[
  {
    "path": "LICENSE",
    "content": "MIT License\n\nCopyright (c) 2020 President and Fellows of Harvard College\n\nPermission is hereby granted, free of charge, to any person obtaining a copy\nof this software and associated documentation files (the \"Software\"), to deal\nin the Software without restriction, including without limitation the rights\nto use, copy, modify, merge, publish, distribute, sublicense, and/or sell\ncopies of the Software, and to permit persons to whom the Software is\nfurnished to do so, subject to the following conditions:\n\nThe above copyright notice and this permission notice shall be included in all\ncopies or substantial portions of the Software.\n\nTHE SOFTWARE IS PROVIDED \"AS IS\", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR\nIMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,\nFITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE\nAUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER\nLIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,\nOUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE\nSOFTWARE.\n"
  },
  {
    "path": "README.md",
    "content": "# Bioinformatics Coffee Hour\n\n| Date | Topic | Launch |\n| --- | --- | --- |\n| Tues, April 14, 2020 | [Intro to AWK](/intro-to-awk/index.ipynb) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2020-04-14_intro-to-awk?urlpath=lab/tree/intro-to-awk/index.ipynb) |\n| Tues, April 21, 2020 | [Differential Expression Analysis with limma-voom](/differential-expression-analysis/index.Rmd) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2020-04-21_differential-expression-analysis?urlpath=rstudio) |\n| Tues, April 28, 2020 | [A Taste of Conda](/taste-of-conda/index.ipynb) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2020-04-28_taste-of-conda?urlpath=lab/tree/taste-of-conda/index.ipynb) |\n| Tues, May 5, 2020 | [Tidyverse (part 1)](/tidyverse/part1/index.Rmd) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2020-05-05_tidyverse_part1?urlpath=rstudio) |\n| Tues, May 12, 2020 | [Tidyverse (part 2)](/tidyverse/part2/index.Rmd) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2020-05-12_tidyverse_part2?urlpath=rstudio) |\n| Tues, May 19, 2020 | [Intro to bedtools](/bedtools/index.ipynb) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2020-05-19_bedtools?urlpath=lab/tree/bedtools/index.ipynb) |\n| Tues, May 26, 2020 | [Snakemake](/snakemake/index.ipynb) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2020-05-26_snakemake?urlpath=lab/tree/snakemake/index.ipynb) |\n| Tues, June 16, 2020 | [Unix Pipes](/unix-pipes/index.ipynb) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2020-06-16_unix-pipes?urlpath=lab/tree/unix-pipes/index.ipynb) |\n| Tues, June 23, 2020 | [Samtools](/samtools/index.ipynb) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2020-06-23_samtools?urlpath=lab/tree/samtools/index.ipynb) |\n| Tues, June 30, 2020 | [Enrichment Analysis for Bulk RNA-Seq with Camera and ROAST](/enrichment-analysis/index.Rmd) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2020-06-30_enrichment-analysis?urlpath=rstudio) |\n| Tues, Aug 4, 2020 | [Intro to R](/intro-to-r/index.Rmd) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2020-08-04_intro-to-r?urlpath=rstudio) |\n| Tues, Aug 11, 2020 | [Tidyverse with covid data 1](/tidyverse_covid_data/part1/tidyverse_1.Rmd) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2020-08-11_tidyverse-with-covid-data-1?urlpath=rstudio) |\n| Tues, Aug 18, 2020 | [Tidyverse with covid data 2](/tidyverse_covid_data/part2/tidyverse_2.Rmd) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2020-08-18_tidyverse-with-covid-data-2?urlpath=rstudio) |\n| Tues, Aug 25, 2020 | [ggplot basics](/ggplot-basics/index.Rmd) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2020-08-25_ggplot-basics?urlpath=rstudio) |\n| Tues, January 19, 2021 | [Intro to Data Science - Part 1](/intro_data_science/part_1/ds_part_1.ipynb) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2021-01-19_intro_data_science_1?urlpath=lab/tree/intro_data_science/part_1/ds_part_1.ipynb) |\n| Tues, January 26, 2021 | [Intro to Data Science - Part 2](/intro_data_science/part_2/ds_part_2.ipynb) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2021-01-26_intro_data_science_2?urlpath=lab/tree/intro_data_science/part_2/ds_part_2.ipynb) |\n| Tues, February 2, 2021 | [Intro to Data Science - Part 3](/intro_data_science/part_3/ds_part_3.ipynb) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2021-02-02_intro_data_science_3?urlpath=lab/tree/intro_data_science/part_3/ds_part_3.ipynb) |\n| Tues, February 9, 2021 | [Intro to Data Science - Part 4](/intro_data_science/part_4/ds_part_4.ipynb) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2021-02-09_intro_data_science_4?urlpath=lab/tree/intro_data_science/part_4/ds_part_4.ipynb) |\n| Tues, March 2, 2021 | [Tidyverse (part 1) Winter 2021](/tidyverse/part1/index.Rmd) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2021-03-02_tidyverse_part1?urlpath=rstudio) |\n| Tues, March 9, 2021 | [Tidyverse (part 2) Winter 2021](/tidyverse/part2_winter2021/tidyverse_part2_winter2021.Rmd) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2021-03-09_tidyverse_part2?urlpath=rstudio) |\n| Tues, April 20, 2021 | [Intro to AWK and Grep Spring 2021](/intro_awk_spring2021/index.ipynb) | [![Binder](https://mybinder.org/badge_logo.svg)](https://mybinder.org/v2/gh/harvardinformatics/bioinformatics-coffee-hour/2021-04-20_intro_awk?urlpath=lab/tree/intro_awk_spring2021/index.ipynb) |\n| Tues, April 27, 2021 | [Singularity (part 1): Finding and Running Containers](/singularity/part1.md)\n"
  },
  {
    "path": "bedtools/binder/environment.yml",
    "content": "channels:\n  - conda-forge\n  - bioconda\n  - defaults\ndependencies:\n  - bash_kernel\n  - bedtools=2.29.2\n"
  },
  {
    "path": "bedtools/data/H1-hESC-H3K27Ac_chr22.bed",
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  },
  {
    "path": "bedtools/data/hg38.genome",
    "content": "chr22\t50818468\n"
  },
  {
    "path": "bedtools/data/human_enhancers_chr22.bed",
    "content": "chr22\t17679527\t17679727\nchr22\t17739387\t17739587\nchr22\t17745713\t17745913\nchr22\t17915832\t17916032\nchr22\t18546219\t18546419\nchr22\t18647319\t18647519\nchr22\t19163890\t19164090\nchr22\t20232781\t20232981\nchr22\t20778172\t20778372\nchr22\t21369089\t21369289\nchr22\t21387111\t21387311\nchr22\t21469748\t21469948\nchr22\t22292550\t22292750\nchr22\t23652997\t23653198\nchr22\t23863155\t23863381\nchr22\t23875629\t23875829\nchr22\t24360109\t24360309\nchr22\t24632724\t24632925\nchr22\t24659983\t24660183\nchr22\t24803357\t24803557\nchr22\t24960321\t24960521\nchr22\t25784797\t25784997\nchr22\t25800344\t25800546\nchr22\t27283558\t27283758\nchr22\t27290889\t27291089\nchr22\t27298926\t27299134\nchr22\t27506951\t27507151\nchr22\t27530972\t27531172\nchr22\t27530972\t27531172\nchr22\t27606258\t27606458\nchr22\t27613121\t27613321\nchr22\t27693820\t27694021\nchr22\t27709015\t27709215\nchr22\t27831915\t27832116\nchr22\t27832768\t27832968\nchr22\t27914585\t27914785\nchr22\t27933520\t27933720\nchr22\t27937956\t27938156\nchr22\t28035355\t28035555\nchr22\t28172650\t28172851\nchr22\t28445903\t28446103\nchr22\t28644061\t28644261\nchr22\t29489680\t29489880\nchr22\t29492979\t29493179\nchr22\t29511856\t29512056\nchr22\t30592147\t30592347\nchr22\t30744663\t30744863\nchr22\t30938555\t30938755\nchr22\t32226067\t32226268\nchr22\t32272405\t32272605\nchr22\t32294774\t32294974\nchr22\t32927996\t32928196\nchr22\t33018401\t33018602\nchr22\t33271098\t33271300\nchr22\t33276991\t33277191\nchr22\t33279168\t33279368\nchr22\t33353284\t33353484\nchr22\t34367910\t34368110\nchr22\t35746004\t35746204\nchr22\t36311233\t36311433\nchr22\t36334366\t36334568\nchr22\t36367739\t36367940\nchr22\t36413878\t36414079\nchr22\t36417865\t36418065\nchr22\t36432422\t36432622\nchr22\t36452060\t36452260\nchr22\t36461930\t36462130\nchr22\t36553203\t36553403\nchr22\t37194381\t37194581\nchr22\t37584170\t37584370\nchr22\t37608742\t37608942\nchr22\t37760842\t37761042\nchr22\t37905135\t37905335\nchr22\t37942364\t37942564\nchr22\t37948567\t37948767\nchr22\t38029686\t38029886\nchr22\t38137371\t38137571\nchr22\t38213774\t38213975\nchr22\t38364064\t38364264\nchr22\t38538661\t38538861\nchr22\t38539451\t38539651\nchr22\t38582586\t38582786\nchr22\t38875187\t38875387\nchr22\t38875187\t38875387\nchr22\t39728704\t39728904\nchr22\t40342734\t40342934\nchr22\t40394063\t40394263\nchr22\t40706171\t40706371\nchr22\t40874874\t40875074\nchr22\t40881354\t40881554\nchr22\t40905737\t40905937\nchr22\t42750158\t42750358\nchr22\t42761554\t42761754\nchr22\t43355816\t43356016\nchr22\t43660295\t43660495\nchr22\t43688083\t43688284\nchr22\t43698741\t43698941\nchr22\t43709395\t43709595\nchr22\t43726574\t43726774\nchr22\t43727717\t43727917\nchr22\t44766437\t44766637\nchr22\t44867874\t44868075\nchr22\t45034999\t45035200\nchr22\t45034999\t45035200\nchr22\t45520293\t45520493\nchr22\t45850286\t45850486\nchr22\t45856325\t45856525\nchr22\t45865748\t45865948\nchr22\t45869692\t45869895\nchr22\t45874052\t45874252\nchr22\t45878144\t45878344\nchr22\t45900932\t45901132\nchr22\t47560535\t47560735\nchr22\t49263785\t49263985\nchr22\t51080418\t51080618\n"
  },
  {
    "path": "bedtools/data/ucscGenes_chr22.bed",
    "content": 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  },
  {
    "path": "bedtools/index.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Manipulating files with bedtoools\\n\",\n    \"### Bioinformatics Coffee Hour - May 18, 2020\\n\",\n    \"\\n\",\n    \"### Genomic Intervals\\n\",\n    \"Many types of bioinformatics data are stored as genomic intervals, that is ranges (potentially discontinuous) along a sequence. Of course this includes things like gene models, but also the output of peak callers, enhancer predictions, and many other things. This genomic interval information is typically stored in either GFF or bed files. Today we are going to focus on bed files. \\n\",\n    \"\\n\",\n    \"Bed files use a 0-based start (first base of a chromosome is 0), and a 1-based end. This means the interval from the first base to the hundredth base of a chromosome would be represented as start = 0, end = 100 in a bed file. Another way to think about this is that bed files are 0-based, half-open (the start is included in the interval but not the end). Note that GFF files use a different convention, just to make things more confusing. \\n\",\n    \"\\n\",\n    \"Bed files are just tab-delimited files with a fixed set of fields: \\n\",\n    \"\\n\",\n    \"|col|field|meaning|\\n\",\n    \"|:---|:---|:--|\\n\",\n    \"|1|seqname|chr or scaffold id interval is on|\\n\",\n    \"|2|start|start position (0-based) of interval|\\n\",\n    \"|3|end|end position (1-based) of interval|\\n\",\n    \"|4|name|name of interval|\\n\",\n    \"|5|score|score, e.g. for peak calls or other intervals with scores; can be .|\\n\",\n    \"|6|strand|strand interval is on for strand-specific intervals|\\n\",\n    \"|7|thickStart|graphical parameter for genome browser display|\\n\",\n    \"|8|thickEnd|graphical parameter for genome browser display|\\n\",\n    \"|9|itermRgb|graphical parameter for genome browser display|\\n\",\n    \"|10|blockCount|for multi-exon genes and similar|\\n\",\n    \"|11|blockSizes|for multi-exon genes and similar|\\n\",\n    \"|12|blockStarts| for multi-exon genes and similar|\\n\",\n    \"\\n\",\n    \"Only the first three fields are required, but you cannot skip fields (so if you want to include strand, you need to also include name and score in that order). This means that you can manipulate bed files with standard Unix tools (such as awk that we introduced a few weeks ago). However, many operations on intervals can get quite complicated, and so there are specialized tools for dealing with this specific kind of data. One of the most popular and useful is bedtools, which will be the focus of our demo today.\\n\",\n    \"\\n\",\n    \"First, we'll just look at an example bed file:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"head data/human_enhancers_chr22.bed\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Finding the closest gene to something\\n\",\n    \"\\n\",\n    \"One very common task in interval manipulation is trying to find the closest interval from one file to intervals in another file, e.g. you have a list of putative ehnancers (as a bed file) and you want to know the closest gene to each one. In bedtools, this can be done very simply with the `closest` option:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"bedtools closest -a data/human_enhancers_chr22.bed -b data/ucscGenes_chr22.bed | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note we pipe the output to head with the `|` operator so that we only see the first few lines of the output.\\n\",\n    \"\\n\",\n    \"Many bedtools commands for comparing things use `-a` and `-b` to indicate the two files to compare. Although the exact meaning varies, usually this can be read as \\\"for each element in a, compare to all elements in b.\\\" So in this case, we get the closest gene to each enhancer. We could also do this in reverse, to get the closest enhancer for each gene.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"bedtools closest -a data/ucscGenes_chr22.bed -b data/human_enhancers_chr22.bed | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Notice that each element in the `-a` file only appears once, but elements in `-b` can appear many times. \\n\",\n    \"\\n\",\n    \"We might want to list not just the closest element, but how far away it is. We can do this using the `-d` option to bedtools closest, like so:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"bedtools closest -a data/human_enhancers_chr22.bed -b data/ucscGenes_chr22.bed -d | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Now, the last column is the distance between the element in the A file and the element in the B file. Notice that some of these distances are 0, which means that the closest element in B overlaps the element in A. We might want to find the closest non-overlapping element, instead of the closest element. We can do this with the `-io` option:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"bedtools closest -a data/human_enhancers_chr22.bed -b data/ucscGenes_chr22.bed -d -io | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Like most bedtools tools, `closest` has a number of additional options to control filtering, reporting, and what is considered closest (e.g., requiring the same or different strand, or looking only at upstream or downstream features). You can see all the options with `-h` to display the help:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"bedtools closest -h\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"As an exercise, look through the help display and think about how you would find the closest **upstream** enhancer to each gene.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Finding overlaps\\n\",\n    \"\\n\",\n    \"Another common task is finding overlaps between two sets of intervals. For example, we might want to know which of our enhancers identified in neural crest cells are shared with enhancers identified in some other cell type. In your directory you should see another bed file, H1-hESC-H3K27Ac_chr22.bed, which has H3K27Ac peaks from human embryonic stem cells. We'll use bedtools to get the overlaps between this file and our human enhancers file.\\n\",\n    \"\\n\",\n    \"Intersect can be a little tricky to sort out the options, so we'll use this figure as reference:\\n\",\n    \"\\n\",\n    \"<div style='height: 400px; overflow: hidden'><img src='https://raw.githubusercontent.com/arq5x/bedtools2/v2.29.2/docs/content/images/tool-glyphs/intersect-glyph.png'></div>\",\n    \"\\n\",\n    \"\\n\",\n    \"Like `closest`, `bedtools intersect` uses a `-a` and a `-b` file. Each feature in A is compared to all features in B to identify overlaps. The simplest option is:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"bedtools intersect -a data/human_enhancers_chr22.bed -b data/H1-hESC-H3K27Ac_chr22.bed | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note that this only lists the features in `A` that have an overlap in `B`, and it doesn't tell us what they overlap. If we wanted to list all features in `A` and indicate what they overlap, we could use the `-wao` option:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"bedtools intersect -a data/human_enhancers_chr22.bed -b data/H1-hESC-H3K27Ac_chr22.bed -wao | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"This output is a little complicated, so let's walk through it. The first 5 columns are the elements in A, and would look the same as `head data/human_enhancers_chr22.bed`. Next we have the element in B that overlaps, or `.` if no elements overlap. This is also a five-column bed file, ending with a score that is between 0 and 1000. Finally, we have an additional column that is the number of base pairs that overlap. Note that in this case, most of the elements in B are much bigger than the elements in A, so the overlap is typically the length of the element in A.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Let's say now we want to split our human_enhancers file into two separate files, one for those that overlap a H1-hESC-H3K27Ac and one for those that don't. We could do this using `awk` or `grep` on the output we just produced, but we can also do this with bedtools itself. There is an option, `-wa` that writes the original entry in A if it overlaps any entry in B, and other option `-v` that only reports elements in A with no overlap in B:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"bedtools intersect -a data/human_enhancers_chr22.bed -b data/H1-hESC-H3K27Ac_chr22.bed -wa -v | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"bedtools intersect -a data/human_enhancers_chr22.bed -b data/H1-hESC-H3K27Ac_chr22.bed -wa | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Bedtools intersect has **lots** of options, and usually there is a way to do anything that involves comparing to sets of intervals and finding overlaps with it.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Computing promoter intervals \\n\",\n    \"\\n\",\n    \"So far we've looked at examples of comparing two different files, but some bedtools options work with a single bed file. An example is the `flank` command, which creates a new interval adjacent to existing intervals. We can use this to, for example, compute promoter intervals for each gene, where we define promoters as the 2kb upstream of the start site:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"bedtools flank -i data/ucscGenes_chr22.bed -g data/hg38.genome -l 2000 -r 0 -s | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"One of the powerful features of bedtools is that you can combine different tools with the Unix `|`, to allow the output of one tool to be the input to another. We can use this to identify all the enhancers that fall within promoter regions of genes:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"bedtools flank -i data/ucscGenes_chr22.bed -g data/hg38.genome -l 2000 -r 0 -s | bedtools intersect -a data/human_enhancers_chr22.bed -b - -u | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Quick hits\\n\",\n    \"\\n\",\n    \"There are many other possibilities for what bedtools can do. We'll end with just a couple of more examples of how to solve common problems with bedtools.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"#### Make a bed file of intergenic regions from a bed file of genes\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"bedtools complement -i data/ucscGenes_chr22.bed -g data/hg38.genome | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"#### Randomly shuffle the location of enhancers, avoiding placing them in genes\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"bedtools shuffle -i data/human_enhancers_chr22.bed -g data/hg38.genome -excl data/ucscGenes_chr22.bed | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"#### Compute a single metric to measure similarity between two sets of intervals\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"bedtools flank -i data/ucscGenes_chr22.bed -g data/hg38.genome -l 2000 -r 0 -s | bedtools sort -i - | bedtools jaccard -a data/H1-hESC-H3K27Ac_chr22.bed -b -\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"bedtools random -n 743 -l 2000 -g data/hg38.genome | bedtools sort -i - | bedtools jaccard -a data/H1-hESC-H3K27Ac_chr22.bed -b -\"\n   ]\n  }\n ],\n \"metadata\": {\n  \"kernelspec\": {\n   \"display_name\": \"Bash\",\n   \"language\": \"bash\",\n   \"name\": \"bash\"\n  },\n  \"language_info\": {\n   \"codemirror_mode\": \"shell\",\n   \"file_extension\": \".sh\",\n   \"mimetype\": \"text/x-sh\",\n   \"name\": \"bash\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 4\n}\n"
  },
  {
    "path": "differential-expression-analysis/binder/Dockerfile",
    "content": "FROM rocker/binder:3.6.2\n\nARG NB_USER\nARG NB_UID\n\nUSER root\n\n# install dependencies\nRUN install2.r statmod \\\n  && Rscript -e 'BiocManager::install(\"edgeR\", update=FALSE)' \\\n  && rm -rf /tmp/downloaded_files\n\n# copy files\nCOPY ./differential-expression-analysis/ ${HOME}\n\nRUN chown -R ${NB_USER} ${HOME}\n\nUSER ${NB_USER}\n"
  },
  {
    "path": "differential-expression-analysis/data/dme_elev_samples.tab",
    "content": "sample population temp\nSRR1576457 maine low\nSRR1576458 maine low\nSRR1576459 maine low\nSRR1576460 maine high\nSRR1576461 maine high\nSRR1576462 maine high\nSRR1576463 panama low\nSRR1576464 panama low\nSRR1576465 panama low\nSRR1576514 panama high\nSRR1576515 panama high\nSRR1576516 panama high\n"
  },
  {
    "path": "differential-expression-analysis/index.Rmd",
    "content": "---\ntitle: 'Differential Expression Analysis with limma-voom'\noutput:\n  html_document: default\n---\n\n# I. Preliminaries\nThis tutorial consists of a workflow demostration for differential expression analyses using RNA-seq data using limma voom. While there are now many published methods for tackling specific steps, as well as full-blown pipelines, limma voom has  been show to be one of the top performers with respect to controlling the false discovery rate. In our daylong differential expression workshop, we also cover DE testing with sleuth, another top performer with respect to FDR control, and which is designed explicitly to handle psueduo-alignment based estimates of abundance derived from kallisto. Our limma voom workflow will use a gene-level count matrix derived from estimates of RNA abundance in each samples. These estimates have been generated with RSEM, using bowtie2 read alignments. Our limma voom workflow will use a gene-level count matrix derived from estimates of RNA abundance in each samples. These estimates have been generated with RSEM, using bowtie2 read alignments. These alignments were to transcripts derived from an annotated reference genome.\n\nSpecific topics covered today include:\n\n* Importing and pre-processing a count matrix\n* Using a sample table to define factors used in DE analysis\n* Analysis of single-factor designs\n* Analysis of 2-factor designs\n\n\n## Sample data\nOur sample data comprises 12 paired-end RNA-seq libraries for whole body samples of *Drosophila melanogaster* from two geographic regions (Panama and Maine), with two temperature treatments (\"low\" ane \"high\") for each region, featuring three biological replicates for each region x treatment combination. Previously, these data were used to look for parallel gene expression patterns between high and low latitude populations (Zhao et al, 2015, *PLoS Genetics*)\n\n## Loading required R libraries\nFirst, load all the R libraries that will be used for today's analyses:\n```{r, echo=TRUE}\nlibrary(edgeR)\nlibrary(limma)\n```\n\n## Data management\n1. Load and view the table that associates sample IDs and treatments (dme_elev_samples.tab):\n```{r, echo=TRUE}\ns2c<-read.table(\"data/dme_elev_samples.tab\",header = TRUE, stringsAsFactors=FALSE)\ns2c\n```\n\n2. Open RSEM matrix\n```{r,echo=TRUE}\nrsem_gene_data<-read.table(\"data/dme_elevgrad_rsem_bt2_gene_counts.matrix.bz2\",header=TRUE,row.names=1)\n```\n## Pre-processing and filtering\n### Handling non-integer RSEM estimates\n3. Round the expression matrix\n```{r,echo=TRUE}\nrnaseqMatrix=round(rsem_gene_data)\n```\n### Filtering out lowly expressed genes\n4. Create a boolean variable that classifies samples according to whether CPM>=1:\n```{r,echo=TRUE}\nfilter=rowSums(cpm(rnaseqMatrix)>=1)>=6\n```\n5. Apply the filter to the expression matrix:\n```{r,echo=TRUE}\ncpm_filtered_matrix=rnaseqMatrix[filter,]\n```\nThis operation filters out ~5000 genes, which reduces our multiple testing burden as well (although limma might not atually try and conduct tests on a subset of these).\n\n## Creating a Digital Gene Expression list object \nTo run limma, we need to transform the expression matrix into a DGElist (\"digital gene expression list\") which is an object class that comes from edgeR\n\n6. Create the DGE object and normalized expression matrix:\n```{r,echo=TRUE}\nDGE<-DGEList(cpm_filtered_matrix)\n```\n## Normalization using TMM method\n\n7. Calculate normalization factors and do MDS plot:\n```{r,echo=TRUE}\nDGE<-calcNormFactors(DGE,method =c(\"TMM\"))\n```\n## Quick and dirty outlier check\n\n8. Generate an MDS plot\n```{r,echo=TRUE}\ntempvals<-s2c$temp\nplotMDS(DGE,top=500,col=ifelse(tempvals==\"low\",\"blue\",\"red\"),gene.selection=\"common\")\n```\n\n## The vanilla one factor, two treatment DE analysis\nA fundamental step of DE analysis is to construct a design matrix that will be used to fit the linear model. In our simple vanilla 2-condition, example we can simply use the temp variable in the s2c table to create a matrix. which represents binary 0/1 encodings of the temp conditions.\n\n9. Create design matrix:\n```{r,echo=TRUE}\ndesign_temp=model.matrix(~temp, data=s2c)\ndesign_temp\n```\nAfter creating the design matrix object, the standard approach is to next run limma voom on the DGE object, e.g.:\n```{r,echo=TRUE,eval=FALSE}\nv <- voom(DGE, design=design_temp, plot=TRUE)\n```\n**However** ... while this works fine under an ideal scenario, it becomes a problem if there is variation in sample quality, or more generally, there is some indication that a subset of samples appear as outliers via MDS, PCA, etc. Particularly for RNA-seq experiments where researchers may only have a few repicates per sample, discarding outlier samples is not feasible because it may lead to few if any biological replciates for some subset of treatments. \n\nA better solution to this problem is to apply weights to samples such that outlier samples are downweighted during differential expression calcuations. Limma voom does this by calculating \"empirical quality weights\" for each sample. \n\n10. Run limma voom with sample quality weights:\n```{r,echo=TRUE}\nvwts <- voomWithQualityWeights(DGE, design=design_temp,normalize.method=\"none\", plot=TRUE)\n```\n\n**Note:** we have already applied TMM normalization, thus can set the normalization argument to none. This above command will also generate a plot with two panels showing the mean-variance relationship fit on the left, and a barplot of weights assigned to individual samples.\n\n11. Then, run the linear model fitting procedure 1st step:\n```{r,echo=TRUE}\nfit=lmFit(vwts,design_temp)\n```\n12. Then apply the empirical bayes procedure:\n```{r,echo=TRUE}\nfit=eBayes(fit,robust=TRUE)\n```\nWe use the robust=TRUE setting to leverage the quality weights such that the analysis is robust to outliers.\n\nOne can then get a quick and dirty summary of how many genes are differentially expressed, setting the FDR threshold,where the \"fdr\" and \"BH\" methods are synonymous for Benjamini Hochberg adjusted p-values.\n\n13. Get summary table:\n```{r,echo=TRUE}\nsummary(decideTests(fit,adjust.method=\"fdr\",p.value = 0.05))\n```\nOne piece of important info is the factor relative to which logfold change is being calculated, i.e. low will be the numerator for logfold change calculations.\n\n14. Explore the data by extracting the top 10 DE genes (sorted by p-value):\n```{r,echo=TRUE}\ntopTable(fit, adjust=\"BH\",resort.by=\"P\")\n```\nThe full table will be useful for many purposes, such as creating custom MA or volcano plots with color-coding and symbols to meet your needs.\n15. Create a table of all genes (significant and not)\n```{r,echo=TRUE}\nall_genes<-topTable(fit, adjust=\"BH\",coef=\"templow\", p.value=1, number=Inf ,resort.by=\"P\")\n```\ncoeff = the coefficient or contrast you want to extract  \nnumber = the max number of genes to list  \nadjust = the P value adjustment method  \nresort.by determines what criteria with which to sort the table  \n\n## Analysis of a 2-factor design\nExtending limma to analyze more complex designs is relatively straightforward. A key part is to specify the design matrix properly. For the 2-factor design, one would do this as follows:\n16. Construct the design matrix to incorporate temperate and population effects\n```{r,echo=TRUE}\npopulation <- factor(s2c$population)\ntemperature <- factor(s2c$temp, levels=c(\"low\",\"high\"))\ndesign_2factor<- model.matrix(~population+temperature)\ndesign_2factor\n```\nThen, you would proceed with DE analysis in a similar fashion as with the single factor experiment described above.\n\n    \n\n"
  },
  {
    "path": "enrichment-analysis/binder/Dockerfile",
    "content": "FROM rocker/binder:3.6.3\n\nUSER root\n\n# install dependencies\nRUN install2.r statmod \\\n  && Rscript -e 'BiocManager::install(\"edgeR\", update=FALSE)' \\\n  && rm -rf /tmp/downloaded_files\n\n# copy files\nCOPY --chown=rstudio:rstudio ./differential-expression-analysis/data ${HOME}/data/\nCOPY --chown=rstudio:rstudio ./enrichment-analysis/data ${HOME}/data/\nCOPY --chown=rstudio:rstudio ./enrichment-analysis/index.Rmd ${HOME}\n\nUSER rstudio\n"
  },
  {
    "path": "enrichment-analysis/data/dme_mapk_ensembl_geneids.txt",
    "content": "geneid\nFBgn0261434\nFBgn0015402\nFBgn0243512\nFBgn0024326\nFBgn0014380\nFBgn0003205\nFBgn0004595\nFBgn0011217\nFBgn0024329\nFBgn0014006\nFBgn0262582\nFBgn0046689\nFBgn0003867\nFBgn0039015\nFBgn0003118\nFBgn0267339\nFBgn0015765\nFBgn0000206\nFBgn0001139\nFBgn0039421\nFBgn0039532\nFBgn0086361\nFBgn0001297\nFBgn0003720\nFBgn0003870\nFBgn0010333\nFBgn0010909\nFBgn0016794\nFBgn0014388\nFBgn0262733\nFBgn0003984\nFBgn0014011\nFBgn0026252\nFBgn0015296\nFBgn0004390\nFBgn0004569\nFBgn0003410\nFBgn0259794\nFBgn0052179\nFBgn0003997\nFBgn0003256\nFBgn0264959\nFBgn0003733\nFBgn0011656\nFBgn0033483\nFBgn0001291\nFBgn0004907\nFBgn0004638\nFBgn0013725\nFBgn0015295\nFBgn0010213\nFBgn0021818\nFBgn0023214\nFBgn0086358\nFBgn0003731\nFBgn0016641\nFBgn0265193\nFBgn0004650\nFBgn0000382\nFBgn0003079\nFBgn0000179\nFBgn0003053\nFBgn0005390\nFBgn0029944\nFBgn0265464\nFBgn0030018\nFBgn0010269\nFBgn0002576\nFBgn0003366\nFBgn0010303\nFBgn0261524\nFBgn0003969\nFBgn0030941\nFBgn0026323\nFBgn0263933\nFBgn0000097\nFBgn0000490\nFBgn0283531\nFBgn0003716\nFBgn0000308\nFBgn0004177\nFBgn0044323\nFBgn0003502\nFBgn0020497\nFBgn0001137\nFBgn0003209\nFBgn0003751\nFBgn0032210\nFBgn0015399\nFBgn0024846\nFBgn0001965\nFBgn0000153\nFBgn0005672\n"
  },
  {
    "path": "enrichment-analysis/data/heatshockprotein_ensembl_gene_ids.txt",
    "content": "geneid\nFBgn0010247\nFBgn0010173\nFBgn0024330\nFBgn0037878\nFBgn0013275\nFBgn0013276\nFBgn0013277\nFBgn0051354\nFBgn0013278\nFBgn0013279\nFBgn0026207\nFBgn0001217\nFBgn0038145\nFBgn0004237\nFBgn0038274\nFBgn0266599\nFBgn0038578\nFBgn0020238\nFBgn0263738\nFBgn0263757\nFBgn0038609\nFBgn0038722\nFBgn0028396\nFBgn0044812\nFBgn0038838\nFBgn0044809\nFBgn0044810\nFBgn0039004\nFBgn0024509\nFBgn0039120\nFBgn0039125\nFBgn0001230\nFBgn0039301\nFBgn0039562\nFBgn0035110\nFBgn0035243\nFBgn0011573\nFBgn0001233\nFBgn0263106\nFBgn0035852\nFBgn0001229\nFBgn0001223\nFBgn0001225\nFBgn0001227\nFBgn0001224\nFBgn0001226\nFBgn0036263\nFBgn0086708\nFBgn0001216\nFBgn0026418\nFBgn0263606\nFBgn0004401\nFBgn0266580\nFBgn0033247\nFBgn0033264\nFBgn0013756\nFBgn0033737\nFBgn0028683\nFBgn0001220\nFBgn0034091\nFBgn0034118\nFBgn0001222\nFBgn0034310\nFBgn0040273\nFBgn0034646\nFBgn0034707\nFBgn0034722\nFBgn0034795\nFBgn0010660\nFBgn0011296\nFBgn0013548\nFBgn0002174\nFBgn0034939\nFBgn0023529\nFBgn0003371\nFBgn0029676\nFBgn0260484\nFBgn0013987\nFBgn0028982\nFBgn0011661\nFBgn0266421\nFBgn0001218\nFBgn0061200\nFBgn0010602\nFBgn0011244\nFBgn0031701\nFBgn0031728\nFBgn0027868\nFBgn0021761\nFBgn0262647\nFBgn0032474\nFBgn0032525\nFBgn0086691\nFBgn0032586\nFBgn0044811\nFBgn0053117\nFBgn0032906\n"
  },
  {
    "path": "enrichment-analysis/index.Rmd",
    "content": "---\ntitle: 'Enrichment analysis for bulk RNA-seq with Camera and Roast'\noutput:\n  html_document: default\n---\n\n# I. Preliminaries\nThis tutorial builds on a workflow presented in our last office hours tutorial on conducting bulk RNA-seq analyses with limma voom. In that tutorial, we analyzed gene-level expression estimates for an experiment looking at parallel climate adaptation in *Drosophila melanogaster*. Today, we introduce methods available in the limma voom R package for conducting enrichment tests, specifically evaluating the extent of DE in a set of features (isoforms or genes), that typically correspond to a pathway of interest. \n\nThese methods have been developed specifically for expression analyses, including RNA-seq, in order to explicitly account for the correlation among expression levels across assayed features, i.e. isoforms or genes. CAMERA performs competitive tests, that compare the extent of DE in a feature set compared to a background set. ROAST performs focused tests on feature sets, to test the hypothesis that there is a significant level of DE observed in features within the set. We will specifically use mROAST that performs multiple single-set tests while adjusting for multiple comparisons.  These methods are more appropriate for RNA-seq experiments than GSEA, because GSEA calculates P-values by permuting sample ids. When there are few samples, as is the case in most bulk RNA-seq experiments, sample permutations lead to elevated false discovery rates.\n\nSpecific topics covered today include:\n\n* Quick review of steps for obtaining DE results with limma voom\n* Running CAMERA on limma voom results for MAPK pathway genes involved in stress response and heat shock proteins\n* Running mROAST on limma voom DE results on two gene sets: MAPK pathway genes and heat shock proteins\n\n\n## Sample data\nOur sample data comprises 12 paired-end RNA-seq libraries for whole body samples of *Drosophila melanogaster* from two geographic regions (Panama and Maine), with two temperature treatments (\"low\" and \"high\") for each region, featuring three biological replicates for each region x treatment combination. Previously, these data were used to look for parallel gene expression patterns between high and low latitude populations (Zhao et al, 2015, *PLoS Genetics*)\n\n## Loading required R libraries\nFirst, load all the R libraries that will be used for today's analyses:\n```{r, echo=TRUE}\nlibrary(edgeR)\nlibrary(limma)\nlibrary(statmod)\n```\n\n## Data management\n1. Load and view the table that associates sample IDs and treatments (dme_elev_samples.tab):\n```{r, echo=TRUE}\ns2c<-read.table(\"data/dme_elev_samples.tab\",header = TRUE, stringsAsFactors=FALSE)\ns2c\n```\n\n2. Open RSEM matrix\n```{r,echo=TRUE}\nrsem_gene_data<-read.table(\"data/dme_elevgrad_rsem_bt2_gene_counts.matrix.bz2\",header=TRUE,row.names=1)\n```\n## Pre-processing and filtering\n### Handling non-integer RSEM estimates\n3. Round the expression matrix\n```{r,echo=TRUE}\nrnaseqMatrix=round(rsem_gene_data)\n```\n### Filtering out lowly expressed genes\n4. Create a boolean variable that classifies samples according to whether CPM>=1:\n```{r,echo=TRUE}\nfilter=rowSums(cpm(rnaseqMatrix)>=1)>=6\n```\n5. Apply the filter to the expression matrix:\n```{r,echo=TRUE}\ncpm_filtered_matrix=rnaseqMatrix[filter,]\n```\n\n## Creating a Digital Gene Expression list object \nTo run limma, we need to transform the expression matrix into a DGElist (\"digital gene expression list\") which is an object class that comes from edgeR\n\n6. Create the DGE object and normalized expression matrix:\n```{r,echo=TRUE}\nDGE<-DGEList(cpm_filtered_matrix)\n```\n## Normalization using TMM method\n\n7. Calculate normalization factors and do MDS plot:\n```{r,echo=TRUE}\nDGE<-calcNormFactors(DGE,method =c(\"TMM\"))\n```\n\n## Analysis of a 2-factor design\nExtending limma to analyze more complex designs is relatively straightforward. A key part is to specify the design matrix properly. For the 2-factor design, one would do this as follows:\n8. Construct the design matrix to incorporate temperate and population effects\n```{r,echo=TRUE}\npopulation <- factor(s2c$population)\ntemperature <- factor(s2c$temp, levels=c(\"low\",\"high\"))\ndesign_2factor<- model.matrix(~population+temperature)\ndesign_2factor\n```\n9. Run limma voom with sample quality weights:\n```{r,echo=TRUE}\nvwts <- voomWithQualityWeights(DGE, design=design_2factor,normalize.method=\"none\", plot=TRUE)\n```\n10. Then, run the linear model fitting procedure 1st step:\n```{r,echo=TRUE}\nfit=lmFit(vwts,design_2factor)\n```\n11. Then apply the empirical bayes procedure:\n```{r,echo=TRUE}\nfit=eBayes(fit,robust=TRUE)\n```\n12. Get summary table of all tests, including NS results:\n```{r,echo=TRUE}\nall_genes<-topTable(fit, adjust=\"BH\",coef=\"temperaturehigh\", p.value=1, number=Inf ,resort.by=\"P\")\n```\nII. Running Camera\n\n13. load table of KEGG-classfied MAPK pathway genes\n```{r}\nmapk<-read.table(\"data/dme_mapk_ensembl_geneids.txt\",header=TRUE)\nhead(mapk)\n```\n\n14. create vector of row (gene) indices for the heat shock protein genes:\n```{r,echo=TRUE}\nmapk_indices<-ids2indices(mapk,row.names(cpm_filtered_matrix))\n```\nCameraPR runs camera on precomputed test statistics such at the t-statistics in the limma fit object, so is directly applicable to our limma pipeline.\n\n15. run Camera on the precomputed limma fit object\nIt is important to use the correct column of the design matrix. \n```{r,echo=TRUE}\ncolnames(design_2factor)\n```\nAs we can see, column 3 is for the temperature factor that we are interested in\n```{r,echo=TRUE}\ntemp_camera_pr<-cameraPR(fit$t[,3],mapk_indices)\ntemp_camera_pr\n```\n\n**Note:** The current default for inter.gene.cor is 0.01, because in the words of the authors, with this value \"camera will rank biologically interpretable sets more highly. This gives a useful compromise between strict error rate control and interpretable gene set rankings.\" This is particularly applicable to relative rankings when one supplies several sets for testing. As it turns out, one can't change this setting in cameraPR. If one wants the rigorous error rate control that results from estimating the inter-gene correlation, and if one isn't worried about relative rankings of different sets, one could call camera, and set inter.gene.cor to NULL, which makes it estimate that correlation. With camera, you need to be careful to specify the relevant expression matrix. The raw input is not necessarily appropriate in this case, as DE testing is done on TMM normalized, quality-weighted data, which we can access via the vmwts object:\n\n16. Run Camera with inter-gene correlation estimation\n```{r,echo=TRUE}\ntemp_camera_wcorest<-camera(vwts$E,mapk_indices,design_2factor,contrast=\"temperaturehigh\",inter.gene.cor=NA)\ntemp_camera_wcorest\n```\nWhen camera is asked to do estimation, it returns the estimated correlation in the output. The estimated correlation coefficient is substantially larger than the default used with cameraPR, leading to a more conservative P-value, and a non-significant result.\n\nWith either cameraPR, or camera, if you provide multiple gene sets, an FDR value will also be provided.\n\n17. Load the heat shock proteins table\n```{r,echo=TRUE}\nhsps<-read.table(\"data/heatshockprotein_ensembl_gene_ids.txt\",header=TRUE)\n```\n\n18. Create heat shock protein indices\n```{r,ech=TRUE}\nhsps_indices<-ids2indices(hsps,row.names(cpm_filtered_matrix))\n```\n19. Run Camera with inter-gene correlation estimation for both gene sets\n```{r,echo=TRUE}\ntemp_camera_wcorest_2sets<-camera(vwts$E,index=list(mapk=mapk_indices$geneid,heatshock=hsps_indices$geneid),design_2factor,contrast=\"temperaturehigh\",inter.gene.cor=NA)\ntemp_camera_wcorest_2sets\n```\n\nOur results demonstrate a potential pitfall of using default behavior of an enrichment tool, by assuming a weak correlation among pathway genes!\n\n\n\n**NOTE:** it is entirely possible to run camera on expression data or differential expression test results derived from another pipeline. For example, one could supply an expression matrix derived from kallisto estimates, and a design matrix, and use camera. Perhaps more ideal, to take advantage of the advantages sleuth offers for kallisto-derived estimates, one could supply test statistics obtained from sleuth and run cameraPR.\n\nIII. Running targeted enrichment analyses with mRoast\n20. Run mRoast on heat shock protein and MAPK pathway gene sets\n```{r,echo=TRUE}\nroast_results<-mroast(vwts$E,index=list(mapk = mapk_indices$geneid, heatshock = hsps_indices$geneid),design=design_2factor,contrast=\"temperaturehigh\",adjust.method=\"BH\",set.statistic=\"mean50\")\nroast_results\n```\nRoast provides P-values and adjusted P-values (FDR) for the direction with the strongest signal, as well as the significance of the combination of both up and down regulation relative to the factor-level that the coefficient in the design describes, in our case \"temperaturehigh\". There are a number of arguments one can change, but perhaps the most important is \"set.statistic\" which defines the summary statistic on which significant testing is performed. The right option depends in part on prior knowledge of the extent of DE in the gene set. \"mean.50\" performs well under a variety of conditions, representing a balance between power and false discovery and will detect as few as 25% differentially expressed genes. When it is expected that only a small fraction of genes in the set will be differentially expressed, \"msq\" is thought to perform better. \"Mean\" should only be used when a majority of genes are expected to be differentially expressed.For out data set, choosing between these two statistics only has minimal effect on P-values, and resulting test-specific FDR estimates.\n\nIn the big picture, Camera competitive tests show there is not significant enrichment of DE signals in the two pathways relative ot overall patterns of DE. However, there are so many differentially expressed genes in this experiment, that this may obscure interesting biology! In contrast, Roast detects DE in both pathways. Perhaps more informative would be an analysis of a larger set of pathway gene sets, and examining how the fractions of DE genes differ amongst pathways to highlight pathways with particularly strong signal.\n\n"
  },
  {
    "path": "ggplot-basics/binder/Dockerfile",
    "content": "FROM rocker/binder:3.6.3\n\nARG NB_USER\n\nUSER root\nRUN install2.r dslabs \\\n  && rm -rf /tmp/downloaded_packages\nUSER ${NB_USER}\n\nCOPY --chown=${NB_USER} ./ggplot-basics/ ${HOME}\n"
  },
  {
    "path": "ggplot-basics/index.Rmd",
    "content": "---\ntitle: \"ggplot basics\"\nsubtitle: \"Bioinformatics Coffee Hour\"\ndate: \"August 25, 2020\"\nauthor: \"Tim Sackton\"\noutput: html_document\n---\n\n```{r setup, include=FALSE}\nknitr::opts_chunk$set(echo = TRUE)\n```\n\nThe goal of this workshop is to teach the grammar of graphics in R, with a focus on **ggplot2**. The consistent grammar implemented in ggplot2 is advantageous both because it is easily extendible - that is you can both produce simple plots, but then develop them into complex publication-ready figures. In addition to the basic ggplot2 R package, many extensions for different types of data have been written using the same standardized grammar.\n\nggplot2 is part of the tidyverse package, and to make it easier to load our dataset and manipulate it prior to plotting, we will load the entire tidyverse package.\n\n```{r, echo=FALSE}\nlibrary(tidyverse)\nlibrary(dslabs)\n```\n\n# Basic grammar of ggplot\n\nToday we will be introducing the basics of ggplot, using a variety of datasets from the 'dslabs' package, which includes data that has already been cleaned and tidied, and is appropriate for various plotting tasks.\n\nThere are three key components that make up every ggplot:\n1. **data**\n2. **aesthetic mappings** (which variables in your data map to which visual properties)\n3. **geometric object (geom) function** (a layer describing how to render each observation)\n\nThere are other optional components that control the visualization of the plots, but for now, we will focus on getting these three key elements down. The basic formula for these options is:\n\n`ggplot(data=<dataset>, aes(<mappings>)) + <geom_function>()`\n\nLet's make a basic plot using this grammar. You can see that this is really not much more complicated than the base R *plot* function.\n\nWe'll use a dataset from the website [Spurious Correlations](https://www.tylervigen.com/spurious-correlations), which is amusing to browse and demonstrates the limitations of inference from correlations along.\n\n```{r, echo=FALSE}\ndata(divorce_margarine)\nggplot(data=divorce_margarine, aes(x=divorce_rate_maine, y=margarine_consumption_per_capita)) +\n  geom_point()\n```\nLet's break down what this is actually doing a little bit, to try to get an inuititive understanding for how the 'grammer of graphics' works.\n\nThe initial ggplot plot command sets up a coordinate axis. We can just run this, without the geom_point() command, to see what happens:\n\n```{r fig.show='asis'}\nggplot(divorce_margarine, aes(x=divorce_rate_maine, y=margarine_consumption_per_capita))\n```\n\nNote that this just sets up the coordinate system: no points are plotted. The plotting happens only when we *add* geom_point() to the plot. So each ggplot is set up as layers: first, a coordinate system, and then one or more overlays plotting data on that coordinate system. \n\nThis has a few implications for how to think about plots. First, it means that you can layer multiple plots on single coordinate system -- we'll see how to do this in a minute. Second, it means that you can save a coordinate system as an object, and then add different plots to it.\n\nWe'll do both these things now.\n\n```{r echo=TRUE}\nspurCor <- ggplot(divorce_margarine, aes(x=divorce_rate_maine, y=margarine_consumption_per_capita))\nspurCor + geom_point()\nspurCor + geom_point() + geom_smooth()\n```\nNote, this adds a y ~ x line to our plot, on top of the scatterplot.\n\nIf we take our spurCor coordinate system, we can also just add a line, without the scatterplot, by adding geom_smooth(). We'll also add some options here, instead of using the defaults. In this case, we are using a linear model (method=\"lm\"), with a simple y = x formula. \n\n```{r echo=FALSE}\nspurCor + geom_smooth(method = \"lm\", formula = y ~ x)\n```\n\nAgain, remember the basic framework is:\n1. **data**\n2. **aesthetic mappings** (which variables in your data map to which visual properties)\n3. **geometric object (geom) function** (a layer describing how to render each observation)\n\nIn this case, we've stored the data and aesthetic mappings/coordinate system in the spurCor object.\n\nAs an aside: ggplot includes a huge number of options for controlling how plots look - colors, background, axis, labels, titles, legends, and more. In addition, these options can be wrapped in themes that apply a consistent look to all your graphs. While we will see a few of these in operation in the next few examples, in the interest of time we won't be able to cover all the possible options for controlling the look of graphics today. However, you can look at some [other](http://r-statistics.co/Complete-Ggplot2-Tutorial-Part2-Customizing-Theme-With-R-Code.html) [tutorials](http://zevross.com/blog/2014/08/04/beautiful-plotting-in-r-a-ggplot2-cheatsheet-3/).\n\nNext, let's look at a slightly more complicated dataset and see some basic customization options.\n\nWe'll use another dataset available from the dslabs package, the gapminder package.\n\n```{r}\ndata(gapminder)\nggplot(gapminder, aes(x=life_expectancy, y=gdp/population)) + geom_point()\n```\nA few things to note. First of all, we can define new variables in the aes statement, using syntax like the tidyverse mutate() command. This can be very useful. Second, though, this plot doesn't look so good. There are lots of points, they are overplotted on top of each other, just plain black is boring, and there is a lot more data in our dataset we might want to know about. \n\nLet's do this again, but introduce some customization options.\n\n```{r}\ngapminder %>% filter(year == 2000, !is.na(gdp)) %>% # let's just look at one year\n  mutate(gdpPerCap = gdp/population) %>%\n  ggplot(aes(x = life_expectancy, y=gdpPerCap, color=continent)) + geom_point()\n```\n\nWe've added a few things here. First, we did some filtering and rearranging with tidyverse before sending the data to ggplot. Second, we added a color = <variable> to the aes() code, which tells ggplot to color each point based on the value of that variable.\n\nLet's try these two changes. First, we'll keep the same plot as above, but make all the points red. Second, we'll look at Europe by year, and color the points by GDP \n\n```{r}\ngapminder %>% filter(year==2000, !is.na(gdp)) %>%\n  mutate(gdpPerCap = gdp/population) %>%\n  ggplot(aes(x = life_expectancy, y=gdpPerCap)) + geom_point(color=\"red\")\n\ngapminder %>% filter(continent == \"Europe\", !is.na(gdp)) %>%\n  mutate(gdpPerCap = gdp/population) %>%\n  ggplot(aes(y = life_expectancy, x=year, color=gdpPerCap)) + geom_point()\n```\nNote that we put the color option in geom_point() if we wanted everything to be the same color. This sets the color for that layer only. This means we can do things like this:\n\n```{r}\ngapminder %>% filter(year==2000, !is.na(gdp)) %>%\n  mutate(gdpPerCap = gdp/population) %>%\n  ggplot(aes(x = life_expectancy, y=log10(gdpPerCap), color=continent)) +\n  geom_point(color=\"black\", alpha = 0.2) +\n  geom_smooth(method=\"lm\", formula = y ~ x, se = FALSE)\n```\n\nIn this case, this may not be a particularly useful graph, but note two things:\n * The update to the aesthetics (changing color to \"black\") in a geom statement override the default aes we call in the ggplot command\n * This doesn't persist to the next layer, which goes back to using the default aesthetics\n \nThis means we can change certain parts of the aesthetic on a layer by layer basis.\n \nAnother way to change the aesthetic is by using themes, which replace a bunch of aesthetics. Here are few examples; there are tons more available in other packages, e.g. the ggthemes package, to help you customize your plots. You can also make your own, but that is beyond the scope of this tutorial.\n\nI will also add a command to scale the y axis to be log10 scale.\n \n```{r}\ngdp_v_le <- gapminder %>% filter(year==2000, !is.na(gdp)) %>%\n  mutate(gdpPerCap = gdp/population) %>%\n  ggplot(aes(x = life_expectancy, y=gdpPerCap, color=continent)) +\n  geom_point(color=\"black\", alpha = 0.2) +\n  geom_smooth(method=\"lm\", formula = y ~ x, se = FALSE) +\n  scale_y_log10()\ngdp_v_le + theme_dark()\ngdp_v_le + theme_classic()\ngdp_v_le + theme_minimal()\n```\n\nSo far, we've only looked at plots involving two dimensional continous data, such as scatter and line plots. Let's now look at some additional types of plots.\n\n## 1-d plots\n\nThe simplest kind of one-dimensional plots are those that summarize the distribution of a single continuous variable, such as histograms and density plots. These are very useful, so let's look at how to make them with ggplot.\n\n```{r}\ngapminder %>% ggplot(aes(life_expectancy)) + geom_histogram(binwidth=2)\n```\n\n```{r}\nle_dist <- gapminder %>% mutate(decade = as.factor(floor(year/10))) %>% \n  ggplot(aes(life_expectancy, color=decade))\nle_dist + geom_histogram(binwidth = 3)\nle_dist + geom_freqpoly(binwidth = 3)\nle_dist + geom_density()\n```\n## Categorical data\n\nSometimes we want to plot categorical data, either bar plots with counts of each discrete value, or boxplots or similar that summarize the distribution of a continuous variable by category. \n\nFor example, we might want to look at a summary of the plot we just made.\n\n```{r}\ngapminder %>% mutate(decade = as.factor(floor(year/10))) %>% \n  ggplot(aes(x=decade, y=life_expectancy)) + geom_boxplot()\ngapminder %>% mutate(decade = as.factor(floor(year/10))) %>% \n  ggplot(aes(x=decade, y=life_expectancy, fill=continent)) + geom_boxplot()\ngapminder %>% mutate(decade = as.factor(floor(year/10))) %>% \n  ggplot(aes(x=continent, y=life_expectancy)) + geom_boxplot(aes(color=decade))\n```\n\nNotice that the 'color' argument here in aes() functions like a group_by argument, and groups points by default; fill does the same thing but colors the inside of the boxplot instead of the outside. Note also that we can put the aes() argument either in the ggplot call or the geom. For this plot, it doesn't make a difference, but if we wanted to include multiple geoms in one plot, it could. \n\nFinally, let's end with something a bit more complicated:\n\n```{r}\ngapminder %>% mutate(decade = as.factor(floor(year/10)),\n                      log_gdpPerCap = log10(gdp/population)) %>%\n  filter(!is.na(log_gdpPerCap)) %>%\n  ggplot(aes(x=log_gdpPerCap, y=life_expectancy)) + \n  geom_point(alpha=0.2, color=\"gray50\") +\n  geom_smooth(color=\"red\", method=\"loess\", formula = y~x) +\n  facet_grid(cols=vars(decade), rows=vars(continent))\n\n```\n\n## Review\n\nWe've covered a lot of material here, so let's just touch on the basics.\n\nA plot in ggplot is built up from a dataset, a set of aesthetics establishing a coordinate system and axis, and geoms mapping data to the aesthetics. \n\nFor many simple plots, the default options for the geom call work fine, as we've seen. There are geoms for almost any way of plotting data you could imagine.\n\nGrouping is available as well, which lets you naturally summarize subsets of your data. While we didn't talk about it today, facet_grid and facet_wrap can help you create grids of plots each summarizing a different subset of the data. \n"
  },
  {
    "path": "intro-to-awk/binder/environment.yml",
    "content": "dependencies:\n  - bash_kernel\n"
  },
  {
    "path": "intro-to-awk/data/Homo_sapiens.GRCh38.subset.gff3",
    "content": "##gff-version 3\n##sequence-region   1 1 248956422\n1\tEnsembl\tchromosome\t1\t248956422\t.\t.\t.\tID=chromosome:1\n1\t.\tbiological_region\t10469\t11240\t1.3e+03\t.\t.\texternal_name=oe %3D 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    "content": "chr1\t11873\t14409\tuc010nxq.1\nchr1\t14361\t19759\tuc009viu.3\nchr1\t14406\t29370\tuc009viw.2\nchr1\t34610\t36081\tuc001aak.3\nchr1\t69090\t70008\tuc001aal.1\nchr1\t134772\t140566\tuc021oeg.2\nchr1\t321083\t321115\tuc001aaq.2\nchr1\t321145\t321207\tuc001aar.2\nchr1\t322036\t326938\tuc009vjk.2\nchr1\t327545\t328439\tuc021oei.1\nchr1\t367658\t368597\tuc010nxu.2\nchr1\t420205\t421839\tuc001aax.1\nchr1\t566092\t566115\tuc021oej.1\nchr1\t566134\t566155\tuc021oek.1\nchr1\t566239\t566263\tuc021oel.1\nchr1\t568843\t568913\tuc001abb.3\nchr1\t621095\t622034\tuc010nxv.2\nchr1\t661138\t670994\tuc009vjm.3\nchr1\t668417\t668479\tuc001abi.2\nchr1\t668509\t668541\tuc001abj.3\nchr1\t671823\t671885\tuc010nxw.2\nchr1\t671915\t671947\tuc001abl.3\nchr1\t674239\t679736\tuc001abm.2\nchr1\t700244\t714068\tuc001abo.3\nchr1\t761585\t762902\tuc010nxx.2\nchr1\t762970\t794826\tuc001abp.2\nchr1\t803450\t812182\tuc001abt.4\nchr1\t846814\t850328\tuc001abu.1\nchr1\t852952\t854817\tuc010nxy.1\nchr1\t861120\t879961\tuc001abw.1\nchr1\t879582\t894679\tuc001abz.4\nchr1\t895966\t901099\tuc001aca.2\nchr1\t901876\t910484\tuc001acd.3\nchr1\t910578\t917473\tuc001ach.2\nchr1\t934341\t935552\tuc001aci.2\nchr1\t948846\t949919\tuc001acj.4\nchr1\t955502\t991499\tuc001ack.2\nchr1\t995116\t1001833\tuc001acl.1\nchr1\t1007125\t1009687\tuc021oen.1\nchr1\t1017197\t1051736\tuc001acu.2\nchr1\t1072396\t1079434\tuc001acv.3\nchr1\t1102483\t1102578\tuc001acw.2\nchr1\t1103242\t1103332\tuc010nye.1\nchr1\t1103295\t1103317\tuc031pkr.1\nchr1\t1104384\t1104467\tuc010nyf.1\nchr1\t1104434\t1104456\tuc031pks.1\nchr1\t1108435\t1114935\tuc001acx.1\nchr1\t1109285\t1133313\tuc001acy.2\nchr1\t1138887\t1142089\tuc001add.3\nchr1\t1146705\t1149548\tuc001ade.3\nchr1\t1152287\t1167447\tuc001adh.4\nchr1\t1167628\t1170420\tuc001adk.3\nchr1\t1177825\t1182102\tuc001adl.2\nchr1\t1189291\t1209234\tuc001ado.3\nchr1\t1215815\t1227409\tuc001adt.1\nchr1\t1227763\t1243269\tuc001aeb.2\nchr1\t1243993\t1247057\tuc001aed.3\nchr1\t1246964\t1260067\tuc001aee.2\nchr1\t1260142\t1264276\tuc001aeo.3\nchr1\t1266725\t1269844\tuc010nyk.2\nchr1\t1270657\t1284492\tuc001aer.4\nchr1\t1288070\t1293915\tuc001aew.3\nchr1\t1309109\t1310562\tuc009vkb.1\nchr1\t1321090\t1334718\tuc001afi.2\nchr1\t1334909\t1337426\tuc001afm.3\nchr1\t1337275\t1342693\tuc001afo.4\nchr1\t1353799\t1356824\tuc010nyo.2\nchr1\t1361507\t1363167\tuc010nyp.2\nchr1\t1370902\t1378262\tuc001afs.3\nchr1\t1385068\t1405538\tuc001aft.2\nchr1\t1407163\t1431582\tuc001afv.3\nchr1\t1447522\t1470067\tuc001afz.2\nchr1\t1470157\t1475740\tuc009vkf.3\nchr1\t1477052\t1510262\tuc001agd.3\nchr1\t1510354\t1510644\tuc021oer.1\nchr1\t1533387\t1535476\tuc021oes.1\nchr1\t1535818\t1543166\tuc001agf.1\nchr1\t1550794\t1565990\tuc001agg.3\nchr1\t1567559\t1570030\tuc001agp.3\nchr1\t1571099\t1655775\tuc001agv.1\nchr1\t1586822\t1590469\tuc001ahc.1\nchr1\t1592938\t1624243\tuc001ahg.4\nchr1\t1631377\t1633247\tuc001ahi.1\nchr1\t1656053\t1663343\tuc001ahx.2\nchr1\t1658823\t1677438\tuc001aia.2\nchr1\t1682670\t1711508\tuc001aie.3\nchr1\t1716724\t1822526\tuc001aif.3\nchr1\t1846265\t1848733\tuc001aih.1\nchr1\t1849028\t1850740\tuc001aij.2\nchr1\t1853395\t1858842\tuc001aik.3\nchr1\t1884751\t1935276\tuc001aim.1\nchr1\t1944651\t1946969\tuc001aio.1\nchr1\t1950767\t1962192\tuc001aip.2\nchr1\t1981908\t2116834\tuc001aiq.3\nchr1\t2112574\t2114663\tuc001aiu.1\nchr1\t2115898\t2126214\tuc031pkt.1\nchr1\t2121236\t2123179\tuc001aiz.2\nchr1\t2160133\t2241652\tuc001aja.4\nchr1\t2252695\t2322993\tuc001ajb.1\nchr1\t2281852\t2284100\tuc001ajc.3\nchr1\t2309493\t2322993\tuc010nyy.2\nchr1\t2323213\t2336885\tuc001aje.2\nchr1\t2336240\t2344010\tuc001ajg.3\nchr1\t2407753\t2436964\tuc001aji.1\nchr1\t2439974\t2458035\tuc001ajm.1\nchr1\t2460183\t2461684\tuc001ajn.3\nchr1\t2481358\t2484284\tuc001ajo.2\nchr1\t2486162\t2488450\tuc021oev.1\nchr1\t2487804\t2495188\tuc001ajt.1\nchr1\t2487804\t2495267\tuc001ajr.3\nchr1\t2518188\t2522908\tuc001ajv.2\nchr1\t2522080\t2564481\tuc001ajy.2\nchr1\t2572806\t2706230\tuc021oey.1\nchr1\t2938045\t2939467\tuc001ajz.3\nchr1\t2976180\t2980350\tuc001aka.3\nchr1\t2980635\t2984289\tuc010nzg.1\nchr1\t2985741\t3355185\tuc001akf.3\nchr1\t3044538\t3044599\tuc021oez.1\nchr1\t3371146\t3397677\tuc001akg.4\nchr1\t3404505\t3528059\tuc001akl.3\nchr1\t3477259\t3477354\tuc021ofa.1\nchr1\t3541555\t3546694\tuc001akm.3\nchr1\t3547330\t3566671\tuc001ako.3\nchr1\t3569128\t3652765\tuc001akp.3\nchr1\t3652547\t3663937\tuc009vlm.3\nchr1\t3668964\t3688209\tuc001akv.2\nchr1\t3689351\t3692546\tuc001akw.4\nchr1\t3696783\t3713068\tuc001akx.1\nchr1\t3728644\t3773797\tuc001aky.2\nchr1\t3773844\t3801993\tuc001alc.3\nchr1\t3805696\t3816857\tuc001alf.3\nchr1\t3816967\t3832011\tuc001alg.3\nchr1\t4000671\t4012643\tuc001ali.2\nchr1\t4472110\t4484744\tuc001alj.2\nchr1\t4715104\t4843851\tuc001aln.3\nchr1\t4847557\t4852183\tuc001alo.4\nchr1\t5621768\t5728315\tuc001alp.1\nchr1\t5624130\t5624203\tuc021ofm.1\nchr1\t5922731\t5922801\tuc021ofn.1\nchr1\t5922869\t6052533\tuc001alq.2\nchr1\t6105980\t6161253\tuc001aly.2\nchr1\t6161846\t6240194\tuc001amb.2\nchr1\t6245079\t6259679\tuc001amd.3\nchr1\t6266188\t6281359\tuc001amg.3\nchr1\t6281252\t6296044\tuc001amk.3\nchr1\t6297870\t6299502\tuc001amm.3\nchr1\t6304251\t6305638\tuc009vly.2\nchr1\t6307405\t6321035\tuc001amp.2\nchr1\t6324331\t6453826\tuc001amt.3\nchr1\t6475293\t6479979\tuc001amx.3\nchr1\t6484847\t6521004\tuc001amy.3\nchr1\t6489893\t6489956\tuc021ofo.1\nchr1\t6521213\t6526255\tuc001anh.3\nchr1\t6526151\t6545529\tuc010nzr.1\nchr1\t6581406\t6614658\tuc001ans.3\nchr1\t6615337\t6639817\tuc001ant.3\nchr1\t6640062\t6649340\tuc001anx.3\nchr1\t6650783\t6662929\tuc001aoa.3\nchr1\t6673755\t6684093\tuc001aob.4\nchr1\t6685209\t6693642\tuc001aod.3\nchr1\t6694227\t6761966\tuc001aof.2\nchr1\t6845383\t7829766\tuc001aoi.3\nchr1\t7831328\t7841492\tuc001aol.3\nchr1\t7844713\t7905237\tuc001aoo.3\nchr1\t7907671\t7913565\tuc001aos.3\nchr1\t7975930\t8003225\tuc001aot.3\nchr1\t7990338\t7990408\tuc021ofs.1\nchr1\t8021713\t8045342\tuc001aox.4\nchr1\t8071778\t8086393\tuc001aoz.3\nchr1\t8384389\t8404227\tuc001apb.3\nchr1\t8412463\t8877699\tuc001apf.3\nchr1\t8440651\t8441235\tuc001apg.1\nchr1\t8921058\t8939151\tuc001apj.2\nchr1\t8938893\t8939943\tuc021oft.1\nchr1\t9005892\t9034503\tuc031plc.1\nchr1\t9063358\t9086404\tuc009vmo.1\nchr1\t9097004\t9129887\tuc001apo.3\nchr1\t9164475\t9189229\tuc001apq.1\nchr1\t9186983\t9189250\tuc001aps.3\nchr1\t9208345\t9242451\tuc009vmq.3\nchr1\t9294862\t9331394\tuc001apt.3\nchr1\t9352940\t9429590\tuc010oae.2\nchr1\t9497727\t9497837\tuc021ofx.1\nchr1\t9599527\t9642831\tuc001apw.3\nchr1\t9648931\t9674935\tuc021ofy.1\nchr1\t9711789\t9789172\tuc001aqb.4\nchr1\t9712667\t9714644\tuc001aqc.4\nchr1\t9740902\t9747627\tuc021oga.1\nchr1\t9789078\t9884550\tuc001aqh.3\nchr1\t9908333\t9970316\tuc001aql.1\nchr1\t9989775\t10002840\tuc001aqm.3\nchr1\t10003485\t10045556\tuc001aqp.3\nchr1\t10057254\t10076078\tuc001aqq.3\nchr1\t10093040\t10241296\tuc001aqs.4\nchr1\t10270763\t10441661\tuc001aqw.4\nchr1\t10459084\t10480201\tuc001arc.3\nchr1\t10490158\t10512060\tuc021ogd.1\nchr1\t10520602\t10532613\tuc001arj.3\nchr1\t10535002\t10690815\tuc001arn.3\nchr1\t10696665\t10856733\tuc001aro.4\nchr1\t10744633\t10744736\tuc021ogh.1\nchr1\t11006529\t11042094\tuc010oao.2\nchr1\t11072678\t11085549\tuc001art.3\nchr1\t11086579\t11107296\tuc001aru.3\nchr1\t11114648\t11120091\tuc001arz.1\nchr1\t11126675\t11159938\tuc001asa.3\nchr1\t11166587\t11322608\tuc001asd.3\nchr1\t11203954\t11209595\tuc031plf.1\nchr1\t11249345\t11256038\tuc001ase.4\nchr1\t11333254\t11348491\tuc001asg.3\nchr1\t11539294\t11597640\tuc001ash.4\nchr1\t11708417\t11714888\tuc001asj.3\nchr1\t11714913\t11723384\tuc001asm.3\nchr1\t11724149\t11734409\tuc001aso.3\nchr1\t11734536\t11751678\tuc009vnc.3\nchr1\t11751780\t11780336\tuc001asr.1\nchr1\t11782186\t11785914\tuc001ass.2\nchr1\t11796141\t11810828\tuc001asv.3\nchr1\t11824461\t11826573\tuc001asy.1\nchr1\t11832138\t11849642\tuc001asz.3\nchr1\t11845786\t11866160\tuc001atc.2\nchr1\t11866152\t11903201\tuc001ate.5\nchr1\t11905766\t11907840\tuc001ati.3\nchr1\t11917520\t11918992\tuc001atj.3\nchr1\t11979644\t11986485\tuc001atk.3\nchr1\t11994723\t12035599\tuc001atm.3\nchr1\t12040237\t12073572\tuc009vni.3\nchr1\t12079298\t12092106\tuc001ato.2\nchr1\t12123433\t12204264\tuc001atq.3\nchr1\t12227059\t12269277\tuc001att.3\nchr1\t12251761\t12251839\tuc021ogi.1\nchr1\t12290112\t12572098\tuc001atv.3\nchr1\t12567299\t12567451\tuc001atz.1\nchr1\t12627938\t12677820\tuc001auc.3\nchr1\t12704565\t12727097\tuc001auf.3\nchr1\t12776117\t12788726\tuc009vnn.1\nchr1\t12806162\t12821102\tuc001auh.3\nchr1\t12834983\t12838048\tuc001aui.3\nchr1\t12851545\t12856777\tuc001auj.2\nchr1\t12884467\t12891264\tuc001auk.2\nchr1\t12907235\t12908237\tuc009vno.2\nchr1\t12916940\t12921764\tuc001aum.1\nchr1\t12939032\t12946025\tuc001aun.2\nchr1\t12952726\t12958094\tuc001auo.3\nchr1\t12976449\t12980568\tuc001aup.3\nchr1\t12998301\t13007406\tuc001auq.2\nchr1\t13035542\t13038381\tuc009vnq.1\nchr1\t13182959\t13184326\tuc010obg.2\nchr1\t13328195\t13331692\tuc001aut.1\nchr1\t13359818\t13369057\tuc001auu.1\nchr1\t13386646\t13390765\tuc001auv.3\nchr1\t13421175\t13428191\tuc001auw.1\nchr1\t13447413\t13452656\tuc010obi.1\nchr1\t13474052\t13477569\tuc009vnu.1\nchr1\t13495253\t13498259\tuc001aux.3\nchr1\t13516065\t13526943\tuc009vnv.1\nchr1\t13607430\t13611550\tuc001auy.2\nchr1\t13629937\t13635299\tuc001auz.4\nchr1\t13641972\t13648988\tuc001ava.1\nchr1\t13694888\t13698405\tuc009vny.1\nchr1\t13716087\t13719064\tuc009vnz.1\nchr1\t13736906\t13747803\tuc009voa.1\nchr1\t13801444\t13840242\tuc001avb.3\nchr1\t13910251\t13944452\tuc001avd.3\nchr1\t14031349\t14151574\tuc001avi.3\nchr1\t14925212\t15444544\tuc001avm.4\nchr1\t15438310\t15478960\tuc009voh.3\nchr1\t15480228\t15546974\tuc001avx.3\nchr1\t15573767\t15724622\tuc001awb.2\nchr1\t15653175\t15670372\tuc001awc.1\nchr1\t15736390\t15756839\tuc001awh.2\nchr1\t15764937\t15773153\tuc001awi.1\nchr1\t15783222\t15798586\tuc001awk.3\nchr1\t15802595\t15817895\tuc001awl.3\nchr1\t15817895\t15850940\tuc001awn.4\nchr1\t15853351\t15898228\tuc001aws.3\nchr1\t15898193\t15911605\tuc001awv.2\nchr1\t15943952\t15987552\tuc001awx.2\nchr1\t15986363\t15988217\tuc010obn.2\nchr1\t15992765\t15995537\tuc001awz.3\nchr1\t16010826\t16061264\tuc010obo.2\nchr1\t16062808\t16067884\tuc001axb.1\nchr1\t16068986\t16074292\tuc001axc.4\nchr1\t16085254\t16113084\tuc001axe.1\nchr1\t16133656\t16134194\tuc009vol.1\nchr1\t16160709\t16174642\tuc001axj.2\nchr1\t16174358\t16266950\tuc001axk.1\nchr1\t16268363\t16302627\tuc001axl.4\nchr1\t16317618\t16317647\tuc001axm.1\nchr1\t16330730\t16333184\tuc001axn.3\nchr1\t16340522\t16345285\tuc001axo.2\nchr1\t16348485\t16360545\tuc001axu.3\nchr1\t16384263\t16400127\tuc001axz.4\nchr1\t16450831\t16482582\tuc001aya.2\nchr1\t16524598\t16539104\tuc001ayc.1\nchr1\t16558181\t16563659\tuc001ayd.3\nchr1\t16576558\t16678948\tuc001ayg.3\nchr1\t16693524\t16724643\tuc001aym.5\nchr1\t16725137\t16763919\tuc001ayn.3\nchr1\t16767166\t16786584\tuc001ayq.3\nchr1\t16793930\t16819196\tuc001ayt.2\nchr1\t16847079\t16847153\tuc021ogp.1\nchr1\t16858892\t16858966\tuc021ogq.1\nchr1\t16860349\t16862144\tuc021ogr.1\nchr1\t16862254\t16864669\tuc001ayv.2\nchr1\t16872433\t16872504\tuc021ogs.1\nchr1\t16874159\t16874232\tuc021ogt.1\nchr1\t16875408\t16875482\tuc021ogu.1\nchr1\t16888921\t16940100\tuc001ayw.4\nchr1\t16944756\t16959841\tuc001azf.3\nchr1\t16972068\t16976915\tuc010och.2\nchr1\t17004765\t17004836\tuc021ogw.1\nchr1\t17006500\t17006573\tuc021ogx.1\nchr1\t17007749\t17007823\tuc021ogy.1\nchr1\t17017712\t17046652\tuc001azn.1\nchr1\t17052060\t17052133\tuc021ogz.1\nchr1\t17053779\t17053850\tuc021oha.1\nchr1\t17081128\t17090975\tuc010ock.3\nchr1\t17180899\t17180971\tuc021ohb.1\nchr1\t17185443\t17185516\tuc021ohc.1\nchr1\t17186692\t17186765\tuc021ohd.1\nchr1\t17188415\t17188486\tuc021ohe.1\nchr1\t17197439\t17200574\tuc021ohf.2\nchr1\t17201957\t17202031\tuc021ohg.1\nchr1\t17215040\t17216161\tuc001azs.1\nchr1\t17216171\t17216245\tuc021ohh.1\nchr1\t17222645\t17222720\tuc021ohi.1\nchr1\t17248444\t17299474\tuc001azt.2\nchr1\t17300998\t17307173\tuc001azw.3\nchr1\t17312452\t17338423\tuc001baa.2\nchr1\t17345224\t17380665\tuc001bae.3\nchr1\t17393255\t17445948\tuc001baf.3\nchr1\t17531620\t17572501\tuc001bah.1\nchr1\t17566189\t17572501\tuc009vpb.1\nchr1\t17575592\t17610727\tuc001bai.3\nchr1\t17581660\t17581778\tuc021ohk.1\nchr1\t17634689\t17690495\tuc001baj.2\nchr1\t17698740\t17728195\tuc001bak.1\nchr1\t17733250\t17765059\tuc001bal.3\nchr1\t17866329\t18024370\tuc001ban.3\nchr1\t18081807\t18153558\tuc001bat.3\nchr1\t18434239\t18704977\tuc001bau.2\nchr1\t18701063\t18702174\tuc001baw.1\nchr1\t18807423\t18812480\tuc001bax.3\nchr1\t18957499\t19062632\tuc001bay.3\nchr1\t19166092\t19186155\tuc001bba.1\nchr1\t19197923\t19229293\tuc001bbc.3\nchr1\t19209695\t19209769\tuc021ohm.2\nchr1\t19230773\t19282826\tuc001bbd.2\nchr1\t19400999\t19536746\tuc001bbi.3\nchr1\t19542157\t19578053\tuc001bbo.4\nchr1\t19578074\t19586622\tuc001bbs.3\nchr1\t19592475\t19600568\tuc021ohn.1\nchr1\t19609056\t19615280\tuc001bbv.1\nchr1\t19619740\t19622230\tuc021ohp.1\nchr1\t19629201\t19638640\tuc001bbw.3\nchr1\t19638739\t19655794\tuc001bby.3\nchr1\t19665266\t19812066\tuc021ohr.1\nchr1\t19673334\t19675427\tuc001bcf.2\nchr1\t19750877\t19751182\tuc021ohs.1\nchr1\t19923470\t19956315\tuc021ohu.1\nchr1\t19934300\t19935138\tuc021ohx.2\nchr1\t19969722\t19984949\tuc001bcj.2\nchr1\t19991779\t20006055\tuc001bcl.3\nchr1\t20008705\t20126410\tuc001bcn.3\nchr1\t20140521\t20141771\tuc001bcr.3\nchr1\t20208887\t20239437\tuc001bcs.4\nchr1\t20246799\t20250110\tuc001bct.1\nchr1\t20301923\t20306932\tuc010odb.2\nchr1\t20396700\t20418394\tuc001bcy.3\nchr1\t20439142\t20446059\tuc001bcz.4\nchr1\t20465822\t20476879\tuc009vpp.1\nchr1\t20490483\t20501687\tuc009vpq.1\nchr1\t20512577\t20519942\tuc001bdb.3\nchr1\t20617411\t20681387\tuc009vps.2\nchr1\t20686293\t20755287\tuc001bdf.2\nchr1\t20808883\t20812728\tuc001bdh.3\nchr1\t20825940\t20834674\tuc001bdi.4\nchr1\t20878931\t20881513\tuc001bdj.3\nchr1\t20915443\t20945400\tuc001bdk.3\nchr1\t20959947\t20978004\tuc001bdm.3\nchr1\t20978259\t20988037\tuc001bdo.1\nchr1\t20990506\t21044317\tuc001bdr.4\nchr1\t21046224\t21059133\tuc009vpy.1\nchr1\t21069170\t21113181\tuc001bdw.1\nchr1\t21132784\t21503381\tuc001bef.3\nchr1\t21543739\t21616766\tuc001bei.2\nchr1\t21602542\t21604868\tuc001ben.1\nchr1\t21619782\t21626362\tuc001beo.2\nchr1\t21749600\t21754300\tuc001bep.1\nchr1\t21761832\t21762609\tuc001beq.1\nchr1\t21766582\t21811393\tuc001ber.4\nchr1\t21835857\t21904905\tuc001bet.3\nchr1\t21922707\t21978348\tuc001bew.3\nchr1\t22004791\t22109688\tuc001bfb.3\nchr1\t22138757\t22151714\tuc001bfg.1\nchr1\t22148736\t22263750\tuc001bfj.3\nchr1\t22303417\t22315847\tuc001bfk.3\nchr1\t22351706\t22357715\tuc001bfm.4\nchr1\t22379119\t22419436\tuc001bfr.3\nchr1\t22443797\t22469519\tuc001bfs.4\nchr1\t22778343\t22857650\tuc001bfu.2\nchr1\t22890003\t22930087\tuc001bfx.1\nchr1\t22963117\t22966175\tuc001bfy.3\nchr1\t22970117\t22974603\tuc001bga.4\nchr1\t22979681\t22988029\tuc001bgd.3\nchr1\t23037330\t23241823\tuc001bge.3\nchr1\t23046009\t23046091\tuc021oib.1\nchr1\t23189651\t23189719\tuc021oic.1\nchr1\t23243782\t23247347\tuc001bgg.1\nchr1\t23337326\t23342343\tuc001bgh.1\nchr1\t23345940\t23410184\tuc001bgj.2\nchr1\t23370797\t23370865\tuc021oid.1\nchr1\t23410515\t23495517\tuc010odv.1\nchr1\t23490445\t23490546\tuc021oie.1\nchr1\t23518387\t23521222\tuc001bgn.3\nchr1\t23636275\t23670853\tuc001bgp.4\nchr1\t23685940\t23694879\tuc001bgt.3\nchr1\t23695463\t23698330\tuc001bgw.3\nchr1\t23707554\t23751261\tuc021oig.1\nchr1\t23755055\t23810750\tuc001bha.2\nchr1\t23801092\t23803135\tuc001bhd.4\nchr1\t23832919\t23857712\tuc001bhe.2\nchr1\t23853364\t23855542\tuc001bhf.1\nchr1\t23884420\t23886285\tuc001bhh.4\nchr1\t23907984\t23967056\tuc001bhi.3\nchr1\t24018268\t24022915\tuc001bhk.3\nchr1\t24069855\t24088549\tuc001bho.3\nchr1\t24086871\t24104787\tuc001bhp.2\nchr1\t24104875\t24114722\tuc001bhq.3\nchr1\t24117645\t24122029\tuc001bht.3\nchr1\t24122088\t24126060\tuc009vqo.1\nchr1\t24128366\t24151949\tuc001bib.3\nchr1\t24171571\t24194859\tuc001bie.3\nchr1\t24200459\t24239817\tuc001bif.3\nchr1\t24255559\t24255637\tuc021oik.1\nchr1\t24286300\t24289949\tuc001big.3\nchr1\t24295572\t24306953\tuc021oir.1\nchr1\t24320925\t24320957\tuc021oit.1\nchr1\t24382530\t24438665\tuc001bin.4\nchr1\t24446260\t24469775\tuc001biq.2\nchr1\t24480646\t24513765\tuc001bis.3\nchr1\t24526729\t24538180\tuc010oei.1\nchr1\t24578722\t24578758\tuc021oiu.1\nchr1\t24579767\t24579803\tuc021oiv.1\nchr1\t24645811\t24690970\tuc021oiw.1\nchr1\t24683488\t24740262\tuc001bjc.3\nchr1\t24742244\t24799473\tuc001bjh.3\nchr1\t24822822\t24828850\tuc021oiz.1\nchr1\t24829386\t24863510\tuc001bjj.3\nchr1\t24882566\t24935818\tuc001bjk.2\nchr1\t24969593\t24999772\tuc001bjm.3\nchr1\t25071759\t25170815\tuc001bjo.2\nchr1\t25226001\t25256770\tuc001bjq.3\nchr1\t25548766\t25559013\tuc001bjt.1\nchr1\t25568739\t25573985\tuc001bjw.3\nchr1\t25598980\t25656936\tuc001bjz.3\nchr1\t25629228\t25631643\tuc001bkd.1\nchr1\t25664788\t25688852\tuc001bke.3\nchr1\t25688739\t25747363\tuc001bkf.3\nchr1\t25757387\t25826698\tuc001bkk.3\nchr1\t25870075\t25895377\tuc001bkl.4\nchr1\t25943958\t26111258\tuc001bkm.2\nchr1\t26126666\t26144713\tuc021ojl.1\nchr1\t26146396\t26159433\tuc001bkq.4\nchr1\t26146444\t26150097\tuc010oeu.1\nchr1\t26160496\t26185848\tuc001bkw.1\nchr1\t26187974\t26197744\tuc001bkx.3\nchr1\t26210676\t26232993\tuc010oev.2\nchr1\t26286257\t26324648\tuc001bld.4\nchr1\t26348270\t26362954\tuc001blf.3\nchr1\t26364513\t26372604\tuc001blg.1\nchr1\t26377795\t26394125\tuc001bli.2\nchr1\t26438267\t26452039\tuc009vsb.3\nchr1\t26485510\t26489119\tuc001blk.3\nchr1\t26496387\t26497364\tuc001bll.4\nchr1\t26503980\t26516375\tuc001blm.4\nchr1\t26517118\t26529033\tuc010oez.2\nchr1\t26551810\t26556331\tuc001blq.3\nchr1\t26560692\t26605299\tuc001bls.1\nchr1\t26606212\t26608013\tuc001blu.3\nchr1\t26608772\t26633195\tuc001blw.3\nchr1\t26644410\t26647014\tuc001bmc.3\nchr1\t26648349\t26680621\tuc001bmd.4\nchr1\t26688124\t26699266\tuc009vsj.1\nchr1\t26737268\t26756219\tuc001bmj.3\nchr1\t26758772\t26797795\tuc001bmk.3\nchr1\t26789254\t26794028\tuc001bmo.1\nchr1\t26798901\t26803133\tuc001bmp.4\nchr1\t26872342\t26901520\tuc001bms.1\nchr1\t26881032\t26881084\tuc021ojp.1\nchr1\t27022521\t27108601\tuc001bmv.1\nchr1\t27114453\t27124894\tuc001bmz.3\nchr1\t27145536\t27392034\tuc021ojq.1\nchr1\t27153200\t27182211\tuc001bnb.3\nchr1\t27189632\t27190947\tuc001bnc.1\nchr1\t27189786\t27190449\tuc010ofi.1\nchr1\t27205872\t27216869\tuc001bnd.1\nchr1\t27216978\t27226962\tuc001bne.3\nchr1\t27237974\t27240567\tuc001bnf.3\nchr1\t27248212\t27273362\tuc001bng.2\nchr1\t27276046\t27286901\tuc001bni.2\nchr1\t27320194\t27327377\tuc001bnj.4\nchr1\t27331510\t27339333\tuc010ofj.2\nchr1\t27425299\t27481621\tuc001bnm.4\nchr1\t27533765\t27533868\tuc021ojs.1\nchr1\t27561006\t27635124\tuc009vst.3\nchr1\t27648635\t27662891\tuc001bnr.4\nchr1\t27650364\t27653016\tuc021oju.1\nchr1\t27668482\t27680423\tuc001bnw.2\nchr1\t27681669\t27693337\tuc001bny.1\nchr1\t27695600\t27701315\tuc001boa.3\nchr1\t27705595\t27709805\tuc001boc.3\nchr1\t27719147\t27722317\tuc001bod.4\nchr1\t27730733\t27816678\tuc001bof.2\nchr1\t27860755\t27930143\tuc009vsy.3\nchr1\t27938800\t27961727\tuc001bom.3\nchr1\t27992571\t27998724\tuc001bon.1\nchr1\t28052489\t28089423\tuc001bor.3\nchr1\t28099693\t28150963\tuc001bou.4\nchr1\t28157251\t28178183\tuc001bov.2\nchr1\t28160911\t28161077\tuc001boy.1\nchr1\t28199054\t28213193\tuc001bpc.4\nchr1\t28218048\t28241236\tuc001bpe.1\nchr1\t28261503\t28285663\tuc001bpg.3\nchr1\t28286503\t28294604\tuc001bph.1\nchr1\t28296854\t28415148\tuc001bpi.2\nchr1\t28473676\t28503455\tuc001bpl.3\nchr1\t28526789\t28559542\tuc001bpn.3\nchr1\t28562601\t28564616\tuc001bpq.3\nchr1\t28567542\t28567564\tuc021okb.1\nchr1\t28585962\t28609002\tuc001bps.3\nchr1\t28655512\t28662478\tuc009vtg.3\nchr1\t28764660\t28826881\tuc001bpy.3\nchr1\t28832454\t28837404\tuc001bqd.3\nchr1\t28844744\t28865708\tuc001bqf.2\nchr1\t28879528\t28905057\tuc001bqi.3\nchr1\t28905049\t28908383\tuc001bqo.3\nchr1\t28905254\t28905334\tuc001bqq.1\nchr1\t28919006\t28921088\tuc001bqv.3\nchr1\t28929608\t28969604\tuc001bqy.3\nchr1\t28975111\t28975246\tuc009vtj.1\nchr1\t28995239\t29042115\tuc001bra.3\nchr1\t29016176\t29016306\tuc021oke.1\nchr1\t29063132\t29096287\tuc021okf.1\nchr1\t29138653\t29190208\tuc001brf.1\nchr1\t29213602\t29446558\tuc001brm.2\nchr1\t29445936\t29450421\tuc001brn.2\nchr1\t29474249\t29508637\tuc001bro.3\nchr1\t29519384\t29557454\tuc001brq.1\nchr1\t29563027\t29653325\tuc001bru.3\nchr1\t30486798\t30510456\tuc001bry.3\nchr1\t31184123\t31196432\tuc001brz.3\nchr1\t31191618\t31199593\tuc001bsb.1\nchr1\t31205314\t31230683\tuc001bsc.2\nchr1\t31212002\t31212079\tuc021okj.1\nchr1\t31342312\t31381480\tuc001bse.2\nchr1\t31404352\t31538564\tuc001bsh.1\nchr1\t31408535\t31408623\tuc021okk.1\nchr1\t31421964\t31422052\tuc021okl.1\nchr1\t31441009\t31441084\tuc001bsl.1\nchr1\t31652591\t31712734\tuc010ogd.2\nchr1\t31732414\t31742513\tuc009vtt.3\nchr1\t31732414\t31769644\tuc001bso.3\nchr1\t31769841\t31837780\tuc001bsp.1\nchr1\t31838099\t31845923\tuc001bss.1\nchr1\t31886659\t31907527\tuc010ogh.2\nchr1\t31971838\t31974167\tuc021okn.1\nchr1\t31984035\t31989846\tuc001bsy.1\nchr1\t32042085\t32053287\tuc001bta.3\nchr1\t32083300\t32092919\tuc009vtx.2\nchr1\t32095462\t32110838\tuc001bth.2\nchr1\t32117847\t32169768\tuc001btk.1\nchr1\t32192717\t32229648\tuc001btn.3\nchr1\t32224260\t32224336\tuc021okr.1\nchr1\t32256024\t32281580\tuc001bts.1\nchr1\t32372021\t32403988\tuc001bty.2\nchr1\t32479294\t32509482\tuc001bub.4\nchr1\t32538502\t32568467\tuc010ogv.2\nchr1\t32573643\t32642168\tuc001bug.3\nchr1\t32645344\t32663886\tuc001bui.3\nchr1\t32666201\t32670991\tuc001bul.1\nchr1\t32671235\t32674288\tuc001bum.2\nchr1\t32674694\t32681797\tuc001bun.2\nchr1\t32681797\t32687926\tuc001buq.4\nchr1\t32687958\t32697205\tuc009vuc.3\nchr1\t32697260\t32707311\tuc001buv.4\nchr1\t32712817\t32714461\tuc001buw.3\nchr1\t32739711\t32751766\tuc001buy.3\nchr1\t32757707\t32799224\tuc001bvb.1\nchr1\t32799429\t32801840\tuc001bvd.4\nchr1\t32826870\t32827844\tuc021oku.1\nchr1\t32827861\t32829924\tuc001bvf.3\nchr1\t32830704\t32860062\tuc010ohg.2\nchr1\t32930657\t32953459\tuc001bvl.4\nchr1\t33004771\t33071542\tuc001bvn.3\nchr1\t33087306\t33116185\tuc001bvp.3\nchr1\t33116748\t33151812\tuc001bvr.3\nchr1\t33145506\t33168361\tuc001bvt.2\nchr1\t33207511\t33240571\tuc001bvu.1\nchr1\t33240839\t33283633\tuc001bvy.1\nchr1\t33283118\t33324480\tuc001bwc.4\nchr1\t33327868\t33338082\tuc001bwg.3\nchr1\t33352097\t33360247\tuc001bwh.3\nchr1\t33360195\t33366953\tuc001bwi.1\nchr1\t33402049\t33430286\tuc010oho.2\nchr1\t33452675\t33498070\tuc001bwn.3\nchr1\t33476825\t33502512\tuc001bwp.2\nchr1\t33546713\t33585995\tuc001bwr.3\nchr1\t33607471\t33608831\tuc001bxa.1\nchr1\t33611002\t33647671\tuc001bxb.3\nchr1\t33722173\t33766320\tuc001bxc.1\nchr1\t33772366\t33786699\tuc031plq.1\nchr1\t33789223\t33841194\tuc001bxg.1\nchr1\t33797993\t33798093\tuc021okw.1\nchr1\t33802166\t33802465\tuc021okx.1\nchr1\t33938231\t33961995\tuc001bxj.4\nchr1\t33979608\t34631443\tuc001bxn.1\nchr1\t34326075\t34330392\tuc001bxp.3\nchr1\t34334556\t34351059\tuc001bxr.3\nchr1\t34642552\t34684731\tuc001bxt.3\nchr1\t35220647\t35224113\tuc001bxu.4\nchr1\t35225341\t35229325\tuc001bxv.1\nchr1\t35244163\t35244247\tuc021ola.1\nchr1\t35247910\t35251967\tuc001bxy.3\nchr1\t35258598\t35261348\tuc001bya.3\nchr1\t35315962\t35325417\tuc001byb.3\nchr1\t35331036\t35370984\tuc001byc.3\nchr1\t35441299\t35444307\tuc021olf.1\nchr1\t35447126\t35450948\tuc001bye.3\nchr1\t35451766\t35497569\tuc001byh.3\nchr1\t35544971\t35581455\tuc001bym.3\nchr1\t35641980\t35646083\tuc001byq.3\nchr1\t35649200\t35658743\tuc001bys.3\nchr1\t35734567\t35887545\tuc001byt.3\nchr1\t35833677\t35835012\tuc031plr.1\nchr1\t35899090\t36023037\tuc001byx.3\nchr1\t36023392\t36032380\tuc001bza.3\nchr1\t36038970\t36060927\tuc010ohy.2\nchr1\t36065142\t36107445\tuc001bzf.2\nchr1\t36179476\t36184790\tuc001bzh.1\nchr1\t36197712\t36235551\tuc001bzi.3\nchr1\t36273827\t36323490\tuc001bzj.2\nchr1\t36348809\t36389899\tuc001bzl.3\nchr1\t36391432\t36395210\tuc001bzm.1\nchr1\t36396682\t36522063\tuc001bzp.3\nchr1\t36549675\t36553876\tuc001bzr.3\nchr1\t36554452\t36559533\tuc001bzt.3\nchr1\t36560843\t36565850\tuc001bzv.2\nchr1\t36602169\t36615115\tuc031pls.1\nchr1\t36621802\t36646441\tuc001bzz.3\nchr1\t36690016\t36770957\tuc001cae.4\nchr1\t36771993\t36787379\tuc010oia.1\nchr1\t36787631\t36789755\tuc001caj.1\nchr1\t36805224\t36851485\tuc001cak.1\nchr1\t36859030\t36863493\tuc001cao.1\nchr1\t36883506\t36916086\tuc001caq.3\nchr1\t36921361\t36930040\tuc001cas.2\nchr1\t36931643\t36948915\tuc001cax.2\nchr1\t37261127\t37499844\tuc001caz.2\nchr1\t37627163\t37627235\tuc021oll.1\nchr1\t37920479\t37940044\tuc021olm.1\nchr1\t37940118\t37949978\tuc001cbb.4\nchr1\t37955560\t37980420\tuc001cbe.2\nchr1\t37966535\t37966595\tuc031pma.1\nchr1\t38000049\t38019945\tuc001cbi.4\nchr1\t38022519\t38032458\tuc001cbj.3\nchr1\t38032412\t38061586\tuc001cbk.3\nchr1\t38076950\t38100595\tuc001cbm.2\nchr1\t38147241\t38156192\tuc001cbp.3\nchr1\t38147242\t38149864\tuc031pmb.1\nchr1\t38158072\t38175391\tuc001cbs.4\nchr1\t38181645\t38230824\tuc009vvi.3\nchr1\t38259773\t38267278\tuc001cby.2\nchr1\t38268613\t38273865\tuc001cca.1\nchr1\t38273472\t38275126\tuc001ccd.2\nchr1\t38275238\t38325292\tuc001cce.1\nchr1\t38326368\t38412729\tuc001ccg.1\nchr1\t38349908\t38349989\tuc021oln.1\nchr1\t38422651\t38455761\tuc001cci.3\nchr1\t38462441\t38471187\tuc001cck.3\nchr1\t38478383\t38490497\tuc001ccn.4\nchr1\t38509522\t38512450\tuc001ccp.1\nchr1\t38554902\t38555001\tuc021olo.1\nchr1\t38674705\t38680439\tuc021olp.1\nchr1\t39303868\t39325495\tuc001ccq.3\nchr1\t39328161\t39339050\tuc001ccs.3\nchr1\t39340222\t39341770\tuc021olr.1\nchr1\t39351478\t39407456\tuc001ccu.1\nchr1\t39456915\t39471737\tuc001ccw.3\nchr1\t39491966\t39500308\tuc001ccy.3\nchr1\t39549838\t39952810\tuc031pmc.1\nchr1\t39619835\t39619968\tuc021olu.1\nchr1\t39648409\t39648505\tuc021olv.1\nchr1\t39875175\t39882154\tuc009vvt.1\nchr1\t39957317\t39995541\tuc001cdi.3\nchr1\t39970194\t39970267\tuc021olx.1\nchr1\t39987951\t40025370\tuc001cdk.3\nchr1\t40026484\t40042521\tuc001cdl.2\nchr1\t40033045\t40033182\tuc001cdo.1\nchr1\t40089102\t40105348\tuc001cdp.3\nchr1\t40124792\t40137710\tuc001cdq.1\nchr1\t40144644\t40157089\tuc001cdr.3\nchr1\t40204516\t40229586\tuc001cdw.3\nchr1\t40223902\t40254533\tuc001cdz.1\nchr1\t40235196\t40237020\tuc001ceb.1\nchr1\t40306705\t40349177\tuc021olz.1\nchr1\t40361095\t40367687\tuc001cer.2\nchr1\t40420783\t40435628\tuc001cev.3\nchr1\t40506254\t40538321\tuc001cey.4\nchr1\t40538381\t40563142\tuc001cfb.2\nchr1\t40627040\t40706593\tuc001cfc.4\nchr1\t40713572\t40717365\tuc001cfe.2\nchr1\t40723721\t40759856\tuc001cfg.4\nchr1\t40766162\t40782981\tuc001cfh.1\nchr1\t40839377\t40888998\tuc001cfj.3\nchr1\t40916336\t40929390\tuc001cfn.2\nchr1\t40943301\t40962015\tuc001cfo.3\nchr1\t40974432\t40982214\tuc001cfp.3\nchr1\t40997232\t41013841\tuc001cft.2\nchr1\t41086351\t41131324\tuc001cfu.1\nchr1\t41154751\t41157933\tuc010ojl.1\nchr1\t41157241\t41237275\tuc009vwd.3\nchr1\t41220026\t41220118\tuc001cgf.2\nchr1\t41222955\t41223044\tuc001cgg.3\nchr1\t41249683\t41306124\tuc001cgh.2\nchr1\t41326727\t41328018\tuc001cgj.3\nchr1\t41347313\t41347427\tuc021omc.1\nchr1\t41445006\t41478235\tuc001cgk.4\nchr1\t41480261\t41509562\tuc021omd.1\nchr1\t41481268\t41487427\tuc001cgm.2\nchr1\t41492870\t41707815\tuc001cgs.3\nchr1\t41932607\t41932699\tuc021ome.1\nchr1\t41944445\t41949874\tuc009vwh.3\nchr1\t41944445\t41950344\tuc001cgx.3\nchr1\t41972035\t42384496\tuc001cha.4\nchr1\t42619091\t42621495\tuc001chc.1\nchr1\t42628361\t42630395\tuc001chd.1\nchr1\t42642209\t42800903\tuc001chf.3\nchr1\t42846467\t42889900\tuc001chi.2\nchr1\t42896000\t42921938\tuc001chj.3\nchr1\t42922172\t42926086\tuc001chl.3\nchr1\t43000559\t43120335\tuc009vwk.1\nchr1\t43124047\t43142429\tuc001chq.3\nchr1\t43144356\t43147330\tuc001chr.3\nchr1\t43148065\t43168020\tuc001chs.3\nchr1\t43198763\t43205925\tuc001cht.1\nchr1\t43212005\t43232755\tuc001chx.4\nchr1\t43232915\t43241413\tuc001cia.4\nchr1\t43253660\t43263901\tuc021omg.1\nchr1\t43272722\t43283059\tuc001cib.2\nchr1\t43291248\t43310660\tuc001cie.1\nchr1\t43312243\t43318146\tuc021omh.1\nchr1\t43323292\t43354460\tuc001cij.1\nchr1\t43391045\t43424847\tuc001cik.2\nchr1\t43424719\t43449029\tuc001cil.3\nchr1\t43489219\t43489308\tuc021omj.1\nchr1\t43585818\t43611958\tuc009vwn.1\nchr1\t43613593\t43622067\tuc009vwo.3\nchr1\t43629844\t43638241\tuc010ojx.2\nchr1\t43638000\t43720029\tuc021omk.1\nchr1\t43735664\t43739673\tuc021oml.1\nchr1\t43747556\t43751250\tuc001cit.4\nchr1\t43766565\t43788781\tuc001ciu.3\nchr1\t43803474\t43820135\tuc001ciw.3\nchr1\t43824625\t43828873\tuc001cix.3\nchr1\t43829067\t43833409\tuc031pmf.1\nchr1\t43849578\t43855483\tuc001cje.2\nchr1\t43855555\t43919918\tuc001cjk.3\nchr1\t43916673\t43919660\tuc001cjo.3\nchr1\t43996546\t44089343\tuc001cjr.3\nchr1\t44115796\t44171189\tuc001cjx.3\nchr1\t44165355\t44173012\tuc001cjy.4\nchr1\t44173203\t44396837\tuc001cjz.4\nchr1\t44182137\t44182227\tuc021oms.1\nchr1\t44398991\t44402912\tuc001ckt.3\nchr1\t44412477\t44433694\tuc001ckx.3\nchr1\t44435652\t44439043\tuc001ckz.3\nchr1\t44440601\t44443972\tuc001cld.3\nchr1\t44445607\t44456843\tuc010okl.2\nchr1\t44457279\t44462198\tuc001clj.3\nchr1\t44462154\t44483012\tuc001cll.4\nchr1\t44584521\t44600809\tuc001clp.3\nchr1\t44679124\t44686351\tuc001clq.1\nchr1\t44686741\t44820939\tuc001clt.3\nchr1\t44870959\t45117396\tuc001clv.1\nchr1\t45011164\t45011224\tuc031pmh.1\nchr1\t45119500\t45140099\tuc001cmc.3\nchr1\t45140393\t45191263\tuc001cmf.2\nchr1\t45205489\t45233438\tuc001cmg.4\nchr1\t45241245\t45244412\tuc001cmi.3\nchr1\t45241536\t45241610\tuc001cmj.1\nchr1\t45242163\t45242261\tuc001cmk.1\nchr1\t45243513\t45243584\tuc009vxi.3\nchr1\t45244061\t45244130\tuc001cml.3\nchr1\t45249256\t45253426\tuc001cmm.3\nchr1\t45266035\t45271667\tuc001cmn.3\nchr1\t45271585\t45272957\tuc001cmp.3\nchr1\t45274153\t45279801\tuc010ole.1\nchr1\t45287937\t45308616\tuc010olf.2\nchr1\t45316193\t45452394\tuc001cmt.3\nchr1\t45468219\t45477027\tuc009vxk.3\nchr1\t45477804\t45481341\tuc001cna.2\nchr1\t45482075\t45672250\tuc001cnd.2\nchr1\t45769581\t45771291\tuc010olk.2\nchr1\t45792544\t45794346\tuc001cne.3\nchr1\t45794913\t45806142\tuc009vxp.3\nchr1\t45805341\t45809650\tuc009vxq.3\nchr1\t45809554\t45956840\tuc001cns.1\nchr1\t45959597\t45965751\tuc001cnw.3\nchr1\t45965855\t45976739\tuc009vxv.3\nchr1\t45976706\t45988562\tuc021omw.1\nchr1\t46016454\t46035723\tuc001coe.3\nchr1\t46049659\t46084578\tuc001coi.2\nchr1\t46085715\t46089731\tuc010olt.2\nchr1\t46092975\t46152302\tuc001coq.3\nchr1\t46111451\t46112357\tuc010olu.1\nchr1\t46153846\t46160108\tuc001cor.1\nchr1\t46164406\t46216485\tuc001cou.3\nchr1\t46269284\t46501796\tuc001cov.3\nchr1\t46505811\t46598380\tuc001cpb.4\nchr1\t46640748\t46651634\tuc001cpd.3\nchr1\t46654352\t46685977\tuc001cpg.3\nchr1\t46669005\t46686928\tuc010oma.2\nchr1\t46713366\t46744145\tuc009vye.2\nchr1\t46744071\t46769038\tuc001cpn.3\nchr1\t46769379\t46782447\tuc001cpp.3\nchr1\t46805848\t46830824\tuc001cpr.2\nchr1\t46859938\t46879520\tuc001cpu.2\nchr1\t46899498\t46911374\tuc021ona.1\nchr1\t46972667\t46979886\tuc001cpx.3\nchr1\t47004367\t47035927\tuc021onb.1\nchr1\t47011315\t47015678\tuc001cpy.2\nchr1\t47011315\t47016887\tuc009vyh.1\nchr1\t47023078\t47069966\tuc001cqb.4\nchr1\t47073386\t47080805\tuc001cqe.4\nchr1\t47100710\t47134099\tuc001cqh.4\nchr1\t47137496\t47139256\tuc001cqj.3\nchr1\t47139707\t47157769\tuc021ond.1\nchr1\t47140830\t47184736\tuc001cqk.4\nchr1\t47264669\t47285021\tuc001cqn.4\nchr1\t47308766\t47366147\tuc031pmm.1\nchr1\t47394845\t47407156\tuc001cqp.4\nchr1\t47489239\t47516423\tuc001cqt.3\nchr1\t47533159\t47583992\tuc001cqu.1\nchr1\t47603106\t47614526\tuc001cqv.1\nchr1\t47644921\t47646011\tuc031pmn.1\nchr1\t47649260\t47655771\tuc001cqw.3\nchr1\t47681962\t47689770\tuc009vyq.2\nchr1\t47681962\t47695443\tuc001cqx.2\nchr1\t47691628\t47691655\tuc021onf.1\nchr1\t47715810\t47779819\tuc001crd.1\nchr1\t47799468\t47844511\tuc001cri.3\nchr1\t47859449\t47861215\tuc001crj.1\nchr1\t47881743\t47883724\tuc001crk.3\nchr1\t47897806\t47900313\tuc001crl.3\nchr1\t47901688\t47906363\tuc001crm.3\nchr1\t48226199\t48462562\tuc021ong.1\nchr1\t48567386\t48648100\tuc010omr.1\nchr1\t48688356\t48714316\tuc001crn.2\nchr1\t48761043\t48937876\tuc001crr.2\nchr1\t48998526\t50489626\tuc001cru.2\nchr1\t49193539\t49242547\tuc001crx.4\nchr1\t50574593\t50667540\tuc001csb.2\nchr1\t50883222\t50889119\tuc010onb.2\nchr1\t50906934\t51425936\tuc001cse.1\nchr1\t51048075\t51048183\tuc021onh.1\nchr1\t51435641\t51440309\tuc001csg.3\nchr1\t51567905\t51613754\tuc001csh.3\nchr1\t51701944\t51739119\tuc001csi.4\nchr1\t51752929\t51810785\tuc010onf.2\nchr1\t51819934\t51984995\tuc001csq.1\nchr1\t52004296\t52004401\tuc021oni.1\nchr1\t52082545\t52254891\tuc001csu.3\nchr1\t52254865\t52344609\tuc001ctc.4\nchr1\t52373627\t52456436\tuc001cth.3\nchr1\t52461412\t52461712\tuc021onk.1\nchr1\t52485803\t52521843\tuc001cti.4\nchr1\t52497776\t52499472\tuc001ctj.1\nchr1\t52521856\t52556388\tuc001ctk.3\nchr1\t52607765\t52812358\tuc001cto.4\nchr1\t52816264\t52831877\tuc001ctq.2\nchr1\t52838500\t52870143\tuc001ctu.3\nchr1\t52870218\t52883992\tuc001ctv.4\nchr1\t52870218\t52883992\tuc001ctw.4\nchr1\t52888947\t53018762\tuc001cty.2\nchr1\t53068042\t53074723\tuc001cue.3\nchr1\t53099065\t53122737\tuc001cuf.3\nchr1\t53152013\t53164038\tuc001cui.2\nchr1\t53192130\t53293013\tuc001cuj.3\nchr1\t53308182\t53360247\tuc001cuk.2\nchr1\t53361581\t53387591\tuc001cup.4\nchr1\t53392900\t53517289\tuc001cur.2\nchr1\t53527723\t53551174\tuc010onr.2\nchr1\t53552854\t53608289\tuc001cuy.3\nchr1\t53580247\t53584281\tuc001cva.1\nchr1\t53662100\t53679869\tuc001cvb.4\nchr1\t53679771\t53686289\tuc001cvd.3\nchr1\t53692563\t53704282\tuc001cvf.2\nchr1\t53704281\t53708455\tuc001cvg.3\nchr1\t53708040\t53793821\tuc001cvi.2\nchr1\t53793904\t53802889\tuc001cvn.1\nchr1\t53904042\t53905693\tuc009vzj.3\nchr1\t53925071\t53933158\tuc001cvq.1\nchr1\t53971905\t54199877\tuc001cvr.1\nchr1\t54231133\t54304225\tuc001cvs.3\nchr1\t54317391\t54355487\tuc001cvu.3\nchr1\t54359860\t54376759\tuc001cwb.3\nchr1\t54387233\t54411288\tuc001cwh.3\nchr1\t54411998\t54433841\tuc001cwj.2\nchr1\t54472970\t54483859\tuc001cwm.2\nchr1\t54497348\t54519111\tuc001cwp.3\nchr1\t54519273\t54565416\tuc001cwt.1\nchr1\t54519751\t54519827\tuc021ons.1\nchr1\t54604667\t54618679\tuc001cwv.2\nchr1\t54638026\t54665746\tuc009vzo.3\nchr1\t54665839\t54684056\tuc001cxa.4\nchr1\t54691103\t54872068\tuc001cxe.4\nchr1\t55013806\t55076005\tuc001cxl.2\nchr1\t55074849\t55089200\tuc001cxn.3\nchr1\t55107426\t55175939\tuc010ooe.1\nchr1\t55181494\t55208328\tuc001cxx.4\nchr1\t55222570\t55230226\tuc001cxy.3\nchr1\t55246751\t55266941\tuc009vzt.1\nchr1\t55271735\t55307937\tuc001cyb.4\nchr1\t55315299\t55352921\tuc001cyc.1\nchr1\t55352654\t55353883\tuc021onu.1\nchr1\t55423541\t55423614\tuc021onv.1\nchr1\t55446464\t55457966\tuc001cyd.3\nchr1\t55464616\t55474465\tuc001cye.3\nchr1\t55505148\t55530526\tuc001cyf.2\nchr1\t55532031\t55681039\tuc021onw.1\nchr1\t55681080\t55683128\tuc021onx.1\nchr1\t55691313\t55691396\tuc021ony.1\nchr1\t55842198\t55842525\tuc021onz.1\nchr1\t55950543\t55950645\tuc021ooa.1\nchr1\t56046709\t56200675\tuc001cyi.1\nchr1\t56960418\t57045257\tuc001cyj.2\nchr1\t57110989\t57181008\tuc001cyk.4\nchr1\t57184476\t57285369\tuc001cym.4\nchr1\t57289353\t57292593\tuc001cyn.3\nchr1\t57320442\t57383894\tuc001cyo.2\nchr1\t57394882\t57431688\tuc001cyp.3\nchr1\t57463578\t58716211\tuc001cys.1\nchr1\t58326214\t58328786\tuc001cyu.1\nchr1\t58933598\t58934677\tuc001cyw.1\nchr1\t58946390\t59012446\tuc001cyy.3\nchr1\t59041094\t59043166\tuc001cyz.4\nchr1\t59120410\t59165747\tuc009wab.2\nchr1\t59246462\t59249785\tuc001cze.3\nchr1\t59250822\t59365384\tuc010oop.1\nchr1\t59597607\t59612479\tuc010ooq.2\nchr1\t59762624\t60228402\tuc009wac.3\nchr1\t60198898\t60198968\tuc021oob.1\nchr1\t60238466\t60254501\tuc001czn.3\nchr1\t60280532\t60342050\tuc001czo.3\nchr1\t60358979\t60392423\tuc001czq.3\nchr1\t60454823\t60539442\tuc001czs.2\nchr1\t61125302\t61291256\tuc001czt.1\nchr1\t61405915\t61436448\tuc001czu.3\nchr1\t61547533\t61928460\tuc010oos.2\nchr1\t62119913\t62121800\tuc031pmt.1\nchr1\t62146718\t62191095\tuc001czz.1\nchr1\t62208148\t62629591\tuc001dab.3\nchr1\t62318170\t62318274\tuc031pmu.1\nchr1\t62660473\t62678001\tuc001dae.4\nchr1\t62701836\t62785083\tuc001dah.4\nchr1\t62901974\t62917475\tuc001dak.2\nchr1\t62920396\t63154039\tuc001daq.4\nchr1\t63063157\t63071976\tuc001das.2\nchr1\t63249776\t63330941\tuc001dau.3\nchr1\t63624753\t63782901\tuc001daw.2\nchr1\t63704613\t63704845\tuc021ood.1\nchr1\t63788729\t63790797\tuc001dax.2\nchr1\t63799429\t63799491\tuc021ooe.1\nchr1\t63833260\t63904233\tuc021oof.1\nchr1\t63906440\t63988944\tuc001dbb.2\nchr1\t63989012\t64038364\tuc001dbf.3\nchr1\t64014650\t64016307\tuc001dbg.1\nchr1\t64088886\t64125916\tuc010ooz.2\nchr1\t64239689\t64647179\tuc001dbj.3\nchr1\t64262024\t64262128\tuc021oog.1\nchr1\t64571005\t64636980\tuc001dbl.3\nchr1\t64669489\t64710027\tuc001dbn.1\nchr1\t64936475\t65158741\tuc001dbo.1\nchr1\t65045529\t65045604\tuc021ooh.1\nchr1\t65210777\t65298914\tuc001dbs.2\nchr1\t65298905\t65432187\tuc001dbu.1\nchr1\t65445259\t65468159\tuc001dbw.3\nchr1\t65488650\t65488757\tuc021ooj.1\nchr1\t65523437\t65523525\tuc021ook.1\nchr1\t65524116\t65524191\tuc001dbx.3\nchr1\t65613231\t65697828\tuc001dby.3\nchr1\t65775217\t65881552\tuc001dce.2\nchr1\t65886130\t66103176\tuc001dci.3\nchr1\t65886130\t65901690\tuc001dcf.3\nchr1\t66258855\t66840262\tuc001dco.3\nchr1\t66560143\t66560229\tuc021oom.1\nchr1\t66999824\t67210768\tuc001dcr.3\nchr1\t67094122\t67094200\tuc021oon.1\nchr1\t67132271\t67142710\tuc010ope.1\nchr1\t67218139\t67244730\tuc001dcv.3\nchr1\t67263423\t67266942\tuc001dcw.3\nchr1\t67278571\t67390570\tuc001dcx.3\nchr1\t67390577\t67454302\tuc001dde.2\nchr1\t67465014\t67520080\tuc001ddk.2\nchr1\t67557858\t67600654\tuc001ddm.2\nchr1\t67632168\t67725650\tuc001ddo.3\nchr1\t67661822\t67661926\tuc021ooo.1\nchr1\t67773046\t67862583\tuc001ddu.3\nchr1\t67873492\t67896123\tuc001ddv.3\nchr1\t68150859\t68154021\tuc001ddz.2\nchr1\t68167148\t68299155\tuc001dea.2\nchr1\t68238275\t68238336\tuc021oop.1\nchr1\t68297970\t68668670\tuc001deb.2\nchr1\t68511644\t68516481\tuc001ded.3\nchr1\t68564141\t68698284\tuc001dee.3\nchr1\t68649200\t68649293\tuc021oos.1\nchr1\t68649301\t68649321\tuc021oot.1\nchr1\t68894506\t68915642\tuc001dei.1\nchr1\t68939834\t68962799\tuc001dem.4\nchr1\t68962358\t69004310\tuc001den.3\nchr1\t70225857\t70589171\tuc001dep.3\nchr1\t70385004\t70386000\tuc009wbh.2\nchr1\t70610484\t70671361\tuc001der.2\nchr1\t70671364\t70717701\tuc001des.3\nchr1\t70724684\t70820417\tuc001dex.4\nchr1\t70820492\t70833705\tuc001dfa.3\nchr1\t70876900\t70905534\tuc001dfd.3\nchr1\t71172135\t71252151\tuc001dff.3\nchr1\t71418114\t71513491\tuc001dfo.3\nchr1\t71512188\t71532865\tuc001dfr.3\nchr1\t71528973\t71546972\tuc001dft.3\nchr1\t71533313\t71533399\tuc010oqr.1\nchr1\t71547006\t71703406\tuc001dfu.2\nchr1\t71868624\t72748405\tuc001dfw.3\nchr1\t72259914\t72302695\tuc031pmw.1\nchr1\t73771852\t73804560\tuc001dfx.3\nchr1\t74491701\t74663871\tuc001dfy.4\nchr1\t74663895\t75010116\tuc001dge.2\nchr1\t75033794\t75139422\tuc001dgg.3\nchr1\t75043113\t75091782\tuc001dgh.3\nchr1\t75171171\t75199092\tuc001dgj.3\nchr1\t75198835\t75232360\tuc001dgn.3\nchr1\t75595658\t75598261\tuc001dgp.1\nchr1\t75600566\t75627218\tuc031pmx.1\nchr1\t75672074\t76076799\tuc001dgu.3\nchr1\t76103850\t76188721\tuc001dgv.3\nchr1\t76190042\t76229355\tuc009wbp.3\nchr1\t76251878\t76260775\tuc001dgy.2\nchr1\t76252756\t76252834\tuc001dgz.2\nchr1\t76253573\t76253657\tuc009wbu.1\nchr1\t76255161\t76255232\tuc009wbv.1\nchr1\t76262555\t76378923\tuc001dhd.2\nchr1\t76384557\t76398116\tuc001dhe.2\nchr1\t76540388\t77096669\tuc001dhh.2\nchr1\t77333185\t77529737\tuc001dhi.3\nchr1\t77554666\t77685132\tuc001dhk.3\nchr1\t77747661\t78025654\tuc001dhn.3\nchr1\t78030189\t78148343\tuc001dhq.3\nchr1\t78161673\t78225564\tuc001dht.4\nchr1\t78245308\t78345225\tuc010ork.3\nchr1\t78354199\t78409578\tuc001dic.4\nchr1\t78413590\t78444777\tuc001dii.3\nchr1\t78470635\t78482995\tuc001dij.3\nchr1\t78511588\t78603112\tuc001dik.3\nchr1\t78560490\t78560599\tuc021oov.1\nchr1\t78695282\t78759574\tuc001dil.1\nchr1\t78956727\t79006386\tuc001din.3\nchr1\t79086087\t79111830\tuc010oro.2\nchr1\t79115476\t79129763\tuc001dip.4\nchr1\t79152744\t79152828\tuc021oow.1\nchr1\t79355448\t79472495\tuc001diq.4\nchr1\t82266081\t82458107\tuc001diu.3\nchr1\t82312940\t82313045\tuc021oox.1\nchr1\t83439565\t83451891\tuc001dix.4\nchr1\t83911736\t83920454\tuc001diy.3\nchr1\t84041470\t84326679\tuc001diz.4\nchr1\t84259583\t84259634\tuc021ooy.1\nchr1\t84259597\t84379059\tuc031pmy.1\nchr1\t84267442\t84326229\tuc001dja.1\nchr1\t84335056\t84464833\tuc001djc.3\nchr1\t84379036\t84379062\tuc021ooz.1\nchr1\t84609951\t84704181\tuc001djl.3\nchr1\t84743003\t84743140\tuc021opa.1\nchr1\t84764048\t84816481\tuc001djr.3\nchr1\t84810360\t84816481\tuc001djs.3\nchr1\t84830640\t84863576\tuc009wcg.3\nchr1\t84864214\t84880691\tuc001djt.1\nchr1\t84944919\t84964033\tuc001djv.4\nchr1\t84964005\t84972262\tuc001djw.4\nchr1\t84972012\t85014647\tuc021opb.1\nchr1\t85018803\t85040163\tuc001dka.2\nchr1\t85093912\t85097429\tuc010ory.1\nchr1\t85109389\t85156240\tuc001dkj.3\nchr1\t85279085\t85358896\tuc009wcj.1\nchr1\t85391265\t85462796\tuc001dkm.3\nchr1\t85483764\t85514223\tuc001dkp.3\nchr1\t85527992\t85598821\tuc001dkt.3\nchr1\t85599476\t85599556\tuc021opc.1\nchr1\t85623355\t85666728\tuc009wcm.3\nchr1\t85715636\t85725355\tuc001dkv.3\nchr1\t85731459\t85742587\tuc021opd.1\nchr1\t85742040\t85865646\tuc001dla.2\nchr1\t85784167\t85930889\tuc001dlb.3\nchr1\t86046443\t86049648\tuc001dle.3\nchr1\t86115105\t86174116\tuc001dlh.3\nchr1\t86194915\t86622154\tuc001dlj.3\nchr1\t86815776\t86862025\tuc001dll.2\nchr1\t86889768\t86922240\tuc001dlr.4\nchr1\t86934394\t86965974\tuc001dlt.3\nchr1\t87012758\t87046432\tuc009wcs.3\nchr1\t87099958\t87121059\tuc010osh.2\nchr1\t87170252\t87213867\tuc001dly.3\nchr1\t87328127\t87380107\tuc021opi.1\nchr1\t87380334\t87575681\tuc010osk.2\nchr1\t87597679\t87598718\tuc021opj.1\nchr1\t87777576\t87777676\tuc021opk.1\nchr1\t87794150\t87814607\tuc001dmi.3\nchr1\t87819209\t87837338\tuc001dmk.3\nchr1\t87918922\t87919056\tuc021opl.1\nchr1\t88943510\t88943810\tuc021opm.1\nchr1\t89004735\t89150887\tuc021opn.1\nchr1\t89149921\t89301938\tuc001dmn.3\nchr1\t89318320\t89357301\tuc001dmo.4\nchr1\t89401455\t89458643\tuc001dmp.2\nchr1\t89445138\t89458643\tuc001dms.3\nchr1\t89472359\t89488549\tuc001dmt.3\nchr1\t89517986\t89531043\tuc001dmx.2\nchr1\t89573309\t89591799\tuc001dmz.1\nchr1\t89597433\t89641723\tuc001dna.2\nchr1\t89646830\t89664633\tuc001dnb.3\nchr1\t89724633\t89738544\tuc001dnd.3\nchr1\t89754940\t89756045\tuc031pna.1\nchr1\t89829435\t89853719\tuc001dnf.2\nchr1\t89873237\t89890493\tuc009wcy.1\nchr1\t89990396\t90063420\tuc001dni.3\nchr1\t90090407\t90098453\tuc001dnk.1\nchr1\t90098643\t90185094\tuc001dnl.4\nchr1\t90287479\t90401989\tuc001dnn.3\nchr1\t90453271\t90453503\tuc021opr.1\nchr1\t90458823\t90460525\tuc001dno.3\nchr1\t90460677\t90494094\tuc001dnq.2\nchr1\t91177578\t91182794\tuc001dns.3\nchr1\t91295103\t91317175\tuc001dnu.2\nchr1\t91380856\t91487812\tuc001dnw.3\nchr1\t91726322\t91870426\tuc001doa.4\nchr1\t91966403\t91991321\tuc001dof.3\nchr1\t92145899\t92351836\tuc001doh.3\nchr1\t92295329\t92295626\tuc021ops.1\nchr1\t92414927\t92479985\tuc010osz.2\nchr1\t92495532\t92529093\tuc001don.2\nchr1\t92545861\t92613401\tuc001doo.3\nchr1\t92632608\t92650280\tuc010otd.2\nchr1\t92683572\t92711367\tuc001doq.3\nchr1\t92711954\t92764566\tuc001dor.3\nchr1\t92764521\t92853732\tuc001dot.2\nchr1\t92940317\t92951628\tuc001dov.4\nchr1\t92974252\t93257961\tuc001dox.3\nchr1\t93297593\t93307481\tuc001doz.3\nchr1\t93302845\t93302940\tuc001dpe.2\nchr1\t93303574\t93303627\tuc021opt.1\nchr1\t93307716\t93427079\tuc001dpg.3\nchr1\t93544791\t93604638\tuc009wdj.3\nchr1\t93615298\t93646246\tuc001dpn.3\nchr1\t93646280\t93744287\tuc021opx.1\nchr1\t93775665\t93811368\tuc001dpt.2\nchr1\t93811477\t93828148\tuc001dpu.3\nchr1\t93913687\t94020218\tuc010otk.2\nchr1\t93981833\t93981906\tuc021opz.1\nchr1\t94027342\t94146926\tuc001dpz.4\nchr1\t94057524\t94065587\tuc009wdn.3\nchr1\t94219111\t94240930\tuc001dqd.1\nchr1\t94312387\t94312467\tuc021oqa.1\nchr1\t94313128\t94313213\tuc021oqb.1\nchr1\t94317792\t94319887\tuc001dqe.1\nchr1\t94335013\t94344762\tuc001dqf.3\nchr1\t94352589\t94375012\tuc001dqg.1\nchr1\t94458393\t94586705\tuc001dqh.3\nchr1\t94634462\t94703307\tuc001dqj.4\nchr1\t94883932\t94984219\tuc001dqn.4\nchr1\t94994731\t95007413\tuc001dqr.3\nchr1\t95123088\t95285834\tuc001dqu.3\nchr1\t95285897\t95360803\tuc001dqv.5\nchr1\t95362506\t95392735\tuc001dqz.4\nchr1\t95393583\t95428826\tuc021oqc.2\nchr1\t95448278\t95538507\tuc001dra.2\nchr1\t95550007\t95550119\tuc021oqd.1\nchr1\t95582893\t95663161\tuc001drb.3\nchr1\t95628774\t95699538\tuc001dre.1\nchr1\t95699710\t95712781\tuc009wdu.3\nchr1\t95940292\t95944912\tuc021oqf.1\nchr1\t95970531\t95970615\tuc021oqg.1\nchr1\t95975895\t95981020\tuc001drl.3\nchr1\t97161411\t97161723\tuc021oqh.1\nchr1\t97187174\t97280605\tuc001drq.3\nchr1\t97543299\t98386615\tuc001drv.3\nchr1\t97561478\t97788511\tuc031pne.1\nchr1\t98453555\t98515249\tuc001drx.2\nchr1\t98510798\t98510907\tuc021oqj.1\nchr1\t98676266\t98738214\tuc031pnf.1\nchr1\t99127235\t99226056\tuc010ouc.2\nchr1\t99207463\t99207540\tuc021oql.1\nchr1\t99355800\t99470449\tuc001dsb.3\nchr1\t99469831\t99614408\tuc001dsd.1\nchr1\t99729847\t99775138\tuc001dse.3\nchr1\t100111430\t100160097\tuc001dsg.3\nchr1\t100174258\t100231349\tuc001dsh.1\nchr1\t100178485\t100178513\tuc021oqn.1\nchr1\t100178485\t100178513\tuc021oqm.1\nchr1\t100315639\t100389579\tuc001dsi.1\nchr1\t100434000\t100435404\tuc001dso.2\nchr1\t100435991\t100492534\tuc001dsr.2\nchr1\t100503788\t100548929\tuc001dst.3\nchr1\t100549101\t100598511\tuc001dsu.3\nchr1\t100598705\t100616054\tuc001dsv.3\nchr1\t100614003\t100643829\tuc001dsx.2\nchr1\t100652477\t100715409\tuc001dta.3\nchr1\t100731713\t100758325\tuc001dtd.3\nchr1\t100746796\t100746864\tuc021oqp.1\nchr1\t100818022\t100965021\tuc001dtf.2\nchr1\t101003727\t101007583\tuc001dth.3\nchr1\t101092605\t101112560\tuc021oqr.1\nchr1\t101185195\t101204601\tuc001dti.3\nchr1\t101337927\t101360735\tuc001dtk.2\nchr1\t101361631\t101447311\tuc001dto.2\nchr1\t101455179\t101491362\tuc001dtt.2\nchr1\t101491408\t101552819\tuc001dua.3\nchr1\t101702304\t101707076\tuc001dud.2\nchr1\t101746453\t101746573\tuc021oqu.1\nchr1\t101806424\t101806451\tuc031pni.1\nchr1\t102268126\t102462790\tuc001dug.2\nchr1\t102337566\t102360299\tuc021oqv.1\nchr1\t103342022\t103574052\tuc001dul.3\nchr1\t104068577\t104097859\tuc010oun.2\nchr1\t104095895\t104122149\tuc001duq.3\nchr1\t104159998\t104168400\tuc001dut.3\nchr1\t104198301\t104207173\tuc001duv.3\nchr1\t104230039\t104238912\tuc001duw.1\nchr1\t104257374\t104262492\tuc010our.1\nchr1\t104292439\t104301311\tuc001duz.3\nchr1\t104615644\t104619693\tuc021oqw.1\nchr1\t106144773\t106161557\tuc001dva.3\nchr1\t107599266\t107601916\tuc010ous.2\nchr1\t107682628\t108024475\tuc001dvh.4\nchr1\t107937775\t108024475\tuc001dvi.3\nchr1\t107937775\t108024475\tuc009wem.3\nchr1\t108113781\t108507545\tuc001dvk.1\nchr1\t108496274\t108496345\tuc021oqx.1\nchr1\t108507064\t108537229\tuc031pnj.1\nchr1\t108677343\t108742980\tuc001dvn.5\nchr1\t108765962\t108786703\tuc009weo.2\nchr1\t108803819\t108816311\tuc001dvp.2\nchr1\t108918459\t108953434\tuc001dvq.3\nchr1\t108963310\t108975804\tuc001dvr.2\nchr1\t108992903\t109013260\tuc009wep.3\nchr1\t109102970\t109181949\tuc010ouy.2\nchr1\t109190909\t109203744\tuc001dvt.4\nchr1\t109234931\t109244422\tuc001dvv.4\nchr1\t109255555\t109285367\tuc001dvx.3\nchr1\t109289284\t109352148\tuc001dvy.3\nchr1\t109358519\t109399726\tuc001dwa.4\nchr1\t109399838\t109401146\tuc001dwc.3\nchr1\t109419602\t109473044\tuc010ovc.2\nchr1\t109472129\t109506121\tuc001dwf.2\nchr1\t109512837\t109584850\tuc001dwl.3\nchr1\t109606997\t109618624\tuc001dwm.1\nchr1\t109633402\t109639554\tuc001dwn.3\nchr1\t109642814\t109643234\tuc001dwo.1\nchr1\t109648572\t109656479\tuc009wew.3\nchr1\t109656584\t109749403\tuc021orb.1\nchr1\t109756514\t109780804\tuc001dwu.2\nchr1\t109792640\t109818378\tuc001dxa.4\nchr1\t109822175\t109825790\tuc001dxd.3\nchr1\t109834986\t109849663\tuc001dxk.1\nchr1\t109852187\t109940563\tuc001dxm.2\nchr1\t109941652\t109969070\tuc001dxn.3\nchr1\t109965120\t109966952\tuc021orf.1\nchr1\t110009099\t110024764\tuc001dxp.3\nchr1\t110026560\t110035420\tuc001dxr.3\nchr1\t110036700\t110043063\tuc010ovo.2\nchr1\t110049445\t110052336\tuc001dxx.4\nchr1\t110082493\t110088455\tuc001dxy.2\nchr1\t110091185\t110138454\tuc001dxz.3\nchr1\t110141514\t110141589\tuc010ovq.1\nchr1\t110145888\t110155705\tuc001dya.3\nchr1\t110162434\t110174677\tuc009wfh.2\nchr1\t110198697\t110204331\tuc001dyf.3\nchr1\t110230417\t110236367\tuc001dyk.3\nchr1\t110254863\t110260890\tuc001dyn.3\nchr1\t110276553\t110283660\tuc001dyo.2\nchr1\t110292701\t110306644\tuc001dyq.2\nchr1\t110453232\t110473616\tuc001dyw.4\nchr1\t110527386\t110566364\tuc001dyx.3\nchr1\t110577222\t110597424\tuc001dza.2\nchr1\t110602996\t110613322\tuc001dzb.3\nchr1\t110603303\t110603368\tuc021orl.1\nchr1\t110655061\t110656569\tuc001dzc.3\nchr1\t110693131\t110744823\tuc009wfq.3\nchr1\t110753335\t110776674\tuc001dzh.3\nchr1\t110815105\t110815229\tuc021orm.1\nchr1\t110828998\t110881793\tuc001dzj.3\nchr1\t110881944\t110889303\tuc001dzl.1\nchr1\t110887099\t110888734\tuc001dzn.1\nchr1\t110905472\t110933704\tuc001dzo.2\nchr1\t110943876\t110950546\tuc001dzr.3\nchr1\t110950430\t110958896\tuc031pnm.1\nchr1\t110993787\t110999976\tuc001dzs.3\nchr1\t111023387\t111033891\tuc009wfu.1\nchr1\t111059838\t111061797\tuc001dzt.1\nchr1\t111145775\t111148975\tuc009wfw.3\nchr1\t111214309\t111217655\tuc001dzv.1\nchr1\t111413820\t111442558\tuc001dzw.3\nchr1\t111489811\t111506566\tuc001eaa.3\nchr1\t111659953\t111682838\tuc001ead.4\nchr1\t111682248\t111727724\tuc001eah.1\nchr1\t111728590\t111747160\tuc001eal.2\nchr1\t111770280\t111786062\tuc001eam.3\nchr1\t111823145\t111828730\tuc009wgb.3\nchr1\t111833473\t111863188\tuc001eas.4\nchr1\t111889194\t111895639\tuc001eaw.2\nchr1\t111927140\t111932473\tuc021orp.1\nchr1\t111956936\t111970399\tuc001eba.3\nchr1\t111982511\t111991830\tuc001ebb.3\nchr1\t111991742\t112004525\tuc001ebc.3\nchr1\t112016603\t112021134\tuc001ebe.3\nchr1\t112025969\t112046743\tuc001ebf.3\nchr1\t112032938\t112033045\tuc021orr.1\nchr1\t112141628\t112150940\tuc001ebj.2\nchr1\t112162404\t112256101\tuc001ebl.3\nchr1\t112256829\t112259310\tuc001ebn.1\nchr1\t112264685\t112282046\tuc001ebo.2\nchr1\t112282462\t112290420\tuc001ebq.1\nchr1\t112287934\t112298131\tuc001ebr.3\nchr1\t112298189\t112310199\tuc001ebs.3\nchr1\t112318453\t112531777\tuc001ebu.1\nchr1\t112533189\t112541463\tuc001ebw.4\nchr1\t112913625\t112913729\tuc021oru.1\nchr1\t112938799\t113003786\tuc001ebx.3\nchr1\t112938880\t112941439\tuc001eby.1\nchr1\t113004391\t113004455\tuc021orv.1\nchr1\t113051369\t113063910\tuc001ecb.3\nchr1\t113066140\t113162040\tuc001ecd.3\nchr1\t113162074\t113214241\tuc001ecj.1\nchr1\t113217047\t113243368\tuc001eck.3\nchr1\t113243748\t113249678\tuc001ecp.1\nchr1\t113252615\t113257950\tuc001ect.1\nchr1\t113263188\t113269856\tuc001ecu.3\nchr1\t113362795\t113393265\tuc001ecw.1\nchr1\t113392521\t113420491\tuc021orw.1\nchr1\t113454469\t113498975\tuc001ecy.3\nchr1\t113465971\t113467295\tuc001eda.1\nchr1\t113499070\t113511603\tuc001edd.3\nchr1\t113554308\t113615724\tuc001ede.1\nchr1\t113615830\t113667342\tuc001edf.1\nchr1\t113739403\t113748875\tuc001edg.2\nchr1\t113933474\t114228545\tuc001edk.3\nchr1\t114239823\t114301777\tuc009wgp.1\nchr1\t114304453\t114355070\tuc001edq.3\nchr1\t114356432\t114414375\tuc001eds.3\nchr1\t114399256\t114443859\tuc001edv.2\nchr1\t114419435\t114430169\tuc001edw.3\nchr1\t114437370\t114447525\tuc001eeb.3\nchr1\t114447914\t114456708\tuc001eeg.3\nchr1\t114466622\t114471880\tuc001eek.3\nchr1\t114471995\t114520491\tuc001eem.3\nchr1\t114522029\t114524875\tuc001eer.1\nchr1\t114631913\t114695062\tuc021orz.1\nchr1\t114935398\t115053781\tuc001eew.3\nchr1\t115110180\t115124265\tuc001efa.3\nchr1\t115125468\t115126223\tuc021osb.1\nchr1\t115127195\t115212732\tuc001efd.1\nchr1\t115215719\t115238239\tuc001efe.2\nchr1\t115247084\t115259515\tuc009wgu.3\nchr1\t115259533\t115300671\tuc001efi.3\nchr1\t115312104\t115323308\tuc001efp.4\nchr1\t115397454\t115537990\tuc001efr.3\nchr1\t115572444\t115576930\tuc001efs.2\nchr1\t115590632\t115632121\tuc001eft.3\nchr1\t115828536\t115880857\tuc001efu.1\nchr1\t116184573\t116240845\tuc001efv.1\nchr1\t116242625\t116311426\tuc001efx.4\nchr1\t116378998\t116383747\tuc001efy.3\nchr1\t116461996\t116468529\tuc001efz.3\nchr1\t116519118\t116612675\tuc001egb.4\nchr1\t116654375\t116677861\tuc001egc.1\nchr1\t116821227\t116821443\tuc021osg.1\nchr1\t116915794\t116947396\tuc001ege.3\nchr1\t116947335\t116961244\tuc001egj.3\nchr1\t116956387\t116956491\tuc021osh.1\nchr1\t116995157\t116995249\tuc021osi.1\nchr1\t117057155\t117113715\tuc001egm.3\nchr1\t117117019\t117209578\tuc031pnr.1\nchr1\t117134723\t117134827\tuc021osj.1\nchr1\t117214370\t117214449\tuc021osk.1\nchr1\t117297085\t117311851\tuc001egu.4\nchr1\t117452688\t117532972\tuc001egv.1\nchr1\t117504968\t117505093\tuc021osl.1\nchr1\t117544371\t117579173\tuc010oxb.2\nchr1\t117602948\t117645491\tuc001egy.3\nchr1\t117637264\t117637350\tuc021osm.1\nchr1\t117653676\t117664411\tuc001egz.2\nchr1\t117686208\t117753582\tuc001ehb.3\nchr1\t117785831\t117786130\tuc021osp.1\nchr1\t117910084\t118068320\tuc001ehd.1\nchr1\t118148603\t118171011\tuc001ehe.3\nchr1\t118406106\t118472302\tuc001ehf.3\nchr1\t118472371\t118503049\tuc010oxe.1\nchr1\t118496287\t118727848\tuc001ehk.2\nchr1\t119425665\t119532179\tuc001ehl.1\nchr1\t119573838\t119683295\tuc001ehn.3\nchr1\t119683047\t119726446\tuc009whk.2\nchr1\t119911401\t119936751\tuc001ehr.1\nchr1\t119957742\t119965662\tuc001eht.3\nchr1\t120049825\t120057681\tuc001ehv.1\nchr1\t120106502\t120115199\tuc021osu.1\nchr1\t120140324\t120141914\tuc021osv.1\nchr1\t120161999\t120190390\tuc001ehy.1\nchr1\t120254418\t120286849\tuc001ehz.3\nchr1\t120290618\t120311555\tuc001eid.3\nchr1\t120336640\t120354203\tuc001eif.3\nchr1\t120377387\t120387503\tuc010oxk.3\nchr1\t120436155\t120439147\tuc001eij.3\nchr1\t120454175\t120612317\tuc001eik.3\nchr1\t120839004\t120855681\tuc009whp.3\nchr1\t120906033\t120914842\tuc001eio.2\nchr1\t120906460\t120906507\tuc021osz.1\nchr1\t120926127\t120935944\tuc001eip.3\nchr1\t121107151\t121129827\tuc031pnu.1\nchr1\t121306423\t121313686\tuc009wht.1\nchr1\t142618798\t143257763\tuc001eiw.1\nchr1\t142660105\t142660135\tuc001eiy.2\nchr1\t142672190\t142672219\tuc001eiz.2\nchr1\t142688238\t142688268\tuc021ota.1\nchr1\t142689205\t142689235\tuc021otb.1\nchr1\t142689523\t142689553\tuc021otc.1\nchr1\t142697420\t142713605\tuc031pnv.1\nchr1\t142803223\t142888797\tuc001ejb.3\nchr1\t142803530\t142826645\tuc001ejc.4\nchr1\t142851394\t142851424\tuc001eje.3\nchr1\t142853227\t142855999\tuc009whu.1\nchr1\t143168647\t143168675\tuc001ejg.1\nchr1\t143184707\t143184737\tuc001ejh.1\nchr1\t143185980\t143186010\tuc001ejj.3\nchr1\t143286955\t143286985\tuc021otd.1\nchr1\t143289062\t143289092\tuc001ejk.3\nchr1\t143402283\t143402313\tuc001ejl.1\nchr1\t143403553\t143403583\tuc002zkn.1\nchr1\t143419286\t143419314\tuc021ote.1\nchr1\t143424332\t143467651\tuc001ejn.1\nchr1\t143431367\t143431397\tuc001ejo.2\nchr1\t143647638\t143744587\tuc001ejp.3\nchr1\t143687129\t143714180\tuc001ejq.3\nchr1\t143690027\t143690101\tuc021otf.1\nchr1\t143702303\t143702331\tuc031pnw.1\nchr1\t143767143\t143767881\tuc001ejt.3\nchr1\t143879831\t143879905\tuc021otg.1\nchr1\t143896451\t143913143\tuc002qvn.1\nchr1\t143915747\t144094477\tuc010oxm.1\nchr1\t144146810\t146467744\tuc021ott.2\nchr1\t144171303\t144172451\tuc021otn.1\nchr1\t144209457\t144212180\tuc021otx.1\nchr1\t144275887\t144290006\tuc001ekq.1\nchr1\t144300511\t144340773\tuc001ekt.4\nchr1\t144301610\t144301684\tuc021oty.1\nchr1\t144308613\t144308687\tuc021otz.1\nchr1\t144340773\t144341077\tuc021oua.1\nchr1\t144363461\t144364246\tuc001ekw.3\nchr1\t144456162\t144470244\tuc021oub.1\nchr1\t144480744\t144521009\tuc001ela.4\nchr1\t144481839\t144481913\tuc021ouc.1\nchr1\t144488842\t144488916\tuc021oud.1\nchr1\t144514872\t144519720\tuc001elb.4\nchr1\t144610814\t144612727\tuc001elf.4\nchr1\t144832199\t144833038\tuc001els.1\nchr1\t144833046\t144833912\tuc001elt.1\nchr1\t144833912\t144834808\tuc001elu.1\nchr1\t144839435\t144839507\tuc021oug.1\nchr1\t144851423\t144995033\tuc021ouh.1\nchr1\t144944671\t144944750\tuc031pnz.1\nchr1\t145004780\t145005287\tuc001emi.4\nchr1\t145013718\t145018395\tuc001emj.3\nchr1\t145096406\t145116997\tuc031poa.1\nchr1\t145209110\t145285912\tuc001emn.4\nchr1\t145372087\t145373798\tuc001eng.1\nchr1\t145373798\t145374694\tuc001enh.1\nchr1\t145379319\t145379391\tuc021our.1\nchr1\t145385728\t145385804\tuc021ous.1\nchr1\t145395521\t145395594\tuc021out.1\nchr1\t145396880\t145396952\tuc021ouu.1\nchr1\t145397863\t145397935\tuc021ouv.1\nchr1\t145399232\t145399304\tuc021ouw.1\nchr1\t145413190\t145417545\tuc001eni.2\nchr1\t145438461\t145442628\tuc001enn.4\nchr1\t145456235\t145470387\tuc001enp.1\nchr1\t145470507\t145475647\tuc001enq.1\nchr1\t145477084\t145499091\tuc001enr.3\nchr1\t145500506\t145501669\tuc021ouz.1\nchr1\t145507556\t145513535\tuc001ent.2\nchr1\t145509751\t145515899\tuc009wiv.3\nchr1\t145514173\t145515899\tuc001enx.4\nchr1\t145516164\t145523732\tuc001eny.2\nchr1\t145524989\t145543868\tuc001eoa.3\nchr1\t145549208\t145568526\tuc001eob.1\nchr1\t145575987\t145586546\tuc001eoc.1\nchr1\t145586492\t145589435\tuc001eoe.3\nchr1\t145592604\t145610884\tuc001eoh.3\nchr1\t145611035\t145688776\tuc001eoj.3\nchr1\t145695797\t145715565\tuc001eol.1\nchr1\t145727665\t145764206\tuc001eoo.2\nchr1\t145764594\t145827103\tuc001eot.2\nchr1\t145883867\t145924049\tuc001eou.4\nchr1\t145924387\t145934507\tuc010ozf.2\nchr1\t145963303\t145963375\tuc021ova.1\nchr1\t145979033\t145979107\tuc021ovb.1\nchr1\t146032541\t146057734\tuc010ozg.2\nchr1\t146124160\t146124283\tuc021ovd.1\nchr1\t146215990\t146217136\tuc021ove.1\nchr1\t146476759\t146476831\tuc021ovh.1\nchr1\t146490894\t146514599\tuc001epd.3\nchr1\t146544772\t146544844\tuc021ovi.1\nchr1\t146550177\t146550249\tuc021ovj.1\nchr1\t146571065\t146585928\tuc031poj.1\nchr1\t146626684\t146644129\tuc001epe.3\nchr1\t146649429\t146651528\tuc001epg.1\nchr1\t146657837\t146697230\tuc001epi.2\nchr1\t146714290\t146767447\tuc001epm.5\nchr1\t146853913\t146989699\tuc021ovk.1\nchr1\t147013181\t147098015\tuc001epq.3\nchr1\t147119167\t147142634\tuc001epr.2\nchr1\t147228331\t147232714\tuc001eps.1\nchr1\t147374945\t147381395\tuc001epu.2\nchr1\t147400505\t147465755\tuc001epv.4\nchr1\t147466093\t147484331\tuc001epz.1\nchr1\t147505037\t147505109\tuc021ovn.1\nchr1\t147520766\t147520840\tuc021ovo.1\nchr1\t147574322\t147599571\tuc010ozx.2\nchr1\t147665992\t147666115\tuc021ovp.1\nchr1\t147680370\t147691166\tuc001eqh.1\nchr1\t147719028\t147719102\tuc021ovq.1\nchr1\t147737381\t147737453\tuc021ovr.1\nchr1\t147751385\t147763966\tuc001eqi.1\nchr1\t147753470\t147753542\tuc021ovs.1\nchr1\t147774844\t147774916\tuc021ovt.1\nchr1\t147781029\t147781101\tuc021ovu.1\nchr1\t147800936\t147801008\tuc021ovv.1\nchr1\t147801123\t147816764\tuc001eqk.1\nchr1\t147806602\t147806678\tuc031pom.1\nchr1\t147825688\t147825760\tuc021ovw.1\nchr1\t147835126\t147931980\tuc001eql.2\nchr1\t147874654\t147893482\tuc010paa.1\nchr1\t147877536\t147877610\tuc021ovx.1\nchr1\t147925822\t147930669\tuc009wka.2\nchr1\t147954634\t147955419\tuc001eqp.3\nchr1\t148000804\t148000878\tuc021ovy.1\nchr1\t148201751\t148202536\tuc010pag.2\nchr1\t148248114\t148248188\tuc021owi.1\nchr1\t148250248\t148346791\tuc021owp.2\nchr1\t148556107\t148556133\tuc010pay.2\nchr1\t148560846\t148596267\tuc001esc.2\nchr1\t148598313\t148598387\tuc021oxb.1\nchr1\t148644010\t148644795\tuc010paz.2\nchr1\t148739441\t148758311\tuc010pba.1\nchr1\t148760355\t148760429\tuc021oxc.1\nchr1\t148806014\t148806799\tuc010pbb.2\nchr1\t148876039\t148902123\tuc009wkv.1\nchr1\t148930404\t148953054\tuc009wkw.1\nchr1\t149079363\t149079435\tuc021oxd.1\nchr1\t149155827\t149155899\tuc021oxe.1\nchr1\t149161627\t149161699\tuc021oxf.1\nchr1\t149186124\t149186196\tuc021oxg.1\nchr1\t149211947\t149212021\tuc021oxh.1\nchr1\t149230569\t149230643\tuc021oxi.1\nchr1\t149230715\t149232553\tuc010pbe.1\nchr1\t149278784\t149278857\tuc021oxj.1\nchr1\t149279475\t149291742\tuc010pbf.2\nchr1\t149294665\t149294736\tuc021oxk.1\nchr1\t149298554\t149298627\tuc021oxl.1\nchr1\t149326271\t149326345\tuc021oxm.1\nchr1\t149334271\t149334340\tuc021oxn.1\nchr1\t149343080\t149343151\tuc021oxo.1\nchr1\t149369293\t149378297\tuc010pbh.2\nchr1\t149398714\t149398761\tuc010pbi.2\nchr1\t149400063\t149400109\tuc021oxp.1\nchr1\t149553002\t149553787\tuc001esj.3\nchr1\t149576261\t149616786\tuc001esk.5\nchr1\t149577754\t149582605\tuc009wle.2\nchr1\t149608608\t149608682\tuc021oxq.1\nchr1\t149615616\t149615690\tuc021oxr.1\nchr1\t149627308\t149651107\tuc001eso.1\nchr1\t149664354\t149664427\tuc021oxs.1\nchr1\t149670056\t149670130\tuc021oxt.1\nchr1\t149672904\t149672976\tuc031poq.1\nchr1\t149680209\t149680280\tuc021oxu.1\nchr1\t149684087\t149684161\tuc021oxv.1\nchr1\t149711797\t149711871\tuc021oxw.1\nchr1\t149719801\t149719870\tuc021oxx.1\nchr1\t149728270\t149728341\tuc021oxy.1\nchr1\t149754244\t149783928\tuc010pbj.2\nchr1\t149754249\t149764074\tuc001esp.4\nchr1\t149763335\t149765367\tuc001esq.1\nchr1\t149784779\t149785236\tuc010pbl.2\nchr1\t149804220\t149804616\tuc001ess.3\nchr1\t149812258\t149812765\tuc001esv.3\nchr1\t149813784\t149814318\tuc001esw.3\nchr1\t149821758\t149822340\tuc021oxz.1\nchr1\t149822627\t149823161\tuc001esx.3\nchr1\t149824180\t149824687\tuc001esy.3\nchr1\t149832329\t149832725\tuc001etb.3\nchr1\t149856009\t149858232\tuc001etc.3\nchr1\t149858524\t149858961\tuc001etd.3\nchr1\t149859018\t149859466\tuc001ete.3\nchr1\t149871154\t149872348\tuc001etf.3\nchr1\t149874871\t149889434\tuc001etg.3\nchr1\t149895208\t149900144\tuc001etk.2\nchr1\t149900542\t149908791\tuc001etl.4\nchr1\t149912231\t149982686\tuc001etn.3\nchr1\t150017381\t150017452\tuc021oyb.1\nchr1\t150039341\t150117505\tuc001etp.3\nchr1\t150122169\t150131825\tuc001ett.3\nchr1\t150190716\t150208504\tuc001etw.3\nchr1\t150230217\t150237480\tuc001etx.3\nchr1\t150237798\t150241609\tuc001ety.2\nchr1\t150245182\t150253335\tuc001eud.3\nchr1\t150255228\t150259501\tuc001euj.3\nchr1\t150266268\t150280819\tuc001euk.3\nchr1\t150293927\t150325704\tuc001eum.4\nchr1\t150336989\t150449041\tuc009wlr.3\nchr1\t150459839\t150480085\tuc001euq.4\nchr1\t150480486\t150486265\tuc001eus.3\nchr1\t150488232\t150490508\tuc031pos.1\nchr1\t150521897\t150533412\tuc001eux.3\nchr1\t150524404\t150524490\tuc021oye.1\nchr1\t150547026\t150552214\tuc001euz.3\nchr1\t150594598\t150602098\tuc001eve.3\nchr1\t150618700\t150669672\tuc001evj.2\nchr1\t150670534\t150693364\tuc001evk.2\nchr1\t150702671\t150738433\tuc001evn.3\nchr1\t150768683\t150780917\tuc001evp.2\nchr1\t150782180\t150849244\tuc001evr.2\nchr1\t150785066\t150785174\tuc021oyg.1\nchr1\t150898814\t150937220\tuc001evu.2\nchr1\t150937648\t150947479\tuc001evz.3\nchr1\t150954498\t150968114\tuc001ewa.2\nchr1\t150969300\t150980854\tuc010pcn.2\nchr1\t150980972\t151008189\tuc001ewh.1\nchr1\t150995221\t150995328\tuc021oyh.1\nchr1\t151009028\t151020076\tuc001ewl.2\nchr1\t151020258\t151023871\tuc001ewn.3\nchr1\t151023446\t151032125\tuc001ewp.3\nchr1\t151032150\t151040973\tuc001ewq.3\nchr1\t151043079\t151091007\tuc001ewr.2\nchr1\t151104162\t151119140\tuc001ewv.3\nchr1\t151129104\t151132225\tuc001ewx.2\nchr1\t151132223\t151138370\tuc001ewy.3\nchr1\t151138497\t151142773\tuc001ewz.3\nchr1\t151142462\t151148547\tuc001exc.4\nchr1\t151148775\t151162689\tuc001exe.2\nchr1\t151171020\t151222007\tuc001exj.3\nchr1\t151227196\t151239954\tuc001exl.3\nchr1\t151252499\t151254405\tuc001exo.3\nchr1\t151254790\t151264381\tuc001exq.3\nchr1\t151264272\t151300191\tuc001exu.3\nchr1\t151265261\t151265284\tuc031pov.1\nchr1\t151265461\t151265487\tuc031pow.1\nchr1\t151266582\t151266606\tuc031pox.1\nchr1\t151271387\t151271414\tuc031poy.1\nchr1\t151271499\t151271523\tuc031poz.1\nchr1\t151273139\t151273440\tuc021oyp.1\nchr1\t151274383\t151274409\tuc031ppa.1\nchr1\t151278732\t151278766\tuc031ppb.1\nchr1\t151313115\t151319769\tuc001exw.1\nchr1\t151336777\t151345210\tuc010pcy.3\nchr1\t151372040\t151374412\tuc001eyc.1\nchr1\t151375199\t151431941\tuc001eyd.2\nchr1\t151483861\t151511167\tuc009wmw.3\nchr1\t151512780\t151556059\tuc001eyl.3\nchr1\t151518271\t151518367\tuc021oyr.1\nchr1\t151584661\t151671559\tuc001eyn.1\nchr1\t151670318\t151670850\tuc001eyq.1\nchr1\t151672533\t151689290\tuc001eys.2\nchr1\t151694012\t151702082\tuc010pdj.1\nchr1\t151732122\t151736040\tuc001eyv.3\nchr1\t151739130\t151743806\tuc010pdm.2\nchr1\t151745954\t151763010\tuc001eza.4\nchr1\t151763317\t151766878\tuc001eze.3\nchr1\t151772764\t151777882\tuc001ezf.1\nchr1\t151778546\t151804348\tuc001ezh.3\nchr1\t151810338\t151813033\tuc010pdq.1\nchr1\t151810944\t151816641\tuc010pdr.2\nchr1\t151819576\t151826173\tuc021oyw.1\nchr1\t151843342\t151882361\tuc001ezj.2\nchr1\t151955385\t151966714\tuc001ezl.3\nchr1\t151967006\t152015250\tuc001ezm.1\nchr1\t152004981\t152009511\tuc001ezn.3\nchr1\t152056619\t152061540\tuc001ezo.1\nchr1\t152078792\t152087930\tuc001ezp.3\nchr1\t152126070\t152131704\tuc001ezs.1\nchr1\t152184551\t152196672\tuc001ezt.2\nchr1\t152274650\t152297679\tuc001ezu.1\nchr1\t152285934\t152339168\tuc001ezv.3\nchr1\t152321212\t152332482\tuc001ezw.4\nchr1\t152381718\t152386750\tuc001ezx.2\nchr1\t152483319\t152484653\tuc001ezy.3\nchr1\t152486977\t152488481\tuc001ezz.3\nchr1\t152538174\t152539229\tuc001faa.4\nchr1\t152551859\t152552980\tuc001fab.3\nchr1\t152573137\t152573562\tuc001fac.2\nchr1\t152586286\t152586574\tuc010pds.2\nchr1\t152595309\t152595579\tuc010pdt.2\nchr1\t152635886\t152637135\tuc001fag.4\nchr1\t152647790\t152649049\tuc001fah.4\nchr1\t152658598\t152659876\tuc001fai.3\nchr1\t152670839\t152671918\tuc001faj.3\nchr1\t152681522\t152681910\tuc001fak.2\nchr1\t152691997\t152692905\tuc010pdu.2\nchr1\t152730505\t152734529\tuc001fal.1\nchr1\t152748847\t152749445\tuc010pdv.2\nchr1\t152758752\t152760901\tuc001fan.3\nchr1\t152769226\t152770657\tuc009wnp.3\nchr1\t152777310\t152779107\tuc001fap.1\nchr1\t152784446\t152785585\tuc001faq.3\nchr1\t152799948\t152800573\tuc010pdw.2\nchr1\t152815329\t152816459\tuc001fas.4\nchr1\t152850797\t152857523\tuc001fat.3\nchr1\t152881038\t152884362\tuc001fau.3\nchr1\t152943127\t152945069\tuc001fav.1\nchr1\t152956563\t152958290\tuc001faw.3\nchr1\t152974222\t152976332\tuc001faz.4\nchr1\t153003678\t153005376\tuc001fba.3\nchr1\t153012200\t153013594\tuc001fbb.2\nchr1\t153028595\t153029988\tuc001fbd.3\nchr1\t153042717\t153044084\tuc001fbg.3\nchr1\t153065610\t153067001\tuc001fbh.3\nchr1\t153084612\t153085989\tuc001fbi.3\nchr1\t153112593\t153113969\tuc001fbj.3\nchr1\t153122057\t153123427\tuc009wod.2\nchr1\t153175905\t153177601\tuc001fbl.4\nchr1\t153190059\t153191793\tuc021ozw.1\nchr1\t153195064\t153195185\tuc021ozx.1\nchr1\t153232178\t153234600\tuc001fbm.3\nchr1\t153270337\t153283194\tuc001fbn.1\nchr1\t153302596\t153321022\tuc001fbo.3\nchr1\t153330329\t153333503\tuc001fbq.3\nchr1\t153346183\t153348075\tuc001fbr.1\nchr1\t153362507\t153363664\tuc001fbs.3\nchr1\t153388999\t153395701\tuc001fbt.1\nchr1\t153409470\t153412503\tuc010pdx.2\nchr1\t153430219\t153433137\tuc001fbv.1\nchr1\t153507075\t153508717\tuc001fbw.1\nchr1\t153509622\t153514241\tuc001fbx.3\nchr1\t153516094\t153518282\tuc001fbz.3\nchr1\t153518229\t153524245\tuc009wog.1\nchr1\t153519808\t153521734\tuc001fca.1\nchr1\t153533584\t153538306\tuc001fcb.3\nchr1\t153579366\t153585514\tuc001fcd.1\nchr1\t153586731\t153588808\tuc001fce.3\nchr1\t153591275\t153600117\tuc001fch.3\nchr1\t153600872\t153604513\tuc001fck.1\nchr1\t153606457\t153618782\tuc001fcn.2\nchr1\t153631129\t153634328\tuc001fcq.4\nchr1\t153634263\t153643504\tuc001fcr.4\nchr1\t153643725\t153643797\tuc021paa.1\nchr1\t153651163\t153666468\tuc001fcs.4\nchr1\t153700566\t153746555\tuc001fct.3\nchr1\t153747767\t153752633\tuc001fcz.3\nchr1\t153777202\t153895451\tuc001fdb.4\nchr1\t153901976\t153919154\tuc001fdd.1\nchr1\t153920147\t153931132\tuc021pab.1\nchr1\t153931574\t153940660\tuc031ppi.1\nchr1\t153940674\t153946840\tuc001fdr.3\nchr1\t153946744\t153950451\tuc001fds.3\nchr1\t153954092\t153958853\tuc001fdt.2\nchr1\t153963238\t153964631\tuc001fdv.3\nchr1\t153965167\t154127592\tuc001fdw.3\nchr1\t154134288\t154164611\tuc001fec.2\nchr1\t154166140\t154166219\tuc021pac.1\nchr1\t154171561\t154178841\tuc001fee.2\nchr1\t154179182\t154193273\tuc001fei.2\nchr1\t154193324\t154243329\tuc001fep.4\nchr1\t154232202\t154232338\tuc021pae.1\nchr1\t154245038\t154248355\tuc001fes.3\nchr1\t154293591\t154297801\tuc001feu.3\nchr1\t154300275\t154323780\tuc001fex.3\nchr1\t154377668\t154441926\tuc001fez.2\nchr1\t154451953\t154474526\tuc001ffb.3\nchr1\t154474694\t154520623\tuc009wow.3\nchr1\t154521050\t154531120\tuc001fff.1\nchr1\t154540256\t154552353\tuc001ffg.3\nchr1\t154554533\t154580724\tuc001ffh.3\nchr1\t154669941\t154842754\tuc021pah.1\nchr1\t154897207\t154909484\tuc001ffq.3\nchr1\t154916558\t154928567\tuc001ffr.3\nchr1\t154929501\t154934258\tuc001fft.3\nchr1\t154934773\t154943223\tuc001ffw.3\nchr1\t154947117\t154951725\tuc001fgb.3\nchr1\t154948168\t154948259\tuc021pai.1\nchr1\t154955769\t154965587\tuc001fgf.2\nchr1\t154966061\t154966791\tuc001fgi.3\nchr1\t154975105\t154991001\tuc010peq.3\nchr1\t154979449\t154979509\tuc021pal.1\nchr1\t154991002\t155006257\tuc001fgm.3\nchr1\t155006281\t155023406\tuc001fgn.2\nchr1\t155017667\t155036467\tuc021pan.2\nchr1\t155023747\t155035252\tuc001fgr.2\nchr1\t155051347\t155060014\tuc001fhf.3\nchr1\t155100348\t155107386\tuc001fhh.3\nchr1\t155108287\t155111334\tuc001fhj.4\nchr1\t155112366\t155112883\tuc001fhm.3\nchr1\t155141883\t155145804\tuc001fho.3\nchr1\t155146262\t155157447\tuc001fhs.2\nchr1\t155155666\t155157427\tuc021pao.2\nchr1\t155158299\t155162706\tuc031ppv.1\nchr1\t155161986\t155162007\tuc021par.1\nchr1\t155164967\t155165063\tuc021pas.1\nchr1\t155165378\t155177772\tuc001fix.3\nchr1\t155178489\t155183624\tuc001fjb.3\nchr1\t155183615\t155188809\tuc001fjd.3\nchr1\t155203712\t155204236\tuc021pav.1\nchr1\t155204238\t155214653\tuc001fjl.3\nchr1\t155216995\t155225274\tuc001fjm.3\nchr1\t155225769\t155232176\tuc001fjs.3\nchr1\t155232658\t155243281\tuc001fjw.3\nchr1\t155247217\t155259639\tuc001fjz.2\nchr1\t155259083\t155271225\tuc001fkb.4\nchr1\t155278538\t155290457\tuc001fkc.2\nchr1\t155290250\t155293938\tuc001fki.3\nchr1\t155290639\t155300909\tuc001fkj.2\nchr1\t155305051\t155532324\tuc001fkt.3\nchr1\t155402970\t155404053\tuc010pgd.2\nchr1\t155403092\t155403473\tuc010pgc.1\nchr1\t155531771\t155533735\tuc010pge.2\nchr1\t155531863\t155533735\tuc001fkv.3\nchr1\t155579960\t155584758\tuc001fky.4\nchr1\t155596545\t155618335\tuc001flf.3\nchr1\t155658881\t155708800\tuc001flr.3\nchr1\t155715558\t155718322\tuc010pgo.2\nchr1\t155716586\t155720673\tuc031pqb.1\nchr1\t155719509\t155826972\tuc001fly.1\nchr1\t155829259\t155854990\tuc001fmg.3\nchr1\t155867598\t155880706\tuc031pqc.1\nchr1\t155882835\t155904188\tuc001fmi.1\nchr1\t155889699\t155889833\tuc001fmk.1\nchr1\t155895748\t155895877\tuc001fmn.1\nchr1\t155911479\t155912625\tuc010pgs.2\nchr1\t155916629\t155948336\tuc001fmt.2\nchr1\t155978838\t155990758\tuc001fmx.3\nchr1\t156005091\t156023516\tuc001fna.3\nchr1\t156024516\t156028605\tuc001fnb.3\nchr1\t156030965\t156040295\tuc001fnc.3\nchr1\t156041803\t156051789\tuc001fnd.4\nchr1\t156084460\t156109880\tuc001fni.3\nchr1\t156104903\t156107058\tuc009wrp.3\nchr1\t156123321\t156147542\tuc009wrq.3\nchr1\t156163729\t156182587\tuc001fnp.3\nchr1\t156182778\t156213123\tuc021pbb.1\nchr1\t156211950\t156213123\tuc001fnt.3\nchr1\t156213111\t156217908\tuc010phh.2\nchr1\t156219014\t156252620\tuc001foc.4\nchr1\t156254069\t156262234\tuc009wrw.3\nchr1\t156262477\t156265480\tuc001foh.4\nchr1\t156268414\t156269428\tuc001fok.3\nchr1\t156278751\t156308206\tuc001fol.2\nchr1\t156307104\t156316785\tuc001foo.3\nchr1\t156338979\t156355013\tuc010pho.3\nchr1\t156374048\t156377645\tuc001fot.1\nchr1\t156374054\t156399340\tuc001fou.1\nchr1\t156390132\t156390221\tuc001foz.1\nchr1\t156433512\t156460391\tuc001fpb.4\nchr1\t156453889\t156454002\tuc021pbe.1\nchr1\t156495196\t156542396\tuc001fpf.3\nchr1\t156549518\t156556562\tuc021pbf.1\nchr1\t156561557\t156564091\tuc001fph.3\nchr1\t156564099\t156571279\tuc001fpl.3\nchr1\t156589085\t156595517\tuc001fpn.1\nchr1\t156589085\t156594259\tuc031pqq.1\nchr1\t156611456\t156613427\tuc021pbg.1\nchr1\t156611739\t156629324\tuc001fpp.3\nchr1\t156638555\t156647189\tuc001fpq.3\nchr1\t156669399\t156675459\tuc001fpr.3\nchr1\t156692412\t156697705\tuc001fps.1\nchr1\t156698262\t156706752\tuc001fpu.3\nchr1\t156707093\t156710923\tuc001fpx.1\nchr1\t156711898\t156721543\tuc001fpy.4\nchr1\t156737273\t156770609\tuc001fqa.3\nchr1\t156776034\t156786640\tuc009wsh.2\nchr1\t156810664\t156828712\tuc010pht.2\nchr1\t156830670\t156851642\tuc001fqh.1\nchr1\t156863522\t156886226\tuc001fqj.1\nchr1\t156890423\t156902880\tuc001fqm.2\nchr1\t156904631\t157015162\tuc001fqn.3\nchr1\t156905922\t156906036\tuc021pbj.1\nchr1\t157061834\t157069600\tuc001fqq.2\nchr1\t157094458\t157108383\tuc001fqr.2\nchr1\t157098153\t157098463\tuc001fqs.3\nchr1\t157483166\t157522310\tuc009wsm.3\nchr1\t157543538\t157567870\tuc001fqw.3\nchr1\t157647977\t157670647\tuc001frb.3\nchr1\t157715522\t157746922\tuc001fre.2\nchr1\t157764193\t157789940\tuc001frg.3\nchr1\t157800703\t157811634\tuc001frk.4\nchr1\t157895763\t157918861\tuc001frl.1\nchr1\t157963062\t158065844\tuc001frn.4\nchr1\t158066315\t158069836\tuc001frp.2\nchr1\t158101833\t158110430\tuc001frq.3\nchr1\t158149736\t158156216\tuc001frr.3\nchr1\t158169170\t158173667\tuc001frs.1\nchr1\t158223926\t158228058\tuc001frt.3\nchr1\t158259562\t158264564\tuc001fru.3\nchr1\t158297739\t158301321\tuc001frx.3\nchr1\t158323485\t158327343\tuc001fse.3\nchr1\t158368311\t158369256\tuc010pih.2\nchr1\t158389717\t158390656\tuc010pii.2\nchr1\t158435351\t158436293\tuc010pij.2\nchr1\t158444244\t158464676\tuc001fso.1\nchr1\t158449667\t158450675\tuc010pik.2\nchr1\t158516917\t158517895\tuc010pil.2\nchr1\t158532440\t158533394\tuc010pim.2\nchr1\t158548708\t158549689\tuc010pin.2\nchr1\t158576228\t158577170\tuc010pio.2\nchr1\t158580495\t158656506\tuc001fst.1\nchr1\t158669467\t158670442\tuc001fsu.1\nchr1\t158686957\t158687905\tuc021pbn.1\nchr1\t158724605\t158725637\tuc001fsw.1\nchr1\t158735533\t158736472\tuc010piq.2\nchr1\t158746471\t158747425\tuc010pir.2\nchr1\t158801167\t158819270\tuc001fsz.1\nchr1\t158901336\t158946849\tuc001ftb.3\nchr1\t158979681\t159024945\tuc010pis.2\nchr1\t159032274\t159046647\tuc001ftj.1\nchr1\t159111400\t159111474\tuc021pbo.1\nchr1\t159141376\t159172932\tuc001ftk.2\nchr1\t159165774\t159172212\tuc001ftm.2\nchr1\t159175048\t159176290\tuc001ftp.4\nchr1\t159259505\t159278014\tuc001ftq.3\nchr1\t159283459\t159284449\tuc010piu.2\nchr1\t159315958\t159438858\tuc001fts.4\nchr1\t159409511\t159410600\tuc010piv.2\nchr1\t159504867\t159505797\tuc010piw.2\nchr1\t159557615\t159558661\tuc001ftv.3\nchr1\t159682078\t159684379\tuc001ftw.3\nchr1\t159750758\t159752333\tuc001ftz.1\nchr1\t159772172\t159786047\tuc001fud.4\nchr1\t159796478\t159807282\tuc001fue.4\nchr1\t159824105\t159832447\tuc001fuh.3\nchr1\t159842153\t159869906\tuc001fui.3\nchr1\t159887896\t159894341\tuc031pqu.1\nchr1\t159896828\t159915386\tuc001fur.2\nchr1\t159921281\t159924044\tuc001fus.3\nchr1\t159931013\t159948876\tuc001fuu.3\nchr1\t159997461\t160001783\tuc001fuv.1\nchr1\t160007256\t160040051\tuc001fuw.2\nchr1\t160051359\t160059212\tuc001fuy.1\nchr1\t160061128\t160068618\tuc009wtf.3\nchr1\t160085519\t160113374\tuc001fvc.3\nchr1\t160121351\t160156767\tuc001fve.4\nchr1\t160160284\t160171676\tuc010pja.2\nchr1\t160171988\t160178659\tuc001fvj.1\nchr1\t160175124\t160185162\tuc001fvk.3\nchr1\t160185504\t160232350\tuc010pjb.1\nchr1\t160258376\t160313354\tuc001fvv.4\nchr1\t160287054\t160288260\tuc001fvw.3\nchr1\t160295893\t160296006\tuc021pbr.1\nchr1\t160313062\t160328742\tuc001fvx.3\nchr1\t160336860\t160342638\tuc001fwa.2\nchr1\t160370363\t160398468\tuc001fwc.2\nchr1\t160454819\t160493052\tuc001fwe.2\nchr1\t160510883\t160549306\tuc001fwh.4\nchr1\t160579890\t160617081\tuc001fwl.4\nchr1\t160650211\t160681641\tuc001fwo.2\nchr1\t160709076\t160724601\tuc001fwq.3\nchr1\t160765863\t160798045\tuc001fwu.4\nchr1\t160799949\t160832692\tuc009wtq.3\nchr1\t160846329\t160854960\tuc001fxc.3\nchr1\t160914815\t160924589\tuc001fxd.3\nchr1\t160965000\t160991133\tuc009wtt.3\nchr1\t161009040\t161014727\tuc031pqv.1\nchr1\t161016731\t161039760\tuc001fxl.3\nchr1\t161040780\t161059385\tuc001fxo.2\nchr1\t161068180\t161070138\tuc001fxr.3\nchr1\t161070345\t161087866\tuc001fxu.3\nchr1\t161087861\t161090984\tuc001fxv.2\nchr1\t161090768\t161102256\tuc001fxz.3\nchr1\t161123533\t161128646\tuc001fyd.4\nchr1\t161129253\t161135516\tuc010pkd.2\nchr1\t161136180\t161141010\tuc001fyg.2\nchr1\t161141099\t161147758\tuc001fys.2\nchr1\t161159537\t161168845\tuc001fyt.4\nchr1\t161171936\t161184184\tuc001fyw.3\nchr1\t161185086\t161189038\tuc001fyz.1\nchr1\t161192082\t161193418\tuc001fzc.1\nchr1\t161195832\t161200407\tuc001fzd.3\nchr1\t161196975\t161197051\tuc031pqw.1\nchr1\t161199455\t161208000\tuc001fzp.3\nchr1\t161228516\t161255240\tuc001gad.3\nchr1\t161274524\t161279762\tuc001gaf.4\nchr1\t161284165\t161334535\tuc001gag.3\nchr1\t161334520\t161337673\tuc001gal.4\nchr1\t161369489\t161369562\tuc021pbx.1\nchr1\t161390660\t161390733\tuc021pby.1\nchr1\t161391882\t161391954\tuc021pbz.1\nchr1\t161397866\t161397940\tuc021pca.1\nchr1\t161409960\t161410032\tuc021pcb.1\nchr1\t161410614\t161410686\tuc021pcc.1\nchr1\t161411322\t161411405\tuc021pcd.1\nchr1\t161413093\t161413164\tuc021pce.1\nchr1\t161417017\t161417089\tuc021pcf.1\nchr1\t161417374\t161417446\tuc021pcg.1\nchr1\t161418032\t161418104\tuc021pch.1\nchr1\t161418740\t161418823\tuc021pci.1\nchr1\t161420466\t161420537\tuc021pcj.1\nchr1\t161424397\t161424469\tuc021pck.1\nchr1\t161424755\t161424827\tuc021pcl.1\nchr1\t161425413\t161425485\tuc021pcm.1\nchr1\t161426121\t161426204\tuc021pcn.1\nchr1\t161427897\t161427968\tuc021pco.1\nchr1\t161431808\t161431880\tuc021pcp.1\nchr1\t161432165\t161432237\tuc021pcq.1\nchr1\t161432823\t161432895\tuc021pcr.1\nchr1\t161433531\t161433614\tuc021pcs.1\nchr1\t161435257\t161435328\tuc021pct.1\nchr1\t161439188\t161439260\tuc021pcu.1\nchr1\t161439546\t161439618\tuc021pcv.1\nchr1\t161440204\t161440276\tuc021pcw.1\nchr1\t161440912\t161440995\tuc021pcx.1\nchr1\t161450355\t161450426\tuc021pcy.1\nchr1\t161475204\t161489360\tuc001gan.3\nchr1\t161492934\t161493006\tuc021pdb.1\nchr1\t161493636\t161493707\tuc021pdc.1\nchr1\t161494035\t161496687\tuc001gaq.3\nchr1\t161500131\t161500214\tuc021pdd.1\nchr1\t161500902\t161500974\tuc021pde.1\nchr1\t161501914\t161501986\tuc021pdf.1\nchr1\t161510030\t161510104\tuc021pdg.1\nchr1\t161511550\t161519818\tuc001gar.3\nchr1\t161551128\t161571010\tuc021pdi.2\nchr1\t161574587\t161574659\tuc021pdk.1\nchr1\t161575848\t161578341\tuc010pkp.1\nchr1\t161581735\t161581819\tuc021pdl.1\nchr1\t161582507\t161582579\tuc021pdm.1\nchr1\t161591464\t161591538\tuc021pdn.1\nchr1\t161592987\t161601252\tuc009wul.3\nchr1\t161632904\t161648444\tuc001gaz.2\nchr1\t161653494\t161655042\tuc001gbc.3\nchr1\t161676761\t161684142\tuc001gbe.3\nchr1\t161692442\t161697933\tuc001gbi.3\nchr1\t161719580\t161726952\tuc001gbo.3\nchr1\t161736033\t161933860\tuc001gbs.3\nchr1\t161952981\t161993644\tuc001gbu.3\nchr1\t162039580\t162339813\tuc001gbv.2\nchr1\t162126896\t162126972\tuc021pdp.1\nchr1\t162308432\t162308532\tuc021pdq.1\nchr1\t162312335\t162312430\tuc021pdr.1\nchr1\t162343514\t162346644\tuc001gbx.2\nchr1\t162348695\t162356608\tuc010pkt.1\nchr1\t162365055\t162381928\tuc001gbz.1\nchr1\t162467594\t162499419\tuc001gcc.2\nchr1\t162531295\t162569633\tuc001gce.4\nchr1\t162602227\t162750247\tuc001gcg.3\nchr1\t162747518\t162747805\tuc021pds.1\nchr1\t162751900\t162756362\tuc001gch.1\nchr1\t162760495\t162782608\tuc001gci.3\nchr1\t162824086\t162838605\tuc001gck.2\nchr1\t163038395\t163046592\tuc001gcl.4\nchr1\t163112088\t163172963\tuc021pdt.1\nchr1\t163291722\t163325553\tuc001gcr.1\nchr1\t163438285\t163438395\tuc021pdv.1\nchr1\t163479273\t163479385\tuc021pdw.1\nchr1\t164528596\t164821060\tuc001gct.3\nchr1\t164595272\t164651720\tuc001gcu.1\nchr1\t164738352\t164743878\tuc021pdx.1\nchr1\t165171103\t165325478\tuc001gcz.2\nchr1\t165370158\t165414592\tuc001gda.3\nchr1\t165446078\t165551341\tuc001gdc.2\nchr1\t165513477\t165533185\tuc001gde.2\nchr1\t165566149\t165566222\tuc021peb.1\nchr1\t165600109\t165625372\tuc001gdf.3\nchr1\t165631448\t165667900\tuc001gdh.1\nchr1\t165667986\t165679199\tuc001gdi.3\nchr1\t165693527\t165738159\tuc001gdj.5\nchr1\t165738165\t165744685\tuc001gdo.3\nchr1\t165796731\t165880855\tuc001gdp.3\nchr1\t166011480\t166011587\tuc021ped.1\nchr1\t166026689\t166135958\tuc021pee.1\nchr1\t166039068\t166135958\tuc021pef.1\nchr1\t166123979\t166124035\tuc021peg.1\nchr1\t166573152\t166594473\tuc010pld.2\nchr1\t166808723\t166823709\tuc001gdt.1\nchr1\t166825748\t166845654\tuc001gdw.3\nchr1\t166882440\t166944561\tuc001gdx.2\nchr1\t166958518\t166991447\tuc001gdy.1\nchr1\t167022081\t167059868\tuc001gea.1\nchr1\t167064070\t167098402\tuc001geb.1\nchr1\t167144598\t167165042\tuc021pei.1\nchr1\t167190065\t167396582\tuc001gee.3\nchr1\t167399876\t167487847\tuc001gei.4\nchr1\t167510250\t167523056\tuc001gel.3\nchr1\t167599473\t167675486\tuc001gem.3\nchr1\t167683961\t167684033\tuc021pej.1\nchr1\t167684724\t167684796\tuc021pek.1\nchr1\t167691186\t167761156\tuc001geo.3\nchr1\t167778624\t167883453\tuc001ger.3\nchr1\t167885912\t167906307\tuc001get.3\nchr1\t167905796\t168045083\tuc001gex.3\nchr1\t168048779\t168106811\tuc009wvo.4\nchr1\t168148170\t168171351\tuc001gfg.3\nchr1\t168195254\t168212088\tuc001gfi.4\nchr1\t168214818\t168216668\tuc010plo.2\nchr1\t168218461\t168220378\tuc001gfk.2\nchr1\t168250277\t168283664\tuc001gfl.3\nchr1\t168344761\t168344859\tuc021pel.1\nchr1\t168369426\t168391894\tuc021pem.1\nchr1\t168510002\t168513235\tuc001gfn.4\nchr1\t168545710\t168551315\tuc001gfo.2\nchr1\t168664694\t168698442\tuc001gfp.3\nchr1\t168756178\t168762126\tuc001gfq.3\nchr1\t169075946\t169101960\tuc001gfr.1\nchr1\t169101768\t169337186\tuc001gfu.3\nchr1\t169337193\t169365780\tuc001gfy.3\nchr1\t169364113\t169396670\tuc001gfz.1\nchr1\t169433148\t169455208\tuc001gge.4\nchr1\t169481191\t169555769\tuc001ggg.1\nchr1\t169558087\t169599377\tuc001ggi.4\nchr1\t169659805\t169680843\tuc001ggk.3\nchr1\t169691780\t169703220\tuc001ggm.4\nchr1\t169761669\t169764061\tuc001ggn.4\nchr1\t169764549\t169822229\tuc001ggq.3\nchr1\t169822214\t169863100\tuc001ggs.3\nchr1\t169828896\t169829193\tuc021peo.1\nchr1\t169890469\t170043879\tuc001ggv.3\nchr1\t170115187\t170136923\tuc009wvv.1\nchr1\t170120518\t170120603\tuc021per.1\nchr1\t170120518\t170120603\tuc021peq.1\nchr1\t170240545\t170253349\tuc001ggx.3\nchr1\t170429593\t170489887\tuc001ggy.1\nchr1\t170501262\t170522974\tuc001gha.2\nchr1\t170633312\t170708541\tuc001ghf.3\nchr1\t170904611\t171033906\tuc010plz.2\nchr1\t171060017\t171086959\tuc001ghh.3\nchr1\t171070868\t171070947\tuc021pes.1\nchr1\t171070879\t171070939\tuc031prg.1\nchr1\t171106878\t171130702\tuc001ghj.1\nchr1\t171154387\t171181822\tuc001ghk.1\nchr1\t171217662\t171255113\tuc001ghl.3\nchr1\t171223044\t171223161\tuc021pet.1\nchr1\t171283485\t171311223\tuc001gho.3\nchr1\t171308034\t171310463\tuc010pmf.2\nchr1\t171454665\t171562650\tuc010pmg.2\nchr1\t171604556\t171621773\tuc001ghu.3\nchr1\t171669295\t171711379\tuc001ghx.2\nchr1\t171750760\t171766856\tuc001ghz.3\nchr1\t171810617\t172381857\tuc001gie.4\nchr1\t171964791\t171964994\tuc021peu.1\nchr1\t172106018\t172113975\tuc021pev.2\nchr1\t172107947\t172108028\tuc021pew.1\nchr1\t172157538\t172157607\tuc021pex.1\nchr1\t172389827\t172437969\tuc001gik.3\nchr1\t172410596\t172413230\tuc001gio.3\nchr1\t172502259\t172580973\tuc001giq.4\nchr1\t172628184\t172636012\tuc001gis.3\nchr1\t173010359\t173020103\tuc001giu.2\nchr1\t173152869\t173176471\tuc001giw.3\nchr1\t173204198\t173446294\tuc001gix.1\nchr1\t173387087\t173430501\tuc010pmp.1\nchr1\t173446485\t173457946\tuc001giy.1\nchr1\t173469603\t173572233\tuc001giz.2\nchr1\t173577474\t173639001\tuc001gja.1\nchr1\t173604660\t173606272\tuc021pez.1\nchr1\t173684079\t173755840\tuc001gjc.3\nchr1\t173768687\t173793270\tuc001gje.4\nchr1\t173793796\t173827682\tuc001gjh.2\nchr1\t173832385\t173833079\tuc021pfa.1\nchr1\t173833038\t173837125\tuc001gjk.3\nchr1\t173833312\t173833355\tuc009wwi.1\nchr1\t173834487\t173834568\tuc009wwk.1\nchr1\t173834770\t173834824\tuc009wwl.3\nchr1\t173835105\t173835166\tuc001gjn.1\nchr1\t173835448\t173835509\tuc009wwm.1\nchr1\t173836016\t173836076\tuc009wwo.1\nchr1\t173836811\t173836883\tuc001gjo.1\nchr1\t173837492\t173855774\tuc009wwp.1\nchr1\t173867684\t173867712\tuc021pfb.1\nchr1\t173872941\t173886516\tuc001gjt.3\nchr1\t173900351\t173962210\tuc001gju.4\nchr1\t174128551\t174927327\tuc001gjx.3\nchr1\t174417211\t174418683\tuc001gka.1\nchr1\t174417553\t174418334\tuc010pmu.1\nchr1\t174968891\t174981163\tuc001gkj.1\nchr1\t174982093\t174992591\tuc001gkk.3\nchr1\t175036993\t175117202\tuc001gkl.1\nchr1\t175126122\t175161949\tuc001gkn.3\nchr1\t175291934\t175712752\tuc009wwu.1\nchr1\t175526123\t175533005\tuc001gkr.1\nchr1\t175913966\t176176370\tuc001gku.1\nchr1\t175937532\t175937676\tuc001gkx.1\nchr1\t176432306\t176811970\tuc001gkz.3\nchr1\t176830202\t177134024\tuc001glc.3\nchr1\t176998498\t176998581\tuc021pfc.1\nchr1\t177140632\t177251558\tuc001glf.3\nchr1\t177897488\t177939050\tuc001gli.1\nchr1\t178060642\t178062735\tuc001gln.1\nchr1\t178062863\t178448648\tuc001glq.3\nchr1\t178482211\t178491789\tuc001glt.2\nchr1\t178511930\t178518024\tuc001glx.1\nchr1\t178530047\t178530164\tuc021pff.1\nchr1\t178646883\t178646969\tuc021pfg.1\nchr1\t178678037\t178678110\tuc021pfh.1\nchr1\t178694299\t178889237\tuc001glz.3\nchr1\t178818669\t178840215\tuc001gma.3\nchr1\t178995073\t179045702\tuc001gmc.3\nchr1\t179051111\t179065129\tuc001gmd.3\nchr1\t179068461\t179112224\tuc001gmi.4\nchr1\t179170962\t179170982\tuc021pfi.1\nchr1\t179262848\t179327814\tuc001gml.3\nchr1\t179334854\t179523870\tuc001gmo.3\nchr1\t179519673\t179545084\tuc001gmq.4\nchr1\t179556206\t179556240\tuc021pfk.1\nchr1\t179556492\t179556554\tuc001gmt.3\nchr1\t179556689\t179556738\tuc010pnm.1\nchr1\t179556805\t179556836\tuc001gmu.3\nchr1\t179556860\t179556891\tuc001gmv.3\nchr1\t179557007\t179557111\tuc001gmw.3\nchr1\t179557405\t179557438\tuc001gmx.3\nchr1\t179557454\t179557483\tuc021pfl.1\nchr1\t179557496\t179557540\tuc001gmz.1\nchr1\t179557562\t179557602\tuc001gna.3\nchr1\t179557656\t179557734\tuc001gnb.3\nchr1\t179557814\t179557850\tuc001gnc.1\nchr1\t179558162\t179558192\tuc010pnn.1\nchr1\t179558664\t179558701\tuc001gnd.3\nchr1\t179558711\t179558760\tuc001gne.3\nchr1\t179558972\t179559006\tuc010pno.2\nchr1\t179560756\t179660407\tuc010pnp.2\nchr1\t179712297\t179785333\tuc001gnj.3\nchr1\t179809101\t179846941\tuc001gnk.3\nchr1\t179828164\t179846941\tuc001gnn.3\nchr1\t179851176\t179889212\tuc001gnp.2\nchr1\t179923907\t180084015\tuc001gnt.3\nchr1\t180123967\t180167169\tuc001gnz.3\nchr1\t180167143\t180169859\tuc001god.4\nchr1\t180184275\t180184348\tuc021pfo.1\nchr1\t180199432\t180244188\tuc001goe.2\nchr1\t180238797\t180243816\tuc001gof.2\nchr1\t180257351\t180472022\tuc001gog.3\nchr1\t180318292\t180318386\tuc021pfp.1\nchr1\t180407448\t180407525\tuc021pfq.1\nchr1\t180528109\t180535654\tuc001goh.1\nchr1\t180601145\t180859415\tuc001goi.3\nchr1\t180882312\t180915239\tuc001gok.2\nchr1\t180942175\t180992046\tuc021pfr.1\nchr1\t181002560\t181031074\tuc001goq.2\nchr1\t181057637\t181059979\tuc001got.4\nchr1\t181143619\t181151342\tuc009wxq.3\nchr1\t181205523\t181207740\tuc031pri.1\nchr1\t181382578\t181382716\tuc001gov.3\nchr1\t181452685\t181775921\tuc009wxt.3\nchr1\t181456006\t181456111\tuc021pfs.1\nchr1\t181740701\t181740780\tuc021pft.1\nchr1\t182023704\t182030847\tuc001goz.3\nchr1\t182350838\t182360539\tuc001gpa.2\nchr1\t182367251\t182369751\tuc001gpe.3\nchr1\t182376755\t182383948\tuc009wxv.1\nchr1\t182419255\t182529732\tuc009wxw.3\nchr1\t182542768\t182558394\tuc009wxz.2\nchr1\t182567757\t182573548\tuc001gpl.4\nchr1\t182584274\t182585764\tuc021pfy.1\nchr1\t182615791\t182642067\tuc001gpm.1\nchr1\t182758583\t182799519\tuc009wyb.3\nchr1\t182808438\t182857117\tuc001gpr.3\nchr1\t182868999\t182922553\tuc001gpu.3\nchr1\t182992594\t183114727\tuc001gpy.4\nchr1\t183155173\t183214262\tuc001gqa.2\nchr1\t183217371\t183387634\tuc001gqc.2\nchr1\t183430010\t183441117\tuc001gqe.3\nchr1\t183441505\t183523328\tuc001gqf.3\nchr1\t183524696\t183560056\tuc001gqk.4\nchr1\t183595327\t183605076\tuc021pgb.2\nchr1\t183605207\t183897666\tuc001gqm.3\nchr1\t183615410\t183622448\tuc001gqn.3\nchr1\t183904965\t184006863\tuc001gqr.3\nchr1\t184020810\t184043344\tuc001gqt.4\nchr1\t184356149\t184598155\tuc001gqv.1\nchr1\t184659624\t184724041\tuc010pok.2\nchr1\t184727265\t184730133\tuc001gqz.1\nchr1\t184760158\t184943718\tuc001gra.4\nchr1\t185014550\t185071740\tuc001grc.1\nchr1\t185087217\t185126116\tuc001grf.4\nchr1\t185126191\t185260913\tuc001grg.4\nchr1\t185220508\t185220534\tuc021pgd.1\nchr1\t185265521\t185286461\tuc001grl.3\nchr1\t185292978\t185304171\tuc001grn.4\nchr1\t185405427\t185405453\tuc021pge.1\nchr1\t185527511\t185597620\tuc001gro.3\nchr1\t185576315\t185591914\tuc001grp.1\nchr1\t185703682\t186160085\tuc001grq.1\nchr1\t186029866\t186446655\tuc021pgf.1\nchr1\t186265404\t186283688\tuc001gru.4\nchr1\t186280785\t186344457\tuc001grv.3\nchr1\t186348898\t186390503\tuc021pgj.1\nchr1\t186369703\t186370587\tuc001gry.3\nchr1\t186412697\t186430240\tuc001gsa.4\nchr1\t186640943\t186649559\tuc001gsb.3\nchr1\t186798031\t186958113\tuc001gsc.3\nchr1\t187610357\t187612988\tuc001gsd.3\nchr1\t190066796\t190446759\tuc001gse.1\nchr1\t190447389\t190450524\tuc001gsf.3\nchr1\t190594019\t190770788\tuc021pgm.2\nchr1\t192127591\t192154945\tuc001gsg.3\nchr1\t192286121\t192336414\tuc001gsh.3\nchr1\t192544856\t192549159\tuc001gsi.1\nchr1\t192605267\t192629440\tuc001gsk.3\nchr1\t192778168\t192781407\tuc001gsl.3\nchr1\t192844815\t192845115\tuc021pgn.1\nchr1\t192981495\t193028523\tuc001gsm.3\nchr1\t193026410\t193026545\tuc021pgo.1\nchr1\t193027466\t193029189\tuc001gsr.1\nchr1\t193028551\t193055115\tuc001gss.3\nchr1\t193065594\t193074608\tuc001gsz.2\nchr1\t193091087\t193223942\tuc001gtb.3\nchr1\t193105632\t193105713\tuc021pgq.1\nchr1\t193147859\t193155743\tuc001gtc.4\nchr1\t196194912\t196577499\tuc001gtd.1\nchr1\t196551542\t196551611\tuc021pgs.1\nchr1\t196621007\t196716634\tuc001gtj.4\nchr1\t196743929\t196763203\tuc001gtl.3\nchr1\t196912933\t196928356\tuc001gtq.1\nchr1\t196946666\t196978803\tuc001gts.4\nchr1\t197008320\t197036397\tuc001gtt.1\nchr1\t197053256\t197115824\tuc001gtu.3\nchr1\t197122813\t197169672\tuc001gtx.1\nchr1\t197237333\t197447585\tuc001gtz.3\nchr1\t197473878\t197744623\tuc021pgu.1\nchr1\t197871681\t197876497\tuc001guh.3\nchr1\t197886516\t197899273\tuc001guk.1\nchr1\t198126107\t198291548\tuc001gun.4\nchr1\t198492351\t198510075\tuc001gup.3\nchr1\t198608097\t198726605\tuc001gur.2\nchr1\t198777131\t198906558\tuc021pgz.1\nchr1\t198828001\t198828111\tuc001gux.1\nchr1\t198828172\t198828282\tuc001guy.3\nchr1\t198975168\t198990166\tuc001gva.4\nchr1\t199996729\t200146550\tuc001gvb.4\nchr1\t200023188\t200023293\tuc021pha.1\nchr1\t200311671\t200342920\tuc001gvd.1\nchr1\t200375419\t200379166\tuc001gve.3\nchr1\t200380927\t200444641\tuc010ppi.1\nchr1\t200520624\t200589862\tuc010ppk.1\nchr1\t200613164\t200639126\tuc009wzk.3\nchr1\t200708685\t200829831\tuc001gvk.3\nchr1\t200842082\t200843306\tuc001gvn.2\nchr1\t200860626\t200884864\tuc001gvo.4\nchr1\t200898071\t200935796\tuc001gvp.1\nchr1\t200938513\t200992828\tuc001gvs.2\nchr1\t200993076\t200997920\tuc001gvu.3\nchr1\t201008639\t201081694\tuc001gvv.3\nchr1\t201083080\t201084500\tuc031prl.1\nchr1\t201103899\t201123632\tuc001gvy.3\nchr1\t201159952\t201198080\tuc001gwc.3\nchr1\t201252579\t201302121\tuc001gwd.3\nchr1\t201328135\t201346828\tuc001gwf.4\nchr1\t201349965\t201368669\tuc001gwm.3\nchr1\t201372894\t201390874\tuc021phd.1\nchr1\t201434606\t201438299\tuc031prm.1\nchr1\t201434606\t201438299\tuc001gwq.4\nchr1\t201452657\t201475967\tuc021phh.1\nchr1\t201489031\t201489720\tuc010ppt.3\nchr1\t201604354\t201606516\tuc001gwt.1\nchr1\t201617449\t201796102\tuc001gwu.3\nchr1\t201688635\t201688755\tuc031prn.1\nchr1\t201777738\t201777830\tuc021phj.1\nchr1\t201798287\t201853422\tuc001gwz.3\nchr1\t201857804\t201861715\tuc001gxa.3\nchr1\t201865583\t201915716\tuc021phl.1\nchr1\t201924618\t201939789\tuc001gxc.3\nchr1\t201951765\t201975275\tuc001gxd.3\nchr1\t201979689\t201986315\tuc001gxh.4\nchr1\t202092028\t202098634\tuc001gxj.3\nchr1\t202102531\t202113871\tuc001gxk.2\nchr1\t202116140\t202130716\tuc010ppx.2\nchr1\t202152694\t202156267\tuc009xaa.2\nchr1\t202156130\t202158577\tuc001gxs.3\nchr1\t202163117\t202288889\tuc001gxu.3\nchr1\t202300784\t202311094\tuc001gxx.4\nchr1\t202317829\t202557697\tuc001gya.2\nchr1\t202379235\t202379335\tuc021phn.1\nchr1\t202559724\t202679551\tuc010pqb.2\nchr1\t202696531\t202777549\tuc001gyf.3\nchr1\t202780073\t202781041\tuc031prp.1\nchr1\t202794328\t202795421\tuc021php.1\nchr1\t202827080\t202830736\tuc001gyj.3\nchr1\t202830881\t202844369\tuc001gyk.1\nchr1\t202847409\t202858385\tuc001gyl.3\nchr1\t202860229\t202896371\tuc001gyo.1\nchr1\t202909959\t202927524\tuc001gyq.5\nchr1\t202931000\t202936404\tuc001gyt.2\nchr1\t202955579\t202976393\tuc021phr.1\nchr1\t202976533\t202993197\tuc001gyu.1\nchr1\t203003611\t203047864\tuc009xaj.3\nchr1\t203052256\t203055166\tuc001gzd.4\nchr1\t203096835\t203136533\tuc001gzf.1\nchr1\t203097405\t203136533\tuc009xak.1\nchr1\t203136938\t203144942\tuc001gzh.1\nchr1\t203148058\t203155922\tuc001gzi.2\nchr1\t203185206\t203198860\tuc001gzn.2\nchr1\t203267885\t203274453\tuc009xao.2\nchr1\t203274663\t203278729\tuc001gzq.3\nchr1\t203309751\t203320289\tuc001gzr.3\nchr1\t203444882\t203460479\tuc001gzt.3\nchr1\t203463270\t203478077\tuc001gzu.1\nchr1\t203595914\t203713209\tuc001gzw.3\nchr1\t203696748\t203696784\tuc010pqk.1\nchr1\t203698708\t203698833\tuc001gzy.1\nchr1\t203699704\t203700979\tuc031prr.1\nchr1\t203734283\t203745480\tuc001haa.3\nchr1\t203764750\t203823256\tuc001hac.3\nchr1\t203766650\t203769590\tuc021phs.1\nchr1\t203830739\t203840280\tuc001hai.3\nchr1\t203968378\t203968471\tuc021pht.1\nchr1\t204001574\t204010392\tuc010pqo.1\nchr1\t204042245\t204096871\tuc001ham.3\nchr1\t204100189\t204121307\tuc001hao.4\nchr1\t204110535\t204112137\tuc001hap.3\nchr1\t204123943\t204135465\tuc001haq.2\nchr1\t204159468\t204165619\tuc001har.3\nchr1\t204167287\t204183220\tuc001has.1\nchr1\t204187978\t204329057\tuc001hau.4\nchr1\t204337557\t204338847\tuc010pqu.1\nchr1\t204372491\t204380944\tuc001hav.4\nchr1\t204379010\t204380945\tuc031prt.1\nchr1\t204391757\t204459474\tuc001haw.3\nchr1\t204475654\t204475727\tuc021phv.1\nchr1\t204476157\t204476230\tuc021phw.1\nchr1\t204485506\t204527248\tuc001hba.3\nchr1\t204586302\t204654597\tuc001hbf.1\nchr1\t204595902\t204598840\tuc031pru.1\nchr1\t204676447\t204676558\tuc021phz.1\nchr1\t204797781\t204991950\tuc001hbj.3\nchr1\t204981852\t204991950\tuc001hbo.2\nchr1\t204989426\t204991950\tuc001hbp.1\nchr1\t205012339\t205047171\tuc001hbr.3\nchr1\t205052256\t205053588\tuc001hbt.3\nchr1\t205055269\t205091150\tuc001hbu.2\nchr1\t205111630\t205180727\tuc001hbw.3\nchr1\t205197037\t205242471\tuc021pia.1\nchr1\t205271190\t205290883\tuc001hce.3\nchr1\t205305192\t205326218\tuc031prx.1\nchr1\t205342379\t205356568\tuc001hch.1\nchr1\t205350505\t205391214\tuc001hcj.2\nchr1\t205417429\t205417526\tuc010prh.1\nchr1\t205425185\t205438152\tuc001hco.2\nchr1\t205443270\t205443343\tuc021pib.1\nchr1\t205473683\t205495965\tuc010pri.2\nchr1\t205473683\t205501921\tuc001hcr.3\nchr1\t205523400\t205525763\tuc001hcu.2\nchr1\t205538111\t205572046\tuc001hcv.4\nchr1\t205564168\t205564275\tuc021pic.1\nchr1\t205626980\t205649630\tuc001hda.1\nchr1\t205681946\t205719372\tuc001hdb.3\nchr1\t205737113\t205744610\tuc001hde.4\nchr1\t205758220\t205782161\tuc001hdh.1\nchr1\t205765004\t205765744\tuc001hdi.1\nchr1\t205797149\t205819276\tuc001hdj.3\nchr1\t205831206\t205865215\tuc001hdk.1\nchr1\t205882176\t205912588\tuc001hdp.3\nchr1\t206138910\t206155074\tuc001hdr.4\nchr1\t206224282\t206231482\tuc001hds.2\nchr1\t206238881\t206288236\tuc001hdt.2\nchr1\t206317458\t206332104\tuc001hdu.3\nchr1\t206516199\t206637783\tuc001hdy.3\nchr1\t206643585\t206670223\tuc001hdz.2\nchr1\t206680878\t206762616\tuc001hed.3\nchr1\t206764973\t206785904\tuc001heh.2\nchr1\t206808880\t206822542\tuc001hej.3\nchr1\t206858364\t206907630\tuc001hem.2\nchr1\t206940947\t206945839\tuc001hen.1\nchr1\t206972214\t207016326\tuc001heo.3\nchr1\t207039153\t207042568\tuc001her.3\nchr1\t207070787\t207077484\tuc001heu.2\nchr1\t207076630\t207095378\tuc001hey.3\nchr1\t207101866\t207119811\tuc001hez.3\nchr1\t207131311\t207143970\tuc001hfa.4\nchr1\t207178153\t207178230\tuc021pih.1\nchr1\t207191865\t207206101\tuc001hfd.2\nchr1\t207217193\t207224422\tuc001hfe.1\nchr1\t207226619\t207251162\tuc001hfg.3\nchr1\t207262211\t207273337\tuc001hfj.3\nchr1\t207277510\t207277617\tuc001hfn.1\nchr1\t207277606\t207318317\tuc001hfo.3\nchr1\t207494816\t207534311\tuc001hfr.4\nchr1\t207627644\t207663240\tuc001hfv.3\nchr1\t207669472\t207815110\tuc001hfx.3\nchr1\t207818457\t207897036\tuc001hga.4\nchr1\t207925382\t207968861\tuc001hgj.3\nchr1\t207975196\t207975868\tuc021pik.2\nchr1\t207991723\t207995941\tuc010psi.2\nchr1\t208039465\t208042417\tuc001hgu.2\nchr1\t208059882\t208084683\tuc001hgw.1\nchr1\t208195587\t208417665\tuc001hgz.3\nchr1\t209602167\t209605892\tuc009xcn.3\nchr1\t209757044\t209787284\tuc001hhd.3\nchr1\t209788217\t209825820\tuc001hhh.3\nchr1\t209796788\t209796855\tuc021pil.1\nchr1\t209848669\t209849735\tuc001hhi.4\nchr1\t209878135\t209908295\tuc001hhk.3\nchr1\t209929393\t209955668\tuc001hho.3\nchr1\t209955661\t209957890\tuc001hhp.1\nchr1\t209958967\t209979520\tuc001hhq.2\nchr1\t210001311\t210030910\tuc001hhr.2\nchr1\t210111518\t210337633\tuc001hhs.5\nchr1\t210404803\t210407466\tuc001hhx.4\nchr1\t210406194\t210416440\tuc001hhy.3\nchr1\t210501595\t210849638\tuc009xcx.3\nchr1\t210851656\t211307457\tuc001hib.2\nchr1\t211432707\t211489725\tuc010psw.2\nchr1\t211500147\t211548286\tuc001hii.3\nchr1\t211556096\t211605877\tuc001hil.4\nchr1\t211649863\t211666259\tuc001hin.2\nchr1\t211748380\t211752099\tuc001hio.1\nchr1\t211836113\t211848972\tuc001hir.2\nchr1\t211916798\t212004114\tuc001hiv.3\nchr1\t212113740\t212209002\tuc001hiw.2\nchr1\t212208918\t212278187\tuc009xdc.3\nchr1\t212250954\t212251027\tuc021pis.1\nchr1\t212317864\t212318301\tuc010ptc.1\nchr1\t212458878\t212535205\tuc001hjb.3\nchr1\t212526159\t212526292\tuc009xdf.1\nchr1\t212537815\t212588267\tuc010pte.2\nchr1\t212606228\t212619721\tuc001hjd.3\nchr1\t212781969\t212794119\tuc021pit.1\nchr1\t212797625\t212800113\tuc010pth.1\nchr1\t212797788\t212800120\tuc001hjk.3\nchr1\t212859758\t212873327\tuc001hjl.2\nchr1\t212899494\t212965139\tuc001hjn.3\nchr1\t212965169\t212990167\tuc001hjo.2\nchr1\t213003484\t213020991\tuc001hjq.3\nchr1\t213029945\t213031480\tuc001hjs.5\nchr1\t213031596\t213072705\tuc001hjt.3\nchr1\t213123886\t213164927\tuc001hjw.3\nchr1\t213165523\t213189168\tuc001hjz.3\nchr1\t213224587\t213446808\tuc010ptr.2\nchr1\t213992977\t214139607\tuc031psa.1\nchr1\t214098091\t214099996\tuc031psb.1\nchr1\t214161277\t214214847\tuc001hkg.2\nchr1\t214454564\t214510477\tuc021pix.1\nchr1\t214522038\t214725024\tuc001hkk.2\nchr1\t214655881\t214656819\tuc010ptz.1\nchr1\t214776531\t214837914\tuc001hkm.3\nchr1\t215256559\t215410436\tuc001hkr.4\nchr1\t215740734\t215795149\tuc001hks.3\nchr1\t215796235\t216596738\tuc001hku.1\nchr1\t216676587\t216896814\tuc001hkw.2\nchr1\t216825011\t216825068\tuc021pjb.1\nchr1\t217603833\t217804409\tuc001hlf.1\nchr1\t217804694\t218040484\tuc001hlh.1\nchr1\t218066241\t218094146\tuc031psc.1\nchr1\t218458628\t218511325\tuc001hlj.3\nchr1\t218517537\t218519020\tuc031psd.1\nchr1\t218518675\t218617961\tuc001hln.3\nchr1\t219254316\t219347130\tuc001hlp.3\nchr1\t219347191\t219386207\tuc001hlq.4\nchr1\t220046618\t220292777\tuc021pjd.1\nchr1\t220087605\t220101993\tuc001hlw.3\nchr1\t220141941\t220220000\tuc001hly.1\nchr1\t220230823\t220263191\tuc001hma.3\nchr1\t220267454\t220321383\tuc001hmc.3\nchr1\t220291194\t220291304\tuc010pui.2\nchr1\t220291498\t220291583\tuc010puj.2\nchr1\t220291547\t220291569\tuc021pje.1\nchr1\t220321609\t220445843\tuc010puk.1\nchr1\t220373883\t220374018\tuc010pul.2\nchr1\t220439520\t220441057\tuc001hmj.2\nchr1\t220701567\t220837799\tuc001hmn.4\nchr1\t220863627\t220872499\tuc001hmp.1\nchr1\t220921675\t220957596\tuc001hmq.3\nchr1\t220960038\t220987741\tuc001hms.3\nchr1\t220999117\t220999235\tuc021pjg.1\nchr1\t221002596\t221005770\tuc001hmu.3\nchr1\t221052742\t221058400\tuc001hmv.4\nchr1\t221503269\t221509638\tuc001hmw.1\nchr1\t221874763\t221915516\tuc001hmy.2\nchr1\t222638346\t222638419\tuc021pjh.1\nchr1\t222646009\t222646043\tuc010puo.1\nchr1\t222646722\t222646767\tuc001hna.1\nchr1\t222646839\t222646870\tuc001hnb.3\nchr1\t222647751\t222647786\tuc010pup.1\nchr1\t222648391\t222648423\tuc021pji.1\nchr1\t222648536\t222648596\tuc001hnd.3\nchr1\t222648680\t222648717\tuc021pjj.1\nchr1\t222649002\t222649064\tuc010puq.2\nchr1\t222649161\t222649251\tuc021pjk.1\nchr1\t222650319\t222650381\tuc001hnf.3\nchr1\t222650411\t222650443\tuc001hng.2\nchr1\t222695601\t222721444\tuc001hnh.1\nchr1\t222731243\t222763275\tuc009xdz.2\nchr1\t222791443\t222841351\tuc001hnl.3\nchr1\t222841354\t222885864\tuc001hnn.3\nchr1\t222885905\t222906106\tuc001hnq.1\nchr1\t222900275\t222946483\tuc001hnr.1\nchr1\t222906202\t222908533\tuc001hns.1\nchr1\t222910557\t222924002\tuc001hnt.3\nchr1\t222988430\t223179337\tuc001hnu.2\nchr1\t223282747\t223316624\tuc001hnw.2\nchr1\t223394160\t223537544\tuc001hny.4\nchr1\t223566714\t223568812\tuc001hoa.2\nchr1\t223714971\t223853436\tuc009xee.2\nchr1\t223900118\t223963720\tuc001hob.4\nchr1\t223967594\t224033674\tuc010pvb.2\nchr1\t224051997\t224052306\tuc021pjm.1\nchr1\t224139721\t224139941\tuc001hof.1\nchr1\t224189608\t224197818\tuc001hog.1\nchr1\t224294983\t224295243\tuc021pjn.1\nchr1\t224301788\t224349749\tuc001hoh.3\nchr1\t224370909\t224381142\tuc001hoj.3\nchr1\t224415035\t224517891\tuc001hok.3\nchr1\t224444705\t224444843\tuc021pjo.1\nchr1\t224544512\t224566223\tuc001hom.2\nchr1\t224572844\t224622001\tuc001hop.4\nchr1\t224585928\t224586013\tuc021pjq.1\nchr1\t224586541\t224586601\tuc021pjr.1\nchr1\t224804178\t224928249\tuc001hos.1\nchr1\t225117355\t225586996\tuc001how.2\nchr1\t225589203\t225615815\tuc001hoy.3\nchr1\t225674533\t225840845\tuc001hpc.1\nchr1\t225888305\t225939945\tuc001hpe.1\nchr1\t225965514\t225978168\tuc001hpg.3\nchr1\t225997796\t226033262\tuc001hpk.3\nchr1\t226033232\t226070420\tuc001hpm.2\nchr1\t226073981\t226076846\tuc001hpo.3\nchr1\t226107576\t226112040\tuc001hpq.4\nchr1\t226124297\t226129083\tuc001hpt.2\nchr1\t226170402\t226187066\tuc001hpu.4\nchr1\t226250407\t226259703\tuc001hpw.3\nchr1\t226271655\t226277994\tuc001hpx.3\nchr1\t226332379\t226374423\tuc001hpy.3\nchr1\t226374532\t226385086\tuc031psl.1\nchr1\t226411382\t226413513\tuc010pvm.2\nchr1\t226418849\t226497204\tuc001hqa.3\nchr1\t226548391\t226595801\tuc001hqd.4\nchr1\t226723318\t226730469\tuc001hqe.2\nchr1\t226736500\t226796915\tuc021pjw.1\nchr1\t226819390\t226926876\tuc010pvo.2\nchr1\t227058272\t227083804\tuc009xeo.1\nchr1\t227127937\t227175246\tuc001hqn.1\nchr1\t227177565\t227505826\tuc001hqr.3\nchr1\t227581291\t227618723\tuc001hqv.3\nchr1\t227751219\t227850164\tuc021pjy.1\nchr1\t227884732\t227885408\tuc021pjz.1\nchr1\t227918889\t227923112\tuc001hrb.3\nchr1\t227922696\t227968932\tuc001hrf.2\nchr1\t228003417\t228034171\tuc001hrh.3\nchr1\t228109164\t228135676\tuc001hri.2\nchr1\t228129290\t228129384\tuc031psm.1\nchr1\t228155293\t228155325\tuc001hrj.3\nchr1\t228155355\t228155417\tuc001hrk.3\nchr1\t228156485\t228156575\tuc021pka.1\nchr1\t228156672\t228156704\tuc021pkb.1\nchr1\t228157022\t228157062\tuc010pvt.1\nchr1\t228157172\t228157203\tuc010pvu.2\nchr1\t228160064\t228160098\tuc001hrn.2\nchr1\t228160168\t228160213\tuc021pkc.1\nchr1\t228194722\t228248972\tuc001hrq.2\nchr1\t228270360\t228286913\tuc001hrr.3\nchr1\t228284963\t228285042\tuc021pkd.1\nchr1\t228288427\t228291022\tuc001hrx.3\nchr1\t228294379\t228297013\tuc001hrz.4\nchr1\t228327928\t228336655\tuc021pkf.1\nchr1\t228337414\t228347527\tuc001hsk.3\nchr1\t228353428\t228369958\tuc001hsl.4\nchr1\t228391206\t228401365\tuc031psn.1\nchr1\t228395830\t228566575\tuc001hsq.2\nchr1\t228581376\t228594517\tuc001hss.3\nchr1\t228595635\t228604583\tuc001hsv.3\nchr1\t228612545\t228613026\tuc001hsx.1\nchr1\t228645064\t228645560\tuc001hsy.3\nchr1\t228645807\t228646259\tuc001hsz.3\nchr1\t228649774\t228649853\tuc021pkh.1\nchr1\t228651845\t228651891\tuc021pki.1\nchr1\t228673888\t228674821\tuc001hta.3\nchr1\t228675067\t228683889\tuc001htb.3\nchr1\t228780393\t228788159\tuc001htd.2\nchr1\t228870823\t228882416\tuc001htf.3\nchr1\t229050379\t229052954\tuc001htg.2\nchr1\t229406808\t229441640\tuc001hth.4\nchr1\t229440128\t229441250\tuc001htk.4\nchr1\t229456751\t229478688\tuc001htl.4\nchr1\t229566992\t229569843\tuc001htm.3\nchr1\t229577043\t229644088\tuc001htn.3\nchr1\t229589676\t229591617\tuc001hto.1\nchr1\t229652328\t229694442\tuc001htp.4\nchr1\t229728865\t229761794\tuc001htq.3\nchr1\t229761980\t229795946\tuc001hts.1\nchr1\t230202955\t230417875\tuc010pwa.1\nchr1\t230457391\t230561674\tuc031psq.1\nchr1\t230778201\t230829731\tuc001htw.3\nchr1\t230838271\t230850336\tuc001hty.4\nchr1\t230883129\t230937749\tuc001htz.1\nchr1\t230972864\t231004302\tuc001hub.3\nchr1\t231010591\t231014761\tuc001hue.1\nchr1\t231041986\t231114618\tuc001huf.4\nchr1\t231114822\t231136479\tuc001huh.3\nchr1\t231154703\t231175995\tuc001hui.2\nchr1\t231298673\t231357314\tuc009xfn.1\nchr1\t231319844\t231323373\tuc031pss.1\nchr1\t231359508\t231376924\tuc001hul.3\nchr1\t231376918\t231413719\tuc001hup.4\nchr1\t231468481\t231473578\tuc001huq.3\nchr1\t231473681\t231490769\tuc001hur.4\nchr1\t231499496\t231560790\tuc001huv.2\nchr1\t231611509\t231612271\tuc021pkl.1\nchr1\t231664398\t231702269\tuc001huw.3\nchr1\t231727037\t231747836\tuc021pkm.2\nchr1\t231762560\t232177019\tuc010pxh.2\nchr1\t231950371\t231954263\tuc001hvd.3\nchr1\t232533711\t232651243\tuc001hvg.3\nchr1\t232940637\t232946092\tuc001hvh.2\nchr1\t233086369\t233114219\tuc001hvj.1\nchr1\t233119881\t233431459\tuc001hvl.2\nchr1\t233463513\t233520894\tuc001hvt.4\nchr1\t233584371\t233584527\tuc021pko.1\nchr1\t233749749\t233808258\tuc010pxo.1\nchr1\t233759897\t233759965\tuc021pkp.1\nchr1\t234040678\t234460262\tuc001hvy.1\nchr1\t234348351\t234350834\tuc001hvz.1\nchr1\t234442212\t234442285\tuc021pkq.1\nchr1\t234509428\t234519795\tuc001hwc.3\nchr1\t234527058\t234614849\tuc001hwd.3\nchr1\t234663636\t234667525\tuc001hwe.3\nchr1\t234740014\t234745271\tuc001hwg.3\nchr1\t234765056\t234770526\tuc021pkr.1\nchr1\t234782034\t234796670\tuc001hwh.3\nchr1\t234859788\t234867390\tuc001hwj.2\nchr1\t235093089\t235099746\tuc001hwk.4\nchr1\t235272657\t235292256\tuc001hwl.3\nchr1\t235291117\t235291252\tuc001hwm.1\nchr1\t235294497\t235324772\tuc001hwn.3\nchr1\t235330209\t235491532\tuc001hwq.3\nchr1\t235353348\t235353431\tuc021pkt.1\nchr1\t235491752\t235507844\tuc001hwv.3\nchr1\t235530727\t235612280\tuc001hxa.1\nchr1\t235610504\t235667781\tuc001hxc.3\nchr1\t235710984\t235814054\tuc001hxh.4\nchr1\t235712454\t235714587\tuc021pku.1\nchr1\t235824330\t236030227\tuc001hxj.3\nchr1\t236016299\t236016360\tuc021pkv.1\nchr1\t236139131\t236228481\tuc001hxo.3\nchr1\t236227659\t236229779\tuc001hxp.1\nchr1\t236305831\t236372209\tuc001hxq.3\nchr1\t236378421\t236445339\tuc001hxt.3\nchr1\t236557679\t236648008\tuc001hxu.1\nchr1\t236686368\t236687808\tuc001hxx.3\nchr1\t236686738\t236716279\tuc001hxy.2\nchr1\t236712304\t236767841\tuc001hyd.2\nchr1\t236849769\t236927558\tuc001hyf.2\nchr1\t236958580\t237067281\tuc001hyi.4\nchr1\t236973802\t236992568\tuc009xgj.1\nchr1\t237167402\t237167718\tuc001hyk.2\nchr1\t237205701\t237997288\tuc001hyl.1\nchr1\t237284106\t237284409\tuc021pkw.1\nchr1\t238025474\t238091619\tuc010pyc.2\nchr1\t238041163\t238054222\tuc001hym.3\nchr1\t238105861\t238105933\tuc021pla.1\nchr1\t238106955\t238107030\tuc021plb.1\nchr1\t238643683\t238649317\tuc001hyn.3\nchr1\t239792372\t240072717\tuc001hyp.3\nchr1\t240170823\t240176560\tuc021pld.1\nchr1\t240255184\t240638489\tuc010pyd.2\nchr1\t240317950\t240318072\tuc021ple.1\nchr1\t240652872\t240775462\tuc001hys.3\nchr1\t240938816\t241520478\tuc001hyv.2\nchr1\t241295571\t241295646\tuc021plg.1\nchr1\t241660856\t241683085\tuc001hyx.3\nchr1\t241695433\t241758949\tuc009xgp.3\nchr1\t241756451\t241803701\tuc001hza.3\nchr1\t241792166\t241799232\tuc001hzd.3\nchr1\t241815579\t241965434\tuc001hzg.2\nchr1\t242011492\t242053241\tuc001hzh.3\nchr1\t242158791\t242162385\tuc001hzk.2\nchr1\t242251688\t242687998\tuc001hzn.2\nchr1\t243218732\t243218763\tuc021plm.1\nchr1\t243219238\t243219328\tuc021pln.1\nchr1\t243219615\t243265046\tuc001hzq.2\nchr1\t243287729\t243418708\tuc021plo.1\nchr1\t243351942\t243352032\tuc021plr.1\nchr1\t243419306\t243663393\tuc001hzw.3\nchr1\t243509477\t243509557\tuc021plt.1\nchr1\t243663020\t244006584\tuc001iab.2\nchr1\t243729624\t243729741\tuc021plv.1\nchr1\t244080703\t244210619\tuc001iac.3\nchr1\t244212240\t244220780\tuc031psv.1\nchr1\t244515936\t244552388\tuc001iah.4\nchr1\t244571793\t244615436\tuc001iaj.3\nchr1\t244624672\t244803662\tuc001iam.3\nchr1\t244816351\t244872334\tuc001iao.3\nchr1\t244998638\t245008359\tuc001iar.3\nchr1\t245003939\t245010243\tuc001iav.3\nchr1\t245013601\t245027827\tuc001iaz.1\nchr1\t245133170\t245251148\tuc001ibc.2\nchr1\t245318286\t245866428\tuc001ibf.1\nchr1\t245533635\t245533719\tuc021plw.1\nchr1\t245912641\t246670644\tuc001ibl.3\nchr1\t246679340\t246687589\tuc021plx.1\nchr1\t246703862\t246729565\tuc001ibn.3\nchr1\t246729638\t246831884\tuc001ibp.3\nchr1\t246887377\t246931440\tuc001ibr.3\nchr1\t246939314\t246955685\tuc001ibs.1\nchr1\t246970416\t246970487\tuc021ply.1\nchr1\t247002401\t247094726\tuc001ibv.2\nchr1\t247148624\t247171395\tuc009xgu.3\nchr1\t247197939\t247242115\tuc001icd.2\nchr1\t247263263\t247267674\tuc001ice.2\nchr1\t247273461\t247275719\tuc001icg.1\nchr1\t247319202\t247335318\tuc001icj.1\nchr1\t247337903\t247338870\tuc001icl.1\nchr1\t247365268\t247365362\tuc021pma.1\nchr1\t247419373\t247420447\tuc010pyu.2\nchr1\t247463621\t247495045\tuc001ico.3\nchr1\t247579457\t247612406\tuc001icr.3\nchr1\t247614330\t247615284\tuc010pyx.2\nchr1\t247654369\t247655711\tuc001icz.2\nchr1\t247681594\t247683942\tuc001idc.3\nchr1\t247693433\t247697141\tuc009xgy.3\nchr1\t247712346\t247739848\tuc001idf.3\nchr1\t247751661\t247752615\tuc010pyy.2\nchr1\t247768887\t247769817\tuc010pyz.2\nchr1\t247835419\t247836343\tuc001idi.1\nchr1\t247875130\t247876057\tuc001idj.1\nchr1\t247920763\t247921708\tuc010pza.2\nchr1\t247978101\t247979031\tuc001idm.1\nchr1\t248004229\t248005198\tuc001idn.1\nchr1\t248020500\t248043438\tuc001ido.3\nchr1\t248058888\t248059833\tuc010pzb.2\nchr1\t248084319\t248085258\tuc010pzc.2\nchr1\t248100492\t248264224\tuc001ids.3\nchr1\t248112159\t248113098\tuc001idt.1\nchr1\t248128633\t248129641\tuc010pzd.2\nchr1\t248153568\t248154493\tuc001idv.1\nchr1\t248185249\t248186188\tuc031psy.1\nchr1\t248201473\t248202607\tuc001idw.3\nchr1\t248223983\t248224922\tuc001idx.1\nchr1\t248285437\t248286082\tuc001idy.1\nchr1\t248308449\t248309388\tuc010pze.2\nchr1\t248343287\t248344331\tuc010pzf.2\nchr1\t248366369\t248367308\tuc010pzg.2\nchr1\t248402230\t248403166\tuc010pzh.2\nchr1\t248436153\t248437116\tuc010pzi.2\nchr1\t248457917\t248458880\tuc010pzj.2\nchr1\t248486931\t248487870\tuc010pzk.2\nchr1\t248512076\t248513015\tuc010pzl.2\nchr1\t248524882\t248525929\tuc001ieh.1\nchr1\t248550909\t248551836\tuc001iei.1\nchr1\t248569295\t248570405\tuc010pzm.2\nchr1\t248616098\t248617073\tuc001iek.1\nchr1\t248636651\t248637608\tuc001iel.1\nchr1\t248651889\t248652837\tuc001iem.1\nchr1\t248684947\t248685898\tuc001ien.1\nchr1\t248721844\t248722792\tuc001ieo.2\nchr1\t248737101\t248738058\tuc001iep.1\nchr1\t248756130\t248757069\tuc010pzn.2\nchr1\t248789478\t248790429\tuc001ier.1\nchr1\t248801587\t248802559\tuc001ies.1\nchr1\t248813231\t248814185\tuc010pzo.2\nchr1\t248844669\t248845605\tuc001ieu.1\nchr1\t248881947\t248885507\tuc031psz.1\nchr1\t248902716\t248903151\tuc009xhb.3\nchr1\t249104650\t249120154\tuc001iew.1\nchr1\t249120575\t249120642\tuc021pmd.1\nchr1\t249132529\t249143714\tuc001iex.3\nchr1\t249144202\t249153315\tuc001ifc.2\nchr1\t249168053\t249168159\tuc021pmf.1\nchr1\t249168446\t249168518\tuc021pmg.1\nchr1\t249200441\t249213345\tuc001ifh.3\n"
  },
  {
    "path": "intro-to-awk/data/enhancers.csv",
    "content": 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8284883\nchrX,36439734,36439934,HSE323,16.5354248431\nchrX,36467884,36468084,HSE402,16.6156581564\nchrX,40432956,40433156,HSE933,11.0828028555\nchrX,40810144,40810344,HSE106,48.7539914758\nchrX,49953599,49953799,HSE295,25.7542688302\nchrX,57163623,57163823,HSE503,22.7827962324\nchrX,114733851,114734051,HSE986,7.9927176453\nchrX,124903682,124903882,HSE436,12.6648421132\nchrX,128211486,128211686,HSE815,14.3611432709\nchrX,128270781,128270981,HSE952,10.1358588237\nchrX,130964620,130964822,HSE980,11.9103854587\n"
  },
  {
    "path": "intro-to-awk/data/example.fastq",
    "content": "@ERR117184_2.14044282\nCTGGTGCTCAGTCATTTTGCTAGATTGTAGCTCACCATTGCCTCTCTGCCTGCATTGTGCACTCCAATCCCTCAGCAGCTACAAAAACACTTTGTCAACTCCAGATCGG\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117185_2.23793537\nTTGTTCAATTTTTTTAGTAGTTTTAGAGTAATTAATGAGCTTTGAGGTCACTTAACAATAAAAGCATATTTTAAAGTAAAGGTTGCTGATCAACAGTCTAATTTTCATA\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117166_2.4649205\nACTTAACAATAAAAGCATATTTTAAAGTAAAGGTT\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117185_2.949669\nATGCTTTTATTGTTAAGTGACCTCAAAGCTCATTAATTACTCTAAAACTACTAAAAAAATTGAACAAAAAAGTATTTCCAGTAATCAAGATTTTCTTCATGCCCTAGAT\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117163_2.2292219\nAAATCGTAAGTGAAGCAACAGAATTCAGAACTAAA\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117165_2.36526615\nAACGCTAAGGTTATATTAAAATGTTTCTTATGTTG\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117174_2.23007391\nGCAAGTGGTTGGACTCAAGGAAGTTATAAATACCT\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117175_2.11345437\nGCAAGTGGTTGGACTCAAGGAAGTTATAAATACCT\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117176_2.30285510\nGCAAGTGGTTGGACTCAAGGAAGTTATAAATACCT\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117177_2.33680511\nGCAAGTGGTTGGACTCAAGGAAGTTATAAATACCT\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n"
  },
  {
    "path": "intro-to-awk/data/hg38.genome",
    "content": 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I270915v1_alt\t170665\n19_KI270933v1_alt\t170537\n19_KI270883v1_alt\t170399\n19_GL383575v2_alt\t170222\n19_KI270931v1_alt\t170148\n12_GL383550v2_alt\t169178\n13_KI270841v1_alt\t169134\nUn_KI270744v1\t168472\n18_KI270863v1_alt\t167999\n18_GL383569v1_alt\t167950\n12_GL877875v1_alt\t167313\n21_KI270874v1_alt\t166743\n3_KI270924v1_alt\t166540\n1_KI270761v1_alt\t165834\n3_KI270937v1_alt\t165607\n22_KI270734v1_random\t165050\n18_GL383570v1_alt\t164789\n5_KI270794v1_alt\t164558\n4_GL383527v1_alt\t164536\nUn_GL000213v1\t164239\n3_KI270936v1_alt\t164170\n3_KI270934v1_alt\t163458\n9_GL383539v1_alt\t162988\n3_KI270895v1_alt\t162896\n22_GL383582v2_alt\t162811\n3_KI270782v1_alt\t162429\n1_KI270892v1_alt\t162212\nUn_GL000220v1\t161802\n2_KI270767v1_alt\t161578\n2_KI270715v1_random\t161471\n2_KI270893v1_alt\t161218\nUn_GL000218v1\t161147\n18_GL383572v1_alt\t159547\n8_KI270817v1_alt\t158983\n4_KI270788v1_alt\t158965\nUn_KI270749v1\t158759\n7_KI270806v1_alt\t158166\n7_KI270804v1_alt\t157952\n18_KI270911v1_alt\t157710\nUn_KI270741v1\t157432\n17_KI270910v1_alt\t157099\n19_KI270884v1_alt\t157053\n19_GL383574v1_alt\t155864\n19_KI270888v1_alt\t155532\n3_GL000221v1_random\t155397\n11_GL383547v1_alt\t154407\n2_KI270716v1_random\t153799\n12_GL383553v2_alt\t152874\n6_KI270799v1_alt\t152148\n22_KI270731v1_random\t150754\nUn_KI270751v1\t150742\nUn_KI270750v1\t148850\n8_KI270818v1_alt\t145606\nX_KI270881v1_alt\t144206\n21_KI270873v1_alt\t143900\n2_GL383521v1_alt\t143390\n8_KI270814v1_alt\t141812\n12_GL383552v1_alt\t138655\nUn_KI270519v1\t138126\n2_KI270775v1_alt\t138019\n17_KI270907v1_alt\t137721\nUn_GL000214v1\t137718\n8_KI270901v1_alt\t136959\n2_KI270770v1_alt\t136240\n16_KI270854v1_alt\t134193\n8_KI270819v1_alt\t133535\n17_GL383564v2_alt\t133151\n2_KI270772v1_alt\t133041\n8_KI270815v1_alt\t132244\n5_KI270795v1_alt\t131892\n5_KI270898v1_alt\t130957\n20_GL383577v2_alt\t128386\n1_KI270708v1_random\t127682\n7_KI270807v1_alt\t126434\n5_KI270793v1_alt\t126136\n6_GL383533v1_alt\t124736\n2_GL383522v1_alt\t123821\n19_KI270918v1_alt\t123111\n12_GL383549v1_alt\t120804\n2_KI270769v1_alt\t120616\n4_KI270785v1_alt\t119912\n12_KI270834v1_alt\t119498\n7_GL383534v2_alt\t119183\n20_KI270869v1_alt\t118774\n21_GL383581v2_alt\t116689\n3_KI270781v1_alt\t113034\n17_KI270730v1_random\t112551\nUn_KI270438v1\t112505\n4_KI270787v1_alt\t111943\n18_KI270864v1_alt\t111737\n2_KI270771v1_alt\t110395\n1_GL383519v1_alt\t110268\n2_KI270768v1_alt\t110099\n1_KI270760v1_alt\t109528\n3_KI270783v1_alt\t109187\n17_KI270859v1_alt\t108763\n11_KI270902v1_alt\t106711\n18_GL383568v1_alt\t104552\n22_KI270737v1_random\t103838\n13_KI270843v1_alt\t103832\n22_KI270877v1_alt\t101331\n5_GL383530v1_alt\t101241\n11_KI270721v1_random\t100316\n22_KI270738v1_random\t99375\n22_GL383583v2_alt\t96924\n2_GL582966v2_alt\t96131\nUn_KI270748v1\t93321\nUn_KI270435v1\t92983\n5_GL000208v1_random\t92689\nUn_KI270538v1\t91309\n17_GL383566v1_alt\t90219\n16_GL383557v1_alt\t89672\n17_JH159148v1_alt\t88070\n5_GL383532v1_alt\t82728\n21_KI270872v1_alt\t82692\nUn_KI270756v1\t79590\n6_KI270758v1_alt\t76752\n12_KI270833v1_alt\t76061\n6_KI270802v1_alt\t75005\n21_GL383580v2_alt\t74653\n22_KB663609v1_alt\t74013\n22_KI270739v1_random\t73985\n9_GL383540v1_alt\t71551\nUn_KI270757v1\t71251\n2_KI270773v1_alt\t70887\n17_JH159147v1_alt\t70345\n11_KI270827v1_alt\t67707\n1_KI270709v1_random\t66860\nUn_KI270746v1\t66486\n16_KI270856v1_alt\t63982\n21_GL383578v2_alt\t63917\nUn_KI270753v1\t62944\n19_KI270868v1_alt\t61734\n9_GL383542v1_alt\t60032\n20_KI270871v1_alt\t58661\n12_KI270836v1_alt\t56134\n19_KI270865v1_alt\t52969\n1_KI270764v1_alt\t50258\nUn_KI270589v1\t44474\n14_KI270726v1_random\t43739\n19_KI270866v1_alt\t43156\n22_KI270735v1_random\t42811\n1_KI270711v1_random\t42210\nUn_KI270745v1\t41891\n1_KI270714v1_random\t41717\n22_KI270732v1_random\t41543\n1_KI270713v1_random\t40745\nUn_KI270754v1\t40191\n1_KI270710v1_random\t40176\n12_KI270837v1_alt\t40090\n9_KI270717v1_random\t40062\n14_KI270724v1_random\t39555\n9_KI270720v1_random\t39050\n14_KI270723v1_random\t38115\n9_KI270718v1_random\t38054\nUn_KI270317v1\t37690\n13_KI270842v1_alt\t37287\nY_KI270740v1_random\t37240\nUn_KI270755v1\t36723\n8_KI270820v1_alt\t36640\n1_KI270707v1_random\t32032\nUn_KI270579v1\t31033\nUn_KI270752v1\t27745\nUn_KI270512v1\t22689\nUn_KI270322v1\t21476\nM\t16569\nUn_GL000226v1\t15008\nUn_KI270311v1\t12399\nUn_KI270366v1\t8320\nUn_KI270511v1\t8127\nUn_KI270448v1\t7992\nUn_KI270521v1\t7642\nUn_KI270581v1\t7046\nUn_KI270582v1\t6504\nUn_KI270515v1\t6361\nUn_KI270588v1\t6158\nUn_KI270591v1\t5796\nUn_KI270522v1\t5674\nUn_KI270507v1\t5353\nUn_KI270590v1\t4685\nUn_KI270584v1\t4513\nUn_KI270320v1\t4416\nUn_KI270382v1\t4215\nUn_KI270468v1\t4055\nUn_KI270467v1\t3920\nUn_KI270362v1\t3530\nUn_KI270517v1\t3253\nUn_KI270593v1\t3041\nUn_KI270528v1\t2983\nUn_KI270587v1\t2969\nUn_KI270364v1\t2855\nUn_KI270371v1\t2805\nUn_KI270333v1\t2699\nUn_KI270374v1\t2656\nUn_KI270411v1\t2646\nUn_KI270414v1\t2489\nUn_KI270510v1\t2415\nUn_KI270390v1\t2387\nUn_KI270375v1\t2378\nUn_KI270420v1\t2321\nUn_KI270509v1\t2318\nUn_KI270315v1\t2276\nUn_KI270302v1\t2274\nUn_KI270518v1\t2186\nUn_KI270530v1\t2168\nUn_KI270304v1\t2165\nUn_KI270418v1\t2145\nUn_KI270424v1\t2140\nUn_KI270417v1\t2043\nUn_KI270508v1\t1951\nUn_KI270303v1\t1942\nUn_KI270381v1\t1930\nUn_KI270529v1\t1899\nUn_KI270425v1\t1884\nUn_KI270396v1\t1880\nUn_KI270363v1\t1803\nUn_KI270386v1\t1788\nUn_KI270465v1\t1774\nUn_KI270383v1\t1750\nUn_KI270384v1\t1658\nUn_KI270330v1\t1652\nUn_KI270372v1\t1650\nUn_KI270548v1\t1599\nUn_KI270580v1\t1553\nUn_KI270387v1\t1537\nUn_KI270391v1\t1484\nUn_KI270305v1\t1472\nUn_KI270373v1\t1451\nUn_KI270422v1\t1445\nUn_KI270316v1\t1444\nUn_KI270338v1\t1428\nUn_KI270340v1\t1428\nUn_KI270583v1\t1400\nUn_KI270334v1\t1368\nUn_KI270429v1\t1361\nUn_KI270393v1\t1308\nUn_KI270516v1\t1300\nUn_KI270389v1\t1298\nUn_KI270466v1\t1233\nUn_KI270388v1\t1216\nUn_KI270544v1\t1202\nUn_KI270310v1\t1201\nUn_KI270412v1\t1179\nUn_KI270395v1\t1143\nUn_KI270376v1\t1136\nUn_KI270337v1\t1121\nUn_KI270335v1\t1048\nUn_KI270378v1\t1048\nUn_KI270379v1\t1045\nUn_KI270329v1\t1040\nUn_KI270419v1\t1029\nUn_KI270336v1\t1026\nUn_KI270312v1\t998\nUn_KI270539v1\t993\nUn_KI270385v1\t990\nUn_KI270423v1\t981\nUn_KI270392v1\t971\nUn_KI270394v1\t970\n"
  },
  {
    "path": "intro-to-awk/index.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Manipulating files with AWK\\n\",\n    \"### Bioinformatics Coffee Hour - April 14, 2020\\n\",\n    \"\\n\",\n    \"### What is awk?\\n\",\n    \"Invented in the 1970's, [awk](https://en.wikipedia.org/wiki/AWK) is a scripting language included in most Unix-like operating systems. It specializes in one-liner programs and manipulating text files.\\n\",\n    \"\\n\",\n    \"In many cases, if you're parsing information from a text file (such as a [BED](https://en.wikipedia.org/wiki/BED_(file_format)) file, [FASTA](https://en.wikipedia.org/wiki/FASTA) file, etc.), you could write a Python script...or you could do it with awk in a single line!\\n\",\n    \"\\n\",\n    \"### Syntax\\n\",\n    \"awk scripts are organized as:\\n\",\n    \"\\n\",\n    \"`awk 'pattern { action; other action }' file`\\n\",\n    \"\\n\",\n    \"Meaning that every time that the pattern is true, awk will execute the action in the brackets.\\n\",\n    \"If no pattern is specified, the action will be taken for every line in the input file, e.g. the following command prints every line:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '{print}' data/hg38.genome | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"The two most important patterns are `BEGIN` and `END`, which tell the action to take place before any lines are read and after the last line.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{sum=0} {sum+=1} END {print sum}' data/hg38.genome\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \" The above line sets a variable at the start of the script, adds 1 to it every line, then prints its value at the end.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"If a variable hasn't been initialized, it is treated as 0 in numeric expressions, and an empty string in string expressions&mdash;awk will not print an error!\\n\",\n    \"So the following awk script also prints the number of lines in the file data/hg38.genome:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '{sum+=1} END {print sum}' data/hg38.genome\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Input and output\\n\",\n    \"Input to awk is split into **records** and **fields**.\\n\",\n    \"- By default, **records** are separated by newline character, i.e # of records = # of lines in input file\\n\",\n    \"- Each record is subdivided into **fields**, i.e. columns, as determined by the field separator (see below)\\n\",\n    \"\\n\",\n    \"There are several important built-in variable in awk.\\n\",\n    \"The fields (columns) of each record are referred to by `$number`, so the first column would be `$1`, second would be `$2`, etc. `$0` refers to the entire record.\\n\",\n    \"\\n\",\n    \"So to print the second column of each line in the file, we'd use:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '{print $2}' data/hg38.genome | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"And if we wanted to print the second then the first:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '{print $2,$1}' data/hg38.genome | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note that when the different fields are separated with commas in the `print` statement, they are joined by the output field separator (the **OFS** variable, described below), which is by default a space.\\n\",\n    \"If the comma is omitted between fields (e.g., `awk '{print $2 $1}'`, they are concatenated without a separator.\\n\",\n    \"\\n\",\n    \"We can also print strings using using quotation marks:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '{print \\\"First column:\\\" $1}' data/hg38.genome | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Which for every line of the file will print the text \\\"First column:\\\" followed by the value in the first field.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"---\\n\",\n    \"awk has several other built-in variables that are very useful for parsing text, including:\\n\",\n    \"\\n\",\n    \"|  |   |\\n\",\n    \"---|---|\\n\",\n    \"| **FS** | field separator (default: white space) |\\n\",\n    \"| **OFS** |  output field separator, i.e. what character separates fields when printing|\\n\",\n    \"| **RS** | record separator, i.e. what character records are split on (default: new line) |\\n\",\n    \"| **ORS** | output record separator |\\n\",\n    \"| **NR** | number of records in input (# lines by default) |\\n\",\n    \"\\n\",\n    \"Assigning to a field causes the entire record ($0) to be recomputed using **OFS**. We can use this to convert between file formats, e.g. make a comma-separated text file into a tab-separated file. First, let's look at the first few lines on our comma-separated file using `head`:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"head data/enhancers.csv\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Now let's convert the file:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{FS=\\\",\\\" ; OFS=\\\"\\\\t\\\"} {$1 = $1; print $0}' data/enhancers.csv | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Conditionals and pattern matching\\n\",\n    \"Like other programming languages, awk allows conditional matching with if/else statements.\\n\",\n    \"\\n\",\n    \"`awk '{if(condition) action; else other_action}'`\\n\",\n    \"\\n\",\n    \"awk uses the following conditional operators:\\n\",\n    \"\\n\",\n    \"| | |\\n\",\n    \"|-|-|\\n\",\n    \"|==|equal to|\\n\",\n    \"|!=|not equal to|\\n\",\n    \"|>|greater than|\\n\",\n    \"|>=|greater than or equal to|\\n\",\n    \"|<|less than|\\n\",\n    \"|<=|less than or equal to|\\n\",\n    \"|&&|AND|\\n\",\n    \"| \\\\|\\\\| |OR|\\n\",\n    \"| ! | NOT |\\n\",\n    \"\\n\",\n    \"In addition, awk also supports string matching using regular expressions, using the following expressions:\\n\",\n    \"\\n\",\n    \"| | |\\n\",\n    \"|-|-|\\n\",\n    \"|\\\\~|matches|\\n\",\n    \"|!~|does not match|\\n\",\n    \"\\n\",\n    \"For string matching, the pattern being matched must be enclosed by slashes, like so:\\n\",\n    \"\\n\",\n    \"`awk '{if($1 ~ /pattern/) print}'`\\n\",\n    \"\\n\",\n    \"Note that if an action isn't specified, the default action is `{print}`, so the previous awk command is equivalent to the following, which specifies only a pattern expression:\\n\",\n    \"\\n\",\n    \"`awk '$1 ~ /pattern/'`\\n\",\n    \"\\n\",\n    \"---\\n\",\n    \"### Example uses:\\n\",\n    \"\\n\",\n    \"- Count number of sequences in a FASTQ file:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'END{print NR/4}' data/example.fastq\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"**Note**: this is technically safer than using grep, as you don't have to worry about accidentally counting the quality line.\\n\",\n    \"\\n\",\n    \"- Only print annotations on a specific scaffold (chr1) that fall between 1Mb and 2Mb from a BED annotation file. First let's look at the first few lines of the file using `head`:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"head data/Homo_sapiens_ucscGenes.subset.bed\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Now subset the file:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{FS=\\\"\\\\t\\\";OFS=\\\"\\\\t\\\"} {if($1 == \\\"chr1\\\" && $2 >=1000000 && $2 <= 2000000) print}' data/Homo_sapiens_ucscGenes.subset.bed | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"**Note**: when we specify that we only want annotations from chr1, we're using exact match (`== \\\"chr1\\\"`) and not pattern match (`~ /chr1/`)...why is this??\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"- Only print lines of GFF annotation file that match the string \\\"exon\\\" in their third column. Again, let's look at the first few lines of the file:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"head data/Homo_sapiens.GRCh38.subset.gff3\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Then subset the file:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{FS=\\\"\\\\t\\\"} {if($3 ~ /exon/) print $0}' data/Homo_sapiens.GRCh38.subset.gff3 | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"- Convert from GFF (genome feature file) to BED file \"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"grep -v '^#' data/Homo_sapiens.GRCh38.subset.gff3 | awk 'BEGIN{FS=\\\"\\\\t\\\"; OFS=\\\"\\\\t\\\"} {print $1,$4-1,$5}' | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"**Note**: remember that BED and GFF files have different coordinate systems, i.e. BED start coordinate is 0 based, half-open, GFF is 1-based inclusive! Also, we are first using grep to skip the header lines in the GFF file.\\n\",\n    \"\\n\",\n    \"Alternatively, you could do the whole thing with only awk, no grep required:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{FS=\\\"\\\\t\\\"; OFS=\\\"\\\\t\\\"} !/^#/ {print $1,$4-1,$5}' data/Homo_sapiens.GRCh38.subset.gff3 | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"With this command, `!/^#/` is a pattern (like `BEGIN` or `END`) that tell awk to execute the print statement when the start of the line does not match a `#`. Use whichever makes the most sense to you!\\n\",\n    \"\\n\",\n    \"### Practice\\n\",\n    \"Using awk:\\n\",\n    \"\\n\",\n    \"* Pull out only the CDS annotations (i.e. has \\\"CDS\\\" in the 3rd column) from the GFF file data/Homo_sapiens.GRCh38.subset.gff3 and output them in BED format\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"*Try it*\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '...' data/Homo_sapiens.GRCh38.subset.gff3 | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"*Solution*\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {\n    \"jupyter\": {\n     \"source_hidden\": true\n    }\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{FS=\\\"\\\\t\\\"; OFS=\\\"\\\\t\\\"} {if($3 ~ /CDS/) print $1,$4-1,$5}' data/Homo_sapiens.GRCh38.subset.gff3\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"- Calculate the average length of gene annotations from the file data/Homo_sapiens_ucscGenes.subset.bed\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"*Try it*\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '...' data/Homo_sapiens_ucscGenes.subset.bed\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"*Solution*\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {\n    \"jupyter\": {\n     \"source_hidden\": true\n    }\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{FS=\\\"\\\\t\\\"; sum=0} {len=$3-$2; sum=sum+len} END{print sum/NR}' data/Homo_sapiens_ucscGenes.subset.bed\"\n   ]\n  }\n ],\n \"metadata\": {\n  \"kernelspec\": {\n   \"display_name\": \"Bash\",\n   \"language\": \"bash\",\n   \"name\": \"bash\"\n  },\n  \"language_info\": {\n   \"codemirror_mode\": \"shell\",\n   \"file_extension\": \".sh\",\n   \"mimetype\": \"text/x-sh\",\n   \"name\": \"bash\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 4\n}\n"
  },
  {
    "path": "intro-to-r/binder/Dockerfile",
    "content": "FROM rocker/binder:3.6.3\n\nCOPY --chown=rstudio:rstudio ./intro-to-r ${HOME}\n"
  },
  {
    "path": "intro-to-r/data/mbta_bus.tsv",
    "content": "route\ttype\tcost.per.pax\tridership\tpax.per.trip\n1\tKey\t0.63\t13306\t416\n4\tCommuter\t4.38\t459\t21\n5\tCommunity\t2.99\t156\t5\n7\tLocal\t1.52\t3893\t177\n8\tLocal\t2.02\t3844\t85\n9\tLocal\t1.21\t5980\t187\n10\tLocal\t1.75\t3184\t398\n11\tLocal\t1.84\t3312\t237\n14\tLocal\t2.66\t1285\t22\n15\tKey\t1.11\t6227\t111\n16\tLocal\t0.99\t5100\t2550\n17\tLocal\t0.71\t3461\t115\n18\tLocal\t2.71\t630\t16\n19\tLocal\t1.07\t3591\t211\n21\tLocal\t0.57\t4696\t90\n22\tKey\t1.05\t8151\t170\n23\tKey\t1\t11687\t899\n24\tLocal\t1.3\t1725\t21\n26\tLocal\t0.8\t1960\t41\n27\tLocal\t1.13\t929\t22\n28\tKey\t0.8\t13550\t387\n29\tLocal\t1.71\t2242\t90\n30\tLocal\t1.17\t2230\t60\n31\tLocal\t1.07\t4506\t90\n32\tKey\t1.02\t10130\t103\n33\tLocal\t1.67\t1206\t33\n34\tLocal\t2.43\t5959\t60\n35\tLocal\t1.75\t2368\t103\n36\tLocal\t1.47\t3245\t54\n37\tLocal\t2.1\t1481\t53\n38\tLocal\t2.29\t1074\t21\n39\tKey\t0.72\t15018\t406\n40\tLocal\t1.54\t1360\t22\n41\tLocal\t1.84\t2336\t10\n42\tLocal\t0.8\t2995\t73\n43\tLocal\t1.93\t1885\t209\n44\tLocal\t1.28\t3440\t63\n45\tLocal\t1.53\t3326\t47\n47\tLocal\t1.41\t4539\t60\n50\tLocal\t1.74\t1226\t19\n51\tLocal\t1.95\t1956\t29\n52\tLocal\t4.97\t747\t22\n55\tLocal\t2.34\t956\t7\n57\tKey\t0.86\t12081\t263\n59\tLocal\t2.71\t1363\t17\n60\tLocal\t2.99\t1418\t709\n62\tLocal\t2.53\t1609\t34\n64\tLocal\t2.33\t1826\t37\n65\tLocal\t1.43\t2250\t30\n66\tKey\t0.79\t13630\t147\n67\tLocal\t2.98\t666\t4\n68\tLocal\t2.23\t491\t8\n69\tLocal\t0.82\t3131\t10\n70\tLocal\t1.96\t7021\t195\n71\tKey\t1.35\t5488\t157\n72\tLocal\t3.05\t808\t31\n73\tKey\t1.75\t5834\t46\n74\tLocal\t2.34\t1144\t29\n75\tLocal\t1.88\t556\t4\n76\tLocal\t3.67\t1156\t17\n77\tKey\t1.95\t7253\t165\n78\tLocal\t3.6\t1550\t20\n79\tLocal\t3.05\t1054\t12\n80\tLocal\t2.35\t1932\t23\n83\tLocal\t1.49\t2257\t9\n84\tCommuter\t2\t356\t9\n85\tLocal\t1.82\t599\t33\n86\tLocal\t1.07\t5844\t76\n87\tLocal\t1.17\t3612\t82\n88\tLocal\t0.89\t3883\t75\n89\tLocal\t1.01\t3801\t29\n90\tLocal\t1.75\t1225\t7\n91\tLocal\t1.01\t1840\t22\n92\tLocal\t2.68\t1251\t13\n93\tLocal\t1.03\t4632\t39\n94\tLocal\t2.02\t1429\t33\n95\tLocal\t2.2\t1737\t25\n96\tLocal\t2.09\t1850\t19\n97\tLocal\t2.12\t841\t4\n99\tLocal\t2.45\t1452\t12\n100\tLocal\t2.31\t953\t5\n101\tLocal\t1.04\t4878\t49\n104\tLocal\t0.9\t4008\t43\n105\tLocal\t1.91\t983\t11\n106\tLocal\t1.52\t2682\t47\n108\tLocal\t1.17\t3166\t15\n109\tLocal\t1.04\t3697\t127\n110\tLocal\t1.51\t2885\t40\n111\tKey\t1.06\t11695\t38\n112\tLocal\t2.98\t1367\t13\n114\tLocal\t0.83\t483\t1\n116\tKey\t0.88\t5077\t26\n117\tKey\t0.73\t4584\t38\n119\tLocal\t2.16\t1101\t10\n120\tLocal\t1.18\t3071\t20\n121\tCommuter\t1.1\t443\t1\n131\tLocal\t3.12\t633\t5\n132\tLocal\t2.49\t796\t3\n134\tLocal\t2.21\t2186\t18\n136\tLocal\t3.18\t1076\t16\n137\tLocal\t2.91\t1028\t11\n170\tCommuter\t5.56\t87\t22\n171\tCommuter\t3.23\t38\t0\n210\tLocal\t3.06\t807\t6\n211\tLocal\t2.72\t890\t3\n212\tLocal\t2.62\t268\t3\n214\tLocal\t1.35\t1371\t6\n215\tLocal\t2.3\t1668\t8\n216\tLocal\t2.65\t1204\t13\n217\tLocal\t7.19\t223\t8\n220\tLocal\t3.92\t1512\t6\n221\tLocal\t3.55\t105\t1\n222\tLocal\t2.99\t1605\t7\n225\tLocal\t1.86\t2859\t15\n230\tLocal\t3.3\t1532\t12\n236\tLocal\t3.56\t597\t2\n238\tLocal\t2.15\t1894\t7\n240\tLocal\t2.68\t2840\t13\n245\tLocal\t4.2\t551\t28\n325\tExpress\t7.17\t289\t8\n326\tExpress\t3.87\t471\t8\n350\tLocal\t3.36\t1849\t21\n351\tCommuter\t6.33\t246\t11\n352\tExpress\t3.14\t382\t11\n354\tExpress\t5.16\t764\t40\n411\tLocal\t1.91\t1181\t39\n424\tCommuter\t2.35\t225\t3\n426\tLocal\t2.14\t2006\t334\n428\tCommuter\t3.5\t171\t7\n429\tLocal\t3.11\t1559\t16\n430\tLocal\t2.37\t1228\t26\n431\tLocal\t1.74\t141\t2\n434\tExpress\t2.17\t75\t1\n435\tLocal\t4.22\t767\t11\n436\tLocal\t4.44\t790\t790\n439\tCommuter\t9.76\t88\t5\n441\tLocal\t1.86\t1442\t8\n442\tLocal\t1.8\t2112\t45\n448\tCommuter\t4.47\t162\t9\n449\tCommuter\t4.71\t181\t7\n450\tLocal\t2.6\t1549\t20\n451\tLocal\t6.34\t323\t25\n455\tLocal\t1.47\t1797\t20\n456\tLocal\t3.38\t259\t3\n459\tLocal\t2.75\t1085\t16\n465\tLocal\t4.9\t348\t87\n468\tLocal\t5.89\t30\t3\n501\tExpress\t2.68\t1639\t18\n502\tExpress\t1.34\t1180\t16\n503\tExpress\t3.45\t347\t9\n504\tExpress\t3.23\t1452\t19\n505\tExpress\t3.95\t1042\t15\n553\tLocal\t3.23\t789\t34\n554\tLocal\t4.95\t618\t14\n556\tCommuter\t3.66\t490\t4\n558\tCommuter\t4.11\t407\t7\n714\tLocal\t2.55\t228\t4\n716\tLocal\t4.19\t106\t1\n201.202\tLocal\t2.26\t1582\t22\n712.713\tLocal\t2.72\t1597\t27\nCT1\tLocal\t0.94\t2261\t33\nCT2\tLocal\t1.8\t2580\t31\nCT3\tLocal\t5.11\t708\t17\n"
  },
  {
    "path": "intro-to-r/index.Rmd",
    "content": "---\ntitle: \"Intro to R\"\nsubtitle: \"Bioinformatics Coffee Hour\"\ndate: \"Augus 4, 2020\"\nauthor: \"Danielle Khost\"\noutput: html_document\n---\n\n##Setting up our working directory and saving objects vs files\n\nR is a functional programming language, which means that most of what one does is apply functions to objects.\n\nWe will begin with a very brief introduction to R objects and how functions work, and then focus on getting data into R, manipulating that data in R, plotting, and analysis.\n\nFirst, we need to make sure we are working out of the correct directory. You can see the working directory above the console in RStudio, or use the `getwd()` function to see the current working directory. If you are not currently working in a good location to read and save files, you can use `setwd()` to change the working directory to the location of your choice.\n\n```{r}\ngetwd()\n```\n\n\n## Vectors\n\nLet's start by creating one of the simplest R objects, a vector of numbers.\n```{r}\n\n```\n\nv1 is an *object* which we created by using the ```<-``` operator (less followed by a dash).\n\nv1 now contains the output of the *function* ```c(1,2,3,4,5)``` (c, for **c**ombined, combines elements into a vector\n\nLet's display the contents of v1:\n```{r}\n\n```\n\nWe can also just type the name of an object (in this case ```v1```) to display it.\n\nLet's make a few more objects:\n```{r}\n\n```\nWith this last variable, we had to use ```\"\"``` to specify that we want to create a character vector. Otherwise it thinks we are looking for variables to combine called a,b,c and d.\n\n```{r, eval=FALSE}\n\n```\n\n\nWe might want to get a list of all the objects we've created at this point. In R, the function ls() returns a character vector with the names of all the objects in a specified environment (by default, the set of user-defined objects and functions).\n\n```{r}\nls()\n```\n\n\n## Getting Help\n\nR has very good built-in documentation that describes what functions do.\n\nTo get help about a particular function, use ? followed by the function name, like so:\n\n?ls\n\nIf you are not exactly sure of the function name, you can perform a search:\n\n??mean\n\nWe can manipulate objects like so:\n```{r}\n\n```\n\nNote that the value of ```x``` is not modified here. We did not save the output to a new object, so it is printed to the screen.\n\nIf we want to update the value of ```x```, we need to use our assignment operator:\n```{r}\n\n```\n\nR handles vector math for us automatically:\n```{r}\n\n```\n\n> **Vector exercises:**\n>\n>1. Create a new vector,  (called nums), that contains any 5 numbers you like\n>\n>2. There are a number of functions that operate on vectors, including length(), max(), min(), and mean(), all of which do exactly what they sound like they do. So for example length(nums) should return 5, because nums is a 5-element vector. Use these functions to get the minimum, maximum, and mean value for the nums vector you created.\n\n\n```{r}\n\n\n```\n\n\n## Object Types\n\nAll objects have a type. Object types are a complex topic and we are only going to scratch the surface today. To slightly simplify, all data objects in R are either atomic vectors (contain only a single type of data), or data structures that combine atomic vectors in various ways. We'll walk through a few examples. First, let's consider a couple of the vectors that we've already made.\n\n```{r}\n\n```\n\n*Numeric* and *character* data types are two of the most common we'll encounter, and are just what they sound like. Another useful type is *logical* data, as in TRUE/FALSE. We can create a logical vector directly like so:\n```{r}\n\n```\n\nOr we can use logical tests.\n```{r}\n\n```\n\nNote that the logical test here (>2) is applied independently to each element in the vector. We'll come back to this when we talk about data subsets.\n\n> **Object type exercises:**\n>\n>1. Construct a logical vector with the same number of elements as your nums vector, that is TRUE if the corresponding element in the nums vector is less than the mean of the nums vector, and FALSE otherwise. Call this vector big_nums\n\n\n```{r}\n\n\n```\n\n\n## Subsetting and Logical Vectors\n\nWe can also extract portions of vectors that we've created using ```[]``` following the vector, with the positions we wish to extract. For example, we can extract portions of the nums vector:\n\n```{r}\n\n```\n\nNow it can be useful to specify which positions you would like to include, but often it is more useful to create new objects based on some sort of rule. That is where logical vectors come in, and really how you will mostly be using logical vectors going forward.\n\nFor example, in the last exercise, we constructed a logical vector that was the same length as our nums vector that was ```TRUE``` with if the corresponding element in the nums vector is less than the mean of the nums vector, and ```FALSE``` otherwise.\n\nLet's take a look at both of these vectors again.\n\n```{r}\n\n```\n\nLet's say we actually want to extract all of the numbers that are bigger than the mean (so all of the ```TRUE```) values. All we have to do is put the logical vector in brackets.\n\n```{r}\n\n```\n\nWe don't necessarily have to define this vector ahead of time, but can put the rule in the brackets as well.\n\n```{r}\n\n```\n\n> **Vector Subsetting Data exercises:**\n>\n> 1. Subset nums for all numbers that are larger than the minimum.\n>\n> Hints -- logical tests in R - greater than, less than, equal to, not equal to\n>\n>  > '> , < , == , !='\n\n```{r}\n\n\n```\n\n\n## Data Frames\n\nSo far we've been talking about atomic vectors, which only contain a single data type (every element is logical, or character, or numeric). However, data sets will usually have multiple different data types: numeric for continunous data, character for categorical data and sample labels. Depending on how underlying types are combined, we can have four different \"higher-level\" data types in R:\n\n**Dimensions** | **Homogeneous** | **Heterogeneous**\n---------------|-----------------|-------------------\n1-D            | atomic vector   | list\n2-D            | matrix          | data frame / tibble\n\nWe'll focus on data frames for today, but lists and matrices can also be very powerful. A data frame is a collection of vectors, which can be (but don't have to be) different types, but all have to have the same length. Let's make a couple of toy data frames.\n\nOne way to do this is with the data.frame() function.\n\n```{r}\n\n```\n\nstr() gives lots of information about the data type of the constituent parts of a data frame\n```{r}\n\n```\n\nWe can use the function head() to look at part of a a dataframe (or any R object). This can be very useful if you have a very large or long dataframe. You also can control how many lines of the dataframe you view with ```n=#```, although the default is 6.\n\n```{r}\n\n```\n\nThe summary() function can also be very useful to get a snapshot of the data in your dataframe.\n\n```{r}\n\n```\n\n\n\n###Reading files into R\n\nSo far we have been working with small objects we created by hand. A more common way to create dataframes is by reading from a file. There are a few functions to do this in R: read.table() and read.csv() make this easy.\n\n```{r}\n\n```\n\n\n> **File reading exercise**\n>\n>1. Try using head() to see the first 20 rows and summary() to see some information about the data.\n\n\n```{r}\n\n```\n\nAgain, summary() is a good way to see some basic information about a dataframe\n\n```{r}\n\n```\n\nThe view function can be useful for viewing dataframes in a spread-sheet like format.\n\n```{r, eval=FALSE}\n\n```\n\n### Subsetting and Manipulating Dataframes\n\nWe learned about how to subset vectors earlier, now let's look at ways to get subsets of data from two-dimensional data. R uses ```[]``` to index rows and columns, like so:\n\n```{r, eval=FALSE}\n\n```\n\nThe first number refers to rows, and the second to columns in the case for 2-dimensional objects.\n\nNotice that when you are extracting data from a single column, the data are returned as a vector of the same type as the column. However, if you extract more than one column, the data are returend as a data frame.\n\n```{r, eval=FALSE}\n\n```\n\n\nOften we want to select a set of rows from a data frame matching some criteria. We can use the subset() function for this. Let's start by just getting the data for key bus routes.\n\n```{r}\n\n```\n\nSometimes we might want something more complicated. Let's say we want to get data for all \"local\" bus routes with at least 1000 daily riders.\n\n```{r}\n\n\n```\n\n> **Subsetting Data exercises:**\n>\n> 1. Subset bus when ridership is greater than 2500.\n>\n> 2. Subset bus when bus routes are NOT classified as Key.\n>\n> 3. Subset bus using the conditions of both #1 and #2, save as bus_2500_notKey\n>\n> Hints -- logical tests in R\n>\n>  > '> , < , == , !='\n>\n>  > '& is and -->> z <- x & y TRUE only when both x and y are true'\n>\n>  > '| is or -->> z <- x | y TRUE if either x or y is true'\n>\n\n```{r}\n\n```\n\n\nWe can add and manipulate the data frame as well, but we will save that for the next session, and use some packages specifically built for that purpose.\n\n## Writing Data\n\nWe've added several variables now, and we might want to write our updated dataset to a file. We do this with the write.table() function, which writes out a data.frame.\n\n```{r}\n\n```\n\nBut where did R put the file on our computer? R does all file operations without a full path in a working directory. RStudio has a preference to set the default working directory, which is typically something like /Users/Danielle/R.\n\nTo see the current working directory, use:\n```{r}\ngetwd()\n```\n\nWe can change the working directory with ```setwd()```.\n\n\n>**File operators exercises:**\n>\n>1. Write a copy of bus_2500_notKey, but **be sure to give it a different name than the original!** Otherwise you will overwrite your original data.\n>\n\n```{r}\n\n```\n"
  },
  {
    "path": "intro-to-r/instructor_copy.Rmd",
    "content": "---\ntitle: \"Intro to R\"\nsubtitle: \"Bioinformatics Coffee Hour\"\ndate: \"Augus 4, 2020\"\nauthor: \"Danielle Khost\"\noutput: html_document\n---\n\n##Setting up our working directory and saving objects vs files\n\nR is a functional programming language, which means that most of what one does is apply functions to objects.\n\nWe will begin with a very brief introduction to R objects and how functions work, and then focus on getting data into R, manipulating that data in R, plotting, and analysis.\n\nFirst, we need to make sure we are working out of the correct directory. You can see the working directory above the console in RStudio, or use the `getwd()` function to see the current working directory. If you are not currently working in a good location to read and save files, you can use `setwd()` to change the working directory to the location of your choice.\n\n```{r}\ngetwd()\n```\n\n\n## Vectors\n\nLet's start by creating one of the simplest R objects, a vector of numbers.\n```{r}\nv1<-c(1,2,3,4,5)\n```\n\nv1 is an *object* which we created by using the ```<-``` operator (less followed by a dash).\n\nv1 now contains the output of the *function* ```c(1,2,3,4,5)``` (c, for **c**ombined, combines elements into a vector\n\nLet's display the contents of v1:\n```{r}\nprint(v1)\n```\n\nWe can also just type the name of an object (in this case ```v1```) to display it.\n\nLet's make a few more objects:\n```{r}\nx<-10\nx\n\ny<-11\ny\n\nsome_letters<-c(\"a\", \"b\", \"c\", \"d\")\n```\nWith this last variable, we had to use ```\"\"``` to specify that we want to create a character vector. Otherwise it thinks we are looking for variables to combine called a,b,c and d.\n\n```{r, eval=FALSE}\nsome_letters <- c(a,b,c,d)\n```\n\n\nWe might want to get a list of all the objects we've created at this point. In R, the function ls() returns a character vector with the names of all the objects in a specified environment (by default, the set of user-defined objects and functions).\n\n```{r}\nls()\n```\n\n\n## Getting Help\n\nR has very good built-in documentation that describes what functions do.\n\nTo get help about a particular function, use ? followed by the function name, like so:\n\n?ls\n\nIf you are not exactly sure of the function name, you can perform a search:\n\n??mean\n\nWe can manipulate objects like so:\n```{r}\nx+5\nx*2\nx\n```\n\nNote that the value of ```x``` is not modified here. We did not save the output to a new object, so it is printed to the screen.\n\nIf we want to update the value of ```x```, we need to use our assignment operator:\n```{r}\nx<-x+5\nx\n```\n\nR handles vector math for us automatically:\n```{r}\nv1*x\nv2<-v1*x\nv2\n```\n\n> **Vector exercises:**\n>\n>1. Create a new vector,  (called nums), that contains any 5 numbers you like\n>\n>2. There are a number of functions that operate on vectors, including length(), max(), min(), and mean(), all of which do exactly what they sound like they do. So for example length(nums) should return 5, because nums is a 5-element vector. Use these functions to get the minimum, maximum, and mean value for the nums vector you created.\n\n\n```{r}\n#1\nnums <- c(33, 22, 41, 54, 91)\n\n#2\nlength(nums)\nmin(nums)\nmax(nums)\nmean(nums)\n\n```\n\n\n## Object Types\n\nAll objects have a type. Object types are a complex topic and we are only going to scratch the surface today. To slightly simplify, all data objects in R are either atomic vectors (contain only a single type of data), or data structures that combine atomic vectors in various ways. We'll walk through a few examples. First, let's consider a couple of the vectors that we've already made.\n\n```{r}\nnums <- c(33, 22, 41, 54, 91)\nclass(nums)\nclass(some_letters)\n```\n\n*Numeric* and *character* data types are two of the most common we'll encounter, and are just what they sound like. Another useful type is *logical* data, as in TRUE/FALSE. We can create a logical vector directly like so:\n```{r}\nlogic1<-c(TRUE, TRUE, FALSE, FALSE)\nlogic1\nclass(logic1)\n```\n\nOr we can use logical tests.\n```{r}\nlogic2<-v1>2\nlogic2\n```\n\nNote that the logical test here (>2) is applied independently to each element in the vector. We'll come back to this when we talk about data subsets.\n\n> **Object type exercises:**\n>\n>1. Construct a logical vector with the same number of elements as your nums vector, that is TRUE if the corresponding element in the nums vector is less than the mean of the nums vector, and FALSE otherwise. Call this vector big_nums\n\n\n```{r}\n\n#1\nbig_nums <- nums>mean(nums)\n\n```\n\n\n## Subsetting and Logical Vectors\n\nWe can also extract portions of vectors that we've created using ```[]``` following the vector, with the positions we wish to extract. For example, we can extract portions of the nums vector:\n\n```{r}\nnums[1]\nnums[1:5]\nnums[c(1,4,5)]\n```\n\nNow it can be useful to specify which positions you would like to include, but often it is more useful to create new objects based on some sort of rule. That is where logical vectors come in, and really how you will mostly be using logical vectors going forward.\n\nFor example, in the last exercise, we constructed a logical vector that was the same length as our nums vector that was ```TRUE``` with if the corresponding element in the nums vector is less than the mean of the nums vector, and ```FALSE``` otherwise.\n\nLet's take a look at both of these vectors again.\n\n```{r}\nnums\nbig_nums\n```\n\nLet's say we actually want to extract all of the numbers that are bigger than the mean (so all of the ```TRUE```) values. All we have to do is put the logical vector in brackets.\n\n```{r}\nnums[big_nums]\n```\n\nWe don't necessarily have to define this vector ahead of time, but can put the rule in the brackets as well.\n\n```{r}\nnums[nums>mean(nums)]\n```\n\n> **Vector Subsetting Data exercises:**\n>\n> 1. Subset nums for all numbers that are larger than the minimum.\n>\n> Hints -- logical tests in R - greater than, less than, equal to, not equal to\n>\n>  > '> , < , == , !='\n\n```{r}\n#1\nnums[nums>min(nums)]\n```\n\n\n## Data Frames\n\nSo far we've been talking about atomic vectors, which only contain a single data type (every element is logical, or character, or numeric). However, data sets will usually have multiple different data types: numeric for continunous data, character for categorical data and sample labels. Depending on how underlying types are combined, we can have four different \"higher-level\" data types in R:\n\n**Dimensions** | **Homogeneous** | **Heterogeneous**\n---------------|-----------------|-------------------\n1-D            | atomic vector   | list\n2-D            | matrix          | data frame / tibble\n\nWe'll focus on data frames for today, but lists and matrices can also be very powerful. A data frame is a collection of vectors, which can be (but don't have to be) different types, but all have to have the same length. Let's make a couple of toy data frames.\n\nOne way to do this is with the data.frame() function.\n\n```{r}\ndf1<-data.frame(label=c(\"rep1\", \"rep2\", \"rep3\", \"rep4\"), data=c(23, 34, 15, 19))\ndf1\nclass(df1)\n```\n\nstr() gives lots of information about the data type of the consituent parts of a data frame\n```{r}\nstr(df1)\n```\n\nWe can use the function head() to look at part of a a dataframe (or any R object). This can be very useful if you have a very large or long dataframe. You also can control how many lines of the dataframe you view with ```n=#```, although the default is 6.\n\n```{r}\nhead(df1)\nhead(df1, n=2)\n```\n\nThe summary() function can also be very useful to get a snapshot of the data in your dataframe.\n\n```{r}\nsummary(df1)\n```\n\n\n\n###Reading files into R\n\nSo far we have been working with small objects we created by hand. A more common way to create dataframes is by reading from a file. There are a few functions to do this in R: read.table() and read.csv() make this easy.\n\n```{r}\nbus<-read.table(file=\"/home/rstudio/data/mbta_bus.tsv\", sep=\"\\t\", header=TRUE)\n```\n\n\n> **File reading exercise**\n>\n>1. Try using head() to see the first 20 rows and summary() to see some information about the data.\n\n\n```{r}\n#2\nhead(bus, n=20)\n```\n\nAgain, summary() is a good way to see some basic information about a dataframe\n\n```{r}\nsummary(bus)\n```\n\nThe view function can be useful for viewing dataframes in a spread-sheet like format.\n\n```{r, eval=FALSE}\nView(bus)\n```\n\n### Subsetting and Manipulating Dataframes\n\nWe learned about how to subset vectors earlier, now let's look at ways to get subsets of data from two-dimensional data. R uses ```[]``` to index rows and columns, like so:\n\n```{r, eval=FALSE}\nbus[1,1]\nbus[1,]\nbus[1:5,]\nbus[1:5,4]\nbus[c(1,3,5),c(2,3)]\n```\n\nThe first number refers to rows, and the second to columns in the case for 2-dimensional objects.\n\nNotice that when you are extracting data from a single column, the data are returned as a vector of the same type as the column. However, if you extract more than one column, the data are returend as a data frame.\n\n```{r, eval=FALSE}\nstr(bus[1,1])\nstr(bus[1:5,3])\nstr(bus[1:3,1:3])\n```\n\n\nOften we want to select a set of rows from a data frame matching some criteria. We can use the subset() function for this. Let's start by just getting the data for key bus routes.\n\n```{r}\nkey.bus<-subset(bus,type==\"Key\")\nView(key.bus)\n```\n\nSometimes we might want something more complicated. Let's say we want to get data for all \"local\" bus routes with at least 1000 daily riders.\n\n```{r}\nlocal.bus<-subset(bus, type==\"Local\" & ridership > 1000)\nView(local.bus)\n```\n\n> **Subsetting Data exercises:**\n>\n> 1. Subset bus when ridership is greater than 2500.\n>\n> 2. Subset bus when bus routes are NOT classified as Key.\n>\n> 3. Subset bus using the conditions of both #1 and #2, save as bus_2500_notKey\n>\n> Hints -- logical tests in R\n>\n>  > '> , < , == , !='\n>\n>  > '& is and -->> z <- x & y TRUE only when both x and y are true'\n>\n>  > '| is or -->> z <- x | y TRUE if either x or y is true'\n>\n\n```{r}\n#1\nsubset(bus,ridership>2500)\n#2\nsubset(bus,type!=\"Key\")\n#3\nbus_2500_notKey <- subset(bus, ridership>2500 & type != \"Key\")\n```\n\n\nWe can add and manipulate the data frame as well, but we will save that for the next session, and use some packages specifically built for that purpose.\n\n## Writing Data\n\nWe've added several variables now, and we might want to write our updated dataset to a file. We do this with the write.table() function, which writes out a data.frame.\n\n```{r}\nwrite.table(bus, file=\"mbta_bus_data.tsv\", quote=F, sep=\"\\t\", row.names=F, col.names=T)\n```\n\nBut where did R put the file on our computer? R does all file operations without a full path in a working directory. RStudio has a preference to set the default working directory, which is typically something like /Users/Danielle/R.\n\nTo see the current working directory, use:\n```{r}\ngetwd()\n```\n\nWe can change the working directory with ```setwd()```.\n\n\n>**File operators exercises:**\n>\n>1. Write a copy of bus_2500_notKey, but **be sure to give it a different name than the original!** Otherwise you will overwrite your original data.\n>\n\n```{r}\nwrite.table(bus_2500_notKey,file=\"bus_2500_notKey.tsv\",quote=F,sep=\"\\t\",row.names=F,col.names=F)\n```\n"
  },
  {
    "path": "intro_awk_spring2021/.ipynb_checkpoints/index-checkpoint.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Manipulating files with AWK\\n\",\n    \"### Bioinformatics Coffee Hour - April 14, 2020\\n\",\n    \"\\n\",\n    \"### What is awk?\\n\",\n    \"Invented in the 1970's, [awk](https://en.wikipedia.org/wiki/AWK) is a scripting language included in most Unix-like operating systems. It specializes in one-liner programs and manipulating text files.\\n\",\n    \"\\n\",\n    \"In many cases, if you're parsing information from a text file (such as a [BED](https://en.wikipedia.org/wiki/BED_(file_format)) file, [FASTA](https://en.wikipedia.org/wiki/FASTA) file, etc.), you could write a Python script...or you could do it with awk in a single line!\\n\",\n    \"\\n\",\n    \"### Syntax\\n\",\n    \"awk scripts are organized as:\\n\",\n    \"\\n\",\n    \"`awk 'pattern { action; other action }' file`\\n\",\n    \"\\n\",\n    \"Meaning that every time that the pattern is true, awk will execute the action in the brackets.\\n\",\n    \"If no pattern is specified, the action will be taken for every line in the input file, e.g. the following command prints every line:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '{print}' data/hg38.genome | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"The two most important patterns are `BEGIN` and `END`, which tell the action to take place before any lines are read and after the last line.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{sum=0} {sum+=1} END {print sum}' data/hg38.genome\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \" The above line sets a variable at the start of the script, adds 1 to it every line, then prints its value at the end.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"If a variable hasn't been initialized, it is treated as 0 in numeric expressions, and an empty string in string expressions&mdash;awk will not print an error!\\n\",\n    \"So the following awk script also prints the number of lines in the file data/hg38.genome:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '{sum+=1} END {print sum}' data/hg38.genome\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Input and output\\n\",\n    \"Input to awk is split into **records** and **fields**.\\n\",\n    \"- By default, **records** are separated by newline character, i.e # of records = # of lines in input file\\n\",\n    \"- Each record is subdivided into **fields**, i.e. columns, as determined by the field separator (see below)\\n\",\n    \"\\n\",\n    \"There are several important built-in variable in awk.\\n\",\n    \"The fields (columns) of each record are referred to by `$number`, so the first column would be `$1`, second would be `$2`, etc. `$0` refers to the entire record.\\n\",\n    \"\\n\",\n    \"So to print the second column of each line in the file, we'd use:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '{print $2}' data/hg38.genome | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"And if we wanted to print the second then the first:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '{print $2,$1}' data/hg38.genome | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note that when the different fields are separated with commas in the `print` statement, they are joined by the output field separator (the **OFS** variable, described below), which is by default a space.\\n\",\n    \"If the comma is omitted between fields (e.g., `awk '{print $2 $1}'`, they are concatenated without a separator.\\n\",\n    \"\\n\",\n    \"We can also print strings using using quotation marks:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '{print \\\"First column:\\\" $1}' data/hg38.genome | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Which for every line of the file will print the text \\\"First column:\\\" followed by the value in the first field.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"---\\n\",\n    \"awk has several other built-in variables that are very useful for parsing text, including:\\n\",\n    \"\\n\",\n    \"|  |   |\\n\",\n    \"---|---|\\n\",\n    \"| **FS** | field separator (default: white space) |\\n\",\n    \"| **OFS** |  output field separator, i.e. what character separates fields when printing|\\n\",\n    \"| **RS** | record separator, i.e. what character records are split on (default: new line) |\\n\",\n    \"| **ORS** | output record separator |\\n\",\n    \"| **NR** | number of records in input (# lines by default) |\\n\",\n    \"\\n\",\n    \"Assigning to a field causes the entire record ($0) to be recomputed using **OFS**. We can use this to convert between file formats, e.g. make a comma-separated text file into a tab-separated file. First, let's look at the first few lines on our comma-separated file using `head`:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"head data/enhancers.csv\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Now let's convert the file:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{FS=\\\",\\\" ; OFS=\\\"\\\\t\\\"} {$1 = $1; print $0}' data/enhancers.csv | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Conditionals and pattern matching\\n\",\n    \"Like other programming languages, awk allows conditional matching with if/else statements.\\n\",\n    \"\\n\",\n    \"`awk '{if(condition) action; else other_action}'`\\n\",\n    \"\\n\",\n    \"awk uses the following conditional operators:\\n\",\n    \"\\n\",\n    \"| | |\\n\",\n    \"|-|-|\\n\",\n    \"|==|equal to|\\n\",\n    \"|!=|not equal to|\\n\",\n    \"|>|greater than|\\n\",\n    \"|>=|greater than or equal to|\\n\",\n    \"|<|less than|\\n\",\n    \"|<=|less than or equal to|\\n\",\n    \"|&&|AND|\\n\",\n    \"| \\\\|\\\\| |OR|\\n\",\n    \"| ! | NOT |\\n\",\n    \"\\n\",\n    \"In addition, awk also supports string matching using regular expressions, using the following expressions:\\n\",\n    \"\\n\",\n    \"| | |\\n\",\n    \"|-|-|\\n\",\n    \"|\\\\~|matches|\\n\",\n    \"|!~|does not match|\\n\",\n    \"\\n\",\n    \"For string matching, the pattern being matched must be enclosed by slashes, like so:\\n\",\n    \"\\n\",\n    \"`awk '{if($1 ~ /pattern/) print}'`\\n\",\n    \"\\n\",\n    \"Note that if an action isn't specified, the default action is `{print}`, so the previous awk command is equivalent to the following, which specifies only a pattern expression:\\n\",\n    \"\\n\",\n    \"`awk '$1 ~ /pattern/'`\\n\",\n    \"\\n\",\n    \"---\\n\",\n    \"### Example uses:\\n\",\n    \"\\n\",\n    \"- Count number of sequences in a FASTQ file:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'END{print NR/4}' data/example.fastq\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"**Note**: this is technically safer than using grep, as you don't have to worry about accidentally counting the quality line.\\n\",\n    \"\\n\",\n    \"- Only print annotations on a specific scaffold (chr1) that fall between 1Mb and 2Mb from a BED annotation file. First let's look at the first few lines of the file using `head`:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"head data/Homo_sapiens_ucscGenes.subset.bed\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Now subset the file:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{FS=\\\"\\\\t\\\";OFS=\\\"\\\\t\\\"} {if($1 == \\\"chr1\\\" && $2 >=1000000 && $2 <= 2000000) print}' data/Homo_sapiens_ucscGenes.subset.bed | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"**Note**: when we specify that we only want annotations from chr1, we're using exact match (`== \\\"chr1\\\"`) and not pattern match (`~ /chr1/`)...why is this??\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"- Only print lines of GFF annotation file that match the string \\\"exon\\\" in their third column. Again, let's look at the first few lines of the file:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"head data/Homo_sapiens.GRCh38.subset.gff3\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Then subset the file:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{FS=\\\"\\\\t\\\"} {if($3 ~ /exon/) print $0}' data/Homo_sapiens.GRCh38.subset.gff3 | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"- Convert from GFF (genome feature file) to BED file \"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"grep -v '^#' data/Homo_sapiens.GRCh38.subset.gff3 | awk 'BEGIN{FS=\\\"\\\\t\\\"; OFS=\\\"\\\\t\\\"} {print $1,$4-1,$5}' | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"**Note**: remember that BED and GFF files have different coordinate systems, i.e. BED start coordinate is 0 based, half-open, GFF is 1-based inclusive! Also, we are first using grep to skip the header lines in the GFF file.\\n\",\n    \"\\n\",\n    \"Alternatively, you could do the whole thing with only awk, no grep required:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{FS=\\\"\\\\t\\\"; OFS=\\\"\\\\t\\\"} !/^#/ {print $1,$4-1,$5}' data/Homo_sapiens.GRCh38.subset.gff3 | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"With this command, `!/^#/` is a pattern (like `BEGIN` or `END`) that tell awk to execute the print statement when the start of the line does not match a `#`. Use whichever makes the most sense to you!\\n\",\n    \"\\n\",\n    \"### Practice\\n\",\n    \"Using awk:\\n\",\n    \"\\n\",\n    \"* Pull out only the CDS annotations (i.e. has \\\"CDS\\\" in the 3rd column) from the GFF file data/Homo_sapiens.GRCh38.subset.gff3 and output them in BED format\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"*Try it*\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '...' data/Homo_sapiens.GRCh38.subset.gff3 | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"*Solution*\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {\n    \"jupyter\": {\n     \"source_hidden\": true\n    }\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{FS=\\\"\\\\t\\\"; OFS=\\\"\\\\t\\\"} {if($3 ~ /CDS/) print $1,$4-1,$5}' data/Homo_sapiens.GRCh38.subset.gff3\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"- Calculate the average length of gene annotations from the file data/Homo_sapiens_ucscGenes.subset.bed\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"*Try it*\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '...' data/Homo_sapiens_ucscGenes.subset.bed\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"*Solution*\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {\n    \"jupyter\": {\n     \"source_hidden\": true\n    }\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{FS=\\\"\\\\t\\\"; sum=0} {len=$3-$2; sum=sum+len} END{print sum/NR}' data/Homo_sapiens_ucscGenes.subset.bed\"\n   ]\n  }\n ],\n \"metadata\": {\n  \"kernelspec\": {\n   \"display_name\": \"Python 3\",\n   \"language\": \"python\",\n   \"name\": \"python3\"\n  },\n  \"language_info\": {\n   \"codemirror_mode\": {\n    \"name\": \"ipython\",\n    \"version\": 3\n   },\n   \"file_extension\": \".py\",\n   \"mimetype\": \"text/x-python\",\n   \"name\": \"python\",\n   \"nbconvert_exporter\": \"python\",\n   \"pygments_lexer\": \"ipython3\",\n   \"version\": \"3.9.1\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 4\n}\n"
  },
  {
    "path": "intro_awk_spring2021/binder/.ipynb_checkpoints/environment-checkpoint.yml",
    "content": "dependencies:\n  - bash_kernel\n"
  },
  {
    "path": "intro_awk_spring2021/binder/environment.yml",
    "content": "dependencies:\n  - bash_kernel\n"
  },
  {
    "path": "intro_awk_spring2021/data/.ipynb_checkpoints/Homo_sapiens.GRCh38.subset-checkpoint.gff3",
    "content": "##gff-version 3\n##sequence-region   1 1 248956422\n1\tEnsembl\tchromosome\t1\t248956422\t.\t.\t.\tID=chromosome:1\n1\t.\tbiological_region\t10469\t11240\t1.3e+03\t.\t.\texternal_name=oe %3D 0.79\n1\t.\tbiological_region\t10650\t10657\t0.999\t+\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10655\t10657\t0.999\t-\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10678\t10687\t0.999\t+\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10681\t10688\t0.999\t-\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10707\t10716\t0.999\t+\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10708\t10718\t0.999\t-\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10735\t10747\t0.999\t-\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10737\t10744\t0.999\t+\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10766\t10773\t0.999\t+\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10770\t10779\t0.999\t-\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10796\t10801\t0.999\t+\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10810\t10819\t0.999\t-\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10870\t10872\t0.999\t+\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10889\t10893\t0.999\t-\t.\tlogic_name=eponine\n1\thavana\tpseudogene\t11869\t14409\t.\t+\t.\tID=gene:ENSG00000223972\n1\thavana\tlnc_RNA\t11869\t14409\t.\t+\t.\tID=transcript:ENST00000456328\n1\thavana\texon\t11869\t12227\t.\t+\t.\tParent=transcript:ENST00000456328\n1\thavana\texon\t12613\t12721\t.\t+\t.\tParent=transcript:ENST00000456328\n1\thavana\texon\t13221\t14409\t.\t+\t.\tParent=transcript:ENST00000456328\n1\thavana\tpseudogenic_transcript\t12010\t13670\t.\t+\t.\tID=transcript:ENST00000450305\n1\thavana\texon\t12010\t12057\t.\t+\t.\tParent=transcript:ENST00000450305\n1\thavana\texon\t12179\t12227\t.\t+\t.\tParent=transcript:ENST00000450305\n1\thavana\texon\t12613\t12697\t.\t+\t.\tParent=transcript:ENST00000450305\n1\thavana\texon\t12975\t13052\t.\t+\t.\tParent=transcript:ENST00000450305\n1\thavana\texon\t13221\t13374\t.\t+\t.\tParent=transcript:ENST00000450305\n1\thavana\texon\t13453\t13670\t.\t+\t.\tParent=transcript:ENST00000450305\n1\thavana\tpseudogene\t14404\t29570\t.\t-\t.\tID=gene:ENSG00000227232\n1\thavana\tpseudogenic_transcript\t14404\t29570\t.\t-\t.\tID=transcript:ENST00000488147\n1\thavana\texon\t14404\t14501\t.\t-\t.\tParent=transcript:ENST00000488147\n1\thavana\texon\t15005\t15038\t.\t-\t.\tParent=transcript:ENST00000488147\n1\thavana\texon\t15796\t15947\t.\t-\t.\tParent=transcript:ENST00000488147\n1\thavana\texon\t16607\t16765\t.\t-\t.\tParent=transcript:ENST00000488147\n1\thavana\texon\t16858\t17055\t.\t-\t.\tParent=transcript:ENST00000488147\n1\thavana\texon\t17233\t17368\t.\t-\t.\tParent=transcript:ENST00000488147\n1\thavana\texon\t17606\t17742\t.\t-\t.\tParent=transcript:ENST00000488147\n1\thavana\texon\t17915\t18061\t.\t-\t.\tParent=transcript:ENST00000488147\n1\thavana\texon\t18268\t18366\t.\t-\t.\tParent=transcript:ENST00000488147\n1\thavana\texon\t24738\t24891\t.\t-\t.\tParent=transcript:ENST00000488147\n1\thavana\texon\t29534\t29570\t.\t-\t.\tParent=transcript:ENST00000488147\n1\t.\tbiological_region\t15796\t16060\t0.999\t-\t.\texternal_name=rank %3D 1\n1\tmirbase\tncRNA_gene\t17369\t17436\t.\t-\t.\tID=gene:ENSG00000278267\n1\tmirbase\tmiRNA\t17369\t17436\t.\t-\t.\tID=transcript:ENST00000619216\n1\tmirbase\texon\t17369\t17436\t.\t-\t.\tParent=transcript:ENST00000619216\n1\t.\tbiological_region\t28736\t29810\t1.01e+03\t.\t.\texternal_name=oe %3D 0.88\n1\t.\tbiological_region\t29116\t29118\t0.999\t+\t.\tlogic_name=eponine\n1\t.\tbiological_region\t29127\t29206\t1\t+\t.\texternal_name=rank %3D 1\n1\t.\tbiological_region\t29321\t29395\t1\t-\t.\texternal_name=rank %3D 1\n1\t.\tbiological_region\t29394\t29396\t0.999\t-\t.\tlogic_name=eponine\n1\t.\tbiological_region\t29448\t29451\t0.999\t+\t.\tlogic_name=eponine\n1\thavana\tncRNA_gene\t29554\t31109\t.\t+\t.\tID=gene:ENSG00000243485\n1\thavana\tlnc_RNA\t29554\t31097\t.\t+\t.\tID=transcript:ENST00000473358\n1\thavana\texon\t29554\t30039\t.\t+\t.\tParent=transcript:ENST00000473358\n1\thavana\texon\t30564\t30667\t.\t+\t.\tParent=transcript:ENST00000473358\n1\thavana\texon\t30976\t31097\t.\t+\t.\tParent=transcript:ENST00000473358\n1\thavana\tlnc_RNA\t30267\t31109\t.\t+\t.\tID=transcript:ENST00000469289\n1\thavana\texon\t30267\t30667\t.\t+\t.\tParent=transcript:ENST00000469289\n1\thavana\texon\t30976\t31109\t.\t+\t.\tParent=transcript:ENST00000469289\n1\t.\tbiological_region\t29583\t29584\t0.999\t-\t.\tlogic_name=eponine\n1\tmirbase\tncRNA_gene\t30366\t30503\t.\t+\t.\tID=gene:ENSG00000284332\n1\tmirbase\tmiRNA\t30366\t30503\t.\t+\t.\tID=transcript:ENST00000607096\n1\tmirbase\texon\t30366\t30503\t.\t+\t.\tParent=transcript:ENST00000607096\n1\thavana\tncRNA_gene\t34554\t36081\t.\t-\t.\tID=gene:ENSG00000237613\n1\thavana\tlnc_RNA\t34554\t36081\t.\t-\t.\tID=transcript:ENST00000417324\n1\thavana\texon\t34554\t35174\t.\t-\t.\tParent=transcript:ENST00000417324\n1\thavana\texon\t35277\t35481\t.\t-\t.\tParent=transcript:ENST00000417324\n1\thavana\texon\t35721\t36081\t.\t-\t.\tParent=transcript:ENST00000417324\n1\thavana\tlnc_RNA\t35245\t36073\t.\t-\t.\tID=transcript:ENST00000461467\n1\thavana\texon\t35245\t35481\t.\t-\t.\tParent=transcript:ENST00000461467\n1\thavana\texon\t35721\t36073\t.\t-\t.\tParent=transcript:ENST00000461467\n1\t.\tbiological_region\t35904\t36086\t0.879\t-\t.\texternal_name=rank %3D 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    "path": "intro_awk_spring2021/data/.ipynb_checkpoints/Homo_sapiens_ucscGenes.subset-checkpoint.bed",
    "content": "chr1\t11873\t14409\tuc010nxq.1\nchr1\t14361\t19759\tuc009viu.3\nchr1\t14406\t29370\tuc009viw.2\nchr1\t34610\t36081\tuc001aak.3\nchr1\t69090\t70008\tuc001aal.1\nchr1\t134772\t140566\tuc021oeg.2\nchr1\t321083\t321115\tuc001aaq.2\nchr1\t321145\t321207\tuc001aar.2\nchr1\t322036\t326938\tuc009vjk.2\nchr1\t327545\t328439\tuc021oei.1\nchr1\t367658\t368597\tuc010nxu.2\nchr1\t420205\t421839\tuc001aax.1\nchr1\t566092\t566115\tuc021oej.1\nchr1\t566134\t566155\tuc021oek.1\nchr1\t566239\t566263\tuc021oel.1\nchr1\t568843\t568913\tuc001abb.3\nchr1\t621095\t622034\tuc010nxv.2\nchr1\t661138\t670994\tuc009vjm.3\nchr1\t668417\t668479\tuc001abi.2\nchr1\t668509\t668541\tuc001abj.3\nchr1\t671823\t671885\tuc010nxw.2\nchr1\t671915\t671947\tuc001abl.3\nchr1\t674239\t679736\tuc001abm.2\nchr1\t700244\t714068\tuc001abo.3\nchr1\t761585\t762902\tuc010nxx.2\nchr1\t762970\t794826\tuc001abp.2\nchr1\t803450\t812182\tuc001abt.4\nchr1\t846814\t850328\tuc001abu.1\nchr1\t852952\t854817\tuc010nxy.1\nchr1\t861120\t879961\tuc001abw.1\nchr1\t879582\t894679\tuc001abz.4\nchr1\t895966\t901099\tuc001aca.2\nchr1\t901876\t910484\tuc001acd.3\nchr1\t910578\t917473\tuc001ach.2\nchr1\t934341\t935552\tuc001aci.2\nchr1\t948846\t949919\tuc001acj.4\nchr1\t955502\t991499\tuc001ack.2\nchr1\t995116\t1001833\tuc001acl.1\nchr1\t1007125\t1009687\tuc021oen.1\nchr1\t1017197\t1051736\tuc001acu.2\nchr1\t1072396\t1079434\tuc001acv.3\nchr1\t1102483\t1102578\tuc001acw.2\nchr1\t1103242\t1103332\tuc010nye.1\nchr1\t1103295\t1103317\tuc031pkr.1\nchr1\t1104384\t1104467\tuc010nyf.1\nchr1\t1104434\t1104456\tuc031pks.1\nchr1\t1108435\t1114935\tuc001acx.1\nchr1\t1109285\t1133313\tuc001acy.2\nchr1\t1138887\t1142089\tuc001add.3\nchr1\t1146705\t1149548\tuc001ade.3\nchr1\t1152287\t1167447\tuc001adh.4\nchr1\t1167628\t1170420\tuc001adk.3\nchr1\t1177825\t1182102\tuc001adl.2\nchr1\t1189291\t1209234\tuc001ado.3\nchr1\t1215815\t1227409\tuc001adt.1\nchr1\t1227763\t1243269\tuc001aeb.2\nchr1\t1243993\t1247057\tuc001aed.3\nchr1\t1246964\t1260067\tuc001aee.2\nchr1\t1260142\t1264276\tuc001aeo.3\nchr1\t1266725\t1269844\tuc010nyk.2\nchr1\t1270657\t1284492\tuc001aer.4\nchr1\t1288070\t1293915\tuc001aew.3\nchr1\t1309109\t1310562\tuc009vkb.1\nchr1\t1321090\t1334718\tuc001afi.2\nchr1\t1334909\t1337426\tuc001afm.3\nchr1\t1337275\t1342693\tuc001afo.4\nchr1\t1353799\t1356824\tuc010nyo.2\nchr1\t1361507\t1363167\tuc010nyp.2\nchr1\t1370902\t1378262\tuc001afs.3\nchr1\t1385068\t1405538\tuc001aft.2\nchr1\t1407163\t1431582\tuc001afv.3\nchr1\t1447522\t1470067\tuc001afz.2\nchr1\t1470157\t1475740\tuc009vkf.3\nchr1\t1477052\t1510262\tuc001agd.3\nchr1\t1510354\t1510644\tuc021oer.1\nchr1\t1533387\t1535476\tuc021oes.1\nchr1\t1535818\t1543166\tuc001agf.1\nchr1\t1550794\t1565990\tuc001agg.3\nchr1\t1567559\t1570030\tuc001agp.3\nchr1\t1571099\t1655775\tuc001agv.1\nchr1\t1586822\t1590469\tuc001ahc.1\nchr1\t1592938\t1624243\tuc001ahg.4\nchr1\t1631377\t1633247\tuc001ahi.1\nchr1\t1656053\t1663343\tuc001ahx.2\nchr1\t1658823\t1677438\tuc001aia.2\nchr1\t1682670\t1711508\tuc001aie.3\nchr1\t1716724\t1822526\tuc001aif.3\nchr1\t1846265\t1848733\tuc001aih.1\nchr1\t1849028\t1850740\tuc001aij.2\nchr1\t1853395\t1858842\tuc001aik.3\nchr1\t1884751\t1935276\tuc001aim.1\nchr1\t1944651\t1946969\tuc001aio.1\nchr1\t1950767\t1962192\tuc001aip.2\nchr1\t1981908\t2116834\tuc001aiq.3\nchr1\t2112574\t2114663\tuc001aiu.1\nchr1\t2115898\t2126214\tuc031pkt.1\nchr1\t2121236\t2123179\tuc001aiz.2\nchr1\t2160133\t2241652\tuc001aja.4\nchr1\t2252695\t2322993\tuc001ajb.1\nchr1\t2281852\t2284100\tuc001ajc.3\nchr1\t2309493\t2322993\tuc010nyy.2\nchr1\t2323213\t2336885\tuc001aje.2\nchr1\t2336240\t2344010\tuc001ajg.3\nchr1\t2407753\t2436964\tuc001aji.1\nchr1\t2439974\t2458035\tuc001ajm.1\nchr1\t2460183\t2461684\tuc001ajn.3\nchr1\t2481358\t2484284\tuc001ajo.2\nchr1\t2486162\t2488450\tuc021oev.1\nchr1\t2487804\t2495188\tuc001ajt.1\nchr1\t2487804\t2495267\tuc001ajr.3\nchr1\t2518188\t2522908\tuc001ajv.2\nchr1\t2522080\t2564481\tuc001ajy.2\nchr1\t2572806\t2706230\tuc021oey.1\nchr1\t2938045\t2939467\tuc001ajz.3\nchr1\t2976180\t2980350\tuc001aka.3\nchr1\t2980635\t2984289\tuc010nzg.1\nchr1\t2985741\t3355185\tuc001akf.3\nchr1\t3044538\t3044599\tuc021oez.1\nchr1\t3371146\t3397677\tuc001akg.4\nchr1\t3404505\t3528059\tuc001akl.3\nchr1\t3477259\t3477354\tuc021ofa.1\nchr1\t3541555\t3546694\tuc001akm.3\nchr1\t3547330\t3566671\tuc001ako.3\nchr1\t3569128\t3652765\tuc001akp.3\nchr1\t3652547\t3663937\tuc009vlm.3\nchr1\t3668964\t3688209\tuc001akv.2\nchr1\t3689351\t3692546\tuc001akw.4\nchr1\t3696783\t3713068\tuc001akx.1\nchr1\t3728644\t3773797\tuc001aky.2\nchr1\t3773844\t3801993\tuc001alc.3\nchr1\t3805696\t3816857\tuc001alf.3\nchr1\t3816967\t3832011\tuc001alg.3\nchr1\t4000671\t4012643\tuc001ali.2\nchr1\t4472110\t4484744\tuc001alj.2\nchr1\t4715104\t4843851\tuc001aln.3\nchr1\t4847557\t4852183\tuc001alo.4\nchr1\t5621768\t5728315\tuc001alp.1\nchr1\t5624130\t5624203\tuc021ofm.1\nchr1\t5922731\t5922801\tuc021ofn.1\nchr1\t5922869\t6052533\tuc001alq.2\nchr1\t6105980\t6161253\tuc001aly.2\nchr1\t6161846\t6240194\tuc001amb.2\nchr1\t6245079\t6259679\tuc001amd.3\nchr1\t6266188\t6281359\tuc001amg.3\nchr1\t6281252\t6296044\tuc001amk.3\nchr1\t6297870\t6299502\tuc001amm.3\nchr1\t6304251\t6305638\tuc009vly.2\nchr1\t6307405\t6321035\tuc001amp.2\nchr1\t6324331\t6453826\tuc001amt.3\nchr1\t6475293\t6479979\tuc001amx.3\nchr1\t6484847\t6521004\tuc001amy.3\nchr1\t6489893\t6489956\tuc021ofo.1\nchr1\t6521213\t6526255\tuc001anh.3\nchr1\t6526151\t6545529\tuc010nzr.1\nchr1\t6581406\t6614658\tuc001ans.3\nchr1\t6615337\t6639817\tuc001ant.3\nchr1\t6640062\t6649340\tuc001anx.3\nchr1\t6650783\t6662929\tuc001aoa.3\nchr1\t6673755\t6684093\tuc001aob.4\nchr1\t6685209\t6693642\tuc001aod.3\nchr1\t6694227\t6761966\tuc001aof.2\nchr1\t6845383\t7829766\tuc001aoi.3\nchr1\t7831328\t7841492\tuc001aol.3\nchr1\t7844713\t7905237\tuc001aoo.3\nchr1\t7907671\t7913565\tuc001aos.3\nchr1\t7975930\t8003225\tuc001aot.3\nchr1\t7990338\t7990408\tuc021ofs.1\nchr1\t8021713\t8045342\tuc001aox.4\nchr1\t8071778\t8086393\tuc001aoz.3\nchr1\t8384389\t8404227\tuc001apb.3\nchr1\t8412463\t8877699\tuc001apf.3\nchr1\t8440651\t8441235\tuc001apg.1\nchr1\t8921058\t8939151\tuc001apj.2\nchr1\t8938893\t8939943\tuc021oft.1\nchr1\t9005892\t9034503\tuc031plc.1\nchr1\t9063358\t9086404\tuc009vmo.1\nchr1\t9097004\t9129887\tuc001apo.3\nchr1\t9164475\t9189229\tuc001apq.1\nchr1\t9186983\t9189250\tuc001aps.3\nchr1\t9208345\t9242451\tuc009vmq.3\nchr1\t9294862\t9331394\tuc001apt.3\nchr1\t9352940\t9429590\tuc010oae.2\nchr1\t9497727\t9497837\tuc021ofx.1\nchr1\t9599527\t9642831\tuc001apw.3\nchr1\t9648931\t9674935\tuc021ofy.1\nchr1\t9711789\t9789172\tuc001aqb.4\nchr1\t9712667\t9714644\tuc001aqc.4\nchr1\t9740902\t9747627\tuc021oga.1\nchr1\t9789078\t9884550\tuc001aqh.3\nchr1\t9908333\t9970316\tuc001aql.1\nchr1\t9989775\t10002840\tuc001aqm.3\nchr1\t10003485\t10045556\tuc001aqp.3\nchr1\t10057254\t10076078\tuc001aqq.3\nchr1\t10093040\t10241296\tuc001aqs.4\nchr1\t10270763\t10441661\tuc001aqw.4\nchr1\t10459084\t10480201\tuc001arc.3\nchr1\t10490158\t10512060\tuc021ogd.1\nchr1\t10520602\t10532613\tuc001arj.3\nchr1\t10535002\t10690815\tuc001arn.3\nchr1\t10696665\t10856733\tuc001aro.4\nchr1\t10744633\t10744736\tuc021ogh.1\nchr1\t11006529\t11042094\tuc010oao.2\nchr1\t11072678\t11085549\tuc001art.3\nchr1\t11086579\t11107296\tuc001aru.3\nchr1\t11114648\t11120091\tuc001arz.1\nchr1\t11126675\t11159938\tuc001asa.3\nchr1\t11166587\t11322608\tuc001asd.3\nchr1\t11203954\t11209595\tuc031plf.1\nchr1\t11249345\t11256038\tuc001ase.4\nchr1\t11333254\t11348491\tuc001asg.3\nchr1\t11539294\t11597640\tuc001ash.4\nchr1\t11708417\t11714888\tuc001asj.3\nchr1\t11714913\t11723384\tuc001asm.3\nchr1\t11724149\t11734409\tuc001aso.3\nchr1\t11734536\t11751678\tuc009vnc.3\nchr1\t11751780\t11780336\tuc001asr.1\nchr1\t11782186\t11785914\tuc001ass.2\nchr1\t11796141\t11810828\tuc001asv.3\nchr1\t11824461\t11826573\tuc001asy.1\nchr1\t11832138\t11849642\tuc001asz.3\nchr1\t11845786\t11866160\tuc001atc.2\nchr1\t11866152\t11903201\tuc001ate.5\nchr1\t11905766\t11907840\tuc001ati.3\nchr1\t11917520\t11918992\tuc001atj.3\nchr1\t11979644\t11986485\tuc001atk.3\nchr1\t11994723\t12035599\tuc001atm.3\nchr1\t12040237\t12073572\tuc009vni.3\nchr1\t12079298\t12092106\tuc001ato.2\nchr1\t12123433\t12204264\tuc001atq.3\nchr1\t12227059\t12269277\tuc001att.3\nchr1\t12251761\t12251839\tuc021ogi.1\nchr1\t12290112\t12572098\tuc001atv.3\nchr1\t12567299\t12567451\tuc001atz.1\nchr1\t12627938\t12677820\tuc001auc.3\nchr1\t12704565\t12727097\tuc001auf.3\nchr1\t12776117\t12788726\tuc009vnn.1\nchr1\t12806162\t12821102\tuc001auh.3\nchr1\t12834983\t12838048\tuc001aui.3\nchr1\t12851545\t12856777\tuc001auj.2\nchr1\t12884467\t12891264\tuc001auk.2\nchr1\t12907235\t12908237\tuc009vno.2\nchr1\t12916940\t12921764\tuc001aum.1\nchr1\t12939032\t12946025\tuc001aun.2\nchr1\t12952726\t12958094\tuc001auo.3\nchr1\t12976449\t12980568\tuc001aup.3\nchr1\t12998301\t13007406\tuc001auq.2\nchr1\t13035542\t13038381\tuc009vnq.1\nchr1\t13182959\t13184326\tuc010obg.2\nchr1\t13328195\t13331692\tuc001aut.1\nchr1\t13359818\t13369057\tuc001auu.1\nchr1\t13386646\t13390765\tuc001auv.3\nchr1\t13421175\t13428191\tuc001auw.1\nchr1\t13447413\t13452656\tuc010obi.1\nchr1\t13474052\t13477569\tuc009vnu.1\nchr1\t13495253\t13498259\tuc001aux.3\nchr1\t13516065\t13526943\tuc009vnv.1\nchr1\t13607430\t13611550\tuc001auy.2\nchr1\t13629937\t13635299\tuc001auz.4\nchr1\t13641972\t13648988\tuc001ava.1\nchr1\t13694888\t13698405\tuc009vny.1\nchr1\t13716087\t13719064\tuc009vnz.1\nchr1\t13736906\t13747803\tuc009voa.1\nchr1\t13801444\t13840242\tuc001avb.3\nchr1\t13910251\t13944452\tuc001avd.3\nchr1\t14031349\t14151574\tuc001avi.3\nchr1\t14925212\t15444544\tuc001avm.4\nchr1\t15438310\t15478960\tuc009voh.3\nchr1\t15480228\t15546974\tuc001avx.3\nchr1\t15573767\t15724622\tuc001awb.2\nchr1\t15653175\t15670372\tuc001awc.1\nchr1\t15736390\t15756839\tuc001awh.2\nchr1\t15764937\t15773153\tuc001awi.1\nchr1\t15783222\t15798586\tuc001awk.3\nchr1\t15802595\t15817895\tuc001awl.3\nchr1\t15817895\t15850940\tuc001awn.4\nchr1\t15853351\t15898228\tuc001aws.3\nchr1\t15898193\t15911605\tuc001awv.2\nchr1\t15943952\t15987552\tuc001awx.2\nchr1\t15986363\t15988217\tuc010obn.2\nchr1\t15992765\t15995537\tuc001awz.3\nchr1\t16010826\t16061264\tuc010obo.2\nchr1\t16062808\t16067884\tuc001axb.1\nchr1\t16068986\t16074292\tuc001axc.4\nchr1\t16085254\t16113084\tuc001axe.1\nchr1\t16133656\t16134194\tuc009vol.1\nchr1\t16160709\t16174642\tuc001axj.2\nchr1\t16174358\t16266950\tuc001axk.1\nchr1\t16268363\t16302627\tuc001axl.4\nchr1\t16317618\t16317647\tuc001axm.1\nchr1\t16330730\t16333184\tuc001axn.3\nchr1\t16340522\t16345285\tuc001axo.2\nchr1\t16348485\t16360545\tuc001axu.3\nchr1\t16384263\t16400127\tuc001axz.4\nchr1\t16450831\t16482582\tuc001aya.2\nchr1\t16524598\t16539104\tuc001ayc.1\nchr1\t16558181\t16563659\tuc001ayd.3\nchr1\t16576558\t16678948\tuc001ayg.3\nchr1\t16693524\t16724643\tuc001aym.5\nchr1\t16725137\t16763919\tuc001ayn.3\nchr1\t16767166\t16786584\tuc001ayq.3\nchr1\t16793930\t16819196\tuc001ayt.2\nchr1\t16847079\t16847153\tuc021ogp.1\nchr1\t16858892\t16858966\tuc021ogq.1\nchr1\t16860349\t16862144\tuc021ogr.1\nchr1\t16862254\t16864669\tuc001ayv.2\nchr1\t16872433\t16872504\tuc021ogs.1\nchr1\t16874159\t16874232\tuc021ogt.1\nchr1\t16875408\t16875482\tuc021ogu.1\nchr1\t16888921\t16940100\tuc001ayw.4\nchr1\t16944756\t16959841\tuc001azf.3\nchr1\t16972068\t16976915\tuc010och.2\nchr1\t17004765\t17004836\tuc021ogw.1\nchr1\t17006500\t17006573\tuc021ogx.1\nchr1\t17007749\t17007823\tuc021ogy.1\nchr1\t17017712\t17046652\tuc001azn.1\nchr1\t17052060\t17052133\tuc021ogz.1\nchr1\t17053779\t17053850\tuc021oha.1\nchr1\t17081128\t17090975\tuc010ock.3\nchr1\t17180899\t17180971\tuc021ohb.1\nchr1\t17185443\t17185516\tuc021ohc.1\nchr1\t17186692\t17186765\tuc021ohd.1\nchr1\t17188415\t17188486\tuc021ohe.1\nchr1\t17197439\t17200574\tuc021ohf.2\nchr1\t17201957\t17202031\tuc021ohg.1\nchr1\t17215040\t17216161\tuc001azs.1\nchr1\t17216171\t17216245\tuc021ohh.1\nchr1\t17222645\t17222720\tuc021ohi.1\nchr1\t17248444\t17299474\tuc001azt.2\nchr1\t17300998\t17307173\tuc001azw.3\nchr1\t17312452\t17338423\tuc001baa.2\nchr1\t17345224\t17380665\tuc001bae.3\nchr1\t17393255\t17445948\tuc001baf.3\nchr1\t17531620\t17572501\tuc001bah.1\nchr1\t17566189\t17572501\tuc009vpb.1\nchr1\t17575592\t17610727\tuc001bai.3\nchr1\t17581660\t17581778\tuc021ohk.1\nchr1\t17634689\t17690495\tuc001baj.2\nchr1\t17698740\t17728195\tuc001bak.1\nchr1\t17733250\t17765059\tuc001bal.3\nchr1\t17866329\t18024370\tuc001ban.3\nchr1\t18081807\t18153558\tuc001bat.3\nchr1\t18434239\t18704977\tuc001bau.2\nchr1\t18701063\t18702174\tuc001baw.1\nchr1\t18807423\t18812480\tuc001bax.3\nchr1\t18957499\t19062632\tuc001bay.3\nchr1\t19166092\t19186155\tuc001bba.1\nchr1\t19197923\t19229293\tuc001bbc.3\nchr1\t19209695\t19209769\tuc021ohm.2\nchr1\t19230773\t19282826\tuc001bbd.2\nchr1\t19400999\t19536746\tuc001bbi.3\nchr1\t19542157\t19578053\tuc001bbo.4\nchr1\t19578074\t19586622\tuc001bbs.3\nchr1\t19592475\t19600568\tuc021ohn.1\nchr1\t19609056\t19615280\tuc001bbv.1\nchr1\t19619740\t19622230\tuc021ohp.1\nchr1\t19629201\t19638640\tuc001bbw.3\nchr1\t19638739\t19655794\tuc001bby.3\nchr1\t19665266\t19812066\tuc021ohr.1\nchr1\t19673334\t19675427\tuc001bcf.2\nchr1\t19750877\t19751182\tuc021ohs.1\nchr1\t19923470\t19956315\tuc021ohu.1\nchr1\t19934300\t19935138\tuc021ohx.2\nchr1\t19969722\t19984949\tuc001bcj.2\nchr1\t19991779\t20006055\tuc001bcl.3\nchr1\t20008705\t20126410\tuc001bcn.3\nchr1\t20140521\t20141771\tuc001bcr.3\nchr1\t20208887\t20239437\tuc001bcs.4\nchr1\t20246799\t20250110\tuc001bct.1\nchr1\t20301923\t20306932\tuc010odb.2\nchr1\t20396700\t20418394\tuc001bcy.3\nchr1\t20439142\t20446059\tuc001bcz.4\nchr1\t20465822\t20476879\tuc009vpp.1\nchr1\t20490483\t20501687\tuc009vpq.1\nchr1\t20512577\t20519942\tuc001bdb.3\nchr1\t20617411\t20681387\tuc009vps.2\nchr1\t20686293\t20755287\tuc001bdf.2\nchr1\t20808883\t20812728\tuc001bdh.3\nchr1\t20825940\t20834674\tuc001bdi.4\nchr1\t20878931\t20881513\tuc001bdj.3\nchr1\t20915443\t20945400\tuc001bdk.3\nchr1\t20959947\t20978004\tuc001bdm.3\nchr1\t20978259\t20988037\tuc001bdo.1\nchr1\t20990506\t21044317\tuc001bdr.4\nchr1\t21046224\t21059133\tuc009vpy.1\nchr1\t21069170\t21113181\tuc001bdw.1\nchr1\t21132784\t21503381\tuc001bef.3\nchr1\t21543739\t21616766\tuc001bei.2\nchr1\t21602542\t21604868\tuc001ben.1\nchr1\t21619782\t21626362\tuc001beo.2\nchr1\t21749600\t21754300\tuc001bep.1\nchr1\t21761832\t21762609\tuc001beq.1\nchr1\t21766582\t21811393\tuc001ber.4\nchr1\t21835857\t21904905\tuc001bet.3\nchr1\t21922707\t21978348\tuc001bew.3\nchr1\t22004791\t22109688\tuc001bfb.3\nchr1\t22138757\t22151714\tuc001bfg.1\nchr1\t22148736\t22263750\tuc001bfj.3\nchr1\t22303417\t22315847\tuc001bfk.3\nchr1\t22351706\t22357715\tuc001bfm.4\nchr1\t22379119\t22419436\tuc001bfr.3\nchr1\t22443797\t22469519\tuc001bfs.4\nchr1\t22778343\t22857650\tuc001bfu.2\nchr1\t22890003\t22930087\tuc001bfx.1\nchr1\t22963117\t22966175\tuc001bfy.3\nchr1\t22970117\t22974603\tuc001bga.4\nchr1\t22979681\t22988029\tuc001bgd.3\nchr1\t23037330\t23241823\tuc001bge.3\nchr1\t23046009\t23046091\tuc021oib.1\nchr1\t23189651\t23189719\tuc021oic.1\nchr1\t23243782\t23247347\tuc001bgg.1\nchr1\t23337326\t23342343\tuc001bgh.1\nchr1\t23345940\t23410184\tuc001bgj.2\nchr1\t23370797\t23370865\tuc021oid.1\nchr1\t23410515\t23495517\tuc010odv.1\nchr1\t23490445\t23490546\tuc021oie.1\nchr1\t23518387\t23521222\tuc001bgn.3\nchr1\t23636275\t23670853\tuc001bgp.4\nchr1\t23685940\t23694879\tuc001bgt.3\nchr1\t23695463\t23698330\tuc001bgw.3\nchr1\t23707554\t23751261\tuc021oig.1\nchr1\t23755055\t23810750\tuc001bha.2\nchr1\t23801092\t23803135\tuc001bhd.4\nchr1\t23832919\t23857712\tuc001bhe.2\nchr1\t23853364\t23855542\tuc001bhf.1\nchr1\t23884420\t23886285\tuc001bhh.4\nchr1\t23907984\t23967056\tuc001bhi.3\nchr1\t24018268\t24022915\tuc001bhk.3\nchr1\t24069855\t24088549\tuc001bho.3\nchr1\t24086871\t24104787\tuc001bhp.2\nchr1\t24104875\t24114722\tuc001bhq.3\nchr1\t24117645\t24122029\tuc001bht.3\nchr1\t24122088\t24126060\tuc009vqo.1\nchr1\t24128366\t24151949\tuc001bib.3\nchr1\t24171571\t24194859\tuc001bie.3\nchr1\t24200459\t24239817\tuc001bif.3\nchr1\t24255559\t24255637\tuc021oik.1\nchr1\t24286300\t24289949\tuc001big.3\nchr1\t24295572\t24306953\tuc021oir.1\nchr1\t24320925\t24320957\tuc021oit.1\nchr1\t24382530\t24438665\tuc001bin.4\nchr1\t24446260\t24469775\tuc001biq.2\nchr1\t24480646\t24513765\tuc001bis.3\nchr1\t24526729\t24538180\tuc010oei.1\nchr1\t24578722\t24578758\tuc021oiu.1\nchr1\t24579767\t24579803\tuc021oiv.1\nchr1\t24645811\t24690970\tuc021oiw.1\nchr1\t24683488\t24740262\tuc001bjc.3\nchr1\t24742244\t24799473\tuc001bjh.3\nchr1\t24822822\t24828850\tuc021oiz.1\nchr1\t24829386\t24863510\tuc001bjj.3\nchr1\t24882566\t24935818\tuc001bjk.2\nchr1\t24969593\t24999772\tuc001bjm.3\nchr1\t25071759\t25170815\tuc001bjo.2\nchr1\t25226001\t25256770\tuc001bjq.3\nchr1\t25548766\t25559013\tuc001bjt.1\nchr1\t25568739\t25573985\tuc001bjw.3\nchr1\t25598980\t25656936\tuc001bjz.3\nchr1\t25629228\t25631643\tuc001bkd.1\nchr1\t25664788\t25688852\tuc001bke.3\nchr1\t25688739\t25747363\tuc001bkf.3\nchr1\t25757387\t25826698\tuc001bkk.3\nchr1\t25870075\t25895377\tuc001bkl.4\nchr1\t25943958\t26111258\tuc001bkm.2\nchr1\t26126666\t26144713\tuc021ojl.1\nchr1\t26146396\t26159433\tuc001bkq.4\nchr1\t26146444\t26150097\tuc010oeu.1\nchr1\t26160496\t26185848\tuc001bkw.1\nchr1\t26187974\t26197744\tuc001bkx.3\nchr1\t26210676\t26232993\tuc010oev.2\nchr1\t26286257\t26324648\tuc001bld.4\nchr1\t26348270\t26362954\tuc001blf.3\nchr1\t26364513\t26372604\tuc001blg.1\nchr1\t26377795\t26394125\tuc001bli.2\nchr1\t26438267\t26452039\tuc009vsb.3\nchr1\t26485510\t26489119\tuc001blk.3\nchr1\t26496387\t26497364\tuc001bll.4\nchr1\t26503980\t26516375\tuc001blm.4\nchr1\t26517118\t26529033\tuc010oez.2\nchr1\t26551810\t26556331\tuc001blq.3\nchr1\t26560692\t26605299\tuc001bls.1\nchr1\t26606212\t26608013\tuc001blu.3\nchr1\t26608772\t26633195\tuc001blw.3\nchr1\t26644410\t26647014\tuc001bmc.3\nchr1\t26648349\t26680621\tuc001bmd.4\nchr1\t26688124\t26699266\tuc009vsj.1\nchr1\t26737268\t26756219\tuc001bmj.3\nchr1\t26758772\t26797795\tuc001bmk.3\nchr1\t26789254\t26794028\tuc001bmo.1\nchr1\t26798901\t26803133\tuc001bmp.4\nchr1\t26872342\t26901520\tuc001bms.1\nchr1\t26881032\t26881084\tuc021ojp.1\nchr1\t27022521\t27108601\tuc001bmv.1\nchr1\t27114453\t27124894\tuc001bmz.3\nchr1\t27145536\t27392034\tuc021ojq.1\nchr1\t27153200\t27182211\tuc001bnb.3\nchr1\t27189632\t27190947\tuc001bnc.1\nchr1\t27189786\t27190449\tuc010ofi.1\nchr1\t27205872\t27216869\tuc001bnd.1\nchr1\t27216978\t27226962\tuc001bne.3\nchr1\t27237974\t27240567\tuc001bnf.3\nchr1\t27248212\t27273362\tuc001bng.2\nchr1\t27276046\t27286901\tuc001bni.2\nchr1\t27320194\t27327377\tuc001bnj.4\nchr1\t27331510\t27339333\tuc010ofj.2\nchr1\t27425299\t27481621\tuc001bnm.4\nchr1\t27533765\t27533868\tuc021ojs.1\nchr1\t27561006\t27635124\tuc009vst.3\nchr1\t27648635\t27662891\tuc001bnr.4\nchr1\t27650364\t27653016\tuc021oju.1\nchr1\t27668482\t27680423\tuc001bnw.2\nchr1\t27681669\t27693337\tuc001bny.1\nchr1\t27695600\t27701315\tuc001boa.3\nchr1\t27705595\t27709805\tuc001boc.3\nchr1\t27719147\t27722317\tuc001bod.4\nchr1\t27730733\t27816678\tuc001bof.2\nchr1\t27860755\t27930143\tuc009vsy.3\nchr1\t27938800\t27961727\tuc001bom.3\nchr1\t27992571\t27998724\tuc001bon.1\nchr1\t28052489\t28089423\tuc001bor.3\nchr1\t28099693\t28150963\tuc001bou.4\nchr1\t28157251\t28178183\tuc001bov.2\nchr1\t28160911\t28161077\tuc001boy.1\nchr1\t28199054\t28213193\tuc001bpc.4\nchr1\t28218048\t28241236\tuc001bpe.1\nchr1\t28261503\t28285663\tuc001bpg.3\nchr1\t28286503\t28294604\tuc001bph.1\nchr1\t28296854\t28415148\tuc001bpi.2\nchr1\t28473676\t28503455\tuc001bpl.3\nchr1\t28526789\t28559542\tuc001bpn.3\nchr1\t28562601\t28564616\tuc001bpq.3\nchr1\t28567542\t28567564\tuc021okb.1\nchr1\t28585962\t28609002\tuc001bps.3\nchr1\t28655512\t28662478\tuc009vtg.3\nchr1\t28764660\t28826881\tuc001bpy.3\nchr1\t28832454\t28837404\tuc001bqd.3\nchr1\t28844744\t28865708\tuc001bqf.2\nchr1\t28879528\t28905057\tuc001bqi.3\nchr1\t28905049\t28908383\tuc001bqo.3\nchr1\t28905254\t28905334\tuc001bqq.1\nchr1\t28919006\t28921088\tuc001bqv.3\nchr1\t28929608\t28969604\tuc001bqy.3\nchr1\t28975111\t28975246\tuc009vtj.1\nchr1\t28995239\t29042115\tuc001bra.3\nchr1\t29016176\t29016306\tuc021oke.1\nchr1\t29063132\t29096287\tuc021okf.1\nchr1\t29138653\t29190208\tuc001brf.1\nchr1\t29213602\t29446558\tuc001brm.2\nchr1\t29445936\t29450421\tuc001brn.2\nchr1\t29474249\t29508637\tuc001bro.3\nchr1\t29519384\t29557454\tuc001brq.1\nchr1\t29563027\t29653325\tuc001bru.3\nchr1\t30486798\t30510456\tuc001bry.3\nchr1\t31184123\t31196432\tuc001brz.3\nchr1\t31191618\t31199593\tuc001bsb.1\nchr1\t31205314\t31230683\tuc001bsc.2\nchr1\t31212002\t31212079\tuc021okj.1\nchr1\t31342312\t31381480\tuc001bse.2\nchr1\t31404352\t31538564\tuc001bsh.1\nchr1\t31408535\t31408623\tuc021okk.1\nchr1\t31421964\t31422052\tuc021okl.1\nchr1\t31441009\t31441084\tuc001bsl.1\nchr1\t31652591\t31712734\tuc010ogd.2\nchr1\t31732414\t31742513\tuc009vtt.3\nchr1\t31732414\t31769644\tuc001bso.3\nchr1\t31769841\t31837780\tuc001bsp.1\nchr1\t31838099\t31845923\tuc001bss.1\nchr1\t31886659\t31907527\tuc010ogh.2\nchr1\t31971838\t31974167\tuc021okn.1\nchr1\t31984035\t31989846\tuc001bsy.1\nchr1\t32042085\t32053287\tuc001bta.3\nchr1\t32083300\t32092919\tuc009vtx.2\nchr1\t32095462\t32110838\tuc001bth.2\nchr1\t32117847\t32169768\tuc001btk.1\nchr1\t32192717\t32229648\tuc001btn.3\nchr1\t32224260\t32224336\tuc021okr.1\nchr1\t32256024\t32281580\tuc001bts.1\nchr1\t32372021\t32403988\tuc001bty.2\nchr1\t32479294\t32509482\tuc001bub.4\nchr1\t32538502\t32568467\tuc010ogv.2\nchr1\t32573643\t32642168\tuc001bug.3\nchr1\t32645344\t32663886\tuc001bui.3\nchr1\t32666201\t32670991\tuc001bul.1\nchr1\t32671235\t32674288\tuc001bum.2\nchr1\t32674694\t32681797\tuc001bun.2\nchr1\t32681797\t32687926\tuc001buq.4\nchr1\t32687958\t32697205\tuc009vuc.3\nchr1\t32697260\t32707311\tuc001buv.4\nchr1\t32712817\t32714461\tuc001buw.3\nchr1\t32739711\t32751766\tuc001buy.3\nchr1\t32757707\t32799224\tuc001bvb.1\nchr1\t32799429\t32801840\tuc001bvd.4\nchr1\t32826870\t32827844\tuc021oku.1\nchr1\t32827861\t32829924\tuc001bvf.3\nchr1\t32830704\t32860062\tuc010ohg.2\nchr1\t32930657\t32953459\tuc001bvl.4\nchr1\t33004771\t33071542\tuc001bvn.3\nchr1\t33087306\t33116185\tuc001bvp.3\nchr1\t33116748\t33151812\tuc001bvr.3\nchr1\t33145506\t33168361\tuc001bvt.2\nchr1\t33207511\t33240571\tuc001bvu.1\nchr1\t33240839\t33283633\tuc001bvy.1\nchr1\t33283118\t33324480\tuc001bwc.4\nchr1\t33327868\t33338082\tuc001bwg.3\nchr1\t33352097\t33360247\tuc001bwh.3\nchr1\t33360195\t33366953\tuc001bwi.1\nchr1\t33402049\t33430286\tuc010oho.2\nchr1\t33452675\t33498070\tuc001bwn.3\nchr1\t33476825\t33502512\tuc001bwp.2\nchr1\t33546713\t33585995\tuc001bwr.3\nchr1\t33607471\t33608831\tuc001bxa.1\nchr1\t33611002\t33647671\tuc001bxb.3\nchr1\t33722173\t33766320\tuc001bxc.1\nchr1\t33772366\t33786699\tuc031plq.1\nchr1\t33789223\t33841194\tuc001bxg.1\nchr1\t33797993\t33798093\tuc021okw.1\nchr1\t33802166\t33802465\tuc021okx.1\nchr1\t33938231\t33961995\tuc001bxj.4\nchr1\t33979608\t34631443\tuc001bxn.1\nchr1\t34326075\t34330392\tuc001bxp.3\nchr1\t34334556\t34351059\tuc001bxr.3\nchr1\t34642552\t34684731\tuc001bxt.3\nchr1\t35220647\t35224113\tuc001bxu.4\nchr1\t35225341\t35229325\tuc001bxv.1\nchr1\t35244163\t35244247\tuc021ola.1\nchr1\t35247910\t35251967\tuc001bxy.3\nchr1\t35258598\t35261348\tuc001bya.3\nchr1\t35315962\t35325417\tuc001byb.3\nchr1\t35331036\t35370984\tuc001byc.3\nchr1\t35441299\t35444307\tuc021olf.1\nchr1\t35447126\t35450948\tuc001bye.3\nchr1\t35451766\t35497569\tuc001byh.3\nchr1\t35544971\t35581455\tuc001bym.3\nchr1\t35641980\t35646083\tuc001byq.3\nchr1\t35649200\t35658743\tuc001bys.3\nchr1\t35734567\t35887545\tuc001byt.3\nchr1\t35833677\t35835012\tuc031plr.1\nchr1\t35899090\t36023037\tuc001byx.3\nchr1\t36023392\t36032380\tuc001bza.3\nchr1\t36038970\t36060927\tuc010ohy.2\nchr1\t36065142\t36107445\tuc001bzf.2\nchr1\t36179476\t36184790\tuc001bzh.1\nchr1\t36197712\t36235551\tuc001bzi.3\nchr1\t36273827\t36323490\tuc001bzj.2\nchr1\t36348809\t36389899\tuc001bzl.3\nchr1\t36391432\t36395210\tuc001bzm.1\nchr1\t36396682\t36522063\tuc001bzp.3\nchr1\t36549675\t36553876\tuc001bzr.3\nchr1\t36554452\t36559533\tuc001bzt.3\nchr1\t36560843\t36565850\tuc001bzv.2\nchr1\t36602169\t36615115\tuc031pls.1\nchr1\t36621802\t36646441\tuc001bzz.3\nchr1\t36690016\t36770957\tuc001cae.4\nchr1\t36771993\t36787379\tuc010oia.1\nchr1\t36787631\t36789755\tuc001caj.1\nchr1\t36805224\t36851485\tuc001cak.1\nchr1\t36859030\t36863493\tuc001cao.1\nchr1\t36883506\t36916086\tuc001caq.3\nchr1\t36921361\t36930040\tuc001cas.2\nchr1\t36931643\t36948915\tuc001cax.2\nchr1\t37261127\t37499844\tuc001caz.2\nchr1\t37627163\t37627235\tuc021oll.1\nchr1\t37920479\t37940044\tuc021olm.1\nchr1\t37940118\t37949978\tuc001cbb.4\nchr1\t37955560\t37980420\tuc001cbe.2\nchr1\t37966535\t37966595\tuc031pma.1\nchr1\t38000049\t38019945\tuc001cbi.4\nchr1\t38022519\t38032458\tuc001cbj.3\nchr1\t38032412\t38061586\tuc001cbk.3\nchr1\t38076950\t38100595\tuc001cbm.2\nchr1\t38147241\t38156192\tuc001cbp.3\nchr1\t38147242\t38149864\tuc031pmb.1\nchr1\t38158072\t38175391\tuc001cbs.4\nchr1\t38181645\t38230824\tuc009vvi.3\nchr1\t38259773\t38267278\tuc001cby.2\nchr1\t38268613\t38273865\tuc001cca.1\nchr1\t38273472\t38275126\tuc001ccd.2\nchr1\t38275238\t38325292\tuc001cce.1\nchr1\t38326368\t38412729\tuc001ccg.1\nchr1\t38349908\t38349989\tuc021oln.1\nchr1\t38422651\t38455761\tuc001cci.3\nchr1\t38462441\t38471187\tuc001cck.3\nchr1\t38478383\t38490497\tuc001ccn.4\nchr1\t38509522\t38512450\tuc001ccp.1\nchr1\t38554902\t38555001\tuc021olo.1\nchr1\t38674705\t38680439\tuc021olp.1\nchr1\t39303868\t39325495\tuc001ccq.3\nchr1\t39328161\t39339050\tuc001ccs.3\nchr1\t39340222\t39341770\tuc021olr.1\nchr1\t39351478\t39407456\tuc001ccu.1\nchr1\t39456915\t39471737\tuc001ccw.3\nchr1\t39491966\t39500308\tuc001ccy.3\nchr1\t39549838\t39952810\tuc031pmc.1\nchr1\t39619835\t39619968\tuc021olu.1\nchr1\t39648409\t39648505\tuc021olv.1\nchr1\t39875175\t39882154\tuc009vvt.1\nchr1\t39957317\t39995541\tuc001cdi.3\nchr1\t39970194\t39970267\tuc021olx.1\nchr1\t39987951\t40025370\tuc001cdk.3\nchr1\t40026484\t40042521\tuc001cdl.2\nchr1\t40033045\t40033182\tuc001cdo.1\nchr1\t40089102\t40105348\tuc001cdp.3\nchr1\t40124792\t40137710\tuc001cdq.1\nchr1\t40144644\t40157089\tuc001cdr.3\nchr1\t40204516\t40229586\tuc001cdw.3\nchr1\t40223902\t40254533\tuc001cdz.1\nchr1\t40235196\t40237020\tuc001ceb.1\nchr1\t40306705\t40349177\tuc021olz.1\nchr1\t40361095\t40367687\tuc001cer.2\nchr1\t40420783\t40435628\tuc001cev.3\nchr1\t40506254\t40538321\tuc001cey.4\nchr1\t40538381\t40563142\tuc001cfb.2\nchr1\t40627040\t40706593\tuc001cfc.4\nchr1\t40713572\t40717365\tuc001cfe.2\nchr1\t40723721\t40759856\tuc001cfg.4\nchr1\t40766162\t40782981\tuc001cfh.1\nchr1\t40839377\t40888998\tuc001cfj.3\nchr1\t40916336\t40929390\tuc001cfn.2\nchr1\t40943301\t40962015\tuc001cfo.3\nchr1\t40974432\t40982214\tuc001cfp.3\nchr1\t40997232\t41013841\tuc001cft.2\nchr1\t41086351\t41131324\tuc001cfu.1\nchr1\t41154751\t41157933\tuc010ojl.1\nchr1\t41157241\t41237275\tuc009vwd.3\nchr1\t41220026\t41220118\tuc001cgf.2\nchr1\t41222955\t41223044\tuc001cgg.3\nchr1\t41249683\t41306124\tuc001cgh.2\nchr1\t41326727\t41328018\tuc001cgj.3\nchr1\t41347313\t41347427\tuc021omc.1\nchr1\t41445006\t41478235\tuc001cgk.4\nchr1\t41480261\t41509562\tuc021omd.1\nchr1\t41481268\t41487427\tuc001cgm.2\nchr1\t41492870\t41707815\tuc001cgs.3\nchr1\t41932607\t41932699\tuc021ome.1\nchr1\t41944445\t41949874\tuc009vwh.3\nchr1\t41944445\t41950344\tuc001cgx.3\nchr1\t41972035\t42384496\tuc001cha.4\nchr1\t42619091\t42621495\tuc001chc.1\nchr1\t42628361\t42630395\tuc001chd.1\nchr1\t42642209\t42800903\tuc001chf.3\nchr1\t42846467\t42889900\tuc001chi.2\nchr1\t42896000\t42921938\tuc001chj.3\nchr1\t42922172\t42926086\tuc001chl.3\nchr1\t43000559\t43120335\tuc009vwk.1\nchr1\t43124047\t43142429\tuc001chq.3\nchr1\t43144356\t43147330\tuc001chr.3\nchr1\t43148065\t43168020\tuc001chs.3\nchr1\t43198763\t43205925\tuc001cht.1\nchr1\t43212005\t43232755\tuc001chx.4\nchr1\t43232915\t43241413\tuc001cia.4\nchr1\t43253660\t43263901\tuc021omg.1\nchr1\t43272722\t43283059\tuc001cib.2\nchr1\t43291248\t43310660\tuc001cie.1\nchr1\t43312243\t43318146\tuc021omh.1\nchr1\t43323292\t43354460\tuc001cij.1\nchr1\t43391045\t43424847\tuc001cik.2\nchr1\t43424719\t43449029\tuc001cil.3\nchr1\t43489219\t43489308\tuc021omj.1\nchr1\t43585818\t43611958\tuc009vwn.1\nchr1\t43613593\t43622067\tuc009vwo.3\nchr1\t43629844\t43638241\tuc010ojx.2\nchr1\t43638000\t43720029\tuc021omk.1\nchr1\t43735664\t43739673\tuc021oml.1\nchr1\t43747556\t43751250\tuc001cit.4\nchr1\t43766565\t43788781\tuc001ciu.3\nchr1\t43803474\t43820135\tuc001ciw.3\nchr1\t43824625\t43828873\tuc001cix.3\nchr1\t43829067\t43833409\tuc031pmf.1\nchr1\t43849578\t43855483\tuc001cje.2\nchr1\t43855555\t43919918\tuc001cjk.3\nchr1\t43916673\t43919660\tuc001cjo.3\nchr1\t43996546\t44089343\tuc001cjr.3\nchr1\t44115796\t44171189\tuc001cjx.3\nchr1\t44165355\t44173012\tuc001cjy.4\nchr1\t44173203\t44396837\tuc001cjz.4\nchr1\t44182137\t44182227\tuc021oms.1\nchr1\t44398991\t44402912\tuc001ckt.3\nchr1\t44412477\t44433694\tuc001ckx.3\nchr1\t44435652\t44439043\tuc001ckz.3\nchr1\t44440601\t44443972\tuc001cld.3\nchr1\t44445607\t44456843\tuc010okl.2\nchr1\t44457279\t44462198\tuc001clj.3\nchr1\t44462154\t44483012\tuc001cll.4\nchr1\t44584521\t44600809\tuc001clp.3\nchr1\t44679124\t44686351\tuc001clq.1\nchr1\t44686741\t44820939\tuc001clt.3\nchr1\t44870959\t45117396\tuc001clv.1\nchr1\t45011164\t45011224\tuc031pmh.1\nchr1\t45119500\t45140099\tuc001cmc.3\nchr1\t45140393\t45191263\tuc001cmf.2\nchr1\t45205489\t45233438\tuc001cmg.4\nchr1\t45241245\t45244412\tuc001cmi.3\nchr1\t45241536\t45241610\tuc001cmj.1\nchr1\t45242163\t45242261\tuc001cmk.1\nchr1\t45243513\t45243584\tuc009vxi.3\nchr1\t45244061\t45244130\tuc001cml.3\nchr1\t45249256\t45253426\tuc001cmm.3\nchr1\t45266035\t45271667\tuc001cmn.3\nchr1\t45271585\t45272957\tuc001cmp.3\nchr1\t45274153\t45279801\tuc010ole.1\nchr1\t45287937\t45308616\tuc010olf.2\nchr1\t45316193\t45452394\tuc001cmt.3\nchr1\t45468219\t45477027\tuc009vxk.3\nchr1\t45477804\t45481341\tuc001cna.2\nchr1\t45482075\t45672250\tuc001cnd.2\nchr1\t45769581\t45771291\tuc010olk.2\nchr1\t45792544\t45794346\tuc001cne.3\nchr1\t45794913\t45806142\tuc009vxp.3\nchr1\t45805341\t45809650\tuc009vxq.3\nchr1\t45809554\t45956840\tuc001cns.1\nchr1\t45959597\t45965751\tuc001cnw.3\nchr1\t45965855\t45976739\tuc009vxv.3\nchr1\t45976706\t45988562\tuc021omw.1\nchr1\t46016454\t46035723\tuc001coe.3\nchr1\t46049659\t46084578\tuc001coi.2\nchr1\t46085715\t46089731\tuc010olt.2\nchr1\t46092975\t46152302\tuc001coq.3\nchr1\t46111451\t46112357\tuc010olu.1\nchr1\t46153846\t46160108\tuc001cor.1\nchr1\t46164406\t46216485\tuc001cou.3\nchr1\t46269284\t46501796\tuc001cov.3\nchr1\t46505811\t46598380\tuc001cpb.4\nchr1\t46640748\t46651634\tuc001cpd.3\nchr1\t46654352\t46685977\tuc001cpg.3\nchr1\t46669005\t46686928\tuc010oma.2\nchr1\t46713366\t46744145\tuc009vye.2\nchr1\t46744071\t46769038\tuc001cpn.3\nchr1\t46769379\t46782447\tuc001cpp.3\nchr1\t46805848\t46830824\tuc001cpr.2\nchr1\t46859938\t46879520\tuc001cpu.2\nchr1\t46899498\t46911374\tuc021ona.1\nchr1\t46972667\t46979886\tuc001cpx.3\nchr1\t47004367\t47035927\tuc021onb.1\nchr1\t47011315\t47015678\tuc001cpy.2\nchr1\t47011315\t47016887\tuc009vyh.1\nchr1\t47023078\t47069966\tuc001cqb.4\nchr1\t47073386\t47080805\tuc001cqe.4\nchr1\t47100710\t47134099\tuc001cqh.4\nchr1\t47137496\t47139256\tuc001cqj.3\nchr1\t47139707\t47157769\tuc021ond.1\nchr1\t47140830\t47184736\tuc001cqk.4\nchr1\t47264669\t47285021\tuc001cqn.4\nchr1\t47308766\t47366147\tuc031pmm.1\nchr1\t47394845\t47407156\tuc001cqp.4\nchr1\t47489239\t47516423\tuc001cqt.3\nchr1\t47533159\t47583992\tuc001cqu.1\nchr1\t47603106\t47614526\tuc001cqv.1\nchr1\t47644921\t47646011\tuc031pmn.1\nchr1\t47649260\t47655771\tuc001cqw.3\nchr1\t47681962\t47689770\tuc009vyq.2\nchr1\t47681962\t47695443\tuc001cqx.2\nchr1\t47691628\t47691655\tuc021onf.1\nchr1\t47715810\t47779819\tuc001crd.1\nchr1\t47799468\t47844511\tuc001cri.3\nchr1\t47859449\t47861215\tuc001crj.1\nchr1\t47881743\t47883724\tuc001crk.3\nchr1\t47897806\t47900313\tuc001crl.3\nchr1\t47901688\t47906363\tuc001crm.3\nchr1\t48226199\t48462562\tuc021ong.1\nchr1\t48567386\t48648100\tuc010omr.1\nchr1\t48688356\t48714316\tuc001crn.2\nchr1\t48761043\t48937876\tuc001crr.2\nchr1\t48998526\t50489626\tuc001cru.2\nchr1\t49193539\t49242547\tuc001crx.4\nchr1\t50574593\t50667540\tuc001csb.2\nchr1\t50883222\t50889119\tuc010onb.2\nchr1\t50906934\t51425936\tuc001cse.1\nchr1\t51048075\t51048183\tuc021onh.1\nchr1\t51435641\t51440309\tuc001csg.3\nchr1\t51567905\t51613754\tuc001csh.3\nchr1\t51701944\t51739119\tuc001csi.4\nchr1\t51752929\t51810785\tuc010onf.2\nchr1\t51819934\t51984995\tuc001csq.1\nchr1\t52004296\t52004401\tuc021oni.1\nchr1\t52082545\t52254891\tuc001csu.3\nchr1\t52254865\t52344609\tuc001ctc.4\nchr1\t52373627\t52456436\tuc001cth.3\nchr1\t52461412\t52461712\tuc021onk.1\nchr1\t52485803\t52521843\tuc001cti.4\nchr1\t52497776\t52499472\tuc001ctj.1\nchr1\t52521856\t52556388\tuc001ctk.3\nchr1\t52607765\t52812358\tuc001cto.4\nchr1\t52816264\t52831877\tuc001ctq.2\nchr1\t52838500\t52870143\tuc001ctu.3\nchr1\t52870218\t52883992\tuc001ctv.4\nchr1\t52870218\t52883992\tuc001ctw.4\nchr1\t52888947\t53018762\tuc001cty.2\nchr1\t53068042\t53074723\tuc001cue.3\nchr1\t53099065\t53122737\tuc001cuf.3\nchr1\t53152013\t53164038\tuc001cui.2\nchr1\t53192130\t53293013\tuc001cuj.3\nchr1\t53308182\t53360247\tuc001cuk.2\nchr1\t53361581\t53387591\tuc001cup.4\nchr1\t53392900\t53517289\tuc001cur.2\nchr1\t53527723\t53551174\tuc010onr.2\nchr1\t53552854\t53608289\tuc001cuy.3\nchr1\t53580247\t53584281\tuc001cva.1\nchr1\t53662100\t53679869\tuc001cvb.4\nchr1\t53679771\t53686289\tuc001cvd.3\nchr1\t53692563\t53704282\tuc001cvf.2\nchr1\t53704281\t53708455\tuc001cvg.3\nchr1\t53708040\t53793821\tuc001cvi.2\nchr1\t53793904\t53802889\tuc001cvn.1\nchr1\t53904042\t53905693\tuc009vzj.3\nchr1\t53925071\t53933158\tuc001cvq.1\nchr1\t53971905\t54199877\tuc001cvr.1\nchr1\t54231133\t54304225\tuc001cvs.3\nchr1\t54317391\t54355487\tuc001cvu.3\nchr1\t54359860\t54376759\tuc001cwb.3\nchr1\t54387233\t54411288\tuc001cwh.3\nchr1\t54411998\t54433841\tuc001cwj.2\nchr1\t54472970\t54483859\tuc001cwm.2\nchr1\t54497348\t54519111\tuc001cwp.3\nchr1\t54519273\t54565416\tuc001cwt.1\nchr1\t54519751\t54519827\tuc021ons.1\nchr1\t54604667\t54618679\tuc001cwv.2\nchr1\t54638026\t54665746\tuc009vzo.3\nchr1\t54665839\t54684056\tuc001cxa.4\nchr1\t54691103\t54872068\tuc001cxe.4\nchr1\t55013806\t55076005\tuc001cxl.2\nchr1\t55074849\t55089200\tuc001cxn.3\nchr1\t55107426\t55175939\tuc010ooe.1\nchr1\t55181494\t55208328\tuc001cxx.4\nchr1\t55222570\t55230226\tuc001cxy.3\nchr1\t55246751\t55266941\tuc009vzt.1\nchr1\t55271735\t55307937\tuc001cyb.4\nchr1\t55315299\t55352921\tuc001cyc.1\nchr1\t55352654\t55353883\tuc021onu.1\nchr1\t55423541\t55423614\tuc021onv.1\nchr1\t55446464\t55457966\tuc001cyd.3\nchr1\t55464616\t55474465\tuc001cye.3\nchr1\t55505148\t55530526\tuc001cyf.2\nchr1\t55532031\t55681039\tuc021onw.1\nchr1\t55681080\t55683128\tuc021onx.1\nchr1\t55691313\t55691396\tuc021ony.1\nchr1\t55842198\t55842525\tuc021onz.1\nchr1\t55950543\t55950645\tuc021ooa.1\nchr1\t56046709\t56200675\tuc001cyi.1\nchr1\t56960418\t57045257\tuc001cyj.2\nchr1\t57110989\t57181008\tuc001cyk.4\nchr1\t57184476\t57285369\tuc001cym.4\nchr1\t57289353\t57292593\tuc001cyn.3\nchr1\t57320442\t57383894\tuc001cyo.2\nchr1\t57394882\t57431688\tuc001cyp.3\nchr1\t57463578\t58716211\tuc001cys.1\nchr1\t58326214\t58328786\tuc001cyu.1\nchr1\t58933598\t58934677\tuc001cyw.1\nchr1\t58946390\t59012446\tuc001cyy.3\nchr1\t59041094\t59043166\tuc001cyz.4\nchr1\t59120410\t59165747\tuc009wab.2\nchr1\t59246462\t59249785\tuc001cze.3\nchr1\t59250822\t59365384\tuc010oop.1\nchr1\t59597607\t59612479\tuc010ooq.2\nchr1\t59762624\t60228402\tuc009wac.3\nchr1\t60198898\t60198968\tuc021oob.1\nchr1\t60238466\t60254501\tuc001czn.3\nchr1\t60280532\t60342050\tuc001czo.3\nchr1\t60358979\t60392423\tuc001czq.3\nchr1\t60454823\t60539442\tuc001czs.2\nchr1\t61125302\t61291256\tuc001czt.1\nchr1\t61405915\t61436448\tuc001czu.3\nchr1\t61547533\t61928460\tuc010oos.2\nchr1\t62119913\t62121800\tuc031pmt.1\nchr1\t62146718\t62191095\tuc001czz.1\nchr1\t62208148\t62629591\tuc001dab.3\nchr1\t62318170\t62318274\tuc031pmu.1\nchr1\t62660473\t62678001\tuc001dae.4\nchr1\t62701836\t62785083\tuc001dah.4\nchr1\t62901974\t62917475\tuc001dak.2\nchr1\t62920396\t63154039\tuc001daq.4\nchr1\t63063157\t63071976\tuc001das.2\nchr1\t63249776\t63330941\tuc001dau.3\nchr1\t63624753\t63782901\tuc001daw.2\nchr1\t63704613\t63704845\tuc021ood.1\nchr1\t63788729\t63790797\tuc001dax.2\nchr1\t63799429\t63799491\tuc021ooe.1\nchr1\t63833260\t63904233\tuc021oof.1\nchr1\t63906440\t63988944\tuc001dbb.2\nchr1\t63989012\t64038364\tuc001dbf.3\nchr1\t64014650\t64016307\tuc001dbg.1\nchr1\t64088886\t64125916\tuc010ooz.2\nchr1\t64239689\t64647179\tuc001dbj.3\nchr1\t64262024\t64262128\tuc021oog.1\nchr1\t64571005\t64636980\tuc001dbl.3\nchr1\t64669489\t64710027\tuc001dbn.1\nchr1\t64936475\t65158741\tuc001dbo.1\nchr1\t65045529\t65045604\tuc021ooh.1\nchr1\t65210777\t65298914\tuc001dbs.2\nchr1\t65298905\t65432187\tuc001dbu.1\nchr1\t65445259\t65468159\tuc001dbw.3\nchr1\t65488650\t65488757\tuc021ooj.1\nchr1\t65523437\t65523525\tuc021ook.1\nchr1\t65524116\t65524191\tuc001dbx.3\nchr1\t65613231\t65697828\tuc001dby.3\nchr1\t65775217\t65881552\tuc001dce.2\nchr1\t65886130\t66103176\tuc001dci.3\nchr1\t65886130\t65901690\tuc001dcf.3\nchr1\t66258855\t66840262\tuc001dco.3\nchr1\t66560143\t66560229\tuc021oom.1\nchr1\t66999824\t67210768\tuc001dcr.3\nchr1\t67094122\t67094200\tuc021oon.1\nchr1\t67132271\t67142710\tuc010ope.1\nchr1\t67218139\t67244730\tuc001dcv.3\nchr1\t67263423\t67266942\tuc001dcw.3\nchr1\t67278571\t67390570\tuc001dcx.3\nchr1\t67390577\t67454302\tuc001dde.2\nchr1\t67465014\t67520080\tuc001ddk.2\nchr1\t67557858\t67600654\tuc001ddm.2\nchr1\t67632168\t67725650\tuc001ddo.3\nchr1\t67661822\t67661926\tuc021ooo.1\nchr1\t67773046\t67862583\tuc001ddu.3\nchr1\t67873492\t67896123\tuc001ddv.3\nchr1\t68150859\t68154021\tuc001ddz.2\nchr1\t68167148\t68299155\tuc001dea.2\nchr1\t68238275\t68238336\tuc021oop.1\nchr1\t68297970\t68668670\tuc001deb.2\nchr1\t68511644\t68516481\tuc001ded.3\nchr1\t68564141\t68698284\tuc001dee.3\nchr1\t68649200\t68649293\tuc021oos.1\nchr1\t68649301\t68649321\tuc021oot.1\nchr1\t68894506\t68915642\tuc001dei.1\nchr1\t68939834\t68962799\tuc001dem.4\nchr1\t68962358\t69004310\tuc001den.3\nchr1\t70225857\t70589171\tuc001dep.3\nchr1\t70385004\t70386000\tuc009wbh.2\nchr1\t70610484\t70671361\tuc001der.2\nchr1\t70671364\t70717701\tuc001des.3\nchr1\t70724684\t70820417\tuc001dex.4\nchr1\t70820492\t70833705\tuc001dfa.3\nchr1\t70876900\t70905534\tuc001dfd.3\nchr1\t71172135\t71252151\tuc001dff.3\nchr1\t71418114\t71513491\tuc001dfo.3\nchr1\t71512188\t71532865\tuc001dfr.3\nchr1\t71528973\t71546972\tuc001dft.3\nchr1\t71533313\t71533399\tuc010oqr.1\nchr1\t71547006\t71703406\tuc001dfu.2\nchr1\t71868624\t72748405\tuc001dfw.3\nchr1\t72259914\t72302695\tuc031pmw.1\nchr1\t73771852\t73804560\tuc001dfx.3\nchr1\t74491701\t74663871\tuc001dfy.4\nchr1\t74663895\t75010116\tuc001dge.2\nchr1\t75033794\t75139422\tuc001dgg.3\nchr1\t75043113\t75091782\tuc001dgh.3\nchr1\t75171171\t75199092\tuc001dgj.3\nchr1\t75198835\t75232360\tuc001dgn.3\nchr1\t75595658\t75598261\tuc001dgp.1\nchr1\t75600566\t75627218\tuc031pmx.1\nchr1\t75672074\t76076799\tuc001dgu.3\nchr1\t76103850\t76188721\tuc001dgv.3\nchr1\t76190042\t76229355\tuc009wbp.3\nchr1\t76251878\t76260775\tuc001dgy.2\nchr1\t76252756\t76252834\tuc001dgz.2\nchr1\t76253573\t76253657\tuc009wbu.1\nchr1\t76255161\t76255232\tuc009wbv.1\nchr1\t76262555\t76378923\tuc001dhd.2\nchr1\t76384557\t76398116\tuc001dhe.2\nchr1\t76540388\t77096669\tuc001dhh.2\nchr1\t77333185\t77529737\tuc001dhi.3\nchr1\t77554666\t77685132\tuc001dhk.3\nchr1\t77747661\t78025654\tuc001dhn.3\nchr1\t78030189\t78148343\tuc001dhq.3\nchr1\t78161673\t78225564\tuc001dht.4\nchr1\t78245308\t78345225\tuc010ork.3\nchr1\t78354199\t78409578\tuc001dic.4\nchr1\t78413590\t78444777\tuc001dii.3\nchr1\t78470635\t78482995\tuc001dij.3\nchr1\t78511588\t78603112\tuc001dik.3\nchr1\t78560490\t78560599\tuc021oov.1\nchr1\t78695282\t78759574\tuc001dil.1\nchr1\t78956727\t79006386\tuc001din.3\nchr1\t79086087\t79111830\tuc010oro.2\nchr1\t79115476\t79129763\tuc001dip.4\nchr1\t79152744\t79152828\tuc021oow.1\nchr1\t79355448\t79472495\tuc001diq.4\nchr1\t82266081\t82458107\tuc001diu.3\nchr1\t82312940\t82313045\tuc021oox.1\nchr1\t83439565\t83451891\tuc001dix.4\nchr1\t83911736\t83920454\tuc001diy.3\nchr1\t84041470\t84326679\tuc001diz.4\nchr1\t84259583\t84259634\tuc021ooy.1\nchr1\t84259597\t84379059\tuc031pmy.1\nchr1\t84267442\t84326229\tuc001dja.1\nchr1\t84335056\t84464833\tuc001djc.3\nchr1\t84379036\t84379062\tuc021ooz.1\nchr1\t84609951\t84704181\tuc001djl.3\nchr1\t84743003\t84743140\tuc021opa.1\nchr1\t84764048\t84816481\tuc001djr.3\nchr1\t84810360\t84816481\tuc001djs.3\nchr1\t84830640\t84863576\tuc009wcg.3\nchr1\t84864214\t84880691\tuc001djt.1\nchr1\t84944919\t84964033\tuc001djv.4\nchr1\t84964005\t84972262\tuc001djw.4\nchr1\t84972012\t85014647\tuc021opb.1\nchr1\t85018803\t85040163\tuc001dka.2\nchr1\t85093912\t85097429\tuc010ory.1\nchr1\t85109389\t85156240\tuc001dkj.3\nchr1\t85279085\t85358896\tuc009wcj.1\nchr1\t85391265\t85462796\tuc001dkm.3\nchr1\t85483764\t85514223\tuc001dkp.3\nchr1\t85527992\t85598821\tuc001dkt.3\nchr1\t85599476\t85599556\tuc021opc.1\nchr1\t85623355\t85666728\tuc009wcm.3\nchr1\t85715636\t85725355\tuc001dkv.3\nchr1\t85731459\t85742587\tuc021opd.1\nchr1\t85742040\t85865646\tuc001dla.2\nchr1\t85784167\t85930889\tuc001dlb.3\nchr1\t86046443\t86049648\tuc001dle.3\nchr1\t86115105\t86174116\tuc001dlh.3\nchr1\t86194915\t86622154\tuc001dlj.3\nchr1\t86815776\t86862025\tuc001dll.2\nchr1\t86889768\t86922240\tuc001dlr.4\nchr1\t86934394\t86965974\tuc001dlt.3\nchr1\t87012758\t87046432\tuc009wcs.3\nchr1\t87099958\t87121059\tuc010osh.2\nchr1\t87170252\t87213867\tuc001dly.3\nchr1\t87328127\t87380107\tuc021opi.1\nchr1\t87380334\t87575681\tuc010osk.2\nchr1\t87597679\t87598718\tuc021opj.1\nchr1\t87777576\t87777676\tuc021opk.1\nchr1\t87794150\t87814607\tuc001dmi.3\nchr1\t87819209\t87837338\tuc001dmk.3\nchr1\t87918922\t87919056\tuc021opl.1\nchr1\t88943510\t88943810\tuc021opm.1\nchr1\t89004735\t89150887\tuc021opn.1\nchr1\t89149921\t89301938\tuc001dmn.3\nchr1\t89318320\t89357301\tuc001dmo.4\nchr1\t89401455\t89458643\tuc001dmp.2\nchr1\t89445138\t89458643\tuc001dms.3\nchr1\t89472359\t89488549\tuc001dmt.3\nchr1\t89517986\t89531043\tuc001dmx.2\nchr1\t89573309\t89591799\tuc001dmz.1\nchr1\t89597433\t89641723\tuc001dna.2\nchr1\t89646830\t89664633\tuc001dnb.3\nchr1\t89724633\t89738544\tuc001dnd.3\nchr1\t89754940\t89756045\tuc031pna.1\nchr1\t89829435\t89853719\tuc001dnf.2\nchr1\t89873237\t89890493\tuc009wcy.1\nchr1\t89990396\t90063420\tuc001dni.3\nchr1\t90090407\t90098453\tuc001dnk.1\nchr1\t90098643\t90185094\tuc001dnl.4\nchr1\t90287479\t90401989\tuc001dnn.3\nchr1\t90453271\t90453503\tuc021opr.1\nchr1\t90458823\t90460525\tuc001dno.3\nchr1\t90460677\t90494094\tuc001dnq.2\nchr1\t91177578\t91182794\tuc001dns.3\nchr1\t91295103\t91317175\tuc001dnu.2\nchr1\t91380856\t91487812\tuc001dnw.3\nchr1\t91726322\t91870426\tuc001doa.4\nchr1\t91966403\t91991321\tuc001dof.3\nchr1\t92145899\t92351836\tuc001doh.3\nchr1\t92295329\t92295626\tuc021ops.1\nchr1\t92414927\t92479985\tuc010osz.2\nchr1\t92495532\t92529093\tuc001don.2\nchr1\t92545861\t92613401\tuc001doo.3\nchr1\t92632608\t92650280\tuc010otd.2\nchr1\t92683572\t92711367\tuc001doq.3\nchr1\t92711954\t92764566\tuc001dor.3\nchr1\t92764521\t92853732\tuc001dot.2\nchr1\t92940317\t92951628\tuc001dov.4\nchr1\t92974252\t93257961\tuc001dox.3\nchr1\t93297593\t93307481\tuc001doz.3\nchr1\t93302845\t93302940\tuc001dpe.2\nchr1\t93303574\t93303627\tuc021opt.1\nchr1\t93307716\t93427079\tuc001dpg.3\nchr1\t93544791\t93604638\tuc009wdj.3\nchr1\t93615298\t93646246\tuc001dpn.3\nchr1\t93646280\t93744287\tuc021opx.1\nchr1\t93775665\t93811368\tuc001dpt.2\nchr1\t93811477\t93828148\tuc001dpu.3\nchr1\t93913687\t94020218\tuc010otk.2\nchr1\t93981833\t93981906\tuc021opz.1\nchr1\t94027342\t94146926\tuc001dpz.4\nchr1\t94057524\t94065587\tuc009wdn.3\nchr1\t94219111\t94240930\tuc001dqd.1\nchr1\t94312387\t94312467\tuc021oqa.1\nchr1\t94313128\t94313213\tuc021oqb.1\nchr1\t94317792\t94319887\tuc001dqe.1\nchr1\t94335013\t94344762\tuc001dqf.3\nchr1\t94352589\t94375012\tuc001dqg.1\nchr1\t94458393\t94586705\tuc001dqh.3\nchr1\t94634462\t94703307\tuc001dqj.4\nchr1\t94883932\t94984219\tuc001dqn.4\nchr1\t94994731\t95007413\tuc001dqr.3\nchr1\t95123088\t95285834\tuc001dqu.3\nchr1\t95285897\t95360803\tuc001dqv.5\nchr1\t95362506\t95392735\tuc001dqz.4\nchr1\t95393583\t95428826\tuc021oqc.2\nchr1\t95448278\t95538507\tuc001dra.2\nchr1\t95550007\t95550119\tuc021oqd.1\nchr1\t95582893\t95663161\tuc001drb.3\nchr1\t95628774\t95699538\tuc001dre.1\nchr1\t95699710\t95712781\tuc009wdu.3\nchr1\t95940292\t95944912\tuc021oqf.1\nchr1\t95970531\t95970615\tuc021oqg.1\nchr1\t95975895\t95981020\tuc001drl.3\nchr1\t97161411\t97161723\tuc021oqh.1\nchr1\t97187174\t97280605\tuc001drq.3\nchr1\t97543299\t98386615\tuc001drv.3\nchr1\t97561478\t97788511\tuc031pne.1\nchr1\t98453555\t98515249\tuc001drx.2\nchr1\t98510798\t98510907\tuc021oqj.1\nchr1\t98676266\t98738214\tuc031pnf.1\nchr1\t99127235\t99226056\tuc010ouc.2\nchr1\t99207463\t99207540\tuc021oql.1\nchr1\t99355800\t99470449\tuc001dsb.3\nchr1\t99469831\t99614408\tuc001dsd.1\nchr1\t99729847\t99775138\tuc001dse.3\nchr1\t100111430\t100160097\tuc001dsg.3\nchr1\t100174258\t100231349\tuc001dsh.1\nchr1\t100178485\t100178513\tuc021oqn.1\nchr1\t100178485\t100178513\tuc021oqm.1\nchr1\t100315639\t100389579\tuc001dsi.1\nchr1\t100434000\t100435404\tuc001dso.2\nchr1\t100435991\t100492534\tuc001dsr.2\nchr1\t100503788\t100548929\tuc001dst.3\nchr1\t100549101\t100598511\tuc001dsu.3\nchr1\t100598705\t100616054\tuc001dsv.3\nchr1\t100614003\t100643829\tuc001dsx.2\nchr1\t100652477\t100715409\tuc001dta.3\nchr1\t100731713\t100758325\tuc001dtd.3\nchr1\t100746796\t100746864\tuc021oqp.1\nchr1\t100818022\t100965021\tuc001dtf.2\nchr1\t101003727\t101007583\tuc001dth.3\nchr1\t101092605\t101112560\tuc021oqr.1\nchr1\t101185195\t101204601\tuc001dti.3\nchr1\t101337927\t101360735\tuc001dtk.2\nchr1\t101361631\t101447311\tuc001dto.2\nchr1\t101455179\t101491362\tuc001dtt.2\nchr1\t101491408\t101552819\tuc001dua.3\nchr1\t101702304\t101707076\tuc001dud.2\nchr1\t101746453\t101746573\tuc021oqu.1\nchr1\t101806424\t101806451\tuc031pni.1\nchr1\t102268126\t102462790\tuc001dug.2\nchr1\t102337566\t102360299\tuc021oqv.1\nchr1\t103342022\t103574052\tuc001dul.3\nchr1\t104068577\t104097859\tuc010oun.2\nchr1\t104095895\t104122149\tuc001duq.3\nchr1\t104159998\t104168400\tuc001dut.3\nchr1\t104198301\t104207173\tuc001duv.3\nchr1\t104230039\t104238912\tuc001duw.1\nchr1\t104257374\t104262492\tuc010our.1\nchr1\t104292439\t104301311\tuc001duz.3\nchr1\t104615644\t104619693\tuc021oqw.1\nchr1\t106144773\t106161557\tuc001dva.3\nchr1\t107599266\t107601916\tuc010ous.2\nchr1\t107682628\t108024475\tuc001dvh.4\nchr1\t107937775\t108024475\tuc001dvi.3\nchr1\t107937775\t108024475\tuc009wem.3\nchr1\t108113781\t108507545\tuc001dvk.1\nchr1\t108496274\t108496345\tuc021oqx.1\nchr1\t108507064\t108537229\tuc031pnj.1\nchr1\t108677343\t108742980\tuc001dvn.5\nchr1\t108765962\t108786703\tuc009weo.2\nchr1\t108803819\t108816311\tuc001dvp.2\nchr1\t108918459\t108953434\tuc001dvq.3\nchr1\t108963310\t108975804\tuc001dvr.2\nchr1\t108992903\t109013260\tuc009wep.3\nchr1\t109102970\t109181949\tuc010ouy.2\nchr1\t109190909\t109203744\tuc001dvt.4\nchr1\t109234931\t109244422\tuc001dvv.4\nchr1\t109255555\t109285367\tuc001dvx.3\nchr1\t109289284\t109352148\tuc001dvy.3\nchr1\t109358519\t109399726\tuc001dwa.4\nchr1\t109399838\t109401146\tuc001dwc.3\nchr1\t109419602\t109473044\tuc010ovc.2\nchr1\t109472129\t109506121\tuc001dwf.2\nchr1\t109512837\t109584850\tuc001dwl.3\nchr1\t109606997\t109618624\tuc001dwm.1\nchr1\t109633402\t109639554\tuc001dwn.3\nchr1\t109642814\t109643234\tuc001dwo.1\nchr1\t109648572\t109656479\tuc009wew.3\nchr1\t109656584\t109749403\tuc021orb.1\nchr1\t109756514\t109780804\tuc001dwu.2\nchr1\t109792640\t109818378\tuc001dxa.4\nchr1\t109822175\t109825790\tuc001dxd.3\nchr1\t109834986\t109849663\tuc001dxk.1\nchr1\t109852187\t109940563\tuc001dxm.2\nchr1\t109941652\t109969070\tuc001dxn.3\nchr1\t109965120\t109966952\tuc021orf.1\nchr1\t110009099\t110024764\tuc001dxp.3\nchr1\t110026560\t110035420\tuc001dxr.3\nchr1\t110036700\t110043063\tuc010ovo.2\nchr1\t110049445\t110052336\tuc001dxx.4\nchr1\t110082493\t110088455\tuc001dxy.2\nchr1\t110091185\t110138454\tuc001dxz.3\nchr1\t110141514\t110141589\tuc010ovq.1\nchr1\t110145888\t110155705\tuc001dya.3\nchr1\t110162434\t110174677\tuc009wfh.2\nchr1\t110198697\t110204331\tuc001dyf.3\nchr1\t110230417\t110236367\tuc001dyk.3\nchr1\t110254863\t110260890\tuc001dyn.3\nchr1\t110276553\t110283660\tuc001dyo.2\nchr1\t110292701\t110306644\tuc001dyq.2\nchr1\t110453232\t110473616\tuc001dyw.4\nchr1\t110527386\t110566364\tuc001dyx.3\nchr1\t110577222\t110597424\tuc001dza.2\nchr1\t110602996\t110613322\tuc001dzb.3\nchr1\t110603303\t110603368\tuc021orl.1\nchr1\t110655061\t110656569\tuc001dzc.3\nchr1\t110693131\t110744823\tuc009wfq.3\nchr1\t110753335\t110776674\tuc001dzh.3\nchr1\t110815105\t110815229\tuc021orm.1\nchr1\t110828998\t110881793\tuc001dzj.3\nchr1\t110881944\t110889303\tuc001dzl.1\nchr1\t110887099\t110888734\tuc001dzn.1\nchr1\t110905472\t110933704\tuc001dzo.2\nchr1\t110943876\t110950546\tuc001dzr.3\nchr1\t110950430\t110958896\tuc031pnm.1\nchr1\t110993787\t110999976\tuc001dzs.3\nchr1\t111023387\t111033891\tuc009wfu.1\nchr1\t111059838\t111061797\tuc001dzt.1\nchr1\t111145775\t111148975\tuc009wfw.3\nchr1\t111214309\t111217655\tuc001dzv.1\nchr1\t111413820\t111442558\tuc001dzw.3\nchr1\t111489811\t111506566\tuc001eaa.3\nchr1\t111659953\t111682838\tuc001ead.4\nchr1\t111682248\t111727724\tuc001eah.1\nchr1\t111728590\t111747160\tuc001eal.2\nchr1\t111770280\t111786062\tuc001eam.3\nchr1\t111823145\t111828730\tuc009wgb.3\nchr1\t111833473\t111863188\tuc001eas.4\nchr1\t111889194\t111895639\tuc001eaw.2\nchr1\t111927140\t111932473\tuc021orp.1\nchr1\t111956936\t111970399\tuc001eba.3\nchr1\t111982511\t111991830\tuc001ebb.3\nchr1\t111991742\t112004525\tuc001ebc.3\nchr1\t112016603\t112021134\tuc001ebe.3\nchr1\t112025969\t112046743\tuc001ebf.3\nchr1\t112032938\t112033045\tuc021orr.1\nchr1\t112141628\t112150940\tuc001ebj.2\nchr1\t112162404\t112256101\tuc001ebl.3\nchr1\t112256829\t112259310\tuc001ebn.1\nchr1\t112264685\t112282046\tuc001ebo.2\nchr1\t112282462\t112290420\tuc001ebq.1\nchr1\t112287934\t112298131\tuc001ebr.3\nchr1\t112298189\t112310199\tuc001ebs.3\nchr1\t112318453\t112531777\tuc001ebu.1\nchr1\t112533189\t112541463\tuc001ebw.4\nchr1\t112913625\t112913729\tuc021oru.1\nchr1\t112938799\t113003786\tuc001ebx.3\nchr1\t112938880\t112941439\tuc001eby.1\nchr1\t113004391\t113004455\tuc021orv.1\nchr1\t113051369\t113063910\tuc001ecb.3\nchr1\t113066140\t113162040\tuc001ecd.3\nchr1\t113162074\t113214241\tuc001ecj.1\nchr1\t113217047\t113243368\tuc001eck.3\nchr1\t113243748\t113249678\tuc001ecp.1\nchr1\t113252615\t113257950\tuc001ect.1\nchr1\t113263188\t113269856\tuc001ecu.3\nchr1\t113362795\t113393265\tuc001ecw.1\nchr1\t113392521\t113420491\tuc021orw.1\nchr1\t113454469\t113498975\tuc001ecy.3\nchr1\t113465971\t113467295\tuc001eda.1\nchr1\t113499070\t113511603\tuc001edd.3\nchr1\t113554308\t113615724\tuc001ede.1\nchr1\t113615830\t113667342\tuc001edf.1\nchr1\t113739403\t113748875\tuc001edg.2\nchr1\t113933474\t114228545\tuc001edk.3\nchr1\t114239823\t114301777\tuc009wgp.1\nchr1\t114304453\t114355070\tuc001edq.3\nchr1\t114356432\t114414375\tuc001eds.3\nchr1\t114399256\t114443859\tuc001edv.2\nchr1\t114419435\t114430169\tuc001edw.3\nchr1\t114437370\t114447525\tuc001eeb.3\nchr1\t114447914\t114456708\tuc001eeg.3\nchr1\t114466622\t114471880\tuc001eek.3\nchr1\t114471995\t114520491\tuc001eem.3\nchr1\t114522029\t114524875\tuc001eer.1\nchr1\t114631913\t114695062\tuc021orz.1\nchr1\t114935398\t115053781\tuc001eew.3\nchr1\t115110180\t115124265\tuc001efa.3\nchr1\t115125468\t115126223\tuc021osb.1\nchr1\t115127195\t115212732\tuc001efd.1\nchr1\t115215719\t115238239\tuc001efe.2\nchr1\t115247084\t115259515\tuc009wgu.3\nchr1\t115259533\t115300671\tuc001efi.3\nchr1\t115312104\t115323308\tuc001efp.4\nchr1\t115397454\t115537990\tuc001efr.3\nchr1\t115572444\t115576930\tuc001efs.2\nchr1\t115590632\t115632121\tuc001eft.3\nchr1\t115828536\t115880857\tuc001efu.1\nchr1\t116184573\t116240845\tuc001efv.1\nchr1\t116242625\t116311426\tuc001efx.4\nchr1\t116378998\t116383747\tuc001efy.3\nchr1\t116461996\t116468529\tuc001efz.3\nchr1\t116519118\t116612675\tuc001egb.4\nchr1\t116654375\t116677861\tuc001egc.1\nchr1\t116821227\t116821443\tuc021osg.1\nchr1\t116915794\t116947396\tuc001ege.3\nchr1\t116947335\t116961244\tuc001egj.3\nchr1\t116956387\t116956491\tuc021osh.1\nchr1\t116995157\t116995249\tuc021osi.1\nchr1\t117057155\t117113715\tuc001egm.3\nchr1\t117117019\t117209578\tuc031pnr.1\nchr1\t117134723\t117134827\tuc021osj.1\nchr1\t117214370\t117214449\tuc021osk.1\nchr1\t117297085\t117311851\tuc001egu.4\nchr1\t117452688\t117532972\tuc001egv.1\nchr1\t117504968\t117505093\tuc021osl.1\nchr1\t117544371\t117579173\tuc010oxb.2\nchr1\t117602948\t117645491\tuc001egy.3\nchr1\t117637264\t117637350\tuc021osm.1\nchr1\t117653676\t117664411\tuc001egz.2\nchr1\t117686208\t117753582\tuc001ehb.3\nchr1\t117785831\t117786130\tuc021osp.1\nchr1\t117910084\t118068320\tuc001ehd.1\nchr1\t118148603\t118171011\tuc001ehe.3\nchr1\t118406106\t118472302\tuc001ehf.3\nchr1\t118472371\t118503049\tuc010oxe.1\nchr1\t118496287\t118727848\tuc001ehk.2\nchr1\t119425665\t119532179\tuc001ehl.1\nchr1\t119573838\t119683295\tuc001ehn.3\nchr1\t119683047\t119726446\tuc009whk.2\nchr1\t119911401\t119936751\tuc001ehr.1\nchr1\t119957742\t119965662\tuc001eht.3\nchr1\t120049825\t120057681\tuc001ehv.1\nchr1\t120106502\t120115199\tuc021osu.1\nchr1\t120140324\t120141914\tuc021osv.1\nchr1\t120161999\t120190390\tuc001ehy.1\nchr1\t120254418\t120286849\tuc001ehz.3\nchr1\t120290618\t120311555\tuc001eid.3\nchr1\t120336640\t120354203\tuc001eif.3\nchr1\t120377387\t120387503\tuc010oxk.3\nchr1\t120436155\t120439147\tuc001eij.3\nchr1\t120454175\t120612317\tuc001eik.3\nchr1\t120839004\t120855681\tuc009whp.3\nchr1\t120906033\t120914842\tuc001eio.2\nchr1\t120906460\t120906507\tuc021osz.1\nchr1\t120926127\t120935944\tuc001eip.3\nchr1\t121107151\t121129827\tuc031pnu.1\nchr1\t121306423\t121313686\tuc009wht.1\nchr1\t142618798\t143257763\tuc001eiw.1\nchr1\t142660105\t142660135\tuc001eiy.2\nchr1\t142672190\t142672219\tuc001eiz.2\nchr1\t142688238\t142688268\tuc021ota.1\nchr1\t142689205\t142689235\tuc021otb.1\nchr1\t142689523\t142689553\tuc021otc.1\nchr1\t142697420\t142713605\tuc031pnv.1\nchr1\t142803223\t142888797\tuc001ejb.3\nchr1\t142803530\t142826645\tuc001ejc.4\nchr1\t142851394\t142851424\tuc001eje.3\nchr1\t142853227\t142855999\tuc009whu.1\nchr1\t143168647\t143168675\tuc001ejg.1\nchr1\t143184707\t143184737\tuc001ejh.1\nchr1\t143185980\t143186010\tuc001ejj.3\nchr1\t143286955\t143286985\tuc021otd.1\nchr1\t143289062\t143289092\tuc001ejk.3\nchr1\t143402283\t143402313\tuc001ejl.1\nchr1\t143403553\t143403583\tuc002zkn.1\nchr1\t143419286\t143419314\tuc021ote.1\nchr1\t143424332\t143467651\tuc001ejn.1\nchr1\t143431367\t143431397\tuc001ejo.2\nchr1\t143647638\t143744587\tuc001ejp.3\nchr1\t143687129\t143714180\tuc001ejq.3\nchr1\t143690027\t143690101\tuc021otf.1\nchr1\t143702303\t143702331\tuc031pnw.1\nchr1\t143767143\t143767881\tuc001ejt.3\nchr1\t143879831\t143879905\tuc021otg.1\nchr1\t143896451\t143913143\tuc002qvn.1\nchr1\t143915747\t144094477\tuc010oxm.1\nchr1\t144146810\t146467744\tuc021ott.2\nchr1\t144171303\t144172451\tuc021otn.1\nchr1\t144209457\t144212180\tuc021otx.1\nchr1\t144275887\t144290006\tuc001ekq.1\nchr1\t144300511\t144340773\tuc001ekt.4\nchr1\t144301610\t144301684\tuc021oty.1\nchr1\t144308613\t144308687\tuc021otz.1\nchr1\t144340773\t144341077\tuc021oua.1\nchr1\t144363461\t144364246\tuc001ekw.3\nchr1\t144456162\t144470244\tuc021oub.1\nchr1\t144480744\t144521009\tuc001ela.4\nchr1\t144481839\t144481913\tuc021ouc.1\nchr1\t144488842\t144488916\tuc021oud.1\nchr1\t144514872\t144519720\tuc001elb.4\nchr1\t144610814\t144612727\tuc001elf.4\nchr1\t144832199\t144833038\tuc001els.1\nchr1\t144833046\t144833912\tuc001elt.1\nchr1\t144833912\t144834808\tuc001elu.1\nchr1\t144839435\t144839507\tuc021oug.1\nchr1\t144851423\t144995033\tuc021ouh.1\nchr1\t144944671\t144944750\tuc031pnz.1\nchr1\t145004780\t145005287\tuc001emi.4\nchr1\t145013718\t145018395\tuc001emj.3\nchr1\t145096406\t145116997\tuc031poa.1\nchr1\t145209110\t145285912\tuc001emn.4\nchr1\t145372087\t145373798\tuc001eng.1\nchr1\t145373798\t145374694\tuc001enh.1\nchr1\t145379319\t145379391\tuc021our.1\nchr1\t145385728\t145385804\tuc021ous.1\nchr1\t145395521\t145395594\tuc021out.1\nchr1\t145396880\t145396952\tuc021ouu.1\nchr1\t145397863\t145397935\tuc021ouv.1\nchr1\t145399232\t145399304\tuc021ouw.1\nchr1\t145413190\t145417545\tuc001eni.2\nchr1\t145438461\t145442628\tuc001enn.4\nchr1\t145456235\t145470387\tuc001enp.1\nchr1\t145470507\t145475647\tuc001enq.1\nchr1\t145477084\t145499091\tuc001enr.3\nchr1\t145500506\t145501669\tuc021ouz.1\nchr1\t145507556\t145513535\tuc001ent.2\nchr1\t145509751\t145515899\tuc009wiv.3\nchr1\t145514173\t145515899\tuc001enx.4\nchr1\t145516164\t145523732\tuc001eny.2\nchr1\t145524989\t145543868\tuc001eoa.3\nchr1\t145549208\t145568526\tuc001eob.1\nchr1\t145575987\t145586546\tuc001eoc.1\nchr1\t145586492\t145589435\tuc001eoe.3\nchr1\t145592604\t145610884\tuc001eoh.3\nchr1\t145611035\t145688776\tuc001eoj.3\nchr1\t145695797\t145715565\tuc001eol.1\nchr1\t145727665\t145764206\tuc001eoo.2\nchr1\t145764594\t145827103\tuc001eot.2\nchr1\t145883867\t145924049\tuc001eou.4\nchr1\t145924387\t145934507\tuc010ozf.2\nchr1\t145963303\t145963375\tuc021ova.1\nchr1\t145979033\t145979107\tuc021ovb.1\nchr1\t146032541\t146057734\tuc010ozg.2\nchr1\t146124160\t146124283\tuc021ovd.1\nchr1\t146215990\t146217136\tuc021ove.1\nchr1\t146476759\t146476831\tuc021ovh.1\nchr1\t146490894\t146514599\tuc001epd.3\nchr1\t146544772\t146544844\tuc021ovi.1\nchr1\t146550177\t146550249\tuc021ovj.1\nchr1\t146571065\t146585928\tuc031poj.1\nchr1\t146626684\t146644129\tuc001epe.3\nchr1\t146649429\t146651528\tuc001epg.1\nchr1\t146657837\t146697230\tuc001epi.2\nchr1\t146714290\t146767447\tuc001epm.5\nchr1\t146853913\t146989699\tuc021ovk.1\nchr1\t147013181\t147098015\tuc001epq.3\nchr1\t147119167\t147142634\tuc001epr.2\nchr1\t147228331\t147232714\tuc001eps.1\nchr1\t147374945\t147381395\tuc001epu.2\nchr1\t147400505\t147465755\tuc001epv.4\nchr1\t147466093\t147484331\tuc001epz.1\nchr1\t147505037\t147505109\tuc021ovn.1\nchr1\t147520766\t147520840\tuc021ovo.1\nchr1\t147574322\t147599571\tuc010ozx.2\nchr1\t147665992\t147666115\tuc021ovp.1\nchr1\t147680370\t147691166\tuc001eqh.1\nchr1\t147719028\t147719102\tuc021ovq.1\nchr1\t147737381\t147737453\tuc021ovr.1\nchr1\t147751385\t147763966\tuc001eqi.1\nchr1\t147753470\t147753542\tuc021ovs.1\nchr1\t147774844\t147774916\tuc021ovt.1\nchr1\t147781029\t147781101\tuc021ovu.1\nchr1\t147800936\t147801008\tuc021ovv.1\nchr1\t147801123\t147816764\tuc001eqk.1\nchr1\t147806602\t147806678\tuc031pom.1\nchr1\t147825688\t147825760\tuc021ovw.1\nchr1\t147835126\t147931980\tuc001eql.2\nchr1\t147874654\t147893482\tuc010paa.1\nchr1\t147877536\t147877610\tuc021ovx.1\nchr1\t147925822\t147930669\tuc009wka.2\nchr1\t147954634\t147955419\tuc001eqp.3\nchr1\t148000804\t148000878\tuc021ovy.1\nchr1\t148201751\t148202536\tuc010pag.2\nchr1\t148248114\t148248188\tuc021owi.1\nchr1\t148250248\t148346791\tuc021owp.2\nchr1\t148556107\t148556133\tuc010pay.2\nchr1\t148560846\t148596267\tuc001esc.2\nchr1\t148598313\t148598387\tuc021oxb.1\nchr1\t148644010\t148644795\tuc010paz.2\nchr1\t148739441\t148758311\tuc010pba.1\nchr1\t148760355\t148760429\tuc021oxc.1\nchr1\t148806014\t148806799\tuc010pbb.2\nchr1\t148876039\t148902123\tuc009wkv.1\nchr1\t148930404\t148953054\tuc009wkw.1\nchr1\t149079363\t149079435\tuc021oxd.1\nchr1\t149155827\t149155899\tuc021oxe.1\nchr1\t149161627\t149161699\tuc021oxf.1\nchr1\t149186124\t149186196\tuc021oxg.1\nchr1\t149211947\t149212021\tuc021oxh.1\nchr1\t149230569\t149230643\tuc021oxi.1\nchr1\t149230715\t149232553\tuc010pbe.1\nchr1\t149278784\t149278857\tuc021oxj.1\nchr1\t149279475\t149291742\tuc010pbf.2\nchr1\t149294665\t149294736\tuc021oxk.1\nchr1\t149298554\t149298627\tuc021oxl.1\nchr1\t149326271\t149326345\tuc021oxm.1\nchr1\t149334271\t149334340\tuc021oxn.1\nchr1\t149343080\t149343151\tuc021oxo.1\nchr1\t149369293\t149378297\tuc010pbh.2\nchr1\t149398714\t149398761\tuc010pbi.2\nchr1\t149400063\t149400109\tuc021oxp.1\nchr1\t149553002\t149553787\tuc001esj.3\nchr1\t149576261\t149616786\tuc001esk.5\nchr1\t149577754\t149582605\tuc009wle.2\nchr1\t149608608\t149608682\tuc021oxq.1\nchr1\t149615616\t149615690\tuc021oxr.1\nchr1\t149627308\t149651107\tuc001eso.1\nchr1\t149664354\t149664427\tuc021oxs.1\nchr1\t149670056\t149670130\tuc021oxt.1\nchr1\t149672904\t149672976\tuc031poq.1\nchr1\t149680209\t149680280\tuc021oxu.1\nchr1\t149684087\t149684161\tuc021oxv.1\nchr1\t149711797\t149711871\tuc021oxw.1\nchr1\t149719801\t149719870\tuc021oxx.1\nchr1\t149728270\t149728341\tuc021oxy.1\nchr1\t149754244\t149783928\tuc010pbj.2\nchr1\t149754249\t149764074\tuc001esp.4\nchr1\t149763335\t149765367\tuc001esq.1\nchr1\t149784779\t149785236\tuc010pbl.2\nchr1\t149804220\t149804616\tuc001ess.3\nchr1\t149812258\t149812765\tuc001esv.3\nchr1\t149813784\t149814318\tuc001esw.3\nchr1\t149821758\t149822340\tuc021oxz.1\nchr1\t149822627\t149823161\tuc001esx.3\nchr1\t149824180\t149824687\tuc001esy.3\nchr1\t149832329\t149832725\tuc001etb.3\nchr1\t149856009\t149858232\tuc001etc.3\nchr1\t149858524\t149858961\tuc001etd.3\nchr1\t149859018\t149859466\tuc001ete.3\nchr1\t149871154\t149872348\tuc001etf.3\nchr1\t149874871\t149889434\tuc001etg.3\nchr1\t149895208\t149900144\tuc001etk.2\nchr1\t149900542\t149908791\tuc001etl.4\nchr1\t149912231\t149982686\tuc001etn.3\nchr1\t150017381\t150017452\tuc021oyb.1\nchr1\t150039341\t150117505\tuc001etp.3\nchr1\t150122169\t150131825\tuc001ett.3\nchr1\t150190716\t150208504\tuc001etw.3\nchr1\t150230217\t150237480\tuc001etx.3\nchr1\t150237798\t150241609\tuc001ety.2\nchr1\t150245182\t150253335\tuc001eud.3\nchr1\t150255228\t150259501\tuc001euj.3\nchr1\t150266268\t150280819\tuc001euk.3\nchr1\t150293927\t150325704\tuc001eum.4\nchr1\t150336989\t150449041\tuc009wlr.3\nchr1\t150459839\t150480085\tuc001euq.4\nchr1\t150480486\t150486265\tuc001eus.3\nchr1\t150488232\t150490508\tuc031pos.1\nchr1\t150521897\t150533412\tuc001eux.3\nchr1\t150524404\t150524490\tuc021oye.1\nchr1\t150547026\t150552214\tuc001euz.3\nchr1\t150594598\t150602098\tuc001eve.3\nchr1\t150618700\t150669672\tuc001evj.2\nchr1\t150670534\t150693364\tuc001evk.2\nchr1\t150702671\t150738433\tuc001evn.3\nchr1\t150768683\t150780917\tuc001evp.2\nchr1\t150782180\t150849244\tuc001evr.2\nchr1\t150785066\t150785174\tuc021oyg.1\nchr1\t150898814\t150937220\tuc001evu.2\nchr1\t150937648\t150947479\tuc001evz.3\nchr1\t150954498\t150968114\tuc001ewa.2\nchr1\t150969300\t150980854\tuc010pcn.2\nchr1\t150980972\t151008189\tuc001ewh.1\nchr1\t150995221\t150995328\tuc021oyh.1\nchr1\t151009028\t151020076\tuc001ewl.2\nchr1\t151020258\t151023871\tuc001ewn.3\nchr1\t151023446\t151032125\tuc001ewp.3\nchr1\t151032150\t151040973\tuc001ewq.3\nchr1\t151043079\t151091007\tuc001ewr.2\nchr1\t151104162\t151119140\tuc001ewv.3\nchr1\t151129104\t151132225\tuc001ewx.2\nchr1\t151132223\t151138370\tuc001ewy.3\nchr1\t151138497\t151142773\tuc001ewz.3\nchr1\t151142462\t151148547\tuc001exc.4\nchr1\t151148775\t151162689\tuc001exe.2\nchr1\t151171020\t151222007\tuc001exj.3\nchr1\t151227196\t151239954\tuc001exl.3\nchr1\t151252499\t151254405\tuc001exo.3\nchr1\t151254790\t151264381\tuc001exq.3\nchr1\t151264272\t151300191\tuc001exu.3\nchr1\t151265261\t151265284\tuc031pov.1\nchr1\t151265461\t151265487\tuc031pow.1\nchr1\t151266582\t151266606\tuc031pox.1\nchr1\t151271387\t151271414\tuc031poy.1\nchr1\t151271499\t151271523\tuc031poz.1\nchr1\t151273139\t151273440\tuc021oyp.1\nchr1\t151274383\t151274409\tuc031ppa.1\nchr1\t151278732\t151278766\tuc031ppb.1\nchr1\t151313115\t151319769\tuc001exw.1\nchr1\t151336777\t151345210\tuc010pcy.3\nchr1\t151372040\t151374412\tuc001eyc.1\nchr1\t151375199\t151431941\tuc001eyd.2\nchr1\t151483861\t151511167\tuc009wmw.3\nchr1\t151512780\t151556059\tuc001eyl.3\nchr1\t151518271\t151518367\tuc021oyr.1\nchr1\t151584661\t151671559\tuc001eyn.1\nchr1\t151670318\t151670850\tuc001eyq.1\nchr1\t151672533\t151689290\tuc001eys.2\nchr1\t151694012\t151702082\tuc010pdj.1\nchr1\t151732122\t151736040\tuc001eyv.3\nchr1\t151739130\t151743806\tuc010pdm.2\nchr1\t151745954\t151763010\tuc001eza.4\nchr1\t151763317\t151766878\tuc001eze.3\nchr1\t151772764\t151777882\tuc001ezf.1\nchr1\t151778546\t151804348\tuc001ezh.3\nchr1\t151810338\t151813033\tuc010pdq.1\nchr1\t151810944\t151816641\tuc010pdr.2\nchr1\t151819576\t151826173\tuc021oyw.1\nchr1\t151843342\t151882361\tuc001ezj.2\nchr1\t151955385\t151966714\tuc001ezl.3\nchr1\t151967006\t152015250\tuc001ezm.1\nchr1\t152004981\t152009511\tuc001ezn.3\nchr1\t152056619\t152061540\tuc001ezo.1\nchr1\t152078792\t152087930\tuc001ezp.3\nchr1\t152126070\t152131704\tuc001ezs.1\nchr1\t152184551\t152196672\tuc001ezt.2\nchr1\t152274650\t152297679\tuc001ezu.1\nchr1\t152285934\t152339168\tuc001ezv.3\nchr1\t152321212\t152332482\tuc001ezw.4\nchr1\t152381718\t152386750\tuc001ezx.2\nchr1\t152483319\t152484653\tuc001ezy.3\nchr1\t152486977\t152488481\tuc001ezz.3\nchr1\t152538174\t152539229\tuc001faa.4\nchr1\t152551859\t152552980\tuc001fab.3\nchr1\t152573137\t152573562\tuc001fac.2\nchr1\t152586286\t152586574\tuc010pds.2\nchr1\t152595309\t152595579\tuc010pdt.2\nchr1\t152635886\t152637135\tuc001fag.4\nchr1\t152647790\t152649049\tuc001fah.4\nchr1\t152658598\t152659876\tuc001fai.3\nchr1\t152670839\t152671918\tuc001faj.3\nchr1\t152681522\t152681910\tuc001fak.2\nchr1\t152691997\t152692905\tuc010pdu.2\nchr1\t152730505\t152734529\tuc001fal.1\nchr1\t152748847\t152749445\tuc010pdv.2\nchr1\t152758752\t152760901\tuc001fan.3\nchr1\t152769226\t152770657\tuc009wnp.3\nchr1\t152777310\t152779107\tuc001fap.1\nchr1\t152784446\t152785585\tuc001faq.3\nchr1\t152799948\t152800573\tuc010pdw.2\nchr1\t152815329\t152816459\tuc001fas.4\nchr1\t152850797\t152857523\tuc001fat.3\nchr1\t152881038\t152884362\tuc001fau.3\nchr1\t152943127\t152945069\tuc001fav.1\nchr1\t152956563\t152958290\tuc001faw.3\nchr1\t152974222\t152976332\tuc001faz.4\nchr1\t153003678\t153005376\tuc001fba.3\nchr1\t153012200\t153013594\tuc001fbb.2\nchr1\t153028595\t153029988\tuc001fbd.3\nchr1\t153042717\t153044084\tuc001fbg.3\nchr1\t153065610\t153067001\tuc001fbh.3\nchr1\t153084612\t153085989\tuc001fbi.3\nchr1\t153112593\t153113969\tuc001fbj.3\nchr1\t153122057\t153123427\tuc009wod.2\nchr1\t153175905\t153177601\tuc001fbl.4\nchr1\t153190059\t153191793\tuc021ozw.1\nchr1\t153195064\t153195185\tuc021ozx.1\nchr1\t153232178\t153234600\tuc001fbm.3\nchr1\t153270337\t153283194\tuc001fbn.1\nchr1\t153302596\t153321022\tuc001fbo.3\nchr1\t153330329\t153333503\tuc001fbq.3\nchr1\t153346183\t153348075\tuc001fbr.1\nchr1\t153362507\t153363664\tuc001fbs.3\nchr1\t153388999\t153395701\tuc001fbt.1\nchr1\t153409470\t153412503\tuc010pdx.2\nchr1\t153430219\t153433137\tuc001fbv.1\nchr1\t153507075\t153508717\tuc001fbw.1\nchr1\t153509622\t153514241\tuc001fbx.3\nchr1\t153516094\t153518282\tuc001fbz.3\nchr1\t153518229\t153524245\tuc009wog.1\nchr1\t153519808\t153521734\tuc001fca.1\nchr1\t153533584\t153538306\tuc001fcb.3\nchr1\t153579366\t153585514\tuc001fcd.1\nchr1\t153586731\t153588808\tuc001fce.3\nchr1\t153591275\t153600117\tuc001fch.3\nchr1\t153600872\t153604513\tuc001fck.1\nchr1\t153606457\t153618782\tuc001fcn.2\nchr1\t153631129\t153634328\tuc001fcq.4\nchr1\t153634263\t153643504\tuc001fcr.4\nchr1\t153643725\t153643797\tuc021paa.1\nchr1\t153651163\t153666468\tuc001fcs.4\nchr1\t153700566\t153746555\tuc001fct.3\nchr1\t153747767\t153752633\tuc001fcz.3\nchr1\t153777202\t153895451\tuc001fdb.4\nchr1\t153901976\t153919154\tuc001fdd.1\nchr1\t153920147\t153931132\tuc021pab.1\nchr1\t153931574\t153940660\tuc031ppi.1\nchr1\t153940674\t153946840\tuc001fdr.3\nchr1\t153946744\t153950451\tuc001fds.3\nchr1\t153954092\t153958853\tuc001fdt.2\nchr1\t153963238\t153964631\tuc001fdv.3\nchr1\t153965167\t154127592\tuc001fdw.3\nchr1\t154134288\t154164611\tuc001fec.2\nchr1\t154166140\t154166219\tuc021pac.1\nchr1\t154171561\t154178841\tuc001fee.2\nchr1\t154179182\t154193273\tuc001fei.2\nchr1\t154193324\t154243329\tuc001fep.4\nchr1\t154232202\t154232338\tuc021pae.1\nchr1\t154245038\t154248355\tuc001fes.3\nchr1\t154293591\t154297801\tuc001feu.3\nchr1\t154300275\t154323780\tuc001fex.3\nchr1\t154377668\t154441926\tuc001fez.2\nchr1\t154451953\t154474526\tuc001ffb.3\nchr1\t154474694\t154520623\tuc009wow.3\nchr1\t154521050\t154531120\tuc001fff.1\nchr1\t154540256\t154552353\tuc001ffg.3\nchr1\t154554533\t154580724\tuc001ffh.3\nchr1\t154669941\t154842754\tuc021pah.1\nchr1\t154897207\t154909484\tuc001ffq.3\nchr1\t154916558\t154928567\tuc001ffr.3\nchr1\t154929501\t154934258\tuc001fft.3\nchr1\t154934773\t154943223\tuc001ffw.3\nchr1\t154947117\t154951725\tuc001fgb.3\nchr1\t154948168\t154948259\tuc021pai.1\nchr1\t154955769\t154965587\tuc001fgf.2\nchr1\t154966061\t154966791\tuc001fgi.3\nchr1\t154975105\t154991001\tuc010peq.3\nchr1\t154979449\t154979509\tuc021pal.1\nchr1\t154991002\t155006257\tuc001fgm.3\nchr1\t155006281\t155023406\tuc001fgn.2\nchr1\t155017667\t155036467\tuc021pan.2\nchr1\t155023747\t155035252\tuc001fgr.2\nchr1\t155051347\t155060014\tuc001fhf.3\nchr1\t155100348\t155107386\tuc001fhh.3\nchr1\t155108287\t155111334\tuc001fhj.4\nchr1\t155112366\t155112883\tuc001fhm.3\nchr1\t155141883\t155145804\tuc001fho.3\nchr1\t155146262\t155157447\tuc001fhs.2\nchr1\t155155666\t155157427\tuc021pao.2\nchr1\t155158299\t155162706\tuc031ppv.1\nchr1\t155161986\t155162007\tuc021par.1\nchr1\t155164967\t155165063\tuc021pas.1\nchr1\t155165378\t155177772\tuc001fix.3\nchr1\t155178489\t155183624\tuc001fjb.3\nchr1\t155183615\t155188809\tuc001fjd.3\nchr1\t155203712\t155204236\tuc021pav.1\nchr1\t155204238\t155214653\tuc001fjl.3\nchr1\t155216995\t155225274\tuc001fjm.3\nchr1\t155225769\t155232176\tuc001fjs.3\nchr1\t155232658\t155243281\tuc001fjw.3\nchr1\t155247217\t155259639\tuc001fjz.2\nchr1\t155259083\t155271225\tuc001fkb.4\nchr1\t155278538\t155290457\tuc001fkc.2\nchr1\t155290250\t155293938\tuc001fki.3\nchr1\t155290639\t155300909\tuc001fkj.2\nchr1\t155305051\t155532324\tuc001fkt.3\nchr1\t155402970\t155404053\tuc010pgd.2\nchr1\t155403092\t155403473\tuc010pgc.1\nchr1\t155531771\t155533735\tuc010pge.2\nchr1\t155531863\t155533735\tuc001fkv.3\nchr1\t155579960\t155584758\tuc001fky.4\nchr1\t155596545\t155618335\tuc001flf.3\nchr1\t155658881\t155708800\tuc001flr.3\nchr1\t155715558\t155718322\tuc010pgo.2\nchr1\t155716586\t155720673\tuc031pqb.1\nchr1\t155719509\t155826972\tuc001fly.1\nchr1\t155829259\t155854990\tuc001fmg.3\nchr1\t155867598\t155880706\tuc031pqc.1\nchr1\t155882835\t155904188\tuc001fmi.1\nchr1\t155889699\t155889833\tuc001fmk.1\nchr1\t155895748\t155895877\tuc001fmn.1\nchr1\t155911479\t155912625\tuc010pgs.2\nchr1\t155916629\t155948336\tuc001fmt.2\nchr1\t155978838\t155990758\tuc001fmx.3\nchr1\t156005091\t156023516\tuc001fna.3\nchr1\t156024516\t156028605\tuc001fnb.3\nchr1\t156030965\t156040295\tuc001fnc.3\nchr1\t156041803\t156051789\tuc001fnd.4\nchr1\t156084460\t156109880\tuc001fni.3\nchr1\t156104903\t156107058\tuc009wrp.3\nchr1\t156123321\t156147542\tuc009wrq.3\nchr1\t156163729\t156182587\tuc001fnp.3\nchr1\t156182778\t156213123\tuc021pbb.1\nchr1\t156211950\t156213123\tuc001fnt.3\nchr1\t156213111\t156217908\tuc010phh.2\nchr1\t156219014\t156252620\tuc001foc.4\nchr1\t156254069\t156262234\tuc009wrw.3\nchr1\t156262477\t156265480\tuc001foh.4\nchr1\t156268414\t156269428\tuc001fok.3\nchr1\t156278751\t156308206\tuc001fol.2\nchr1\t156307104\t156316785\tuc001foo.3\nchr1\t156338979\t156355013\tuc010pho.3\nchr1\t156374048\t156377645\tuc001fot.1\nchr1\t156374054\t156399340\tuc001fou.1\nchr1\t156390132\t156390221\tuc001foz.1\nchr1\t156433512\t156460391\tuc001fpb.4\nchr1\t156453889\t156454002\tuc021pbe.1\nchr1\t156495196\t156542396\tuc001fpf.3\nchr1\t156549518\t156556562\tuc021pbf.1\nchr1\t156561557\t156564091\tuc001fph.3\nchr1\t156564099\t156571279\tuc001fpl.3\nchr1\t156589085\t156595517\tuc001fpn.1\nchr1\t156589085\t156594259\tuc031pqq.1\nchr1\t156611456\t156613427\tuc021pbg.1\nchr1\t156611739\t156629324\tuc001fpp.3\nchr1\t156638555\t156647189\tuc001fpq.3\nchr1\t156669399\t156675459\tuc001fpr.3\nchr1\t156692412\t156697705\tuc001fps.1\nchr1\t156698262\t156706752\tuc001fpu.3\nchr1\t156707093\t156710923\tuc001fpx.1\nchr1\t156711898\t156721543\tuc001fpy.4\nchr1\t156737273\t156770609\tuc001fqa.3\nchr1\t156776034\t156786640\tuc009wsh.2\nchr1\t156810664\t156828712\tuc010pht.2\nchr1\t156830670\t156851642\tuc001fqh.1\nchr1\t156863522\t156886226\tuc001fqj.1\nchr1\t156890423\t156902880\tuc001fqm.2\nchr1\t156904631\t157015162\tuc001fqn.3\nchr1\t156905922\t156906036\tuc021pbj.1\nchr1\t157061834\t157069600\tuc001fqq.2\nchr1\t157094458\t157108383\tuc001fqr.2\nchr1\t157098153\t157098463\tuc001fqs.3\nchr1\t157483166\t157522310\tuc009wsm.3\nchr1\t157543538\t157567870\tuc001fqw.3\nchr1\t157647977\t157670647\tuc001frb.3\nchr1\t157715522\t157746922\tuc001fre.2\nchr1\t157764193\t157789940\tuc001frg.3\nchr1\t157800703\t157811634\tuc001frk.4\nchr1\t157895763\t157918861\tuc001frl.1\nchr1\t157963062\t158065844\tuc001frn.4\nchr1\t158066315\t158069836\tuc001frp.2\nchr1\t158101833\t158110430\tuc001frq.3\nchr1\t158149736\t158156216\tuc001frr.3\nchr1\t158169170\t158173667\tuc001frs.1\nchr1\t158223926\t158228058\tuc001frt.3\nchr1\t158259562\t158264564\tuc001fru.3\nchr1\t158297739\t158301321\tuc001frx.3\nchr1\t158323485\t158327343\tuc001fse.3\nchr1\t158368311\t158369256\tuc010pih.2\nchr1\t158389717\t158390656\tuc010pii.2\nchr1\t158435351\t158436293\tuc010pij.2\nchr1\t158444244\t158464676\tuc001fso.1\nchr1\t158449667\t158450675\tuc010pik.2\nchr1\t158516917\t158517895\tuc010pil.2\nchr1\t158532440\t158533394\tuc010pim.2\nchr1\t158548708\t158549689\tuc010pin.2\nchr1\t158576228\t158577170\tuc010pio.2\nchr1\t158580495\t158656506\tuc001fst.1\nchr1\t158669467\t158670442\tuc001fsu.1\nchr1\t158686957\t158687905\tuc021pbn.1\nchr1\t158724605\t158725637\tuc001fsw.1\nchr1\t158735533\t158736472\tuc010piq.2\nchr1\t158746471\t158747425\tuc010pir.2\nchr1\t158801167\t158819270\tuc001fsz.1\nchr1\t158901336\t158946849\tuc001ftb.3\nchr1\t158979681\t159024945\tuc010pis.2\nchr1\t159032274\t159046647\tuc001ftj.1\nchr1\t159111400\t159111474\tuc021pbo.1\nchr1\t159141376\t159172932\tuc001ftk.2\nchr1\t159165774\t159172212\tuc001ftm.2\nchr1\t159175048\t159176290\tuc001ftp.4\nchr1\t159259505\t159278014\tuc001ftq.3\nchr1\t159283459\t159284449\tuc010piu.2\nchr1\t159315958\t159438858\tuc001fts.4\nchr1\t159409511\t159410600\tuc010piv.2\nchr1\t159504867\t159505797\tuc010piw.2\nchr1\t159557615\t159558661\tuc001ftv.3\nchr1\t159682078\t159684379\tuc001ftw.3\nchr1\t159750758\t159752333\tuc001ftz.1\nchr1\t159772172\t159786047\tuc001fud.4\nchr1\t159796478\t159807282\tuc001fue.4\nchr1\t159824105\t159832447\tuc001fuh.3\nchr1\t159842153\t159869906\tuc001fui.3\nchr1\t159887896\t159894341\tuc031pqu.1\nchr1\t159896828\t159915386\tuc001fur.2\nchr1\t159921281\t159924044\tuc001fus.3\nchr1\t159931013\t159948876\tuc001fuu.3\nchr1\t159997461\t160001783\tuc001fuv.1\nchr1\t160007256\t160040051\tuc001fuw.2\nchr1\t160051359\t160059212\tuc001fuy.1\nchr1\t160061128\t160068618\tuc009wtf.3\nchr1\t160085519\t160113374\tuc001fvc.3\nchr1\t160121351\t160156767\tuc001fve.4\nchr1\t160160284\t160171676\tuc010pja.2\nchr1\t160171988\t160178659\tuc001fvj.1\nchr1\t160175124\t160185162\tuc001fvk.3\nchr1\t160185504\t160232350\tuc010pjb.1\nchr1\t160258376\t160313354\tuc001fvv.4\nchr1\t160287054\t160288260\tuc001fvw.3\nchr1\t160295893\t160296006\tuc021pbr.1\nchr1\t160313062\t160328742\tuc001fvx.3\nchr1\t160336860\t160342638\tuc001fwa.2\nchr1\t160370363\t160398468\tuc001fwc.2\nchr1\t160454819\t160493052\tuc001fwe.2\nchr1\t160510883\t160549306\tuc001fwh.4\nchr1\t160579890\t160617081\tuc001fwl.4\nchr1\t160650211\t160681641\tuc001fwo.2\nchr1\t160709076\t160724601\tuc001fwq.3\nchr1\t160765863\t160798045\tuc001fwu.4\nchr1\t160799949\t160832692\tuc009wtq.3\nchr1\t160846329\t160854960\tuc001fxc.3\nchr1\t160914815\t160924589\tuc001fxd.3\nchr1\t160965000\t160991133\tuc009wtt.3\nchr1\t161009040\t161014727\tuc031pqv.1\nchr1\t161016731\t161039760\tuc001fxl.3\nchr1\t161040780\t161059385\tuc001fxo.2\nchr1\t161068180\t161070138\tuc001fxr.3\nchr1\t161070345\t161087866\tuc001fxu.3\nchr1\t161087861\t161090984\tuc001fxv.2\nchr1\t161090768\t161102256\tuc001fxz.3\nchr1\t161123533\t161128646\tuc001fyd.4\nchr1\t161129253\t161135516\tuc010pkd.2\nchr1\t161136180\t161141010\tuc001fyg.2\nchr1\t161141099\t161147758\tuc001fys.2\nchr1\t161159537\t161168845\tuc001fyt.4\nchr1\t161171936\t161184184\tuc001fyw.3\nchr1\t161185086\t161189038\tuc001fyz.1\nchr1\t161192082\t161193418\tuc001fzc.1\nchr1\t161195832\t161200407\tuc001fzd.3\nchr1\t161196975\t161197051\tuc031pqw.1\nchr1\t161199455\t161208000\tuc001fzp.3\nchr1\t161228516\t161255240\tuc001gad.3\nchr1\t161274524\t161279762\tuc001gaf.4\nchr1\t161284165\t161334535\tuc001gag.3\nchr1\t161334520\t161337673\tuc001gal.4\nchr1\t161369489\t161369562\tuc021pbx.1\nchr1\t161390660\t161390733\tuc021pby.1\nchr1\t161391882\t161391954\tuc021pbz.1\nchr1\t161397866\t161397940\tuc021pca.1\nchr1\t161409960\t161410032\tuc021pcb.1\nchr1\t161410614\t161410686\tuc021pcc.1\nchr1\t161411322\t161411405\tuc021pcd.1\nchr1\t161413093\t161413164\tuc021pce.1\nchr1\t161417017\t161417089\tuc021pcf.1\nchr1\t161417374\t161417446\tuc021pcg.1\nchr1\t161418032\t161418104\tuc021pch.1\nchr1\t161418740\t161418823\tuc021pci.1\nchr1\t161420466\t161420537\tuc021pcj.1\nchr1\t161424397\t161424469\tuc021pck.1\nchr1\t161424755\t161424827\tuc021pcl.1\nchr1\t161425413\t161425485\tuc021pcm.1\nchr1\t161426121\t161426204\tuc021pcn.1\nchr1\t161427897\t161427968\tuc021pco.1\nchr1\t161431808\t161431880\tuc021pcp.1\nchr1\t161432165\t161432237\tuc021pcq.1\nchr1\t161432823\t161432895\tuc021pcr.1\nchr1\t161433531\t161433614\tuc021pcs.1\nchr1\t161435257\t161435328\tuc021pct.1\nchr1\t161439188\t161439260\tuc021pcu.1\nchr1\t161439546\t161439618\tuc021pcv.1\nchr1\t161440204\t161440276\tuc021pcw.1\nchr1\t161440912\t161440995\tuc021pcx.1\nchr1\t161450355\t161450426\tuc021pcy.1\nchr1\t161475204\t161489360\tuc001gan.3\nchr1\t161492934\t161493006\tuc021pdb.1\nchr1\t161493636\t161493707\tuc021pdc.1\nchr1\t161494035\t161496687\tuc001gaq.3\nchr1\t161500131\t161500214\tuc021pdd.1\nchr1\t161500902\t161500974\tuc021pde.1\nchr1\t161501914\t161501986\tuc021pdf.1\nchr1\t161510030\t161510104\tuc021pdg.1\nchr1\t161511550\t161519818\tuc001gar.3\nchr1\t161551128\t161571010\tuc021pdi.2\nchr1\t161574587\t161574659\tuc021pdk.1\nchr1\t161575848\t161578341\tuc010pkp.1\nchr1\t161581735\t161581819\tuc021pdl.1\nchr1\t161582507\t161582579\tuc021pdm.1\nchr1\t161591464\t161591538\tuc021pdn.1\nchr1\t161592987\t161601252\tuc009wul.3\nchr1\t161632904\t161648444\tuc001gaz.2\nchr1\t161653494\t161655042\tuc001gbc.3\nchr1\t161676761\t161684142\tuc001gbe.3\nchr1\t161692442\t161697933\tuc001gbi.3\nchr1\t161719580\t161726952\tuc001gbo.3\nchr1\t161736033\t161933860\tuc001gbs.3\nchr1\t161952981\t161993644\tuc001gbu.3\nchr1\t162039580\t162339813\tuc001gbv.2\nchr1\t162126896\t162126972\tuc021pdp.1\nchr1\t162308432\t162308532\tuc021pdq.1\nchr1\t162312335\t162312430\tuc021pdr.1\nchr1\t162343514\t162346644\tuc001gbx.2\nchr1\t162348695\t162356608\tuc010pkt.1\nchr1\t162365055\t162381928\tuc001gbz.1\nchr1\t162467594\t162499419\tuc001gcc.2\nchr1\t162531295\t162569633\tuc001gce.4\nchr1\t162602227\t162750247\tuc001gcg.3\nchr1\t162747518\t162747805\tuc021pds.1\nchr1\t162751900\t162756362\tuc001gch.1\nchr1\t162760495\t162782608\tuc001gci.3\nchr1\t162824086\t162838605\tuc001gck.2\nchr1\t163038395\t163046592\tuc001gcl.4\nchr1\t163112088\t163172963\tuc021pdt.1\nchr1\t163291722\t163325553\tuc001gcr.1\nchr1\t163438285\t163438395\tuc021pdv.1\nchr1\t163479273\t163479385\tuc021pdw.1\nchr1\t164528596\t164821060\tuc001gct.3\nchr1\t164595272\t164651720\tuc001gcu.1\nchr1\t164738352\t164743878\tuc021pdx.1\nchr1\t165171103\t165325478\tuc001gcz.2\nchr1\t165370158\t165414592\tuc001gda.3\nchr1\t165446078\t165551341\tuc001gdc.2\nchr1\t165513477\t165533185\tuc001gde.2\nchr1\t165566149\t165566222\tuc021peb.1\nchr1\t165600109\t165625372\tuc001gdf.3\nchr1\t165631448\t165667900\tuc001gdh.1\nchr1\t165667986\t165679199\tuc001gdi.3\nchr1\t165693527\t165738159\tuc001gdj.5\nchr1\t165738165\t165744685\tuc001gdo.3\nchr1\t165796731\t165880855\tuc001gdp.3\nchr1\t166011480\t166011587\tuc021ped.1\nchr1\t166026689\t166135958\tuc021pee.1\nchr1\t166039068\t166135958\tuc021pef.1\nchr1\t166123979\t166124035\tuc021peg.1\nchr1\t166573152\t166594473\tuc010pld.2\nchr1\t166808723\t166823709\tuc001gdt.1\nchr1\t166825748\t166845654\tuc001gdw.3\nchr1\t166882440\t166944561\tuc001gdx.2\nchr1\t166958518\t166991447\tuc001gdy.1\nchr1\t167022081\t167059868\tuc001gea.1\nchr1\t167064070\t167098402\tuc001geb.1\nchr1\t167144598\t167165042\tuc021pei.1\nchr1\t167190065\t167396582\tuc001gee.3\nchr1\t167399876\t167487847\tuc001gei.4\nchr1\t167510250\t167523056\tuc001gel.3\nchr1\t167599473\t167675486\tuc001gem.3\nchr1\t167683961\t167684033\tuc021pej.1\nchr1\t167684724\t167684796\tuc021pek.1\nchr1\t167691186\t167761156\tuc001geo.3\nchr1\t167778624\t167883453\tuc001ger.3\nchr1\t167885912\t167906307\tuc001get.3\nchr1\t167905796\t168045083\tuc001gex.3\nchr1\t168048779\t168106811\tuc009wvo.4\nchr1\t168148170\t168171351\tuc001gfg.3\nchr1\t168195254\t168212088\tuc001gfi.4\nchr1\t168214818\t168216668\tuc010plo.2\nchr1\t168218461\t168220378\tuc001gfk.2\nchr1\t168250277\t168283664\tuc001gfl.3\nchr1\t168344761\t168344859\tuc021pel.1\nchr1\t168369426\t168391894\tuc021pem.1\nchr1\t168510002\t168513235\tuc001gfn.4\nchr1\t168545710\t168551315\tuc001gfo.2\nchr1\t168664694\t168698442\tuc001gfp.3\nchr1\t168756178\t168762126\tuc001gfq.3\nchr1\t169075946\t169101960\tuc001gfr.1\nchr1\t169101768\t169337186\tuc001gfu.3\nchr1\t169337193\t169365780\tuc001gfy.3\nchr1\t169364113\t169396670\tuc001gfz.1\nchr1\t169433148\t169455208\tuc001gge.4\nchr1\t169481191\t169555769\tuc001ggg.1\nchr1\t169558087\t169599377\tuc001ggi.4\nchr1\t169659805\t169680843\tuc001ggk.3\nchr1\t169691780\t169703220\tuc001ggm.4\nchr1\t169761669\t169764061\tuc001ggn.4\nchr1\t169764549\t169822229\tuc001ggq.3\nchr1\t169822214\t169863100\tuc001ggs.3\nchr1\t169828896\t169829193\tuc021peo.1\nchr1\t169890469\t170043879\tuc001ggv.3\nchr1\t170115187\t170136923\tuc009wvv.1\nchr1\t170120518\t170120603\tuc021per.1\nchr1\t170120518\t170120603\tuc021peq.1\nchr1\t170240545\t170253349\tuc001ggx.3\nchr1\t170429593\t170489887\tuc001ggy.1\nchr1\t170501262\t170522974\tuc001gha.2\nchr1\t170633312\t170708541\tuc001ghf.3\nchr1\t170904611\t171033906\tuc010plz.2\nchr1\t171060017\t171086959\tuc001ghh.3\nchr1\t171070868\t171070947\tuc021pes.1\nchr1\t171070879\t171070939\tuc031prg.1\nchr1\t171106878\t171130702\tuc001ghj.1\nchr1\t171154387\t171181822\tuc001ghk.1\nchr1\t171217662\t171255113\tuc001ghl.3\nchr1\t171223044\t171223161\tuc021pet.1\nchr1\t171283485\t171311223\tuc001gho.3\nchr1\t171308034\t171310463\tuc010pmf.2\nchr1\t171454665\t171562650\tuc010pmg.2\nchr1\t171604556\t171621773\tuc001ghu.3\nchr1\t171669295\t171711379\tuc001ghx.2\nchr1\t171750760\t171766856\tuc001ghz.3\nchr1\t171810617\t172381857\tuc001gie.4\nchr1\t171964791\t171964994\tuc021peu.1\nchr1\t172106018\t172113975\tuc021pev.2\nchr1\t172107947\t172108028\tuc021pew.1\nchr1\t172157538\t172157607\tuc021pex.1\nchr1\t172389827\t172437969\tuc001gik.3\nchr1\t172410596\t172413230\tuc001gio.3\nchr1\t172502259\t172580973\tuc001giq.4\nchr1\t172628184\t172636012\tuc001gis.3\nchr1\t173010359\t173020103\tuc001giu.2\nchr1\t173152869\t173176471\tuc001giw.3\nchr1\t173204198\t173446294\tuc001gix.1\nchr1\t173387087\t173430501\tuc010pmp.1\nchr1\t173446485\t173457946\tuc001giy.1\nchr1\t173469603\t173572233\tuc001giz.2\nchr1\t173577474\t173639001\tuc001gja.1\nchr1\t173604660\t173606272\tuc021pez.1\nchr1\t173684079\t173755840\tuc001gjc.3\nchr1\t173768687\t173793270\tuc001gje.4\nchr1\t173793796\t173827682\tuc001gjh.2\nchr1\t173832385\t173833079\tuc021pfa.1\nchr1\t173833038\t173837125\tuc001gjk.3\nchr1\t173833312\t173833355\tuc009wwi.1\nchr1\t173834487\t173834568\tuc009wwk.1\nchr1\t173834770\t173834824\tuc009wwl.3\nchr1\t173835105\t173835166\tuc001gjn.1\nchr1\t173835448\t173835509\tuc009wwm.1\nchr1\t173836016\t173836076\tuc009wwo.1\nchr1\t173836811\t173836883\tuc001gjo.1\nchr1\t173837492\t173855774\tuc009wwp.1\nchr1\t173867684\t173867712\tuc021pfb.1\nchr1\t173872941\t173886516\tuc001gjt.3\nchr1\t173900351\t173962210\tuc001gju.4\nchr1\t174128551\t174927327\tuc001gjx.3\nchr1\t174417211\t174418683\tuc001gka.1\nchr1\t174417553\t174418334\tuc010pmu.1\nchr1\t174968891\t174981163\tuc001gkj.1\nchr1\t174982093\t174992591\tuc001gkk.3\nchr1\t175036993\t175117202\tuc001gkl.1\nchr1\t175126122\t175161949\tuc001gkn.3\nchr1\t175291934\t175712752\tuc009wwu.1\nchr1\t175526123\t175533005\tuc001gkr.1\nchr1\t175913966\t176176370\tuc001gku.1\nchr1\t175937532\t175937676\tuc001gkx.1\nchr1\t176432306\t176811970\tuc001gkz.3\nchr1\t176830202\t177134024\tuc001glc.3\nchr1\t176998498\t176998581\tuc021pfc.1\nchr1\t177140632\t177251558\tuc001glf.3\nchr1\t177897488\t177939050\tuc001gli.1\nchr1\t178060642\t178062735\tuc001gln.1\nchr1\t178062863\t178448648\tuc001glq.3\nchr1\t178482211\t178491789\tuc001glt.2\nchr1\t178511930\t178518024\tuc001glx.1\nchr1\t178530047\t178530164\tuc021pff.1\nchr1\t178646883\t178646969\tuc021pfg.1\nchr1\t178678037\t178678110\tuc021pfh.1\nchr1\t178694299\t178889237\tuc001glz.3\nchr1\t178818669\t178840215\tuc001gma.3\nchr1\t178995073\t179045702\tuc001gmc.3\nchr1\t179051111\t179065129\tuc001gmd.3\nchr1\t179068461\t179112224\tuc001gmi.4\nchr1\t179170962\t179170982\tuc021pfi.1\nchr1\t179262848\t179327814\tuc001gml.3\nchr1\t179334854\t179523870\tuc001gmo.3\nchr1\t179519673\t179545084\tuc001gmq.4\nchr1\t179556206\t179556240\tuc021pfk.1\nchr1\t179556492\t179556554\tuc001gmt.3\nchr1\t179556689\t179556738\tuc010pnm.1\nchr1\t179556805\t179556836\tuc001gmu.3\nchr1\t179556860\t179556891\tuc001gmv.3\nchr1\t179557007\t179557111\tuc001gmw.3\nchr1\t179557405\t179557438\tuc001gmx.3\nchr1\t179557454\t179557483\tuc021pfl.1\nchr1\t179557496\t179557540\tuc001gmz.1\nchr1\t179557562\t179557602\tuc001gna.3\nchr1\t179557656\t179557734\tuc001gnb.3\nchr1\t179557814\t179557850\tuc001gnc.1\nchr1\t179558162\t179558192\tuc010pnn.1\nchr1\t179558664\t179558701\tuc001gnd.3\nchr1\t179558711\t179558760\tuc001gne.3\nchr1\t179558972\t179559006\tuc010pno.2\nchr1\t179560756\t179660407\tuc010pnp.2\nchr1\t179712297\t179785333\tuc001gnj.3\nchr1\t179809101\t179846941\tuc001gnk.3\nchr1\t179828164\t179846941\tuc001gnn.3\nchr1\t179851176\t179889212\tuc001gnp.2\nchr1\t179923907\t180084015\tuc001gnt.3\nchr1\t180123967\t180167169\tuc001gnz.3\nchr1\t180167143\t180169859\tuc001god.4\nchr1\t180184275\t180184348\tuc021pfo.1\nchr1\t180199432\t180244188\tuc001goe.2\nchr1\t180238797\t180243816\tuc001gof.2\nchr1\t180257351\t180472022\tuc001gog.3\nchr1\t180318292\t180318386\tuc021pfp.1\nchr1\t180407448\t180407525\tuc021pfq.1\nchr1\t180528109\t180535654\tuc001goh.1\nchr1\t180601145\t180859415\tuc001goi.3\nchr1\t180882312\t180915239\tuc001gok.2\nchr1\t180942175\t180992046\tuc021pfr.1\nchr1\t181002560\t181031074\tuc001goq.2\nchr1\t181057637\t181059979\tuc001got.4\nchr1\t181143619\t181151342\tuc009wxq.3\nchr1\t181205523\t181207740\tuc031pri.1\nchr1\t181382578\t181382716\tuc001gov.3\nchr1\t181452685\t181775921\tuc009wxt.3\nchr1\t181456006\t181456111\tuc021pfs.1\nchr1\t181740701\t181740780\tuc021pft.1\nchr1\t182023704\t182030847\tuc001goz.3\nchr1\t182350838\t182360539\tuc001gpa.2\nchr1\t182367251\t182369751\tuc001gpe.3\nchr1\t182376755\t182383948\tuc009wxv.1\nchr1\t182419255\t182529732\tuc009wxw.3\nchr1\t182542768\t182558394\tuc009wxz.2\nchr1\t182567757\t182573548\tuc001gpl.4\nchr1\t182584274\t182585764\tuc021pfy.1\nchr1\t182615791\t182642067\tuc001gpm.1\nchr1\t182758583\t182799519\tuc009wyb.3\nchr1\t182808438\t182857117\tuc001gpr.3\nchr1\t182868999\t182922553\tuc001gpu.3\nchr1\t182992594\t183114727\tuc001gpy.4\nchr1\t183155173\t183214262\tuc001gqa.2\nchr1\t183217371\t183387634\tuc001gqc.2\nchr1\t183430010\t183441117\tuc001gqe.3\nchr1\t183441505\t183523328\tuc001gqf.3\nchr1\t183524696\t183560056\tuc001gqk.4\nchr1\t183595327\t183605076\tuc021pgb.2\nchr1\t183605207\t183897666\tuc001gqm.3\nchr1\t183615410\t183622448\tuc001gqn.3\nchr1\t183904965\t184006863\tuc001gqr.3\nchr1\t184020810\t184043344\tuc001gqt.4\nchr1\t184356149\t184598155\tuc001gqv.1\nchr1\t184659624\t184724041\tuc010pok.2\nchr1\t184727265\t184730133\tuc001gqz.1\nchr1\t184760158\t184943718\tuc001gra.4\nchr1\t185014550\t185071740\tuc001grc.1\nchr1\t185087217\t185126116\tuc001grf.4\nchr1\t185126191\t185260913\tuc001grg.4\nchr1\t185220508\t185220534\tuc021pgd.1\nchr1\t185265521\t185286461\tuc001grl.3\nchr1\t185292978\t185304171\tuc001grn.4\nchr1\t185405427\t185405453\tuc021pge.1\nchr1\t185527511\t185597620\tuc001gro.3\nchr1\t185576315\t185591914\tuc001grp.1\nchr1\t185703682\t186160085\tuc001grq.1\nchr1\t186029866\t186446655\tuc021pgf.1\nchr1\t186265404\t186283688\tuc001gru.4\nchr1\t186280785\t186344457\tuc001grv.3\nchr1\t186348898\t186390503\tuc021pgj.1\nchr1\t186369703\t186370587\tuc001gry.3\nchr1\t186412697\t186430240\tuc001gsa.4\nchr1\t186640943\t186649559\tuc001gsb.3\nchr1\t186798031\t186958113\tuc001gsc.3\nchr1\t187610357\t187612988\tuc001gsd.3\nchr1\t190066796\t190446759\tuc001gse.1\nchr1\t190447389\t190450524\tuc001gsf.3\nchr1\t190594019\t190770788\tuc021pgm.2\nchr1\t192127591\t192154945\tuc001gsg.3\nchr1\t192286121\t192336414\tuc001gsh.3\nchr1\t192544856\t192549159\tuc001gsi.1\nchr1\t192605267\t192629440\tuc001gsk.3\nchr1\t192778168\t192781407\tuc001gsl.3\nchr1\t192844815\t192845115\tuc021pgn.1\nchr1\t192981495\t193028523\tuc001gsm.3\nchr1\t193026410\t193026545\tuc021pgo.1\nchr1\t193027466\t193029189\tuc001gsr.1\nchr1\t193028551\t193055115\tuc001gss.3\nchr1\t193065594\t193074608\tuc001gsz.2\nchr1\t193091087\t193223942\tuc001gtb.3\nchr1\t193105632\t193105713\tuc021pgq.1\nchr1\t193147859\t193155743\tuc001gtc.4\nchr1\t196194912\t196577499\tuc001gtd.1\nchr1\t196551542\t196551611\tuc021pgs.1\nchr1\t196621007\t196716634\tuc001gtj.4\nchr1\t196743929\t196763203\tuc001gtl.3\nchr1\t196912933\t196928356\tuc001gtq.1\nchr1\t196946666\t196978803\tuc001gts.4\nchr1\t197008320\t197036397\tuc001gtt.1\nchr1\t197053256\t197115824\tuc001gtu.3\nchr1\t197122813\t197169672\tuc001gtx.1\nchr1\t197237333\t197447585\tuc001gtz.3\nchr1\t197473878\t197744623\tuc021pgu.1\nchr1\t197871681\t197876497\tuc001guh.3\nchr1\t197886516\t197899273\tuc001guk.1\nchr1\t198126107\t198291548\tuc001gun.4\nchr1\t198492351\t198510075\tuc001gup.3\nchr1\t198608097\t198726605\tuc001gur.2\nchr1\t198777131\t198906558\tuc021pgz.1\nchr1\t198828001\t198828111\tuc001gux.1\nchr1\t198828172\t198828282\tuc001guy.3\nchr1\t198975168\t198990166\tuc001gva.4\nchr1\t199996729\t200146550\tuc001gvb.4\nchr1\t200023188\t200023293\tuc021pha.1\nchr1\t200311671\t200342920\tuc001gvd.1\nchr1\t200375419\t200379166\tuc001gve.3\nchr1\t200380927\t200444641\tuc010ppi.1\nchr1\t200520624\t200589862\tuc010ppk.1\nchr1\t200613164\t200639126\tuc009wzk.3\nchr1\t200708685\t200829831\tuc001gvk.3\nchr1\t200842082\t200843306\tuc001gvn.2\nchr1\t200860626\t200884864\tuc001gvo.4\nchr1\t200898071\t200935796\tuc001gvp.1\nchr1\t200938513\t200992828\tuc001gvs.2\nchr1\t200993076\t200997920\tuc001gvu.3\nchr1\t201008639\t201081694\tuc001gvv.3\nchr1\t201083080\t201084500\tuc031prl.1\nchr1\t201103899\t201123632\tuc001gvy.3\nchr1\t201159952\t201198080\tuc001gwc.3\nchr1\t201252579\t201302121\tuc001gwd.3\nchr1\t201328135\t201346828\tuc001gwf.4\nchr1\t201349965\t201368669\tuc001gwm.3\nchr1\t201372894\t201390874\tuc021phd.1\nchr1\t201434606\t201438299\tuc031prm.1\nchr1\t201434606\t201438299\tuc001gwq.4\nchr1\t201452657\t201475967\tuc021phh.1\nchr1\t201489031\t201489720\tuc010ppt.3\nchr1\t201604354\t201606516\tuc001gwt.1\nchr1\t201617449\t201796102\tuc001gwu.3\nchr1\t201688635\t201688755\tuc031prn.1\nchr1\t201777738\t201777830\tuc021phj.1\nchr1\t201798287\t201853422\tuc001gwz.3\nchr1\t201857804\t201861715\tuc001gxa.3\nchr1\t201865583\t201915716\tuc021phl.1\nchr1\t201924618\t201939789\tuc001gxc.3\nchr1\t201951765\t201975275\tuc001gxd.3\nchr1\t201979689\t201986315\tuc001gxh.4\nchr1\t202092028\t202098634\tuc001gxj.3\nchr1\t202102531\t202113871\tuc001gxk.2\nchr1\t202116140\t202130716\tuc010ppx.2\nchr1\t202152694\t202156267\tuc009xaa.2\nchr1\t202156130\t202158577\tuc001gxs.3\nchr1\t202163117\t202288889\tuc001gxu.3\nchr1\t202300784\t202311094\tuc001gxx.4\nchr1\t202317829\t202557697\tuc001gya.2\nchr1\t202379235\t202379335\tuc021phn.1\nchr1\t202559724\t202679551\tuc010pqb.2\nchr1\t202696531\t202777549\tuc001gyf.3\nchr1\t202780073\t202781041\tuc031prp.1\nchr1\t202794328\t202795421\tuc021php.1\nchr1\t202827080\t202830736\tuc001gyj.3\nchr1\t202830881\t202844369\tuc001gyk.1\nchr1\t202847409\t202858385\tuc001gyl.3\nchr1\t202860229\t202896371\tuc001gyo.1\nchr1\t202909959\t202927524\tuc001gyq.5\nchr1\t202931000\t202936404\tuc001gyt.2\nchr1\t202955579\t202976393\tuc021phr.1\nchr1\t202976533\t202993197\tuc001gyu.1\nchr1\t203003611\t203047864\tuc009xaj.3\nchr1\t203052256\t203055166\tuc001gzd.4\nchr1\t203096835\t203136533\tuc001gzf.1\nchr1\t203097405\t203136533\tuc009xak.1\nchr1\t203136938\t203144942\tuc001gzh.1\nchr1\t203148058\t203155922\tuc001gzi.2\nchr1\t203185206\t203198860\tuc001gzn.2\nchr1\t203267885\t203274453\tuc009xao.2\nchr1\t203274663\t203278729\tuc001gzq.3\nchr1\t203309751\t203320289\tuc001gzr.3\nchr1\t203444882\t203460479\tuc001gzt.3\nchr1\t203463270\t203478077\tuc001gzu.1\nchr1\t203595914\t203713209\tuc001gzw.3\nchr1\t203696748\t203696784\tuc010pqk.1\nchr1\t203698708\t203698833\tuc001gzy.1\nchr1\t203699704\t203700979\tuc031prr.1\nchr1\t203734283\t203745480\tuc001haa.3\nchr1\t203764750\t203823256\tuc001hac.3\nchr1\t203766650\t203769590\tuc021phs.1\nchr1\t203830739\t203840280\tuc001hai.3\nchr1\t203968378\t203968471\tuc021pht.1\nchr1\t204001574\t204010392\tuc010pqo.1\nchr1\t204042245\t204096871\tuc001ham.3\nchr1\t204100189\t204121307\tuc001hao.4\nchr1\t204110535\t204112137\tuc001hap.3\nchr1\t204123943\t204135465\tuc001haq.2\nchr1\t204159468\t204165619\tuc001har.3\nchr1\t204167287\t204183220\tuc001has.1\nchr1\t204187978\t204329057\tuc001hau.4\nchr1\t204337557\t204338847\tuc010pqu.1\nchr1\t204372491\t204380944\tuc001hav.4\nchr1\t204379010\t204380945\tuc031prt.1\nchr1\t204391757\t204459474\tuc001haw.3\nchr1\t204475654\t204475727\tuc021phv.1\nchr1\t204476157\t204476230\tuc021phw.1\nchr1\t204485506\t204527248\tuc001hba.3\nchr1\t204586302\t204654597\tuc001hbf.1\nchr1\t204595902\t204598840\tuc031pru.1\nchr1\t204676447\t204676558\tuc021phz.1\nchr1\t204797781\t204991950\tuc001hbj.3\nchr1\t204981852\t204991950\tuc001hbo.2\nchr1\t204989426\t204991950\tuc001hbp.1\nchr1\t205012339\t205047171\tuc001hbr.3\nchr1\t205052256\t205053588\tuc001hbt.3\nchr1\t205055269\t205091150\tuc001hbu.2\nchr1\t205111630\t205180727\tuc001hbw.3\nchr1\t205197037\t205242471\tuc021pia.1\nchr1\t205271190\t205290883\tuc001hce.3\nchr1\t205305192\t205326218\tuc031prx.1\nchr1\t205342379\t205356568\tuc001hch.1\nchr1\t205350505\t205391214\tuc001hcj.2\nchr1\t205417429\t205417526\tuc010prh.1\nchr1\t205425185\t205438152\tuc001hco.2\nchr1\t205443270\t205443343\tuc021pib.1\nchr1\t205473683\t205495965\tuc010pri.2\nchr1\t205473683\t205501921\tuc001hcr.3\nchr1\t205523400\t205525763\tuc001hcu.2\nchr1\t205538111\t205572046\tuc001hcv.4\nchr1\t205564168\t205564275\tuc021pic.1\nchr1\t205626980\t205649630\tuc001hda.1\nchr1\t205681946\t205719372\tuc001hdb.3\nchr1\t205737113\t205744610\tuc001hde.4\nchr1\t205758220\t205782161\tuc001hdh.1\nchr1\t205765004\t205765744\tuc001hdi.1\nchr1\t205797149\t205819276\tuc001hdj.3\nchr1\t205831206\t205865215\tuc001hdk.1\nchr1\t205882176\t205912588\tuc001hdp.3\nchr1\t206138910\t206155074\tuc001hdr.4\nchr1\t206224282\t206231482\tuc001hds.2\nchr1\t206238881\t206288236\tuc001hdt.2\nchr1\t206317458\t206332104\tuc001hdu.3\nchr1\t206516199\t206637783\tuc001hdy.3\nchr1\t206643585\t206670223\tuc001hdz.2\nchr1\t206680878\t206762616\tuc001hed.3\nchr1\t206764973\t206785904\tuc001heh.2\nchr1\t206808880\t206822542\tuc001hej.3\nchr1\t206858364\t206907630\tuc001hem.2\nchr1\t206940947\t206945839\tuc001hen.1\nchr1\t206972214\t207016326\tuc001heo.3\nchr1\t207039153\t207042568\tuc001her.3\nchr1\t207070787\t207077484\tuc001heu.2\nchr1\t207076630\t207095378\tuc001hey.3\nchr1\t207101866\t207119811\tuc001hez.3\nchr1\t207131311\t207143970\tuc001hfa.4\nchr1\t207178153\t207178230\tuc021pih.1\nchr1\t207191865\t207206101\tuc001hfd.2\nchr1\t207217193\t207224422\tuc001hfe.1\nchr1\t207226619\t207251162\tuc001hfg.3\nchr1\t207262211\t207273337\tuc001hfj.3\nchr1\t207277510\t207277617\tuc001hfn.1\nchr1\t207277606\t207318317\tuc001hfo.3\nchr1\t207494816\t207534311\tuc001hfr.4\nchr1\t207627644\t207663240\tuc001hfv.3\nchr1\t207669472\t207815110\tuc001hfx.3\nchr1\t207818457\t207897036\tuc001hga.4\nchr1\t207925382\t207968861\tuc001hgj.3\nchr1\t207975196\t207975868\tuc021pik.2\nchr1\t207991723\t207995941\tuc010psi.2\nchr1\t208039465\t208042417\tuc001hgu.2\nchr1\t208059882\t208084683\tuc001hgw.1\nchr1\t208195587\t208417665\tuc001hgz.3\nchr1\t209602167\t209605892\tuc009xcn.3\nchr1\t209757044\t209787284\tuc001hhd.3\nchr1\t209788217\t209825820\tuc001hhh.3\nchr1\t209796788\t209796855\tuc021pil.1\nchr1\t209848669\t209849735\tuc001hhi.4\nchr1\t209878135\t209908295\tuc001hhk.3\nchr1\t209929393\t209955668\tuc001hho.3\nchr1\t209955661\t209957890\tuc001hhp.1\nchr1\t209958967\t209979520\tuc001hhq.2\nchr1\t210001311\t210030910\tuc001hhr.2\nchr1\t210111518\t210337633\tuc001hhs.5\nchr1\t210404803\t210407466\tuc001hhx.4\nchr1\t210406194\t210416440\tuc001hhy.3\nchr1\t210501595\t210849638\tuc009xcx.3\nchr1\t210851656\t211307457\tuc001hib.2\nchr1\t211432707\t211489725\tuc010psw.2\nchr1\t211500147\t211548286\tuc001hii.3\nchr1\t211556096\t211605877\tuc001hil.4\nchr1\t211649863\t211666259\tuc001hin.2\nchr1\t211748380\t211752099\tuc001hio.1\nchr1\t211836113\t211848972\tuc001hir.2\nchr1\t211916798\t212004114\tuc001hiv.3\nchr1\t212113740\t212209002\tuc001hiw.2\nchr1\t212208918\t212278187\tuc009xdc.3\nchr1\t212250954\t212251027\tuc021pis.1\nchr1\t212317864\t212318301\tuc010ptc.1\nchr1\t212458878\t212535205\tuc001hjb.3\nchr1\t212526159\t212526292\tuc009xdf.1\nchr1\t212537815\t212588267\tuc010pte.2\nchr1\t212606228\t212619721\tuc001hjd.3\nchr1\t212781969\t212794119\tuc021pit.1\nchr1\t212797625\t212800113\tuc010pth.1\nchr1\t212797788\t212800120\tuc001hjk.3\nchr1\t212859758\t212873327\tuc001hjl.2\nchr1\t212899494\t212965139\tuc001hjn.3\nchr1\t212965169\t212990167\tuc001hjo.2\nchr1\t213003484\t213020991\tuc001hjq.3\nchr1\t213029945\t213031480\tuc001hjs.5\nchr1\t213031596\t213072705\tuc001hjt.3\nchr1\t213123886\t213164927\tuc001hjw.3\nchr1\t213165523\t213189168\tuc001hjz.3\nchr1\t213224587\t213446808\tuc010ptr.2\nchr1\t213992977\t214139607\tuc031psa.1\nchr1\t214098091\t214099996\tuc031psb.1\nchr1\t214161277\t214214847\tuc001hkg.2\nchr1\t214454564\t214510477\tuc021pix.1\nchr1\t214522038\t214725024\tuc001hkk.2\nchr1\t214655881\t214656819\tuc010ptz.1\nchr1\t214776531\t214837914\tuc001hkm.3\nchr1\t215256559\t215410436\tuc001hkr.4\nchr1\t215740734\t215795149\tuc001hks.3\nchr1\t215796235\t216596738\tuc001hku.1\nchr1\t216676587\t216896814\tuc001hkw.2\nchr1\t216825011\t216825068\tuc021pjb.1\nchr1\t217603833\t217804409\tuc001hlf.1\nchr1\t217804694\t218040484\tuc001hlh.1\nchr1\t218066241\t218094146\tuc031psc.1\nchr1\t218458628\t218511325\tuc001hlj.3\nchr1\t218517537\t218519020\tuc031psd.1\nchr1\t218518675\t218617961\tuc001hln.3\nchr1\t219254316\t219347130\tuc001hlp.3\nchr1\t219347191\t219386207\tuc001hlq.4\nchr1\t220046618\t220292777\tuc021pjd.1\nchr1\t220087605\t220101993\tuc001hlw.3\nchr1\t220141941\t220220000\tuc001hly.1\nchr1\t220230823\t220263191\tuc001hma.3\nchr1\t220267454\t220321383\tuc001hmc.3\nchr1\t220291194\t220291304\tuc010pui.2\nchr1\t220291498\t220291583\tuc010puj.2\nchr1\t220291547\t220291569\tuc021pje.1\nchr1\t220321609\t220445843\tuc010puk.1\nchr1\t220373883\t220374018\tuc010pul.2\nchr1\t220439520\t220441057\tuc001hmj.2\nchr1\t220701567\t220837799\tuc001hmn.4\nchr1\t220863627\t220872499\tuc001hmp.1\nchr1\t220921675\t220957596\tuc001hmq.3\nchr1\t220960038\t220987741\tuc001hms.3\nchr1\t220999117\t220999235\tuc021pjg.1\nchr1\t221002596\t221005770\tuc001hmu.3\nchr1\t221052742\t221058400\tuc001hmv.4\nchr1\t221503269\t221509638\tuc001hmw.1\nchr1\t221874763\t221915516\tuc001hmy.2\nchr1\t222638346\t222638419\tuc021pjh.1\nchr1\t222646009\t222646043\tuc010puo.1\nchr1\t222646722\t222646767\tuc001hna.1\nchr1\t222646839\t222646870\tuc001hnb.3\nchr1\t222647751\t222647786\tuc010pup.1\nchr1\t222648391\t222648423\tuc021pji.1\nchr1\t222648536\t222648596\tuc001hnd.3\nchr1\t222648680\t222648717\tuc021pjj.1\nchr1\t222649002\t222649064\tuc010puq.2\nchr1\t222649161\t222649251\tuc021pjk.1\nchr1\t222650319\t222650381\tuc001hnf.3\nchr1\t222650411\t222650443\tuc001hng.2\nchr1\t222695601\t222721444\tuc001hnh.1\nchr1\t222731243\t222763275\tuc009xdz.2\nchr1\t222791443\t222841351\tuc001hnl.3\nchr1\t222841354\t222885864\tuc001hnn.3\nchr1\t222885905\t222906106\tuc001hnq.1\nchr1\t222900275\t222946483\tuc001hnr.1\nchr1\t222906202\t222908533\tuc001hns.1\nchr1\t222910557\t222924002\tuc001hnt.3\nchr1\t222988430\t223179337\tuc001hnu.2\nchr1\t223282747\t223316624\tuc001hnw.2\nchr1\t223394160\t223537544\tuc001hny.4\nchr1\t223566714\t223568812\tuc001hoa.2\nchr1\t223714971\t223853436\tuc009xee.2\nchr1\t223900118\t223963720\tuc001hob.4\nchr1\t223967594\t224033674\tuc010pvb.2\nchr1\t224051997\t224052306\tuc021pjm.1\nchr1\t224139721\t224139941\tuc001hof.1\nchr1\t224189608\t224197818\tuc001hog.1\nchr1\t224294983\t224295243\tuc021pjn.1\nchr1\t224301788\t224349749\tuc001hoh.3\nchr1\t224370909\t224381142\tuc001hoj.3\nchr1\t224415035\t224517891\tuc001hok.3\nchr1\t224444705\t224444843\tuc021pjo.1\nchr1\t224544512\t224566223\tuc001hom.2\nchr1\t224572844\t224622001\tuc001hop.4\nchr1\t224585928\t224586013\tuc021pjq.1\nchr1\t224586541\t224586601\tuc021pjr.1\nchr1\t224804178\t224928249\tuc001hos.1\nchr1\t225117355\t225586996\tuc001how.2\nchr1\t225589203\t225615815\tuc001hoy.3\nchr1\t225674533\t225840845\tuc001hpc.1\nchr1\t225888305\t225939945\tuc001hpe.1\nchr1\t225965514\t225978168\tuc001hpg.3\nchr1\t225997796\t226033262\tuc001hpk.3\nchr1\t226033232\t226070420\tuc001hpm.2\nchr1\t226073981\t226076846\tuc001hpo.3\nchr1\t226107576\t226112040\tuc001hpq.4\nchr1\t226124297\t226129083\tuc001hpt.2\nchr1\t226170402\t226187066\tuc001hpu.4\nchr1\t226250407\t226259703\tuc001hpw.3\nchr1\t226271655\t226277994\tuc001hpx.3\nchr1\t226332379\t226374423\tuc001hpy.3\nchr1\t226374532\t226385086\tuc031psl.1\nchr1\t226411382\t226413513\tuc010pvm.2\nchr1\t226418849\t226497204\tuc001hqa.3\nchr1\t226548391\t226595801\tuc001hqd.4\nchr1\t226723318\t226730469\tuc001hqe.2\nchr1\t226736500\t226796915\tuc021pjw.1\nchr1\t226819390\t226926876\tuc010pvo.2\nchr1\t227058272\t227083804\tuc009xeo.1\nchr1\t227127937\t227175246\tuc001hqn.1\nchr1\t227177565\t227505826\tuc001hqr.3\nchr1\t227581291\t227618723\tuc001hqv.3\nchr1\t227751219\t227850164\tuc021pjy.1\nchr1\t227884732\t227885408\tuc021pjz.1\nchr1\t227918889\t227923112\tuc001hrb.3\nchr1\t227922696\t227968932\tuc001hrf.2\nchr1\t228003417\t228034171\tuc001hrh.3\nchr1\t228109164\t228135676\tuc001hri.2\nchr1\t228129290\t228129384\tuc031psm.1\nchr1\t228155293\t228155325\tuc001hrj.3\nchr1\t228155355\t228155417\tuc001hrk.3\nchr1\t228156485\t228156575\tuc021pka.1\nchr1\t228156672\t228156704\tuc021pkb.1\nchr1\t228157022\t228157062\tuc010pvt.1\nchr1\t228157172\t228157203\tuc010pvu.2\nchr1\t228160064\t228160098\tuc001hrn.2\nchr1\t228160168\t228160213\tuc021pkc.1\nchr1\t228194722\t228248972\tuc001hrq.2\nchr1\t228270360\t228286913\tuc001hrr.3\nchr1\t228284963\t228285042\tuc021pkd.1\nchr1\t228288427\t228291022\tuc001hrx.3\nchr1\t228294379\t228297013\tuc001hrz.4\nchr1\t228327928\t228336655\tuc021pkf.1\nchr1\t228337414\t228347527\tuc001hsk.3\nchr1\t228353428\t228369958\tuc001hsl.4\nchr1\t228391206\t228401365\tuc031psn.1\nchr1\t228395830\t228566575\tuc001hsq.2\nchr1\t228581376\t228594517\tuc001hss.3\nchr1\t228595635\t228604583\tuc001hsv.3\nchr1\t228612545\t228613026\tuc001hsx.1\nchr1\t228645064\t228645560\tuc001hsy.3\nchr1\t228645807\t228646259\tuc001hsz.3\nchr1\t228649774\t228649853\tuc021pkh.1\nchr1\t228651845\t228651891\tuc021pki.1\nchr1\t228673888\t228674821\tuc001hta.3\nchr1\t228675067\t228683889\tuc001htb.3\nchr1\t228780393\t228788159\tuc001htd.2\nchr1\t228870823\t228882416\tuc001htf.3\nchr1\t229050379\t229052954\tuc001htg.2\nchr1\t229406808\t229441640\tuc001hth.4\nchr1\t229440128\t229441250\tuc001htk.4\nchr1\t229456751\t229478688\tuc001htl.4\nchr1\t229566992\t229569843\tuc001htm.3\nchr1\t229577043\t229644088\tuc001htn.3\nchr1\t229589676\t229591617\tuc001hto.1\nchr1\t229652328\t229694442\tuc001htp.4\nchr1\t229728865\t229761794\tuc001htq.3\nchr1\t229761980\t229795946\tuc001hts.1\nchr1\t230202955\t230417875\tuc010pwa.1\nchr1\t230457391\t230561674\tuc031psq.1\nchr1\t230778201\t230829731\tuc001htw.3\nchr1\t230838271\t230850336\tuc001hty.4\nchr1\t230883129\t230937749\tuc001htz.1\nchr1\t230972864\t231004302\tuc001hub.3\nchr1\t231010591\t231014761\tuc001hue.1\nchr1\t231041986\t231114618\tuc001huf.4\nchr1\t231114822\t231136479\tuc001huh.3\nchr1\t231154703\t231175995\tuc001hui.2\nchr1\t231298673\t231357314\tuc009xfn.1\nchr1\t231319844\t231323373\tuc031pss.1\nchr1\t231359508\t231376924\tuc001hul.3\nchr1\t231376918\t231413719\tuc001hup.4\nchr1\t231468481\t231473578\tuc001huq.3\nchr1\t231473681\t231490769\tuc001hur.4\nchr1\t231499496\t231560790\tuc001huv.2\nchr1\t231611509\t231612271\tuc021pkl.1\nchr1\t231664398\t231702269\tuc001huw.3\nchr1\t231727037\t231747836\tuc021pkm.2\nchr1\t231762560\t232177019\tuc010pxh.2\nchr1\t231950371\t231954263\tuc001hvd.3\nchr1\t232533711\t232651243\tuc001hvg.3\nchr1\t232940637\t232946092\tuc001hvh.2\nchr1\t233086369\t233114219\tuc001hvj.1\nchr1\t233119881\t233431459\tuc001hvl.2\nchr1\t233463513\t233520894\tuc001hvt.4\nchr1\t233584371\t233584527\tuc021pko.1\nchr1\t233749749\t233808258\tuc010pxo.1\nchr1\t233759897\t233759965\tuc021pkp.1\nchr1\t234040678\t234460262\tuc001hvy.1\nchr1\t234348351\t234350834\tuc001hvz.1\nchr1\t234442212\t234442285\tuc021pkq.1\nchr1\t234509428\t234519795\tuc001hwc.3\nchr1\t234527058\t234614849\tuc001hwd.3\nchr1\t234663636\t234667525\tuc001hwe.3\nchr1\t234740014\t234745271\tuc001hwg.3\nchr1\t234765056\t234770526\tuc021pkr.1\nchr1\t234782034\t234796670\tuc001hwh.3\nchr1\t234859788\t234867390\tuc001hwj.2\nchr1\t235093089\t235099746\tuc001hwk.4\nchr1\t235272657\t235292256\tuc001hwl.3\nchr1\t235291117\t235291252\tuc001hwm.1\nchr1\t235294497\t235324772\tuc001hwn.3\nchr1\t235330209\t235491532\tuc001hwq.3\nchr1\t235353348\t235353431\tuc021pkt.1\nchr1\t235491752\t235507844\tuc001hwv.3\nchr1\t235530727\t235612280\tuc001hxa.1\nchr1\t235610504\t235667781\tuc001hxc.3\nchr1\t235710984\t235814054\tuc001hxh.4\nchr1\t235712454\t235714587\tuc021pku.1\nchr1\t235824330\t236030227\tuc001hxj.3\nchr1\t236016299\t236016360\tuc021pkv.1\nchr1\t236139131\t236228481\tuc001hxo.3\nchr1\t236227659\t236229779\tuc001hxp.1\nchr1\t236305831\t236372209\tuc001hxq.3\nchr1\t236378421\t236445339\tuc001hxt.3\nchr1\t236557679\t236648008\tuc001hxu.1\nchr1\t236686368\t236687808\tuc001hxx.3\nchr1\t236686738\t236716279\tuc001hxy.2\nchr1\t236712304\t236767841\tuc001hyd.2\nchr1\t236849769\t236927558\tuc001hyf.2\nchr1\t236958580\t237067281\tuc001hyi.4\nchr1\t236973802\t236992568\tuc009xgj.1\nchr1\t237167402\t237167718\tuc001hyk.2\nchr1\t237205701\t237997288\tuc001hyl.1\nchr1\t237284106\t237284409\tuc021pkw.1\nchr1\t238025474\t238091619\tuc010pyc.2\nchr1\t238041163\t238054222\tuc001hym.3\nchr1\t238105861\t238105933\tuc021pla.1\nchr1\t238106955\t238107030\tuc021plb.1\nchr1\t238643683\t238649317\tuc001hyn.3\nchr1\t239792372\t240072717\tuc001hyp.3\nchr1\t240170823\t240176560\tuc021pld.1\nchr1\t240255184\t240638489\tuc010pyd.2\nchr1\t240317950\t240318072\tuc021ple.1\nchr1\t240652872\t240775462\tuc001hys.3\nchr1\t240938816\t241520478\tuc001hyv.2\nchr1\t241295571\t241295646\tuc021plg.1\nchr1\t241660856\t241683085\tuc001hyx.3\nchr1\t241695433\t241758949\tuc009xgp.3\nchr1\t241756451\t241803701\tuc001hza.3\nchr1\t241792166\t241799232\tuc001hzd.3\nchr1\t241815579\t241965434\tuc001hzg.2\nchr1\t242011492\t242053241\tuc001hzh.3\nchr1\t242158791\t242162385\tuc001hzk.2\nchr1\t242251688\t242687998\tuc001hzn.2\nchr1\t243218732\t243218763\tuc021plm.1\nchr1\t243219238\t243219328\tuc021pln.1\nchr1\t243219615\t243265046\tuc001hzq.2\nchr1\t243287729\t243418708\tuc021plo.1\nchr1\t243351942\t243352032\tuc021plr.1\nchr1\t243419306\t243663393\tuc001hzw.3\nchr1\t243509477\t243509557\tuc021plt.1\nchr1\t243663020\t244006584\tuc001iab.2\nchr1\t243729624\t243729741\tuc021plv.1\nchr1\t244080703\t244210619\tuc001iac.3\nchr1\t244212240\t244220780\tuc031psv.1\nchr1\t244515936\t244552388\tuc001iah.4\nchr1\t244571793\t244615436\tuc001iaj.3\nchr1\t244624672\t244803662\tuc001iam.3\nchr1\t244816351\t244872334\tuc001iao.3\nchr1\t244998638\t245008359\tuc001iar.3\nchr1\t245003939\t245010243\tuc001iav.3\nchr1\t245013601\t245027827\tuc001iaz.1\nchr1\t245133170\t245251148\tuc001ibc.2\nchr1\t245318286\t245866428\tuc001ibf.1\nchr1\t245533635\t245533719\tuc021plw.1\nchr1\t245912641\t246670644\tuc001ibl.3\nchr1\t246679340\t246687589\tuc021plx.1\nchr1\t246703862\t246729565\tuc001ibn.3\nchr1\t246729638\t246831884\tuc001ibp.3\nchr1\t246887377\t246931440\tuc001ibr.3\nchr1\t246939314\t246955685\tuc001ibs.1\nchr1\t246970416\t246970487\tuc021ply.1\nchr1\t247002401\t247094726\tuc001ibv.2\nchr1\t247148624\t247171395\tuc009xgu.3\nchr1\t247197939\t247242115\tuc001icd.2\nchr1\t247263263\t247267674\tuc001ice.2\nchr1\t247273461\t247275719\tuc001icg.1\nchr1\t247319202\t247335318\tuc001icj.1\nchr1\t247337903\t247338870\tuc001icl.1\nchr1\t247365268\t247365362\tuc021pma.1\nchr1\t247419373\t247420447\tuc010pyu.2\nchr1\t247463621\t247495045\tuc001ico.3\nchr1\t247579457\t247612406\tuc001icr.3\nchr1\t247614330\t247615284\tuc010pyx.2\nchr1\t247654369\t247655711\tuc001icz.2\nchr1\t247681594\t247683942\tuc001idc.3\nchr1\t247693433\t247697141\tuc009xgy.3\nchr1\t247712346\t247739848\tuc001idf.3\nchr1\t247751661\t247752615\tuc010pyy.2\nchr1\t247768887\t247769817\tuc010pyz.2\nchr1\t247835419\t247836343\tuc001idi.1\nchr1\t247875130\t247876057\tuc001idj.1\nchr1\t247920763\t247921708\tuc010pza.2\nchr1\t247978101\t247979031\tuc001idm.1\nchr1\t248004229\t248005198\tuc001idn.1\nchr1\t248020500\t248043438\tuc001ido.3\nchr1\t248058888\t248059833\tuc010pzb.2\nchr1\t248084319\t248085258\tuc010pzc.2\nchr1\t248100492\t248264224\tuc001ids.3\nchr1\t248112159\t248113098\tuc001idt.1\nchr1\t248128633\t248129641\tuc010pzd.2\nchr1\t248153568\t248154493\tuc001idv.1\nchr1\t248185249\t248186188\tuc031psy.1\nchr1\t248201473\t248202607\tuc001idw.3\nchr1\t248223983\t248224922\tuc001idx.1\nchr1\t248285437\t248286082\tuc001idy.1\nchr1\t248308449\t248309388\tuc010pze.2\nchr1\t248343287\t248344331\tuc010pzf.2\nchr1\t248366369\t248367308\tuc010pzg.2\nchr1\t248402230\t248403166\tuc010pzh.2\nchr1\t248436153\t248437116\tuc010pzi.2\nchr1\t248457917\t248458880\tuc010pzj.2\nchr1\t248486931\t248487870\tuc010pzk.2\nchr1\t248512076\t248513015\tuc010pzl.2\nchr1\t248524882\t248525929\tuc001ieh.1\nchr1\t248550909\t248551836\tuc001iei.1\nchr1\t248569295\t248570405\tuc010pzm.2\nchr1\t248616098\t248617073\tuc001iek.1\nchr1\t248636651\t248637608\tuc001iel.1\nchr1\t248651889\t248652837\tuc001iem.1\nchr1\t248684947\t248685898\tuc001ien.1\nchr1\t248721844\t248722792\tuc001ieo.2\nchr1\t248737101\t248738058\tuc001iep.1\nchr1\t248756130\t248757069\tuc010pzn.2\nchr1\t248789478\t248790429\tuc001ier.1\nchr1\t248801587\t248802559\tuc001ies.1\nchr1\t248813231\t248814185\tuc010pzo.2\nchr1\t248844669\t248845605\tuc001ieu.1\nchr1\t248881947\t248885507\tuc031psz.1\nchr1\t248902716\t248903151\tuc009xhb.3\nchr1\t249104650\t249120154\tuc001iew.1\nchr1\t249120575\t249120642\tuc021pmd.1\nchr1\t249132529\t249143714\tuc001iex.3\nchr1\t249144202\t249153315\tuc001ifc.2\nchr1\t249168053\t249168159\tuc021pmf.1\nchr1\t249168446\t249168518\tuc021pmg.1\nchr1\t249200441\t249213345\tuc001ifh.3\n"
  },
  {
    "path": "intro_awk_spring2021/data/.ipynb_checkpoints/example-checkpoint.fastq",
    "content": "@ERR117184_2.14044282\nCTGGTGCTCAGTCATTTTGCTAGATTGTAGCTCACCATTGCCTCTCTGCCTGCATTGTGCACTCCAATCCCTCAGCAGCTACAAAAACACTTTGTCAACTCCAGATCGG\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117185_2.23793537\nTTGTTCAATTTTTTTAGTAGTTTTAGAGTAATTAATGAGCTTTGAGGTCACTTAACAATAAAAGCATATTTTAAAGTAAAGGTTGCTGATCAACAGTCTAATTTTCATA\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117166_2.4649205\nACTTAACAATAAAAGCATATTTTAAAGTAAAGGTT\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117185_2.949669\nATGCTTTTATTGTTAAGTGACCTCAAAGCTCATTAATTACTCTAAAACTACTAAAAAAATTGAACAAAAAAGTATTTCCAGTAATCAAGATTTTCTTCATGCCCTAGAT\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117163_2.2292219\nAAATCGTAAGTGAAGCAACAGAATTCAGAACTAAA\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117165_2.36526615\nAACGCTAAGGTTATATTAAAATGTTTCTTATGTTG\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117174_2.23007391\nGCAAGTGGTTGGACTCAAGGAAGTTATAAATACCT\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117175_2.11345437\nGCAAGTGGTTGGACTCAAGGAAGTTATAAATACCT\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117176_2.30285510\nGCAAGTGGTTGGACTCAAGGAAGTTATAAATACCT\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117177_2.33680511\nGCAAGTGGTTGGACTCAAGGAAGTTATAAATACCT\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n"
  },
  {
    "path": "intro_awk_spring2021/data/.ipynb_checkpoints/hg38-checkpoint.genome",
    "content": "chrom\tsize\n1\t248956422\n2\t242193529\n3\t198295559\n4\t190214555\n5\t181538259\n6\t170805979\n7\t159345973\nX\t156040895\n8\t145138636\n9\t138394717\n11\t135086622\n10\t133797422\n12\t133275309\n13\t114364328\n14\t107043718\n15\t101991189\n16\t90338345\n17\t83257441\n18\t80373285\n20\t64444167\n19\t58617616\nY\t57227415\n22\t50818468\n21\t46709983\n15_KI270905v1_alt\t5161414\n6_GL000256v2_alt\t4929269\n6_GL000254v2_alt\t4827813\n6_GL000251v2_alt\t4795265\n6_GL000253v2_alt\t4677643\n6_GL000250v2_alt\t4672374\n6_GL000255v2_alt\t4606388\n6_GL000252v2_alt\t4604811\n17_KI270857v1_alt\t2877074\n16_KI270853v1_alt\t2659700\n16_KI270728v1_random\t1872759\n17_GL000258v2_alt\t1821992\n5_GL339449v2_alt\t1612928\n14_KI270847v1_alt\t1511111\n17_KI270908v1_alt\t1423190\n14_KI270846v1_alt\t1351393\n5_KI270897v1_alt\t1144418\n7_KI270803v1_alt\t1111570\n19_GL949749v2_alt\t1091841\n19_KI270938v1_alt\t1066800\n19_GL949750v2_alt\t1066390\n19_GL949748v2_alt\t1064304\n19_GL949751v2_alt\t1002683\n19_GL949746v1_alt\t987716\n19_GL949752v1_alt\t987100\n8_KI270821v1_alt\t985506\n1_KI270763v1_alt\t911658\n6_KI270801v1_alt\t870480\n19_GL949753v2_alt\t796479\n19_GL949747v2_alt\t729520\n8_KI270822v1_alt\t624492\n4_GL000257v2_alt\t586476\n12_KI270904v1_alt\t572349\n4_KI270925v1_alt\t555799\n15_KI270852v1_alt\t478999\n15_KI270727v1_random\t448248\n9_KI270823v1_alt\t439082\n15_KI270850v1_alt\t430880\n1_KI270759v1_alt\t425601\n12_GL877876v1_alt\t408271\nUn_KI270442v1\t392061\n17_KI270862v1_alt\t391357\n15_GL383555v2_alt\t388773\n19_GL383573v1_alt\t385657\n4_KI270896v1_alt\t378547\n4_GL383528v1_alt\t376187\n17_GL383563v3_alt\t375691\n8_KI270810v1_alt\t374415\n1_GL383520v2_alt\t366580\n1_KI270762v1_alt\t354444\n15_KI270848v1_alt\t327382\n17_KI270909v1_alt\t325800\n14_KI270844v1_alt\t322166\n8_KI270900v1_alt\t318687\n10_GL383546v1_alt\t309802\n13_KI270838v1_alt\t306913\n8_KI270816v1_alt\t305841\n22_KI270879v1_alt\t304135\n8_KI270813v1_alt\t300230\n11_KI270831v1_alt\t296895\n15_GL383554v1_alt\t296527\n8_KI270811v1_alt\t292436\n18_GL383567v1_alt\t289831\nX_KI270880v1_alt\t284869\n8_KI270812v1_alt\t282736\n19_KI270921v1_alt\t282224\n17_KI270729v1_random\t280839\n17_JH159146v1_alt\t278131\nX_KI270913v1_alt\t274009\n6_KI270798v1_alt\t271782\n7_KI270808v1_alt\t271455\n22_KI270876v1_alt\t263666\n15_KI270851v1_alt\t263054\n22_KI270875v1_alt\t259914\n1_KI270766v1_alt\t256271\n19_KI270882v1_alt\t248807\n3_KI270778v1_alt\t248252\n15_KI270849v1_alt\t244917\n4_KI270786v1_alt\t244096\n12_KI270835v1_alt\t238139\n17_KI270858v1_alt\t235827\n19_KI270867v1_alt\t233762\n16_KI270855v1_alt\t232857\n8_KI270926v1_alt\t229282\n5_GL949742v1_alt\t226852\n3_KI270780v1_alt\t224108\n17_GL383565v1_alt\t223995\n2_KI270774v1_alt\t223625\n4_KI270790v1_alt\t220246\n11_KI270927v1_alt\t218612\n19_KI270932v1_alt\t215732\n11_KI270903v1_alt\t214625\n2_KI270894v1_alt\t214158\n14_GL000225v1_random\t211173\nUn_KI270743v1\t210658\n11_KI270832v1_alt\t210133\n7_KI270805v1_alt\t209988\n4_GL000008v2_random\t209709\n7_KI270809v1_alt\t209586\n19_KI270887v1_alt\t209512\n4_KI270789v1_alt\t205944\n3_KI270779v1_alt\t205312\n19_KI270914v1_alt\t205194\n19_KI270886v1_alt\t204239\n11_KI270829v1_alt\t204059\n14_GL000009v2_random\t201709\n21_GL383579v2_alt\t201197\n11_JH159136v1_alt\t200998\n19_KI270930v1_alt\t200773\nUn_KI270747v1\t198735\n18_GL383571v1_alt\t198278\n19_KI270920v1_alt\t198005\n6_KI270797v1_alt\t197536\n3_KI270935v1_alt\t197351\n17_KI270861v1_alt\t196688\n15_KI270906v1_alt\t196384\n5_KI270791v1_alt\t195710\n14_KI270722v1_random\t194050\n16_GL383556v1_alt\t192462\n13_KI270840v1_alt\t191684\n14_GL000194v1_random\t191469\n11_JH159137v1_alt\t191409\n19_KI270917v1_alt\t190932\n7_KI270899v1_alt\t190869\n19_KI270923v1_alt\t189352\n10_KI270825v1_alt\t188315\n19_GL383576v1_alt\t188024\n19_KI270922v1_alt\t187935\nUn_KI270742v1\t186739\n22_KI270878v1_alt\t186262\n19_KI270929v1_alt\t186203\n11_KI270826v1_alt\t186169\n6_KB021644v2_alt\t185823\n17_GL000205v2_random\t185591\n1_KI270765v1_alt\t185285\n19_KI270916v1_alt\t184516\n19_KI270890v1_alt\t184499\n3_KI270784v1_alt\t184404\n12_GL383551v1_alt\t184319\n20_KI270870v1_alt\t183433\nUn_GL000195v1\t182896\n1_GL383518v1_alt\t182439\n22_KI270736v1_random\t181920\n10_KI270824v1_alt\t181496\n14_KI270845v1_alt\t180703\n3_GL383526v1_alt\t180671\n13_KI270839v1_alt\t180306\n22_KI270733v1_random\t179772\nUn_GL000224v1\t179693\n10_GL383545v1_alt\t179254\nUn_GL000219v1\t179198\n5_KI270792v1_alt\t179043\n17_KI270860v1_alt\t178921\n19_GL000209v2_alt\t177381\n11_KI270830v1_alt\t177092\n9_KI270719v1_random\t176845\nUn_GL000216v2\t176608\n22_KI270928v1_alt\t176103\n1_KI270712v1_random\t176043\n6_KI270800v1_alt\t175808\n1_KI270706v1_random\t175055\n2_KI270776v1_alt\t174166\n18_KI270912v1_alt\t174061\n3_KI270777v1_alt\t173649\n5_GL383531v1_alt\t173459\n3_JH636055v2_alt\t173151\n14_KI270725v1_random\t172810\n5_KI270796v1_alt\t172708\n9_GL383541v1_alt\t171286\n19_KI270885v1_alt\t171027\n19_KI270919v1_alt\t170701\n19_KI270889v1_alt\t170698\n19_KI270891v1_alt\t170680\n19_KI270915v1_alt\t170665\n19_KI270933v1_alt\t170537\n19_KI270883v1_alt\t170399\n19_GL383575v2_alt\t170222\n19_KI270931v1_alt\t170148\n12_GL383550v2_alt\t169178\n13_KI270841v1_alt\t169134\nUn_KI270744v1\t168472\n18_KI270863v1_alt\t167999\n18_GL383569v1_alt\t167950\n12_GL877875v1_alt\t167313\n21_KI270874v1_alt\t166743\n3_KI270924v1_alt\t166540\n1_KI270761v1_alt\t165834\n3_KI270937v1_alt\t165607\n22_KI270734v1_random\t165050\n18_GL383570v1_alt\t164789\n5_KI270794v1_alt\t164558\n4_GL383527v1_alt\t164536\nUn_GL000213v1\t164239\n3_KI270936v1_alt\t164170\n3_KI270934v1_alt\t163458\n9_GL383539v1_alt\t162988\n3_KI270895v1_alt\t162896\n22_GL383582v2_alt\t162811\n3_KI270782v1_alt\t162429\n1_KI270892v1_alt\t162212\nUn_GL000220v1\t161802\n2_KI270767v1_alt\t161578\n2_KI270715v1_random\t161471\n2_KI270893v1_alt\t161218\nUn_GL000218v1\t161147\n18_GL383572v1_alt\t159547\n8_KI270817v1_alt\t158983\n4_KI270788v1_alt\t158965\nUn_KI270749v1\t158759\n7_KI270806v1_alt\t158166\n7_KI270804v1_alt\t157952\n18_KI270911v1_alt\t157710\nUn_KI270741v1\t157432\n17_KI270910v1_alt\t157099\n19_KI270884v1_alt\t157053\n19_GL383574v1_alt\t155864\n19_KI270888v1_alt\t155532\n3_GL000221v1_random\t155397\n11_GL383547v1_alt\t154407\n2_KI270716v1_random\t153799\n12_GL383553v2_alt\t152874\n6_KI270799v1_alt\t152148\n22_KI270731v1_random\t150754\nUn_KI270751v1\t150742\nUn_KI270750v1\t148850\n8_KI270818v1_alt\t145606\nX_KI270881v1_alt\t144206\n21_KI270873v1_alt\t143900\n2_GL383521v1_alt\t143390\n8_KI270814v1_alt\t141812\n12_GL383552v1_alt\t138655\nUn_KI270519v1\t138126\n2_KI270775v1_alt\t138019\n17_KI270907v1_alt\t137721\nUn_GL000214v1\t137718\n8_KI270901v1_alt\t136959\n2_KI270770v1_alt\t136240\n16_KI270854v1_alt\t134193\n8_KI270819v1_alt\t133535\n17_GL383564v2_alt\t133151\n2_KI270772v1_alt\t133041\n8_KI270815v1_alt\t132244\n5_KI270795v1_alt\t131892\n5_KI270898v1_alt\t130957\n20_GL383577v2_alt\t128386\n1_KI270708v1_random\t127682\n7_KI270807v1_alt\t126434\n5_KI270793v1_alt\t126136\n6_GL383533v1_alt\t124736\n2_GL383522v1_alt\t123821\n19_KI270918v1_alt\t123111\n12_GL383549v1_alt\t120804\n2_KI270769v1_alt\t120616\n4_KI270785v1_alt\t119912\n12_KI270834v1_alt\t119498\n7_GL383534v2_alt\t119183\n20_KI270869v1_alt\t118774\n21_GL383581v2_alt\t116689\n3_KI270781v1_alt\t113034\n17_KI270730v1_random\t112551\nUn_KI270438v1\t112505\n4_KI270787v1_alt\t111943\n18_KI270864v1_alt\t111737\n2_KI270771v1_alt\t110395\n1_GL383519v1_alt\t110268\n2_KI270768v1_alt\t110099\n1_KI270760v1_alt\t109528\n3_KI270783v1_alt\t109187\n17_KI270859v1_alt\t108763\n11_KI270902v1_alt\t106711\n18_GL383568v1_alt\t104552\n22_KI270737v1_random\t103838\n13_KI270843v1_alt\t103832\n22_KI270877v1_alt\t101331\n5_GL383530v1_alt\t101241\n11_KI270721v1_random\t100316\n22_KI270738v1_random\t99375\n22_GL383583v2_alt\t96924\n2_GL582966v2_alt\t96131\nUn_KI270748v1\t93321\nUn_KI270435v1\t92983\n5_GL000208v1_random\t92689\nUn_KI270538v1\t91309\n17_GL383566v1_alt\t90219\n16_GL383557v1_alt\t89672\n17_JH159148v1_alt\t88070\n5_GL383532v1_alt\t82728\n21_KI270872v1_alt\t82692\nUn_KI270756v1\t79590\n6_KI270758v1_alt\t76752\n12_KI270833v1_alt\t76061\n6_KI270802v1_alt\t75005\n21_GL383580v2_alt\t74653\n22_KB663609v1_alt\t74013\n22_KI270739v1_random\t73985\n9_GL383540v1_alt\t71551\nUn_KI270757v1\t71251\n2_KI270773v1_alt\t70887\n17_JH159147v1_alt\t70345\n11_KI270827v1_alt\t67707\n1_KI270709v1_random\t66860\nUn_KI270746v1\t66486\n16_KI270856v1_alt\t63982\n21_GL383578v2_alt\t63917\nUn_KI270753v1\t62944\n19_KI270868v1_alt\t61734\n9_GL383542v1_alt\t60032\n20_KI270871v1_alt\t58661\n12_KI270836v1_alt\t56134\n19_KI270865v1_alt\t52969\n1_KI270764v1_alt\t50258\nUn_KI270589v1\t44474\n14_KI270726v1_random\t43739\n19_KI270866v1_alt\t43156\n22_KI270735v1_random\t42811\n1_KI270711v1_random\t42210\nUn_KI270745v1\t41891\n1_KI270714v1_random\t41717\n22_KI270732v1_random\t41543\n1_KI270713v1_random\t40745\nUn_KI270754v1\t40191\n1_KI270710v1_random\t40176\n12_KI270837v1_alt\t40090\n9_KI270717v1_random\t40062\n14_KI270724v1_random\t39555\n9_KI270720v1_random\t39050\n14_KI270723v1_random\t38115\n9_KI270718v1_random\t38054\nUn_KI270317v1\t37690\n13_KI270842v1_alt\t37287\nY_KI270740v1_random\t37240\nUn_KI270755v1\t36723\n8_KI270820v1_alt\t36640\n1_KI270707v1_random\t32032\nUn_KI270579v1\t31033\nUn_KI270752v1\t27745\nUn_KI270512v1\t22689\nUn_KI270322v1\t21476\nM\t16569\nUn_GL000226v1\t15008\nUn_KI270311v1\t12399\nUn_KI270366v1\t8320\nUn_KI270511v1\t8127\nUn_KI270448v1\t7992\nUn_KI270521v1\t7642\nUn_KI270581v1\t7046\nUn_KI270582v1\t6504\nUn_KI270515v1\t6361\nUn_KI270588v1\t6158\nUn_KI270591v1\t5796\nUn_KI270522v1\t5674\nUn_KI270507v1\t5353\nUn_KI270590v1\t4685\nUn_KI270584v1\t4513\nUn_KI270320v1\t4416\nUn_KI270382v1\t4215\nUn_KI270468v1\t4055\nUn_KI270467v1\t3920\nUn_KI270362v1\t3530\nUn_KI270517v1\t3253\nUn_KI270593v1\t3041\nUn_KI270528v1\t2983\nUn_KI270587v1\t2969\nUn_KI270364v1\t2855\nUn_KI270371v1\t2805\nUn_KI270333v1\t2699\nUn_KI270374v1\t2656\nUn_KI270411v1\t2646\nUn_KI270414v1\t2489\nUn_KI270510v1\t2415\nUn_KI270390v1\t2387\nUn_KI270375v1\t2378\nUn_KI270420v1\t2321\nUn_KI270509v1\t2318\nUn_KI270315v1\t2276\nUn_KI270302v1\t2274\nUn_KI270518v1\t2186\nUn_KI270530v1\t2168\nUn_KI270304v1\t2165\nUn_KI270418v1\t2145\nUn_KI270424v1\t2140\nUn_KI270417v1\t2043\nUn_KI270508v1\t1951\nUn_KI270303v1\t1942\nUn_KI270381v1\t1930\nUn_KI270529v1\t1899\nUn_KI270425v1\t1884\nUn_KI270396v1\t1880\nUn_KI270363v1\t1803\nUn_KI270386v1\t1788\nUn_KI270465v1\t1774\nUn_KI270383v1\t1750\nUn_KI270384v1\t1658\nUn_KI270330v1\t1652\nUn_KI270372v1\t1650\nUn_KI270548v1\t1599\nUn_KI270580v1\t1553\nUn_KI270387v1\t1537\nUn_KI270391v1\t1484\nUn_KI270305v1\t1472\nUn_KI270373v1\t1451\nUn_KI270422v1\t1445\nUn_KI270316v1\t1444\nUn_KI270338v1\t1428\nUn_KI270340v1\t1428\nUn_KI270583v1\t1400\nUn_KI270334v1\t1368\nUn_KI270429v1\t1361\nUn_KI270393v1\t1308\nUn_KI270516v1\t1300\nUn_KI270389v1\t1298\nUn_KI270466v1\t1233\nUn_KI270388v1\t1216\nUn_KI270544v1\t1202\nUn_KI270310v1\t1201\nUn_KI270412v1\t1179\nUn_KI270395v1\t1143\nUn_KI270376v1\t1136\nUn_KI270337v1\t1121\nUn_KI270335v1\t1048\nUn_KI270378v1\t1048\nUn_KI270379v1\t1045\nUn_KI270329v1\t1040\nUn_KI270419v1\t1029\nUn_KI270336v1\t1026\nUn_KI270312v1\t998\nUn_KI270539v1\t993\nUn_KI270385v1\t990\nUn_KI270423v1\t981\nUn_KI270392v1\t971\nUn_KI270394v1\t970\n"
  },
  {
    "path": "intro_awk_spring2021/data/Homo_sapiens.GRCh38.subset.gff3",
    "content": "##gff-version 3\n##sequence-region   1 1 248956422\n1\tEnsembl\tchromosome\t1\t248956422\t.\t.\t.\tID=chromosome:1\n1\t.\tbiological_region\t10469\t11240\t1.3e+03\t.\t.\texternal_name=oe %3D 0.79\n1\t.\tbiological_region\t10650\t10657\t0.999\t+\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10655\t10657\t0.999\t-\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10678\t10687\t0.999\t+\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10681\t10688\t0.999\t-\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10707\t10716\t0.999\t+\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10708\t10718\t0.999\t-\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10735\t10747\t0.999\t-\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10737\t10744\t0.999\t+\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10766\t10773\t0.999\t+\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10770\t10779\t0.999\t-\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10796\t10801\t0.999\t+\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10810\t10819\t0.999\t-\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10870\t10872\t0.999\t+\t.\tlogic_name=eponine\n1\t.\tbiological_region\t10889\t10893\t0.999\t-\t.\tlogic_name=eponine\n1\thavana\tpseudogene\t11869\t14409\t.\t+\t.\tID=gene:ENSG00000223972\n1\thavana\tlnc_RNA\t11869\t14409\t.\t+\t.\tID=transcript:ENST00000456328\n1\thavana\texon\t11869\t12227\t.\t+\t.\tParent=transcript:ENST00000456328\n1\thavana\texon\t12613\t12721\t.\t+\t.\tParent=transcript:ENST00000456328\n1\thavana\texon\t13221\t14409\t.\t+\t.\tParent=transcript:ENST00000456328\n1\thavana\tpseudogenic_transcript\t12010\t13670\t.\t+\t.\tID=transcript:ENST00000450305\n1\thavana\texon\t12010\t12057\t.\t+\t.\tParent=transcript:ENST00000450305\n1\thavana\texon\t12179\t12227\t.\t+\t.\tParent=transcript:ENST00000450305\n1\thavana\texon\t12613\t12697\t.\t+\t.\tParent=transcript:ENST00000450305\n1\thavana\texon\t12975\t13052\t.\t+\t.\tParent=transcript:ENST00000450305\n1\thavana\texon\t13221\t13374\t.\t+\t.\tParent=transcript:ENST00000450305\n1\thavana\texon\t13453\t13670\t.\t+\t.\tParent=transcript:ENST00000450305\n1\thavana\tpseudogene\t14404\t29570\t.\t-\t.\tID=gene:ENSG00000227232\n1\thavana\tpseudogenic_transcript\t14404\t29570\t.\t-\t.\tID=transcript:ENST00000488147\n1\thavana\texon\t14404\t14501\t.\t-\t.\tParent=transcript:ENST00000488147\n1\thavana\texon\t15005\t15038\t.\t-\t.\tParent=transcript:ENST00000488147\n1\thavana\texon\t15796\t15947\t.\t-\t.\tParent=transcript:ENST00000488147\n1\thavana\texon\t16607\t16765\t.\t-\t.\tParent=transcript:ENST00000488147\n1\thavana\texon\t16858\t17055\t.\t-\t.\tParent=transcript:ENST00000488147\n1\thavana\texon\t17233\t17368\t.\t-\t.\tParent=transcript:ENST00000488147\n1\thavana\texon\t17606\t17742\t.\t-\t.\tParent=transcript:ENST00000488147\n1\thavana\texon\t17915\t18061\t.\t-\t.\tParent=transcript:ENST00000488147\n1\thavana\texon\t18268\t18366\t.\t-\t.\tParent=transcript:ENST00000488147\n1\thavana\texon\t24738\t24891\t.\t-\t.\tParent=transcript:ENST00000488147\n1\thavana\texon\t29534\t29570\t.\t-\t.\tParent=transcript:ENST00000488147\n1\t.\tbiological_region\t15796\t16060\t0.999\t-\t.\texternal_name=rank %3D 1\n1\tmirbase\tncRNA_gene\t17369\t17436\t.\t-\t.\tID=gene:ENSG00000278267\n1\tmirbase\tmiRNA\t17369\t17436\t.\t-\t.\tID=transcript:ENST00000619216\n1\tmirbase\texon\t17369\t17436\t.\t-\t.\tParent=transcript:ENST00000619216\n1\t.\tbiological_region\t28736\t29810\t1.01e+03\t.\t.\texternal_name=oe %3D 0.88\n1\t.\tbiological_region\t29116\t29118\t0.999\t+\t.\tlogic_name=eponine\n1\t.\tbiological_region\t29127\t29206\t1\t+\t.\texternal_name=rank %3D 1\n1\t.\tbiological_region\t29321\t29395\t1\t-\t.\texternal_name=rank %3D 1\n1\t.\tbiological_region\t29394\t29396\t0.999\t-\t.\tlogic_name=eponine\n1\t.\tbiological_region\t29448\t29451\t0.999\t+\t.\tlogic_name=eponine\n1\thavana\tncRNA_gene\t29554\t31109\t.\t+\t.\tID=gene:ENSG00000243485\n1\thavana\tlnc_RNA\t29554\t31097\t.\t+\t.\tID=transcript:ENST00000473358\n1\thavana\texon\t29554\t30039\t.\t+\t.\tParent=transcript:ENST00000473358\n1\thavana\texon\t30564\t30667\t.\t+\t.\tParent=transcript:ENST00000473358\n1\thavana\texon\t30976\t31097\t.\t+\t.\tParent=transcript:ENST00000473358\n1\thavana\tlnc_RNA\t30267\t31109\t.\t+\t.\tID=transcript:ENST00000469289\n1\thavana\texon\t30267\t30667\t.\t+\t.\tParent=transcript:ENST00000469289\n1\thavana\texon\t30976\t31109\t.\t+\t.\tParent=transcript:ENST00000469289\n1\t.\tbiological_region\t29583\t29584\t0.999\t-\t.\tlogic_name=eponine\n1\tmirbase\tncRNA_gene\t30366\t30503\t.\t+\t.\tID=gene:ENSG00000284332\n1\tmirbase\tmiRNA\t30366\t30503\t.\t+\t.\tID=transcript:ENST00000607096\n1\tmirbase\texon\t30366\t30503\t.\t+\t.\tParent=transcript:ENST00000607096\n1\thavana\tncRNA_gene\t34554\t36081\t.\t-\t.\tID=gene:ENSG00000237613\n1\thavana\tlnc_RNA\t34554\t36081\t.\t-\t.\tID=transcript:ENST00000417324\n1\thavana\texon\t34554\t35174\t.\t-\t.\tParent=transcript:ENST00000417324\n1\thavana\texon\t35277\t35481\t.\t-\t.\tParent=transcript:ENST00000417324\n1\thavana\texon\t35721\t36081\t.\t-\t.\tParent=transcript:ENST00000417324\n1\thavana\tlnc_RNA\t35245\t36073\t.\t-\t.\tID=transcript:ENST00000461467\n1\thavana\texon\t35245\t35481\t.\t-\t.\tParent=transcript:ENST00000461467\n1\thavana\texon\t35721\t36073\t.\t-\t.\tParent=transcript:ENST00000461467\n1\t.\tbiological_region\t35904\t36086\t0.879\t-\t.\texternal_name=rank %3D 1\n1\thavana\tpseudogene\t52473\t53312\t.\t+\t.\tID=gene:ENSG00000268020\n1\thavana\tpseudogenic_transcript\t52473\t53312\t.\t+\t.\tID=transcript:ENST00000606857\n1\thavana\texon\t52473\t53312\t.\t+\t.\tParent=transcript:ENST00000606857\n1\thavana\tpseudogene\t57598\t64116\t.\t+\t.\tID=gene:ENSG00000240361\n1\thavana\tlnc_RNA\t57598\t64116\t.\t+\t.\tID=transcript:ENST00000642116\n1\thavana\texon\t57598\t57653\t.\t+\t.\tParent=transcript:ENST00000642116\n1\thavana\texon\t58700\t58856\t.\t+\t.\tParent=transcript:ENST00000642116\n1\thavana\texon\t62916\t64116\t.\t+\t.\tParent=transcript:ENST00000642116\n1\thavana\tpseudogenic_transcript\t62949\t63887\t.\t+\t.\tID=transcript:ENST00000492842\n1\thavana\texon\t62949\t63887\t.\t+\t.\tParent=transcript:ENST00000492842\n1\tensembl_havana\tgene\t65419\t71585\t.\t+\t.\tID=gene:ENSG00000186092\n1\thavana\tmRNA\t65419\t71585\t.\t+\t.\tID=transcript:ENST00000641515\n1\thavana\texon\t65419\t65433\t.\t+\t.\tParent=transcript:ENST00000641515\n1\thavana\tfive_prime_UTR\t65419\t65433\t.\t+\t.\tParent=transcript:ENST00000641515\n1\thavana\texon\t65520\t65573\t.\t+\t.\tParent=transcript:ENST00000641515\n1\thavana\tfive_prime_UTR\t65520\t65573\t.\t+\t.\tParent=transcript:ENST00000641515\n1\thavana\tfive_prime_UTR\t69037\t69090\t.\t+\t.\tParent=transcript:ENST00000641515\n1\thavana\texon\t69037\t71585\t.\t+\t.\tParent=transcript:ENST00000641515\n1\thavana\tCDS\t69091\t70008\t.\t+\t0\tID=CDS:ENSP00000493376\n1\thavana\tthree_prime_UTR\t70009\t71585\t.\t+\t.\tParent=transcript:ENST00000641515\n1\tensembl\tmRNA\t69055\t70108\t.\t+\t.\tID=transcript:ENST00000335137\n1\tensembl\tfive_prime_UTR\t69055\t69090\t.\t+\t.\tParent=transcript:ENST00000335137\n1\tensembl\texon\t69055\t70108\t.\t+\t.\tParent=transcript:ENST00000335137\n1\tensembl\tCDS\t69091\t70008\t.\t+\t0\tID=CDS:ENSP00000334393\n1\tensembl\tthree_prime_UTR\t70009\t70108\t.\t+\t.\tParent=transcript:ENST00000335137\n1\tensembl_havana\tncRNA_gene\t89295\t133723\t.\t-\t.\tID=gene:ENSG00000238009\n1\thavana\tlnc_RNA\t89295\t120932\t.\t-\t.\tID=transcript:ENST00000466430\n1\thavana\texon\t89295\t91629\t.\t-\t.\tParent=transcript:ENST00000466430\n"
  },
  {
    "path": "intro_awk_spring2021/data/Homo_sapiens_ucscGenes.subset.bed",
    "content": "chr1\t11873\t14409\tuc010nxq.1\nchr1\t14361\t19759\tuc009viu.3\nchr1\t14406\t29370\tuc009viw.2\nchr1\t34610\t36081\tuc001aak.3\nchr1\t69090\t70008\tuc001aal.1\nchr1\t134772\t140566\tuc021oeg.2\nchr1\t321083\t321115\tuc001aaq.2\nchr1\t321145\t321207\tuc001aar.2\nchr1\t322036\t326938\tuc009vjk.2\nchr1\t327545\t328439\tuc021oei.1\nchr1\t367658\t368597\tuc010nxu.2\nchr1\t420205\t421839\tuc001aax.1\nchr1\t566092\t566115\tuc021oej.1\nchr1\t566134\t566155\tuc021oek.1\nchr1\t566239\t566263\tuc021oel.1\nchr1\t568843\t568913\tuc001abb.3\nchr1\t621095\t622034\tuc010nxv.2\nchr1\t661138\t670994\tuc009vjm.3\nchr1\t668417\t668479\tuc001abi.2\nchr1\t668509\t668541\tuc001abj.3\nchr1\t671823\t671885\tuc010nxw.2\nchr1\t671915\t671947\tuc001abl.3\nchr1\t674239\t679736\tuc001abm.2\nchr1\t700244\t714068\tuc001abo.3\nchr1\t761585\t762902\tuc010nxx.2\nchr1\t762970\t794826\tuc001abp.2\nchr1\t803450\t812182\tuc001abt.4\nchr1\t846814\t850328\tuc001abu.1\nchr1\t852952\t854817\tuc010nxy.1\nchr1\t861120\t879961\tuc001abw.1\nchr1\t879582\t894679\tuc001abz.4\nchr1\t895966\t901099\tuc001aca.2\nchr1\t901876\t910484\tuc001acd.3\nchr1\t910578\t917473\tuc001ach.2\nchr1\t934341\t935552\tuc001aci.2\nchr1\t948846\t949919\tuc001acj.4\nchr1\t955502\t991499\tuc001ack.2\nchr1\t995116\t1001833\tuc001acl.1\nchr1\t1007125\t1009687\tuc021oen.1\nchr1\t1017197\t1051736\tuc001acu.2\nchr1\t1072396\t1079434\tuc001acv.3\nchr1\t1102483\t1102578\tuc001acw.2\nchr1\t1103242\t1103332\tuc010nye.1\nchr1\t1103295\t1103317\tuc031pkr.1\nchr1\t1104384\t1104467\tuc010nyf.1\nchr1\t1104434\t1104456\tuc031pks.1\nchr1\t1108435\t1114935\tuc001acx.1\nchr1\t1109285\t1133313\tuc001acy.2\nchr1\t1138887\t1142089\tuc001add.3\nchr1\t1146705\t1149548\tuc001ade.3\nchr1\t1152287\t1167447\tuc001adh.4\nchr1\t1167628\t1170420\tuc001adk.3\nchr1\t1177825\t1182102\tuc001adl.2\nchr1\t1189291\t1209234\tuc001ado.3\nchr1\t1215815\t1227409\tuc001adt.1\nchr1\t1227763\t1243269\tuc001aeb.2\nchr1\t1243993\t1247057\tuc001aed.3\nchr1\t1246964\t1260067\tuc001aee.2\nchr1\t1260142\t1264276\tuc001aeo.3\nchr1\t1266725\t1269844\tuc010nyk.2\nchr1\t1270657\t1284492\tuc001aer.4\nchr1\t1288070\t1293915\tuc001aew.3\nchr1\t1309109\t1310562\tuc009vkb.1\nchr1\t1321090\t1334718\tuc001afi.2\nchr1\t1334909\t1337426\tuc001afm.3\nchr1\t1337275\t1342693\tuc001afo.4\nchr1\t1353799\t1356824\tuc010nyo.2\nchr1\t1361507\t1363167\tuc010nyp.2\nchr1\t1370902\t1378262\tuc001afs.3\nchr1\t1385068\t1405538\tuc001aft.2\nchr1\t1407163\t1431582\tuc001afv.3\nchr1\t1447522\t1470067\tuc001afz.2\nchr1\t1470157\t1475740\tuc009vkf.3\nchr1\t1477052\t1510262\tuc001agd.3\nchr1\t1510354\t1510644\tuc021oer.1\nchr1\t1533387\t1535476\tuc021oes.1\nchr1\t1535818\t1543166\tuc001agf.1\nchr1\t1550794\t1565990\tuc001agg.3\nchr1\t1567559\t1570030\tuc001agp.3\nchr1\t1571099\t1655775\tuc001agv.1\nchr1\t1586822\t1590469\tuc001ahc.1\nchr1\t1592938\t1624243\tuc001ahg.4\nchr1\t1631377\t1633247\tuc001ahi.1\nchr1\t1656053\t1663343\tuc001ahx.2\nchr1\t1658823\t1677438\tuc001aia.2\nchr1\t1682670\t1711508\tuc001aie.3\nchr1\t1716724\t1822526\tuc001aif.3\nchr1\t1846265\t1848733\tuc001aih.1\nchr1\t1849028\t1850740\tuc001aij.2\nchr1\t1853395\t1858842\tuc001aik.3\nchr1\t1884751\t1935276\tuc001aim.1\nchr1\t1944651\t1946969\tuc001aio.1\nchr1\t1950767\t1962192\tuc001aip.2\nchr1\t1981908\t2116834\tuc001aiq.3\nchr1\t2112574\t2114663\tuc001aiu.1\nchr1\t2115898\t2126214\tuc031pkt.1\nchr1\t2121236\t2123179\tuc001aiz.2\nchr1\t2160133\t2241652\tuc001aja.4\nchr1\t2252695\t2322993\tuc001ajb.1\nchr1\t2281852\t2284100\tuc001ajc.3\nchr1\t2309493\t2322993\tuc010nyy.2\nchr1\t2323213\t2336885\tuc001aje.2\nchr1\t2336240\t2344010\tuc001ajg.3\nchr1\t2407753\t2436964\tuc001aji.1\nchr1\t2439974\t2458035\tuc001ajm.1\nchr1\t2460183\t2461684\tuc001ajn.3\nchr1\t2481358\t2484284\tuc001ajo.2\nchr1\t2486162\t2488450\tuc021oev.1\nchr1\t2487804\t2495188\tuc001ajt.1\nchr1\t2487804\t2495267\tuc001ajr.3\nchr1\t2518188\t2522908\tuc001ajv.2\nchr1\t2522080\t2564481\tuc001ajy.2\nchr1\t2572806\t2706230\tuc021oey.1\nchr1\t2938045\t2939467\tuc001ajz.3\nchr1\t2976180\t2980350\tuc001aka.3\nchr1\t2980635\t2984289\tuc010nzg.1\nchr1\t2985741\t3355185\tuc001akf.3\nchr1\t3044538\t3044599\tuc021oez.1\nchr1\t3371146\t3397677\tuc001akg.4\nchr1\t3404505\t3528059\tuc001akl.3\nchr1\t3477259\t3477354\tuc021ofa.1\nchr1\t3541555\t3546694\tuc001akm.3\nchr1\t3547330\t3566671\tuc001ako.3\nchr1\t3569128\t3652765\tuc001akp.3\nchr1\t3652547\t3663937\tuc009vlm.3\nchr1\t3668964\t3688209\tuc001akv.2\nchr1\t3689351\t3692546\tuc001akw.4\nchr1\t3696783\t3713068\tuc001akx.1\nchr1\t3728644\t3773797\tuc001aky.2\nchr1\t3773844\t3801993\tuc001alc.3\nchr1\t3805696\t3816857\tuc001alf.3\nchr1\t3816967\t3832011\tuc001alg.3\nchr1\t4000671\t4012643\tuc001ali.2\nchr1\t4472110\t4484744\tuc001alj.2\nchr1\t4715104\t4843851\tuc001aln.3\nchr1\t4847557\t4852183\tuc001alo.4\nchr1\t5621768\t5728315\tuc001alp.1\nchr1\t5624130\t5624203\tuc021ofm.1\nchr1\t5922731\t5922801\tuc021ofn.1\nchr1\t5922869\t6052533\tuc001alq.2\nchr1\t6105980\t6161253\tuc001aly.2\nchr1\t6161846\t6240194\tuc001amb.2\nchr1\t6245079\t6259679\tuc001amd.3\nchr1\t6266188\t6281359\tuc001amg.3\nchr1\t6281252\t6296044\tuc001amk.3\nchr1\t6297870\t6299502\tuc001amm.3\nchr1\t6304251\t6305638\tuc009vly.2\nchr1\t6307405\t6321035\tuc001amp.2\nchr1\t6324331\t6453826\tuc001amt.3\nchr1\t6475293\t6479979\tuc001amx.3\nchr1\t6484847\t6521004\tuc001amy.3\nchr1\t6489893\t6489956\tuc021ofo.1\nchr1\t6521213\t6526255\tuc001anh.3\nchr1\t6526151\t6545529\tuc010nzr.1\nchr1\t6581406\t6614658\tuc001ans.3\nchr1\t6615337\t6639817\tuc001ant.3\nchr1\t6640062\t6649340\tuc001anx.3\nchr1\t6650783\t6662929\tuc001aoa.3\nchr1\t6673755\t6684093\tuc001aob.4\nchr1\t6685209\t6693642\tuc001aod.3\nchr1\t6694227\t6761966\tuc001aof.2\nchr1\t6845383\t7829766\tuc001aoi.3\nchr1\t7831328\t7841492\tuc001aol.3\nchr1\t7844713\t7905237\tuc001aoo.3\nchr1\t7907671\t7913565\tuc001aos.3\nchr1\t7975930\t8003225\tuc001aot.3\nchr1\t7990338\t7990408\tuc021ofs.1\nchr1\t8021713\t8045342\tuc001aox.4\nchr1\t8071778\t8086393\tuc001aoz.3\nchr1\t8384389\t8404227\tuc001apb.3\nchr1\t8412463\t8877699\tuc001apf.3\nchr1\t8440651\t8441235\tuc001apg.1\nchr1\t8921058\t8939151\tuc001apj.2\nchr1\t8938893\t8939943\tuc021oft.1\nchr1\t9005892\t9034503\tuc031plc.1\nchr1\t9063358\t9086404\tuc009vmo.1\nchr1\t9097004\t9129887\tuc001apo.3\nchr1\t9164475\t9189229\tuc001apq.1\nchr1\t9186983\t9189250\tuc001aps.3\nchr1\t9208345\t9242451\tuc009vmq.3\nchr1\t9294862\t9331394\tuc001apt.3\nchr1\t9352940\t9429590\tuc010oae.2\nchr1\t9497727\t9497837\tuc021ofx.1\nchr1\t9599527\t9642831\tuc001apw.3\nchr1\t9648931\t9674935\tuc021ofy.1\nchr1\t9711789\t9789172\tuc001aqb.4\nchr1\t9712667\t9714644\tuc001aqc.4\nchr1\t9740902\t9747627\tuc021oga.1\nchr1\t9789078\t9884550\tuc001aqh.3\nchr1\t9908333\t9970316\tuc001aql.1\nchr1\t9989775\t10002840\tuc001aqm.3\nchr1\t10003485\t10045556\tuc001aqp.3\nchr1\t10057254\t10076078\tuc001aqq.3\nchr1\t10093040\t10241296\tuc001aqs.4\nchr1\t10270763\t10441661\tuc001aqw.4\nchr1\t10459084\t10480201\tuc001arc.3\nchr1\t10490158\t10512060\tuc021ogd.1\nchr1\t10520602\t10532613\tuc001arj.3\nchr1\t10535002\t10690815\tuc001arn.3\nchr1\t10696665\t10856733\tuc001aro.4\nchr1\t10744633\t10744736\tuc021ogh.1\nchr1\t11006529\t11042094\tuc010oao.2\nchr1\t11072678\t11085549\tuc001art.3\nchr1\t11086579\t11107296\tuc001aru.3\nchr1\t11114648\t11120091\tuc001arz.1\nchr1\t11126675\t11159938\tuc001asa.3\nchr1\t11166587\t11322608\tuc001asd.3\nchr1\t11203954\t11209595\tuc031plf.1\nchr1\t11249345\t11256038\tuc001ase.4\nchr1\t11333254\t11348491\tuc001asg.3\nchr1\t11539294\t11597640\tuc001ash.4\nchr1\t11708417\t11714888\tuc001asj.3\nchr1\t11714913\t11723384\tuc001asm.3\nchr1\t11724149\t11734409\tuc001aso.3\nchr1\t11734536\t11751678\tuc009vnc.3\nchr1\t11751780\t11780336\tuc001asr.1\nchr1\t11782186\t11785914\tuc001ass.2\nchr1\t11796141\t11810828\tuc001asv.3\nchr1\t11824461\t11826573\tuc001asy.1\nchr1\t11832138\t11849642\tuc001asz.3\nchr1\t11845786\t11866160\tuc001atc.2\nchr1\t11866152\t11903201\tuc001ate.5\nchr1\t11905766\t11907840\tuc001ati.3\nchr1\t11917520\t11918992\tuc001atj.3\nchr1\t11979644\t11986485\tuc001atk.3\nchr1\t11994723\t12035599\tuc001atm.3\nchr1\t12040237\t12073572\tuc009vni.3\nchr1\t12079298\t12092106\tuc001ato.2\nchr1\t12123433\t12204264\tuc001atq.3\nchr1\t12227059\t12269277\tuc001att.3\nchr1\t12251761\t12251839\tuc021ogi.1\nchr1\t12290112\t12572098\tuc001atv.3\nchr1\t12567299\t12567451\tuc001atz.1\nchr1\t12627938\t12677820\tuc001auc.3\nchr1\t12704565\t12727097\tuc001auf.3\nchr1\t12776117\t12788726\tuc009vnn.1\nchr1\t12806162\t12821102\tuc001auh.3\nchr1\t12834983\t12838048\tuc001aui.3\nchr1\t12851545\t12856777\tuc001auj.2\nchr1\t12884467\t12891264\tuc001auk.2\nchr1\t12907235\t12908237\tuc009vno.2\nchr1\t12916940\t12921764\tuc001aum.1\nchr1\t12939032\t12946025\tuc001aun.2\nchr1\t12952726\t12958094\tuc001auo.3\nchr1\t12976449\t12980568\tuc001aup.3\nchr1\t12998301\t13007406\tuc001auq.2\nchr1\t13035542\t13038381\tuc009vnq.1\nchr1\t13182959\t13184326\tuc010obg.2\nchr1\t13328195\t13331692\tuc001aut.1\nchr1\t13359818\t13369057\tuc001auu.1\nchr1\t13386646\t13390765\tuc001auv.3\nchr1\t13421175\t13428191\tuc001auw.1\nchr1\t13447413\t13452656\tuc010obi.1\nchr1\t13474052\t13477569\tuc009vnu.1\nchr1\t13495253\t13498259\tuc001aux.3\nchr1\t13516065\t13526943\tuc009vnv.1\nchr1\t13607430\t13611550\tuc001auy.2\nchr1\t13629937\t13635299\tuc001auz.4\nchr1\t13641972\t13648988\tuc001ava.1\nchr1\t13694888\t13698405\tuc009vny.1\nchr1\t13716087\t13719064\tuc009vnz.1\nchr1\t13736906\t13747803\tuc009voa.1\nchr1\t13801444\t13840242\tuc001avb.3\nchr1\t13910251\t13944452\tuc001avd.3\nchr1\t14031349\t14151574\tuc001avi.3\nchr1\t14925212\t15444544\tuc001avm.4\nchr1\t15438310\t15478960\tuc009voh.3\nchr1\t15480228\t15546974\tuc001avx.3\nchr1\t15573767\t15724622\tuc001awb.2\nchr1\t15653175\t15670372\tuc001awc.1\nchr1\t15736390\t15756839\tuc001awh.2\nchr1\t15764937\t15773153\tuc001awi.1\nchr1\t15783222\t15798586\tuc001awk.3\nchr1\t15802595\t15817895\tuc001awl.3\nchr1\t15817895\t15850940\tuc001awn.4\nchr1\t15853351\t15898228\tuc001aws.3\nchr1\t15898193\t15911605\tuc001awv.2\nchr1\t15943952\t15987552\tuc001awx.2\nchr1\t15986363\t15988217\tuc010obn.2\nchr1\t15992765\t15995537\tuc001awz.3\nchr1\t16010826\t16061264\tuc010obo.2\nchr1\t16062808\t16067884\tuc001axb.1\nchr1\t16068986\t16074292\tuc001axc.4\nchr1\t16085254\t16113084\tuc001axe.1\nchr1\t16133656\t16134194\tuc009vol.1\nchr1\t16160709\t16174642\tuc001axj.2\nchr1\t16174358\t16266950\tuc001axk.1\nchr1\t16268363\t16302627\tuc001axl.4\nchr1\t16317618\t16317647\tuc001axm.1\nchr1\t16330730\t16333184\tuc001axn.3\nchr1\t16340522\t16345285\tuc001axo.2\nchr1\t16348485\t16360545\tuc001axu.3\nchr1\t16384263\t16400127\tuc001axz.4\nchr1\t16450831\t16482582\tuc001aya.2\nchr1\t16524598\t16539104\tuc001ayc.1\nchr1\t16558181\t16563659\tuc001ayd.3\nchr1\t16576558\t16678948\tuc001ayg.3\nchr1\t16693524\t16724643\tuc001aym.5\nchr1\t16725137\t16763919\tuc001ayn.3\nchr1\t16767166\t16786584\tuc001ayq.3\nchr1\t16793930\t16819196\tuc001ayt.2\nchr1\t16847079\t16847153\tuc021ogp.1\nchr1\t16858892\t16858966\tuc021ogq.1\nchr1\t16860349\t16862144\tuc021ogr.1\nchr1\t16862254\t16864669\tuc001ayv.2\nchr1\t16872433\t16872504\tuc021ogs.1\nchr1\t16874159\t16874232\tuc021ogt.1\nchr1\t16875408\t16875482\tuc021ogu.1\nchr1\t16888921\t16940100\tuc001ayw.4\nchr1\t16944756\t16959841\tuc001azf.3\nchr1\t16972068\t16976915\tuc010och.2\nchr1\t17004765\t17004836\tuc021ogw.1\nchr1\t17006500\t17006573\tuc021ogx.1\nchr1\t17007749\t17007823\tuc021ogy.1\nchr1\t17017712\t17046652\tuc001azn.1\nchr1\t17052060\t17052133\tuc021ogz.1\nchr1\t17053779\t17053850\tuc021oha.1\nchr1\t17081128\t17090975\tuc010ock.3\nchr1\t17180899\t17180971\tuc021ohb.1\nchr1\t17185443\t17185516\tuc021ohc.1\nchr1\t17186692\t17186765\tuc021ohd.1\nchr1\t17188415\t17188486\tuc021ohe.1\nchr1\t17197439\t17200574\tuc021ohf.2\nchr1\t17201957\t17202031\tuc021ohg.1\nchr1\t17215040\t17216161\tuc001azs.1\nchr1\t17216171\t17216245\tuc021ohh.1\nchr1\t17222645\t17222720\tuc021ohi.1\nchr1\t17248444\t17299474\tuc001azt.2\nchr1\t17300998\t17307173\tuc001azw.3\nchr1\t17312452\t17338423\tuc001baa.2\nchr1\t17345224\t17380665\tuc001bae.3\nchr1\t17393255\t17445948\tuc001baf.3\nchr1\t17531620\t17572501\tuc001bah.1\nchr1\t17566189\t17572501\tuc009vpb.1\nchr1\t17575592\t17610727\tuc001bai.3\nchr1\t17581660\t17581778\tuc021ohk.1\nchr1\t17634689\t17690495\tuc001baj.2\nchr1\t17698740\t17728195\tuc001bak.1\nchr1\t17733250\t17765059\tuc001bal.3\nchr1\t17866329\t18024370\tuc001ban.3\nchr1\t18081807\t18153558\tuc001bat.3\nchr1\t18434239\t18704977\tuc001bau.2\nchr1\t18701063\t18702174\tuc001baw.1\nchr1\t18807423\t18812480\tuc001bax.3\nchr1\t18957499\t19062632\tuc001bay.3\nchr1\t19166092\t19186155\tuc001bba.1\nchr1\t19197923\t19229293\tuc001bbc.3\nchr1\t19209695\t19209769\tuc021ohm.2\nchr1\t19230773\t19282826\tuc001bbd.2\nchr1\t19400999\t19536746\tuc001bbi.3\nchr1\t19542157\t19578053\tuc001bbo.4\nchr1\t19578074\t19586622\tuc001bbs.3\nchr1\t19592475\t19600568\tuc021ohn.1\nchr1\t19609056\t19615280\tuc001bbv.1\nchr1\t19619740\t19622230\tuc021ohp.1\nchr1\t19629201\t19638640\tuc001bbw.3\nchr1\t19638739\t19655794\tuc001bby.3\nchr1\t19665266\t19812066\tuc021ohr.1\nchr1\t19673334\t19675427\tuc001bcf.2\nchr1\t19750877\t19751182\tuc021ohs.1\nchr1\t19923470\t19956315\tuc021ohu.1\nchr1\t19934300\t19935138\tuc021ohx.2\nchr1\t19969722\t19984949\tuc001bcj.2\nchr1\t19991779\t20006055\tuc001bcl.3\nchr1\t20008705\t20126410\tuc001bcn.3\nchr1\t20140521\t20141771\tuc001bcr.3\nchr1\t20208887\t20239437\tuc001bcs.4\nchr1\t20246799\t20250110\tuc001bct.1\nchr1\t20301923\t20306932\tuc010odb.2\nchr1\t20396700\t20418394\tuc001bcy.3\nchr1\t20439142\t20446059\tuc001bcz.4\nchr1\t20465822\t20476879\tuc009vpp.1\nchr1\t20490483\t20501687\tuc009vpq.1\nchr1\t20512577\t20519942\tuc001bdb.3\nchr1\t20617411\t20681387\tuc009vps.2\nchr1\t20686293\t20755287\tuc001bdf.2\nchr1\t20808883\t20812728\tuc001bdh.3\nchr1\t20825940\t20834674\tuc001bdi.4\nchr1\t20878931\t20881513\tuc001bdj.3\nchr1\t20915443\t20945400\tuc001bdk.3\nchr1\t20959947\t20978004\tuc001bdm.3\nchr1\t20978259\t20988037\tuc001bdo.1\nchr1\t20990506\t21044317\tuc001bdr.4\nchr1\t21046224\t21059133\tuc009vpy.1\nchr1\t21069170\t21113181\tuc001bdw.1\nchr1\t21132784\t21503381\tuc001bef.3\nchr1\t21543739\t21616766\tuc001bei.2\nchr1\t21602542\t21604868\tuc001ben.1\nchr1\t21619782\t21626362\tuc001beo.2\nchr1\t21749600\t21754300\tuc001bep.1\nchr1\t21761832\t21762609\tuc001beq.1\nchr1\t21766582\t21811393\tuc001ber.4\nchr1\t21835857\t21904905\tuc001bet.3\nchr1\t21922707\t21978348\tuc001bew.3\nchr1\t22004791\t22109688\tuc001bfb.3\nchr1\t22138757\t22151714\tuc001bfg.1\nchr1\t22148736\t22263750\tuc001bfj.3\nchr1\t22303417\t22315847\tuc001bfk.3\nchr1\t22351706\t22357715\tuc001bfm.4\nchr1\t22379119\t22419436\tuc001bfr.3\nchr1\t22443797\t22469519\tuc001bfs.4\nchr1\t22778343\t22857650\tuc001bfu.2\nchr1\t22890003\t22930087\tuc001bfx.1\nchr1\t22963117\t22966175\tuc001bfy.3\nchr1\t22970117\t22974603\tuc001bga.4\nchr1\t22979681\t22988029\tuc001bgd.3\nchr1\t23037330\t23241823\tuc001bge.3\nchr1\t23046009\t23046091\tuc021oib.1\nchr1\t23189651\t23189719\tuc021oic.1\nchr1\t23243782\t23247347\tuc001bgg.1\nchr1\t23337326\t23342343\tuc001bgh.1\nchr1\t23345940\t23410184\tuc001bgj.2\nchr1\t23370797\t23370865\tuc021oid.1\nchr1\t23410515\t23495517\tuc010odv.1\nchr1\t23490445\t23490546\tuc021oie.1\nchr1\t23518387\t23521222\tuc001bgn.3\nchr1\t23636275\t23670853\tuc001bgp.4\nchr1\t23685940\t23694879\tuc001bgt.3\nchr1\t23695463\t23698330\tuc001bgw.3\nchr1\t23707554\t23751261\tuc021oig.1\nchr1\t23755055\t23810750\tuc001bha.2\nchr1\t23801092\t23803135\tuc001bhd.4\nchr1\t23832919\t23857712\tuc001bhe.2\nchr1\t23853364\t23855542\tuc001bhf.1\nchr1\t23884420\t23886285\tuc001bhh.4\nchr1\t23907984\t23967056\tuc001bhi.3\nchr1\t24018268\t24022915\tuc001bhk.3\nchr1\t24069855\t24088549\tuc001bho.3\nchr1\t24086871\t24104787\tuc001bhp.2\nchr1\t24104875\t24114722\tuc001bhq.3\nchr1\t24117645\t24122029\tuc001bht.3\nchr1\t24122088\t24126060\tuc009vqo.1\nchr1\t24128366\t24151949\tuc001bib.3\nchr1\t24171571\t24194859\tuc001bie.3\nchr1\t24200459\t24239817\tuc001bif.3\nchr1\t24255559\t24255637\tuc021oik.1\nchr1\t24286300\t24289949\tuc001big.3\nchr1\t24295572\t24306953\tuc021oir.1\nchr1\t24320925\t24320957\tuc021oit.1\nchr1\t24382530\t24438665\tuc001bin.4\nchr1\t24446260\t24469775\tuc001biq.2\nchr1\t24480646\t24513765\tuc001bis.3\nchr1\t24526729\t24538180\tuc010oei.1\nchr1\t24578722\t24578758\tuc021oiu.1\nchr1\t24579767\t24579803\tuc021oiv.1\nchr1\t24645811\t24690970\tuc021oiw.1\nchr1\t24683488\t24740262\tuc001bjc.3\nchr1\t24742244\t24799473\tuc001bjh.3\nchr1\t24822822\t24828850\tuc021oiz.1\nchr1\t24829386\t24863510\tuc001bjj.3\nchr1\t24882566\t24935818\tuc001bjk.2\nchr1\t24969593\t24999772\tuc001bjm.3\nchr1\t25071759\t25170815\tuc001bjo.2\nchr1\t25226001\t25256770\tuc001bjq.3\nchr1\t25548766\t25559013\tuc001bjt.1\nchr1\t25568739\t25573985\tuc001bjw.3\nchr1\t25598980\t25656936\tuc001bjz.3\nchr1\t25629228\t25631643\tuc001bkd.1\nchr1\t25664788\t25688852\tuc001bke.3\nchr1\t25688739\t25747363\tuc001bkf.3\nchr1\t25757387\t25826698\tuc001bkk.3\nchr1\t25870075\t25895377\tuc001bkl.4\nchr1\t25943958\t26111258\tuc001bkm.2\nchr1\t26126666\t26144713\tuc021ojl.1\nchr1\t26146396\t26159433\tuc001bkq.4\nchr1\t26146444\t26150097\tuc010oeu.1\nchr1\t26160496\t26185848\tuc001bkw.1\nchr1\t26187974\t26197744\tuc001bkx.3\nchr1\t26210676\t26232993\tuc010oev.2\nchr1\t26286257\t26324648\tuc001bld.4\nchr1\t26348270\t26362954\tuc001blf.3\nchr1\t26364513\t26372604\tuc001blg.1\nchr1\t26377795\t26394125\tuc001bli.2\nchr1\t26438267\t26452039\tuc009vsb.3\nchr1\t26485510\t26489119\tuc001blk.3\nchr1\t26496387\t26497364\tuc001bll.4\nchr1\t26503980\t26516375\tuc001blm.4\nchr1\t26517118\t26529033\tuc010oez.2\nchr1\t26551810\t26556331\tuc001blq.3\nchr1\t26560692\t26605299\tuc001bls.1\nchr1\t26606212\t26608013\tuc001blu.3\nchr1\t26608772\t26633195\tuc001blw.3\nchr1\t26644410\t26647014\tuc001bmc.3\nchr1\t26648349\t26680621\tuc001bmd.4\nchr1\t26688124\t26699266\tuc009vsj.1\nchr1\t26737268\t26756219\tuc001bmj.3\nchr1\t26758772\t26797795\tuc001bmk.3\nchr1\t26789254\t26794028\tuc001bmo.1\nchr1\t26798901\t26803133\tuc001bmp.4\nchr1\t26872342\t26901520\tuc001bms.1\nchr1\t26881032\t26881084\tuc021ojp.1\nchr1\t27022521\t27108601\tuc001bmv.1\nchr1\t27114453\t27124894\tuc001bmz.3\nchr1\t27145536\t27392034\tuc021ojq.1\nchr1\t27153200\t27182211\tuc001bnb.3\nchr1\t27189632\t27190947\tuc001bnc.1\nchr1\t27189786\t27190449\tuc010ofi.1\nchr1\t27205872\t27216869\tuc001bnd.1\nchr1\t27216978\t27226962\tuc001bne.3\nchr1\t27237974\t27240567\tuc001bnf.3\nchr1\t27248212\t27273362\tuc001bng.2\nchr1\t27276046\t27286901\tuc001bni.2\nchr1\t27320194\t27327377\tuc001bnj.4\nchr1\t27331510\t27339333\tuc010ofj.2\nchr1\t27425299\t27481621\tuc001bnm.4\nchr1\t27533765\t27533868\tuc021ojs.1\nchr1\t27561006\t27635124\tuc009vst.3\nchr1\t27648635\t27662891\tuc001bnr.4\nchr1\t27650364\t27653016\tuc021oju.1\nchr1\t27668482\t27680423\tuc001bnw.2\nchr1\t27681669\t27693337\tuc001bny.1\nchr1\t27695600\t27701315\tuc001boa.3\nchr1\t27705595\t27709805\tuc001boc.3\nchr1\t27719147\t27722317\tuc001bod.4\nchr1\t27730733\t27816678\tuc001bof.2\nchr1\t27860755\t27930143\tuc009vsy.3\nchr1\t27938800\t27961727\tuc001bom.3\nchr1\t27992571\t27998724\tuc001bon.1\nchr1\t28052489\t28089423\tuc001bor.3\nchr1\t28099693\t28150963\tuc001bou.4\nchr1\t28157251\t28178183\tuc001bov.2\nchr1\t28160911\t28161077\tuc001boy.1\nchr1\t28199054\t28213193\tuc001bpc.4\nchr1\t28218048\t28241236\tuc001bpe.1\nchr1\t28261503\t28285663\tuc001bpg.3\nchr1\t28286503\t28294604\tuc001bph.1\nchr1\t28296854\t28415148\tuc001bpi.2\nchr1\t28473676\t28503455\tuc001bpl.3\nchr1\t28526789\t28559542\tuc001bpn.3\nchr1\t28562601\t28564616\tuc001bpq.3\nchr1\t28567542\t28567564\tuc021okb.1\nchr1\t28585962\t28609002\tuc001bps.3\nchr1\t28655512\t28662478\tuc009vtg.3\nchr1\t28764660\t28826881\tuc001bpy.3\nchr1\t28832454\t28837404\tuc001bqd.3\nchr1\t28844744\t28865708\tuc001bqf.2\nchr1\t28879528\t28905057\tuc001bqi.3\nchr1\t28905049\t28908383\tuc001bqo.3\nchr1\t28905254\t28905334\tuc001bqq.1\nchr1\t28919006\t28921088\tuc001bqv.3\nchr1\t28929608\t28969604\tuc001bqy.3\nchr1\t28975111\t28975246\tuc009vtj.1\nchr1\t28995239\t29042115\tuc001bra.3\nchr1\t29016176\t29016306\tuc021oke.1\nchr1\t29063132\t29096287\tuc021okf.1\nchr1\t29138653\t29190208\tuc001brf.1\nchr1\t29213602\t29446558\tuc001brm.2\nchr1\t29445936\t29450421\tuc001brn.2\nchr1\t29474249\t29508637\tuc001bro.3\nchr1\t29519384\t29557454\tuc001brq.1\nchr1\t29563027\t29653325\tuc001bru.3\nchr1\t30486798\t30510456\tuc001bry.3\nchr1\t31184123\t31196432\tuc001brz.3\nchr1\t31191618\t31199593\tuc001bsb.1\nchr1\t31205314\t31230683\tuc001bsc.2\nchr1\t31212002\t31212079\tuc021okj.1\nchr1\t31342312\t31381480\tuc001bse.2\nchr1\t31404352\t31538564\tuc001bsh.1\nchr1\t31408535\t31408623\tuc021okk.1\nchr1\t31421964\t31422052\tuc021okl.1\nchr1\t31441009\t31441084\tuc001bsl.1\nchr1\t31652591\t31712734\tuc010ogd.2\nchr1\t31732414\t31742513\tuc009vtt.3\nchr1\t31732414\t31769644\tuc001bso.3\nchr1\t31769841\t31837780\tuc001bsp.1\nchr1\t31838099\t31845923\tuc001bss.1\nchr1\t31886659\t31907527\tuc010ogh.2\nchr1\t31971838\t31974167\tuc021okn.1\nchr1\t31984035\t31989846\tuc001bsy.1\nchr1\t32042085\t32053287\tuc001bta.3\nchr1\t32083300\t32092919\tuc009vtx.2\nchr1\t32095462\t32110838\tuc001bth.2\nchr1\t32117847\t32169768\tuc001btk.1\nchr1\t32192717\t32229648\tuc001btn.3\nchr1\t32224260\t32224336\tuc021okr.1\nchr1\t32256024\t32281580\tuc001bts.1\nchr1\t32372021\t32403988\tuc001bty.2\nchr1\t32479294\t32509482\tuc001bub.4\nchr1\t32538502\t32568467\tuc010ogv.2\nchr1\t32573643\t32642168\tuc001bug.3\nchr1\t32645344\t32663886\tuc001bui.3\nchr1\t32666201\t32670991\tuc001bul.1\nchr1\t32671235\t32674288\tuc001bum.2\nchr1\t32674694\t32681797\tuc001bun.2\nchr1\t32681797\t32687926\tuc001buq.4\nchr1\t32687958\t32697205\tuc009vuc.3\nchr1\t32697260\t32707311\tuc001buv.4\nchr1\t32712817\t32714461\tuc001buw.3\nchr1\t32739711\t32751766\tuc001buy.3\nchr1\t32757707\t32799224\tuc001bvb.1\nchr1\t32799429\t32801840\tuc001bvd.4\nchr1\t32826870\t32827844\tuc021oku.1\nchr1\t32827861\t32829924\tuc001bvf.3\nchr1\t32830704\t32860062\tuc010ohg.2\nchr1\t32930657\t32953459\tuc001bvl.4\nchr1\t33004771\t33071542\tuc001bvn.3\nchr1\t33087306\t33116185\tuc001bvp.3\nchr1\t33116748\t33151812\tuc001bvr.3\nchr1\t33145506\t33168361\tuc001bvt.2\nchr1\t33207511\t33240571\tuc001bvu.1\nchr1\t33240839\t33283633\tuc001bvy.1\nchr1\t33283118\t33324480\tuc001bwc.4\nchr1\t33327868\t33338082\tuc001bwg.3\nchr1\t33352097\t33360247\tuc001bwh.3\nchr1\t33360195\t33366953\tuc001bwi.1\nchr1\t33402049\t33430286\tuc010oho.2\nchr1\t33452675\t33498070\tuc001bwn.3\nchr1\t33476825\t33502512\tuc001bwp.2\nchr1\t33546713\t33585995\tuc001bwr.3\nchr1\t33607471\t33608831\tuc001bxa.1\nchr1\t33611002\t33647671\tuc001bxb.3\nchr1\t33722173\t33766320\tuc001bxc.1\nchr1\t33772366\t33786699\tuc031plq.1\nchr1\t33789223\t33841194\tuc001bxg.1\nchr1\t33797993\t33798093\tuc021okw.1\nchr1\t33802166\t33802465\tuc021okx.1\nchr1\t33938231\t33961995\tuc001bxj.4\nchr1\t33979608\t34631443\tuc001bxn.1\nchr1\t34326075\t34330392\tuc001bxp.3\nchr1\t34334556\t34351059\tuc001bxr.3\nchr1\t34642552\t34684731\tuc001bxt.3\nchr1\t35220647\t35224113\tuc001bxu.4\nchr1\t35225341\t35229325\tuc001bxv.1\nchr1\t35244163\t35244247\tuc021ola.1\nchr1\t35247910\t35251967\tuc001bxy.3\nchr1\t35258598\t35261348\tuc001bya.3\nchr1\t35315962\t35325417\tuc001byb.3\nchr1\t35331036\t35370984\tuc001byc.3\nchr1\t35441299\t35444307\tuc021olf.1\nchr1\t35447126\t35450948\tuc001bye.3\nchr1\t35451766\t35497569\tuc001byh.3\nchr1\t35544971\t35581455\tuc001bym.3\nchr1\t35641980\t35646083\tuc001byq.3\nchr1\t35649200\t35658743\tuc001bys.3\nchr1\t35734567\t35887545\tuc001byt.3\nchr1\t35833677\t35835012\tuc031plr.1\nchr1\t35899090\t36023037\tuc001byx.3\nchr1\t36023392\t36032380\tuc001bza.3\nchr1\t36038970\t36060927\tuc010ohy.2\nchr1\t36065142\t36107445\tuc001bzf.2\nchr1\t36179476\t36184790\tuc001bzh.1\nchr1\t36197712\t36235551\tuc001bzi.3\nchr1\t36273827\t36323490\tuc001bzj.2\nchr1\t36348809\t36389899\tuc001bzl.3\nchr1\t36391432\t36395210\tuc001bzm.1\nchr1\t36396682\t36522063\tuc001bzp.3\nchr1\t36549675\t36553876\tuc001bzr.3\nchr1\t36554452\t36559533\tuc001bzt.3\nchr1\t36560843\t36565850\tuc001bzv.2\nchr1\t36602169\t36615115\tuc031pls.1\nchr1\t36621802\t36646441\tuc001bzz.3\nchr1\t36690016\t36770957\tuc001cae.4\nchr1\t36771993\t36787379\tuc010oia.1\nchr1\t36787631\t36789755\tuc001caj.1\nchr1\t36805224\t36851485\tuc001cak.1\nchr1\t36859030\t36863493\tuc001cao.1\nchr1\t36883506\t36916086\tuc001caq.3\nchr1\t36921361\t36930040\tuc001cas.2\nchr1\t36931643\t36948915\tuc001cax.2\nchr1\t37261127\t37499844\tuc001caz.2\nchr1\t37627163\t37627235\tuc021oll.1\nchr1\t37920479\t37940044\tuc021olm.1\nchr1\t37940118\t37949978\tuc001cbb.4\nchr1\t37955560\t37980420\tuc001cbe.2\nchr1\t37966535\t37966595\tuc031pma.1\nchr1\t38000049\t38019945\tuc001cbi.4\nchr1\t38022519\t38032458\tuc001cbj.3\nchr1\t38032412\t38061586\tuc001cbk.3\nchr1\t38076950\t38100595\tuc001cbm.2\nchr1\t38147241\t38156192\tuc001cbp.3\nchr1\t38147242\t38149864\tuc031pmb.1\nchr1\t38158072\t38175391\tuc001cbs.4\nchr1\t38181645\t38230824\tuc009vvi.3\nchr1\t38259773\t38267278\tuc001cby.2\nchr1\t38268613\t38273865\tuc001cca.1\nchr1\t38273472\t38275126\tuc001ccd.2\nchr1\t38275238\t38325292\tuc001cce.1\nchr1\t38326368\t38412729\tuc001ccg.1\nchr1\t38349908\t38349989\tuc021oln.1\nchr1\t38422651\t38455761\tuc001cci.3\nchr1\t38462441\t38471187\tuc001cck.3\nchr1\t38478383\t38490497\tuc001ccn.4\nchr1\t38509522\t38512450\tuc001ccp.1\nchr1\t38554902\t38555001\tuc021olo.1\nchr1\t38674705\t38680439\tuc021olp.1\nchr1\t39303868\t39325495\tuc001ccq.3\nchr1\t39328161\t39339050\tuc001ccs.3\nchr1\t39340222\t39341770\tuc021olr.1\nchr1\t39351478\t39407456\tuc001ccu.1\nchr1\t39456915\t39471737\tuc001ccw.3\nchr1\t39491966\t39500308\tuc001ccy.3\nchr1\t39549838\t39952810\tuc031pmc.1\nchr1\t39619835\t39619968\tuc021olu.1\nchr1\t39648409\t39648505\tuc021olv.1\nchr1\t39875175\t39882154\tuc009vvt.1\nchr1\t39957317\t39995541\tuc001cdi.3\nchr1\t39970194\t39970267\tuc021olx.1\nchr1\t39987951\t40025370\tuc001cdk.3\nchr1\t40026484\t40042521\tuc001cdl.2\nchr1\t40033045\t40033182\tuc001cdo.1\nchr1\t40089102\t40105348\tuc001cdp.3\nchr1\t40124792\t40137710\tuc001cdq.1\nchr1\t40144644\t40157089\tuc001cdr.3\nchr1\t40204516\t40229586\tuc001cdw.3\nchr1\t40223902\t40254533\tuc001cdz.1\nchr1\t40235196\t40237020\tuc001ceb.1\nchr1\t40306705\t40349177\tuc021olz.1\nchr1\t40361095\t40367687\tuc001cer.2\nchr1\t40420783\t40435628\tuc001cev.3\nchr1\t40506254\t40538321\tuc001cey.4\nchr1\t40538381\t40563142\tuc001cfb.2\nchr1\t40627040\t40706593\tuc001cfc.4\nchr1\t40713572\t40717365\tuc001cfe.2\nchr1\t40723721\t40759856\tuc001cfg.4\nchr1\t40766162\t40782981\tuc001cfh.1\nchr1\t40839377\t40888998\tuc001cfj.3\nchr1\t40916336\t40929390\tuc001cfn.2\nchr1\t40943301\t40962015\tuc001cfo.3\nchr1\t40974432\t40982214\tuc001cfp.3\nchr1\t40997232\t41013841\tuc001cft.2\nchr1\t41086351\t41131324\tuc001cfu.1\nchr1\t41154751\t41157933\tuc010ojl.1\nchr1\t41157241\t41237275\tuc009vwd.3\nchr1\t41220026\t41220118\tuc001cgf.2\nchr1\t41222955\t41223044\tuc001cgg.3\nchr1\t41249683\t41306124\tuc001cgh.2\nchr1\t41326727\t41328018\tuc001cgj.3\nchr1\t41347313\t41347427\tuc021omc.1\nchr1\t41445006\t41478235\tuc001cgk.4\nchr1\t41480261\t41509562\tuc021omd.1\nchr1\t41481268\t41487427\tuc001cgm.2\nchr1\t41492870\t41707815\tuc001cgs.3\nchr1\t41932607\t41932699\tuc021ome.1\nchr1\t41944445\t41949874\tuc009vwh.3\nchr1\t41944445\t41950344\tuc001cgx.3\nchr1\t41972035\t42384496\tuc001cha.4\nchr1\t42619091\t42621495\tuc001chc.1\nchr1\t42628361\t42630395\tuc001chd.1\nchr1\t42642209\t42800903\tuc001chf.3\nchr1\t42846467\t42889900\tuc001chi.2\nchr1\t42896000\t42921938\tuc001chj.3\nchr1\t42922172\t42926086\tuc001chl.3\nchr1\t43000559\t43120335\tuc009vwk.1\nchr1\t43124047\t43142429\tuc001chq.3\nchr1\t43144356\t43147330\tuc001chr.3\nchr1\t43148065\t43168020\tuc001chs.3\nchr1\t43198763\t43205925\tuc001cht.1\nchr1\t43212005\t43232755\tuc001chx.4\nchr1\t43232915\t43241413\tuc001cia.4\nchr1\t43253660\t43263901\tuc021omg.1\nchr1\t43272722\t43283059\tuc001cib.2\nchr1\t43291248\t43310660\tuc001cie.1\nchr1\t43312243\t43318146\tuc021omh.1\nchr1\t43323292\t43354460\tuc001cij.1\nchr1\t43391045\t43424847\tuc001cik.2\nchr1\t43424719\t43449029\tuc001cil.3\nchr1\t43489219\t43489308\tuc021omj.1\nchr1\t43585818\t43611958\tuc009vwn.1\nchr1\t43613593\t43622067\tuc009vwo.3\nchr1\t43629844\t43638241\tuc010ojx.2\nchr1\t43638000\t43720029\tuc021omk.1\nchr1\t43735664\t43739673\tuc021oml.1\nchr1\t43747556\t43751250\tuc001cit.4\nchr1\t43766565\t43788781\tuc001ciu.3\nchr1\t43803474\t43820135\tuc001ciw.3\nchr1\t43824625\t43828873\tuc001cix.3\nchr1\t43829067\t43833409\tuc031pmf.1\nchr1\t43849578\t43855483\tuc001cje.2\nchr1\t43855555\t43919918\tuc001cjk.3\nchr1\t43916673\t43919660\tuc001cjo.3\nchr1\t43996546\t44089343\tuc001cjr.3\nchr1\t44115796\t44171189\tuc001cjx.3\nchr1\t44165355\t44173012\tuc001cjy.4\nchr1\t44173203\t44396837\tuc001cjz.4\nchr1\t44182137\t44182227\tuc021oms.1\nchr1\t44398991\t44402912\tuc001ckt.3\nchr1\t44412477\t44433694\tuc001ckx.3\nchr1\t44435652\t44439043\tuc001ckz.3\nchr1\t44440601\t44443972\tuc001cld.3\nchr1\t44445607\t44456843\tuc010okl.2\nchr1\t44457279\t44462198\tuc001clj.3\nchr1\t44462154\t44483012\tuc001cll.4\nchr1\t44584521\t44600809\tuc001clp.3\nchr1\t44679124\t44686351\tuc001clq.1\nchr1\t44686741\t44820939\tuc001clt.3\nchr1\t44870959\t45117396\tuc001clv.1\nchr1\t45011164\t45011224\tuc031pmh.1\nchr1\t45119500\t45140099\tuc001cmc.3\nchr1\t45140393\t45191263\tuc001cmf.2\nchr1\t45205489\t45233438\tuc001cmg.4\nchr1\t45241245\t45244412\tuc001cmi.3\nchr1\t45241536\t45241610\tuc001cmj.1\nchr1\t45242163\t45242261\tuc001cmk.1\nchr1\t45243513\t45243584\tuc009vxi.3\nchr1\t45244061\t45244130\tuc001cml.3\nchr1\t45249256\t45253426\tuc001cmm.3\nchr1\t45266035\t45271667\tuc001cmn.3\nchr1\t45271585\t45272957\tuc001cmp.3\nchr1\t45274153\t45279801\tuc010ole.1\nchr1\t45287937\t45308616\tuc010olf.2\nchr1\t45316193\t45452394\tuc001cmt.3\nchr1\t45468219\t45477027\tuc009vxk.3\nchr1\t45477804\t45481341\tuc001cna.2\nchr1\t45482075\t45672250\tuc001cnd.2\nchr1\t45769581\t45771291\tuc010olk.2\nchr1\t45792544\t45794346\tuc001cne.3\nchr1\t45794913\t45806142\tuc009vxp.3\nchr1\t45805341\t45809650\tuc009vxq.3\nchr1\t45809554\t45956840\tuc001cns.1\nchr1\t45959597\t45965751\tuc001cnw.3\nchr1\t45965855\t45976739\tuc009vxv.3\nchr1\t45976706\t45988562\tuc021omw.1\nchr1\t46016454\t46035723\tuc001coe.3\nchr1\t46049659\t46084578\tuc001coi.2\nchr1\t46085715\t46089731\tuc010olt.2\nchr1\t46092975\t46152302\tuc001coq.3\nchr1\t46111451\t46112357\tuc010olu.1\nchr1\t46153846\t46160108\tuc001cor.1\nchr1\t46164406\t46216485\tuc001cou.3\nchr1\t46269284\t46501796\tuc001cov.3\nchr1\t46505811\t46598380\tuc001cpb.4\nchr1\t46640748\t46651634\tuc001cpd.3\nchr1\t46654352\t46685977\tuc001cpg.3\nchr1\t46669005\t46686928\tuc010oma.2\nchr1\t46713366\t46744145\tuc009vye.2\nchr1\t46744071\t46769038\tuc001cpn.3\nchr1\t46769379\t46782447\tuc001cpp.3\nchr1\t46805848\t46830824\tuc001cpr.2\nchr1\t46859938\t46879520\tuc001cpu.2\nchr1\t46899498\t46911374\tuc021ona.1\nchr1\t46972667\t46979886\tuc001cpx.3\nchr1\t47004367\t47035927\tuc021onb.1\nchr1\t47011315\t47015678\tuc001cpy.2\nchr1\t47011315\t47016887\tuc009vyh.1\nchr1\t47023078\t47069966\tuc001cqb.4\nchr1\t47073386\t47080805\tuc001cqe.4\nchr1\t47100710\t47134099\tuc001cqh.4\nchr1\t47137496\t47139256\tuc001cqj.3\nchr1\t47139707\t47157769\tuc021ond.1\nchr1\t47140830\t47184736\tuc001cqk.4\nchr1\t47264669\t47285021\tuc001cqn.4\nchr1\t47308766\t47366147\tuc031pmm.1\nchr1\t47394845\t47407156\tuc001cqp.4\nchr1\t47489239\t47516423\tuc001cqt.3\nchr1\t47533159\t47583992\tuc001cqu.1\nchr1\t47603106\t47614526\tuc001cqv.1\nchr1\t47644921\t47646011\tuc031pmn.1\nchr1\t47649260\t47655771\tuc001cqw.3\nchr1\t47681962\t47689770\tuc009vyq.2\nchr1\t47681962\t47695443\tuc001cqx.2\nchr1\t47691628\t47691655\tuc021onf.1\nchr1\t47715810\t47779819\tuc001crd.1\nchr1\t47799468\t47844511\tuc001cri.3\nchr1\t47859449\t47861215\tuc001crj.1\nchr1\t47881743\t47883724\tuc001crk.3\nchr1\t47897806\t47900313\tuc001crl.3\nchr1\t47901688\t47906363\tuc001crm.3\nchr1\t48226199\t48462562\tuc021ong.1\nchr1\t48567386\t48648100\tuc010omr.1\nchr1\t48688356\t48714316\tuc001crn.2\nchr1\t48761043\t48937876\tuc001crr.2\nchr1\t48998526\t50489626\tuc001cru.2\nchr1\t49193539\t49242547\tuc001crx.4\nchr1\t50574593\t50667540\tuc001csb.2\nchr1\t50883222\t50889119\tuc010onb.2\nchr1\t50906934\t51425936\tuc001cse.1\nchr1\t51048075\t51048183\tuc021onh.1\nchr1\t51435641\t51440309\tuc001csg.3\nchr1\t51567905\t51613754\tuc001csh.3\nchr1\t51701944\t51739119\tuc001csi.4\nchr1\t51752929\t51810785\tuc010onf.2\nchr1\t51819934\t51984995\tuc001csq.1\nchr1\t52004296\t52004401\tuc021oni.1\nchr1\t52082545\t52254891\tuc001csu.3\nchr1\t52254865\t52344609\tuc001ctc.4\nchr1\t52373627\t52456436\tuc001cth.3\nchr1\t52461412\t52461712\tuc021onk.1\nchr1\t52485803\t52521843\tuc001cti.4\nchr1\t52497776\t52499472\tuc001ctj.1\nchr1\t52521856\t52556388\tuc001ctk.3\nchr1\t52607765\t52812358\tuc001cto.4\nchr1\t52816264\t52831877\tuc001ctq.2\nchr1\t52838500\t52870143\tuc001ctu.3\nchr1\t52870218\t52883992\tuc001ctv.4\nchr1\t52870218\t52883992\tuc001ctw.4\nchr1\t52888947\t53018762\tuc001cty.2\nchr1\t53068042\t53074723\tuc001cue.3\nchr1\t53099065\t53122737\tuc001cuf.3\nchr1\t53152013\t53164038\tuc001cui.2\nchr1\t53192130\t53293013\tuc001cuj.3\nchr1\t53308182\t53360247\tuc001cuk.2\nchr1\t53361581\t53387591\tuc001cup.4\nchr1\t53392900\t53517289\tuc001cur.2\nchr1\t53527723\t53551174\tuc010onr.2\nchr1\t53552854\t53608289\tuc001cuy.3\nchr1\t53580247\t53584281\tuc001cva.1\nchr1\t53662100\t53679869\tuc001cvb.4\nchr1\t53679771\t53686289\tuc001cvd.3\nchr1\t53692563\t53704282\tuc001cvf.2\nchr1\t53704281\t53708455\tuc001cvg.3\nchr1\t53708040\t53793821\tuc001cvi.2\nchr1\t53793904\t53802889\tuc001cvn.1\nchr1\t53904042\t53905693\tuc009vzj.3\nchr1\t53925071\t53933158\tuc001cvq.1\nchr1\t53971905\t54199877\tuc001cvr.1\nchr1\t54231133\t54304225\tuc001cvs.3\nchr1\t54317391\t54355487\tuc001cvu.3\nchr1\t54359860\t54376759\tuc001cwb.3\nchr1\t54387233\t54411288\tuc001cwh.3\nchr1\t54411998\t54433841\tuc001cwj.2\nchr1\t54472970\t54483859\tuc001cwm.2\nchr1\t54497348\t54519111\tuc001cwp.3\nchr1\t54519273\t54565416\tuc001cwt.1\nchr1\t54519751\t54519827\tuc021ons.1\nchr1\t54604667\t54618679\tuc001cwv.2\nchr1\t54638026\t54665746\tuc009vzo.3\nchr1\t54665839\t54684056\tuc001cxa.4\nchr1\t54691103\t54872068\tuc001cxe.4\nchr1\t55013806\t55076005\tuc001cxl.2\nchr1\t55074849\t55089200\tuc001cxn.3\nchr1\t55107426\t55175939\tuc010ooe.1\nchr1\t55181494\t55208328\tuc001cxx.4\nchr1\t55222570\t55230226\tuc001cxy.3\nchr1\t55246751\t55266941\tuc009vzt.1\nchr1\t55271735\t55307937\tuc001cyb.4\nchr1\t55315299\t55352921\tuc001cyc.1\nchr1\t55352654\t55353883\tuc021onu.1\nchr1\t55423541\t55423614\tuc021onv.1\nchr1\t55446464\t55457966\tuc001cyd.3\nchr1\t55464616\t55474465\tuc001cye.3\nchr1\t55505148\t55530526\tuc001cyf.2\nchr1\t55532031\t55681039\tuc021onw.1\nchr1\t55681080\t55683128\tuc021onx.1\nchr1\t55691313\t55691396\tuc021ony.1\nchr1\t55842198\t55842525\tuc021onz.1\nchr1\t55950543\t55950645\tuc021ooa.1\nchr1\t56046709\t56200675\tuc001cyi.1\nchr1\t56960418\t57045257\tuc001cyj.2\nchr1\t57110989\t57181008\tuc001cyk.4\nchr1\t57184476\t57285369\tuc001cym.4\nchr1\t57289353\t57292593\tuc001cyn.3\nchr1\t57320442\t57383894\tuc001cyo.2\nchr1\t57394882\t57431688\tuc001cyp.3\nchr1\t57463578\t58716211\tuc001cys.1\nchr1\t58326214\t58328786\tuc001cyu.1\nchr1\t58933598\t58934677\tuc001cyw.1\nchr1\t58946390\t59012446\tuc001cyy.3\nchr1\t59041094\t59043166\tuc001cyz.4\nchr1\t59120410\t59165747\tuc009wab.2\nchr1\t59246462\t59249785\tuc001cze.3\nchr1\t59250822\t59365384\tuc010oop.1\nchr1\t59597607\t59612479\tuc010ooq.2\nchr1\t59762624\t60228402\tuc009wac.3\nchr1\t60198898\t60198968\tuc021oob.1\nchr1\t60238466\t60254501\tuc001czn.3\nchr1\t60280532\t60342050\tuc001czo.3\nchr1\t60358979\t60392423\tuc001czq.3\nchr1\t60454823\t60539442\tuc001czs.2\nchr1\t61125302\t61291256\tuc001czt.1\nchr1\t61405915\t61436448\tuc001czu.3\nchr1\t61547533\t61928460\tuc010oos.2\nchr1\t62119913\t62121800\tuc031pmt.1\nchr1\t62146718\t62191095\tuc001czz.1\nchr1\t62208148\t62629591\tuc001dab.3\nchr1\t62318170\t62318274\tuc031pmu.1\nchr1\t62660473\t62678001\tuc001dae.4\nchr1\t62701836\t62785083\tuc001dah.4\nchr1\t62901974\t62917475\tuc001dak.2\nchr1\t62920396\t63154039\tuc001daq.4\nchr1\t63063157\t63071976\tuc001das.2\nchr1\t63249776\t63330941\tuc001dau.3\nchr1\t63624753\t63782901\tuc001daw.2\nchr1\t63704613\t63704845\tuc021ood.1\nchr1\t63788729\t63790797\tuc001dax.2\nchr1\t63799429\t63799491\tuc021ooe.1\nchr1\t63833260\t63904233\tuc021oof.1\nchr1\t63906440\t63988944\tuc001dbb.2\nchr1\t63989012\t64038364\tuc001dbf.3\nchr1\t64014650\t64016307\tuc001dbg.1\nchr1\t64088886\t64125916\tuc010ooz.2\nchr1\t64239689\t64647179\tuc001dbj.3\nchr1\t64262024\t64262128\tuc021oog.1\nchr1\t64571005\t64636980\tuc001dbl.3\nchr1\t64669489\t64710027\tuc001dbn.1\nchr1\t64936475\t65158741\tuc001dbo.1\nchr1\t65045529\t65045604\tuc021ooh.1\nchr1\t65210777\t65298914\tuc001dbs.2\nchr1\t65298905\t65432187\tuc001dbu.1\nchr1\t65445259\t65468159\tuc001dbw.3\nchr1\t65488650\t65488757\tuc021ooj.1\nchr1\t65523437\t65523525\tuc021ook.1\nchr1\t65524116\t65524191\tuc001dbx.3\nchr1\t65613231\t65697828\tuc001dby.3\nchr1\t65775217\t65881552\tuc001dce.2\nchr1\t65886130\t66103176\tuc001dci.3\nchr1\t65886130\t65901690\tuc001dcf.3\nchr1\t66258855\t66840262\tuc001dco.3\nchr1\t66560143\t66560229\tuc021oom.1\nchr1\t66999824\t67210768\tuc001dcr.3\nchr1\t67094122\t67094200\tuc021oon.1\nchr1\t67132271\t67142710\tuc010ope.1\nchr1\t67218139\t67244730\tuc001dcv.3\nchr1\t67263423\t67266942\tuc001dcw.3\nchr1\t67278571\t67390570\tuc001dcx.3\nchr1\t67390577\t67454302\tuc001dde.2\nchr1\t67465014\t67520080\tuc001ddk.2\nchr1\t67557858\t67600654\tuc001ddm.2\nchr1\t67632168\t67725650\tuc001ddo.3\nchr1\t67661822\t67661926\tuc021ooo.1\nchr1\t67773046\t67862583\tuc001ddu.3\nchr1\t67873492\t67896123\tuc001ddv.3\nchr1\t68150859\t68154021\tuc001ddz.2\nchr1\t68167148\t68299155\tuc001dea.2\nchr1\t68238275\t68238336\tuc021oop.1\nchr1\t68297970\t68668670\tuc001deb.2\nchr1\t68511644\t68516481\tuc001ded.3\nchr1\t68564141\t68698284\tuc001dee.3\nchr1\t68649200\t68649293\tuc021oos.1\nchr1\t68649301\t68649321\tuc021oot.1\nchr1\t68894506\t68915642\tuc001dei.1\nchr1\t68939834\t68962799\tuc001dem.4\nchr1\t68962358\t69004310\tuc001den.3\nchr1\t70225857\t70589171\tuc001dep.3\nchr1\t70385004\t70386000\tuc009wbh.2\nchr1\t70610484\t70671361\tuc001der.2\nchr1\t70671364\t70717701\tuc001des.3\nchr1\t70724684\t70820417\tuc001dex.4\nchr1\t70820492\t70833705\tuc001dfa.3\nchr1\t70876900\t70905534\tuc001dfd.3\nchr1\t71172135\t71252151\tuc001dff.3\nchr1\t71418114\t71513491\tuc001dfo.3\nchr1\t71512188\t71532865\tuc001dfr.3\nchr1\t71528973\t71546972\tuc001dft.3\nchr1\t71533313\t71533399\tuc010oqr.1\nchr1\t71547006\t71703406\tuc001dfu.2\nchr1\t71868624\t72748405\tuc001dfw.3\nchr1\t72259914\t72302695\tuc031pmw.1\nchr1\t73771852\t73804560\tuc001dfx.3\nchr1\t74491701\t74663871\tuc001dfy.4\nchr1\t74663895\t75010116\tuc001dge.2\nchr1\t75033794\t75139422\tuc001dgg.3\nchr1\t75043113\t75091782\tuc001dgh.3\nchr1\t75171171\t75199092\tuc001dgj.3\nchr1\t75198835\t75232360\tuc001dgn.3\nchr1\t75595658\t75598261\tuc001dgp.1\nchr1\t75600566\t75627218\tuc031pmx.1\nchr1\t75672074\t76076799\tuc001dgu.3\nchr1\t76103850\t76188721\tuc001dgv.3\nchr1\t76190042\t76229355\tuc009wbp.3\nchr1\t76251878\t76260775\tuc001dgy.2\nchr1\t76252756\t76252834\tuc001dgz.2\nchr1\t76253573\t76253657\tuc009wbu.1\nchr1\t76255161\t76255232\tuc009wbv.1\nchr1\t76262555\t76378923\tuc001dhd.2\nchr1\t76384557\t76398116\tuc001dhe.2\nchr1\t76540388\t77096669\tuc001dhh.2\nchr1\t77333185\t77529737\tuc001dhi.3\nchr1\t77554666\t77685132\tuc001dhk.3\nchr1\t77747661\t78025654\tuc001dhn.3\nchr1\t78030189\t78148343\tuc001dhq.3\nchr1\t78161673\t78225564\tuc001dht.4\nchr1\t78245308\t78345225\tuc010ork.3\nchr1\t78354199\t78409578\tuc001dic.4\nchr1\t78413590\t78444777\tuc001dii.3\nchr1\t78470635\t78482995\tuc001dij.3\nchr1\t78511588\t78603112\tuc001dik.3\nchr1\t78560490\t78560599\tuc021oov.1\nchr1\t78695282\t78759574\tuc001dil.1\nchr1\t78956727\t79006386\tuc001din.3\nchr1\t79086087\t79111830\tuc010oro.2\nchr1\t79115476\t79129763\tuc001dip.4\nchr1\t79152744\t79152828\tuc021oow.1\nchr1\t79355448\t79472495\tuc001diq.4\nchr1\t82266081\t82458107\tuc001diu.3\nchr1\t82312940\t82313045\tuc021oox.1\nchr1\t83439565\t83451891\tuc001dix.4\nchr1\t83911736\t83920454\tuc001diy.3\nchr1\t84041470\t84326679\tuc001diz.4\nchr1\t84259583\t84259634\tuc021ooy.1\nchr1\t84259597\t84379059\tuc031pmy.1\nchr1\t84267442\t84326229\tuc001dja.1\nchr1\t84335056\t84464833\tuc001djc.3\nchr1\t84379036\t84379062\tuc021ooz.1\nchr1\t84609951\t84704181\tuc001djl.3\nchr1\t84743003\t84743140\tuc021opa.1\nchr1\t84764048\t84816481\tuc001djr.3\nchr1\t84810360\t84816481\tuc001djs.3\nchr1\t84830640\t84863576\tuc009wcg.3\nchr1\t84864214\t84880691\tuc001djt.1\nchr1\t84944919\t84964033\tuc001djv.4\nchr1\t84964005\t84972262\tuc001djw.4\nchr1\t84972012\t85014647\tuc021opb.1\nchr1\t85018803\t85040163\tuc001dka.2\nchr1\t85093912\t85097429\tuc010ory.1\nchr1\t85109389\t85156240\tuc001dkj.3\nchr1\t85279085\t85358896\tuc009wcj.1\nchr1\t85391265\t85462796\tuc001dkm.3\nchr1\t85483764\t85514223\tuc001dkp.3\nchr1\t85527992\t85598821\tuc001dkt.3\nchr1\t85599476\t85599556\tuc021opc.1\nchr1\t85623355\t85666728\tuc009wcm.3\nchr1\t85715636\t85725355\tuc001dkv.3\nchr1\t85731459\t85742587\tuc021opd.1\nchr1\t85742040\t85865646\tuc001dla.2\nchr1\t85784167\t85930889\tuc001dlb.3\nchr1\t86046443\t86049648\tuc001dle.3\nchr1\t86115105\t86174116\tuc001dlh.3\nchr1\t86194915\t86622154\tuc001dlj.3\nchr1\t86815776\t86862025\tuc001dll.2\nchr1\t86889768\t86922240\tuc001dlr.4\nchr1\t86934394\t86965974\tuc001dlt.3\nchr1\t87012758\t87046432\tuc009wcs.3\nchr1\t87099958\t87121059\tuc010osh.2\nchr1\t87170252\t87213867\tuc001dly.3\nchr1\t87328127\t87380107\tuc021opi.1\nchr1\t87380334\t87575681\tuc010osk.2\nchr1\t87597679\t87598718\tuc021opj.1\nchr1\t87777576\t87777676\tuc021opk.1\nchr1\t87794150\t87814607\tuc001dmi.3\nchr1\t87819209\t87837338\tuc001dmk.3\nchr1\t87918922\t87919056\tuc021opl.1\nchr1\t88943510\t88943810\tuc021opm.1\nchr1\t89004735\t89150887\tuc021opn.1\nchr1\t89149921\t89301938\tuc001dmn.3\nchr1\t89318320\t89357301\tuc001dmo.4\nchr1\t89401455\t89458643\tuc001dmp.2\nchr1\t89445138\t89458643\tuc001dms.3\nchr1\t89472359\t89488549\tuc001dmt.3\nchr1\t89517986\t89531043\tuc001dmx.2\nchr1\t89573309\t89591799\tuc001dmz.1\nchr1\t89597433\t89641723\tuc001dna.2\nchr1\t89646830\t89664633\tuc001dnb.3\nchr1\t89724633\t89738544\tuc001dnd.3\nchr1\t89754940\t89756045\tuc031pna.1\nchr1\t89829435\t89853719\tuc001dnf.2\nchr1\t89873237\t89890493\tuc009wcy.1\nchr1\t89990396\t90063420\tuc001dni.3\nchr1\t90090407\t90098453\tuc001dnk.1\nchr1\t90098643\t90185094\tuc001dnl.4\nchr1\t90287479\t90401989\tuc001dnn.3\nchr1\t90453271\t90453503\tuc021opr.1\nchr1\t90458823\t90460525\tuc001dno.3\nchr1\t90460677\t90494094\tuc001dnq.2\nchr1\t91177578\t91182794\tuc001dns.3\nchr1\t91295103\t91317175\tuc001dnu.2\nchr1\t91380856\t91487812\tuc001dnw.3\nchr1\t91726322\t91870426\tuc001doa.4\nchr1\t91966403\t91991321\tuc001dof.3\nchr1\t92145899\t92351836\tuc001doh.3\nchr1\t92295329\t92295626\tuc021ops.1\nchr1\t92414927\t92479985\tuc010osz.2\nchr1\t92495532\t92529093\tuc001don.2\nchr1\t92545861\t92613401\tuc001doo.3\nchr1\t92632608\t92650280\tuc010otd.2\nchr1\t92683572\t92711367\tuc001doq.3\nchr1\t92711954\t92764566\tuc001dor.3\nchr1\t92764521\t92853732\tuc001dot.2\nchr1\t92940317\t92951628\tuc001dov.4\nchr1\t92974252\t93257961\tuc001dox.3\nchr1\t93297593\t93307481\tuc001doz.3\nchr1\t93302845\t93302940\tuc001dpe.2\nchr1\t93303574\t93303627\tuc021opt.1\nchr1\t93307716\t93427079\tuc001dpg.3\nchr1\t93544791\t93604638\tuc009wdj.3\nchr1\t93615298\t93646246\tuc001dpn.3\nchr1\t93646280\t93744287\tuc021opx.1\nchr1\t93775665\t93811368\tuc001dpt.2\nchr1\t93811477\t93828148\tuc001dpu.3\nchr1\t93913687\t94020218\tuc010otk.2\nchr1\t93981833\t93981906\tuc021opz.1\nchr1\t94027342\t94146926\tuc001dpz.4\nchr1\t94057524\t94065587\tuc009wdn.3\nchr1\t94219111\t94240930\tuc001dqd.1\nchr1\t94312387\t94312467\tuc021oqa.1\nchr1\t94313128\t94313213\tuc021oqb.1\nchr1\t94317792\t94319887\tuc001dqe.1\nchr1\t94335013\t94344762\tuc001dqf.3\nchr1\t94352589\t94375012\tuc001dqg.1\nchr1\t94458393\t94586705\tuc001dqh.3\nchr1\t94634462\t94703307\tuc001dqj.4\nchr1\t94883932\t94984219\tuc001dqn.4\nchr1\t94994731\t95007413\tuc001dqr.3\nchr1\t95123088\t95285834\tuc001dqu.3\nchr1\t95285897\t95360803\tuc001dqv.5\nchr1\t95362506\t95392735\tuc001dqz.4\nchr1\t95393583\t95428826\tuc021oqc.2\nchr1\t95448278\t95538507\tuc001dra.2\nchr1\t95550007\t95550119\tuc021oqd.1\nchr1\t95582893\t95663161\tuc001drb.3\nchr1\t95628774\t95699538\tuc001dre.1\nchr1\t95699710\t95712781\tuc009wdu.3\nchr1\t95940292\t95944912\tuc021oqf.1\nchr1\t95970531\t95970615\tuc021oqg.1\nchr1\t95975895\t95981020\tuc001drl.3\nchr1\t97161411\t97161723\tuc021oqh.1\nchr1\t97187174\t97280605\tuc001drq.3\nchr1\t97543299\t98386615\tuc001drv.3\nchr1\t97561478\t97788511\tuc031pne.1\nchr1\t98453555\t98515249\tuc001drx.2\nchr1\t98510798\t98510907\tuc021oqj.1\nchr1\t98676266\t98738214\tuc031pnf.1\nchr1\t99127235\t99226056\tuc010ouc.2\nchr1\t99207463\t99207540\tuc021oql.1\nchr1\t99355800\t99470449\tuc001dsb.3\nchr1\t99469831\t99614408\tuc001dsd.1\nchr1\t99729847\t99775138\tuc001dse.3\nchr1\t100111430\t100160097\tuc001dsg.3\nchr1\t100174258\t100231349\tuc001dsh.1\nchr1\t100178485\t100178513\tuc021oqn.1\nchr1\t100178485\t100178513\tuc021oqm.1\nchr1\t100315639\t100389579\tuc001dsi.1\nchr1\t100434000\t100435404\tuc001dso.2\nchr1\t100435991\t100492534\tuc001dsr.2\nchr1\t100503788\t100548929\tuc001dst.3\nchr1\t100549101\t100598511\tuc001dsu.3\nchr1\t100598705\t100616054\tuc001dsv.3\nchr1\t100614003\t100643829\tuc001dsx.2\nchr1\t100652477\t100715409\tuc001dta.3\nchr1\t100731713\t100758325\tuc001dtd.3\nchr1\t100746796\t100746864\tuc021oqp.1\nchr1\t100818022\t100965021\tuc001dtf.2\nchr1\t101003727\t101007583\tuc001dth.3\nchr1\t101092605\t101112560\tuc021oqr.1\nchr1\t101185195\t101204601\tuc001dti.3\nchr1\t101337927\t101360735\tuc001dtk.2\nchr1\t101361631\t101447311\tuc001dto.2\nchr1\t101455179\t101491362\tuc001dtt.2\nchr1\t101491408\t101552819\tuc001dua.3\nchr1\t101702304\t101707076\tuc001dud.2\nchr1\t101746453\t101746573\tuc021oqu.1\nchr1\t101806424\t101806451\tuc031pni.1\nchr1\t102268126\t102462790\tuc001dug.2\nchr1\t102337566\t102360299\tuc021oqv.1\nchr1\t103342022\t103574052\tuc001dul.3\nchr1\t104068577\t104097859\tuc010oun.2\nchr1\t104095895\t104122149\tuc001duq.3\nchr1\t104159998\t104168400\tuc001dut.3\nchr1\t104198301\t104207173\tuc001duv.3\nchr1\t104230039\t104238912\tuc001duw.1\nchr1\t104257374\t104262492\tuc010our.1\nchr1\t104292439\t104301311\tuc001duz.3\nchr1\t104615644\t104619693\tuc021oqw.1\nchr1\t106144773\t106161557\tuc001dva.3\nchr1\t107599266\t107601916\tuc010ous.2\nchr1\t107682628\t108024475\tuc001dvh.4\nchr1\t107937775\t108024475\tuc001dvi.3\nchr1\t107937775\t108024475\tuc009wem.3\nchr1\t108113781\t108507545\tuc001dvk.1\nchr1\t108496274\t108496345\tuc021oqx.1\nchr1\t108507064\t108537229\tuc031pnj.1\nchr1\t108677343\t108742980\tuc001dvn.5\nchr1\t108765962\t108786703\tuc009weo.2\nchr1\t108803819\t108816311\tuc001dvp.2\nchr1\t108918459\t108953434\tuc001dvq.3\nchr1\t108963310\t108975804\tuc001dvr.2\nchr1\t108992903\t109013260\tuc009wep.3\nchr1\t109102970\t109181949\tuc010ouy.2\nchr1\t109190909\t109203744\tuc001dvt.4\nchr1\t109234931\t109244422\tuc001dvv.4\nchr1\t109255555\t109285367\tuc001dvx.3\nchr1\t109289284\t109352148\tuc001dvy.3\nchr1\t109358519\t109399726\tuc001dwa.4\nchr1\t109399838\t109401146\tuc001dwc.3\nchr1\t109419602\t109473044\tuc010ovc.2\nchr1\t109472129\t109506121\tuc001dwf.2\nchr1\t109512837\t109584850\tuc001dwl.3\nchr1\t109606997\t109618624\tuc001dwm.1\nchr1\t109633402\t109639554\tuc001dwn.3\nchr1\t109642814\t109643234\tuc001dwo.1\nchr1\t109648572\t109656479\tuc009wew.3\nchr1\t109656584\t109749403\tuc021orb.1\nchr1\t109756514\t109780804\tuc001dwu.2\nchr1\t109792640\t109818378\tuc001dxa.4\nchr1\t109822175\t109825790\tuc001dxd.3\nchr1\t109834986\t109849663\tuc001dxk.1\nchr1\t109852187\t109940563\tuc001dxm.2\nchr1\t109941652\t109969070\tuc001dxn.3\nchr1\t109965120\t109966952\tuc021orf.1\nchr1\t110009099\t110024764\tuc001dxp.3\nchr1\t110026560\t110035420\tuc001dxr.3\nchr1\t110036700\t110043063\tuc010ovo.2\nchr1\t110049445\t110052336\tuc001dxx.4\nchr1\t110082493\t110088455\tuc001dxy.2\nchr1\t110091185\t110138454\tuc001dxz.3\nchr1\t110141514\t110141589\tuc010ovq.1\nchr1\t110145888\t110155705\tuc001dya.3\nchr1\t110162434\t110174677\tuc009wfh.2\nchr1\t110198697\t110204331\tuc001dyf.3\nchr1\t110230417\t110236367\tuc001dyk.3\nchr1\t110254863\t110260890\tuc001dyn.3\nchr1\t110276553\t110283660\tuc001dyo.2\nchr1\t110292701\t110306644\tuc001dyq.2\nchr1\t110453232\t110473616\tuc001dyw.4\nchr1\t110527386\t110566364\tuc001dyx.3\nchr1\t110577222\t110597424\tuc001dza.2\nchr1\t110602996\t110613322\tuc001dzb.3\nchr1\t110603303\t110603368\tuc021orl.1\nchr1\t110655061\t110656569\tuc001dzc.3\nchr1\t110693131\t110744823\tuc009wfq.3\nchr1\t110753335\t110776674\tuc001dzh.3\nchr1\t110815105\t110815229\tuc021orm.1\nchr1\t110828998\t110881793\tuc001dzj.3\nchr1\t110881944\t110889303\tuc001dzl.1\nchr1\t110887099\t110888734\tuc001dzn.1\nchr1\t110905472\t110933704\tuc001dzo.2\nchr1\t110943876\t110950546\tuc001dzr.3\nchr1\t110950430\t110958896\tuc031pnm.1\nchr1\t110993787\t110999976\tuc001dzs.3\nchr1\t111023387\t111033891\tuc009wfu.1\nchr1\t111059838\t111061797\tuc001dzt.1\nchr1\t111145775\t111148975\tuc009wfw.3\nchr1\t111214309\t111217655\tuc001dzv.1\nchr1\t111413820\t111442558\tuc001dzw.3\nchr1\t111489811\t111506566\tuc001eaa.3\nchr1\t111659953\t111682838\tuc001ead.4\nchr1\t111682248\t111727724\tuc001eah.1\nchr1\t111728590\t111747160\tuc001eal.2\nchr1\t111770280\t111786062\tuc001eam.3\nchr1\t111823145\t111828730\tuc009wgb.3\nchr1\t111833473\t111863188\tuc001eas.4\nchr1\t111889194\t111895639\tuc001eaw.2\nchr1\t111927140\t111932473\tuc021orp.1\nchr1\t111956936\t111970399\tuc001eba.3\nchr1\t111982511\t111991830\tuc001ebb.3\nchr1\t111991742\t112004525\tuc001ebc.3\nchr1\t112016603\t112021134\tuc001ebe.3\nchr1\t112025969\t112046743\tuc001ebf.3\nchr1\t112032938\t112033045\tuc021orr.1\nchr1\t112141628\t112150940\tuc001ebj.2\nchr1\t112162404\t112256101\tuc001ebl.3\nchr1\t112256829\t112259310\tuc001ebn.1\nchr1\t112264685\t112282046\tuc001ebo.2\nchr1\t112282462\t112290420\tuc001ebq.1\nchr1\t112287934\t112298131\tuc001ebr.3\nchr1\t112298189\t112310199\tuc001ebs.3\nchr1\t112318453\t112531777\tuc001ebu.1\nchr1\t112533189\t112541463\tuc001ebw.4\nchr1\t112913625\t112913729\tuc021oru.1\nchr1\t112938799\t113003786\tuc001ebx.3\nchr1\t112938880\t112941439\tuc001eby.1\nchr1\t113004391\t113004455\tuc021orv.1\nchr1\t113051369\t113063910\tuc001ecb.3\nchr1\t113066140\t113162040\tuc001ecd.3\nchr1\t113162074\t113214241\tuc001ecj.1\nchr1\t113217047\t113243368\tuc001eck.3\nchr1\t113243748\t113249678\tuc001ecp.1\nchr1\t113252615\t113257950\tuc001ect.1\nchr1\t113263188\t113269856\tuc001ecu.3\nchr1\t113362795\t113393265\tuc001ecw.1\nchr1\t113392521\t113420491\tuc021orw.1\nchr1\t113454469\t113498975\tuc001ecy.3\nchr1\t113465971\t113467295\tuc001eda.1\nchr1\t113499070\t113511603\tuc001edd.3\nchr1\t113554308\t113615724\tuc001ede.1\nchr1\t113615830\t113667342\tuc001edf.1\nchr1\t113739403\t113748875\tuc001edg.2\nchr1\t113933474\t114228545\tuc001edk.3\nchr1\t114239823\t114301777\tuc009wgp.1\nchr1\t114304453\t114355070\tuc001edq.3\nchr1\t114356432\t114414375\tuc001eds.3\nchr1\t114399256\t114443859\tuc001edv.2\nchr1\t114419435\t114430169\tuc001edw.3\nchr1\t114437370\t114447525\tuc001eeb.3\nchr1\t114447914\t114456708\tuc001eeg.3\nchr1\t114466622\t114471880\tuc001eek.3\nchr1\t114471995\t114520491\tuc001eem.3\nchr1\t114522029\t114524875\tuc001eer.1\nchr1\t114631913\t114695062\tuc021orz.1\nchr1\t114935398\t115053781\tuc001eew.3\nchr1\t115110180\t115124265\tuc001efa.3\nchr1\t115125468\t115126223\tuc021osb.1\nchr1\t115127195\t115212732\tuc001efd.1\nchr1\t115215719\t115238239\tuc001efe.2\nchr1\t115247084\t115259515\tuc009wgu.3\nchr1\t115259533\t115300671\tuc001efi.3\nchr1\t115312104\t115323308\tuc001efp.4\nchr1\t115397454\t115537990\tuc001efr.3\nchr1\t115572444\t115576930\tuc001efs.2\nchr1\t115590632\t115632121\tuc001eft.3\nchr1\t115828536\t115880857\tuc001efu.1\nchr1\t116184573\t116240845\tuc001efv.1\nchr1\t116242625\t116311426\tuc001efx.4\nchr1\t116378998\t116383747\tuc001efy.3\nchr1\t116461996\t116468529\tuc001efz.3\nchr1\t116519118\t116612675\tuc001egb.4\nchr1\t116654375\t116677861\tuc001egc.1\nchr1\t116821227\t116821443\tuc021osg.1\nchr1\t116915794\t116947396\tuc001ege.3\nchr1\t116947335\t116961244\tuc001egj.3\nchr1\t116956387\t116956491\tuc021osh.1\nchr1\t116995157\t116995249\tuc021osi.1\nchr1\t117057155\t117113715\tuc001egm.3\nchr1\t117117019\t117209578\tuc031pnr.1\nchr1\t117134723\t117134827\tuc021osj.1\nchr1\t117214370\t117214449\tuc021osk.1\nchr1\t117297085\t117311851\tuc001egu.4\nchr1\t117452688\t117532972\tuc001egv.1\nchr1\t117504968\t117505093\tuc021osl.1\nchr1\t117544371\t117579173\tuc010oxb.2\nchr1\t117602948\t117645491\tuc001egy.3\nchr1\t117637264\t117637350\tuc021osm.1\nchr1\t117653676\t117664411\tuc001egz.2\nchr1\t117686208\t117753582\tuc001ehb.3\nchr1\t117785831\t117786130\tuc021osp.1\nchr1\t117910084\t118068320\tuc001ehd.1\nchr1\t118148603\t118171011\tuc001ehe.3\nchr1\t118406106\t118472302\tuc001ehf.3\nchr1\t118472371\t118503049\tuc010oxe.1\nchr1\t118496287\t118727848\tuc001ehk.2\nchr1\t119425665\t119532179\tuc001ehl.1\nchr1\t119573838\t119683295\tuc001ehn.3\nchr1\t119683047\t119726446\tuc009whk.2\nchr1\t119911401\t119936751\tuc001ehr.1\nchr1\t119957742\t119965662\tuc001eht.3\nchr1\t120049825\t120057681\tuc001ehv.1\nchr1\t120106502\t120115199\tuc021osu.1\nchr1\t120140324\t120141914\tuc021osv.1\nchr1\t120161999\t120190390\tuc001ehy.1\nchr1\t120254418\t120286849\tuc001ehz.3\nchr1\t120290618\t120311555\tuc001eid.3\nchr1\t120336640\t120354203\tuc001eif.3\nchr1\t120377387\t120387503\tuc010oxk.3\nchr1\t120436155\t120439147\tuc001eij.3\nchr1\t120454175\t120612317\tuc001eik.3\nchr1\t120839004\t120855681\tuc009whp.3\nchr1\t120906033\t120914842\tuc001eio.2\nchr1\t120906460\t120906507\tuc021osz.1\nchr1\t120926127\t120935944\tuc001eip.3\nchr1\t121107151\t121129827\tuc031pnu.1\nchr1\t121306423\t121313686\tuc009wht.1\nchr1\t142618798\t143257763\tuc001eiw.1\nchr1\t142660105\t142660135\tuc001eiy.2\nchr1\t142672190\t142672219\tuc001eiz.2\nchr1\t142688238\t142688268\tuc021ota.1\nchr1\t142689205\t142689235\tuc021otb.1\nchr1\t142689523\t142689553\tuc021otc.1\nchr1\t142697420\t142713605\tuc031pnv.1\nchr1\t142803223\t142888797\tuc001ejb.3\nchr1\t142803530\t142826645\tuc001ejc.4\nchr1\t142851394\t142851424\tuc001eje.3\nchr1\t142853227\t142855999\tuc009whu.1\nchr1\t143168647\t143168675\tuc001ejg.1\nchr1\t143184707\t143184737\tuc001ejh.1\nchr1\t143185980\t143186010\tuc001ejj.3\nchr1\t143286955\t143286985\tuc021otd.1\nchr1\t143289062\t143289092\tuc001ejk.3\nchr1\t143402283\t143402313\tuc001ejl.1\nchr1\t143403553\t143403583\tuc002zkn.1\nchr1\t143419286\t143419314\tuc021ote.1\nchr1\t143424332\t143467651\tuc001ejn.1\nchr1\t143431367\t143431397\tuc001ejo.2\nchr1\t143647638\t143744587\tuc001ejp.3\nchr1\t143687129\t143714180\tuc001ejq.3\nchr1\t143690027\t143690101\tuc021otf.1\nchr1\t143702303\t143702331\tuc031pnw.1\nchr1\t143767143\t143767881\tuc001ejt.3\nchr1\t143879831\t143879905\tuc021otg.1\nchr1\t143896451\t143913143\tuc002qvn.1\nchr1\t143915747\t144094477\tuc010oxm.1\nchr1\t144146810\t146467744\tuc021ott.2\nchr1\t144171303\t144172451\tuc021otn.1\nchr1\t144209457\t144212180\tuc021otx.1\nchr1\t144275887\t144290006\tuc001ekq.1\nchr1\t144300511\t144340773\tuc001ekt.4\nchr1\t144301610\t144301684\tuc021oty.1\nchr1\t144308613\t144308687\tuc021otz.1\nchr1\t144340773\t144341077\tuc021oua.1\nchr1\t144363461\t144364246\tuc001ekw.3\nchr1\t144456162\t144470244\tuc021oub.1\nchr1\t144480744\t144521009\tuc001ela.4\nchr1\t144481839\t144481913\tuc021ouc.1\nchr1\t144488842\t144488916\tuc021oud.1\nchr1\t144514872\t144519720\tuc001elb.4\nchr1\t144610814\t144612727\tuc001elf.4\nchr1\t144832199\t144833038\tuc001els.1\nchr1\t144833046\t144833912\tuc001elt.1\nchr1\t144833912\t144834808\tuc001elu.1\nchr1\t144839435\t144839507\tuc021oug.1\nchr1\t144851423\t144995033\tuc021ouh.1\nchr1\t144944671\t144944750\tuc031pnz.1\nchr1\t145004780\t145005287\tuc001emi.4\nchr1\t145013718\t145018395\tuc001emj.3\nchr1\t145096406\t145116997\tuc031poa.1\nchr1\t145209110\t145285912\tuc001emn.4\nchr1\t145372087\t145373798\tuc001eng.1\nchr1\t145373798\t145374694\tuc001enh.1\nchr1\t145379319\t145379391\tuc021our.1\nchr1\t145385728\t145385804\tuc021ous.1\nchr1\t145395521\t145395594\tuc021out.1\nchr1\t145396880\t145396952\tuc021ouu.1\nchr1\t145397863\t145397935\tuc021ouv.1\nchr1\t145399232\t145399304\tuc021ouw.1\nchr1\t145413190\t145417545\tuc001eni.2\nchr1\t145438461\t145442628\tuc001enn.4\nchr1\t145456235\t145470387\tuc001enp.1\nchr1\t145470507\t145475647\tuc001enq.1\nchr1\t145477084\t145499091\tuc001enr.3\nchr1\t145500506\t145501669\tuc021ouz.1\nchr1\t145507556\t145513535\tuc001ent.2\nchr1\t145509751\t145515899\tuc009wiv.3\nchr1\t145514173\t145515899\tuc001enx.4\nchr1\t145516164\t145523732\tuc001eny.2\nchr1\t145524989\t145543868\tuc001eoa.3\nchr1\t145549208\t145568526\tuc001eob.1\nchr1\t145575987\t145586546\tuc001eoc.1\nchr1\t145586492\t145589435\tuc001eoe.3\nchr1\t145592604\t145610884\tuc001eoh.3\nchr1\t145611035\t145688776\tuc001eoj.3\nchr1\t145695797\t145715565\tuc001eol.1\nchr1\t145727665\t145764206\tuc001eoo.2\nchr1\t145764594\t145827103\tuc001eot.2\nchr1\t145883867\t145924049\tuc001eou.4\nchr1\t145924387\t145934507\tuc010ozf.2\nchr1\t145963303\t145963375\tuc021ova.1\nchr1\t145979033\t145979107\tuc021ovb.1\nchr1\t146032541\t146057734\tuc010ozg.2\nchr1\t146124160\t146124283\tuc021ovd.1\nchr1\t146215990\t146217136\tuc021ove.1\nchr1\t146476759\t146476831\tuc021ovh.1\nchr1\t146490894\t146514599\tuc001epd.3\nchr1\t146544772\t146544844\tuc021ovi.1\nchr1\t146550177\t146550249\tuc021ovj.1\nchr1\t146571065\t146585928\tuc031poj.1\nchr1\t146626684\t146644129\tuc001epe.3\nchr1\t146649429\t146651528\tuc001epg.1\nchr1\t146657837\t146697230\tuc001epi.2\nchr1\t146714290\t146767447\tuc001epm.5\nchr1\t146853913\t146989699\tuc021ovk.1\nchr1\t147013181\t147098015\tuc001epq.3\nchr1\t147119167\t147142634\tuc001epr.2\nchr1\t147228331\t147232714\tuc001eps.1\nchr1\t147374945\t147381395\tuc001epu.2\nchr1\t147400505\t147465755\tuc001epv.4\nchr1\t147466093\t147484331\tuc001epz.1\nchr1\t147505037\t147505109\tuc021ovn.1\nchr1\t147520766\t147520840\tuc021ovo.1\nchr1\t147574322\t147599571\tuc010ozx.2\nchr1\t147665992\t147666115\tuc021ovp.1\nchr1\t147680370\t147691166\tuc001eqh.1\nchr1\t147719028\t147719102\tuc021ovq.1\nchr1\t147737381\t147737453\tuc021ovr.1\nchr1\t147751385\t147763966\tuc001eqi.1\nchr1\t147753470\t147753542\tuc021ovs.1\nchr1\t147774844\t147774916\tuc021ovt.1\nchr1\t147781029\t147781101\tuc021ovu.1\nchr1\t147800936\t147801008\tuc021ovv.1\nchr1\t147801123\t147816764\tuc001eqk.1\nchr1\t147806602\t147806678\tuc031pom.1\nchr1\t147825688\t147825760\tuc021ovw.1\nchr1\t147835126\t147931980\tuc001eql.2\nchr1\t147874654\t147893482\tuc010paa.1\nchr1\t147877536\t147877610\tuc021ovx.1\nchr1\t147925822\t147930669\tuc009wka.2\nchr1\t147954634\t147955419\tuc001eqp.3\nchr1\t148000804\t148000878\tuc021ovy.1\nchr1\t148201751\t148202536\tuc010pag.2\nchr1\t148248114\t148248188\tuc021owi.1\nchr1\t148250248\t148346791\tuc021owp.2\nchr1\t148556107\t148556133\tuc010pay.2\nchr1\t148560846\t148596267\tuc001esc.2\nchr1\t148598313\t148598387\tuc021oxb.1\nchr1\t148644010\t148644795\tuc010paz.2\nchr1\t148739441\t148758311\tuc010pba.1\nchr1\t148760355\t148760429\tuc021oxc.1\nchr1\t148806014\t148806799\tuc010pbb.2\nchr1\t148876039\t148902123\tuc009wkv.1\nchr1\t148930404\t148953054\tuc009wkw.1\nchr1\t149079363\t149079435\tuc021oxd.1\nchr1\t149155827\t149155899\tuc021oxe.1\nchr1\t149161627\t149161699\tuc021oxf.1\nchr1\t149186124\t149186196\tuc021oxg.1\nchr1\t149211947\t149212021\tuc021oxh.1\nchr1\t149230569\t149230643\tuc021oxi.1\nchr1\t149230715\t149232553\tuc010pbe.1\nchr1\t149278784\t149278857\tuc021oxj.1\nchr1\t149279475\t149291742\tuc010pbf.2\nchr1\t149294665\t149294736\tuc021oxk.1\nchr1\t149298554\t149298627\tuc021oxl.1\nchr1\t149326271\t149326345\tuc021oxm.1\nchr1\t149334271\t149334340\tuc021oxn.1\nchr1\t149343080\t149343151\tuc021oxo.1\nchr1\t149369293\t149378297\tuc010pbh.2\nchr1\t149398714\t149398761\tuc010pbi.2\nchr1\t149400063\t149400109\tuc021oxp.1\nchr1\t149553002\t149553787\tuc001esj.3\nchr1\t149576261\t149616786\tuc001esk.5\nchr1\t149577754\t149582605\tuc009wle.2\nchr1\t149608608\t149608682\tuc021oxq.1\nchr1\t149615616\t149615690\tuc021oxr.1\nchr1\t149627308\t149651107\tuc001eso.1\nchr1\t149664354\t149664427\tuc021oxs.1\nchr1\t149670056\t149670130\tuc021oxt.1\nchr1\t149672904\t149672976\tuc031poq.1\nchr1\t149680209\t149680280\tuc021oxu.1\nchr1\t149684087\t149684161\tuc021oxv.1\nchr1\t149711797\t149711871\tuc021oxw.1\nchr1\t149719801\t149719870\tuc021oxx.1\nchr1\t149728270\t149728341\tuc021oxy.1\nchr1\t149754244\t149783928\tuc010pbj.2\nchr1\t149754249\t149764074\tuc001esp.4\nchr1\t149763335\t149765367\tuc001esq.1\nchr1\t149784779\t149785236\tuc010pbl.2\nchr1\t149804220\t149804616\tuc001ess.3\nchr1\t149812258\t149812765\tuc001esv.3\nchr1\t149813784\t149814318\tuc001esw.3\nchr1\t149821758\t149822340\tuc021oxz.1\nchr1\t149822627\t149823161\tuc001esx.3\nchr1\t149824180\t149824687\tuc001esy.3\nchr1\t149832329\t149832725\tuc001etb.3\nchr1\t149856009\t149858232\tuc001etc.3\nchr1\t149858524\t149858961\tuc001etd.3\nchr1\t149859018\t149859466\tuc001ete.3\nchr1\t149871154\t149872348\tuc001etf.3\nchr1\t149874871\t149889434\tuc001etg.3\nchr1\t149895208\t149900144\tuc001etk.2\nchr1\t149900542\t149908791\tuc001etl.4\nchr1\t149912231\t149982686\tuc001etn.3\nchr1\t150017381\t150017452\tuc021oyb.1\nchr1\t150039341\t150117505\tuc001etp.3\nchr1\t150122169\t150131825\tuc001ett.3\nchr1\t150190716\t150208504\tuc001etw.3\nchr1\t150230217\t150237480\tuc001etx.3\nchr1\t150237798\t150241609\tuc001ety.2\nchr1\t150245182\t150253335\tuc001eud.3\nchr1\t150255228\t150259501\tuc001euj.3\nchr1\t150266268\t150280819\tuc001euk.3\nchr1\t150293927\t150325704\tuc001eum.4\nchr1\t150336989\t150449041\tuc009wlr.3\nchr1\t150459839\t150480085\tuc001euq.4\nchr1\t150480486\t150486265\tuc001eus.3\nchr1\t150488232\t150490508\tuc031pos.1\nchr1\t150521897\t150533412\tuc001eux.3\nchr1\t150524404\t150524490\tuc021oye.1\nchr1\t150547026\t150552214\tuc001euz.3\nchr1\t150594598\t150602098\tuc001eve.3\nchr1\t150618700\t150669672\tuc001evj.2\nchr1\t150670534\t150693364\tuc001evk.2\nchr1\t150702671\t150738433\tuc001evn.3\nchr1\t150768683\t150780917\tuc001evp.2\nchr1\t150782180\t150849244\tuc001evr.2\nchr1\t150785066\t150785174\tuc021oyg.1\nchr1\t150898814\t150937220\tuc001evu.2\nchr1\t150937648\t150947479\tuc001evz.3\nchr1\t150954498\t150968114\tuc001ewa.2\nchr1\t150969300\t150980854\tuc010pcn.2\nchr1\t150980972\t151008189\tuc001ewh.1\nchr1\t150995221\t150995328\tuc021oyh.1\nchr1\t151009028\t151020076\tuc001ewl.2\nchr1\t151020258\t151023871\tuc001ewn.3\nchr1\t151023446\t151032125\tuc001ewp.3\nchr1\t151032150\t151040973\tuc001ewq.3\nchr1\t151043079\t151091007\tuc001ewr.2\nchr1\t151104162\t151119140\tuc001ewv.3\nchr1\t151129104\t151132225\tuc001ewx.2\nchr1\t151132223\t151138370\tuc001ewy.3\nchr1\t151138497\t151142773\tuc001ewz.3\nchr1\t151142462\t151148547\tuc001exc.4\nchr1\t151148775\t151162689\tuc001exe.2\nchr1\t151171020\t151222007\tuc001exj.3\nchr1\t151227196\t151239954\tuc001exl.3\nchr1\t151252499\t151254405\tuc001exo.3\nchr1\t151254790\t151264381\tuc001exq.3\nchr1\t151264272\t151300191\tuc001exu.3\nchr1\t151265261\t151265284\tuc031pov.1\nchr1\t151265461\t151265487\tuc031pow.1\nchr1\t151266582\t151266606\tuc031pox.1\nchr1\t151271387\t151271414\tuc031poy.1\nchr1\t151271499\t151271523\tuc031poz.1\nchr1\t151273139\t151273440\tuc021oyp.1\nchr1\t151274383\t151274409\tuc031ppa.1\nchr1\t151278732\t151278766\tuc031ppb.1\nchr1\t151313115\t151319769\tuc001exw.1\nchr1\t151336777\t151345210\tuc010pcy.3\nchr1\t151372040\t151374412\tuc001eyc.1\nchr1\t151375199\t151431941\tuc001eyd.2\nchr1\t151483861\t151511167\tuc009wmw.3\nchr1\t151512780\t151556059\tuc001eyl.3\nchr1\t151518271\t151518367\tuc021oyr.1\nchr1\t151584661\t151671559\tuc001eyn.1\nchr1\t151670318\t151670850\tuc001eyq.1\nchr1\t151672533\t151689290\tuc001eys.2\nchr1\t151694012\t151702082\tuc010pdj.1\nchr1\t151732122\t151736040\tuc001eyv.3\nchr1\t151739130\t151743806\tuc010pdm.2\nchr1\t151745954\t151763010\tuc001eza.4\nchr1\t151763317\t151766878\tuc001eze.3\nchr1\t151772764\t151777882\tuc001ezf.1\nchr1\t151778546\t151804348\tuc001ezh.3\nchr1\t151810338\t151813033\tuc010pdq.1\nchr1\t151810944\t151816641\tuc010pdr.2\nchr1\t151819576\t151826173\tuc021oyw.1\nchr1\t151843342\t151882361\tuc001ezj.2\nchr1\t151955385\t151966714\tuc001ezl.3\nchr1\t151967006\t152015250\tuc001ezm.1\nchr1\t152004981\t152009511\tuc001ezn.3\nchr1\t152056619\t152061540\tuc001ezo.1\nchr1\t152078792\t152087930\tuc001ezp.3\nchr1\t152126070\t152131704\tuc001ezs.1\nchr1\t152184551\t152196672\tuc001ezt.2\nchr1\t152274650\t152297679\tuc001ezu.1\nchr1\t152285934\t152339168\tuc001ezv.3\nchr1\t152321212\t152332482\tuc001ezw.4\nchr1\t152381718\t152386750\tuc001ezx.2\nchr1\t152483319\t152484653\tuc001ezy.3\nchr1\t152486977\t152488481\tuc001ezz.3\nchr1\t152538174\t152539229\tuc001faa.4\nchr1\t152551859\t152552980\tuc001fab.3\nchr1\t152573137\t152573562\tuc001fac.2\nchr1\t152586286\t152586574\tuc010pds.2\nchr1\t152595309\t152595579\tuc010pdt.2\nchr1\t152635886\t152637135\tuc001fag.4\nchr1\t152647790\t152649049\tuc001fah.4\nchr1\t152658598\t152659876\tuc001fai.3\nchr1\t152670839\t152671918\tuc001faj.3\nchr1\t152681522\t152681910\tuc001fak.2\nchr1\t152691997\t152692905\tuc010pdu.2\nchr1\t152730505\t152734529\tuc001fal.1\nchr1\t152748847\t152749445\tuc010pdv.2\nchr1\t152758752\t152760901\tuc001fan.3\nchr1\t152769226\t152770657\tuc009wnp.3\nchr1\t152777310\t152779107\tuc001fap.1\nchr1\t152784446\t152785585\tuc001faq.3\nchr1\t152799948\t152800573\tuc010pdw.2\nchr1\t152815329\t152816459\tuc001fas.4\nchr1\t152850797\t152857523\tuc001fat.3\nchr1\t152881038\t152884362\tuc001fau.3\nchr1\t152943127\t152945069\tuc001fav.1\nchr1\t152956563\t152958290\tuc001faw.3\nchr1\t152974222\t152976332\tuc001faz.4\nchr1\t153003678\t153005376\tuc001fba.3\nchr1\t153012200\t153013594\tuc001fbb.2\nchr1\t153028595\t153029988\tuc001fbd.3\nchr1\t153042717\t153044084\tuc001fbg.3\nchr1\t153065610\t153067001\tuc001fbh.3\nchr1\t153084612\t153085989\tuc001fbi.3\nchr1\t153112593\t153113969\tuc001fbj.3\nchr1\t153122057\t153123427\tuc009wod.2\nchr1\t153175905\t153177601\tuc001fbl.4\nchr1\t153190059\t153191793\tuc021ozw.1\nchr1\t153195064\t153195185\tuc021ozx.1\nchr1\t153232178\t153234600\tuc001fbm.3\nchr1\t153270337\t153283194\tuc001fbn.1\nchr1\t153302596\t153321022\tuc001fbo.3\nchr1\t153330329\t153333503\tuc001fbq.3\nchr1\t153346183\t153348075\tuc001fbr.1\nchr1\t153362507\t153363664\tuc001fbs.3\nchr1\t153388999\t153395701\tuc001fbt.1\nchr1\t153409470\t153412503\tuc010pdx.2\nchr1\t153430219\t153433137\tuc001fbv.1\nchr1\t153507075\t153508717\tuc001fbw.1\nchr1\t153509622\t153514241\tuc001fbx.3\nchr1\t153516094\t153518282\tuc001fbz.3\nchr1\t153518229\t153524245\tuc009wog.1\nchr1\t153519808\t153521734\tuc001fca.1\nchr1\t153533584\t153538306\tuc001fcb.3\nchr1\t153579366\t153585514\tuc001fcd.1\nchr1\t153586731\t153588808\tuc001fce.3\nchr1\t153591275\t153600117\tuc001fch.3\nchr1\t153600872\t153604513\tuc001fck.1\nchr1\t153606457\t153618782\tuc001fcn.2\nchr1\t153631129\t153634328\tuc001fcq.4\nchr1\t153634263\t153643504\tuc001fcr.4\nchr1\t153643725\t153643797\tuc021paa.1\nchr1\t153651163\t153666468\tuc001fcs.4\nchr1\t153700566\t153746555\tuc001fct.3\nchr1\t153747767\t153752633\tuc001fcz.3\nchr1\t153777202\t153895451\tuc001fdb.4\nchr1\t153901976\t153919154\tuc001fdd.1\nchr1\t153920147\t153931132\tuc021pab.1\nchr1\t153931574\t153940660\tuc031ppi.1\nchr1\t153940674\t153946840\tuc001fdr.3\nchr1\t153946744\t153950451\tuc001fds.3\nchr1\t153954092\t153958853\tuc001fdt.2\nchr1\t153963238\t153964631\tuc001fdv.3\nchr1\t153965167\t154127592\tuc001fdw.3\nchr1\t154134288\t154164611\tuc001fec.2\nchr1\t154166140\t154166219\tuc021pac.1\nchr1\t154171561\t154178841\tuc001fee.2\nchr1\t154179182\t154193273\tuc001fei.2\nchr1\t154193324\t154243329\tuc001fep.4\nchr1\t154232202\t154232338\tuc021pae.1\nchr1\t154245038\t154248355\tuc001fes.3\nchr1\t154293591\t154297801\tuc001feu.3\nchr1\t154300275\t154323780\tuc001fex.3\nchr1\t154377668\t154441926\tuc001fez.2\nchr1\t154451953\t154474526\tuc001ffb.3\nchr1\t154474694\t154520623\tuc009wow.3\nchr1\t154521050\t154531120\tuc001fff.1\nchr1\t154540256\t154552353\tuc001ffg.3\nchr1\t154554533\t154580724\tuc001ffh.3\nchr1\t154669941\t154842754\tuc021pah.1\nchr1\t154897207\t154909484\tuc001ffq.3\nchr1\t154916558\t154928567\tuc001ffr.3\nchr1\t154929501\t154934258\tuc001fft.3\nchr1\t154934773\t154943223\tuc001ffw.3\nchr1\t154947117\t154951725\tuc001fgb.3\nchr1\t154948168\t154948259\tuc021pai.1\nchr1\t154955769\t154965587\tuc001fgf.2\nchr1\t154966061\t154966791\tuc001fgi.3\nchr1\t154975105\t154991001\tuc010peq.3\nchr1\t154979449\t154979509\tuc021pal.1\nchr1\t154991002\t155006257\tuc001fgm.3\nchr1\t155006281\t155023406\tuc001fgn.2\nchr1\t155017667\t155036467\tuc021pan.2\nchr1\t155023747\t155035252\tuc001fgr.2\nchr1\t155051347\t155060014\tuc001fhf.3\nchr1\t155100348\t155107386\tuc001fhh.3\nchr1\t155108287\t155111334\tuc001fhj.4\nchr1\t155112366\t155112883\tuc001fhm.3\nchr1\t155141883\t155145804\tuc001fho.3\nchr1\t155146262\t155157447\tuc001fhs.2\nchr1\t155155666\t155157427\tuc021pao.2\nchr1\t155158299\t155162706\tuc031ppv.1\nchr1\t155161986\t155162007\tuc021par.1\nchr1\t155164967\t155165063\tuc021pas.1\nchr1\t155165378\t155177772\tuc001fix.3\nchr1\t155178489\t155183624\tuc001fjb.3\nchr1\t155183615\t155188809\tuc001fjd.3\nchr1\t155203712\t155204236\tuc021pav.1\nchr1\t155204238\t155214653\tuc001fjl.3\nchr1\t155216995\t155225274\tuc001fjm.3\nchr1\t155225769\t155232176\tuc001fjs.3\nchr1\t155232658\t155243281\tuc001fjw.3\nchr1\t155247217\t155259639\tuc001fjz.2\nchr1\t155259083\t155271225\tuc001fkb.4\nchr1\t155278538\t155290457\tuc001fkc.2\nchr1\t155290250\t155293938\tuc001fki.3\nchr1\t155290639\t155300909\tuc001fkj.2\nchr1\t155305051\t155532324\tuc001fkt.3\nchr1\t155402970\t155404053\tuc010pgd.2\nchr1\t155403092\t155403473\tuc010pgc.1\nchr1\t155531771\t155533735\tuc010pge.2\nchr1\t155531863\t155533735\tuc001fkv.3\nchr1\t155579960\t155584758\tuc001fky.4\nchr1\t155596545\t155618335\tuc001flf.3\nchr1\t155658881\t155708800\tuc001flr.3\nchr1\t155715558\t155718322\tuc010pgo.2\nchr1\t155716586\t155720673\tuc031pqb.1\nchr1\t155719509\t155826972\tuc001fly.1\nchr1\t155829259\t155854990\tuc001fmg.3\nchr1\t155867598\t155880706\tuc031pqc.1\nchr1\t155882835\t155904188\tuc001fmi.1\nchr1\t155889699\t155889833\tuc001fmk.1\nchr1\t155895748\t155895877\tuc001fmn.1\nchr1\t155911479\t155912625\tuc010pgs.2\nchr1\t155916629\t155948336\tuc001fmt.2\nchr1\t155978838\t155990758\tuc001fmx.3\nchr1\t156005091\t156023516\tuc001fna.3\nchr1\t156024516\t156028605\tuc001fnb.3\nchr1\t156030965\t156040295\tuc001fnc.3\nchr1\t156041803\t156051789\tuc001fnd.4\nchr1\t156084460\t156109880\tuc001fni.3\nchr1\t156104903\t156107058\tuc009wrp.3\nchr1\t156123321\t156147542\tuc009wrq.3\nchr1\t156163729\t156182587\tuc001fnp.3\nchr1\t156182778\t156213123\tuc021pbb.1\nchr1\t156211950\t156213123\tuc001fnt.3\nchr1\t156213111\t156217908\tuc010phh.2\nchr1\t156219014\t156252620\tuc001foc.4\nchr1\t156254069\t156262234\tuc009wrw.3\nchr1\t156262477\t156265480\tuc001foh.4\nchr1\t156268414\t156269428\tuc001fok.3\nchr1\t156278751\t156308206\tuc001fol.2\nchr1\t156307104\t156316785\tuc001foo.3\nchr1\t156338979\t156355013\tuc010pho.3\nchr1\t156374048\t156377645\tuc001fot.1\nchr1\t156374054\t156399340\tuc001fou.1\nchr1\t156390132\t156390221\tuc001foz.1\nchr1\t156433512\t156460391\tuc001fpb.4\nchr1\t156453889\t156454002\tuc021pbe.1\nchr1\t156495196\t156542396\tuc001fpf.3\nchr1\t156549518\t156556562\tuc021pbf.1\nchr1\t156561557\t156564091\tuc001fph.3\nchr1\t156564099\t156571279\tuc001fpl.3\nchr1\t156589085\t156595517\tuc001fpn.1\nchr1\t156589085\t156594259\tuc031pqq.1\nchr1\t156611456\t156613427\tuc021pbg.1\nchr1\t156611739\t156629324\tuc001fpp.3\nchr1\t156638555\t156647189\tuc001fpq.3\nchr1\t156669399\t156675459\tuc001fpr.3\nchr1\t156692412\t156697705\tuc001fps.1\nchr1\t156698262\t156706752\tuc001fpu.3\nchr1\t156707093\t156710923\tuc001fpx.1\nchr1\t156711898\t156721543\tuc001fpy.4\nchr1\t156737273\t156770609\tuc001fqa.3\nchr1\t156776034\t156786640\tuc009wsh.2\nchr1\t156810664\t156828712\tuc010pht.2\nchr1\t156830670\t156851642\tuc001fqh.1\nchr1\t156863522\t156886226\tuc001fqj.1\nchr1\t156890423\t156902880\tuc001fqm.2\nchr1\t156904631\t157015162\tuc001fqn.3\nchr1\t156905922\t156906036\tuc021pbj.1\nchr1\t157061834\t157069600\tuc001fqq.2\nchr1\t157094458\t157108383\tuc001fqr.2\nchr1\t157098153\t157098463\tuc001fqs.3\nchr1\t157483166\t157522310\tuc009wsm.3\nchr1\t157543538\t157567870\tuc001fqw.3\nchr1\t157647977\t157670647\tuc001frb.3\nchr1\t157715522\t157746922\tuc001fre.2\nchr1\t157764193\t157789940\tuc001frg.3\nchr1\t157800703\t157811634\tuc001frk.4\nchr1\t157895763\t157918861\tuc001frl.1\nchr1\t157963062\t158065844\tuc001frn.4\nchr1\t158066315\t158069836\tuc001frp.2\nchr1\t158101833\t158110430\tuc001frq.3\nchr1\t158149736\t158156216\tuc001frr.3\nchr1\t158169170\t158173667\tuc001frs.1\nchr1\t158223926\t158228058\tuc001frt.3\nchr1\t158259562\t158264564\tuc001fru.3\nchr1\t158297739\t158301321\tuc001frx.3\nchr1\t158323485\t158327343\tuc001fse.3\nchr1\t158368311\t158369256\tuc010pih.2\nchr1\t158389717\t158390656\tuc010pii.2\nchr1\t158435351\t158436293\tuc010pij.2\nchr1\t158444244\t158464676\tuc001fso.1\nchr1\t158449667\t158450675\tuc010pik.2\nchr1\t158516917\t158517895\tuc010pil.2\nchr1\t158532440\t158533394\tuc010pim.2\nchr1\t158548708\t158549689\tuc010pin.2\nchr1\t158576228\t158577170\tuc010pio.2\nchr1\t158580495\t158656506\tuc001fst.1\nchr1\t158669467\t158670442\tuc001fsu.1\nchr1\t158686957\t158687905\tuc021pbn.1\nchr1\t158724605\t158725637\tuc001fsw.1\nchr1\t158735533\t158736472\tuc010piq.2\nchr1\t158746471\t158747425\tuc010pir.2\nchr1\t158801167\t158819270\tuc001fsz.1\nchr1\t158901336\t158946849\tuc001ftb.3\nchr1\t158979681\t159024945\tuc010pis.2\nchr1\t159032274\t159046647\tuc001ftj.1\nchr1\t159111400\t159111474\tuc021pbo.1\nchr1\t159141376\t159172932\tuc001ftk.2\nchr1\t159165774\t159172212\tuc001ftm.2\nchr1\t159175048\t159176290\tuc001ftp.4\nchr1\t159259505\t159278014\tuc001ftq.3\nchr1\t159283459\t159284449\tuc010piu.2\nchr1\t159315958\t159438858\tuc001fts.4\nchr1\t159409511\t159410600\tuc010piv.2\nchr1\t159504867\t159505797\tuc010piw.2\nchr1\t159557615\t159558661\tuc001ftv.3\nchr1\t159682078\t159684379\tuc001ftw.3\nchr1\t159750758\t159752333\tuc001ftz.1\nchr1\t159772172\t159786047\tuc001fud.4\nchr1\t159796478\t159807282\tuc001fue.4\nchr1\t159824105\t159832447\tuc001fuh.3\nchr1\t159842153\t159869906\tuc001fui.3\nchr1\t159887896\t159894341\tuc031pqu.1\nchr1\t159896828\t159915386\tuc001fur.2\nchr1\t159921281\t159924044\tuc001fus.3\nchr1\t159931013\t159948876\tuc001fuu.3\nchr1\t159997461\t160001783\tuc001fuv.1\nchr1\t160007256\t160040051\tuc001fuw.2\nchr1\t160051359\t160059212\tuc001fuy.1\nchr1\t160061128\t160068618\tuc009wtf.3\nchr1\t160085519\t160113374\tuc001fvc.3\nchr1\t160121351\t160156767\tuc001fve.4\nchr1\t160160284\t160171676\tuc010pja.2\nchr1\t160171988\t160178659\tuc001fvj.1\nchr1\t160175124\t160185162\tuc001fvk.3\nchr1\t160185504\t160232350\tuc010pjb.1\nchr1\t160258376\t160313354\tuc001fvv.4\nchr1\t160287054\t160288260\tuc001fvw.3\nchr1\t160295893\t160296006\tuc021pbr.1\nchr1\t160313062\t160328742\tuc001fvx.3\nchr1\t160336860\t160342638\tuc001fwa.2\nchr1\t160370363\t160398468\tuc001fwc.2\nchr1\t160454819\t160493052\tuc001fwe.2\nchr1\t160510883\t160549306\tuc001fwh.4\nchr1\t160579890\t160617081\tuc001fwl.4\nchr1\t160650211\t160681641\tuc001fwo.2\nchr1\t160709076\t160724601\tuc001fwq.3\nchr1\t160765863\t160798045\tuc001fwu.4\nchr1\t160799949\t160832692\tuc009wtq.3\nchr1\t160846329\t160854960\tuc001fxc.3\nchr1\t160914815\t160924589\tuc001fxd.3\nchr1\t160965000\t160991133\tuc009wtt.3\nchr1\t161009040\t161014727\tuc031pqv.1\nchr1\t161016731\t161039760\tuc001fxl.3\nchr1\t161040780\t161059385\tuc001fxo.2\nchr1\t161068180\t161070138\tuc001fxr.3\nchr1\t161070345\t161087866\tuc001fxu.3\nchr1\t161087861\t161090984\tuc001fxv.2\nchr1\t161090768\t161102256\tuc001fxz.3\nchr1\t161123533\t161128646\tuc001fyd.4\nchr1\t161129253\t161135516\tuc010pkd.2\nchr1\t161136180\t161141010\tuc001fyg.2\nchr1\t161141099\t161147758\tuc001fys.2\nchr1\t161159537\t161168845\tuc001fyt.4\nchr1\t161171936\t161184184\tuc001fyw.3\nchr1\t161185086\t161189038\tuc001fyz.1\nchr1\t161192082\t161193418\tuc001fzc.1\nchr1\t161195832\t161200407\tuc001fzd.3\nchr1\t161196975\t161197051\tuc031pqw.1\nchr1\t161199455\t161208000\tuc001fzp.3\nchr1\t161228516\t161255240\tuc001gad.3\nchr1\t161274524\t161279762\tuc001gaf.4\nchr1\t161284165\t161334535\tuc001gag.3\nchr1\t161334520\t161337673\tuc001gal.4\nchr1\t161369489\t161369562\tuc021pbx.1\nchr1\t161390660\t161390733\tuc021pby.1\nchr1\t161391882\t161391954\tuc021pbz.1\nchr1\t161397866\t161397940\tuc021pca.1\nchr1\t161409960\t161410032\tuc021pcb.1\nchr1\t161410614\t161410686\tuc021pcc.1\nchr1\t161411322\t161411405\tuc021pcd.1\nchr1\t161413093\t161413164\tuc021pce.1\nchr1\t161417017\t161417089\tuc021pcf.1\nchr1\t161417374\t161417446\tuc021pcg.1\nchr1\t161418032\t161418104\tuc021pch.1\nchr1\t161418740\t161418823\tuc021pci.1\nchr1\t161420466\t161420537\tuc021pcj.1\nchr1\t161424397\t161424469\tuc021pck.1\nchr1\t161424755\t161424827\tuc021pcl.1\nchr1\t161425413\t161425485\tuc021pcm.1\nchr1\t161426121\t161426204\tuc021pcn.1\nchr1\t161427897\t161427968\tuc021pco.1\nchr1\t161431808\t161431880\tuc021pcp.1\nchr1\t161432165\t161432237\tuc021pcq.1\nchr1\t161432823\t161432895\tuc021pcr.1\nchr1\t161433531\t161433614\tuc021pcs.1\nchr1\t161435257\t161435328\tuc021pct.1\nchr1\t161439188\t161439260\tuc021pcu.1\nchr1\t161439546\t161439618\tuc021pcv.1\nchr1\t161440204\t161440276\tuc021pcw.1\nchr1\t161440912\t161440995\tuc021pcx.1\nchr1\t161450355\t161450426\tuc021pcy.1\nchr1\t161475204\t161489360\tuc001gan.3\nchr1\t161492934\t161493006\tuc021pdb.1\nchr1\t161493636\t161493707\tuc021pdc.1\nchr1\t161494035\t161496687\tuc001gaq.3\nchr1\t161500131\t161500214\tuc021pdd.1\nchr1\t161500902\t161500974\tuc021pde.1\nchr1\t161501914\t161501986\tuc021pdf.1\nchr1\t161510030\t161510104\tuc021pdg.1\nchr1\t161511550\t161519818\tuc001gar.3\nchr1\t161551128\t161571010\tuc021pdi.2\nchr1\t161574587\t161574659\tuc021pdk.1\nchr1\t161575848\t161578341\tuc010pkp.1\nchr1\t161581735\t161581819\tuc021pdl.1\nchr1\t161582507\t161582579\tuc021pdm.1\nchr1\t161591464\t161591538\tuc021pdn.1\nchr1\t161592987\t161601252\tuc009wul.3\nchr1\t161632904\t161648444\tuc001gaz.2\nchr1\t161653494\t161655042\tuc001gbc.3\nchr1\t161676761\t161684142\tuc001gbe.3\nchr1\t161692442\t161697933\tuc001gbi.3\nchr1\t161719580\t161726952\tuc001gbo.3\nchr1\t161736033\t161933860\tuc001gbs.3\nchr1\t161952981\t161993644\tuc001gbu.3\nchr1\t162039580\t162339813\tuc001gbv.2\nchr1\t162126896\t162126972\tuc021pdp.1\nchr1\t162308432\t162308532\tuc021pdq.1\nchr1\t162312335\t162312430\tuc021pdr.1\nchr1\t162343514\t162346644\tuc001gbx.2\nchr1\t162348695\t162356608\tuc010pkt.1\nchr1\t162365055\t162381928\tuc001gbz.1\nchr1\t162467594\t162499419\tuc001gcc.2\nchr1\t162531295\t162569633\tuc001gce.4\nchr1\t162602227\t162750247\tuc001gcg.3\nchr1\t162747518\t162747805\tuc021pds.1\nchr1\t162751900\t162756362\tuc001gch.1\nchr1\t162760495\t162782608\tuc001gci.3\nchr1\t162824086\t162838605\tuc001gck.2\nchr1\t163038395\t163046592\tuc001gcl.4\nchr1\t163112088\t163172963\tuc021pdt.1\nchr1\t163291722\t163325553\tuc001gcr.1\nchr1\t163438285\t163438395\tuc021pdv.1\nchr1\t163479273\t163479385\tuc021pdw.1\nchr1\t164528596\t164821060\tuc001gct.3\nchr1\t164595272\t164651720\tuc001gcu.1\nchr1\t164738352\t164743878\tuc021pdx.1\nchr1\t165171103\t165325478\tuc001gcz.2\nchr1\t165370158\t165414592\tuc001gda.3\nchr1\t165446078\t165551341\tuc001gdc.2\nchr1\t165513477\t165533185\tuc001gde.2\nchr1\t165566149\t165566222\tuc021peb.1\nchr1\t165600109\t165625372\tuc001gdf.3\nchr1\t165631448\t165667900\tuc001gdh.1\nchr1\t165667986\t165679199\tuc001gdi.3\nchr1\t165693527\t165738159\tuc001gdj.5\nchr1\t165738165\t165744685\tuc001gdo.3\nchr1\t165796731\t165880855\tuc001gdp.3\nchr1\t166011480\t166011587\tuc021ped.1\nchr1\t166026689\t166135958\tuc021pee.1\nchr1\t166039068\t166135958\tuc021pef.1\nchr1\t166123979\t166124035\tuc021peg.1\nchr1\t166573152\t166594473\tuc010pld.2\nchr1\t166808723\t166823709\tuc001gdt.1\nchr1\t166825748\t166845654\tuc001gdw.3\nchr1\t166882440\t166944561\tuc001gdx.2\nchr1\t166958518\t166991447\tuc001gdy.1\nchr1\t167022081\t167059868\tuc001gea.1\nchr1\t167064070\t167098402\tuc001geb.1\nchr1\t167144598\t167165042\tuc021pei.1\nchr1\t167190065\t167396582\tuc001gee.3\nchr1\t167399876\t167487847\tuc001gei.4\nchr1\t167510250\t167523056\tuc001gel.3\nchr1\t167599473\t167675486\tuc001gem.3\nchr1\t167683961\t167684033\tuc021pej.1\nchr1\t167684724\t167684796\tuc021pek.1\nchr1\t167691186\t167761156\tuc001geo.3\nchr1\t167778624\t167883453\tuc001ger.3\nchr1\t167885912\t167906307\tuc001get.3\nchr1\t167905796\t168045083\tuc001gex.3\nchr1\t168048779\t168106811\tuc009wvo.4\nchr1\t168148170\t168171351\tuc001gfg.3\nchr1\t168195254\t168212088\tuc001gfi.4\nchr1\t168214818\t168216668\tuc010plo.2\nchr1\t168218461\t168220378\tuc001gfk.2\nchr1\t168250277\t168283664\tuc001gfl.3\nchr1\t168344761\t168344859\tuc021pel.1\nchr1\t168369426\t168391894\tuc021pem.1\nchr1\t168510002\t168513235\tuc001gfn.4\nchr1\t168545710\t168551315\tuc001gfo.2\nchr1\t168664694\t168698442\tuc001gfp.3\nchr1\t168756178\t168762126\tuc001gfq.3\nchr1\t169075946\t169101960\tuc001gfr.1\nchr1\t169101768\t169337186\tuc001gfu.3\nchr1\t169337193\t169365780\tuc001gfy.3\nchr1\t169364113\t169396670\tuc001gfz.1\nchr1\t169433148\t169455208\tuc001gge.4\nchr1\t169481191\t169555769\tuc001ggg.1\nchr1\t169558087\t169599377\tuc001ggi.4\nchr1\t169659805\t169680843\tuc001ggk.3\nchr1\t169691780\t169703220\tuc001ggm.4\nchr1\t169761669\t169764061\tuc001ggn.4\nchr1\t169764549\t169822229\tuc001ggq.3\nchr1\t169822214\t169863100\tuc001ggs.3\nchr1\t169828896\t169829193\tuc021peo.1\nchr1\t169890469\t170043879\tuc001ggv.3\nchr1\t170115187\t170136923\tuc009wvv.1\nchr1\t170120518\t170120603\tuc021per.1\nchr1\t170120518\t170120603\tuc021peq.1\nchr1\t170240545\t170253349\tuc001ggx.3\nchr1\t170429593\t170489887\tuc001ggy.1\nchr1\t170501262\t170522974\tuc001gha.2\nchr1\t170633312\t170708541\tuc001ghf.3\nchr1\t170904611\t171033906\tuc010plz.2\nchr1\t171060017\t171086959\tuc001ghh.3\nchr1\t171070868\t171070947\tuc021pes.1\nchr1\t171070879\t171070939\tuc031prg.1\nchr1\t171106878\t171130702\tuc001ghj.1\nchr1\t171154387\t171181822\tuc001ghk.1\nchr1\t171217662\t171255113\tuc001ghl.3\nchr1\t171223044\t171223161\tuc021pet.1\nchr1\t171283485\t171311223\tuc001gho.3\nchr1\t171308034\t171310463\tuc010pmf.2\nchr1\t171454665\t171562650\tuc010pmg.2\nchr1\t171604556\t171621773\tuc001ghu.3\nchr1\t171669295\t171711379\tuc001ghx.2\nchr1\t171750760\t171766856\tuc001ghz.3\nchr1\t171810617\t172381857\tuc001gie.4\nchr1\t171964791\t171964994\tuc021peu.1\nchr1\t172106018\t172113975\tuc021pev.2\nchr1\t172107947\t172108028\tuc021pew.1\nchr1\t172157538\t172157607\tuc021pex.1\nchr1\t172389827\t172437969\tuc001gik.3\nchr1\t172410596\t172413230\tuc001gio.3\nchr1\t172502259\t172580973\tuc001giq.4\nchr1\t172628184\t172636012\tuc001gis.3\nchr1\t173010359\t173020103\tuc001giu.2\nchr1\t173152869\t173176471\tuc001giw.3\nchr1\t173204198\t173446294\tuc001gix.1\nchr1\t173387087\t173430501\tuc010pmp.1\nchr1\t173446485\t173457946\tuc001giy.1\nchr1\t173469603\t173572233\tuc001giz.2\nchr1\t173577474\t173639001\tuc001gja.1\nchr1\t173604660\t173606272\tuc021pez.1\nchr1\t173684079\t173755840\tuc001gjc.3\nchr1\t173768687\t173793270\tuc001gje.4\nchr1\t173793796\t173827682\tuc001gjh.2\nchr1\t173832385\t173833079\tuc021pfa.1\nchr1\t173833038\t173837125\tuc001gjk.3\nchr1\t173833312\t173833355\tuc009wwi.1\nchr1\t173834487\t173834568\tuc009wwk.1\nchr1\t173834770\t173834824\tuc009wwl.3\nchr1\t173835105\t173835166\tuc001gjn.1\nchr1\t173835448\t173835509\tuc009wwm.1\nchr1\t173836016\t173836076\tuc009wwo.1\nchr1\t173836811\t173836883\tuc001gjo.1\nchr1\t173837492\t173855774\tuc009wwp.1\nchr1\t173867684\t173867712\tuc021pfb.1\nchr1\t173872941\t173886516\tuc001gjt.3\nchr1\t173900351\t173962210\tuc001gju.4\nchr1\t174128551\t174927327\tuc001gjx.3\nchr1\t174417211\t174418683\tuc001gka.1\nchr1\t174417553\t174418334\tuc010pmu.1\nchr1\t174968891\t174981163\tuc001gkj.1\nchr1\t174982093\t174992591\tuc001gkk.3\nchr1\t175036993\t175117202\tuc001gkl.1\nchr1\t175126122\t175161949\tuc001gkn.3\nchr1\t175291934\t175712752\tuc009wwu.1\nchr1\t175526123\t175533005\tuc001gkr.1\nchr1\t175913966\t176176370\tuc001gku.1\nchr1\t175937532\t175937676\tuc001gkx.1\nchr1\t176432306\t176811970\tuc001gkz.3\nchr1\t176830202\t177134024\tuc001glc.3\nchr1\t176998498\t176998581\tuc021pfc.1\nchr1\t177140632\t177251558\tuc001glf.3\nchr1\t177897488\t177939050\tuc001gli.1\nchr1\t178060642\t178062735\tuc001gln.1\nchr1\t178062863\t178448648\tuc001glq.3\nchr1\t178482211\t178491789\tuc001glt.2\nchr1\t178511930\t178518024\tuc001glx.1\nchr1\t178530047\t178530164\tuc021pff.1\nchr1\t178646883\t178646969\tuc021pfg.1\nchr1\t178678037\t178678110\tuc021pfh.1\nchr1\t178694299\t178889237\tuc001glz.3\nchr1\t178818669\t178840215\tuc001gma.3\nchr1\t178995073\t179045702\tuc001gmc.3\nchr1\t179051111\t179065129\tuc001gmd.3\nchr1\t179068461\t179112224\tuc001gmi.4\nchr1\t179170962\t179170982\tuc021pfi.1\nchr1\t179262848\t179327814\tuc001gml.3\nchr1\t179334854\t179523870\tuc001gmo.3\nchr1\t179519673\t179545084\tuc001gmq.4\nchr1\t179556206\t179556240\tuc021pfk.1\nchr1\t179556492\t179556554\tuc001gmt.3\nchr1\t179556689\t179556738\tuc010pnm.1\nchr1\t179556805\t179556836\tuc001gmu.3\nchr1\t179556860\t179556891\tuc001gmv.3\nchr1\t179557007\t179557111\tuc001gmw.3\nchr1\t179557405\t179557438\tuc001gmx.3\nchr1\t179557454\t179557483\tuc021pfl.1\nchr1\t179557496\t179557540\tuc001gmz.1\nchr1\t179557562\t179557602\tuc001gna.3\nchr1\t179557656\t179557734\tuc001gnb.3\nchr1\t179557814\t179557850\tuc001gnc.1\nchr1\t179558162\t179558192\tuc010pnn.1\nchr1\t179558664\t179558701\tuc001gnd.3\nchr1\t179558711\t179558760\tuc001gne.3\nchr1\t179558972\t179559006\tuc010pno.2\nchr1\t179560756\t179660407\tuc010pnp.2\nchr1\t179712297\t179785333\tuc001gnj.3\nchr1\t179809101\t179846941\tuc001gnk.3\nchr1\t179828164\t179846941\tuc001gnn.3\nchr1\t179851176\t179889212\tuc001gnp.2\nchr1\t179923907\t180084015\tuc001gnt.3\nchr1\t180123967\t180167169\tuc001gnz.3\nchr1\t180167143\t180169859\tuc001god.4\nchr1\t180184275\t180184348\tuc021pfo.1\nchr1\t180199432\t180244188\tuc001goe.2\nchr1\t180238797\t180243816\tuc001gof.2\nchr1\t180257351\t180472022\tuc001gog.3\nchr1\t180318292\t180318386\tuc021pfp.1\nchr1\t180407448\t180407525\tuc021pfq.1\nchr1\t180528109\t180535654\tuc001goh.1\nchr1\t180601145\t180859415\tuc001goi.3\nchr1\t180882312\t180915239\tuc001gok.2\nchr1\t180942175\t180992046\tuc021pfr.1\nchr1\t181002560\t181031074\tuc001goq.2\nchr1\t181057637\t181059979\tuc001got.4\nchr1\t181143619\t181151342\tuc009wxq.3\nchr1\t181205523\t181207740\tuc031pri.1\nchr1\t181382578\t181382716\tuc001gov.3\nchr1\t181452685\t181775921\tuc009wxt.3\nchr1\t181456006\t181456111\tuc021pfs.1\nchr1\t181740701\t181740780\tuc021pft.1\nchr1\t182023704\t182030847\tuc001goz.3\nchr1\t182350838\t182360539\tuc001gpa.2\nchr1\t182367251\t182369751\tuc001gpe.3\nchr1\t182376755\t182383948\tuc009wxv.1\nchr1\t182419255\t182529732\tuc009wxw.3\nchr1\t182542768\t182558394\tuc009wxz.2\nchr1\t182567757\t182573548\tuc001gpl.4\nchr1\t182584274\t182585764\tuc021pfy.1\nchr1\t182615791\t182642067\tuc001gpm.1\nchr1\t182758583\t182799519\tuc009wyb.3\nchr1\t182808438\t182857117\tuc001gpr.3\nchr1\t182868999\t182922553\tuc001gpu.3\nchr1\t182992594\t183114727\tuc001gpy.4\nchr1\t183155173\t183214262\tuc001gqa.2\nchr1\t183217371\t183387634\tuc001gqc.2\nchr1\t183430010\t183441117\tuc001gqe.3\nchr1\t183441505\t183523328\tuc001gqf.3\nchr1\t183524696\t183560056\tuc001gqk.4\nchr1\t183595327\t183605076\tuc021pgb.2\nchr1\t183605207\t183897666\tuc001gqm.3\nchr1\t183615410\t183622448\tuc001gqn.3\nchr1\t183904965\t184006863\tuc001gqr.3\nchr1\t184020810\t184043344\tuc001gqt.4\nchr1\t184356149\t184598155\tuc001gqv.1\nchr1\t184659624\t184724041\tuc010pok.2\nchr1\t184727265\t184730133\tuc001gqz.1\nchr1\t184760158\t184943718\tuc001gra.4\nchr1\t185014550\t185071740\tuc001grc.1\nchr1\t185087217\t185126116\tuc001grf.4\nchr1\t185126191\t185260913\tuc001grg.4\nchr1\t185220508\t185220534\tuc021pgd.1\nchr1\t185265521\t185286461\tuc001grl.3\nchr1\t185292978\t185304171\tuc001grn.4\nchr1\t185405427\t185405453\tuc021pge.1\nchr1\t185527511\t185597620\tuc001gro.3\nchr1\t185576315\t185591914\tuc001grp.1\nchr1\t185703682\t186160085\tuc001grq.1\nchr1\t186029866\t186446655\tuc021pgf.1\nchr1\t186265404\t186283688\tuc001gru.4\nchr1\t186280785\t186344457\tuc001grv.3\nchr1\t186348898\t186390503\tuc021pgj.1\nchr1\t186369703\t186370587\tuc001gry.3\nchr1\t186412697\t186430240\tuc001gsa.4\nchr1\t186640943\t186649559\tuc001gsb.3\nchr1\t186798031\t186958113\tuc001gsc.3\nchr1\t187610357\t187612988\tuc001gsd.3\nchr1\t190066796\t190446759\tuc001gse.1\nchr1\t190447389\t190450524\tuc001gsf.3\nchr1\t190594019\t190770788\tuc021pgm.2\nchr1\t192127591\t192154945\tuc001gsg.3\nchr1\t192286121\t192336414\tuc001gsh.3\nchr1\t192544856\t192549159\tuc001gsi.1\nchr1\t192605267\t192629440\tuc001gsk.3\nchr1\t192778168\t192781407\tuc001gsl.3\nchr1\t192844815\t192845115\tuc021pgn.1\nchr1\t192981495\t193028523\tuc001gsm.3\nchr1\t193026410\t193026545\tuc021pgo.1\nchr1\t193027466\t193029189\tuc001gsr.1\nchr1\t193028551\t193055115\tuc001gss.3\nchr1\t193065594\t193074608\tuc001gsz.2\nchr1\t193091087\t193223942\tuc001gtb.3\nchr1\t193105632\t193105713\tuc021pgq.1\nchr1\t193147859\t193155743\tuc001gtc.4\nchr1\t196194912\t196577499\tuc001gtd.1\nchr1\t196551542\t196551611\tuc021pgs.1\nchr1\t196621007\t196716634\tuc001gtj.4\nchr1\t196743929\t196763203\tuc001gtl.3\nchr1\t196912933\t196928356\tuc001gtq.1\nchr1\t196946666\t196978803\tuc001gts.4\nchr1\t197008320\t197036397\tuc001gtt.1\nchr1\t197053256\t197115824\tuc001gtu.3\nchr1\t197122813\t197169672\tuc001gtx.1\nchr1\t197237333\t197447585\tuc001gtz.3\nchr1\t197473878\t197744623\tuc021pgu.1\nchr1\t197871681\t197876497\tuc001guh.3\nchr1\t197886516\t197899273\tuc001guk.1\nchr1\t198126107\t198291548\tuc001gun.4\nchr1\t198492351\t198510075\tuc001gup.3\nchr1\t198608097\t198726605\tuc001gur.2\nchr1\t198777131\t198906558\tuc021pgz.1\nchr1\t198828001\t198828111\tuc001gux.1\nchr1\t198828172\t198828282\tuc001guy.3\nchr1\t198975168\t198990166\tuc001gva.4\nchr1\t199996729\t200146550\tuc001gvb.4\nchr1\t200023188\t200023293\tuc021pha.1\nchr1\t200311671\t200342920\tuc001gvd.1\nchr1\t200375419\t200379166\tuc001gve.3\nchr1\t200380927\t200444641\tuc010ppi.1\nchr1\t200520624\t200589862\tuc010ppk.1\nchr1\t200613164\t200639126\tuc009wzk.3\nchr1\t200708685\t200829831\tuc001gvk.3\nchr1\t200842082\t200843306\tuc001gvn.2\nchr1\t200860626\t200884864\tuc001gvo.4\nchr1\t200898071\t200935796\tuc001gvp.1\nchr1\t200938513\t200992828\tuc001gvs.2\nchr1\t200993076\t200997920\tuc001gvu.3\nchr1\t201008639\t201081694\tuc001gvv.3\nchr1\t201083080\t201084500\tuc031prl.1\nchr1\t201103899\t201123632\tuc001gvy.3\nchr1\t201159952\t201198080\tuc001gwc.3\nchr1\t201252579\t201302121\tuc001gwd.3\nchr1\t201328135\t201346828\tuc001gwf.4\nchr1\t201349965\t201368669\tuc001gwm.3\nchr1\t201372894\t201390874\tuc021phd.1\nchr1\t201434606\t201438299\tuc031prm.1\nchr1\t201434606\t201438299\tuc001gwq.4\nchr1\t201452657\t201475967\tuc021phh.1\nchr1\t201489031\t201489720\tuc010ppt.3\nchr1\t201604354\t201606516\tuc001gwt.1\nchr1\t201617449\t201796102\tuc001gwu.3\nchr1\t201688635\t201688755\tuc031prn.1\nchr1\t201777738\t201777830\tuc021phj.1\nchr1\t201798287\t201853422\tuc001gwz.3\nchr1\t201857804\t201861715\tuc001gxa.3\nchr1\t201865583\t201915716\tuc021phl.1\nchr1\t201924618\t201939789\tuc001gxc.3\nchr1\t201951765\t201975275\tuc001gxd.3\nchr1\t201979689\t201986315\tuc001gxh.4\nchr1\t202092028\t202098634\tuc001gxj.3\nchr1\t202102531\t202113871\tuc001gxk.2\nchr1\t202116140\t202130716\tuc010ppx.2\nchr1\t202152694\t202156267\tuc009xaa.2\nchr1\t202156130\t202158577\tuc001gxs.3\nchr1\t202163117\t202288889\tuc001gxu.3\nchr1\t202300784\t202311094\tuc001gxx.4\nchr1\t202317829\t202557697\tuc001gya.2\nchr1\t202379235\t202379335\tuc021phn.1\nchr1\t202559724\t202679551\tuc010pqb.2\nchr1\t202696531\t202777549\tuc001gyf.3\nchr1\t202780073\t202781041\tuc031prp.1\nchr1\t202794328\t202795421\tuc021php.1\nchr1\t202827080\t202830736\tuc001gyj.3\nchr1\t202830881\t202844369\tuc001gyk.1\nchr1\t202847409\t202858385\tuc001gyl.3\nchr1\t202860229\t202896371\tuc001gyo.1\nchr1\t202909959\t202927524\tuc001gyq.5\nchr1\t202931000\t202936404\tuc001gyt.2\nchr1\t202955579\t202976393\tuc021phr.1\nchr1\t202976533\t202993197\tuc001gyu.1\nchr1\t203003611\t203047864\tuc009xaj.3\nchr1\t203052256\t203055166\tuc001gzd.4\nchr1\t203096835\t203136533\tuc001gzf.1\nchr1\t203097405\t203136533\tuc009xak.1\nchr1\t203136938\t203144942\tuc001gzh.1\nchr1\t203148058\t203155922\tuc001gzi.2\nchr1\t203185206\t203198860\tuc001gzn.2\nchr1\t203267885\t203274453\tuc009xao.2\nchr1\t203274663\t203278729\tuc001gzq.3\nchr1\t203309751\t203320289\tuc001gzr.3\nchr1\t203444882\t203460479\tuc001gzt.3\nchr1\t203463270\t203478077\tuc001gzu.1\nchr1\t203595914\t203713209\tuc001gzw.3\nchr1\t203696748\t203696784\tuc010pqk.1\nchr1\t203698708\t203698833\tuc001gzy.1\nchr1\t203699704\t203700979\tuc031prr.1\nchr1\t203734283\t203745480\tuc001haa.3\nchr1\t203764750\t203823256\tuc001hac.3\nchr1\t203766650\t203769590\tuc021phs.1\nchr1\t203830739\t203840280\tuc001hai.3\nchr1\t203968378\t203968471\tuc021pht.1\nchr1\t204001574\t204010392\tuc010pqo.1\nchr1\t204042245\t204096871\tuc001ham.3\nchr1\t204100189\t204121307\tuc001hao.4\nchr1\t204110535\t204112137\tuc001hap.3\nchr1\t204123943\t204135465\tuc001haq.2\nchr1\t204159468\t204165619\tuc001har.3\nchr1\t204167287\t204183220\tuc001has.1\nchr1\t204187978\t204329057\tuc001hau.4\nchr1\t204337557\t204338847\tuc010pqu.1\nchr1\t204372491\t204380944\tuc001hav.4\nchr1\t204379010\t204380945\tuc031prt.1\nchr1\t204391757\t204459474\tuc001haw.3\nchr1\t204475654\t204475727\tuc021phv.1\nchr1\t204476157\t204476230\tuc021phw.1\nchr1\t204485506\t204527248\tuc001hba.3\nchr1\t204586302\t204654597\tuc001hbf.1\nchr1\t204595902\t204598840\tuc031pru.1\nchr1\t204676447\t204676558\tuc021phz.1\nchr1\t204797781\t204991950\tuc001hbj.3\nchr1\t204981852\t204991950\tuc001hbo.2\nchr1\t204989426\t204991950\tuc001hbp.1\nchr1\t205012339\t205047171\tuc001hbr.3\nchr1\t205052256\t205053588\tuc001hbt.3\nchr1\t205055269\t205091150\tuc001hbu.2\nchr1\t205111630\t205180727\tuc001hbw.3\nchr1\t205197037\t205242471\tuc021pia.1\nchr1\t205271190\t205290883\tuc001hce.3\nchr1\t205305192\t205326218\tuc031prx.1\nchr1\t205342379\t205356568\tuc001hch.1\nchr1\t205350505\t205391214\tuc001hcj.2\nchr1\t205417429\t205417526\tuc010prh.1\nchr1\t205425185\t205438152\tuc001hco.2\nchr1\t205443270\t205443343\tuc021pib.1\nchr1\t205473683\t205495965\tuc010pri.2\nchr1\t205473683\t205501921\tuc001hcr.3\nchr1\t205523400\t205525763\tuc001hcu.2\nchr1\t205538111\t205572046\tuc001hcv.4\nchr1\t205564168\t205564275\tuc021pic.1\nchr1\t205626980\t205649630\tuc001hda.1\nchr1\t205681946\t205719372\tuc001hdb.3\nchr1\t205737113\t205744610\tuc001hde.4\nchr1\t205758220\t205782161\tuc001hdh.1\nchr1\t205765004\t205765744\tuc001hdi.1\nchr1\t205797149\t205819276\tuc001hdj.3\nchr1\t205831206\t205865215\tuc001hdk.1\nchr1\t205882176\t205912588\tuc001hdp.3\nchr1\t206138910\t206155074\tuc001hdr.4\nchr1\t206224282\t206231482\tuc001hds.2\nchr1\t206238881\t206288236\tuc001hdt.2\nchr1\t206317458\t206332104\tuc001hdu.3\nchr1\t206516199\t206637783\tuc001hdy.3\nchr1\t206643585\t206670223\tuc001hdz.2\nchr1\t206680878\t206762616\tuc001hed.3\nchr1\t206764973\t206785904\tuc001heh.2\nchr1\t206808880\t206822542\tuc001hej.3\nchr1\t206858364\t206907630\tuc001hem.2\nchr1\t206940947\t206945839\tuc001hen.1\nchr1\t206972214\t207016326\tuc001heo.3\nchr1\t207039153\t207042568\tuc001her.3\nchr1\t207070787\t207077484\tuc001heu.2\nchr1\t207076630\t207095378\tuc001hey.3\nchr1\t207101866\t207119811\tuc001hez.3\nchr1\t207131311\t207143970\tuc001hfa.4\nchr1\t207178153\t207178230\tuc021pih.1\nchr1\t207191865\t207206101\tuc001hfd.2\nchr1\t207217193\t207224422\tuc001hfe.1\nchr1\t207226619\t207251162\tuc001hfg.3\nchr1\t207262211\t207273337\tuc001hfj.3\nchr1\t207277510\t207277617\tuc001hfn.1\nchr1\t207277606\t207318317\tuc001hfo.3\nchr1\t207494816\t207534311\tuc001hfr.4\nchr1\t207627644\t207663240\tuc001hfv.3\nchr1\t207669472\t207815110\tuc001hfx.3\nchr1\t207818457\t207897036\tuc001hga.4\nchr1\t207925382\t207968861\tuc001hgj.3\nchr1\t207975196\t207975868\tuc021pik.2\nchr1\t207991723\t207995941\tuc010psi.2\nchr1\t208039465\t208042417\tuc001hgu.2\nchr1\t208059882\t208084683\tuc001hgw.1\nchr1\t208195587\t208417665\tuc001hgz.3\nchr1\t209602167\t209605892\tuc009xcn.3\nchr1\t209757044\t209787284\tuc001hhd.3\nchr1\t209788217\t209825820\tuc001hhh.3\nchr1\t209796788\t209796855\tuc021pil.1\nchr1\t209848669\t209849735\tuc001hhi.4\nchr1\t209878135\t209908295\tuc001hhk.3\nchr1\t209929393\t209955668\tuc001hho.3\nchr1\t209955661\t209957890\tuc001hhp.1\nchr1\t209958967\t209979520\tuc001hhq.2\nchr1\t210001311\t210030910\tuc001hhr.2\nchr1\t210111518\t210337633\tuc001hhs.5\nchr1\t210404803\t210407466\tuc001hhx.4\nchr1\t210406194\t210416440\tuc001hhy.3\nchr1\t210501595\t210849638\tuc009xcx.3\nchr1\t210851656\t211307457\tuc001hib.2\nchr1\t211432707\t211489725\tuc010psw.2\nchr1\t211500147\t211548286\tuc001hii.3\nchr1\t211556096\t211605877\tuc001hil.4\nchr1\t211649863\t211666259\tuc001hin.2\nchr1\t211748380\t211752099\tuc001hio.1\nchr1\t211836113\t211848972\tuc001hir.2\nchr1\t211916798\t212004114\tuc001hiv.3\nchr1\t212113740\t212209002\tuc001hiw.2\nchr1\t212208918\t212278187\tuc009xdc.3\nchr1\t212250954\t212251027\tuc021pis.1\nchr1\t212317864\t212318301\tuc010ptc.1\nchr1\t212458878\t212535205\tuc001hjb.3\nchr1\t212526159\t212526292\tuc009xdf.1\nchr1\t212537815\t212588267\tuc010pte.2\nchr1\t212606228\t212619721\tuc001hjd.3\nchr1\t212781969\t212794119\tuc021pit.1\nchr1\t212797625\t212800113\tuc010pth.1\nchr1\t212797788\t212800120\tuc001hjk.3\nchr1\t212859758\t212873327\tuc001hjl.2\nchr1\t212899494\t212965139\tuc001hjn.3\nchr1\t212965169\t212990167\tuc001hjo.2\nchr1\t213003484\t213020991\tuc001hjq.3\nchr1\t213029945\t213031480\tuc001hjs.5\nchr1\t213031596\t213072705\tuc001hjt.3\nchr1\t213123886\t213164927\tuc001hjw.3\nchr1\t213165523\t213189168\tuc001hjz.3\nchr1\t213224587\t213446808\tuc010ptr.2\nchr1\t213992977\t214139607\tuc031psa.1\nchr1\t214098091\t214099996\tuc031psb.1\nchr1\t214161277\t214214847\tuc001hkg.2\nchr1\t214454564\t214510477\tuc021pix.1\nchr1\t214522038\t214725024\tuc001hkk.2\nchr1\t214655881\t214656819\tuc010ptz.1\nchr1\t214776531\t214837914\tuc001hkm.3\nchr1\t215256559\t215410436\tuc001hkr.4\nchr1\t215740734\t215795149\tuc001hks.3\nchr1\t215796235\t216596738\tuc001hku.1\nchr1\t216676587\t216896814\tuc001hkw.2\nchr1\t216825011\t216825068\tuc021pjb.1\nchr1\t217603833\t217804409\tuc001hlf.1\nchr1\t217804694\t218040484\tuc001hlh.1\nchr1\t218066241\t218094146\tuc031psc.1\nchr1\t218458628\t218511325\tuc001hlj.3\nchr1\t218517537\t218519020\tuc031psd.1\nchr1\t218518675\t218617961\tuc001hln.3\nchr1\t219254316\t219347130\tuc001hlp.3\nchr1\t219347191\t219386207\tuc001hlq.4\nchr1\t220046618\t220292777\tuc021pjd.1\nchr1\t220087605\t220101993\tuc001hlw.3\nchr1\t220141941\t220220000\tuc001hly.1\nchr1\t220230823\t220263191\tuc001hma.3\nchr1\t220267454\t220321383\tuc001hmc.3\nchr1\t220291194\t220291304\tuc010pui.2\nchr1\t220291498\t220291583\tuc010puj.2\nchr1\t220291547\t220291569\tuc021pje.1\nchr1\t220321609\t220445843\tuc010puk.1\nchr1\t220373883\t220374018\tuc010pul.2\nchr1\t220439520\t220441057\tuc001hmj.2\nchr1\t220701567\t220837799\tuc001hmn.4\nchr1\t220863627\t220872499\tuc001hmp.1\nchr1\t220921675\t220957596\tuc001hmq.3\nchr1\t220960038\t220987741\tuc001hms.3\nchr1\t220999117\t220999235\tuc021pjg.1\nchr1\t221002596\t221005770\tuc001hmu.3\nchr1\t221052742\t221058400\tuc001hmv.4\nchr1\t221503269\t221509638\tuc001hmw.1\nchr1\t221874763\t221915516\tuc001hmy.2\nchr1\t222638346\t222638419\tuc021pjh.1\nchr1\t222646009\t222646043\tuc010puo.1\nchr1\t222646722\t222646767\tuc001hna.1\nchr1\t222646839\t222646870\tuc001hnb.3\nchr1\t222647751\t222647786\tuc010pup.1\nchr1\t222648391\t222648423\tuc021pji.1\nchr1\t222648536\t222648596\tuc001hnd.3\nchr1\t222648680\t222648717\tuc021pjj.1\nchr1\t222649002\t222649064\tuc010puq.2\nchr1\t222649161\t222649251\tuc021pjk.1\nchr1\t222650319\t222650381\tuc001hnf.3\nchr1\t222650411\t222650443\tuc001hng.2\nchr1\t222695601\t222721444\tuc001hnh.1\nchr1\t222731243\t222763275\tuc009xdz.2\nchr1\t222791443\t222841351\tuc001hnl.3\nchr1\t222841354\t222885864\tuc001hnn.3\nchr1\t222885905\t222906106\tuc001hnq.1\nchr1\t222900275\t222946483\tuc001hnr.1\nchr1\t222906202\t222908533\tuc001hns.1\nchr1\t222910557\t222924002\tuc001hnt.3\nchr1\t222988430\t223179337\tuc001hnu.2\nchr1\t223282747\t223316624\tuc001hnw.2\nchr1\t223394160\t223537544\tuc001hny.4\nchr1\t223566714\t223568812\tuc001hoa.2\nchr1\t223714971\t223853436\tuc009xee.2\nchr1\t223900118\t223963720\tuc001hob.4\nchr1\t223967594\t224033674\tuc010pvb.2\nchr1\t224051997\t224052306\tuc021pjm.1\nchr1\t224139721\t224139941\tuc001hof.1\nchr1\t224189608\t224197818\tuc001hog.1\nchr1\t224294983\t224295243\tuc021pjn.1\nchr1\t224301788\t224349749\tuc001hoh.3\nchr1\t224370909\t224381142\tuc001hoj.3\nchr1\t224415035\t224517891\tuc001hok.3\nchr1\t224444705\t224444843\tuc021pjo.1\nchr1\t224544512\t224566223\tuc001hom.2\nchr1\t224572844\t224622001\tuc001hop.4\nchr1\t224585928\t224586013\tuc021pjq.1\nchr1\t224586541\t224586601\tuc021pjr.1\nchr1\t224804178\t224928249\tuc001hos.1\nchr1\t225117355\t225586996\tuc001how.2\nchr1\t225589203\t225615815\tuc001hoy.3\nchr1\t225674533\t225840845\tuc001hpc.1\nchr1\t225888305\t225939945\tuc001hpe.1\nchr1\t225965514\t225978168\tuc001hpg.3\nchr1\t225997796\t226033262\tuc001hpk.3\nchr1\t226033232\t226070420\tuc001hpm.2\nchr1\t226073981\t226076846\tuc001hpo.3\nchr1\t226107576\t226112040\tuc001hpq.4\nchr1\t226124297\t226129083\tuc001hpt.2\nchr1\t226170402\t226187066\tuc001hpu.4\nchr1\t226250407\t226259703\tuc001hpw.3\nchr1\t226271655\t226277994\tuc001hpx.3\nchr1\t226332379\t226374423\tuc001hpy.3\nchr1\t226374532\t226385086\tuc031psl.1\nchr1\t226411382\t226413513\tuc010pvm.2\nchr1\t226418849\t226497204\tuc001hqa.3\nchr1\t226548391\t226595801\tuc001hqd.4\nchr1\t226723318\t226730469\tuc001hqe.2\nchr1\t226736500\t226796915\tuc021pjw.1\nchr1\t226819390\t226926876\tuc010pvo.2\nchr1\t227058272\t227083804\tuc009xeo.1\nchr1\t227127937\t227175246\tuc001hqn.1\nchr1\t227177565\t227505826\tuc001hqr.3\nchr1\t227581291\t227618723\tuc001hqv.3\nchr1\t227751219\t227850164\tuc021pjy.1\nchr1\t227884732\t227885408\tuc021pjz.1\nchr1\t227918889\t227923112\tuc001hrb.3\nchr1\t227922696\t227968932\tuc001hrf.2\nchr1\t228003417\t228034171\tuc001hrh.3\nchr1\t228109164\t228135676\tuc001hri.2\nchr1\t228129290\t228129384\tuc031psm.1\nchr1\t228155293\t228155325\tuc001hrj.3\nchr1\t228155355\t228155417\tuc001hrk.3\nchr1\t228156485\t228156575\tuc021pka.1\nchr1\t228156672\t228156704\tuc021pkb.1\nchr1\t228157022\t228157062\tuc010pvt.1\nchr1\t228157172\t228157203\tuc010pvu.2\nchr1\t228160064\t228160098\tuc001hrn.2\nchr1\t228160168\t228160213\tuc021pkc.1\nchr1\t228194722\t228248972\tuc001hrq.2\nchr1\t228270360\t228286913\tuc001hrr.3\nchr1\t228284963\t228285042\tuc021pkd.1\nchr1\t228288427\t228291022\tuc001hrx.3\nchr1\t228294379\t228297013\tuc001hrz.4\nchr1\t228327928\t228336655\tuc021pkf.1\nchr1\t228337414\t228347527\tuc001hsk.3\nchr1\t228353428\t228369958\tuc001hsl.4\nchr1\t228391206\t228401365\tuc031psn.1\nchr1\t228395830\t228566575\tuc001hsq.2\nchr1\t228581376\t228594517\tuc001hss.3\nchr1\t228595635\t228604583\tuc001hsv.3\nchr1\t228612545\t228613026\tuc001hsx.1\nchr1\t228645064\t228645560\tuc001hsy.3\nchr1\t228645807\t228646259\tuc001hsz.3\nchr1\t228649774\t228649853\tuc021pkh.1\nchr1\t228651845\t228651891\tuc021pki.1\nchr1\t228673888\t228674821\tuc001hta.3\nchr1\t228675067\t228683889\tuc001htb.3\nchr1\t228780393\t228788159\tuc001htd.2\nchr1\t228870823\t228882416\tuc001htf.3\nchr1\t229050379\t229052954\tuc001htg.2\nchr1\t229406808\t229441640\tuc001hth.4\nchr1\t229440128\t229441250\tuc001htk.4\nchr1\t229456751\t229478688\tuc001htl.4\nchr1\t229566992\t229569843\tuc001htm.3\nchr1\t229577043\t229644088\tuc001htn.3\nchr1\t229589676\t229591617\tuc001hto.1\nchr1\t229652328\t229694442\tuc001htp.4\nchr1\t229728865\t229761794\tuc001htq.3\nchr1\t229761980\t229795946\tuc001hts.1\nchr1\t230202955\t230417875\tuc010pwa.1\nchr1\t230457391\t230561674\tuc031psq.1\nchr1\t230778201\t230829731\tuc001htw.3\nchr1\t230838271\t230850336\tuc001hty.4\nchr1\t230883129\t230937749\tuc001htz.1\nchr1\t230972864\t231004302\tuc001hub.3\nchr1\t231010591\t231014761\tuc001hue.1\nchr1\t231041986\t231114618\tuc001huf.4\nchr1\t231114822\t231136479\tuc001huh.3\nchr1\t231154703\t231175995\tuc001hui.2\nchr1\t231298673\t231357314\tuc009xfn.1\nchr1\t231319844\t231323373\tuc031pss.1\nchr1\t231359508\t231376924\tuc001hul.3\nchr1\t231376918\t231413719\tuc001hup.4\nchr1\t231468481\t231473578\tuc001huq.3\nchr1\t231473681\t231490769\tuc001hur.4\nchr1\t231499496\t231560790\tuc001huv.2\nchr1\t231611509\t231612271\tuc021pkl.1\nchr1\t231664398\t231702269\tuc001huw.3\nchr1\t231727037\t231747836\tuc021pkm.2\nchr1\t231762560\t232177019\tuc010pxh.2\nchr1\t231950371\t231954263\tuc001hvd.3\nchr1\t232533711\t232651243\tuc001hvg.3\nchr1\t232940637\t232946092\tuc001hvh.2\nchr1\t233086369\t233114219\tuc001hvj.1\nchr1\t233119881\t233431459\tuc001hvl.2\nchr1\t233463513\t233520894\tuc001hvt.4\nchr1\t233584371\t233584527\tuc021pko.1\nchr1\t233749749\t233808258\tuc010pxo.1\nchr1\t233759897\t233759965\tuc021pkp.1\nchr1\t234040678\t234460262\tuc001hvy.1\nchr1\t234348351\t234350834\tuc001hvz.1\nchr1\t234442212\t234442285\tuc021pkq.1\nchr1\t234509428\t234519795\tuc001hwc.3\nchr1\t234527058\t234614849\tuc001hwd.3\nchr1\t234663636\t234667525\tuc001hwe.3\nchr1\t234740014\t234745271\tuc001hwg.3\nchr1\t234765056\t234770526\tuc021pkr.1\nchr1\t234782034\t234796670\tuc001hwh.3\nchr1\t234859788\t234867390\tuc001hwj.2\nchr1\t235093089\t235099746\tuc001hwk.4\nchr1\t235272657\t235292256\tuc001hwl.3\nchr1\t235291117\t235291252\tuc001hwm.1\nchr1\t235294497\t235324772\tuc001hwn.3\nchr1\t235330209\t235491532\tuc001hwq.3\nchr1\t235353348\t235353431\tuc021pkt.1\nchr1\t235491752\t235507844\tuc001hwv.3\nchr1\t235530727\t235612280\tuc001hxa.1\nchr1\t235610504\t235667781\tuc001hxc.3\nchr1\t235710984\t235814054\tuc001hxh.4\nchr1\t235712454\t235714587\tuc021pku.1\nchr1\t235824330\t236030227\tuc001hxj.3\nchr1\t236016299\t236016360\tuc021pkv.1\nchr1\t236139131\t236228481\tuc001hxo.3\nchr1\t236227659\t236229779\tuc001hxp.1\nchr1\t236305831\t236372209\tuc001hxq.3\nchr1\t236378421\t236445339\tuc001hxt.3\nchr1\t236557679\t236648008\tuc001hxu.1\nchr1\t236686368\t236687808\tuc001hxx.3\nchr1\t236686738\t236716279\tuc001hxy.2\nchr1\t236712304\t236767841\tuc001hyd.2\nchr1\t236849769\t236927558\tuc001hyf.2\nchr1\t236958580\t237067281\tuc001hyi.4\nchr1\t236973802\t236992568\tuc009xgj.1\nchr1\t237167402\t237167718\tuc001hyk.2\nchr1\t237205701\t237997288\tuc001hyl.1\nchr1\t237284106\t237284409\tuc021pkw.1\nchr1\t238025474\t238091619\tuc010pyc.2\nchr1\t238041163\t238054222\tuc001hym.3\nchr1\t238105861\t238105933\tuc021pla.1\nchr1\t238106955\t238107030\tuc021plb.1\nchr1\t238643683\t238649317\tuc001hyn.3\nchr1\t239792372\t240072717\tuc001hyp.3\nchr1\t240170823\t240176560\tuc021pld.1\nchr1\t240255184\t240638489\tuc010pyd.2\nchr1\t240317950\t240318072\tuc021ple.1\nchr1\t240652872\t240775462\tuc001hys.3\nchr1\t240938816\t241520478\tuc001hyv.2\nchr1\t241295571\t241295646\tuc021plg.1\nchr1\t241660856\t241683085\tuc001hyx.3\nchr1\t241695433\t241758949\tuc009xgp.3\nchr1\t241756451\t241803701\tuc001hza.3\nchr1\t241792166\t241799232\tuc001hzd.3\nchr1\t241815579\t241965434\tuc001hzg.2\nchr1\t242011492\t242053241\tuc001hzh.3\nchr1\t242158791\t242162385\tuc001hzk.2\nchr1\t242251688\t242687998\tuc001hzn.2\nchr1\t243218732\t243218763\tuc021plm.1\nchr1\t243219238\t243219328\tuc021pln.1\nchr1\t243219615\t243265046\tuc001hzq.2\nchr1\t243287729\t243418708\tuc021plo.1\nchr1\t243351942\t243352032\tuc021plr.1\nchr1\t243419306\t243663393\tuc001hzw.3\nchr1\t243509477\t243509557\tuc021plt.1\nchr1\t243663020\t244006584\tuc001iab.2\nchr1\t243729624\t243729741\tuc021plv.1\nchr1\t244080703\t244210619\tuc001iac.3\nchr1\t244212240\t244220780\tuc031psv.1\nchr1\t244515936\t244552388\tuc001iah.4\nchr1\t244571793\t244615436\tuc001iaj.3\nchr1\t244624672\t244803662\tuc001iam.3\nchr1\t244816351\t244872334\tuc001iao.3\nchr1\t244998638\t245008359\tuc001iar.3\nchr1\t245003939\t245010243\tuc001iav.3\nchr1\t245013601\t245027827\tuc001iaz.1\nchr1\t245133170\t245251148\tuc001ibc.2\nchr1\t245318286\t245866428\tuc001ibf.1\nchr1\t245533635\t245533719\tuc021plw.1\nchr1\t245912641\t246670644\tuc001ibl.3\nchr1\t246679340\t246687589\tuc021plx.1\nchr1\t246703862\t246729565\tuc001ibn.3\nchr1\t246729638\t246831884\tuc001ibp.3\nchr1\t246887377\t246931440\tuc001ibr.3\nchr1\t246939314\t246955685\tuc001ibs.1\nchr1\t246970416\t246970487\tuc021ply.1\nchr1\t247002401\t247094726\tuc001ibv.2\nchr1\t247148624\t247171395\tuc009xgu.3\nchr1\t247197939\t247242115\tuc001icd.2\nchr1\t247263263\t247267674\tuc001ice.2\nchr1\t247273461\t247275719\tuc001icg.1\nchr1\t247319202\t247335318\tuc001icj.1\nchr1\t247337903\t247338870\tuc001icl.1\nchr1\t247365268\t247365362\tuc021pma.1\nchr1\t247419373\t247420447\tuc010pyu.2\nchr1\t247463621\t247495045\tuc001ico.3\nchr1\t247579457\t247612406\tuc001icr.3\nchr1\t247614330\t247615284\tuc010pyx.2\nchr1\t247654369\t247655711\tuc001icz.2\nchr1\t247681594\t247683942\tuc001idc.3\nchr1\t247693433\t247697141\tuc009xgy.3\nchr1\t247712346\t247739848\tuc001idf.3\nchr1\t247751661\t247752615\tuc010pyy.2\nchr1\t247768887\t247769817\tuc010pyz.2\nchr1\t247835419\t247836343\tuc001idi.1\nchr1\t247875130\t247876057\tuc001idj.1\nchr1\t247920763\t247921708\tuc010pza.2\nchr1\t247978101\t247979031\tuc001idm.1\nchr1\t248004229\t248005198\tuc001idn.1\nchr1\t248020500\t248043438\tuc001ido.3\nchr1\t248058888\t248059833\tuc010pzb.2\nchr1\t248084319\t248085258\tuc010pzc.2\nchr1\t248100492\t248264224\tuc001ids.3\nchr1\t248112159\t248113098\tuc001idt.1\nchr1\t248128633\t248129641\tuc010pzd.2\nchr1\t248153568\t248154493\tuc001idv.1\nchr1\t248185249\t248186188\tuc031psy.1\nchr1\t248201473\t248202607\tuc001idw.3\nchr1\t248223983\t248224922\tuc001idx.1\nchr1\t248285437\t248286082\tuc001idy.1\nchr1\t248308449\t248309388\tuc010pze.2\nchr1\t248343287\t248344331\tuc010pzf.2\nchr1\t248366369\t248367308\tuc010pzg.2\nchr1\t248402230\t248403166\tuc010pzh.2\nchr1\t248436153\t248437116\tuc010pzi.2\nchr1\t248457917\t248458880\tuc010pzj.2\nchr1\t248486931\t248487870\tuc010pzk.2\nchr1\t248512076\t248513015\tuc010pzl.2\nchr1\t248524882\t248525929\tuc001ieh.1\nchr1\t248550909\t248551836\tuc001iei.1\nchr1\t248569295\t248570405\tuc010pzm.2\nchr1\t248616098\t248617073\tuc001iek.1\nchr1\t248636651\t248637608\tuc001iel.1\nchr1\t248651889\t248652837\tuc001iem.1\nchr1\t248684947\t248685898\tuc001ien.1\nchr1\t248721844\t248722792\tuc001ieo.2\nchr1\t248737101\t248738058\tuc001iep.1\nchr1\t248756130\t248757069\tuc010pzn.2\nchr1\t248789478\t248790429\tuc001ier.1\nchr1\t248801587\t248802559\tuc001ies.1\nchr1\t248813231\t248814185\tuc010pzo.2\nchr1\t248844669\t248845605\tuc001ieu.1\nchr1\t248881947\t248885507\tuc031psz.1\nchr1\t248902716\t248903151\tuc009xhb.3\nchr1\t249104650\t249120154\tuc001iew.1\nchr1\t249120575\t249120642\tuc021pmd.1\nchr1\t249132529\t249143714\tuc001iex.3\nchr1\t249144202\t249153315\tuc001ifc.2\nchr1\t249168053\t249168159\tuc021pmf.1\nchr1\t249168446\t249168518\tuc021pmg.1\nchr1\t249200441\t249213345\tuc001ifh.3\n"
  },
  {
    "path": "intro_awk_spring2021/data/dmel-subset-chromosomes.fasta",
    "content": ">X\nGAATTCGTCAGAAATGAGCTAAACAAATTTAAATCATTAAATGCGAGCGGCGAATCCGGAAACAGCAACTTCAAACCAGT\n>2L\nCGACAATGCACGACAGAGGAAGCAGAACAGATATTTAGATTGCCTCTCATTTTCTCTCCCATATTATAGGGAGAAATATG\n>2R\nCTCAAGATACCTTCTACAGATTATTTAAAGCTAGTGCACAACAACAATAAATTGACTAAGTTATGTCATTTTAAGCGGTC\n>3L\nTAGGGAGAAATATGATCGCGTATGCGAGAGTAGTGCCAACATATTGTGCTCTTTGATTTTTTGGCAACCCAAAATGGTGG\n>3R\nACGGGACCGAGTATAGTACCAGTACGCGACCAGTACGGGAGCAGTACGGAACCAATACGGGTCCAGTACGGGTCCAGTAC\n"
  },
  {
    "path": "intro_awk_spring2021/data/enhancers.csv",
    "content": 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8284883\nchrX,36439734,36439934,HSE323,16.5354248431\nchrX,36467884,36468084,HSE402,16.6156581564\nchrX,40432956,40433156,HSE933,11.0828028555\nchrX,40810144,40810344,HSE106,48.7539914758\nchrX,49953599,49953799,HSE295,25.7542688302\nchrX,57163623,57163823,HSE503,22.7827962324\nchrX,114733851,114734051,HSE986,7.9927176453\nchrX,124903682,124903882,HSE436,12.6648421132\nchrX,128211486,128211686,HSE815,14.3611432709\nchrX,128270781,128270981,HSE952,10.1358588237\nchrX,130964620,130964822,HSE980,11.9103854587\n"
  },
  {
    "path": "intro_awk_spring2021/data/example.fastq",
    "content": "@ERR117184_2.14044282\nCTGGTGCTCAGTCATTTTGCTAGATTGTAGCTCACCATTGCCTCTCTGCCTGCATTGTGCACTCCAATCCCTCAGCAGCTACAAAAACACTTTGTCAACTCCAGATCGG\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117185_2.23793537\nTTGTTCAATTTTTTTAGTAGTTTTAGAGTAATTAATGAGCTTTGAGGTCACTTAACAATAAAAGCATATTTTAAAGTAAAGGTTGCTGATCAACAGTCTAATTTTCATA\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117166_2.4649205\nACTTAACAATAAAAGCATATTTTAAAGTAAAGGTT\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117185_2.949669\nATGCTTTTATTGTTAAGTGACCTCAAAGCTCATTAATTACTCTAAAACTACTAAAAAAATTGAACAAAAAAGTATTTCCAGTAATCAAGATTTTCTTCATGCCCTAGAT\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117163_2.2292219\nAAATCGTAAGTGAAGCAACAGAATTCAGAACTAAA\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117165_2.36526615\nAACGCTAAGGTTATATTAAAATGTTTCTTATGTTG\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117174_2.23007391\nGCAAGTGGTTGGACTCAAGGAAGTTATAAATACCT\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117175_2.11345437\nGCAAGTGGTTGGACTCAAGGAAGTTATAAATACCT\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117176_2.30285510\nGCAAGTGGTTGGACTCAAGGAAGTTATAAATACCT\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n@ERR117177_2.33680511\nGCAAGTGGTTGGACTCAAGGAAGTTATAAATACCT\n+\nIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIIII\n"
  },
  {
    "path": "intro_awk_spring2021/data/hg38.genome",
    "content": 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_KI270420v1\t2321\nUn_KI270509v1\t2318\nUn_KI270315v1\t2276\nUn_KI270302v1\t2274\nUn_KI270518v1\t2186\nUn_KI270530v1\t2168\nUn_KI270304v1\t2165\nUn_KI270418v1\t2145\nUn_KI270424v1\t2140\nUn_KI270417v1\t2043\nUn_KI270508v1\t1951\nUn_KI270303v1\t1942\nUn_KI270381v1\t1930\nUn_KI270529v1\t1899\nUn_KI270425v1\t1884\nUn_KI270396v1\t1880\nUn_KI270363v1\t1803\nUn_KI270386v1\t1788\nUn_KI270465v1\t1774\nUn_KI270383v1\t1750\nUn_KI270384v1\t1658\nUn_KI270330v1\t1652\nUn_KI270372v1\t1650\nUn_KI270548v1\t1599\nUn_KI270580v1\t1553\nUn_KI270387v1\t1537\nUn_KI270391v1\t1484\nUn_KI270305v1\t1472\nUn_KI270373v1\t1451\nUn_KI270422v1\t1445\nUn_KI270316v1\t1444\nUn_KI270338v1\t1428\nUn_KI270340v1\t1428\nUn_KI270583v1\t1400\nUn_KI270334v1\t1368\nUn_KI270429v1\t1361\nUn_KI270393v1\t1308\nUn_KI270516v1\t1300\nUn_KI270389v1\t1298\nUn_KI270466v1\t1233\nUn_KI270388v1\t1216\nUn_KI270544v1\t1202\nUn_KI270310v1\t1201\nUn_KI270412v1\t1179\nUn_KI270395v1\t1143\nUn_KI270376v1\t1136\nUn_KI270337v1\t1121\nUn_KI270335v1\t1048\nUn_KI270378v1\t1048\nUn_KI270379v1\t1045\nUn_KI270329v1\t1040\nUn_KI270419v1\t1029\nUn_KI270336v1\t1026\nUn_KI270312v1\t998\nUn_KI270539v1\t993\nUn_KI270385v1\t990\nUn_KI270423v1\t981\nUn_KI270392v1\t971\nUn_KI270394v1\t970\n"
  },
  {
    "path": "intro_awk_spring2021/data/sample.txt",
    "content": "my dog is brown\n"
  },
  {
    "path": "intro_awk_spring2021/index.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Manipulating files with AWK and grep\\n\",\n    \"### Bioinformatics Coffee Hour - April 20, 2021\\n\",\n    \"### Author: Danielle Khost\\n\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"\\n\",\n    \"## Manipulating files with grep\\n\",\n    \"--------\\n\",\n    \"In this lesson, we will explore how we can use basic command line tools to parse, subset, and rearrange common file types you will come across in bioinformatics.\\n\",\n    \"\\n\",\n    \"**grep** is a powerful command-line search tools that is included as part of most Unix-like systems. It is one of the most useful tools in bioinformatics! At the most basic level, grep searches for a string of characters that match a pattern and will print lines containing a match. Basic syntax is:  \\n\",\n    \"\\n\",\n    \"`grep 'pattern' file_to_search`  \\n\",\n    \"\\n\",\n    \"By default, grep will match any part of the string, so for example:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"grep 'dog' data/sample.txt\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"This will match the line, as will:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"grep 'do' data/sample.txt\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"It is important to be mindful of partial matching, as you can end up selecting lines that you do not intend! This is just the most basic use of grep however, and there are a huge number of ways to modify its behavior. Here are just a few useful examples:\\n\",\n    \"\\n\",\n    \"`grep -w` matches *entire words*.\\n\",\n    \"- So in the above example:  \\n\",\n    \"`grep -w 'dog' data/sample.txt` would match the string, but `grep -w 'do' data/sample.txt` would not.\\n\",\n    \"\\n\",\n    \"`grep -i` allows case-insensitive matches\\n\",\n    \"- In the above example, `grep -i 'DOG'` would still match the line\\n\",\n    \"\\n\",\n    \"`grep -v` *inverts*, returning lines that *do not* match the pattern.\\n\",\n    \"\\n\",\n    \"`grep -o` returns only the matching words, not the entire line.\\n\",\n    \"\\n\",\n    \"`grep -c` counts the number of lines that match the pattern.\\n\",\n    \"- Equivalent to `grep 'pattern' file | wc -l`\\n\",\n    \"\\n\",\n    \"Print lines before/after a match:\\n\",\n    \"- `grep -A [n]` returns matching line and *n* lines after match\\n\",\n    \"- `grep -B [n]` returns matching line and *n* lines before match\\n\",\n    \"- `grep -C [n]` returns matching line and *n* lines before *and* after match\\n\",\n    \"\\n\",\n    \"---\\n\",\n    \"\\n\",\n    \"The real strength of grep is that we can combine these different arguments together. For instance, let's say we have a single-line fasta file and we want to quickly pull out the X chromosome:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"grep -w -A 1 '>X' data/dmel-subset-chromosomes.fasta\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"This code will match line that start with \\\">X\\\" (using the -w flag to match whole word only) and will also print the line *after* the match as well using the `-A 1` flag (i.e. the sequence line of our fasta file; note this will not work if fasta file is multi-line!).\\n\",\n    \"\\n\",\n    \"There are many other functions of grep! When in doubt, remember you can check the help page using `man grep`...or just by using google :)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Pattern matching with regular expressions\\n\",\n    \"Regular expressions, aka \\\"regex\\\", are patterns that describe sets of strings. In other words, they allow you to match complex patterns with grep, not just exact matches. Regex is extremely powerful, but can also get (very) complicated, so we'll just stick to a few basic uses.\\n\",\n    \"\\n\",\n    \"Regex has certain meta-characters that are reserved for special uses:\\n\",\n    \"\\n\",\n    \"```\\n\",\n    \"^: matches pattern at start of string\\n\",\n    \"$: matches pattern at end of string\\n\",\n    \".: matches any character except new lines\\n\",\n    \"[]: matches any of enclose characters\\n\",\n    \"[^]: matches any characters *except* ones enclosed (note: is different from ^)\\n\",\n    \"\\\\: \\\"escapes\\\" meta-characters, allows literal matching\\n\",\n    \"```\\n\",\n    \"\\n\",\n    \"Note that if we want to match any of these special characters literally, we would need to use a \\\"\\\\\\\\\\\" to escape it first. So if we wanted to literally match a period (\\\".\\\") character we would run:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"grep '\\\\.' data/Homo_sapiens.GRCh38.subset.gff3 | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"One example of how regex can come in handy is using the ^ special character to quickly count how many sequences are in a FASTA file, which we would do as follows:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"grep -c '^>' data/dmel-subset-chromosomes.fasta\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"This command matches lines in the FASTA file that start with a \\\">\\\" character, i.e. the header lines, and uses the -c argument to count how many matches!\\n\",\n    \"\\n\",\n    \"---\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## What is awk?\\n\",\n    \"Invented in the 1970's, [awk](https://en.wikipedia.org/wiki/AWK) is a scripting language included in most Unix-like operating systems. It specializes in one-liner programs and manipulating text files.\\n\",\n    \"\\n\",\n    \"In many cases, if you're parsing information from a text file (such as a [BED](https://en.wikipedia.org/wiki/BED_(file_format)) file, [FASTA](https://en.wikipedia.org/wiki/FASTA) file, etc.), you could write a Python script...or you could do it with awk in a single line!\\n\",\n    \"\\n\",\n    \"### Syntax\\n\",\n    \"awk scripts are organized as:\\n\",\n    \"\\n\",\n    \"`awk 'pattern { action; other action }' file`\\n\",\n    \"\\n\",\n    \"Meaning that every time that the pattern is true, awk will execute the action in the brackets.\\n\",\n    \"If no pattern is specified, the action will be taken for every line in the input file, e.g. the following command prints every line:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '{print}' data/hg38.genome | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"The two most important patterns are `BEGIN` and `END`, which tell the action to take place before any lines are read and after the last line.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{sum=0} {sum+=1} END {print sum}' data/hg38.genome\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \" The above line sets a variable at the start of the script, adds 1 to it every line, then prints its value at the end.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"If a variable hasn't been initialized, it is treated as 0 in numeric expressions, and an empty string in string expressions&mdash;awk will not print an error!\\n\",\n    \"So the following awk script also prints the number of lines in the file data/hg38.genome:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '{sum+=1} END {print sum}' data/hg38.genome\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Input and output\\n\",\n    \"Input to awk is split into **records** and **fields**.\\n\",\n    \"- By default, **records** are separated by newline character, i.e # of records = # of lines in input file\\n\",\n    \"- Each record is subdivided into **fields**, i.e. columns, as determined by the field separator (see below)\\n\",\n    \"\\n\",\n    \"There are several important built-in variable in awk.\\n\",\n    \"The fields (columns) of each record are referred to by `$number`, so the first column would be `$1`, second would be `$2`, etc. `$0` refers to the entire record.\\n\",\n    \"\\n\",\n    \"So to print the second column of each line in the file, we'd use:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '{print $2}' data/hg38.genome | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"And if we wanted to print the second then the first:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '{print $2,$1}' data/hg38.genome | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note that when the different fields are separated with commas in the `print` statement, they are joined by the output field separator (the **OFS** variable, described below), which is by default a space.\\n\",\n    \"If the comma is omitted between fields (e.g., `awk '{print $2 $1}'`, they are concatenated without a separator.\\n\",\n    \"\\n\",\n    \"We can also print strings using using quotation marks:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '{print \\\"First column:\\\" $1}' data/hg38.genome | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Which for every line of the file will print the text \\\"First column:\\\" followed by the value in the first field.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"---\\n\",\n    \"awk has several other built-in variables that are very useful for parsing text, including:\\n\",\n    \"\\n\",\n    \"|  |   |\\n\",\n    \"---|---|\\n\",\n    \"| **FS** | field separator (default: white space) |\\n\",\n    \"| **OFS** |  output field separator, i.e. what character separates fields when printing|\\n\",\n    \"| **RS** | record separator, i.e. what character records are split on (default: new line) |\\n\",\n    \"| **ORS** | output record separator |\\n\",\n    \"| **NR** | number of records in input (# lines by default) |\\n\",\n    \"\\n\",\n    \"Assigning to a field causes the entire record ($0) to be recomputed using **OFS**. We can use this to convert between file formats, e.g. make a comma-separated text file into a tab-separated file. First, let's look at the first few lines on our comma-separated file using `head`:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"head data/enhancers.csv\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Now let's convert the file:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{FS=\\\",\\\" ; OFS=\\\"\\\\t\\\"} {$1 = $1; print $0}' data/enhancers.csv | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Conditionals and pattern matching\\n\",\n    \"Like other programming languages, awk allows conditional matching with if/else statements.\\n\",\n    \"\\n\",\n    \"`awk '{if(condition) action; else other_action}'`\\n\",\n    \"\\n\",\n    \"awk uses the following conditional operators:\\n\",\n    \"\\n\",\n    \"| | |\\n\",\n    \"|-|-|\\n\",\n    \"|==|equal to|\\n\",\n    \"|!=|not equal to|\\n\",\n    \"|>|greater than|\\n\",\n    \"|>=|greater than or equal to|\\n\",\n    \"|<|less than|\\n\",\n    \"|<=|less than or equal to|\\n\",\n    \"|&&|AND|\\n\",\n    \"| \\\\|\\\\| |OR|\\n\",\n    \"| ! | NOT |\\n\",\n    \"\\n\",\n    \"In addition, awk also supports string matching using regular expressions, using the following expressions:\\n\",\n    \"\\n\",\n    \"| | |\\n\",\n    \"|-|-|\\n\",\n    \"|\\\\~|matches|\\n\",\n    \"|!~|does not match|\\n\",\n    \"\\n\",\n    \"For string matching, the pattern being matched must be enclosed by slashes, like so:\\n\",\n    \"\\n\",\n    \"`awk '{if($1 ~ /pattern/) print}'`\\n\",\n    \"\\n\",\n    \"Note that if an action isn't specified, the default action is `{print}`, so the previous awk command is equivalent to the following, which specifies only a pattern expression:\\n\",\n    \"\\n\",\n    \"`awk '$1 ~ /pattern/'`\\n\",\n    \"\\n\",\n    \"---\\n\",\n    \"### Example uses:\\n\",\n    \"\\n\",\n    \"- Count number of sequences in a FASTQ file:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'END{print NR/4}' data/example.fastq\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"**Note**: this is technically safer than using grep, as you don't have to worry about accidentally counting the quality line.\\n\",\n    \"\\n\",\n    \"- Only print annotations on a specific scaffold (chr1) that fall between 1Mb and 2Mb from a BED annotation file (a common file type that lists genomic coordinates of certain features). First let's look at the first few lines of the file using `head`:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"head data/Homo_sapiens_ucscGenes.subset.bed\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Now subset the file:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{FS=\\\"\\\\t\\\";OFS=\\\"\\\\t\\\"} {if($1 == \\\"chr1\\\" && $2 >=1000000 && $2 <= 2000000) print}' data/Homo_sapiens_ucscGenes.subset.bed | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"**Note**: when we specify that we only want annotations from chr1, we're using exact match (`== \\\"chr1\\\"`) and not pattern match (`~ /chr1/`)...why is this??\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"- Another common type of annotation file is a Genome Feature File (GFF), which also lists coordinates. Let's look at the first few lines of the file:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"head data/Homo_sapiens.GRCh38.subset.gff3\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Now let's subset the file and only print lines that match the string \\\"exon\\\" in their third column:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{FS=\\\"\\\\t\\\"} {if($3 ~ /exon/) print $0}' data/Homo_sapiens.GRCh38.subset.gff3 | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"- Convert from GFF (genome feature file) to BED file \"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"grep -v '^#' data/Homo_sapiens.GRCh38.subset.gff3 | awk 'BEGIN{FS=\\\"\\\\t\\\"; OFS=\\\"\\\\t\\\"} {print $1,$4-1,$5}' | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"**Note**: Annoyingly, BED and GFF files have different coordinate systems, i.e. BED start coordinate is 0 based, half-open, GFF is 1-based inclusive! Also, we are first using grep to skip the header lines in the GFF file.\\n\",\n    \"\\n\",\n    \"Alternatively, you could do the whole thing with only awk, no grep required:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{FS=\\\"\\\\t\\\"; OFS=\\\"\\\\t\\\"} !/^#/ {print $1,$4-1,$5}' data/Homo_sapiens.GRCh38.subset.gff3 | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"With this command, `!/^#/` is a pattern (like `BEGIN` or `END`) that tell awk to execute the print statement when the start of the line does not match a `#`. Use whichever makes the most sense to you!\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Practice\\n\",\n    \"Using awk:\\n\",\n    \"\\n\",\n    \"* Pull out only the CDS annotations (i.e. has \\\"CDS\\\" in the 3rd column) from the GFF file data/Homo_sapiens.GRCh38.subset.gff3 and output them in BED format\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"*Try it*\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '...' data/Homo_sapiens.GRCh38.subset.gff3 | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"*Solution*\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {\n    \"tags\": []\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{FS=\\\"\\\\t\\\"; OFS=\\\"\\\\t\\\"} {if($3 ~ /CDS/) print $1,$4-1,$5}' data/Homo_sapiens.GRCh38.subset.gff3\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"- Calculate the average length of gene annotations from the file data/Homo_sapiens_ucscGenes.subset.bed\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"*Try it*\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"awk '...' data/Homo_sapiens_ucscGenes.subset.bed\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"*Solution*\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {\n    \"tags\": []\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"awk 'BEGIN{FS=\\\"\\\\t\\\"; sum=0} {len=$3-$2; sum=sum+len} END{print sum/NR}' data/Homo_sapiens_ucscGenes.subset.bed\"\n   ]\n  }\n ],\n \"metadata\": {\n  \"kernelspec\": {\n   \"display_name\": \"Python 3\",\n   \"language\": \"python\",\n   \"name\": \"python3\"\n  },\n  \"language_info\": {\n   \"codemirror_mode\": {\n    \"name\": \"ipython\",\n    \"version\": 3\n   },\n   \"file_extension\": \".py\",\n   \"mimetype\": \"text/x-python\",\n   \"name\": \"python\",\n   \"nbconvert_exporter\": \"python\",\n   \"pygments_lexer\": \"ipython3\",\n   \"version\": \"3.9.1\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 4\n}\n"
  },
  {
    "path": "intro_data_science/part_1/binder/requirements.txt",
    "content": "pandas==1.2.0\nmatplotlib==3.3.3\nnumpy==1.19.5"
  },
  {
    "path": "intro_data_science/part_1/ds_part_1.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"# A Brief Introduction to NumPy\\n\",\n    \"### \\\"...the fundamental package for scientific computing with Python.\\\" - numpy.org\\n\",\n    \"\\n\",\n    \"In this notebook, we will cover the basics of NumPy, a package that is the basis for many other libraries in the data science ecosystem. Let's get started.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"import numpy as np\\n\",\n    \"from IPython.display import Image\\n\",\n    \"import time\\n\",\n    \"from sys import getsizeof\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"# 1. NumPy Arrays\\n\",\n    \"The array data structure is the backbone of the NumPy library. They can be single-dimensional (vectors), two-dimensional (matrices), or multi-dimensional for more complex tasks.\\n\",\n    \"\\n\",\n    \"In many ways, they are similar to Python lists.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"stream\",\n     \"name\": \"stdout\",\n     \"text\": [\n      \"a\\n['b' 'c']\\na\\nb\\nc\\nd\\ne\\nf\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"a = ['a', 'b', 'c', 'd', 'e', 'f']\\n\",\n    \"b = np.array(['a', 'b', 'c', 'd', 'e', 'f'])\\n\",\n    \"\\n\",\n    \"# Accessible by index\\n\",\n    \"print(b[0])\\n\",\n    \"\\n\",\n    \"# Sliceable\\n\",\n    \"print(b[1:3])\\n\",\n    \"\\n\",\n    \"# Iterable\\n\",\n    \"for letter in b:\\n\",\n    \"    print(letter)\"\n   ]\n  },\n  {\n   \"source\": [\n    \"So why use NumPy arrays at all? One word: performance! Generally speaking, Python lists take up more space and require more computation than NumPy arrays. Let's take a look at the size differences.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"stream\",\n     \"name\": \"stdout\",\n     \"text\": [\n      \"8697456\\n8000096\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"n_elements = 1_000_000\\n\",\n    \"# Create using list comprehension\\n\",\n    \"python_list = [x for x in range(n_elements)]\\n\",\n    \"print(getsizeof(python_list))\\n\",\n    \"\\n\",\n    \"# Create with existing python list\\n\",\n    \"np_arr = np.array(python_list)\\n\",\n    \"print(getsizeof(np_arr))\"\n   ]\n  },\n  {\n   \"source\": [\n    \"Now let's look at the speed differences.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 6,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"stream\",\n     \"name\": \"stdout\",\n     \"text\": [\n      \"0.07268199999999991\\n0.004588999999999954\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"start = time.process_time()\\n\",\n    \"# Add 100 to every element in the Python list\\n\",\n    \"python_list_mod = [x + 100 for x in python_list]\\n\",\n    \"python_time = time.process_time() - start\\n\",\n    \"print(python_time)\\n\",\n    \"\\n\",\n    \"# Add 100 to every element in the Numpy array\\n\",\n    \"start = time.process_time()\\n\",\n    \"np_arr_mod = np_arr + 100\\n\",\n    \"np_time = time.process_time() - start\\n\",\n    \"print(np_time)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 7,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"image/png\": 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2m1f2sx3B1fzPDpy6jvvVIzu2uRm+r+9zp9h9EqkiFnkVqpjplI1xdMvUoG51mqwdmj2liMdEY2Rhmr231/4tFarOFkxpjrtrANgvPyAa2+rnVh4RmqyeuZKRmg15N5a2mVWU6WOPeZZGKSIXeRmrUp/12G6n1bVKzr1ssUrMtaNx25pJZSM1WxM9xovmeav2CagGkROhiqhHNRG62K9Ulgd14OM5it7+6v61GPDOanFHfjMzmWNVs46ttXOPjX9/+5+vr238QqSIVehapSzkxeOK12rAmYrMnt9lxQt1Ean0vdiUbz0FHamQvcz5gVIs7NZ4XT6QiUmFlIrU+7XfQkdpuO9Motz1BV80Gyg7ezFZaLPAywlnNasrtrV8ystm4rW0Xqc1ub3Xfch0J4uy0TkgniuuPfyfbfxCpIhUGEqnVhjYbsGrBhfoxLsuN1Gyss9HNz252vdmIZnGHQUZqbmP98coUsQR0vq46DkikIlKht5Fa/b6tpv1Wv3fbRWpWoB10pEYCsDoGNSOS7Vb1zehmriejsM1UiwpWCzItNVIz4lude7Uey9XPru8kaLf9B5EqUmEgkVptaPMhoVoBsW65kRrZk9u4WFOlOi6nWohiUJGa25cPF5n2W39MGhfWyIeP/L9pUIhU6F2kRjXtt7pUstpts+1CFXuDjtQqlqu1GOqr8zYLy0Rhs1PXRDVluNqxu9RIre5HVjFulFHS6nQ09ce/3fYfRKpIhYFFanXOtvrxMJVsMLO3OMeWVnt4O43U7JVNBObrs6c2G9EcI5u/ywq6VRz2KlITnY3H+VSX6pQA9UjNueDy/5lylv/O7ciCFrl9jfev+lCUvdFOQYNIhd5FauO038btR7USbn4fZ9uU7U+iqjo12aAjNarR38ZV7ZuprqPdaGs17Tc7SJcaqVl0KY9VgjTbs3x/pvTmWNvquNT6AoHttv8gUkUqdC0RmdfhYsvfL7ahbXVutOwdzqqFjasMZppufbn8xtvQKKFabchzyV7bbFwbryvXke/LarvNNsatFl+q5PuaHeNTXarbmg12/r9x9cJEZ3X/qtuX+1lfZbFa2KLdhxEQqdD8d3Sr7VPiKadOqW8/sm3I79zq93OCK9uU+vai2TYp19Vsu1K/LdX2p912ppmci7STc6NW28Z2o60JxXxdfm6r21/d32a3N3HauD1L0Gcna0Zp69u+Sh5T50ZFpIpUGEr5cLDS50bLqGlib1inzGYDPcy3D0Qqkyq/n4cxohKV7c6NOgi5PZ3epn5s/0GkilRYsurcaK0WcwBEKvCgHOuZwGu2OKDtP4hUkQrLlClAmTKUvcCZjguIVGBxWTAp284c+5nt5yiuiGv7j0gVqTC0ssJujvXJcTyORQGRCrSX9QoSeNWCe7b/IFJFKgAiVaQCIFIRqQCIVAAQqSIVAEQqACIVkQqASAUAkSpSAUCkAiBSEakAiFQAEKkiFQBEKgAiFZEKgEgVqQCIVJEKACIVAJGKSAVApIpUAESqSAUAkQoAIlWkAiBSRSoAIlWkAoBIBQCRKlIBEKkiFQCRikgFQKQCgEgVqQCIVJEKgEhFpAIgUgFApIpUABCpAIhURCoAIhUARKpIBQCRCoBIRaQCIFIBQKSKVAAQqQCIVEQqACJVpAIgUkUqAIhUAEQqIhUAkSpSARCpIhUARCoAIhWRCoBIFakAiFSRCgAiFQBEqkgFQKSKVABEKiIVAJEKACJVpAIgUkUqACIVkQqASAUAkSpSARCpIhUAkYpIBUCkAoBIFakAIFIBEKmIVABEKgCIVJEKACIVAJGKSAVApAKASBWpACBSARCpiFQARKpIBUCkilQAEKkAiFREKgAiVaQCIFJFKgCIVABEqkgVqQCIVJEKgEgVqQAgUgFApIpUAESqSAVApCJSARCpACBSRSoAIlWkAiBSEakAiFQAEKkiFQBEKgAiFZEKgEgFAJEqUgFApAIgUhGpAIhUABCpo+/lrVuKzS9t7NvlqSfX9/X6BnWdzz37zERc54sbn+v7de6b3eu3JYjUMlI//6n/UWx67qm+Xv7n5qf7fp2f+u/PjP11PvWxx/p+HwdxnX/wpd/xywBEKm1HUl98vvh//+c/+nZZteq/9fX6BnWdj3300Ym4ziceX9f369z80gt+W4JILSN10/T64r/++Zt9vWzcsK7v17npmcfH/jpX/bdH+n4fB3GdCVVApCJSRapIBUSqSBWpIhUQqSJVpIpUkQqIVJEqUkUqiFREqkgVqYBIFakiVaQCIlWkilSRKlIBkSpSRapIBZGKSBWpIhUQqSJVpIpUQKSKVJEqUkUqIFJFqkgVqSBSEakiVaT6bQkiVaSKVJEKiFSRKlJFqkgFRKpIFakiFUQqIlWkilSRCiJVpIpUkQqIVJEqUkWqSAVEqkgVqSIVRKpqFKkiVaSKVBCpIlWkilRApIpUkSpSRSogUkWqSBWpgEgVqSJVpIpUEKkiVaSKVECkIlJFqkgFRKpIFakiFRCpIlWkilSRCiJVpIpUkQqIVESqSBWpgEgVqSJVpAIiVaSKVJEqUgGRKlJFqkgFkYpIFakiFRCpIlWkilRApIpUkSpSRSogUkWqSBWpIFIRqSJVpAIiVaSKVJEKiFSRKlJFqkgFRKpIFakiFUQqIlWkilRApIpUkSpSAZEqUkWqSBWpgEgVqSJVpIJIRaSKVJEqUkGkilSRKlIBkSpSRapIFamASBWpIlWkgkhFpIpUkSpSQaSKVJEqUgGRKlJFqkgVqYBIFakiVaQCInUwPvro2mLzppeWfHnqqSeLTcv4vtWrVy/r+rq5dHOdT65fXzx+L8Smp59d0vetWbNm2df51JPrWz62+beXXnyh59e53MvatV3cz3uvoeeem17y9818/nN+W4JILSP1hefv/Q55aWNfL489uqb/1/nRtWN/natXf6Tv93EQ1znz2f/llwGIVNqOpG7evKwna9euXcX58+cH8kI5fvx4sXv37uLNN98s3nnnneL9999fseu6efNmeX1bt24ttmzZUhw7dmxFry927NhRXLp0qem/HTlypHjjjTfG4g2f18/09HTx3nvv+e0HInVZkepRBUCkitT7zp49W+zbt28gL5Tbt28XFy5cKONxdnY2L5xi/fr1Kx6uV69eLSMxYTUzM1OcOnWqvC0rEeG5nmbu3LlT3t/Lly+PxZs+9yOP57lz5/wGBJEqUgEQqSw/Uj/44IMyDBNNw6BZuG7YsKHYu3dvOfqZUbuMivbChx9+WI7+HThwoHwMch1vv/12cffu3Z7FcEZtW0mEb9u2rbwd4+D69evl85XoB0SqSAVApIrUZT9h+/fvL0dUh1U/wjWxnkDds2dPGawHDx4sA7bbgMzzknhrJffhxIkTY/Pmv3XrVjmlutUIMiBSRSoAIlWktpUA3Llz50i9yKpwTaQm9BKtvQrXhFZGA3NMaYI4U48zKrocibXEdSs3btwoozh/josEf15PmUY+LqPEgEgFQKTSx0hNSCTwRj2UEqWJ016Ga0ZB8715fDM1N6OeS/kZGY1ttwMgPzO3cZxkynQiNQtzJVoBkSpSARCpInVJDh8+vOiIn3D99eJAWZE335/4yhTpdgGWHQAZKc3o7GJfkwDOMarjJPcrr6vt27cvev8BkepRBUCkitSHXLlyZdFFfiYhXHO8a0I904gXW+03o4T5/nx9AjQjhvn/VlNbszBTu2N+E8CZWjwsC1j1Uh7TvLYWOzYXEKkAIFJF6kMSEonVSdQsXBON7cI1UZkAzZTefM+hQ4ceOq1MFmTqZDpvRmnHdcGhPEZ5PCf19QUiVaQCIFJF6jIkxjI9k4fDNeduzajpYuGar8/fZ3XbBH++L+d5zZTgdevWtZ0anODNuUbn5+fH8vHMY5n7d/HiRS8uEKkiFQCRKlLby8JJGQ20Imtric4cO5oVfxcL16wGnFHRRNnMzEzxiU98oviHf/iHtj8/o65ZVXhcn4NqWnPuJyBSRSoAIlWktpVpqxnxojfh+ud//ufFD37wg+LTn/50sXr16nLabwItx7W2kkWZTp8+PbaPV45Nzev15MmTXjwgUkUqACJVpC4uxw5mISB6G65PPPFE8cgjjxSf+cxnylHVTP/92te+Vp6ipj5qmojLCOxyz/M6CrLab1Y0HtdjcEGkilQARKpI7VGk5rjIjAQ6t2XvffKTnyynBCdcf+/3fq949NFHizVr1pR/ZvT0b//2b++v7js3Nzf2OwvyGsvIfe6nKeYgUgFApIrUlhIN7U6ZwtIlPI8ePfrA32XE9a//+q/L41YTqxlt/fjHP1585StfKY8PPnHixFielqaSOM3rLZFuxwiIVAAQqSK1qRyTmmigt7KYUrtz0WZhoVdffbV4/PHHi6effrr4yEc+Ujz22GPl9yXmchxnpgiPU7gmVDPtd/v27eU0YECkAoBIFakPRUNG8cb5mMgBvjnK0dN2srBSdha8+OKLxdq1a4svfelLxR//8R8X3/rWt8opsjmmddzCNaPGuU85JhcQqQAgUkXqA3K+1Bw/SW8dOnSojLFOZWQx03//7M/+rIzT7DzIz8iI67Vr18qVgjMK2SxcL126NHJTaN96660y5K9cueLFAiIVAESqSP2NRMLWrVu9mnssI54JyqU4c+bM/e/J6HZ2HuS5SZAeO3bsgZHZZuGaVXQPHDhQnDp1qozbYQ/XnGs2qxvnT0CkAoBIFan3JYLm5+e9onso03gTjrdv317S92VhpfpiVjnGNTGaoMu/J0Kb/dxRDNfcpoyoZmQVEKkAIFJFaikjds5j2Xv79+9f8urJCc1M9W0WoTmGOCO0ic6cPmjv3r1llCaIW0ng5jZkWveOHTvK416HLVxzbGpe10uZHg2IVAAQqWMcqTdu3CjDyDkseysBOTs7u+Tvy/lVDx48uOjXJCzz8/fs2VMGa74+AdvuOcy/D2O45pjc3IbsLPE6BJEKACJ1wiM1Mj3UsYG9lVV4M+V2sZHOVgGa5zkLInUaeInLBGemziZyE6KdGpZwzc/P6zALQglVEKkAIFInPFITKJmeSm/t3r17WfGf78miSUsN3EydzSJLeZ0kMjOFdjmnGGoWrgnunOP0jTfeKE6fPl0ex7zU29fJ9SZSE6ujtmIxiFSRCoBIFak9lGMgM21UGPRWRiETdcuRqcLdnB4oo5+57kzl3rVrVxmc3Ty//QrXXE+m/SayM0oMiFQAEKkTGKlVFC11oR8Wl+N9syrvcmQENIHZeOqZ5Ug0nj9/vnx+syMiI5X5/15Mqa3CNafPSagmWDNVuBfhmnPA5vWe0WFApAKASJ3ASE24ZMSN3kqwZVRzOTISmynDvZLjZLMjItNpE8CHDh1a9m1bLIoTpgnUbsM1i0PlONte30ZApAIgUhmBSE00JFyWcwwjreUY0VyWIyOVibvEWq/lec504hz7mnPl5jZ2O2q7EuF68eLFcjTawl4gUgFApE5YpEZG1ro5DpKHXblypQzBbr4/o4kZBV0pmbKb40ATgzMzM+UIbrNztfYrXHPMa0Z8c7sS6tVj8NZbb3lBgUgFAJE6SZGaaZXdBBUt3yxdjVIm2rIDYaUlCHO+1Zx6Jsev7t27txzF7fUqvksJ1yzOlEWaXn/99eKZZ54pvvWtbzlFzYKZHZ8uNr+00WWILjnmW6SKVABEqkjtsUz9TCjQOwmuLAS0XBlFzShnRhT7JSsBJ1D37NlTBuvBgwfLgO13IDaG62uvvVaOtt778Fx85jOfeWjEddJsml5f/Nc/f9NliC79+B0tUgFApE5cpM7NzZVTP+mdHFeZxYq6ce7cuXJkcRAxllPBZApwRjQzKvzmm2+WYTgIieff/d3fLRf5+vGPf1yO+uZ0NYnX3L5JCleRKlJFKgCI1ImI1ExLzaidKZW9k9HAjEZ2e5xnRjW7GZHthZwSJoss5bWYODxx4kTfF9vKazPTKhP+1blf82emqyemJyVcRapIFakAIFInIlIjH/4z+kfvJKq6Xfgn513NCsz5cxgkCjOVObcpI5sJwSoa+yEj/jmGOiO9zbQL10xnvnbtmkh1EakiFQCRyrBH6pkzZ8oP9fROgqgXi6pk9eXZ2dmhum8ZKc55dnO7MmKc+5n/78eoZUaWMwU5I7ydaBauWZwpO2YSvaMUriJVpIpUABCpExOpmZaa2OjnqNi4qx7TblfKTfhl9DAROIyyyFNGVBN9GWHNqsSJwpXeAZAp6su9nnq45vEdhXAVqSJVpAKASJ2YSI2MijkvZW9lSmwvplEnqDJ6OOw7EXKsakZ+E31ZNTrHsnZzKp7F5HFNqPYq3hPbWc04I7UZGc7tH7ZwFakiVaQCgEidqEjNh/3du3d7pfdQRupyDGcv5JQwo7QKcxYtyu1NXM/MzJSPRbcLSdXlFD35+RnJXQnDFq4iVaSKVAAQqRMVqZmWmuma/V65dZxlFDER1QsJvIwcDupUMMuV6coJvUyrzfTnvXv3lnHX7TToSo5NTTxmBLcfOgnXlRo9FqkiVaQCgEidqEiNHE+YU4zQO5n6mhG/Xsh07IxKjuppVRKmibicWifBmtHhBF+39yer/eacslnBdxCPTbNwzf3LzIScY/add97pSbiKVJEqUgFApE5cpObYx6x+Su/kuMxceiUjdlmNedRlZDhTgHN6mIw2J+a6GSXO8bqJwkRir0ZpBxWurUJbpIpUkQoAInXiIjXyYXrUppQOs16Hf6a3Zlp2q3OFjqLEWkI+r/c8VhnNX86088Td/v37y5AfxkWmEq4XLly4f1qhxHk9XP/93/+9ePrpp4u5ubmHYlukilSRCgAidSIjNbEwSgv0jIIcS9rL4xTzHCXGxjXqM+08IZ7VkbMo0lKDM6/fTLMehZDPiHJjuD755JPlMa6rV68uA/bHP/7x/VgVqSJVpAKASJ3ISE1MJapG9bjHYZQVfjO1tVcSLRnx7sXpbYZV7mNWnM5U2cRa/sz/d/q6zOOdkcqMPI+SjKp+7GMfK+69/e9fEuwJWZEqUkUqAIjUiYzUyOI84xxA/ZbA6PXpffL8JFSH4fjLlZZpshlRzchqgi0jrRlxbefcuXPlDpdOvnYYZFT1XigUTz31VPG5z32u+KM/+qMyzHP/Q6SKVJEKACJ1YiP19OnT5SlD6I2EZEYDq9jolUz57eWiTKMgx6pmamyOXU2k5/4vNpU6ixclVBN7wy7Tmhd7jYhUkSpSAUCkTmykZkQnx8UN4+IzoyrHG+b0K72UYy4zsjhqU1p7JQt85fjTTOvN6H+m+Oa1Wzc/P19+TUZjR5lIFakiFQBE6sRGahVVOS8nvZHHciUWO8qod1aznWQ5TjUjphn9z4j13r17yx0CjVOhE/JZTCmr5opUF5EqUgEQqYxgpOZ0GL0+jnKSVaPTvT6GNIGWUUQ7FH4tj28Cdc+ePWWwHjx4sAzYPE4Zec55WXNM6yguDCZSRapIBQCROtGRWh1HuZzzVdJcRjwTTL2Waa857rLZVNdJ3zGQKcAJ00z3zblI//Vf/7Xc+ZLVgkdtOrtIFakiFQBE6kRHauTUKSdOnPDq75E8lhnFWwk5NjPPF81lcaUsspT31Msvv1z89m//dvHZz36254tZiVSRKlJFKgAiVaSuoJy6Y/v27V79PQyljOithIwK5mePyulWBv26zs6CRx99tPjoRz9a/NVf/dVIjKqKVJEqUgFApE58pEZuQ6aT0hs5bUpWm10JOc1KFgcaxeMtByFT2r/xjW8Ua9euLR5//PFyCnAew2F9/ESqSBWpACBSReo9mSKZY/nojaNHj67ouU2zKnPOI0rnzp07V3z84x8vvvvd7xa7du0qT+uTkdZhG5UWqSJVpAKASBWpxW+mqBqd642VnkJ948aNMrLyJ53LglZZfCqrWmexsIT+tm3bypHv7FTI+0CkuohUkQqASBWpQ/IBKKc4WYlVaSdVInIlV00+efJkeQoWlibT2rND5syZMw/8XRalyt/nfZDVgge1irJIFakiFQBEqkhdcPr06eLAgQPeBT2SVXjzmK6UjHpnFDDTWFmajJjmuN65ubmHHtPsqMn7IKdm2rt3b3k+1l6f91akilSRCgAiVaR2ICNH+WA+aueVHFZZnCfn6lxJV65cKaevjtIpVobFrVu3ylHTHJfabJp7wjSBmtHqvC8OHjxYBuxKT4kXqSJVpAKASBWpDbIgTz6Y071Ezrp161Y8+hNZhw8f9oAvQ56bRGhW/F3secoOnEwB3rFjRzklOIuMrdRq2Buf/Xix6fkNLkN0yc4MkSpSARCpInVAsqDMSo/+TZJquuhKyihqwimjqixdRkYzvXfnzp0djUhnqnAWWcr7NtOtT5w4saLHHoNIBUCkitSJjtSM/q30gj+T5OzZs305zjchnFE+qzMvX0ZHc5xqpgF3Kqs4ZyQ775mc1ibPt+nyiFQAEKkitcey4E9WjqV7CZ5M+e1HPGYEPFNSWb48fjnG9/r160veuZNjkDNtOMev5s/8v50GiFQAEKkitQcuXbq0ouf4nDSZRtqPU/tkGqpR8O5lyntCM6Oky5EpwxlRzchqno+MtC73Z4FIBQCRKlJ/80JYsYVhJs3x48f7trBRriuLX9H9jpoEZoK1G9lhkOckx65u2bKlPJY1OxNApAKASBWpS5QP0zlGj+5l6mi/nuNMO81xlRcuXPDAdyk7abKzplfnus3PO3LkSPkzs1psphZn1WAQqQAgUkVqh2GVD9OOqeuNjKL1a2Q6o4B5TVnAp3sZ9Uz0Z6dNr+Q9lenfWVAr04qrFaCzgwFEKgCIVJG6iKwW249jKSdBRqUz7bNfEkBGwnsji19l5DMLivV6p03CNIGac7UmWA8ePFi+5+wcQqQCgEgVqU1kOmI/Tp8yCbJwTqK/XzKNNMdUXrt2zYPfAxmVTkjmeN+VGqHOc5b3XF4nmcWQnQyOC0ekAoBIFam1D80Z3TFttHsZGev3yrtZYTYjgPTuOcxOm6zWvNLHkmaacaYY53dDFl06ceKEVZsRqQCIVERqVMfL0b0EzpkzZ/p6nQmqfl/nuDt69Gh5nGq/ojGj8DmNTXZy5LQ22flgxxEiFQCRysRG6rlz58ppjnQvpzPZvXt3X68z030TN1aR7a1My82U3Cww1i85fvX8+fPFvn37yhkO+TP/7/hVRCoAIpWJitR8MM4H4iweQ3cy+jWI6dMZ+XNs8crsdMjzmZHOfrtz5045opqR1eyEyEjrIG4HIlWkAiBSRepAZFXTjBzRvYxKZ3S63zsa8hqzUnPvJQwTiQnWQcm046wcnWNXc6qjHMuaY1pBpAIgUhnbSM15N7dv3+7d0QMZ/RrEqObFixfLgHEuzt7LlOpM/T19+vTAb0tWAz5y5Eh5e7JoVnYumeqNSAVApDJ2kbrwwnA6kx7IqFemiA7iOMIcwzg3N+dJWAE3btwoF1PKKOYwyOsrI+fZIZLXW7UAmp0UiFQARCpjE6n58J1jG+leRrgyOj2IQJ6enu7rYj+TJMdtZzXlTI8fpsWMEqYJ1Ew1T7AePHiwDFgLLolUkQqASGWkIzVhk9FUupfjBzMlcxAy/TOL7bAysihWRi1zGcbTxGTqb14DO3bsKN/Pb775ZjlFGJEqUgEQqYxcpEY+2Fp8p3uZNp3jQwcho2d5Hp37dmUf44xWZlR1mFfFzuJKmSGR3z9ZdOnEiRN9O/drpzLrYNP0+pG5vPr7XxGpACBSRWo/ZQQmH77pXiJ1UMf4zs/Pl9N+cxoTVk6mx+c41RyvOuyySnFOY5OVijPSngW+hmEkOL8b/+ufvzkyl80vbRSpACBSRWo/Zapgjmmz+Er3Mt03034Hef05dpKV37EzSouO5b19/vz5cpGtvNfzZ/5/UMevilSRCgAiVaS2lcVXTBXtXqZNZyrjoGQUNfF05coVT8YKyzlUE3wZrRwleY1kRDUjqxlhzUhrv++DSBWpACBSRWpb1SqhdCcjUwmXQR4DmHjKsYhWeV15ibs833nMR1Fepxn5z+slU9VzLGuOaRWpIlWkAiBSRerAZTpgPmwP84IwoyLnsMxI1SBlFdosmMPKy5TfjF5nCvAoy2rAmS6e+5LZALk/ORRApIpUABCpInVgsnjSqH/QHgbnzp0b+Kh0FvXJTodRWNxnHORxzmJK43DO4YzAZ9p6drbkNZQdHplp0ctj1kWqSAUAkSpSO5IPptu3b/du6VJWT82H+0GvopqR1AQG/ZFRx5yeJjt7xmWqdcK0OhQgr+nct/ye6Pb+iVSRCgAiVaQu5YUyMiuWDrPdu3ffP05xUMGS682xhqN6vOSo7qCYnZ0tdw4Mw6leeh3hmWmR8/Hm98Sbb75ZThEWqSIVAESqSF1Rma44DlMWB+2nP/1p8YUvfKGcMplQHJQs7JOgcO7U/u4cyGmAMqo6rsd4Z3GlLLKU33F5fWfUvtViYc0eA5EqUgFApIrUjlWLwLB8+bD+2GOPFU888UTxzDPPFNPT0wO9PQmmLIhDfyXicpzquB8XnB0hOY1NTmeT09pk0bBqFDk7R/L6v379ukgVqQAgUkXq8uW41Bx3xvK9+uqrxb2XQHkZdKRWoTA/P++J6bPTp09PzBT6HL96/vz5Yt++feXxq/nze9/7XrmjJv/fGKoiVaQCgEgVqUuS484y+kZ3Nm7cWEZq/hy0LH6TYwmdO7X/ckxwRhkz4jgpsmMkI6oJ9Owgyfsgswt+9atfiVSRCgAiVaQuXY4hy8hHL085MYn+8z//s1i9evXQTJ/OVMyM7NF/CdS8pyZtEascr5r3QDWrYM2aNcW//du/iVSRCgAiVaQuXU45kfN90p2MYP7Wb/3WUNyWTLfMqFarBW7oz+M/KecizmhqNd09O2pySaRm+m9mF4hUkQoAIlWkLjmunGOzN4Yp9ufm5spjBRmM7CDIYko5fcskM5IqUgFApIrUJctU30xPzLkRaW5mx6eLTdPre3Z59fe/0pfndcuWLcXFixc9gQOS91ROT5PTE03qMcIiVaQCgEgVqcty8ODBiZmauKwP2i9tHMkPwlm5Oa9NxxwPTk7RMjs7W06rr07XIlJFqkgFQKQiUjuImawIy3hFamQU7+jRo57EAcooalbRnpmZKRcrE6kiVaQCIFIRqZ29cB44vyHjEamJopwWZRLO3znsjh07Vh6n+v7774tUkSpSARCpiNR2MtqWD9GMV6TGmTNnymMjGbycGig7hK5evSpSRapIBUCkIlIXk5G2YTnPp0jtvUw1PXv2rCdzCOQcqjldy6VLl0SqSBWpAIhUROpitm/fPhEfnCcxUrMTItN+reI8HC5fvlw+HwlWkSpSRSoAIhWR2sLJkyfLBV4Yv0iNnLMzKzkzHHIMeEZUx3llbZEqUgFApIrUrty8ebM8Z6pTloxnpOYUKHmtGi0fHlnYKospZQeCSBWpIhUAkYpIbWL37t3FuXPnvJPGMFLjwoULZRTZETE87ty5Uy5sldMF5XQ1IlWkilQARCoitcHbb79d7N271ztpTCM1Zmdni+PHj3tih0hGufft21fs2bOn/G+RKlJFKgAiFZHa8GE5U34tsDO+kZpp3Vm0Z5LO1zkKMop66NChciXmTAMWqSJVpAIgUhGpCzLtcJwXc5n0SI08v5nazfCZm5srp2SPw04EkSpSAUCkitSeeO+994odO3Z4N41xpGbULqccyvRuhs+ZM2fK8xbPz8+P+gap2LzppZG5zMx8XqQCgEgVqcMoAZMPl6aDjm+kxpUrV8rnOQv3MHxyDtWcoiY7jUCkAiBSmehIjZwS49ixY95RYxypcfjw4fI4SIbT5cuXy+OHrbiNSAVApDLxkXr16tViHO+XSH1QRlEzWpdRVYbT9evXy+fIceKIVABEKhMdqZFjFjOSI1I3jvXiLBmly3M9bufoHCdZ7TeLKR05csSDIVJFKgAilcmN1JMnTxZvvPGGSB3zSI2cnzPPN8Mro947d+4s9u/fb4eCSBWpAIhUJjNSq/Np3r17V6SOeaRmkaw81zdu+Lw6zHIe43379pWnD8p/I1JFKgAilYmK1MiH4awyKlLH/1yMx48fL2ZnZ/0WHXIZRc2CVzlNVKYBI1JFKgAilYmK1JxHc9LDZVIiNfGT4x7Pnz/vN+kIyE6FPF9ZWAmRKlIBEKlMTKRmSuH69euL27dvi9Qxj9TIQlk5d6qppKPh7Nmz5fM1Pz/vwRCpIhUAkcpkRGocOHCgOH36tEidgEiNgwcPWkV2hGTkO6eoee+99zwYIlWkAiBSmYxIzYffmZkZkTohkZpR80RPzpXLaMgIeJ6znE4IkSpSARCpjH2k5ljFTCnMCrAidfwjNd56661yx4RTnYyOHJua9+mpU6c8GCJVpAIgUkXq5rF/YWX657Fjx0TqhERq5JycZ86c8Vt1hGS13yymZLq2SBWpAIhUkTr2L6xM/ZyE+ylSfyMjczl3qtOcjJYsepUdDPv37zcSLlJFKgAiVaSOt23btpXHvonUyYjUyOh5YofRcvfu3WLfvn3Frl27rNQsUkUqACJVpI6vEydOFG+88cYEvqk2Fps3vdSzy8zM50cqdvL6vnjxot+uIyajqIcPHy62b99+fzRcsIpUkQqASBWpY+XmzZvlOVMTLkyOBOqWLVs87yPq+PHj5fOXBZWeffZZz6NIFakAiFSROl52795dvPPOO95pEyZTfid14axxkBHVRx55pFi9enXxwx/+0AMiUkUqACJVpI6PnJpkdnbWO23CZLpoFlHKYkqMlsyAWLNmTXHvV1V5eeKJJ4ymilSRCoBIFanjI8e0rVu3rrh9+7Z324Q5ffp0uRAPoyfnOH7llVeKxx57rBxR/cEPfuBBEakiFQCRKlLHx4EDB5w/cwJlIZ6ZmZlyNJ3RjdWvfe1rxfT0tNFUkSpSARCpInV8ZCGdnIeRyZPz5SZwjKSPhs9/+uVi0/MbHrpsfObJ4vl7l2b/lssffOl3PHgiFQBEqkgdHRlRS6hkVIbJc+TIkYk8FdEoSnAu51y+m6bXe/BEKgCIVJE6eqEyNzfnHTeBclzyvV80xeXLlz0YIhWRCgAiVaQOh0z7zLkXmUznz58vtm7dWo6qI1IRqQAgUkXqUNi2bZvRtAm2d+/e4vjx4x4IkYpIBQCRKlKHw4kTJ4pDhw55102oGzdulOdOzZ+IVEQqAIhUkTpwN2/eLCPFqSwm18mTJ4s9e/Z4IEQqIhUARKpIHQ67d+8uj09kMuWY1Ez7PnfunAdDpCJSAUCkitTBe+utt4rZ2VnvvAl25cqVcrXfO3fueDBEKiIVAESqSB2snI5k/fr1xe3bt737JliOTT58+LAHQqQiUgFApIrUwdu/f39x5swZ774JllHUjKZmVBWRikgFAJEqUgfqwoULxc6dO737Jtzbb79d7Nixw7lTRSoiFQBEqkgdrERJVvl9//33vQMnXBbSOnXqlAdCpCJSAUCkitTBOnLkSDE3N+cdOOGyoyI7LHJ6IkQqIhUARKpIHZj5+fliy5Yt3oGUOyus+CxSEakAIFJF6sBt3bq1uHz5smMSJ9zdu3fL10KOVUakIlIBQKSK1IGFyeuvv1584hOfKF5++WXvxAl36dKlIu+LnKIIkYpIBUCkqkaR2lc5/vBjH/tYGSXPPPNM8fjjj3snUhw4cKA4evSoB0KkIlIBEKkiVaT23/e+971i9erVxb2Ho1i3bp13IsXt27fLRZSuXbvmwRCpiFQARCoitf9mZmbyAUqkct/Zs2fL1wUiFZEKgEhFpPZdRs6efvppkcoDdu7cWZw5c8YDIVIRqQCIVERq/2V13xdffNEDwX2Z7ptpv9mJgUhFpAIgUhGpi8pUzNz+Xl4ymtrrn5nLvn37vMNHVBZQykJKiFREKgAiFZG6+IfYjc8u60PsIC6bnnvKO3xE5RRFeZ+89957HgyRikgFQKQiUkUqg3fhwoViy5YtZbAiUhGpAIhURKpIZeAyZXtubs4DIVIRqQCIVESqSGXwbt68WUxPTxfXr1/3YIhURCoAIhWRKlIZvFOnThW7d+++H62IVEQqACIVkSpSGZgPP/yw2LFjR/Gnf/qn+YXlARGpiFQARCoiVaQyWD/72c+KRx99tHjkkUeKX/3qVx6QldogPD9dbH7huSVfPv+ZT3nwRCoAiFSRKlJF6mS4c+dOsXbt2uLeW6e8/PCHP/SggEgFQKQiUkUqg/P3f//390P1C1/4ggcERCoAIhWRKlIZrH/8x38sp/s+99xzHgwQqQCIVESqSGXw3nnnneLJJ5/0QIBIBUCkIlJF6iSb+fznis2bXhqKyzNPbyhe2Pj80NyeXPb9wawXCSIVAESqSBWpIrVfsoLrqDzvA3mtPb/BiwSRCgAiVaSKVJEqUkUqiFQARCoiVaSKVBeRikgFAJEqUkWqSBWpIhVEKgAiFZEqUkWqSBWpiFSRCoBIFakiVaSKVJEKIhUAkYpIFamIVJGKSBWpAIhUkSpSRapIFakgUgEQqSJVpIpURKpIRaSKVABEqkgVqSJVpIpUEKkAIFJFqkhFpIpURKpIBUCkIlJFqkgVqSBSAUCkilSRikgVqYhUkQqASEWkilSRKlJBpAKASBWpIlWkilSRCiIVAJGKSBWpIlWkgkgFAJEqUvv5gpneUGx65vGRuHzu5c3e4SJVpCJSRSoAIpVxjlREqotIRaQCgEgVqSBSRSqIVABEKiIVRKpIRaSKVABEqkgFkSpSQaQCIFIRqSBSRSoiVaQCIFJFKohUkQoiFQBEqkgFkSpSEakiFQCRKlK98hCpIhVEKgCIVJEKIlWkIlJFKgAiFZGKSBWpIFIBQKSKVBCpIhWRKlIBEKmIVMbrF8XzzxabnnvKpcXl89s/6UWCSAUAkSpSAUCkAiBSEakAiFQAEKkiFQBEKgAiFZEKgEgVqQCIVJEKACIVAJGKSAVApIpUAESqSAUAkQqASBWpIhUAkSpSARCpIhUARCoAiFSRCoBIFakAiFREKgAiFQBEqkgFQK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     \"text/plain\": [\n       \"<IPython.core.display.Image object>\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 7\n    }\n   ],\n   \"source\": [\n    \"Image('python_memory1.png')\"\n   ]\n  },\n  {\n   \"source\": [\n    \"If NumPy arrays are more efficient computationally and in regards to space, why not use them all the time? There are some constraints, most notably, all of their items must be of the same type. [NumPy Array](https://numpy.org/doc/stable/reference/generated/numpy.array.html#numpy.array)\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 8,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"stream\",\n     \"name\": \"stdout\",\n     \"text\": [\n      \"[1, 'a', 0.222, 'hello from inside the list!']\\n['1' 'a' '0.222' 'hello from inside the list!']\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"python_list = [1, 'a', 0.222, 'hello from inside the list!']\\n\",\n    \"np_arr = np.array(python_list)\\n\",\n    \"print(python_list)\\n\",\n    \"print(np_arr)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"# 1.1 Creating\\n\",\n    \"NumPy arrays are created with existing data (standard python lists or lists of lists) or by using a collection of built-in methods.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## 1.1.1 Existing Data\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .array()\\n\",\n    \"Use python lists (or lists of lists) as input.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"array([1, 2, 3, 4, 5])\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 2\n    }\n   ],\n   \"source\": [\n    \"std_list = [1, 2, 3, 4, 5]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"array([[1, 2, 3],\\n\",\n       \"       [4, 5, 6],\\n\",\n       \"       [7, 8, 9]])\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 3\n    }\n   ],\n   \"source\": [\n    \"std_matrix = [[1, 2, 3], [4, 5, 6], [7, 8, 9]]\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note: the .array() method is a convenience function for constructing objects of the class ndarray. While it is possible to call .ndarray() directly, it is specifically regarded as an anti-pattern by the NumPy documentation.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## 1.1.2 Fixed Values\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .zeros(), .ones()\\n\",\n    \"Return a new array of given shape and type, filled with zeros or ones.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 4,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"array([0., 0., 0.])\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 4\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"array([1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 1.])\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 5\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 8,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"array([[0., 0., 0., 0., 0.],\\n\",\n       \"       [0., 0., 0., 0., 0.],\\n\",\n       \"       [0., 0., 0., 0., 0.],\\n\",\n       \"       [0., 0., 0., 0., 0.],\\n\",\n       \"       [0., 0., 0., 0., 0.]])\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 8\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note: the numbers have periods after them to indicate that these are floating point numbers.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .full()\\n\",\n    \"Return a new array of given shape and type, filled with fill_value.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 10,\n   \"metadata\": {\n    \"scrolled\": true\n   },\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"array([[72, 72, 72, 72],\\n\",\n       \"       [72, 72, 72, 72],\\n\",\n       \"       [72, 72, 72, 72],\\n\",\n       \"       [72, 72, 72, 72]])\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 10\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## 1.1.3 Range\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .arange()\\n\",\n    \"Return evenly spaced values within a given interval. Notice that the output is inclusive of the first number parameter and exclusive of the second.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 10,\n   \"metadata\": {\n    \"scrolled\": true\n   },\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([0, 1, 2, 3, 4, 5, 6, 7, 8, 9])\"\n      ]\n     },\n     \"execution_count\": 10,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 11,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([0, 2, 4, 6, 8])\"\n      ]\n     },\n     \"execution_count\": 11,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 12,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 0,  5, 10, 15])\"\n      ]\n     },\n     \"execution_count\": 12,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .linspace()\\n\",\n    \"Return evenly spaced numbers over a specified interval. Notice that the output is inclusive of both the first and second number parameters.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 13,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 0.,  5., 10., 15., 20.])\"\n      ]\n     },\n     \"execution_count\": 13,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 14,\n   \"metadata\": {\n    \"scrolled\": true\n   },\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([0.        , 0.05263158, 0.10526316, 0.15789474, 0.21052632,\\n\",\n       \"       0.26315789, 0.31578947, 0.36842105, 0.42105263, 0.47368421,\\n\",\n       \"       0.52631579, 0.57894737, 0.63157895, 0.68421053, 0.73684211,\\n\",\n       \"       0.78947368, 0.84210526, 0.89473684, 0.94736842, 1.        ])\"\n      ]\n     },\n     \"execution_count\": 14,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note: the main difference between .linspace() and .arange() is that with .linspace() you have precise control over the end value, whereas with .arange() you can specify the increments explicitly.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .logspace()\\n\",\n    \"Return numbers spaced evenly on a log scale.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 15,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 100.        ,  215.443469  ,  464.15888336, 1000.        ])\"\n      ]\n     },\n     \"execution_count\": 15,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 25,\n   \"metadata\": {\n    \"scrolled\": true\n   },\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([4.        , 5.0396842 , 6.34960421, 8.        ])\"\n      ]\n     },\n     \"execution_count\": 25,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## 1.1.4 Random\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .rand()\\n\",\n    \"Create an array of the given shape and populate it with random samples from a uniform distribution over 0,1.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 27,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"0.7125801811390514\"\n      ]\n     },\n     \"execution_count\": 27,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 18,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([0.91155984, 0.98323076, 0.60797164, 0.48538736])\"\n      ]\n     },\n     \"execution_count\": 18,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 19,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[0.56443505, 0.13692564, 0.4367128 ],\\n\",\n       \"       [0.66786468, 0.86782966, 0.88696338],\\n\",\n       \"       [0.05537221, 0.54016645, 0.9654299 ],\\n\",\n       \"       [0.19105141, 0.63037385, 0.51600478],\\n\",\n       \"       [0.53737417, 0.76494641, 0.61205375],\\n\",\n       \"       [0.09621612, 0.37848038, 0.60698676],\\n\",\n       \"       [0.47772402, 0.61733058, 0.75352393]])\"\n      ]\n     },\n     \"execution_count\": 19,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .randn()\\n\",\n    \"Return a sample (or samples) from the “standard normal” distribution.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 39,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"0.36910179629879897\"\n      ]\n     },\n     \"execution_count\": 39,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 46,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([-0.08320502, -0.69825957,  0.80139519,  0.53540454,  0.78953503])\"\n      ]\n     },\n     \"execution_count\": 46,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note: .rand() is from a uniform distribution, whereas .randn() is from the standard **normal** distribution.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 55,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[ 1.33667905,  0.46529544,  1.51069451,  0.69167808,  1.60270943],\\n\",\n       \"       [ 1.62614154, -0.10463841, -0.999014  , -0.70942201, -0.15136812],\\n\",\n       \"       [-0.70328834, -0.48982338,  2.03118893,  2.32867839,  2.08885297]])\"\n      ]\n     },\n     \"execution_count\": 55,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .randint()\\n\",\n    \"Return random integers from low (inclusive) to high (exclusive).\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"5\"\n      ]\n     },\n     \"execution_count\": 3,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 66,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([4, 5, 5, 6, 1, 2, 1])\"\n      ]\n     },\n     \"execution_count\": 66,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 67,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[9, 3],\\n\",\n       \"       [6, 8],\\n\",\n       \"       [7, 6]])\"\n      ]\n     },\n     \"execution_count\": 67,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## 1.2 Attributes and Methods\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 82,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[2, 0, 8, 7, 8, 4, 6],\\n\",\n       \"       [3, 5, 6, 6, 7, 6, 2]])\"\n      ]\n     },\n     \"execution_count\": 82,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .shape\\n\",\n    \"Tuple of array dimensions. Note: this is an attribute NOT a method.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 83,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"(2, 7)\"\n      ]\n     },\n     \"execution_count\": 83,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .reshape()\\n\",\n    \"Gives a new shape to an array without changing its data. Note: this happens 'in place' (does not return new values).\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 88,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[2, 0],\\n\",\n       \"       [8, 7],\\n\",\n       \"       [8, 4],\\n\",\n       \"       [6, 3],\\n\",\n       \"       [5, 6],\\n\",\n       \"       [6, 7],\\n\",\n       \"       [6, 2]])\"\n      ]\n     },\n     \"execution_count\": 88,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 85,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"ename\": \"ValueError\",\n     \"evalue\": \"cannot reshape array of size 14 into shape (12,4)\",\n     \"output_type\": \"error\",\n     \"traceback\": [\n      \"\\u001b[0;31m---------------------------------------------------------------------------\\u001b[0m\",\n      \"\\u001b[0;31mValueError\\u001b[0m                                Traceback (most recent call last)\",\n      \"\\u001b[0;32m<ipython-input-85-17f9948b247d>\\u001b[0m in \\u001b[0;36m<module>\\u001b[0;34m\\u001b[0m\\n\\u001b[0;32m----> 1\\u001b[0;31m \\u001b[0marr\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0mreshape\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0;36m12\\u001b[0m\\u001b[0;34m,\\u001b[0m\\u001b[0;36m4\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\",\n      \"\\u001b[0;31mValueError\\u001b[0m: cannot reshape array of size 14 into shape (12,4)\"\n     ]\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .newaxis\\n\",\n    \"Alternate syntax.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 92,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[[2, 0, 8, 7, 8, 4, 6],\\n\",\n       \"        [3, 5, 6, 6, 7, 6, 2]]])\"\n      ]\n     },\n     \"execution_count\": 92,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .dtype\\n\",\n    \"The type of data in the array.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 80,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"dtype('int64')\"\n      ]\n     },\n     \"execution_count\": 80,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .astype()\\n\",\n    \"Casts values to a specified type.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 83,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[9, 5, 7, 3, 6, 8, 9],\\n\",\n       \"       [9, 6, 1, 1, 4, 2, 3]], dtype=int8)\"\n      ]\n     },\n     \"execution_count\": 83,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 81,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[9.+0.j, 5.+0.j, 7.+0.j, 3.+0.j, 6.+0.j, 8.+0.j, 9.+0.j],\\n\",\n       \"       [9.+0.j, 6.+0.j, 1.+0.j, 1.+0.j, 4.+0.j, 2.+0.j, 3.+0.j]])\"\n      ]\n     },\n     \"execution_count\": 81,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note: in mathematics i is used to denote imaginary numbers, but in Python (and many other languages) j is used because i tends to indicate the current value in a system. \"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 114,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 115,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[ True,  True,  True,  True],\\n\",\n       \"       [ True,  True,  True,  True],\\n\",\n       \"       [ True,  True,  True,  True],\\n\",\n       \"       [ True,  True,  True,  True]])\"\n      ]\n     },\n     \"execution_count\": 115,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## 1.3 Indexing\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### 1.3.1 One-dimensional\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 34,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 0,  2,  4,  6,  8, 10, 12, 14, 16, 18, 20])\"\n      ]\n     },\n     \"execution_count\": 34,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 35,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"10\"\n      ]\n     },\n     \"execution_count\": 35,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Get the value at index 5 (the sixth element)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 36,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([2, 4, 6, 8])\"\n      ]\n     },\n     \"execution_count\": 36,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Get a slice of the array from index 1 (inclusive) to index 5 (exclusive)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 37,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 8, 10, 12, 14, 16, 18, 20])\"\n      ]\n     },\n     \"execution_count\": 37,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Get a slice of the array from index 4 to the end\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 38,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"20\"\n      ]\n     },\n     \"execution_count\": 38,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Get the last element in the array\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Reverse the array\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### 1.3.2 Two-dimensional\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 66,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[ 0,  1,  2,  3],\\n\",\n       \"       [ 4,  5,  6,  7],\\n\",\n       \"       [ 8,  9, 10, 11]])\"\n      ]\n     },\n     \"execution_count\": 66,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 67,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([0, 1, 2, 3])\"\n      ]\n     },\n     \"execution_count\": 67,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Get the first row\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 69,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"5\"\n      ]\n     },\n     \"execution_count\": 69,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Get the second element of the second row\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 70,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"5\"\n      ]\n     },\n     \"execution_count\": 70,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Alternative syntax\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 71,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[0, 1, 2, 3],\\n\",\n       \"       [4, 5, 6, 7]])\"\n      ]\n     },\n     \"execution_count\": 71,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Get first and second rows\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 72,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([0, 4])\"\n      ]\n     },\n     \"execution_count\": 72,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Get first element of both first and second rows\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 73,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[0],\\n\",\n       \"       [4]])\"\n      ]\n     },\n     \"execution_count\": 73,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Maintain shape\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### 1.3.3 Fancy Indexing\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 86,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"[4, 6, 14, 16]\"\n      ]\n     },\n     \"execution_count\": 86,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 87,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 4,  6, 14, 16])\"\n      ]\n     },\n     \"execution_count\": 87,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 88,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[ 4,  6],\\n\",\n       \"       [14, 16]])\"\n      ]\n     },\n     \"execution_count\": 88,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Output of fancy indexing\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 94,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([2, 7])\"\n      ]\n     },\n     \"execution_count\": 94,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 96,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([2, 3])\"\n      ]\n     },\n     \"execution_count\": 96,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Notice if second row value is not provided, NumPy compensates\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## 1.4 Selection\\n\",\n    \"We will see this syntax mirrored in the Pandas library.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 20,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([1, 2, 3, 4])\"\n      ]\n     },\n     \"execution_count\": 20,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 24,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([False, False,  True,  True])\"\n      ]\n     },\n     \"execution_count\": 24,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 25,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([3, 4])\"\n      ]\n     },\n     \"execution_count\": 25,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 32,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 0,  1,  2,  3,  4,  5,  6,  7,  8,  9, 10, 11, 12, 13, 14, 15, 16,\\n\",\n       \"       17, 18, 19])\"\n      ]\n     },\n     \"execution_count\": 32,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 34,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([12, 13, 14, 15, 16, 17, 18, 19])\"\n      ]\n     },\n     \"execution_count\": 34,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 35,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([0, 1, 2, 3, 4])\"\n      ]\n     },\n     \"execution_count\": 35,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"# 2. Operations\\n\",\n    \"One of the most powerful features of NumPy arrays is that operations are vectorized.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## 2.1 Arithmetic\\n\",\n    \"Arithmetic operations work on NumPy arrays.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### 2.1.1 One-dimensional\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 4,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"arr_1d = np.arange(0,11)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 63,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 5,  6,  7,  8,  9, 10, 11, 12, 13, 14, 15])\"\n      ]\n     },\n     \"execution_count\": 63,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Add five to each item\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 6,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"array([-12, -11, -10,  -9,  -8,  -7,  -6,  -5,  -4,  -3,  -2])\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 6\n    }\n   ],\n   \"source\": [\n    \"# Subtract 12 from each item\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 64,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 0,  2,  4,  6,  8, 10, 12, 14, 16, 18, 20])\"\n      ]\n     },\n     \"execution_count\": 64,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Multiply each item by 2\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 101,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([0.  , 0.25, 0.5 , 0.75, 1.  , 1.25, 1.5 , 1.75, 2.  , 2.25, 2.5 ])\"\n      ]\n     },\n     \"execution_count\": 101,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Divide each item by 4\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 102,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([0, 0, 0, 0, 1, 1, 1, 1, 2, 2, 2])\"\n      ]\n     },\n     \"execution_count\": 102,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Floor division on each item\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 103,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([   0,    1,    8,   27,   64,  125,  216,  343,  512,  729, 1000])\"\n      ]\n     },\n     \"execution_count\": 103,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Raise each item to the third power\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### 2.1.2 Two-dimensional\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[ 0,  1,  2,  3,  4],\\n\",\n       \"       [ 5,  6,  7,  8,  9],\\n\",\n       \"       [10, 11, 12, 13, 14]])\"\n      ]\n     },\n     \"execution_count\": 5,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_2d = np.arange(15).reshape((3,5))\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 110,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[ 0,  2,  4,  6,  8],\\n\",\n       \"       [10, 12, 14, 16, 18],\\n\",\n       \"       [20, 22, 24, 26, 28]])\"\n      ]\n     },\n     \"execution_count\": 110,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Multiply each item by 2\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 111,\n   \"metadata\": {\n    \"scrolled\": true\n   },\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[  0,   1,   4,   9,  16],\\n\",\n       \"       [ 25,  36,  49,  64,  81],\\n\",\n       \"       [100, 121, 144, 169, 196]])\"\n      ]\n     },\n     \"execution_count\": 111,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Raise each item to the power of 2\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### 2.1.3 Multiple values\\n\",\n    \"These operations work with multiple values.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 6,\n   \"metadata\": {\n    \"scrolled\": true\n   },\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([1, 2, 3, 4, 5])\"\n      ]\n     },\n     \"execution_count\": 6,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_mult = np.array([1,2,3,4,5])\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 7,\n   \"metadata\": {\n    \"scrolled\": true\n   },\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[ 0,  2,  6, 12, 20],\\n\",\n       \"       [ 5, 12, 21, 32, 45],\\n\",\n       \"       [10, 22, 36, 52, 70]])\"\n      ]\n     },\n     \"execution_count\": 7,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_2d * arr_mult\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 47,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"arr_mult_2 = np.array([1,2,3])\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## 2.2 Ufuncs\\n\",\n    \"Universal functions. For more information, visit: https://docs.scipy.org/doc/numpy/reference/ufuncs.html\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 75,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 1,  2,  3,  4,  5,  6,  7,  8,  9, 10])\"\n      ]\n     },\n     \"execution_count\": 75,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr = np.arange(1,11)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .sum()\\n\",\n    \"Sum of array elements over a given axis.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 105,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"70\"\n      ]\n     },\n     \"execution_count\": 105,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .sqrt()\\n\",\n    \"Return the non-negative square-root of an array, element-wise.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 76,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"3.0\"\n      ]\n     },\n     \"execution_count\": 76,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.sqrt(9)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 77,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([1.        , 1.41421356, 1.73205081, 2.        , 2.23606798,\\n\",\n       \"       2.44948974, 2.64575131, 2.82842712, 3.        , 3.16227766])\"\n      ]\n     },\n     \"execution_count\": 77,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.sqrt(arr)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .power()\\n\",\n    \"First array elements raised to powers from second array, element-wise.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 79,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"9\"\n      ]\n     },\n     \"execution_count\": 79,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.power(3,2)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 81,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([  1,   4,   9,  16,  25,  36,  49,  64,  81, 100])\"\n      ]\n     },\n     \"execution_count\": 81,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.power(arr, 2)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .min(), .max()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 65,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([3, 5, 4, 0, 3, 5, 5, 9, 7, 7])\"\n      ]\n     },\n     \"execution_count\": 65,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr = np.random.randint(0,10, 10)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 67,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"0\"\n      ]\n     },\n     \"execution_count\": 67,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.min(arr)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 68,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"0\"\n      ]\n     },\n     \"execution_count\": 68,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr.min()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 69,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"9\"\n      ]\n     },\n     \"execution_count\": 69,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.max(arr)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 70,\n   \"metadata\": {\n    \"scrolled\": true\n   },\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"9\"\n      ]\n     },\n     \"execution_count\": 70,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr.max()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## 2.3 Broadcasting\\n\",\n    \"The term broadcasting describes how numpy treats arrays with different shapes during arithmetic operations. Subject to certain constraints, the smaller array is “broadcast” across the larger array so that they have compatible shapes. (NumPy documentation) \"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 93,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[ 0,  1,  2,  3,  4],\\n\",\n       \"       [ 5,  6,  7,  8,  9],\\n\",\n       \"       [10, 11, 12, 13, 14],\\n\",\n       \"       [15, 16, 17, 18, 19]])\"\n      ]\n     },\n     \"execution_count\": 93,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_one = np.arange(0,20).reshape(4,5)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 94,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[10, 11, 12, 13, 14],\\n\",\n       \"       [15, 16, 17, 18, 19],\\n\",\n       \"       [20, 21, 22, 23, 24],\\n\",\n       \"       [25, 26, 27, 28, 29]])\"\n      ]\n     },\n     \"execution_count\": 94,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_one + 10\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 96,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[10, 11, 12, 13, 14],\\n\",\n       \"       [15, 16, 17, 18, 19],\\n\",\n       \"       [20, 21, 22, 23, 24],\\n\",\n       \"       [25, 26, 27, 28, 29]])\"\n      ]\n     },\n     \"execution_count\": 96,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_one + np.array([10])\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 97,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"ename\": \"ValueError\",\n     \"evalue\": \"operands could not be broadcast together with shapes (4,5) (2,) \",\n     \"output_type\": \"error\",\n     \"traceback\": [\n      \"\\u001b[0;31m---------------------------------------------------------------------------\\u001b[0m\",\n      \"\\u001b[0;31mValueError\\u001b[0m                                Traceback (most recent call last)\",\n      \"\\u001b[0;32m<ipython-input-97-066ab7061aca>\\u001b[0m in \\u001b[0;36m<module>\\u001b[0;34m\\u001b[0m\\n\\u001b[0;32m----> 1\\u001b[0;31m \\u001b[0marr_one\\u001b[0m \\u001b[0;34m+\\u001b[0m \\u001b[0mnp\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0marray\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0;34m[\\u001b[0m\\u001b[0;36m10\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0;36m20\\u001b[0m\\u001b[0;34m]\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\",\n      \"\\u001b[0;31mValueError\\u001b[0m: operands could not be broadcast together with shapes (4,5) (2,) \"\n     ]\n    }\n   ],\n   \"source\": [\n    \"arr_one + np.array([10, 20])\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 99,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"arr_two = np.array([10,20,30,40,50])\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 100,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[10, 21, 32, 43, 54],\\n\",\n       \"       [15, 26, 37, 48, 59],\\n\",\n       \"       [20, 31, 42, 53, 64],\\n\",\n       \"       [25, 36, 47, 58, 69]])\"\n      ]\n     },\n     \"execution_count\": 100,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_one + arr_two\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 101,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"(4, 5)\"\n      ]\n     },\n     \"execution_count\": 101,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_one.shape\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 102,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"(5,)\"\n      ]\n     },\n     \"execution_count\": 102,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_two.shape\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 103,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[10],\\n\",\n       \"       [20],\\n\",\n       \"       [30],\\n\",\n       \"       [40],\\n\",\n       \"       [50]])\"\n      ]\n     },\n     \"execution_count\": 103,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_two.reshape(5,1)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 104,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[10, 21, 32, 43, 54],\\n\",\n       \"       [15, 26, 37, 48, 59],\\n\",\n       \"       [20, 31, 42, 53, 64],\\n\",\n       \"       [25, 36, 47, 58, 69]])\"\n      ]\n     },\n     \"execution_count\": 104,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_one + arr_two\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Array comparison begins with the trailing dimensions and subsequently works its way foward. Two array dimensions are compatible when:\\n\",\n    \"- they are equal, or\\n\",\n    \"- one of them is 1\\n\",\n    \"(NumPy documentation)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"https://jakevdp.github.io/PythonDataScienceHandbook/02.05-computation-on-arrays-broadcasting.html\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Plot sin and cos on the same graph, using matplotlib\\n\",\n    \"# Compute the x and y coordinates for points on sine and cosine curves \\n\",\n    \"\\n\",\n    \"# Set up a subplot grid that has height 2 and width 1, \\n\",\n    \"# and set the first such subplot as active. \\n\",\n    \"\\n\",\n    \"# Make the first plot \\n\",\n    \"   \\n\",\n    \"# Set the second subplot as active, and make the second plot. \\n\",\n    \"\\n\",\n    \"# Ensure tight layout\\n\",\n    \"   \\n\",\n    \"# Show the figure. \"\n   ]\n  }\n ],\n \"metadata\": {\n  \"kernelspec\": {\n   \"display_name\": \"Python 3\",\n   \"language\": \"python\",\n   \"name\": \"python3\"\n  },\n  \"language_info\": {\n   \"codemirror_mode\": {\n    \"name\": \"ipython\",\n    \"version\": 3\n   },\n   \"file_extension\": \".py\",\n   \"mimetype\": \"text/x-python\",\n   \"name\": \"python\",\n   \"nbconvert_exporter\": \"python\",\n   \"pygments_lexer\": \"ipython3\",\n   \"version\": \"3.8.2-final\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 2\n}"
  },
  {
    "path": "intro_data_science/part_1/ds_part_1_complete.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"# A Brief Introduction to NumPy\\n\",\n    \"### \\\"...the fundamental package for scientific computing with Python.\\\" - numpy.org\\n\",\n    \"\\n\",\n    \"In this notebook, we will cover the basics of NumPy, a package that is the basis for many other libraries in the data science ecosystem. Let's get started.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"import numpy as np\\n\",\n    \"from IPython.display import Image\\n\",\n    \"import time\\n\",\n    \"from sys import getsizeof\\n\",\n    \"import matplotlib.pyplot as plt\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"# 1. NumPy Arrays\\n\",\n    \"The array data structure is the backbone of the NumPy library. They can be single-dimensional (vectors), two-dimensional (matrices), or multi-dimensional for more complex tasks.\\n\",\n    \"\\n\",\n    \"In many ways, they are similar to Python lists.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"stream\",\n     \"name\": \"stdout\",\n     \"text\": [\n      \"a\\n['b' 'c']\\na\\nb\\nc\\nd\\ne\\nf\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"a = ['a', 'b', 'c', 'd', 'e', 'f']\\n\",\n    \"b = np.array(['a', 'b', 'c', 'd', 'e', 'f'])\\n\",\n    \"\\n\",\n    \"# Accessible by index\\n\",\n    \"print(b[0])\\n\",\n    \"\\n\",\n    \"# Sliceable\\n\",\n    \"print(b[1:3])\\n\",\n    \"\\n\",\n    \"# Iterable\\n\",\n    \"for letter in b:\\n\",\n    \"    print(letter)\"\n   ]\n  },\n  {\n   \"source\": [\n    \"So why use NumPy arrays at all? One word: performance! Generally speaking, Python lists take up more space and require more computation than NumPy arrays. Let's take a look at the size differences.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"stream\",\n     \"name\": \"stdout\",\n     \"text\": [\n      \"8697456\\n8000096\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"n_elements = 1_000_000\\n\",\n    \"# Create using list comprehension\\n\",\n    \"python_list = [x for x in range(n_elements)]\\n\",\n    \"print(getsizeof(python_list))\\n\",\n    \"\\n\",\n    \"# Create with existing python list\\n\",\n    \"np_arr = np.array(python_list)\\n\",\n    \"print(getsizeof(np_arr))\"\n   ]\n  },\n  {\n   \"source\": [\n    \"Now let's look at the speed differences.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 6,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"stream\",\n     \"name\": \"stdout\",\n     \"text\": [\n      \"0.07268199999999991\\n0.004588999999999954\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"start = time.process_time()\\n\",\n    \"# Add 100 to every element in the Python list\\n\",\n    \"python_list_mod = [x + 100 for x in python_list]\\n\",\n    \"python_time = time.process_time() - start\\n\",\n    \"print(python_time)\\n\",\n    \"\\n\",\n    \"# Add 100 to every element in the Numpy array\\n\",\n    \"start = time.process_time()\\n\",\n    \"np_arr_mod = np_arr + 100\\n\",\n    \"np_time = time.process_time() - start\\n\",\n    \"print(np_time)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 7,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"image/png\": 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     \"text/plain\": [\n       \"<IPython.core.display.Image object>\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 7\n    }\n   ],\n   \"source\": [\n    \"Image('python_memory1.png')\"\n   ]\n  },\n  {\n   \"source\": [\n    \"If NumPy arrays are more efficient computationally and in regards to space, why not use them all the time? There are some constraints, most notably, all of their items must be of the same type. [NumPy Array](https://numpy.org/doc/stable/reference/generated/numpy.array.html#numpy.array)\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 8,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"stream\",\n     \"name\": \"stdout\",\n     \"text\": [\n      \"[1, 'a', 0.222, 'hello from inside the list!']\\n['1' 'a' '0.222' 'hello from inside the list!']\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"python_list = [1, 'a', 0.222, 'hello from inside the list!']\\n\",\n    \"np_arr = np.array(python_list)\\n\",\n    \"print(python_list)\\n\",\n    \"print(np_arr)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"# 1.1 Creating\\n\",\n    \"NumPy arrays are created with existing data (standard python lists or lists of lists) or by using a collection of built-in methods.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## 1.1.1 Existing Data\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .array()\\n\",\n    \"Use python lists (or lists of lists) as input.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"array([1, 2, 3, 4, 5])\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 2\n    }\n   ],\n   \"source\": [\n    \"std_list = [1, 2, 3, 4, 5]\\n\",\n    \"np.array(std_list)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"array([[1, 2, 3],\\n\",\n       \"       [4, 5, 6],\\n\",\n       \"       [7, 8, 9]])\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 3\n    }\n   ],\n   \"source\": [\n    \"std_matrix = [[1, 2, 3], [4, 5, 6], [7, 8, 9]]\\n\",\n    \"np.array(std_matrix)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note: the .array() method is a convenience function for constructing objects of the class ndarray. While it is possible to call .ndarray() directly, it is specifically regarded as an anti-pattern by the NumPy documentation.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## 1.1.2 Fixed Values\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .zeros(), .ones()\\n\",\n    \"Return a new array of given shape and type, filled with zeros or ones.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 4,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"array([0., 0., 0.])\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 4\n    }\n   ],\n   \"source\": [\n    \"np.zeros(3)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"array([1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 1., 1.])\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 5\n    }\n   ],\n   \"source\": [\n    \"np.ones(17)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 8,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"array([[0., 0., 0., 0., 0.],\\n\",\n       \"       [0., 0., 0., 0., 0.],\\n\",\n       \"       [0., 0., 0., 0., 0.],\\n\",\n       \"       [0., 0., 0., 0., 0.],\\n\",\n       \"       [0., 0., 0., 0., 0.]])\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 8\n    }\n   ],\n   \"source\": [\n    \"# Notice the shape represented as a tuple\\n\",\n    \"np.zeros((5,5))\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note: the numbers have periods after them to indicate that these are floating point numbers.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .full()\\n\",\n    \"Return a new array of given shape and type, filled with fill_value.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 10,\n   \"metadata\": {\n    \"scrolled\": true\n   },\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"array([[72, 72, 72, 72],\\n\",\n       \"       [72, 72, 72, 72],\\n\",\n       \"       [72, 72, 72, 72],\\n\",\n       \"       [72, 72, 72, 72]])\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 10\n    }\n   ],\n   \"source\": [\n    \"np.full((4,4), 72)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## 1.1.3 Range\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .arange()\\n\",\n    \"Return evenly spaced values within a given interval. Notice that the output is inclusive of the first number parameter and exclusive of the second.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 10,\n   \"metadata\": {\n    \"scrolled\": true\n   },\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([0, 1, 2, 3, 4, 5, 6, 7, 8, 9])\"\n      ]\n     },\n     \"execution_count\": 10,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.arange(0,10)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 11,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([0, 2, 4, 6, 8])\"\n      ]\n     },\n     \"execution_count\": 11,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.arange(0,10,2)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 12,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 0,  5, 10, 15])\"\n      ]\n     },\n     \"execution_count\": 12,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.arange(0,20,5)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .linspace()\\n\",\n    \"Return evenly spaced numbers over a specified interval. Notice that the output is inclusive of both the first and second number parameters.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 13,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 0.,  5., 10., 15., 20.])\"\n      ]\n     },\n     \"execution_count\": 13,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.linspace(0,20,5)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 14,\n   \"metadata\": {\n    \"scrolled\": true\n   },\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([0.        , 0.05263158, 0.10526316, 0.15789474, 0.21052632,\\n\",\n       \"       0.26315789, 0.31578947, 0.36842105, 0.42105263, 0.47368421,\\n\",\n       \"       0.52631579, 0.57894737, 0.63157895, 0.68421053, 0.73684211,\\n\",\n       \"       0.78947368, 0.84210526, 0.89473684, 0.94736842, 1.        ])\"\n      ]\n     },\n     \"execution_count\": 14,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.linspace(0,1, 20)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note: the main difference between .linspace() and .arange() is that with .linspace() you have precise control over the end value, whereas with .arange() you can specify the increments explicitly.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .logspace()\\n\",\n    \"Return numbers spaced evenly on a log scale.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 15,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 100.        ,  215.443469  ,  464.15888336, 1000.        ])\"\n      ]\n     },\n     \"execution_count\": 15,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.logspace(2.0, 3.0, num=4)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 25,\n   \"metadata\": {\n    \"scrolled\": true\n   },\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([4.        , 5.0396842 , 6.34960421, 8.        ])\"\n      ]\n     },\n     \"execution_count\": 25,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.logspace(2.0, 3.0, num=4, base=2.0)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## 1.1.4 Random\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .rand()\\n\",\n    \"Create an array of the given shape and populate it with random samples from a uniform distribution over 0,1.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 27,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"0.7125801811390514\"\n      ]\n     },\n     \"execution_count\": 27,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.random.rand()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 18,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([0.91155984, 0.98323076, 0.60797164, 0.48538736])\"\n      ]\n     },\n     \"execution_count\": 18,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.random.rand(4)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 19,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[0.56443505, 0.13692564, 0.4367128 ],\\n\",\n       \"       [0.66786468, 0.86782966, 0.88696338],\\n\",\n       \"       [0.05537221, 0.54016645, 0.9654299 ],\\n\",\n       \"       [0.19105141, 0.63037385, 0.51600478],\\n\",\n       \"       [0.53737417, 0.76494641, 0.61205375],\\n\",\n       \"       [0.09621612, 0.37848038, 0.60698676],\\n\",\n       \"       [0.47772402, 0.61733058, 0.75352393]])\"\n      ]\n     },\n     \"execution_count\": 19,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.random.rand(7,3)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .randn()\\n\",\n    \"Return a sample (or samples) from the “standard normal” distribution.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 39,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"0.36910179629879897\"\n      ]\n     },\n     \"execution_count\": 39,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.random.randn()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 46,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([-0.08320502, -0.69825957,  0.80139519,  0.53540454,  0.78953503])\"\n      ]\n     },\n     \"execution_count\": 46,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.random.randn(5)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note: .rand() is from a uniform distribution, whereas .randn() is from the standard **normal** distribution.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 55,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[ 1.33667905,  0.46529544,  1.51069451,  0.69167808,  1.60270943],\\n\",\n       \"       [ 1.62614154, -0.10463841, -0.999014  , -0.70942201, -0.15136812],\\n\",\n       \"       [-0.70328834, -0.48982338,  2.03118893,  2.32867839,  2.08885297]])\"\n      ]\n     },\n     \"execution_count\": 55,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.random.randn(3, 5)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .randint()\\n\",\n    \"Return random integers from low (inclusive) to high (exclusive).\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"5\"\n      ]\n     },\n     \"execution_count\": 3,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.random.randint(0,10)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 66,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([4, 5, 5, 6, 1, 2, 1])\"\n      ]\n     },\n     \"execution_count\": 66,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.random.randint(0,10,size=7)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 67,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[9, 3],\\n\",\n       \"       [6, 8],\\n\",\n       \"       [7, 6]])\"\n      ]\n     },\n     \"execution_count\": 67,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.random.randint(0,10,size=(3,2))\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## 1.2 Attributes and Methods\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 82,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[2, 0, 8, 7, 8, 4, 6],\\n\",\n       \"       [3, 5, 6, 6, 7, 6, 2]])\"\n      ]\n     },\n     \"execution_count\": 82,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr = np.random.randint(0,10,size=(2,7))\\n\",\n    \"arr\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .shape\\n\",\n    \"Tuple of array dimensions. Note: this is an attribute NOT a method.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 83,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"(2, 7)\"\n      ]\n     },\n     \"execution_count\": 83,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr.shape\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .reshape()\\n\",\n    \"Gives a new shape to an array without changing its data. Note: this happens 'in place' (does not return new values).\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 88,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[2, 0],\\n\",\n       \"       [8, 7],\\n\",\n       \"       [8, 4],\\n\",\n       \"       [6, 3],\\n\",\n       \"       [5, 6],\\n\",\n       \"       [6, 7],\\n\",\n       \"       [6, 2]])\"\n      ]\n     },\n     \"execution_count\": 88,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr.reshape(7,2)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 85,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"ename\": \"ValueError\",\n     \"evalue\": \"cannot reshape array of size 14 into shape (12,4)\",\n     \"output_type\": \"error\",\n     \"traceback\": [\n      \"\\u001b[0;31m---------------------------------------------------------------------------\\u001b[0m\",\n      \"\\u001b[0;31mValueError\\u001b[0m                                Traceback (most recent call last)\",\n      \"\\u001b[0;32m<ipython-input-85-17f9948b247d>\\u001b[0m in \\u001b[0;36m<module>\\u001b[0;34m\\u001b[0m\\n\\u001b[0;32m----> 1\\u001b[0;31m \\u001b[0marr\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0mreshape\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0;36m12\\u001b[0m\\u001b[0;34m,\\u001b[0m\\u001b[0;36m4\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\",\n      \"\\u001b[0;31mValueError\\u001b[0m: cannot reshape array of size 14 into shape (12,4)\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"arr.reshape(12,4)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .newaxis\\n\",\n    \"Alternate syntax.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 92,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[[2, 0, 8, 7, 8, 4, 6],\\n\",\n       \"        [3, 5, 6, 6, 7, 6, 2]]])\"\n      ]\n     },\n     \"execution_count\": 92,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr[np.newaxis, :]\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .dtype\\n\",\n    \"The type of data in the array.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 80,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"dtype('int64')\"\n      ]\n     },\n     \"execution_count\": 80,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr.dtype\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .astype()\\n\",\n    \"Casts values to a specified type.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 83,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[9, 5, 7, 3, 6, 8, 9],\\n\",\n       \"       [9, 6, 1, 1, 4, 2, 3]], dtype=int8)\"\n      ]\n     },\n     \"execution_count\": 83,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr.astype('int8')\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 81,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[9.+0.j, 5.+0.j, 7.+0.j, 3.+0.j, 6.+0.j, 8.+0.j, 9.+0.j],\\n\",\n       \"       [9.+0.j, 6.+0.j, 1.+0.j, 1.+0.j, 4.+0.j, 2.+0.j, 3.+0.j]])\"\n      ]\n     },\n     \"execution_count\": 81,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Complex numbers are the combination of a real and an imaginary number.\\n\",\n    \"arr.astype('complex')\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note: in mathematics i is used to denote imaginary numbers, but in Python (and many other languages) j is used because i tends to indicate the current value in a system. \"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 114,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"arr2 = np.full((4,4), 199)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 115,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[ True,  True,  True,  True],\\n\",\n       \"       [ True,  True,  True,  True],\\n\",\n       \"       [ True,  True,  True,  True],\\n\",\n       \"       [ True,  True,  True,  True]])\"\n      ]\n     },\n     \"execution_count\": 115,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr2.astype('bool')\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## 1.3 Indexing\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### 1.3.1 One-dimensional\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 34,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 0,  2,  4,  6,  8, 10, 12, 14, 16, 18, 20])\"\n      ]\n     },\n     \"execution_count\": 34,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_1d = np.arange(0,21, 2)\\n\",\n    \"arr_1d\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 35,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"10\"\n      ]\n     },\n     \"execution_count\": 35,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Get the value at index 5 (the sixth element)\\n\",\n    \"arr_1d[5]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 36,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([2, 4, 6, 8])\"\n      ]\n     },\n     \"execution_count\": 36,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Get a slice of the array from index 1 (inclusive) to index 5 (exclusive)\\n\",\n    \"arr_1d[1:5]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 37,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 8, 10, 12, 14, 16, 18, 20])\"\n      ]\n     },\n     \"execution_count\": 37,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Get a slice of the array from index 4 to the end\\n\",\n    \"arr_1d[4:]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 38,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"20\"\n      ]\n     },\n     \"execution_count\": 38,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Get the last element in the array\\n\",\n    \"arr_1d[-1]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"ename\": \"NameError\",\n     \"evalue\": \"name 'arr_1d' is not defined\",\n     \"output_type\": \"error\",\n     \"traceback\": [\n      \"\\u001b[0;31m---------------------------------------------------------------------------\\u001b[0m\",\n      \"\\u001b[0;31mNameError\\u001b[0m                                 Traceback (most recent call last)\",\n      \"\\u001b[0;32m<ipython-input-1-c2747bf9783f>\\u001b[0m in \\u001b[0;36m<module>\\u001b[0;34m\\u001b[0m\\n\\u001b[1;32m      1\\u001b[0m \\u001b[0;31m# Reverse the array\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m----> 2\\u001b[0;31m \\u001b[0marr_1d\\u001b[0m\\u001b[0;34m[\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m-\\u001b[0m\\u001b[0;36m1\\u001b[0m\\u001b[0;34m]\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\",\n      \"\\u001b[0;31mNameError\\u001b[0m: name 'arr_1d' is not defined\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"# Reverse the array\\n\",\n    \"arr_1d[::-1]\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### 1.3.2 Two-dimensional\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 66,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[ 0,  1,  2,  3],\\n\",\n       \"       [ 4,  5,  6,  7],\\n\",\n       \"       [ 8,  9, 10, 11]])\"\n      ]\n     },\n     \"execution_count\": 66,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_2d = np.arange(12).reshape((3, 4))\\n\",\n    \"arr_2d\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 67,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([0, 1, 2, 3])\"\n      ]\n     },\n     \"execution_count\": 67,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Get the first row\\n\",\n    \"arr_2d[0]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 69,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"5\"\n      ]\n     },\n     \"execution_count\": 69,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Get the second element of the second row\\n\",\n    \"arr_2d[1][1]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 70,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"5\"\n      ]\n     },\n     \"execution_count\": 70,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Alternative syntax\\n\",\n    \"arr_2d[1,1]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 71,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[0, 1, 2, 3],\\n\",\n       \"       [4, 5, 6, 7]])\"\n      ]\n     },\n     \"execution_count\": 71,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Get first and second rows\\n\",\n    \"arr_2d[:2]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 72,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([0, 4])\"\n      ]\n     },\n     \"execution_count\": 72,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Get first element of both first and second rows\\n\",\n    \"arr_2d[:2,0]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 73,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[0],\\n\",\n       \"       [4]])\"\n      ]\n     },\n     \"execution_count\": 73,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Maintain shape\\n\",\n    \"arr_2d[:2,0:1]\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### 1.3.3 Fancy Indexing\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 86,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"[4, 6, 14, 16]\"\n      ]\n     },\n     \"execution_count\": 86,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"[arr_1d[2], arr_1d[3], arr_1d[7], arr_1d[8]]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 87,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 4,  6, 14, 16])\"\n      ]\n     },\n     \"execution_count\": 87,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_1d[[2,3,7,8]]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 88,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[ 4,  6],\\n\",\n       \"       [14, 16]])\"\n      ]\n     },\n     \"execution_count\": 88,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Output of fancy indexing\\n\",\n    \"ind = np.array([[2, 3],\\n\",\n    \"                [7, 8]])\\n\",\n    \"arr_1d[ind]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 94,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([2, 7])\"\n      ]\n     },\n     \"execution_count\": 94,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"row = [0, 1]\\n\",\n    \"col = [2, 3]\\n\",\n    \"arr_2d[(row, col)]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 96,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([2, 3])\"\n      ]\n     },\n     \"execution_count\": 96,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"# Notice if second row value is not provided, NumPy compensates\\n\",\n    \"row = [0]\\n\",\n    \"col = [2, 3]\\n\",\n    \"arr_2d[(row, col)]\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## 1.4 Selection\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 20,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([1, 2, 3, 4])\"\n      ]\n     },\n     \"execution_count\": 20,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr = np.arange(1,5)\\n\",\n    \"arr\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 24,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([False, False,  True,  True])\"\n      ]\n     },\n     \"execution_count\": 24,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"bool_arr = np.array([False, False, True, True])\\n\",\n    \"bool_arr\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 25,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([3, 4])\"\n      ]\n     },\n     \"execution_count\": 25,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr[bool_arr]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 32,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 0,  1,  2,  3,  4,  5,  6,  7,  8,  9, 10, 11, 12, 13, 14, 15, 16,\\n\",\n       \"       17, 18, 19])\"\n      ]\n     },\n     \"execution_count\": 32,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_long = np.arange(0,20)\\n\",\n    \"arr_long\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 34,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([12, 13, 14, 15, 16, 17, 18, 19])\"\n      ]\n     },\n     \"execution_count\": 34,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"bool_arr_long = arr_long > 11\\n\",\n    \"arr_long[bool_arr_long]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 35,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([0, 1, 2, 3, 4])\"\n      ]\n     },\n     \"execution_count\": 35,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_long[arr_long < 5]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 36,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"## TODO add exercise\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"# 2. Operations\\n\",\n    \"One of the most powerful features of NumPy arrays is that operations are vectorized.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## 2.1 Arithmetic\\n\",\n    \"Arithmetic operations work on NumPy arrays.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### 2.1.1 One-dimensional\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 59,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 0,  1,  2,  3,  4,  5,  6,  7,  8,  9, 10])\"\n      ]\n     },\n     \"execution_count\": 59,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_1d = np.arange(0,11)\\n\",\n    \"arr_1d\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 63,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 5,  6,  7,  8,  9, 10, 11, 12, 13, 14, 15])\"\n      ]\n     },\n     \"execution_count\": 63,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_1d + 5\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 105,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([-12, -11, -10,  -9,  -8,  -7,  -6,  -5,  -4,  -3,  -2])\"\n      ]\n     },\n     \"execution_count\": 105,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_1d - 12\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 64,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 0,  2,  4,  6,  8, 10, 12, 14, 16, 18, 20])\"\n      ]\n     },\n     \"execution_count\": 64,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_1d * 2\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 101,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([0.  , 0.25, 0.5 , 0.75, 1.  , 1.25, 1.5 , 1.75, 2.  , 2.25, 2.5 ])\"\n      ]\n     },\n     \"execution_count\": 101,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_1d / 4\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 102,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([0, 0, 0, 0, 1, 1, 1, 1, 2, 2, 2])\"\n      ]\n     },\n     \"execution_count\": 102,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_1d // 4\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 103,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([   0,    1,    8,   27,   64,  125,  216,  343,  512,  729, 1000])\"\n      ]\n     },\n     \"execution_count\": 103,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_1d ** 3\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### 2.1.2 Two-dimensional\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[ 0,  1,  2,  3,  4],\\n\",\n       \"       [ 5,  6,  7,  8,  9],\\n\",\n       \"       [10, 11, 12, 13, 14]])\"\n      ]\n     },\n     \"execution_count\": 5,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_2d = np.arange(15).reshape((3,5))\\n\",\n    \"arr_2d\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 110,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[ 0,  2,  4,  6,  8],\\n\",\n       \"       [10, 12, 14, 16, 18],\\n\",\n       \"       [20, 22, 24, 26, 28]])\"\n      ]\n     },\n     \"execution_count\": 110,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_2d * 2\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 111,\n   \"metadata\": {\n    \"scrolled\": true\n   },\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[  0,   1,   4,   9,  16],\\n\",\n       \"       [ 25,  36,  49,  64,  81],\\n\",\n       \"       [100, 121, 144, 169, 196]])\"\n      ]\n     },\n     \"execution_count\": 111,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_2d ** 2\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### 2.1.3 Multiple values\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 6,\n   \"metadata\": {\n    \"scrolled\": true\n   },\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([1, 2, 3, 4, 5])\"\n      ]\n     },\n     \"execution_count\": 6,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_mult = np.array([1,2,3,4,5])\\n\",\n    \"arr_mult\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 7,\n   \"metadata\": {\n    \"scrolled\": true\n   },\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[ 0,  2,  6, 12, 20],\\n\",\n       \"       [ 5, 12, 21, 32, 45],\\n\",\n       \"       [10, 22, 36, 52, 70]])\"\n      ]\n     },\n     \"execution_count\": 7,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_2d * arr_mult\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 47,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"arr_mult_2 = np.array([1,2,3])\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## 2.2 Ufuncs\\n\",\n    \"Universal functions. For more information, visit: https://docs.scipy.org/doc/numpy/reference/ufuncs.html\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 75,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([ 1,  2,  3,  4,  5,  6,  7,  8,  9, 10])\"\n      ]\n     },\n     \"execution_count\": 75,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr = np.arange(1,11)\\n\",\n    \"arr\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .sum()\\n\",\n    \"Sum of array elements over a given axis.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 105,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"70\"\n      ]\n     },\n     \"execution_count\": 105,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.sum(arr)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .sqrt()\\n\",\n    \"Return the non-negative square-root of an array, element-wise.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 76,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"3.0\"\n      ]\n     },\n     \"execution_count\": 76,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.sqrt(9)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 77,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([1.        , 1.41421356, 1.73205081, 2.        , 2.23606798,\\n\",\n       \"       2.44948974, 2.64575131, 2.82842712, 3.        , 3.16227766])\"\n      ]\n     },\n     \"execution_count\": 77,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.sqrt(arr)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .power()\\n\",\n    \"First array elements raised to powers from second array, element-wise.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 79,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"9\"\n      ]\n     },\n     \"execution_count\": 79,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.power(3,2)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 81,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([  1,   4,   9,  16,  25,  36,  49,  64,  81, 100])\"\n      ]\n     },\n     \"execution_count\": 81,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.power(arr, 2)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### .min(), .max()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 65,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([3, 5, 4, 0, 3, 5, 5, 9, 7, 7])\"\n      ]\n     },\n     \"execution_count\": 65,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr = np.random.randint(0,10, 10)\\n\",\n    \"arr\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 67,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"0\"\n      ]\n     },\n     \"execution_count\": 67,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.min(arr)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 68,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"0\"\n      ]\n     },\n     \"execution_count\": 68,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr.min()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 69,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"9\"\n      ]\n     },\n     \"execution_count\": 69,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"np.max(arr)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 70,\n   \"metadata\": {\n    \"scrolled\": true\n   },\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"9\"\n      ]\n     },\n     \"execution_count\": 70,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr.max()\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## 2.3 Broadcasting\\n\",\n    \"The term broadcasting describes how numpy treats arrays with different shapes during arithmetic operations. Subject to certain constraints, the smaller array is “broadcast” across the larger array so that they have compatible shapes. (NumPy documentation) \"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 93,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[ 0,  1,  2,  3,  4],\\n\",\n       \"       [ 5,  6,  7,  8,  9],\\n\",\n       \"       [10, 11, 12, 13, 14],\\n\",\n       \"       [15, 16, 17, 18, 19]])\"\n      ]\n     },\n     \"execution_count\": 93,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_one = np.arange(0,20).reshape(4,5)\\n\",\n    \"arr_one\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 94,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[10, 11, 12, 13, 14],\\n\",\n       \"       [15, 16, 17, 18, 19],\\n\",\n       \"       [20, 21, 22, 23, 24],\\n\",\n       \"       [25, 26, 27, 28, 29]])\"\n      ]\n     },\n     \"execution_count\": 94,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_one + 10\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 96,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[10, 11, 12, 13, 14],\\n\",\n       \"       [15, 16, 17, 18, 19],\\n\",\n       \"       [20, 21, 22, 23, 24],\\n\",\n       \"       [25, 26, 27, 28, 29]])\"\n      ]\n     },\n     \"execution_count\": 96,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_one + np.array([10])\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 97,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"ename\": \"ValueError\",\n     \"evalue\": \"operands could not be broadcast together with shapes (4,5) (2,) \",\n     \"output_type\": \"error\",\n     \"traceback\": [\n      \"\\u001b[0;31m---------------------------------------------------------------------------\\u001b[0m\",\n      \"\\u001b[0;31mValueError\\u001b[0m                                Traceback (most recent call last)\",\n      \"\\u001b[0;32m<ipython-input-97-066ab7061aca>\\u001b[0m in \\u001b[0;36m<module>\\u001b[0;34m\\u001b[0m\\n\\u001b[0;32m----> 1\\u001b[0;31m \\u001b[0marr_one\\u001b[0m \\u001b[0;34m+\\u001b[0m \\u001b[0mnp\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0marray\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0;34m[\\u001b[0m\\u001b[0;36m10\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0;36m20\\u001b[0m\\u001b[0;34m]\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\",\n      \"\\u001b[0;31mValueError\\u001b[0m: operands could not be broadcast together with shapes (4,5) (2,) \"\n     ]\n    }\n   ],\n   \"source\": [\n    \"arr_one + np.array([10, 20])\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 99,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"arr_two = np.array([10,20,30,40,50])\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 100,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[10, 21, 32, 43, 54],\\n\",\n       \"       [15, 26, 37, 48, 59],\\n\",\n       \"       [20, 31, 42, 53, 64],\\n\",\n       \"       [25, 36, 47, 58, 69]])\"\n      ]\n     },\n     \"execution_count\": 100,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_one + arr_two\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 101,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"(4, 5)\"\n      ]\n     },\n     \"execution_count\": 101,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_one.shape\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 102,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"(5,)\"\n      ]\n     },\n     \"execution_count\": 102,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_two.shape\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 103,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[10],\\n\",\n       \"       [20],\\n\",\n       \"       [30],\\n\",\n       \"       [40],\\n\",\n       \"       [50]])\"\n      ]\n     },\n     \"execution_count\": 103,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_two.reshape(5,1)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 104,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"array([[10, 21, 32, 43, 54],\\n\",\n       \"       [15, 26, 37, 48, 59],\\n\",\n       \"       [20, 31, 42, 53, 64],\\n\",\n       \"       [25, 36, 47, 58, 69]])\"\n      ]\n     },\n     \"execution_count\": 104,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    }\n   ],\n   \"source\": [\n    \"arr_one + arr_two\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Array comparison begins with the trailing dimensions and subsequently works its way foward. Two array dimensions are compatible when:\\n\",\n    \"- they are equal, or\\n\",\n    \"- one of them is 1\\n\",\n    \"(NumPy documentation)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"https://jakevdp.github.io/PythonDataScienceHandbook/02.05-computation-on-arrays-broadcasting.html\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"display_data\",\n     \"data\": {\n      \"text/plain\": \"<Figure size 432x288 with 2 Axes>\",\n      \"image/svg+xml\": \"<?xml version=\\\"1.0\\\" encoding=\\\"utf-8\\\" standalone=\\\"no\\\"?>\\n<!DOCTYPE svg PUBLIC \\\"-//W3C//DTD SVG 1.1//EN\\\"\\n  \\\"http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd\\\">\\n<!-- Created with matplotlib (https://matplotlib.org/) -->\\n<svg height=\\\"279.59625pt\\\" version=\\\"1.1\\\" viewBox=\\\"0 0 424.792187 279.59625\\\" width=\\\"424.792187pt\\\" 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\\n\"\n     },\n     \"metadata\": {\n      \"needs_background\": \"light\"\n     }\n    }\n   ],\n   \"source\": [\n    \"# Plot sin and cos on the same graph, using matplotlib\\n\",\n    \"# Compute the x and y coordinates for points on sine and cosine curves \\n\",\n    \"x = np.arange(0, 20 * np.pi, 0.2) \\n\",\n    \"\\n\",\n    \"y_sin = np.sin(x) \\n\",\n    \"y_cos = np.cos(x)  \\n\",\n    \"   \\n\",\n    \"# Set up a subplot grid that has height 2 and width 1, \\n\",\n    \"# and set the first such subplot as active. \\n\",\n    \"plt.subplot(2, 1, 1)\\n\",\n    \"   \\n\",\n    \"# Make the first plot \\n\",\n    \"plt.plot(x, y_sin) \\n\",\n    \"plt.title('Sine')  \\n\",\n    \"   \\n\",\n    \"# Set the second subplot as active, and make the second plot. \\n\",\n    \"plt.subplot(2, 1, 2) \\n\",\n    \"plt.plot(x, y_cos) \\n\",\n    \"plt.title('Cosine')  \\n\",\n    \"\\n\",\n    \"# Ensure tight layout\\n\",\n    \"plt.tight_layout()\\n\",\n    \"   \\n\",\n    \"# Show the figure. \\n\",\n    \"plt.show()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": []\n  }\n ],\n \"metadata\": {\n  \"kernelspec\": {\n   \"display_name\": \"Python 3\",\n   \"language\": \"python\",\n   \"name\": \"python3\"\n  },\n  \"language_info\": {\n   \"codemirror_mode\": {\n    \"name\": \"ipython\",\n    \"version\": 3\n   },\n   \"file_extension\": \".py\",\n   \"mimetype\": \"text/x-python\",\n   \"name\": \"python\",\n   \"nbconvert_exporter\": \"python\",\n   \"pygments_lexer\": \"ipython3\",\n   \"version\": \"3.8.2-final\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 2\n}"
  },
  {
    "path": "intro_data_science/part_2/binder/requirements.txt",
    "content": "pandas==1.2.0\nmatplotlib==3.3.3\nnumpy==1.19.5"
  },
  {
    "path": "intro_data_science/part_2/ds_part_2.ipynb",
    "content": "{\n \"metadata\": {\n  \"language_info\": {\n   \"codemirror_mode\": {\n    \"name\": \"ipython\",\n    \"version\": 3\n   },\n   \"file_extension\": \".py\",\n   \"mimetype\": \"text/x-python\",\n   \"name\": \"python\",\n   \"nbconvert_exporter\": \"python\",\n   \"pygments_lexer\": \"ipython3\",\n   \"version\": \"3.8.2-final\"\n  },\n  \"orig_nbformat\": 2,\n  \"kernelspec\": {\n   \"name\": \"python3\",\n   \"display_name\": \"Python 3\",\n   \"language\": \"python\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 2,\n \"cells\": [\n  {\n   \"source\": [\n    \"# A Brief Introduction to Matplotlib\\n\",\n    \"\\n\",\n    \"In this notebook, we will cover the basics of Matplotlib, a powerful, prolific library \\n\",\n    \"for organizing and visualizing data of all kinds. If you work in science, chances are you'll\\n\",\n    \"find a use case for this. Enjoy!\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"import matplotlib.pyplot as plt\\n\",\n    \"import numpy as np\"\n   ]\n  },\n  {\n   \"source\": [\n    \"Now, let's make our first plot - a line graph! We're going to visualize data related to CO2 emissions.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Use numpy to generate range of years to cover\\n\",\n    \"\\n\",\n    \"# Emissions data for China\\n\",\n    \"china_emissions = [8500.543, 9388.199, 9633.899, 9796.527, 9820.36, 9716.468, 9704.479, 9838.754, 10064.686]\\n\",\n    \"\\n\",\n    \"# Emissions data for USA\\n\",\n    \"us_emissions = [5700.108, 5572.585, 5371.777, 5522.908, 5572.106, 5422.966, 5306.662, 5270.749, 5416.278]\\n\",\n    \"\\n\",\n    \"# Emissions data for India\\n\",\n    \"india_emissions = [1700.027, 1811.961, 1979.047, 1994.101, 2199.4, 2298.17, 2371.752, 2456.954, 2654.101]\\n\",\n    \"\\n\",\n    \"# Emissions data for Russia\\n\",\n    \"russia_emissions = [1613.523, 1613.523, 1679.385, 1618.434, 1617.678, 1622.498, 1617.653, 1647.041, 1710.688]\\n\",\n    \"\\n\",\n    \"# Add style to the x ticks\\n\",\n    \"\\n\",\n    \"# Add labels\\n\",\n    \"\\n\",\n    \"# Add a legend\\n\",\n    \"\\n\",\n    \"# Ensure a tight, uncluttered layout\\n\",\n    \"\\n\",\n    \"# Save the figure as png, jpg, and svg\\n\",\n    \"\\n\",\n    \"# Annotate with source\\n\",\n    \"\\n\",\n    \"# Set the plot style\\n\",\n    \"\\n\",\n    \"# Show the figure\"\n   ]\n  },\n  {\n   \"source\": [\n    \"Looks pretty good! But it's hard to see the relationship between Russia and the other countries. Let's transform this into a bar graph.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Simple bar graph\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Stacked bar graph\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Grouped bar graph\"\n   ]\n  },\n  {\n   \"source\": [\n    \"Great! Now let's explore this data as a percentage of the total global emissions.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Total global emissions for those years\\n\",\n    \"world_emissions = [33066.651, 34357.366, 34919.289, 35207.886, 35505.827, 35462.747, 35675.099, 36153.262, 36572.754]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Plot multiple years on the same figure\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": []\n  }\n ]\n}"
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    },\n     \"metadata\": {}\n    }\n   ],\n   \"source\": [\n    \"# Use numpy to generate range of years to cover\\n\",\n    \"years = np.arange(2010, 2019)\\n\",\n    \"\\n\",\n    \"# Emissions data for China\\n\",\n    \"china_emissions = [8500.543, 9388.199, 9633.899, 9796.527, 9820.36, 9716.468, 9704.479, 9838.754, 10064.686]\\n\",\n    \"plt.plot(years, china_emissions, label='China', color='red')\\n\",\n    \"\\n\",\n    \"# Emissions data for USA\\n\",\n    \"us_emissions = [5700.108, 5572.585, 5371.777, 5522.908, 5572.106, 5422.966, 5306.662, 5270.749, 5416.278]\\n\",\n    \"plt.plot(years, us_emissions, label='USA', color='blue')\\n\",\n    \"\\n\",\n    \"# Emissions data for India\\n\",\n    \"india_emissions = [1700.027, 1811.961, 1979.047, 1994.101, 2199.4, 2298.17, 2371.752, 2456.954, 2654.101]\\n\",\n    \"plt.plot(years, india_emissions, marker=\\\"o\\\", label='India', color='#228B22')\\n\",\n    \"\\n\",\n    \"russia_emissions = [1613.523, 1613.523, 1679.385, 1618.434, 1617.678, 1622.498, 1617.653, 1647.041, 1710.688]\\n\",\n    \"plt.plot(years, russia_emissions, label='Russia', color='purple')\\n\",\n    \"\\n\",\n    \"# Add style to the x ticks\\n\",\n    \"plt.xticks(ticks=years, labels=years, rotation=45)\\n\",\n    \"\\n\",\n    \"# Change scaling for y axis\\n\",\n    \"# plt.axis([2010, 2018, 0, 30])\\n\",\n    \"\\n\",\n    \"# Add labels\\n\",\n    \"plt.xlabel('Year')\\n\",\n    \"plt.ylabel('CO2')\\n\",\n    \"plt.title('CO2 Emissions')\\n\",\n    \"\\n\",\n    \"# Add a legend\\n\",\n    \"plt.legend(bbox_to_anchor=(1, 1), prop={'size': 12})\\n\",\n    \"\\n\",\n    \"# Ensure a tight, uncluttered layout\\n\",\n    \"# plt.tight_layout()\\n\",\n    \"\\n\",\n    \"# Save the figure\\n\",\n    \"plt.savefig('./out/co2_plot1.png')\\n\",\n    \"plt.savefig('./out/co2_plot2.jpg')\\n\",\n    \"plt.savefig('./out/co2_plot3.svg')\\n\",\n    \"\\n\",\n    \"# Annotate with source\\n\",\n    \"# Placement of annotation is fraction of the axes coordinate system\\n\",\n    \"# Placement of text is an offset in points\\n\",\n    \"plt.annotate('OWID: https://cdiac.ess-dive.lbl.gov/', (0,0), (-65,-65), fontsize=10, \\n\",\n    \"             xycoords='axes fraction', textcoords='offset points')\\n\",\n    \"\\n\",\n    \"# Set the plot style\\n\",\n    \"plt.style.use('fivethirtyeight')\\n\",\n    \"\\n\",\n    \"# Show the figure\\n\",\n    \"plt.show()\"\n   ]\n  },\n  {\n   \"source\": [\n    \"Looks pretty good! But it's hard to see the relationship between Russia and the other countries. Let's transform this into a bar graph.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 229,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"Text(0.5, 1.0, 'CO2 Emissions - 2010')\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 229\n    },\n    {\n     \"output_type\": \"display_data\",\n     \"data\": {\n      \"text/plain\": \"<Figure size 432x288 with 1 Axes>\",\n      \"image/svg+xml\": \"<?xml version=\\\"1.0\\\" encoding=\\\"utf-8\\\" standalone=\\\"no\\\"?>\\n<!DOCTYPE svg PUBLIC \\\"-//W3C//DTD SVG 1.1//EN\\\"\\n  \\\"http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd\\\">\\n<!-- Created with matplotlib (https://matplotlib.org/) -->\\n<svg height=\\\"286.047825pt\\\" version=\\\"1.1\\\" viewBox=\\\"0 0 438.765312 286.047825\\\" width=\\\"438.765312pt\\\" 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    },\n     \"metadata\": {}\n    }\n   ],\n   \"source\": [\n    \"# Grouped bar chart\\n\",\n    \"width = 0.2\\n\",\n    \"plt.bar(years - (width * 2), china_emissions, width=width)\\n\",\n    \"plt.bar(years - width, us_emissions, width=width)\\n\",\n    \"plt.bar(years, india_emissions, width=width)\\n\",\n    \"plt.bar(years + width, russia_emissions, width=width)\\n\",\n    \"plt.legend(['China', 'USA', 'India', 'Russia'], bbox_to_anchor=(1, 1))\\n\",\n    \"plt.title('CO2 Emissions by Year')\"\n   ]\n  },\n  {\n   \"source\": [\n    \"Great! Now let's explore this data as a percentage of the total global emissions.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 232,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"Text(-65, -65, 'OWID: https://cdiac.ess-dive.lbl.gov/')\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 232\n    },\n    {\n     \"output_type\": \"display_data\",\n     \"data\": {\n      \"text/plain\": \"<Figure size 432x288 with 1 Axes>\",\n      \"image/svg+xml\": \"<?xml version=\\\"1.0\\\" encoding=\\\"utf-8\\\" standalone=\\\"no\\\"?>\\n<!DOCTYPE svg PUBLIC \\\"-//W3C//DTD SVG 1.1//EN\\\"\\n  \\\"http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd\\\">\\n<!-- Created with matplotlib (https://matplotlib.org/) -->\\n<svg height=\\\"336.078137pt\\\" version=\\\"1.1\\\" viewBox=\\\"0 0 312.68 336.078137\\\" 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\\n\"\n     },\n     \"metadata\": {}\n    }\n   ],\n   \"source\": [\n    \"# Total global emissions for those years\\n\",\n    \"world_emissions = [33066.651, 34357.366, 34919.289, 35207.886, 35505.827, 35462.747, 35675.099, 36153.262, 36572.754]\\n\",\n    \"\\n\",\n    \"year_idx = 0\\n\",\n    \"\\n\",\n    \"# Get percentage of total emissions contributed by China for 2010\\n\",\n    \"china_prct = (china_emissions[year_idx] / world_emissions[year_idx]) * 100\\n\",\n    \"us_prct = (us_emissions[year_idx] / world_emissions[year_idx]) * 100\\n\",\n    \"india_prct = (india_emissions[year_idx] / world_emissions[year_idx]) * 100\\n\",\n    \"russia_prct = (russia_emissions[year_idx] / world_emissions[year_idx]) * 100\\n\",\n    \"world_prct = 100\\n\",\n    \"other_prct = (world_prct - (china_prct + us_prct + india_prct + russia_prct)) / world_prct * 100\\n\",\n    \"\\n\",\n    \"percentages = [china_prct, us_prct, india_prct, russia_prct, other_prct]\\n\",\n    \"\\n\",\n    \"plt.pie(\\n\",\n    \"    x=percentages, \\n\",\n    \"    shadow=True, \\n\",\n    \"    labels=['China', 'USA', 'India', 'Russia', 'Rest of World'], \\n\",\n    \"    autopct='%1.1f%%',\\n\",\n    \"    # explode=[0,0.1,0.2,0.3,0.1],\\n\",\n    \"    # startangle=90\\n\",\n    \"    )\\n\",\n    \"\\n\",\n    \"plt.title('CO2 Emissions')\\n\",\n    \"plt.annotate('OWID: https://cdiac.ess-dive.lbl.gov/', (0,0), (-65,-65), fontsize=10, \\n\",\n    \"             xycoords='axes fraction', textcoords='offset points')\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 233,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"display_data\",\n     \"data\": {\n      \"text/plain\": \"<Figure size 720x1080 with 8 Axes>\",\n      \"image/svg+xml\": \"<?xml version=\\\"1.0\\\" encoding=\\\"utf-8\\\" standalone=\\\"no\\\"?>\\n<!DOCTYPE svg PUBLIC \\\"-//W3C//DTD SVG 1.1//EN\\\"\\n  \\\"http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd\\\">\\n<!-- 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FtpCZK1AvFxdYzZ8602/7ZZ59hNptLBFHJycksXrzY9thgMPDtt98SHh5+xSJwKCpUTk9PZ8KECSWGJaDoNvvvv/8eKBoC+d///seaNWtKzbJ8+eWX/PPPP4wZM8Zu6OzQoUPcdtttNG7cmPnz51c52+AMxUNnpQ3zeHh4kJmZWSJ7MXz4cCwWC9OmTSvxmuIamvJkZGSUOG7btm2Bolv5y2OxWPj888/tHs+ZMwe9Xm9XIA9FQ3rHjh1j4sSJWCwWbrvttnKPX1HDhw9n+/btJer4oGjot6Cg4IqvVyqVDB48mBUrVrB169YSzxd/j672PKUp62dfnMW69OdTUFDA7Nmz7fZr3749/v7+fPPNN3Z1bQsWLChxzOHDh5OUlMQXX3xRoh0FBQVXHEIXoqLq7qWrEJeIi4tjzJgxzJ07l6ysLHr16sWuXbv47rvvuO6660rc0dakSROefvppdu/eTYMGDViwYAHx8fHMmTOnzDvzig0bNoznn3+et99+m927d3PLLbcQERFBVlYW69at488//+T//u//bPu/+eabxMfH89RTT7FixQquu+46AP7++2+WL19O9+7def311237Z2dnM3LkSDIyMnjsscf4888/7c4fFRVF586dy/2eZGdn2xVAX6qiRdBV0aZNG1QqFe+//z6ZmZno9Xo6duxIZGQk7du3Z/Hixbzwwgt06tQJpVLJyJEj6d69O/fffz8ffvgh+/bto1+/fuh0Oo4dO8avv/7KxIkTbXNvleX777/n888/56abbiIqKgqDwcC8efNQqVQMHTq03HaHhITw2WefkZiYSIsWLVi2bBnr169n8uTJ+Pj42O07YMAAAgMD+fnnn+nRo4ctg+IIjz32GH/88Qd33HEHt99+O+3atcNgMHDgwAGWLFnChg0bSq0Ju9SUKVNYs2YNN910k21poqSkJH777Te+++47IiIiHHKeyxUPaT777LNcd911qNVqBg0aRP/+/dFqtYwePZpx48ZhNBr58ccfS/ytabVaXnjhBZ577jluvvlmhg0bxqlTp5g3bx5RUVF2GadRo0axZMkSnnnmGTZs2MC1115ry0b//PPPfP311yWCXyEqS4IoUW988MEHRERE8N133/H7778THBzMo48+ysSJE0uk+yMjI5k+fTqTJ0/m4MGDhIeH88knn3DrrbdW6FwTJ06kd+/efPbZZ3z77bekpaXh6elJu3btmDlzpt1xPD09WbJkCZ9//jnz589n0qRJKBQKmjZtytSpU7nvvvvs7kRKS0sjMTERoNRlQG6//fYKBVHnzp3jwQcfLPW5wYMHX/WwWVmCg4OZMWMG06dP5/HHH8dsNvPJJ58QGRnJvffey759+1iwYAGzZ8/GarUycuRIoGgpnTZt2vDVV1/x+uuvo1aradiwIcOGDaNXr17lnrd79+7s2LGDn3/+maSkJLy8vGjTpg3Tpk0r9S61y3l7e/Pll1/y3HPP8f333xMQEMArr7zC448/XmJfjUbDyJEjmTVrlsNnhdfr9SxdupT333+fn3/+mfnz5+Pp6UmTJk149tlnCQkJKfcYoaGhrFy5kjfeeINFixaRmZlpm7iyeJ4xR5znckOGDGH8+PEsWrSIhQsXYrVa2bVrFzExMcybN49XX32VKVOmEBAQwOjRo+nRowfDhw+3O8YDDzyA1Wrl448/ZvLkycTFxfHjjz/y/PPP280VplQq+e6775g5cyY//PADy5cvx83NzfZ7Vl5GWYiKUGRkZDi+ClSIWqx169bExsayaNEiZzdF1GKTJk1izpw5HD58uEITr4qqs1gsNGnShCFDhtjmLROiJkhNlBBCOFhBQQHz58/npptukgDKwfLz80vUtv3www+kp6fbTaopRE2Q4TwhhHCQ5ORk1qxZw9KlS0lOTubhhx92dpPqnP/++48XX3yRYcOG4e/vz65du5g7dy4tW7Zk2LBhzm6eqGckiBJCCAc5ePAg999/P4GBgbz55pt06NDB2U2qcxo3bkx4eDizZs0iPT0dPz8/Ro8ezcsvv4xWq3V280Q9IzVRQgghhBBVIDVRQgghhBBVIEGUEEIIIUQVSBAlhBBCCFEFEkQJIYQQQlSBBFFCCCGEEFUgQZQQQgghRBVIECWEEEIIUQUSRAkhhBBCVIEEUUIIIYQQVSBBlBBCCCFEFUgQJYQQQghRBRJECSGEEEJUgQRRQgghhBBVIEGUEEIIIUQVSBAlhBBCCFEFEkQJIYQQQlSBBFFCCCGEEFUgQZQQQgghRBVIECWEEEIIUQUSRAkhhBBCVIEEUUIIIYQQVSBBlBBCCCFEFUgQJYQQQghRBRJECSGEEEJUgQRRQgghhBBVIEGUEEIIIUQVSBAlhBBCCFEFEkQJIYQQQlSBBFFCCCGEEFWgdnYDRC1hNqFIT0GRloQyNRlFWhKKnEwUebkUoOSOxndhNFspMFsxWsBiteKhUeKtUeCltf/XW6vEW6MkUK8k1kdNsF7l7HcnhBBVkpJvJiHbTEK2iXMGC3kmK/kmK3lmCwaTlTyTFUPx14U+0kOjxE+rxFenwE+nxFerxPfCv366ov838lDhq5M8h6uTIErYMxagTDyO8uQRlKeOojp1DMX5RBSZ6SisllJfonDzYDm3VfmUvloFsT4amvqqaeajJtZXTayPhghPFSqlosrHFUIIh7CYUZw/jfL0iQtfx1ntF8dtpq7kmKzVdtoG7kpa+Wlo6aehlX/Rv8181WikX3QZEkRdZvDgwbRs2ZJ33nnHbvu8efN47rnnOH36NHl5ebz77rv8/PPPnDlzBg8PD5o2bcr999/PLbfcYvc6o9FIixYtyM/PZ//+/fj4+NTk2ymXIvU8qgM7UB3YieroPhTnTpcZLJWpwHBVbcgwWtmSbGRLstFuu04Fbf219Gqgo08DHZ2DtGhV0nkIIaqZxYLy+CFUe7ag3vMfyoRDKAoL7XbxbJhFTsy11dqMM3kWzuQVsOJ0gW2bRglNvdW09NfQNkBD7zAdrf01KBTSNzqDBFFV8OSTT7J582beeustWrRoQUZGBlu3biU9Pb3EvsuWLSMiIgJvb28WLlzIvffe64QWXyI3G/Xuzaj2b0d1YCfK5DNXfUi11YLWbMSo0jqggRcVmLEFV+/uysZdraBriJY+YTp6N5COQwjhOIrMNFR7tqDavQXVvq0oc7KuuH9I5tX3nVVRaIH9GSb2Z5hYeKzoAjbITUmfBjr6NtAxoKEbQVIiUWMkiKqC33//nddff51BgwYBEBERQdu2bUvdd+7cuYwaNQofHx8+++wz5wRRWRmot69H/d9aVAd2oDCbHH4KP3Me5x0cRF0uz2Tl79MF/H3hqixAV9RxDIvSM7ChGzrJUgkhKspkQnlkL+rdW1Dt2YLy1FEU1ooPzYUa0qqxcZWTnG/hp2MGfjpmQKmAa4K0DG7sxuDGepr4yMd8dZLvbhWEhISwcuVKhg4desXhuZMnT7J+/Xpmz56NXq/n6aefZs+ePbRu3br6G2nIQ71pJerNq1Ed2oXCUskhukrytRg4j2+1nuNyqQUWFh03sOi4AR+tgqGRem6NdqdHqFYyVEKIUilPHkWzcjHqLWtQGHKrfBwPUwENjOmc0fo5sHVXz2KFzUlGNicZmbw1i5a+asY282B0jDs+WilUdzT5jlbBBx98wLZt22jSpAm9evXi2WefZfXq1SX2mzdvHn379iUwMBAPDw9uuukmvv3222ptm/L4QbRfvIP7Y8Nx+3o66gM7qj2AAvA2X11d1NXKNFr59nAeQ/5IocOi80zfnc35PLNT2yREbTR48GCeffbZEtvnzZtHeHg4AHl5ebz66qu0b9+ekJAQoqOjuf7661m4cGGJ1xmNRpo0aUJ4eDiZmZnV3v5SmU2oN69G9/oE3Cfdi2btsqsKoIp1yEtwQOOq1/4ME89vzqTl/HM8tiGdXanG8l8kKkwyUVXQvXt3du7cyX///cfmzZv5559/GD58OOPGjeODDz4AwGKxMG/ePF599VXb60aPHs24ceN47bXXcHNzc1yDjAWoN/yFetUS1CePOO64leBjznPKeUtzPNvMq9uyeHN7FoMaufFInCddQ3TObpYQdUZtqQtVZKahXrMU1d+/oM50/PBbnCGRpb7tHH7c6pBrKrrQ/PZwHp2CNNzb3JPhkXrc1JK1vxoSRF3Gy8ur1KulzMxMvL29bY81Gg3dunWjW7duPPnkk7zzzju88cYbPPnkk0RERLBq1SoSExO5//77uf/++22vM5vN/Prrr9x2W9WnBLAx5KFZ+TPqP+ajKqcIsrr5ODkTVRqTFZaezGfpyXx6hmp5vr03PUIlmBLiarl6XajyyD7UK35G/d8alNVQA1qsWd7Zajt2ddqaXMjW5HRe2pLJHTHuPNDSg8aeEg5UhQznXaZp06bs3r0b62UFhrt27SImJqbM1zVr1gyA3NyiFPHcuXMZMmQI69ats/saO3Ysc+fOvbpG5majWfwlbo+PRLdwjtMDKABvc76zm3BF684Zuen3FAb/nsy6swXlv0AIUabiutDyhueK60JHjhzJkCFDiI+PZ8+ePdXWLtV/a9BNvh/31x5Bu2lltQZQANGG89V6/OqWVmDh4305dFp0nombM0jLd50SCF9fX5YsWXLV+1Q3CT0vc++99zJnzhyee+457rrrLtzc3Pjrr79YtGgRP/zwA1BUM3DLLbfQvn17/Pz8OHToEK+99hqxsbE0a9aMlJQUfv/9d77++mtatmxpd/wxY8YwYMAAjh8/TlRUVOUal5+H5rfvUf/5E6pC1woEPC2uHUQV23DOyJA/UugWouX5dl70buDAYVUh6okPPviABx54gCZNmtCyZUu6dOnCjTfeSN++fe32u7QuFLDVhV4+D9/VUp48ivLLd3E7fsChxy1PI0NKjZ6vuhgtMHN/LvOO5PFEay/Gt/REX83DfElJSbz33nv8+eefnDlzhoCAAFq1asUDDzzAwIEDK3SMQ4cO4evrW63tLI9koi4TGRnJ8uXLOXr0KCNGjKB///4sXryYr7/+mgEDBgDQv39/5s+fz4gRI+jcuTNPP/00Xbt2ZfHixahUKn788Ud0Oh39+/cvcfyOHTsSHh5euWyU1YpyzVK0T45Ct/Q7lwugALxccDjvSv49b2Ton6kMWpbMtmQptBSiMorrQn/99VeGDx/OkSNHGD58OE888YRtn+K60FGjRtm2jR49mgULFpCf76CLrpxMmPUmbpPvq/EACiDEULIGrDbLMlp5dVsWHRedY+7hXMyW6pmNPSEhgd69e7Nq1SqmTJnChg0b+OWXXxg4cCBPPfVUhY8TEhKCTufcEg1FRkZG9c1ZL66a8uAu+PJd3M+fcnZTruidmKFMbOiAOi8nUCrg3uYeTO7ojZfGudcVvr6+fPPNNwwdOvSq9hGiqkaPHo23tzezZ8+22/7pp5/y0UcfceBA6cFKcV3orl27iIiIYOXKldxyyy2oVPYTP5rNZmbPnn11daEWM4q/FqFZ9CVao3Oz4C2ufY94t1CntqG6tPBVM6WTN4Ma6R163FtvvZW9e/fy33//4enpafdcRkYGvr6++Pr68sEHH7B69WpWrFhBUFAQL774ol1QfmlfmJCQQNu2bfnmm2/46quv2Lx5M40bN+att96yZUjNZjOPP/44//zzD0lJSTRo0ICxY8fy6KOPolRWre+XTJSLUmSmoXjvBdynPu7yARSAh9n1smMVZbHCnAO5dFl8nl9PVG9GLSkpieeff5527doRHBxMixYtuOWWW/jrr78qfIxDhw7ZCnqFcDRXrwtV7NuG8un/4fHDp04PoADaGU46uwnV5kCGidEr07j5jxQSsh1TX5aens7KlSu57777SgRQgN3w3LRp07jxxhtZv349I0aMYMKECZw6deXPw9dff50HH3yQ9evX0759e+655x5ycnKAouxoWFgYX3/9NZs3b2bSpEm89957fPfdd1V+P1IT5YIsK37Bbf5MtC44bFcWTxcvLK+IM3kW7lqdxg2N3Hi3qy/hHo5dOiEhIYFBgwbh6enJlClTiIuLw2KxsHbtWp566in27t1boeOEhIQ4tF1CXMpV60IVKeewfvEuHvu3OvT9Xq1Weaf5ybXm23S4f84W0GNJEm929mFMrMdVHevYsWNYrVZiY2PL3XfUqFG2zNNLL73EZ599xr///muXjbrcww8/zA033ADA5MmT+fHHH9mzZw9du3ZFo9Hw0ksv2faNiIhg165dLFq0iLvuuqtK70cyUa4kLRnTpAfx/u6DWhVAQe3ORF3u91P5dFl8npn7crBUYhmI8jzzzDMArF69muHDh9O0aVOaNWvGAw88wPr16237paenM3bsWBo0aEDbtm2ZP3++3XEuvSMlISHB9njYsGGEhYXRpUsXu8lfzWYzEyZMoE2bNoSGhtKhQwdmzJiBpQYmYRW1jyvWhVqXfo/u2f/h6WIBFECsoXZOc1BZ2YVWHt2Qwe0rU0k2VP0uvssznFfSqlUr2//VajUBAQEkJydX+DVhYWEAdq/58ssv6dOnj20C2E8//ZTExMQKt+lykolyEYV//4b79x/haaqdRc7udSiIAsgxWZm4JZPFx/P4qo8/Da9yDpXiFPb//d//VSiFPWXKFKZMmcLcuXOZMGEC3bp1o1GjRmUe//XXX+fVV1/lvffe45133uGee+5hz549eHp62qWwAwIC2L59O48//jh+fn5VvvoSdVuHDh1YvHhxmc8/9dRTVywAnjBhAhMmTCj1OYVCUeGsqyUzHeM7zxN46nCF9neGKEOSs5tQo34/lU/XX5KY0c2XwRGVr5Vq0qQJCoWCw4fL/5lqNBq7xwqFotwg7NLXFC//VfyaxYsXM3HiRF577TU6d+6Mt7c3c+bMYenSpZV9GzaSiXIyq7GA3Lefw+/b99DV0gAKwN1ce9t+Jf8lF9L712TWnrm64cqqpLCjo6N56aWXUKvV/Pvvv1d8TXEKu0mTJkyePJn09HTbfDzFKewOHToQERHB8OHDueeee1i0aNFVvSchqlPBtn9RPfs/lw6gABrm1Y1pDiojJd/C/1al8cj6dLILK5fR9vPzo3///syZM8dWq3SpjIwMB7WypI0bN9KxY0ceeOAB2rVrR3R0NMePH7+qY0oQ5USFiScofOoOQvZvcXZTrpq7pW4GUVC00PGIv1KZvju7UqnoS9W1FLYQ1cZqJXvOO/h9+BIeBa6znFRZgvIzUVlcZ5LKmjQvPo/uvySx6XzlRiLeffddrFYrffv25ZdffiE+Pp7Dhw/zxRdf0KNHj2pqLcTExLB7925WrFjB0aNHmTZtWrkXqOWRIMpJslf+in7y/fhnpzq7KQ6hr2PDeZczW+HVbVn8b1UamcbK1xK5Qgr7jjvuYNGiRaxbt457770Xo7HuBr6idjJlZ5Ez8V7C1i9DSe2YfUdttRCXf9rZzXCakzlmhvyRwtzDFV/QOTIykrVr19KnTx+mTJlC9+7dufnmm/n9999t689Wh7vvvpthw4Zx33330bdvX06ePMkjjzxyVceUmqgaZrVayfj4NRpuXUVdWvbRrY4O511u+cl8+v2WxNx+AbT005T/ggsuTWE/+OCDZc6NUh0uTWEXu9oUthCOZog/gOa95wk1OH8Zq8pqazjJLvfGzm6G0xRa4NENGRzMMPHaNd4oFeV/uoWGhvLOO++UOXt9acN6ly8ZdOk+ERERpb7m0m1arZaPP/6Yjz/+2G6f559/vtz2lkUyUTXIZDCQ9n8P0qiOBVAAbpZCZzehxhzNMnPd0mQWHavcUENdSmEL4UjpfyzCe+qj+NbCAAqKpjkQ8Mm+HEavTK10nVRtJkFUDTGkJJH7wjgiEl27SLKq6ksmqlieycp9a9P5ZF/Jwsiy1KUUthCOYLVaOfvF+4T/8BG6al4suDrFGM45uwku46/EAgYvTyHpKqZBqE1k2ZcakHX0MLp3niGgll5lVUS2Ro9f98+d3QyneKaNF//X0dvZzRCiVjGbTBz/8DXa7Fpb66/md/lF0bHt685uhkuJ8FSxaGAAMT4VL3uojWr7767LS9q+Ca+pj9fpAApAa64/w3mXe3d3Nk/9m1HlO/eEqG/MJhNH3ptSJwIogPC8unGDkCMl5Ji5flkKW+v4Au914ffXZSWs+5vAT1/Gq7B612NzBRqLCerxDNhfHsplwoYMh85wLkRdVBRATabD/g115gPIvyC7zt+hXBWpBRZG/JnCzpS6G0jVld9hl3NszZ80+uZdvAtr/5pyFaEEfCz1472WZV58Hg+vS5dASogyXAyg/q1TN9cosdbphYivRlahlVtWpBKfWTdHKySIqgbH164g8rsP8K4HGahL+ZorPk9IXfXjUQMPSSAlRAlmk4mj706qcwFUsbaGU85ugstKybcw/M9UTuXU3psHyiJBlIMdW7+Kxt9Nr3cBFICvuf6959IsOGrgxS2Zzm6GEC7DbDJx5N1JtD+wsU4GUADNDWec3QSXlphrZtifKVe1eLErkiDKgY5u+Zewue/jY6yfwYS3BFE2n+3P5fMDFZ/+QIi6qjiA6lCHAyiAmDyZ5qA8R7PMjPgrtUqrPrgqCaIc5OSBffh+O52g/GxnN8VpfCSIsvP85kxWJNbvOjFRv5lNJvZ++GadD6AAIg1XXt9SFNmTVsioFankmepGICVBlAOknj2Ddc7bRGTXv9W8L+VlkSDqUmYr3LMmjX1pdbOgUogrsZjN/PvFJ3Tau67OB1AAYYZ0Zzeh1tiUZOSuVWkUWmp/7agEUVcpNyuTsx++RqtUuTNDMlElZRdaGbUylfN5dasOQIjybFn2C9dsX4munswh52PMxc8kQ/gVtfJ0Aa9srf3zJ0oQdRWMBfns/uQdOp854OymuARPswxdlSYx18ztf6diMNX+qy4hKuLo7p00+nsRgfWsvKFDXoKzm1CrfLIvh99P1u6LbwmiqshisbDh28/pfmSLfBMv8JTJ5sq0PaWQh9alObsZQlS7jOQksn6cTbOM+ne3WmtDorObUKtYgYfXp9fqqQ/k87+Ktq34g447/sbdVHdnYq0sLxnOu6IlJ/L56qDMpSXqrkJjAbu+/IRuZw46uylOIdMcVF56gZV71tTe+igJoqogMf4wPit+okGuFBJeysMimajy/N9/mRzLqr1XXUKUxWq1svHHufSK34LKWjfuvKqsJnnnnd2EWum/5MJaWx8lQVQl5eVkc/z7ObRLPu7sprgcT5PURJUn12TloX/SMdfSqy4hyrJ73Wpab/69XqwVWpbGhvp9h/bV+HhfDstrYX2UBFGVYLFYWD/vK3qd2iPfuFK4SyaqQrYkG3l/j9zFI+qOsyeO4fbrdzTKSXV2U5wqzCB1j1fj4XXpnKxl9VFqZzegNtn291+0PLAFj2pcVPiflBymH01ie4aBM/mFfNG+EWMbB9ieVy/ZWerrxkcG8lHbhqU+tyYlmxlHk/kvPY9Mk5kYDx2PRQdxd8TF4+7IyOP+naeIzymgT6AnX3VojL+26NfDYrXS7Z94Xm0RysBg7zLb7m6W+rCKentnFteF62gXqHV2U4S4Kvm5uez94UuGSnYed1MBDY1pJGr9nd2UWinDaOWBten8fmMgCkXtmF1MEioVlHr2DLnr/qJ5evXefZFjttDKy433W4ejV5X8JUq8vpXd1y9dogC4Jdy3zGNuTMsjzlvP/Gsi2dW3OQ9GBvLQrlP8kHixpuvBnafoE+jJf31iyTSZmXr44tj+R8eSaeapu2IABeAud+dVWKEFHlqXTr5MeyBqMavVyuoF39M1cT9K5HcZoJ1Mc3BVNiUZmXckz9nNqDAJoirAYjazcfF8ep+t/jtObgzx5o2WDRjZwBdlKfP8hrpp7L5+O5dJrIeO3oGeZR5zYmwIr7UIo3uAJ9EeOh6KCmR4mC+Lz2TY9jmQk899EQHEeroxOtyPgzlFAVFCnpEPjybzXlx4uW3XSyaqUg5mmHhlmyxULGqv+B1bCTiyi9Acxw9j/ZOSw7DNx2j85z7US3byzcmSQ4WHc/K5ZctxApbtxmvpLq5Zc4gD2WWPFPx8JoNB/x4l9Pc9+C7dTde1h/ntrP3f4IqkbFqsPIDfst2M3ZaA0XKxSD7HZKb5yv3szSq7dqe14XQV3q241Ctbs2rN+noSRFXAzrWraHV0J15G14qOc0xm5idmcG9kQPk7XybLZMZPo7I9buOtZ2VyNiaLlVXJ2bT2dgPgkV2neKVFGIG68kd+9RYJoipr1oFcdqfK903UPoXGAvat+Zsu549Uy/HLy8ofzy2g17p4It21rOgew66+zXmlRRie6rI/1v5JzaFvoCe/XhvN1j7NuCHEm5FbjrMutahG0WK1MmbbCR6IDGB9z6Zsy8hjzomLwdvkA2e5LdyPOG99medolifTHFyt5HwLb26vHXfrSU1UOTJSkjm/YRU9XHBZlx8S0zFardzVqHLj70vPZbIqOZt/eja1bZvdrhETdicy/UgS3fw9eKFpCD8mpmOyQr9AL27edIyD2fkMCvHmvbhwNMqSnZqbZKIqzWKFyVuz+OX6QGc3RYhK+W/FH7Q5c6jaakRvDPHmxpCiEoJ7tpfsfycdOMuAYG/evSRLHu2hu+Ix329tXzc6uXkoy89nseRsJj0DPEkxmkgxmhkfFYibSslNoT4czC7Kym9Jz2VFUjZb+zS74jmiDUkVen+VsnIO7F4BSSdArYWINnDTkxB2sQ/nyValv7b7aLhlUunPnTsCi16Hc8cgPxu8g6HDDXD9w0XnAUg8AD/+HyQnQExnuONN8PAtes5igRm3ww2PQfPujnq3AHx+MJe7Yj1o5a9x6HEdTTJRV2C1Wlm/ZBFdk4645Hj/Fwmp3BzqQ1AFskTFNqTmMGZbAh+0bkhnPw/b9lbeelb3aMqxga34rlMkJquV/ztwlk/bNuSJPYm089Gzt39z9mYZmHOi9Nt43erJGlmOtuZMASsSZXoIUXtkpCSTtn0zcSnOqf+xWK0sPZdFC08dN24sGp67du0hFpyu/Nx9OZdk5YO0asJ0alYkZZNnsrA+NYfWPm6YLFbG7zzFJ20boVNd+WOzYXVMc3BkC3S/HR6fBw9/CSo1zLwXcjMu7vPKGvuv+z4p2t5uUNnHVWngmqHw0GyYuAyGPw+bFsPyDy/uM38yNO0CTy+E/JyigK7Yuu8gKMrhARQULeD+7KYMhx/X0SQTdQXH9uzC68RhGmYlO7spJezMzGNrhoHXWjSo8GvWp+YwZNMxXm4eykNRV858PLfvDA9FBhLtoWN1Sg5TmoeiVSq5pYEvq1NyeDg6qMRrdI7KRFXkquv7F+G/Jfavi2gDT/xQ9nFLew2AVg9vby36v5Ouuqb8l0m/BjpUpWT4hHAlVquVjUuX0D3piNMm1UwqMJFjtvBWfBKvNA/lzZZhrE4uukD0UCkZHOpToeN8eiyZREMhd17I5isUCn64JpJn9p7myb2nuSHYm7sbB/DukSQ6+bkTrFPTZ3085/ILub2hH1Oah5U4ZoghvaivUDowR/HQHPvH/5sKE6+F4zsgrm/RNu/L+uS9qyAoEmKuKfu4QRFFX8X8G8CR/+DY9ovbzh+DO9+G4EjocCPsW1u0Pe0MrJ0LTy2o6rsq17/njfx0NI9bm7hX2zmulgRRZTCbTOxau4qbkuOd3ZRSfX4ilSh3LdcFlV1Qfql/UnK4edMxpjQP5fEmwVfcd1VyNrszDXzWthFQdNVXaC3KxBmtVszW0rNyOouD5vcovupqHAdWK/zxcdFV1/O/XgxoAGK7FnUmxVTlpH2HTywKxi714Rho0vHi4+KrrrveK/r/yjkw9Nmi56rxqmt/hol5R/K4K9aj/J2FcKLj+/bidXQPjbKqYdiqgornqr051JsnY4r6s3Y+7mzLyOPT4ykVCqIWn8ng+f1n+L5TJBHuF6ca6RHgyabeF4fsjuQU8EVCKv/1ieX6DUd5MCqQWxv4cu0/h+nk617iXDqLiabGJOLdQh3wTsuQnwdWC7iXccd0QS7s+L1oWK4ykhPg4Hpo1ffitgbN4NBGCGwMhzdBg9ii7QtfhRseBU+/qr2HCpq8NZNBjd3w0rjmwJlrtsoF7Fn/D5FnjuBvqNlVyHNMZnZm5rEzMw8LVk4aCtmZmcfJvItZnjyThe8T07m7sX+pc2m8uP8MAzZcLPZck5LNTZuO8UBUALc39ONcfiHn8gtJLigZ9OSbLTy2O5GZ7RqhvpAV6R7gycfHUjiQnc+3J9PoHlB64KZ11HDeQ3Ogy/CizFOD2KJAKSe96KrrUmpt0dVX8delAVZp9F72+6ecgtRTcO0tF/c5f6zocfFV1/ljRduLr7qGPe+Y91iKN7dnkVtYO+5IEfWTqbCQXav+oNt5515cBupUqBXQwsvNbntzLzdOGcrvhxadyWDs9gS+7hDBkHICrvG7TjG1ZQOUKNiWaWBUuC9eGhWDQ71ZnVL6pLnt86q5hvbnqRDeHCLblf78tmVgKiwaqquIGf+DZ9vDmzdCVAcY/MTF50a9Crv/gjcGgVoD190P25eB2Qyx18Kch+H1QUW1VdVQ0nE2z8L0XTX7OVwZEkSVIj8vj/itm+mYfKzGz701I49Oaw7Tac1hDGYrrxw8R6c1h3n54FnbPgtOp5NrtjCucel35Z3LL+RY7sU5m749mUae2cL0I8k0/HOf7evatYdKvPbVQ+cYFOJNR9+L6dMPWodzMDufbv8cpqWXGw+XMRSotlocN6R3qbKuuo5th0k9i/7w50+G7ErOlrxpIYTGQFT7i9uKr7rMphq/6jpnsPDxPpnJXLiunWtX0ez0YbwLnHunslappJOvO4dz7Oemi88poLH+yhnpn06nM3ZbAl+2b8zIBr5X3PfrhFQ81EpuCffFcqEutjgrX2ixYikjK9/KUI3zCf7yNhzfDuM+AKWq9H02LYS4fuBZwZuO7noXnv4JxkyDA+tg1RcXnwuLgQnfwOSVMOador5x2Qy4dTIsfrMomHvhVzh7BDb+dNVvrzRzDuSSXuCaF5gynFeKrSv+IDb9dLXOTF6WPoFemIa2u+I+4yICGBdR9rQGX3aIKPH48m1lebNlyRqraA8d63vFVuj1fuY8zqkcPAt3aVddzXtAm+vAvyGknYbfP4RP7ynqCNQVOL8hG3b+aX/FBUVXXYtegzVfFQVXpV11nT8GLXoUZaXKG0KspI/25HB3Mw+C9WV0jkI4SU5mBse3bWF0DRWT55jMHLlwMXhpVt5fo6axu5ZnmwYz+r8EegR40DfQizUpOcw/nc6izlG2Y4zbVtTWrzsW9X/zE9MZuz2Baa3C6Rngybn8osyJVqmwrdBQLKmgkNcOnWPthbuYfTVqWnm5Mf1IMsPDfFh0JpP3W5c+f16s4Wyp26/az28VDdM98hUENip9n9MH4NS+kn3blfhdqO0KjSmq55o/GfreXVTAfrlf3y264y+wERzZDIMmFPW57QZC/GbocUel31Z5ckxWZu7P4cX2V57w2RkkE3WZvJxsEg8fICa/emcmr6t8zQ5eQLKsq64ONxZdaTWILSqsfGBWUSH6/rUVO+6234qyW52G2G938lVXjsnKZ/slGyVcz39/LKdZ9nn0ppqZyqS8rPzQMF8+a9eQ6UeSabf6IJ8cT+brDhF2NUonDUZOGi62d9aJFExWeGrvabus/C1bSi5Z8+Se0zwZE0xD/cWLsi87NObXs5lct+EII8J8GBFW+lBgVF411Istngo7lsMjX0JIdNn7bfyp6OIytmvVzmO1gMVc9O/l4jfBmUPQ+66ixxYrWC4M4ZkKiwKwajJ7fw7ZLljuIJmoy2z/ewWNAlOxtC8g/nwIQduy8U11rUk2XZm3xYHfq4pcdRXzCQbfkKLCyIrYuBDaDCi/jsoJV11fHszl6TZeeLhoIaWof/KysziXcIxeSTW3Pl5FsvJjGwfYrS16uVU9ml7x8ZXM6xRZYltHX3d29mte7msbGhy8EPPC12Drb3Dvh6D3huI7xnXuoLvkZhSjoageqt89UNrac0vfh5N7iqZJAPjvV9DoiupPVZqiDNayD6DtwJIZ/cICWPgG3PnWxQxVdAf4Zx70uxv++wU63ezY932JDKOVLw/m8nhrr2o7R1VIEHWJfEMeGzf8zu09klEqrXiHZWIYrCA5JRj/7XkEnJMMQXl8HJWJWjwVdl4IoK501VUsJx0yz5e8zbc0CbuLrqaGv3Dl/Yqvum57uehxDV11ZRitfH8kj/tbVOzOSyGq2861q4jKS8enINfZTakVAvMzUVnMmMuqWaqsDT8W/fvpvfbbr38YBj1y8fGOP4oCqc7DSz9OVnLRDTXFVKqiO5BTEoruhPZrUHRndHGm6VJ/fgote0KjSyb1HD4R5r0A798OrXoXvbYazdqfwyOtPG03PbkCCaIusWPLGtq28cfP8+IvmVJhxTsoC9P1EJ8WhPduIyEJst5ZWRwSRJV31VWQC398Cm0HFAVNaadh6QfgGQCtr7t4nHkTi/69dBoEKMpCBUUUzQNVFidfdc3cl8O9zT1Q1pKVzEXdZSzIJzH+EP0KZE24ilJbLbTOT2Sne8VqUcv1/r6K7ddleNFXWe540/5xh8FFXxVx+fQwUJShf3xexV7vAGfyLPxywsAt0a4zb5QEURcUFhpJOHaAa4LKLgj09s+GPnA0KxC3vWbC4ys/O25d5+WIIKq8qy6FCs4ehq2/giGrKJCK6Qxj3wO3S1Lb6aX8LPNzi+oKBo6/chucfNV1LNvMysQCBjZyK39nIarRvo0b8NRm4XZdBvHpQXjsK6TBsQxnN8vltc076bggStjM3JfjUkGUIiMjw/XWM7nEqFGj8Pf3Z+bMmQAMHjyYli1b8s477zj0PLu3refgrtXcEPEvSkXFviW5ue5oDihosC8VuZeqyFMtxvJhyEBnN6NOGNTIjR+vq/zi0kI4isVi4eNXnqBnzHliwy9m4PMMejiqJnxPGlqj2YktdF3Tm9zMc41GObsZddJfgwPpHHzldRJrSrVmosaPH09aWhrz58932DG/++471GrHN/vo4d1E+aRUOIAC8PDIg05wKs4XDmtouCsFtcWlY9Jq52WRNeAcZUViPok5Jhp6SsJYOMeJo/sJbBhIVOgRu+3uegPEQVJzPYbTHgTvysIn3cF35tZyMdU1zYHg60N5LhNE1brbf/z8/PDycmx1fmryObIy02noUbUxf71bPvo22ZwZ5cWxzsEYNfU3L+VpliDKUcxW+Pqw3BkqnGffrs1E+WagUZV+E4VGbcI7IhPDECvxNwVxNtq3ZhvowiLzXG/N1bpi2UkDRrNrJCxqLIgaP348o0aNYubMmbRo0YKIiAgefvhh8vIufkjk5eUxfvx4wsPDadq0Ke+9916J4wwePJhnn33W9nj+/Pn07duXhg0bEhMTw9ixYzlz5kyl2rZnxwaCvYx4a6/u7jud1ohHiyzO3+bOke4hGNwcOxFjbSBBlGMtOCpBlHCOzIxU0lPPE+Zxvtx9FQrwDshG2TOf47f5cbxDUL2+mAQId/Q0B8Im02hlzZmC8nesATWaidq4cSMHDhzgl19+4auvvmLp0qV89tlntucnTZrEmjVr+Pbbb1myZAm7d+/m33//veIxjUYjEydOZP369cyfP5/U1FTuvffeK77mUmaziXOnT9DY03GpV626EK+YTNJu0RLfO4QcL9dIO9YED7Nr/GLXFSdzzOxJc/x6VKJ2GzVqFOPHX7w54vKLS0fYv2sTHjoI0KVV6nXuegPurbNJuk1PfJ8Qsnzr580RfgU56KU/rDY/n3CN4eMaLbbw8vLi/fffR6VS0axZM4YNG8batWt56qmnyMnJYe7cuXz88cf0798fgE8++YSWLVte8Zhjxoyx/T8yMpLp06fTuXNnTp8+TXh46VPyX+p4/H4KjQYauDt+/FqtMuMdmUlWYxVnz4YQvK3u1w1IEOV4yxIMtPavf1nNuqo21IparVbOJB6ngWdqpepEL6VRm9BEZJLbWMH5tGA89xkJO57hsDa6OiVW2htO8q9nxSf4FBW3/KQBo9kXrcq508DUaCaqWbNmqFQXU7yhoaEkJxeNGx8/fhyj0Ujnzhfn7vH09KRVq1YljnOpnTt3cvvttxMXF0fDhg3p27cvAImJFVu25fD+bYT7GNCqqu9qX6W04B2eSd4QiB8UTGpw3Z1EUYIox1t2UoZIxZU5ulY0Iz2Z3OxMGrifu+pjKRVWvAOyUPbK59it/hxvH0RhPRnqa2s46ewm1FmuMqRXo0GURmN/Na1QKLCWsQp2ReTm5jJy5Ejc3d2ZNWsWq1atYuHChUDRMF958g15pKWcJ0RfMwWASoUV75AsCgeZiL8pmKRGpa+7VJtJ+trx9qQVcjLH5OxmiGrgqrWiB/f8h4ebAv9KDuWVx8M9D/c22Zy/TU9877o/1Nc8T+7Qq06uMKTnMnfnRUVFodFo+O+//2zbcnNz2b9/f5mviY+PJzU1lUmTJtG9e3diY2Ntma2KOBa/FytWQvTVsFjkFRQVYWZh7VfAkWGBnKlDd7S4W2pmcdL6ZlmCZKPqKlerFS0eygv3rNyUL5WhUZvwjswk92YF8YODORfpWy3ncbYYw9Vn8kTZlrvAXXouE0R5enoyZswYXn75ZVavXs2BAweYMGECliusT9awYUN0Oh1z5szhxIkT/Pnnn7z55ptl7n+5hOMHCfA0oVc77wPKyycHVc98jo4MILGFP663RnXl6M0SRFWHZSedf8UlqkdxrWizZs3o16+frVYUsNWKvvLKK/Tv35+WLVvyySefoChnOaAxY8YwcOBAIiMj6dixI9OnT2fjxo2cPl3+NC4Z6cnkZGcQXAMZeqXCindgForedXOoL0KmOahWrjCk5zJBFMBrr71Gjx49uPPOOxkyZAgtWrSgW7duZe4fGBjIzJkzWbZsGV26dOHtt9/mjTfeqNC5zGYT6SnnCXJLcVTzr4qnZy6aznkk3OZHQptAzC60wGJluEkQVS02njeSXlDbQ2xRGlerFT245z90Wq3Dh/LKUzzUd64ODfWF5dfs97A++ivRuVn6ar07r3iplsv/X2zixIlMnDjR9tjDw4NZs2Zd8ZjLli2zezxixAhGjBhhty0jI6Pctp07k0ChsYAgnWsEUcXc9QZoD4ktvbHE62i4MwWNufZ8eEomqnqYrUUzmN/WxHXWjBKOUV21on369GHWrFkEBQWRmprKDTfcUKFa0aRzifjrc9EonbOci1ZtQhuZSW6EgvOpwXjtMxJ6IsMpbblaPsY8/AuzSdM4doJocdF/yc79zHGpTFRNOnpoD25ubvjrXHMRYTddAe5xWZwb5cHRrsEUuNWOpT90FpnTqLo4u7MQNa+ma0WNxgKyM9MrPTdUdbh8qO9E+yAKVbXvI6uDIcHZTajT9qUVYjA5ry6q9v1GOkhq8ll8dLmolK6d5dFqCvGMzSJ5pBvxPUPI9dA6u0lXpDNLEFVddqZIEFXf1HSt6JlTxzBbLC53cenhnoe+TTbnRrsT3yuEbO/aM9TX2lCx6XZE1ZissMOJfWPtSG84WEFBPrnZmYT5Z5a/cwW99+Mppi+wL9oM8tWw88uOpe6fb7Twwqxj7D2WR3yigWuae7LwNfs6h73Hcnnqk6McP5tPtzhvPng0hswRWs6c9iNoWwaDft3Dqy1CGRjs7bD3cbUkiKo+e9IKMVmsqGtpvZyomtdee43c3FzuvPNO9Ho9DzzwgN0UCJcrrhV99dVX+fzzz2nVqhVvvPEGI0eOLPdcCcf24+bmhp8uw4HvwHG0ahPaqExyIhWcSwnGe18BIQmO68erQ/O8yi1DJipva7KRbqHOWRlEkZGR4Rqr+NWg06eOsmLpD3QJP0FjT8dcJbz34ymWbEhl4asXZ1hXKRUE+JQ+03RevplXvk6gdbQHq7ZnkJVrKhFEDXpmD11beXPn9cE8++kx2sV4MnlcBACzfz3H9n0FfNkmCr8U11lfzQJoe80FZb1Nclarf24Ook2Aa2cjRe21ZP4sNOYkeoducHZTKiw31x1lvIqGe1NRu2D96JrgOK5rObH8HUWVDYlwY26/AKecu15mohJPxKPTueGjdewVjFqpINivYh9w7m4q3n4oGoADCXlk5ZacTDE+0cDHT8TQpIGeoT0CWLk1A4DEpAK+WHaG399pTYGXhfiUYPx2Ggg8k+2w91JVSsDXYiBD6eHsptRJO1IKJYgS1cJkKiQ7K4NoX+dl6A+fyuPFOSeIP2UgO89EiL+Wm7sH8PSohmg1RRdmpWXo/dqpOdvKA8NJPXe+tYHXY0NcJkPfyOBaNy/VRVudWC9aL4Oo9LQkNCoFXpochx434XwBHe7dhlajpH1TT174XyMiQqs+dt8y0p1/dmUSGebG+t1ZtIwsujNr4uzjPHt7I/y9i7Jc3kFZmAfAkfQgPHcXOv1OFl9zHhlqCaKqw44UI2ObyfdWOF7y+TOYTUY8NbkOPW6TcLcSGfqyaNRKbu0TSFyUBz4eavafyOXZmccxW6z8311FWfhnPj1G9zgfZj7dlGc/PcZHi04zeVwEWk0h3+w/SWQrPVH/i+G8iwz1hRlcq76sLjqbZ+F0rplwj5qfY6xeBlHZWRn4aLMdOhtv+1hP3n+0CTHhbqRkmvhwYSJDX9zHqhlt8Peq2uKx7z4czYuzj/PZkjNc08KLCSMa8Mu6FExmKz3a+HDXGwc5kmigbwdfXr47Ai+/bOgNR9sHoNtnpeFh59xh42t2neHFumZHqtSciepxJvEoGq0bng6+uKxMhj4qzI2osIsXng2Ddfy7L4vN+y9m2a+Uof986Vl+f6c13t5Z0AeO5fo7fajP3VRAo4IUTukCnXL++mJrspFwD32Nn7feBVH5hjzy83JoFJDl0OP26+Bn97hjrCddx+/gp9UpPHhzWJWO2ayxO4tev1gnlZ5t4q15p5j/cgsmfX6CuCgPPn8uljtePcC8FUmMuyEUAE/vXOgKx9r6oz6gJHxfKqqrmHemsrzNMrt2ddmfXkiB2YrOySuXi7onMy0FtVqDh9qxmairydAfP5vPmh2ZDLzmYv9a0Qw9gIdHHrSDs608KDjlTuiuTDyzan5yxvaGkxJEVbOdKUaGRtZ8EFXvqn+TzidisVrx0FRvtsRDryK2sTvHzzouoHjtmwTGDgohItSNf/dmMrRHAFqNkpu6BbBhT8mg0MM9D13HHE7d5sPx9kGYamiOFQmiqk+hBeIzZTFi4Xh5udkosOCudtzfb3GG/rtJzZk2PprkDCNDX9xHWvaVM6o3T9xL9KjN9HhkJ51bePHC/xrZnnv34WiWbUyl2/gdaDWKUjP03cbv4KU5xyk0FWWftJpCvKIzyR6qIP7GYM43rtl6qTiZ5qDaJeY6Z3LYepeJOnvqGDqtG+6q6g2i8o0WjiYa6B7nmD/W9Xsy2X8ij2nji4rRLRYovLDwotFkxWwpO9Okd8uHNvmcae5J4TE3Gu1IRWusvl84CaKq19k8M3H+VRsiFqIsubnZeKlzHVrmUNUM/cynm5JrMLP/RB6vfXOST34+w6Mjw4GqZ+gBlEor3kFZ0BeO5QSgilcQvi+t2of6muWdrdbjCziT55wgqt5lonKyM1GqVA692gJ49esENu7L4uT5fLYfzuaBdw6TV2Dh1j5BAEz97iS3TbGfZfjwqTz2Hs8lLctEbr6Fvcdz2Xu8ZCo932jhpdnHmTY+CvWFYZxrWnjx5bJzxCcaWLAqmc7Ny19WQKc14tk8i/O36jnSPYQ8ffV8EHtbnLuWUV131kmdhai7CgryMRYYHF5UfrmKZujDA3XENnJnWM9AXhzTiPcXJGIylx7cVTZDb2uLZy5u7XM4O8qDIz1DyPGqvnmGogxJ1XZsUeSMZKJqRr6hqJOYfc4bFT7olUo8lQq8VBZ81YX4awoJ0BoI0hrQKCt+RXY21cgj0+NJyzYR4K2mQ6wXv73ViobBRX+Y59ONJJyzDy7GvH6QxEtuzbz+6T0AnF58rd1+7y9IpF8HP9o08bRte+3eSB6dcYSbnt/LdZ18GXvJ1VZ5tGoT2phM0qO0nE70J2xbBp7ZjlsJ20syUdXqnARRwsGyMlIxm014qF0vQ2+xgMlclG1XX1YLeDUZ+mJaTSHa6EyyI5WcTQnGe28+IaccWzMr0xxUP2ddXNa7IGrf4YOYCg2YGpswAQUWyLBA0QMo+pZ4AV5oUKNXqHBXKvBSWfFRm/BTGwnUFhCkzcNdffGHNvPpplc87wePxpTYtnlWhwq1eeKdjUtsiwh149epcRV6fVnUKjPeEZlkNVJx9lwIwduy8Em7+gDIyyyZqOp0Ls/1JhQUtVvSuUTUai06leMupqAoQz/gGj/CA7WkZBbywU+nS2Tod8TnsOCVoikQFq5JRqdV0qKxOxq1gl1Hc3lr3kkGdw1Ap7EfOCnO0H/0REyJDP34YQ1YsCqZW3pXvJhbqbTiHZwF/eBoTgBqBw71hRgyiiI8mYS42uSbIS3fjL9bzU5zUK+CKKvVisYrELM5Byj/SqMQE4VWE1lmOGcGjAAqwB1wR4UKN4UKd6UST6UVb7UZP7WJAG0+QRoDvtrasdaZSmnBu0EmeWEKkpKD8d+RR8C5qt/m7GF2bEcs7MlwnnC0tJRzaDRatErH/u1WNkOvVin4eNFpjp/Nxwo0DNIxdlAo9w8pWT/l6Az9pTw9c6E9nI3zoOCkO6G7ri5br7WYaGY8zyG3qt2pLSrmdJ5FgqjqZDAUpardPXU4Imltxkyu1UyuGZLNgO2GEzfADSVKdKjRKxV4KsFbbcFXbcJfU0CgNp9AjcGlLkyUiqIrscKBEJ8ehPfOgiqltT0lE1WtzhkkiBKOZSzIR6FQoFM59sKvshn6YT0DGdazYtmj6srQX0qrKUTbJJPsqKKhPp89+QQnVm2or13eSQmiqtnZXDOta/imm3oVROXk5mC2mCla4a36WbBgwIjBAmnFQ4YAaC98eaNFg16hxENVXJdlxk9jJFBjIEhnQKes+aEbhQK8/bOhHxzJDMR9r5kGRyo+665koqqX1EQJRys0Fv3Nfp/kQyF6tAolGoUCnUKBTmFFr7KiV1pwV5nxUJrxUBfipSrES12Ip8roUheD1aF4qM/a/8JQ32EF4fsrN9QXZ0hkPl2qsZXCGXfo1asgKjc3F6xWrArXqSkxUojRCpkmLqnLUgGegCca1BeGDIvqsrxVRUFWgKaAYJ0BT3X1zmDt5ZMD3eFYO380+xSEH0gt95ZOd4sEUdUpyWDBYrWiVMiEm8IxjiYcJyMjhYLwfKxqC4VW4NKabLupyZSA7sJXETUq1CjRKpRoFQp0SituStArLeiVFjxUZjxUJjxVRrzUhXhpjE65QHQET89c6ABnWntiPOlG2M5MPHLK7/Oa5p2rgdbVbxJEVTNDfh5KlQortedDvrguK9sM54t/PwxKQA/oUaFEp1DjrlDieSHI8tWYCNAUEKg14KcucMhVoodHHnSGhNZ+KA6pabQnBVUZd754mGtHLVhtZbZCltGKr06CKOEYKs8AdGjIVx6u0utNmDFhJr84+Co1PlJz6UeOEiVqlGiKA68LwZdeeUnWS2XCU2XCU23EW11Y7ReNlaHTGNE1MZIVpeRMcjC+e/IJOl32UJ9Mc1D9cgtrbmWOYrUiiBo8eDAtW7bknXfeuarj5Bfko1IqKaT6otWtKw6zcdkBWveIos8tbcrcL37HabauOExGci56Ty1tekbRod/F+oHkxAxW/rCTzOQcwpsGMuCODrh5FK0/ZbVYWfDBP3S9sQWNmweTZzWSZ4UUC0V1WflQfKWoQHGhLkuJh1KBt8qCr6YQf7WxqC5La0Bdiakc3PUGaAeJLbwxH9XRaGcqmkL776dehvOqnakGl/ER9YEVT08vMh040WZ5LFgwYsFohdzi05bomlUXvuyzXhpUF4cbleCmtOKmtOBuy3oVBVxe6kK81QWVmq6mspRKK94hWVhCLhnq25eK+rKLzHBDarW1QRQprMCUFo5WoSBq/Pjx/PDDDwCoVCrCwsIYOHAgkydPxtfXtzrbB8B3332HWn318V5+fj5KpRJrNdVEnTuRxr6NCQQ0uPIcKCf2n+fPudvoNaI1Ec2DSTufzer5O1FpVLTtWTTfyd8/7qRh00AGje3Eqh93snXlYXoMLSqY3PXPMfyCPWncPLjcNlmxkk8h+RZIt5vKQXPhywvthSFDjwvzZfnY6rLyCdIa0KtLBp1uugJoWcC5pu4UHHen0Y5UdPlFOX93yURVO1PtHAkRLshqtVJYWIhGUztmwS/OehmumPUq7t+KKFFeCLyUaBWgUyguBF6XZb1stV5GPNSVX17p4lCfF8YEPWE70/HILeoPA/MzUVnMmJU1e/dYfVLGfKzVqsKRSZ8+fZg1axYmk4lDhw4xYcIEMjMz+eKLL6qzfQD4+fmVv1MFFBTko1SqqiWIKjAU8ufcbfS/vR1b/jh0xX0PbT1FVKsQ2vSIAsAn0IOs62LZ/nc8bXpEoVAoSD+fw8AxHfEL9iS2QzjH958HICstj51rjzLq6d4Oa7sRE8YLUzmctZvKwQPwQI0KnUKFh1KJOyb05jz81YWEekCw3ohPbCYpTXSkx3vSaI8BNwmiqp3JCVdcou4yW8xoqL4gqiIZ+s2/H2TLn6X3nfe+Ngh3Lx1ZqXmsmLedpMQMghv6MuB/HfAOcLftt/zLLTRuHkxct0i711uwUICFgktrvcrMehUtjqxAcUmtlwKtUoGbwopOCe4XAi93pRlPtQl3RT6eqgJ8tWbUqgtDfTFGMqPVnDrrhfvufBon5dIm/xQ73CMvP7FwEJfNRAHodDpCQkIACA8PZ/jw4Xz//fdAUaYqLS2N+fPn2/afOnUqv/76Kxs3bgRg3759TJw4kR07dmCxWIiMjGTq1Kn06tWLwsJCXnrpJX799VfS0tIICgri1ltv5eWXXwZKDufNnz+fzz77jPj4eNzc3OjevTtTp06lQYMGV3wPRUGUEiuO/0avmr+TmLYNaNg0qNwgymyyoFLbX42oNSpyMvLJTjPgHeBOYANvTh1KxjfQg1PxyQSGFWW31vy0i2tvbIHes/qWKLicCTOmC1M5FNGCSQuZQKYHCosCPWo0KgvuHfzwKghhtHlnjbWvPtFpNQT7+6Gx+FNLRuNFLaCg+urrKpqhb98vhrjukXbb/vxmKygUuF9YkmX9kr14+Lhx++192LjsAOt/3cuNd3cG4OjusxhyjLTqGuGQdluxFtWkQlHWq9QqEAWXZvWxgsICSrMVnUKFXq1BpwBTk0ICYxvS23SCZuYMh7RPXGSxWGkUGkQTbSDgmKRLRVWpFz5x4gR///13pdK/999/P3Fxcfz999+o1Wr27duHm1tRxP/ZZ5+xbNkyvvjiCxo3bsyZM2eIj48v81hGo5GJEycSGxtLamoqU6ZM4d577+X333+/YhtMJhMKhcLhHcbejSfITMll4JiOFdq/cfNg1v28l5MHk2gUG0RGSi47Vh8BIDcrH+8Ad/qNbseahbvZsfoIYVH+dBrQlMPbErFYrDSMDeS32ZtIO59NRIsQeg6PQ6Wq4XuMTSp0hV7oLF6oTVq0Sk80Wg8UKMnXQUfrmZptT31RAJxNwF3R3NktEU7mqFrR6lSZDL1Wp0aru/iRlJ1u4MyxVAbcebFfTTufTc9hcfgGedKic2M2/LoPAGN+IeuX7GXIA9eicOZdqwqwqkBp9UBZ4Ik1zwOF2hedxp0cFISr8wi3Vu/SOvWSAjh/loa+zYAmNXrqCgdRK1euJDw8HLPZTH5+0WSKb7zxRoVPdOrUKSZMmEBsbCwA0dHRds81adKEbt26oVAoaNSoEV26lD2fxpgxY2z/j4yMZPr06XTu3JnTp08THh5egdY47o8s/Xw2G5ce4JbHelQ4kGnVNYLMlFyWfrEZi9mK1k1N217RbPnjEMV//wFh3ox8tIftNfm5RjYuO8Cwh7vxz+I9BDX04cZ7OrNk5r/s+/cEbXpGl3G2q6exeKC3+qGzeqOx6lGhBZQo1Bcaq622U4syKOv6xDy1QF2pFa1OlcnQX27/pgR07lpi2l6coDKwgQ+nDifTuFkwpw4lEXAhQ//vb/tp0bkx/iHlL8TucBYl7tZA3Cy+qM3uaBRuqJTqi9MBihrjjAC6wn+B3bp1Y8aMGRgMBr755htOnDjBQw89VOETPfzwwzz22GP88MMP9O7dm5tvvtkWUN1xxx0MHz6cjh070q9fPwYMGMCAAQPK/KDYuXMnb7/9Nnv27CEjIwPrhTuVEhMTrxhEKRRFx3NkJurciXTyc43Me3u1bZvVYuX0sVT2/nuC8dMGlxi6UygUdL+5FV1vakleVj56Tx2nDicDRfVRpVm/ZB+te0TiE+hBYnwKXQY1R6VWEtOuAYnxKY4Joizghi9uFl+0eKGx6lGiRlHuzFCipkkQ5RrqQq1odalshv5SFouV/ZtP0rxTQ7v+s8fQVqxesIuvX11BYANv+t7WlrPH0zhzLJXhj3Tnz7nbOHcijdAIP/re1hatm+PrvNQWdzysQbhZvdFY3VGgvviZIjXjTuWMfrHCZ3R3dyc6OppWrVoxbdo08vLymDZtWtFBlEpbIFPMZLK/s2HixIls3ryZwYMHs2XLFrp3787cuXMBaNeuHbt372bKlClYLBbGjx/PsGHDsFhKFoDn5uYycuRI3N3dmTVrFqtWrWLhwoVA0TDfFd+sqqidjgwKoluHccfzfbn92T62r+BGvsS2D+f2Z/ugvEJ2SqlU4OmrR6VWcnh7IqGRfqXWOp06nEzKmUza9S5KU1otViwXbkMwm61YqlBMp7So8bAE429qSqipHQ0Lr6WRuTvB5ji8rQ1xs/qgQisBlIuSIMo1FNeKhoeH069fP4YPH86qVauAokzVqFGj7PafOnUqXbt2tT3et28fN998M40aNSI8PJzu3bvzzz//AFBYWMhzzz1H8+bNCQ4OplWrVrY6USgaznv22Wdtj+fPn0/fvn1p2LAhMTExjB07ljNnKjes7qi/9+IM/fVjOlap1CDhwHlyMgwl6ps8ffUMeeBa7n55IEMeuBa9p47VC3bS97Z2bPs7HqVSwZgX+6NQKNjyZ9XmvLJjUeJuCSTAFEuYqSONCrvRwNwBH0sjdFYflGiqtZ5MVI4z+sUq54Kff/55br31VsaNG0dgYCB79uyxe/7yxwBNmjShSZMmPPTQQzz11FPMnTvXNjTn5eXF0KFDGTp0KHfccQfXXXcdx44dIybGfm2l+Ph4UlNTmTRpEpGRkQD8+uuvFWqzWqW+EEQ57nJB565B525/taPRqtC5a+1SzedPpjP8ke4AGHIKOLLzDOExgZhNFg5sOcmRXWcYMaFHieObCs2sXbibgWM62gKyBtEB7PrnGB36xXBgy0mad2p0xTaqLfqLw3F4oLIWBUfyx187KRQKtFoZJ3A1tbVW9FJKVJgdcPdyVTL0l9q3MYGwKH/8Q69cjL5tZTwNmgQQFuXP2kW76XJDc5QqJU07hLP594OVbrfa4oa7NQg3qw8aq8eFTLz0k7VF8d9OTapyENWzZ0+aNWvGu+++y4033siMGTOYO3cu3bt357fffmPTpk22oTWDwcCkSZMYOnQojRs3Jjk5mU2bNtGxY1Ga9+OPPyY0NJTWrVuj0Wj46aef8Pb2LvVuu4YNG6LT6ZgzZw73338/hw4d4s0336xQm3U6NywWS41Hq7lZ+WSm5NptO/jfKTb8ug8rEBrpx4hHuhMaUTI9v+WPQ0S0DCG4ka9tW68Rrfnru20seP8fu6kSsIAOH/QXhuPUVj0qNJJNqmP0er1zi2eFTV2oFVUoFKhURQFN0QXm1c8KHt06jDsa+9ptW/n9DnyDPOg0IPaKGfqcTAMn9p+n/6h2VzxH2vlsDvx3ktuf7QPYZ+gtZgvW8jL0FtDjj94SgA4v1FadQy+wRc3T6/U1fs6rqkqcMGECjzzyCI8//jjPP/88r7/+OgaDgVtvvZX77rvPdgWkUqnIyMjg4Ycf5vz58/j7+3P99dfz2muvAUVZqA8//JBjx46hUCho3bo1P/30E+7u7iXOGRgYyMyZM3n11Vf5/PPPadWqFW+88QYjR44st716vRtmixllNd8aPuJR+4zSgP91sG+Hp45bn+xVoWN1G9KyxDafQA9ufawP7vijs/igxRN1oZtcNdUTzugoROnqQq0ogEajxWq1OKxvrEqGvtiBzSfRaFXEtC97yhqr1crq+bvoOSzOVvcUFh3A3n9P4B/iyZ4NJwiLDrB7jcqiw90ahN6WZZKhuLrGZYOomTNnlrr91ltv5dZbbwWKap4mTpxo9/zkyZMB0Gq1fP7552Uef+zYsYwdO7bM55ctW2b3eMSIEYwYMcJuW0ZGRpmvL6Z3c8diNqOpZbdMqC1ulw3H6WQ4rh6TIMp1FNeKAkybNo2bbrqJadOmMXHixArXit52222sWLGCVatW8fbbbzN9+nTGjBljqxVdtWoVa9euZfz48cTFxfHLL7+UCKSKa0WLC92DgoJITU3lhhtuKLdWFECt1lBYWICyGifcvFxpGXqr1cr+TSdp1rEhGm3ZH0/7/k1A76kluvXFO/e6DGrGX99tZ/70tYRFBtBrYGf8TOHo8EZtdZM+sx4oLfFS3Vz7/lgH8/Pzx2y24EbNj5tWiAW0eKO3+qK1etmmE5DhOHEpZ3QUomJqY60ogE6rpbCwAJVV7cgZYOyUl6GHoqHFsZMHlHusuO6RdhNzKi1agvUNuO++9misHhf6TQXVMK+ycGEum4mqK7w8vFAqlShQorSqsSgqvzaSw1iU6G3TCXiitrpJellUiGSiXFdtrBWForsMc3KzL8wB5/p0Fm/cLYGXZJlU0ncKCaKqm7u7hy0NrkKDhZoJopQWLe5Wf9twXHEBo/zRi6qQTJRrq221ogBabdHUKmprzS0nVVFKi7poMkurH1pblkmy88KeTqez3SBRkxQZGRn1KuE58/OPUCggVRlPviLT4cfXWjxxs/pemN3bXf7ghcP169ePJk1qdmkDUbetWruCA4f2YVYVkKza79S2aC2eF7JMPmiserngFBXi6+trq9GuSfUqEwWgd3MjvyAflVV7dWP/FsUls3t7XpjdW4bjRPWriSVFRP3SICycnbu34ebuVlRHVFPdmEWJB0FF07JYveSiU1SZs2bwr3dBlJteT35BPmoqPnaqtKjR26YT8JAxeOE0SqVSgijhcMFBIVgpmmxTiQaLA+aKKs0Vl0wR4ir4+/s75bz1LojSu7mTbk1DU0YQpba4X7LY7sXhOPlDF67Az8/PKeP+om7z8vJGpSr6OFDjhtERQZRFiTv+6C3+Fyb/1UmWSVSbgICA8neqBvUuiAoNDiXh5HE0Wj06iw96i9+Fu+Nkdm/h+pzVUYi6TaPW4K53x2Ixo7G6YVRkV/oYsmSKcCYJompI40aRrNu4Fq3Wk2BzKwmaRK0iQZSoLp4enmRlZ6KhAnd/ypIpwoXodDo8PT2dcu56F0T5+wVw7nQSVmsS4aEN8fK68gKXQrgSCaJEdfH09CIzKwMtHiWekyVThCtzVj0U1MMgSqfT0bplOwoLC0ssySCEq5MgSlSXhuGNOHbiCDqdHjeLH3qLvyyZImoFZ/aL9XIsy9tbsk+i9vHy8kKrrR0zSovaJ7JxNGazGQUKAgqb4WUNQ2v1QCl3IgsXFxgY6LRz18sgKjg4uMRCoEK4urCwsPJ3EqKK/Hz9SEvJIP7QcTIzHD8RsRDVpbSlkGpKvQyioqKiKCgoQKGQqytRezRq1MjZTRB1mEKhoG2rDrSIbYm/vwwbi9rB398fD4+SdXw1pV4GUcHBwbi5uTm7GUJUmEKhsC1cK0R1CQkJwWw2O7sZQlRYw4YNnXr+ehlEqdVqKdAVtUpwcDA6nestDivqlqZNm0qWXtQqEkQ5SWRkpHQWotaQoTxRE4KDg9FoNM5uhhAVolarCQ0NdWob6m0Q1bx5cywWi7ObIUSFSBAlaoJarSYoKEimfxG1QoMGDZy+DFa9DaI8PT1lqgNRK+j1ehl+FjUmNjZWsvSiVnCFi8t6G0QBhIaGSjZKuLxGjRrJB5qoMc2aNUOprNcfDaKWaNy4sbObUL+DqBYtWpCfny8fUMKlNW3a1NlNEPWITqdz6uSFQlREgwYNnLZe3qXqdRAVHh4udzwJl+bl5SWTbIoaFxMTI0N6wqU1a9bM2U0A6nkQpVKpCA8PlyE94bKaNWsmH2SixrVo0cLZTRCiTBqNhsjISGc3A6jnQRRAp06dZEhPuCSFQkFsbKyzmyHqIb1ej7+/v7ObIUSpYmJiUKvVzm4GIEEUISEh+Pr6OrsZQpTQsGFDpy5nIOq32NhYjEajXGAKl+MqQ3kgQRQKhYJmzZrJ+L9wOa7UUYj6p02bNk6fg0eIy/n5+REUFOTsZtjU+yAKoF27dnJLr3ApOp2OiIgIZzdD1GMajYaIiAjMZrNcYAqX4WoXlxI5UPSBFRoaKrP0CpfRsmVLCeyF03Xt2hWj0ejsZggBFAX2EkS5qI4dO0qBuXAJKpWKuLg4ZzdDCHx8fAgJCZELTOESWrdujVardXYz7EgQdUGjRo3w8vJydjOEoFWrVri5uTm7GUIAcgezcA2uenEpQdQFCoWCa665RjoL4VRKpZK2bds6uxlC2ERFRbnEzNCifouLi3PJybEliLpEixYtpLMQThUXFydZKOFSFAoFrVq1kjuYhdMolUratGnj7GaUSoKoSyiVSslGCaeRLJRwVR06dHDJLICoH1y5xEGCqMtINko4iyt3FKJ+U6vVUhslnMLVLy4liLqMZKOEMyiVStq1a+fsZghRpjZt2sgM+qLGtWnTBr1e7+xmlEmCqFJINkrUtM6dO0sWSrg0pVJJjx49MBgMcoEpaoRWq6V9+/bObsYVSRBVCqVSSZcuXSQbJWqEu7u7S966K8TlYmJi8Pf3x2q1St8oql3v3r1dZqHhskgQVYbmzZsTEBCAxWKRzkJUqwEDBsjvmKgVFAoFffr0wWAwOLspoo4LCgoiMjLS2c0olwRRZVAoFNxwww0UFhY6uymiDouKiiI4ONjZzRCiwsLDwwkPD5cLTFGtrrvuOmc3oUJcO0/mZL6+vrRu3Zq9e/ei1Wrr7dIHq1at4vfff6dbt24MHz4cgGeffbbUfbt27cqIESPKPNbZs2f55ZdfOHnyJO7u7lx77bVcd911ts748OHD/Pzzz2RnZ9OqVStuvfVWWzq3oKCADz74gLFjxxIaGurgd1nzVCoVvXr1cnYzhKi0AQMG8N1337ncEhzOUFr/CJCcnMzy5cs5cuQIZrOZ4OBgbr/9dkJCQko9ztGjR/nss89KbH/22WdtF1r1pX9s3759ralLliCqHN26dbP9ESgUinoXSCUkJLBp0ybCwsLstk+aNMnucWJiIl999dUVb0XNz89n9uzZREdH8/jjj5OUlMSCBQvQarX07t0bi8XC999/T9++fWnWrBlz585l8+bNdO/eHYA//viDtm3b1voOoliPHj3kQ0jUSt7e3nTp0oVNmzah0+nqXb9YrKz+MS0tjU8++YSOHTvy4IMPotfrSUpKqtBcW88884zd3WjFwUR96R91Oh0dOnRwdjMqTIbzyqFWq+nfvz8FBQXObkqNMxgMfP/999x2220lbjH19va2+9q3bx9BQUE0adKkzONt376dwsJCRo8eTWhoKG3atKFPnz78888/WK1W8vLyyM3NpVu3boSGhtKyZUvOnz8PwMmTJzl8+HCtSfGWx9/fn9jYWGc3Q4gq69ChA/7+/vV2WO9K/ePvv/9ObGwsQ4YMoWHDhgQEBNCiRQt8fX3LPa6np6dd36pUFn1M15f+cdCgQbb3XBvUnpY6UUREBBEREZhMpnrVWSxatIg2bdoQExNzxf0KCgrYtWsXnTt3vuJ+CQkJREVFodFobNuaNWtGVlYW6enpeHh44O3tzeHDhzEajRw/fpywsDDMZjMLFy5k5MiRLn+nRkUoFAoGDx7s7GYIcVUUCgU33ngjJpPJ2U1xirL6R4vFwoEDBwgJCWHOnDm8/PLLzJgxg507d1bouDNmzODVV19l1qxZHDlyxLa9PvSPLVu2rHU1ohJEVVBxhF9fbu3dvHkzKSkpDBo0qNx9d+zYgclkolOnTlfcLzs7Gy8vL7ttxanqrKwsFAoFd955JytXruTdd9+lQYMGdO7cmbVr19KoUSM8PT359NNPefvtt/nrr7+q/uacyGq10q9fP5kTStQJPj4+XHPNNfVuXb0r9Y85OTkUFBTw999/Exsby/3330+7du344YcfOHDgQJnH9PLyYsSIEdx1113cddddBAUFMXv2bI4dOwZQ5/tHDw8P29BkbVK7w9YapNfrGTRoEEuXLq3zH4BJSUn8/vvvPPzww6hUqnL337x5M61atXJIIWBUVBSPP/647XFKSgqbN2/miSeeYPbs2XTt2pU2bdrw4Ycf0qhRI1q0aHHV56xJ0dHRREdHO7sZQjhMp06diI+PJycnB6VSWefro8rrH4vff6tWrejduzdQdEdjYmIiGzZsKLPPCg4OtsvCREZGkp6eztq1a219Rl3tHxUKhV1Rfm0iQVQlREZG0qZNG/bs2VOniykTEhLIzc3lvffes22zWCwcP36cTZs28cYbb9jSxqdPnyYxMZEbbrih3ON6eXmRnZ1tty0nJwcoqrEqzaJFi7jxxhtRKBQkJibSrl07tFotLVu25MiRI7Wmk4CiQLwu1CwIcani4envvvsOnU5X52/AqUj/qFQqS9yFFxwczK5duyp1rkaNGl3xNXWhf7RarVx33XUuvbTLlUgQVUk9evTg7NmzZGRkoFKp6mRnERcXR6NGjey2zZ8/n8DAQPr372939bV582b8/f1p2rRpuceNiIhg+fLlFBYW2uqiDh8+jLe3N35+fiX2/++//9BqtbRt29Y2uZ/ZbLb7tza50tQPQtRmPj4+9O/fn5UrV9b5TH1F+sdGjRqRnJxst09KSkqp/dyVnDlzpkQJRLG60j82adKEqKgoZzejyqQmqpKUSiU333wzUHfro/R6PaGhoXZfWq0Wd3d3QkNDbe/ZaDSyY8cOOnfuXOr3Yfny5cyaNcv2uH379mg0GubPn8+5c+fYs2cPq1evplevXiVen5OTw4oVK2wpXr1eT0hICGvXruX06dPs3r271vzhWa1WBgwYgLu7u7ObIkS1ad68OW3atKnz9VEV6R/79OnDrl272LRpk23IbefOnXTr1s12nB9++IEffvjB9njdunXs3buX5ORkzp07x/Lly9m3b1+pdUJ1pX/U6/X079/f2c24KpKJqgK9Xs8NN9zAr7/+Wuevuq5k165dGI3GMgvKs7KySE1NtT3W6/U88MAD/Pzzz8yYMQO9Xk+vXr1KnXByyZIl9OrVy+6W4NGjRzN//nw2bNhAx44dad26tcPfk6NZrVZatGhRK5YvEOJq9ezZk6SkJFJSUlCr1XUyU18RcXFxjBw5klWrVrFkyRICAwMZPXq03fBaRkaG3WtMJhPLli0jIyMDjUZDaGgo99xzT6lDcnWhf1QoFNxyyy3ObsZVU2RkZNTP33IH+Pfff9mxY0edro8SV8fPz69OdBRCVJTRaOS7776rtxMUi/JZrVZuvvnmWj8xKMhw3lXp2rUrERERGI3GOp2+FlWj1WqlDkrUO1qtlmHDhtnWHZW+UVzKarXSq1evOhFAgQRRV6V4srng4GAKCwulsxA2SqWS0aNH16qZd4VwFH9/f6677jry8/MBCaREEavVStu2bWnevLmzm+Iw0sNfJaVSybBhw/D29q53M5qLst12220VWidLiLoqNjaW7t27SyAlgKIAKioqii5duji7KQ4lQZQDqNVqbrnlFrRabb1dR0oUsVqtjBgxoszbkoWoT9q3b0/nzp0lkKrnrFYrYWFhDBgwwNlNcTgJohxEp9Nx2223AXV36gNxZRaLhZtuuomAgABnN0UIl9G5c2c6duxoC6RE/WK1WgkKCuKmm25ydlOqhQRRDuTp6cktt9yCyWSSQKqeKQ6gGjRo4OymCOFyipcjyc/Pl36xHrFarfj7+zN06NA6+3OXIMrB/P39ufXWW7FYLDK0V09YLBYGDx5MeHi4s5sihMvq2bMnrVq1qvOTcYoiVquV0NBQRo4cWadvsJF5oqpJVlYWCxYswGw219nlYcTFGqjAwEBnN0UIl2e1Wvn77785dOiQ7cYL6RvrHqvVSmRkJAMGDKjzAbMEUdXIYDDw008/kZubi0ajkc6iDrFarSiVSkaNGiVF5EJUgtVqZdOmTWzbts224oP0jXWHxWKhRYsWpa5EURdJEFXNCgsLWbx4MampqWi1Wuks6gCr1YpWq2X06NH1etkfIa7G/v37Wb16NVqtVmY2ryPMZjOdOnUqcymwukiCqBpgNptZunQpiYmJksKu5axWK97e3owcORKNRuPs5ghRq50+fZpff/0VlUqFUqmUfrEWM5lM9O7dm5YtWzq7KTVKgqgaUlwLcPDgQUlh11Jms5nw8HBuvPFGVCqVs5sjRJ2QmZnJokWLMBqN9XrR4tqq+Oc1ZMgQwsLCnNyamidBVA3bt28fa9askRR2LWMymejatSvt2rVzdlOEqHMKCgr4+eefSUtLQ6vVAnKRWRtYLBZ8fHwYNmxYvS1tkCDKCVJSUliyZAlGo1EKzl2c1WpFpVIxdOhQuQNPiGpkNptZvXq1ZOtrCZPJRMuWLenZs2ednsKgPBJEOYnRaOSPP/7g5MmT0mG4KLPZTGhoKIMHD5b6JyFqyNGjR/nrr79QKpUyPYwLslqtWCwWBg4cSHR0tLOb43QSRDmR1Wpl9+7dbNiwAbVaLYWVLqSwsJBrr72W9u3b1/l5ToRwNbm5uSxdupSUlBS5GceFmM1m3N3dGTZsGN7e3s5ujkuQIMoFpKens2zZMjIzM6XDcDKz2Yxer2fQoEGEhIQ4uzlC1FtWq5WtW7eyZcsWNBqNXGQ6kdVqxWQy0a5dO7p06SI31lxCgigXYbVa2b59O1u2bEGhUKBWq23bRfUr7iQ6dOhA586d6/UYvxCuJC0tjWXLlpGVlSUXmU5QWFiIn58fN954Iz4+Ps5ujsuRIMrFGAwGVqxYQUJCAm5ubnIHXw0oLCwkJCSE66+/Hk9PT2c3RwhxGavVyq5du9iyZQtms9lWoyh9Y/WxWCxYrVa6detG69atpayhDBJEuaiEhAT+/vtv8vPz5ZbfalK8rmGfPn1o2rSps5sjhCiH0Whk7dq1HDp0CK1WK0N81aSgoIDGjRszYMAA9Hq9s5vj0iSIcmFms5mNGzeye/dulEqlDPE5iMViwWQy0axZM3r37i133glRy6SlpbFy5UrOnz9v+5CXfvHqFRQU4OvrS8+ePYmIiHB2c2oFCaJqAYPBwPr16zly5IjUS12F4uApOjqaXr164eHh4ewmCSGuQnx8POvXrycnJ0eCqatgNBrx8vKie/fuREdHy9BdJUgQVYsYDAY2bNhAfHw8gNQFVJDFYsFsNhMdHU3Pnj0leBKiDrFYLBw8eJBt27aRnp6OXq+3BQHSN15ZQUEBXl5edO3alaZNm0rwVAUSRNVC+fn5tmDKarVKMFUGs9mM2WwmJiaGHj16SPAkRB1mtVo5ceIEmzZtIjk5WYKpK8jPz8fT05NrrrmGVq1aSfB0FSSIqsUKCgrYtGkTR44cITc3VzqNC/Lz89Hr9URGRtK1a1cJnoSoZ86dO8e///7L6dOn0Wq1tnmN6nO/aDKZsFgshISE0KlTJyIiIiR4cgAJouoAi8XCyZMn2b59O+fOncNqtda7+VSKO4jg4GDat29PdHS0zPUkRD2XkZHB1q1bSUhIIDc3Fzc3N1u/UF/6xvz8fNzd3WnatCkdO3aUi0oHkyCqjsnPz2fnzp0cOnTINjndpcFEXeo4rFYr+fn5eHl50bRpUzp06IC7u7uzmyWEcDFWq5XTp0+zY8cOzpw5Q2FhITqdrs5m7gsKClAoFHJRWQMkiKqjrFYrycnJ7Ny5k3PnzpGVlYVCobBlqIr3qW2MRiMWiwVvb29CQkJo3bo1DRo0kLS0EKJCTCYTR48eZc+ePSQlJWE2m2v9xWbxBaVOpyM4OJiYmBhiY2Pt+ntRPSSIqidyc3M5fPgwx44dIzU1lfz8fLvUdjFX6zwu7RwCAgKIjIykWbNmeHl5ObtpQohazmg0cvr0aQ4dOkRycjKZmZlYrVbbahHFXK1fhKK2m81mvLy8CAkJIS4ujvDwcFnXroZJEFUPWSwWzp07x/79+0lNTSUrK4v8/HxbLdXlf4Q11YEUB0wAer0eb29vfH19adGiBQ0aNLDNjyWEENUhPz+fEydOcOTIEVJSUsjJybEtM6PRaEpkvGuib1QoFBQWFmI0GtFqtXh5eeHt7U14eDhRUVH4+flJJt6JJIgSWK1W8vLySEpK4sSJE6SlpZGdnU1ubi5msxmLxYJKpUKj0aBSqa7qD9ZqtVJYWEhhYSEAarUad3d3W8AUERFBaGgoHh4e0jEIIZwqPz+ftLQ0Tp8+TVJSEjk5OeTk5GAwGGzLRqnVaof0ixaLhcLCQkwmk+2YHh4e+Pj4EBISQlRUFAEBAXIx6WIkiBJlKiwsJDc3l9zcXDIyMsjIyCAnJ4f8/HwKCgooKCjAYrFc8RhKpRKNRoNWq0Wj0eDm5oafnx8BAQH4+Pjg4eEh4/ZCiFqloKCA9PR0kpOTycnJITc3F6PRaMsYFf/fbDbbSiaKM/xKpRKFQoFCoUClUqHT6XBzc8PDwwM/Pz8CAwPx9va2m7JGuC4JooSohMOHD/PII4+we/dugoOD2bNnj1Pbs27dOoYMGcLRo0cJCAgodZ8lS5YwduxYMjIyarZxQoh6pT72j3LPo3Cq8ePH4+vri6+vLwEBAcTFxfHUU0859AN//PjxjBo1yiHHev3119Hr9WzZsoXVq1eXeP7vv//G19eX06dP221v3749jRs3xmw227bl5eURHBzMt99+65C2CSHqFukfXb9/lCBKOF2fPn04dOgQu3fv5sMPP+SPP/7g6aefdnazSnXs2DGuvfZaIiIiCAwMLPH8tddei0ajYf369bZtiYmJnD59Gjc3N3bv3m3bvnnzZoxGI7169apSW4rryoQQdZf0j67dP0oQJZxOp9MREhJCeHg4/fr1Y/jw4axatcpun++++44uXboQEhJCx44d+eSTT+zqsb766is6duxISEgI0dHRjBgxApPJxNSpU/nhhx/4888/bVd069atK7UdFouFadOm0apVK4KDg+nWrRvLli2zPe/r68vevXuZNm0avr6+TJ06tcQxPDw86NChg9051q1bR4cOHejdu3eJ7Y0bNyYyMrLccyckJODr68vChQsZMmQIoaGhfPXVV6W+jx9++IG4uDjCwsIYNWoUSUlJ5fwEhBCuSvpH1+4fJYgSLuXEiRP8/ffftkWVAb755htee+01XnzxRTZv3szrr7/OjBkz+PzzzwHYsWMHzzzzDM8//zz//fcfS5YsoX///gA8+uijDB8+3HY1d+jQIbp06VLquWfOnMlHH33Eyy+/zL///svgwYMZM2aM7ero0KFDNG3alAkTJnDo0CEeffTRUo/Ts2fPEp1Bjx496NGjR4ntPXv2rNC5i73yyivcd999bNq0icGDB5c499atW3n44YcZN24c69atY9CgQbz55pvlft+FEK5P+kfX6x8liBJOt3LlSsLDwwkNDaVdu3YcPHiQxx9/3Pb8O++8wyuvvMLQoUOJjIzkhhtu4IknnuCLL74A4NSpU3h4eHDDDTfQuHFjWrduzSOPPIJarcbT0xM3Nzfb1VxISAharbbUdnz88cdMmDCBW2+9lZiYGF566SW6du3Kxx9/DEBISAhqtRoPDw9CQkLw9PQs9Tg9e/YkISGBkydPAhc7ie7du7Nx40ZMJhM5OTns2LHDlqou79zFHnjgAdv3ITw8vMS5P/vsM3r37s0zzzxDTEwMd999NzfddFMlfyJCCFch/aNr948y4YRwum7dujFjxgwMBgPffPMNJ06c4KGHHgIgJSWFxMREnnzySbs6AJPJZJvorm/fvjRs2JC2bdvSv39/+vbty5AhQyo1q3lWVhZnz57l2muvtdvetWtX/vrrr0q9ny5duqDT6Vi3bh3du3fn/PnzdO7cGXd3dzw9PdmxYwcZGRmYTCZ69uxZqXO3b9/+iuc+dOgQgwYNstt2zTXXMHfu3Eq9ByGEa5D+0bX7RwmihNO5u7sTHR0NwLRp07jpppuYNm0aEydOtI3rT58+vcw0s5eXF//88w8bNmxgzZo1vP/++7z22musWrWKsLCwq25fZedqcXNzo1OnTqxfvx6r1Wq3MHL37t1Zv349GRkZxMTE0KBBA7Kysip8blmBXYj6RfpH1+4fZThPuJznn3+eGTNmcPbsWYKDgwkLC+P48eNER0eX+CqmVqvp3bs3U6ZMYcOGDeTm5vLnn38CoNVq7W6dLY23tzdhYWFs2rTJbvvGjRtp1qxZpd9D8bh/caq6WPG4/7p162ypakeeu1mzZmzdutVu2+WPhRC1l/SPVT93dfSPkokSLqdnz540a9aMd999l/fee4+JEyfy3HPP4ePjw8CBAyksLGTXrl2cPXuWp556ij/++IPjx4/TrVs3/Pz8WLduHTk5OcTGxgLQuHFjVq5cSXx8PP7+/nh7e9sVZhZ79NFHmTp1Kk2aNKFdu3bMnz+fjRs3snbt2iq9h7feeovly5fbpYq7d+/Oiy++iNFotCu8dNS5H3zwQQYOHMj06dMZOnQo69evZ+nSpZVuvxDCNUn/6Fr9owRRwiVNmDCBRx55hMcff5y77roLd3d3PvzwQ1599VXc3Nxo0aIF999/PwA+Pj4sW7aMadOmYTAYiIqK4sMPP6Rbt24AjB07lvXr19O3b19ycnL47bffbHd9XOqhhx4iJyeHKVOmkJSURNOmTfn2229p3bp1pdt/zTXXoNfrKSgooHPnzrbtsbGxeHt7k5SUZNcGR537mmuu4aOPPuKtt95i2rRp9OjRgxdeeIHnnnuu0u9BCOGapH90nf5Rln0RQgghhKgCqYkSQgghhKgCCaKEEEIIIapAgighhBBCiCqQIEoIIYQQogokiBJCCCGEqAIJooQQQgghqkCCKCGEEEKIKpAgSgghhBCiCiSIEkIIIYSoAgmihBBCCCGqQIIoIYQQQogqkCBKCCGEEKIKJIgSQgghhKgCCaKEEEIIIapAgqhaYsiQIURFRZGSklLiuZycHOLi4ujevTsmk8kJrStbYmIib731Fv369SMiIoLo6GgGDx7MmjVrSt0/IyODJ554giZNmtCgQQMGDx7Mjh07Suy3atUqHn30Ubp3705AQAAhISFltsFisTBjxgzatm1LSEgIXbt2Zf78+Y56i0IIJ5K+0V5l+sb33nuPO+64gxYtWuDr68uTTz7pqLdXb0gQVUt88MEHGAwGXnzxxRLPvfnmm5w5c4YPP/wQtVrthNaVbfny5cyYMYPo6Gj+7//+j2effZacnByGDRvG3Llz7fa1WCyMGjWKn376ifvuu49XX32VtLQ0hgwZwuHDh+32/emnn1iwYAF6vZ7GjRtfsQ2vvfYaU6ZMoXfv3kybNo3GjRvz4IMPsmDBAoe/XyFEzZK+8er6xv/++482bdo4/P3VF4qMjAyrsxshKubdd9/l9ddf5+eff6Zv374A7Nq1i379+nHvvfcybdq0aj2/2WzGZDKh0+kq/JoDBw4QHBxMQECAbVtBQQE9e/YkKyuLAwcOoFAoAPj555+5++67+fLLLxkxYgQAKSkpdOzYkb59+/L111/bjnH27FkCAgLQarWMHz+exYsXc/78+RLnP3PmDG3btmXMmDFMnz4dAKvVyo033sjx48fZu3evy3WuQojKkb7xa9sxKto3Apw4cYLIyEgAfH19ufvuu3n//fcr+e7rN8lE1SKPP/44LVu25Mknn8RgMGCxWHjqqacIDQ1l0qRJHDlyhHHjxhEVFUVISAg9e/ZkyZIldsdIT09n0qRJdOvWjYYNGxIeHs7gwYP5999/7fZLSEjA19eX999/n9mzZ9OhQweCg4PZsmULAMePH+f48ePltrlFixZ2nQSATqdjwIABnDt3jszMTNv2JUuWEBAQwLBhw2zbAgMDGT58OH/88QcGg8G2PSwsDK1WW+75ly9fTmFhIffcc49tm0Kh4N577+XcuXNs3Lix3GMIIVyb9I2V7xsBWwAlqk4uwWsRjUbDBx98wKBBg5g2bRrh4eFs27aN77//njNnzjBw4EBCQkJ4/PHH8fDwYOnSpYwdO5ZZs2YxatQooOjKY8mSJQwfPpzIyEgyMzOZO3cuw4YNY9WqVcTFxdmdc/78+eTm5jJu3Dg8PT0JDQ0F4OabbwZgz549VXovSUlJuLm54eHhYdu2e/du2rRpg1JpH9t36NCBr7/+msOHD9O2bdtKnWf37t3odDpatWplt71jx46253v27Fml9yCEcA3SN1a+bxSOIUFULdO5c2fuuecePvroI/R6PTfffDM33ngjw4cPJywsjNWrV6PX6wG4//77GT58OK+88gq33XYbCoWCli1bsnPnTrs/xnHjxnHNNdcwa9YsPvroI7vznTp1im3bttk6CEc4duwYv/32G0OGDEGj0di2nz9/ns6dO5fYv/jc586dq3RHcf78eYKCgmxp8WLFxZbnzp2rbPOFEC5I+kYJopxBhvNqocmTJxMQEIDVamXatGmkp6ezZs0ahg0bRl5eHqmpqbav/v37c+bMGY4cOQIUpYuLO4n8/HzS0tIwm8106NCBnTt3ljjX4MGDS+0k9uzZU6Urrby8PMaOHYubmxsvv/yy3XMGg6HUmoLibfn5+ZU+X1nHdHNzq/IxhRCuSfpGUdMkE1ULeXt7ExMTQ1JSEqGhoWzbtg2r1cpbb73FW2+9VeprkpOTadq0qe12/6+//pqEhAS7fSIiIkq8zpFj5mazmXvuuYdDhw7x008/ER4ebve8Xq+noKCgxOuKtxUHPpVR1jGLO52qHFMI4ZqkbxQ1TYKoOsBisQDw8MMPM3DgwFL3admyJQDTp0/n9ddf5/bbb+f//u//8Pf3R6VSMX369FKLIYvT347w2GOP8eeffzJnzhx69+5d4vmQkJBS7yIpHnKrSto8JCSENWvWYLFY7NL0xedxZCpeCOFapG8U1U2CqDqg+IpIrVbTp0+fK+77yy+/0KNHD2bOnGm3ferUqdXUuiKTJk1i3rx5TJ06lVtuuaXUfVq3bs369etLBDzbtm3Dzc2N2NjYSp+3devWfPvtt+zfv9+uMHTr1q2254UQdZP0jaK6SU1UHRAUFETPnj355ptvOHPmTInnL53JV6VSYbXaTw22efNm2+25FVXR23gBPvzwQz766COefvppxo8fX+Z+Q4cOJTU1lV9++cW2rfjxwIEDq3Tld+ONN6LRaPjyyy9t26xWK19++aVt9nIhRN0kfaOobpKJqiOmT5/O9ddfT/fu3Rk7dixRUVEkJyezdetWDh06ZFse4IYbbuCtt97iwQcfpFu3bhw9epSvv/6a5s2bk5OTU+HzVfQ23t9++43JkyfTpEkTYmNjSyy30rdvX4KDg4GijuKaa67h0Ucf5fDhwwQGBvLFF19gMpl46aWX7F63d+9efv/9dwD27duH2WzmnXfeASAuLo4bbrgBgPDwcMaPH8+HH36I2WymY8eOLFu2jI0bNzJz5ky7O2CEEHWP9I2l940AP/74I6dOnbI93rVrl23fUaNGlTvjuZAgqs5o2rQpq1ev5u233+bHH38kNTWVwMBA4uLi7P7InnrqKQwGAz/99BNLliyhRYsWfPnllyxatIj169c7vF179+4F4OjRozz44IMlnv/tt99sHYVKpeKnn35i8uTJzJ49G4PBQPv27fn4449p1qyZ3et27drFG2+8Ybet+PHtt99u11G8/PLL+Pn58dVXX/HDDz8QHR3NzJkzuf322x36XoUQrkf6xrL7xrlz57Jhwwbb4+3bt7N9+3YArr32WgmiKkCWfRFCCCGEqAKpiRJCCCGEqAIJooQQQgghqkCCKCGEEEKIKpAgSgghhBCiCiSIEkIIIYSoAgmihBBCCCGqQIIoIYQQQogqkCBKCCGEEKIKJIgSQgghhKgCCaKEEEIIIapAgighhBBCiCqQIEoIIYQQogokiBJCCCGEqAIJooQQQgghqkCCKCGEEEKIKpAgSgghhBCiCiSIEkIIIYSoAgmihBBCCCGqQIIoIYQQQogqkCBKCCGEEKIKJIgSQgghhKgCCaKEEEIIIapAgighhBBCiCqQIEoIIYQQogokiBJCCCGEqAIJooQQQgghqkCCKCGEEEKIKpAgSgghhBCiCiSIEkIIIYSoAgmihBBCCCGqQIIoIYQQQogqkCBKCCGEEKIKJIgSQgghhKgCCaKEEEIIIapAgighhBBCiCqQIEoIIYQQogokiBJCCCGEqAIJooQQQgghqkCCKCGEEEKIKlA7uwGidkgymDmaZeJUjpkso4XsQis5hRayCq1kX3hcvC2n0IpaAV5aJV4aBV4aJV5aBZ7F/9co8NYqCdApaeqjJtpbjVqpcPZbFEKISskptHAsy0RqvoUMo4X0AuuFfy1kFFz498JjkwX0agV6tQKPC/+6qxV4qJW2/3tqFDTyUNHER02MtxoPjeQ5XJ0EUcKOIiMV5ckjKE8eYbsigEfNHTiWZSKr0Fpt59QqoYm3mma+Gpr5qmnmU/T/pj5qtCoJroQQTmYyoTx9nOTkNN41N+NwpolDGSZO55qprp5RATRwLwqoml4IqmIu/L+xpwqlQvpGV6DIyMiovk9H4fKUicdQ7dqMav/2ouApK9323IFGbWjd5HmntU2lgGhvNZ2DtfQK09E7TEeou8pp7RFC1A+KjFRUu7egOn4Q5fFDKBOPoigsxOAXglfb6c5uHt4aBV2CtXQL1dE9VEv7QC0ayeY7hQRR9U1BPqoD21Hv3IRq92aUqefL3PW8mw/h135ag40rX1MfNX0a6BjY0I1eYTp0kqkSQjiA4vQJ1Ns3oN6+HuXxgyisJT8aLUBI989I13jVfAOvwEOtoHuoluvC3RjQ0I0obxlkqikSRNUDiuSzqHduRLVrE6qDO1EUGiv0OjMK/HvOIVelr+YWVo2HWkGvMB2DGrkxJMINfzfJUgkhKshiQXlkH+rt61Fv34DyfGKFXja83dP85tuhmht3dZp4qxjY0I3RMe60DdA6uzl1mgRRdVVWBpq1S9Fs+Avl2ZNVPkz/jv/HWq8WDmxY9dCpYEiEnrGxHvQM0zm7OUIIV2QqRLXnP9Tb16Pa+S/KrIxKH2Jq0xFMCh/p+LZVkzb+GsbEunNrtDu+OilUd7R6/x0dPHgwzz77bInt8+bNIzw8HIC8vDxeffVV2rdvT0hICNHR0Vx//fUsXLiwxOuMRiNNmjQhPDyczMzMam//5ZQnDqOdPRX3J25Bt/DzqwqgADrmJTioZdWrwAwLjxkY8kcKnRad56M92aTmm53dLCGEK8jNRvPbd7g/NQr9By+i+Wd5lQIogNY5V9en1rTdaYU8uymT5vPPcv/aNNaeKcBaylClqBoZOK2AJ598ks2bN/PWW2/RokULMjIy2Lp1K+np6SX2XbZsGREREXh7e7Nw4ULuvffe6m+g2YT6v7Wo/lqE5uh+hx46LveUQ49XE45kmZi0NYvXtmdxU4SesbHu9ArToZC7WYS4ov9n777jqq7+B46/7uJe9pQhIDgABSeuFLdpppkjy+qX2S7Llk2/fbNvZcum7bJhmZWZuTLLHLn33qAIbtnjDu78/P64ghIgw3u5FzjPx4OH3ns/93zOVXjzPnvEiBEkJiby9ttvl3t+7ty5PPvss5w5cwa9Xs8777zDwoULOXv2LN7e3sTFxXH//fczbty4cu8zmUy0a9eOkpISDh06hL+/f31+HGRZZ1H9+QuKdX+gqOE0hurE6845pJz6VmKF+ekG5qcbiPVV8H9tvPi/OG+ae4tpEFdDJFE1sHz5cqZPn86wYcMAiImJoVOnTpVeO2fOHMaPH4+/vz+ff/65U5MoWVE+yjVLUaxciLKoYkLnCPH6hhkwAEw2+O2Egd9OGGjtp+DxDr78XxsvFG6yiiUgIIDvvvuOUaNGXdU1glCf3L5RCfa5Tn/8jGrXRmSSzaFlR+uyHVqeK2QUW3ltdzEz9hbzf228eKazH5Fukkw1tLgokqgaCAsLY+XKlYwaNeqKLamTJ0+yYcMGvvzySzw9PXnqqafYv38/HTp0cGh9ZNnnUC2cjXLLKuRWi0PL/rcYXZZTy68vx4usPLaxgI8PaHkh2Y9Rsc6fLJ+VlcW7777LX3/9xdmzZwkODiYpKYkHHniAoUOH1qiMo0ePEhAQ4NyKCkItuGujEpsNxa6NKJf9iCr9sNNu42k1kWQ4zUHPKKfdo76YbTA7Vc/Px/XcneDNlI6+NPN0bjLV2OJik58TVRMffPABO3fupHXr1vTr149nnnmGNWvWVLhu7ty5DBw4kJCQELy9vbnhhhv4/vvvHVcRowH5z5+jeW4CHhv/cnoCBRBaUoiH1THd4O4gtdDCxDV5DFqaxdqzJU67T2ZmJv3792f16tW89NJLbNy4kUWLFjF06FCmTJlS43LCwsJQq8VEecF9lDYqq5vzWdqovOmmmxg5ciRpaWns37/fKXVSbF+L+pn/w/OjF52aQJXqrT3m9HvUpxIrfHZIR+dfL/DKzkIKjI7tvSvVGOOiSKJqICUlhT179rBkyRLGjBnDsWPHGDNmDE888UTZNTabjblz5zJ+/Piy52699VZ++eUXSkqu8pe1JCFbtxzVE7fgtfxnFPWQPJVSSDa6GRrG5PLa2JVjZtRfuYz6M4fdOY5PEp9++mkA1qxZw5gxY4iLiyMhIYEHHniADRs2lF2Xn5/PxIkTad68OZ06dWLevHnlygkICGDx4sWAPQCVPh49ejQRERH07NmzXEJvtVqZPHkyHTt2JDw8nOTkZGbOnInN5pygKDQ9btOoBLhwGl6djOfHL6HKqb+pB8m6jHq7V33SWSTe26el46/nmbGniGKzY+NGY4yLTT6J8vX1rbRFVVhYiJ+fX9ljlUpF7969efLJJ1m4cCEvvPACs2fPJjPTnmCsXr2a06dPc//99xMcHExwcDDjxo2jsLCQJUuW1Ll+suOHkf3nbry/fgu1vrjO5VyNrvoMl9y3Pqw9Z2Tg0mwmrM7leKFjktP8/HxWrlzJfffdh4+PT4XXL++GnjFjBsOHD2fDhg2MHTuWyZMnc+rUlSfzT58+nQcffJANGzbQpUsX7rnnHrRaLWBP5iMiIpg9ezZbt27lxRdf5N133+WHH35wyGcTBJc3KgHMJvjpMzyfn4jPsQNXX14tJepqtqdUQ1Vkknh9dzGd51/g2yM6h6zma6xxscknUXFxcezbt6/CN8nevXtp06ZNle9LSEgAQKfTAfax/5EjR7J+/fpyXxMnTmTOnDm1rpesIBfZRy/h9cokvM9m1Pr9jtShAa7Qq62lmSWkLL7AxweKsV1lwEhPT0eSJOLj46u9dvz48YwfP55WrVrxwgsvoFQq2bRp0xXf8/DDD3P99dfTunVrpk2bRn5+ftkwiUql4oUXXiA5OZmYmBjGjBnDPffcw4IFC67qMwlNg7s3KgFkuzchf3I8Pn/OQ2FzzTYmrbTnXXLf+pZrtPHk5gJG/5XLSe3VNTIba1xs8hPL7733XmbNmsWzzz7LnXfeiUajYcWKFSxYsICffvoJsC/7HTduHF26dCEwMJCjR4/y6quvEh8fT0JCAjk5OSxfvpzZs2eTmJhYrvwJEyYwZMgQTpw4QcuWLauvkMWC7PcfUS+dg9JidsZHrrWEBrxCrzZKrPDf7UUsO1nCZ30DifWt249HbVptSUlJZX9XKpUEBweTnX3l1T+XvyciIgKg3Hu++eYbvv/+e06dOkVJSQlms5no6Oga10louuLi4vj777+RJKncliB1bVROnTq13HVffPEFc+bM4ZZbbql13WR5WVi/eBO/I7tq/V5HCzUU4G01uO1pDo629pyR3guzeKW7P3cneNVpu5jGGhebfE9UbGwsf/zxB8ePH2fs2LEMHjyY3377jdmzZzNkyBAABg8ezLx58xg7diw9evTgqaeeolevXvz2228oFAp+/vln1Go1gwcPrlB+165diYyMrFFvlHT2JDx3J94Lv3GbBAogVlf1+XqN0eYLJlIWZfH1EW2durFbt26NTCYjNTW12mtVKlW5xzKZrNp7Xv6e0mBW+p7ffvuNqVOncvvtt7NgwQLWr1/Pvffei8nUeBYHCM5z7733kpGRwbPPPsv+/ftJS0vjk08+YcGCBTz22GOAvVH57bffsmfPHjIzM1mxYkWljcrbbruNxMTEcl8TJkxgw4YNnDhxouaVslqQFn2Hx9O3u0UCBaBAopfuuKurUa+0FokpF3ulMotr3yvVWONik++JAkhOTua3336r8vUpU6ZcceXA5MmTmTx5cqWvyWQyDhyofszesORHAhZ+g8pWf5PGayrMkI/CZsUqd499ROqDziLx1OZCfs8s4aOUAKJ8av6jEhgYyODBg5k1axYPPvhghfH/goICpy3P3bx5M127duWBBx4oe65Wv7CEJq20UTl9+nTGjh2L0WgkLi6u0kblq6++ik6nIzQ0lIEDB/Lss8/WqlE5bdq0ausjZZ9DeusZ/LLdbw5ST106K/3au7oa9W7tOSMpi7J4ubsf9yR417hXqrHGRZFEuZik12J4+zlC0w+6uipVUko2kg2ZbPdu5eqq1Ls1Z430XpzFGz38+b847xq/75133uG6665j4MCBvPDCCyQlJSFJEuvXr+f999+vUWJdF23atOGnn37i77//plWrVixYsIBNmzbV+07RQsPlDo1KAO3q3wmY+yEai3v2onZqYMe/OJL2YiNzcUYJn/apeSOzMcbFJj+c50qmowdgym1unUCV6qZvur0ZRSaJRzYUcPeaPPSWmi2JjY2NZe3atQwYMICXXnqJlJQUbrzxRpYvX84HH3zgtLrefffdjB49mvvuu4+BAwdy8uRJHnnkEafdTxAcTbJaKPzgJcK+e8dtEyiAeN1ZV1fB5dadMzJgaTYbzhtrdH1jjIuygoICcRKhCxQs+J6w379D5aLVJbX1ZexQHo6d6OpquFzHIBVzBwcRXYvhPUEQasaSl415+mM0y3X/xSxalYaAlK9dXQ23oJTBaz38eTCx4tYFjZ3oiapnksVC/hvPELXkmwaTQAEkiFYXYD8RfdDSbDZfqFnLSxCEminetwPF8xMbRAIF4GMuoVVJ01p0UxWLBM9tLeSRDfkYrU2rX0YkUfXIVJCP4ek7iD6y3dVVqbWWehEsSmWX2Bj1Zw4/H9O7uiqC0CjkLP6J4Pefw9fYsH6mUnSN6/iXqzU3Tc+Yv3KcdmyMOxJJVD3JP3Ec83/uITS/YW7SFm7IR96Aes6czWSDh9bn885e1+wiLwiNgSRJZH34Ki1++wKPBhhfuuqa7lzRqmy6YGLosmwy6rANQkMkkqh6kH3kAJq3niRMl+/qqtSZh81CxxL3W2bsatN3FfHExnystqbVhS0IV8tiNnPmtadotXNVg/1FlKQVMbEyqYUWhvyezc5s910Y4CgN9Xu3wbiwfxd+7z9PM0ORq6ty1bqJVlelZqfqmbAmD7NIpAShRkwlJWS++iRt09xj88y6aqNrGPO3XKF02sP2rMadSIkkyonO7thC0EcvElyidXVVHKKjvvGfoVdXf5ws4cF1+Vd97p4gNHYmYwmZrz9Dp8z6PzjY0SL0eahs7nO6hLvRWiTG/Z3D3tzGm0iJJMpJzmxaR9gXLxNo1Lm6Kg7TVqzQu6LfThh4fGOBQ048F4TGyGwykvn6c3TJ3O/qqjiEUrLRswnvoVcThSaJsX/lcqSgcSabIolygpPr/qb5N6/jbzK4uioOJVboVW9Omp6p2wpdXQ1BcDsWk4kTbz5Pl4y9rq6KQ/XUNq0z9Ooi12gf2ksvanyTzUUS5WAZK5cR8907+JpLXF0Vh4sw5IGt6SxdravPD+l4bVfDnwMnCI5iMZk4/tZ/SD6+29VVcbjOukxXV6FBuGCwceOfOZzUNq5ESiRRDnR07Sqi5n2Ct6VxbsSosZpJNIohvZp4e28xH+4X2x8IgsVs5tjb/yX52A5XV8Up2mrPuLoKDcZpnZVRf+ZwTt/wtrOoikiiHOTIts2E/vIpAaaGtVlcbXUXK/RqbNqOIr450njmxAlCbVnMZo6+9z+6pm5D5urKOEmsTkxzqI0TxfZEKqekcSRSIolygAsnM1D9/DnR2lxXV8XpOokVerXy1OYCfs9sXHPjBKEmrBYL27/4gK6HNzfaBAog0KQjwtRw9wB0hdRCCxPX5DWK/fVEEnWV9MVFnJr1Hp1ym8a4eFud6LquDQl4eEN+k9m9VxDAvhP5xp/n0HPvGpRS459HmaJLc3UVGpyN5028srPhzx0VSdRVsJjN7PpyJn1ONfz9TmqqlVihV2tFJomJa/Ka3MGcQtN1cMtGErcsx6+RT28o1V0rpjnUxcwDWpY18J56kUTVkSRJbJv3PX0Pb2gSLa1SkfrGP2TpDHtzzUzdKrY+EBq/7NOnYOF3xBZnuboq9aa9TkxzqKtJG/I50YC3PhBJVB3tX7uKjhuX4m1unCvxquJpNRFX0jAPUXa1b47qmH+8abTMhabJaDBw6LvP6HHhmKurUq/ixPEvdVZkkrhzTR4llobZUy+SqDo4lXqUoEXfEK4vcHVVXKK7Lt3VVWiwntxUQGoj3blXaNokSWLTD18z4MRO5DTMX4h1FaXLQW5rHKvNXGF/npmntxS4uhp1IpKoWirMy+XMD5/SNr/p7pfUWazQqzOtxT4/Sm9pOkPAQtOwe9UKknevbnK98wAeNgtdDE1jcZGz/JCmZ05qw9sSRiRRtWAxmVj/w7f0OnvE1VVxqXZihd5VOVxgYcqmAldXQxAc5vTxVHz//JlIXZ6rq+IyvXTi+Jer9cyWAg7lN6yeepFE1cLOVX/RKWNvk2xpXa6VXsyJulo/Hzfw56mGvSpFEMC+zUvaj9/QObtpr1DrrBU9UVerxGrfW68hHeIukqgayjt/nuKt62ibK4ayovQ5rq5Co/D81sIGO5lSEABsNhtr5s2l15lDjXpDzZpIFD30DrH5gokfjzWcBTgiiaoBm83GxkW/0v/cEacEinU5WkZvTafFXwdRLt7DdyfLbyNwz65MlIv3lPvqvS61xuVvyNWiXrKHTqvLD0P+nVVMu5WHCVy2j4k7MzFddriw1mKl7cpDHCiq2FvibTESY8yu5acU/i2j2Mr74nw9oQE7tGUTzdP3E2Jo+JsmXq2W4vgXh3lpRxEFxoYxb1Tp6go0BAc3b6BN+l4CS5zzC09rtZHkq2FCdBB37aq8S3hwMx++S44pe+whr1k6l2+ycPeukwwK8eVsyaWxZpskMWFnBs/FhTE01Jfx2zOYlZHLI62aATDt8DluiQykvZ9npeX21J0gU92sph9RqMLM/cXc1saLWF/xoyg0LEaDgbSN/3Czk7YzWJej5b3jWewqMHC2xMzXXaKZ2CK47PV7dmXy/anyx630CPRiU7/4Ksus7D0AXgo5RTd0BGB3gZ7795wiTWtkQIgP3ya3IMjD/vNpkyR6r0vjlXbhDA31K1dGcEkhgRYt+UqfOn9mwS6nxMbLOwt5v3egq6tSLRG5q6ErKuTUPysYm+W8SYPDw/wYHmb/gbxn18lKr1HL5YRrVLUu+/49p5gQHYSExG9nL232mGOykGOyMqllCBqFnBvC/TlSbJ/rtS1fx99ZxewYkFBluZ31mfwS1KPW9bmilbNg39+QlQFKD4jpCDc8CRFxl655Mqny96bcCuNerLpsSYJ1c2DTL5B7Grz8ofsoGDnF/vrpw/DzfyE7E9r0gNtfB+8A+2s2G8y8Da5/DNqmOOKTlimxwnNbCpg3JMSh5QqCs21d/jvJ59PQWExOKd8Zjcv3O0TxemLzcs/1W59G3+BLic+De04xIMSHH7vF8MCeU7yReoG320cC8FF6Ngk+6goJFNiHdVK0x/g9oHMNP2ENOTMuHtkAf34K59PsZbfsAiOfhtBY++suiosA36XqmRDnTXIzD4eX7UhiOO8KJEli45Lf6HP2sMt3Jd+YqyVi+QHarTzMg3tOkmWsfgXDZydyuGC08EJCWIXXmnkoiVAr+TurGL3FxoZcLR38NVhsEpP2nOKTTtGoFVV/ezhlhd6xbZByGzw+Fx7+BhRK+Oxe0BVcuublf8p/3feJ/fnOw65c9uIZsPFnuGEKPL8UHvgcWne79Pq8aRDXE576FUq09sBVav0P0KylUwIFwF+njQ3+6AOhack9dxbdgZ20y6m80ecIw8P8eC2xOTc1D0BexUSK0sZl6Vdpj1FV/FWKctcf1xlJ15u4N/ZSD9dhbQn3xQQT76Ph1shAjmjtjctMvYkPj2fz7sWEqjJO2UPPWXEx9zR8/Si0SrbHvUlfgckIsx66dI0L46JNgimbC7C5+SRzkURdwYmD+wk8tIPmWtcedXJdqB+zk2NYkdKaGe2bsz1fz5CNxzFaq07s9hcZePXoeb5PboFCVjEAyWQyfuoey2up5+m45ghd/L24u0Uw7xzLolugF6FqJQM2pNF25SFePlJxN97Wzlih99As6DnG3sJqHg//9wZo8+HE7kvX+DUr/3VgNTSLhTbdqy436wSs/xHu/Qg6DIKQaIhqB4n9Ll1zIR2uGWdvgSUPtz8GyDsLa+fA6Occ/3kvM3VbIQYxyVxoACRJYvMfS+hzIc3lm2rWpXF5ua8zc0ny1dA7yLvsuY5+nqzMLsZik1idXUwHPw0Aj+w9xcvtIghRV52oddQ6Ial0Vlw8dRCsFnuvVrMYiGwH194HOafs5YPL4+KeXDNfH3HvvaNEElUFk7GEvX8vp6cTh/FqanxUICMj/Ong58nIcH9+v6Y1R7Ul/HGh8smcRquN27dnMCOpOS291VWW2yfYhy39Ezg2JJGPOkWRqTfxdWYubyU1Z+LOTO6MDmJ7/wR+OVPAsvPlz32Lro8VeiV6kGzgVbHrHACjDnYvh17jrlzO/tUQHAWHN8Cr18ErQ2DuVCi+LDlungBHN9uDSuoWe7AC+PUVuP5R8HHu2PxJrZV394lJ5oL7S9u7i2bph4hogI3LyxWarcw/W8C9McHlnv+yczQLzhYQv/IQHnIZz8eF8fPpfCwSDArx5cYt6cT/fYjH9p3GbCufRMbr6mETZkfFxRYd7L1aWxaAzQolOti+GFq0vxTvXBwXAabvKiLb4L67wYskqgrb/lpOm6wMvMwlrq5KBc09VUR5epCmq3y/qnNGM4e1Ru7dfRL1kj2ol+xh+tELHCwuQb1kDyuyKk++Ju09xRuJzZEjY2ehgfGRAfiqFIwI92NNjrbctb5mA5GmihM0HWrhGxDZFmI7V/76zmVgMdvnNl1J7mnIP2sPLLe/Bv/3pr136qtH7OP6AONfgX0r4LVhoFTBtffDrmVgtUL8NTDrYZg+DBZMB6tzNoP7+EAx5/XuGywEwWwycnDNSnpmpbm6KrVuXP7b3FN52CS4I7p8IpDk58maPnGkD03ih26xWCSJ/x4+x6edonhi/2k6+3tyYHBbDhQZmJVRvjHZQlcPq5YdFReDmsNDX8GfH8MzXeA/PeFcGtz36aVr3CAuFpokZu7XVn+hi4gkqhK6okLOHD5ARzfdPC7HaOGMwUyEuvKJ5pEaD/YMTGDngEtfD8YG08bbg50DEsp1XZeanZmLt1LOuMgAbBe76M0Xx6LNNqnScekezjxDb9FbcGIX3PUByBWVX7PlV2g/CHyCrlyWZAOLyZ48te4Grbva/35yP5w6YL8mog1M/g6mrYQJb9tbXstmws3T4LfX7UHr+SVw7hhsnu/Qj1qqxAofHXDfYCEIu1atIPFcGj4m95vDV13j8t++zsxlbPOAaudRPXvwLA/FhtDKW82aHC3jIwPwkMsZ1zygQuPS02oi0XC6zp+hWo6Mi0XZMO9F6HYjPDkPHpkNam/47qlLjUs3iIsA3x7VkVPing1MkURVYufKv0gsOod3PfVCaS1W9hTq2VOox4bESYOZPYV6TupNaC1Wnjlwhs15OjL0Rv7JKWbU1nRC1UpGR/iXlXHXzkzu2mlfwaKSy2jv51nuq5laiVoup72fJz7K8j98WUYzrx49z8cdowAIUClJ8tXw3rFsdhfoWXC2kJTgist2k/UZzvkHWfgm7PrDPokyJLrya84cto/pV9dlDfY5AnLlpRUnYJ8DIFdAfhWnry95x76yJSQajm2FLsPtq1c6D4W0rbX+SDU1+6iOXDcNFkLTVpiXS+a+3STluOfO3NU1Li+3LV/H3qIS7o25cqKxOruYfYUGnmht387FJklljUuTJGGtpHHZW+ucLR8cHhc3/AQennDj0/Y5oq27wR1vwvHtkLG78ve4KC7qLBKfuGkDUyRR/6IvLuLM8aO0Lai/QLGjQE+3f1Lp9k8qBqvEy0fO0+2fVP535BwKmYwDRSWM3XqCdiuPcM+ukyT4qNnQLw5f1aVk6KTBxElD3ZYaP7n/DE+2CSXK89JS0m+SW7DkXCHXbjzG2Ah/xl6WsJVyygq9396A3X/AI99AWKuqr9s8H4KiIL5X9WW27AI2C1y+kij3lH0eQGBExevTtsDZo9D/TvtjmwS2i13VFvOlVpoT6CwSnx50z2AhNG3b/1xGYtEFNE4atvk3RzcuL/dVRi5x3moGhPhWef8Sq43H9p3ms87RKC9unZAS7MPH6TkcLi7h+5N5lTcudU743eGMuGguAdm/erNKH1e2Is6FcRHgqyM68t1wA06xT9S/7Pj7L2JCc9F1kpF7MozmO/Px0jtnH5RSA0J8sYzqXOXry3u3rraM1X3irvj6S20jeKltJQkDMLdbbIXnugZ4sWdQ2yuW2cbRK/R+fRV2LIV7PwRPP3t3M4Day97NXMpksI/7D7oHKll5yO/v24fqHv7G/ji+F0Qlws8vwujn7c8tetO+30p0+/LvNRvh19fsLTLFxR+PVsmwbi4Muhu2L7J3fzvRrMM6Hu/gi5+HaOMI7kFbUED2yUwGZ9XfFIcdBXqu3XhpYc/LR87z8pHz3BkdyCedojlQVMIPp05QYLYSoVEyIMSHn7vHVmhc/lux2cq8MwX8t5KtXy73ytHzDAvzo2uAV9lzH3SI5M6dmfRel8qIMD8ebllxf7cknYOH85wVFxP7wdrv4a9PIXmEfWL5Hx9AQLg9Xl7ODeJisVli1mEtz3auYkK9i8gKCgrEuuqL9LpiPp72OHcMzMffyz7mb7XJ0Z3xJXxHIb5F7jfJ3JUKPbwJ7v2l4wqsasO46x6GYY9cerx1Ifzykn2c3j+04vU//geObYdpf19W2WxY+Lp9czmVxp5YjX4WfP8VBH9/3z5BctSzl57LOQVzn7dPukzqD+NfBQ9N3T9nDbzWw59HksTOx4J7WLfwVzz3bGRgVcM8QplznoFE9/zYcQU6My7u+gPWfGtfaKPS2BuWI6dAeJvy73WTuBjqKWf/zeGoFe5zUqNIoi6zcc1S9KfX0jvyQIXXbDYZ2gt+hOzWEpjt3vtW1KfmKZ+QpQpwdTUanRY+CnbfFIaihsf7CIKzGA0GFn46k96KQ8TtO42qhlsINFVWZAT1nYVOUfmRWcLV+SglgAnxFRdHuYoYL7jIbDKSeeIIccGVTzSWyyX8IgoxXm8lbXgoOc2rHktvSno6c4VeE3ZSa+X3k6LnU3C9/RvXEehVRHDHLM7f6kVavzCK/Zzb49CQKZC4RsRFp/nMzeaMiiTqogN7NuOBnhD1lTeQk8nAr1kR1iFmjo1qxrmWAfVTQTfVRe+8Yx+aOncLFkLTY7Va2bLlT4K9jgDgobTg17IQ7WgZacNDudDCveanuIueOtdv0txYHSqwsPas+zQwRRKF/RiD46n7aRmQW+l8vKr4BhQj71fC8bHBnG4bTFPs5E509CRKocyWLBMniiyurobQhKWn7SckPID4yPK/tOQyCb9mRTDQRPpNwWR2DMFyhbM2mxqnHP8ilJmf7j77lLn9d/348eOZNGlS2eMRI0bwzDPPOPQeWedPo9MWEeldtyX7Pr46VD11ZN4SSGaHEKxNaB5LnDPO0BPKLMxwn2AhND2H9m2jZWABCnnVTURvHx2aLlrOjffmWJ8wdD5VHzXVVLStj+NfmrDfMw0VjtxxFaducTBp0iTy8vKYN2+ew8r84YcfUCodW+2DezcT5mvCV3V1E8a9PA2QDKeT/LClqYnak9PoJ2FG6+vhmIMm7LcTBqZ0FPPvhPqXl5tFQV42XVrUrKHkoTLj0bqQopZyzmaHErC/hGZnanYES2MTo8tydRUatQKTxOozRq6Ldv3cPLfvifq3wMBAfH0d90vFarVw4ewpon2q2Lm6DjRqI17tizg/3pvjvUIxahrvdlxBRi1BZnFwrrMcyDNzrLB+NjcUhMsd3rsVX08ZQeranZEpl0v4hRVhu9bE8bHBnEwKblK982A/W7SlUTQwnem3E3pXVwGoxyRq0qRJjB8/ns8++4x27doRExPDww8/jF5/6R9Cr9czadIkIiMjiYuL4913361Qzr+H8+bNm8fAgQOJioqiTZs2TJw4kbNna96Vmnn8MBazgQgvxyVRpTxUZnzii8gepyGtXxg6b4/q39QA9dS75xmDjcXCE2JITyjP2dMcJEni3NkMmnvn1Gqe6L/5+OpQd9NxZrwvx3qFoW+kMbAyKVrXH9LcmC0/WYLR6vohvXrtidq8eTOHDx9m0aJFfPvtt/z+++98/vnnZa+/+OKL/PPPP3z//fcsXryYffv2sWnTpiuWaTKZmDp1Khs2bGDevHnk5uZy77331rhORw7uIDpAh1rhvNa+SmFf0VI4Vkna4DCKAlzfBelIXZx1hp4AiHlRjU1pg9KRfvjhB6ZNm+aw8vJzs9AVFxLh5Zg5j2oPE77xhRSMVZI2NIzc8Ma/kWxXnWhcOlORWeLv065fpVev40y+vr68//77KBQKEhISGD16NGvXrmXKlClotVrmzJnDxx9/zODBgwH45JNPSExMvGKZEyZMKPt7bGws7733Hj169ODMmTNERkZe8b0lBj252edpFV4/49cKuQ2/qEJ0kTIuZIURvEtHUFbDX8ae5Iwz9IQyh/ItHC0wkxBQ/cGqQtMUGBjo0PIO79+Gr6ei1kN51VHIbfhFFGKJgGOFIaiP2mh+OA9F9W9tcNprT7m6Co3ewhMGbohx7aam9doTlZCQgEJx6cclPDyc7Gz7uPGJEycwmUz06NGj7HUfHx+SkqrY8v6iPXv2cNttt9G+fXuioqIYOHAgAKdPV7/0PvXQLuQyOc00OXX5OHUml0n4hRViGmYh7YZQsqIrHu7bkLTRO34oVChPDOk1Tu44zUGSJM6fyaS5TzZymfOGS3z9tXj00HP6Vn/Se4Zi0DSuRkJrnVi57Gx/nirBYHHtkF69JlEqVfkfEplMhlTZadE1pNPpuOmmm/Dy8uKLL75g9erV/Prrr4B9mK86p08eI9jbiEZprHMdroZMBn7BRUiDjBwbHcLZ1o5tTdaXGLFCz+kWiSG9RsvdpjkU5Gej1RYQ7nnhqj5XTWnURrzbFpE3zoO0a8PIa+Y+R3pcjeb6XFQ2sSjEmXQWiRUuHtJzm9V5LVu2RKVSsX379rLndDodhw4dqvI9aWlp5Obm8uKLL5KSkkJ8fHxZz1Z1LBYzBblZ9d4LVRVffy2KPgbSbwrmZGIwVldXqBaCSorxs7jHSonG6kiBhfP6hvRdIdRU6TSHhIQEBg0aVDbNASib5vDyyy8zePBgEhMT+eSTT5BVM9t7woQJDB06lNjYWLp27cp7773H5s2bOXOm+qH3Q/u2ofbwcPhQXnWUCit+kYWYrrdybFQzTscHNegNjJWSTSy6qQcbzrumE6SU2yRRPj4+TJgwgf/973+sWbOGw4cPM3nyZGy2qn+MoqKiUKvVzJo1i4yMDP766y9ef/31Gt3v3JkMzBYTwZorH/NS37x9dKi76zg5PpCMTs2wNIClwXIkuotg4XTbs6vvXRUaHneb5pB17hTBntorbrDpTDKZ/TQIVS89J8cHkN49FKNHw9wmpqdWHP/ibNuzXBsX3SaJAnj11Vfp06cPd9xxByNHjqRdu3b07t27yutDQkL47LPPWLZsGT179uStt97itddeq9G90lP346nWEOhR4KDaO5aXxoBn52LOjPcjvXsoJpV7T71MFiv0nG6Hi4OF4BzuNM3BWGJAW1xAsKZ+e6Gq4qkpwTuxiJxb1KQNCqMg2MvVVaqVTjpx/IuzHcgzu3RelFPT+88++6zSv5eaOnUqU6dOLXvs7e3NF198ccUyly1bVu7x2LFjGTt2bLnnCgoKqq1bfu4FAjXFKOXuPUSi8TBCopEL8V4YM7yI3JWHp8H9xtnbizP0nE70RDU9l09ziI2NBS5Ncyh9/G+XT3MovWbJkiU1ut+ZU+lINokgdZ4Dau84SoUVv+hCSqIgLb8Z3ocsND/uHonelbQVK5edziLB7hwTvcNdc9xQw+wjvUrGEgPaokKiQxz3Q/juz6d475fyPzDNAlTs+aZrja8vtfebroQEqDiVVcLjHx5n33EdHVt7M/Ox1nje5I3+dBAROwu4e9URhob6cn9siMM+R12JM/Scb0+uGYtNQtkAhngFx7h8mkNISAjh4eHMmDGjxtMc7r//fo4ePVrjaQ4n04+g1mgI8Ch01EdwKJkM/IKKoQ+c6BoIx5VE7svDw+yejeGW2vqZnN/Ubc8WSVS9OnMqHZvNiq/KsceVtI7U8Osrl/a1Ulzhl91Do5oz4bqwcs89/F4ayGSEXNwP6JXZJwkP8uCdh1sx48dTvDL7JLOejccvppD55wo46SVnXHIU5Ll+w7EYvTgrytn0FokDeWY6hzSdXZ8F+zQHnU7HHXfcgaenJw888EC5LRD+rXSawyuvvMJXX31FUlISr732GjfddFO19yrIz8ZXpUMltzjyIziFl6cB2kNWW08MZ7wJ21OIX4HrY+HlAk1awk0FnPcIcHVVGrVtLpzqICsoKHD9vun1bN3KRZw7fYJ+4Rvx83DMZpfv/nyKZZvzWD2zU53efybHyDUP7ebDx9owpp+9Z2nAY3t56a4YBiYHsHpXPq9+d5I1MztRrLdw3VP7+f6FtrSK9EKb7UvQbj3B5123cacVGQF9v8agECe4O9M71/hzX7vGv9uzUP/MZhPzZr9H68AcOgYdcEiZ9dVDHx2qwSbJ0Ob6MuWtXdzoo3GLHnqAWzs9wa+B3V1djUYt1FNO6q0RLrl3k+yJ0hYXIJdJ+Kh0Di0384KR5Ht34qGS0yXOh+f/L5qY8Jod8fLzyiz8vZUM7xVU9lxirBfr9xXSv7M/a/cU0i7GPqny9TmnuHlgM9pEeQISfqFFWK6DtLxm+O0zEZZZ/13xiosr9Nb5tq33ezcl27JN3NfO1bUQGqPc7PNYzGb8VEUOLbe+eujlMolNxzPIUxsZ9HQHMo4pidyfi8rq2o0SuulOiCTKybIMNjKKLcT61n9K41ar8+qLTluEj0rn0N14u8T78P6jrfnhxbbMmNSK7AITo/5zkLzi6ieBW60SP6/O5qb+IahVl/5LXpwYw7EzBno+tJsT50p4cWIM248Us+1wEROHhTH5/TR6TdrNI++nUay32OcKDDByfEwIZ+Lrf+POrmKFntOJFXqCs5w6cRS1xhNvBzculXIZoYEeZV/B/lXvTO7tqSh3rdkqsfVwMf93bWjZNWmnDdw8oBmtmntyy6BmHDtj34i2WG/hldmZzHioFT7eBjw7FXP+Vm+O9Q2j2M9155W214oVevXBVVsdNLmeKKOxhBKDjohAx86HGpRcPmnpGu9Dr0m7mb8mhwdvvHI345rdBZzNMfF/Q0LLPR8R7MH3L1zq2TGZbdzx6mHefKgVH/92FoVCxvqPO/PkR8f5YP4ZXpwYA4CPnxZ6QXqnIJSHZEQeykNxFUuma0qs0HO+9GIrOrMNb1WTbP8ITlSQn4NCocRb6diNc13TQ2/noTTj0aoQbUsZ53NC8dtfQtgpx/a0VSdOJ47Fqg+H8l2zar3JReKCvGysFovDJ5X/m7engvgWXpw4V/1xHXP/zqJbgg/x0VfeA+WThWfpmehH97a+bNxfyMjewSgVMkb1CWbj/oqBwdtLj7qbjlO3+HOiSzMsCuf+d8eLM/TqxVmxc7ngBAZ9MTJsaBSOm5ztDj30cPG80mZFMMjE8ZuCyewQ4vR4WCpKl4PcJn5mne2Mi+Jik0uizp5Ox8NDjZ/KuZOwS0w2jp82EBZ45ZVU5/NMrNqZz+3/6oX6t2OnDcxfk83UO6IBsElgsdp7l8wWCaut6p4mT00JXh2LOXuLD+k9QzF5OGfjTrFCr36c1TXkwzAEd2XQa/FS6h06zWFQciA3pgSTGOtNv07+fPeftthsEvPXVH/cVnU99Nu/TOb7F9oS7Kfk+c/TK/TQy2UyPphfcZK6j48OTbKWs+N9OJYShs7HuYth1DYLXQynnHoPAc7oRBJVL/JzL6BQqvBSOnbc/5XZmWw+WMTJCyXsSi3mgbdT0Rtt3DygGQBv/HCSW16qeA7gz6uy8NIouDEluMqyJUni2c/TeenuGHy97COwPdr5MuevCxw7Y+D7vy7Qo51vtXVUe5jwbltE1s2eHOsTht7LsUvlQw0FeFjFnB1nEz1RgqMZjSWYTEaHD+X9mzv00JdSq0z4timkaIyctOvCyG5efQytq2t0x5xWtmB3ViRR9UNbXIhMJkOjcOyhhedyTTzyXhr9Ht3L/TNSUavkLH0ziahQeyvnQr6JzPPlu8klSeLnVdmM6RuCp7rq3qEfVmQR7Kfiuh6X5gU8NT4KmQyGP7Mfucz+uKZUSgu+rQspuElJ2iDHTbpUSja6GjIdUpZQNVcFC6Hx0hYXYLVa8HJyEuVOPfSl5HIJv/BCbEPMHB8bzMmkYKwO3tC2izbDoeUJFZ1zUeOy6U0sN+hRyCwOP+7ls6firvj6B4+2qfCcTCZjy+ddqi17wnVhFZb9Bvmp+OHFq1vrrpDb8IsuRBsp4/yFMEJ2awnMvroeuq76DDb7XPnfQrg6oidKcLTc7HMo5I6fVP7K7EyGdA8kMsSDnEIzH8w/U6GHfneall9eTiz3vqvtoW8T5VnjHvrL+fjqoBuc6eiLOUNDxN4CvPRX37ueKI5/cboSK+SWWAnW1O85s02qJ8pms2EyGfGQu9eutq4ml0v4RRRivN5K2vBQcq6iW7uDToz9O5urxv6FxivnwllUHuom3UN/ObWHCZ/4Intv/dAwcsOvboPbljpx/Et9cEVsbFI7lhsMOuZ/PxOr2sYJjqFCgYdMjlomRyOX8JSDl9yKt8KKj8KCv8qMn9KEv8qIWt60JvMWF/jivc9MxImCWr1vfbNEBia94JxKCQB0DFKxbtSVhzkEoTb+XvYT+TkXuKbZNoI17nX4sLsoLvRBc8RGxJE8atvXYQPC+nxBvlKcNuBMP18bxLBoz+ovdKAmNZxXVFTAkfTjaIJVSKESJiyYJNBK2L/Ly1Fc/LLPF5IjR4UCtUyOWi7DUybhqZDwltvwVlrwVVjsCZfShL/SiLyB9/H5BhRDPzjeJRj1IWh+JLdG3ZYtxQo9pxPDeYKjWUz2ISuV3DV77TQEvv5a6AmnO/tjPaEmYm8+niU1+/eSA710x/jDv7NT69jUuWLlcpNKokqMJvzCYrFptJipfnXI5WzYMGLDKAGlv8PKndGpvPjldfGRApVMgVomQyOT4SmX8JTb8FHY8FZY8FOW9nKZ8FG6b+Dy8dVBT8jsGIj8sIKog7korjBZM0yfj8JmxSqv33HppiS3xIbJKuGhcOzkV6HpMpvtSZS1YmtS+BeN2ghtjeTFeaA/H0TwXi1BNZhL2kN7QiRRTuaKBmaTSqKKigtRq9VYNcZaplC1Z8GKRbJiKM03yv3fygCPi18gQ4aybGhRhkYuw0suudXQopenAZLhdJIftjQ1UXtyKj2TSiVZ6WzIZKd3q3qvY1MhAQaRRAkOZLHYk6hZ5/2x4YMcOQrkKJGhkMlRykAlk6GSgUom4SEDD7kNtUxCLbeikUuoFVY0cgueciueCgteCgtecnOD75WvilJhxS+yEFNzOFbQDM8jFiJS86vsse+oE8e/OJvBUv+zk5pUElVcXIxSocSCe00Dk5AwY8Esga4OQ4samYSXwp50+SitTh1a1KiN0N7I+QRvTCc8idqdh7qkXJcc3fUZIolyMksNlm4LQk0dPnaMkhI9xFlBZu95t2HDDPasvUbfbqVxqjw5MhQoUCBDIZOhRFY+IZODh0yyJ2UXvzRyKxq5FU+5BU+F/U8vpRmV3P2+72Uy8A0shl5wsksAtnQPIvfmoTaVj4vx2rMuqmHTYXZBXGxSSVSJsQS5Qk4NI4LbcszQooS3woKPwoqv0mxPuGoxtOihMuMRbya7tQbDSW+a78zHW2dvzXbQnYJmDvqwQqUsYtRFcCD/sBgC5HBettvhZduQsGG5lJBd/meVShOy8vtJyZChuNhLVllCppKBh1xCLbPZ/5Rb0ZQmZaXJmMKCp8KMRuH4HyJPTQkklpCToEZ/Nphme4sIyLWPe7TQZzv8fkJ5Vhf8am9SSZTNZkOGc4dAdvydyuZlh+nQpyUDxnWs8rrMw1ls+/MIueeLUCgVRLQMIuXGJAJD7as3sk8XsPKnPRRma4mMC2HI7clovO0BRbJJ/PLBOnoNb0eLttWv0nLk0KK33IyXpCfAw0ywpxW1woKqZSGFMUpSj3sSc9hCgl60uJzNFS0uoXGSJAmr1YKHUuXqqlRLQrLHM6y1SMjkF78qfr6yHjLkKGUylP8espRJqOQSGrkND7kNjcyGRmFFo7g4bHkxKdPILeV6/JUKK37RhZREweGsQJSHJeIyC2hnOMNhz0jH/GMIFYieKCez2ewtD8lJPVHnM/I4uDmT4OZ+V7yuMFfHsq+30qlfK4bckYzZaGXj0oMs/XILd/73WgBW/byHqLgQhk3sxuqf97BjZSp9RrUHYO+6dAJDfWqUQNVW9UOLSuCyz2cFD0mORqFCshkJ7BKJQh/C3dbtDq+bAGoPD8KCA/GQgmhiP76Ck1gs5osx0XkNzJo2LiVJYu/adPZvyqAoV4/GW0Xb7tGkjEwCHNu4BLBivdSmrNGwpYxLPf3l2eeRycBiQ2a14SGT46nyQImEOdJGcEwXhptTucYqGpmOZrNJtIgIpYVHKBBYr/duEFF4xIgRJCYm8vbbb19VOTbJhkzmnEBhNJj5a85OBt/WmW1/Hr3itdmnCrFZbfS6IRH5xeMFul0bx8JPNmHQGvH0UZN/QcvQCV0JDPUhPjmSE4fsm7UV5enZs/Y445/q75TPURtyswde1kCUJk/U+KDy8AWTAqsSEiXRde0URuDsGTxp7+qaCI2JZO+FdkYuVdPGJcCGRQfJOHSelBuTCI7ww1RiRld0aQNQVzUua8I+iwxQglKmAaM/Vr03KlUAniovDDYZ4QoD4ZKzlzU1QTLgfA5h/lagfk/MqFESNWnSJH766ScAFAoFERERDB06lGnTphEQEODM+gHwww8/oFRefb4nSdLFJMrxPVGr5+2hTafmRMU1qzaJCm0RgFwh59DmTBJ7xWAxWTi87RShLQLwvHiieEhzP04dzSYgxJtTadmERNgD0D/z93LN8HZl19UbmxwvgvG0BeIh+aCQ1MhlCvu0hfrd20wA5I11yZNQ72QyuX12tP0RjoyPtWlc5l8oZt/6dG57diBB4ZdOTWhW7hr3bFwqrd54WoLwsPnhIfNGpfCwjx66/whpo+KsTpIrqXFmMmDAAL744gssFgtHjx5l8uTJFBYW8vXXXzuzfgAEBjqoe+5ibHD0vKgDmzMozNExdELXGl3vF+TFqEm9+XP2dv5ZsA9JkmgW6c+ND/Yqu2bQrZ3559d97F5zjIiWQXQbEkfqztPYbBJR8SEs/XILeReKiWkXRt8x7VEoHPtL1cPmg5ctGDX+qCRP7FM4L/t3E6vrXcoVwUJwL47qoVcoFJQGRxkyh053qE3jMv3AefyCvcg8ksXSWVuQbBKRbUJIuTEJL1/3alxqbAF42oLR4I9S0iBDfmnqleAyrmhc1viOarWasLAwIiMjGTRoEGPGjGH16tWAvadq/Pjx5a5/44036NXrUlJw8OBBbrzxRqKjo4mMjCQlJYV169YBYDabefbZZ2nbti2hoaEkJSXxv//9r+y9I0aM4Jlnnil7PG/ePAYOHEhUVBRt2rRh4sSJnD1b/Thz6ZwoWa037a9a/oViNv9+mOsmdK1xIqMrKmH1z7tp2z2a8VP6MXZyCh5qJX/O3o50cWJccIQfNz3ah7teGsp1d3bDZpXYvOwwA2/uxLrf9tMsyp87pg4m71wRBzdlXNVnkNuUeNvCCLEk0NzcjWhzb8KtnfGTolFLfshROX1CvlA79l98gitNmjSJgIAAAgICCA4Opn379kyZMoWCgoJ6uf8PP/zAtGnTrrocmUyGXFYauxz3c17auLxmRM0OSi/K1VOcbyBt12muvb0LQ+7oSv6FYn6/mFCBvXF5bO9Zvp++EoVCXmnj8rtX/+afX/dhrWQfuzqxgactiGBLPM3NXYk29ybU2h5fKQKV5GVPoAS34Iokqk5jZBkZGaxatQqVquZ9lffffz/t27dn1apVKJVKDh48iEZj3/fo888/Z9myZXz99de0aNGCs2fPkpaWVmVZJpOJqVOnEh8fT25uLi+99BL33nsvy5cvv2IdVCqVfYWeA38Bnc/Ip0RnYu5ba8qek2wSZ9JzObApg0kzRqBQlr/f/g0nUHooSbkxqey5oRO68u3/VnAuI4/mrSqeXL5h8UE69InFP8Sb02k59BzWFoVSTpvOzTmdlkPHvjXfl8nD5nexl8nvYi+TQiRJDYhMJsPDw6P6CwWnaxQ99ID84gkDMuRIXP2uz6WNy3GP9alx41KSJKwWG0Pu6Fq2SnnIHV354fVVXDiZT3hsUFnjslSJzsTmZYcZ/XDvssbl8Ht6sPizTRzclFGruFjGJsebYDxtwfapC6hFfGwgSnOK+lTjJGrlypVERkZitVopKbGfuv3aa6/V+EanTp1i8uTJxMfHA9CqVatyr7Vu3ZrevXsjk8mIjo6mZ8+eVZY1YcKEsr/Hxsby3nvv0aNHD86cOUNkZNXLRz09PbHZbGUBwxFadYjg9hYB5Z5b+eNuApp5021I/MV9qcozm6wVNsAsHZ6RpIpd6adSs8k5W8ig8Z3s19gkbBc3xLBaJWxXWNYptynxkpqhkQLwkLxR4CFaTg2cp6enGM5zE6U99ACRkZGMGTOGH3/8EbD3VOXl5TFv3ryy69944w2WLFnC5s2bAXsP/dSpU9m9ezc2m43Y2FjeeOMN+vXrh9ls5oUXXmDJkiXk5eXRrFkzbr755rJe+n8P582bN4/PP/+ctLQ0NBoNKSkpvPHGGzRv3rzaz1H67SRHUbrF5lWpS+PSy0+DXC4rS6AAApp5I5PLKC4wEF7JfRzRuCyNkZ6Sfb6n6HlvuDw963+Cbo2TqN69ezNz5kwMBgPfffcdGRkZPPTQQzW+0cMPP8xjjz3GTz/9RP/+/bnxxhvLEqrbb7+dMWPG0LVrVwYNGsSQIUMYMmRIlV1ze/bs4a233mL//v0UFBSUJR6nT5++chKl8cJqtSJ3wCT1UmovFWqv8j1yKg8Fai8Pgi+O129aeogLJ/MZ80gKALGJYexZe5xtfx4lvmskphILm5cdxifAk9CogHJlWcxW1v66j6ETupYlZM1bBbN3XTrJg9pweNtJ2naLtl9sAw0BeNqCUON3caxe9DI1Nl5eXq6uglCJhtpDD5eGh+WogJIa178qdWlcNm8ZxHabRGGODv8Qb8A+xCfZJHwDK37P17VxKbd54C2F4ikFoJK8Lx5uI2JkY+CK2FjjbMLLy6us92jGjBnccMMNzJgxg6lTpyKXyyv0oFgs5be8nzp1Krfccgt///03q1ev5q233uK9995jwoQJdO7cmX379rF69WrWrl3LpEmTaN++PYsWLaqQSOl0Om666aaybvRmzZqRm5vL9ddfj+niSeRV8fHxxWq1oKrnnR10RSUU5lw6oDI6vhnXTejKrtXH2LU6DYVKQXhsIKMeugaVunzdtv15lJjEMEKjA8qe6ze2Ayt+2Mn899fRJjGWQb2ux8sccLGXSQSDxs4VrS2hco2hhx7Aw0ONyWREISkdMi2qLo3L6PhmNIvyZ+VPu+k3xr5twbqFBwiLCSTssvgHtWtcKm0avKVQNFKAfQ6TpBA9uY2UW/dE/dtzzz3HzTffzF133UVISAj79+8v9/q/HwO0bt2a1q1b89BDDzFlyhTmzJlT9oPv6+vLqFGjGDVqFLfffjvXXnst6enptGnTplwZaWlp5Obm8uKLLxIbGwvAkiVLalRnX19frFYbapy7gmPsZWP2AEP+L7nCNfHJUcQnR1VbVu+Rifa/2EBDIJ62IMID/Eh65FpkyEXS1ASJJMp9NIYeegAPlQcmk/FiT1T9+HfjUiaXMfL+a1j3234WfLQBpUpBdEIofUcnIZOXj3PVNS7jElszpNcoPM1+yP+9kEiEzEarQSVRffv2JSEhgXfeeYfhw4czc+ZM5syZQ0pKCkuXLmXLli1lP7gGg4EXX3yRUaNG0aJFC7Kzs9myZQtdu9q3BPj4448JDw+nQ4cOqFQq5s+fj5+fX6Vj+VFRUajVambNmsX999/P0aNHef3112tUZ0+NF3K5HAVKZJIcSea+B5ApbRo8pRA0kj8ekrcYpxfKiOE899EYeujBPrdLqytG4cQkqiaNS29/Ddff3b3assoal4Da5o+XLYSIAH/aPzJEzPlswlyRRF3Vd9vkyZOZM2cOcXFxPPfcc0yfPp0BAwZw8uRJ7rvvvrLrFAoFBQUFPPzww3Tv3p077riD7t27l3V7+/r68uGHHzJ48GD69+/P/v37mT9/fqW/LEJCQvjss89YtmwZPXv25K233qpx97mXlxfyi2P/Sup/Fn+VbOBpCybIEkeEJZkocy+aW7sRaIvFUwoUw3RCOaInyn0999xzzJw5k3PnzhESEsL58+fLvV5VD/1DDz3EL7/8woQJE5gzZ07Za6U99O+99x6//PIL69atIz09vUIZl/fQp6SkEB8fT3Z2zU8N0Gjs31MK3HzVZyXbDYRZO4jtBgTUarVLtn6pUU/UZ599VunzN998MzfffDNgb1FNnTq13Oule5h4eHjw1VdfVVn+xIkTmThxYpWvL1u2rNzjsWPHMnbs2HLP1WRvFrWHGvXFpeFKSY1Zpq/2Pc6gtHnidbGXSSV5iV4moVZET5T7aog99FA6X9SKUlHPJyFU5+JJCV5iuwGhGq6Kiw3i7DxHkclkeHv5YCjRo3DyvKgylx+Xgs+l3W0FoY7q46gloe4mT57MI488wuOPP17WQ28wGLj55pu57777ylbLXd5Df+HCBYKCgrjuuut49dVXgUs99Onp6chkMjp06FBtD/0rr7zCV199RVJSEq+99ho33XRTjeocEhSMyWRC7enplPPzasq+3UAInlKQ2G5AqBVH7ptWG7KCggLHHyTnxuYv+pnc3Gx0shwK5BkOL19l88ZLCkEt+V3sZRLLZwXHUSgU3HXXXeLsPMGhsnOy+O7Hr/Hx9uG8fB9WWfXzqBzBvt2AfY8msd2AcDW6d+9O586d6/2+TaonCsDX25fs7Aso5Q7oibLJ8Sbk0qG8qEUvk+BUgYGBIoESHC4gIBCl0j6pXIkGK85JoipsNyD2sRMcJCgoyCX3bXJJVFhoOEfSDqFS135yrv1Q3pCLx6WIACDUv+DgikcCCcLVUilVeHt52/fRkzwxyoocU67NG29bMzQEoJQ8K243IAgO4qrY2OSSqPCwCCwWCxq1BoXkUWW3denYvP24FB9xXIrgFlzV2hIaP19fXwoK8lFS99WfapsfXrZmaPBDKXmKmCnUC41Gg7e3t0vu3eSSqKDAYJQXj33xkLwxXEyi1DY/PG0hqPEVh/IKbkv0RAnO4ufjT35+HipquMrJBhqC8LaF4IEvSklMZxBcw5WNyyaXRKnVanx9/DCbTfjamhNobS2WzQoNhkiiBGdpHhFJ6rEjqDWelW9GbJPhRQhetiA8JF8RNwW34cq42OSSKAA/X3/STxyjRG+ieZhrlkUKQm35+fnh4eHmmyEKDVaL6FhsNisyZHjgjdGmw0cKFdsNCG4vJCTEZfdukklUgG8QhTlagkOauboqglBjlW2yKAiOEhgQWLZzebA1HoWkEUmT0CBUdzakMzXJAezOnboQHt4cfz9/V1dFEGosOjra1VUQGjGZTIbaQ0P68ROcOXlBJFBCgxASEuLSo7CaZE9UcHAwarWbHW8gCFcgl8tFT5TgdFERsRTnG1y20kkQaisqKsql92+SPVFyudxlW8QLQl2EhYWJ+VCC03Xp3AWZTIZMJnqhhIZBJFEu0rx5cywWiwgWQoPg6kAhNA2uHhoRhNpQqVSEhYW5tA5NNonq0KEDZrPZ1dUQhBoR86GE+iCXy8WGrkKDERkZ6fJjsJpsEuXv74+/v5hYLrg/Ly8vsT+UUG9atmyJ0WgUvfSC23OHHvomm0SBPYu1Wq2uroYgXFGLFi1cXQWhCUlKSnJ1FQShWjKZjJiYGFdXo2knUZ06dRItLsHtxcfHu7oKQhOi0Who1kzsoSe4t6ioKLy8anhEkRM16SQqODgYX19fV1dDEKrk7+/v8omTQtPTtm1bSkpKRANTcFsJCQmurgLQxJMomUxGREQENput+osFwQXcJVAITUtCQoLLJ+wKQlXUarVbDOVBE0+iADp27ChaXIJbkslkxMXFuboaQhOkVqsJDQ1FkiRXV0UQKoiLi3ObJN89auFCERERYkhPcEvR0dFuMeYvNE3t2rUTDUzBLbnTPNEmn0TJZDLatm2LyWQSwUJwK2IoT3Cl+Ph4lMomeTKY4MaCgoLcasuXJp9EASQnJ4sESnArGo1GbG0guJRKpSImJgar1Srio+A22rVr5+oqlCOSKOzj/9HR0dhsNhEsBLfQoUMHtxnzF5qulJQUTCaTq6shCID9d7U7DeWBSKLKXHPNNRiNRldXQxBQKpViw0PBLfj7+xMeHi4mmAtuoVOnTm43xCySqItCQkIIDg4WwUJwuY4dO6JSqVxdDUEAoFevXmKCueBySqWSxMREV1ejApFEXaZLly4iWAgupVAo6NChg6urIQhlIiMjCQgIcHU1hCbOXRuXIom6TEJCglhSLrhUhw4d8PDwcHU1BKGMTCYTDUzBpdy5cSmSqMvI5XJ69OghgoXgEnK5nI4dO7q6GoJQQbt27dBoNK6uhtBEtW/f3m0blyKJ+pekpCR8fHzE3Cih3rVv3x61Wu3qaghCBQqFgi5duogD24V65+6NS5FE/YtcLqdPnz6iN0qoV0qlks6dO7u6GoJQpS5duuDt7S0amEK96tq1q1v3gookqhKtW7cmKCgISZJEIiXUi169eoleKMGtyeVy+vXrJxqYQr3RaDRu3QsFIomqlEwmY8CAAZSUlLi6KkIT4OvrS9u2bV1dDUGoVqtWrQgNDRUbEwv1YtCgQW6/6bB7186FIiMjCQ8PF8FCcLqhQ4e6ugqCUGODBw8WGxMLTte8eXMiIyNdXY1qiSTqCgYNGiSOPBCcKj4+nqCgIFdXQxBqLCQkhJYtW2KxWEQDU3AKmUzGwIEDXV2NGnGv/dPdTHBwMO3bt+fQoUN4eHg06QmVq1evZvny5fTu3ZsxY8aUPZ+dnc0ff/zBsWPHsFqthIaGcttttxEWFlZlWRaLhVWrVrFz506Kiorw9fWlf//+9OnTB4DU1FQWLlxIcXExSUlJ3HzzzWVb/RuNRj744AMmTpxIeHi4cz+0kymVSlJSUlxdDUGotUGDBjF79mxXV8MtOCo27t+/n82bN3P27FksFguhoaEMHjy43BFQTSU2du3atcHs2SiSqGr07duXjIwMzGYzMpmsSSZSmZmZbNmyhYiIiHLP5+Xl8cknn9C1a1cefPBBPD09ycrKqnaC9Ny5cyksLGTcuHGEhISg1Woxm80A2Gw2fvzxRwYOHEhCQgJz5sxh69atZcnGn3/+SadOnRp8kAD795a7nQMlCDXh5eVF9+7d2bZtG2q1uknGRXBsbExPT6dNmzYMGzYMLy8vdu3axXfffcdDDz1Eq1atmkxs9PT0pFOnTq6uRo2JCF4NhULBddddx4IFC9x6maWzGAwGfvzxR2655Rb+/vvvcq8tX76c+Ph4Ro4cWfZccHDwFcs7evQox44d4/nnn8fb2xug3HCWXq9Hp9PRu3dvVCoViYmJXLhwAYCTJ0+SmprKk08+6aiP5zJhYWG0adPG1dUQhDrr1q0b6enpFBYWIpfLm1wi5ejYOGrUqHKPhw4dypEjRzh48CCtWrVqMrFxxIgRbj+Z/HINp6YuFBERQdu2bTGZTE1uDsCCBQvo2LFjhV/4NpuNw4cPExYWxqxZs/jf//7HzJkz2bNnzxXLO3jwIFFRUaxbt47p06fz1ltvsWjRorKJqt7e3vj5+ZGamorJZOLEiRNERERgtVr59ddfuemmmxp8741cLmfYsGGuroYgXBWZTMaIESOwWq2uropLODo2VsZoNOLp6Qk0jdjYuXNnAgMDXV2NWmnY/+L1aMCAAWRmZpat1msKra6tW7eSk5PDbbfdVuE1rVaL0Whk1apVXHfddQwfPpxjx47x008/oVaradeuXaVl5ubmkpGRgVKp5M4778RgMLBo0SKKioq48847kclk3HHHHSxZsoTFixfTtm1bevTowdq1a4mOjsbHx4dPP/2U4uJiunTp0uBWtkmSxLBhw9z2CANBqA0fHx9SUlJYt24dGo2mScRFcE5s/LeNGzdSWFhI165dARp9bPT396d79+6urkatiSSqhpRKJcOGDWPhwoVNYlgvKyuL5cuX8/DDD6NQKCq8Xhosk5KS6N+/P2DfFuL06dNs3LixykBR+r7bb7+9rIU1evRovvrqK4qLi/H19aVly5Y8/vjjZe/Jyclh69atPPHEE3z55Zf06tWLjh078uGHHxIdHV3joOQOEhMTG8SyXUGoqQ4dOpCWlkZ2djZKpbLRJ1LOio2X27dvH8uWLeOOO+4o1zPTWGOjXC5n9OjRrq5GnYgkqhYiIyNJSkri8OHDjX61XmZmJjqdjnfffbfsOZvNxokTJ9iyZQuvvfYacrm8wkqT0NBQ9u7dW2W5fn5++Pv7lyVQQFkZBQUF+Pr6VnjPggULGD58ODKZjNOnT9O5c2c8PDxITEzk2LFjDSZQ+Pj4lK1AFITGQiaTMXz4cL777ruyxyI21j42ltq3bx8///wzt956K4mJiVe8tjHExobeOy+SqFrq378/WVlZ5OfnN+pWV/v27YmOji733Lx58wgJCWHw4MEoFAqio6PJzs4ud01OTs4Vx7RjY2PZt28fRqOxbKVKaRmVvW/79u14eHjQqVMnDAYDQNkcjIY0F0Mmk5Vb/iwIjYmnpyeDBg1ixYoVjb6n3lmxEWDv3r1lCVR1x500ltiYkJDQoHvnxcTyWirtdlQoFI36bD1PT0/Cw8PLfXl4eODl5UV4eHjZ0Th79+5ly5YtZd3Ke/bsoXfv3mXl/PTTT/z0009lj7t06YKXlxe//PIL58+f58SJEyxevJiOHTvi4+NTrg5arZa///67LPnw9PQkLCyMtWvXcubMGfbt20fLli3r5x/kKkiSxHXXXdfof7kITVt8fDwdO3bEaDQ22rgIzouNe/bs4ccff2T48OG0bNmSoqIiioqK0Ov1FerQWGKjj49P2ZBnQyV6oupArVYzatQo5s+fj1qtbvTd11Vp3749N910E6tXr2bx4sWEhIRw6623lutCLigoKPcetVrNAw88wKJFi/jwww/x9PQkKSmJ4cOHVyh/8eLF9OvXj4CAgLLnbr31VubNm8fGjRvp2rUrHTp0cNbHcwhJkujYsWOFlqsgNEZ9+/YlNzeX8+fPo1KpmmRchLrFxs2bN2Oz2ViyZAlLliwpe75Vq1ZMmjSp3LWNITbK5XJuuukmV1fjqskKCgqa5ne5Axw8eJB//vmnSW82J1xZs2bNGuyESUGoC4vFwty5czEajU1y/yihepIkMW7cuEZx5JUYzrsKSUlJJCQklO1mLgiX8/LyqrCBniA0dkqlkptuugmbzdaopzwIdSNJEtdee22jSKBAJFFXbdCgQQQHB4tESihHqVQyfvx48T0hNEk+Pj6MHDmy7AB38XMggD2B6tGjB61atXJ1VRxGJFFXSS6XM2bMGPz8/MSp5kKZW2+9tcHvHiwIVyMyMpJ+/fpRUlICiESqqZMkibZt29K5c2dXV8WhRBLlACqVinHjxuHl5SUSqSZOkiRuueWWcvtgCUJT1aFDB6655hqRSDVxkiQRExNDv379XF0VhxNJlIOo1WrGjx+PWq3GarWKYNEE2Ww2brrpJvz9/V1dFUFwG926daNnz55l52OK2Ni0SJJEREREgzuGpqZEEuVApYmUUqksO2NPaBpsNhujRo2q9qR2QWiKunfvTvfu3UUi1cRIkkTz5s254YYbGu3/uUiiHMzLy6tsQrFIpJqG0uW64eHhrq6KILitHj160LVrV5FINRGSJBEbG8uIESMa9f+1SKKcwMfHh1tuuQW5XC6G9ho5mUzGbbfdJnqgBKEGrrnmGpKTk0Ui1chJkkRCQgJDhw5t9P/HYrNNJzIYDPz6669otdomvXtvYyRJEkqlkttuu01MIheEWtq6dSvbt28vOwpJxMbGw2az0blzZ3r27OnqqtQLkUQ5mcViYenSpZw9e7bswF0RMBo2SZLw9PRk/PjxDfbkcUFwtdTUVFauXIlKpWqyR2c1NlarlZSUFLc/csaRRBJVDyRJYvXq1Rw+fFi0vBo4m81GYGAgY8eOFftACcJVunDhAosXL0aSpLJD3YWGyWKxMGTIENq0aePqqtQrkUTVox07drBlyxaRSDVQFouFhIQEBgwYgFwuphMKgiPo9XoWLFggpj00UKUJ8JgxYxrNUS61IZKoepaWlsaKFStQqVTicM4GQpIkbDYbgwYNIj4+3tXVEYRGx2KxsGzZMk6fPi2mPTQgNpuNZs2aMXLkSFQqlaur4xIiiXKB/Px8lixZgl6vL/vGEwHDPUmShIeHB2PGjBGbaAqCE0mSxPr169m3bx9qtVrMk3JzFouFLl260LNnz0a/Au9KRBLlIhaLhZUrV3Ls2DExvOemLBYLMTExDB06VMx/EoR6kpmZyV9//YXNZkOpVIq46GZKe+aHDx9OixYtXF0dlxNJlIsdOXKEf/75B5lMJiZWuglJkrBYLKSkpNCpUydXV0cQmhyj0ciyZcs4e/asaGS6EYvFQkBAADfeeCPe3t6uro5bEEmUG9Dr9SxbtoysrCwxH8DFzGYzgYGBDB8+XAzfCYILSZLE/v372bhxI3K5XDQyXUiSJKxWK7169aJTp05Nevju30QS5SYkSWL37t1s3boVmUxWNnwkgkb9KO2iTklJoX379iJICIKb0Ol0ZY1M0StV/8xmM+Hh4QwbNgwvLy9XV8ftiCTKzZSUlLBq1SpOnDghJlfWE5PJRIsWLRgyZEhZkBYEwX1IksSBAwfYsmULFotFLMipB6Vnv/bv35+EhARXV8dtiSTKTZ0/f56VK1dSUFAgWl9OUhqMBw8eTMuWLV1dHUEQqmE2m9m8eTMHDhxAoVCgUCgAERsdSZIkjEYjrVq14tprry2bYiJUTiRRbkySJA4ePMimTZuwWq2i9eUgFosFmUxGhw4d6Nmzp1h5JwgNjE6nY+XKlZw8eRKNRiN67B2kpKSEsLAwBgwYQGhoqKur0yCIJKoBMJlMrF+/ntTUVACRTNWR1WoFIDExkWuuuUaceycIDdy5c+dYvXo1+fn5YvrDVTAajQQHB9OvXz8iIyNdXZ0GRSRRDUhJSQlbtmzhyJEj2Gy2siRABI0rs1qtSJJEQkICKSkpontaEBoRSZJIS0tj+/bt5OXllfVMlb4mVM1oNBIQEECfPn2IiYkRC2rqQCRRDZDZbGbHjh0cOnQIg8Eg5kxVwWQyIZfLadOmDX369MHT09PVVRIEwYnOnDnD5s2bOXfuHB4eHmLOVCUkSaKkpISgoCB69OhBXFycSJ6ugkiiGjCr1cqBAwfYtWsXxcXFeHp6NvkWWGmA8Pf3p127dnTq1En0PAlCE1NYWMiGDRvIzMxEJpOJKRBcalRGR0fTo0cPMefJQUQS1QhIkkRmZiZ79uzh/PnzWCyWckv1m0LgMJvNAERGRtKtWzeaN28uWleC0MSVlJSwbds2jh8/TnFxMRqNBrlcDjSNuAhgMBjw8/OjXbt2dO7cWTQqHUwkUY2M2WzmyJEjHD58mKysLBQKRbnTtRtT4LBYLFgsFvz8/IiPjyc5OVkECEEQKpAkiezsbHbv3s3p06fR6XSNOqEyGAyo1WqaNWtGt27diI6OFo1KJxFJVCOm0+nYu3cvx48fp7CwEEmSyk26hIYXPIxGIzKZjKCgIFq0aEFSUhIBAQGurpYgCA2EJEmcPn2avXv3cu7cOfR6PZ6enmUJVek1DYnNZsNoNOLt7U1YWBhJSUlER0eL7VvqgUiimgi9Xk96ejrp6enk5OSg0+mQy+UVem7cLXhYrVaMRiMajYZmzZoRHx9PXFyc6HESBOGqWa1Wzpw5Q2pqKtnZ2RQUFGAymdw+qSqd+ymXy/H19SUyMpIOHToQGhoqepzqmUiimiBJkiguLiY1NZXMzEzy8vIwGo1YrVY8PDxQKpUVfhCdHURkMhkWiwWj0YhCocDX1xc/Pz9CQ0Np2bIlYWFhZSttBEEQnMFisXD27NkKSZVCoSjbh+py9ZVcmUwmrFYrarUaf39/goKCaNmyJc2bN8fb27te6iBUTiRRAmAfQ8/JyeH06dPk5uZSXFyMVqulpKQEq9VadsSCUqks10KrjdKTwM1mc1mZSqUSLy8v/Pz8CA4OpmXLloSGhoqeJkEQXM5isZCfn8+5c+c4f/48Wq0WrVaLTqfDbDYjSRIqlQqFQoFcLq9zL5DNZsNisWA2m5HJZCgUCjQaDV5eXvj4+BAVFUVsbCz+/v51jr+Cc4gkSqiSJEkYDAYKCwspKiqiuLiY4uJiSkpKMJlMmM1mzGYzJpMJmUxWFkT+/VU6uV2tVuPr64u/vz8hISH4+vri5eUlup8FQWhQbDYbWq2WnJwc8vLy0Ov1GAwGzGZzWTJU+ndJksrioFwuL/dVuv2Cp6cngYGBBAUF4e/vj5+fn5jP1ECIJEoQaik1NZVHHnmEffv2ERoayv79+11an/Xr1zNy5EiOHz9OcHBwpdcsXryYiRMnUlBQUL+VEwShSWlq8VH0CwouN2nSJAICAggICCA4OJj27dszZcoUh/7CnzRpEuPHj3dIWdOnT8fT05Nt27axZs2aCq+vWrWKgIAAzpw5U+75Ll260KJFi7Iz/MA+4T80NJTvv//eIXUTBKFxEfHRveOjSKIEtzBgwACOHj3Kvn37+PDDD/nzzz956qmnXF2tSqWnp3PNNdcQExNDSEhIhdevueYaVCoVGzZsKHvu9OnTnDlzBo1Gw759+8qe37p1KyaTiX79+tWpLqWbjAqC0HiJ+Oi+8VEkUYJbUKvVhIWFERkZyaBBgxgzZgyrV68ud80PP/xAz549CQsLo2vXrnzyySfYbLay17/99lu6du1KWFgYrVq1YuzYsVgsFt544w1++ukn/vrrr7IW3fr16yuth81mY8aMGSQlJREaGkrv3r1ZtmxZ2esBAQEcOHCAGTNmEBAQwBtvvFGhDG9vb5KTk8vdY/369SQnJ9O/f/8Kz7do0YLY2Nhq752ZmUlAQAC//vorI0eOJDw8nG+//bbSz/HTTz/Rvn17IiIiGD9+PFlZWdX8DwiC4K5EfHTf+CiSKMHtZGRksGrVqnI7rX/33Xe8+uqr/Oc//2Hr1q1Mnz6dmTNn8tVXXwGwe/dunn76aZ577jm2b9/O4sWLGTx4MACPPvooY8aMKWvNHT16lJ49e1Z6788++4yPPvqI//3vf2zatIkRI0YwYcKEstbR0aNHiYuLY/LkyRw9epRHH3200nL69u1bIRj06dOHPn36VHi+b9++Nbp3qZdffpn77ruPLVu2MGLEiAr33rFjBw8//DB33XUX69evZ9iwYbz++uvV/rsLguD+RHx0r/gokijBLaxcuZLIyEjCw8Pp3LkzR44c4fHHHy97/e233+bll19m1KhRxMbGcv311/PEE0/w9ddfA3Dq1Cm8vb25/vrradGiBR06dOCRRx5BqVTi4+ODRqMpa82FhYXh4eFRaT0+/vhjJk+ezM0330ybNm144YUX6NWrFx9//DEAYWFhKJXKsp2BfXx8Ki2nb9++ZGZmcvLkSeBSkEhJSWHz5s1YLBa0Wi27d+8u66qu7t6lHnjggbJ/h8jIyAr3/vzzz+nfvz9PP/00bdq04e677+aGG26o5f+IIAjuQsRH942PYg2l4BZ69+7NzJkzMRgMfPfdd2RkZPDQQw8BlO1f9eSTT5abB1C6fBhg4MCBREVF0alTJwYPHszAgQMZOXIkvr6+Na5DUVER586d45prrin3fK9evVixYkWtPk/Pnj1Rq9WsX7+elJQULly4QI8ePcr2fdm9ezcFBQVYLBb69u1bq3t36dLlivc+evQow4YNK/dc9+7dmTNnTq0+gyAI7kHER/eNjyKJEtyCl5cXrVq1AmDGjBnccMMNzJgxg6lTp5aN67/33ntVdjP7+vqybt06Nm7cyD///MP777/Pq6++yurVq4mIiLjq+tV2LyuNRkO3bt3YsGEDkiSRnJyMl5cXACkpKWzYsIGCggLatGlD8+bNKSoqqvG9xQ7FgtC0iPjovvFRDOcJbum5555j5syZnDt3jtDQUCIiIjhx4gStWrWq8FVKqVTSv39/XnrpJTZu3IhOp+Ovv/4CwMPDo9zS2cr4+fkRERHBli1byj2/efNmEhISav0ZSsf9S7uqS5WO+69fv76sq9qR905ISGDHjh3lnvv3Y0EQGi4RH+t+b0fHR9ETJbilvn37kpCQwDvvvMO7777L1KlTefbZZ/H392fo0KGYzeayU9inTJnCn3/+yYkTJ+jduzeBgYGsX78erVZLfHw8AC1atGDlypWkpaURFBSEn59fuYmZpR599FHeeOMNWrduTefOnZk3bx6bN29m7dq1dfoMb775Jn/88Ue5ruKUlBT+85//YDKZyk28dNS9H3zwQYYOHcp7773HqFGj2LBhA7///nut6y8IgnsS8dF94qNIogS3NXnyZB555BEef/xx7rzzTry8vPjwww955ZVX0Gg0tGvXjvvvvx8Af39/li1bxowZMzAYDLRs2ZIPP/yQ3r17AzBx4kQ2bNjAwIED0Wq1LF26tGzVx+UeeughtFotL730EllZWcTFxfH999/ToUOHWte/e/fueHp6YjQa6dGjR9nz8fHx+Pn5kZWVVa4Ojrp39+7d+eijj3jzzTeZMWMGffr04fnnn+fZZ5+t9WcQBME9ifjoHvFRHPsiCIIgCIJQB2JOlCAIgiAIQh2IJEoQBEEQBKEORBIlCIIgCIJQByKJEgRBEARBqAORRAmCIAiCINSBSKIEQRAEQRDqQCRRgiAIgiAIdSCSKEEQBEEQhDoQSZQgCIIgCEIdiCRKEARBEAShDkQSJQiCIAiCUAciiRIEQRAEQagDkUQJgiAIgiDUgUiiBEEQBEEQ6kAkUQ3EyJEjadmyJTk5ORVe02q1tG/fnpSUFCwWiwtqV7XTp0/z5ptvMmjQIGJiYmjVqhUjRozgn3/+qfT6goICnnjiCVq3bk3z5s0ZMWIEu3fvrnDd6tWrefTRR0lJSSE4OJiwsLBKy0tNTWXatGn06dOHqKgoEhISuOWWWyotUxCEhkfExvJqGhszMzO59957SU5OJjIykhYtWjB48GB++uknJEly5Edt1EQS1UB88MEHGAwG/vOf/1R47fXXX+fs2bN8+OGHKJVKF9Suan/88QczZ86kVatW/Pe//+WZZ55Bq9UyevRo5syZU+5am83G+PHjmT9/Pvfddx+vvPIKeXl5jBw5ktTU1HLXzp8/n19++QVPT09atGhR5f2///57vvvuO7p06cL06dN55JFHSEtL49prr2XNmjVO+cyCINQfERvrFhsvXLhAdnY2Y8eO5bXXXuO///0voaGhTJo0iZdfftkpn7kxkhUUFIiUs4F45513mD59OgsXLmTgwIEA7N27l0GDBnHvvfcyY8YMp97farVisVhQq9U1fs/hw4cJDQ0lODi47Dmj0Ujfvn0pKiri8OHDyGQyABYuXMjdd9/NN998w9ixYwHIycmha9euDBw4kNmzZ5eVce7cOYKDg/Hw8GDSpEn89ttvXLhwocL99+zZQ5s2bfDx8Sl7Li8vjx49etCyZUv+/vvv2v4zCILgZkRsnF1WRk1jY1XGjx/PunXrOHnyJCqVqsbva6pET1QD8vjjj5OYmMiTTz6JwWDAZrMxZcoUwsPDefHFFzl27Bh33XUXLVu2JCwsjL59+7J48eJyZeTn5/Piiy/Su3dvoqKiiIyMZMSIEWzatKncdZmZmQQEBPD+++/z5ZdfkpycTGhoKNu2bQPgxIkTnDhxoto6t2vXrlyQAFCr1QwZMoTz589TWFhY9vzixYsJDg5m9OjRZc+FhIQwZswY/vzzTwwGQ9nzEREReHh4VHv/zp07l0ugAIKCgujVqxdHjx6t9v2CILg/ERtrHxur0qJFCwwGA0ajsc5lNCXu1b8pXJFKpeKDDz5g2LBhzJgxg8jISHbu3MmPP/7I2bNnGTp0KGFhYTz++ON4e3vz+++/M3HiRL744gvGjx8PQEZGBosXL2bMmDHExsZSWFjInDlzGD16NKtXr6Z9+/bl7jlv3jx0Oh133XUXPj4+hIeHA3DjjTcCsH///jp9lqysLDQaDd7e3mXP7du3j44dOyKXl8/tk5OTmT17NqmpqXTq1KlO96vs/kFBQQ4pSxAE1xKxse6xUa/XYzAYKC4uZsOGDcydO5cePXpUaHwKlRNJVAPTo0cP7rnnHj766CM8PT258cYbGT58OGPGjCEiIoI1a9bg6ekJwP3338+YMWN4+eWXueWWW5DJZCQmJrJnz55yP4x33XUX3bt354svvuCjjz4qd79Tp06xc+fOsgDhCOnp6SxdupSRI0eW6y6+cOECPXr0qHB96b3Pnz/vkCRq06ZNbNu2jSlTplx1WYIguAcRG+sWG9977z3eeeedssf9+/fnk08+qVNZTZEYzmuApk2bRnBwMJIkMWPGDPLz8/nnn38YPXo0er2e3Nzcsq/Bgwdz9uxZjh07Bti7i0uDRElJCXl5eVitVpKTk9mzZ0+Fe40YMaLSILF///46tbT0ej0TJ05Eo9Hwv//9r9xrBoOh0jkFpc+VlJTU+n7/lp2dzf33309MTAxPPvnkVZcnCIL7ELGx9v7v//6PRYsWMWvWLMaOHYskSQ6JtU2F6IlqgPz8/GjTpg1ZWVmEh4ezc+dOJEnizTff5M0336z0PdnZ2cTFxWGz2Zg5cyazZ88mMzOz3DUxMTEV3hcbG+uwelutVu655x6OHj3K/PnziYyMLPe6p6dnpePwpc9pNJqrur9Op2P8+PEUFxfz559/iu5qQWhkRGysvZYtW9KyZUsAbr75Zh599FFGjx7N9u3by3ruhKqJJKoRsNlsADz88MMMHTq00msSExMBe9ft9OnTue222/jvf/9LUFAQCoWC9957r9LJkI78IXrsscf466+/mDVrFv3796/welhYWKWrSM6fPw9wVd3mJpOJCRMmcPDgQRYsWFD27yEIQuMlYmPtjRkzhjlz5rBp0yYGDx7ssHIbK5FENQKlLSKlUsmAAQOueO2iRYvo06cPn332Wbnn33jjDSfVzu7FF19k7ty5vPHGG4wbN67Sazp06MCGDRuw2Wzl5iXs3LkTjUZDfHx8ne5ts9l46KGHWLt2Ld9++y19+vSpUzmCIDQsIjbWXulKv6KiIoeV2ZiJOVGNQLNmzejbty/fffcdZ8+erfD65Tv5KhSKCrvRbt26tWx5bk3VdBkvwIcffshHH33EU089xaRJk6q8btSoUeTm5rJo0aKy50ofDx06tM4tv2effZbffvuNd999t2zljCAIjZ+IjVXLzs6u8JwkSXz//ffIZDKHrYRu7ERPVCPx3nvvcd1115GSksLEiRNp2bIl2dnZ7Nixg6NHj5YdD3D99dfz5ptv8uCDD9K7d2+OHz/O7Nmzadu2LVqttsb3q+ky3qVLlzJt2jRat25NfHw88+bNK/f6wIEDCQ0NBeyBonv37jz66KOkpqYSEhLC119/jcVi4YUXXij3vgMHDrB8+XIADh48iNVq5e233wagffv2XH/99QB8+umnfPXVV/To0QNPT88K97/hhhvKLSUWBKFxEbGx8tj40ksvkZ6eTr9+/YiKiiInJ4fFixezd+9eHnjgAVq1alXjz9yUiSSqkYiLi2PNmjW89dZb/Pzzz+Tm5hISEkL79u3L/ZBNmTIFg8HA/PnzWbx4Me3ateObb75hwYIFbNiwweH1OnDgAADHjx/nwQcfrPD60qVLywKFQqFg/vz5TJs2jS+//BKDwUCXLl34+OOPSUhIKPe+vXv38tprr5V7rvTxbbfdVhYoSgPZtm3bKm1R7t27VyRRgtCIidhYeWy84YYb+Pbbb/n+++/Jzc3F09OTpKQkPv30U2677TaHf97GShz7IgiCIAiCUAdiTpQgCIIgCEIdiCRKEARBEAShDkQSJQiCIAiCUAciiRIEQRAEQagDkUQJgiAIgiDUgUiiBEEQBEEQ6kAkUYIgCIIgCHUgkihBEARBEIQ6EEmUIAiCIAhCHYgkShAEQRAEoQ5EEiUIgiAIglAHIokSBEEQBEGoA5FECYIgCIIg1IFIogRBEARBEOpAJFGCIAiCIAh1IJIoQRAEQRCEOhBJlCAIgiAIQh2IJEoQBEEQBKEORBIlCIIgCIJQByKJEgRBEARBqAORRAmCIAiCINSBSKIEQRAEQRDqQCRRgiAIgiAIdSCSKEEQBEEQhDoQSZQgCIIgCEIdiCRKEARBEAShDkQSJQiCIAiCUAciiRIEQRAEQagDkUQJgiAIgiDUgUiiBEEQBEEQ6kAkUYIgCIIgCHUgkihBEARBEIQ6EEmUIAiCIAhCHYgkShAEQRAEoQ5EEiUIgiAIglAHIokSBEEQBEGoA5FECYIgCIIg1IFIogRBEARBEOpAJFGCIAiCIAh1oHR1BQT3Z7ZJnCiycKzIQpbBRpHJRpFJotB86e9F5ot/mmwYrBIahQwflQxflRwflezilxwf5aW/R3gpSAhQEuevxEcl8nlBEBqWvBIrGcVWMootZGqt5Btt6C0SOouE3mJDby79+6UvqyThp5IToJbj7yEjwEOOv4cc/8seB6rltPazx0alXObqjylcgUiihEtsNmQXTqM4eQx5Zhr/DRjEoiJfMrVWrJLzbisDIr0VxPsriQ9QkuCvsv8ZoCREo3DejQVBEGpAVpCL/PQJ+9cZ+599455km9G7TuWdw1aj6zzk0MZfSWKgisRAFe0ClLQLVBHjo0AmE8mVOxBJVFNmtaBI3Y9iz2YUxw4hP30cWYmh7GUpOYh0v95Or4YEnNZZOa2zsvqssdxrzTRyeod70DdcTb8INfEBKqfXRxCEJk5bhPLgThQHtqM4sB15XnaFS2IDjrLNL9mp1TDZ4FC+hUP5FuBSbPZVyUgIUNKtmQcDmqvpE64WvfkuIpKopkZbhHLvFhR7N6Pctw2ZQVflpW1yj0I9JFFXkl1iY3FGCYszSgAI95TTv7ma66I0DIrUEKAWgUMQhKtksyI/fhjl/u0oDmxDnn4UmXTl3qK22pPg5CSqKsVmiR3ZZnZkm/n8kA6VHLo182BgczVDozR0DvFwSb2aIllBQYETB2oEdyA7m4ly9yaUezYhP3YQma1mXcnrmiUxKOk/Tq5d3Sll0CPUg2HRGsa18qK5txj6EwShZmT5OSj2bkF5YDuKgzuR6bW1ev8vUSnc3uZhJ9Xu6kR5KxgWreH6Fhr6hqvxUIihP2cRSVQjJTt3EtWapSh3b0SedbZOZZzyDqFl95kOrplzKGRwbZSGu+K9GBqlQSEmYwrCVRkxYgSJiYm8/fbb5Z6fO3cuzz77LGfOnEGv1/POO++wcOFCzp49i7e3N3Fxcdx///2MGzeu3PtMJhPt2rWjpKSEQ4cO4e/vX58fx06SUOzfhmr1EhR7N9e4QVmZHUFtuKbjyw6snHOEaOT8Xxsv7m7rTayvGHxytCb9L9oYg4Ri/3aUf81HuX87Mq4uPw7X56OwWbHK3b+HxyrBX6dK+OtUCc295Nwe582EOC9iRNAQBKd58skn2bp1K2+++Sbt2rWjoKCAHTt2kJ+fX+HaZcuWERMTg5+fH7/++iv33ntv/VVUW4hq3XIUqxahzDnvkCKjDbkOKcfZckpszDyg5cMDWgZFqrknwZth0aKh6SjiN0w1GkSQMBlRbvobxfJfUJ0/6bBiVZKVroYMtnm3dliZ9eGs3sY7e4t5b18xAyLUTEzwZngLDSoRNATBoZYvX8706dMZNmwYADExMXTq1KnSa+fMmcP48ePx9/fn888/r5f4KD92ENXqxSi2rkFuMTu07JCSQjysJkyKhjH/SAJWnTGy6oyRSC8FdyZ4cWe8NxFe7t9IdmdiVm41li9fzpQpUxg2bFhZgLj33nu5//77K1xbGiRuvfVW5syZ4/S6yfJzUM2fhefj49B8+45DE6hS3XUnHF5mfbFJsPqskYlr8mj/y3k+P6TF5My9GmopICCAxYsXX/U1guAqYWFhrFy5ksLCwited/LkSTZs2MBNN93EyJEjSUtLY//+/c6plMmI8p/f0bx4H16vPoJq4wqHJ1AACslGp5LTDi+3PpzRW3ljdzEdfjnPHaty2ZVtcnWVymlIsVEkUdVwxyAhz0zD47NX8ZwyHvXvc1Hoi51yH4COOscnZq5wwWDj+a2FdP3tAnPTdFhtzk+msrKyeO655+jcuTOhoaG0a9eOcePGsWLFihqXcfTo0bJWviC4mw8++ICdO3fSunVr+vXrxzPPPMOaNWsqXDd37lwGDhxISEgI3t7e3HDDDXz//feOrYzNhmLdH2ieuhXNt++gPHnMseVXorM+0+n3cCaLBL+fLGHQ79lMXJPL8UJLvdy3McVGkURVw52ChKwwD+Vn0/Gcdj8eW1Yht1kdWn5l2urrNindXZ3SWnlkQwG9F2WxOMNQ/RvqKDMzk/79+7N69WpeeuklNm7cyKJFixg6dChTpkypcTlhYWGo1Wqn1VMQrkZKSgp79uxhyZIljBkzhmPHjjFmzBieeOKJsmtsNhtz585l/PjxZc/deuut/PLLL5SUlDikHvKDO1E8NwHPr2egLKo41cJZkgxn6u1ezrY4o4SeCy8wZVMBF/TO+93S2GKjSKKq4RZBwmqBpT/iMeVWNFtWUp8ze2J1WfV4t/pztNDCxDV5DFyaxZozjgnkl3v66acBWLNmDWPGjCEuLo6EhAQeeOABNmzYUHZdfn4+EydOpHnz5nTq1Il58+aVK+fyLuvMzMyyx6NHjyYiIoKePXuWS+qtViuTJ0+mY8eOhIeHk5yczMyZM7FdxSokoWny9fWttAe+sLAQPz+/sscqlYrevXvz5JNPsnDhQl544QVmz55NZqa9l2b16tWcPn2a+++/n+DgYIKDgxk3bhyFhYUsWbLkquooO3cS2RtP4jXjKTyz6j+hidM7ZpK6u7BI8M1RHckLLjB9VxHFZsfHjcYWG5t0EtUggsSh3cie/j98fv0SlaX+x63DDPl4WN1rvNyRdueYGbMil5HLs9mf55h5E/n5+axcuZL77rsPHx+fCq8HBASU/X3GjBkMHz6cDRs2MHbsWCZPnsypU6euWP706dN58MEH2bBhA126dOGee+5Bq7XvcWOz2YiIiGD27Nls3bqVF198kXfffZcffvjBIZ9NaDri4uLYt28fklR+6Hvv3r20adOmyvclJCQAoNPZN/KdM2cOI0eOZP369eW+Jk6cWPe5o9pCZF/PwHPqRLyP7K5bGQ4Qo6+4k3ljoLNIvLO3mC6/XuCzg46bS9oYY2OTTqLcOUjI8nOQ3nke77eexDvvQp3KcASlZKOboWGP+9fE+vMmBi3N4q09RViucr5Ueno6kiQRHx9f7bXjx49n/PjxtGrVihdeeAGlUsmmTZuu+J6HH36Y66+/ntatWzNt2jTy8/PL5t+pVCpeeOEFkpOTiYmJYcyYMdxzzz0sWLDgqj6T0PTce++9ZGRk8Oyzz7J//37S0tL45JNPWLBgAY899hhg3ybm22+/Zc+ePWRmZrJixQpeffVV4uPjSUhIICcnh+XLl3PbbbeRmJhY7mvChAls2LCBEydqsXjFYka+9AfUT9yC97o/kEuuXSgS2UC2OairnBIbU7cV0ndxFrtzrr4x3RhjY5Pe4uDee+9l1qxZPPvss9x5551oNBpWrFjBggUL+OmnnwB7kBg3bhxdunQhMDCQo0ePVhokZs+eTWJiYrnyJ0yYwJAhQzhx4gQtW7asWaUsFlj6A+qlc1FaHb+ipC6669LZ5BPn6mo4ndkGb+wuZvnJEj7rG0i7wLqd0/fvpPxKkpKSyv6uVCoJDg4mO/vKrdvL3xMREQFQ7j3ffPMN33//PadOnaKkpASz2Ux0dHSN6yQIALGxsfzxxx9Mnz6dsWPHYjQaiYuLY/bs2QwZMgSAwYMHM2/ePF599VV0Oh2hoaEMHDiQZ599FoVCwc8//4xarWbw4MEVyu/atSuRkZHMmTOHadOmVV+hY4dQfDQNz4IcR3/UOvM1Gwg1F5ClCnB1VZzqaKGFIb9n81QnX57p5IuyjtvFNMbY2KSTKLcLEmkHkX/0El6F7hMkADrortyF2tjsyTUzYGkWz3f247H2PrXelK5169bIZDJSU1OrvValKp+oyWSyagPN5e8pPcm99D2//fYbU6dO5dVXX6VHjx74+fkxa9Ysfv/991p9BkEASE5O5rfffqvy9SlTplxxMvDkyZOZPHlypa/JZDIOHDhQfSVsVgzfzSR47VKX9zxVpqs+k+X+Aa6uhtNZJHhrTzErTpfwRd/AOh0G3xhjY5NOosBNgoQkYZj7KUErf0XhhkEiQX/O1VWod0YrvLyziGUnDXzap3YBIzAwkMGDBzNr1iwefPDBCmP/BQUF5cb+HWnz5s107dqVBx54oOy5Wg2XCIIbsZ3JxPrO8zTLc98Y1El/iuX+lW8w2hjtzjHTf0k2L3b1Y1Kid1myUhONMTY26TlR7sBWkIdh6j00+3u+WyZQALE6183JcrUd2Wb6LcniowPF2Grx//POO+8gSRIDBw5k0aJFpKWlkZqaytdff02fPn2cVt82bdqwb98+/v77b44fP86MGTOqnUcgCO7I8OeveP73XgLdOIGCxrcNTE0YrBL/2VbIjX/mcEpbu72lGltsbPI9Ua5k2LUZr89eoZnJefsVOUJoSSEaq4mSBnK8gaOVWOHF7UWsP2dkVv8g/D2qb3vExsaydu1a3n33XV566SXOnTtHUFAQ7du354MPPnBaXe+++27279/PfffdhyRJ3HjjjTzyyCNidZ7QYEhmE8Xv/IfmR3a4uio10trQdBuZ68+bSFmUxYcpgYxu6Vmj9zS22CgrKChwz+6PRi5vzqdErnLf3qd/G9T1Rdb5tnV1NVwu3l/Jj4ODaONft0nngiBUzXwqA+mtpwgqbjir3s54BRPT40NXV8OlZMCznX15vrNvrYb3GgMxnFfPbEYjeS8/SouVvzSYBAqgmz7D1VVwC6mFFgb/ns3K047foFMQmrKitX/i9dL9DSqBAggtKaiX0yPcmYR90vnd/+SjtzStjX1FElWPjOfPUvLMBFqkO+ngTSfqoG0cZ+g5QqFJ4paVuXx1WOvqqghCgydJEqfmfknotzNQu8m2LrWhsllJNLr3vK36sijDwPV/5HDeicfGuBuRRNWTgsP7Ub14H6GFDfMYlaa4Qu9KbBI8vaWQadsLa7X3iSAIl0iSxIlP3yRhxU8opYbbg9GlgR9E7Eh7c80MWZZNakHDS4jrQiRR9eDUhjX4vfssfia9q6tSZzH6hpn8OduHB7TctzYfo4OORRCEpsJmtZLxzot02PYXchr2z097/WlXV8GtnNJaue6PbLZeMLq6Kk4nkigny/hnBVGz38LP7N4r8KrTzFCIt7VhQFHqkAAAyntJREFUfwZnWXDCwPiVuSKREoQaslosnHr9GToc2FCvB6o7S7zoqa8g3ygx+q9clp9s3L83RBLlRCfW/EnMD+/ha274k5DlSPTUiU0bq/LPWSMT1+Rd9bl7gtDYmU1Gzv/vUZKO7XJ1VRympUH01FfGYJW46588/jnb8H8HVkUkUU5yYs2fxM79oFEkUKW66UUSdSV/nirhwXX5tdqUUxCaEqNOR+4LD5Fw6rCrq+JQkfqGtaKwPhmt8H+r8tiedfUHGLsjkUQ5wYnVjS+BAmivE+P+1VlwwsBjGwvEZHNB+Bd9YQHF/32ANlmNrzHmb9Lib2m4c16dTWeRuPnvHA7kNb7J5iKJcrATq/4k9sfGl0ABxOua3vEGdfFDmp7ntxa6uhqC4DaK8vLInj6F2Lwzrq6KU8iBrqKn/ooKTBJjV+SQXlS7Y2LcnUiiHCh91XJif2qcCRRAjD7b1VVoML44rOPVnSKREgR9cREn3p1GUla6q6viVJ0Mp1xdBbeXZbAx6q8czugazz5SIolykNRN64mc90mjTaAAgksK8RNd1jX27j4t7+8rdnU1BMFlLCYTez99m16nD7q6Kk7XFA8irotTWitj/sohp6RxJFIiiXKAY3t34/vzJwQbG/cO1nLgGn3jbk062ss7i/g1XSSeQtMjSRLbv/uCfke3NPh9oGqijf68q6vQYKQWWrhpRW6jOCJGJFFXKf/CefQ/fUFcYdP4AeoqtjmotSc2FjSZ3XsFodSuxb/SY9vyBnmUS13EGHJcXYUGZW+umac2N/wpDyKJugomYwkHvv6InuePuroq9Uas0Ks9rUVi4pq8RtHqEoSaOLplE21W/Ih/Az6lobbCDXmurkKD89MxPT+k6Vxdjasikqg6kiSJzT98Q//jO1A0oeXscWJn3jo5XGDhiU0Frq6GIDjduYx0vH7+hEhdvqurUq80VjNtSprGiIQjPbO5kEP5Dbe3UiRRdbR71QqSd/6Nl6Xxnw10uRid2Jm3rn45bmD20Ybd6hKEKynKyyPn8xm0y2+cWxlUJ1l/0tVVaHAMVom71uShNTfMnnqRRNXB6bRUApf9QEQTa2kBBBqLCbQ07gn0zvTc1gL25jbOnXuFps1kLGHHNx/T43yqq6viMh3ENgd1klpoYUoD7akXSVQtaQsLOPf9J3TIa5o/LHLgGt1xV1ejwTJaYeKaPApNDbPVJQiVkSSJtfN/5prju1BITfd7O0FMd6izX9INfNcAe+pFElULVouFLd9+Tp/TB1xdFZfqqstwdRUatIxiK4+sb3q9mELjlbZnJxH7NhKqL3B1VVyqpf6Cq6vQoD23tYD9DexoGJFE1cKGJb/R5dhOVLbGsUlYXYkVelfv95MlLM4wuLoagnDVSnQ6jv21hG7ZYg+5SIM4iPhqlFjhgbV5WGwNZ7GWSKJqKPPIIRS7NhJTLI4+ESv0HOM/WwvRNdDJlIJQasPiBfQ9dQClExqX63K0jN6aTou/DqJcvIfvTpZPUu7ZlYly8Z5yX73XXXlO1tocLX3WpRL6x358lu4ladVh3j1WfsHM31nFtFt5mMBl+5i4MxOT7dLPqdZipe3KQxwoqtgICi4pQmMVcx6vxuECC18cbjjDekpXV6AhsJjN7FqxjNFZaU4pf12OlveOZ7GrwMDZEjNfd4lmYovgstfv2ZXJ96fKD//0CPRiU7/4Ksus7D0AXgo5RTd0BGB3gZ7795wiTWtkQIgP3ya3IMjD/i1hkyR6r0vjlXbhDA31K1dGC51IJB3hjN7KjD3FvNzd39VVEYQ6ST+wj+B9m4jQOmePJK3VRpKvhgnRQdy1K7PSawY38+G75Jiyxx5y2RXL9FHKebRVM9r7afBSyNmUp2PS3tN4KeRMahmCTZKYsDOD5+LCGBrqy/jtGczKyOWRVs0AmHb4HLdEBtLez7NC2Qokuhgy2ewTdxWfWnhrdxHjWnoS5qVwdVWqJZKoGtj9zyqSTh3B1+icjeOcESje7xDF64nNyz3Xb30afYN9yh4/uOcUA0J8+LFbDA/sOcUbqRd4u30kAB+lZ5Pgo66QQAEEmrQ0MxeRrar4mlA7nx7ScnucFwkBKldXRRBqxWgwcOSPhYy+cMxp9xge5sfwMHucuWdX5dsHqOVywjU1//npGuBF1wCvssctvdUsPFfIhlwtk1qGkGOykGOyMqllCBqFnBvC/TlSbN/KZlu+jr+zitkxIKHK8jsbTook6ioVmSVe3FHIl/2CXF2VaokkqhraggIubNtA32znHXfijEDhr1Lgr7qUxW/M1ZKuNzG766UersPaEr7vGkO8j4ZbIwNZdqEIgEy9iQ+PZ7O1f9WB4hrdMZYGJNe4PjWychbs+xuyMkDpATEd4YYnIeKygPRkUuXvTbkVxr1Y+Wt/fgJ/fVr5a6+sA99gyDsDc6fC6UMQlQj/9wYERV667tvHISEFet9Sp49WFbMNntlSyJJhIQ4tVxCcbdPvi+h9cj8eNotL67ExV0vE8gMEqBT0C/Hm1XYRhKprHit3F+jZnKdjWkI4AM08lESolfydVczgZr5syNVyZ4sgLDaJSXtO8UmnaNSKqmfCJOmdsEeWs2Lj5bIz4d1xIEnw1o5Lz58+DD//1/56mx5w++vgHWB/zWaDmbfB9Y9B25S6frpK/XLcwN0JRnqFqR1arqOJJKoaG5cuJOV8KkoXL9u92kDxdWYuSb4aegd5lz3X0c+TldnFtPFWszq7mA5+GgAe2XuKl9tFEKKu+tujqz7T8UnUsW2Qchu0aG//Qf7zY/jsXnhuyaUf2pf/Kf+eUwfhq0eg87Cqyx14V8Xk5/tnQIY9gQJYPAP8Q+HWV+GPD2Hx23D3B/bX9q8CbT70uvmqP2Jl1p0zsiBdz02tvKq/WBDcwMkjh/HevYGoYteeF3ddqB9jIgKI9fYgQ2/ipcPnGLLxONv6x18x0QGI+esg2SYLFpvEi23DebClvSEjk8n4qXssTx84w5MHznB9qB93twjmnWNZdAv0IlStZMCGNM6XmLktKpCX2kaUK9cpBxE7KzaWspjg+6ehVTc4vr38a/OmQVxPuPNd+99XzoJRz9hfW/8DNGvp8ASq1NObC1h3YyiKakZeXElMLL+CzMMH8Tm6h+gi1+7SfV2oH7OTY1iR0poZ7ZuzPV/PkI3HMVprltgVmq3MP1vAvTHB5Z7/snM0C84WEL/yEB5yGc/HhfHz6XwsEgwK8eXGLenE/32Ix/adxvyv1RJJzlih99As6DnG3rpqHm/vDdLmw4ndl67xa1b+68BqaBYLbbpXXa7au/x7rBZI3wnXjLt0zYV06D4KmsVAj9H2xwAlWntCdcv/QOa8H+T/bi+kWEwyFxoAs8nIjuW/08MNVuONjwpkZIQ/Hfw8GRnuz+/XtOaotoQ/LvaqX8k/fdqwtX88n3aK5sPj2fxw6tK8rj7BPmzpn8CxIYl81CmKTL2JrzNzeSupORN3ZnJndBDb+yfwy5kClp0vf4hujMEJc0adFRtLLX3PXm7noRVfu5Buj5WhsZA8/FJszDsLa+fA6Occ8QkrdTDfwldH3HuSuUiiqmAxm9n99x/0vuCcyeS1cTWBAmDuqTxsEtwRHVju+SQ/T9b0iSN9aBI/dIvFIkn89/A5Pu0UxRP7T9PZ35MDg9tyoMjArIzyLc42unpYoVeiB8kGXlXMvTLqYPdy6DWu8tersvU3e5mdLgsYzRMgdYu9e/rIRntAAfj9PegxCsJa1e0z1NA5vY03dxc79R6C4AjbVywnLisdH5P7bdHR3FNFlKcHabrqj+Nq6a2mg58n98UG80TrZrxypOoepEl7T/FGYnPkyNhZaGB8ZAC+KgUjwv1Yk1P+BIfm+nrY5sCRsfHgWji0Fsb+p/LXmyfA0c32xmfqlkux8ddX4PpHwSew8vc5yOu7i8g2uO+2QiKJqsLuf1bR7vQRfN3wFPLaBAqwD+WNbR5QtvKuKs8ePMtDsSG08lazJkfL+MgAPORyxjUPqBAoWujroRt/4RsQ2RZiO1f++s5lYDHbe5Bqyma1J1FdR9rnFpS68RnIOgGvDoGck/bHJ3ZD+i7ofSvMeRZevQ7mPGPvnXKCWYe1nNa6dn6JIFyJXlvMmYP76Zzl+l6oyuQYLZwxmImoxVQHABtgrGJvotmZuXgr5YyLDMCG/RrzxUPnzTYJ278OoPe2GIkyOWe1YhlHxcbCLPjlJbjjLXuPfWXGvwL7VsBrw0Cpgmvvh13LwGqF+Gtg1sMwfRgsmA5Wx2+UWWiSeMONG5giiapEcX4+mTu30SGn8pVyrlabQLEtX8feohLujbnyKofV2cXsKzTwRGv7Ml6bJJUFCpMkYf1XoPA36Qg3FdTtA9TEorfgxC646wOQV7HMdcuv0H4Q+NRiBcfhDVBwvmILLSAM7v8UXlpl/9MnEOa/DDe/BKu+stfhP8tAJocVn9f5Y12JyQYz94tzCQX3tWPFctoXnMazng5e11qs7CnUs6dQjw2JkwYzewr1nNSb0FqsPHPgDJvzdGTojfyTU8yoremEqpWMjri0bchdOzO5a+elWP5xeja/ny8kTWskTWvkm8xc3juWxe1RFXtUsoxmXj16no87RgEQoFKS5KvhvWPZ7C7Qs+BsISmXrXgulazPcPw/RilHxsa5z0PKePtE9apEtIHJ38G0lTDhbXuP1LKZcPM0+O11ezL3/BI4dww2z6/zx7piNY/pOKd3z94okURVYsvypbQvPIuHtX56BZwRKEp9lZFLnLeaASG+Vd6/xGrjsX2n+axzNMqLE/hSgn34OD2Hw8UlfH8yr9JA0ctZZ+gtfBN2/QEPfwMh0ZVfc+awfeJkbYfytsy3t97C21z5ulVfQauu0LILpG21T85UKKHLcPtjJ5mTpuO8mwYLoWkrzs/nXPoRfFsXo/esny05dhTo6fZPKt3+ScVglXj5yHm6/ZPK/46cQyGTcaCohLFbT9Bu5RHu2XWSBB81G/rF4XvZyuSTBhMnDZc2wLRKEv85dI6u/xyl59qjfHYih9cTm/NaYkSF+z+5/wxPtgklyvNSr/U3yS1Ycq6QazceY2yEP2Mvi8OlOhicdKqDo2Nj2lb46zN4qqP96+dpYDLY/77pl8rfs+Qd+4q/kGg4ttUeE5Ue9vlUToqNRit8uN89e6PE6rx/KcjJJjczg+ucuKXBv+0o0HPtxksJyctHzvPykfPcGR3IJ52iOVBUwg+nTlBgthKhUTIgxIefu8dWCBT/Vmy2Mu9MAf9NCLvi/V85ep5hYX7l9k75oEMkd+7MpPe6VEaE+fFwy4pL8JP1GSwM7FqXj1y1396APcvhkW+vPA9p83wIioL4XjUvuzALDq2D8S9f+boL6bB9CTz9q/2xZIPSZdxWs31I0ElKrPDRAS2v9RAbcAruZcsfS2gdnkVg8zzyYzw4czKIyJ35eOmct0P3gBBfLKM6V/n68t6tqy1jdZ/yezY93jqUx1uH1uj+c7vFVniua4AXewa1veL72urP1qj8WnFGbHx2UfnHB1bD31/Ckz/bVyv/W9oWOHvUvtAGwCaB7eIQnsVsn1PqJN+l6nmqky8hGvfagFMkUf+ye81KEnXZeJnrp7sanBMoAHxVCgpvuEI37UX/3pQToJW3mg1X2BEdINHRK/R+fRV2LIV7PwRPPyi6uMpF7VV+vN5ksI/5D7qn8hVzv78PJ/fbW2uX2/obeHheecmvJMEv/4NRz4LmYu9bq2TYNM8euDbOsz92om+P6ni6ky+BatFRLLiHosI8DqRu5vae9n3slAorfi0LyW+h4sypQJrvyMfbiclUQ9Pa0QcROys2Rvzr98apA/b3/ft5ALMRfn0N7njT3isP9li4bi4Muhu2L4JuN171R62K3iLx+UEd/+3qXps8iyh9GX1xEecz0omUO2Gfj0aojc7B/04bf7avKvn0XnhpwKWvNbPLX7f7T3uw6DGm8nKKsiHnVPnnJOnihPIR9kSqKpvn2+dDdRh06bnrHgFk8N4tIJddfOw8eovE7KPuvaxXaFq2b1pJz/ae+GjK9zQoFVb8YgspHKskbUAYOh/33hixvkQZHLzwxpmxsab++hQS+0L0ZZt6jplqX5Dz/m32KRIpt9Wt7Br6+qgWg8W9DieWFRQUuFeNXGjDkoVYsjfTveU+igt90ByRiDiSi3t1HrqPYpUngSlfuboajVJzLzl7bw5H5cabzAlNg15XzIK5HzM0Zgc+qisn91abHN3p/2fvvuOjKtYGjv+276b3nhAgld6RJk1QBKSpqFcu9iuK13bVl6tiF0VFsVx7BUUEVFRUVBClN+kgBNJIAqT37XveP0IWAgkp7GY32fn6yUd29+w5s5A8eWbOMzO+RO4oxaei9Ubz3Y1FJsd72CdYGyr8FlrstcEB3JTcwExCFxAjUaeZTEa2bllNlF/NulC+/pWoBlZxfHoAGf1CManFD8O5fM16YkytsCaKB8qrtvFthvutwyN4np1b1hDmXdVoAgWgkNvwiyujfLKCtFHhVJzeBcHTKCUbPQ0tHPERLuidg+41g1kkUacd2L2ZzknhRAXV/cWl0xrw6lpB/jU60oZ7blBoyCXOmqEn8LabBQvB81gsZo5npRHn27xb9wq5Db/YMiomyUkbHU55gOfFzV7V9e+DKlycv0strM01uLoZdiKJAiRJ4tiRvSQEnmxwZw+V0oJffBmVk2SkjQujIKrhJQM8SZ8q91xLqz34q9BMWpnjF68ThKZKP7IPm9VIpFfL6h8Vcht+MWVUTZSRdplnJVNdq520zIHA4jT3WQRbJFHA8cwjVFeVE+nV+FYmcrmEX1g5tjFmjk0JISclCE9e1cfhM/SEOr4Rt/QEFzpyaBfxAeWo5Be3Zp5cLuEXfTqZGhNOWeAFJne0E4l6MUHJWVYfN7hNgblIooADe7YQ6WdEq2jeFF0fv0pUA6s5Pj2A9P5hHlk35ZQdywU7kUQJ9Zk+fTqzZs2yPx4/fjwPPfSQQ69RXVVBSeEpYrxzHXZOuVzCL6qM6omQNjacsqD2m0zFV7t24/r2rMoi8UuOe9zS8/h1oswmI8WFp+gV2vJ1PXRaA3QxkJ+kQ5/jTcSuMnzL3eMf2NliqlphDz0PdqjUwt+lZlICWmeFaMH5Zs2aRXFxMUuXLnXYORcvXoxS6dhwfmD3FrzVVkI0jp88IpdJ+EWWUT1BRv6pMEJ2VBJY5D63aBwhWu/k/fM83LcZeibFuz4J9/iRqPSjB7BZzUR4XfziaPa6qcmn66ai3WtRMGfwsRjoaCxwdTPata/FaJTQiMDAQHx9HVenKUkS2ZmH6eCf32CdqCPIZRJ+EeUYxkukXRFGSaj7TF2/WP6mKoLM7rlVSXvwS4573NJz6ySqNYas04/sI8LPgFbhuDVN5LLTdVOXmTg2JYTjqe27bkrM0HMusdRB+zVr1iymT5/O22+/TWpqKh06dOCuu+6iuvrMqEx1dTWzZs0iOjqaxMREXnnllfPOc25sXLp0KSNHjiQmJoaEhARmzpxJXl7TtyIpOJVLZXkpMd5O2L6kHnKZhF94OcZxVtLGhVHcTpKpfnox8cZZ3OWWntOSqNrg4EiLFy9m7ty5Djtf7a28KAeMQjXEx68S9YBqjl/XfuumeokZek51pMzC/mIxS6+92rx5M4cOHeLbb7/l448/5ocffuCdd96xv/7444+zbt06PvvsM1auXMnevXvZtGnTBc9pMpmYM2cOGzZsYOnSpRQVFXHrrbc2uU37d28i2Edq0tpQjiSTgV9YOaZxVtKuDKMo/PyNz9uSHmKZA6dyh5rRNlUTFRgY6NDzZRw7WHMrT+e8JKqWTnNW3VSuN+G7y/ArdX0W7Qhihp7zfZuhp1uQqItqj3x9fXn11VdRKBQkJyczefJk/vjjDx544AEqKytZtGgRb775JqNHjwbgrbfeokuXLhc854wZM+x/jo+PZ8GCBQwYMIDc3Fyio6Mv+F6r1Ur+ieN08nPdQroyGfiFlmO+HNKKwgjaWU3wyba3blqqMzYiFux+yTFQbbHhpXTdTbVWubK7DlmnH95HuK8RrbL1tidQKS34dSij6ioZaVe2j7oph2+2KZznm8z2VXQrnJGcnIxCcWaEOiIigoKCmjrDjIwMTCYTAwYMsL/u4+ND165dzzvP2Xbv3s31119Pt27diImJYeTIkQDk5DTe4Sk4lYvRqCdU6/pJIzIZ+IWUYx5rIW18GIWRbWtkKkEsc+BU1RaJX467dnuhVkvf3G3I2mwyUlR4klCda3pbcpmEX2ht3VQwx1OD22zdVEy164Nte3es3EpeVVv9DhEuRKWqO8Iok8mQpJYXzFZVVTFt2jS8vLx49913Wbt2LcuXLwdqYmZjjv29B51GQ5CmpMVtcLTaZMo61kLahLaz2HGsiI1OtzbPtXd0Wi2Jqh2yTk5OZtSoUfYha8A+ZP3UU08xevRounTpwltvvYWskWkhM2bMYOzYscTHx9O3b18WLFjA5s2byc1tfF2T7IzDWC0Wgt0gUPj4VaEeUEXOdf6kDwjDqG5Td1nxshhJNIgel7NtL2jeOmZC29exY0dUKhXbt2+3P1dVVcXBgwcbfE9aWhpFRUU8/vjjDBkyhKSkJPvIVlMUFOQSrCtHKXfPpN0vuGax47SJoW4/kh+hLwGbzdXNaNd25Ls2LrZaEuVuQ9ZZmYfRajUEqEtb8GmcQ6sx4p1aTsG1WtJGtK0tEgaKGXpOt93FwUJofT4+PsyYMYMnn3yS33//nUOHDjF79mxsF/jFHBMTg0aj4f333yczM5PVq1fz/PPPN+l6Bn01FaUlBGncf40jv6AKbJeZSLsqlFOx/q5uTr3UNgspRtHBdKa/yyxUmF2XqLZaEuVuQ9ZlxQUEaspRyN2vl6BS1K2bynfTAHE2sdmm84mRKM/0zDPPMHToUG688UYmTpxIamoqgwcPbvD4kJAQ3n77bVatWsXAgQN58cUXee6555p0rZyso0iSza1u5TXGL7ACRhk5OimUUx3cL1b2FsscOJVNgr9cGBvd4r7R2UPW8fHxwJkh69rH5zp7yLr2mO+++65J1zMa9FRWlBEbUnrxjXei2ropaRQcqwhG9TdEHypGcRHJp7OkVjluawihfnuKTJhtEiq5E1c/FJzu7bffrvfPtebMmcOcOXPsj729vXn33XcveM5Vq1bVeTx16lSmTp1a57nS0tJG23Y88zBarZZANxqhbyrfgAoYAUfLQvDZbSEis9TVTQKge3UOS4Jc3Yr2bXuBmeFRrrlz4xZJ1NlD1iEhIURERDB//vwmD1nffvvtHD58uMlD1idyM5FsNre6ldcYH98q6A85PfywpmuI3l2MxnRxm4I6UucqMWTtbAYr7C0y0zdU7eqmCO1UaUkhAZoKh47Qnyo28fzibNb+VUqV3kpcuJZ5/+rIoK711zMdzzdwyZ27z3t+8WMpjOwTAMD+9CoeeOsYGScMDO7mx2v3JBDoW/PrzNu3ggmr9jN7UhKXW/2JzCh12GdpieTqxje2Fy6OK0fp3SKJgpoh66qqKm688UZ0Oh133HFHnSUQzlU7ZP3000/zwQcf0LVrV5577jmmTZvW6LWOZx5Go9Hhry5zWPubGyg27S/j/e9PsjutkvJqKx0jtdw2IYLrRofZj6k/UACpRvIT1Fz10BGeSIpisrfra6eiq123pown2V5gEkmU4BRGg56qijLCgxy3HlNZlYXJjx6gf4ovnz2aQrCfkqxTRkL8G1/z7PPHU+gS72V/HOBz5tfVf/6XzpBu/rz9YCIP/S+dN1bkMvemDgB8uOoknaJ1jBuiAQwc7RWC1x4LUemlDvtczdFRLzYidradLkyiZKWlpe53b8jJfljxIZbqQsZE/+6Q85VVWbjiP/von+LLzVdG2ANFRJCaxJj6N0h8fXkuepONUb0DCAtUsW53KY9/kMnCfycw5dIQAK74zz4GdfXjxsvDeOh/6fRK8LEHive/P8He9CoW/juRykJf/PYZCT/uuKSwJboPnM8h3YUX8hMuzrSOOj4cIe4NCI6Xk32U335YQp+oPDr7ZTjknPMWZ7PlQDkr53Vr8ntqR6J+nN+Nngn1rwvV+bptrH65OwkxOj79+SS/7Shl0WMp5OQbmfb4AX56qTtBfnUTtcpyb3T7bEQdbd16ryKNL+GD3mn8QOGi7JoWTke/1h8XcpuRqNYiSRIVZaWEeTmut/W/b/IIC1Dx+r0J9ufiwi88OvTvq+smGzOviGDT/nJ+3FJsT6LScvS8eV8CnaN0TBoazG87SgHIyTfywQ8n+Oml7va6Kex1UzKiDxW5pG5qYFW6SKKcTBSXC85yKi8btUaLtwO3elm9rYQRvf258+UjbNpfTniQmhsuC+OmceGNLmFz2/wjGE02OkZquX1iJBMGB9tf6xLvxZ97yoiP1LJhb7l9xGrOexk8dH3seQkU1CwlwxA41iMY7T4b0Wmtk0wFGivwseipVNbfoRYcY3uBySVJlFtvQOwM5WXFmE0GvJSOWwF69bYSeif5cOfLR+hx0w7GPLCXj3882ezZh5XVVvy9zywDURsoLFapSYHCx7cKTf9Kcqb7cWxgGEZt635D9RQz9Jwuu9JKpQun8wrtV1lJIUqlCh+l45Ko7FMGPvv5FB0itHwxN5Xbxkfw/OJsPvmp4V0OvLUKHp8ZxzsPJrLosRSG9vBn1oI0VvxxZq2rl+/qxKrNRQyetQu1SsbsqVF8u74Qi1ViaA9//vnc3wyetYtH38/AbKn78+LjW4VysJ5j04LJSXL+qK4c6CNm6DndPhftL+pxI1HFhaeQJPBSOm7jwppAYeD2iZHMnhrNgYwqHvswE4Cbr4xo0jl+3VHChn3lfPv8mbWxXr6rE/99L4N3VubRP9W33kBxNEfPyD4BPHlzB1Sn9w/SaoyQYqQwUUN1bjBhu8vxL3H+Ro1ihl7ryKuykhTgcf0fwcmqqyuQYXNoB9MmQY/O3sy5MQ6Abp28ST9h4JOfTjYYG4P8VNw5Kcr+uGeCD8XlFt7+9gTThocCkBznxYpnz8TKkgoLL3x+nKVPpvL4B5l06+jNBw8nccPTh/j813xuGnf+tXx8qmAQpPcIQr1fRszfzqvr7Kk/zp++KU47v4DLdnTwuEhcVHgCtVqDTuG4pMIm1QSHOTfG0a2TN9NHh3HLlRF88lPTZqxtP1TB7FeP8vStHeideKYGoDZQbHuvD2/dn4jFCi98fpwX/tXRHijWvd6Tw9nVfP7r+cWLSoUVv7gyqidC2vgwTsU5d3XfTmIPvVaRV+2eK0kLbVt1ZQVeymrkMseVAoQFqEg6py40MUZHbmHzbkv3TvIh40TDMfuZT7OYeUU4HSK0bNpfxqShwahVciYMDmbjvvILntvbuxrVwCrSrw7ieGoQzhjnFRsRO5+r4qLHJVGVZaUolEp0DhyJuphAse1QOTc++zf/uS6GmVdceNSqpYFCLpPwCymHkSaOTQsmu2sw1kbqEVoiuqpQbHHQCnLFHnqCg5lMRoxGvUNv5QH0T/Xl2Dl7m6XnGYgJ1TTrPAcyqggLrH9W6oZ9ZRzMrOb2iZFATQgyW2sSQZNFwmprWlLo7V2NekA1mdcEkd0l2KHJVKJY5sDpXBUXPS6JMuhrgoQjb+e1NFBsOVDOjc/8zQPTY+wBoCGOChQ+PlVo+lWRM92PdAfXTWlsFrobxC09ZxMbEQuOVl5ahNVqcWhROcDtEyL560glC5fnknHCwPebivjox5PcNC7cfsy8xdlc+8SZvQC/+r2Ab/4sJC1Hz9FcPe98m8enP5+q9/afwWTj0fcymD+rI0pFTcewf6ovH606SVqOnq/WFjAgpXmbFXt7VaPpX0XWtYE1Hc4Wfvazxembvneh0DInq60XtQtKS3lcEqXXVyHHikZudNg5WxIoNu0v48Zn/2bG5eFMGRZMfomJ/BITRWXnF8c5I1BoNUa8U8opvFpD2qhwygIdM3NkQHW6Q84jNEzczhMcreBULkqFCm8H1kMB9Er04cNHkvh+YxGj79vDi58f56HrY5h5xZnYeKrERNbJup3QhctzGffQPsY/vJ+VG4t45e5O3FFPR/PVr3IY1SeQHp3PlEE8c2s8R3P1THhkP8lxOmbWUw/VFF46PZp+VWRfG0hW95CLSqaiqt1/L8K2zmSDQkPr3wnxqHWiJEniy48X4KfRMyJyg0PP/duOEl74/DjpeXqiQjTcfGU4t1wZYZ/Ge98bR9m8v5yt7/axP172e+F554kJVduPqTVvcTYms8QTN3ewP5d10sA9C49yOFvPZf0CePmuzug0Lc+JJQkqivzw228kPKvl6039r+MV/LvDjBa/X2jc5TEalo4JcXUzhHZk/ZpvyTueQb+Q3UR4idrG+lQbdMgPKYjZ17IlZBIGvUamJtQJLRNqrZsYSq+Q1l2M2KOSKKNBz1efvka0fxUDw3a4ujluq7LSG9VhGdEHi1A08TZhrd/DujOmy/85qWUCQLcgFRsmhTV+oCA00a8/fEFJUT6XhG4jWCtGTS5Eb9DC3ypi9xU2Kz5O73kfKwL7O7Flwhejg7gyrnXX4/Ko23lVleVYrRaUcvfZc84d+fhUoenbsvWmOooZek4naqIER7OYa8oIVHLXrLXTlui0BnS9Kjh+rT+ZvUOxNnFD8O76HCe3THBFbPSodaLKy4qRyeQoZSKJagqt+qz1pvJOrzdVfOGC/KjqYuQ2Kza54oLHCS1XbLRhtEpoFI6fYSl4JrO5ZiZxmUWBJFPjpTCjknvMTYoW0WkM0MNATrIftsNqYvcUorzAyFSSmKHndCerW78myqOSKIOhGrlCjkIuevLNoVRY8YstQx8D+cVhNfv0NVA3pbZZ6Gk4zi6v+NZtpIcxiCRKcCCLpSaJWlLohY2aWcUyZCiQo0COUiZDgQyVTIZKBiqZhEoGarkNjVxCI5PQKKxoZTY0cis6haXmS27FS2lGI2+/S59oNUboYSQ32Q9bmprY3UUored/XrGOnvNV1/P37mwelUSZDHrkcgU2yYbeokAjtyL3qBuaF0cmA7/gchgB6ZXBKI7IiDlwft3UgKoMkUQ5maWZtWqCcCEHjx1FX61HlmSldgk5CQkLVixYMdZ+uzX6bSc//VV3SyoZMuTIUSBDKZOjRIZSRp2kTH06GVPLbWjlNcmYVm5Fp7CildckZV5yCzqle3aCtRojdDOSl+SDNU1D7K66yVSs3nkrogs1LC7I1T0qiTIa9MjlcnZUavmx8szsJjny0z/kstN/AoWs9jHIZaBAdvr/oJCBQiad/rOEsvaxTEIlk1Ce/rNSJqGS2VDKJZTYUMltKGU21Of8XyWz1vy5DQ2fe/tUQR/I7eaLOVNL1K4SdIaaeoqeVdkgJqE4ldg+T3CkgLAOBCvl5Ml2OuX8EhJWrFgB00UmZIB9hKx2lOxMQiahPicp0yisaGS208nY6VEyucX+f0d3pDVqE3Q1kZfog+WolpidBahtEiGGMtRWEyZF684e8yQiiXKyU0WF7DtyBHmIBdlZM8Rtp9emrdO/kRr4c7PV/oQ2rUZIbu+zyU7/CeSnEzoF9Sd0cmoTOezJm0ImoYSaBE5mQyk78/+axM6GSnb6q86fm5fQadQmNEkmijuryU/3IuaIjWSxh57TmcVIlOAgkiRhsZpRKNvOL3crNqy1a4pLNCFGy6j5dacE6i6CLLcnZKdHyc4dITt921Itk06PjkloFVa0Mgs6xdm3Ls0oz0rINGoTmi4mTnT2pvhvDV0OlNHTkMN2704O+3sQ6rK4YLFNj0qiFFpf4hK7U0oOVTRtX7vWZkOC0z02O7dI6Goe1yR0IJMkbCYTMpuERqlCrVRitBnw7RmNrDqcWZbNF9NQoQFajZqwoAA0UhAe9uMrOInFYqbmDp7zaux2/HqEzasO0X1oR0Zc3aPB4yRJYs8f6ezblEl5UTVabxUp/WMZMrFms+GCnFJ+W7KbsoJKohNDGHNDH7TeNcmfZJP46rU/GXRlKnEpTV8CxHb6PzM0MSGD013Y856VI0MuycFiRW6T0CpVqOUKrGoZG4f0YZQpg34WURvlaDZJIi4ilBh1BBDYqtf2qChsk2p6LnIn7BtXy52DRXM1mtCpZWgsvsgNfsitvujUAUhGFZICOlHitHZ5NCNw4hResj6NHioIzSFDVvPz7eDweDKzmAObswiOanwD9A3fHiDz4EmGXNWV4Eg/TAYzVeVndpdY8+VuYhJDuGJmP9Z+uZsdvx1h6KRuAOz5M53AMB+nxsTG2JCwyaxo8EEnBaCo1KFR+aNQazFbIERuJATH7ZYhnCYDTpUSGCAHUlr10h6VREmnN8eVOWl5LE8IFnKLBq05GK0tAK3CF6VCde7ouNAKZE7sCAieRS5XcOYuiIyLHO6uw6g3s3rRTkZf34ttPx++4LElpyrYuz6d6x8eSVDEmW2sQuscU8nYGX0JDPMhqU80GQdrRnXKi6vZ/ccxpj843GFtbzIb6KRgtNZAVDYf1DIdcrmiZqDKq/Wb48lcERc9KomSna4gdEYS1V6DhdymxkcKRycFopK8kaPwsO8a9yQX00o93vjx4+nSpQsvvfTSRZ1HLpfbf/nIkCE5MIlau3Q3CT2jiEkMbTQupu8/iV+wF1l/5/P9+1uQbBLRCSEMuaorXr41PbWQKD+OHy4gIMSb42kFhETWdFjXLdvDJVemovNphR6dTY43oXjZglBJPihQ14ziyWhqpYTgJK6Iix7161ClVCFJEjKZ4/+i202wsMnxkcLwkoJRSz7IJKUY9XBDCoWI1q42a9YslixZAtT8e0RGRjJ27Fjmzp1LQECA06+/ePFilMqLD+Eymeysn3HH/azv35xJWWEVY2f0bdLx5UXVVJToSfsrh8tu6A3I2LhyPz+8v4Vr7rsUmVzGqOt6sW75Xnb9fpTIjkH0G5PIkZ052GwSMUkhfP/eFopPVdAhNZxhU7qhUFx8rJfb1HhLIeikoNMdSeXpKlHB3YgkqgGO6nFpNBqsVqt9RMpR2nSwsIGOYLxtoWgkX+S1vapaIla4HblcjlrddmZStWcjRozg3XffxWKxcPjwYWbPnk1ZWRkffvih068dGOi4Alr56R0GZMiRuPh1mEpOVbD5h0Nc/e+hTY5NkiRhtdgYc2PNCDzAmBv7svj5NZzKLiEiPojgSD+m3TPU/h5DlYnNqw4x+a7B/Pn1PkJj/LnylgGsfHsTBzZl0mNY82fCKW1avKUwtFIAKsmLmmVGRSBsC3S61t03D5q4d96sWbMICAggICCA4OBgunXrxgMPPEBpaamTm1dj8eLFzJ0796LPo9VosUk2ZJLjevG1weLyGX1bFCyiO4cQ3TmYMTf25VR2Kaeyawqya4PFTU+M5fJ/9sNmldi86hAjr+lpDxY3zhlN8YlyDmzKbFab1TY/giwJRJn7EmsdTKg1FS8pBAUaESzaAFcECqF+Go2G8PBwoqOjGTVqFFOmTGHt2rVATdycPn16nePnzZvHoEGD7I8PHDjAVVddRWxsLNHR0QwZMoQ///wTALPZzMMPP0xKSgphYWF07dqVJ5980v7e8ePH89BDD9kfL126lJEjRxITE0NCQgIzZ84kLy+vSZ9Dfnr/N7mD+tUnM0swVJn4/MXfefOB73jzge/IPVbEvo0ZvPnAd1gt5ydqXn5a5HKZPYECCAj1RiaXUVFa/3ZTG1YeoPvQePxDvMlJKySxdzQKpZyEXlHkpBU2qa1qmw8Blo5EWHoRYx5ElLUf/rY4NJKfGHVqY1wRG5v8E9MeelwarQ6b1YZc5biRqLODRS3JJpGbXsT+TZnMmj8ehbJu0tZYsIio5zrnBouBV6TUCRYX6nEpbTp8bOFoCUQl6ZxWWC+0DpFEuafMzEzWrFmDSnX+4pANuf322+nWrRtr1qxBqVRy4MABtFotAO+88w6rVq3iww8/JC4ujry8PNLS0ho8l8lkYs6cOSQlJVFUVMQTTzzBrbfeyk8//dRoO2pGoiQUKHHEzqKdukdyQ1xAned++2IXAaHe9BuThLyeDmdUxyC22yTKCqvwD/EGakbtJZuEb+D5FdrHjxRQmFfGqOk9gZq4a7PW1HNZrRK2+tZSs4GWALxsIWjwQylpRTxsR9w6iartcQFER0czZcoUvvjiC6Cmx1VcXMzSpUvtx8+bN4/vvvuOzZtr1gs6cOAAc+bMYdeuXdhsNuLj45k3bx6XXnopZrOZRx99lO+++47i4mJCQ0O55ppr7L2uc2/nLV26lHfeeYe0tDS0Wi1Dhgxh3rx5REVFXfAzaDVarDYr6npWwG0pdwwWcpsSHynirHv4on6mPRFJlPv47bffiI6Oxmq1YjAYAHjuueea/P7jx48ze/ZskpKSAOjUqVOd1zp37szgwYORyWTExsYycODABs81Y8YM+5/j4+NZsGABAwYMIDc3l+jo6Au2Q61WYzIZkUtKh9zC13ip0HjVjbMqtQKNl5rg0/Wdm74/yKnsEqbcPQSA2KRQQmP8+W3JLi6dUjMT+c9v9hPeIZDw2IA657KYrfyxfC9jZ/S1x9ioTsHs+TOdPqMSOLQtm5R+sWADL0LwsgWjlnxPF4GLpKm98vJq/emQLRq7bas9Ll8fX2w2Gwq0TW53Y9wiWPSNw9sWjpctBLXkg1wUg7drIolyH4MHD2bhwoXo9Xo+/fRTMjMzufPOO5v8/rvuuot///vfLFmyhOHDh3PVVVfZE6obbriBKVOm0LdvX0aNGsWYMWMYM2ZMg8Wzu3fv5sUXX2Tfvn2UlpYinV63ICcnp+lJlAM7mI2pKjdQVlhlfyyTy5h4+yX8+fU+VryxAaVKQWxyGMMmd0UmrxvPtv18mA5dwgk7K15eOrU7vyz+i2Wvrie5SyJXXHI1Gqu3uB3nQdx6JKo99Li8vb2Ry09vgynJkWSts9GOw4PFlO789vkelr+6gZTUFK4cNB219axCYxEz2jVX9LaE+nl5edlj2fz585kwYQLz589nzpw5yOVyeyJTy2Kpe7Nszpw5XHvttfz666+sXbuWF198kQULFjBjxgx69erF3r17Wbt2LX/88QezZs2iW7dufPvtt+clUlVVVUybNs1edhEaGkpRURHjxo3DZDI1+jk0ag2VVKDAeRMWpp5VEA4w5h/nLxjr7a9l3M39Gz3X4IldgNqZc6HopECi/b3pdvdYkTR5MLdOotpDj8tL543i9CwUBRos1F+seLGcESzUNj+8baFoCSA2QEP3uy93TGOFNkeMRLmvRx55hGuuuYabbrqJkJAQ9u3bV+f1cx8DdO7cmc6dO3PnnXfywAMPsGjRIntH0dfXl0mTJjFp0iRuuOEGLrvsMtLT00lISKhzjrS0NIqKinj88ceJj48H4Lvvvmtyu7WamtF5ZyZRjlAzcy4creQvZs4JdWi1WpcscdDkK9b2uLp27cr8+fOprq5m/vz5NSdpYo9r69atjB8/nm3btjFkyBAWLVoEYO9xPfHEE9hsNmbNmsXkyZOx2c4fKartcXl5efHuu++ydu1ali9fDtBoj0utVtunhivbQLAIsHQgwtKLWPNgIqw98JUiRWG4gLe3t6ubIDRg2LBhJCcn8/LLL3PppZeyd+9eFi1aRHp6OgsXLmTLli32Y/V6Pf/5z39Yv349WVlZ7Nixgy1btpCcnAzAm2++yfLlyzl8+DDp6eksW7YMPz+/ems/Y2Ji0Gg0vP/++2RmZrJ69Wqef/75Jrfbx9cPq9WKUnKv7QdqZs51OmfmXKyYOSecx1Uj9C3+bfzII4+wcOFCTpw4QUhICCdP1t3Qt6Ee15133slXX33FjBkz7EkUnOlxLViwgK+++oo///yT9PT0885xdo9ryJAhJCUlUVBQ0OR263Q1f9EKNwsWcpsSX2s0YZbuxJgvIdLSFz8ptmbBS5E0CWdx5PpAguPNnj2bRYsWkZiYyCOPPMKzzz7LiBEjyM7O5rbbbrMfp1AoKC0t5a677qJ///7ceOON9O/f314m4evry+uvv87o0aMZPnw4+/btY9myZfX+sggJCeHtt99m1apVDBw4kBdffLFZ5RahwaGYTEZU6By560vz2EBrCyDIkkikpc/pzmMv/KSomlpPMUFGuABXxcUWLwpydo/ryiuvZOHChSxatIghQ4bw/fffs2XLFvutNb1ez+OPP86kSZOIi4ujoKCALVu20LdvzeKUb775JhEREXTv3h2VStXkHtftt9/O4cOHm9Xj8tJ5YTQaaoKFK9lkeBNmnzVyXjG46GAJ9VAqlfj7+7u6GQLw9ttv1/v8NddcwzXXXAPUjMDPmTOnzuu1a96p1Wo++OCDBs8/c+ZMZs6c2eDrq1atqvN46tSpTJ06tc5zTV3LLyI8EqtNQoYcBWqsNF5HddFsMrwIPmvmnFinTmi54OBgl1z3olZWmz17NnfffTf33nuvvcel1+u55ppruO222+yz5c7ucZ06dYqgoCAuv/xynnnmGeBMjys9PR2ZTEb37t0b7XE9/fTTfPDBB3Tt2pXnnnuOadOmNanN3l7eFJcUoWrtnSFtoCXIvjL4eQFDxA6hCQIDA8XMS8HhAvwDUZ3eQkaJzilJlNymxOv09ilqyfv83REE4SK4KomSlZaWumrw1iX+2rODPzf+jkajJk++C2TO+/hqmw/etnC0+ItF3QSHSElJYdiwYa5uhtAOffDp21gsFspkx6mUn7ro89XMnAtDJwWIPecEp/vHP/7RdtaJass6xMbX7J+HHCVah87Qq505opNqVwYX9/AFxwoKCnJ1E4R2ytfHj5LSYpQtLHVQ2nSn95wTM+eE1qXT6VxWWO5xSVSAfyAqVc3MPJWkwyJreRIltylP97SCUUveyCSFuNUiOJWrhqyF9s/P15/ikiLUTSx1UNt8a8oT8EMp6UTht+AyruxcelwSpVAo8PPxw2DUo8ILPcVNf7NNhjcheNlCT68MrhLF4EKrEiNRgrNER8Xw95GDaHU6ZJICSXbWJsE20BJ4es85X1GeILgVV3YuPS6JAvDz98eQr0ct+TR6rNYWgLctDI3kJ4rBBZcKCAiwr3MmCI4WF9sBSZKQIUMj+SCX1HjZgsTMOcHthYSEuOzaHplERYRGkpubjVrlfd72LzXF4GFoCRC9LcGtNLb/mSBcDH+/APs6ekHWZLdfkFgQAGQymUtjo0cmUYkJSWzevgGVSo3OFoQKL7RSICrJS9zXF9xWTEyMq5sgtGMymQwkGUcOH0Wn9SY+Lt7VTRKERoWGhqLVal12fY9MokKCQ9Fpa2ag+JvjUSlc9w8gCE2hUCjqXXxWEBypW0pPsChQKj3yV4PQBrm6c+mR96pkMhkyScGRv4+Rl3vC1c0RhEZFRESIX2yC06WkpGA2m8UsY6HNcHUS5bFRuW+vAUgWOWq1+rzNkwXB3bg6UAieISQkxKW3RgShOdRqNaGhoS5tg0eOREFNj8tqtTZ+oCC4AZFECa1BJpOJtciENiM6Ohq53LVpjMcmUX5+fvj6+rq6GYLQKC8vL7E+lNBqEhMTMRgM4pae4PZiY2Nd3QTPTaIAwsLCsNlsjR8oCC7UqVMnVzdB8CApKSku790LQmPkcjlxcXGuboZnJ1G9evUSPS7B7SUlJbm6CYIHUavVhIWFiVpRwa3Fxsai07Vsn0dH8ugkKjIyUtzSE9xaUFCQqFERWl1KSoroYApuLTk52dVNADw8iZLJZHTo0AGLxSKCheCW3CVQCJ4lOTlZLKkhuC2tVusW9VDg4UkUQJ8+fTCbza5uhiCcRy6Xk5CQ4OpmCB5IpVKJW3qC20pKSnKbuj33aIULBQQEiJlPgluKi4sTa/YILtOlSxdxS09wS+5UJ+rxSRTUTOk1Go0iWAhuxZ0CheB5EhMTUavFJsSCewkNDSUwMNDVzbATSRTQo0cPkUAJbsXLy8tt7vkLnkmpVNKxY0dRMyq4lZSUFFc3oQ6RRFFTpBYZGYnNZhPBQnALvXr1cpt7/oLnGjx4MBaLxdXNEASg5nd1YmKiq5tRh4jSpw0ZMgSj0ejqZggCarVazMoT3IKPjw9RUVFIkiQ6mILL9erVC4VC4epm1CGSqNPCwsLEbBTBLfTq1UtMLxfcxqBBgzAYDK5uhuDhVCoVqamprm7GeUQSdZbaYCF6XIKrKJVKunTp4upmCIJdZGQkQUFBooMpuFTv3r3dsnMpkqizxMbGEhgYKIKF4DI9evRApVK5uhmCUEffvn1FB1NwGXfuXIok6iwymYyBAweK5Q4El1AoFHTv3t3VzRCE8yQlJeHt7e3qZggeqmfPnm7buRRJ1DkSEhLw8fFxdTMED9S9e3exLo/gluRyOQMGDBCjUUKrUygUdOvWzdXNaJBIos4hk8no16+fCBZCq1Kr1fTu3dvVzRCEBnXt2hU/Pz8xU09oVQMGDHDrzqVIourRtWtXAgICRLAQWs3QoUPdsmhSEGrJZDJGjhwpZuoJrcbLy4uuXbu6uhkXJJKoeshkMi677DIRLIRWERQUROfOnV3dDEFoVGxsrFiYWGg1l112mdt/n4kkqgERERFiywOhVVx22WWuboIgNNno0aMxmUyubobQzsXFxREeHu7qZjRKJFEXMHr0aLHcgeBUqamp+Pv7u7oZgtBkgYGBJCYmig6m4DRyuZzhw4e7uhlNIoowLkCn09G7d2927tyJRqPx+IRq7dq1/PTTTwwePJgpU6YA8OWXX7Jz5846x8XFxXHPPfdc8FwbN25k06ZNFBcXExgYyKhRo+jXr5/99SNHjvDNN99QUVFB165dueaaa+w1Q0ajkddee42ZM2cSERHh4E/ZepRKJZdccomrmyEIzTZ8+HAyMjJc3Qy3UF9cBCgoKODHH3/k6NGjWK1WwsLCuP766xscXTl27Bg//fQTBQUFmEwmAgMDGTBgACNGjLAf4wlxEWDgwIFotVpXN6NJRBLViP79+3Po0CF7r8tTE6msrCy2bNlCZGTkea8lJiZy3XXX2R83ViC9adMmfvzxR66++mri4uI4fvw4y5cvx8vLiy5dumCz2fjiiy8YOXIkycnJLFq0iK1btzJkyBAAfv75Z3r27NnmA8XIkSNFMbnQJmm1WgYPHsyff/6JVqsVcfGcuFhcXMxbb71F3759+de//oVOpyM/Px+NRtPguTQaDUOHDiUiIgK1Wk1GRgYrVqxArVYzePBgj4mLPj4+bl9MfjZxO68RCoWCUaNGefTmxHq9ni+++IJrr70WnU533utKpRI/Pz/7l5eX1wXP99dffzFw4EB69+5NcHAwvXr1YuDAgfz+++8AVFdXU1VVxeDBg4mIiKBLly6cOnUKgOzsbI4cOdLm64hiYmKIj493dTMEocW6d+9OREQEVqvVI2/rXSgu/vTTTyQlJTFx4kRiYmIIDg4mNTWVgICABs8XExNDr169iIiIICgoiL59+5KcnGwf8fOEuAgwfvz4NvX9JJKoJujQoQOpqamYTKY29Y/rKCtWrKBHjx4kJCTU+3pGRgZPPvkkL774IsuWLaOysvKC57NYLOeNwKhUKo4fP47VasXb2xs/Pz+OHDmCyWQiIyODyMhIrFYry5cvZ9q0aW16BEepVDJ27FhXN0MQLopMJmP8+PH2UShPi40NxUWbzcahQ4cIDw/n/fff58knn2ThwoXs3r27WefPzc0lMzOTTp06AbT7uAg1d378/Pxc3Yxmadt/461oxIgR5OTkYDQakcvlHjN8vXXrVgoLC7n++uvrfT0lJYXu3bsTFBRESUkJP//8M++88w733Xdfgz/QycnJbNu2je7duxMTE0NOTg5bt27FarVSVVWFn58fN954I9999x0rV64kJSWFAQMG8McffxAbG4uPjw//+9//qKiooHfv3m0uIZkwYQIKhcLVzRCEi6bT6Rg+fDhr1qxpMzUsjnChuFhZWYnRaGTNmjVcfvnlXHnllRw9epQlS5ag0WhITU294LmfffZZKisrsdlsjBkzhkGDBgE1SWp7jou1dyXaGpFENZFCoWDixIn2HwRPkJ+fz08//cRdd93V4C/9s7/pIyMjiY6O5vnnn+fQoUMN7gN32WWXUVFRwZtvvgnU3APv168f69ats/dmO3bsyL333mt/T2FhIVu3buW+++7jvffeY9CgQfTo0YPXX3+d2NjYRgOTu+jZsyehoaGuboYgOExqaipHjhzhxIkTKJXKdt/BbCwu1n7+rl272meYRUdHk5OTw8aNGxuNVXfddRdGo5Hs7GxWrVplv7UH7Tcu1v5+bYtEEtUMQUFBXHLJJWzevNkjiimzsrKoqqrilVdesT9ns9nIyMhgy5YtPPfcc+eNNvn7++Pv709hYWGD51WpVFx77bVMmzaNiooK/Pz82LJlCxqNpsFNTlesWMGVV16JTCYjJyeHXr16oVar6dKlC0ePHm0TwcLf358BAwa4uhmC4HBXXHEFn3zyCUC7n4DTlLgol8vPm4UXFhbGnj17Gj1/UFAQUNMpraio4JdffrEnUedqD3FRkiTGjx/vthsMN0YkUc3Up08fMjIyKCwsbPe9rm7duhEbG1vnuaVLlxISEsLo0aPr7YVVVVVRXl6Or69vo+dXKBT2Qss9e/aQmpqKXH5+md727dtRq9X07NkTvV4PgNVqrfN/dyeTyZg8ebKrmyEITqHRaBg7diyrVq1q97f1mhIXY2NjKSgoqHNMYWEhgYGBzbqWJEkNxrj2EBehZoJCW1hUsyGisLyZZDIZEyZMsPe22nMxpU6nIyIios6XWq3Gy8uLiIgITCYT33//PZmZmRQXF3Ps2DE++ugjfHx86uy6vWTJEpYsWWJ/XFBQwM6dOykoKCA7O5vFixdz8uRJxo0bd14bKisr+fXXX+3rr+h0OsLDw/njjz/Izc1l7969dOzY0fl/GRehtqflzptoCsLF6tixI/3798doNHp0XJTJZIwYMYI9e/awZcsW+y233bt3M3jwYPt5zo2LGzZs4ODBgxQUFFBQUMC2bdv4448/6NOnz3ltaA9xESAgIMBe89VWiZGoFtBqtUyaNIkVK1ag0Wja/fB1Q+RyOSdPnmTnzp0YDAZ8fX3p3LkzM2bMqNMbLS0trfM+m83Gn3/+SUFBAQqFgs6dO3P33Xfbh7HPtnLlSi699NI6U4Ovu+46li5dysaNG+nbt2+DtVfuQJIk+vTpU+/6WoLQ3gwYMIDCwkKysrJQq9UeGRehZrRq2rRprF27lpUrVxISEsJ1111X5/bauXFRkiR+/PFHiouLUSgUBAcHc+WVV9a7IG9bj4tQcyfi7MVJ2ypZaWmpZ36XO8Dff//NmjVrxGrmQoOio6O58sorXd0MQWg1FouFpUuXUllZiUKhELFRqNf06dPb3HIG9RG38y5CSkoKffr0affD10LL+Pv713uLUhDaM6VSyZQpUzyi5EFoPkmSuPLKK9tFAgUiibpol1xyCZ07d/bYhTiF+qlUKqZNmya+JwSP5OXlxaRJkzCZTIDnLcQp1E+SJIYOHUp0dLSrm+IwIom6SDKZjLFjxxISEiJ2NReAmlqx66+/XiyoKXi08PBwRo4cicFgAEQi5ekkSaJHjx506dLF1U1xKJFEOYBcLmfy5MlotVqP3UdKOOO6667zmAVZBeFCunTpwvDhw0Ui5eEkSSIxMbHeIvm2TiRRDqJWq5k+fTpqtVokUh5KkiSuueaaBhcMFQRP1L17d4YNG2bfxF3ERs8iSRLx8fGMHDnS1U1xCpFEOZBOp+P6669Hq9WKW3seRpIkrr322gvu0i4Inqpnz54MGTJEJFIeRpIkOnTowJgxY1zdFKcRSZSDabVarrvuOry9vUUi5SFkMhk33HCDSKAE4QJ69erF4MGDxa09DyFJEsnJyVx++eXt+t9aJFFOoNFouPbaa/Hx8cFsNrfrbyBPJkkSCoWCf/zjH/j4+Li6OYLg9nr37s3gwYPFiFQ7Z7PZ6Nmzp30D5vZMLLbpRCaTieXLl1NWVoZKpRKLzrUjkiShVqu5/vrrRRG5IDTT7t272bhxI2q12mN3fGivbDYbl1xyCT179nR1U1qFSKKczGw2s3LlSk6dOmX/ZSsCRtsmSRLe3t5ce+21bXbncUFwtaysLFatWoVSqUQul4u42A5YrVZGjRpFUlKSq5vSakQS1QokSWLdunUcOHDAvqecCBhtk81mIyIigvHjx6NUiq0nBeFilJSUsGLFCiwWC0qlUsTFNkqSJKxWK+PHjycuLs7VzWlVIolqRQcPHuT3338XQ9htlNVqpU+fPvTv31/UcgiCgxiNRr755huKi4s9etPitqq2tGHq1KntZiuX5hBJVCs7deoUK1eutBcli4Dh/iRJQpIkxo8fT0xMjKubIwjtjtVq5ZdffiE9PV2UPbQhVquV2NhYLr/8co8dmRdJlAvo9Xq++eYbSktLUavVgAgY7kqSJHQ6HVOnThWLaAqCE0mSxPbt29m2bRsajUaM1rs5i8XCoEGD6NWrl6ub4lIiiXIRq9XK2rVrOXz4sAgYbspsNtOxY0fGjh0r9sEThFZy8uRJVq1ahclksk/cELHRfdT+W1x11VVERES4uDWuJ5IoF8vIyODXX3/FZrPZh0NFwHCt2tt3l156Kampqa5ujiB4HLPZzC+//EJGRoaYjONGzGYz4eHhTJgwQSztcppIotyA0Wjk559/Jjs7G51OB4iA4Spms5no6Gguv/xye/AWBME1jhw5wrp16+ydTBEXXaP2733YsGGiY3kOkUS5kdqAYbVaxTB2K7PZbMjlckaMGEFiYqKrmyMIwmkGg4Gff/6ZnJwcMSrlAmazmbi4OMaMGSNGn+ohkig3YzQa+e2330hPT0er1YpaqVZgNBrp2LEjl112mQgSguCm0tLSWL9+PXq9XszgawVWqxWlUsmYMWPo0KGDq5vjtkQS5aZOnDjBunXrKCwsFLf4nMRoNOLr68vw4cOJj493dXMEQWiE1Wpl+/bt7Nq1C5lMJupInUCSJEwmEykpKYwYMcJjly5oKpFEuTFJkjh27Bjr16+nurpa9L4cxGw2o1arGThwIF27dkUuF/twC0JbYjAYWLduHUePHkWtVottYxxAkiSMRiNxcXGMGDECf39/VzepTRBJVBtgs9nYvXs3O3futCcAIJKp5rJYLCgUCnr16kXfvn3FsgWC0MYVFRWxZs0aTp06ZS9/ABEbm0uv1xMVFcXIkSMJDg52dXPaFJFEtSFms5nNmzdz6NAhrFarSKaayGKxANC1a1cuueQS+9+bIAjtQ3Z2Nlu2bLFv9F47uixi44UZDAbCwsK49NJLiYyMdHVz2iSRRLVBZrOZ3bt3s3//fiorK0UPrAEGgwEvLy8SExMZMGCAWLJAENq5oqIiNm7cSHZ2NkqlUtRM1cNms2EymQgLC2PQoEEet2Gwo4kkqg2TJIn09HR27NhBfn6+6IFx5r5+cHAwvXv3Jjk5WdQ8CYKHqaqqYvPmzRw7dqzOqD14bmw0Go2o1Wri4+MZOHCgqHlyEJFEtRNFRUVs2bKF48ePY7FY7FvJgGcEDZPJhFwuJy4ujoEDBxISEuLqJgmC4GImk4ndu3eTlpZGcXExKpXKo0anJEnCYDAQFBREjx496NKli5ht52AiiWpnzGYzaWlpHDx4kIKCAqxWa7tNqIxGIzKZjODgYBISEujevbtY50kQhHqVl5fz119/kZmZSXl5ORqNxj65pD3FRUmS0Ov1eHt7ExkZSf/+/QkLC3N1s9otkUS1Y40lVND2gofRaEShUBASEkJycjLJyckicRIEockkSaKwsJBdu3Zx/PhxKisr0Wg0dUZo2lpctFgsmM1m/P39iYyMpHv37kRERNSJ9YJziCTKQ9QmVEePHqWkpITy8nIkSUKn07l1UmUwGJAkCW9vb4KCgkhNTaVz5872bXEEQRBaSpIkCgoKSEtLIy8vj+LiYnvtkDsnVVarFaPRiFKpJDAwkLi4OLp37y7qnFxAJFEeSq/Xc/z4cY4dO0ZxcTFlZWX2NaiUSuV5PRhnBxGZTIbFYsFoNKJSqfD39ycgIID4+Hji4uLw8fERvSpBEJzKZrNRWFjIkSNHOHHihD2pkiQJrVZb79pyzoyNMpkMm82GwWBALpfj5eWFv78/oaGhdOzYkfDwcLFki4uJJEoAakaqTp48yYkTJygqKqKqqoqqqiqqq6uxWCz2GS4KhQK5XN6ihEaSJMxms70IXC6Xo9Pp8PLywtvbm4CAABISEggLCxPFj4IguJzNZqOyspLCwkJycnIoLS2lsrKSqqoqjEYjVqsVuVyOQqGwdz6bGxslScJqtWI2m7FarfZz1cZFX19fOnbsSHR0NN7e3k76pEJLiSRKuKDaIFJaWsqpU6fQ6/UYDAYsFov9y2q12v+sUCjsX7XBpfZLpVIRGBhIcHAw/v7++Pj4tOnbckeOHOHuu+9m7969hIWFsW/fPpe2Z/369UycOJFjx441uOrwypUrmTlzJqWlpa3bOEFoR2pnvZWUlFBWVmbvcOr1esxmM2azGYvFgslkArB3Gms7oLXxUS6Xo1Kp8PPzIygoiMDAQHx8fPDy8hIj722E6O4LFySXy/Hz88PPz8/pi7LNmjWLJUuWAKBQKIiMjGTs2LHMnTuXgIAAh12juLiYpUuXXvS5nn32WXQ6Hdu2bau3h7hmzRqmTZvGgQMHiI6Otj/fu3dvioqKyMjIsN8eqK6uJj4+npdffpl//vOfF902QRCcRyaTodPp0Ol0REVFubo5bsXTOpdiFULBrYwYMYLDhw+zd+9eXn/9dX7++WcefPBBVzerXunp6VxyySV06NCh3nWpLrnkElQqFRs2bLA/l5OTQ25uLlqtlr1799qf37p1KyaTiUsvvbRFbTGbzS16nyAI7m3WrFkEBAQQEBBAcHAw3bp144EHHnDoaPKsWbOYPn26Q851dufy999/P+/1NWvWEBAQQG5ubp3ne/fuTVxcHFar1f5cdXU1YWFhfPbZZw5pmzOIJEpwKxqNhvDwcKKjoxk1ahRTpkxh7dq1dY5ZvHgxAwcOJDw8nL59+/LWW29hs9nsr3/88cf07duX8PBwOnXqxNSpU7FYLMybN48lS5awevVqe1Bav359ve2w2WzMnz+frl27EhYWxuDBg1m1apX99YCAAPbv38/8+fMJCAhg3rx5553D29ubPn361LnG+vXr6dOnD8OHDz/v+bi4OOLj4xu9dlZWFgEBASxfvpyJEycSERHBxx9/XO/nWLJkCd26dSMyMpLp06eTn5/fyL+AIAjuRnQu3bdzKZIowW1lZmayZs2aOnVTn376Kc888wz//e9/2bp1K88++ywLFy7kgw8+AGDXrl385z//4ZFHHmH79u2sXLmS0aNHA3DPPfcwZcoUe0A6fPgwAwcOrPfab7/9Nm+88QZPPvkkmzZtYvz48cyYMcP+A3748GESExOZPXs2hw8f5p577qn3PMOGDTsvWRo6dChDhw497/lhw4Y16dq1nnrqKW677Ta2bNnC+PHjz7v2jh07uOuuu7jppptYv349V1xxBc8//3yjf++CILgX0bl0386lSKIEt/Lbb78RHR1NREQEvXr14u+//+bee++1v/7SSy/x1FNPMWnSJOLj4xk3bhz33XcfH374IQDHjx/H29ubcePG2ddOufvuu1Eqlfj4+KDVau0B6ULTg998801mz57NNddcQ0JCAo8++iiDBg3izTffBCA8PBylUom3tzfh4eH4+PjUe55hw4aRlZVFdnY2cCaJGjJkCJs3b8ZisVBZWcmuXbvsva3Grl3rjjvusP89nF1zVeudd95h+PDh/Oc//yEhIYGbb76ZCRMmNPNfRBAEdyI6l+7VuRSF5YJbGTx4MAsXLkSv1/Ppp5+SmZnJnXfeCWCfZnz//ffXGcq2WCz2tVpGjhxJTEwMPXv2ZPTo0YwcOZKJEyfi6+vb5DaUl5dz4sQJLrnkkjrPDxo0iF9++aVZn2fgwIFoNBrWr1/PkCFDOHXqFAMGDMDLywsfHx927dpFaWkpFouFYcOGNevavXv3vuC1Dx8+zBVXXFHnuf79+7No0aJmfQZBEFyrtnNptVoxGAwAPPfcc/bXz+5cAsTHx5ORkcGHH37IHXfcUadzWRsLu3fvDnBe5/JCzu7gATz66KNs2rSJN998k/fee++8zmVDhg0bxssvv0x2djZxcXGsX7+eN954g5iYGB599FEsFgsGg4Fdu3Zx2223NenatWo7l7XS09PrXPvsziVAQkICf/31V4vjokiiBLfi5eVFp06dAJg/fz4TJkxg/vz5zJkzxz40vWDBggZ7Sr6+vvz5559s3LiRdevW8eqrr/LMM8+wdu1aIiMjL7p9zZ12rNVq6devHxs2bECSJPr06YOXlxcAQ4YMYcOGDZSWlpKQkEBUVBTl5eVNvrZYM0YQPIPoXLpv51LczhPc2iOPPMLChQs5ceIEYWFhREZGkpGRQadOnc77qqVUKhk+fDhPPPEEGzdupKqqitWrVwOgVqvrzP6oj5+fH5GRkWzZsqXO85s3byY5ObnZn6F26Lp2yLpW7dD1+vXr7bfyHHnt5ORkduzYUee5cx8LguD+ajuXXbt2Zf78+VRXVzN//nyAOp3L2niyfv16Nm/ebI8jtZ3Ljz/+mJiYGF599VUGDBjAiRMnHNK+i+lcbtiwod7O5YYNG+ydy+Zcu7U7lyKJEtzasGHDSE5O5uWXXwZgzpw5vP7667z11lv2zZWXLFnCggULAPj55595++232bNnD9nZ2SxbtozKykqSkpIAiIuL49ChQ6SlpVFUVNTg7I177rmHN998k+XLl3P06FGee+45Nm/e3OA9/sY+Q05ODj/++GOdJKq2LmrPnj32+/6OvPa//vUv1q1bx4IFCzh27BiffvopP/zwQ7PbLwiCexGdy5Zf29GdS3E7T3B7s2fP5u677+bee+/ln//8J15eXrz++us8/fTTaLVaUlNTuf322wHw9/dn1apVzJ8/H71eT8eOHXn99dcZPHgwADNnzmTDhg2MHDmSyspKvv/++zoJTK0777yTyspKnnjiCfLz80lMTOSzzz6z1xE0R//+/dHpdBiNRgYMGGB/PikpCT8/P/Lz8+u0wVHX7t+/P2+88QYvvPAC8+fPZ+jQofzf//0fDz/8cLM/gyAI7uPszuUrr7zCnDlzePjhh/H392fs2LGYzWb27NnDiRMneOCBB/j555/JyMhg8ODBBAYGsn79+vM6l7/99htpaWkEBQXh5+dX724S99xzD/PmzaNz58706tWLpUuXsnnzZv74448WfYYXXniBH3/8sc6ttCFDhvDf//4Xk8lUp+PoqGv/61//YuzYsSxYsIBJkyaxYcOGi+pcim1fBEEQBMFNNbTLwrJly7j77rvZsWMHcXFxLF++nNdff53Dhw/X6VxOmzaNzZs389xzz3HgwAF75/Luu+/mxhtvBGrqqm6//Xa2b99+wc6lzWbj5Zdf5tNPP7V38P773//WmfU7aNAgrrrqKubMmXPBz2UymejQoQNWq5XMzEz77TyoGS3Kz88nLS3NvtZUY9fOysqiZ8+e/P7773XqoupbsXzx4sW88MILFBYWMnToUMaOHcvDDz/cogVMRRIlCIIgCILQAqImShAEQRAEoQVEEiUIgiAIgtACIokSBEEQBEFoAZFECYIgCIIgtIBIogRBEARBEFpAJFGCIAiCIAgtIJIoQRAEQRCEFhBJlCAIgiAIQguIJEoQBEEQBKEFRBIlCIIgCILQAiKJEgRBEARBaAGRRAmCIAiCILSASKIEQRAEQRBaQCRRgiAIgiAILSCSqDZi4sSJdOzYkcLCwvNeq6yspFu3bgwZMgSLxeKC1jUsJyeHF154gVGjRtGhQwc6derE+PHjWbduXb3Hl5aWct9999G5c2eioqIYP348u3btOu+4tWvXcs899zBkyBCCg4MJDw9vUns2b95MQEAAAQEBnDp16mI+miAIbkDExrqaGhuzsrLssfDcrxUrVjjyo7ZrIolqI1577TX0ej3//e9/z3vt+eefJy8vj9dffx2lUumC1jXsxx9/ZOHChXTq1InHHnuMhx56iMrKSiZPnsyiRYvqHGuz2Zg+fTrLli3jtttu4+mnn6a4uJiJEydy5MiROscuW7aMr776Cp1OR1xcXJPaYrPZePjhh/H29nbY5xMEwbVEbLy42Dh16lTefffdOl/9+/d36Gdtz2SlpaWSqxshNM3LL7/Ms88+yzfffMPIkSMB2LNnD6NGjeLWW29l/vz5Tr2+1WrFYrGg0Wia/J5Dhw4RFhZGcHCw/Tmj0ciwYcMoLy/n0KFDyGQyAL755htuvvlmPvroI6ZOnQpAYWEhffv2ZeTIkXzyySf2c5w4cYLg4GDUajWzZs3i66+/bnRk6aOPPuLZZ5/l2muv5Z133uHw4cNNHsESBMF9idj4if0cTY2NWVlZ9OzZkyeeeIL777+/hZ9cECNRbci9995Lly5duP/++9Hr9dhsNh544AEiIiJ4/PHHOXr0KDfddBMdO3YkPDycYcOGsXLlyjrnKCkp4fHHH2fw4MHExMQQHR3N+PHj2bRpU53jaod6X331Vd577z369OlDWFgY27ZtAyAjI4OMjIxG25yamlonSABoNBrGjBnDyZMnKSsrsz+/cuVKgoODmTx5sv25kJAQpkyZws8//4xer7c/HxkZiVqtbvLfXUlJCc8++yz//e9/8ff3b/L7BEFwfyI2tjw2AlRVVWEymZr1HqGGe41vChekUql47bXXuOKKK5g/fz7R0dHs3LmTL774gry8PMaOHUt4eDj33nsv3t7e/PDDD8ycOZN3332X6dOnA5CZmcnKlSuZMmUK8fHxlJWVsWjRIiZPnszatWvp1q1bnWsuXbqUqqoqbrrpJnx8fIiIiADgqquuAmDfvn0t+iz5+flotdo6t9b27t1Ljx49kMvr5vZ9+vThk08+4ciRI/Ts2bNF13vuuecIDw/n5ptvdnqvVBCE1iViY8tj4yuvvMJTTz2FTCajZ8+ePPbYY1x22WUtOpcnEklUGzNgwABuueUW3njjDXQ6HVdddRVXXnklU6ZMITIykt9//x2dTgfA7bffzpQpU3jqqae49tprkclkdOnShd27d9f5Ybzpppvo378/7777Lm+88Uad6x0/fpydO3faA4QjpKen8/333zNx4kRUKpX9+VOnTjFgwIDzjq+99smTJ1sUKPbv38/HH3/MsmXLUCgULW+4IAhuS8TG5sVGuVzOqFGjmDBhApGRkWRmZvLWW29x7bXXsmjRIsaPH39xH8ZDiNt5bdDcuXMJDg5GkiTmz59PSUkJ69atY/LkyVRXV1NUVGT/Gj16NHl5eRw9ehSoGS6uDRIGg4Hi4mKsVit9+vRh9+7d511r/Pjx9QaJffv2tainVV1dzcyZM9FqtTz55JN1XtPr9fXWFNQ+ZzAYmn09gEceeYTLLruMUaNGtej9giC0DSI2Nl1sbCxff/01t9xyC+PGjWPWrFmsX7+ekJAQHnvssWafz1OJkag2yM/Pj4SEBPLz84mIiGDnzp1IksQLL7zACy+8UO97CgoKSExMxGazsXDhQj755BOysrLqHNOhQ4fz3hcfH++wdlutVm655RYOHz7MsmXLiI6OrvO6TqfDaDSe977a57RabbOv+fXXX7Nt2zY2b97cskYLgtBmiNh4cQIDA/nHP/7Bq6++SlZWVr2fW6hLJFHtgM1mA+Cuu+5i7Nix9R7TpUsXABYsWMCzzz7L9ddfz2OPPUZQUBAKhYIFCxbUWwxZO/ztCP/+979ZvXo177//PsOHDz/v9fDw8HpnkZw8eRKgRcPmc+fOZfLkyahUKntgrC3YzM3NxWazERkZ2ezzCoLg/kRsbL7aBK6kpEQkUU0gkqh2oLZHpFQqGTFixAWP/fbbbxk6dChvv/12nefnzZvnpNbVePzxx/n888+ZN28eV199db3HdO/enQ0bNmCz2erUJezcuROtVktSUlKzr5uTk8OyZctYtmzZea+NGjWK1NRUMUolCO2UiI3Nl5mZCdTM/hMaJ2qi2oHQ0FCGDRvGp59+Sl5e3nmvn72Sr0KhQJLqLg22detW+/TcpmrqNF6A119/nTfeeIMHH3yQWbNmNXjcpEmTKCoq4ttvv7U/V/t47NixLer5LV68+Lyv2nVW3nrrrQaH+AVBaPtEbGxYfSu85+XlsXjxYlJSUoiJiWn2OT2RGIlqJxYsWMDll1/OkCFDmDlzJh07dqSgoIAdO3Zw+PBh+/YA48aN44UXXuBf//oXgwcP5tixY3zyySekpKRQWVnZ5Os1dRrv999/z9y5c+ncuTNJSUksXbq0zusjR44kLCwMqAkU/fv355577uHIkSOEhITw4YcfYrFYePTRR+u8b//+/fz0008AHDhwAKvVyksvvQRAt27dGDduHAATJkw4r021bb7sssvEYpuC0M6J2Fh/bJw7dy4ZGRkMHz6cyMhIsrOz+fjjj6mqquLFF19s8uf1dCKJaicSExP5/fffefHFF/nyyy8pKioiJCSEbt261fkhe+CBB9Dr9SxbtoyVK1eSmprKRx99xIoVK9iwYYPD27V//34Ajh07xr/+9a/zXv/+++/tgUKhULBs2TLmzp3Le++9h16vp3fv3rz55pskJyfXed+ePXt47rnn6jxX+/j666+3BwpBEDybiI31x8ZRo0bx0Ucf8cEHH1BaWoq/vz+DBg3iP//5D71793b4522vxLYvgiAIgiAILSBqogRBEARBEFpAJFGCIAiCIAgtIJIoQRAEQRCEFhBJlCAIgiAIQguIJEoQBEEQBKEFRBIlCIIgCILQAiKJEgRBEARBaAGRRAmCIAiCILSASKIEQRAEQRBaQCRRgiAIgiAILSCSKEEQBEEQhBYQSZQgCIIgCEILiCRKEARBEAShBUQSJQiCIAiC0AIiiRIEQRAEQWgBkUQJgiAIgiC0gEiiBEEQBEEQWkAkUYIgCIIgCC0gkihBEARBEIQWEEmUIAiCIAhCC4gkShAEQRAEoQVEEiUIgiAIgtACIokSBEEQBEFoAZFECYIgCIIgtIBIogRBEARBEFpAJFGCIAiCIAgtIJIoQRAEQRCEFhBJlCAIgiAIQguIJEoQBEEQBKEFRBIlCIIgCILQAiKJEgRBEARBaAGRRAmCIAiCILSASKIEQRAEQRBaQCRRgiAIgiAILSCSKEEQBEEQhBYQSZQgCIIgCEILiCRKEARBEAShBUQSJQiCIAiC0AIiiRIEQRAEQWgBpasbILi/qmoDadVysiutHK+ykl1h4ZTeht5iw2AFo1XCYJXO+T+YbRJeShnBGjmBWjlBmpqvYK2cwLP+HO2tJCVAiUouc/VHFQRBaBqrhcwqiaxKqz025lRaKTPZ6sRC/bkx0iIhk3EmBp4TH2u/QnQKUgOUhOoUrv6kwgXISktLJVc3QnATRgOKoweQ52Ygz8tCnpeNLC+LU1FJxEbe69RLq+SQ5K+kW5CKbkEqepz+f7BWBBBBEFxLdvI4imOHkJ/IPh0bs5Dl5zFi+AI22oKdeu1wnbwmLgbWxMSuQSqS/JUoRafTLYgkypNZLciPHUJx8C+UB/9CfuwgMov5vMNOeQURPeANFzQQIr3kdAtU0TNEzcgoDQPD1CJ4CILgVLLiAhQH/6r5OrQLeXF+vcfd1GM2i4MGtXLrQKOAZH8V3YNVDA5XMzpaS4SX6HC6gkiizjJ+/Hi6dOnCSy+9VOf5zz//nIcffpjc3Fyqq6t5+eWX+eabb8jLy8Pb25vExERuv/12rr766jrvM5lMpKamYjAYOHjwIP7+/q35cc4nScizj9oDg+LwHmQGfaNvs8jkeA37BJvc9T+kvioZwyI1jI7WcHmMlhgfcUdaEJyt3cfGyjIUh3ahPHA6aTp5vElvm5c4hcejr278wFbQJVDJ6Ggtl0VrGRIhOputRfwGaqb777+frVu38sILL5CamkppaSk7duygpKTkvGNXrVpFhw4d8PPzY/ny5dx6662t32BJQnFgJ8oNP6PYvx15RVmzT6GUbKQYT3BQF+OEBjZPhVnix2wDP2YbeJAyeoeomBCnY0IHLckBKlc3TxA8VluLjbKyYpQbf0G5ZQ3y7KPIpOaPJyRWn3JCy1rmYImFgyWVvLG/kgC1jMtjtUzooGN0tAYvpZhD5iwiiWqmn376iWeffZYrrrgCgA4dOtCzZ896j120aBHTp0/H39+fd955p1UDhaw4H+WfP6H880cURRf/g95Tn+MWSdS5dhWa2VVo5pm/ykkNUHJzsjfXJXjhpxZBQxBaU5uIjTYrir1bUf7xI8rdm5HZrBd1ug6GAgc1zLFKTRJLj+lZekyPl1LGpHgdt6d40ydU7eqmtTviN00zhYeH89tvv1FWduERnezsbDZs2MC0adOYOHEiaWlp7Nu3z7mNs1hQ7PgTzcsP4/XAdDTffOyQBAogRZ/nkPM406FSCw9vLaPL0pM8uLmUQyXn13cJguAc7hwbZSdzUH/1Hrr7rkH36n9R/bXhohMogGh9kQNa51zVFoklR6sZ9UMBI7/P5/O0KgwWUcXjKCKJaqbXXnuNnTt30rlzZy699FIeeughfv/99/OO+/zzzxk5ciQhISF4e3szYcIEPvvsM6e0SXbyOOql76C772p0b8xFtW9bi4amLyRB7z7D1o2ptEh8+HcVg77NZ/xPBXybocdiE0FDEJzJ7WKjyYhyw2q0z/0b70duRL3qCxRlxQ69RKihDGw2h57TmXYVmrl7QyldvjrJ3O1lZFZYXN2kNk8kUc00ZMgQdu/ezXfffceUKVM4evQoU6ZM4b777rMfY7PZ+Pzzz5k+fbr9ueuuu46vvvoKg8HgsLbIc9LRvDoH70dmoP7xSxQVpQ4797ni9fXPTnF3G0+auGldMd2XnWTernIK9Bff+xQE4XxuExstFpRrvkX34HVo35+H8shex5y3HiqblWRT2+lg1io22nh9fyV9Vpzi2l8L+S3Hcb+XPI1Ios7i6+tb71B0WVkZfn5+9scqlYrBgwdz//3388033/Doo4/yySefkJWVBcDatWvJycnh9ttvJzg4mODgYK6++mrKysr47rvvLrqdsoITKN58Et2jt6Lavfmiz9cU0QbH9uBa24lqGy/urqD38lPM311OtcU9eo8BAQGsXLnyoo8RBGdqE7HRZkOx4WdUD0xH+9lrKMrPL2h3hu76ps3kc0c2CX7JMXL1r0Vc+WMBOwtMrm6SXVuJjaKw/CyJiYn8+uuvSJKETHZmeuiePXtISEho8H3JyckAVFVVATVFkxMnTmTOnDl1jnv33XdZtGgR1157bYvaJysvQb7iIzR//ojcAffzmyNUX9qq13OWSovE87sq+PhwFXN6+/GPBC8UTpwKnJ+fzyuvvMLq1avJy8sjODiYrl27cscddzB27NgmnePw4cMEBAQ4rY2C0Bh3j42K7X8g//IdNIUnWvT+i9FFnweBrX5Zh9t0ysRlPxQwOV7HE/38iPd1bnrQXmKjSKLOcuutt/L+++/z8MMP889//hOtVssvv/zCihUrWLJkCVCzXsrVV19N7969CQwM5PDhwzzzzDMkJSWRnJxMYWEhP/30E5988gldunSpc/4ZM2YwZswYMjIy6NixY9Mbpq9C8f3nqFYvR2lxTU9BY7PQyXCKdG24S67vaCeqbfx7YynvHKjkyX7+jI3VOvwaWVlZXHHFFfj4+PDEE0/QrVs3bDYbf/zxBw888AD79+9v0nnCw9vH37nQdrlrbFTs247si7fQ5mU68uM2S6L+pMuu7WgS8E2mnlXZem5J8ebhnr4EOWHXiPYUG8XtvLPEx8fz448/cuzYMaZOncro0aP5+uuv+eSTTxgzZgwAo0ePZunSpUydOpUBAwbw4IMPMmjQIL7++msUCgVffvklGo2G0aNHn3f+vn37Eh0dzaJFi5rWILMJxaov0dx7DbpVX7gsgarVU5/j0us7w8FSC9f+VsRVPxeyu9Cxf7//+c9/APj999+ZMmUKiYmJJCcnc8cdd7Bhwwb7cSUlJcycOZOoqCh69uzJ0qVL65zn7CHrrKws++PJkycTGRnJwIED6xTwWq1WZs+eTY8ePYiIiKBPnz4sXLgQWxsqgBXci7vFRnlWGsqn7kL38kMuTaAA4vXuuczBxTDZ4J2DVfRecYqF+yocPpuvPcVGsWK5m5Kl7Uf+1tPoStynoHtu8nSej7zK1c1wGhlwQ6IX8wb4X/Q6UyUlJXTq1InHHnuMBx98sMHjAgICiIqK4oknnqB///4sWrSIN998k7/++ovY2Fj7MZ9++imTJk0iKyuLnj17kpiYyNNPP01SUhIvvfQSq1evZt++ffj4+GA2m5k/fz7jxo0jODiYv/76i3vvvZdnn32Wf/7znxf1uQTBpcwmpCVv4732W+QOnoHcUtneoXTq/5qrm+FUMd4KFg4JYHT0xY/Yt7fYKEai3I3JiOmd59E9O9utEihwr9V5nUECPk+rZsjKfDaeNF7UudLT05EkiaSkpEaPnT59OtOnT6dTp048+uijKJVKNm3adMH33HXXXYwbN47OnTszd+5cSkpK7GvtqFQqHn30Ufr06UOHDh2YMmUKt9xyCytWrLiozyQIriQd3AX3T8d3zTduk0ABhBlKXd0Ep8upsjLtlyIe2lyK/iJHpdpbbBQ1UW7Edmg38jefJKiy1NVNqVe8wb2SOmc5Xmll4s+FzO7qw2N9/FArml94LjUjyHft2tX+Z6VSSXBwMAUFF75FcPZ7IiMjAeq856OPPuKzzz7j+PHjGAwGzGazvfcmCG2K2YTpg5cI2PKrW/b6tVYzHYwFZGlCXd0Up3v/7yrWnTDy3qWB9A5p2ern7S02uuP3pOexWdF/tACfF+7Hx00TKICYNrA6r6PYJHh9fyWjfijgYAtWPu/cuTMymYwjR440eqxKVXfPP5lM1migOfs9tbOlat/z9ddfM2fOHG644QZWrFjB+vXrufXWWzGZ3Gf6siA0hTX9b2wPXE+QmyZQtXq14WUOmiutzMLYVQXM312OtQWLGLe32OjO35cewXoqF9N/ZhD6x3fIcZ8h6vqEe8Cw9bn2F5sZ+X0+bx2obFYPKjAwkNGjR/P+++9TWVl53uulpaUObGVdmzdvpm/fvtxxxx306tWLTp06kZGR4bTrCYLDSRL6Je/i/fRd+JW7f+etSxvYFsuRzDZ4flcFV/xYQHp581Y9b2+xUSRRLmT47Tu0c24iqKht/AB6WYxEmVpnATt3YrTCo9vKmLS6iBPVTV+f6+WXX0aSJEaOHMm3335LWloaR44c4cMPP2To0KFOa29CQgJ79+7l119/5dixY8yfP7/ROgJBcBe2qkoM/72N0J+XoJTaxozSRH3rr0/lDrYXmBm2Mp/PjlQ1633tKTaKJMoFJEmi+K1nCV60AI21bW2S29ODhq3P9ecJI6O+z2/yUgjx8fH88ccfjBgxgieeeIIhQ4Zw1VVX8dNPP/Haa685rZ0333wzkydP5rbbbmPkyJFkZ2dz9913O+16guAoFelHsP7nH4TkHXN1U5qlYxvdFssRqiwS/95YykObS5t8e689xUaxxEErsxj0FD97P52O/+3qprTIIyk38krEOFc3w6W8lDLeHhbIpHidq5siCO1G4cY1hH48H2/zxc2MdYUMn3AS+y1wdTNcblSUho9HBuF/kUvEtCWe80ndgKGkiMr/u6XNJlAASR46bH22aovETb8X8/KeClc3RRDahRMrPiXqg+fbZAIFnlkvWp+1eUbG/lBAZkXz6qTaMpFEtZKK7HSk/95KTEnbTkI6tsPVeVtCAp79q5z7N5W0aIaKIAg1pQ15b82j83efoG7l/UAdyctiJNID60Xrc/j07L09RZ4xG1gkUa2gaNdWvJ6ZTWh1qaubctFiDYWuboJb+fhwNf/8vdjh2yIIQntnNZnIf/pekratdvuZyU3hScscNCZfb2PCT4X8kWdwdVOcTiRRTnbyl+8Je+Mx/E3Vrm6KQ4TrS13dBLezKtvAlF8KKTW2jZlEguBqpvIyKubcSuf0va5uisN00ee6uglupcIscc2vRaxIbx+/+xoikignyvnyQ+K/eBVdG5uBdyF+5moCLeev7eHpNp8yMe2XQirNIpEShAspL8in+tHbiSlsXyM3ol70fCYb3P5nCd9m6F3dFKcRSZQTSJLE35+9S8LPn7eZdU6aQwxb129noZl/rCnGaG37tyYEwRmKTuRR/ey9xJS3vyUBOnnwMgcXYpPgjj+LWZvbPm/tiSTKwSRJYvdn79Nt3bJ2mUCBGLa+kD9OGLntj2JRbC4I5ygrLqLy5TkklLbPEZsYg/uvrO4qJhvMWFvMtvy2OfvyQkQS5WB7Vi6j9/qv0Vrb7xTPZDFsfUHfZxm4b1Opq5shCG6juqKc/Plz6FqY5eqmOE2EXszOu5Aqi8S1vxZxoLj9lLeASKIc6u8/1tDlx8/wMbfPYctanfSnXN0Et7corZq528tc3QxBcDmTwUDGS4/T+0TjG862Zb5mPUFmsXbchZSaJKb9Utiu1pESSZSDZOzeSfSXbxBkbP9F17F6MWzdFK/vr+TVvSKoCp7LYjLx94InGZC1x9VNaRWiXrRxJ/U2Jq8u5GQz9iF1ZyKJcoAT6Ufx+fBFItvBOlBNEWkodnUT2oyndpbz6eHmbc4pCO2BzWpl/1svMPDIVmSubkwr6WoQ9aJNkVlhZWo7WRZGJFEXqTT/FKY3nqJjO5xt0pAAYyXe1vY7ZdXRHtxc2i4LKgWhITabjZ0f/Y+Be/5AIXnOJAtRL9p0B0ss3LWh7deRiSTqIlSVl5Hz2lN0LfasIVw50F3M0GsyiwS3rCuhpB30ugShMZIksfXbZfTa/jMqqX3csmmqTtWiXrQ5fsw28NaBtl0CI5KoFjIZDGx7byH98truZsIXo5s+x9VNaFNyqqzctb7t97oEoTF/b99CzJ/fEWj0vNvYsWKZg2Z7ckcZOwva7j57IolqAUmS2LB8CUPStrfbtaAak2IQw9bN9dPxtt/rEoQLKS3Ip/y7JaSWeOZIdYRe1Is2l9kGN68rbrP1USKJaoHDO7bS8a/fCTJ47swrscxBy7T1XpcgNMRiNrN98YcMyzvo6qa4jL+pCh+LqBdtruxKK7PbaH2USKKaqay4iIIfltGtKNvVTXGpDvpCVzehTWrrvS5BaMiWH75l8JGtqNvxQsONkQO9DJ5VI+soP2QbePdg2xupF0lUM9isVrZ8+RmX5u73mCm7DYkUw9Yt1pZ7XYJQn4z9+wjf8CPhHrLMy4WIetGWe3x7GbsL29ZIvUiimmHHml/oc2gz3mYxXT3YWIHK1r6W729NP2Qb+Phvzyu8FdqfqvIyjq/4jJ6FGU67xp+FlUzemk7c6gMoV+7m0+yGC7hn7T6OcuVuXjna+LIzJpuNJw6dIOHXg3h9v4eOvxzgjWMF9td/za8g9bdDBK7ay8ydWZhsZ0aQKy1WUn47yP7yurfvxDIHLWeywS3rijFY2s6yGCKJaqJT2Zkofv/OqetBOStQ/C+9gG5rDuHz/R66/HaIRdl1R5FaEigUko2uhrxmfkLhbE//VUaxwbOmgAvti81mY+OSTxmRvdepv0wqrTa6+mp5tXs0OkXD9wFW5JWyvbSaKK2qSee9YUcWq/MreLtnLAdHp/Blv3i6+2sBsEkSM3Zmckd8MBuGJbKztJr3M8/E5LmHTnBtdCDd/HR1ztlZ1ItelPQKKwv3t516Y5FENYHZZGT3V4sYfNK5ez85I1C8k1HInIMneCw5gr2jUngiJYJ79ubw/cmafd1aGigAuoth64tSYpR45q9yVzdDEFrsr7W/knx4B14W547OXxnux3NdopgWFYC8gWKKrGoT9+/LZVHfDqiaUG/xS345awsq+OGSTowJ8yXeS8PAIG9GhPgCUGiyUGiyMqtjCF39dEyI8OfviprPua2kil/zK3g0Kfy888aKetGL9treSrIr20ZtnUiimmDjd9/QL2sfKptzRw2cESgWHy/m1g7BXBcTSCdvDdNjArktPpiX0mpGsFoaKABSxLD1Rfv0SHWbqwEQBICikyco2Pg7qUWuL6S22CT+sSOT/yaFk+qrbdJ7vjtRRr8AL149lk+H1QdI+e0g9+3NodJSE+dD1UoiNUp+za+g2mJjQ1El3f21WGwSs3Yf562esWgU5/8KjdSLeseLpbdKPLqtbWzgrnR1A9xd1qEDsHcbHdxgW5eWBAqTTUJ7zqiWTiFne0k1ZptUJ1CMDvVlQ1El/4wLajRQAHTWn7zoz1THb+/D3l8hPxOUaujQAybcD5GJZ465v2v97x1yHVz9eP2vHd0Gf3wGWfvAUAkhcTB8BgyceuaYnEPw5WNQkAUJA+CG58E7oOY1mw0WXg/j/g0pQxzxSe1sEjy8pYzV40OQyTx9uoLQVkiSxOZVKxmRn4Yc19evPPn3SUI0Su7sGNLk96RXm9hYXIVGIeer/vGUWqzctzeXPIOZrwZ0RCaTsaR/PP/Zn8v9+3MZF+bHzXHBvHw0n36BXoRplIzYkMZJg5nrYwJ5IiUSgEBjBVqrCYNC7bgP6IGx8fssA7/nGhgZ3bTfda4ikqgLsFmt/LXmF8bnH3V1U4CWBYoxYb58nF3MlMgA+gXo2Fmq56OsIsySRKHJQqRW1aJAARCvL7jAlVvg6DYYcj3EdQNJgp/fhLdvhUe+O/ND+9S6uu85fgA+uBt6XdHweTN21wSbkbeAXygc3ghfPVkTjPpOqDlm6VxIHAj/fKXmz7+9D5Meqnlt/WII7ejwIFFrW4GJJUeruSHR2ynnFwRHS9vzF8GZB4modP0K3esKK/jseDE7RyQ36302CWTA4r4d8FcpAFjYA67cnM4pg5lwrYqhwT5sGX7mvEcrjXyYVcT2EUlcvvEY/+oYwjVRAVzy5xH6BXgxPsIfBRLdDTls9+7kuA/pobHxka1lbJysQSV33w6mSKIuYO/GP4nPSyNI7/q6lZYGiseSIzhltDBs/REkIFyjYkZsEC8fzbffy21JoACIMjh4mYM736/7+B/zYM4lkLELuo2sec4vtO4x+9dCaDwk9G/4vGPuqPs45DpI21bTs6sNFKfS4cYXISwe+lwJB/6oeb44D/5YBA981dJP1SRP7ixnQgcdfmpxh11wb2aTkf1/rmHY4OOkJYQTvbkYL73rZur+UVjJCYOZmNX77c9ZJZhzII/XjxWQdXn9IzSRWiXROpU9gQLsI/zZ+pok6lyz9hxnXpco5MjYWaZnenQA3koF4yP8+L2w0h4bu+sdnER5aGw8UmbhnQOV3NPd12nXuFgiYjfAUF1N2s7NhKSWUuHn+uHEswOF5rvdaL7bTZbezJwDeXRYfaDB9+kUcj7oHUfFhJ4cG9OFjLFdiPdS46uUE6qpP4euL1D4qs4EilqhhrKa4VxnMVSDZAMvv/pfN1bBrp9g0NXNP7exEnT+Zx5HJcPhzWC1wJEtEJVU8/zyp2HcPeAT2PxrNEO+3saLu9vOjBTBc/36zecEaw7gpdHjF1tG8VQN6QPCsLhotGBWxxB2jUxm54gzX1FaFfd2DuWXwZ0bfN/gIG/yDGZ7DRTAkcqaetAOXucnUJ9kFeGtlHN1dAC207cwzdLp/9skbNKZ25pOrxf1oNg4f08FJ6vddxazSKIasH7lcjqF5RAUXUzFJDlpw8PRN3HarDO0NFDUUsllxOjUKGQyluaWMD7cD3k9NTjNCRQqm5VkkxOn834zD6JTIL5X/a/vXAUWM/Sf1LzzHlgHR7bWDTDTn4a9v8BzV4BSBZfdDn+tAqsVki6B9++CZ6+AFc+C1Tm97ncPVnK0TKy9Jbivyooyyity6RZ/5la+SmnBO7WcnGv8yUkJds51LVZ2l1Wzu6waGxLZejO7y6rJrjYRplHRzU9X50slgwitiuSzakdv2pnFTTuz7I+vjwkkWKXk1l3ZHCjXs7Gokgf25TItyp8wTd1Yn28088zhk7zZIwaAAJWSrr5aFhwtYFdpNSvyyhgS7GM/3uH1oufyoNhYYZZ4aqfr7wY1RCRR9agoK+Fo5nbig2sWj1PIbfjFl1E0TUP6wDAsDRRaXyxnBIojlQYWHy8mrdLItpIqbtiRyYFyA892iTzv+s0NFADd9U6amfPti5DxF9z0GsgV9R+zZTl0GwU+QU0/b/pfsOhhmDqnpjizVmQCzP4U5v4GM16q6XWtWgjXzIWvn68JWP/3HZw4CpuXXdRHa4hFglf2tr1tDwTPsfnPH0kNzkWrOn8EWqc1oBpYxdHJIRRF+NTz7pbbUVpNv3VH6LfuCHqrxFN/n6TfuiM8+XfTR3yy9Say9WdmwvooFawe3Jkys41L/jzC9TuyuDTYhw96xZ333vv35XJ/QhgxujPF4h/1ieO7E2VctvEoUyP9mRp5ZvQmzpnLHHhgbPzqWDWZFe655IGoiarHlvU/cUmyFa267qwTldKCKqWc3I6+cEBF7L5Ch2ahO0qruWzjMfvjp/4+yVN/n+SfsYF81KdDk85xdpCAmtqA144VcLjyOCqZjBEhPqwflki8l+a89zYUKG79K5u30guYERtUJ1AAdNHngaNHc795oWYo+u6PISS2/mNyD9UUTo6/r+nnTd8J782CcbNrZqxcyHcv1xwTEgtHt8IVs2uKLXuNhbStMPSGpl+3GZYdq2ZOb1/ifMSPpuBeigpOUpB7mAGdLtxx8vWvxDwW0k6EE7W5FO/Ki19DakSIL5ZJvZp8/LGx59dBrR2aeN5zyb5afm7CSP7n/eLPe65vgBe7R6XUe7zD60VreWhstEqwcF8Frw527q3DlhCR+hzFRfkUnEhjQMesBo/RaozQx0hmchDa3RJRRx2zLogzAkWqr5YdTSxGb26gAEhw9Oq8X8+D3aeDRPgFCjM3L4OgGEga1LTzHtsB78+CK+6G4f+88LFpWyDvMFz7ZM1jmwS1W9xYzE6tA7NI8Ma+Sl4aFOC0awhCS2xZ/yOJwcUo5Y3Xp8hk4BdVRulkJSeOBdBhWwEqq+dsuh1sKEdhs2JtaKSoJTw8Nn5xtJpHevkR4eXAv1MHELfzzrF1/U90DmxaoPD2rkYxRM/RSaEURrnv7AFnitc7cP2s5c/Atm9gxnzQ+UF5Qc2X8Zw95kz6mnv+l0ytidbn+uFV+N8tZx4f3Qbv3QmDp0Of8WfOW1lPb9FshOXP1QQJxek+Rqc+8OfncOoYbP+25rETLUqrIl/vvoWUgucpKcqnMD+PeN/sZr1PqbDim1RG3jW+ZHd1Tr2UO1JKNroach13QhEbMVrhzf3uV+4gRqLOUlZaRMGpXPrEN287E9+ACiyXQVpBGGFbKvAv0Tf+pnYiRu/AdWI2flnz///dWvf5y++q6SXV2vVzTbAYMKX+85QXQOFZtxy2fVtz/O8f13zVCoyCub/Wfe/q/0GXYRB71ijflDnw+f/Bq9dD1+E167U4kcEKH/5dxZzeDcy8EYRWtmv7OjoEVOClNLTo/VqNEfoZOZYUjN82M6G57lso7Cg99Dns9Tq/vqpFRGwE4LMjVTzS2xdflfuM/8hKS0tdv9ysm/jj1xWYC3YyKOKvFp/DZpNRmeNH9NYSvKrb/3YeBoUKn2GfuLoZ7U6YTs7+ayJQX2APRcGzTZ8+naCgIN5++20Axo8fT5cuXXjppZcceh2jQc/yxW8wLGoXwdqLL12QJKjI9yNiUzm+5S1LytqCFxOm8GhMC5YYEC7oxYH+/KuLYycuXAz3SecuYPr06cyaNcv+ePz48Tz00EMOvYbZbCL3eDrxfhc3BCuXS/jFlVE8Vc2xQWGYVe51/9bRtFYzcUax4aaj5ettLE+vdnUzBCeZNWsW06dPd+g5Fy9ezNy5cx16ToB9uzfhr65wSAIFp+ulwsupmCTn6NBwTOr2GSM7O7peVADgvUOVSJL7jP04/XberFmzKC4uZunSpQ475+LFi1EqHdv0wwf+Qi1VE65zTI2PSmFBlVTOiXhvbIc0xO4uoH2GCuipzyZb0/StaISmeedgldgKRmiywEDHz1yy2WykH9lPj8A8h59bIbfh27mMk7He2A5qiNtT0DZ69U3UweDgbbEEAI6VW/klx8jlsa5fBBvayEjUuQIDA/H1dVwhtyRJpB3aReegfOQyx2a4GrUJXc8Ksq8NJCepGWt2tCFdDE5enddD7S02s7uw/d8S9nS1o1Jvv/02qampdOjQgbvuuovq6jMjkdXV1cyaNYvo6GgSExN55ZVXzjvPuSP0S5cuZeTIkcTExJCQkMDMmTPJy2teMpR+ZD+YSojyct7PuEZtQtergsyrgzjVwb/xN7QR0Y6sFxXq+PRIVeMHtZJWTaLcNVjkn8yhsqyAOJ/mFZQ3h5dOj2pQNUenhJAf074KhhOrRRLlLN9mes4kBU+2efNmDh06xLfffsvHH3/MDz/8wDvvvGN//fHHH2fdunV89tlnrFy5kr1797Jp06YLntNkMjFnzhw2bNjA0qVLKSoq4tZbb73ge851YO8WEoKKUMicvzyBt3c1jDCSNj6MskCd06/nbE7fFsuDrc01UGF2j7/bVh+JcsdgsWfnn3QIrEKruPhF4Rrj61eJNNpE2pVhlAZ7Of16raGjXgxbO4tIojyDr68vr776KsnJyYwaNYrJkyfzxx81G71WVlayaNEinnrqKUaPHk2XLl146623kNU3hf0sM2bMYOzYscTHx9O3b18WLFjA5s2byc1tWt1nQX4eZcUFRHm3bifJL6Scqgky0oaHY9S23QnkKpuVFKOoi3IGgxV+znaPSQmtnkS5W7Aw6KvJzztOdGsHitBy9FdKpI0Op8pb3fgb3FiMQQxbO0tmhVXc0vMAycnJKBRnqiYjIiIoKKjpnGRkZGAymRgwYID9dR8fH7p2PX+x3bPt3r2b66+/nm7duhETE8PIkSMByMlp2oj7vp0bCPax4qtq/bV5arfayp+qI6NPKNZGfge4qx7O2hZLcJsOZqsnUe4WLPbv2YxKIRGqbf0ZZnK5hF9MGaVTVBwd0nZnqYTrHTNrR6jfd1nuESwE51Gp6m54K5PJLmoGUlVVFdOmTcPLy4t3332XtWvXsnz5cqBm5L4xVquV/JPHifJ24GK6LaBWmfHqXkH21QHkdXa/LT8ak+rIBTeFOta4yS29Vk+i3C1Y5GYdJcK3HIXcdf8YSoUV34QyTl7tTUbfUKzyttXr8rEYCDOXuroZ7da3GSKJ8mQdO3ZEpVKxfft2+3NVVVUcPHiwwfekpaVRVFTE448/zpAhQ0hKSrJ3VpviRE4GRqOBSK+TF9V2R/Hy0qMYqidtYigloW1nxqrDt8US7AxWWH3c9bf03Gp2XmsHi+qqCspKC4nQucc3ukZlwqtbBdnXBHA8tW3N5Oupd15RvqdLr7Cyt0jc0vNUPj4+zJgxgyeffJLff/+dQ4cOMXv2bGwXKFqOiYlBo9Hw/vvvk5mZyerVq3n++eebfM3DB3YS5CO55FbehfgFVWAYZyNtVDjVOlXjb3CxeFEv6lTu0MF0qySqtYPFkUO7UMgVhGnd6xvdS6tHPaCaY1OD28yU3656MWztTCvd5P6/4BrPPPMMQ4cO5cYbb2TixImkpqYyePDgBo8PCQnh7bffZtWqVQwcOJAXX3yR5557rknXstlsFJzKIVznnovoymUSfrFlFE/VkN4/DIsbj9yLZQ6c67dcA5UuvqXndlMfnnnmGaqqqrjxxhvR6XTccccddZZAOFdtsHj66af54IMP6Nq1K8899xzTpk1r9Fo5WUcJ9TGgVpgd+REcxse3CkZAWlEYwVurCCpwn7UxzpWkd49h//bq20w9j/dtGwm10LjarVrO/XOtOXPmMGfOHPtjb29v3n333Quec9WqVXUeT506lalTp9Z5rrS0tNG25Z/MwWjUE6Zzr87luVRKC6ou5eR08ke5W07M4Xo2zXWxMEOpq5vQrtXe0pvWyXUz3T127zyzycjST1+ja8hxkvyPuro5jbJJMipP+BG5pRSfCucvxdBcv4b3YlyqY7fiEeraNS2cjn5u1+8R2pn1a1dyMvswl8f+jsLBiw87U0WpD4FbDQSfdK9bkImDXiNDE+rqZrRb1yd48fYw1006cKvbea0p93g6VqvVJbPyWkIuk/CLKqN8soKjw8Ixqt3rl2msvm38PbZlOwpEXZTgfAUn8wjVlbapBArAN6AS81gLaWPca9mYHvpsVzehXXN1XPTYJCo9bR8+OiX+6jJXN6VZFHIbvp3KyL9a51b1AJEGscyBs20XSZTgZFWV5VRWFBOoKXXoeU8Vm7j39aN0v2kHnaZvZcS/97D5QPkF37NuVykT/28/STdso9vMHdw87zDH8s7UBu5Pr2Lsg3tJvGEbM5//m5IKS83mxlFlFE9S0ntnOj8Vun5UStSLOtfRMgulRtfVRXlkEiVJEsUFJwnQVDh0r7yWBApJknj/+xNces9uOl67ld637OT5RWd6LvUFCqhZP0WXUsaAPUf5XAeuXi3D31SFn6Xh2jXh4u0USZTgZBlHDyKXKfBXOa5zWVZlYfKjB5Ak+OzRFNa93pNnbosnxL/h2XXZpwzc8sJhBnbxZfUrPfjyyVQMJhv/fPZv+zH/+V86Q7r58/PL3amotvLGijPJyqc/55LYWU2X2dFkd3Ht5uhimQPnkoCdLlyQ2L3uCbWS6qoKqqsr6RBS4bBz1gaK/im+fPZoCsF+SrJOGS8YKACe+iSL33aU8vjMOFLivKiotnKq5Mw3RG2gePvBRB76XzpvrMhl7k0dAPhw1UkSYjVcdq2WzEpvdH9Zicwoddhnaq4e+uNs8E122fXbu33FZoxWCY3CPUYfhfYn/2Q2KrUGP/WFO3/N8b9v8ggLUPH6vQn25+LCtRd8z95jVZitEnP+EYfi9Pf77KlRXPvEIYrLzQT5qUjL0fPmfQl0jtIxaWgwv+0oBSAn38gHP5zgp5e6o9UYob+RY8kh+G0zEZrruM/VVB31rl2w1BNszzcxOvrC31PO4pFJ1KkTx0GSXB4ojubq+fjHU/z2ag8SY85suNmNM4vJNSVQAHj7VMGlcLRbKIHb9S4pruxmyBVJlBOZbLC3yEz/MPep9xDal/KyEnRKAxoHzlheva2EEb39ufPlI2zaX054kJobLgvjpnHhDW7p1SvBB5VCxhe/5XPDZWHoTTaWrSugV4I3QX41HdMu8V78uaeM+EgtG/aW0yW+ZobWnPcyeOj6WPtxAD5+lVhHQ1p+OBGbyvAtb71FGmPEMgdO58pReo+8nXciNwO1RoevynEjUau3ldA7yYc7Xz5Cj5t2MOaBvXz848kLrsb+y7YS4sI1/L6rlEGzdjHwX39x7+tHKSw9E8BqA4XFKjUaKAB8gypqiisvD6c8oHUz82R96+4/6IlEXZTgLFarleqKMvwd2LmEmltzn/18ig4RWr6Ym8pt4yN4fnE2n/zU8G2umDANS55I5ZWlOXScvpWUG7fzd5aeT/+bYj/m5bs6sWpzEYNn7UKtkjF7ahTfri/EYpUY2sOffz73N4Nn7eLR9zMwW2w19VLhZVRMknN0aDgmVetssxUuljlwuh0uvJ3nkUlURWkxCjkOXY23JYEi65SB3AIj320o5NXZnXn93gSO5eq5ad7f2Gw1yVdzAwVQEywiyqicKCdteDh6beus7NtZ3Pt3OlEXJThLeVkxZrMJf5VjkyibBN06eTPnxji6dfJm+ugwbrkygk9+anhtufwSEw++lc7VI0L4cX53lj/dBR+dnDtfOWKPjclxXqx4tivb3uvDW/cnYrHCC58f54V/deTxDzLp1tGbda/35HB2NZ//euaWmkJuw7dzzTZbWT1CnF5P6mUxEmUSE2+cqcQocazM4pJre2QSVVlZhq+q0qFF5S0JFJIERrPEwnsTuKSrHwO7+LHw3gR2pVWx+2hNgtfSQAFndkIvmqYhfWAYFoVz/7nFMgfOJ0aiBGfJO56OQuH4GcthASqSzipXAEiM0ZF7gdGDT346hZdWzmP/7EC3Tt5c0tWP1+9NYPOBCnYcrv8OwjOfZjHzinA6RGjZtL+MSUODUavkTBgczMZ95yeGGrUJbe9KMqY5f2eInmKZA6dzVWz0uCTKaDSgr67Ez8G9rZYEirBAFUqFjM5RZ97XKVKLQk6D72tuoICalX29U8rJvcaXrO7O63lF6kVvy9myK62UmVw9F1Noj045oagcoH+qL8fy6tYgpecZiAnVNPgevdGG4pzlW2of17cL2IZ9ZRzMrOb2iZH2Y8zWmk6yySJhtTXcYfbxqYIRRtKuDKMsUNfgcRejqz7PKecVzthX7JqdRzwuiSouPInVasFP7bh6KGhZoOif4ovFKpF58sz7sk4Zsdqo930XEygAtBoj2j6VZF4dRF6C41d4DTRWoLWKkRJny62yuroJQjtUWVaCVmFEq3Dsz/DtEyL560glC5fnknHCwPebivjox5PcNC7cfsy8xdlc+8SZjeZH9wtgX3oVr36VQ3qenn3HqnjgzWNEhajp0dm7zvkNJhuPvpfB/FkdUZ6eydc/1ZePVp0kLUfPV2sLGJDi22g7/ULLqZogI214OEaNY+dcJYp6UadzVVz0uCQq73g6arXWoUXl0LJAMayHP907efPgm8fYn17F/vQqHnzzGL0TfejppEAB4O1djWKInqOTQimMatp7mkKBRDdDjsPOJ9TvRLVIogTHstlsVFSU4q1y/FpvvRJ9+PCRJL7fWMTo+/bw4ufHeej6GGZecSY2nioxkXVWZ3Jod3/euj+B1dtKuPw/+7jhmUMolTI+fzwFL23dgvBXv8phVJ9AenT2sT/3zK3xHM3VM+GR/STH6Zg5LqJJba0tgcifpiOjdyjWBmYPNlcnscyB07kqLnrc3nm/rlpCSeEpRkT+gbdS3/gbmuG3HSW88Plx0vP0RIVouPnKcG65MsI+jfe+N46yeX85W9/tY3/PqWITj3+YybpdpWjVci7t6c8TN3cgNKDuNPZ5i7MxmSWeuLmD/bmskwbuWXiUw9l6LusXwMt3dUanaV5eLElQUeBH2JYK/Esu/u/j9m538nHIsIs+j9Cw14cE8M8k78YPFIQmKisp5Nsv36FzSDm9g/e6ujluo6raC+1OG1HppRd1njS/KFL7vOSYRgn1ivFWsP/apiXLjuRx60RVV9bc79fKHb+J72X9ArmsX8O3yV67J+G858KD1Lz3UFKj555zY9x5z3WI0PLdvG7Na+Q5ZDLwCyuneoKM/JxworeW4FXd8uH8FHHv3+nESJTgaOVlxUiShFbReusntQXeXtUwDNK6hhKyuYrAwpaN1EWIelGnO6W3IklSg2uPOYvH3c4zGPQoZWYUclGceza5XMIvroziqWqODgrH3MI1VDqJZQ6cLk/URAkOVlJUgEqlFklUA/yCKjCMk0gbFY5e1/wlY3zNeoLNji0hEeoy2yBf3/q/1z0qibLZbJjNRjQKx49CtRcqhQXfpDJOXO1NZq/m1wR0MIhlDpxNjEQJjlZWVoRSpSZdr2FLSTgHK4I4rvem0tI6a8y1BXK5hF9sGUVTNaT3D8PazM3fe4llDpzOFbHRo27nGfRVSFYrZVYbi/I6oJPb8JJLeCms+Cgs+CjN+ClN+CnN+ChdM13SXWjUJuhpIjspANVuGTFHipv0vih9044TWk7MzhMczWSoRiaTccBgpdoAoDr9BTJkqFCglinQyEAnl+Elt+GlsOGjsOJ3Om76K434K03I23nXXKW0oOpSTnanAFS7mh4buxjyWOPX1cmt82y5VVZ6tfJ+0x6VRFVXVVJRUYFcqSD3vGFrOaA5/VUTOJQoUMnkqGUytDIZWrmETi7hrbDipbDiq7DgozDhpzLhrzShlLe/Gn0vnR4GwdGuIfhtNxGWc+E1ZEIMZchtVmzy1tlSwROdqBa3ogXHOpx9nOysYyjjDcjOWV1FQsKEBZNkoVKC8xeaU57+qtmSSoUSlUyORiZDJ5OhU0h4y214Kyz4Ki34Kc0EKI0EqIxtOmZ6aU/HxtRQArc2vl+p2BbL+cRIlJMVl5WSUVSGwmJG1UgRv4SEGQtmCaprf87P+/epGzwUyE/32E4nXnLQySW85NbTo11W+2iXv9KEl9I1y9S3hK9fJdJoSCsII2RrJYFF9RdYKiUbqcYTHNDFtHILPUex0YbRKqFRtG4BpdB+efsGEZ+g5YR8NzYuLi6dHTdL4Jy4qTj9pT39SIEaBWp5TUfVSy7hJbfhrbDhqzTjqzQToDQRoDKgVbhn58E3oALTWBlHToQTvakE76r6J+Z0qhb1os520gUdTI9KovQGA9ExHTHrSinH8esZWbFhxYZBAurtsdU/2lWbdGlkMnSnR7u8FFa8FVZ8FTW3Fv2VJnzdYLTLL7Qcw5Uy0vLCidpSf8DooT8ukign01tEEiU4jtFc83Ms0brxxYoVPVb0NiireeIsZ8dLX+SnO6kamRyNXIZOJuF1epSrdoTLV2kkUGVq9XIMuUzCP6qM0ikqTh4NpMP2ApTWur8A4kS9qNNVW0US5VRVVZUoFArMrRwoGnL2aFdVg6NdtbUJtaNdClTIUZ8OJFpZTdKlU9jwVljxllvwVZnxU5jwU5rwUjp+eFMul/CLqQkYJzICidteiNp05jqpYpkDp7NI7vE9LLQPZrMJhVwObhIb62PDhhEbRokzcbLOoJnr67iUCis+yWXkxvsi26sk7mCR/TWxzIHzWVwwWOlRSZTeoEehcG6tzo5fj7B51SG6D+3IiKt71HtMeVE1nz7z63nPX/WvS+iQWrOKb0FOKb8t2U1ZQSXRiSGMuaEPWm81VqxYbBY+fe1PBl2ZSlxK2DlnqTtcXhtMzq3tqgkoVrwVNnwUtQX1NV9NDShKhRXfhDJOdvDGelhD7F8FKCVIEMscOJ0rgoXQfkk2CeTOG4lqSlwEkCSJPX+ks29TJuVF1Wi9VaT0j2XIxJqC7IbiYu1n+OqsuOjKOi6txgj9jRxNDsFnYzUR+dX4marws1RTrvRq/l+g0CQiiXIyq7W2++KcQHEys5gDm7MIjvJr0vFX/WsQIdFnjtV6nVmlfM2Xu4lJDOGKmf1Y++Vudvx2hKGTahbW3PNnOoFhPvUkUOc7UxTalNGumlWwladHu1QyOVo5p28z1vTivBVWvBVmdLZq/FUWArVWdCoTdDNxLM4H+REfOpwsaNLnF1rO3Mg+iUL7N378eLp06cJLL138StiSZKOm8+X476vmxMUN3x4g8+BJhlzVleBIP0wGM1XlZ5akcVRcPJej6ri85Ua8bFUEamyEeFlqakmvgJ3Hg+j8l4Eehhw2+DS+uLLQMq4YoW8TSZSjgoVEzWqmzvhrNurNrF60k9HX92Lbz4eb9B6ttwpvP229r5WcqmTsjL4EhvmQ1CeajIM1ozvlxdXs/uMY0x8c7rC2n8uCFQtW9BKU13s3UAmcFRBt1ASVajU+IdGoAgK5z7LBae3zZBq1irCgAHRSIG3kx7fdmjVrFkuWLAFAoVAQGRnJ2LFjmTt3LgEBAU6//uLFi1EqL/57QJIkbDZbzSiUg8vsmhMXS05VsHd9Otc/PJKgiDN7eobWOcZ1cbHWheu4lIA/VAMlILOBt6RDXqUjsFcUw83Z9LOIffQczWazERsRSpQ6Emh41xBnaNJPYLsJFrbasT7Hp1Frl+4moWcUMYmhTU6ifvxoO1aLlYBQH3oN70xCryj7ayFRfhw/XEBAiDfH0woIiaxJWtYt28MlV6ai89E0dNpWITOr0Jr90Uq+qPBGJfdCoVHXBBQZRHPhpRCEFjKB7WQRWtkAV7dEAEaMGMG7776LxWLh8OHDzJ49m7KyMj788EOnXzsw0DG/LCSp9iaea+Ni+v6T+AV7kfV3Pt+/vwXJJhGdEMKQq7ri5VsT79w9LmJRoDb7oLH6oZX5okSLUqVDppMhWSFAbiKAlm+rJTRADuRX4huobvRQZ1y6SUaMGMHhw4fZu3cvr7/+Oj///DMPPvigM9tmFxgYiK+vb+MHNkICp+yrs39zJmWFVVwyPrVJx6s0CoZM6sq4m/ox8Y5LiEkM4edPt/P3juP2Y0Zd14uje/L47NnfUCjk9BuTyJGdOdhsEjFJIXz/3hY+feZX1i3fi9XJMxLkNjW+1khCLClEmfsSax5MLAMJVaXgq45Gqw5AoWz9b15P1tr7Qwn102g0hIeHEx0dzahRo5gyZQpr164Fajqf06dPr3P8vHnzGDRokP3xgQMHuOqqq4iNjSU6OpohQ4bw559/AmA2m3n44YdJSUkhLCyMrl278uSTT9rfO378eB566CH746VLlzJy5EhiYmJISEhg5syZ5OU1PsnDZrPV7ETu4GGo5sbF8qJqKkr0pP2Vw2U39GbMjX0pOVXBD6cTKnC/uOhjjSDEkkykpQ8x5kHESpcQoexOoKYDOnUQKrWX+FltRXIXrPTa5OGd2mABEB0dzZQpU/jiiy+AmmBRXFzM0qVL7cfPmzeP7777js2bNwM1wWLOnDns2rULm81GfHw88+bN49JLL8VsNvPoo4/y3XffUVxcTGhoKNdcc409YJx7O2/p0qW88847pKWlodVqGTJkCPPmzSMqKooLOt3Rkjlwt5uSUxVs/uEQV/97KApF086r89HQZ+SZzYjD4wIxVJn4a81RUvrFAhAc6ce0e4bajzFUmdi86hCT7xrMn1/vIzTGnytvGcDKtzdxYFMmPYZ1cswHssnxJhitLRA1PigkDTLkyBw9zi9cFFcEC+HCMjMzWbNmDSpV07dKuf322+nWrRtr1qxBqVRy4MABtNqaW/zvvPMOq1at4sMPPyQuLo68vDzS0tIaPJfJZGLOnDkkJSVRVFTEE088wa233spPP/10wTbU1EPVTEJBkoHs4kekWhIXJUnCarEx5saa23UAY27sy+Ln13Aqu4SI+CCXxUW5TYmOYHS2AFR4i7joplyRsLboHlnbDRY1wUGG42boncwswVBl4vMXfz9zHZtEbnoR+zdlMmv+eBTKxq8X3iGQg9sa3ltpw8oDdB8aj3+INzlphQy8IgWFUk5Cryhy0gpbFixsMnQEorUFosEXpaRFhkIEhjbA2bNMhab57bffiI6Oxmq1YjDU7ILw3HPPNfn9x48fZ/bs2SQl1RQbd+rUqc5rnTt3ZvDgwchkMmJjYxk4cGCD55oxY4b9z/Hx8SxYsIABAwaQm5tLdHR0g++Tn7W7gAw50vkzT5qtJXHRy0+LXC6zJ1D/3959x0dVp4sf/0ymT9okmTRCgIRAgAQICUUTQgkdhIAIilcX9a4FULHdZdUfdgVZxaV4XWV1ZVlFmiwXFRtFqVGRACqGFnpJKAHSM3PO7w82s84mSIhJZibzvF+v/JEzM+c8J5Anz/d7vgXAGu6Pxk/DpaIyalsfuTHyohRM3ssdebHORVRzSBYGgwFFUfCrY8uoLuI7R3NrK6vLsS/f34E13J/ug9rX+Vpnjl+44iDzo3sLOXPiAlk3dwUuJyPFcbkgdDhUlLrM1FLAQBAWJRQjQehUM37oJDF4Ia1Wi8Egj089QXp6OnPmzKGsrIyFCxdy6NAh7rvvvjp/fvLkyTz44IMsXryYvn37MmrUKGeOvPXWWxkzZgxpaWlkZWUxaNAgBg0adMVeyNzcXF5++WV2795NUVGRs9F47NixX82LWq3W+cfHDy2OBiii6pMXW8SF8q2icuFMCcG2yzOFL54tRVVUAkNqLgvQEHlRCqbmpbpjpinVuZpIT09n48aNrF27lnvuuYfBgwfXK1mMHDmSV155hb179zpfu/XWW9m9ezdpaWk89thjfPbZZ5ef019Bbm4uEyZMIDk5mZYtW9K/f3/gcrL4NWazGYfiQKM23Kwmo0VPWHSQy5feoMVoMRAWHYRGo2HL6p9Y+fpm52f2fHOEvO3HOHfqEudPX+L7dfvZtSm/1laTvcrBV8t3kXVzijPxtIgPY+fXBzl36hJ7vjlCi/iwGp/TKRaCHLFE2JOJqepJrCODKEcXgtSWGNUgtOglUXgps9ns7hDEv1gsFuLj40lKSmLWrFmUlpYya9Ys4PIjV/U/plzb7a5bqjz++OPk5OQwYsQIvvnmGzIyMli0aBEAKSkp7Nq1i6effhpFUZg0aRKjR4+uNTeWlJQwduxYLBYLb775JuvWrWP58uXA5Z77q/H7RRHVEOqTF2PbhxPeMpgvF++g8FjRv9aE2kFk6xAiY60u569PXvRTdPgrkS5jmGIcvQhztMOihqNXLfhJT7xXs1iafg2uOhdRzSFZmM0WFIcDvyaeGl5ysZwLZ0pcjn37eR5LZn/Fktlfs2/HMQZM6Ea3fm1rfPabT/No3SmSiF8kkT43duZ8wSWWvvY1YVGBdEtPJNDRgnB7R1pUdSe2Kp0WjlSsSmtMqhUtBkkMzYgUUZ5r2rRpzJkzh5MnT2Kz2Th16pTL67t3767xmbZt23LfffexdOlSbr/9dmdeBAgMDCQ7O5vZs2ezdOlSvv76aw4ePFjjHPv27ePs2bNMnz6djIwM2rdvT2Fh3ddr0+uqV/puutz4n3lR46dh5N3XYQkwsmLeJlb9ZSsBVjM3/L4nGj/X/HXVvBgZzHXpvaRg8jHuyI31/o2ZNm0a48aN44477sBms9VIDldKFtUJ45FHHmHRokXOR3PVySI7O5tbb72VgQMHcvDgQRISElzO8ctk0aZNGwD+7//+r04xB/oHYnc4MDRyorjxFwMfAQb9V6rL9x17tqJjz1Z1Olf6yE4u3/spOlqExjPp/lT0+KNTjZfHeMkK1j5DiijPlZmZSWJiIq+88grDhw9nzpw5LFq0iIyMDFavXs22bducj9bKysqYPn062dnZtGrVisLCQrZt20ZaWhoA8+fPJyoqis6dO6PX61m2bBlBQUG1TqBp2bIlRqORBQsWcPfdd5OXl8dLL71U57j1egMVFWVoVV2DrxVV7Wp5EcA/2MSwO3tc9Vy/zIvVj+TCrFYevD/T9ZGcrEnrU9zRE1XvasIbk0VAQCCKoqCl6Z+b1ovih5kQzEoIBgKdBZO0nnybOxKFqLv777+fKVOmMHXqVKZNm8YLL7xAWVkZ48aN4/e//71zAoxWq6WoqIjJkydz+vRpQkNDGTJkCM8//zxwuWE5d+5cDh48iEajoXPnzixbtqzWf3+bzcYbb7zBc889x1//+leSkpJ48cUXGTt2bJ1iNuh1VFSAFs8ea1ddMJkUKwYZwyT+gzsamJqioqKr1uq1LWEAsGzZMqZMmcJ3333He++9x7vvvutMFsHBwaxZs4atW7dSWVnJ5MmTycnJqZEsgoKCWLhwIW+//bZLsnj66aedg8v/c4mDDz/8kOeee46TJ0+SlJTEk08+ydixY1m9ejWZmZlXvI/zRef526I3sVj8OemXi6KxX/G9TU4BE1ZMSihGAtGrJjQy8FvUolu3bnTv3t3dYYhmZNnKxZw9d4ZiTQEX/K48S7gpScEkroVGo+Guu+5q8uVf6lRENRdVVZX874I5GI0mCvz2UKUpufqHGolBCcCshmFUA//1fF4Geou6SU9PJykpyd1hiGbk48/+jyNHD1GhucBZ7f4mv74UTOK3MpvN3HbbbU1+XZ/afEuvN2AwXn6Up1ONTVZE6RQTZtWGSQ1Cr1r+NdBbFksU9SOP80RDCw0J40D+PrT6xt82RQom0RjclRd9qogC8Lf4U1pago7GSRZ+ig6LasOkWjGo/mgxSsEkGlRD7ZkmRLWoiGiqKisx6xt2TMm/C6Zg2QFBNCp35UWfK6IsZgulpSVoG6KIUvywEPavgd/+aFWTJAjRqPR6PcHBwe4OQzQzVmsIGo0ffmjxU3X1Gi8qBZNwp7CwmuslNgWfK6ICAwIpKDyNzu8aiygFTIRgVkIxEoBONctMOdHkQkJCZENT0eACAgKcC27qMVPBpV99vxRMwtNIEdVEwsMj2bP3JwxGy+U1RK7wO29QLm+RYiAQvWqWgd/CI7grUYjmTa/TYzGZUVQFvWqhQvPvIkoKJuENpIhqIjHRLbHb7ZiMJnSYsFOOTrFgUcMwugz8lgQhPI8UUaKxBAYFceFCEUbFilEKJuFF/P393bJvHvhgERUaGoZef3mLA5ujI3rVLAO/hdeQIko0FmtwCOfPn4MKA/5GGXcnvEdoaKjbru1z1YNep0evM3D06DHOnb4oBZTwGhqNxq3JQjRvEWHR7N1zgFMnCn51A3ghPI07G5c+1xMF4G8MJthShtUqU8WF97Bareh0PvkrK5pAYvtE4tskYLFYamwoL4Qns9lsbru2T3bDJCcl4+8fILOchFep3otSiMbg7+8vC7kKr6PRaGrdZ7ep+GQRFRcXh8PhkCJKeJWWLVu6OwTRjGk0GqxWq7vDEOKaREREYDQ2/kr7V+KTRVRISIjbRvILUR9arZbo6Gh3hyGauYiICOx2D9qYXYircHfj0ieLKBmgK7xNdHS0jIcSjS4pKYnKykrppRdeIzY21q3X98kiCiA+Pp6KigpJFsIruDtRCN8QGhpKQECAu8MQok5MJpNbB5WDDxdRHTp0kBkowmu4u8ta+AaNRkNkZKTkRuEVWrZs6faOEJ8toiwWi9t2fRbiWgQGBsqAX9FkOnXqRFlZmdv/OAlxNZ7QQ++zRRRc/geQQZTC07Vu3drdIQgfEhsbi8FgcHcYQvwqPz8/j+ih9+kiKjk5WQZRCo/Xvn17d4cgfIhOpyM8PNzdYQjxq1q3bu0Rs+x9uogKCQkhKCjI3WEIcUU2m032yxNNTibeCE+XmJjo7hAAHy+iNBoNUVFRKIoiyUJ4JE9JFMK3dOjQwd0hCHFFFovFIx7lgY8XUQBpaWmUl5e7OwwhavDz8yMhIcHdYQgfZDabiYqKkll6wiMlJiZ6TMeHzxdR4eHh8rhEeKS4uDgZ4CvcJjU1VWbpCY/kSeNEfb6IAujcuTPl5eWSLIRHkUcqwp3atGlDYGCgu8MQwkV0dLRHjWWWIorL66Lo9Xp3hyGEU0BAgOyVJ9xKo9HQrl07qqqqpIEpPIanNS6liOLylN42bdrgcDgkWQiP0LVrV/m/KNwuLS0NRVHcHYYQwOWxenFxce4Ow4UUUf/Sq1cvKisr3R2GEBiNRpmVJzyC2WwmOjpaBpgLj5CamopWq3V3GC6kiPoXq9VKRESEJAvhdp6YKITv6t69uwwwF27nqY1LKaJ+ITU1VRaYE25lMBg87pm/8G2xsbFYrVZpYAq38tTGpRRRv5CQkEBwcLAkC+E23bp1Q6fTuTsMIZw0Gg0ZGRkyg1m4jcFgoGPHju4Oo1ZSRP2CJAvhTnq9nk6dOrk7DCFqiI+PJyQkRBqYwi08tRcKpIiqIS4ujrCwMFRVlUJKNCnphRKeSqPRkJmZKQ1M0eT0er3H9kKBFFE1aDQa+vbtK1vBiCZlNBpJSkpydxhCXFHr1q2x2WzSwBRNqmfPnh7duJQiqhYxMTFERkZKshBNpk+fPh6dKISAy/9PpYEpmkpAQIBH90KBFFFX1LdvXyoqKtwdhvABNpuNNm3auDsMIa4qJibGuRSMNDBFYxs0aJDH/z+TIuoKIiMjiYmJkVXMRaMbNGiQu0MQos6ysrJkYWLR6OLi4rDZbO4O46qkiPoVgwcPli0PRKPq2rUrAQEB7g5DiDoLDw+nQ4cOsqeeaDRarZY+ffq4O4w6kUEYv8Lf35+ePXuybds2jEajT0/vXbduHWvWrCE9PZ0xY8Y4jxcWFvLJJ5+wf/9+HA4HERERTJgwgcjIyFrP88EHH7B9+/Yax/V6PS+99BIAx48fZ+nSpZw5c4a2bdtyyy23YLFYAFAUhfnz5zNkyBCPXL32WhiNRrp37+7uMIS4Zn379uXQoUMoioJGo/HZ3NhQeRFg8+bNbNmyhXPnzhESEkJWVpZLfti7dy8rV67k0qVLJCUlMW7cOOc4yoqKCv785z8zceJEoqKiGu+Gm0jv3r0xGAzuDqNOpIi6itTUVPLy8iguLsbPz88nk8Xhw4fZtm0b0dHRLsfPnTvH66+/TlpaGvfeey9ms5mCggKMRuMVz5Wdnc3w4cNdjr3++uvEx8c7v1+2bBkJCQncdtttLFu2jLVr1zJy5EjgcqIJDw/3+gIKYMCAAfj5SWew8D46nY6srCw++ugjzGazu8Nxi4bMi1u2bOGTTz7hpptuolWrVhw9epTly5djsVjo1KkTiqLw/vvv079/fxITE1m0aBE5OTlkZGQA8Omnn9K1a9dmUUCFhITQvn17d4dRZ5LBr0Kj0TBs2DCqqqrcHYpblJWV8f777zN+/PgayXLNmjW0b9+ekSNH0rJlS8LCwujYsSNWq/WK5zObzQQFBTm/zp49y7lz5+jVq5fzPQUFBfTq1Yvw8HBSUlIoKCgA4Pz582zcuJFRo0Y1yr02pbi4OGJiYtwdhhD1FhcXR5s2bbDb7T73WK+h8+L3339Pr1696NatG2FhYaSkpNCrVy/Wr18PQGlpKSUlJaSnpxMVFUWnTp04ffo0AEeOHGHv3r0MHDiw0e63qWg0GoYMGeLuMK6JFFF1EBISQkpKik/uq7dixQq6dOlCQkKCy3FFUdizZw+RkZEsWLCAZ555hjlz5pCbm3tN58/JySEyMtJldlp0dDR79+7F4XCwf/9+Z0vvww8/ZMiQIfj7+//W23IrvV5PVlaWu8MQ4jfz1UkRDZ0X7XZ7jSVO9Ho9R48exeFw4O/vT1BQEHv37qWyspL8/Hyio6NxOBwsX76csWPHev0SKaqqkpGRQWBgoLtDuSZSRNXRddddR0BAgE9N7c3JyeHMmTMMHTq0xmvFxcVUVFSwdu1a2rdvz913301KSgqLFy9mz549dTp/WVkZu3btcumFAhg3bhy7d+9m5syZaLVasrKy2LFjBw6Hg4SEBN555x1mzJjBypUrcTgcDXKvTWnkyJHyGE80CyaTid69e/vUSuaNkRcTExP59ttvOXr0KKqqcvToUXJycnA4HJSUlKDRaLjtttv48ssveeWVV2jRogU9e/bkq6++IjY2loCAAP73f/+Xl19+mc8//7wxb7/RREREePyaULXx7tK1CWm1WoYMGcLy5csxmUzuDqfRFRQUsGbNGiZPnlzrnkXVY8OSkpLo27cvcHkNmWPHjrF58+Y6/TJ8//33qKpKWlqay/GoqCgmTZrk/L60tJQ1a9Zw7733smrVKlq0aMHvfvc7FixYwLZt25zjArxBjx49CAsLc3cYQjSYpKQkDhw4wIkTJ9Dr9c163Ghj5cWBAwdy6dIl5s+fD1xeZLJ79+5s2LDBWZzGxcUxdepU52fOnDlDTk4ODz30EG+99RbXX389Xbp0Ye7cucTGxnpVQaLT6ZzjXr2NFFHXICoqivT0dLZs2YLJZGrWyeLw4cOUlJTw6quvOo8pikJ+fj7btm3jxRdfxM/Pr8Zsk4iICHbu3Fmna+Tk5NC5c2fnzLsr+eijj0hPTycsLIz9+/czePBgdDodXbp0Yf/+/V5TRNlsNlJSUtwdhhANSqPRMHz4cBYtWuRcV6+55sbGyot6vZ7x48czduxYLl26RFBQkHNW+JWGL6xYsYLhw4ej0Wg4duwYKSkpGAwGOnXqxP79+72qiBo1apTHbjB8NVJEXaPU1FROnjzJkSNHmnWrKzk5mdjYWJdjS5YswWazMWDAALRaLbGxsRQWFrq858yZM4SEhFz1/EeOHOHkyZNkZ2f/6vv279/PiRMnGDt2LHC5pVf9CM/hcHjNz1+n0zWLAfFC1Eav1zNq1CiWLl2KwWBotoVUY+dFrVbrHIC+c+dOOnbsWOuj/2+//RaDwUDXrl0pKysDcMmL3sTbe+dlYEY9DBkyBIvF4lwjpTkym81ERUW5fBkMBiwWC1FRUWg0Gvr168fOnTvZtm2bs2s5NzeX9PR053kWL17M4sWLa5w/JycHm81G27ZtrxhDVVUVK1eu5KabbnK2UuLi4ti8eTOnT5/mu+++85rtUry5pSVEXdhstma/eXtj5cXCwkK2b99OYWEhR44c4R//+AenTp1i2LBhNWIoLi7miy++cK5LZTabiYyM5KuvvuL48ePs2rWLuLi4xv9hNICIiAiv752Xnqh60Ol0jBkzhvfeew8/P79m2+q6muTkZMaOHcu6detYtWoVNpuNW265xaUbuaioqMbnysvLyc3NveqU3C+++IIOHTrQsmVL57Hs7GwWL17MvHnz6Nixo8c/ylNVld69e3t1S0uIukpKSuLYsWMcOHAAg8EgebGOeVFRFL7++msKCwvRarW0bduWKVOmEBoaWuP8q1atok+fPi5LJtxyyy0sWbKEzZs3k5aWRufOnRvr9hqMwWDw2nFQv6QpKiryvf/lDeTgwYN88sknzX58lKgfVVWJi4vz2Wngwjc5HA7ef/99ysrKfHaBYnF1//Vf/3XV8bDeQB7n/Qbx8fF06dLFJ9ePElcXFhYmBZTwOVqtljFjxqCqqk8tCSPqRlVVRo0a1SwKKJAi6jfLzMwkPj6eyspKSRbCyWw2c+ONN7o7DCHcIiAggLFjx1JVVSWFlHBSVZWBAwf+6h6C3kaKqN+oepn6mJgY2dVcAJfHzN1yyy3yf0H4NJvNxpgxY5xbZsnvg29TVZWePXu67JPaHEgR1QD8/Py44YYbsNlsUkj5OI1Gw4QJE7x+CwYhGkJ0dDTDhw+noqICkELKV6mqSnJystfPxKuNFFENpHocQHBwsE9uyCkumzBhgk+saC9EXbVp04YBAwY4lz6Q3OhbVFUlMTHRZYmH5kSKqAak0+m46aabsFgszpV7hW9QVZWbb77Z6zdHFqIxdOjQwbnHHkgh5StUVSUhIcG5BU5zJEVUAzMYDIwfPx6DwSA9Uj6getDsrbfeSlBQkLvDEcJjpaSkcN1110kh5SMURSE5OZmsrCx3h9KoZJ2oRlJRUcGKFSu4cOFCs94expepqorRaOSWW27BaDS6OxwhvMJPP/3E+vXrm/X2ML5OURR69erVLMdA/ScpohqR3W7no48+4vjx4xiNRkkWzYiqqgQEBDB+/HgZRC7ENTp8+DAff/wxer1eCqlmRlEUsrKyaNeunbtDaRJSRDUyVVVZu3YteXl5zt4KSRjeTVVVbDYb2dnZsh+eEPVUUFDAypUr0Wg0srJ5M+FwOLjhhhtctupq7qSIaiI5OTl8++23zplbkjC8k6IotG7dmiFDhsiYDiF+o0uXLrFs2TIqKyvR6XSSF71U9er0Y8eOxWazuTucJiVFVBP66aefWLduHUajUbqwvZDdbqdHjx6kpaVJASVEA6keP1pUVITBYACkkelNFEXBZDJx4403EhgY6O5wmpwUUU3s+PHjfPzxxyiKIi0vL1H9bzRq1CiioqLcHI0QzY/D4eDLL79k37590lvvRRwOB3FxcQwcONBnhzZIEeUG5eXlrF69moKCAhkn5eEURcFqtTJ69GiZgSdEI/vxxx/56quvZMC5h1NVFYfDQb9+/ejYsaO7w3ErKaLcRFVVtmzZQm5urkz19VBVVVV06dKFjIwMeXwnRBM5d+4cq1evpqSkRB7veSBFUTAajYwePRqr1erucNxOiig3O3nyJJ988gmVlZXo9XpAEoa7KYoCwNChQ2ndurWboxHC99jtdjZs2MCePXswm82A5EVPUFVVRVxcHIMGDZKlXf5FiigPUFVVxeeff05+fr4MOnezyspKWrduzcCBA2UPPCHc7ODBg3z55Zc4HA5pZLqRoij4+fnRp08fEhMT3R2OR5EiyoPk5+ezfv16ysvLpRu7iTkcDnQ6HYMGDZLeJyE8SGVlJV999RV79+6VoQ9uUFlZSbt27ejXr5/z75L4NymiPIzD4WDbtm3s3LkTrVbrnPEgSaNxqKqK3W4nKSmJjIwM6aIWwkMVFhby+eefU1RUJBNymoDdbsdsNjN06FCZlfwrpIjyUCUlJXz22WccP34ck8kkra9GUFlZSUhICEOHDiU0NNTd4QghrkJVVXbv3s3WrVtRVdXZ6JHc2HAURcHhcNC9e3e6d++On5+fu0PyaFJEebj8/Hw2bNhAaWmptL4aSFVVFSaTiR49epCcnCwz74TwMhUVFaxfv559+/ZhNBqdf+glN9afqqpUVlYSGxvLgAEDCAgIcHdIXkGKKC/gcDjIzc1l586dlJaWymJ09VRdPKWlpdG5c2dpYQnh5c6dO8emTZs4cuQIer1ehj/Uwy+Lp379+hEcHOzukLyKFFFeRFEUfvzxR7Zv386lS5dk6m8dVVVVYTAY6NatGykpKT67sq4QzdWFCxfYtGkThw4dQqfTSTFVB9XFU8uWLenXr5+s+VRPUkR5IVVVycvL49tvv6WoqMg5Zqr6NXFZeXk5ZrNZiichfERxcTEbN24kPz8fPz8/GTNVC4fDQVVVFbGxsfTp00fGg/5GUkR5MVVVyc/PJycnhzNnzqDX630+aTgcDux2O+Hh4XTr1o2EhAR5bCeEjyktLWXLli3k5+dTVlaG2Wz2+YZmdaMyLi6OHj16EBQU5O6QmgUpopqJixcvsn37dg4dOsSlS5cwmUw+NdiyrKwMf39/4uPj6dGjhwyKFELgcDg4ePAgO3fu5PTp02g0Gpe1jpp7brTb7TgcDiIjI0lJSaFt27bSqGxgUkQ1M6qqcvz4cb7//ntOnjzpHEz9y9ebi4qKCjQaDREREXTr1o34+HhJEEKIWpWXl5Obm8u+ffs4f/68S0MTmk9uVBSFiooKAgICaNu2Ld27d8ff39/dYTVbUkQ1Y3a7nZ9//pm8vDzOnj1LWVkZJpPJZWyQNyUOVVWdXdLh4eG0b9+etm3bOpd+EEKIuigsLGTnzp2cOnWKoqIiAOeWW+BdeRH+3aC0Wq1ER0eTnJxMeHi4LN/SBKSI8hGKolBQUMCePXs4deoU58+fd65I+8tfNE9LHuXl5QAEBwfTokULOnXqRFRUlPQ4CSEaRFlZGQcOHODAgQOcOXOGkpISDAZDjd0LPCk3OhwOKisrMZlM2Gw2EhISaNeunXPGtmg6UkT5qMrKSo4ePUpeXh5FRUUUFxdTUVGBqqoYjcYaM9kaM4FoNBoURaG8vByNRoPRaCQ4OBir1UpsbCytWrWSMU5CiEanqirnzp3j559/5vTp01y6dImSkhLsdjtarda5d99/fqaxaDQaqqqqqKysRK/X4+/vT1BQEOHh4cTFxREVFSWzjt1MiigBXE4ExcXFFBYWcuTIEYqKirh06RLFxcXY7XYURXFus1C9Dsu1dBVX71FXPdBRq9Wi0+kwmUxYLBZCQkJo3bo10dHRBAYGSje0EMIj2O12zp07x9GjRzl16hTFxcVcvHiRyspK5xYp1csp6HS6a+olV1UVRVGcudHPz885+N1isRAUFERERARt2rQhLCwMvV7fiHcq6kOKKPGrHA4H5eXllJeXU1payoULF7h48aKz56qyshJVVdFoNC6FT3UyqC68TCYTQUFBWK1WgoKCCAwMxGw2y2M5IYTXqW4UlpWVUV5ezsWLF7lw4QIXLlygrKyMyspKHA5HjbwIOI/5+flhMBicvUvVuTEgIECKJS8iRZQQ12jv3r1MmTKFXbt2ERERwe7du90az8aNGxk5ciQHDhwgLCys1vesWrWKiRMnOgfRCiFEQ/LVvCjdAMLtJk2ahNVqxWq1EhYWRnJyMo888kiD/sGfNGkSN998c4Oc64UXXsBsNvPNN9+wfv36Gq+vXbsWq9XK8ePHXY5369aNVq1a4XA4nMdKS0uJiIjg73//e4PEJoRoHiQvekdelCJKeIR+/fqRl5fHrl27mDt3Lp9++imPPvqou8Oq1cGDB7nuuuto3bo1NputxuvXXXcder2eTZs2OY8dO3aM48ePYzKZ2LVrl/N4Tk4OlZWV9OnTp16xVFVV1etzQgjPJ3nR8/OiFFHCIxiNRiIjI4mJiSErK4sxY8awbt06l/f84x//oFevXkRGRpKWlsbrr7+OoijO1//2t7+RlpZGZGQk8fHx3HjjjdjtdmbMmMHixYv57LPPnC27jRs31hqHoijMmjWLpKQkIiIiSE9P5+OPP3a+brVa+eGHH5g1axZWq5UZM2bUOIe/vz+pqaku19i4cSOpqan07du3xvFWrVrRpk2bq1778OHDWK1Wli9fzsiRI4mKiuJvf/tbrfexePFikpOTiY6O5uabb6agoOAq/wJCCE8jedHz86IUUcLjHDp0iLVr17oMrly4cCHPP/88TzzxBDk5ObzwwgvMmTOHv/71rwDs2LGDxx57jGnTpvHtt9+yatUqBgwYAMADDzzAmDFjnK26vLw8evXqVeu133jjDebNm8czzzzDli1bGDFiBLfffruzlZSXl0e7du24//77ycvL44EHHqj1PJmZmTWSQu/evendu3eN45mZmXW6drVnn32W3//+92zbto0RI0bUuPZ3333H5MmTueOOO9i4cSNDhw7lpZdeuurPXQjhuSQvemZelCJKeIQvv/ySmJgYoqKiSElJ4eeff2bq1KnO1//0pz/x7LPPkp2dTZs2bRg2bBgPPfQQb7/9NgBHjx7F39+fYcOG0apVKzp37syUKVPQ6XQEBARgMpmcrbrIyEiX/bN+af78+dx///2MGzeOhIQEnnzySa6//nrmz58PQGRkJDqdDn9/fyIjI6+4flVmZiaHDx/myJEjwL+TRUZGBlu3bsVut1NcXMyOHTucXdZXu3a1e+65x/lziImJqXHtv/zlL/Tt25fHHnuMhIQE7rzzTm644YZr/BcRQrib5EXPz4u6q79FiMaXnp7OnDlzKCsrY+HChRw6dIj77rsPgDNnznDs2DEefvhhl/EAdrvdudBd//79admyJV27dmXAgAH079+fkSNHEhgYWOcYLl68yMmTJ7nuuutcjl9//fV8/vnn13Q/vXr1wmg0snHjRjIyMjh9+jQ9e/bEYrEQEBDAjh07KCoqwm63k5mZeU3X7tat269eOy8vj6FDh7oc69GjB4sWLbqmexBCuJfkRc/Pi1JECY9gsViIj48HYNasWdxwww3MmjWLxx9/3Pl8f/bs2Vfsbg4MDOTrr79m8+bNbNiwgddee43nn3+edevWER0d/Zvju9bFP00mE927d2fTpk2oqkpqaioWiwWAjIwMNm3aRFFREQkJCbRo0YKLFy/W+dqymagQvkHyoufnRXmcJzzStGnTmDNnDidPniQiIoLo6Gjy8/OJj4+v8VVNp9PRt29fnn76aTZv3kxJSQmfffYZAAaDwWUKbW2CgoKIjo5m27ZtLse3bt1KYmLiNd9D9fP/6i7ratXP/zdu3Ojssm7IaycmJvLdd9+5HPvP74UQ3kfyYv2v3Vh5UXqihEfKzMwkMTGRV155hVdffZXHH3+cP/zhDwQHBzN48GCqqqrYuXMnJ0+e5JFHHuHTTz8lPz+f9PR0QkJC2LhxI8XFxbRv3x6AVq1a8eWXX7Jv3z5CQ0MJCgqqdVXgBx54gBkzZtC2bVtSUlJYsmQJW7du5auvvqrXPcycOZNPPvnEpcs4IyODJ554gsrKSpcBmA117XvvvZfBgwcze/ZssrOz2bRpEx999NE1xy+E8CySFz0vL0oRJTzW/fffz5QpU5g6dSq/+93vsFgszJ07l+eeew6TyUTHjh25++67AQgODubjjz9m1qxZlJWVERcXx9y5c0lPTwdg4sSJbNq0if79+1NcXMzq1audsz9+6b777qO4uJinn36agoIC2rVrx9///nc6d+58zfH36NEDs9lMRUUFPXv2dB5v3749QUFBFBQUuMTQUNfu0aMH8+bNY+bMmcyaNYvevXvzxz/+kT/84Q/XfA9CCM8iedGz8qJs+yKEEEIIUQ8yJkoIIYQQoh6kiBJCCCGEqAcpooQQQggh6kGKKCGEEEKIepAiSgghhBCiHqSIEkIIIYSoBymihBBCCCHqQYooIYQQQoh6kCJKCCGEEKIepIgSQgghhKgHKaKEEEIIIepBiighhBBCiHqQIkoIIYQQoh6kiPISI0eOJC4ujjNnztR4rbi4mOTkZDIyMrDb7W6I7sqOHTvGzJkzycrKonXr1sTHxzNixAg2bNhQ6/uLiop46KGHaNu2LS1atGDEiBHs2LGjxvvWrVvHAw88QEZGBmFhYURGRv5qHIcOHeKee+6hXbt2REZG0q1bN5588smGuEUhhBtJbnRV19w4Y8YMrFbrFb+WLl3akLfbbGmKiopUdwchru7AgQNkZGQwatQo3nrrLZfXnnjiCf7yl7/wxRdfkJaW5qYIa/fWW2/x9NNPM2LECHr16oXdbueDDz5g586dzJs3j9tvv935XkVRGDZsGD/88AP3338/4eHhvP322xw9epR169bRvn1753snTZrEhx9+SOfOnTl79iwnTpzg9OnTtcawa9cuRo4cSVRUFBMmTCA0NJTjx4+zf/9+3n777Ub/GQghGo/kxvrlxh9++IEff/yxxvHXXnuNffv28dNPP121cSqkiPIqr7zyCi+88AIrV66kf//+AOzcuZOsrCz++7//m1mzZjXq9R0OB3a7HaPRWOfP7Nmzh4iICMLCwpzHKioqyMzM5OLFi+zZsweNRgPAypUrufPOO3nnnXe48cYbAThz5gxpaWn079+fd99913mOkydPEhYWhsFgcCaN2hKFoij07t0bi8XC6tWrMZvN9bx7IYSnktz4rvMcdc2NtSkqKiIxMZHevXuzYsWKOt+LL5PHeV5k6tSpdOrUiYcffpiysjIUReGRRx4hKiqK6dOns3//fu644w7i4uKIjIwkMzOTVatWuZzj/PnzTJ8+nfT0dFq2bElMTAwjRoxgy5YtLu87fPgwVquV1157jbfeeovU1FQiIiL45ptvAMjPzyc/P/+qMXfs2NElSQAYjUYGDRrEqVOnuHDhgvP4qlWrCAsLY/To0c5jNpuNMWPG8Omnn1JWVuY8Hh0djcFguOr1161bx08//cS0adMwm82UlpZ6XLe+EOK3kdx47bmxNqtWraKiooLx48fX6/O+SOfuAETd6fV6/vznPzN06FBmzZpFTEwM27dv5/333+fEiRMMHjyYyMhIpk6dir+/Px999BETJ07kzTff5OabbwYujw1atWoVY8aMoU2bNly4cIFFixYxevRo1q1bR3Jysss1lyxZQklJCXfccQcBAQFERUUBMGrUKAB2795dr3spKCjAZDLh7+/vPLZr1y66dOmCn59rbZ+amsq7777L3r176dq16zVdp3p8gcFgoF+/fuTm5mIwGBg2bBivvvoqNputXvELITyH5MZrz421WbJkCf7+/txwww2/+Vy+QoooL9OzZ0/uuusu5s2bh9lsZtSoUQwfPpwxY8YQHR3N+vXrnY+s7r77bsaMGcOzzz7L+PHj0Wg0dOrUidzcXJdfxjvuuIMePXrw5ptvMm/ePJfrHT16lO3btzsTREM4ePAgq1evZuTIkej1eufx06dP07Nnzxrvr772qVOnrjlRHDhwAIA777yTAQMG8PDDD/Pzzz/z6quvcvjwYdauXYtWq/0NdyOE8ASSG39bEXX06FG2bt3KuHHjXAo48evkcZ4XeuqppwgLC0NVVWbNmsX58+fZsGEDo0ePprS0lLNnzzq/BgwYwIkTJ9i/fz9wubu4OkmUl5dz7tw5HA4Hqamp5Obm1rjWiBEjak0Su3fvrldLq7S0lIkTJ2IymXjmmWdcXisrK6t1TEH1sfLy8mu+XklJCXC5xbZgwQKys7OZNm0azz33HLm5uXz66afXfE4hhGeS3Fh/y5cvR1VVZ8+cqBvpifJCQUFBJCQkUFBQQFRUFNu3b0dVVWbOnMnMmTNr/UxhYSHt2rVDURTmzJnDu+++y+HDh13e07p16xqfa9OmTYPF7XA4uOuuu8jLy2PZsmXExMS4vG42m6moqKjxuepjJpPpmq9Z3fIcO3asy/Hx48fzxz/+kZycHEaMGHHN5xVCeB7JjfW3bNkyIiMj6dev328+ly+RIqoZUBQFgMmTJzN48OBa39OpUycAZs+ezQsvvMCECRP4f//v/xEaGopWq2X27Nm1DoZsyNlsDz74IJ999hkLFiygb9++NV6PjIysdRbJqVOnAOrVbV79mYiICJfjoaGh6HQ6ioqKrvmcQgjvILmxbnbt2sVPP/3EpEmTZHjDNZIiqhmobhHpdLqrtiL++c9/0rt3b9544w2X4zNmzGik6C6bPn067733HjNmzOCmm26q9T2dO3dm06ZNKIriMi5h+/btmEwml7VQ6iolJYWFCxdy4sQJl+OnT5/GbrfLwHIhmjHJjXWzbNkyAHmUVw8yJqoZCA8PJzMzs9ZiAXBZyVer1aKqrkuD5eTkOKfn1lVdp/ECzJ07l3nz5vHoo48yadKkK74vOzubs2fP8s9//tN5rPr7wYMH16vlN3z4cIxGI++//76zVQqwcOFCAOm6FqIZk9x4dYqisGLFChITE0lJSan3eXyV9EQ1E7Nnz2bIkCFkZGQwceJE4uLiKCws5LvvviMvL8+5PcCwYcOYOXMm9957L+np6Rw4cIB3332XDh06UFxcXOfr1XUa7+rVq3nqqado27Yt7du3Z8mSJS6v9+/f3/moLTs7mx49evDAAw+wd+9ebDYbb7/9Nna7vcYWLT/88ANr1qwB4Mcff8ThcPCnP/0JgOTkZIYNGwZc7gZ/9NFHeemllxg7diwjRoxgz549vPPOOwwbNow+ffrU+Z6FEN5HcmPtubHaxo0bOXHiBNOnT6/zPYp/kyKqmWjXrh3r16/n5Zdf5oMPPuDs2bPYbDaSk5NdfskeeeQRysrKWLZsGatWraJjx4688847rFixgk2bNjV4XD/88ANweamBe++9t8brq1evdiYKrVbLsmXLeOqpp3jrrbcoKyujW7duzJ8/n8TERJfP7dy5kxdffNHlWPX3EyZMcEkU//M//4PVamXBggU88cQThIeH8+CDD/LEE0806L0KITyP5MYr50aApUuXotFoGDduXIPdmy+RbV+EEEIIIepBxkQJIYQQQtSDFFFCCCGEEPUgRZQQQgghRD1IESWEEEIIUQ9SRAkhhBBC1IMUUUIIIYQQ9SBFlBBCCCFEPUgRJYQQQghRD1JECSGEEELUgxRRQgghhBD18P8BCMVD0ggzvA0AAAAASUVORK5CYII=\\n\"\n     },\n     \"metadata\": {}\n    }\n   ],\n   \"source\": [\n    \"year_idx = 0\\n\",\n    \"fig, axes = plt.subplots(nrows=4, ncols=2)\\n\",\n    \"for row in axes:\\n\",\n    \"    for col in row:\\n\",\n    \"        china_prct = (china_emissions[year_idx] / world_emissions[year_idx]) * 100\\n\",\n    \"        us_prct = (us_emissions[year_idx] / world_emissions[year_idx]) * 100\\n\",\n    \"        india_prct = (india_emissions[year_idx] / world_emissions[year_idx]) * 100\\n\",\n    \"        russia_prct = (russia_emissions[year_idx] / world_emissions[year_idx]) * 100\\n\",\n    \"        world_prct = 100\\n\",\n    \"        other_prct = (world_prct - (china_prct + us_prct + india_prct + russia_prct)) / world_prct * 100\\n\",\n    \"        percentages = [china_prct, us_prct, india_prct, russia_prct, other_prct]\\n\",\n    \"\\n\",\n    \"        col.pie(\\n\",\n    \"            x=percentages, \\n\",\n    \"            shadow=True, \\n\",\n    \"            labels=['China', 'USA', 'India', 'Russia', 'Rest of World'], \\n\",\n    \"            autopct='%1.1f%%',\\n\",\n    \"            # explode=[0,0.1,0.2,0.3,0.1],\\n\",\n    \"            # startangle=90\\n\",\n    \"        )\\n\",\n    \"        col.set_xlabel(f'Year: {years[year_idx]}')\\n\",\n    \"        year_idx = year_idx + 1\\n\",\n    \"\\n\",\n    \"fig.set_size_inches(10, 15)\\n\",\n    \"fig.suptitle('Top CO2 Emitters by Percentage')\\n\",\n    \"fig.tight_layout()\\n\",\n    \"fig.show()\"\n   ]\n  }\n ]\n}"
  },
  {
    "path": "intro_data_science/part_3/binder/requirements.txt",
    "content": "pandas==1.2.0\nmatplotlib==3.3.3\nnumpy==1.19.5\nopenpyxl==3.0.6"
  },
  {
    "path": "intro_data_science/part_3/data/complete/eur_data_final.csv",
    "content": ",country,unemp_rate,gdp,median_income,total_pop\n0,Austria,6.0,356237.6,23071,8401940\n1,Belgium,7.8,424660.3,21335,11000638\n2,Bulgaria,7.6,48128.6,6742,7364570\n3,Croatia,13.1,46639.5,8985,4284889\n4,Cyprus,13.0,18490.2,16173,840407\n5,Czechia,4.0,176370.1,12478,10436560\n6,Denmark,6.2,282089.9,21355,5560628\n7,Estonia,6.8,21682.6,11867,1294455\n8,Finland,8.8,216073.0,19997,5375276\n9,France,10.1,2228568.0,20621,64933400\n10,Germany,4.1,3159750.0,21152,80219695\n11,Greece,23.6,176487.9,9048,10816286\n12,Hungary,5.1,113903.8,8267,9937628\n13,Iceland,3.0,18646.1,22193,315556\n14,Ireland,8.4,273238.2,18286,4574888\n15,Italy,11.7,1689824.0,16237,59433744\n16,Latvia,9.6,25037.7,9257,2070371\n17,Lithuania,7.9,38849.4,9364,3043429\n18,Luxembourg,6.3,53303.0,28663,512353\n19,Malta,4.7,10344.1,17264,417432\n20,Netherlands,6.0,708337.0,21189,16655799\n21,Norway,4.7,335747.5,27670,4979954\n22,Poland,6.2,426547.5,10865,38044565\n23,Portugal,11.2,186480.5,10805,10562178\n24,Romania,5.9,170393.6,4724,20121641\n25,Slovakia,9.7,81226.1,10466,5397036\n26,Slovenia,8.0,40357.2,15250,2050189\n27,Spain,19.6,1118743.0,15347,46815910\n28,Sweden,7.0,463147.5,20955,9482855\n29,Switzerland,5.0,605753.7,27692,7954662\n30,Turkey,10.9,780224.9,6501,7954662\n31,United Kingdom,4.8,2403382.6,17296,63182180\n"
  },
  {
    "path": "intro_data_science/part_3/data/gdp_2016.csv",
    "content": "country,gdp\nCyprus,18490.2\nLatvia,25037.7\nLithuania,38849.4\nLuxembourg,53303\nHungary,113903.8\nMalta,10344.1\nNetherlands,708337\nAustria,356237.6\nPoland,426547.5\nPortugal,186480.5\nRomania,170393.6\nSlovenia,40357.2\nSlovakia,81226.1\nFinland,216073\nSweden,463147.5\nUnited Kingdom,2403382.6\nIceland,18646.1\nNorway,335747.5\nSwitzerland,605753.7\nTurkey,780224.9\nBelgium,424660.3\nBulgaria,48128.6\nCzechia,176370.1\nDenmark,282089.9\nGermany,3159750\nEstonia,21682.6\nIreland,273238.2\nGreece,176487.9\nSpain,1118743\nFrance,2228568\nCroatia,46639.5\nItaly,1689824\n"
  },
  {
    "path": "intro_data_science/part_3/data/out/eur_data_sorted.csv",
    "content": ",country,unemp_rate,gdp,total_pop\n0,Austria,6.0,356237.6,8401940\n1,Belgium,7.8,424660.3,11000638\n2,Bulgaria,7.6,48128.6,7364570\n13,Croatia,13.1,46639.5,4284889\n4,Cyprus,13.0,18490.2,840407\n5,Czechia,4.0,176370.1,10436560\n7,Denmark,6.2,282089.9,5560628\n8,Estonia,6.8,21682.6,1294455\n11,Finland,8.8,216073.0,5375276\n12,France,10.1,2228568.0,64933400\n6,Germany,4.1,3159750.0,80219695\n9,Greece,23.6,176487.9,10816286\n14,Hungary,5.1,113903.8,9937628\n16,Iceland,3.0,18646.1,315556\n15,Ireland,8.4,273238.2,4574888\n17,Italy,11.7,1689824.0,59433744\n20,Latvia,9.6,25037.7,2070371\n18,Lithuania,7.9,38849.4,3043429\n19,Luxembourg,6.3,53303.0,512353\n21,Malta,4.7,10344.1,417432\n22,Netherlands,6.0,708337.0,16655799\n23,Norway,4.7,335747.5,4979954\n24,Poland,6.2,426547.5,38044565\n25,Portugal,11.2,186480.5,10562178\n26,Romania,5.9,170393.6,20121641\n29,Slovakia,9.7,81226.1,5397036\n28,Slovenia,8.0,40357.2,2050189\n10,Spain,19.6,1118743.0,46815910\n27,Sweden,7.0,463147.5,9482855\n3,Switzerland,5.0,605753.7,7954662\n30,Turkey,10.9,780224.9,7954662\n31,United Kingdom,4.8,2403382.6,63182180\n"
  },
  {
    "path": "intro_data_science/part_3/data/out/eur_data_sorted.html",
    "content": "<table border=\"1\" class=\"dataframe\">\n  <thead>\n    <tr style=\"text-align: right;\">\n      <th></th>\n      <th>country</th>\n      <th>unemp_rate</th>\n      <th>gdp</th>\n      <th>total_pop</th>\n    </tr>\n  </thead>\n  <tbody>\n    <tr>\n      <th>0</th>\n      <td>Austria</td>\n      <td>6.0</td>\n      <td>356237.6</td>\n      <td>8401940</td>\n    </tr>\n    <tr>\n      <th>1</th>\n      <td>Belgium</td>\n      <td>7.8</td>\n      <td>424660.3</td>\n      <td>11000638</td>\n    </tr>\n    <tr>\n      <th>2</th>\n      <td>Bulgaria</td>\n      <td>7.6</td>\n      <td>48128.6</td>\n      <td>7364570</td>\n    </tr>\n    <tr>\n      <th>13</th>\n      <td>Croatia</td>\n      <td>13.1</td>\n      <td>46639.5</td>\n      <td>4284889</td>\n    </tr>\n    <tr>\n      <th>4</th>\n      <td>Cyprus</td>\n      <td>13.0</td>\n      <td>18490.2</td>\n      <td>840407</td>\n    </tr>\n    <tr>\n      <th>5</th>\n      <td>Czechia</td>\n      <td>4.0</td>\n      <td>176370.1</td>\n      <td>10436560</td>\n    </tr>\n    <tr>\n      <th>7</th>\n      <td>Denmark</td>\n      <td>6.2</td>\n      <td>282089.9</td>\n      <td>5560628</td>\n    </tr>\n    <tr>\n      <th>8</th>\n      <td>Estonia</td>\n      <td>6.8</td>\n      <td>21682.6</td>\n      <td>1294455</td>\n    </tr>\n    <tr>\n      <th>11</th>\n      <td>Finland</td>\n      <td>8.8</td>\n      <td>216073.0</td>\n      <td>5375276</td>\n    </tr>\n    <tr>\n      <th>12</th>\n      <td>France</td>\n      <td>10.1</td>\n      <td>2228568.0</td>\n      <td>64933400</td>\n    </tr>\n    <tr>\n      <th>6</th>\n      <td>Germany</td>\n      <td>4.1</td>\n      <td>3159750.0</td>\n      <td>80219695</td>\n    </tr>\n    <tr>\n      <th>9</th>\n      <td>Greece</td>\n      <td>23.6</td>\n      <td>176487.9</td>\n      <td>10816286</td>\n    </tr>\n    <tr>\n      <th>14</th>\n      <td>Hungary</td>\n      <td>5.1</td>\n      <td>113903.8</td>\n      <td>9937628</td>\n    </tr>\n    <tr>\n      <th>16</th>\n      <td>Iceland</td>\n      <td>3.0</td>\n      <td>18646.1</td>\n      <td>315556</td>\n    </tr>\n    <tr>\n      <th>15</th>\n      <td>Ireland</td>\n      <td>8.4</td>\n      <td>273238.2</td>\n      <td>4574888</td>\n    </tr>\n    <tr>\n      <th>17</th>\n      <td>Italy</td>\n      <td>11.7</td>\n      <td>1689824.0</td>\n      <td>59433744</td>\n    </tr>\n    <tr>\n      <th>20</th>\n      <td>Latvia</td>\n      <td>9.6</td>\n      <td>25037.7</td>\n      <td>2070371</td>\n    </tr>\n    <tr>\n      <th>18</th>\n      <td>Lithuania</td>\n      <td>7.9</td>\n      <td>38849.4</td>\n      <td>3043429</td>\n    </tr>\n    <tr>\n      <th>19</th>\n      <td>Luxembourg</td>\n      <td>6.3</td>\n      <td>53303.0</td>\n      <td>512353</td>\n    </tr>\n    <tr>\n      <th>21</th>\n      <td>Malta</td>\n      <td>4.7</td>\n      <td>10344.1</td>\n      <td>417432</td>\n    </tr>\n    <tr>\n      <th>22</th>\n      <td>Netherlands</td>\n      <td>6.0</td>\n      <td>708337.0</td>\n      <td>16655799</td>\n    </tr>\n    <tr>\n      <th>23</th>\n      <td>Norway</td>\n      <td>4.7</td>\n      <td>335747.5</td>\n      <td>4979954</td>\n    </tr>\n    <tr>\n      <th>24</th>\n      <td>Poland</td>\n      <td>6.2</td>\n      <td>426547.5</td>\n      <td>38044565</td>\n    </tr>\n    <tr>\n      <th>25</th>\n      <td>Portugal</td>\n      <td>11.2</td>\n      <td>186480.5</td>\n      <td>10562178</td>\n    </tr>\n    <tr>\n      <th>26</th>\n      <td>Romania</td>\n      <td>5.9</td>\n      <td>170393.6</td>\n      <td>20121641</td>\n    </tr>\n    <tr>\n      <th>29</th>\n      <td>Slovakia</td>\n      <td>9.7</td>\n      <td>81226.1</td>\n      <td>5397036</td>\n    </tr>\n    <tr>\n      <th>28</th>\n      <td>Slovenia</td>\n      <td>8.0</td>\n      <td>40357.2</td>\n      <td>2050189</td>\n    </tr>\n    <tr>\n      <th>10</th>\n      <td>Spain</td>\n      <td>19.6</td>\n      <td>1118743.0</td>\n      <td>46815910</td>\n    </tr>\n    <tr>\n      <th>27</th>\n      <td>Sweden</td>\n      <td>7.0</td>\n      <td>463147.5</td>\n      <td>9482855</td>\n    </tr>\n    <tr>\n      <th>3</th>\n      <td>Switzerland</td>\n      <td>5.0</td>\n      <td>605753.7</td>\n      <td>7954662</td>\n    </tr>\n    <tr>\n      <th>30</th>\n      <td>Turkey</td>\n      <td>10.9</td>\n      <td>780224.9</td>\n      <td>7954662</td>\n    </tr>\n    <tr>\n      <th>31</th>\n      <td>United Kingdom</td>\n      <td>4.8</td>\n      <td>2403382.6</td>\n      <td>63182180</td>\n    </tr>\n  </tbody>\n</table>"
  },
  {
    "path": "intro_data_science/part_3/data/out/eur_data_sorted.json",
    "content": "{\"country\":{\"0\":\"Austria\",\"1\":\"Belgium\",\"2\":\"Bulgaria\",\"13\":\"Croatia\",\"4\":\"Cyprus\",\"5\":\"Czechia\",\"7\":\"Denmark\",\"8\":\"Estonia\",\"11\":\"Finland\",\"12\":\"France\",\"6\":\"Germany\",\"9\":\"Greece\",\"14\":\"Hungary\",\"16\":\"Iceland\",\"15\":\"Ireland\",\"17\":\"Italy\",\"20\":\"Latvia\",\"18\":\"Lithuania\",\"19\":\"Luxembourg\",\"21\":\"Malta\",\"22\":\"Netherlands\",\"23\":\"Norway\",\"24\":\"Poland\",\"25\":\"Portugal\",\"26\":\"Romania\",\"29\":\"Slovakia\",\"28\":\"Slovenia\",\"10\":\"Spain\",\"27\":\"Sweden\",\"3\":\"Switzerland\",\"30\":\"Turkey\",\"31\":\"United Kingdom\"},\"unemp_rate\":{\"0\":6.0,\"1\":7.8,\"2\":7.6,\"13\":13.1,\"4\":13.0,\"5\":4.0,\"7\":6.2,\"8\":6.8,\"11\":8.8,\"12\":10.1,\"6\":4.1,\"9\":23.6,\"14\":5.1,\"16\":3.0,\"15\":8.4,\"17\":11.7,\"20\":9.6,\"18\":7.9,\"19\":6.3,\"21\":4.7,\"22\":6.0,\"23\":4.7,\"24\":6.2,\"25\":11.2,\"26\":5.9,\"29\":9.7,\"28\":8.0,\"10\":19.6,\"27\":7.0,\"3\":5.0,\"30\":10.9,\"31\":4.8},\"gdp\":{\"0\":356237.6,\"1\":424660.3,\"2\":48128.6,\"13\":46639.5,\"4\":18490.2,\"5\":176370.1,\"7\":282089.9,\"8\":21682.6,\"11\":216073.0,\"12\":2228568.0,\"6\":3159750.0,\"9\":176487.9,\"14\":113903.8,\"16\":18646.1,\"15\":273238.2,\"17\":1689824.0,\"20\":25037.7,\"18\":38849.4,\"19\":53303.0,\"21\":10344.1,\"22\":708337.0,\"23\":335747.5,\"24\":426547.5,\"25\":186480.5,\"26\":170393.6,\"29\":81226.1,\"28\":40357.2,\"10\":1118743.0,\"27\":463147.5,\"3\":605753.7,\"30\":780224.9,\"31\":2403382.6000000001},\"total_pop\":{\"0\":8401940,\"1\":11000638,\"2\":7364570,\"13\":4284889,\"4\":840407,\"5\":10436560,\"7\":5560628,\"8\":1294455,\"11\":5375276,\"12\":64933400,\"6\":80219695,\"9\":10816286,\"14\":9937628,\"16\":315556,\"15\":4574888,\"17\":59433744,\"20\":2070371,\"18\":3043429,\"19\":512353,\"21\":417432,\"22\":16655799,\"23\":4979954,\"24\":38044565,\"25\":10562178,\"26\":20121641,\"29\":5397036,\"28\":2050189,\"10\":46815910,\"27\":9482855,\"3\":7954662,\"30\":7954662,\"31\":63182180}}"
  },
  {
    "path": "intro_data_science/part_3/data/unemployment_2016.csv",
    "content": "country,unemp_rate\nAustria,6\nBelgium,7.8\nBulgaria,7.6\nSwitzerland,5\nCyprus,13\nCzechia,4\nGermany,4.1\nDenmark,6.2\nEstonia,6.8\nGreece,23.6\nSpain,19.6\nFinland,8.8\nFrance,10.1\nCroatia,13.1\nHungary,5.1\nIreland,8.4\nIceland,3\nItaly,11.7\nLithuania,7.9\nLuxembourg,6.3\nLatvia,9.6\nMalta,4.7\nNetherlands,6\nNorway,4.7\nPoland,6.2\nPortugal,11.2\nRomania,5.9\nSweden,7\nSlovenia,8\nSlovakia,9.7\nTurkey,10.9\nUnited Kingdom,4.8\n"
  },
  {
    "path": "intro_data_science/part_3/ds_part_3.ipynb",
    "content": "{\n \"metadata\": {\n  \"language_info\": {\n   \"codemirror_mode\": {\n    \"name\": \"ipython\",\n    \"version\": 3\n   },\n   \"file_extension\": \".py\",\n   \"mimetype\": \"text/x-python\",\n   \"name\": \"python\",\n   \"nbconvert_exporter\": \"python\",\n   \"pygments_lexer\": \"ipython3\",\n   \"version\": \"3.8.2-final\"\n  },\n  \"orig_nbformat\": 2,\n  \"kernelspec\": {\n   \"name\": \"python3\",\n   \"display_name\": \"Python 3\",\n   \"language\": \"python\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 2,\n \"cells\": [\n  {\n   \"source\": [\n    \"# A Brief Introduction to Pandas\\n\",\n    \"### Part 1\\n\",\n    \"\\n\",\n    \"In this notebook, we will cover the basics of Pandas, a dynamic, powerful Python library that is ubiquitous in the field of Data Science. It has robust I/O functionality and makes working with data a lot simpler than doing so in Excel. Let's get stared.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 198,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"import pandas as pd\\n\",\n    \"import matplotlib.pyplot as plt\"\n   ]\n  },\n  {\n   \"source\": [\n    \"## 1.1 DataFrames\\n\",\n    \"Let's read in some existing data using Pandas convenient read_csv method.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 94,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"unemployment_df = pd.read_csv('./data/unemployment_2016.csv')\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 95,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"pandas.core.frame.DataFrame\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 95\n    }\n   ],\n   \"source\": [\n    \"# Check the type\\n\",\n    \"# https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.DataFrame.html\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Use .info() and .describe to inspect dataframe\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 98,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Select a single column\\n\",\n    \"# Using bracket notation\\n\",\n    \"\\n\",\n    \"# Using dot notation\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Access by numeric index\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Check the type\\n\",\n    \"# https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.Series.html\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 4,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"error\",\n     \"ename\": \"NameError\",\n     \"evalue\": \"name 'countries' is not defined\",\n     \"traceback\": [\n      \"\\u001b[0;31m---------------------------------------------------------------------------\\u001b[0m\",\n      \"\\u001b[0;31mNameError\\u001b[0m                                 Traceback (most recent call last)\",\n      \"\\u001b[0;32m<ipython-input-4-014f3ce25eb4>\\u001b[0m in \\u001b[0;36m<module>\\u001b[0;34m\\u001b[0m\\n\\u001b[1;32m      1\\u001b[0m \\u001b[0;31m# Series objects do not have the same methods as dataframes\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m----> 2\\u001b[0;31m \\u001b[0mcountries\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0minfo\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m      3\\u001b[0m \\u001b[0mcountries\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0mdescribe\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;31mNameError\\u001b[0m: name 'countries' is not defined\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"# Series objects do not have the same methods as dataframes\\n\",\n    \"countries.info()\\n\",\n    \"countries.describe()\"\n   ]\n  },\n  {\n   \"source\": [\n    \"## 1.2 Vectorized Operations\\n\",\n    \"In Pandas, operations work on each value in most data structures, such as dataframes and series.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Add a string to the countries series\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 103,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"error\",\n     \"ename\": \"TypeError\",\n     \"evalue\": \"can only concatenate str (not \\\"int\\\") to str\",\n     \"traceback\": [\n      \"\\u001b[0;31m---------------------------------------------------------------------------\\u001b[0m\",\n      \"\\u001b[0;31mTypeError\\u001b[0m                                 Traceback (most recent call last)\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/ops/array_ops.py\\u001b[0m in \\u001b[0;36m_na_arithmetic_op\\u001b[0;34m(left, right, op, is_cmp)\\u001b[0m\\n\\u001b[1;32m    141\\u001b[0m     \\u001b[0;32mtry\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m--> 142\\u001b[0;31m         \\u001b[0mresult\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0mexpressions\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0mevaluate\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mop\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mleft\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mright\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m    143\\u001b[0m     \\u001b[0;32mexcept\\u001b[0m \\u001b[0mTypeError\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/computation/expressions.py\\u001b[0m in \\u001b[0;36mevaluate\\u001b[0;34m(op, a, b, use_numexpr)\\u001b[0m\\n\\u001b[1;32m    234\\u001b[0m             \\u001b[0;31m# error: \\\"None\\\" not callable\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m--> 235\\u001b[0;31m             \\u001b[0;32mreturn\\u001b[0m \\u001b[0m_evaluate\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mop\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mop_str\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0ma\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mb\\u001b[0m\\u001b[0;34m)\\u001b[0m  \\u001b[0;31m# type: ignore[misc]\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m    236\\u001b[0m     \\u001b[0;32mreturn\\u001b[0m \\u001b[0m_evaluate_standard\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mop\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mop_str\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0ma\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mb\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/computation/expressions.py\\u001b[0m in \\u001b[0;36m_evaluate_standard\\u001b[0;34m(op, op_str, a, b)\\u001b[0m\\n\\u001b[1;32m     68\\u001b[0m     \\u001b[0;32mwith\\u001b[0m \\u001b[0mnp\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0merrstate\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mall\\u001b[0m\\u001b[0;34m=\\u001b[0m\\u001b[0;34m\\\"ignore\\\"\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m---> 69\\u001b[0;31m         \\u001b[0;32mreturn\\u001b[0m \\u001b[0mop\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0ma\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mb\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m     70\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;31mTypeError\\u001b[0m: can only concatenate str (not \\\"int\\\") to str\",\n      \"\\nDuring handling of the above exception, another exception occurred:\\n\",\n      \"\\u001b[0;31mTypeError\\u001b[0m                                 Traceback (most recent call last)\",\n      \"\\u001b[0;32m<ipython-input-103-84e40da47f8f>\\u001b[0m in \\u001b[0;36m<module>\\u001b[0;34m\\u001b[0m\\n\\u001b[1;32m      1\\u001b[0m \\u001b[0;31m# Add a number to the countries series\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m----> 2\\u001b[0;31m \\u001b[0mcountries\\u001b[0m \\u001b[0;34m+\\u001b[0m \\u001b[0;36m12\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/ops/common.py\\u001b[0m in \\u001b[0;36mnew_method\\u001b[0;34m(self, other)\\u001b[0m\\n\\u001b[1;32m     63\\u001b[0m         \\u001b[0mother\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0mitem_from_zerodim\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mother\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m     64\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m---> 65\\u001b[0;31m         \\u001b[0;32mreturn\\u001b[0m \\u001b[0mmethod\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mself\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mother\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m     66\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m     67\\u001b[0m     \\u001b[0;32mreturn\\u001b[0m \\u001b[0mnew_method\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/arraylike.py\\u001b[0m in \\u001b[0;36m__add__\\u001b[0;34m(self, other)\\u001b[0m\\n\\u001b[1;32m     87\\u001b[0m     \\u001b[0;34m@\\u001b[0m\\u001b[0munpack_zerodim_and_defer\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0;34m\\\"__add__\\\"\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m     88\\u001b[0m     \\u001b[0;32mdef\\u001b[0m \\u001b[0m__add__\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mself\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mother\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m---> 89\\u001b[0;31m         \\u001b[0;32mreturn\\u001b[0m \\u001b[0mself\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0m_arith_method\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mother\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0moperator\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0madd\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m     90\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m     91\\u001b[0m     \\u001b[0;34m@\\u001b[0m\\u001b[0munpack_zerodim_and_defer\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0;34m\\\"__radd__\\\"\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/series.py\\u001b[0m in \\u001b[0;36m_arith_method\\u001b[0;34m(self, other, op)\\u001b[0m\\n\\u001b[1;32m   4957\\u001b[0m         \\u001b[0mlvalues\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0mextract_array\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mself\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mextract_numpy\\u001b[0m\\u001b[0;34m=\\u001b[0m\\u001b[0;32mTrue\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m   4958\\u001b[0m         \\u001b[0mrvalues\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0mextract_array\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mother\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mextract_numpy\\u001b[0m\\u001b[0;34m=\\u001b[0m\\u001b[0;32mTrue\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m-> 4959\\u001b[0;31m         \\u001b[0mresult\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0mops\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0marithmetic_op\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mlvalues\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mrvalues\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mop\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m   4960\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m   4961\\u001b[0m         \\u001b[0;32mreturn\\u001b[0m \\u001b[0mself\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0m_construct_result\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mresult\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mname\\u001b[0m\\u001b[0;34m=\\u001b[0m\\u001b[0mres_name\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/ops/array_ops.py\\u001b[0m in \\u001b[0;36marithmetic_op\\u001b[0;34m(left, right, op)\\u001b[0m\\n\\u001b[1;32m    187\\u001b[0m     \\u001b[0;32melse\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m    188\\u001b[0m         \\u001b[0;32mwith\\u001b[0m \\u001b[0mnp\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0merrstate\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mall\\u001b[0m\\u001b[0;34m=\\u001b[0m\\u001b[0;34m\\\"ignore\\\"\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m--> 189\\u001b[0;31m             \\u001b[0mres_values\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0m_na_arithmetic_op\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mlvalues\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mrvalues\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mop\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m    190\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m    191\\u001b[0m     \\u001b[0;32mreturn\\u001b[0m \\u001b[0mres_values\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/ops/array_ops.py\\u001b[0m in \\u001b[0;36m_na_arithmetic_op\\u001b[0;34m(left, right, op, is_cmp)\\u001b[0m\\n\\u001b[1;32m    147\\u001b[0m             \\u001b[0;31m#  will handle complex numbers incorrectly, see GH#32047\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m    148\\u001b[0m             \\u001b[0;32mraise\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m--> 149\\u001b[0;31m         \\u001b[0mresult\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0m_masked_arith_op\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mleft\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mright\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mop\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m    150\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m    151\\u001b[0m     \\u001b[0;32mif\\u001b[0m \\u001b[0mis_cmp\\u001b[0m \\u001b[0;32mand\\u001b[0m \\u001b[0;34m(\\u001b[0m\\u001b[0mis_scalar\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mresult\\u001b[0m\\u001b[0;34m)\\u001b[0m \\u001b[0;32mor\\u001b[0m \\u001b[0mresult\\u001b[0m \\u001b[0;32mis\\u001b[0m \\u001b[0mNotImplemented\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/ops/array_ops.py\\u001b[0m in \\u001b[0;36m_masked_arith_op\\u001b[0;34m(x, y, op)\\u001b[0m\\n\\u001b[1;32m    109\\u001b[0m         \\u001b[0;32mif\\u001b[0m \\u001b[0mmask\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0many\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m    110\\u001b[0m             \\u001b[0;32mwith\\u001b[0m \\u001b[0mnp\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0merrstate\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mall\\u001b[0m\\u001b[0;34m=\\u001b[0m\\u001b[0;34m\\\"ignore\\\"\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m--> 111\\u001b[0;31m                 \\u001b[0mresult\\u001b[0m\\u001b[0;34m[\\u001b[0m\\u001b[0mmask\\u001b[0m\\u001b[0;34m]\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0mop\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mxrav\\u001b[0m\\u001b[0;34m[\\u001b[0m\\u001b[0mmask\\u001b[0m\\u001b[0;34m]\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0my\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m    112\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m    113\\u001b[0m     \\u001b[0mresult\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0m_\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0mmaybe_upcast_putmask\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mresult\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0;34m~\\u001b[0m\\u001b[0mmask\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mnp\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0mnan\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;31mTypeError\\u001b[0m: can only concatenate str (not \\\"int\\\") to str\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"# Add a number to the countries series\\n\",\n    \"countries + 12\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Select the unemployment rates as a series\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Sort the dataframe by rate\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Use .head() to get the top five values\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 4,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Use .tail() to get the  five values\"\n   ]\n  },\n  {\n   \"source\": [\n    \"### Exercise - What is the average unemployment of the seven countries with the highest unemployment in europe?\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Sort the values of the unemployment_df - descending or ascending?\\n\",\n    \"\\n\",\n    \"# Get the first seven rows in the returned series\\n\",\n    \"\\n\",\n    \"# Get the average of those rows\"\n   ]\n  },\n  {\n   \"source\": [\n    \"### Extra - explore these methods:\\n\",\n    \".min(), .max(), .sum(), .unique(), .nunique(), .count(), .duplicated()\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 9,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# \"\n   ]\n  },\n  {\n   \"source\": [\n    \"## 1.3 Merging DataFrames\\n\",\n    \"Data can come from a variety of different sources and it can be helpful to put them all in one place.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 7,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"gdp_filepath = './data/gdp_2016.csv'\\n\",\n    \"# Read in data using this filepath\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 8,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Inspect the GDP data\"\n   ]\n  },\n  {\n   \"source\": [\n    \"Let's create a new dataframe by merging two existing dataframes. This is the one we'll use for the rest of section 2.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 10,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Merge unemployment df with gdp df\\n\",\n    \"# https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.DataFrame.merge.html\"\n   ]\n  },\n  {\n   \"source\": [\n    \"What other data can we include? Are there other file types that we can work with?\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 11,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Read in misc data from excel\\n\",\n    \"misc_filepath = './data/misc_data.xlsx'\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 12,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# .read_excel() gets the first sheet in the excel file. Instead, get the \\\"Income\\\" sheet\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 14,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Get \\\"Population\\\" sheet\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 15,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Get \\\"Population\\\" sheet with proper rows\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 16,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Do we need all of these columns?\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 17,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Select total population column\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 18,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Merge totial population df with eur_data df\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 19,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Select population with country names, so pandas can perform merge\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 20,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Perform merge and sort values by country name\"\n   ]\n  },\n  {\n   \"source\": [\n    \"It looks like there's an issue with our indexes. What is an index, anyway?\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"source\": [\n    \"## 1.4 Indexes\\n\",\n    \"https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.Index.html\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 21,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Our data is indexed by integer values\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 22,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Indexes are immutable. And for good reason...\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 23,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Dataframes can also be indexed by labels, rather than numbers.\\n\",\n    \"# Use the .set_index() method to set the index for our dataframe\"\n   ]\n  },\n  {\n   \"source\": [\n    \"## 1.5 Exporting Data\\n\",\n    \"Pandas has robust I/O functionality.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 128,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Helper function for generating a filepath\\n\",\n    \"def get_filepath(filename, extension):\\n\",\n    \"    return './data/out/' + filename + '.' + extension\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 129,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Write df to csv using helper function\"\n   ]\n  },\n  {\n   \"source\": [\n    \"### Exercise - Write this dataframe to Excel,  JSON, and HTML\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 131,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Excel (.xlsx)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 132,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# JSON (.json)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 133,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# HTML (.html)\"\n   ]\n  },\n  {\n   \"source\": [\n    \"## 2.1 Working with DataFrames\\n\",\n    \"Let's work with an existing dataframe that includes a lot of the same data from the previous sections.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 24,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Read in the complete version of the europe data, using the first column as the index\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 25,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Inspect the data\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 26,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Get the average of all the columns\"\n   ]\n  },\n  {\n   \"source\": [\n    \"## 2.2 Boolean Indexing\\n\",\n    \"First of all, what is the boolean data type? It is data type that represents one of two possible values. For example, True False, On Off, etc.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 27,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Select all rows with the country name equal to Austria\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 28,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Now do the same with bracket notation for the country of Greece\"\n   ]\n  },\n  {\n   \"source\": [\n    \"Queries can also be generated using partial matches.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 29,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Get all countries with the letter l in their name\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Notice that there is one country missing: Luxembourg. Why is that?\"\n   ]\n  },\n  {\n   \"source\": [\n    \"## 2.3 Multiple queries\\n\",\n    \"So far, we've looked at queries with a single condition. Let's look at multiple query conditions.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 30,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Create bool series for countries with unemployment less than 7\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 31,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Combine with this l_names series\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 32,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# In set theory, this is intersection. i.e. 'and'\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 33,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# In set theory, this is union. i.e. 'or'\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 34,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# In set theory, this is complement. i.e. 'not'\"\n   ]\n  },\n  {\n   \"source\": [\n    \"### Exercise - What countries have an unemployment rate greater than 9% and a GDP less than 280000?\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"source\": [\n    \"### Exercise - What countries have a median income between 10,000 and 20,000?\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 35,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Create a bool series from the df that combines these two conditions\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 36,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Alternative, using .between()\"\n   ]\n  },\n  {\n   \"source\": [\n    \"## 3.1 Selection\\n\",\n    \"Using .loc(), .iloc()\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 159,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Data from the eur_data_final df, represented as a python dictionary\\n\",\n    \"countries_dict = {\\n\",\n    \"    15: {'country': 'Italy', \\n\",\n    \"         'unemp_rate': 11.7, \\n\",\n    \"         'gdp': 1689824.0, \\n\",\n    \"         'median_income': 16237, \\n\",\n    \"         'total_pop': 59433744\\n\",\n    \"        }\\n\",\n    \"}\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 37,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# With vanilla python, how do we get the word 'Italy' from a dictionary?\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 38,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# How do we do this with a dataframe?\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 39,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# We can also get multiple columns\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 40,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Or an entire row/entry\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 41,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Or multiple rows and columns\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 42,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# We can also use python's index slicing syntax\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 43,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Select by column value (Pandas is smart!)\"\n   ]\n  },\n  {\n   \"source\": [\n    \"### Exercise - What countries have a higher unemployment rate than Slovenia and have a lowercase 't' in their name?\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 44,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Select slovenia unemployment values\\n\",\n    \"\\n\",\n    \"# Generate comparison query\\n\",\n    \"\\n\",\n    \"# Generate 'contains' query\\n\",\n    \"\\n\",\n    \"# Make selection using queries\"\n   ]\n  },\n  {\n   \"source\": [\n    \"### Exercise - Generate a correlation matrix for the various columns and plot them using matplotlib\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 45,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Select columns\\n\",\n    \"\\n\",\n    \"# Make subplot and figure\\n\",\n    \"\\n\",\n    \"# Generate correlation matrix\\n\",\n    \"\\n\",\n    \"# Generate matplotlib plot\\n\",\n    \"\\n\",\n    \"# Add colorbar to figure\\n\",\n    \"\\n\",\n    \"# Set tick labels\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": []\n  }\n ]\n}"
  },
  {
    "path": "intro_data_science/part_3/ds_part_3_complete.ipynb",
    "content": "{\n \"metadata\": {\n  \"language_info\": {\n   \"codemirror_mode\": {\n    \"name\": \"ipython\",\n    \"version\": 3\n   },\n   \"file_extension\": \".py\",\n   \"mimetype\": \"text/x-python\",\n   \"name\": \"python\",\n   \"nbconvert_exporter\": \"python\",\n   \"pygments_lexer\": \"ipython3\",\n   \"version\": \"3.8.2-final\"\n  },\n  \"orig_nbformat\": 2,\n  \"kernelspec\": {\n   \"name\": \"python3\",\n   \"display_name\": \"Python 3\",\n   \"language\": \"python\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 2,\n \"cells\": [\n  {\n   \"source\": [\n    \"# A Brief Introduction to Pandas\\n\",\n    \"### Part 1\\n\",\n    \"\\n\",\n    \"In this notebook, we will cover the basics of Pandas, a dynamic, powerful Python library that is ubiquitous in the field of Data Science. It has robust I/O functionality and makes working with data a lot simpler than doing so in Excel. Let's get stared.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"import pandas as pd\\n\",\n    \"import matplotlib.pyplot as plt\"\n   ]\n  },\n  {\n   \"source\": [\n    \"## 1.1 DataFrames\\n\",\n    \"Let's read in some existing data using Pandas convenient read_csv method.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"unemployment_df = pd.read_csv('./data/unemployment_2016.csv')\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"pandas.core.frame.DataFrame\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 3\n    }\n   ],\n   \"source\": [\n    \"# Check the type\\n\",\n    \"# https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.DataFrame.html\\n\",\n    \"type(unemployment_df)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 4,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"stream\",\n     \"name\": \"stdout\",\n     \"text\": [\n      \"<class 'pandas.core.frame.DataFrame'>\\nRangeIndex: 32 entries, 0 to 31\\nData columns (total 2 columns):\\n #   Column      Non-Null Count  Dtype  \\n---  ------      --------------  -----  \\n 0   country     32 non-null     object \\n 1   unemp_rate  32 non-null     float64\\ndtypes: float64(1), object(1)\\nmemory usage: 640.0+ bytes\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"unemployment_df.info()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"       unemp_rate\\n\",\n       \"count   32.000000\\n\",\n       \"mean     8.337500\\n\",\n       \"std      4.393378\\n\",\n       \"min      3.000000\\n\",\n       \"25%      5.700000\\n\",\n       \"50%      7.300000\\n\",\n       \"75%      9.800000\\n\",\n       \"max     23.600000\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>unemp_rate</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>count</th>\\n      <td>32.000000</td>\\n    </tr>\\n    <tr>\\n      <th>mean</th>\\n      <td>8.337500</td>\\n    </tr>\\n    <tr>\\n      <th>std</th>\\n      <td>4.393378</td>\\n    </tr>\\n    <tr>\\n      <th>min</th>\\n      <td>3.000000</td>\\n    </tr>\\n    <tr>\\n      <th>25%</th>\\n      <td>5.700000</td>\\n    </tr>\\n    <tr>\\n      <th>50%</th>\\n      <td>7.300000</td>\\n    </tr>\\n    <tr>\\n      <th>75%</th>\\n      <td>9.800000</td>\\n    </tr>\\n    <tr>\\n      <th>max</th>\\n      <td>23.600000</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 5\n    }\n   ],\n   \"source\": [\n    \"unemployment_df.describe()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 6,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Select a single column\\n\",\n    \"# Using bracket notation\\n\",\n    \"countries = unemployment_df['country']\\n\",\n    \"# Using dot notation\\n\",\n    \"countries = unemployment_df.country\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 7,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"error\",\n     \"ename\": \"KeyError\",\n     \"evalue\": \"0\",\n     \"traceback\": [\n      \"\\u001b[0;31m---------------------------------------------------------------------------\\u001b[0m\",\n      \"\\u001b[0;31mKeyError\\u001b[0m                                  Traceback (most recent call last)\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/indexes/base.py\\u001b[0m in \\u001b[0;36mget_loc\\u001b[0;34m(self, key, method, tolerance)\\u001b[0m\\n\\u001b[1;32m   3079\\u001b[0m             \\u001b[0;32mtry\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m-> 3080\\u001b[0;31m                 \\u001b[0;32mreturn\\u001b[0m \\u001b[0mself\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0m_engine\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0mget_loc\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mcasted_key\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m   3081\\u001b[0m             \\u001b[0;32mexcept\\u001b[0m \\u001b[0mKeyError\\u001b[0m \\u001b[0;32mas\\u001b[0m \\u001b[0merr\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;32mpandas/_libs/index.pyx\\u001b[0m in \\u001b[0;36mpandas._libs.index.IndexEngine.get_loc\\u001b[0;34m()\\u001b[0m\\n\",\n      \"\\u001b[0;32mpandas/_libs/index.pyx\\u001b[0m in \\u001b[0;36mpandas._libs.index.IndexEngine.get_loc\\u001b[0;34m()\\u001b[0m\\n\",\n      \"\\u001b[0;32mpandas/_libs/hashtable_class_helper.pxi\\u001b[0m in \\u001b[0;36mpandas._libs.hashtable.PyObjectHashTable.get_item\\u001b[0;34m()\\u001b[0m\\n\",\n      \"\\u001b[0;32mpandas/_libs/hashtable_class_helper.pxi\\u001b[0m in \\u001b[0;36mpandas._libs.hashtable.PyObjectHashTable.get_item\\u001b[0;34m()\\u001b[0m\\n\",\n      \"\\u001b[0;31mKeyError\\u001b[0m: 0\",\n      \"\\nThe above exception was the direct cause of the following exception:\\n\",\n      \"\\u001b[0;31mKeyError\\u001b[0m                                  Traceback (most recent call last)\",\n      \"\\u001b[0;32m<ipython-input-7-736c59be97bf>\\u001b[0m in \\u001b[0;36m<module>\\u001b[0;34m\\u001b[0m\\n\\u001b[1;32m      1\\u001b[0m \\u001b[0;31m# Access by numeric index\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m----> 2\\u001b[0;31m \\u001b[0munemployment_df\\u001b[0m\\u001b[0;34m[\\u001b[0m\\u001b[0;36m0\\u001b[0m\\u001b[0;34m]\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/frame.py\\u001b[0m in \\u001b[0;36m__getitem__\\u001b[0;34m(self, key)\\u001b[0m\\n\\u001b[1;32m   3022\\u001b[0m             \\u001b[0;32mif\\u001b[0m \\u001b[0mself\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0mcolumns\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0mnlevels\\u001b[0m \\u001b[0;34m>\\u001b[0m \\u001b[0;36m1\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m   3023\\u001b[0m                 \\u001b[0;32mreturn\\u001b[0m \\u001b[0mself\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0m_getitem_multilevel\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mkey\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m-> 3024\\u001b[0;31m             \\u001b[0mindexer\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0mself\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0mcolumns\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0mget_loc\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mkey\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m   3025\\u001b[0m             \\u001b[0;32mif\\u001b[0m \\u001b[0mis_integer\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mindexer\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m   3026\\u001b[0m                 \\u001b[0mindexer\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0;34m[\\u001b[0m\\u001b[0mindexer\\u001b[0m\\u001b[0;34m]\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/indexes/base.py\\u001b[0m in \\u001b[0;36mget_loc\\u001b[0;34m(self, key, method, tolerance)\\u001b[0m\\n\\u001b[1;32m   3080\\u001b[0m                 \\u001b[0;32mreturn\\u001b[0m \\u001b[0mself\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0m_engine\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0mget_loc\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mcasted_key\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m   3081\\u001b[0m             \\u001b[0;32mexcept\\u001b[0m \\u001b[0mKeyError\\u001b[0m \\u001b[0;32mas\\u001b[0m \\u001b[0merr\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m-> 3082\\u001b[0;31m                 \\u001b[0;32mraise\\u001b[0m \\u001b[0mKeyError\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mkey\\u001b[0m\\u001b[0;34m)\\u001b[0m \\u001b[0;32mfrom\\u001b[0m \\u001b[0merr\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m   3083\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m   3084\\u001b[0m         \\u001b[0;32mif\\u001b[0m \\u001b[0mtolerance\\u001b[0m \\u001b[0;32mis\\u001b[0m \\u001b[0;32mnot\\u001b[0m \\u001b[0;32mNone\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;31mKeyError\\u001b[0m: 0\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"# Access by numeric index\\n\",\n    \"unemployment_df[0]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 8,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"pandas.core.series.Series\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 8\n    }\n   ],\n   \"source\": [\n    \"# Check the type\\n\",\n    \"# https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.Series.html\\n\",\n    \"type(countries)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 9,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"error\",\n     \"ename\": \"AttributeError\",\n     \"evalue\": \"'Series' object has no attribute 'info'\",\n     \"traceback\": [\n      \"\\u001b[0;31m---------------------------------------------------------------------------\\u001b[0m\",\n      \"\\u001b[0;31mAttributeError\\u001b[0m                            Traceback (most recent call last)\",\n      \"\\u001b[0;32m<ipython-input-9-014f3ce25eb4>\\u001b[0m in \\u001b[0;36m<module>\\u001b[0;34m\\u001b[0m\\n\\u001b[1;32m      1\\u001b[0m \\u001b[0;31m# Series objects do not have the same methods as dataframes\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m----> 2\\u001b[0;31m \\u001b[0mcountries\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0minfo\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m      3\\u001b[0m \\u001b[0mcountries\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0mdescribe\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/generic.py\\u001b[0m in \\u001b[0;36m__getattr__\\u001b[0;34m(self, name)\\u001b[0m\\n\\u001b[1;32m   5458\\u001b[0m             \\u001b[0;32mif\\u001b[0m \\u001b[0mself\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0m_info_axis\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0m_can_hold_identifiers_and_holds_name\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mname\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m   5459\\u001b[0m                 \\u001b[0;32mreturn\\u001b[0m \\u001b[0mself\\u001b[0m\\u001b[0;34m[\\u001b[0m\\u001b[0mname\\u001b[0m\\u001b[0;34m]\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m-> 5460\\u001b[0;31m             \\u001b[0;32mreturn\\u001b[0m \\u001b[0mobject\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0m__getattribute__\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mself\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mname\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m   5461\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m   5462\\u001b[0m     \\u001b[0;32mdef\\u001b[0m \\u001b[0m__setattr__\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mself\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mname\\u001b[0m\\u001b[0;34m:\\u001b[0m \\u001b[0mstr\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mvalue\\u001b[0m\\u001b[0;34m)\\u001b[0m \\u001b[0;34m->\\u001b[0m \\u001b[0;32mNone\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;31mAttributeError\\u001b[0m: 'Series' object has no attribute 'info'\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"# Series objects do not have the same methods as dataframes\\n\",\n    \"countries.info()\\n\",\n    \"countries.describe()\"\n   ]\n  },\n  {\n   \"source\": [\n    \"## 1.2 Vectorized Operations\\n\",\n    \"In Pandas, operations work on each value in most data structures, such as dataframes and series.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 10,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"0            Austria is in Europe.\\n\",\n       \"1            Belgium is in Europe.\\n\",\n       \"2           Bulgaria is in Europe.\\n\",\n       \"3        Switzerland is in Europe.\\n\",\n       \"4             Cyprus is in Europe.\\n\",\n       \"5            Czechia is in Europe.\\n\",\n       \"6            Germany is in Europe.\\n\",\n       \"7            Denmark is in Europe.\\n\",\n       \"8            Estonia is in Europe.\\n\",\n       \"9             Greece is in Europe.\\n\",\n       \"10             Spain is in Europe.\\n\",\n       \"11           Finland is in Europe.\\n\",\n       \"12            France is in Europe.\\n\",\n       \"13           Croatia is in Europe.\\n\",\n       \"14           Hungary is in Europe.\\n\",\n       \"15           Ireland is in Europe.\\n\",\n       \"16           Iceland is in Europe.\\n\",\n       \"17             Italy is in Europe.\\n\",\n       \"18         Lithuania is in Europe.\\n\",\n       \"19        Luxembourg is in Europe.\\n\",\n       \"20            Latvia is in Europe.\\n\",\n       \"21             Malta is in Europe.\\n\",\n       \"22       Netherlands is in Europe.\\n\",\n       \"23            Norway is in Europe.\\n\",\n       \"24            Poland is in Europe.\\n\",\n       \"25          Portugal is in Europe.\\n\",\n       \"26           Romania is in Europe.\\n\",\n       \"27            Sweden is in Europe.\\n\",\n       \"28          Slovenia is in Europe.\\n\",\n       \"29          Slovakia is in Europe.\\n\",\n       \"30            Turkey is in Europe.\\n\",\n       \"31    United Kingdom is in Europe.\\n\",\n       \"Name: country, dtype: object\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 10\n    }\n   ],\n   \"source\": [\n    \"# Add a string to the countries series\\n\",\n    \"countries + \\\" is in Europe.\\\"\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 11,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"error\",\n     \"ename\": \"TypeError\",\n     \"evalue\": \"can only concatenate str (not \\\"int\\\") to str\",\n     \"traceback\": [\n      \"\\u001b[0;31m---------------------------------------------------------------------------\\u001b[0m\",\n      \"\\u001b[0;31mTypeError\\u001b[0m                                 Traceback (most recent call last)\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/ops/array_ops.py\\u001b[0m in \\u001b[0;36m_na_arithmetic_op\\u001b[0;34m(left, right, op, is_cmp)\\u001b[0m\\n\\u001b[1;32m    141\\u001b[0m     \\u001b[0;32mtry\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m--> 142\\u001b[0;31m         \\u001b[0mresult\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0mexpressions\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0mevaluate\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mop\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mleft\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mright\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m    143\\u001b[0m     \\u001b[0;32mexcept\\u001b[0m \\u001b[0mTypeError\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/computation/expressions.py\\u001b[0m in \\u001b[0;36mevaluate\\u001b[0;34m(op, a, b, use_numexpr)\\u001b[0m\\n\\u001b[1;32m    234\\u001b[0m             \\u001b[0;31m# error: \\\"None\\\" not callable\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m--> 235\\u001b[0;31m             \\u001b[0;32mreturn\\u001b[0m \\u001b[0m_evaluate\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mop\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mop_str\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0ma\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mb\\u001b[0m\\u001b[0;34m)\\u001b[0m  \\u001b[0;31m# type: ignore[misc]\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m    236\\u001b[0m     \\u001b[0;32mreturn\\u001b[0m \\u001b[0m_evaluate_standard\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mop\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mop_str\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0ma\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mb\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/computation/expressions.py\\u001b[0m in \\u001b[0;36m_evaluate_standard\\u001b[0;34m(op, op_str, a, b)\\u001b[0m\\n\\u001b[1;32m     68\\u001b[0m     \\u001b[0;32mwith\\u001b[0m \\u001b[0mnp\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0merrstate\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mall\\u001b[0m\\u001b[0;34m=\\u001b[0m\\u001b[0;34m\\\"ignore\\\"\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m---> 69\\u001b[0;31m         \\u001b[0;32mreturn\\u001b[0m \\u001b[0mop\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0ma\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mb\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m     70\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;31mTypeError\\u001b[0m: can only concatenate str (not \\\"int\\\") to str\",\n      \"\\nDuring handling of the above exception, another exception occurred:\\n\",\n      \"\\u001b[0;31mTypeError\\u001b[0m                                 Traceback (most recent call last)\",\n      \"\\u001b[0;32m<ipython-input-11-84e40da47f8f>\\u001b[0m in \\u001b[0;36m<module>\\u001b[0;34m\\u001b[0m\\n\\u001b[1;32m      1\\u001b[0m \\u001b[0;31m# Add a number to the countries series\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m----> 2\\u001b[0;31m \\u001b[0mcountries\\u001b[0m \\u001b[0;34m+\\u001b[0m \\u001b[0;36m12\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/ops/common.py\\u001b[0m in \\u001b[0;36mnew_method\\u001b[0;34m(self, other)\\u001b[0m\\n\\u001b[1;32m     63\\u001b[0m         \\u001b[0mother\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0mitem_from_zerodim\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mother\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m     64\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m---> 65\\u001b[0;31m         \\u001b[0;32mreturn\\u001b[0m \\u001b[0mmethod\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mself\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mother\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m     66\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m     67\\u001b[0m     \\u001b[0;32mreturn\\u001b[0m \\u001b[0mnew_method\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/arraylike.py\\u001b[0m in \\u001b[0;36m__add__\\u001b[0;34m(self, other)\\u001b[0m\\n\\u001b[1;32m     87\\u001b[0m     \\u001b[0;34m@\\u001b[0m\\u001b[0munpack_zerodim_and_defer\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0;34m\\\"__add__\\\"\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m     88\\u001b[0m     \\u001b[0;32mdef\\u001b[0m \\u001b[0m__add__\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mself\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mother\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m---> 89\\u001b[0;31m         \\u001b[0;32mreturn\\u001b[0m \\u001b[0mself\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0m_arith_method\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mother\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0moperator\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0madd\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m     90\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m     91\\u001b[0m     \\u001b[0;34m@\\u001b[0m\\u001b[0munpack_zerodim_and_defer\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0;34m\\\"__radd__\\\"\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/series.py\\u001b[0m in \\u001b[0;36m_arith_method\\u001b[0;34m(self, other, op)\\u001b[0m\\n\\u001b[1;32m   4957\\u001b[0m         \\u001b[0mlvalues\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0mextract_array\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mself\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mextract_numpy\\u001b[0m\\u001b[0;34m=\\u001b[0m\\u001b[0;32mTrue\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m   4958\\u001b[0m         \\u001b[0mrvalues\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0mextract_array\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mother\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mextract_numpy\\u001b[0m\\u001b[0;34m=\\u001b[0m\\u001b[0;32mTrue\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m-> 4959\\u001b[0;31m         \\u001b[0mresult\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0mops\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0marithmetic_op\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mlvalues\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mrvalues\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mop\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m   4960\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m   4961\\u001b[0m         \\u001b[0;32mreturn\\u001b[0m \\u001b[0mself\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0m_construct_result\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mresult\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mname\\u001b[0m\\u001b[0;34m=\\u001b[0m\\u001b[0mres_name\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/ops/array_ops.py\\u001b[0m in \\u001b[0;36marithmetic_op\\u001b[0;34m(left, right, op)\\u001b[0m\\n\\u001b[1;32m    187\\u001b[0m     \\u001b[0;32melse\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m    188\\u001b[0m         \\u001b[0;32mwith\\u001b[0m \\u001b[0mnp\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0merrstate\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mall\\u001b[0m\\u001b[0;34m=\\u001b[0m\\u001b[0;34m\\\"ignore\\\"\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m--> 189\\u001b[0;31m             \\u001b[0mres_values\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0m_na_arithmetic_op\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mlvalues\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mrvalues\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mop\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m    190\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m    191\\u001b[0m     \\u001b[0;32mreturn\\u001b[0m \\u001b[0mres_values\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/ops/array_ops.py\\u001b[0m in \\u001b[0;36m_na_arithmetic_op\\u001b[0;34m(left, right, op, is_cmp)\\u001b[0m\\n\\u001b[1;32m    147\\u001b[0m             \\u001b[0;31m#  will handle complex numbers incorrectly, see GH#32047\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m    148\\u001b[0m             \\u001b[0;32mraise\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m--> 149\\u001b[0;31m         \\u001b[0mresult\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0m_masked_arith_op\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mleft\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mright\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mop\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m    150\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m    151\\u001b[0m     \\u001b[0;32mif\\u001b[0m \\u001b[0mis_cmp\\u001b[0m \\u001b[0;32mand\\u001b[0m \\u001b[0;34m(\\u001b[0m\\u001b[0mis_scalar\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mresult\\u001b[0m\\u001b[0;34m)\\u001b[0m \\u001b[0;32mor\\u001b[0m \\u001b[0mresult\\u001b[0m \\u001b[0;32mis\\u001b[0m \\u001b[0mNotImplemented\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/ops/array_ops.py\\u001b[0m in \\u001b[0;36m_masked_arith_op\\u001b[0;34m(x, y, op)\\u001b[0m\\n\\u001b[1;32m    109\\u001b[0m         \\u001b[0;32mif\\u001b[0m \\u001b[0mmask\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0many\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m    110\\u001b[0m             \\u001b[0;32mwith\\u001b[0m \\u001b[0mnp\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0merrstate\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mall\\u001b[0m\\u001b[0;34m=\\u001b[0m\\u001b[0;34m\\\"ignore\\\"\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m--> 111\\u001b[0;31m                 \\u001b[0mresult\\u001b[0m\\u001b[0;34m[\\u001b[0m\\u001b[0mmask\\u001b[0m\\u001b[0;34m]\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0mop\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mxrav\\u001b[0m\\u001b[0;34m[\\u001b[0m\\u001b[0mmask\\u001b[0m\\u001b[0;34m]\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0my\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m    112\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m    113\\u001b[0m     \\u001b[0mresult\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0m_\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0mmaybe_upcast_putmask\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mresult\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0;34m~\\u001b[0m\\u001b[0mmask\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mnp\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0mnan\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;31mTypeError\\u001b[0m: can only concatenate str (not \\\"int\\\") to str\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"# Add a number to the countries series\\n\",\n    \"countries + 12\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 12,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"stream\",\n     \"name\": \"stdout\",\n     \"text\": [\n      \"0      6.0\\n1      7.8\\n2      7.6\\n3      5.0\\n4     13.0\\n5      4.0\\n6      4.1\\n7      6.2\\n8      6.8\\n9     23.6\\n10    19.6\\n11     8.8\\n12    10.1\\n13    13.1\\n14     5.1\\n15     8.4\\n16     3.0\\n17    11.7\\n18     7.9\\n19     6.3\\n20     9.6\\n21     4.7\\n22     6.0\\n23     4.7\\n24     6.2\\n25    11.2\\n26     5.9\\n27     7.0\\n28     8.0\\n29     9.7\\n30    10.9\\n31     4.8\\nName: unemp_rate, dtype: float64\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"# Select the unemployment rates as a series\\n\",\n    \"unemployment_rates = unemployment_df['unemp_rate']\\n\",\n    \"print(unemployment_rates)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 13,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Sort the dataframe by rate\\n\",\n    \"unemployment_sorted_asc = unemployment_df.sort_values('unemp_rate', ascending=True)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 14,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"    country  unemp_rate\\n\",\n       \"16  Iceland         3.0\\n\",\n       \"5   Czechia         4.0\\n\",\n       \"6   Germany         4.1\\n\",\n       \"23   Norway         4.7\\n\",\n       \"21    Malta         4.7\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>unemp_rate</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>16</th>\\n      <td>Iceland</td>\\n      <td>3.0</td>\\n    </tr>\\n    <tr>\\n      <th>5</th>\\n      <td>Czechia</td>\\n      <td>4.0</td>\\n    </tr>\\n    <tr>\\n      <th>6</th>\\n      <td>Germany</td>\\n      <td>4.1</td>\\n    </tr>\\n    <tr>\\n      <th>23</th>\\n      <td>Norway</td>\\n      <td>4.7</td>\\n    </tr>\\n    <tr>\\n      <th>21</th>\\n      <td>Malta</td>\\n      <td>4.7</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 14\n    }\n   ],\n   \"source\": [\n    \"# Use .head() to get the top five values\\n\",\n    \"unemployment_sorted_asc.head()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 15,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"    country  unemp_rate\\n\",\n       \"17    Italy        11.7\\n\",\n       \"4    Cyprus        13.0\\n\",\n       \"13  Croatia        13.1\\n\",\n       \"10    Spain        19.6\\n\",\n       \"9    Greece        23.6\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>unemp_rate</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>17</th>\\n      <td>Italy</td>\\n      <td>11.7</td>\\n    </tr>\\n    <tr>\\n      <th>4</th>\\n      <td>Cyprus</td>\\n      <td>13.0</td>\\n    </tr>\\n    <tr>\\n      <th>13</th>\\n      <td>Croatia</td>\\n      <td>13.1</td>\\n    </tr>\\n    <tr>\\n      <th>10</th>\\n      <td>Spain</td>\\n      <td>19.6</td>\\n    </tr>\\n    <tr>\\n      <th>9</th>\\n      <td>Greece</td>\\n      <td>23.6</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 15\n    }\n   ],\n   \"source\": [\n    \"# Use .tail() to get the  five values\\n\",\n    \"unemployment_sorted_asc.tail()\"\n   ]\n  },\n  {\n   \"source\": [\n    \"### Exercise - What is the average unemployment of the seven countries with the highest unemployment in europe?\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 16,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Sort the values of the unemployment_df - descending or ascending?\\n\",\n    \"unemployment_sorted_desc = unemployment_df.sort_values('unemp_rate', ascending=False)\\n\",\n    \"# Get the first seven rows in the returned series\\n\",\n    \"highest_unemployment = unemployment_sorted_desc.head(7)\\n\",\n    \"# Get the average of those rows\\n\",\n    \"highest_unemployment_avg = highest_unemployment['unemp_rate'].mean()\"\n   ]\n  },\n  {\n   \"source\": [\n    \"### Extra - explore these methods:\\n\",\n    \".min(), .max(), .sum(), .unique(), .nunique(), .count(), .duplicated()\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 17,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"        country  unemp_rate\\n\",\n       \"0       Austria         6.0\\n\",\n       \"7       Denmark         6.2\\n\",\n       \"21        Malta         4.7\\n\",\n       \"22  Netherlands         6.0\\n\",\n       \"23       Norway         4.7\\n\",\n       \"24       Poland         6.2\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>unemp_rate</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>0</th>\\n      <td>Austria</td>\\n      <td>6.0</td>\\n    </tr>\\n    <tr>\\n      <th>7</th>\\n      <td>Denmark</td>\\n      <td>6.2</td>\\n    </tr>\\n    <tr>\\n      <th>21</th>\\n      <td>Malta</td>\\n      <td>4.7</td>\\n    </tr>\\n    <tr>\\n      <th>22</th>\\n      <td>Netherlands</td>\\n      <td>6.0</td>\\n    </tr>\\n    <tr>\\n      <th>23</th>\\n      <td>Norway</td>\\n      <td>4.7</td>\\n    </tr>\\n    <tr>\\n      <th>24</th>\\n      <td>Poland</td>\\n      <td>6.2</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 17\n    }\n   ],\n   \"source\": [\n    \"unemployment_rates.min()\\n\",\n    \"unemployment_rates.max()\\n\",\n    \"unemployment_rates.sum()\\n\",\n    \"unemployment_rates.unique()\\n\",\n    \"unemployment_rates.nunique()\\n\",\n    \"unemployment_rates.count()\\n\",\n    \"dups = unemployment_rates.duplicated()\\n\",\n    \"dups_no_keep = unemployment_rates.duplicated(keep=False)\\n\",\n    \"unemployment_df[dups_no_keep]\"\n   ]\n  },\n  {\n   \"source\": [\n    \"## 1.3 Merging DataFrames\\n\",\n    \"Data can come from a variety of different sources and it can be helpful to put them all in one place.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 18,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"gdp_filepath = './data/gdp_2016.csv'\\n\",\n    \"# Read in data using this filepath\\n\",\n    \"gdp_df = pd.read_csv(gdp_filepath)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 19,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"stream\",\n     \"name\": \"stdout\",\n     \"text\": [\n      \"<class 'pandas.core.frame.DataFrame'>\\nRangeIndex: 32 entries, 0 to 31\\nData columns (total 2 columns):\\n #   Column   Non-Null Count  Dtype  \\n---  ------   --------------  -----  \\n 0   country  32 non-null     object \\n 1   gdp      32 non-null     float64\\ndtypes: float64(1), object(1)\\nmemory usage: 640.0+ bytes\\n\"\n     ]\n    },\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"      country       gdp\\n\",\n       \"0      Cyprus   18490.2\\n\",\n       \"1      Latvia   25037.7\\n\",\n       \"2   Lithuania   38849.4\\n\",\n       \"3  Luxembourg   53303.0\\n\",\n       \"4     Hungary  113903.8\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>gdp</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>0</th>\\n      <td>Cyprus</td>\\n      <td>18490.2</td>\\n    </tr>\\n    <tr>\\n      <th>1</th>\\n      <td>Latvia</td>\\n      <td>25037.7</td>\\n    </tr>\\n    <tr>\\n      <th>2</th>\\n      <td>Lithuania</td>\\n      <td>38849.4</td>\\n    </tr>\\n    <tr>\\n      <th>3</th>\\n      <td>Luxembourg</td>\\n      <td>53303.0</td>\\n    </tr>\\n    <tr>\\n      <th>4</th>\\n      <td>Hungary</td>\\n      <td>113903.8</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 19\n    }\n   ],\n   \"source\": [\n    \"# Inspect the GDP data\\n\",\n    \"gdp_df.info()\\n\",\n    \"gdp_df.describe()\\n\",\n    \"gdp_df.head()\"\n   ]\n  },\n  {\n   \"source\": [\n    \"Let's create a new dataframe by merging two existing dataframes. This is the one we'll use for the rest of section 2.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 20,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"       country  unemp_rate       gdp\\n\",\n       \"0      Austria         6.0  356237.6\\n\",\n       \"1      Belgium         7.8  424660.3\\n\",\n       \"2     Bulgaria         7.6   48128.6\\n\",\n       \"3  Switzerland         5.0  605753.7\\n\",\n       \"4       Cyprus        13.0   18490.2\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>unemp_rate</th>\\n      <th>gdp</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>0</th>\\n      <td>Austria</td>\\n      <td>6.0</td>\\n      <td>356237.6</td>\\n    </tr>\\n    <tr>\\n      <th>1</th>\\n      <td>Belgium</td>\\n      <td>7.8</td>\\n      <td>424660.3</td>\\n    </tr>\\n    <tr>\\n      <th>2</th>\\n      <td>Bulgaria</td>\\n      <td>7.6</td>\\n      <td>48128.6</td>\\n    </tr>\\n    <tr>\\n      <th>3</th>\\n      <td>Switzerland</td>\\n      <td>5.0</td>\\n      <td>605753.7</td>\\n    </tr>\\n    <tr>\\n      <th>4</th>\\n      <td>Cyprus</td>\\n      <td>13.0</td>\\n      <td>18490.2</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 20\n    }\n   ],\n   \"source\": [\n    \"# Merge unemployment df with gdp df\\n\",\n    \"# https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.DataFrame.merge.html\\n\",\n    \"eur_data = pd.merge(unemployment_df, gdp_df)\\n\",\n    \"eur_data.head()\"\n   ]\n  },\n  {\n   \"source\": [\n    \"What other data can we include? Are there other file types that we can work with?\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 21,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"       country  avg_hrs_worked\\n\",\n       \"0      Austria            36.5\\n\",\n       \"1      Belgium            37.0\\n\",\n       \"2     Bulgaria            40.8\\n\",\n       \"3  Switzerland            34.7\\n\",\n       \"4       Cyprus            39.2\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>avg_hrs_worked</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>0</th>\\n      <td>Austria</td>\\n      <td>36.5</td>\\n    </tr>\\n    <tr>\\n      <th>1</th>\\n      <td>Belgium</td>\\n      <td>37.0</td>\\n    </tr>\\n    <tr>\\n      <th>2</th>\\n      <td>Bulgaria</td>\\n      <td>40.8</td>\\n    </tr>\\n    <tr>\\n      <th>3</th>\\n      <td>Switzerland</td>\\n      <td>34.7</td>\\n    </tr>\\n    <tr>\\n      <th>4</th>\\n      <td>Cyprus</td>\\n      <td>39.2</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 21\n    }\n   ],\n   \"source\": [\n    \"# Read in misc data from excel\\n\",\n    \"misc_filepath = './data/misc_data.xlsx'\\n\",\n    \"misc_data = pd.read_excel(misc_filepath)\\n\",\n    \"misc_data.head()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 22,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"    country  median_income\\n\",\n       \"0   Belgium          21335\\n\",\n       \"1  Bulgaria           6742\\n\",\n       \"2   Czechia          12478\\n\",\n       \"3   Denmark          21355\\n\",\n       \"4   Germany          21152\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>median_income</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>0</th>\\n      <td>Belgium</td>\\n      <td>21335</td>\\n    </tr>\\n    <tr>\\n      <th>1</th>\\n      <td>Bulgaria</td>\\n      <td>6742</td>\\n    </tr>\\n    <tr>\\n      <th>2</th>\\n      <td>Czechia</td>\\n      <td>12478</td>\\n    </tr>\\n    <tr>\\n      <th>3</th>\\n      <td>Denmark</td>\\n      <td>21355</td>\\n    </tr>\\n    <tr>\\n      <th>4</th>\\n      <td>Germany</td>\\n      <td>21152</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 22\n    }\n   ],\n   \"source\": [\n    \"# .read_excel() gets the first sheet in the excel file. Instead, get the \\\"Income\\\" sheet\\n\",\n    \"income_df = pd.read_excel('./data/misc_data.xlsx', \\\"Income\\\")\\n\",\n    \"income_df.head()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 23,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"                                          Unnamed: 0 Unnamed: 1  \\\\\\n\",\n       \"0  This is an overview of the population data for...        NaN   \\n\",\n       \"1                                                NaN        NaN   \\n\",\n       \"2                                            country  total_pop   \\n\",\n       \"3                                            Belgium   11000638   \\n\",\n       \"4                                           Bulgaria    7364570   \\n\",\n       \"\\n\",\n       \"         Unnamed: 2  \\n\",\n       \"0               NaN  \\n\",\n       \"1               NaN  \\n\",\n       \"2  prct_yng_adt_pop  \\n\",\n       \"3         18.485146  \\n\",\n       \"4         18.432577  \"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>Unnamed: 0</th>\\n      <th>Unnamed: 1</th>\\n      <th>Unnamed: 2</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>0</th>\\n      <td>This is an overview of the population data for...</td>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n    </tr>\\n    <tr>\\n      <th>1</th>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n    </tr>\\n    <tr>\\n      <th>2</th>\\n      <td>country</td>\\n      <td>total_pop</td>\\n      <td>prct_yng_adt_pop</td>\\n    </tr>\\n    <tr>\\n      <th>3</th>\\n      <td>Belgium</td>\\n      <td>11000638</td>\\n      <td>18.485146</td>\\n    </tr>\\n    <tr>\\n      <th>4</th>\\n      <td>Bulgaria</td>\\n      <td>7364570</td>\\n      <td>18.432577</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 23\n    }\n   ],\n   \"source\": [\n    \"pop_df = pd.read_excel('./data/misc_data.xlsx', 'Population')\\n\",\n    \"pop_df.head()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 24,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"    country  total_pop  prct_yng_adt_pop\\n\",\n       \"0   Belgium   11000638         18.485146\\n\",\n       \"1  Bulgaria    7364570         18.432577\\n\",\n       \"2   Estonia    1294455         19.688363\\n\",\n       \"3   Ireland    4574888         20.601335\\n\",\n       \"4    Greece   10816286         17.604416\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>total_pop</th>\\n      <th>prct_yng_adt_pop</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>0</th>\\n      <td>Belgium</td>\\n      <td>11000638</td>\\n      <td>18.485146</td>\\n    </tr>\\n    <tr>\\n      <th>1</th>\\n      <td>Bulgaria</td>\\n      <td>7364570</td>\\n      <td>18.432577</td>\\n    </tr>\\n    <tr>\\n      <th>2</th>\\n      <td>Estonia</td>\\n      <td>1294455</td>\\n      <td>19.688363</td>\\n    </tr>\\n    <tr>\\n      <th>3</th>\\n      <td>Ireland</td>\\n      <td>4574888</td>\\n      <td>20.601335</td>\\n    </tr>\\n    <tr>\\n      <th>4</th>\\n      <td>Greece</td>\\n      <td>10816286</td>\\n      <td>17.604416</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 24\n    }\n   ],\n   \"source\": [\n    \"pop_df = pd.read_excel('./data/misc_data.xlsx', 'Population', skiprows=3)\\n\",\n    \"pop_df.head()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 25,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"['country', 'total_pop', 'prct_yng_adt_pop']\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 25\n    }\n   ],\n   \"source\": [\n    \"# Do we need all of these columns?\\n\",\n    \"pop_df_col_names = pop_df.columns\\n\",\n    \"list(pop_df_col_names)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 26,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Select total population column\\n\",\n    \"total_pop = pop_df['total_pop']\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 27,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"error\",\n     \"ename\": \"MergeError\",\n     \"evalue\": \"No common columns to perform merge on. Merge options: left_on=None, right_on=None, left_index=False, right_index=False\",\n     \"traceback\": [\n      \"\\u001b[0;31m---------------------------------------------------------------------------\\u001b[0m\",\n      \"\\u001b[0;31mMergeError\\u001b[0m                                Traceback (most recent call last)\",\n      \"\\u001b[0;32m<ipython-input-27-1871d17e024e>\\u001b[0m in \\u001b[0;36m<module>\\u001b[0;34m\\u001b[0m\\n\\u001b[0;32m----> 1\\u001b[0;31m \\u001b[0meur_data\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0mpd\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0mmerge\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0meur_data\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mtotal_pop\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/reshape/merge.py\\u001b[0m in \\u001b[0;36mmerge\\u001b[0;34m(left, right, how, on, left_on, right_on, left_index, right_index, sort, suffixes, copy, indicator, validate)\\u001b[0m\\n\\u001b[1;32m     72\\u001b[0m     \\u001b[0mvalidate\\u001b[0m\\u001b[0;34m=\\u001b[0m\\u001b[0;32mNone\\u001b[0m\\u001b[0;34m,\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m     73\\u001b[0m ) -> \\\"DataFrame\\\":\\n\\u001b[0;32m---> 74\\u001b[0;31m     op = _MergeOperation(\\n\\u001b[0m\\u001b[1;32m     75\\u001b[0m         \\u001b[0mleft\\u001b[0m\\u001b[0;34m,\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m     76\\u001b[0m         \\u001b[0mright\\u001b[0m\\u001b[0;34m,\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/reshape/merge.py\\u001b[0m in \\u001b[0;36m__init__\\u001b[0;34m(self, left, right, how, on, left_on, right_on, axis, left_index, right_index, sort, suffixes, copy, indicator, validate)\\u001b[0m\\n\\u001b[1;32m    648\\u001b[0m             \\u001b[0mwarnings\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0mwarn\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mmsg\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mUserWarning\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m    649\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m--> 650\\u001b[0;31m         \\u001b[0mself\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0m_validate_specification\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m    651\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m    652\\u001b[0m         \\u001b[0mcross_col\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0;32mNone\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/reshape/merge.py\\u001b[0m in \\u001b[0;36m_validate_specification\\u001b[0;34m(self)\\u001b[0m\\n\\u001b[1;32m   1281\\u001b[0m                 \\u001b[0mcommon_cols\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0mleft_cols\\u001b[0m\\u001b[0;34m.\\u001b[0m\\u001b[0mintersection\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mright_cols\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m   1282\\u001b[0m                 \\u001b[0;32mif\\u001b[0m \\u001b[0mlen\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mcommon_cols\\u001b[0m\\u001b[0;34m)\\u001b[0m \\u001b[0;34m==\\u001b[0m \\u001b[0;36m0\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m-> 1283\\u001b[0;31m                     raise MergeError(\\n\\u001b[0m\\u001b[1;32m   1284\\u001b[0m                         \\u001b[0;34m\\\"No common columns to perform merge on. \\\"\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m   1285\\u001b[0m                         \\u001b[0;34mf\\\"Merge options: left_on={self.left_on}, \\\"\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;31mMergeError\\u001b[0m: No common columns to perform merge on. Merge options: left_on=None, right_on=None, left_index=False, right_index=False\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"eur_data = pd.merge(eur_data, total_pop)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 28,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Select population with country names, so pandas can perform merge\\n\",\n    \"total_pop_with_countries = pop_df[['country', 'total_pop']]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 29,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"     country  unemp_rate       gdp  total_pop\\n\",\n       \"0    Austria         6.0  356237.6    8401940\\n\",\n       \"1    Belgium         7.8  424660.3   11000638\\n\",\n       \"2   Bulgaria         7.6   48128.6    7364570\\n\",\n       \"13   Croatia        13.1   46639.5    4284889\\n\",\n       \"4     Cyprus        13.0   18490.2     840407\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>unemp_rate</th>\\n      <th>gdp</th>\\n      <th>total_pop</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>0</th>\\n      <td>Austria</td>\\n      <td>6.0</td>\\n      <td>356237.6</td>\\n      <td>8401940</td>\\n    </tr>\\n    <tr>\\n      <th>1</th>\\n      <td>Belgium</td>\\n      <td>7.8</td>\\n      <td>424660.3</td>\\n      <td>11000638</td>\\n    </tr>\\n    <tr>\\n      <th>2</th>\\n      <td>Bulgaria</td>\\n      <td>7.6</td>\\n      <td>48128.6</td>\\n      <td>7364570</td>\\n    </tr>\\n    <tr>\\n      <th>13</th>\\n      <td>Croatia</td>\\n      <td>13.1</td>\\n      <td>46639.5</td>\\n      <td>4284889</td>\\n    </tr>\\n    <tr>\\n      <th>4</th>\\n      <td>Cyprus</td>\\n      <td>13.0</td>\\n      <td>18490.2</td>\\n      <td>840407</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 29\n    }\n   ],\n   \"source\": [\n    \"# Perform merge and sort values by country name\\n\",\n    \"eur_data = pd.merge(eur_data, total_pop_with_countries)\\n\",\n    \"eur_data_sorted = eur_data.sort_values('country')\\n\",\n    \"eur_data_sorted.head()\"\n   ]\n  },\n  {\n   \"source\": [\n    \"It looks like there's an issue with our indexes. What is an index, anyway?\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"source\": [\n    \"## 1.4 Indexes\\n\",\n    \"https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.Index.html\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 30,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"pandas.core.indexes.numeric.Int64Index\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 30\n    }\n   ],\n   \"source\": [\n    \"# Our data is indexed by integer values\\n\",\n    \"eur_index = eur_data.index\\n\",\n    \"type(eur_index)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 31,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"error\",\n     \"ename\": \"TypeError\",\n     \"evalue\": \"Index does not support mutable operations\",\n     \"traceback\": [\n      \"\\u001b[0;31m---------------------------------------------------------------------------\\u001b[0m\",\n      \"\\u001b[0;31mTypeError\\u001b[0m                                 Traceback (most recent call last)\",\n      \"\\u001b[0;32m<ipython-input-31-80a77fa7e4a2>\\u001b[0m in \\u001b[0;36m<module>\\u001b[0;34m\\u001b[0m\\n\\u001b[1;32m      1\\u001b[0m \\u001b[0;31m# Indexes are immutable. And for good reason...\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m----> 2\\u001b[0;31m \\u001b[0meur_index\\u001b[0m\\u001b[0;34m[\\u001b[0m\\u001b[0;36m0\\u001b[0m\\u001b[0;34m]\\u001b[0m \\u001b[0;34m=\\u001b[0m \\u001b[0;36m12\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/indexes/base.py\\u001b[0m in \\u001b[0;36m__setitem__\\u001b[0;34m(self, key, value)\\u001b[0m\\n\\u001b[1;32m   4275\\u001b[0m     \\u001b[0;34m@\\u001b[0m\\u001b[0mfinal\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m   4276\\u001b[0m     \\u001b[0;32mdef\\u001b[0m \\u001b[0m__setitem__\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mself\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mkey\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mvalue\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m-> 4277\\u001b[0;31m         \\u001b[0;32mraise\\u001b[0m \\u001b[0mTypeError\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0;34m\\\"Index does not support mutable operations\\\"\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\\u001b[1;32m   4278\\u001b[0m \\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m   4279\\u001b[0m     \\u001b[0;32mdef\\u001b[0m \\u001b[0m__getitem__\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mself\\u001b[0m\\u001b[0;34m,\\u001b[0m \\u001b[0mkey\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;31mTypeError\\u001b[0m: Index does not support mutable operations\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"# Indexes are immutable. And for good reason...\\n\",\n    \"eur_index[0] = 12\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 32,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"          unemp_rate       gdp  total_pop\\n\",\n       \"country                                  \\n\",\n       \"Austria          6.0  356237.6    8401940\\n\",\n       \"Belgium          7.8  424660.3   11000638\\n\",\n       \"Bulgaria         7.6   48128.6    7364570\\n\",\n       \"Croatia         13.1   46639.5    4284889\\n\",\n       \"Cyprus          13.0   18490.2     840407\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>unemp_rate</th>\\n      <th>gdp</th>\\n      <th>total_pop</th>\\n    </tr>\\n    <tr>\\n      <th>country</th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>Austria</th>\\n      <td>6.0</td>\\n      <td>356237.6</td>\\n      <td>8401940</td>\\n    </tr>\\n    <tr>\\n      <th>Belgium</th>\\n      <td>7.8</td>\\n      <td>424660.3</td>\\n      <td>11000638</td>\\n    </tr>\\n    <tr>\\n      <th>Bulgaria</th>\\n      <td>7.6</td>\\n      <td>48128.6</td>\\n      <td>7364570</td>\\n    </tr>\\n    <tr>\\n      <th>Croatia</th>\\n      <td>13.1</td>\\n      <td>46639.5</td>\\n      <td>4284889</td>\\n    </tr>\\n    <tr>\\n      <th>Cyprus</th>\\n      <td>13.0</td>\\n      <td>18490.2</td>\\n      <td>840407</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 32\n    }\n   ],\n   \"source\": [\n    \"# Dataframes can also be indexed by labels, rather than numbers.\\n\",\n    \"# Use the .set_index() method to set the index for our dataframe\\n\",\n    \"eur_data_country_index = eur_data_sorted.set_index('country')\\n\",\n    \"eur_data_country_index.head()\"\n   ]\n  },\n  {\n   \"source\": [\n    \"## 1.5 Exporting Data\\n\",\n    \"Pandas has robust I/O functionality.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 33,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Helper function for generating a filepath\\n\",\n    \"def get_filepath(filename, extension):\\n\",\n    \"    return './data/out/' + filename + '.' + extension\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 34,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"filepath = get_filepath('eur_data_sorted', 'csv')\\n\",\n    \"eur_data_sorted.to_csv(filepath)\"\n   ]\n  },\n  {\n   \"source\": [\n    \"### Exercise - Write this dataframe to Excel,  JSON, and HTML\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 35,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Excel (.xlsx)\\n\",\n    \"eur_data_sorted.to_excel(get_filepath('eur_data_sorted', 'xlsx'))\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 36,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# JSON (.json)\\n\",\n    \"eur_data_sorted.to_json(get_filepath('eur_data_sorted', 'json'))\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 37,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# HTML (.html)\\n\",\n    \"eur_data_sorted.to_html(get_filepath('eur_data_sorted', 'html'))\"\n   ]\n  },\n  {\n   \"source\": [\n    \"## 2.1 Working with DataFrames\\n\",\n    \"Let's work with an existing dataframe that includes a lot of the same data from the previous sections.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 38,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Read in the complete version of the europe data, using the first column as the index\\n\",\n    \"eur_data_final = pd.read_csv('./data/complete/eur_data_final.csv', index_col=0)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 39,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"       unemp_rate           gdp  median_income     total_pop\\n\",\n       \"count   32.000000  3.200000e+01      32.000000  3.200000e+01\\n\",\n       \"mean     8.337500  5.218333e+05   15972.343750  1.637612e+07\\n\",\n       \"std      4.393378  7.781849e+05    6640.636617  2.198819e+07\\n\",\n       \"min      3.000000  1.034410e+04    4724.000000  3.155560e+05\\n\",\n       \"25%      5.700000  4.775632e+04   10190.500000  3.974524e+06\\n\",\n       \"50%      7.300000  2.012768e+05   16205.000000  7.954662e+06\\n\",\n       \"75%      9.800000  4.987990e+05   21161.250000  1.241443e+07\\n\",\n       \"max     23.600000  3.159750e+06   28663.000000  8.021970e+07\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>unemp_rate</th>\\n      <th>gdp</th>\\n      <th>median_income</th>\\n      <th>total_pop</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>count</th>\\n      <td>32.000000</td>\\n      <td>3.200000e+01</td>\\n      <td>32.000000</td>\\n      <td>3.200000e+01</td>\\n    </tr>\\n    <tr>\\n      <th>mean</th>\\n      <td>8.337500</td>\\n      <td>5.218333e+05</td>\\n      <td>15972.343750</td>\\n      <td>1.637612e+07</td>\\n    </tr>\\n    <tr>\\n      <th>std</th>\\n      <td>4.393378</td>\\n      <td>7.781849e+05</td>\\n      <td>6640.636617</td>\\n      <td>2.198819e+07</td>\\n    </tr>\\n    <tr>\\n      <th>min</th>\\n      <td>3.000000</td>\\n      <td>1.034410e+04</td>\\n      <td>4724.000000</td>\\n      <td>3.155560e+05</td>\\n    </tr>\\n    <tr>\\n      <th>25%</th>\\n      <td>5.700000</td>\\n      <td>4.775632e+04</td>\\n      <td>10190.500000</td>\\n      <td>3.974524e+06</td>\\n    </tr>\\n    <tr>\\n      <th>50%</th>\\n      <td>7.300000</td>\\n      <td>2.012768e+05</td>\\n      <td>16205.000000</td>\\n      <td>7.954662e+06</td>\\n    </tr>\\n    <tr>\\n      <th>75%</th>\\n      <td>9.800000</td>\\n      <td>4.987990e+05</td>\\n      <td>21161.250000</td>\\n      <td>1.241443e+07</td>\\n    </tr>\\n    <tr>\\n      <th>max</th>\\n      <td>23.600000</td>\\n      <td>3.159750e+06</td>\\n      <td>28663.000000</td>\\n      <td>8.021970e+07</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 39\n    }\n   ],\n   \"source\": [\n    \"# Inspect the data\\n\",\n    \"eur_data_final.head()\\n\",\n    \"eur_data_final.tail()\\n\",\n    \"eur_data_final.describe()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 40,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"unemp_rate       8.337500e+00\\n\",\n       \"gdp              5.218333e+05\\n\",\n       \"median_income    1.597234e+04\\n\",\n       \"total_pop        1.637612e+07\\n\",\n       \"dtype: float64\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 40\n    }\n   ],\n   \"source\": [\n    \"eur_data_final.mean()\"\n   ]\n  },\n  {\n   \"source\": [\n    \"## 2.2 Boolean Indexing\\n\",\n    \"First of all, what is the boolean data type? It is data type that represents one of two possible values. For example, True False, On Off, etc.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 41,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"   country  unemp_rate       gdp  median_income  total_pop\\n\",\n       \"0  Austria         6.0  356237.6          23071    8401940\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>unemp_rate</th>\\n      <th>gdp</th>\\n      <th>median_income</th>\\n      <th>total_pop</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>0</th>\\n      <td>Austria</td>\\n      <td>6.0</td>\\n      <td>356237.6</td>\\n      <td>23071</td>\\n      <td>8401940</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 41\n    }\n   ],\n   \"source\": [\n    \"# Select all rows with the country name equal to Austria\\n\",\n    \"eur_data_final.country\\n\",\n    \"austria_bool = eur_data_final.country == 'Austria'\\n\",\n    \"eur_data_final[austria_bool]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 42,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"   country  unemp_rate       gdp  median_income  total_pop\\n\",\n       \"11  Greece        23.6  176487.9           9048   10816286\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>unemp_rate</th>\\n      <th>gdp</th>\\n      <th>median_income</th>\\n      <th>total_pop</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>11</th>\\n      <td>Greece</td>\\n      <td>23.6</td>\\n      <td>176487.9</td>\\n      <td>9048</td>\\n      <td>10816286</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 42\n    }\n   ],\n   \"source\": [\n    \"# Now do the same with bracket notation for the country of Greece\\n\",\n    \"greece_bool = eur_data_final['country'] == 'Greece'\\n\",\n    \"eur_data_final[greece_bool]\"\n   ]\n  },\n  {\n   \"source\": [\n    \"Queries can also be generated using partial matches.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 43,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"        country  unemp_rate        gdp  median_income  total_pop\\n\",\n       \"1       Belgium         7.8   424660.3          21335   11000638\\n\",\n       \"2      Bulgaria         7.6    48128.6           6742    7364570\\n\",\n       \"8       Finland         8.8   216073.0          19997    5375276\\n\",\n       \"13      Iceland         3.0    18646.1          22193     315556\\n\",\n       \"14      Ireland         8.4   273238.2          18286    4574888\\n\",\n       \"15        Italy        11.7  1689824.0          16237   59433744\\n\",\n       \"19        Malta         4.7    10344.1          17264     417432\\n\",\n       \"20  Netherlands         6.0   708337.0          21189   16655799\\n\",\n       \"22       Poland         6.2   426547.5          10865   38044565\\n\",\n       \"23     Portugal        11.2   186480.5          10805   10562178\\n\",\n       \"25     Slovakia         9.7    81226.1          10466    5397036\\n\",\n       \"26     Slovenia         8.0    40357.2          15250    2050189\\n\",\n       \"29  Switzerland         5.0   605753.7          27692    7954662\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>unemp_rate</th>\\n      <th>gdp</th>\\n      <th>median_income</th>\\n      <th>total_pop</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>1</th>\\n      <td>Belgium</td>\\n      <td>7.8</td>\\n      <td>424660.3</td>\\n      <td>21335</td>\\n      <td>11000638</td>\\n    </tr>\\n    <tr>\\n      <th>2</th>\\n      <td>Bulgaria</td>\\n      <td>7.6</td>\\n      <td>48128.6</td>\\n      <td>6742</td>\\n      <td>7364570</td>\\n    </tr>\\n    <tr>\\n      <th>8</th>\\n      <td>Finland</td>\\n      <td>8.8</td>\\n      <td>216073.0</td>\\n      <td>19997</td>\\n      <td>5375276</td>\\n    </tr>\\n    <tr>\\n      <th>13</th>\\n      <td>Iceland</td>\\n      <td>3.0</td>\\n      <td>18646.1</td>\\n      <td>22193</td>\\n      <td>315556</td>\\n    </tr>\\n    <tr>\\n      <th>14</th>\\n      <td>Ireland</td>\\n      <td>8.4</td>\\n      <td>273238.2</td>\\n      <td>18286</td>\\n      <td>4574888</td>\\n    </tr>\\n    <tr>\\n      <th>15</th>\\n      <td>Italy</td>\\n      <td>11.7</td>\\n      <td>1689824.0</td>\\n      <td>16237</td>\\n      <td>59433744</td>\\n    </tr>\\n    <tr>\\n      <th>19</th>\\n      <td>Malta</td>\\n      <td>4.7</td>\\n      <td>10344.1</td>\\n      <td>17264</td>\\n      <td>417432</td>\\n    </tr>\\n    <tr>\\n      <th>20</th>\\n      <td>Netherlands</td>\\n      <td>6.0</td>\\n      <td>708337.0</td>\\n      <td>21189</td>\\n      <td>16655799</td>\\n    </tr>\\n    <tr>\\n      <th>22</th>\\n      <td>Poland</td>\\n      <td>6.2</td>\\n      <td>426547.5</td>\\n      <td>10865</td>\\n      <td>38044565</td>\\n    </tr>\\n    <tr>\\n      <th>23</th>\\n      <td>Portugal</td>\\n      <td>11.2</td>\\n      <td>186480.5</td>\\n      <td>10805</td>\\n      <td>10562178</td>\\n    </tr>\\n    <tr>\\n      <th>25</th>\\n      <td>Slovakia</td>\\n      <td>9.7</td>\\n      <td>81226.1</td>\\n      <td>10466</td>\\n      <td>5397036</td>\\n    </tr>\\n    <tr>\\n      <th>26</th>\\n      <td>Slovenia</td>\\n      <td>8.0</td>\\n      <td>40357.2</td>\\n      <td>15250</td>\\n      <td>2050189</td>\\n    </tr>\\n    <tr>\\n      <th>29</th>\\n      <td>Switzerland</td>\\n      <td>5.0</td>\\n      <td>605753.7</td>\\n      <td>27692</td>\\n      <td>7954662</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 43\n    }\n   ],\n   \"source\": [\n    \"# Get all countries with the letter l in their name\\n\",\n    \"l_names = eur_data_final['country'].str.contains('l')\\n\",\n    \"eur_data_final[l_names]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 44,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"        country  unemp_rate        gdp  median_income  total_pop\\n\",\n       \"1       Belgium         7.8   424660.3          21335   11000638\\n\",\n       \"2      Bulgaria         7.6    48128.6           6742    7364570\\n\",\n       \"8       Finland         8.8   216073.0          19997    5375276\\n\",\n       \"13      Iceland         3.0    18646.1          22193     315556\\n\",\n       \"14      Ireland         8.4   273238.2          18286    4574888\\n\",\n       \"15        Italy        11.7  1689824.0          16237   59433744\\n\",\n       \"16       Latvia         9.6    25037.7           9257    2070371\\n\",\n       \"17    Lithuania         7.9    38849.4           9364    3043429\\n\",\n       \"18   Luxembourg         6.3    53303.0          28663     512353\\n\",\n       \"19        Malta         4.7    10344.1          17264     417432\\n\",\n       \"20  Netherlands         6.0   708337.0          21189   16655799\\n\",\n       \"22       Poland         6.2   426547.5          10865   38044565\\n\",\n       \"23     Portugal        11.2   186480.5          10805   10562178\\n\",\n       \"25     Slovakia         9.7    81226.1          10466    5397036\\n\",\n       \"26     Slovenia         8.0    40357.2          15250    2050189\\n\",\n       \"29  Switzerland         5.0   605753.7          27692    7954662\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>unemp_rate</th>\\n      <th>gdp</th>\\n      <th>median_income</th>\\n      <th>total_pop</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>1</th>\\n      <td>Belgium</td>\\n      <td>7.8</td>\\n      <td>424660.3</td>\\n      <td>21335</td>\\n      <td>11000638</td>\\n    </tr>\\n    <tr>\\n      <th>2</th>\\n      <td>Bulgaria</td>\\n      <td>7.6</td>\\n      <td>48128.6</td>\\n      <td>6742</td>\\n      <td>7364570</td>\\n    </tr>\\n    <tr>\\n      <th>8</th>\\n      <td>Finland</td>\\n      <td>8.8</td>\\n      <td>216073.0</td>\\n      <td>19997</td>\\n      <td>5375276</td>\\n    </tr>\\n    <tr>\\n      <th>13</th>\\n      <td>Iceland</td>\\n      <td>3.0</td>\\n      <td>18646.1</td>\\n      <td>22193</td>\\n      <td>315556</td>\\n    </tr>\\n    <tr>\\n      <th>14</th>\\n      <td>Ireland</td>\\n      <td>8.4</td>\\n      <td>273238.2</td>\\n      <td>18286</td>\\n      <td>4574888</td>\\n    </tr>\\n    <tr>\\n      <th>15</th>\\n      <td>Italy</td>\\n      <td>11.7</td>\\n      <td>1689824.0</td>\\n      <td>16237</td>\\n      <td>59433744</td>\\n    </tr>\\n    <tr>\\n      <th>16</th>\\n      <td>Latvia</td>\\n      <td>9.6</td>\\n      <td>25037.7</td>\\n      <td>9257</td>\\n      <td>2070371</td>\\n    </tr>\\n    <tr>\\n      <th>17</th>\\n      <td>Lithuania</td>\\n      <td>7.9</td>\\n      <td>38849.4</td>\\n      <td>9364</td>\\n      <td>3043429</td>\\n    </tr>\\n    <tr>\\n      <th>18</th>\\n      <td>Luxembourg</td>\\n      <td>6.3</td>\\n      <td>53303.0</td>\\n      <td>28663</td>\\n      <td>512353</td>\\n    </tr>\\n    <tr>\\n      <th>19</th>\\n      <td>Malta</td>\\n      <td>4.7</td>\\n      <td>10344.1</td>\\n      <td>17264</td>\\n      <td>417432</td>\\n    </tr>\\n    <tr>\\n      <th>20</th>\\n      <td>Netherlands</td>\\n      <td>6.0</td>\\n      <td>708337.0</td>\\n      <td>21189</td>\\n      <td>16655799</td>\\n    </tr>\\n    <tr>\\n      <th>22</th>\\n      <td>Poland</td>\\n      <td>6.2</td>\\n      <td>426547.5</td>\\n      <td>10865</td>\\n      <td>38044565</td>\\n    </tr>\\n    <tr>\\n      <th>23</th>\\n      <td>Portugal</td>\\n      <td>11.2</td>\\n      <td>186480.5</td>\\n      <td>10805</td>\\n      <td>10562178</td>\\n    </tr>\\n    <tr>\\n      <th>25</th>\\n      <td>Slovakia</td>\\n      <td>9.7</td>\\n      <td>81226.1</td>\\n      <td>10466</td>\\n      <td>5397036</td>\\n    </tr>\\n    <tr>\\n      <th>26</th>\\n      <td>Slovenia</td>\\n      <td>8.0</td>\\n      <td>40357.2</td>\\n      <td>15250</td>\\n      <td>2050189</td>\\n    </tr>\\n    <tr>\\n      <th>29</th>\\n      <td>Switzerland</td>\\n      <td>5.0</td>\\n      <td>605753.7</td>\\n      <td>27692</td>\\n      <td>7954662</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 44\n    }\n   ],\n   \"source\": [\n    \"# Notice that there is one country missing: Luxembourg. Why is that?\\n\",\n    \"l_names_insensitive = eur_data_final.country.str.contains('l', case=False)\\n\",\n    \"eur_data_final[l_names_insensitive]\"\n   ]\n  },\n  {\n   \"source\": [\n    \"## 2.3 Multiple queries\\n\",\n    \"So far, we've looked at queries with a single condition. Let's look at multiple query conditions.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 45,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Create bool series for countries with unemployment less than 7\\n\",\n    \"low_unemployment = eur_data_final.unemp_rate < 7\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 46,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"error\",\n     \"ename\": \"ValueError\",\n     \"evalue\": \"The truth value of a Series is ambiguous. Use a.empty, a.bool(), a.item(), a.any() or a.all().\",\n     \"traceback\": [\n      \"\\u001b[0;31m---------------------------------------------------------------------------\\u001b[0m\",\n      \"\\u001b[0;31mValueError\\u001b[0m                                Traceback (most recent call last)\",\n      \"\\u001b[0;32m<ipython-input-46-57600958909a>\\u001b[0m in \\u001b[0;36m<module>\\u001b[0;34m\\u001b[0m\\n\\u001b[1;32m      1\\u001b[0m \\u001b[0;31m# Combine with this l_names series\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m----> 2\\u001b[0;31m \\u001b[0meur_data_final\\u001b[0m\\u001b[0;34m[\\u001b[0m\\u001b[0ml_names_insensitive\\u001b[0m \\u001b[0;32mand\\u001b[0m \\u001b[0mlow_unemployment\\u001b[0m\\u001b[0;34m]\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0m\",\n      \"\\u001b[0;32m~/Library/Python/3.8/lib/python/site-packages/pandas/core/generic.py\\u001b[0m in \\u001b[0;36m__nonzero__\\u001b[0;34m(self)\\u001b[0m\\n\\u001b[1;32m   1437\\u001b[0m     \\u001b[0;34m@\\u001b[0m\\u001b[0mfinal\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m   1438\\u001b[0m     \\u001b[0;32mdef\\u001b[0m \\u001b[0m__nonzero__\\u001b[0m\\u001b[0;34m(\\u001b[0m\\u001b[0mself\\u001b[0m\\u001b[0;34m)\\u001b[0m\\u001b[0;34m:\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[0;32m-> 1439\\u001b[0;31m         raise ValueError(\\n\\u001b[0m\\u001b[1;32m   1440\\u001b[0m             \\u001b[0;34mf\\\"The truth value of a {type(self).__name__} is ambiguous. \\\"\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\\u001b[1;32m   1441\\u001b[0m             \\u001b[0;34m\\\"Use a.empty, a.bool(), a.item(), a.any() or a.all().\\\"\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0;34m\\u001b[0m\\u001b[0m\\n\",\n      \"\\u001b[0;31mValueError\\u001b[0m: The truth value of a Series is ambiguous. Use a.empty, a.bool(), a.item(), a.any() or a.all().\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"# Combine with this l_names series\\n\",\n    \"eur_data_final[l_names_insensitive and low_unemployment]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 47,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"        country  unemp_rate       gdp  median_income  total_pop\\n\",\n       \"13      Iceland         3.0   18646.1          22193     315556\\n\",\n       \"18   Luxembourg         6.3   53303.0          28663     512353\\n\",\n       \"19        Malta         4.7   10344.1          17264     417432\\n\",\n       \"20  Netherlands         6.0  708337.0          21189   16655799\\n\",\n       \"22       Poland         6.2  426547.5          10865   38044565\\n\",\n       \"29  Switzerland         5.0  605753.7          27692    7954662\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>unemp_rate</th>\\n      <th>gdp</th>\\n      <th>median_income</th>\\n      <th>total_pop</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>13</th>\\n      <td>Iceland</td>\\n      <td>3.0</td>\\n      <td>18646.1</td>\\n      <td>22193</td>\\n      <td>315556</td>\\n    </tr>\\n    <tr>\\n      <th>18</th>\\n      <td>Luxembourg</td>\\n      <td>6.3</td>\\n      <td>53303.0</td>\\n      <td>28663</td>\\n      <td>512353</td>\\n    </tr>\\n    <tr>\\n      <th>19</th>\\n      <td>Malta</td>\\n      <td>4.7</td>\\n      <td>10344.1</td>\\n      <td>17264</td>\\n      <td>417432</td>\\n    </tr>\\n    <tr>\\n      <th>20</th>\\n      <td>Netherlands</td>\\n      <td>6.0</td>\\n      <td>708337.0</td>\\n      <td>21189</td>\\n      <td>16655799</td>\\n    </tr>\\n    <tr>\\n      <th>22</th>\\n      <td>Poland</td>\\n      <td>6.2</td>\\n      <td>426547.5</td>\\n      <td>10865</td>\\n      <td>38044565</td>\\n    </tr>\\n    <tr>\\n      <th>29</th>\\n      <td>Switzerland</td>\\n      <td>5.0</td>\\n      <td>605753.7</td>\\n      <td>27692</td>\\n      <td>7954662</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 47\n    }\n   ],\n   \"source\": [\n    \"# In set theory, this is intersection. i.e. 'and'\\n\",\n    \"eur_data_final[l_names_insensitive & low_unemployment]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 48,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"           country  unemp_rate        gdp  median_income  total_pop\\n\",\n       \"0          Austria         6.0   356237.6          23071    8401940\\n\",\n       \"1          Belgium         7.8   424660.3          21335   11000638\\n\",\n       \"2         Bulgaria         7.6    48128.6           6742    7364570\\n\",\n       \"5          Czechia         4.0   176370.1          12478   10436560\\n\",\n       \"6          Denmark         6.2   282089.9          21355    5560628\\n\",\n       \"7          Estonia         6.8    21682.6          11867    1294455\\n\",\n       \"8          Finland         8.8   216073.0          19997    5375276\\n\",\n       \"10         Germany         4.1  3159750.0          21152   80219695\\n\",\n       \"12         Hungary         5.1   113903.8           8267    9937628\\n\",\n       \"13         Iceland         3.0    18646.1          22193     315556\\n\",\n       \"14         Ireland         8.4   273238.2          18286    4574888\\n\",\n       \"15           Italy        11.7  1689824.0          16237   59433744\\n\",\n       \"18      Luxembourg         6.3    53303.0          28663     512353\\n\",\n       \"19           Malta         4.7    10344.1          17264     417432\\n\",\n       \"20     Netherlands         6.0   708337.0          21189   16655799\\n\",\n       \"21          Norway         4.7   335747.5          27670    4979954\\n\",\n       \"22          Poland         6.2   426547.5          10865   38044565\\n\",\n       \"23        Portugal        11.2   186480.5          10805   10562178\\n\",\n       \"24         Romania         5.9   170393.6           4724   20121641\\n\",\n       \"25        Slovakia         9.7    81226.1          10466    5397036\\n\",\n       \"26        Slovenia         8.0    40357.2          15250    2050189\\n\",\n       \"29     Switzerland         5.0   605753.7          27692    7954662\\n\",\n       \"31  United Kingdom         4.8  2403382.6          17296   63182180\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>unemp_rate</th>\\n      <th>gdp</th>\\n      <th>median_income</th>\\n      <th>total_pop</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>0</th>\\n      <td>Austria</td>\\n      <td>6.0</td>\\n      <td>356237.6</td>\\n      <td>23071</td>\\n      <td>8401940</td>\\n    </tr>\\n    <tr>\\n      <th>1</th>\\n      <td>Belgium</td>\\n      <td>7.8</td>\\n      <td>424660.3</td>\\n      <td>21335</td>\\n      <td>11000638</td>\\n    </tr>\\n    <tr>\\n      <th>2</th>\\n      <td>Bulgaria</td>\\n      <td>7.6</td>\\n      <td>48128.6</td>\\n      <td>6742</td>\\n      <td>7364570</td>\\n    </tr>\\n    <tr>\\n      <th>5</th>\\n      <td>Czechia</td>\\n      <td>4.0</td>\\n      <td>176370.1</td>\\n      <td>12478</td>\\n      <td>10436560</td>\\n    </tr>\\n    <tr>\\n      <th>6</th>\\n      <td>Denmark</td>\\n      <td>6.2</td>\\n      <td>282089.9</td>\\n      <td>21355</td>\\n      <td>5560628</td>\\n    </tr>\\n    <tr>\\n      <th>7</th>\\n      <td>Estonia</td>\\n      <td>6.8</td>\\n      <td>21682.6</td>\\n      <td>11867</td>\\n      <td>1294455</td>\\n    </tr>\\n    <tr>\\n      <th>8</th>\\n      <td>Finland</td>\\n      <td>8.8</td>\\n      <td>216073.0</td>\\n      <td>19997</td>\\n      <td>5375276</td>\\n    </tr>\\n    <tr>\\n      <th>10</th>\\n      <td>Germany</td>\\n      <td>4.1</td>\\n      <td>3159750.0</td>\\n      <td>21152</td>\\n      <td>80219695</td>\\n    </tr>\\n    <tr>\\n      <th>12</th>\\n      <td>Hungary</td>\\n      <td>5.1</td>\\n      <td>113903.8</td>\\n      <td>8267</td>\\n      <td>9937628</td>\\n    </tr>\\n    <tr>\\n      <th>13</th>\\n      <td>Iceland</td>\\n      <td>3.0</td>\\n      <td>18646.1</td>\\n      <td>22193</td>\\n      <td>315556</td>\\n    </tr>\\n    <tr>\\n      <th>14</th>\\n      <td>Ireland</td>\\n      <td>8.4</td>\\n      <td>273238.2</td>\\n      <td>18286</td>\\n      <td>4574888</td>\\n    </tr>\\n    <tr>\\n      <th>15</th>\\n      <td>Italy</td>\\n      <td>11.7</td>\\n      <td>1689824.0</td>\\n      <td>16237</td>\\n      <td>59433744</td>\\n    </tr>\\n    <tr>\\n      <th>18</th>\\n      <td>Luxembourg</td>\\n      <td>6.3</td>\\n      <td>53303.0</td>\\n      <td>28663</td>\\n      <td>512353</td>\\n    </tr>\\n    <tr>\\n      <th>19</th>\\n      <td>Malta</td>\\n      <td>4.7</td>\\n      <td>10344.1</td>\\n      <td>17264</td>\\n      <td>417432</td>\\n    </tr>\\n    <tr>\\n      <th>20</th>\\n      <td>Netherlands</td>\\n      <td>6.0</td>\\n      <td>708337.0</td>\\n      <td>21189</td>\\n      <td>16655799</td>\\n    </tr>\\n    <tr>\\n      <th>21</th>\\n      <td>Norway</td>\\n      <td>4.7</td>\\n      <td>335747.5</td>\\n      <td>27670</td>\\n      <td>4979954</td>\\n    </tr>\\n    <tr>\\n      <th>22</th>\\n      <td>Poland</td>\\n      <td>6.2</td>\\n      <td>426547.5</td>\\n      <td>10865</td>\\n      <td>38044565</td>\\n    </tr>\\n    <tr>\\n      <th>23</th>\\n      <td>Portugal</td>\\n      <td>11.2</td>\\n      <td>186480.5</td>\\n      <td>10805</td>\\n      <td>10562178</td>\\n    </tr>\\n    <tr>\\n      <th>24</th>\\n      <td>Romania</td>\\n      <td>5.9</td>\\n      <td>170393.6</td>\\n      <td>4724</td>\\n      <td>20121641</td>\\n    </tr>\\n    <tr>\\n      <th>25</th>\\n      <td>Slovakia</td>\\n      <td>9.7</td>\\n      <td>81226.1</td>\\n      <td>10466</td>\\n      <td>5397036</td>\\n    </tr>\\n    <tr>\\n      <th>26</th>\\n      <td>Slovenia</td>\\n      <td>8.0</td>\\n      <td>40357.2</td>\\n      <td>15250</td>\\n      <td>2050189</td>\\n    </tr>\\n    <tr>\\n      <th>29</th>\\n      <td>Switzerland</td>\\n      <td>5.0</td>\\n      <td>605753.7</td>\\n      <td>27692</td>\\n      <td>7954662</td>\\n    </tr>\\n    <tr>\\n      <th>31</th>\\n      <td>United Kingdom</td>\\n      <td>4.8</td>\\n      <td>2403382.6</td>\\n      <td>17296</td>\\n      <td>63182180</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 48\n    }\n   ],\n   \"source\": [\n    \"# In set theory, this is union. i.e. 'or'\\n\",\n    \"eur_data_final[l_names | low_unemployment]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 49,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"      country  unemp_rate        gdp  median_income  total_pop\\n\",\n       \"1     Belgium         7.8   424660.3          21335   11000638\\n\",\n       \"2    Bulgaria         7.6    48128.6           6742    7364570\\n\",\n       \"3     Croatia        13.1    46639.5           8985    4284889\\n\",\n       \"4      Cyprus        13.0    18490.2          16173     840407\\n\",\n       \"8     Finland         8.8   216073.0          19997    5375276\\n\",\n       \"9      France        10.1  2228568.0          20621   64933400\\n\",\n       \"11     Greece        23.6   176487.9           9048   10816286\\n\",\n       \"14    Ireland         8.4   273238.2          18286    4574888\\n\",\n       \"15      Italy        11.7  1689824.0          16237   59433744\\n\",\n       \"16     Latvia         9.6    25037.7           9257    2070371\\n\",\n       \"17  Lithuania         7.9    38849.4           9364    3043429\\n\",\n       \"23   Portugal        11.2   186480.5          10805   10562178\\n\",\n       \"25   Slovakia         9.7    81226.1          10466    5397036\\n\",\n       \"26   Slovenia         8.0    40357.2          15250    2050189\\n\",\n       \"27      Spain        19.6  1118743.0          15347   46815910\\n\",\n       \"28     Sweden         7.0   463147.5          20955    9482855\\n\",\n       \"30     Turkey        10.9   780224.9           6501    7954662\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>unemp_rate</th>\\n      <th>gdp</th>\\n      <th>median_income</th>\\n      <th>total_pop</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>1</th>\\n      <td>Belgium</td>\\n      <td>7.8</td>\\n      <td>424660.3</td>\\n      <td>21335</td>\\n      <td>11000638</td>\\n    </tr>\\n    <tr>\\n      <th>2</th>\\n      <td>Bulgaria</td>\\n      <td>7.6</td>\\n      <td>48128.6</td>\\n      <td>6742</td>\\n      <td>7364570</td>\\n    </tr>\\n    <tr>\\n      <th>3</th>\\n      <td>Croatia</td>\\n      <td>13.1</td>\\n      <td>46639.5</td>\\n      <td>8985</td>\\n      <td>4284889</td>\\n    </tr>\\n    <tr>\\n      <th>4</th>\\n      <td>Cyprus</td>\\n      <td>13.0</td>\\n      <td>18490.2</td>\\n      <td>16173</td>\\n      <td>840407</td>\\n    </tr>\\n    <tr>\\n      <th>8</th>\\n      <td>Finland</td>\\n      <td>8.8</td>\\n      <td>216073.0</td>\\n      <td>19997</td>\\n      <td>5375276</td>\\n    </tr>\\n    <tr>\\n      <th>9</th>\\n      <td>France</td>\\n      <td>10.1</td>\\n      <td>2228568.0</td>\\n      <td>20621</td>\\n      <td>64933400</td>\\n    </tr>\\n    <tr>\\n      <th>11</th>\\n      <td>Greece</td>\\n      <td>23.6</td>\\n      <td>176487.9</td>\\n      <td>9048</td>\\n      <td>10816286</td>\\n    </tr>\\n    <tr>\\n      <th>14</th>\\n      <td>Ireland</td>\\n      <td>8.4</td>\\n      <td>273238.2</td>\\n      <td>18286</td>\\n      <td>4574888</td>\\n    </tr>\\n    <tr>\\n      <th>15</th>\\n      <td>Italy</td>\\n      <td>11.7</td>\\n      <td>1689824.0</td>\\n      <td>16237</td>\\n      <td>59433744</td>\\n    </tr>\\n    <tr>\\n      <th>16</th>\\n      <td>Latvia</td>\\n      <td>9.6</td>\\n      <td>25037.7</td>\\n      <td>9257</td>\\n      <td>2070371</td>\\n    </tr>\\n    <tr>\\n      <th>17</th>\\n      <td>Lithuania</td>\\n      <td>7.9</td>\\n      <td>38849.4</td>\\n      <td>9364</td>\\n      <td>3043429</td>\\n    </tr>\\n    <tr>\\n      <th>23</th>\\n      <td>Portugal</td>\\n      <td>11.2</td>\\n      <td>186480.5</td>\\n      <td>10805</td>\\n      <td>10562178</td>\\n    </tr>\\n    <tr>\\n      <th>25</th>\\n      <td>Slovakia</td>\\n      <td>9.7</td>\\n      <td>81226.1</td>\\n      <td>10466</td>\\n      <td>5397036</td>\\n    </tr>\\n    <tr>\\n      <th>26</th>\\n      <td>Slovenia</td>\\n      <td>8.0</td>\\n      <td>40357.2</td>\\n      <td>15250</td>\\n      <td>2050189</td>\\n    </tr>\\n    <tr>\\n      <th>27</th>\\n      <td>Spain</td>\\n      <td>19.6</td>\\n      <td>1118743.0</td>\\n      <td>15347</td>\\n      <td>46815910</td>\\n    </tr>\\n    <tr>\\n      <th>28</th>\\n      <td>Sweden</td>\\n      <td>7.0</td>\\n      <td>463147.5</td>\\n      <td>20955</td>\\n      <td>9482855</td>\\n    </tr>\\n    <tr>\\n      <th>30</th>\\n      <td>Turkey</td>\\n      <td>10.9</td>\\n      <td>780224.9</td>\\n      <td>6501</td>\\n      <td>7954662</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 49\n    }\n   ],\n   \"source\": [\n    \"# In set theory, this is complement. i.e. 'not'\\n\",\n    \"eur_data_final[~low_unemployment]\"\n   ]\n  },\n  {\n   \"source\": [\n    \"### Exercise - What countries have an unemployment rate greater than 9% and a GDP less than 280000?\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 62,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"   country  unemp_rate        gdp  median_income  total_pop\\n\",\n       \"9   France        10.1  2228568.0          20621   64933400\\n\",\n       \"15   Italy        11.7  1689824.0          16237   59433744\\n\",\n       \"27   Spain        19.6  1118743.0          15347   46815910\\n\",\n       \"30  Turkey        10.9   780224.9           6501    7954662\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>unemp_rate</th>\\n      <th>gdp</th>\\n      <th>median_income</th>\\n      <th>total_pop</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>9</th>\\n      <td>France</td>\\n      <td>10.1</td>\\n      <td>2228568.0</td>\\n      <td>20621</td>\\n      <td>64933400</td>\\n    </tr>\\n    <tr>\\n      <th>15</th>\\n      <td>Italy</td>\\n      <td>11.7</td>\\n      <td>1689824.0</td>\\n      <td>16237</td>\\n      <td>59433744</td>\\n    </tr>\\n    <tr>\\n      <th>27</th>\\n      <td>Spain</td>\\n      <td>19.6</td>\\n      <td>1118743.0</td>\\n      <td>15347</td>\\n      <td>46815910</td>\\n    </tr>\\n    <tr>\\n      <th>30</th>\\n      <td>Turkey</td>\\n      <td>10.9</td>\\n      <td>780224.9</td>\\n      <td>6501</td>\\n      <td>7954662</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 62\n    }\n   ],\n   \"source\": [\n    \"unemp_gt_9 = eur_data_final.unemp_rate > 9\\n\",\n    \"gdp_lt_280 = eur_data_final.gdp > 280_000\\n\",\n    \"final = eur_data_final[unemp_gt_9 & gdp_lt_280]\\n\",\n    \"final\"\n   ]\n  },\n  {\n   \"source\": [\n    \"### Exercise - What countries have a median income between 10,000 and 20,000?\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 63,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"           country  unemp_rate        gdp  median_income  total_pop\\n\",\n       \"4           Cyprus        13.0    18490.2          16173     840407\\n\",\n       \"5          Czechia         4.0   176370.1          12478   10436560\\n\",\n       \"7          Estonia         6.8    21682.6          11867    1294455\\n\",\n       \"8          Finland         8.8   216073.0          19997    5375276\\n\",\n       \"14         Ireland         8.4   273238.2          18286    4574888\\n\",\n       \"15           Italy        11.7  1689824.0          16237   59433744\\n\",\n       \"19           Malta         4.7    10344.1          17264     417432\\n\",\n       \"22          Poland         6.2   426547.5          10865   38044565\\n\",\n       \"23        Portugal        11.2   186480.5          10805   10562178\\n\",\n       \"25        Slovakia         9.7    81226.1          10466    5397036\\n\",\n       \"26        Slovenia         8.0    40357.2          15250    2050189\\n\",\n       \"27           Spain        19.6  1118743.0          15347   46815910\\n\",\n       \"31  United Kingdom         4.8  2403382.6          17296   63182180\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>unemp_rate</th>\\n      <th>gdp</th>\\n      <th>median_income</th>\\n      <th>total_pop</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>4</th>\\n      <td>Cyprus</td>\\n      <td>13.0</td>\\n      <td>18490.2</td>\\n      <td>16173</td>\\n      <td>840407</td>\\n    </tr>\\n    <tr>\\n      <th>5</th>\\n      <td>Czechia</td>\\n      <td>4.0</td>\\n      <td>176370.1</td>\\n      <td>12478</td>\\n      <td>10436560</td>\\n    </tr>\\n    <tr>\\n      <th>7</th>\\n      <td>Estonia</td>\\n      <td>6.8</td>\\n      <td>21682.6</td>\\n      <td>11867</td>\\n      <td>1294455</td>\\n    </tr>\\n    <tr>\\n      <th>8</th>\\n      <td>Finland</td>\\n      <td>8.8</td>\\n      <td>216073.0</td>\\n      <td>19997</td>\\n      <td>5375276</td>\\n    </tr>\\n    <tr>\\n      <th>14</th>\\n      <td>Ireland</td>\\n      <td>8.4</td>\\n      <td>273238.2</td>\\n      <td>18286</td>\\n      <td>4574888</td>\\n    </tr>\\n    <tr>\\n      <th>15</th>\\n      <td>Italy</td>\\n      <td>11.7</td>\\n      <td>1689824.0</td>\\n      <td>16237</td>\\n      <td>59433744</td>\\n    </tr>\\n    <tr>\\n      <th>19</th>\\n      <td>Malta</td>\\n      <td>4.7</td>\\n      <td>10344.1</td>\\n      <td>17264</td>\\n      <td>417432</td>\\n    </tr>\\n    <tr>\\n      <th>22</th>\\n      <td>Poland</td>\\n      <td>6.2</td>\\n      <td>426547.5</td>\\n      <td>10865</td>\\n      <td>38044565</td>\\n    </tr>\\n    <tr>\\n      <th>23</th>\\n      <td>Portugal</td>\\n      <td>11.2</td>\\n      <td>186480.5</td>\\n      <td>10805</td>\\n      <td>10562178</td>\\n    </tr>\\n    <tr>\\n      <th>25</th>\\n      <td>Slovakia</td>\\n      <td>9.7</td>\\n      <td>81226.1</td>\\n      <td>10466</td>\\n      <td>5397036</td>\\n    </tr>\\n    <tr>\\n      <th>26</th>\\n      <td>Slovenia</td>\\n      <td>8.0</td>\\n      <td>40357.2</td>\\n      <td>15250</td>\\n      <td>2050189</td>\\n    </tr>\\n    <tr>\\n      <th>27</th>\\n      <td>Spain</td>\\n      <td>19.6</td>\\n      <td>1118743.0</td>\\n      <td>15347</td>\\n      <td>46815910</td>\\n    </tr>\\n    <tr>\\n      <th>31</th>\\n      <td>United Kingdom</td>\\n      <td>4.8</td>\\n      <td>2403382.6</td>\\n      <td>17296</td>\\n      <td>63182180</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 63\n    }\n   ],\n   \"source\": [\n    \"# Create a bool series from the df that combines these two conditions\\n\",\n    \"income_query = (eur_data_final['median_income'] > 10_000) & (eur_data_final['median_income'].mean() < 20_000)\\n\",\n    \"eur_data_final[income_query]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 51,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"           country  unemp_rate        gdp  median_income  total_pop\\n\",\n       \"4           Cyprus        13.0    18490.2          16173     840407\\n\",\n       \"5          Czechia         4.0   176370.1          12478   10436560\\n\",\n       \"7          Estonia         6.8    21682.6          11867    1294455\\n\",\n       \"8          Finland         8.8   216073.0          19997    5375276\\n\",\n       \"14         Ireland         8.4   273238.2          18286    4574888\\n\",\n       \"15           Italy        11.7  1689824.0          16237   59433744\\n\",\n       \"19           Malta         4.7    10344.1          17264     417432\\n\",\n       \"22          Poland         6.2   426547.5          10865   38044565\\n\",\n       \"23        Portugal        11.2   186480.5          10805   10562178\\n\",\n       \"25        Slovakia         9.7    81226.1          10466    5397036\\n\",\n       \"26        Slovenia         8.0    40357.2          15250    2050189\\n\",\n       \"27           Spain        19.6  1118743.0          15347   46815910\\n\",\n       \"31  United Kingdom         4.8  2403382.6          17296   63182180\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>unemp_rate</th>\\n      <th>gdp</th>\\n      <th>median_income</th>\\n      <th>total_pop</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>4</th>\\n      <td>Cyprus</td>\\n      <td>13.0</td>\\n      <td>18490.2</td>\\n      <td>16173</td>\\n      <td>840407</td>\\n    </tr>\\n    <tr>\\n      <th>5</th>\\n      <td>Czechia</td>\\n      <td>4.0</td>\\n      <td>176370.1</td>\\n      <td>12478</td>\\n      <td>10436560</td>\\n    </tr>\\n    <tr>\\n      <th>7</th>\\n      <td>Estonia</td>\\n      <td>6.8</td>\\n      <td>21682.6</td>\\n      <td>11867</td>\\n      <td>1294455</td>\\n    </tr>\\n    <tr>\\n      <th>8</th>\\n      <td>Finland</td>\\n      <td>8.8</td>\\n      <td>216073.0</td>\\n      <td>19997</td>\\n      <td>5375276</td>\\n    </tr>\\n    <tr>\\n      <th>14</th>\\n      <td>Ireland</td>\\n      <td>8.4</td>\\n      <td>273238.2</td>\\n      <td>18286</td>\\n      <td>4574888</td>\\n    </tr>\\n    <tr>\\n      <th>15</th>\\n      <td>Italy</td>\\n      <td>11.7</td>\\n      <td>1689824.0</td>\\n      <td>16237</td>\\n      <td>59433744</td>\\n    </tr>\\n    <tr>\\n      <th>19</th>\\n      <td>Malta</td>\\n      <td>4.7</td>\\n      <td>10344.1</td>\\n      <td>17264</td>\\n      <td>417432</td>\\n    </tr>\\n    <tr>\\n      <th>22</th>\\n      <td>Poland</td>\\n      <td>6.2</td>\\n      <td>426547.5</td>\\n      <td>10865</td>\\n      <td>38044565</td>\\n    </tr>\\n    <tr>\\n      <th>23</th>\\n      <td>Portugal</td>\\n      <td>11.2</td>\\n      <td>186480.5</td>\\n      <td>10805</td>\\n      <td>10562178</td>\\n    </tr>\\n    <tr>\\n      <th>25</th>\\n      <td>Slovakia</td>\\n      <td>9.7</td>\\n      <td>81226.1</td>\\n      <td>10466</td>\\n      <td>5397036</td>\\n    </tr>\\n    <tr>\\n      <th>26</th>\\n      <td>Slovenia</td>\\n      <td>8.0</td>\\n      <td>40357.2</td>\\n      <td>15250</td>\\n      <td>2050189</td>\\n    </tr>\\n    <tr>\\n      <th>27</th>\\n      <td>Spain</td>\\n      <td>19.6</td>\\n      <td>1118743.0</td>\\n      <td>15347</td>\\n      <td>46815910</td>\\n    </tr>\\n    <tr>\\n      <th>31</th>\\n      <td>United Kingdom</td>\\n      <td>4.8</td>\\n      <td>2403382.6</td>\\n      <td>17296</td>\\n      <td>63182180</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 51\n    }\n   ],\n   \"source\": [\n    \"# Alternative, using .between()\\n\",\n    \"income_query_alt = eur_data_final.median_income.between(10_000, 20_000, inclusive=True)\\n\",\n    \"eur_data_final[income_query_alt]\"\n   ]\n  }\n ]\n}"
  },
  {
    "path": "intro_data_science/part_4/binder/requirements.txt",
    "content": "pandas==1.2.0\nmatplotlib==3.3.3\nnumpy==1.19.5\nscipy==1.6.0\n"
  },
  {
    "path": "intro_data_science/part_4/data/complete/eur_data_final.csv",
    "content": ",country,unemp_rate,gdp,median_income,total_pop\n0,Austria,6.0,356237.6,23071,8401940\n1,Belgium,7.8,424660.3,21335,11000638\n2,Bulgaria,7.6,48128.6,6742,7364570\n3,Croatia,13.1,46639.5,8985,4284889\n4,Cyprus,13.0,18490.2,16173,840407\n5,Czechia,4.0,176370.1,12478,10436560\n6,Denmark,6.2,282089.9,21355,5560628\n7,Estonia,6.8,21682.6,11867,1294455\n8,Finland,8.8,216073.0,19997,5375276\n9,France,10.1,2228568.0,20621,64933400\n10,Germany,4.1,3159750.0,21152,80219695\n11,Greece,23.6,176487.9,9048,10816286\n12,Hungary,5.1,113903.8,8267,9937628\n13,Iceland,3.0,18646.1,22193,315556\n14,Ireland,8.4,273238.2,18286,4574888\n15,Italy,11.7,1689824.0,16237,59433744\n16,Latvia,9.6,25037.7,9257,2070371\n17,Lithuania,7.9,38849.4,9364,3043429\n18,Luxembourg,6.3,53303.0,28663,512353\n19,Malta,4.7,10344.1,17264,417432\n20,Netherlands,6.0,708337.0,21189,16655799\n21,Norway,4.7,335747.5,27670,4979954\n22,Poland,6.2,426547.5,10865,38044565\n23,Portugal,11.2,186480.5,10805,10562178\n24,Romania,5.9,170393.6,4724,20121641\n25,Slovakia,9.7,81226.1,10466,5397036\n26,Slovenia,8.0,40357.2,15250,2050189\n27,Spain,19.6,1118743.0,15347,46815910\n28,Sweden,7.0,463147.5,20955,9482855\n29,Switzerland,5.0,605753.7,27692,7954662\n30,Turkey,10.9,780224.9,6501,7954662\n31,United Kingdom,4.8,2403382.6,17296,63182180\n"
  },
  {
    "path": "intro_data_science/part_4/data/complete/un_world_data.csv",
    "content": "country,Region,Surface area (km2),Population in thousands (2017),\"Population density (per km2, 2017)\",\"Sex ratio (m per 100 f, 2017)\",GDP: Gross domestic product (million current US$),\"GDP growth rate (annual %, const. 2005 prices)\",GDP per capita (current US$),Economy: Agriculture (% of GVA),Economy: Industry (% of GVA),Economy: Services and other activity (% of GVA),Employment: Agriculture (% of employed),Employment: Industry (% of employed),Employment: Services (% of employed),Unemployment (% of labour force),Labour force participation (female/male pop. %),Agricultural production index (2004-2006=100),Food production index (2004-2006=100),International trade: Exports (million US$),International trade: Imports (million US$),International trade: Balance (million US$),\"Balance of payments, current account (million US$)\",Population growth rate (average annual %),Urban population (% of total population),Urban population growth rate (average annual %),\"Fertility rate, total (live births per woman)\",\"Life expectancy at birth (females/males, years)\",\"Population age distribution (0-14 / 60+ years, %)\",International migrant stock (000/% of total pop.),Refugees and others of concern to UNHCR (in thousands),Infant mortality rate (per 1000 live births,Health: Total expenditure (% of GDP),Health: Physicians (per 1000 pop.),Education: Government expenditure (% of GDP),Education: Primary gross enrol. ratio (f/m per 100 pop.),Education: Secondary gross enrol. ratio (f/m per 100 pop.),Education: Tertiary gross enrol. ratio (f/m per 100 pop.),Seats held by women in national parliaments %,Mobile-cellular subscriptions (per 100 inhabitants),Mobile-cellular subscriptions (per 100 inhabitants),Individuals using the Internet (per 100 inhabitants),Threatened species (number),Forested area (% of land area),CO2 emission estimates (million tons/tons per capita),\"Energy production, primary (Petajoules)\",Energy supply per capita (Gigajoules),\"Pop. using improved drinking water (urban/rural, %)\",\"Pop. using improved sanitation facilities (urban/rural, %)\",Net Official Development Assist. received (% of GNI)\r\nAfghanistan,SouthernAsia,652864,35530,54.4,106.3,20270,-2.4,623.2,23.3,23.3,53.3,61.6,10.0,28.5,8.6,19.3/83.6,125,125,1458,3568,-2110,-5121,3.2,26.7,4.0,5.3,63.5/61.0,43.2/4.1,382.4/1.2,1513.1,68.6,8.2,0.3,3.3,91.1/131.6,39.7/70.7,3.7/13.3,27.7,61.6,8.3,42,2.1,9.8/0.3,63,5,78.2/47.0,45.1/27.0,21.43,-99\r\nAlbania,SouthernEurope,28748,2930,106.9,101.9,11541,2.6,3984.2,22.4,26.0,51.7,41.4,18.3,40.3,15.8,40.2/61.0,134,134,1962,4669,-2707,-1222,-0.1,57.4,2.2,1.7,79.9/75.6,17.4/19.0,57.6/2.0,8.8,14.6,5.9,1.3,3.5,111.7/115.5,92.5/98.8,68.1/48.7,22.9,106.4,63.3,130,28.2,5.7/2.0,84,36,94.9/95.2,95.5/90.2,2.96,-99\r\nArmenia,WesternAsia,29743,2930,102.9,88.8,10529,3.0,3489.1,19.0,28.3,52.8,35.0,15.7,49.3,16.6,55.3/74.2,135,135,1776,3230,-1455,-279,0.3,62.7,-0.1,1.6,77.0/70.6,20.0/16.9,191.2/6.3,19.3,13.2,4.5,2.8,2.8,98.5/98.5,89.0/88.1,46.9/41.6,9.9,115.2,58.2,114,11.7,5.5/1.8,48,46,100.0/100.0,96.2/78.2,3.17,-99\r\nAzerbaijan,WesternAsia,86600,9828,118.9,99.3,53049,0.7,5438.7,6.7,49.9,43.4,36.7,14.2,49.1,5.2,62.0/68.8,131,136,9143,8532,611,-222,1.3,54.6,1.6,2.1,74.6/68.6,23.3/10.1,264.2/2.7,623.3,31.4,6.0,3.4,2.6,105.6/107.4,-99,27.5/23.6,16.8,111.3,77.0,97,13.5,37.5/3.9,2459,61,94.7/77.8,91.6/86.6,0.14,-99\r\nBelize,CentralAmerica,22966,375,16.4,99.2,1721,1.2,4789.4,14.6,18.5,66.9,16.1,15.9,67.9,11.5,56.7/83.8,97,97,246,952,-706,-175,2.2,44.0,1.9,2.6,72.7/67.2,31.4/6.2,53.9/15.0,3.1,14.3,5.8,...,6.4,110.4/115.8,81.8/79.8,28.7/17.9,9.4,48.9,41.6,117,60.1,0.5/1.4,9,36,98.9/100.0,93.5/88.2,1.68,-99\r\nBenin,WesternAfrica,114763,11176,99.1,99.5,8476,5.2,779.1,23.2,24.9,51.9,43.2,10.2,46.6,1.0,70.0/73.4,152,158,410,2630,-2220,-885,2.8,44.0,3.7,5.2,61.4/58.5,42.7/5.0,245.4/2.3,0.8,67.7,4.6,0.1,4.4,123.7/134.2,46.8/66.7,8.4/22.4,7.2,85.6,6.8,88,38.7,6.3/0.6,96,17,85.2/72.1,35.6/7.3,5.09,-99\r\nBhutan,SouthernAsia,38394,808,21.2,113.1,2074,5.2,2677.1,17.2,43.9,38.8,56.6,9.7,33.7,2.4,59.4/73.5,98,98,616,1688,-1072,-579,1.6,38.6,3.7,2.2,68.9/68.6,26.5/7.3,51.1/6.6,-99,30.5,3.6,0.3,7.4,96.9/96.6,87.1/81.4,9.2/12.6,8.5,87.1,39.8,71,72.0,1.0/1.3,75,82,100.0/100.0,77.9/33.1,5.26,-99\r\nBolivia,SouthAmerica,1098581,11052,10.2,100.2,32998,4.8,3076.8,12.6,31.0,56.5,29.5,21.1,49.4,3.8,64.1/82.6,142,143,6969,8374,-1405,-1854,1.6,68.5,2.3,3.0,70.2/65.3,31.6/9.5,143.0/1.3,0.8,42.9,6.3,0.5,7.3,95.7/98.5,85.7/87.1,.../...,53.1,92.2,45.1,231,50.8,20.4/1.9,962,32,96.7/75.6,60.8/27.5,2.38,-99\r\nBrazil,SouthAmerica,8515767,209288,25.0,96.6,1772591,-3.8,8528.3,5.2,22.7,72.0,15.2,21.5,63.2,12.4,56.0/78.2,135,136,185235,137552,47683,-58882,0.9,85.7,1.2,1.8,78.4/71.0,21.7/12.6,713.6/0.3,41.1,15.8,8.3,1.9,6.0,113.8/116.8,102.2/97.2,59.3/42.4,10.7,126.6,59.1,990,59.2,529.8/2.6,10948,61,100.0/87.0,88.0/51.5,0.06,-99\r\nBurkina Faso,WesternAfrica,272967,19193,70.2,99.5,11065,4.1,611.1,34.5,21.8,43.7,80.0,4.9,15.1,2.9,76.5/90.5,131,134,2019,3699,-1680,-998,3.0,29.9,5.9,5.6,59.3/58.0,45.2/3.9,704.7/3.9,32.7,64.8,5.0,~0.0,4.1,86.1/89.9,32.2/35.1,3.8/7.3,11.0,80.6,11.4,31,19.8,2.8/0.1,123,9,97.5/75.8,50.4/6.7,9.11,-99\r\nBurundi,EasternAfrica,27830,10864,423.1,96.9,2735,-4.1,244.6,36.3,13.9,49.8,91.1,2.6,6.3,1.7,84.6/82.7,109,122,123,625,-502,-375,3.0,12.1,5.7,6.0,58.0/54.2,45.0/4.4,286.8/2.6,103.2,77.8,7.5,...,5.4,124.5/123.1,40.5/44.5,2.4/7.7,36.4,46.2,4.9,61,10.6,0.4/~0.0,56,6,91.1/73.8,43.8/48.6,11.91,-99\r\nCambodia,South-easternAsia,181035,16005,90.7,95.3,18050,7.0,1158.7,28.2,29.4,42.3,42.4,19.6,38.0,0.3,75.6/87.0,175,177,13204,15313,-2109,-1657,1.6,20.7,2.6,2.7,69.6/65.5,31.3/7.1,74.0/0.5,0.3,29.9,5.7,0.2,1.9,116.2/117.1,.../...,11.8/14.3,20.3,133.0,19.0,255,54.3,6.7/0.4,178,17,100.0/69.1,88.1/30.5,3.97,-99\r\nCameroon,MiddleAfrica,475650,24054,50.9,100.2,28416,5.8,1217.3,22.7,28.3,49.1,61.8,8.7,29.5,4.6,71.1/81.2,155,160,2130,4899,-2768,-1173,2.7,54.4,3.6,5.0,57.7/55.1,42.7/4.8,382.0/1.6,544.9,67.5,4.1,...,3.0,110.7/123.5,53.5/62.6,15.2/19.7,31.1,71.8,20.7,775,40.3,7.0/0.3,408,14,94.8/52.7,61.8/26.8,2.31,-99\r\nChile,SouthAmerica,756102,18055,24.3,98.2,240796,2.3,13416.2,3.9,32.8,63.3,9.6,22.9,67.5,6.8,50.7/74.7,111,111,59884,58804,1080,-4761,0.9,89.5,1.1,1.8,81.3/76.2,20.3/16.0,469.4/2.6,3.7,7.4,7.8,...,4.9,100.0/103.3,101.3/100.0,94.4/83.0,15.8,129.5,64.3,197,23.4,82.6/4.7,540,85,99.7/93.3,100.0/90.9,0.02,-99\r\nChina,EasternAsia,9600000,1409517,150.1,106.3,11158457,6.9,8109.1,9.2,41.1,49.7,27.0,23.9,49.1,4.6,63.0/77.7,132,133,2118981,1588696,530285,330602,0.5,55.6,3.0,1.6,77.2/74.2,17.7/16.2,978.0/0.1,301.7,11.6,5.5,1.5,-99,104.3/104.0,95.6/93.2,47.3/39.9,23.7,93.2,50.3,1080,22.0,10291.9/7.5,101394,87,97.5/93.0,86.6/63.7,0.00,-99\r\nColombia,SouthAmerica,1141748,49066,44.2,96.8,292080,3.1,6056.1,6.8,34.0,59.2,13.5,16.6,69.9,10.5,58.0/79.8,114,115,31045,44831,-13786,-18922,1.0,76.4,1.7,1.9,77.4/70.2,23.5/11.6,133.1/0.3,7127.0,17.9,7.2,...,4.5,111.6/115.4,101.5/94.8,59.9/51.5,18.7,115.7,55.9,835,52.8,84.1/1.8,5380,31,96.8/73.8,85.2/67.9,0.47,-99\r\nCongo,MiddleAfrica,342000,5261,15.4,100.1,8493,1.2,1838.1,4.7,70.0,25.3,40.7,25.8,33.5,11.5,67.1/72.6,106,106,2540,9793,-7253,...,2.6,65.4,3.2,4.9,64.1/61.0,42.3/5.2,393.0/8.5,54.9,46.5,5.2,...,...,114.8/107.0,50.6/58.4,8.3/11.1,7.4,111.7,7.6,134,65.4,3.1/0.7,648,24,95.8/40.0,20.0/5.6,1.05,-99\r\nCosta Rica,CentralAmerica,51100,4906,96.1,100.1,52958,3.7,11015.0,5.1,21.5,73.4,11.6,19.1,69.3,8.6,46.9/76.5,127,129,9908,15322,-5414,-2493,1.1,76.8,2.7,1.9,81.7/76.7,21.6/13.6,421.7/8.8,10.1,9.3,9.3,1.2,7.2,109.5/110.1,125.6/120.7,60.9/46.6,35.1,150.7,59.8,340,53.4,7.8/1.6,110,44,99.6/91.9,95.2/92.3,0.22,-99\r\nCote D'Ivoire,WesternAfrica,322463,24295,76.4,102.7,32076,9.5,1412.9,23.7,28.3,48.1,56.0,5.7,38.4,9.3,52.6/80.9,122,123,10661,8380,2281,-633,2.5,54.2,3.7,5.1,53.2/50.4,42.4/4.8,2175.4/9.6,1023.0,71.6,5.7,...,5.0,88.0/99.2,36.6/51.0,7.3/11.0,11.5,119.3,21.0,249,32.7,11.0/0.5,540,26,93.1/68.8,32.8/10.3,2.22,-99\r\nDominican Republic,Caribbean,48671,10767,222.8,99.2,67103,7.0,6373.6,6.6,28.0,65.4,13.1,16.9,70.0,14.4,52.3/78.6,136,138,3747,22725,-18978,-1335,1.2,79.0,2.6,2.5,76.4/70.2,29.3/10.2,415.6/3.9,1.3,25.1,4.4,1.5,...,98.7/108.1,81.7/74.1,65.0/35.4,26.8,82.6,51.9,184,40.4,21.5/2.1,28,28,85.4/81.9,86.2/75.7,0.43,-99\r\nEcuador,SouthAmerica,257217,16625,66.9,99.9,100177,0.2,6205.1,10.1,34.1,55.8,25.7,19.2,55.1,5.8,49.1/79.9,118,119,16798,16189,609,-2201,1.6,63.7,1.9,2.6,78.4/72.8,28.4/10.5,387.5/2.4,133.1,21.1,9.2,1.7,5.0,107.9/107.4,109.2/105.3,45.3/34.6,41.6,79.4,48.9,2358,50.8,43.9/2.8,1247,42,93.4/75.5,87.0/80.7,0.31,-99\r\nEgypt,NorthernAfrica,1002000,97553,98.0,102.3,315917,4.2,3452.3,11.2,36.3,52.5,25.4,25.3,49.3,11.5,23.1/76.2,120,122,22507,58053,-35545,-16786,2.2,43.1,1.7,3.4,73.0/68.7,33.5/7.9,491.6/0.5,256.5,18.9,5.6,0.8,...,103.8/104.1,85.9/86.3,35.6/36.9,14.9,111.0,35.9,156,0.1,201.9/2.2,3509,36,100.0/99.0,96.8/93.1,0.78,-99\r\nEl Salvador,CentralAmerica,21041,6378,307.8,88.5,25850,2.5,4219.4,10.8,25.8,63.3,18.6,20.2,61.2,6.4,49.5/79.5,111,117,5335,9855,-4519,-920,0.5,66.7,1.4,2.2,77.1/67.9,27.4/11.6,42.0/0.7,4.7,17.0,6.8,...,3.5,106.8/111.4,79.7/79.2,30.5/27.7,32.1,145.3,26.9,86,13.0,6.3/1.0,86,28,97.5/86.5,82.4/60.0,0.36,-99\r\nGeorgia,WesternAsia,69700,3912,56.3,91.4,13965,2.8,3491.4,9.0,24.1,66.9,44.7,11.2,44.1,11.4,57.9/79.0,85,86,2114,7236,-5122,-1775,-1.4,53.6,-0.1,2.0,77.0/68.5,19.2/20.8,168.8/4.2,274.1,11.2,7.4,4.8,2.0,118.2/115.5,103.8/103.6,47.8/39.2,16.0,129.0,45.2,120,40.6,9.0/2.2,61,47,100.0/100.0,95.2/75.9,3.30,-99\r\nGhana,WesternAfrica,238537,28834,126.7,99.3,37156,3.9,1355.6,19.0,26.9,54.1,41.9,14.2,43.8,5.9,75.7/78.8,144,144,7221,11939,-4718,-2809,2.4,54.0,3.4,4.2,62.6/60.7,38.5/5.3,399.5/1.5,27.3,46.5,3.6,...,6.2,108.7/107.3,61.1/63.1,13.2/19.1,12.7,129.7,23.5,238,40.9,14.5/0.6,410,14,92.6/84.0,20.2/8.6,4.81,-99\r\nGuam,Micronesia,549,164,304.1,102.6,-99,-99,-99,-99,-99,-99,0.2,14.0,85.7,10.7,55.2/68.7,88,88,-99,-99,-99,-99,0.3,94.5,1.4,2.4,81.5/76.4,24.7/14.0,76.1/44.8,-99,9.6,-99,-99,-99,-99,-99,-99,-99,...,73.1,99,46.3,-99,-99,-99,99.5/99.5,89.8/89.8,-99,-99\r\nGuatemala,CentralAmerica,108889,16914,157.8,96.9,63794,4.1,3903.5,10.8,27.2,62.0,32.0,18.5,49.4,2.4,41.7/84.0,158,158,10572,16987,-6415,-96,2.1,51.6,3.4,3.2,75.6/69.2,35.1/6.9,76.4/0.5,1.8,26.9,6.2,...,3.0,99.8/103.8,63.3/67.9,23.5/20.2,12.7,111.5,27.1,290,33.4,18.3/1.1,327,32,98.4/86.8,77.5/49.3,0.66,-99\r\nHaiti,Caribbean,27750,10981,398.4,97.8,8501,1.7,793.7,16.7,38.2,45.1,46.9,12.6,40.6,12.9,62.0/71.7,163,166,984,3316,-2332,-723,1.4,58.6,3.8,3.1,64.4/60.2,33.0/7.3,39.5/0.4,1.9,46.9,7.6,-99,-99,-99,-99,-99,2.6,69.9,12.2,205,3.5,2.9/0.3,136,16,64.9/47.6,33.6/19.2,11.73,-99\r\nHonduras,CentralAmerica,112492,9265,82.8,99.4,20365,3.6,2521.9,13.0,25.1,61.9,29.4,21.6,49.0,5.6,47.6/84.5,122,119,3657,8448,-4791,-1291,1.8,54.7,3.1,2.6,75.4/70.4,31.6/7.0,28.1/0.3,176.2,27.8,8.7,...,5.9,110.1/111.3,77.0/64.8,25.4/18.8,25.8,95.5,20.4,301,42.1,9.5/1.2,105,28,97.4/83.8,86.7/77.7,2.86,-99\r\nIndia,SouthernAsia,3287263,1339180,450.4,107.6,2116239,7.6,1614.2,17.0,29.7,53.2,44.3,24.5,31.2,3.4,27.0/79.1,143,142,260327,356705,-96378,-22457,1.2,32.7,2.4,2.4,69.1/66.2,27.8/9.4,5241.0/0.4,211.1,41.3,4.7,0.7,3.8,115.1/102.8,74.5/73.5,26.7/27.0,11.8,78.8,26.0,1052,23.7,2238.4/1.7,23103,27,97.1/92.6,62.6/28.5,0.16,-99\r\nIndonesia,South-easternAsia,1910931,263991,145.7,101.4,861934,4.8,3346.5,14.0,41.3,44.7,31.4,22.4,46.2,5.8,51.0/83.7,139,140,144490,135653,8837,-17697,1.2,53.7,2.7,2.4,70.7/66.6,27.4/8.6,328.8/0.1,13.8,25.0,2.8,0.2,3.6,104.4/107.2,86.0/85.7,25.7/22.9,19.8,132.4,22.0,1281,50.6,464.2/1.8,19481,35,94.2/79.5,72.3/47.5,0.00,-99\r\nIraq,WesternAsia,435052,38275,88.1,102.5,164234,-2.4,4509.0,4.6,58.0,37.4,20.4,21.0,58.6,16.1,15.3/69.9,123,123,27341,45831,-18490,4121,3.2,69.5,3.0,4.6,71.4/67.0,40.4/5.0,353.9/1.0,4736.2,32.1,5.5,0.9,-99,.../...,.../...,.../...,25.3,93.8,17.2,72,1.9,168.4/4.8,6744,58,93.8/70.1,86.4/83.8,0.88,-99\r\nIsrael,WesternAsia,22072,8322,384.5,98.7,299413,2.5,37129.4,1.3,21.2,77.5,1.0,17.9,81.0,5.9,58.5/69.0,112,112,60571,65803,-5232,13642,1.6,92.1,1.4,3.0,83.7/80.0,27.9/16.1,2011.7/24.9,44.7,3.4,7.8,3.6,5.8,105.1/104.4,103.0/102.0,75.5/54.6,27.5,133.5,78.9,174,7.5,64.6/8.1,313,119,100.0/100.0,100.0/100.0,-99,-99\r\nJordan,WesternAsia,89318,9702,109.3,102.6,37517,2.4,4940.1,4.0,27.7,68.4,2.0,17.8,80.2,13.4,14.5/64.5,134,135,7509,19207,-11698,-3332,4.9,83.7,3.8,3.6,75.5/72.2,35.5/5.7,3112.0/41.0,721.4,17.1,7.5,2.6,-99,97.6/97.1,84.8/80.2,47.3/42.5,15.4,179.4,53.4,113,1.1,26.5/3.6,7,47,97.8/92.3,98.6/98.9,5.80,-99\r\nKenya,EasternAfrica,591958,49700,87.3,98.8,63399,5.6,1376.7,32.0,19.0,49.0,61.9,8.6,29.5,10.8,62.4/72.4,126,126,5688,14109,-8420,-6339,2.7,25.6,4.3,4.1,67.8/63.0,40.5/4.3,1084.4/2.4,582.4,39.4,5.7,0.2,5.3,108.7/109.3,.../...,.../...,19.4,80.7,45.6,480,7.7,14.3/0.3,750,20,81.6/56.8,31.2/29.7,3.93,-99\r\nKyrgyzstan,CentralAsia,199949,6045,31.5,98.4,6572,3.5,1106.4,15.4,25.9,58.7,29.2,21.0,49.8,7.7,49.7/77.5,108,110,1423,3844,-2421,-721,1.6,35.7,1.6,3.1,74.3/66.4,31.8/7.6,204.4/3.4,8.2,19.6,6.5,1.9,5.5,106.8/107.9,92.8/91.4,53.3/40.8,19.2,132.8,30.2,44,3.4,9.6/1.7,80,27,96.7/86.2,89.1/95.6,12.16,-99\r\nLao People's Democratic Republic,South-easternAsia,236800,6858,29.7,99.5,12585,7.6,1850.2,23.6,32.8,43.6,78.3,4.0,17.7,1.5,77.9/77.8,193,186,2066,4513,-2447,-2264,1.3,38.6,4.9,2.9,66.8/63.9,32.9/6.3,22.2/0.3,-99,47.3,1.9,0.2,3.3,109.1/113.5,59.3/64.1,16.5/17.3,27.5,53.1,18.2,209,80.5,2.0/0.3,72,12,85.6/69.4,94.5/56.0,4.03,-99\r\nLebanon,WesternAsia,10452,6082,594.6,100.6,50149,1.5,8571.4,3.2,19.6,77.2,8.2,22.4,69.4,7.0,23.8/70.6,95,95,3402,20409,-17007,-8146,6.0,87.8,3.2,1.7,80.9/77.3,23.1/12.0,1997.8/34.1,1054.2,9.2,6.4,2.4,2.6,88.3/96.6,61.0/61.5,45.7/39.5,3.1,87.1,74.0,87,13.4,24.1/4.3,7,55,99.0/99.0,80.7/80.7,2.04,-99\r\nLesotho,SouthernAfrica,30355,2233,73.6,94.4,2008,2.8,940.6,7.7,31.3,61.0,39.7,20.0,40.3,27.5,59.7/74.6,101,100,648,1727,-1079,-168,1.3,27.3,3.0,3.3,54.7/50.1,35.4/6.7,6.6/0.3,~0.0,59.8,10.6,...,...,104.0/107.0,62.0/45.7,11.7/8.0,25.0,105.5,16.1,18,1.6,2.5/1.2,31,28,94.6/77.0,37.3/27.6,4.11,-99\r\nLiberia,WesternAfrica,111369,4732,49.1,101.8,2053,0.3,455.9,70.8,11.4,17.9,45.3,11.7,43.0,4.1,57.9/64.1,104,121,641,727,-86,-860,2.6,49.7,3.4,4.8,61.6/59.8,41.8/4.9,113.8/2.5,22.1,59.0,10.0,...,2.8,89.1/98.5,32.5/41.9,9.0/14.2,12.3,81.1,5.9,172,43.7,0.9/0.2,73,19,88.6/62.6,28.0/5.9,61.73,-99\r\nMadagascar,EasternAfrica,587295,25571,44.0,99.5,9739,3.1,401.8,24.9,18.4,56.7,74.2,9.4,16.5,2.3,83.8/89.0,119,120,2256,2965,-709,-622,2.7,35.1,4.7,4.4,66.0/63.0,41.0/4.8,32.1/0.1,0.1,36.8,3.0,0.1,2.1,148.9/148.9,38.1/38.8,4.6/5.0,19.2,46.0,4.2,1324,21.5,3.1/0.1,129,7,81.6/35.3,18.0/8.7,7.05,-99\r\nMalawi,EasternAfrica,118484,18622,197.5,98.2,6420,3.0,372.9,26.1,16.6,57.3,69.9,4.8,25.4,6.8,81.3/81.0,149,150,875,1649,-774,-710,2.9,16.3,3.8,4.9,63.1/58.2,44.0/4.3,215.2/1.2,25.7,66.5,11.4,...,5.6,147.0/144.0,41.0/45.8,0.6/1.0,16.7,35.3,9.3,176,33.6,1.3/0.1,89,6,95.7/89.1,47.3/39.8,16.53,-99\r\nMali,WesternAfrica,1240192,18542,15.2,100.2,13100,7.6,744.3,39.9,19.6,40.5,56.7,14.7,28.6,8.1,50.5/82.3,154,157,3030,2510,520,-676,2.9,39.9,5.1,6.4,56.9/55.6,47.7/4.0,363.1/2.1,90.8,78.5,7.0,...,3.7,72.1/79.3,36.8/45.6,4.1/9.6,8.8,139.6,10.3,42,3.9,1.4/0.1,55,4,96.5/64.1,37.5/16.1,9.45,-99\r\nMauritania,WesternAfrica,1030700,4420,4.3,101.6,5023,1.2,1235.0,20.9,41.7,37.4,40.3,9.5,50.2,12.0,29.3/65.5,125,125,1623,2174,-551,-1066,2.9,59.9,3.5,4.9,64.1/61.2,39.9/5.0,138.2/3.4,69.0,68.0,3.8,...,2.9,105.0/100.0,29.5/31.7,3.6/7.1,25.2,89.3,15.2,86,0.2,2.7/0.7,31,13,58.4/57.1,57.5/13.8,5.02,-99\r\nMexico,CentralAmerica,1964375,129163,66.4,99.2,1140724,2.5,8980.9,3.6,36.0,60.4,13.4,25.2,61.3,4.1,45.5/79.5,120,120,373883,387064,-13181,-33216,1.4,79.2,1.6,2.3,78.9/74.0,26.7/10.1,1193.2/0.9,5.9,18.8,6.3,2.1,5.3,103.2/103.6,93.5/87.7,30.0/29.9,42.6,85.3,57.4,1162,34.0,480.3/3.8,8514,62,97.2/92.1,88.0/74.5,0.03,-99\r\nMoldova,EasternEurope,33846,4051,123.3,92.2,6475,-0.7,1591.4,13.4,20.8,65.8,28.8,30.9,40.3,5.0,39.1/46.5,109,109,2045,4020,-1975,-415,-0.1,45.0,-0.7,1.3,75.2/66.7,15.7/17.6,142.9/3.5,5.5,14.3,10.3,2.5,7.5,91.9/92.9,86.5/85.8,47.4/35.3,22.8,108.0,49.8,35,12.3,4.9/1.2,15,23,96.9/81.4,87.8/67.1,4.49,-99\r\nMongolia,EasternAsia,1564116,3076,2.0,97.9,11758,2.3,3973.4,14.8,34.1,51.1,28.4,20.7,51.0,6.3,56.8/69.3,147,149,4917,3358,1559,-948,1.9,72.0,2.8,2.8,72.7/64.5,29.7/6.6,17.6/0.6,~0.0,22.8,4.7,2.9,4.6,100.0/101.8,92.4/90.5,79.7/57.7,17.1,105.0,21.4,41,8.1,20.8/7.2,677,84,66.4/59.2,66.4/42.6,2.21,-99\r\nMozambique,EasternAfrica,799380,29669,37.7,95.5,14806,6.6,529.2,24.6,21.0,54.4,75.0,4.1,21.0,24.1,82.2/75.6,137,137,3352,5295,-1943,-5833,2.9,32.2,3.3,5.4,58.1/54.0,44.8/4.8,222.9/0.8,24.0,67.3,7.0,0.1,6.5,101.2/110.4,31.1/33.8,5.4/7.4,39.6,74.2,9.0,309,48.5,8.4/0.3,779,20,80.6/37.0,42.4/10.1,12.54,-99\r\nMyanmar (Burma),South-easternAsia,676577,53371,81.7,95.5,62601,7.3,1161.5,26.7,34.5,38.7,23.6,14.6,61.7,0.8,74.7/80.8,130,128,11673,15696,-4023,-3921,0.9,34.1,2.5,2.3,68.3/63.7,26.8/9.4,73.3/0.1,1392.1,45.0,2.3,0.6,-99,98.3/101.0,52.0/50.6,14.9/12.1,10.2,76.7,21.8,321,45.3,21.6/0.4,1078,15,92.7/74.4,84.3/77.1,2.23,-99\r\nNamibia,SouthernAfrica,824116,2534,3.1,94.7,11491,5.3,4673.6,6.6,30.6,62.8,29.1,14.6,56.3,24.9,56.4/64.3,88,89,4816,6721,-1905,-1700,2.2,46.7,4.2,3.6,64.3/59.1,36.7/5.5,93.9/3.8,4.8,36.4,-99,...,...,109.5/113.3,.../...,.../...,41.3,102.1,22.3,115,8.5,3.8/1.6,19,31,98.2/84.6,54.5/16.8,1.24,-99\r\nNepal,SouthernAsia,147181,29305,204.4,94.3,20658,2.7,724.5,31.8,14.9,53.3,72.6,10.9,16.5,3.0,79.7/86.7,139,139,703,5249,-4547,2447,1.2,18.6,3.2,2.3,70.4/67.4,30.9/8.8,518.3/1.8,30.7,32.8,5.8,...,3.7,141.2/130.7,72.2/67.1,15.1/14.8,29.6,96.8,17.6,104,25.4,8.0/0.3,451,19,90.9/91.8,56.0/43.5,5.73,-99\r\nNicaragua,CentralAmerica,130373,6218,51.7,97.2,12693,4.9,2086.9,18.8,26.8,54.4,24.1,14.5,61.4,6.1,49.6/80.6,130,130,2225,5927,-3701,-1045,1.2,58.8,2.0,2.3,77.5/71.4,29.0/8.4,40.3/0.7,0.6,20.0,9.0,0.9,...,.../...,.../...,.../...,45.7,116.1,19.7,144,25.9,4.9/0.8,91,26,99.3/69.4,76.5/55.7,3.68,-99\r\nNigeria,WesternAfrica,923768,190886,209.6,102.7,494583,2.7,2714.5,20.9,20.4,58.8,27.9,14.7,57.4,5.4,48.5/64.3,116,117,104084,36533,67551,-15763,2.7,47.8,4.7,5.7,52.6/51.2,44.0/4.5,1199.1/0.7,2437.5,76.3,3.7,...,-99,92.8/94.5,53.5/57.8,8.3/11.8,5.6,82.2,47.4,361,8.1,96.3/0.6,10851,32,80.8/57.3,32.8/25.4,0.52,-99\r\nPakistan,SouthernAsia,796095,197016,255.6,105.6,266458,5.5,1410.4,25.5,19.0,55.5,42.1,19.8,38.1,5.9,24.8/82.5,135,138,20534,46998,-26464,-1603,2.1,38.8,2.8,3.7,66.8/65.0,34.8/6.7,3629.0/1.9,2739.4,69.8,2.6,0.8,2.6,85.2/99.7,39.2/49.5,9.2/10.6,20.6,66.9,18.0,140,2.0,166.3/0.9,2202,17,93.9/89.9,83.1/51.1,1.32,-99\r\nPalestine,WesternAsia,6020,4921,817.4,102.9,12677,3.5,2715.5,4.8,23.4,71.9,8.7,29.8,61.5,24.2,18.4/69.7,90,90,929,5058,-4128,-1713,2.7,75.3,2.8,4.2,74.8/71.1,39.6/4.6,255.5/5.5,~0.0,20.0,-99,-99,1.3,94.3/94.4,87.0/79.2,54.4/34.5,-99,77.6,57.4,31,1.5,2.8/0.6,9,15,50.7/81.5,93.0/90.2,17.52,-99\r\nPanama,CentralAmerica,75320,4099,55.1,100.4,52132,5.8,13268.1,2.8,27.1,70.0,14.5,19.6,65.9,6.2,50.5/80.4,117,118,636,11697,-11061,-3377,1.7,66.6,2.1,2.6,80.5/74.3,27.4/11.4,184.7/4.7,21.5,15.2,8.0,1.6,3.2,100.9/103.5,78.3/72.9,46.5/31.2,18.3,174.2,51.2,383,62.3,8.8/2.3,31,35,97.7/88.6,83.5/58.0,0.02,-99\r\nParaguay,SouthAmerica,406752,6811,17.1,102.9,27714,3.1,4174.4,19.0,29.5,51.6,19.6,19.5,61.0,5.5,58.3/84.7,160,166,8494,9753,-1259,-462,1.3,59.7,2.1,2.6,74.9/70.7,29.4/9.4,156.5/2.4,0.2,28.8,9.8,1.3,5.0,104.3/107.6,79.1/74.2,.../...,13.8,105.4,44.4,59,39.4,5.7/0.9,325,38,100.0/94.9,95.5/78.4,0.22,-99\r\nPeru,SouthAmerica,1285216,32166,25.1,99.8,190428,3.3,6069.1,7.6,33.3,59.2,24.4,17.3,58.3,5.3,66.1/82.8,145,148,36040,36185,-145,-9210,1.3,78.6,1.7,2.5,76.8/71.5,27.4/10.4,90.9/0.3,2.5,18.6,5.5,1.1,4.0,101.7/101.7,95.8/95.7,.../...,27.7,109.9,40.9,685,57.9,61.7/2.0,1020,30,91.4/69.2,82.5/53.2,0.18,-99\r\nPhilippines,South-easternAsia,300000,104918,351.9,101.3,292449,5.9,2904.2,10.5,31.3,58.2,27.7,16.3,56.1,5.9,50.8/78.9,122,120,56313,85909,-29596,7694,1.6,44.4,1.3,3.0,72.1/65.4,31.7/7.6,211.9/0.2,240.2,22.2,4.7,...,...,116.9/116.8,92.7/84.4,40.3/31.4,29.5,118.1,40.7,783,26.2,105.7/1.1,991,19,93.7/90.3,77.9/70.8,0.15,-99\r\nPuerto Rico,Caribbean,8868,3663,413.0,92.6,102906,-~0.0,27939.0,0.8,50.0,49.1,2.0,17.5,80.5,12.8,34.4/51.7,110,111,-99,-99,-99,-99,-0.2,93.6,-0.2,1.5,83.2/75.2,17.9/20.4,275.0/7.5,-99,6.3,-99,-99,6.4,90.4/89.1,83.9/78.8,98.8/70.1,-99,87.1,79.5,126,55.5,-99,1,16,.../...,99.3/99.3,-99,-99\r\nRwanda,EasternAfrica,26338,12208,494.9,96.2,8096,6.9,697.3,34.6,15.1,50.3,75.0,7.2,17.8,2.4,86.1/83.3,139,139,622,1778,-1157,-1099,2.5,28.8,6.4,4.2,67.1/63.1,40.1/4.9,441.5/3.8,155.1,44.0,7.5,...,3.6,133.4/131.7,38.2/35.2,6.9/9.1,61.3,70.5,18.0,62,19.2,0.8/0.1,84,8,86.6/71.9,58.5/62.9,13.67,-99\r\nSaint Vincent and the Grenadines,Caribbean,389,110,281.8,101.7,738,1.6,6739.2,7.5,17.2,75.3,22.1,16.1,61.8,19.1,56.4/76.9,115,115,47,335,-288,-210,~0.0,50.6,0.7,2.0,74.9/70.7,23.8/11.7,4.6/4.2,-99,16.5,8.6,...,...,103.2/105.8,105.0/107.9,-99,13.0,103.6,51.8,58,69.2,0.2/1.9,0,29,95.1/95.1,.../...,1.80,-99\r\nSamoa,Polynesia,2842,196,69.4,106.6,774,2.8,4006.0,9.3,24.2,66.6,5.3,14.8,79.8,6.5,23.3/58.2,107,107,56,350,-294,-44,0.8,19.1,-0.2,4.2,77.4/71.1,36.6/8.5,4.9/2.6,~0.0,18.0,7.2,...,...,106.7/106.7,89.5/80.7,.../...,10.0,58.5,25.4,93,60.4,0.2/1.0,2,24,97.5/99.3,93.3/91.1,12.75,-99\r\nSenegal,WesternAfrica,196712,15851,82.3,96.6,13633,6.5,901.1,15.5,24.1,60.4,51.4,20.7,27.9,9.3,45.3/70.5,126,127,2640,5478,-2838,-1348,3.0,43.7,3.6,5.0,67.5/63.8,42.9/4.7,263.2/1.7,17.6,43.9,4.7,...,7.4,86.9/77.6,49.1/50.2,7.8/12.9,42.7,100.0,21.7,123,43.2,8.9/0.6,77,11,92.9/67.3,65.4/33.8,6.49,-99\r\nSierra Leone,WesternAfrica,72300,7557,104.7,98.1,4483,-20.3,694.8,51.4,17.6,31.1,68.0,6.5,25.5,3.1,65.1/68.8,168,168,466,958,-492,-1317,2.3,39.9,2.7,4.8,50.7/49.6,42.1/4.2,91.2/1.4,0.8,94.4,11.1,...,2.7,128.2/127.0,40.1/46.5,.../...,12.4,89.5,2.5,177,41.3,1.3/0.2,53,11,84.9/47.8,22.8/6.9,21.56,-99\r\nSolomon Islands,Melanesia,28896,611,21.8,103.4,1075,3.2,1841.6,28.2,15.6,56.3,48.1,2.4,49.5,31.4,61.1/73.5,118,118,437,454,-17,-36,2.1,22.3,4.2,4.1,71.1/68.3,38.8/5.4,2.6/0.4,~0.0,30.0,5.1,0.2,...,113.6/115.0,47.0/49.8,-99,2.0,72.7,10.0,245,78.3,0.2/0.4,3,11,93.2/77.2,81.4/15.0,16.47,-99\r\nSomalia,EasternAfrica,637657,14742,23.5,99.3,1559,2.7,144.5,60.2,7.4,32.5,72.0,4.8,23.2,6.6,33.3/75.9,112,112,925,530,394,-99,2.9,39.6,4.1,6.6,56.5/53.3,46.4/4.4,25.3/0.2,1168.4,79.5,-99,~0.0,-99,.../...,.../...,-99,24.2,52.5,1.8,175,10.3,0.6/0.1,129,12,69.6/8.8,52.0/6.3,22.85,-99\r\nSouth Africa,SouthernAfrica,1221037,56717,46.8,96.4,314571,1.3,5773.0,2.4,28.9,68.7,6.1,26.2,67.7,26.0,46.4/61.1,125,126,74111,74744,-633,-13644,1.4,64.8,1.6,2.6,63.0/56.1,29.0/8.4,3142.5/5.8,1201.9,36.5,8.8,0.8,6.0,97.3/102.2,111.5/88.0,23.3/15.7,42.2,159.3,51.9,581,7.6,489.8/9.1,7102,122,99.6/81.4,69.6/60.5,0.47,-99\r\nSouth Sudan,EasternAfrica,658841,12576,20.6,100.4,13167,2.0,1067.0,4.6,58.0,37.4,-99,-99,-99,...,.../...,-99,-99,2389,750,1640,-935,3.3,18.8,5.1,5.2,56.0/54.1,41.7/5.1,824.1/6.7,2231.2,77.7,2.7,-99,1.8,53.1/74.9,6.6/12.3,-99,28.5,23.9,17.9,49,-99,1.5/0.1,337,2,66.7/56.9,16.4/4.5,21.07,-99\r\nSuriname,SouthAmerica,163820,563,3.6,100.7,4879,-2.7,8985.3,11.4,27.4,61.1,3.4,22.3,74.3,9.9,40.5/68.6,152,152,1437,1244,193,-808,1.0,66.0,0.8,2.5,74.2/67.8,26.4/10.4,46.8/8.6,~0.0,17.4,5.7,...,-99,121.4/124.2,90.9/71.7,.../...,25.5,180.7,42.8,83,98.3,2.0/3.7,44,62,98.1/88.4,88.4/61.4,0.32,-99\r\nTajikistan,CentralAsia,142600,8921,63.7,100.9,7853,4.2,925.9,25.0,28.0,47.1,57.2,13.4,29.4,10.8,59.6/77.9,155,172,899,3030,-2132,-472,2.2,26.8,2.6,3.5,73.5/67.7,35.3/5.8,275.1/3.2,21.8,38.9,6.9,1.7,5.2,101.2/99.8,83.1/92.5,24.0/33.6,19.0,98.6,19.0,45,3.0,5.2/0.6,76,14,93.1/66.7,93.8/95.5,4.55,-99\r\nTanzania,EasternAfrica,947303,57310,64.7,97.8,45628,7.0,877.3,31.1,26.1,42.9,66.9,6.4,26.7,2.7,73.9/83.2,176,180,4742,7876,-3134,-3312,3.1,31.6,5.4,5.2,64.8/60.8,44.9/4.7,261.2/0.5,402.1,44.0,5.6,~0.0,3.5,82.9/80.5,30.8/33.7,2.5/4.9,36.4,75.9,5.4,1082,52.4,11.6/0.2,935,20,77.2/45.5,31.3/8.3,5.85,-99\r\nThailand,South-easternAsia,513120,69038,135.1,95.2,395168,2.8,5814.8,9.1,35.7,55.1,34.0,22.7,43.3,0.6,62.7/79.8,129,126,213927,195666,18260,32149,0.4,50.4,3.0,1.5,78.4/70.8,17.3/16.9,3913.3/5.8,554.1,11.2,4.1,...,4.1,99.2/106.1,125.3/132.6,57.3/40.5,4.9,125.8,39.3,611,32.0,316.2/4.7,3338,83,97.6/98.0,89.9/96.1,0.02,-99\r\nThe Democratic Republic of the Congo,MiddleAfrica,2344858,81340,35.9,99.6,37569,7.0,486.2,19.9,44.2,35.9,65.3,5.9,28.9,3.6,70.4/71.8,104,104,5103,5906,-803,-1546,3.3,42.5,4.0,6.4,59.5/56.7,46.3/4.7,545.7/0.7,2163.3,73.2,4.3,...,2.2,101.8/112.0,33.3/53.6,4.2/9.1,8.9,53.0,3.8,349,67.4,4.7/0.1,1179,16,81.1/31.2,28.5/28.7,8.01,-99\r\nTimor-Leste,South-easternAsia,14919,1296,87.2,103.2,2873,4.3,2425.4,5.2,79.9,14.9,50.8,2.0,47.2,4.3,26.9/55.6,111,117,94,647,-553,238,2.2,32.8,3.8,5.9,69.5/66.1,43.6/5.4,10.8/0.9,~0.0,43.9,1.5,0.1,7.8,136.2/137.5,79.6/74.1,.../...,38.5,117.4,13.4,24,46.9,0.5/0.4,143,7,95.2/60.5,69.0/26.8,8.89,-99\r\nTogo,WesternAfrica,56785,7798,143.4,99.4,4086,5.5,559.4,45.7,19.7,34.6,62.5,8.7,28.7,6.8,81.0/80.7,140,143,715,1716,-1001,-461,2.6,40.0,3.8,4.7,59.8/58.3,41.6/4.6,276.8/3.8,13.8,55.7,5.2,...,5.2,118.5/125.1,.../...,6.4/14.9,17.6,65.0,7.1,80,3.8,2.6/0.4,111,20,91.4/44.2,24.7/2.9,5.51,-99\r\nTurkey,WesternAsia,783562,80745,104.9,97.0,717888,4.0,9125.8,8.6,26.4,65.0,19.6,27.5,52.9,10.8,30.4/71.4,120,122,142606,198602,-55996,-32278,1.6,73.4,2.0,2.1,78.1/71.5,25.0/12.0,2964.9/3.8,3006.3,12.6,5.4,1.7,4.8,102.1/102.8,101.1/103.8,88.3/101.0,14.9,96.0,53.7,388,15.1,346.0/4.5,1303,65,100.0/100.0,98.3/85.5,0.30,-99\r\nUganda,EasternAfrica,241550,42863,214.5,99.0,25282,5.4,647.7,25.6,21.5,52.9,72.0,7.4,20.5,2.4,82.3/87.7,93,90,2755,3750,-996,-2353,3.4,16.1,5.4,5.9,60.7/56.5,47.7/3.3,749.5/1.9,727.1,60.2,7.2,...,2.2,110.9/108.9,22.1/24.3,4.2/5.4,34.3,50.4,19.2,196,11.0,5.2/0.1,409,12,95.5/75.8,28.5/17.3,6.35,-99\r\nUkraine,EasternEurope,603500,44223,76.3,86.0,90615,-9.9,2021.6,14.0,26.3,59.7,15.7,24.6,59.7,8.8,52.3/67.5,137,137,36369,39184,-2815,-189,-0.5,69.7,-0.3,1.5,76.0/66.1,15.5/23.2,4834.9/10.8,1644.8,8.8,7.1,3.0,5.9,105.1/102.8,98.2/100.2,88.4/76.5,12.3,144.0,49.3,102,16.6,227.3/5.1,3203,98,95.5/97.8,97.4/92.6,1.63,-99\r\nUnited States,NorthernAmerica,9833517,324460,35.5,98.0,18036648,2.6,56053.8,1.0,19.7,79.3,1.5,17.2,81.3,4.9,55.7/68.1,111,113,1453167,2249661,-796494,-462961,0.7,81.6,1.0,1.9,81.2/76.5,18.9/21.5,46627.1/14.5,616.5,6.0,17.1,2.6,5.4,100.0/100.3,98.5/96.7,99.6/72.8,19.1,117.6,74.6,1513,33.9,5254.3/16.2,83887,289,99.4/98.2,100.0/100.0,-99,-99\r\nVanuatu,Melanesia,12189,276,22.7,102.4,737,-1.0,2783.0,26.7,8.4,64.9,61.4,6.8,31.8,5.3,61.7/80.5,123,122,50,416,-366,-82,2.3,26.1,3.4,3.4,73.6/69.4,35.9/6.7,3.2/1.2,~0.0,24.3,5.0,0.2,5.5,118.7/120.6,56.4/53.4,.../...,0.0,66.2,22.4,137,36.1,0.2/0.6,1,12,98.9/92.9,65.1/55.4,12.32,-99\r\nVietnam,South-easternAsia,330967,95541,308.1,98.0,193241,6.7,2067.9,18.9,37.0,44.2,41.8,22.9,35.2,2.2,73.9/83.3,136,134,176632,174111,2520,906,1.1,33.6,3.0,2.0,80.3/70.7,23.1/11.1,72.8/0.1,11.0,19.3,7.1,1.2,5.7,108.4/109.3,-99,28.9/28.8,26.7,130.6,52.7,616,47.2,166.9/1.8,2977,30,99.1/96.9,94.4/69.7,1.73,-99\r\nVirgin Islands,Caribbean,347,105,299.7,91.1,-99,-99,-99,-99,-99,-99,10.9,24.0,65.2,9.0,52.5/70.7,109,109,-99,-99,-99,-99,-0.2,95.3,0.3,2.3,81.5/76.7,20.1/25.3,56.7/53.4,-99,9.3,-99,-99,-99,-99,-99,-99,-99,...,54.8,58,50.6,-99,-99,-99,100.0/100.0,96.4/96.4,-99,-99\r\nYemen,WesternAsia,527968,28250,53.5,102.1,29688,-28.1,1106.4,14.7,36.9,48.4,32.9,17.9,49.2,16.1,26.2/73.7,136,137,570,6861,-6291,-3026,2.6,34.6,4.0,4.4,65.6/62.8,39.9/4.6,344.1/1.3,3371.4,47.2,5.6,0.3,...,88.9/105.7,39.5/57.4,6.1/13.7,0.0,68.0,25.1,298,1.0,22.7/0.9,668,12,72.0/46.5,92.5/34.1,2.99,-99\r\nZambia,EasternAfrica,752612,17094,23.0,98.5,21255,2.9,1311.1,8.2,32.3,59.5,54.8,9.9,35.3,7.4,69.9/80.9,179,180,6505,7442,-937,-768,3.0,40.9,4.3,5.2,61.9/57.5,44.8/3.7,127.9/0.8,55.3,53.8,5.0,0.2,...,104.0/103.3,-99,3.4/4.5,18.0,74.5,21.0,88,65.6,4.5/0.3,374,26,85.6/51.3,55.6/35.7,3.96,-99\r\nZimbabwe,EasternAfrica,390757,16530,42.7,95.0,13893,1.1,890.4,13.0,30.5,56.5,67.5,7.3,25.2,5.0,78.0/87.5,99,98,2832,5212,-2379,-1521,2.3,32.4,2.3,4.0,59.0/56.1,41.2/4.2,398.9/2.6,308.6,46.5,6.0,0.1,8.4,99.1/100.8,47.1/48.1,8.0/8.9,32.6,84.8,16.4,89,37.2,12.0/0.8,482,30,97.0/67.3,49.3/30.8,6.00,-99\r\n"
  },
  {
    "path": "intro_data_science/part_4/ds_part_4.ipynb",
    "content": "{\n \"metadata\": {\n  \"language_info\": {\n   \"codemirror_mode\": {\n    \"name\": \"ipython\",\n    \"version\": 3\n   },\n   \"file_extension\": \".py\",\n   \"mimetype\": \"text/x-python\",\n   \"name\": \"python\",\n   \"nbconvert_exporter\": \"python\",\n   \"pygments_lexer\": \"ipython3\",\n   \"version\": \"3.8.2-final\"\n  },\n  \"orig_nbformat\": 2,\n  \"kernelspec\": {\n   \"name\": \"python3\",\n   \"display_name\": \"Python 3\",\n   \"language\": \"python\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 2,\n \"cells\": [\n  {\n   \"source\": [\n    \"# A Brief Introduction to Pandas\\n\",\n    \"### Part 2\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"source\": [\n    \"## 3.1 Selection\\n\",\n    \"Using .loc(), .iloc()\\n\",\n    \"https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.DataFrame.loc.html\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"import pandas as pd\\n\",\n    \"import matplotlib.pyplot as plt\\n\",\n    \"import numpy as np\\n\",\n    \"from scipy import stats\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Read in the complete version of the europe data, using the first column as the index\\n\",\n    \"eur_data_final = pd.read_csv('./data/complete/eur_data_final.csv', index_col=0)\\n\",\n    \"eur_data_final.head()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Data from the eur_data_final df, represented as a python dictionary\\n\",\n    \"countries_dict = {\\n\",\n    \"    15: {\\n\",\n    \"        'country': 'Italy', \\n\",\n    \"         'unemp_rate': 11.7, \\n\",\n    \"         'gdp': 1689824, \\n\",\n    \"         'median_income': 16237, \\n\",\n    \"         'total_pop': 59433744\\n\",\n    \"        }\\n\",\n    \"}\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# With vanilla python, how do we get the word 'Italy' from a dictionary?\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# How do we do this with a dataframe?\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# We can also get multiple columns\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Or an entire row/entry\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Or multiple rows and columns\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# We can also use python's index slicing syntax\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Select by column value (Pandas is smart!)\\n\",\n    \"# DF must be indexed by country name\"\n   ]\n  },\n  {\n   \"source\": [\n    \"### Exercise - Use .loc() to create a new dataframe with all countries from Cypress to France (alphabetically) with gdp and total_pop columns.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": []\n  },\n  {\n   \"source\": [\n    \"### Exercise - What countries have a higher unemployment rate than Slovenia and have a lowercase 't' in their name?\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Select slovenia unemployment values\\n\",\n    \"\\n\",\n    \"# Generate comparison query\\n\",\n    \"\\n\",\n    \"# Generate 'contains' query\\n\",\n    \"\\n\",\n    \"# Make selection using queries\\n\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Explore .iloc()\\n\",\n    \"# https://stackoverflow.com/questions/31593201/how-are-iloc-and-loc-different\\n\"\n   ]\n  },\n  {\n   \"source\": [\n    \"## 4.1 MultiIndexes (hierarchical indexes)\\n\",\n    \"Pandas also supports multindexes, which allow users to index by multiple values or groups of values.\\n\",\n    \"https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.MultiIndex.html\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"parent_array = ['bar', 'bar', 'baz', 'baz', 'foo', 'foo', 'qux', 'qux']\\n\",\n    \"child_array = ['one', 'two', 'one', 'two', 'one', 'two', 'one', 'two']\\n\",\n    \"# Add arrays to one array\"\n   ]\n  },\n  {\n   \"source\": [\n    \"We want a multidimensional array of random numbers. Numpy for the win!\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Set the seed for number generation\\n\",\n    \"np.random.seed(42)\\n\",\n    \"# Create multidimensional array of pseudorandom numbers with shape 8,4\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Convert md array to dataframe\\n\",\n    \"multi_df = pd.DataFrame(md_array)\\n\",\n    \"\\n\",\n    \"# https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.RangeIndex.html\\n\",\n    \"multi_df.index\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Add multindex\\n\",\n    \"multi_df = pd.DataFrame(md_array, index=arrays)\\n\",\n    \"multi_df.index\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Update column names of multi_df\\n\",\n    \"col_names = ['var1', 'var2', 'var3', 'var4']\\n\",\n    \"multi_df.columns = col_names\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Select all columns and rows for 'bar'\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Select all rows for index foo and column var1\\n\",\n    \"# Using loc, fancy indexing\\n\",\n    \"\\n\",\n    \"# # Using loc, bracket notation\\n\",\n    \"\\n\",\n    \"# # Using loc, dot notation\\n\",\n    \"\\n\",\n    \"# # Without loc\\n\"\n   ]\n  },\n  {\n   \"source\": [\n    \"## 4.2 Groupby\\n\",\n    \"From the documentation: \\\"A groupby operation involves some combination of splitting the object, applying a function, and combining the results.\\\"\\n\",\n    \"https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.DataFrame.groupby.html\\n\",\n    \"\\n\",\n    \"This is tied closely to the split-apply-combine strategy: https://pandas.pydata.org/pandas-docs/stable/user_guide/groupby.html. This was approach outlined by Hadley Wickcham in this paper: https://www.jstatsoft.org/article/view/v040i01.\\n\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Read in the UN world data\\n\",\n    \"un_data = pd.read_csv('./data/complete/un_world_data.csv')\"\n   ]\n  },\n  {\n   \"source\": [\n    \"This data is wide! Let's get rid of some of the columns.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# This data is wide! Let's get rid of some of the columns.\\n\",\n    \"columns_to_keep = [\\n\",\n    \"    'country',\\n\",\n    \"    'Region',\\n\",\n    \"    'Surface area (km2)',\\n\",\n    \"    'GDP: Gross domestic product (million current US$)', \\n\",\n    \"    'Population in thousands (2017)', \\n\",\n    \"    'Population density (per km2, 2017)'\\n\",\n    \"    ]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Rename the columns \\n\",\n    \"columns = {\\n\",\n    \"    \\\"Surface area (km2)\\\": \\\"\\\", \\n\",\n    \"    \\\"GDP: Gross domestic product (million current US$)\\\": \\\"\\\",\\n\",\n    \"    \\\"Population in thousands (2017)\\\": \\\"\\\",\\n\",\n    \"    \\\"Population density (per km2, 2017)\\\": ''\\n\",\n    \"    }\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Group the data by region\\n\",\n    \"un_region = un_data.groupby('Region', as_index=False)\\n\",\n    \"# The groupby object is iterable\"\n   ]\n  },\n  {\n   \"source\": [\n    \"Note: generally speaking, you want to avoid iteration with Pandas. It's best to leverage the power of vectorized operations. If you find yourself looping through a dataframe or a series, you might be doing unecessary work. https://towardsdatascience.com/you-dont-always-have-to-loop-through-rows-in-pandas-22a970b347ac\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Select Caribbean group\\n\",\n    \"carib = un_region.get_group('Caribbean')\\n\",\n    \"\\n\",\n    \"# Get the head and tail\"\n   ]\n  },\n  {\n   \"source\": [\n    \"### Exercise - Get the average surface area of all the countries in CentralAmerica\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": []\n  },\n  {\n   \"source\": [\n    \"We can do vectorized operations on each group object.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# .min(), .max(), .mean(), .count()\"\n   ]\n  },\n  {\n   \"source\": [\n    \"Let's take a look at aggregating the data using the .agg() method: https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.DataFrame.agg.html\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"\\n\",\n    \"# Get the mean of each column for each region\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Get mean, median, and sum\"\n   ]\n  },\n  {\n   \"source\": [\n    \"We can also pass in other functions or define our own. These are referred to as higher-order functions, i.e. functions that take in other functions as arguments. \\n\",\n    \"\\n\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Example of higher-order function\\n\",\n    \"def do_calculation(val, func):\\n\",\n    \"    return func(val)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Example of filtering\"\n   ]\n  },\n  {\n   \"source\": [\n    \"Let's use the statistics module from scipy to calculate some new values: https://docs.scipy.org/doc/scipy/reference/stats.html\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# stats.tsem(), stats.tstd(), stats.skew()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Use a lambda function\\n\",\n    \"# https://www.geeksforgeeks.org/python-lambda-anonymous-functions-filter-map-reduce/\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Get the max of each column in each region\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Select a single column\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Get sum and mean of surface area, mean of population for each region\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Define custom column names\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# .filter()\\n\",\n    \"# https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.core.groupby.DataFrameGroupBy.filter.html\\n\",\n    \"# https://pandas.pydata.org/pandas-docs/stable/reference/groupby.html\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Filter by population\"\n   ]\n  },\n  {\n   \"source\": [\n    \"### Exercise - Get standard deviation of gdp for each region using np.std for all regions with a population density over 100\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": []\n  },\n  {\n   \"source\": [\n    \"### Exercise - Generate corr plot for the UN data\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Select columns\\n\",\n    \"\\n\",\n    \"# Make subplot and figure\\n\",\n    \"\\n\",\n    \"# Generate correlation matrix\\n\",\n    \"\\n\",\n    \"# Generate matplotlib plot\\n\",\n    \"\\n\",\n    \"# Add colorbar to figure\\n\",\n    \"\\n\",\n    \"# Set tick labels\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": []\n  }\n ]\n}"
  },
  {
    "path": "intro_data_science/part_4/ds_part_4_complete.ipynb",
    "content": "{\n \"metadata\": {\n  \"language_info\": {\n   \"codemirror_mode\": {\n    \"name\": \"ipython\",\n    \"version\": 3\n   },\n   \"file_extension\": \".py\",\n   \"mimetype\": \"text/x-python\",\n   \"name\": \"python\",\n   \"nbconvert_exporter\": \"python\",\n   \"pygments_lexer\": \"ipython3\",\n   \"version\": \"3.8.2-final\"\n  },\n  \"orig_nbformat\": 2,\n  \"kernelspec\": {\n   \"name\": \"python3\",\n   \"display_name\": \"Python 3\",\n   \"language\": \"python\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 2,\n \"cells\": [\n  {\n   \"source\": [\n    \"# A Brief Introduction to Pandas\\n\",\n    \"### Part 2\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"source\": [\n    \"## 3.1 Selection\\n\",\n    \"Using .loc(), .iloc()\\n\",\n    \"https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.DataFrame.loc.html\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"import pandas as pd\\n\",\n    \"import matplotlib.pyplot as plt\\n\",\n    \"import numpy as np\\n\",\n    \"from scipy import stats\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 201,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"    country  unemp_rate       gdp  median_income  total_pop\\n\",\n       \"0   Austria         6.0  356237.6          23071    8401940\\n\",\n       \"1   Belgium         7.8  424660.3          21335   11000638\\n\",\n       \"2  Bulgaria         7.6   48128.6           6742    7364570\\n\",\n       \"3   Croatia        13.1   46639.5           8985    4284889\\n\",\n       \"4    Cyprus        13.0   18490.2          16173     840407\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>unemp_rate</th>\\n      <th>gdp</th>\\n      <th>median_income</th>\\n      <th>total_pop</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>0</th>\\n      <td>Austria</td>\\n      <td>6.0</td>\\n      <td>356237.6</td>\\n      <td>23071</td>\\n      <td>8401940</td>\\n    </tr>\\n    <tr>\\n      <th>1</th>\\n      <td>Belgium</td>\\n      <td>7.8</td>\\n      <td>424660.3</td>\\n      <td>21335</td>\\n      <td>11000638</td>\\n    </tr>\\n    <tr>\\n      <th>2</th>\\n      <td>Bulgaria</td>\\n      <td>7.6</td>\\n      <td>48128.6</td>\\n      <td>6742</td>\\n      <td>7364570</td>\\n    </tr>\\n    <tr>\\n      <th>3</th>\\n      <td>Croatia</td>\\n      <td>13.1</td>\\n      <td>46639.5</td>\\n      <td>8985</td>\\n      <td>4284889</td>\\n    </tr>\\n    <tr>\\n      <th>4</th>\\n      <td>Cyprus</td>\\n      <td>13.0</td>\\n      <td>18490.2</td>\\n      <td>16173</td>\\n      <td>840407</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 201\n    }\n   ],\n   \"source\": [\n    \"# Read in the complete version of the europe data, using the first column as the index\\n\",\n    \"eur_data_final = pd.read_csv('./data/complete/eur_data_final.csv', index_col=0)\\n\",\n    \"eur_data_final.head()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 132,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Data from the eur_data_final df, represented as a python dictionary\\n\",\n    \"countries_dict = {\\n\",\n    \"    15: {\\n\",\n    \"        'country': 'Italy', \\n\",\n    \"         'unemp_rate': 11.7, \\n\",\n    \"         'gdp': 1689824, \\n\",\n    \"         'median_income': 16237, \\n\",\n    \"         'total_pop': 59433744\\n\",\n    \"        }\\n\",\n    \"}\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 133,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"'Italy'\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 133\n    }\n   ],\n   \"source\": [\n    \"# With vanilla python, how do we get the word 'Italy' from a dictionary?\\n\",\n    \"countries_dict[15]['country']\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 134,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"'Italy'\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 134\n    }\n   ],\n   \"source\": [\n    \"# How do we do this with a dataframe?\\n\",\n    \"eur_data_final.loc[15, 'country']\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 136,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"country              Italy\\n\",\n       \"unemp_rate            11.7\\n\",\n       \"gdp              1689824.0\\n\",\n       \"median_income        16237\\n\",\n       \"Name: 15, dtype: object\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 136\n    }\n   ],\n   \"source\": [\n    \"# We can also get multiple columns\\n\",\n    \"eur_data_final.loc[15, ['country', 'gdp']]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 9,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"country           Hungary\\n\",\n       \"unemp_rate            5.1\\n\",\n       \"gdp              113903.8\\n\",\n       \"median_income        8267\\n\",\n       \"total_pop         9937628\\n\",\n       \"Name: 12, dtype: object\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 9\n    }\n   ],\n   \"source\": [\n    \"# Or an entire row/entry\\n\",\n    \"eur_data_final.loc[12]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 10,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"    country        gdp\\n\",\n       \"9    France  2228568.0\\n\",\n       \"10  Germany  3159750.0\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>gdp</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>9</th>\\n      <td>France</td>\\n      <td>2228568.0</td>\\n    </tr>\\n    <tr>\\n      <th>10</th>\\n      <td>Germany</td>\\n      <td>3159750.0</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 10\n    }\n   ],\n   \"source\": [\n    \"# Or multiple rows and columns\\n\",\n    \"eur_data_final.loc[[9,10], ['country','gdp']]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 137,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"    country  unemp_rate        gdp  median_income\\n\",\n       \"9    France        10.1  2228568.0          20621\\n\",\n       \"10  Germany         4.1  3159750.0          21152\\n\",\n       \"11   Greece        23.6   176487.9           9048\\n\",\n       \"12  Hungary         5.1   113903.8           8267\\n\",\n       \"13  Iceland         3.0    18646.1          22193\\n\",\n       \"14  Ireland         8.4   273238.2          18286\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>unemp_rate</th>\\n      <th>gdp</th>\\n      <th>median_income</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>9</th>\\n      <td>France</td>\\n      <td>10.1</td>\\n      <td>2228568.0</td>\\n      <td>20621</td>\\n    </tr>\\n    <tr>\\n      <th>10</th>\\n      <td>Germany</td>\\n      <td>4.1</td>\\n      <td>3159750.0</td>\\n      <td>21152</td>\\n    </tr>\\n    <tr>\\n      <th>11</th>\\n      <td>Greece</td>\\n      <td>23.6</td>\\n      <td>176487.9</td>\\n      <td>9048</td>\\n    </tr>\\n    <tr>\\n      <th>12</th>\\n      <td>Hungary</td>\\n      <td>5.1</td>\\n      <td>113903.8</td>\\n      <td>8267</td>\\n    </tr>\\n    <tr>\\n      <th>13</th>\\n      <td>Iceland</td>\\n      <td>3.0</td>\\n      <td>18646.1</td>\\n      <td>22193</td>\\n    </tr>\\n    <tr>\\n      <th>14</th>\\n      <td>Ireland</td>\\n      <td>8.4</td>\\n      <td>273238.2</td>\\n      <td>18286</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 137\n    }\n   ],\n   \"source\": [\n    \"# We can also use python's index slicing syntax\\n\",\n    \"eur_data_final.loc[9:14, 'country':'median_income']\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 11,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"unemp_rate             8.0\\n\",\n       \"gdp                40357.2\\n\",\n       \"median_income      15250.0\\n\",\n       \"total_pop        2050189.0\\n\",\n       \"Name: Slovenia, dtype: float64\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 11\n    }\n   ],\n   \"source\": [\n    \"# Select by column value (Pandas is smart!)\\n\",\n    \"# DF must be indexed by country name\\n\",\n    \"eur_data_country_index = eur_data_final.sort_values('country').set_index('country')\\n\",\n    \"eur_data_country_index.loc['Slovenia']\"\n   ]\n  },\n  {\n   \"source\": [\n    \"### Exercise - Use .loc() to create a new dataframe with all countries from Cypress to France (alphabetically) with gdp and total_pop columns.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 144,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"               gdp  total_pop\\n\",\n       \"country                      \\n\",\n       \"Cyprus     18490.2     840407\\n\",\n       \"Czechia   176370.1   10436560\\n\",\n       \"Denmark   282089.9    5560628\\n\",\n       \"Estonia    21682.6    1294455\\n\",\n       \"Finland   216073.0    5375276\\n\",\n       \"France   2228568.0   64933400\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>gdp</th>\\n      <th>total_pop</th>\\n    </tr>\\n    <tr>\\n      <th>country</th>\\n      <th></th>\\n      <th></th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>Cyprus</th>\\n      <td>18490.2</td>\\n      <td>840407</td>\\n    </tr>\\n    <tr>\\n      <th>Czechia</th>\\n      <td>176370.1</td>\\n      <td>10436560</td>\\n    </tr>\\n    <tr>\\n      <th>Denmark</th>\\n      <td>282089.9</td>\\n      <td>5560628</td>\\n    </tr>\\n    <tr>\\n      <th>Estonia</th>\\n      <td>21682.6</td>\\n      <td>1294455</td>\\n    </tr>\\n    <tr>\\n      <th>Finland</th>\\n      <td>216073.0</td>\\n      <td>5375276</td>\\n    </tr>\\n    <tr>\\n      <th>France</th>\\n      <td>2228568.0</td>\\n      <td>64933400</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 144\n    }\n   ],\n   \"source\": [\n    \"eur_data_country_index.loc['Cypress': 'France', ['gdp', 'total_pop']]\"\n   ]\n  },\n  {\n   \"source\": [\n    \"### Exercise - What countries have a higher unemployment rate than Slovenia and have a lowercase 't' in their name?\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 20,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"     country  unemp_rate        gdp  median_income  total_pop\\n\",\n       \"3    Croatia        13.1    46639.5           8985    4284889\\n\",\n       \"15     Italy        11.7  1689824.0          16237   59433744\\n\",\n       \"16    Latvia         9.6    25037.7           9257    2070371\\n\",\n       \"23  Portugal        11.2   186480.5          10805   10562178\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>unemp_rate</th>\\n      <th>gdp</th>\\n      <th>median_income</th>\\n      <th>total_pop</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>3</th>\\n      <td>Croatia</td>\\n      <td>13.1</td>\\n      <td>46639.5</td>\\n      <td>8985</td>\\n      <td>4284889</td>\\n    </tr>\\n    <tr>\\n      <th>15</th>\\n      <td>Italy</td>\\n      <td>11.7</td>\\n      <td>1689824.0</td>\\n      <td>16237</td>\\n      <td>59433744</td>\\n    </tr>\\n    <tr>\\n      <th>16</th>\\n      <td>Latvia</td>\\n      <td>9.6</td>\\n      <td>25037.7</td>\\n      <td>9257</td>\\n      <td>2070371</td>\\n    </tr>\\n    <tr>\\n      <th>23</th>\\n      <td>Portugal</td>\\n      <td>11.2</td>\\n      <td>186480.5</td>\\n      <td>10805</td>\\n      <td>10562178</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 20\n    }\n   ],\n   \"source\": [\n    \"# Select slovenia unemployment values\\n\",\n    \"slovenia_unemployment = eur_data_country_index.loc['Slovenia', 'unemp_rate']\\n\",\n    \"# Generate comparison query\\n\",\n    \"gt_slov = eur_data_final.unemp_rate > slovenia_unemployment\\n\",\n    \"# Generate 'contains' query\\n\",\n    \"t_names = eur_data_final.country.str.contains('t')\\n\",\n    \"# Make selection using queries\\n\",\n    \"eur_data_final[gt_slov & t_names]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 14,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"country           Austria\\n\",\n       \"unemp_rate            6.0\\n\",\n       \"gdp              356237.6\\n\",\n       \"median_income       23071\\n\",\n       \"total_pop         8401940\\n\",\n       \"Name: 0, dtype: object\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 14\n    }\n   ],\n   \"source\": [\n    \"# Explore .iloc()\\n\",\n    \"# https://stackoverflow.com/questions/31593201/how-are-iloc-and-loc-different\\n\",\n    \"eur_data_final.iloc[0]\"\n   ]\n  },\n  {\n   \"source\": [\n    \"## 4.1 MultiIndexes (hierarchical indexes)\\n\",\n    \"Pandas also supports multindexes, which allow users to index by multiple values or groups of values.\\n\",\n    \"https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.MultiIndex.html\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"parent_array = ['bar', 'bar', 'baz', 'baz', 'foo', 'foo', 'qux', 'qux']\\n\",\n    \"child_array = ['one', 'two', 'one', 'two', 'one', 'two', 'one', 'two']\\n\",\n    \"arrays = [parent_array, child_array]\"\n   ]\n  },\n  {\n   \"source\": [\n    \"We want a multidimensional array of random numbers. Numpy for the win!\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 7,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"array([[6, 3, 7, 4],\\n\",\n       \"       [6, 9, 2, 6],\\n\",\n       \"       [7, 4, 3, 7],\\n\",\n       \"       [7, 2, 5, 4],\\n\",\n       \"       [1, 7, 5, 1],\\n\",\n       \"       [4, 0, 9, 5],\\n\",\n       \"       [8, 0, 9, 2],\\n\",\n       \"       [6, 3, 8, 2]])\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 7\n    }\n   ],\n   \"source\": [\n    \"# Set the seed for number generation\\n\",\n    \"np.random.seed(42)\\n\",\n    \"# Create multidimensional array with shape 8,4\\n\",\n    \"md_array = np.random.randint(10,size=(8,4))\\n\",\n    \"md_array\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 10,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"RangeIndex(start=0, stop=8, step=1)\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 10\n    }\n   ],\n   \"source\": [\n    \"# Convert md array to dataframe\\n\",\n    \"multi_df = pd.DataFrame(md_array)\\n\",\n    \"\\n\",\n    \"# https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.RangeIndex.html\\n\",\n    \"multi_df.index\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 12,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"MultiIndex([('bar', 'one'),\\n\",\n       \"            ('bar', 'two'),\\n\",\n       \"            ('baz', 'one'),\\n\",\n       \"            ('baz', 'two'),\\n\",\n       \"            ('foo', 'one'),\\n\",\n       \"            ('foo', 'two'),\\n\",\n       \"            ('qux', 'one'),\\n\",\n       \"            ('qux', 'two')],\\n\",\n       \"           )\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 12\n    }\n   ],\n   \"source\": [\n    \"# Add multindex\\n\",\n    \"multi_df = pd.DataFrame(md_array, index=arrays)\\n\",\n    \"multi_df.index\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 14,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Update column names of multi_df\\n\",\n    \"multi_df.columns = ['var1', 'var2', 'var3', 'var4']\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 18,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"     var1  var2  var3  var4\\n\",\n       \"one     6     3     7     4\\n\",\n       \"two     6     9     2     6\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>var1</th>\\n      <th>var2</th>\\n      <th>var3</th>\\n      <th>var4</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>one</th>\\n      <td>6</td>\\n      <td>3</td>\\n      <td>7</td>\\n      <td>4</td>\\n    </tr>\\n    <tr>\\n      <th>two</th>\\n      <td>6</td>\\n      <td>9</td>\\n      <td>2</td>\\n      <td>6</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 18\n    }\n   ],\n   \"source\": [\n    \"# Select all columns and rows for 'bar'\\n\",\n    \"multi_df.loc['bar']\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 34,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"one    1\\n\",\n       \"two    4\\n\",\n       \"Name: var1, dtype: int64\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 34\n    }\n   ],\n   \"source\": [\n    \"# Select all rows for index foo and column var1\\n\",\n    \"# Using loc, fancy indexing\\n\",\n    \"multi_df.loc['foo', 'var1']\\n\",\n    \"# # Using loc, bracket notation\\n\",\n    \"# multi_df.loc['foo']['var1']\\n\",\n    \"# # Using loc, dot notation\\n\",\n    \"# multi_df.loc['foo'].var1\\n\",\n    \"# # Without loc\\n\",\n    \"# multi_df.var1.foo.one\"\n   ]\n  },\n  {\n   \"source\": [\n    \"## 4.2 Groupby\\n\",\n    \"From the documentation: \\\"A groupby operation involves some combination of splitting the object, applying a function, and combining the results.\\\"\\n\",\n    \"https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.DataFrame.groupby.html\\n\",\n    \"\\n\",\n    \"This is tied closely to the split-apply-combine strategy: https://pandas.pydata.org/pandas-docs/stable/user_guide/groupby.html. This was approach outlined by Hadley Wickcham in this paper: https://www.jstatsoft.org/article/view/v040i01.\\n\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 204,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Read in the UN world data\\n\",\n    \"un_data = pd.read_csv('./data/complete/un_world_data.csv')\"\n   ]\n  },\n  {\n   \"source\": [\n    \"This data is wide! Let's get rid of some of the columns.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 38,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# This data is wide! Let's get rid of some of the columns.\\n\",\n    \"columns_to_keep = [\\n\",\n    \"    'country',\\n\",\n    \"    'Region',\\n\",\n    \"    'Surface area (km2)',\\n\",\n    \"    'GDP: Gross domestic product (million current US$)', \\n\",\n    \"    'Population in thousands (2017)', \\n\",\n    \"    'Population density (per km2, 2017)'\\n\",\n    \"    ]\\n\",\n    \"un_data = un_data[columns_to_keep]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 43,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Rename the columns \\n\",\n    \"columns = {\\n\",\n    \"    \\\"Surface area (km2)\\\": \\\"surface_area\\\", \\n\",\n    \"    \\\"GDP: Gross domestic product (million current US$)\\\": \\\"gdp\\\",\\n\",\n    \"    \\\"Population in thousands (2017)\\\": 'population',\\n\",\n    \"    \\\"Population density (per km2, 2017)\\\": 'population_density'\\n\",\n    \"    }\\n\",\n    \"\\n\",\n    \"un_data = un_data.rename(columns=columns)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 202,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Group the data by region\\n\",\n    \"un_region = un_data.groupby('Region', as_index=False)\\n\",\n    \"# The groupby object is iterable\\n\",\n    \"for region, region_df in un_region:\\n\",\n    \"    print(region)\\n\",\n    \"    print(region_df)\"\n   ]\n  },\n  {\n   \"source\": [\n    \"Note: generally speaking, you want to avoid iteration with Pandas. It's best to leverage the power of vectorized operations. If you find yourself looping through a dataframe or a series, you might be doing unecessary work. https://towardsdatascience.com/you-dont-always-have-to-loop-through-rows-in-pandas-22a970b347ac\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 203,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"                             country     Region  surface_area     gdp  \\\\\\n\",\n       \"19                Dominican Republic  Caribbean         48671   67103   \\n\",\n       \"27                             Haiti  Caribbean         27750    8501   \\n\",\n       \"59                       Puerto Rico  Caribbean          8868  102906   \\n\",\n       \"61  Saint Vincent and the Grenadines  Caribbean           389     738   \\n\",\n       \"82                    Virgin Islands  Caribbean           347     -99   \\n\",\n       \"\\n\",\n       \"    population  population_density  \\n\",\n       \"19       10767               222.8  \\n\",\n       \"27       10981               398.4  \\n\",\n       \"59        3663               413.0  \\n\",\n       \"61         110               281.8  \\n\",\n       \"82         105               299.7  \"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>Region</th>\\n      <th>surface_area</th>\\n      <th>gdp</th>\\n      <th>population</th>\\n      <th>population_density</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>19</th>\\n      <td>Dominican Republic</td>\\n      <td>Caribbean</td>\\n      <td>48671</td>\\n      <td>67103</td>\\n      <td>10767</td>\\n      <td>222.8</td>\\n    </tr>\\n    <tr>\\n      <th>27</th>\\n      <td>Haiti</td>\\n      <td>Caribbean</td>\\n      <td>27750</td>\\n      <td>8501</td>\\n      <td>10981</td>\\n      <td>398.4</td>\\n    </tr>\\n    <tr>\\n      <th>59</th>\\n      <td>Puerto Rico</td>\\n      <td>Caribbean</td>\\n      <td>8868</td>\\n      <td>102906</td>\\n      <td>3663</td>\\n      <td>413.0</td>\\n    </tr>\\n    <tr>\\n      <th>61</th>\\n      <td>Saint Vincent and the Grenadines</td>\\n      <td>Caribbean</td>\\n      <td>389</td>\\n      <td>738</td>\\n      <td>110</td>\\n      <td>281.8</td>\\n    </tr>\\n    <tr>\\n      <th>82</th>\\n      <td>Virgin Islands</td>\\n      <td>Caribbean</td>\\n      <td>347</td>\\n      <td>-99</td>\\n      <td>105</td>\\n      <td>299.7</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 203\n    }\n   ],\n   \"source\": [\n    \"# Select Caribbean group\\n\",\n    \"carib = un_region.get_group('Caribbean')\\n\",\n    \"\\n\",\n    \"# Get the head and tail\\n\",\n    \"carib.head()\\n\",\n    \"carib.tail()\"\n   ]\n  },\n  {\n   \"source\": [\n    \"### Exercise - Get the average surface area of all the countries in CentralAmerica\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 46,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"310819.5\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 46\n    }\n   ],\n   \"source\": [\n    \"central_america = un_region.get_group('CentralAmerica')\\n\",\n    \"central_america['surface_area'].mean()\"\n   ]\n  },\n  {\n   \"source\": [\n    \"We can do vectorized operations on each group object.\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 76,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"               Region  surface_area           gdp     population  \\\\\\n\",\n       \"0           Caribbean  1.720500e+04  3.582980e+04    5125.200000   \\n\",\n       \"1      CentralAmerica  3.108195e+05  1.712796e+05   22164.750000   \\n\",\n       \"2         CentralAsia  1.712745e+05  7.212500e+03    7483.000000   \\n\",\n       \"3       EasternAfrica  4.816671e+05  1.883158e+04   25645.750000   \\n\",\n       \"4         EasternAsia  5.582058e+06  5.585108e+06  706296.500000   \\n\",\n       \"5       EasternEurope  3.186730e+05  4.854500e+04   24137.000000   \\n\",\n       \"6           Melanesia  2.054250e+04  9.060000e+02     443.500000   \\n\",\n       \"7          Micronesia  5.490000e+02 -9.900000e+01     164.000000   \\n\",\n       \"8        MiddleAfrica  1.054169e+06  2.482600e+04   36885.000000   \\n\",\n       \"9      NorthernAfrica  1.002000e+06  3.159170e+05   97553.000000   \\n\",\n       \"10    NorthernAmerica  9.833517e+06  1.803665e+07  324460.000000   \\n\",\n       \"11          Polynesia  2.842000e+03  7.740000e+02     196.000000   \\n\",\n       \"12  South-easternAsia  5.205436e+05  2.298626e+05   76377.250000   \\n\",\n       \"13       SouthAmerica  1.703150e+06  3.327079e+05   42953.250000   \\n\",\n       \"14     SouthernAfrica  6.918360e+05  1.093567e+05   20494.666667   \\n\",\n       \"15       SouthernAsia  9.843594e+05  4.851398e+05  320367.800000   \\n\",\n       \"16     SouthernEurope  2.874800e+04  1.154100e+04    2930.000000   \\n\",\n       \"17      WesternAfrica  4.164142e+05  5.688491e+04   30298.545455   \\n\",\n       \"18        WesternAsia  2.060487e+05  1.389109e+05   19296.700000   \\n\",\n       \"\\n\",\n       \"    population_density  \\n\",\n       \"0           323.140000  \\n\",\n       \"1           104.262500  \\n\",\n       \"2            47.600000  \\n\",\n       \"3           139.458333  \\n\",\n       \"4            76.050000  \\n\",\n       \"5            99.800000  \\n\",\n       \"6            22.250000  \\n\",\n       \"7           304.100000  \\n\",\n       \"8            34.066667  \\n\",\n       \"9            98.000000  \\n\",\n       \"10           35.500000  \\n\",\n       \"11           69.400000  \\n\",\n       \"12          153.762500  \\n\",\n       \"13           27.050000  \\n\",\n       \"14           41.166667  \\n\",\n       \"15          197.200000  \\n\",\n       \"16          106.900000  \\n\",\n       \"17           89.181818  \\n\",\n       \"18          243.040000  \"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>Region</th>\\n      <th>surface_area</th>\\n      <th>gdp</th>\\n      <th>population</th>\\n      <th>population_density</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>0</th>\\n      <td>Caribbean</td>\\n      <td>1.720500e+04</td>\\n      <td>3.582980e+04</td>\\n      <td>5125.200000</td>\\n      <td>323.140000</td>\\n    </tr>\\n    <tr>\\n      <th>1</th>\\n      <td>CentralAmerica</td>\\n      <td>3.108195e+05</td>\\n      <td>1.712796e+05</td>\\n      <td>22164.750000</td>\\n      <td>104.262500</td>\\n    </tr>\\n    <tr>\\n      <th>2</th>\\n      <td>CentralAsia</td>\\n      <td>1.712745e+05</td>\\n      <td>7.212500e+03</td>\\n      <td>7483.000000</td>\\n      <td>47.600000</td>\\n    </tr>\\n    <tr>\\n      <th>3</th>\\n      <td>EasternAfrica</td>\\n      <td>4.816671e+05</td>\\n      <td>1.883158e+04</td>\\n      <td>25645.750000</td>\\n      <td>139.458333</td>\\n    </tr>\\n    <tr>\\n      <th>4</th>\\n      <td>EasternAsia</td>\\n      <td>5.582058e+06</td>\\n      <td>5.585108e+06</td>\\n      <td>706296.500000</td>\\n      <td>76.050000</td>\\n    </tr>\\n    <tr>\\n      <th>5</th>\\n      <td>EasternEurope</td>\\n      <td>3.186730e+05</td>\\n      <td>4.854500e+04</td>\\n      <td>24137.000000</td>\\n      <td>99.800000</td>\\n    </tr>\\n    <tr>\\n      <th>6</th>\\n      <td>Melanesia</td>\\n      <td>2.054250e+04</td>\\n      <td>9.060000e+02</td>\\n      <td>443.500000</td>\\n      <td>22.250000</td>\\n    </tr>\\n    <tr>\\n      <th>7</th>\\n      <td>Micronesia</td>\\n      <td>5.490000e+02</td>\\n      <td>-9.900000e+01</td>\\n      <td>164.000000</td>\\n      <td>304.100000</td>\\n    </tr>\\n    <tr>\\n      <th>8</th>\\n      <td>MiddleAfrica</td>\\n      <td>1.054169e+06</td>\\n      <td>2.482600e+04</td>\\n      <td>36885.000000</td>\\n      <td>34.066667</td>\\n    </tr>\\n    <tr>\\n      <th>9</th>\\n      <td>NorthernAfrica</td>\\n      <td>1.002000e+06</td>\\n      <td>3.159170e+05</td>\\n      <td>97553.000000</td>\\n      <td>98.000000</td>\\n    </tr>\\n    <tr>\\n      <th>10</th>\\n      <td>NorthernAmerica</td>\\n      <td>9.833517e+06</td>\\n      <td>1.803665e+07</td>\\n      <td>324460.000000</td>\\n      <td>35.500000</td>\\n    </tr>\\n    <tr>\\n      <th>11</th>\\n      <td>Polynesia</td>\\n      <td>2.842000e+03</td>\\n      <td>7.740000e+02</td>\\n      <td>196.000000</td>\\n      <td>69.400000</td>\\n    </tr>\\n    <tr>\\n      <th>12</th>\\n      <td>South-easternAsia</td>\\n      <td>5.205436e+05</td>\\n      <td>2.298626e+05</td>\\n      <td>76377.250000</td>\\n      <td>153.762500</td>\\n    </tr>\\n    <tr>\\n      <th>13</th>\\n      <td>SouthAmerica</td>\\n      <td>1.703150e+06</td>\\n      <td>3.327079e+05</td>\\n      <td>42953.250000</td>\\n      <td>27.050000</td>\\n    </tr>\\n    <tr>\\n      <th>14</th>\\n      <td>SouthernAfrica</td>\\n      <td>6.918360e+05</td>\\n      <td>1.093567e+05</td>\\n      <td>20494.666667</td>\\n      <td>41.166667</td>\\n    </tr>\\n    <tr>\\n      <th>15</th>\\n      <td>SouthernAsia</td>\\n      <td>9.843594e+05</td>\\n      <td>4.851398e+05</td>\\n      <td>320367.800000</td>\\n      <td>197.200000</td>\\n    </tr>\\n    <tr>\\n      <th>16</th>\\n      <td>SouthernEurope</td>\\n      <td>2.874800e+04</td>\\n      <td>1.154100e+04</td>\\n      <td>2930.000000</td>\\n      <td>106.900000</td>\\n    </tr>\\n    <tr>\\n      <th>17</th>\\n      <td>WesternAfrica</td>\\n      <td>4.164142e+05</td>\\n      <td>5.688491e+04</td>\\n      <td>30298.545455</td>\\n      <td>89.181818</td>\\n    </tr>\\n    <tr>\\n      <th>18</th>\\n      <td>WesternAsia</td>\\n      <td>2.060487e+05</td>\\n      <td>1.389109e+05</td>\\n      <td>19296.700000</td>\\n      <td>243.040000</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 76\n    }\n   ],\n   \"source\": [\n    \"# .min(), .max(), .mean(), .count()\\n\",\n    \"un_region.min()\\n\",\n    \"un_region.max()\\n\",\n    \"un_region.mean()\\n\",\n    \"un_region.count()\"\n   ]\n  },\n  {\n   \"source\": [\n    \"Let's take a look at aggregating the data using the .agg() method: https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.DataFrame.agg.html\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 85,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"                   surface_area           gdp     population  \\\\\\n\",\n       \"                           mean          mean           mean   \\n\",\n       \"Region                                                         \\n\",\n       \"Caribbean          1.720500e+04  3.582980e+04    5125.200000   \\n\",\n       \"CentralAmerica     3.108195e+05  1.712796e+05   22164.750000   \\n\",\n       \"CentralAsia        1.712745e+05  7.212500e+03    7483.000000   \\n\",\n       \"EasternAfrica      4.816671e+05  1.883158e+04   25645.750000   \\n\",\n       \"EasternAsia        5.582058e+06  5.585108e+06  706296.500000   \\n\",\n       \"EasternEurope      3.186730e+05  4.854500e+04   24137.000000   \\n\",\n       \"Melanesia          2.054250e+04  9.060000e+02     443.500000   \\n\",\n       \"Micronesia         5.490000e+02 -9.900000e+01     164.000000   \\n\",\n       \"MiddleAfrica       1.054169e+06  2.482600e+04   36885.000000   \\n\",\n       \"NorthernAfrica     1.002000e+06  3.159170e+05   97553.000000   \\n\",\n       \"NorthernAmerica    9.833517e+06  1.803665e+07  324460.000000   \\n\",\n       \"Polynesia          2.842000e+03  7.740000e+02     196.000000   \\n\",\n       \"South-easternAsia  5.205436e+05  2.298626e+05   76377.250000   \\n\",\n       \"SouthAmerica       1.703150e+06  3.327079e+05   42953.250000   \\n\",\n       \"SouthernAfrica     6.918360e+05  1.093567e+05   20494.666667   \\n\",\n       \"SouthernAsia       9.843594e+05  4.851398e+05  320367.800000   \\n\",\n       \"SouthernEurope     2.874800e+04  1.154100e+04    2930.000000   \\n\",\n       \"WesternAfrica      4.164142e+05  5.688491e+04   30298.545455   \\n\",\n       \"WesternAsia        2.060487e+05  1.389109e+05   19296.700000   \\n\",\n       \"\\n\",\n       \"                  population_density  \\n\",\n       \"                                mean  \\n\",\n       \"Region                                \\n\",\n       \"Caribbean                 323.140000  \\n\",\n       \"CentralAmerica            104.262500  \\n\",\n       \"CentralAsia                47.600000  \\n\",\n       \"EasternAfrica             139.458333  \\n\",\n       \"EasternAsia                76.050000  \\n\",\n       \"EasternEurope              99.800000  \\n\",\n       \"Melanesia                  22.250000  \\n\",\n       \"Micronesia                304.100000  \\n\",\n       \"MiddleAfrica               34.066667  \\n\",\n       \"NorthernAfrica             98.000000  \\n\",\n       \"NorthernAmerica            35.500000  \\n\",\n       \"Polynesia                  69.400000  \\n\",\n       \"South-easternAsia         153.762500  \\n\",\n       \"SouthAmerica               27.050000  \\n\",\n       \"SouthernAfrica             41.166667  \\n\",\n       \"SouthernAsia              197.200000  \\n\",\n       \"SouthernEurope            106.900000  \\n\",\n       \"WesternAfrica              89.181818  \\n\",\n       \"WesternAsia               243.040000  \"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead tr th {\\n        text-align: left;\\n    }\\n\\n    .dataframe thead tr:last-of-type th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr>\\n      <th></th>\\n      <th>surface_area</th>\\n      <th>gdp</th>\\n      <th>population</th>\\n      <th>population_density</th>\\n    </tr>\\n    <tr>\\n      <th></th>\\n      <th>mean</th>\\n      <th>mean</th>\\n      <th>mean</th>\\n      <th>mean</th>\\n    </tr>\\n    <tr>\\n      <th>Region</th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>Caribbean</th>\\n      <td>1.720500e+04</td>\\n      <td>3.582980e+04</td>\\n      <td>5125.200000</td>\\n      <td>323.140000</td>\\n    </tr>\\n    <tr>\\n      <th>CentralAmerica</th>\\n      <td>3.108195e+05</td>\\n      <td>1.712796e+05</td>\\n      <td>22164.750000</td>\\n      <td>104.262500</td>\\n    </tr>\\n    <tr>\\n      <th>CentralAsia</th>\\n      <td>1.712745e+05</td>\\n      <td>7.212500e+03</td>\\n      <td>7483.000000</td>\\n      <td>47.600000</td>\\n    </tr>\\n    <tr>\\n      <th>EasternAfrica</th>\\n      <td>4.816671e+05</td>\\n      <td>1.883158e+04</td>\\n      <td>25645.750000</td>\\n      <td>139.458333</td>\\n    </tr>\\n    <tr>\\n      <th>EasternAsia</th>\\n      <td>5.582058e+06</td>\\n      <td>5.585108e+06</td>\\n      <td>706296.500000</td>\\n      <td>76.050000</td>\\n    </tr>\\n    <tr>\\n      <th>EasternEurope</th>\\n      <td>3.186730e+05</td>\\n      <td>4.854500e+04</td>\\n      <td>24137.000000</td>\\n      <td>99.800000</td>\\n    </tr>\\n    <tr>\\n      <th>Melanesia</th>\\n      <td>2.054250e+04</td>\\n      <td>9.060000e+02</td>\\n      <td>443.500000</td>\\n      <td>22.250000</td>\\n    </tr>\\n    <tr>\\n      <th>Micronesia</th>\\n      <td>5.490000e+02</td>\\n      <td>-9.900000e+01</td>\\n      <td>164.000000</td>\\n      <td>304.100000</td>\\n    </tr>\\n    <tr>\\n      <th>MiddleAfrica</th>\\n      <td>1.054169e+06</td>\\n      <td>2.482600e+04</td>\\n      <td>36885.000000</td>\\n      <td>34.066667</td>\\n    </tr>\\n    <tr>\\n      <th>NorthernAfrica</th>\\n      <td>1.002000e+06</td>\\n      <td>3.159170e+05</td>\\n      <td>97553.000000</td>\\n      <td>98.000000</td>\\n    </tr>\\n    <tr>\\n      <th>NorthernAmerica</th>\\n      <td>9.833517e+06</td>\\n      <td>1.803665e+07</td>\\n      <td>324460.000000</td>\\n      <td>35.500000</td>\\n    </tr>\\n    <tr>\\n      <th>Polynesia</th>\\n      <td>2.842000e+03</td>\\n      <td>7.740000e+02</td>\\n      <td>196.000000</td>\\n      <td>69.400000</td>\\n    </tr>\\n    <tr>\\n      <th>South-easternAsia</th>\\n      <td>5.205436e+05</td>\\n      <td>2.298626e+05</td>\\n      <td>76377.250000</td>\\n      <td>153.762500</td>\\n    </tr>\\n    <tr>\\n      <th>SouthAmerica</th>\\n      <td>1.703150e+06</td>\\n      <td>3.327079e+05</td>\\n      <td>42953.250000</td>\\n      <td>27.050000</td>\\n    </tr>\\n    <tr>\\n      <th>SouthernAfrica</th>\\n      <td>6.918360e+05</td>\\n      <td>1.093567e+05</td>\\n      <td>20494.666667</td>\\n      <td>41.166667</td>\\n    </tr>\\n    <tr>\\n      <th>SouthernAsia</th>\\n      <td>9.843594e+05</td>\\n      <td>4.851398e+05</td>\\n      <td>320367.800000</td>\\n      <td>197.200000</td>\\n    </tr>\\n    <tr>\\n      <th>SouthernEurope</th>\\n      <td>2.874800e+04</td>\\n      <td>1.154100e+04</td>\\n      <td>2930.000000</td>\\n      <td>106.900000</td>\\n    </tr>\\n    <tr>\\n      <th>WesternAfrica</th>\\n      <td>4.164142e+05</td>\\n      <td>5.688491e+04</td>\\n      <td>30298.545455</td>\\n      <td>89.181818</td>\\n    </tr>\\n    <tr>\\n      <th>WesternAsia</th>\\n      <td>2.060487e+05</td>\\n      <td>1.389109e+05</td>\\n      <td>19296.700000</td>\\n      <td>243.040000</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 85\n    }\n   ],\n   \"source\": [\n    \"\\n\",\n    \"# Get the mean of each column for each region\\n\",\n    \"un_region.agg(['mean'])\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 86,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"                   surface_area                                gdp  \\\\\\n\",\n       \"                           mean     median       sum          mean   \\n\",\n       \"Region                                                               \\n\",\n       \"Caribbean          1.720500e+04     8868.0     86025  3.582980e+04   \\n\",\n       \"CentralAmerica     3.108195e+05    92104.5   2486556  1.712796e+05   \\n\",\n       \"CentralAsia        1.712745e+05   171274.5    342549  7.212500e+03   \\n\",\n       \"EasternAfrica      4.816671e+05   589626.5   5780005  1.883158e+04   \\n\",\n       \"EasternAsia        5.582058e+06  5582058.0  11164116  5.585108e+06   \\n\",\n       \"EasternEurope      3.186730e+05   318673.0    637346  4.854500e+04   \\n\",\n       \"Melanesia          2.054250e+04    20542.5     41085  9.060000e+02   \\n\",\n       \"Micronesia         5.490000e+02      549.0       549 -9.900000e+01   \\n\",\n       \"MiddleAfrica       1.054169e+06   475650.0   3162508  2.482600e+04   \\n\",\n       \"NorthernAfrica     1.002000e+06  1002000.0   1002000  3.159170e+05   \\n\",\n       \"NorthernAmerica    9.833517e+06  9833517.0   9833517  1.803665e+07   \\n\",\n       \"Polynesia          2.842000e+03     2842.0      2842  7.740000e+02   \\n\",\n       \"South-easternAsia  5.205436e+05   315483.5   4164349  2.298626e+05   \\n\",\n       \"SouthAmerica       1.703150e+06   927341.5  13625203  3.327079e+05   \\n\",\n       \"SouthernAfrica     6.918360e+05   824116.0   2075508  1.093567e+05   \\n\",\n       \"SouthernAsia       9.843594e+05   652864.0   4921797  4.851398e+05   \\n\",\n       \"SouthernEurope     2.874800e+04    28748.0     28748  1.154100e+04   \\n\",\n       \"WesternAfrica      4.164142e+05   238537.0   4580556  5.688491e+04   \\n\",\n       \"WesternAsia        2.060487e+05    78150.0   2060487  1.389109e+05   \\n\",\n       \"\\n\",\n       \"                                            population                     \\\\\\n\",\n       \"                       median       sum           mean    median      sum   \\n\",\n       \"Region                                                                      \\n\",\n       \"Caribbean              8501.0    179149    5125.200000    3663.0    25626   \\n\",\n       \"CentralAmerica        38991.0   1370237   22164.750000    6298.0   177318   \\n\",\n       \"CentralAsia            7212.5     14425    7483.000000    7483.0    14966   \\n\",\n       \"EasternAfrica         13530.0    225979   25645.750000   17858.0   307749   \\n\",\n       \"EasternAsia         5585107.5  11170215  706296.500000  706296.5  1412593   \\n\",\n       \"EasternEurope         48545.0     97090   24137.000000   24137.0    48274   \\n\",\n       \"Melanesia               906.0      1812     443.500000     443.5      887   \\n\",\n       \"Micronesia              -99.0       -99     164.000000     164.0      164   \\n\",\n       \"MiddleAfrica          28416.0     74478   36885.000000   24054.0   110655   \\n\",\n       \"NorthernAfrica       315917.0    315917   97553.000000   97553.0    97553   \\n\",\n       \"NorthernAmerica    18036648.0  18036648  324460.000000  324460.0   324460   \\n\",\n       \"Polynesia               774.0       774     196.000000     196.0      196   \\n\",\n       \"South-easternAsia    127921.0   1838901   76377.250000   61204.5   611018   \\n\",\n       \"SouthAmerica         145302.5   2661663   42953.250000   17340.0   343626   \\n\",\n       \"SouthernAfrica        11491.0    328070   20494.666667    2534.0    61484   \\n\",\n       \"SouthernAsia          20658.0   2425699  320367.800000   35530.0  1601839   \\n\",\n       \"SouthernEurope        11541.0     11541    2930.000000    2930.0     2930   \\n\",\n       \"WesternAfrica         11065.0    625734   30298.545455   15851.0   333284   \\n\",\n       \"WesternAsia           43833.0   1389109   19296.700000    9012.0   192967   \\n\",\n       \"\\n\",\n       \"                  population_density                  \\n\",\n       \"                                mean  median     sum  \\n\",\n       \"Region                                                \\n\",\n       \"Caribbean                 323.140000  299.70  1615.7  \\n\",\n       \"CentralAmerica            104.262500   74.60   834.1  \\n\",\n       \"CentralAsia                47.600000   47.60    95.2  \\n\",\n       \"EasternAfrica             139.458333   54.35  1673.5  \\n\",\n       \"EasternAsia                76.050000   76.05   152.1  \\n\",\n       \"EasternEurope              99.800000   99.80   199.6  \\n\",\n       \"Melanesia                  22.250000   22.25    44.5  \\n\",\n       \"Micronesia                304.100000  304.10   304.1  \\n\",\n       \"MiddleAfrica               34.066667   35.90   102.2  \\n\",\n       \"NorthernAfrica             98.000000   98.00    98.0  \\n\",\n       \"NorthernAmerica            35.500000   35.50    35.5  \\n\",\n       \"Polynesia                  69.400000   69.40    69.4  \\n\",\n       \"South-easternAsia         153.762500  112.90  1230.1  \\n\",\n       \"SouthAmerica               27.050000   24.65   216.4  \\n\",\n       \"SouthernAfrica             41.166667   46.80   123.5  \\n\",\n       \"SouthernAsia              197.200000  204.40   986.0  \\n\",\n       \"SouthernEurope            106.900000  106.90   106.9  \\n\",\n       \"WesternAfrica              89.181818   82.30   981.0  \\n\",\n       \"WesternAsia               243.040000  107.10  2430.4  \"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead tr th {\\n        text-align: left;\\n    }\\n\\n    .dataframe thead tr:last-of-type th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr>\\n      <th></th>\\n      <th colspan=\\\"3\\\" halign=\\\"left\\\">surface_area</th>\\n      <th colspan=\\\"3\\\" halign=\\\"left\\\">gdp</th>\\n      <th colspan=\\\"3\\\" halign=\\\"left\\\">population</th>\\n      <th colspan=\\\"3\\\" halign=\\\"left\\\">population_density</th>\\n    </tr>\\n    <tr>\\n      <th></th>\\n      <th>mean</th>\\n      <th>median</th>\\n      <th>sum</th>\\n      <th>mean</th>\\n      <th>median</th>\\n      <th>sum</th>\\n      <th>mean</th>\\n      <th>median</th>\\n      <th>sum</th>\\n      <th>mean</th>\\n      <th>median</th>\\n      <th>sum</th>\\n    </tr>\\n    <tr>\\n      <th>Region</th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>Caribbean</th>\\n      <td>1.720500e+04</td>\\n      <td>8868.0</td>\\n      <td>86025</td>\\n      <td>3.582980e+04</td>\\n      <td>8501.0</td>\\n      <td>179149</td>\\n      <td>5125.200000</td>\\n      <td>3663.0</td>\\n      <td>25626</td>\\n      <td>323.140000</td>\\n      <td>299.70</td>\\n      <td>1615.7</td>\\n    </tr>\\n    <tr>\\n      <th>CentralAmerica</th>\\n      <td>3.108195e+05</td>\\n      <td>92104.5</td>\\n      <td>2486556</td>\\n      <td>1.712796e+05</td>\\n      <td>38991.0</td>\\n      <td>1370237</td>\\n      <td>22164.750000</td>\\n      <td>6298.0</td>\\n      <td>177318</td>\\n      <td>104.262500</td>\\n      <td>74.60</td>\\n      <td>834.1</td>\\n    </tr>\\n    <tr>\\n      <th>CentralAsia</th>\\n      <td>1.712745e+05</td>\\n      <td>171274.5</td>\\n      <td>342549</td>\\n      <td>7.212500e+03</td>\\n      <td>7212.5</td>\\n      <td>14425</td>\\n      <td>7483.000000</td>\\n      <td>7483.0</td>\\n      <td>14966</td>\\n      <td>47.600000</td>\\n      <td>47.60</td>\\n      <td>95.2</td>\\n    </tr>\\n    <tr>\\n      <th>EasternAfrica</th>\\n      <td>4.816671e+05</td>\\n      <td>589626.5</td>\\n      <td>5780005</td>\\n      <td>1.883158e+04</td>\\n      <td>13530.0</td>\\n      <td>225979</td>\\n      <td>25645.750000</td>\\n      <td>17858.0</td>\\n      <td>307749</td>\\n      <td>139.458333</td>\\n      <td>54.35</td>\\n      <td>1673.5</td>\\n    </tr>\\n    <tr>\\n      <th>EasternAsia</th>\\n      <td>5.582058e+06</td>\\n      <td>5582058.0</td>\\n      <td>11164116</td>\\n      <td>5.585108e+06</td>\\n      <td>5585107.5</td>\\n      <td>11170215</td>\\n      <td>706296.500000</td>\\n      <td>706296.5</td>\\n      <td>1412593</td>\\n      <td>76.050000</td>\\n      <td>76.05</td>\\n      <td>152.1</td>\\n    </tr>\\n    <tr>\\n      <th>EasternEurope</th>\\n      <td>3.186730e+05</td>\\n      <td>318673.0</td>\\n      <td>637346</td>\\n      <td>4.854500e+04</td>\\n      <td>48545.0</td>\\n      <td>97090</td>\\n      <td>24137.000000</td>\\n      <td>24137.0</td>\\n      <td>48274</td>\\n      <td>99.800000</td>\\n      <td>99.80</td>\\n      <td>199.6</td>\\n    </tr>\\n    <tr>\\n      <th>Melanesia</th>\\n      <td>2.054250e+04</td>\\n      <td>20542.5</td>\\n      <td>41085</td>\\n      <td>9.060000e+02</td>\\n      <td>906.0</td>\\n      <td>1812</td>\\n      <td>443.500000</td>\\n      <td>443.5</td>\\n      <td>887</td>\\n      <td>22.250000</td>\\n      <td>22.25</td>\\n      <td>44.5</td>\\n    </tr>\\n    <tr>\\n      <th>Micronesia</th>\\n      <td>5.490000e+02</td>\\n      <td>549.0</td>\\n      <td>549</td>\\n      <td>-9.900000e+01</td>\\n      <td>-99.0</td>\\n      <td>-99</td>\\n      <td>164.000000</td>\\n      <td>164.0</td>\\n      <td>164</td>\\n      <td>304.100000</td>\\n      <td>304.10</td>\\n      <td>304.1</td>\\n    </tr>\\n    <tr>\\n      <th>MiddleAfrica</th>\\n      <td>1.054169e+06</td>\\n      <td>475650.0</td>\\n      <td>3162508</td>\\n      <td>2.482600e+04</td>\\n      <td>28416.0</td>\\n      <td>74478</td>\\n      <td>36885.000000</td>\\n      <td>24054.0</td>\\n      <td>110655</td>\\n      <td>34.066667</td>\\n      <td>35.90</td>\\n      <td>102.2</td>\\n    </tr>\\n    <tr>\\n      <th>NorthernAfrica</th>\\n      <td>1.002000e+06</td>\\n      <td>1002000.0</td>\\n      <td>1002000</td>\\n      <td>3.159170e+05</td>\\n      <td>315917.0</td>\\n      <td>315917</td>\\n      <td>97553.000000</td>\\n      <td>97553.0</td>\\n      <td>97553</td>\\n      <td>98.000000</td>\\n      <td>98.00</td>\\n      <td>98.0</td>\\n    </tr>\\n    <tr>\\n      <th>NorthernAmerica</th>\\n      <td>9.833517e+06</td>\\n      <td>9833517.0</td>\\n      <td>9833517</td>\\n      <td>1.803665e+07</td>\\n      <td>18036648.0</td>\\n      <td>18036648</td>\\n      <td>324460.000000</td>\\n      <td>324460.0</td>\\n      <td>324460</td>\\n      <td>35.500000</td>\\n      <td>35.50</td>\\n      <td>35.5</td>\\n    </tr>\\n    <tr>\\n      <th>Polynesia</th>\\n      <td>2.842000e+03</td>\\n      <td>2842.0</td>\\n      <td>2842</td>\\n      <td>7.740000e+02</td>\\n      <td>774.0</td>\\n      <td>774</td>\\n      <td>196.000000</td>\\n      <td>196.0</td>\\n      <td>196</td>\\n      <td>69.400000</td>\\n      <td>69.40</td>\\n      <td>69.4</td>\\n    </tr>\\n    <tr>\\n      <th>South-easternAsia</th>\\n      <td>5.205436e+05</td>\\n      <td>315483.5</td>\\n      <td>4164349</td>\\n      <td>2.298626e+05</td>\\n      <td>127921.0</td>\\n      <td>1838901</td>\\n      <td>76377.250000</td>\\n      <td>61204.5</td>\\n      <td>611018</td>\\n      <td>153.762500</td>\\n      <td>112.90</td>\\n      <td>1230.1</td>\\n    </tr>\\n    <tr>\\n      <th>SouthAmerica</th>\\n      <td>1.703150e+06</td>\\n      <td>927341.5</td>\\n      <td>13625203</td>\\n      <td>3.327079e+05</td>\\n      <td>145302.5</td>\\n      <td>2661663</td>\\n      <td>42953.250000</td>\\n      <td>17340.0</td>\\n      <td>343626</td>\\n      <td>27.050000</td>\\n      <td>24.65</td>\\n      <td>216.4</td>\\n    </tr>\\n    <tr>\\n      <th>SouthernAfrica</th>\\n      <td>6.918360e+05</td>\\n      <td>824116.0</td>\\n      <td>2075508</td>\\n      <td>1.093567e+05</td>\\n      <td>11491.0</td>\\n      <td>328070</td>\\n      <td>20494.666667</td>\\n      <td>2534.0</td>\\n      <td>61484</td>\\n      <td>41.166667</td>\\n      <td>46.80</td>\\n      <td>123.5</td>\\n    </tr>\\n    <tr>\\n      <th>SouthernAsia</th>\\n      <td>9.843594e+05</td>\\n      <td>652864.0</td>\\n      <td>4921797</td>\\n      <td>4.851398e+05</td>\\n      <td>20658.0</td>\\n      <td>2425699</td>\\n      <td>320367.800000</td>\\n      <td>35530.0</td>\\n      <td>1601839</td>\\n      <td>197.200000</td>\\n      <td>204.40</td>\\n      <td>986.0</td>\\n    </tr>\\n    <tr>\\n      <th>SouthernEurope</th>\\n      <td>2.874800e+04</td>\\n      <td>28748.0</td>\\n      <td>28748</td>\\n      <td>1.154100e+04</td>\\n      <td>11541.0</td>\\n      <td>11541</td>\\n      <td>2930.000000</td>\\n      <td>2930.0</td>\\n      <td>2930</td>\\n      <td>106.900000</td>\\n      <td>106.90</td>\\n      <td>106.9</td>\\n    </tr>\\n    <tr>\\n      <th>WesternAfrica</th>\\n      <td>4.164142e+05</td>\\n      <td>238537.0</td>\\n      <td>4580556</td>\\n      <td>5.688491e+04</td>\\n      <td>11065.0</td>\\n      <td>625734</td>\\n      <td>30298.545455</td>\\n      <td>15851.0</td>\\n      <td>333284</td>\\n      <td>89.181818</td>\\n      <td>82.30</td>\\n      <td>981.0</td>\\n    </tr>\\n    <tr>\\n      <th>WesternAsia</th>\\n      <td>2.060487e+05</td>\\n      <td>78150.0</td>\\n      <td>2060487</td>\\n      <td>1.389109e+05</td>\\n      <td>43833.0</td>\\n      <td>1389109</td>\\n      <td>19296.700000</td>\\n      <td>9012.0</td>\\n      <td>192967</td>\\n      <td>243.040000</td>\\n      <td>107.10</td>\\n      <td>2430.4</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 86\n    }\n   ],\n   \"source\": [\n    \"# Get mean, median, and sum\\n\",\n    \"un_region.agg(['mean', 'median', 'sum'])\"\n   ]\n  },\n  {\n   \"source\": [\n    \"We can also pass in other functions or define our own. These are referred to as higher-order functions, i.e. functions that take in other functions as arguments. \\n\",\n    \"\\n\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 101,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"6\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 101\n    }\n   ],\n   \"source\": [\n    \"# Example of higher-order function\\n\",\n    \"def add_two(val):\\n\",\n    \"    return val + 2\\n\",\n    \"\\n\",\n    \"def do_calculation(val, func):\\n\",\n    \"    return func(val)\\n\",\n    \"\\n\",\n    \"def subtract_nine(val):\\n\",\n    \"    return val - 9\\n\",\n    \"\\n\",\n    \"do_calculation(12, add_two)\\n\",\n    \"do_calculation(15, subtract_nine)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 96,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"[1, 2, 6, 11]\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 96\n    }\n   ],\n   \"source\": [\n    \"# Example of filtering\\n\",\n    \"def is_nine(val):\\n\",\n    \"    return val is not 9\\n\",\n    \"\\n\",\n    \"values = [1, 2, 6, 9, 9, 11]\\n\",\n    \"res = list(filter(is_nine, values))\"\n   ]\n  },\n  {\n   \"source\": [\n    \"Let's use the statistics module from scipy to calculate some new values: https://docs.scipy.org/doc/scipy/reference/stats.html\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 100,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"                   surface_area                                   gdp  \\\\\\n\",\n       \"                           tsem          tstd      skew          tsem   \\n\",\n       \"Region                                                                  \\n\",\n       \"Caribbean          9.321432e+03  2.084335e+04  0.685299  2.091220e+04   \\n\",\n       \"CentralAmerica     2.366682e+05  6.693987e+05  2.250712  1.387055e+05   \\n\",\n       \"CentralAsia        2.867450e+04  4.055187e+04  0.000000  6.405000e+02   \\n\",\n       \"EasternAfrica      9.050907e+04  3.135326e+05 -0.263652  5.318552e+03   \\n\",\n       \"EasternAsia        4.017942e+06  5.682228e+06  0.000000  5.573349e+06   \\n\",\n       \"EasternEurope      2.848270e+05  4.028062e+05  0.000000  4.207000e+04   \\n\",\n       \"Melanesia          8.353500e+03  1.181363e+04  0.000000  1.690000e+02   \\n\",\n       \"Micronesia                  NaN           NaN  0.000000           NaN   \\n\",\n       \"MiddleAfrica       6.464966e+05  1.119765e+06  0.695791  8.583308e+03   \\n\",\n       \"NorthernAfrica              NaN           NaN  0.000000           NaN   \\n\",\n       \"NorthernAmerica             NaN           NaN  0.000000           NaN   \\n\",\n       \"Polynesia                   NaN           NaN  0.000000           NaN   \\n\",\n       \"South-easternAsia  2.110175e+05  5.968477e+05  1.783458  1.038262e+05   \\n\",\n       \"SouthAmerica       9.847489e+05  2.785290e+06  2.162869  2.090794e+05   \\n\",\n       \"SouthernAfrica     3.500259e+05  6.062627e+05 -0.381757  1.026437e+05   \\n\",\n       \"SouthernAsia       5.934819e+05  1.327066e+06  1.284080  4.107010e+05   \\n\",\n       \"SouthernEurope              NaN           NaN  0.000000           NaN   \\n\",\n       \"WesternAfrica      1.298416e+05  4.306358e+05  0.995896  4.390537e+04   \\n\",\n       \"WesternAsia        8.687679e+04  2.747285e+05  1.157696  7.048297e+04   \\n\",\n       \"\\n\",\n       \"                                              population                 \\\\\\n\",\n       \"                           tstd      skew           tsem           tstd   \\n\",\n       \"Region                                                                    \\n\",\n       \"Caribbean          4.676111e+04  0.607884    2435.292270    5445.479061   \\n\",\n       \"CentralAmerica     3.923185e+05  2.253862   15379.223415   43499.012664   \\n\",\n       \"CentralAsia        9.058038e+02  0.000000    1438.000000    2033.639103   \\n\",\n       \"EasternAfrica      1.842400e+04  1.434065    4595.949529   15920.836188   \\n\",\n       \"EasternAsia        7.881906e+06  0.000000  703220.500000  994503.968439   \\n\",\n       \"EasternEurope      5.949596e+04  0.000000   20086.000000   28405.893614   \\n\",\n       \"Melanesia          2.390021e+02  0.000000     167.500000     236.880772   \\n\",\n       \"Micronesia                  NaN  0.000000            NaN            NaN   \\n\",\n       \"MiddleAfrica       1.486673e+04 -0.417756   22879.972909   39629.275555   \\n\",\n       \"NorthernAfrica              NaN  0.000000            NaN            NaN   \\n\",\n       \"NorthernAmerica             NaN  0.000000            NaN            NaN   \\n\",\n       \"Polynesia                   NaN  0.000000            NaN            NaN   \\n\",\n       \"South-easternAsia  2.936648e+05  1.333305   30201.355172   85422.332172   \\n\",\n       \"SouthAmerica       5.913659e+05  2.125620   24368.804859   68925.388662   \\n\",\n       \"SouthernAfrica     1.777841e+05  0.704844   18111.375103   31369.821873   \\n\",\n       \"SouthernAsia       9.183553e+05  1.449172  257017.757855  574709.177989   \\n\",\n       \"SouthernEurope              NaN  0.000000            NaN            NaN   \\n\",\n       \"WesternAfrica      1.456176e+05  2.814527   16239.477886   53860.254939   \\n\",\n       \"WesternAsia        2.228867e+05  1.993615    7749.004611   24504.504171   \\n\",\n       \"\\n\",\n       \"                            population_density                        \\n\",\n       \"                       skew               tsem        tstd      skew  \\n\",\n       \"Region                                                                \\n\",\n       \"Caribbean          0.215651          36.100853   80.723962  0.030881  \\n\",\n       \"CentralAmerica     2.214198          32.501153   91.927144  1.489869  \\n\",\n       \"CentralAsia        0.000000          16.100000   22.768838  0.000000  \\n\",\n       \"EasternAfrica      0.939269          47.199301  163.503175  1.306365  \\n\",\n       \"EasternAsia        0.000000          74.050000  104.722514  0.000000  \\n\",\n       \"EasternEurope      0.000000          23.500000   33.234019  0.000000  \\n\",\n       \"Melanesia          0.000000           0.450000    0.636396  0.000000  \\n\",\n       \"Micronesia         0.000000                NaN         NaN  0.000000  \\n\",\n       \"MiddleAfrica       0.532459          10.288883   17.820868 -0.186994  \\n\",\n       \"NorthernAfrica     0.000000                NaN         NaN  0.000000  \\n\",\n       \"NorthernAmerica    0.000000                NaN         NaN  0.000000  \\n\",\n       \"Polynesia          0.000000                NaN         NaN  0.000000  \\n\",\n       \"South-easternAsia  1.382405          40.638603  114.943327  0.866714  \\n\",\n       \"SouthAmerica       2.057515           7.109526   20.108776  0.932068  \\n\",\n       \"SouthernAfrica     0.707034          20.545586   35.585999 -0.283531  \\n\",\n       \"SouthernAsia       1.436007          77.116950  172.438743  0.439830  \\n\",\n       \"SouthernEurope     0.000000                NaN         NaN  0.000000  \\n\",\n       \"WesternAfrica      2.732611          17.592038   58.346188  0.460914  \\n\",\n       \"WesternAsia        1.776751          84.348314  266.732788  1.290031  \"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead tr th {\\n        text-align: left;\\n    }\\n\\n    .dataframe thead tr:last-of-type th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr>\\n      <th></th>\\n      <th colspan=\\\"3\\\" halign=\\\"left\\\">surface_area</th>\\n      <th colspan=\\\"3\\\" halign=\\\"left\\\">gdp</th>\\n      <th colspan=\\\"3\\\" halign=\\\"left\\\">population</th>\\n      <th colspan=\\\"3\\\" halign=\\\"left\\\">population_density</th>\\n    </tr>\\n    <tr>\\n      <th></th>\\n      <th>tsem</th>\\n      <th>tstd</th>\\n      <th>skew</th>\\n      <th>tsem</th>\\n      <th>tstd</th>\\n      <th>skew</th>\\n      <th>tsem</th>\\n      <th>tstd</th>\\n      <th>skew</th>\\n      <th>tsem</th>\\n      <th>tstd</th>\\n      <th>skew</th>\\n    </tr>\\n    <tr>\\n      <th>Region</th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>Caribbean</th>\\n      <td>9.321432e+03</td>\\n      <td>2.084335e+04</td>\\n      <td>0.685299</td>\\n      <td>2.091220e+04</td>\\n      <td>4.676111e+04</td>\\n      <td>0.607884</td>\\n      <td>2435.292270</td>\\n      <td>5445.479061</td>\\n      <td>0.215651</td>\\n      <td>36.100853</td>\\n      <td>80.723962</td>\\n      <td>0.030881</td>\\n    </tr>\\n    <tr>\\n      <th>CentralAmerica</th>\\n      <td>2.366682e+05</td>\\n      <td>6.693987e+05</td>\\n      <td>2.250712</td>\\n      <td>1.387055e+05</td>\\n      <td>3.923185e+05</td>\\n      <td>2.253862</td>\\n      <td>15379.223415</td>\\n      <td>43499.012664</td>\\n      <td>2.214198</td>\\n      <td>32.501153</td>\\n      <td>91.927144</td>\\n      <td>1.489869</td>\\n    </tr>\\n    <tr>\\n      <th>CentralAsia</th>\\n      <td>2.867450e+04</td>\\n      <td>4.055187e+04</td>\\n      <td>0.000000</td>\\n      <td>6.405000e+02</td>\\n      <td>9.058038e+02</td>\\n      <td>0.000000</td>\\n      <td>1438.000000</td>\\n      <td>2033.639103</td>\\n      <td>0.000000</td>\\n      <td>16.100000</td>\\n      <td>22.768838</td>\\n      <td>0.000000</td>\\n    </tr>\\n    <tr>\\n      <th>EasternAfrica</th>\\n      <td>9.050907e+04</td>\\n      <td>3.135326e+05</td>\\n      <td>-0.263652</td>\\n      <td>5.318552e+03</td>\\n      <td>1.842400e+04</td>\\n      <td>1.434065</td>\\n      <td>4595.949529</td>\\n      <td>15920.836188</td>\\n      <td>0.939269</td>\\n      <td>47.199301</td>\\n      <td>163.503175</td>\\n      <td>1.306365</td>\\n    </tr>\\n    <tr>\\n      <th>EasternAsia</th>\\n      <td>4.017942e+06</td>\\n      <td>5.682228e+06</td>\\n      <td>0.000000</td>\\n      <td>5.573349e+06</td>\\n      <td>7.881906e+06</td>\\n      <td>0.000000</td>\\n      <td>703220.500000</td>\\n      <td>994503.968439</td>\\n      <td>0.000000</td>\\n      <td>74.050000</td>\\n      <td>104.722514</td>\\n      <td>0.000000</td>\\n    </tr>\\n    <tr>\\n      <th>EasternEurope</th>\\n      <td>2.848270e+05</td>\\n      <td>4.028062e+05</td>\\n      <td>0.000000</td>\\n      <td>4.207000e+04</td>\\n      <td>5.949596e+04</td>\\n      <td>0.000000</td>\\n      <td>20086.000000</td>\\n      <td>28405.893614</td>\\n      <td>0.000000</td>\\n      <td>23.500000</td>\\n      <td>33.234019</td>\\n      <td>0.000000</td>\\n    </tr>\\n    <tr>\\n      <th>Melanesia</th>\\n      <td>8.353500e+03</td>\\n      <td>1.181363e+04</td>\\n      <td>0.000000</td>\\n      <td>1.690000e+02</td>\\n      <td>2.390021e+02</td>\\n      <td>0.000000</td>\\n      <td>167.500000</td>\\n      <td>236.880772</td>\\n      <td>0.000000</td>\\n      <td>0.450000</td>\\n      <td>0.636396</td>\\n      <td>0.000000</td>\\n    </tr>\\n    <tr>\\n      <th>Micronesia</th>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>0.000000</td>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>0.000000</td>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>0.000000</td>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>0.000000</td>\\n    </tr>\\n    <tr>\\n      <th>MiddleAfrica</th>\\n      <td>6.464966e+05</td>\\n      <td>1.119765e+06</td>\\n      <td>0.695791</td>\\n      <td>8.583308e+03</td>\\n      <td>1.486673e+04</td>\\n      <td>-0.417756</td>\\n      <td>22879.972909</td>\\n      <td>39629.275555</td>\\n      <td>0.532459</td>\\n      <td>10.288883</td>\\n      <td>17.820868</td>\\n      <td>-0.186994</td>\\n    </tr>\\n    <tr>\\n      <th>NorthernAfrica</th>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>0.000000</td>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>0.000000</td>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>0.000000</td>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>0.000000</td>\\n    </tr>\\n    <tr>\\n      <th>NorthernAmerica</th>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>0.000000</td>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>0.000000</td>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>0.000000</td>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>0.000000</td>\\n    </tr>\\n    <tr>\\n      <th>Polynesia</th>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>0.000000</td>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>0.000000</td>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>0.000000</td>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>0.000000</td>\\n    </tr>\\n    <tr>\\n      <th>South-easternAsia</th>\\n      <td>2.110175e+05</td>\\n      <td>5.968477e+05</td>\\n      <td>1.783458</td>\\n      <td>1.038262e+05</td>\\n      <td>2.936648e+05</td>\\n      <td>1.333305</td>\\n      <td>30201.355172</td>\\n      <td>85422.332172</td>\\n      <td>1.382405</td>\\n      <td>40.638603</td>\\n      <td>114.943327</td>\\n      <td>0.866714</td>\\n    </tr>\\n    <tr>\\n      <th>SouthAmerica</th>\\n      <td>9.847489e+05</td>\\n      <td>2.785290e+06</td>\\n      <td>2.162869</td>\\n      <td>2.090794e+05</td>\\n      <td>5.913659e+05</td>\\n      <td>2.125620</td>\\n      <td>24368.804859</td>\\n      <td>68925.388662</td>\\n      <td>2.057515</td>\\n      <td>7.109526</td>\\n      <td>20.108776</td>\\n      <td>0.932068</td>\\n    </tr>\\n    <tr>\\n      <th>SouthernAfrica</th>\\n      <td>3.500259e+05</td>\\n      <td>6.062627e+05</td>\\n      <td>-0.381757</td>\\n      <td>1.026437e+05</td>\\n      <td>1.777841e+05</td>\\n      <td>0.704844</td>\\n      <td>18111.375103</td>\\n      <td>31369.821873</td>\\n      <td>0.707034</td>\\n      <td>20.545586</td>\\n      <td>35.585999</td>\\n      <td>-0.283531</td>\\n    </tr>\\n    <tr>\\n      <th>SouthernAsia</th>\\n      <td>5.934819e+05</td>\\n      <td>1.327066e+06</td>\\n      <td>1.284080</td>\\n      <td>4.107010e+05</td>\\n      <td>9.183553e+05</td>\\n      <td>1.449172</td>\\n      <td>257017.757855</td>\\n      <td>574709.177989</td>\\n      <td>1.436007</td>\\n      <td>77.116950</td>\\n      <td>172.438743</td>\\n      <td>0.439830</td>\\n    </tr>\\n    <tr>\\n      <th>SouthernEurope</th>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>0.000000</td>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>0.000000</td>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>0.000000</td>\\n      <td>NaN</td>\\n      <td>NaN</td>\\n      <td>0.000000</td>\\n    </tr>\\n    <tr>\\n      <th>WesternAfrica</th>\\n      <td>1.298416e+05</td>\\n      <td>4.306358e+05</td>\\n      <td>0.995896</td>\\n      <td>4.390537e+04</td>\\n      <td>1.456176e+05</td>\\n      <td>2.814527</td>\\n      <td>16239.477886</td>\\n      <td>53860.254939</td>\\n      <td>2.732611</td>\\n      <td>17.592038</td>\\n      <td>58.346188</td>\\n      <td>0.460914</td>\\n    </tr>\\n    <tr>\\n      <th>WesternAsia</th>\\n      <td>8.687679e+04</td>\\n      <td>2.747285e+05</td>\\n      <td>1.157696</td>\\n      <td>7.048297e+04</td>\\n      <td>2.228867e+05</td>\\n      <td>1.993615</td>\\n      <td>7749.004611</td>\\n      <td>24504.504171</td>\\n      <td>1.776751</td>\\n      <td>84.348314</td>\\n      <td>266.732788</td>\\n      <td>1.290031</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 100\n    }\n   ],\n   \"source\": [\n    \"# stats.tsem(), stats.tstd(), stats.skew()\\n\",\n    \"un_region.agg([stats.tsem, stats.tstd, stats.skew])\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 102,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"# Use a lambda function\\n\",\n    \"# https://www.geeksforgeeks.org/python-lambda-anonymous-functions-filter-map-reduce/\\n\",\n    \"\\n\",\n    \"get_max = lambda x : x.max()\\n\",\n    \"def get_max_alt(x):\\n\",\n    \"    return x.max()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 107,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"                                                country surface_area  \\\\\\n\",\n       \"                                            get_max_alt  get_max_alt   \\n\",\n       \"Region                                                                 \\n\",\n       \"Caribbean                                Virgin Islands        48671   \\n\",\n       \"CentralAmerica                                   Panama      1964375   \\n\",\n       \"CentralAsia                                  Tajikistan       199949   \\n\",\n       \"EasternAfrica                                  Zimbabwe       947303   \\n\",\n       \"EasternAsia                                    Mongolia      9600000   \\n\",\n       \"EasternEurope                                   Ukraine       603500   \\n\",\n       \"Melanesia                                       Vanuatu        28896   \\n\",\n       \"Micronesia                                         Guam          549   \\n\",\n       \"MiddleAfrica       The Democratic Republic of the Congo      2344858   \\n\",\n       \"NorthernAfrica                                    Egypt      1002000   \\n\",\n       \"NorthernAmerica                           United States      9833517   \\n\",\n       \"Polynesia                                         Samoa         2842   \\n\",\n       \"South-easternAsia                               Vietnam      1910931   \\n\",\n       \"SouthAmerica                                   Suriname      8515767   \\n\",\n       \"SouthernAfrica                             South Africa      1221037   \\n\",\n       \"SouthernAsia                                   Pakistan      3287263   \\n\",\n       \"SouthernEurope                                  Albania        28748   \\n\",\n       \"WesternAfrica                                      Togo      1240192   \\n\",\n       \"WesternAsia                                       Yemen       783562   \\n\",\n       \"\\n\",\n       \"                          gdp  population population_density  \\n\",\n       \"                  get_max_alt get_max_alt        get_max_alt  \\n\",\n       \"Region                                                        \\n\",\n       \"Caribbean              102906       10981              413.0  \\n\",\n       \"CentralAmerica        1140724      129163              307.8  \\n\",\n       \"CentralAsia              7853        8921               63.7  \\n\",\n       \"EasternAfrica           63399       57310              494.9  \\n\",\n       \"EasternAsia          11158457     1409517              150.1  \\n\",\n       \"EasternEurope           90615       44223              123.3  \\n\",\n       \"Melanesia                1075         611               22.7  \\n\",\n       \"Micronesia                -99         164              304.1  \\n\",\n       \"MiddleAfrica            37569       81340               50.9  \\n\",\n       \"NorthernAfrica         315917       97553               98.0  \\n\",\n       \"NorthernAmerica      18036648      324460               35.5  \\n\",\n       \"Polynesia                 774         196               69.4  \\n\",\n       \"South-easternAsia      861934      263991              351.9  \\n\",\n       \"SouthAmerica          1772591      209288               66.9  \\n\",\n       \"SouthernAfrica         314571       56717               73.6  \\n\",\n       \"SouthernAsia          2116239     1339180              450.4  \\n\",\n       \"SouthernEurope          11541        2930              106.9  \\n\",\n       \"WesternAfrica          494583      190886              209.6  \\n\",\n       \"WesternAsia            717888       80745              817.4  \"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead tr th {\\n        text-align: left;\\n    }\\n\\n    .dataframe thead tr:last-of-type th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr>\\n      <th></th>\\n      <th>country</th>\\n      <th>surface_area</th>\\n      <th>gdp</th>\\n      <th>population</th>\\n      <th>population_density</th>\\n    </tr>\\n    <tr>\\n      <th></th>\\n      <th>get_max_alt</th>\\n      <th>get_max_alt</th>\\n      <th>get_max_alt</th>\\n      <th>get_max_alt</th>\\n      <th>get_max_alt</th>\\n    </tr>\\n    <tr>\\n      <th>Region</th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n      <th></th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>Caribbean</th>\\n      <td>Virgin Islands</td>\\n      <td>48671</td>\\n      <td>102906</td>\\n      <td>10981</td>\\n      <td>413.0</td>\\n    </tr>\\n    <tr>\\n      <th>CentralAmerica</th>\\n      <td>Panama</td>\\n      <td>1964375</td>\\n      <td>1140724</td>\\n      <td>129163</td>\\n      <td>307.8</td>\\n    </tr>\\n    <tr>\\n      <th>CentralAsia</th>\\n      <td>Tajikistan</td>\\n      <td>199949</td>\\n      <td>7853</td>\\n      <td>8921</td>\\n      <td>63.7</td>\\n    </tr>\\n    <tr>\\n      <th>EasternAfrica</th>\\n      <td>Zimbabwe</td>\\n      <td>947303</td>\\n      <td>63399</td>\\n      <td>57310</td>\\n      <td>494.9</td>\\n    </tr>\\n    <tr>\\n      <th>EasternAsia</th>\\n      <td>Mongolia</td>\\n      <td>9600000</td>\\n      <td>11158457</td>\\n      <td>1409517</td>\\n      <td>150.1</td>\\n    </tr>\\n    <tr>\\n      <th>EasternEurope</th>\\n      <td>Ukraine</td>\\n      <td>603500</td>\\n      <td>90615</td>\\n      <td>44223</td>\\n      <td>123.3</td>\\n    </tr>\\n    <tr>\\n      <th>Melanesia</th>\\n      <td>Vanuatu</td>\\n      <td>28896</td>\\n      <td>1075</td>\\n      <td>611</td>\\n      <td>22.7</td>\\n    </tr>\\n    <tr>\\n      <th>Micronesia</th>\\n      <td>Guam</td>\\n      <td>549</td>\\n      <td>-99</td>\\n      <td>164</td>\\n      <td>304.1</td>\\n    </tr>\\n    <tr>\\n      <th>MiddleAfrica</th>\\n      <td>The Democratic Republic of the Congo</td>\\n      <td>2344858</td>\\n      <td>37569</td>\\n      <td>81340</td>\\n      <td>50.9</td>\\n    </tr>\\n    <tr>\\n      <th>NorthernAfrica</th>\\n      <td>Egypt</td>\\n      <td>1002000</td>\\n      <td>315917</td>\\n      <td>97553</td>\\n      <td>98.0</td>\\n    </tr>\\n    <tr>\\n      <th>NorthernAmerica</th>\\n      <td>United States</td>\\n      <td>9833517</td>\\n      <td>18036648</td>\\n      <td>324460</td>\\n      <td>35.5</td>\\n    </tr>\\n    <tr>\\n      <th>Polynesia</th>\\n      <td>Samoa</td>\\n      <td>2842</td>\\n      <td>774</td>\\n      <td>196</td>\\n      <td>69.4</td>\\n    </tr>\\n    <tr>\\n      <th>South-easternAsia</th>\\n      <td>Vietnam</td>\\n      <td>1910931</td>\\n      <td>861934</td>\\n      <td>263991</td>\\n      <td>351.9</td>\\n    </tr>\\n    <tr>\\n      <th>SouthAmerica</th>\\n      <td>Suriname</td>\\n      <td>8515767</td>\\n      <td>1772591</td>\\n      <td>209288</td>\\n      <td>66.9</td>\\n    </tr>\\n    <tr>\\n      <th>SouthernAfrica</th>\\n      <td>South Africa</td>\\n      <td>1221037</td>\\n      <td>314571</td>\\n      <td>56717</td>\\n      <td>73.6</td>\\n    </tr>\\n    <tr>\\n      <th>SouthernAsia</th>\\n      <td>Pakistan</td>\\n      <td>3287263</td>\\n      <td>2116239</td>\\n      <td>1339180</td>\\n      <td>450.4</td>\\n    </tr>\\n    <tr>\\n      <th>SouthernEurope</th>\\n      <td>Albania</td>\\n      <td>28748</td>\\n      <td>11541</td>\\n      <td>2930</td>\\n      <td>106.9</td>\\n    </tr>\\n    <tr>\\n      <th>WesternAfrica</th>\\n      <td>Togo</td>\\n      <td>1240192</td>\\n      <td>494583</td>\\n      <td>190886</td>\\n      <td>209.6</td>\\n    </tr>\\n    <tr>\\n      <th>WesternAsia</th>\\n      <td>Yemen</td>\\n      <td>783562</td>\\n      <td>717888</td>\\n      <td>80745</td>\\n      <td>817.4</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 107\n    }\n   ],\n   \"source\": [\n    \"# Get the max of each column in each region\\n\",\n    \"un_region.agg([get_max_alt])\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 127,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"                   get_max_alt\\n\",\n       \"Region                        \\n\",\n       \"Caribbean                48671\\n\",\n       \"CentralAmerica         1964375\\n\",\n       \"CentralAsia             199949\\n\",\n       \"EasternAfrica           947303\\n\",\n       \"EasternAsia            9600000\\n\",\n       \"EasternEurope           603500\\n\",\n       \"Melanesia                28896\\n\",\n       \"Micronesia                 549\\n\",\n       \"MiddleAfrica           2344858\\n\",\n       \"NorthernAfrica         1002000\\n\",\n       \"NorthernAmerica        9833517\\n\",\n       \"Polynesia                 2842\\n\",\n       \"South-easternAsia      1910931\\n\",\n       \"SouthAmerica           8515767\\n\",\n       \"SouthernAfrica         1221037\\n\",\n       \"SouthernAsia           3287263\\n\",\n       \"SouthernEurope           28748\\n\",\n       \"WesternAfrica          1240192\\n\",\n       \"WesternAsia             783562\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>get_max_alt</th>\\n    </tr>\\n    <tr>\\n      <th>Region</th>\\n      <th></th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>Caribbean</th>\\n      <td>48671</td>\\n    </tr>\\n    <tr>\\n      <th>CentralAmerica</th>\\n      <td>1964375</td>\\n    </tr>\\n    <tr>\\n      <th>CentralAsia</th>\\n      <td>199949</td>\\n    </tr>\\n    <tr>\\n      <th>EasternAfrica</th>\\n      <td>947303</td>\\n    </tr>\\n    <tr>\\n      <th>EasternAsia</th>\\n      <td>9600000</td>\\n    </tr>\\n    <tr>\\n      <th>EasternEurope</th>\\n      <td>603500</td>\\n    </tr>\\n    <tr>\\n      <th>Melanesia</th>\\n      <td>28896</td>\\n    </tr>\\n    <tr>\\n      <th>Micronesia</th>\\n      <td>549</td>\\n    </tr>\\n    <tr>\\n      <th>MiddleAfrica</th>\\n      <td>2344858</td>\\n    </tr>\\n    <tr>\\n      <th>NorthernAfrica</th>\\n      <td>1002000</td>\\n    </tr>\\n    <tr>\\n      <th>NorthernAmerica</th>\\n      <td>9833517</td>\\n    </tr>\\n    <tr>\\n      <th>Polynesia</th>\\n      <td>2842</td>\\n    </tr>\\n    <tr>\\n      <th>South-easternAsia</th>\\n      <td>1910931</td>\\n    </tr>\\n    <tr>\\n      <th>SouthAmerica</th>\\n      <td>8515767</td>\\n    </tr>\\n    <tr>\\n      <th>SouthernAfrica</th>\\n      <td>1221037</td>\\n    </tr>\\n    <tr>\\n      <th>SouthernAsia</th>\\n      <td>3287263</td>\\n    </tr>\\n    <tr>\\n      <th>SouthernEurope</th>\\n      <td>28748</td>\\n    </tr>\\n    <tr>\\n      <th>WesternAfrica</th>\\n      <td>1240192</td>\\n    </tr>\\n    <tr>\\n      <th>WesternAsia</th>\\n      <td>783562</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 127\n    }\n   ],\n   \"source\": [\n    \"# Select a single column\\n\",\n    \"un_region['surface_area'].agg([get_max_alt])\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 159,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"               Region surface_area                   population\\n\",\n       \"                               sum          mean           mean\\n\",\n       \"0           Caribbean        86025  1.720500e+04    5125.200000\\n\",\n       \"1      CentralAmerica      2486556  3.108195e+05   22164.750000\\n\",\n       \"2         CentralAsia       342549  1.712745e+05    7483.000000\\n\",\n       \"3       EasternAfrica      5780005  4.816671e+05   25645.750000\\n\",\n       \"4         EasternAsia     11164116  5.582058e+06  706296.500000\\n\",\n       \"5       EasternEurope       637346  3.186730e+05   24137.000000\\n\",\n       \"6           Melanesia        41085  2.054250e+04     443.500000\\n\",\n       \"7          Micronesia          549  5.490000e+02     164.000000\\n\",\n       \"8        MiddleAfrica      3162508  1.054169e+06   36885.000000\\n\",\n       \"9      NorthernAfrica      1002000  1.002000e+06   97553.000000\\n\",\n       \"10    NorthernAmerica      9833517  9.833517e+06  324460.000000\\n\",\n       \"11          Polynesia         2842  2.842000e+03     196.000000\\n\",\n       \"12  South-easternAsia      4164349  5.205436e+05   76377.250000\\n\",\n       \"13       SouthAmerica     13625203  1.703150e+06   42953.250000\\n\",\n       \"14     SouthernAfrica      2075508  6.918360e+05   20494.666667\\n\",\n       \"15       SouthernAsia      4921797  9.843594e+05  320367.800000\\n\",\n       \"16     SouthernEurope        28748  2.874800e+04    2930.000000\\n\",\n       \"17      WesternAfrica      4580556  4.164142e+05   30298.545455\\n\",\n       \"18        WesternAsia      2060487  2.060487e+05   19296.700000\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead tr th {\\n        text-align: left;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr>\\n      <th></th>\\n      <th>Region</th>\\n      <th colspan=\\\"2\\\" halign=\\\"left\\\">surface_area</th>\\n      <th>population</th>\\n    </tr>\\n    <tr>\\n      <th></th>\\n      <th></th>\\n      <th>sum</th>\\n      <th>mean</th>\\n      <th>mean</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>0</th>\\n      <td>Caribbean</td>\\n      <td>86025</td>\\n      <td>1.720500e+04</td>\\n      <td>5125.200000</td>\\n    </tr>\\n    <tr>\\n      <th>1</th>\\n      <td>CentralAmerica</td>\\n      <td>2486556</td>\\n      <td>3.108195e+05</td>\\n      <td>22164.750000</td>\\n    </tr>\\n    <tr>\\n      <th>2</th>\\n      <td>CentralAsia</td>\\n      <td>342549</td>\\n      <td>1.712745e+05</td>\\n      <td>7483.000000</td>\\n    </tr>\\n    <tr>\\n      <th>3</th>\\n      <td>EasternAfrica</td>\\n      <td>5780005</td>\\n      <td>4.816671e+05</td>\\n      <td>25645.750000</td>\\n    </tr>\\n    <tr>\\n      <th>4</th>\\n      <td>EasternAsia</td>\\n      <td>11164116</td>\\n      <td>5.582058e+06</td>\\n      <td>706296.500000</td>\\n    </tr>\\n    <tr>\\n      <th>5</th>\\n      <td>EasternEurope</td>\\n      <td>637346</td>\\n      <td>3.186730e+05</td>\\n      <td>24137.000000</td>\\n    </tr>\\n    <tr>\\n      <th>6</th>\\n      <td>Melanesia</td>\\n      <td>41085</td>\\n      <td>2.054250e+04</td>\\n      <td>443.500000</td>\\n    </tr>\\n    <tr>\\n      <th>7</th>\\n      <td>Micronesia</td>\\n      <td>549</td>\\n      <td>5.490000e+02</td>\\n      <td>164.000000</td>\\n    </tr>\\n    <tr>\\n      <th>8</th>\\n      <td>MiddleAfrica</td>\\n      <td>3162508</td>\\n      <td>1.054169e+06</td>\\n      <td>36885.000000</td>\\n    </tr>\\n    <tr>\\n      <th>9</th>\\n      <td>NorthernAfrica</td>\\n      <td>1002000</td>\\n      <td>1.002000e+06</td>\\n      <td>97553.000000</td>\\n    </tr>\\n    <tr>\\n      <th>10</th>\\n      <td>NorthernAmerica</td>\\n      <td>9833517</td>\\n      <td>9.833517e+06</td>\\n      <td>324460.000000</td>\\n    </tr>\\n    <tr>\\n      <th>11</th>\\n      <td>Polynesia</td>\\n      <td>2842</td>\\n      <td>2.842000e+03</td>\\n      <td>196.000000</td>\\n    </tr>\\n    <tr>\\n      <th>12</th>\\n      <td>South-easternAsia</td>\\n      <td>4164349</td>\\n      <td>5.205436e+05</td>\\n      <td>76377.250000</td>\\n    </tr>\\n    <tr>\\n      <th>13</th>\\n      <td>SouthAmerica</td>\\n      <td>13625203</td>\\n      <td>1.703150e+06</td>\\n      <td>42953.250000</td>\\n    </tr>\\n    <tr>\\n      <th>14</th>\\n      <td>SouthernAfrica</td>\\n      <td>2075508</td>\\n      <td>6.918360e+05</td>\\n      <td>20494.666667</td>\\n    </tr>\\n    <tr>\\n      <th>15</th>\\n      <td>SouthernAsia</td>\\n      <td>4921797</td>\\n      <td>9.843594e+05</td>\\n      <td>320367.800000</td>\\n    </tr>\\n    <tr>\\n      <th>16</th>\\n      <td>SouthernEurope</td>\\n      <td>28748</td>\\n      <td>2.874800e+04</td>\\n      <td>2930.000000</td>\\n    </tr>\\n    <tr>\\n      <th>17</th>\\n      <td>WesternAfrica</td>\\n      <td>4580556</td>\\n      <td>4.164142e+05</td>\\n      <td>30298.545455</td>\\n    </tr>\\n    <tr>\\n      <th>18</th>\\n      <td>WesternAsia</td>\\n      <td>2060487</td>\\n      <td>2.060487e+05</td>\\n      <td>19296.700000</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 159\n    }\n   ],\n   \"source\": [\n    \"# Get sum and mean of surface area, mean of population for each region\\n\",\n    \"un_region.agg({'surface_area':['sum', 'mean'], 'population': 'mean'})\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 160,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"               Region  sum_surface_area  mean_population\\n\",\n       \"0           Caribbean             86025      5125.200000\\n\",\n       \"1      CentralAmerica           2486556     22164.750000\\n\",\n       \"2         CentralAsia            342549      7483.000000\\n\",\n       \"3       EasternAfrica           5780005     25645.750000\\n\",\n       \"4         EasternAsia          11164116    706296.500000\\n\",\n       \"5       EasternEurope            637346     24137.000000\\n\",\n       \"6           Melanesia             41085       443.500000\\n\",\n       \"7          Micronesia               549       164.000000\\n\",\n       \"8        MiddleAfrica           3162508     36885.000000\\n\",\n       \"9      NorthernAfrica           1002000     97553.000000\\n\",\n       \"10    NorthernAmerica           9833517    324460.000000\\n\",\n       \"11          Polynesia              2842       196.000000\\n\",\n       \"12  South-easternAsia           4164349     76377.250000\\n\",\n       \"13       SouthAmerica          13625203     42953.250000\\n\",\n       \"14     SouthernAfrica           2075508     20494.666667\\n\",\n       \"15       SouthernAsia           4921797    320367.800000\\n\",\n       \"16     SouthernEurope             28748      2930.000000\\n\",\n       \"17      WesternAfrica           4580556     30298.545455\\n\",\n       \"18        WesternAsia           2060487     19296.700000\"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>Region</th>\\n      <th>sum_surface_area</th>\\n      <th>mean_population</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>0</th>\\n      <td>Caribbean</td>\\n      <td>86025</td>\\n      <td>5125.200000</td>\\n    </tr>\\n    <tr>\\n      <th>1</th>\\n      <td>CentralAmerica</td>\\n      <td>2486556</td>\\n      <td>22164.750000</td>\\n    </tr>\\n    <tr>\\n      <th>2</th>\\n      <td>CentralAsia</td>\\n      <td>342549</td>\\n      <td>7483.000000</td>\\n    </tr>\\n    <tr>\\n      <th>3</th>\\n      <td>EasternAfrica</td>\\n      <td>5780005</td>\\n      <td>25645.750000</td>\\n    </tr>\\n    <tr>\\n      <th>4</th>\\n      <td>EasternAsia</td>\\n      <td>11164116</td>\\n      <td>706296.500000</td>\\n    </tr>\\n    <tr>\\n      <th>5</th>\\n      <td>EasternEurope</td>\\n      <td>637346</td>\\n      <td>24137.000000</td>\\n    </tr>\\n    <tr>\\n      <th>6</th>\\n      <td>Melanesia</td>\\n      <td>41085</td>\\n      <td>443.500000</td>\\n    </tr>\\n    <tr>\\n      <th>7</th>\\n      <td>Micronesia</td>\\n      <td>549</td>\\n      <td>164.000000</td>\\n    </tr>\\n    <tr>\\n      <th>8</th>\\n      <td>MiddleAfrica</td>\\n      <td>3162508</td>\\n      <td>36885.000000</td>\\n    </tr>\\n    <tr>\\n      <th>9</th>\\n      <td>NorthernAfrica</td>\\n      <td>1002000</td>\\n      <td>97553.000000</td>\\n    </tr>\\n    <tr>\\n      <th>10</th>\\n      <td>NorthernAmerica</td>\\n      <td>9833517</td>\\n      <td>324460.000000</td>\\n    </tr>\\n    <tr>\\n      <th>11</th>\\n      <td>Polynesia</td>\\n      <td>2842</td>\\n      <td>196.000000</td>\\n    </tr>\\n    <tr>\\n      <th>12</th>\\n      <td>South-easternAsia</td>\\n      <td>4164349</td>\\n      <td>76377.250000</td>\\n    </tr>\\n    <tr>\\n      <th>13</th>\\n      <td>SouthAmerica</td>\\n      <td>13625203</td>\\n      <td>42953.250000</td>\\n    </tr>\\n    <tr>\\n      <th>14</th>\\n      <td>SouthernAfrica</td>\\n      <td>2075508</td>\\n      <td>20494.666667</td>\\n    </tr>\\n    <tr>\\n      <th>15</th>\\n      <td>SouthernAsia</td>\\n      <td>4921797</td>\\n      <td>320367.800000</td>\\n    </tr>\\n    <tr>\\n      <th>16</th>\\n      <td>SouthernEurope</td>\\n      <td>28748</td>\\n      <td>2930.000000</td>\\n    </tr>\\n    <tr>\\n      <th>17</th>\\n      <td>WesternAfrica</td>\\n      <td>4580556</td>\\n      <td>30298.545455</td>\\n    </tr>\\n    <tr>\\n      <th>18</th>\\n      <td>WesternAsia</td>\\n      <td>2060487</td>\\n      <td>19296.700000</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 160\n    }\n   ],\n   \"source\": [\n    \"# Define custom column names\\n\",\n    \"un_region.agg(sum_surface_area=('surface_area','sum'), mean_population=('population', 'mean'))\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 167,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"def inspect(df):\\n\",\n    \"    print(df['population_density'] > 100)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 170,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"                             country          Region  surface_area     gdp  \\\\\\n\",\n       \"1                            Albania  SouthernEurope         28748   11541   \\n\",\n       \"19                Dominican Republic       Caribbean         48671   67103   \\n\",\n       \"25                              Guam      Micronesia           549     -99   \\n\",\n       \"27                             Haiti       Caribbean         27750    8501   \\n\",\n       \"59                       Puerto Rico       Caribbean          8868  102906   \\n\",\n       \"61  Saint Vincent and the Grenadines       Caribbean           389     738   \\n\",\n       \"82                    Virgin Islands       Caribbean           347     -99   \\n\",\n       \"\\n\",\n       \"    population  population_density  \\n\",\n       \"1         2930               106.9  \\n\",\n       \"19       10767               222.8  \\n\",\n       \"25         164               304.1  \\n\",\n       \"27       10981               398.4  \\n\",\n       \"59        3663               413.0  \\n\",\n       \"61         110               281.8  \\n\",\n       \"82         105               299.7  \"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        vertical-align: middle;\\n    }\\n\\n    .dataframe tbody tr th {\\n        vertical-align: top;\\n    }\\n\\n    .dataframe thead th {\\n        text-align: right;\\n    }\\n</style>\\n<table border=\\\"1\\\" class=\\\"dataframe\\\">\\n  <thead>\\n    <tr style=\\\"text-align: right;\\\">\\n      <th></th>\\n      <th>country</th>\\n      <th>Region</th>\\n      <th>surface_area</th>\\n      <th>gdp</th>\\n      <th>population</th>\\n      <th>population_density</th>\\n    </tr>\\n  </thead>\\n  <tbody>\\n    <tr>\\n      <th>1</th>\\n      <td>Albania</td>\\n      <td>SouthernEurope</td>\\n      <td>28748</td>\\n      <td>11541</td>\\n      <td>2930</td>\\n      <td>106.9</td>\\n    </tr>\\n    <tr>\\n      <th>19</th>\\n      <td>Dominican Republic</td>\\n      <td>Caribbean</td>\\n      <td>48671</td>\\n      <td>67103</td>\\n      <td>10767</td>\\n      <td>222.8</td>\\n    </tr>\\n    <tr>\\n      <th>25</th>\\n      <td>Guam</td>\\n      <td>Micronesia</td>\\n      <td>549</td>\\n      <td>-99</td>\\n      <td>164</td>\\n      <td>304.1</td>\\n    </tr>\\n    <tr>\\n      <th>27</th>\\n      <td>Haiti</td>\\n      <td>Caribbean</td>\\n      <td>27750</td>\\n      <td>8501</td>\\n      <td>10981</td>\\n      <td>398.4</td>\\n    </tr>\\n    <tr>\\n      <th>59</th>\\n      <td>Puerto Rico</td>\\n      <td>Caribbean</td>\\n      <td>8868</td>\\n      <td>102906</td>\\n      <td>3663</td>\\n      <td>413.0</td>\\n    </tr>\\n    <tr>\\n      <th>61</th>\\n      <td>Saint Vincent and the Grenadines</td>\\n      <td>Caribbean</td>\\n      <td>389</td>\\n      <td>738</td>\\n      <td>110</td>\\n      <td>281.8</td>\\n    </tr>\\n    <tr>\\n      <th>82</th>\\n      <td>Virgin Islands</td>\\n      <td>Caribbean</td>\\n      <td>347</td>\\n      <td>-99</td>\\n      <td>105</td>\\n      <td>299.7</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 170\n    }\n   ],\n   \"source\": [\n    \"# .filter()\\n\",\n    \"# https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.core.groupby.DataFrameGroupBy.filter.html\\n\",\n    \"# https://pandas.pydata.org/pandas-docs/stable/reference/groupby.html\\n\",\n    \"un_region.filter(lambda x: (x['population_density'] > 100).all())\\n\",\n    \"# un_region.filter(inspect)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 97,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"          country           Region  surface_area       gdp  population  \\\\\\n\",\n       \"10        Burundi    EasternAfrica         27830      2735       10864   \\n\",\n       \"21          Egypt   NorthernAfrica       1002000    315917       97553   \\n\",\n       \"34          Kenya    EasternAfrica        591958     63399       49700   \\n\",\n       \"40     Madagascar    EasternAfrica        587295      9739       25571   \\n\",\n       \"41         Malawi    EasternAfrica        118484      6420       18622   \\n\",\n       \"47     Mozambique    EasternAfrica        799380     14806       29669   \\n\",\n       \"60         Rwanda    EasternAfrica         26338      8096       12208   \\n\",\n       \"66        Somalia    EasternAfrica        637657      1559       14742   \\n\",\n       \"68    South Sudan    EasternAfrica        658841     13167       12576   \\n\",\n       \"71       Tanzania    EasternAfrica        947303     45628       57310   \\n\",\n       \"77         Uganda    EasternAfrica        241550     25282       42863   \\n\",\n       \"79  United States  NorthernAmerica       9833517  18036648      324460   \\n\",\n       \"84         Zambia    EasternAfrica        752612     21255       17094   \\n\",\n       \"85       Zimbabwe    EasternAfrica        390757     13893       16530   \\n\",\n       \"\\n\",\n       \"    population_density  \\n\",\n       \"10               423.1  \\n\",\n       \"21                98.0  \\n\",\n       \"34                87.3  \\n\",\n       \"40                44.0  \\n\",\n       \"41               197.5  \\n\",\n       \"47                37.7  \\n\",\n       \"60               494.9  \\n\",\n       \"66                23.5  \\n\",\n       \"68                20.6  \\n\",\n       \"71                64.7  \\n\",\n       \"77               214.5  \\n\",\n       \"79                35.5  \\n\",\n       \"84                23.0  \\n\",\n       \"85                42.7  \"\n      ],\n      \"text/html\": \"<div>\\n<style scoped>\\n    .dataframe tbody tr th:only-of-type {\\n        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<td>591958</td>\\n      <td>63399</td>\\n      <td>49700</td>\\n      <td>87.3</td>\\n    </tr>\\n    <tr>\\n      <th>40</th>\\n      <td>Madagascar</td>\\n      <td>EasternAfrica</td>\\n      <td>587295</td>\\n      <td>9739</td>\\n      <td>25571</td>\\n      <td>44.0</td>\\n    </tr>\\n    <tr>\\n      <th>41</th>\\n      <td>Malawi</td>\\n      <td>EasternAfrica</td>\\n      <td>118484</td>\\n      <td>6420</td>\\n      <td>18622</td>\\n      <td>197.5</td>\\n    </tr>\\n    <tr>\\n      <th>47</th>\\n      <td>Mozambique</td>\\n      <td>EasternAfrica</td>\\n      <td>799380</td>\\n      <td>14806</td>\\n      <td>29669</td>\\n      <td>37.7</td>\\n    </tr>\\n    <tr>\\n      <th>60</th>\\n      <td>Rwanda</td>\\n      <td>EasternAfrica</td>\\n      <td>26338</td>\\n      <td>8096</td>\\n      <td>12208</td>\\n      <td>494.9</td>\\n    </tr>\\n    <tr>\\n      <th>66</th>\\n      <td>Somalia</td>\\n      <td>EasternAfrica</td>\\n      <td>637657</td>\\n      <td>1559</td>\\n      <td>14742</td>\\n      <td>23.5</td>\\n    </tr>\\n    <tr>\\n      <th>68</th>\\n      <td>South Sudan</td>\\n      <td>EasternAfrica</td>\\n      <td>658841</td>\\n      <td>13167</td>\\n      <td>12576</td>\\n      <td>20.6</td>\\n    </tr>\\n    <tr>\\n      <th>71</th>\\n      <td>Tanzania</td>\\n      <td>EasternAfrica</td>\\n      <td>947303</td>\\n      <td>45628</td>\\n      <td>57310</td>\\n      <td>64.7</td>\\n    </tr>\\n    <tr>\\n      <th>77</th>\\n      <td>Uganda</td>\\n      <td>EasternAfrica</td>\\n      <td>241550</td>\\n      <td>25282</td>\\n      <td>42863</td>\\n      <td>214.5</td>\\n    </tr>\\n    <tr>\\n      <th>79</th>\\n      <td>United States</td>\\n      <td>NorthernAmerica</td>\\n      <td>9833517</td>\\n      <td>18036648</td>\\n      <td>324460</td>\\n      <td>35.5</td>\\n    </tr>\\n    <tr>\\n      <th>84</th>\\n      <td>Zambia</td>\\n      <td>EasternAfrica</td>\\n      <td>752612</td>\\n      <td>21255</td>\\n      <td>17094</td>\\n      <td>23.0</td>\\n    </tr>\\n    <tr>\\n      <th>85</th>\\n      <td>Zimbabwe</td>\\n      <td>EasternAfrica</td>\\n      <td>390757</td>\\n      <td>13893</td>\\n      <td>16530</td>\\n      <td>42.7</td>\\n    </tr>\\n  </tbody>\\n</table>\\n</div>\"\n     },\n     \"metadata\": {},\n     \"execution_count\": 97\n    }\n   ],\n   \"source\": [\n    \"un_region.filter(lambda x: (x.population > 10000).all())\"\n   ]\n  },\n  {\n   \"source\": [\n    \"### Exercise - Get standard deviation of gdp for each region using np.std for all regions with a population density over 100\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 196,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"execute_result\",\n     \"data\": {\n      \"text/plain\": [\n       \"gdp    27227.285714\\n\",\n       \"dtype: float64\"\n      ]\n     },\n     \"metadata\": {},\n     \"execution_count\": 196\n    }\n   ],\n   \"source\": [\n    \"un_region.filter(lambda x: (x.population_density > 100).all()).agg({'gdp': np.mean})\"\n   ]\n  },\n  {\n   \"source\": [\n    \"### Exercise - Generate corr plot for the UN data\"\n   ],\n   \"cell_type\": \"markdown\",\n   \"metadata\": {}\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 200,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"output_type\": \"display_data\",\n     \"data\": {\n      \"text/plain\": \"<Figure size 432x288 with 2 Axes>\",\n      \"image/svg+xml\": \"<?xml version=\\\"1.0\\\" encoding=\\\"utf-8\\\" standalone=\\\"no\\\"?>\\n<!DOCTYPE svg PUBLIC \\\"-//W3C//DTD SVG 1.1//EN\\\"\\n  \\\"http://www.w3.org/Graphics/SVG/1.1/DTD/svg11.dtd\\\">\\n<!-- Created with matplotlib (https://matplotlib.org/) -->\\n<svg height=\\\"279.85pt\\\" version=\\\"1.1\\\" viewBox=\\\"0 0 385.270937 279.85\\\" width=\\\"385.270937pt\\\" xmlns=\\\"http://www.w3.org/2000/svg\\\" xmlns:xlink=\\\"http://www.w3.org/1999/xlink\\\">\\n 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iGch4vGRHRaJOhJSBPgtHriUrSE8BvurDp6cDKLmy3m5q4z9DM/e7mPr/O9qs7UZCkn1HtS7tW2j68E9seiwSBSUhSr+2ebtdjPDVxn6GZ+93Efe6mKd2uQEREdE+CQEREgyUITE5zu12BLmjiPkMz97uJ+9w1GROIiGiwtAQiIhosQSAiosESBCIiGixBICKiwRIEIiIa7P8DsfzRUHbWpDoAAAAASUVORK5CYII=\\n\"\n     },\n     \"metadata\": {\n      \"needs_background\": \"light\"\n     }\n    }\n   ],\n   \"source\": [\n    \"# Select columns\\n\",\n    \"cols = un_data.columns\\n\",\n    \"\\n\",\n    \"# Make subplot and figure\\n\",\n    \"fig, ax = plt.subplots(1, 1)\\n\",\n    \"\\n\",\n    \"# Generate correlation matrix\\n\",\n    \"corr_data = un_data.corr()\\n\",\n    \"\\n\",\n    \"# Generate matplotlib plot\\n\",\n    \"cax = ax.matshow(corr_data) \\n\",\n    \"\\n\",\n    \"# Add colorbar to figure\\n\",\n    \"fig.colorbar(cax)\\n\",\n    \"\\n\",\n    \"# Set tick labels\\n\",\n    \"ax.set_xticklabels(cols)\\n\",\n    \"ax.set_yticklabels(cols)\\n\",\n    \"\\n\",\n    \"fig.tight_layout()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": []\n  }\n ]\n}"
  },
  {
    "path": "samtools/binder/environment.yml",
    "content": "channels:\n  - conda-forge\n  - bioconda\n  - defaults\ndependencies:\n  - bash_kernel\n  - samtools\n"
  },
  {
    "path": "samtools/data/subset.bed",
    "content": "1\t1\t100\n2\t1\t100\n3\t1\t100\n"
  },
  {
    "path": "samtools/index.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"\\n\",\n    \"## Intro to SAM/BAM format\\n\",\n    \"SAM (Sequence Alignment/Map) format is one of the most common file formats produced by many different pieces of alignment software, both for long and short read sequence data. It is a tab delineated text file, with 11 mandatory fields (listed below), plus header lines denoted with an `@` at the start of the line.\\n\",\n    \"\\n\",\n    \"SAM files are human readable, but can be quite large. An alternate format is the Binary Alignment/Map (BAM) file, which is binary compressed and not human readable, but is more compact and easy to work with. Most pipelines will use BAM format over SAM.\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"## SAMtools\\n\",\n    \"[SAMtools](http://www.htslib.org/doc/samtools.html) is a suite of programs that are extremely useful for processing mapped reads and for downstream analysis. It has a ton of functions (which you can check out on the manual page), but we will go through several of the most common uses.\\n\",\n    \"\\n\",\n    \"### General pipeline\\n\",\n    \"Once you've obtained your mapped reads in BAM/SAM format (from BWA, bowtie, minimap, etc.), there are several steps needed before starting downstream analysis.\\n\",\n    \"\\n\",\n    \"*Filter*: generally this means removing unmapped reads from your file, which we will discuss below.\\n\",\n    \"\\n\",\n    \"*Sort*: sort the mapped reads by contig/scaffold and by coordinates. This can be done using `samtools sort`:\\n\",\n    \"\\n\",\n    \"`samtools sort -o data/file.sorted.bam data/file.bam`\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"*Index*: creates a searchable index of your sorted BAM file, which is required for some programs.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {\n    \"collapsed\": true\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"samtools index data/file.sorted.bam\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"One of the most useful tools for the first processing of mapped reads is `samtools view`, which allows you to view the contents of a BAM/SAM file in SAM format:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {\n    \"collapsed\": true\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"samtools view data/file.sorted.bam | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"\\n\",\n    \"| **Column**|  **Description** |\\n\",\n    \"|-----|---|\\n\",\n    \"|   1  | Read name  |\\n\",\n    \"|   2  | Bitwise flag  |\\n\",\n    \"|   3  |  Reference name |\\n\",\n    \"|   4  |  Leftmost mapping position |\\n\",\n    \"|   5  |  MAPQ quality score |\\n\",\n    \"|   6  |  CIGAR string  |\\n\",\n    \"|   7  |  Name of 2nd read in pair |\\n\",\n    \"|   8  |  Position of 2nd read in pair |\\n\",\n    \"|   9  |  Length of mapping segment |\\n\",\n    \"|   10  |  Sequence of segment  |\\n\",\n    \"|   11  |  Phred33 quality score at each position  |\\n\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"\\n\",\n    \"### Viewing specific regions\\n\",\n    \"By default `samtools view` prints all alignments, but you can specify a specific chromosome or subregion to only print alignments in that window:\\n\",\n    \"\\n\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"samtools view data/file.sorted.bam 1 | head\\n\",\n    \"samtools view data/file.sorted.bam 1:100-200 | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"If you have numerous regions of interest, you can format them as a BED file and pass that to `samtools view`. This can be slow with large BAM files, as it does not does not use the index.\\n\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"cat data/subset.bed\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"samtools view -h -o data/file.subset.sam -L data/subset.bed data/file.sorted.bam\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"The `-o` option specifies an output file, rather than printing to screen. The `-h` option is important to remember, as it adds a header to the output. This is important, as many programs require a header to parse BAM/SAM files!\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Converting between formats\\n\",\n    \"By default `samtools view` outputs in SAM format, so converting from BAM --> SAM is as easy as running `samtools view -h -o outfile.sam file.bam`.\\n\",\n    \"\\n\",\n    \"For SAM --> BAM, include the `-b` option:\\n\",\n    \"`samtools view -b -h -o outfile.bam file.sam`\\n\",\n    \"\\n\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### SAM flags\\n\",\n    \"The second column in a BAM/SAM file is the *bitwise flag*. The flag value is an integer, which is the sum of a series of decimal values that give information about how a read is mapped\\n\",\n    \"\\n\",\n    \"| **Integer**|  **Description** |\\n\",\n    \"|-----|---|\\n\",\n    \"|   1  | read is paired  |\\n\",\n    \"|   2  | read mapped in proper pair  |\\n\",\n    \"|   4  |  read unmapped |\\n\",\n    \"|   8  |  mate is unmapped |\\n\",\n    \"|   16  |  read on reverse strand |\\n\",\n    \"|   32  |  mate on reverse strand  |\\n\",\n    \"|   64  |  first read in pair |\\n\",\n    \"|   128  |  second read in pair |\\n\",\n    \"|   256  |  not primary alignment |\\n\",\n    \"|   512  |  alignment fails quality checks  |\\n\",\n    \"|   1024  |  PCR or optical duplicate  |\\n\",\n    \"|   2048  |  supplementary alignment |\\n\",\n    \"\\n\",\n    \"So e.g., for a paired-end mapping data set, a flag = **99** (1+2+32+64) means the read is mapped along with its mate (1 and 2) and in the proper orientation (32 and 64).\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Filtering reads\\n\",\n    \"Probably the most important flag to remember is **4**, which means the read is **unmapped**. Unmapped reads are most often filtered out. You can filter reads containing a given flag using the `-f` (only take reads that match given flags) and `-F` (only take reads that do **NOT** match given flag) options in `samtools view`.\\n\",\n    \"\\n\",\n    \"So to remove unmapped reads, you would run:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"samtools view -F 4 data/file.sorted.bam | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"This removes any read that contains the 4 flag (e.g. 77, 141, etc.). You can filter on any other criteria using flags as well, e.g. only gets reads that map in proper pair:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"samtools view -f 2 data/file.sorted.bam | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"(Note this uses `-f`, not `-F`!)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Downstream analysis\\n\",\n    \"\\n\",\n    \"### Calculating coverage\\n\",\n    \"One of the most common things you will want to know about your mapped reads is their coverage and depth, as this can impact your confidence in the assembly, the validity of your SNP calls, etc. There are many approaches you can take to calculate depth, several of which you can do with SAMtools.    \\n\",\n    \"\\n\",\n    \"`samtools coverage`: for each contig/scaffold in the BAM/SAM file, outputs several useful summary stats as a table:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"samtools coverage data/file.sorted.bam\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Like with `samtools view`, can also specify coordinates:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"samtools coverage data/file.sorted.bam -r 1\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"As a quick way to visualize coverage, you can use the `-m` option create a histogram of coverage over a contig:\\n\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"samtools coverage -m data/file.sorted.bam -r 1:1-1000\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"You might also want to look at per-base coverage rather than the average. For this you can use `samtools depth`:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"samtools depth -a data/file.sorted.bam -r 1:1-1000 | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"This outputs a three column list, where the 1st column is the contig name, the 2nd is the position, and the 3rd is the depth over that base. This list is convenient for importing to programs like R, where you can plot e.g. a histogram showing the distribution of per-base depth, or distribution of depth over a contig.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Stats\\n\",\n    \"Another useful function built into SAMtools is `samtools stats`, which gives some quick summary statistics about your mapping reads. The amount of information it generates is somewhat overkill in most cases, so we will just look at the summary:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"samtools stats data/file.sorted.bam | grep ^SN | cut -f 2-\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Other tricks\\n\",\n    \"\\n\",\n    \"### BAM to FASTQ/A\\n\",\n    \"If you want to extract the sequence info from the reads you can use `samtools fastq` or `samtools fasta`:\\n\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"samtools fastq data/file.sorted.bam | head\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"You can also output the pairs to different files.\\n\",\n    \"\\n\",\n    \"### Merge BAM files\\n\",\n    \"You can combine multiple sorted BAM/SAM files, which can be useful if you have done multiple rounds of mapping:\\n\",\n    \"\\n\",\n    \"`samtools merge file.bam file2.bam ...`\\n\",\n    \"\\n\",\n    \"Unless otherwise specified, the headers will also be merged.\\n\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {\n    \"collapsed\": true\n   },\n   \"outputs\": [],\n   \"source\": []\n  }\n ],\n \"metadata\": {\n  \"kernelspec\": {\n   \"display_name\": \"Bash\",\n   \"language\": \"bash\",\n   \"name\": \"bash\"\n  },\n  \"language_info\": {\n   \"codemirror_mode\": \"shell\",\n   \"file_extension\": \".sh\",\n   \"mimetype\": \"text/x-sh\",\n   \"name\": \"bash\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 2\n}\n"
  },
  {
    "path": "samtools/introduction.md",
    "content": "\n## Intro to SAM/BAM format\nSAM (Sequence Alignment/Map) format is one of the most common file formats produced by many different pieces of alignment software, both for long and short read sequence data. It is a tab delineated text file, with 11 mandatory fields (listed below), plus header lines denoted with an `@` at the start of the line.\n\nSAM files are human readable, but can be quite large. An alternate format is the Binary Alignment/Map (BAM) file, which is binary compressed and not human readable, but is more compact and easy to work with. Most pipelines will use BAM format over SAM.\n\n\n## SAMtools\n[SAMtools](http://www.htslib.org/doc/samtools.html) is a suite of programs that are extremely useful for processing mapped reads and for downstream analysis. It has a ton of functions (which you can check out on the manual page), but we will go through several of the most common uses.\n\n### General pipeline\nOnce you've obtained your mapped reads in BAM/SAM format (from BWA, bowtie, minimap, etc.), there are several steps needed before starting downstream analysis.\n\n*Filter*: generally this means removing unmapped reads from your file, which we will discuss below.\n\n*Sort*: sort the mapped reads by contig/scaffold and by coordinates. This can be done using `samtools sort`:\n\n`samtools sort -o file.sorted.bam file.bam`\n\n*Index*: creates a searchable index of your sorted BAM file, which is required for some programs.\n\n`samtools index file.sorted.bam`\n ___\nOne of the most useful tools for the first processing of mapped reads is `samtools view`, which allows you to view the contents of a BAM/SAM file in SAM format:\n\n`samtools view data/file.sorted.bam | head`\n\n| **Column**|  **Description** |\n|-----|---|\n|   1  | Read name  |\n|   2  | Bitwise flag  |\n|   3  |  Reference name |\n|   4  |  Leftmost mapping position |\n|   5  |  MAPQ quality score |\n|   6  |  CIGAR string  |\n|   7  |  Name of 2nd read in pair |\n|   8  |  Position of 2nd read in pair |\n|   9  |  Length of mapping segment |\n|   10  |  Sequence of segment  |\n|   11  |  Phred33 quality score at each position  |\n\n\n### Viewing specific regions\nBy default `samtools view` prints all alignments, but you can specify a specific chromosome or subregion to only print alignments in that window:\n\n`samtools view data/file.sorted.bam 1 | head`  \n`samtools view data/file.sorted.bam 1:1-1000 | head`\n\nIf you have numerous regions of interest, you can format them as a BED file and pass that to `samtools view`. This can be slow with large BAM files, as it does not does not use the index.\n\n`samtools view -h -o file.subset.bam -L subset.bed file.bam`\n\nThe `-o` option specifies an output file, rather than printing to screen. The `-h` option is important to remember, as it adds a header to the output. This is important, as many programs require a header to parse BAM/SAM files!\n\n### Converting between formats\nBy default `samtools view` outputs in SAM format, so converting from BAM --> SAM is as easy as running `samtools view -h -o outfile.sam file.bam`.\n\nFor SAM --> BAM, include the `-b` option:\n\n`samtools view -b -h -o outfile.bam file.sam`\n\n### SAM flags\nThe second column in a BAM/SAM file is the *bitwise flag*. The flag value is an integer, which is the sum of a series of decimal values that give information about how a read is mapped\n\n| **Integer**|  **Description** |\n|-----|---|\n|   1  | read is paired  |\n|   2  | read mapped in proper pair  |\n|   4  |  read unmapped |\n|   8  |  mate is unmapped |\n|   16  |  read on reverse strand |\n|   32  |  mate on reverse strand  |\n|   64  |  first read in pair |\n|   128  |  second read in pair |\n|   256  |  not primary alignment |\n|   512  |  alignment fails quality checks  |\n|   1024  |  PCR or optical duplicate  |\n|   2048  |  supplementary alignment |\n\nSo e.g., for a paired-end mapping data set, a flag = **99** (1+2+32+64) means the read is mapped along with its mate (1 and 2) and in the proper orientation (32 and 64).\n\n### Filtering reads\nProbably the most important flag to remember is **4**, which means the read is **unmapped**. Unmapped reads are most often filtered out. You can filter reads containing a given flag using the `-f` (only take reads that match given flags) and `-F` (only take reads that do **NOT** match given flag) options in `samtools view`.\n\nSo to remove unmapped reads, you would run:\n\n`samtools view -F 4 -h file.sorted.bam | head`\n\nThis removes any read that contains the 4 flag (e.g. 77, 141, etc.). You can filter on any other criteria using flags as well, e.g. only gets reads that map in proper pair:\n\n`samtools view -f 2 -h file.sorted.bam`\n\n(Note this uses `-f`, not `-F`!)\n\n## Downstream analysis\n\n### Calculating coverage\nOne of the most common things you will want to know about your mapped reads is their coverage and depth, as this can impact your confidence in the assembly, the validity of your SNP calls, etc. There are many approaches you can take to calculate depth, several of which you can do with SAMtools.    \n\n`samtools coverage`: for each contig/scaffold in the BAM/SAM file, outputs several useful summary stats as a table:\n`samtools coverage file.sorted.bam`\n\nLike with `samtools view`, can also specify coordinates:\n\n`samtools coverage file.sorted.bam -r 1`\n\nAs a quick way to visualize coverage, you can use the `-m` option create a histogram of coverage over a contig:\n\n`samtools coverage -m ERR1013163.sorted.bam -r 1:1-1000`\n\nYou might also want to look at per-base coverage rather than the average. For this you can use `samtools depth`:\n\n`samtools depth -a file.sorted.bam -r 1:1-1000 | head`\n\nThis outputs a three column list, where the 1st column is the contig name, the 2nd is the position, and the 3rd is the depth over that base. This list is convenient for importing to programs like R, where you can plot e.g. a histogram showing the distribution of per-base depth, or distribution of depth over a contig.\n\n### Stats/flagstats\nAnother useful function built into SAMtools is `samtools stats`, which gives some quick summary statistics about your mapping reads. The amount of information it generates is somewhat overkill in most cases, so we will just look at the summary:\n\n`samtools stats ERR1013163.sorted.subset.bam | grep ^SN | cut -f 2-`\n## Other tricks\n\n### BAM to FASTQ/A\nIf you want to extract the sequence info from the reads you can use `samtools fastq` or `samtools fasta`:\n\n`samtools fastq file.bam | head`\n\nYou can also output the pairs to different files.\n\n### Merge BAM files\nYou can combine multiple sorted BAM/SAM files, which can be useful if you have done multiple rounds of mapping:\n\n`samtools merge file.bam file2.bam ...`\n\nUnless otherwise specified, the headers will also be merged.\n"
  },
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    "content": "<mxfile host=\"app.diagrams.net\" modified=\"2021-04-24T20:45:14.711Z\" agent=\"5.0 (Macintosh; Intel Mac OS X 10_11_6) AppleWebKit/537.36 (KHTML, like Gecko) Chrome/90.0.4430.85 Safari/537.36\" etag=\"-CctJwdRB9hsxCpJWa6j\" version=\"14.6.6\" type=\"device\"><diagram id=\"TfoWr-qEuvI9wjkSfxLr\" name=\"Page-1\">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</diagram></mxfile>"
  },
  {
    "path": "singularity/part1.html",
    "content": "<!DOCTYPE html>\n<html>\n  <head>\n    <title>Title</title>\n    <meta charset=\"utf-8\">\n    <style>\n      @import url(https://fonts.googleapis.com/css?family=Yanone+Kaffeesatz);\n      @import url(https://fonts.googleapis.com/css?family=Droid+Serif:400,700,400italic);\n      @import url(https://fonts.googleapis.com/css?family=Ubuntu+Mono:400,700,400italic);\n\n      body { font-family: 'Droid Serif'; }\n      h1, h2, h3 {\n        font-family: 'Yanone Kaffeesatz';\n        font-weight: normal;\n      }\n      .remark-code, .remark-inline-code { font-family: 'Ubuntu Mono'; }\n    </style>\n  </head>\n  <body>\n    <script src=\"https://remarkjs.com/downloads/remark-latest.min.js\">\n    </script>\n    <script>\n      var slideshow = remark.create({\n          sourceUrl: 'part1.md'\n      });\n    </script>\n  </body>\n</html>\n"
  },
  {
    "path": "singularity/part1.md",
    "content": "class: middle, center\n\n# Singularity\n## Finding & Using Containers\n### FAS Bioinformatics Workshop\n#### April 27, 2021\n<img src=\"https://raw.githubusercontent.com/hpcng/singularity-userdocs/v3.6.0/logo.png\" style=\"width:35%\">\n#### Your Host: Nathan Weeks\n\n---\n\n# Roadmap\n\n### Part 1 (this presentation)\n\n* What are (Singularity) containers?\n* Finding container images\n* Using Singularity on Cannon\n\n### Part 2 (next week)\n\n* Building Singularity container images\n* Common pitfalls\n* Useful tips & tricks\n\n---\n\n### Prerequisites (to follow along with the exercises)...\n\n1. Log into Cannon (either via [SSH](https://docs.rc.fas.harvard.edu/kb/terminal-access/), or a web browser using the [FASRC VDI portal](https://docs.rc.fas.harvard.edu/kb/virtual-desktop/) ([FASRC VPN](https://docs.rc.fas.harvard.edu/kb/vpn-setup/) connection required)\n\n2. Launch an [interactive job](https://docs.rc.fas.harvard.edu/kb/running-jobs/#Interactive_jobs_and_salloc) on a compute node:\n```\n      salloc -p test,shared -t 2:00:00 --mem=4g\n```\n    *NOTE:* the `singularity` *command is not available on Cannon login nodes*\n\n\n---\n\n# What is a *container*?\n\nA set of one or more processes (*running programs*) that share (at least<!-- <sup>1</sup> -->) a different root file system (\"/\"; usually provided by a *container image*) than processes running outside of the container on the same host operating system kernel (*typically Linux*).\n\n---\n\n# What is Singularity?\n* An open-source container platform for Linux\n  - https://github.com/hpcng/singularity\n  - [Old beta for macOS](https://sylabs.io/singularity-desktop-macos/) (don't bother)\n* Started in 2015 by Greg Kurtzer from Lawrence Berkeley National Laboratory; now commercially developed/supported by [Sylabs](https://sylabs.io/)\n* Provides software tooling for both building *container images* and creating *containers* in which commands are run\n* Used:\n  - Primarily for HPC clusters\n    - Cannon: [FASRC VDI portal](https://docs.rc.fas.harvard.edu/kb/virtual-desktop/) (Open OnDemand) to run JupyterLab, RStudio Server, and other interactive apps\n  - Workflow management systems, such as [Snakemake](https://snakemake.readthedocs.io/en/stable/snakefiles/deployment.html#running-jobs-in-containers), [NextFlow](https://www.nextflow.io/docs/latest/singularity.html), and [Galaxy](https://docs.galaxyproject.org/en/master/admin/special_topics/mulled_containers.html)\n  - [Open Science Grid](https://support.opensciencegrid.org/support/solutions/articles/12000024676-docker-and-singularity-containers)\n\n---\n\n# Singularity Image\n\n* A Singularity *image* is a file containing a (compressed, read-only [SquashFS](https://en.wikipedia.org/wiki/SquashFS)) file system, usually containing:\n  * A base (Linux) operating system (e.g., Ubuntu, CentOS, Alpine)\n  * Target software (e.g., NCBI BLAST+) and all software dependencies\n* Typical file extension: *.sif* ([Singularity Image Format]()); older (pre Singularity 3.x) may use \".simg\"\n* Since it's a *file*, can be copied to other hosts (e.g., `scp`), or archived/shared (e.g., alongside code and research data)\n![singularity image](images/singularity_image.jpeg)\n\n---\n\n# Singularity Container\n\n* A Singularity *container* runs user processes with a software environment reflecting the (read-only) file system within the Singularity image file, plus select (generally-writable) directories from the host that are *bind-mounted*  onto this file system.\n  * On Cannon, this includes **/n/** (network) file systems, like **/n/holyscratch01** and **/n/home* **\n\n<img src=\"images/singularity_container.jpeg\">\n\n---\n\n# Why use containers?\n\n<img src=\"images/installing_software.gif\" style=\"width: 100%\">\n\n---\n\n# Why use containers?\n* Save time\n  - (Re)creating a complex software environment on a different host can be difficult\n* Portability\n  - A container image can run on another (Linux) host, or...\n  - Easily shared with other users on the same system (e.g., on Cannon with other members of the same lab)\n* Reproducibility\n  - Guarantees software environment (including exact versions) recorded & reproduced faithfully\n\n#### SEE ALSO\n* [Introduction to Singularity - Use Cases](https://sylabs.io/guides/3.7/user-guide/introduction.html#use-cases)\n\n---\n\n## Example: [Trinity](https://trinityrnaseq.github.io/) de novo transcriptome assembler\n\n* Difficult to install; many software dependencies\n  - Bespoke environment modules for a couple older versions exist on Cannon (see `module-query trinityrnaseq`)\n* \"Official\" *container image* encapsulates Trinity & dependencies (see the [Dockerfile](https://github.com/trinityrnaseq/trinityrnaseq/blob/v2.12.0/Docker/Dockerfile) container image \"recipe\")\n  - Can be used on Cannon\n\n<div style=\"text-align: center\"><img src=\"images/trinity.svg\" style=\"width: 55%\"></div>\n\n---\n\n## Running a command in a Singularity container\n\n[singularity exec](https://sylabs.io/guides/3.7/user-guide/quick_start.html#executing-commands) is the most common mechanism to run a command in singularity container, both for batch and interactive jobs:\n\n```\nsingularity exec [...options...] singularity_image.sif command [...command arguments...]\n```\n\ne.g.:\n\n```\n$ image=/n/singularity_images/informatics/braker2/braker2_2.1.6.sif \n$ singularity exec ${image} which braker.pl\n/usr/local/bin/braker.pl\n$ singularity exec ${image} braker.pl --version\nbraker.pl version 2.1.6\n```\n\n*NOTE: It is good practice to use the `singularity exec --cleanenv` option; this will be discussed in more detail in part 2*\n\n---\n\n## Running a command in a Singularity container\n[singularity shell](https://sylabs.io/guides/3.7/user-guide/quick_start.html#shell) is used to get a \"shell\" in the container (almost like logging into a virtual machine) for interactive exploration and (short) interactive work:\n\n```\n$ singularity shell /n/singularity_images/informatics/maker/maker:3.01.03-repbase.sif\nSingularity> type maker\nmaker is /usr/local/bin/maker\nSingularity> cat /etc/os-release\nPRETTY_NAME=\"Debian GNU/Linux 8 (jessie)\"\nNAME=\"Debian GNU/Linux\"\nVERSION_ID=\"8\"\nVERSION=\"8 (jessie)\"\nID=debian\nHOME_URL=\"http://www.debian.org/\"\nSUPPORT_URL=\"http://www.debian.org/support\"\nBUG_REPORT_URL=\"https://bugs.debian.org/\"\n```\n\n*The shell prompt changes to `Singularity>` to indicate the shell is in a container*\n\n---\n\n## Your Turn\n\n1. Start a shell in an NCBI BLAST container using the `singularity shell` command:\n\n    ```\n    singularity shell /n/singularity_images/informatics/ncbi-blast/ncbi-blast:2.10.0.sif\n    ```\n\n2. Answer the following questions:\n    1. What is the base operating system of the container image?\n       (*hint*: `cat /etc/os-release`)\n    2. Where is the location of the `blastn` executable?\n       (*hint*: `type blastn` or `which blastn` or `command -v blastn`)\n\n---\n\n## Finding Container Images - Container Registries\n\n* Container images are typically hosted in a *container registry*\n  - Hosting service for  container *repositories*, analogous to git repositories\n* Many container registries have bad (or no) search interfaces, and may not be your first stop when looking for container images\n  - Notable possible exception: NVIDIA GPU Accelerated Container Registry (NGC) for GPU-accelerated container images\n \n---\n\n## Singularity container registries\n\n1. (*Update: now defunct?*) Singularity Hub (https://singularity-hub.org/)\n  - The first Singularity container registry\n  - Requires(d) exessive privileges to your GitHub account to be able to search / use\n2. Sylabs Cloud Library (https://cloud.sylabs.io/library)\n  - [singularity search](https://sylabs.io/guides/3.7/user-guide/cli/singularity_search.html) command can be used to search---but is not too useful (except for custom-built images)\n\n---\n\n### Container Registries - Docker / OCI (Open Container Image)\n\nSingularity can build SIF images from Docker / OCI images in container other registries.\nThe most popular:\n\n* DockerHub\n  - https://hub.docker.com/\n  - The original and most popular (public) container registry\n  - [Image \"pull\" limits](https://www.docker.com/increase-rate-limits)\n    - 100 anonymous image pulls per 6 hours per public IP address\n    - 200 anonymous images pulls per (free) Docker account (see [singularity remote login](https://sylabs.io/guides/3.7/user-guide/cli/singularity_remote_login.html) to authenticate)\n* Quay\n  - https://quay.io/search\n      - *Caveat: looks like search will required RedHat SSO on July 1, 2021...*\n\n---\n\n\n## Other OCI Container Registries\n\n* GitHub Container Registry\n  - https://docs.github.com/en/packages/guides/about-github-container-registry\n  - Newish, but looks promising for continuous integration / automated builds of GitHub-hosted projects\n* GitLab Container Registry\n  - https://docs.gitlab.com/ee/user/packages/container_registry/\n  - More mature than GitHub Container Registry; images hosted per-project / repository\n* NVIDIA GPU Accelerated Container Registry (NGC)\n  - https://ngc.nvidia.com/\n  - singularity `--nv` option to use host GPU in container\n    (see Singularity [GPU Support (NVIDIA CUDA & AMD ROCm](https://sylabs.io/guides/3.7/user-guide/gpu.html))\n\n---\n\n## Other OCI Container Registries\n\nMainly for paying customers:\n* Azure Container Registry\n  - https://azure.microsoft.com/en-us/services/container-registry/\n  - Hosts some \"native\" Singularity images\n* Amazon Elastic Container Registry (ECR)\n  - https://gallery.ecr.aws/\n* Oracle Container Registry\n  - https://container-registry.oracle.com/\n\n---\n\n# BioContainers\n\n* [Bioconda](https://bioconda.github.io/) is a bioinformatics-focused channel of software packages for the [conda](https://docs.rc.fas.harvard.edu/kb/python/) package manager\n  - See earlier [conda tutorial](https://github.com/harvardinformatics/bioinformatics-coffee-hour/blob/master/taste-of-conda/index.ipynb)\n* [BioContainers](https://biocontainers.pro/) provides container images for (mostly) [Bioconda](https://bioconda.github.io/) packages (including dependencies)\n* Can search for BioContainers images:\n  - [BioContainers registry](https://biocontainers.pro/registry)\n  - [Bioconda Package Index](https://bioconda.github.io/conda-package_index.html)\n    - Click on a package name > \"container\" link > tag > Fetch Tag (download icon)\n\n---\n\n## Generating a Singularity image from a Docker image\n\nMany container registries assume [Docker](https://docker.com), and suggest syntax like:\n\n```\ndocker pull registry/user/repository:tag\n```\n\nTo adapt to Singularity, replace with:\n\n```\nsingularity pull docker://registry/user/repository:tag\n```\n\n### Example\n\n```\nsingularity pull --disable-cache docker://quay.io/biocontainers/samtools:1.12--h9aed4be_1\n```\n\n* *The `--disable-cache` option prevents image layers from being cached in ${HOME}/.singularity/cache*\n\n---\n## Finding container images for bioinformatics\n\nPrefer \"official\" container images provided by the project; e.g.\n* Check docs, or for existence of Dockerfile in git repo\n* Examples:\n  - [Trinity](https://github.com/trinityrnaseq/trinityrnaseq/wiki/Trinity-in-Docker#running-trinity-using-singularity)\n```\ncurl -O https://data.broadinstitute.org/Trinity/TRINITY_SINGULARITY/\\\ntrinityrnaseq.v2.12.0.simg\n```\n      - FAS Informatics [Best Practices for De Novo Transcriptome Assembly with Trinity](https://informatics.fas.harvard.edu/best-practices-for-de-novo-transcriptome-assembly-with-trinity.html) illustrates optimized use on Cannon\n  - [QIIME 2](https://docs.qiime2.org/2021.2/install/virtual/docker/)\n      - `singularity pull --disable-cache docker://quay.io/qiime2/core:2021.2`\n  - [MultiQC](https://github.com/ewels/MultiQC)\n      - https://github.com/ewels/MultiQC\n          - Links to: https://hub.docker.com/r/ewels/multiqc\n          - `singularity pull --disable-cache docker://ewels/multiqc:1.10.1`\n* Existence of Dockerfile doesn't mean an image is avialable in a container registry (like Docker Hub)\n  - e.g., [Augustus](https://github.com/Gaius-Augustus/Augustus) provides a Dockerfile, but needs to be built\n\n---\n\n# CernVM-FS (CVMFS)\n\n* https://cernvm.cern.ch/fs/\n* Singularity images of Biocontainers (maintained by the Galaxy Project) available at:\n\n```\n/cvmfs/singularity.galaxyproject.org/FIRST_LETTER/SECOND_LETTER/\\\nPACKAGE_NAME:VERSION--CONDA_BUILD\n```\n\nex.\n\n```\n$ singularity exec --cleanenv \\\n  /cvmfs/singularity.galaxyproject.org/b/l/blast:2.11.0--pl526he19e7b1_0 \\\n  blastn -version\nWARNING: Skipping mount /var/singularity/mnt/session/etc/resolv.conf [files]: /etc/resolv.conf doesn't exist in container\nblastn: 2.11.0+\n Package: blast 2.11.0, build Mar 12 2021 10:19:58\n```\n\n* `/etc/resolv.conf` warning is a known issue:\n  https://github.com/bioconda/bioconda-recipes/issues/11583\n* https://docs.rc.fas.harvard.edu/kb/singularity-on-the-cluster/#BioContainers\n\n---\n\n# CVMFS Caveats\n* Delay (up to a minute or so) when auto-mounting `/cvmfs/singularity.galaxyproject.org` on a given compute node\n* Further delay when fetching a container images\n\n## Recommendations\n* Don't use for a [large number of jobs](https://docs.rc.fas.harvard.edu/kb/submitting-large-numbers-of-jobs/)\n* Copy frequently-used containers to [high-performance shared storage](https://docs.rc.fas.harvard.edu/kb/cluster-storage/#Networked_High-performance_Shared_Scratch_Storage)\n\n---\n\n## Exercise - Biocontainers & CVMFS\n\n1. Choose a Biocontainers image, using your favorite interface:\n    * [Bioconda package index](https://bioconda.github.io/conda-package_index.html)\n    * [BioContainers Registry](https://biocontainers.pro/registry)\n\n  `ls /cvmfs/singularity.galaxyproject.org/FIRST_LETTER/SECOND_LETTER/`\n\n2. Find the container image in CVMFS, and execute a command in the container\n\n```\nsingularity exec --cleanenv \\\n  /cvmfs/singularity.galaxyproject.org/b/l/blast:2.11.0--pl526he19e7b1_0 \\\n  blastn -version\n```\n\n3. Copy & paste the `singularity exec` command into the chat\n\n---\n\n# Miscellanea - Pipelines of Containers\n\nProcesses in a Singularity container behave the same as processes on the host outside of a container w.r.t. I/O (including stdin/stdout/stderr).\nAs such, they can be used with (unix) pipes:\n\n```\nsingularity pull --disable-cache docker://quay.io/biocontainers/samtools:1.12--h9aed4be_1\nsingularity pull --disable-cache docker://quay.io/biocontainers/bwa-mem2:2.2.1--h9a82719_1\nsingularity exec --cleanenv bwa-mem2_2.2.1--h9a82719_1.sif bwa-mem2 index reference.fa.gz \nsingularity exec --cleanenv bwa-mem2_2.2.1--h9a82719_1.sif \\\n                            bwa-mem2 mem reference.fa.gz left.fastq.gz right.fastq.gz |\n  singularity exec --cleanenv samtools_1.12--h9aed4be_1.sif \\\n                              samtools sort --output-fmt bam > output.bam\n```\n\n### SEE ALSO\n\n   For a more detailed tutorial on Unix pipes, see [harvardinformatics/bioinformatics-coffee-hour/unix-pipes](https://github.com/harvardinformatics/bioinformatics-coffee-hour/blob/master/unix-pipes/index.ipynb)\n\n--- \n\n## Links to other useful resources\n\n* Singularity User Guide\n  - https://sylabs.io/guides/latest/user-guide/\n* Software Carpentries - Introduction to Singularity (alpha)\n  - https://carpentries-incubator.github.io/singularity-introduction\n* Creating and running software containers with Singularity (originally NIH)\n  - https://singulari)ty-tutorial.github.io/\n* Singularity Containers for Bioinformatics (Pawsey Supercomputing Centre)\n  - https://pawseysc.github.io/containers-bioinformatics-workshop/\n* BioContainers Registry: searching for bioinformatics tools, packages and containers\n  - https://dx.doi.org/10.1021/acs.jproteome.0c00904\n"
  },
  {
    "path": "snakemake/LICENSE",
    "content": "BSD 3-Clause License\n\nCopyright (c) 2019, C. Titus Brown\nAll rights reserved.\n\nRedistribution and use in source and binary forms, with or without\nmodification, are permitted provided that the following conditions are met:\n\n* Redistributions of source code must retain the above copyright notice, this\n  list of conditions and the following disclaimer.\n\n* Redistributions in binary form must reproduce the above copyright notice,\n  this list of conditions and the following disclaimer in the documentation\n  and/or other materials provided with the distribution.\n\n* Neither the name of the copyright holder nor the names of its\n  contributors may be used to endorse or promote products derived from\n  this software without specific prior written permission.\n\nTHIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS \"AS IS\"\nAND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE\nIMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE ARE\nDISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT HOLDER OR CONTRIBUTORS BE LIABLE\nFOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL\nDAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR\nSERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER\nCAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY,\nOR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE\nOF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE.\n"
  },
  {
    "path": "snakemake/README.md",
    "content": "# 2020-snakemake-Harvard-informatics-coffee-hour-demo\n\nIntro to workflows for efficient automated data analysis, using snakemake.\n\nSee [the tutorial](tutorial.md) for more information!\n\n"
  },
  {
    "path": "snakemake/Snakefile",
    "content": "#my first Snakefile\n"
  },
  {
    "path": "snakemake/binder/README.md",
    "content": "# binder directory\n\nConfiguration files for [mybinder](https://mybinder.org).\n"
  },
  {
    "path": "snakemake/binder/environment.yml",
    "content": "channels:\n  - conda-forge\n  - bioconda\n  - defaults\ndependencies:\n  - bash_kernel\n  - snakemake>=5.2, <5.11\n  - fastqc\n  - multiqc\n"
  },
  {
    "path": "snakemake/data/.gitignore",
    "content": "*\n!.gitignore\n"
  },
  {
    "path": "snakemake/index.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Intro to workflows for data analysis, using snakemake\\n\",\n    \"### Authors: Meghan Correa and Ming Tang\\n\",\n    \"### Bioinformatics Coffee Hour - May 26, 2020\\n\",\n    \"\\n\",\n    \"Modified from https://github.com/ctb/2019-snakemake-ucdavis\\n\",\n    \"\\n\",\n    \"No license; the below content is under CC0. (Do with it what you will, and I hope it's useful!)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Introduction and thoughts\\n\",\n    \"\\n\",\n    \"Hi! I'm Meghan Correa, I a member of the Software Operations team at FAS informatics. I support data analysis for the Bauer core among other things.\\n\",\n    \"\\n\",\n    \"This 25min teaser meant to show you how to get started using snakemake.\\n\",\n    \"\\n\",\n    \"Note, the only way you'll really learn to do all of this is by applying it to your own research and spending time on it :).\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Why use a workflow management tool?\\n\",\n    \"\\n\",\n    \"* Dependency management\\n\",\n    \"* Reentrancy - start back up where you left off\\n\",\n    \"* Reusable\\n\",\n    \"* Documented\\n\",\n    \"* Portable\\n\",\n    \"\\n\",\n    \"There are many to choose from:\\n\",\n    \"https://github.com/pditommaso/awesome-pipeline\\n\",\n    \"\\n\",\n    \"FAS Informatics choose to use snakemake for the post sequencing pipeline and other workflows mainly because it is written in python and is popular in the bioinformatics community.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Tasks we are going to do\\n\",\n    \"\\n\",\n    \"Inside the `data` folder, there are 4 fastq.gz files. We will use `Snakemake` do `fastqc` on each fastq files and compile multiple html files into a single one using `multiQC`.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Software we're going to use\\n\",\n    \"\\n\",\n    \"We're going to be using [conda](https://conda.io/en/latest/) and [snakemake](https://snakemake.readthedocs.io/en/stable/), a well as packages from [bioconda](https://bioconda.github.io). If you wanted to run all of this on your own computer, you'll need to follow the bioconda install instructions.\\n\",\n    \"\\n\",\n    \"We'll be implementing a short read quality check pipeline, using [fastqc](https://www.bioinformatics.babraham.ac.uk/projects/fastqc/) and [multiqc](https://multiqc.info/). No worries if you don't know what any of this means, it's not super critical to the snakemake side of things :)\\n\",\n    \"\\n\",\n    \"You can see the full set of installed software requirements for python in `environment.yml` file and installs from apt repository in `apt.txt` in the binder folder of the repository.\\n\",\n    \"\\n\",\n    \"**Note we have installed all the required tools in the binder container**\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Download some data\\n\",\n    \"\\n\",\n    \"Execute the below cell to fetch some data.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"curl -L https://github.com/ctb/2019-snakemake-ucdavis/raw/9db09bc0b6a3469f8a0d4996d4b2995bf36e5d27/data/0Hour_001_1.fq.gz > data/0Hour_001_1.fq.gz\\n\",\n    \"curl -L https://github.com/ctb/2019-snakemake-ucdavis/raw/9db09bc0b6a3469f8a0d4996d4b2995bf36e5d27/data/6Hour_001_1.fq.gz > data/6Hour_001_1.fq.gz\\n\",\n    \"curl -L https://github.com/ctb/2019-snakemake-ucdavis/raw/9db09bc0b6a3469f8a0d4996d4b2995bf36e5d27/data/0Hour_001_2.fq.gz > data/0Hour_001_2.fq.gz\\n\",\n    \"curl -L https://github.com/ctb/2019-snakemake-ucdavis/raw/9db09bc0b6a3469f8a0d4996d4b2995bf36e5d27/data/6Hour_001_2.fq.gz > data/6Hour_001_2.fq.gz\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Running snakemake!\\n\",\n    \"\\n\",\n    \"### Getting started - your first Snakefile\\n\",\n    \"\\n\",\n    \"Open the `Snakemake` file with a text editor and paste the below into it:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"rule fastqc_a_file:\\n\",\n    \"  shell:\\n\",\n    \"    \\\"fastqc data/0Hour_001_1.fq.gz\\\"\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"(I suggest copy/pasting this into the Snakefile.)\\n\",\n    \"\\n\",\n    \"remember to click `File` --> `Save File`.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"snakemake\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"and you should see:\\n\",\n    \"```\\n\",\n    \"Building DAG of jobs...\\n\",\n    \"Using shell: /bin/bash\\n\",\n    \"Provided cores: 1\\n\",\n    \"Rules claiming more threads will be scaled down.\\n\",\n    \"...\\n\",\n    \"Approx 95% complete for 0Hour_001_1.fq.gz\\n\",\n    \"Analysis complete for 0Hour_001_1.fq.gz\\n\",\n    \"[Wed Feb 27 13:09:51 2019]\\n\",\n    \"Finished job 0.\\n\",\n    \"1 of 1 steps (100%) done\\n\",\n    \"Complete log: /home/jovyan/.snakemake/log/2019-02-27T130941.260352.snakemake.log\\n\",\n    \"```\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"and there will be two new files,\\n\",\n    \"\\n\",\n    \"Points to make:\\n\",\n    \"* the snakemake configuration file is by default called `Snakefile`\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Updating the Snakefile to track inputs and outputs\\n\",\n    \"\\n\",\n    \"At the moment this is basically just a shell script with extra syntax... what's the point?\\n\",\n    \"\\n\",\n    \"Well, shell scripts will rerun the command every time you run the file, even if there's no reason to do so because the file hasn't changed but with snakemake, you can annotate the rule with input and output files!\\n\",\n    \"\\n\",\n    \"**Digression:** This is particularly important for large or long workflows, where you're dealing with 10s to 100s of files that may take hours to days to process! It can be hard to figure out which files to rerun, but (spoiler alert) snakemake can really help you do this!\\n\",\n    \"\\n\",\n    \"Change your snakefile to look like this:\\n\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"rule fastqc_a_file:\\n\",\n    \"  input:\\n\",\n    \"    \\\"data/0Hour_001_1.fq.gz\\\"\\n\",\n    \"  output:\\n\",\n    \"    \\\"data/0Hour_001_1_fastqc.html\\\",\\n\",\n    \"    \\\"data/0Hour_001_1_fastqc.zip\\\"\\n\",\n    \"  shell:\\n\",\n    \"    \\\"fastqc data/0Hour_001_1.fq.gz\\\"\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"here, we've annotated the rule with the required\\n\",\n    \"**input** file, as well as the expected **output** files.\\n\",\n    \"\\n\",\n    \"Question: how do we know what the output files are?\\n\",\n    \"\\n\",\n    \"Now run:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"snakemake\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"and you should see:\\n\",\n    \"```\\n\",\n    \"Building DAG of jobs...\\n\",\n    \"Nothing to be done.\\n\",\n    \"Complete log: /home/jovyan/.snakemake/log/2019-02-27T132031.813143.snakemake.log\\n\",\n    \"```\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"What happened??\\n\",\n    \"\\n\",\n    \"snakemake looked at the file, saw that the output files existed, and figured out that it didn't need to do anything!\\n\",\n    \"\\n\",\n    \"### Forcibly re-running things\\n\",\n    \"\\n\",\n    \"You can tell snakemake to run all the rules no matter what with `-F`:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"snakemake -F\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"You can also remove an output file and it will automatically re-run:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"rm data/*.html\\n\",\n    \"snakemake\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"note that you don't need to remove *all* the output files to rerun a command - just remove *one* of them.\\n\",\n    \"\\n\",\n    \"You can *also* update the timestamp on an *input* file, and snakemake will figure out that the output file is older than the input file, and rerun things.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"touch data/*.fq.gz\\n\",\n    \"snakemake\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Another usefule snakemake option is the --dryrun option, this will show you what snakemake would do but won't actually run any of the rules.  I highly recommend running this to check that was will be run is what you expect.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"snakemake --dryrun\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Multiple rules\\n\",\n    \"\\n\",\n    \"Let's add a rule to run fastqc on a second file:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"rule fastqc_a_file:\\n\",\n    \"  input:\\n\",\n    \"    \\\"data/0Hour_001_1.fq.gz\\\"\\n\",\n    \"  output:\\n\",\n    \"    \\\"data/0Hour_001_1_fastqc.html\\\",\\n\",\n    \"    \\\"data/0Hour_001_1_fastqc.zip\\\"\\n\",\n    \"  shell:\\n\",\n    \"    \\\"fastqc data/0Hour_001_1.fq.gz\\\"\\n\",\n    \"\\n\",\n    \"rule fastqc_a_file2:\\n\",\n    \"  input:\\n\",\n    \"    \\\"data/6Hour_001_1.fq.gz\\\"\\n\",\n    \"  output:\\n\",\n    \"    \\\"data/6Hour_001_1_fastqc.html\\\",\\n\",\n    \"    \\\"data/6Hour_001_1_fastqc.zip\\\"\\n\",\n    \"  shell:\\n\",\n    \"    \\\"fastqc data/6Hour_001_1.fq.gz\\\"\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"snakemake\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Now, if you run this, the Right Thing won't happen: snakemake will do nothing.  Why?\\n\",\n    \"\\n\",\n    \"Well, snakemake only runs the *first* rule in a Snakefile, by default. You can give a rule name on the command line, if you like, **or** you can tell snakemake what output file(s) you want. \"\n   ]\n  },\n  {\n   \"cell_type\": \"raw\",\n   \"metadata\": {},\n   \"source\": [\n    \"snakemake data/0Hour_001_1_fastqc.html data/6Hour_001_1_fastqc.html\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"But the conventional way to do this in snakemake is to add an \\\"all\\\" rule as the first rule, let's try it. \\n\",\n    \"\\n\",\n    \"\\n\",\n    \"### A first refactoring: adding a better default rule\\n\",\n    \"\\n\",\n    \"Let's start refactoring (cleaning up) this Snakefile.\\n\",\n    \"\\n\",\n    \"First, let's add a rule at the top:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"rule all:\\n\",\n    \"  input:\\n\",\n    \"    \\\"data/0Hour_001_1_fastqc.html\\\",\\n\",\n    \"    \\\"data/6Hour_001_1_fastqc.html\\\"\\n\",\n    \"\\n\",\n    \"rule fastqc_a_file:\\n\",\n    \"  input:\\n\",\n    \"    \\\"data/0Hour_001_1.fq.gz\\\"\\n\",\n    \"  output:\\n\",\n    \"    \\\"data/0Hour_001_1_fastqc.html\\\",\\n\",\n    \"    \\\"data/0Hour_001_1_fastqc.zip\\\"\\n\",\n    \"  shell:\\n\",\n    \"    \\\"fastqc data/0Hour_001_1.fq.gz\\\"\\n\",\n    \"\\n\",\n    \"rule fastqc_a_file2:\\n\",\n    \"  input:\\n\",\n    \"    \\\"data/6Hour_001_1.fq.gz\\\"\\n\",\n    \"  output:\\n\",\n    \"    \\\"data/6Hour_001_1_fastqc.html\\\",\\n\",\n    \"    \\\"data/6Hour_001_1_fastqc.zip\\\"\\n\",\n    \"  shell:\\n\",\n    \"    \\\"fastqc data/6Hour_001_1.fq.gz\\\"\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"snakemake\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"This is a blank rule that gathers together all of the various files you want produced, and says \\\"hey, snakemake, I depend on all of these files for my input - make them for me!\\\"\\n\",\n    \"\\n\",\n    \"Let's run snakemake again and now you should see the second fastqc command run, with the appropriate output files!\\n\",\n    \"\\n\",\n    \"Note that snakemake only runs the second rule, because it looks at the output files and sees that the first file you wanted, `0Hour_001_1_fastqc.html` already exists!\\n\",\n    \"\\n\",\n    \"This is a blank rule that gathers together all of the various files you want produced, and says \\\"hey, snakemake, I depend on all of these files for my input - make them for me!\\\"\\n\",\n    \"\\n\",\n    \"### A second refactoring: doing a bit of templating\\n\",\n    \"\\n\",\n    \"There's a lot of repetition in each of these rules. Let's collapse it down a little bit by replacing the filename in the fastqc command with a magic variable, `{input}`.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"rule all:\\n\",\n    \"  input:\\n\",\n    \"    \\\"data/0Hour_001_1_fastqc.html\\\",\\n\",\n    \"    \\\"data/6Hour_001_1_fastqc.html\\\"\\n\",\n    \"\\n\",\n    \"rule fastqc_a_file:\\n\",\n    \"  input:\\n\",\n    \"    \\\"data/0Hour_001_1.fq.gz\\\"\\n\",\n    \"  output:\\n\",\n    \"    \\\"data/0Hour_001_1_fastqc.html\\\",\\n\",\n    \"    \\\"data/0Hour_001_1_fastqc.zip\\\"\\n\",\n    \"  shell:\\n\",\n    \"    \\\"fastqc {input}\\\"\\n\",\n    \"\\n\",\n    \"rule fastqc_a_file2:\\n\",\n    \"  input:\\n\",\n    \"    \\\"data/6Hour_001_1.fq.gz\\\"\\n\",\n    \"  output:\\n\",\n    \"    \\\"data/6Hour_001_1_fastqc.html\\\",\\n\",\n    \"    \\\"data/6Hour_001_1_fastqc.zip\\\"\\n\",\n    \"  shell:\\n\",\n    \"    \\\"fastqc {input}\\\"\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"This all works as before, but now the rule is a bit more generic and will work with any input file. Sort of.\\n\",\n    \"\\n\",\n    \"### Refactoring 3: templating output files, too\\n\",\n    \"\\n\",\n    \"The output filenames ALSO depend on the input file names in some way - specifically, fastqc replace part of the filename with `_fastqc.html` and `_fastqc.zip` to make its two output files.\\n\",\n    \"\\n\",\n    \"Let's rewrite the rule using some snakemake pattern matching:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"rule all:\\n\",\n    \"  input:\\n\",\n    \"    \\\"data/0Hour_001_1_fastqc.html\\\",\\n\",\n    \"    \\\"data/6Hour_001_1_fastqc.html\\\"\\n\",\n    \"\\n\",\n    \"rule fastqc_a_file:\\n\",\n    \"  input:\\n\",\n    \"    \\\"{filename}.fq.gz\\\"\\n\",\n    \"  output:\\n\",\n    \"    \\\"{filename}_fastqc.html\\\",\\n\",\n    \"    \\\"{filename}_fastqc.zip\\\"\\n\",\n    \"  shell:\\n\",\n    \"    \\\"fastqc {input}\\\"\\n\",\n    \"\\n\",\n    \"rule fastqc_a_file2:\\n\",\n    \"  input:\\n\",\n    \"    \\\"{filename}.fq.gz\\\"\\n\",\n    \"  output:\\n\",\n    \"    \\\"{filename}_fastqc.html\\\",\\n\",\n    \"    \\\"{filename}_fastqc.zip\\\"\\n\",\n    \"  shell:\\n\",\n    \"    \\\"fastqc {input}\\\"\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"What we've done here is tell snakemake that anytime we say we *want* a file that ends with `_fastqc.html`, it should look for a file that ends in `.fq.gz` and then run `fastqc` on it.\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"If you look at the rule above, they are now identical rules! \\n\",\n    \"\\n\",\n    \"Let's remove one, to get a trimmer, leaner, and above all *functional* snakefile:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"rule all:\\n\",\n    \"  input:\\n\",\n    \"    \\\"data/0Hour_001_1_fastqc.html\\\",\\n\",\n    \"    \\\"data/6Hour_001_1_fastqc.html\\\"\\n\",\n    \"\\n\",\n    \"rule fastqc_a_file:\\n\",\n    \"  input:\\n\",\n    \"    \\\"{filename}.fq.gz\\\"\\n\",\n    \"  output:\\n\",\n    \"    \\\"{filename}_fastqc.html\\\",\\n\",\n    \"    \\\"{filename}_fastqc.zip\\\"\\n\",\n    \"  shell:\\n\",\n    \"    \\\"fastqc {input}\\\"\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Note that the variable name in input and output does not have to be \\\"filename\\\", it can be anything as long as you're consistant.  So let's run snakemake again.\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"rm data/*.html\\n\",\n    \"snakemake\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Building out the workflow\\n\",\n    \"\\n\",\n    \"So, we've gotten fastqc sorted out. What's next?\\n\",\n    \"\\n\",\n    \"Let's add in a new rule - multiqc, to summarize our fastqc results.\\n\",\n    \"\\n\",\n    \"multiqc takes a directory name under which there are one or more fastqc reports, and then summarizes them.\\n\",\n    \"\\n\",\n    \"Running it on the command line,\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"multiqc data\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"you can see that it creates two outputs, `multiqc_report.html` and the directory `multiqc_data/` which contains a bunch of files. Let's create a snakemake rule for this; add:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"rule all:\\n\",\n    \"  input:\\n\",\n    \"    \\\"data/0Hour_001_1_fastqc.html\\\",\\n\",\n    \"    \\\"data/6Hour_001_1_fastqc.html\\\"\\n\",\n    \"\\n\",\n    \"rule fastqc_a_file:\\n\",\n    \"  input:\\n\",\n    \"    \\\"{filename}.fq.gz\\\"\\n\",\n    \"  output:\\n\",\n    \"    \\\"{filename}_fastqc.html\\\",\\n\",\n    \"    \\\"{filename}_fastqc.zip\\\"\\n\",\n    \"  shell:\\n\",\n    \"    \\\"fastqc {input}\\\"\\n\",\n    \"\\n\",\n    \"rule run_multiqc:\\n\",\n    \"  input:\\n\",\n    \"    \\\"data/0Hour_001_1_fastqc.html\\\",\\n\",\n    \"    \\\"data/6Hour_001_1_fastqc.html\\\",\\n\",\n    \"  output:\\n\",\n    \"    \\\"multiqc_report.html\\\",\\n\",\n    \"    directory(\\\"multiqc_data\\\")\\n\",\n    \"  shell:\\n\",\n    \"    \\\"multiqc data/\\\"\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"snakemake\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"This ...doesn't really do what we want, for a few reasons.\\n\",\n    \"\\n\",\n    \"First of all, the output of run_multiqc is not specified in the all rule so snakemake doesn't look for a rule to create this. \\n\",\n    \"\\n\",\n    \"Second of all, `multiqc_report.html` already exists, so snakemake won't run the rule. \\n\",\n    \"\\n\",\n    \"Let's fix the first two things first:\\n\",\n    \"\\n\",\n    \"* add `multiqc_report.html` to the inputs for the first all.\\n\",\n    \"* then remove `multiqc_report.html` and re-run snakemake.\\n\",\n    \"\\n\",\n    \"Your snakefile should look like:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"rule all:\\n\",\n    \"  input:\\n\",\n    \"    \\\"data/0Hour_001_1_fastqc.html\\\",\\n\",\n    \"    \\\"data/6Hour_001_1_fastqc.html\\\",\\n\",\n    \"    \\\"multiqc_report.html\\\"\\n\",\n    \"\\n\",\n    \"rule fastqc_a_file:\\n\",\n    \"  input:\\n\",\n    \"    \\\"{filename}.fq.gz\\\"\\n\",\n    \"  output:\\n\",\n    \"    \\\"{filename}_fastqc.html\\\",\\n\",\n    \"    \\\"{filename}_fastqc.zip\\\"\\n\",\n    \"  shell:\\n\",\n    \"    \\\"fastqc {input}\\\"\\n\",\n    \"\\n\",\n    \"rule run_multiqc:\\n\",\n    \"  input:\\n\",\n    \"    \\\"data/0Hour_001_1_fastqc.html\\\",\\n\",\n    \"    \\\"data/6Hour_001_1_fastqc.html\\\",\\n\",\n    \"  output:\\n\",\n    \"    \\\"multiqc_report.html\\\",\\n\",\n    \"    directory(\\\"multiqc_data\\\")\\n\",\n    \"  shell:\\n\",\n    \"    \\\"multiqc data/\\\"\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"rm multiqc_report.html\\n\",\n    \"snakemake\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Yay, that seems to work!\\n\",\n    \"\\n\",\n    \"Points to make:\\n\",\n    \"\\n\",\n    \"* other than the first rule, rules can be in any order\\n\",\n    \"* the rule name doesn't really matter, it's mostly for debugging. It just needs to be \\\"boring\\\" (text, underscores, etc. only)\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"But providing input files explicitly to the multiqc rule is not great because those are the same files we have in the all rule and to add new files we'd now have to add them to two places. \"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"We can fix the first issue by using **variables**. \\n\",\n    \"\\n\",\n    \"To use variables, let's make a Python list at the very top, containing all of our expected output files from fastqc:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"fastqc_output = [\\\"data/0Hour_001_1_fastqc.html\\\", \\\"data/6Hour_001_1_fastqc.html\\\",\\n\",\n    \"  \\\"data/0Hour_001_2_fastqc.html\\\", \\\"data/6Hour_001_2_fastqc.html\\\"]\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"and modify the `all` and `multiqc` rules to contain this list. The final snakefile looks like this:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"fastqc_output = [\\\"data/0Hour_001_1_fastqc.html\\\", \\\"data/6Hour_001_1_fastqc.html\\\",\\n\",\n    \"  \\\"data/0Hour_001_2_fastqc.html\\\", \\\"data/6Hour_001_2_fastqc.html\\\"]\\n\",\n    \"\\n\",\n    \"rule all:\\n\",\n    \"  input:\\n\",\n    \"    fastqc_output,\\n\",\n    \"    \\\"multiqc_report.html\\\"\\n\",\n    \"\\n\",\n    \"rule fastqc_a_file:\\n\",\n    \"  input:\\n\",\n    \"    \\\"{filename}.fq.gz\\\"\\n\",\n    \"  output:\\n\",\n    \"    \\\"{filename}_fastqc.html\\\",\\n\",\n    \"    \\\"{filename}_fastqc.zip\\\"\\n\",\n    \"  shell:\\n\",\n    \"    \\\"fastqc {input}\\\"\\n\",\n    \"\\n\",\n    \"rule run_multiqc:\\n\",\n    \"  input:\\n\",\n    \"    fastqc_output\\n\",\n    \"  output:\\n\",\n    \"    \\\"multiqc_report.html\\\",\\n\",\n    \"    directory(\\\"multiqc_data\\\")\\n\",\n    \"  shell:\\n\",\n    \"    \\\"multiqc data/\\\"\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"snakemake\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Refactoring this to make it slightly more concise --\\n\",\n    \"\\n\",\n    \"We've got one more redundancy in this file - the `fastqc_output` is listed in the `all` rule, but you don't need it there! Why?\\n\",\n    \"\\n\",\n    \"Well, `multiqc_report.html` is already in the all rule, and the multiqc rule depends on `fastqc_output`, so `fastqc_output` already needs to be created to satisfy the all rule, so... specifying it in the all rule is redundant! And you can remove it!\\n\",\n    \"\\n\",\n    \"(It's not a big deal and I usually leave it in. But I wanted to talk about dependencies!)\\n\",\n    \"\\n\",\n    \"The Snakefile now looks like this:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"fastqc_output = [\\\"data/0Hour_001_1_fastqc.html\\\", \\\"data/6Hour_001_1_fastqc.html\\\",\\n\",\n    \"  \\\"data/0Hour_001_2_fastqc.html\\\", \\\"data/6Hour_001_2_fastqc.html\\\"]\\n\",\n    \"\\n\",\n    \"rule all:\\n\",\n    \"  input:\\n\",\n    \"    \\\"multiqc_report.html\\\"\\n\",\n    \"\\n\",\n    \"rule fastqc_a_file:\\n\",\n    \"  input:\\n\",\n    \"    \\\"{filename}.fq.gz\\\"\\n\",\n    \"  output:\\n\",\n    \"    \\\"{filename}_fastqc.html\\\",\\n\",\n    \"    \\\"{filename}_fastqc.zip\\\"\\n\",\n    \"  shell:\\n\",\n    \"    \\\"fastqc {input}\\\"\\n\",\n    \"\\n\",\n    \"rule run_multiqc:\\n\",\n    \"  input:\\n\",\n    \"    fastqc_output\\n\",\n    \"  output:\\n\",\n    \"    \\\"multiqc_report.html\\\",\\n\",\n    \"    directory(\\\"multiqc_data\\\")\\n\",\n    \"  shell:\\n\",\n    \"    \\\"multiqc data/\\\"\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"and we can rerun it from scratch by doing:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"rm data/*.html multiqc_report.html\\n\",\n    \"snakemake\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Recap\\n\",\n    \"\\n\",\n    \"So, we've put all this work into making this snakefile with its input rules and its output rules... and there are a lot of advantages to our current approach already! Let's list a few of them --\\n\",\n    \"\\n\",\n    \"* we've completely automated our analysis!\\n\",\n    \"* we can easily add new data files into fastqc and multiqc!\\n\",\n    \"* we can rerun things easily, and (even better) by default only things that *need* to be run will be run.\\n\",\n    \"* the snakefile is actually pretty reusable - we could drop this into a new project, and, with little effort, run all of these things on new data!\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## More advanced snakemake\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Running things in parallel\\n\",\n    \"\\n\",\n    \"You can use `snakemake --cores 4` to run four jobs in parallel. If you are running on a cluster then --cores becomes the number of jobs that can be submitted at a time.  \\n\",\n    \"\\n\",\n    \"### Specifying software required for a rule\\n\",\n    \"\\n\",\n    \"You can specify software on a per-rule basis! This is really helpful when you have incompatible software requirements for different rules, or want to run on a cluster, or just want to pin your snakemake workflow to a specific version.\\n\",\n    \"\\n\",\n    \"For example, if you create a file `env_fastqc.yml` with the following content,\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"channels:\\n\",\n    \"  - bioconda\\n\",\n    \"  - defaults\\n\",\n    \"  - conda-forge\\n\",\n    \"dependencies:\\n\",\n    \"  - fastqc==0.11.8\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"and then change the fastqc rule to look like this:\"\n   ]\n  },\n  {\n   \"cell_type\": \"raw\",\n   \"metadata\": {},\n   \"source\": [\n    \"rule fastqc_a_file:\\n\",\n    \"  input:\\n\",\n    \"    \\\"{filename}.fq.gz\\\"\\n\",\n    \"  output:\\n\",\n    \"    \\\"{filename}_fastqc.html\\\",\\n\",\n    \"    \\\"{filename}_fastqc.zip\\\"\\n\",\n    \"  conda:\\n\",\n    \"    \\\"env_fastqc.yml\\\"\\n\",\n    \"  shell:\\n\",\n    \"    \\\"fastqc {input}\\\"\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"you can now run snakemake like so,\"\n   ]\n  },\n  {\n   \"cell_type\": \"raw\",\n   \"metadata\": {},\n   \"source\": [\n    \"snakemake --use-conda\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"and for that rule, snakemake will install just that software, with the specified version.\\n\",\n    \"\\n\",\n    \"This aids in reproducibility, in addition to the practical advantages of isolating software installs from each other.\\n\",\n    \"\\n\",\n    \"(You can also do this with docker and singularity containers, too!)\\n\",\n    \"\\n\",\n    \"### Running on a cluster\\n\",\n    \"\\n\",\n    \"You can specify a cluster submit command:\\n\",\n    \"\\n\",\n    \"snakemake --cluster sbatch -j 32\\n\",\n    \"\\n\",\n    \"You can also specify per rule cluster config in a file (example below):\\n\",\n    \"\\n\",\n    \"snakemake --cluster sbatch --cluster-config cluster-config.json -j 32 \\n\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"{\\n\",\n    \"   \\\"default\\\":{\\n\",\n    \"      \\\"time\\\":\\\"12:00:00\\\",\\n\",\n    \"      \\\"nodes\\\":1,\\n\",\n    \"      \\\"cores\\\":24,\\n\",\n    \"      \\\"mem\\\":100,\\n\",\n    \"      \\\"partition\\\":\\\"shared\\\",\\n\",\n    \"      \\\"job-name\\\":\\\"{rule}\\\",\\n\",\n    \"      \\\"output\\\":\\\"log/{rule}-%j.out\\\",\\n\",\n    \"      \\\"error\\\":\\\"log/{rule}-%j.err\\\"\\n\",\n    \"   },\\n\",\n    \"   \\\"fastqc\\\":{\\n\",\n    \"      \\\"time\\\":\\\"4-12:00:00\\\",\\n\",\n    \"      \\\"mem\\\":32000\\n\",\n    \"   },\\n\",\n    \"   \\\"multiqc\\\":{\\n\",\n    \"      \\\"mem\\\":64000\\n\",\n    \"   }\\n\",\n    \"}\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Or you can use snakemake profiles and bundle cluster config files in a directory:\\n\",\n    \"\\n\",\n    \"snakemake --profile slurm -j 32\\n\",\n    \"\\n\",\n    \"https://snakemake.readthedocs.io/en/v5.18.1/executing/cli.html#profiles\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Adding in some Python...\\n\",\n    \"\\n\",\n    \"You can add in some Python to load in the input files, like so:\"\n   ]\n  },\n  {\n   \"cell_type\": \"raw\",\n   \"metadata\": {},\n   \"source\": [\n    \"import glob, sys\\n\",\n    \"fastqc_input = glob.glob('data/?Hour_00?_?.fq.gz')\\n\",\n    \"\\n\",\n    \"fastqc_output = []\\n\",\n    \"for filename in fastqc_input:\\n\",\n    \"  new_filename = filename.split('.')[0] + '_fastqc.html'\\n\",\n    \"  fastqc_output.append(new_filename)\\n\",\n    \"\\n\",\n    \"rule all:\\n\",\n    \"  input:\\n\",\n    \"    \\\"multiqc_report.html\\\"\\n\",\n    \"\\n\",\n    \"rule clean:\\n\",\n    \"  shell:\\n\",\n    \"    \\\"rm -f {fastqc_output} multiqc_report.html\\\"\\n\",\n    \"\\n\",\n    \"rule fastqc_a_file:\\n\",\n    \"  input:\\n\",\n    \"    \\\"{arglebarf}.fq.gz\\\"\\n\",\n    \"  output:\\n\",\n    \"    \\\"{arglebarf}_fastqc.html\\\",\\n\",\n    \"    \\\"{arglebarf}_fastqc.zip\\\"\\n\",\n    \"  conda:\\n\",\n    \"    \\\"env_fastqc.yml\\\"\\n\",\n    \"  shell:\\n\",\n    \"    \\\"fastqc {input}\\\"\\n\",\n    \"\\n\",\n    \"\\n\",\n    \"rule run_multiqc:\\n\",\n    \"  input:\\n\",\n    \"    fastqc_output\\n\",\n    \"  output:\\n\",\n    \"    \\\"multiqc_report.html\\\",\\n\",\n    \"    directory(\\\"multiqc_data\\\")\\n\",\n    \"  shell:\\n\",\n    \"    \\\"multiqc data/\\\"\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Go forth and workflow!\"\n   ]\n  }\n ],\n \"metadata\": {\n  \"kernelspec\": {\n   \"display_name\": \"Bash\",\n   \"language\": \"bash\",\n   \"name\": \"bash\"\n  },\n  \"language_info\": {\n   \"codemirror_mode\": \"shell\",\n   \"file_extension\": \".sh\",\n   \"mimetype\": \"text/x-sh\",\n   \"name\": \"bash\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 4\n}\n"
  },
  {
    "path": "taste-of-conda/binder/environment.yml",
    "content": "dependencies:\n  - bash_kernel\n"
  },
  {
    "path": "taste-of-conda/index.ipynb",
    "content": "{\"metadata\":{\"kernelspec\":{\"display_name\":\"Bash\",\"language\":\"bash\",\"name\":\"bash\"},\"language_info\":{\"codemirror_mode\":\"shell\",\"file_extension\":\".sh\",\"mimetype\":\"text/x-sh\",\"name\":\"bash\"}},\"nbformat_minor\":4,\"nbformat\":4,\"cells\":[{\"cell_type\":\"markdown\",\"source\":\"# A Taste of Conda\\n## Bioinformatics Coffee Hour - April 28, 2020\\n#### Your Host: Nathan Weeks\",\"metadata\":{\"slideshow\":{\"slide_type\":\"slide\"}}},{\"cell_type\":\"markdown\",\"source\":\"## Problems\\n#### How do I install scientific software on _INSERT LINUX SERVER OR CLUSTER NAME HERE_ as an unprivileged user?\\n##### (and how do I get the same software on my workstation?)\\n#### How do I create a reproducible software environment for data analysis?\",\"metadata\":{\"slideshow\":{\"slide_type\":\"slide\"}}},{\"cell_type\":\"markdown\",\"source\":\"### Possible solutions\\n* [Environment modules](https://docs.rc.fas.harvard.edu/kb/modules-intro/)\\n  - (+) Maintained by FAS RC staff\\n  - (+) Easy to use\\n  - (-) New / updated software requests: submit ticket (wait...)\\n  - (-) Not reproducible outside of Cannon (mostly)\\n* language-specific (e.g., [pip](https://pip.pypa.io/) (Python))\\n* [Singularity containers](https://docs.rc.fas.harvard.edu/kb/singularity-on-the-cluster/) (future topic...)\",\"metadata\":{\"slideshow\":{\"slide_type\":\"slide\"}}},{\"cell_type\":\"markdown\",\"source\":\"### Conda is...\\n> Package, dependency and environment management for any language--Python, R, Ruby, Lua, Scala, Java, JavaScript, C/ C++, FORTRAN, and more. (source: https://docs.conda.io)\",\"metadata\":{\"slideshow\":{\"slide_type\":\"slide\"}}},{\"cell_type\":\"markdown\",\"source\":\"### Where can I get conda... for my workstation?\\n* [Anaconda Python](https://www.anaconda.com/distribution/)\\n  - 100s of bundled scientific packages\\n  - Anaconda Navigator (GUI for launching apps & installing packages)\\n![Anaconda Navigator](https://docs.anaconda.com/_images/nav-defaults.png)\",\"metadata\":{\"slideshow\":{\"slide_type\":\"slide\"}}},{\"cell_type\":\"markdown\",\"source\":\"* [Miniconda](https://docs.conda.io/en/latest/miniconda.html)\\n  - Minimal python+conda environment\\n  - Can be installed in your home directory on a Linux cluster (not necessary on Cannon...)\",\"metadata\":{\"slideshow\":{\"slide_type\":\"fragment\"}}},{\"cell_type\":\"markdown\",\"source\":\"#### Cannon\\nFind latest version with `module-query Anaconda3`, or searching the [FAS RC Application Portal](https://portal.rc.fas.harvard.edu/p3/build-reports/Anaconda3)\\n```\\n$ module load Anaconda3/2019.10\\n```\\n\\n*For this lesson, we'll use the conda bundled with this Jupyter Lab Binder image*\",\"metadata\":{\"slideshow\":{\"slide_type\":\"subslide\"}}},{\"cell_type\":\"markdown\",\"source\":\"## Channel\\n* Package set maintained by an organization\\n* Main ones a computational biologist will use:\\n\",\"metadata\":{\"slideshow\":{\"slide_type\":\"slide\"}}},{\"cell_type\":\"markdown\",\"source\":\"#### 1. [defaults](https://anaconda.org/anaconda/repo)\\n  - Maintained by Anaconda, Inc.\",\"metadata\":{\"slideshow\":{\"slide_type\":\"fragment\"}}},{\"cell_type\":\"markdown\",\"source\":\"#### 2. [conda-forge](https://conda-forge.org/)\\n  - Large community-led package collection\\n  - *Well-curated, up-to-date*\",\"metadata\":{\"slideshow\":{\"slide_type\":\"fragment\"}}},{\"cell_type\":\"markdown\",\"source\":\"#### 3. [bioconda](https://bioconda.github.io)\\n  - Specializes in bioinformatics software\",\"metadata\":{\"slideshow\":{\"slide_type\":\"fragment\"}}},{\"cell_type\":\"markdown\",\"source\":\"## Where to find Conda packages\\n- [anaconda.org](https://anaconda.org/)\\n- [Bioconda recipe index](https://bioconda.github.io/conda-recipe_index.html)\",\"metadata\":{\"slideshow\":{\"slide_type\":\"slide\"}}},{\"cell_type\":\"markdown\",\"source\":\"## An interactive walkthrough...\",\"metadata\":{\"slideshow\":{\"slide_type\":\"slide\"}}},{\"cell_type\":\"markdown\",\"source\":\"---\",\"metadata\":{\"slideshow\":{\"slide_type\":\"slide\"}}},{\"cell_type\":\"markdown\",\"source\":\"#### Getting help\\nInvoke `conda` with the `-h` or `--help` option to display a list of subcommands.\\n- Displays usage for subcommands (e.g., `conda list -h`)\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda --help\",\"metadata\":{\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"## Setting conda channels for bioinformatics\\n\\nbioconda packages may have dependencies on packages in the *conda-forge* and *defaults* channels.\\nWe can specify channels to search as command-line arguments for conda operations, e.g.:\\n\\n`conda search -c conda-forge -c bioconda bwa`\\n\\nHowever, it is convenient to configure a default list of channels.\\nPer [the bioconda documentation](https://bioconda.github.io/user/install.html#set-up-channels):\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda config --add channels defaults\\nconda config --add channels bioconda\\nconda config --add channels conda-forge\",\"metadata\":{\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"---\\n*Pro tip:* Set `channel_priority` to `strict` to [speed up conda package searches](https://docs.conda.io/projects/conda/en/latest/user-guide/concepts/conda-performance.html#set-strict-channel-priority)\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda config --set channel_priority strict\",\"metadata\":{\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"*Note:* strict channel priority will be the [default in conda 5.0](https://docs.conda.io/projects/conda/en/latest/user-guide/tasks/manage-channels.html#strict-channel-priority)\",\"metadata\":{}},{\"cell_type\":\"markdown\",\"source\":\"We can verify the list of channels:\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda info\",\"metadata\":{\"scrolled\":true,\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"#### Searching for packages with conda\",\"metadata\":{}},{\"cell_type\":\"markdown\",\"source\":\"Use `conda search` to search for packages by name.\\n\\nE.g., to search for the package `bwa` (exact match)\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda search bwa\",\"metadata\":{\"scrolled\":true,\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"The `*` character can be used as a wildcard.\\n\\nE.g., to search for all packages *beginning* with the string \\\"bwa\\\":\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda search 'bwa*'\",\"metadata\":{\"scrolled\":true,\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"### Environments\",\"metadata\":{}},{\"cell_type\":\"markdown\",\"source\":\"Conda packages can be installed into separate *environments* (directories containing separate sets of conda packages).\\n\\nconda is installed into a \\\"base\\\" environment.\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda env list\",\"metadata\":{\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"#### Listing packages installed in an environment\\nWe can see what packages are already installed in our current environment using `conda list`\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda list\",\"metadata\":{\"scrolled\":true,\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"*Never install packages into the base environment*. Always create a new environment.\\n- base environment is read-only on Cannon\",\"metadata\":{}},{\"cell_type\":\"markdown\",\"source\":\"#### Creating a new environment\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda create -h\",\"metadata\":{\"scrolled\":true,\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"The `-n/--name ENVIRONMENT` option creates a \\\"named\\\" conda environment in your \\\"envs\\\" directory (by default `${HOME}/.conda/envs`).\\n\\nLet's create an environment called *bwa*:\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda create -y -n bwa\",\"metadata\":{\"scrolled\":true,\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"Verify the new environment was created:\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda env list\",\"metadata\":{\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"---\",\"metadata\":{}},{\"cell_type\":\"markdown\",\"source\":\"*Pro tip (Jupyter notebooks & conda via environment module)*: activate the _base_ environment before issuing any subsequent `conda activate` / `conda deactivate` commands ([gory details...](https://github.com/conda/conda/issues/7980))\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"source activate\",\"metadata\":{\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"*Note: currently slightly-incompatible with Jupyter notebooks; will cause subsequent commands to display error exit status `: 1`*\",\"metadata\":{}},{\"cell_type\":\"markdown\",\"source\":\"---\",\"metadata\":{}},{\"cell_type\":\"markdown\",\"source\":\"Before we activate the new *bwa* environment, let's check our PATH environment variable (list of directories your shell searches for commands)\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"echo ${PATH}\",\"metadata\":{\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"Activate the new \\\"bwa\\\" environment.\\nSubsequent \\nNotice that the `/srv/conda/envs/bwa/bin` directory was prepended to your PATH.\\nIn addition, in an interactive shell, the shell prompt would be prefixed with `(bwa)`.\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda activate bwa\\necho ${PATH}\",\"metadata\":{\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"code\",\"source\":\"conda install -y bwa\",\"metadata\":{\"scrolled\":true,\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"In addition to named environments, we can also create an environment in an arbitrary directory using the `-p PATH` option. This can be useful for installing software in a shared directory that is accessible by your lab/group.\\n\\nSuppose we want to install samtools at `/srv/shiny-server/sample-apps/samtools` (*Note: this directory is just for illustration*).\\nFurthermore, suppose we need an old version of samtools (0.1.19).\\nWe'll select the version using the `=` operator.\\n\\n\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda create -y -p /srv/shiny-server/sample-apps/samtools samtools=0.1.19 \",\"metadata\":{\"scrolled\":true,\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"Note the directory structure in `/srv/shiny-server/sample-apps/samtools`:\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"ls /srv/shiny-server/sample-apps/samtools\",\"metadata\":{\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"`conda list -p` treats that directory as a conda environment, and lists installed packages:\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda list -p /srv/shiny-server/sample-apps/samtools\",\"metadata\":{\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"### Nested (aka \\\"stacked\\\") environments\",\"metadata\":{}},{\"cell_type\":\"markdown\",\"source\":\"Normally, when a conda environment is activated, it replaces the previous environment.\\nWe can use the `--stack` option to instead nest the environment so that we have access to packages in both.\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda activate --stack /srv/shiny-server/sample-apps/samtools\",\"metadata\":{\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"`conda env list` shows only the most recently-activated directory (on the top of the environment \\\"stack\\\"):\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda env list\",\"metadata\":{\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"But both `samtools` and `bwa` are in our PATH:\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"type samtools; type bwa\",\"metadata\":{\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"To deactivate the current environment, use `conda deactivate`.\\n\\nAfter this is executed, we're back to the *bwa* environment (only).\\nIf executed a second time, we would be back to the *base* environment.\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda deactivate\\nconda env list\",\"metadata\":{\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"### Sharing environments\",\"metadata\":{}},{\"cell_type\":\"markdown\",\"source\":\"OK, we used *bwa* to cure COVID-19. Way to go!\\n\\nNow for the important part (in academia): publish our work.\\n\\nWe'll use `conda env export` to export our current conda environment (*bwa*) to a [YAML](https://en.wikipedia.org/wiki/YAML) file that will record and can be used to recreate our (conda) environment:\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda env export\",\"metadata\":{\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"Redirect this output to a file to save it (let's call the file `environment.yaml`)\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda env export > environment.yml\\ncat environment.yml\",\"metadata\":{\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"To show that this suffices to recreate the *bwa* environment, we'll delete our current bwa environment... \",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda deactivate\\nconda env remove -n bwa\\nconda env list\",\"metadata\":{\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"...and recreate the environment using `conda env create`:\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda env create -f environment.yml\\nconda env list\",\"metadata\":{\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"And there's our *bwa* environment:\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda list -n bwa\",\"metadata\":{\"trusted\":true},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"markdown\",\"source\":\"### Your turn!\\nSearch for a package at [bioconda.io]([Bioconda recipe index](https://bioconda.github.io/conda-recipe_index.html)), [Anaconda.org](https://anaconda.org), or using `conda search`, and try to install it into a new environment:\",\"metadata\":{}},{\"cell_type\":\"code\",\"source\":\"conda create -y -n myenv PACKAGE1 [PACKAGE2...]\",\"metadata\":{},\"execution_count\":null,\"outputs\":[]},{\"cell_type\":\"code\",\"source\":\"conda activate myenv\",\"metadata\":{},\"execution_count\":null,\"outputs\":[]}]}\n"
  },
  {
    "path": "tidyverse/part1/binder/Dockerfile",
    "content": "FROM rocker/binder:3.6.2\n\nARG NB_USER\nARG NB_UID\n\nUSER root\n\nCOPY ./tidyverse/part1/ ${HOME}\n\nRUN chown -R ${NB_USER} ${HOME}\n\nUSER ${NB_USER}\n"
  },
  {
    "path": "tidyverse/part1/index.Rmd",
    "content": "---\ntitle: \"Tidyverse Tibbles and Bits\"\nsubtitle: \"Bioinformatics Coffee Hour\"\ndate: \"Mar 2, 2021\"\nauthor: \"Danielle Khost; Brian Arnold\"\noutput: html_document\n---\n\n```{r setup, include=FALSE}\nknitr::opts_chunk$set(echo = TRUE)\n```\n\n# Introduction\n\nOne of the reasons R is so useful is because many people have built extensions for R in the form of R packages that you can install. These packages may do broad statistical analyses or analyze specific data types (e.g. comparative phylogenetics).\n\nThis lesson will introduce some data manipulation tools within the [tidyverse](https://www.tidyverse.org), which contains several R packages. These packages include:\n* tidyr to convert long vs. wide form objects (not covered here)\n* dplyr to transform and filter data objects, as well as to summarize their contents\n\nFor an overview of how to manipulate data with tidyverse, this [cheat sheet](https://rstudio.com/wp-content/uploads/2015/02/data-wrangling-cheatsheet.pdf) is particularly helpful.\n\nTo install new packages you have never used before in R, use the command `install.packages()`:\n\n```{r}\n# NOTE that tidyverse is already installed, this is just to illustrate installation\n# install.packages(\"tidyverse\")\n```\n\nFor packages that are already installed, we need to load them every session (i.e. if you restart R). It's good practice to load all packages at the top of your R script. More generally, the [tidyverse style guide](http://style.tidyverse.org) offers some good advice on coding style to help make your code easier to read and write.\n\n```{r}\nlibrary(tidyverse)\n```\n\n# Data tables: wide format vs long format\n\nWhen using tidyverse, you will usually want your data to be \"tidy\". Tidy data is data where:\n\n1. Every column is variable.\n2. Every row is an observation.\n3. Every cell is a single value.\n\nThis is also referred to as **\"long format\"** (in contrast to \"wide format\"). Most of the functions in tidyverse assume that your data is in long format; if it isn't, you will want to pre-process it before doing further analysis!\n\nLet's load in some data to use:\n\n```{r}\nhousing<-read.csv(\"https://raw.githubusercontent.com/datasets/house-prices-us/master/data/cities-month.csv\", stringsAsFactors=F, strip.white = T)\nhousing=housing[c(1:(length(housing)-3),length(housing))]\n\nView(housing)\n```\n\n### Tibbles\n\nThe tidyverse uses its own version of the data frame (from base R) that is similar but has several properties that make it superior. This object is a **tibble**. Let's make a data frame called 'df1' and change it into a tibble to see what it looks like.\n\n```{r}\ndf1<-data.frame(label=c(\"rep1\", \"rep2\", \"rep3\", \"rep4\"), data=c(23, 34, 15, 19))\n\ntbdf1 <- as_tibble(df1)\ntbdf1\n\nclass(tbdf1)\n```\n\nYou see here that just printing the tibble to screen displays the data types in each of the columns and the dimensions. Although not apparent with this small dataset, another very handy feature of tibbles is that by default they will only print out the first 10 rows and as many columns as fit in your window. Many packages will accept tibbles instead of data frames with no problems, but if you come across an older package that requires a data frame, it is easy to revert with the `as.data.frame()` function.\n\n#### Side Note: %>%\n\nOne important piece of syntax is the %>% operator, which acts like a Unix pipe in R. This means you can pass the output of one command to another in linear fashion, as opposed to having to use either nested operations or temporary objects. This makes your code much easier to read!\n\n---\n\nIf we look at the dataset we just downloaded, we can see that it is not in proper long, tidy format.\n\n```{r, echo = TRUE}\nView(housing)\n```\n\nLet's polish it using some tidyr functions so that it is easier to work with.\n\n## Going from wide to long: pivot_longer()\nThe pivot_longer() function takes a tibble (or data frame) and lengthens it, i.e. increases the number of rows and decreases number of columns:\n\n```{r, echo = TRUE}\nhousing_clean <- housing %>% as_tibble %>%\n  pivot_longer(cols=c(-Date, -National.US), names_to=\"location\", values_to=\"local_index\")\n\nView(housing_clean)\n```\n\nThe **cols** argument describes what columns need to be reshaped, i.e. which need to be converted into columns. For us, we want to keep the US national average and the date as columns. We give it a list using the **c** ombine function, and by putting an **-** in front of the column names, we tell it to reshape every column *except* Date and National.US\n\nThe **names_to** argument gives a name for the new variable (i.e. column) that stores the data that formerly was in the column names. In our case, we make a variable called \"location\" that holds all the city names.\n\nThe **values_to** argument gives a name for the new variable (i.e. column) that stores the data that was in the cell values, which for us was the local index values in each city.\n\n\n## Turning a column into multiple columns: separate()\nThe separate() function separates a single character column into several, splitting on a given regular expression. In the following command we run the function twice, separating two different columns:\n\n```{r, echo = TRUE}\nhousing_clean2 <- housing_clean %>%\n  separate(Date, into=c(\"year\", \"month\"), extra=\"drop\", remove=F) %>%\n  separate(location, into=c(\"state\", \"city\"),extra=\"merge\")\n\nView(housing_clean2)\n```\n\nThe first argument is the name of the column in the tibble that we are separating (\"location\" for the first command, \"Date\" for the second).\n\nThe **into** argument gives the names (as a character vector) of the columns that we are separating into, i.e. what the names of the new columns will be. Note that the number of elements in the vector determine how many columns the target column will be split into (in this case, two).\n\nThe **extra** argument tells the function what to do with the \"pieces\" that are leftover after splitting. \"Merge\" tells the function to add the leftover pieces back to the final column; \"drop\" discards them.\n\nTo better understand this, we should look at how separate() splits a character column. You might be wondering how separate() \"knows\" to split our columns on a period (\".\"). This is because by default, separate() splits on every non-alphanumeric character (e.g. space, period, dash, etc.) given a character vector. This is controlled by the **sep** argument, which we did not included in our code so separate() just uses the default (remember to get the whole list of arguments for a function, you can type ?functionname, e.g. ?separate).\n\nFinally, the **remove** argument determines whether the original column is retained or not (defaults to TRUE). So for our data, the original \"location\" column is discarded and we keep only the split columns, while the original \"Date\" column is retained along with its children.\n\nNow let's put it all together. We could do things one function at a time, as above, but it is much cleaner and easier to read if we create our final, cleaned dataset in a single pipeline:\n\n```{r, echo = TRUE}\nhousing_clean <- housing %>% as_tibble %>%\n  pivot_longer(cols=c(-Date, -National.US), names_to=\"location\", values_to=\"local_index\") %>%\n  separate(Date, c(\"year\", \"month\"), extra=\"drop\", remove=F) %>%\n  separate(location, c(\"state\", \"city\"),extra=\"merge\")\n\nView(housing_clean)\n```\n\nWe can observe the differences between housing and housing_clean to see what's being done here, and a more in-depth description of what these functions do can be found in the cheat sheet.\n\n## Subsetting and Manipulating Data with dplyr\n\nDplyr is a package included in tidyverse, and is useful for manipulating our data. Each action gets its own (verb) function -- so for example filtering data by rows is done with the filter() function. All of these functions have a very similar syntax to tidyr functions.\n\narrange(), rename(), select(), mutate() are used to sort data, rename columns, and update/create columns\n\nWe'll use the housing dataset to look at how these functions work.\n\narrange() sorts by one or more columns, with subsequent columns used to break ties in earlier columns. E.g.,\n```{r}\nhousing_clean %>% arrange(year, month)\nhousing_clean %>% arrange(city, year)\nhousing_clean %>% arrange(month,state)\nhousing_clean %>% arrange(desc(year))\n```\n\nrename() renames a column:\n\n```{r}\nhousing_clean %>% arrange(year, month, state, city) %>%\n  rename(national_index = National.US)\n```\n\nselect() selects columns to keep. Note that we can simultaneously rename and reorder columns:\n\n```{r}\nhousing_clean %>% arrange(year, month, state, city) %>%\n  select(year, month, city, state, local_index, national_index = National.US)\n```\n\ndistinct() can be used to identify all unique values in your call set:\n\n```{r}\nhousing_clean %>%\n  select(state,city) %>%\n  distinct\n```\n\nmutate() is an especially useful function that can do a variety of things, usually in combination with other functions. It can create new columns or update existing ones, while keeping everthing else unchanged. For instance, say we want to change our \"month\" column from the integer value to the three letter abbreviation:\n\n```{r}\nhousing_clean %>% arrange(year, month, state, city) %>%\n  select(year, month, city, state, local_index, national_index = National.US) %>%\n  mutate(month = month.abb[as.integer(month)])\n```\n\nR has several built-in constants, one of which is this \"month.abb\" function, which has the three letter abbreviations of the months in the Gregorian calendar. What this mutate() call is doing is passing the values of the month column as integers to the month.abb function, which then automatically converts them to their appropriate abbreviations.\n\nLet's look at some other things mutate() can do. We can include several mutate calls at once:\n\n```{r}\nhousing_clean %>% arrange(year, month, state, city) %>%\n  select(year, month, city, state, local_index, national_index = National.US) %>%\n  mutate(month = month.abb[as.integer(month)], city=sub(\".\", \"_\", city, fixed=TRUE), rel_index=local_index/national_index)\n```\n\nThis command uses mutate() three times:\n1) The first changes the months, as above\n\n2) In the second mutate() call, we are pairing mutate() with the sub() function, which substitutes characters in a string; we are telling substitute to replace all \".\" characters with a \"_\" character for the \"city\" character vector (i.e. our city column)\n\n3) In the third mutate() call, we are using mutate to create an entirely new column called \"rel_index\", whose value is local_index / national_index\n\n\nNow that we've gone through all the dplyr functions, let's update our nice clean housing dataset.\n\n```{r}\nhousing_clean <- housing_clean %>% arrange(year, month, state, city) %>%\n  select(year, month, city, state, local_index, national_index = National.US) %>%\n  mutate(month = month.abb[as.integer(month)], city=sub(\".\", \"_\", city, fixed=TRUE), rel_index=local_index/national_index)\n```\n\n\n## Filtering functions\n\nSometimes we need to filter datasets, and we can do this by selecting rows that meet logical conditions. We set these up with logical tests.\n\nThe filter() function can be used to select rows meeting these conditions:\n\n```{r}\nhousing_clean %>%\n  filter(city == \"Boston\")\n```\n\nWe can give filter many logical tests, all separated by commas. These are linked by logical and (all must be true to select that row):\n\n```{r}\nhousing_clean %>%\n  filter(city==\"Boston\", month==\"Aug\")\n```\n\nIf we want to use other booleans, just put them in one statement, e.g.:\n\n```{r}\nhousing_clean %>%\n  filter(city==\"Boston\", month == \"Aug\" | month == \"Jan\")\n```\n\nNote that we can combine filters and the other statements to get useful subsets, for example let's say we want to see three years when the relative index in Boston was the highest (as of Jan):\n\n```{r}\nhousing_clean %>%\n  filter(city==\"Boston\", month==\"Jan\") %>%\n  arrange(desc(rel_index)) %>%\n  select(year,rel_index) %>%\n  head(n=3)\n```\n\nFinally, many times you want to filter out missing data (typically indicated by `NA` in R), prior to conducting any analyses. To do this, we an use the `is.na()` fuction, which will return a vector with TRUE if NA is present, and FALSE otherwise. For example, let's identify all rows that are missing the local_index in housing_clean.\n\n```{r}\nhousing_clean %>%\n  filter(is.na(local_index))\n```\n\nTo get the inverse for this (or any logical statement), simply add a `!` to the front.\n\n```{r}\nhousing_clean %>%\n  filter(!is.na(local_index))\n```\n"
  },
  {
    "path": "tidyverse/part1_winter2021/binder/Dockerfile",
    "content": "FROM rocker/binder:3.6.2\n\nARG NB_USER\nARG NB_UID\n\nUSER root\n\nCOPY ./tidyverse/part1/ ${HOME}\n\nRUN chown -R ${NB_USER} ${HOME}\n\nUSER ${NB_USER}\n"
  },
  {
    "path": "tidyverse/part1_winter2021/index.Rmd",
    "content": "---\ntitle: \"Tidyverse Tibbles and Bits\"\nsubtitle: \"Bioinformatics Coffee Hour\"\ndate: \"Mar 2, 2021\"\nauthor: \"Danielle Khost; Brian Arnold\"\noutput: html_document\n---\n\n```{r setup, include=FALSE}\nknitr::opts_chunk$set(echo = TRUE)\n```\n\n# Introduction\n\nOne of the reasons R is so useful is because many people have built extensions for R in the form of R packages that you can install. These packages may do broad statistical analyses or analyze specific data types (e.g. comparative phylogenetics).\n\nThis lesson will introduce some data manipulation tools within the [tidyverse](https://www.tidyverse.org), which contains several R packages. These packages include:\n* tidyr to convert long vs. wide form objects (not covered here)\n* dplyr to transform and filter data objects, as well as to summarize their contents\n\nFor an overview of how to manipulate data with tidyverse, this [cheat sheet](https://rstudio.com/wp-content/uploads/2015/02/data-wrangling-cheatsheet.pdf) is particularly helpful.\n\nTo install new packages you have never used before in R, use the command `install.packages()`:\n\n```{r}\n# NOTE that tidyverse is already installed, this is just to illustrate installation\n# install.packages(\"tidyverse\")\n```\n\nFor packages that are already installed, we need to load them every session (i.e. if you restart R). It's good practice to load all packages at the top of your R script. More generally, the [tidyverse style guide](http://style.tidyverse.org) offers some good advice on coding style to help make your code easier to read and write.\n\n```{r}\nlibrary(tidyverse)\n```\n\n# Data tables: wide format vs long format\n\nWhen using tidyverse, you will usually want your data to be \"tidy\". Tidy data is data where:\n\n1. Every column is variable.\n2. Every row is an observation.\n3. Every cell is a single value.\n\nThis is also referred to as **\"long format\"** (in contrast to \"wide format\"). Most of the functions in tidyverse assume that your data is in long format; if it isn't, you will want to pre-process it before doing further analysis!\n\nLet's load in some data to use:\n\n```{r}\nhousing<-read.csv(\"https://raw.githubusercontent.com/datasets/house-prices-us/master/data/cities-month.csv\", stringsAsFactors=F, strip.white = T)\nhousing=housing[c(1:(length(housing)-3),length(housing))]\n\nView(housing)\n```\n\n### Tibbles\n\nThe tidyverse uses its own version of the data frame (from base R) that is similar but has several properties that make it superior. This object is a **tibble**. Let's make a data frame called 'df1' and change it into a tibble to see what it looks like.\n\n```{r}\ndf1<-data.frame(label=c(\"rep1\", \"rep2\", \"rep3\", \"rep4\"), data=c(23, 34, 15, 19))\n\ntbdf1 <- as_tibble(df1)\ntbdf1\n\nclass(tbdf1)\n```\n\nYou see here that just printing the tibble to screen displays the data types in each of the columns and the dimensions. Although not apparent with this small dataset, another very handy feature of tibbles is that by default they will only print out the first 10 rows and as many columns as fit in your window. Many packages will accept tibbles instead of data frames with no problems, but if you come across an older package that requires a data frame, it is easy to revert with the `as.data.frame()` function.\n\n#### Side Note: %>%\n\nOne important piece of syntax is the %>% operator, which acts like a Unix pipe in R. This means you can pass the output of one command to another in linear fashion, as opposed to having to use either nested operations or temporary objects. This makes your code much easier to read!\n\n---\n\nIf we look at the dataset we just downloaded, we can see that it is not in proper long, tidy format.\n\n```{r, echo = TRUE}\nView(housing)\n```\n\nLet's polish it using some tidyr functions so that it is easier to work with.\n\n## Going from wide to long: pivot_longer()\nThe pivot_longer() function takes a tibble (or data frame) and lengthens it, i.e. increases the number of rows and decreases number of columns:\n\n```{r, echo = TRUE}\nhousing_clean <- housing %>% as_tibble %>%\n  pivot_longer(cols=c(-Date, -National.US), names_to=\"location\", values_to=\"local_index\")\n\nView(housing_clean)\n```\n\nThe **cols** argument describes what columns need to be reshaped, i.e. which need to be converted into columns. For us, we want to keep the US national average and the date as columns. We give it a list using the **c** ombine function, and by putting an **-** in front of the column names, we tell it to reshape every column *except* Date and National.US\n\nThe **names_to** argument gives a name for the new variable (i.e. column) that stores the data that formerly was in the column names. In our case, we make a variable called \"location\" that holds all the city names.\n\nThe **values_to** argument gives a name for the new variable (i.e. column) that stores the data that was in the cell values, which for us was the local index values in each city.\n\n\n## Turning a column into multiple columns: separate()\nThe separate() function separates a single character column into several, splitting on a given regular expression. In the following command we run the function twice, separating two different columns:\n\n```{r, echo = TRUE}\nhousing_clean2 <- housing_clean %>%\n  separate(Date, into=c(\"year\", \"month\"), extra=\"drop\", remove=F) %>%\n  separate(location, into=c(\"state\", \"city\"),extra=\"merge\")\n\nView(housing_clean2)\n```\n\nThe first argument is the name of the column in the tibble that we are separating (\"location\" for the first command, \"Date\" for the second).\n\nThe **into** argument gives the names (as a character vector) of the columns that we are separating into, i.e. what the names of the new columns will be. Note that the number of elements in the vector determine how many columns the target column will be split into (in this case, two).\n\nThe **extra** argument tells the function what to do with the \"pieces\" that are leftover after splitting. \"Merge\" tells the function to add the leftover pieces back to the final column; \"drop\" discards them.\n\nTo better understand this, we should look at how separate() splits a character column. You might be wondering how separate() \"knows\" to split our columns on a period (\".\"). This is because by default, separate() splits on every non-alphanumeric character (e.g. space, period, dash, etc.) given a character vector. This is controlled by the **sep** argument, which we did not included in our code so separate() just uses the default (remember to get the whole list of arguments for a function, you can type ?functionname, e.g. ?separate).\n\nFinally, the **remove** argument determines whether the original column is retained or not (defaults to TRUE). So for our data, the original \"location\" column is discarded and we keep only the split columns, while the original \"Date\" column is retained along with its children.\n\nNow let's put it all together. We could do things one function at a time, as above, but it is much cleaner and easier to read if we create our final, cleaned dataset in a single pipeline:\n\n```{r, echo = TRUE}\nhousing_clean <- housing %>% as_tibble %>%\n  pivot_longer(cols=c(-Date, -National.US), names_to=\"location\", values_to=\"local_index\") %>%\n  separate(Date, c(\"year\", \"month\"), extra=\"drop\", remove=F) %>%\n  separate(location, c(\"state\", \"city\"),extra=\"merge\")\n\nView(housing_clean)\n```\n\nWe can observe the differences between housing and housing_clean to see what's being done here, and a more in-depth description of what these functions do can be found in the cheat sheet.\n\n## Subsetting and Manipulating Data with dplyr\n\nDplyr is a package included in tidyverse, and is useful for manipulating our data. Each action gets its own (verb) function -- so for example filtering data by rows is done with the filter() function. All of these functions have a very similar syntax to tidyr functions.\n\narrange(), rename(), select(), mutate() are used to sort data, rename columns, and update/create columns\n\nWe'll use the housing dataset to look at how these functions work.\n\narrange() sorts by one or more columns, with subsequent columns used to break ties in earlier columns. E.g.,\n```{r}\nhousing_clean %>% arrange(year, month)\nhousing_clean %>% arrange(city, year)\nhousing_clean %>% arrange(month,state)\nhousing_clean %>% arrange(desc(year))\n```\n\nrename() renames a column:\n\n```{r}\nhousing_clean %>% arrange(year, month, state, city) %>%\n  rename(national_index = National.US)\n```\n\nselect() selects columns to keep. Note that we can simultaneously rename and reorder columns:\n\n```{r}\nhousing_clean %>% arrange(year, month, state, city) %>%\n  select(year, month, city, state, local_index, national_index = National.US)\n```\n\ndistinct() can be used to identify all unique values in your call set:\n\n```{r}\nhousing_clean %>%\n  select(state,city) %>%\n  distinct\n```\n\nmutate() is an especially useful function that can do a variety of things, usually in combination with other functions. It can create new columns or update existing ones, while keeping everthing else unchanged. For instance, say we want to change our \"month\" column from the integer value to the three letter abbreviation:\n\n```{r}\nhousing_clean %>% arrange(year, month, state, city) %>%\n  select(year, month, city, state, local_index, national_index = National.US) %>%\n  mutate(month = month.abb[as.integer(month)])\n```\n\nR has several built-in constants, one of which is this \"month.abb\" function, which has the three letter abbreviations of the months in the Gregorian calendar. What this mutate() call is doing is passing the values of the month column as integers to the month.abb function, which then automatically converts them to their appropriate abbreviations.\n\nLet's look at some other things mutate() can do. We can include several mutate calls at once:\n\n```{r}\nhousing_clean %>% arrange(year, month, state, city) %>%\n  select(year, month, city, state, local_index, national_index = National.US) %>%\n  mutate(month = month.abb[as.integer(month)], city=sub(\".\", \"_\", city, fixed=TRUE), rel_index=local_index/national_index)\n```\n\nThis command uses mutate() three times:\n1) The first changes the months, as above\n\n2) In the second mutate() call, we are pairing mutate() with the sub() function, which substitutes characters in a string; we are telling substitute to replace all \".\" characters with a \"_\" character for the \"city\" character vector (i.e. our city column)\n\n3) In the third mutate() call, we are using mutate to create an entirely new column called \"rel_index\", whose value is local_index / national_index\n\n\nNow that we've gone through all the dplyr functions, let's update our nice clean housing dataset.\n\n```{r}\nhousing_clean <- housing_clean %>% arrange(year, month, state, city) %>%\n  select(year, month, city, state, local_index, national_index = National.US) %>%\n  mutate(month = month.abb[as.integer(month)], city=sub(\".\", \"_\", city, fixed=TRUE), rel_index=local_index/national_index)\n```\n\n\n## Filtering functions\n\nSometimes we need to filter datasets, and we can do this by selecting rows that meet logical conditions. We set these up with logical tests.\n\nThe filter() function can be used to select rows meeting these conditions:\n\n```{r}\nhousing_clean %>%\n  filter(city == \"Boston\")\n```\n\nWe can give filter many logical tests, all separated by commas. These are linked by logical and (all must be true to select that row):\n\n```{r}\nhousing_clean %>%\n  filter(city==\"Boston\", month==\"Aug\")\n```\n\nIf we want to use other booleans, just put them in one statement, e.g.:\n\n```{r}\nhousing_clean %>%\n  filter(city==\"Boston\", month == \"Aug\" | month == \"Jan\")\n```\n\nNote that we can combine filters and the other statements to get useful subsets, for example let's say we want to see three years when the relative index in Boston was the highest (as of Jan):\n\n```{r}\nhousing_clean %>%\n  filter(city==\"Boston\", month==\"Jan\") %>%\n  arrange(desc(rel_index)) %>%\n  select(year,rel_index) %>%\n  head(n=3)\n```\n\nFinally, many times you want to filter out missing data (typically indicated by `NA` in R), prior to conducting any analyses. To do this, we an use the `is.na()` fuction, which will return a vector with TRUE if NA is present, and FALSE otherwise. For example, let's identify all rows that are missing the local_index in housing_clean.\n\n```{r}\nhousing_clean %>%\n  filter(is.na(local_index))\n```\n\nTo get the inverse for this (or any logical statement), simply add a `!` to the front.\n\n```{r}\nhousing_clean %>%\n  filter(!is.na(local_index))\n```\n"
  },
  {
    "path": "tidyverse/part2/binder/Dockerfile",
    "content": "FROM rocker/binder:3.6.2\n\nARG NB_USER\nARG NB_UID\n\nUSER root\n\nCOPY ./tidyverse/part2/ ${HOME}\n\nRUN chown -R ${NB_USER} ${HOME}\n\nUSER ${NB_USER}\n"
  },
  {
    "path": "tidyverse/part2/index.Rmd",
    "content": "---\ntitle: \"Tidyverse Tibbles and Bits\"\nsubtitle: \"Bioinformatics Coffee Hour\"\ndate: \"May 11 2020\"\nauthor: \"Brian Arnold\"\noutput: html_document\n---\n\n```{r setup, include=FALSE}\nknitr::opts_chunk$set(echo = TRUE)\n```\n\n### Making data tidy with tidyr\n\nThe goal of tidyr is to convert between 'wide' data and 'long' data. Long data is tidy data: each row is an observation, each column is a variable. Wide data has many columns for the same variable, one for each level of a classification variable. For example, we will use some data on M&Ms to illustrate the differences between these two different formats and why you should care about knowing how to convert between them.\n\n```{r}\nlibrary(tidyverse)\nmms_wide <-read.table(\"http://www.randomservices.org/random/data/MM.txt\", header=TRUE,stringsAsFactors=F)\nmms_wide$BagID = seq(1:length(mms_wide$Red))\n```\n\nmms_wide is in wide format: there are many columns for the various colors. This data would be more tidy if instead we had 1.) a column representing color as a variable that could take on one of the 6 values and 2.) a corresponding column that contained the count data for each of these colors.\n\nWe can use the pivot_longer() function to convert from wide format to long format:\n```{r}\nmms_long <- mms_wide %>% \n  as_tibble %>% \n  pivot_longer(cols=c(-Weight, -BagID), names_to=\"color\", values_to=\"count\") %>% \n  arrange(BagID,color)\n```\n\nWe need to select which columns to use for this operation. One way to do this would be to list all the columns. An alternative way (that we used here) would be to list all the columns you DO NOT want to use by preceding their names with \"-\".\n\nHowever, say we inherited our data table in long format but would like it in wide format, we may also convert our data from long back to (the original) wide format using pivot_wider():\n```{r}\nmms_wide2 <- mms_long %>%\n  pivot_wider(names_from=\"color\", values_from=\"count\")\n```\n\nWhile it may sound pointless at first to transform our data table in a way that makes it have either more columns or rows (at least it did to me!), it actually is extremely useful for analyzing features of these data using relatively little code.\n\nTo illustrate, let's use the 'summarize' function from dplyr. Say we wanted to know the total number of M&Ms in the dataset. In wide format, we'd have to go across all the columns, one for each color. In long format, these data are now in a single column named 'count':\n```{r}\nmms_long %>% summarize(total_mms=sum(count))\n```\n\nHowever, it gets even more interesting when we also use the group_by() function (also from dplyr), which is able to communicate to the summarize function to tell it how to summarize the data. For instance, group_by is able to analyze our data as a function of the \"color\" variable we created when we converted to long format. Here, we can see how many observations there are per color.\n```{r}\nmms_long %>%\n  group_by(color) %>%\n  summarize( mms_per_color=sum(count) )\n```\n\nNote 1: the summarize function outputs a new tibble, which contains a new column we created (named 'mms_per_color') that contains the summed count data. You can continue to do calculations on this tibble (for example, calculate the variance of colors), but you cannot call your original tibble again within the same set of pipes.\n\nNote 2: we could have also done this by hand with the data in wide format, summing all the values underneath a column that corresponds to 'Red', 'Blue', etc... but it would be much more tedious and involve more code. Using less code is preferable because it can get difficult to read and understand code that is unecessarily long, especially if it involves many complex procedures. Writing clean code can also help the author understand their own code faster when they come back to it after not having thought about it for months (or however long it takes reviews to come back from a journal!).\n\nInstead of summing over all bags of M&Ms for a each color, we can use the mean() function within summarize() to get the mean number of M&Ms for a each color.\n```{r}\nmms_long %>%\n  group_by(color) %>%\n  summarize( mean_mms_per_color=mean(count) )\n```\n\nLet's instead combine the group_by function with mutate. Here, mutate() creates a new column for the current tibble, instead of the summarize() function above which creates an entirely new tibble. Let's compute the fraction of each color in each bag and store this in a new column:\n```{r}\nmms_long %>%\n  group_by(BagID) %>%\n  mutate( percent = 100*(count/sum(count)) )\n```\n\nNote there is some subtle stuff going on here. The group_by function communicates to the mutate function. Here we use mutate on a grouped tibble (by BagID), so operations within the mutate function like sum() work **within the grouping**. So sum(count) computes the group-wise sum, which means it is easy to get frequencies or percents.\n\nTo more easily visualize these data (all percentages for a particular BagID on the same line/row), lets convert it to wide format just for printing to screen:\n```{r}\nmms_long %>%\n  group_by(BagID) %>%\n  mutate(percent = 100*(count/sum(count))) %>%\n  pivot_wider(names_from=color, values_from=percent)\n```\n\nWe can then use this insight to explore the data. For example, let's get the 5 bags of M&Ms with the highest percentage of red candies, conditioning on a weight of at least 47g:\n```{r}\nmms_long %>%\n  group_by(BagID) %>%\n  mutate(percent = 100*(count/sum(count))) %>%\n  select(-count) %>%\n  filter(color == \"Red\", Weight > 47) %>%\n  arrange(desc(percent)) %>%\n  head(n=5)\n```\n\n## Bonus material\n\nLet's do a problem to help commit these concepts to memory (and to get used to thinking of which functions we need based on how a problem/question is phrased). We will reload the housing dataset from before, and processes it in a few ways that I'll skip for the moment:\n\n```{r}\nhousing<-read.csv(\"https://raw.githubusercontent.com/datasets/house-prices-us/master/data/cities-month.csv\", stringsAsFactors=F, strip.white = T)\nhousing=housing[c(1:(length(housing)-3),length(housing))]\n \nhousing_clean <- housing %>% \n  as_tibble %>% \n  pivot_longer(cols=c(-Date, -National.US), names_to=\"location\", values_to=\"local_index\") %>% \n  separate(location, c(\"state\", \"city\"),extra=\"merge\") %>% \n  separate(Date, c(\"year\", \"month\"), extra=\"drop\", remove=F) %>% \n  select(year, month, city, state, local_index, national_index=National.US) %>% \n  arrange(year, month, state, city) %>% \n  mutate(year = as.integer(year), month = month.abb[as.integer(month)], city = sub(\".\", \"_\", city, fixed=TRUE), rel_index = local_index/national_index)\n```\n\n\n### Exercises with summarize and group_by\n\n\n### Problem\n\nUsing the housing_clean dataset, find the three cities with the highest relative index in February, averaged across the years. Get rid of missing data for this analysis too!\n\n1.) This question is asking us to analyze **cities**, so we should probably group by that variable.\n2.) It only wants us to consider February, so we should probably filter on that. While we're doing that, we might as well filter on missing data too using !is.na().\n3.) We want to study the *averaged* relative index for each city, so we can probably put that variable into the summarize function with mean(). \n4.) It also asks us for the cities with the 3 highest mean relative indices, so lets just arrange our results by the mean relative index and peek at the first 3\n\n\n```{r, echo=TRUE}\nhousing_clean %>% \n  filter(month==\"Feb\", !is.na(rel_index)) %>% \n  group_by(city) %>% \n  summarize(mean_rel_index = mean(rel_index)) %>% \n  arrange(desc(mean_rel_index)) %>% \n  head(n=3)\n```\n\nLet's understand how this works more by breaking it :). Let's switch around the functions to see why their order is important. Let's use the filter function second, after grouping by city:\n```{r, echo=TRUE}\nhousing_clean %>% \n  group_by(city) %>% \n  filter(month==\"Feb\", !is.na(rel_index)) %>% \n  summarize(mean_rel_index = mean(rel_index)) %>% \n  arrange(desc(mean_rel_index)) %>% \n  head(n=3)\n```\n\nWe get the same results! How about if we move the filter statement down again, making it the third operation:\n```{r, echo=TRUE}\nhousing_clean %>% \n  group_by(city) %>% \n  summarize(mean_rel_index = mean(rel_index)) %>% \n  filter(month==\"Feb\", !is.na(rel_index)) %>% \n  arrange(desc(mean_rel_index)) %>% \n  head(n=3)\n```\nThis breaks because at the point summarize() is used, we've created a new tibble with two columns: city and mean_rel_index, which is an average across all months and all years for each city (because we grouped by city). Since we had not filtered on the particular month of February by that part of the code, the mean is now calculated for all data so these numbers will be different than before (and not what the question asked for!). Then, when we try to filter on the month of February, our tibble at that point no onger has a column corresponding to months!\n\nThis breaking emphasizes that we cannot just selecting a bunch of operations that we want to do and expect R to figure everything out. Because of the use of pipes and the flow of information, the sequence of operations matters here. We must use logic and our understanding of these functions (that summarize produces a new tibble) to figure out what order of operations is needed to get what we want.\n\nTry running each line of the code, starting with the first 2 lines, then the first 3 lines etc to see exactly where the code breaks. This will give us an idea of how to fix our code!\n\n"
  },
  {
    "path": "tidyverse/part2_winter2021/binder/Dockerfile",
    "content": "FROM rocker/binder:3.6.2\n\nARG NB_USER\nARG NB_UID\n\nUSER root\n\nCOPY ./tidyverse/part2_winter2021/ ${HOME}\n\nRUN chown -R ${NB_USER} ${HOME}\n\nUSER ${NB_USER}\n"
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    "path": "tidyverse/part2_winter2021/mask-use-by-county.csv",
    "content": 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  },
  {
    "path": "tidyverse/part2_winter2021/tidyverse_part2_winter2021.Rmd",
    "content": "---\ntitle: \"Tidyverse Tibbles and Bits\"\nsubtitle: \"Bioinformatics Coffee Hour\"\ndate: \"Mar 9, 2021\"\nauthor: \"Brian Arnold; Danielle Khost\"\noutput: html_document\n---\n\n```{r setup, include=FALSE}\nknitr::opts_chunk$set(echo = TRUE)\n```\n\n\nThis is the second session covering tidyverse commands. We will show you how to use some new functions, but we will also use some of the functions we previously used last week which will be good for extra practice. If you missed the previous session, that should not be a problem.\n\nFrom last time, we looked at this [cheat sheet](https://rstudio.com/wp-content/uploads/2015/02/data-wrangling-cheatsheet.pdf) to occasionally guide us.\n\nIt's typical to load all the libraries you need at the top of your code.\n```{r}\nlibrary(tidyverse)\n```\n\n------\nFor this week, rather than use an example dataset, we are going to use several publically available datasets from the NYT github repository on the COVID-19 pandemic. This is because \"wild-caught\" datasets are often much messier than example datasets, so it will help us become more familiar with how you would actually go about processing data. We are going to keep our analysis purely descriptive, as it would be irresponsible to make any conclusive claims after fiddling around with R for only an hour!\n\n\n## Dataset 1: mask useage\n\nLet's load in the first data set on mask usage in the US, which is in the form of a comma separated list. This data is from a NYT survey where they asked the question: \"How often do you wear a mask in public when you expect to be within six feet of another person?\" (As a note, this survey was done several months ago, so these numbers are not the most up-to-date.) \n\n```{r}\n<<<<<<< HEAD\nmask_use_wide <- read_delim(file=\"mask-use-by-county.csv\", delim=\",\")\n=======\nmask_use_wide <- read_delim(file=\"https://raw.githubusercontent.com/nytimes/covid-19-data/bde13b021e99c6b4a63fb66a6144e889cc635e31/mask-use/mask-use-by-county.csv\", delim=\",\")\n>>>>>>> bfb375bc22239322d6e6089bdac1ac5be52372c1\nmask_use_wide\n```\n\n\nIt looks like for all the counties are represented with a 5-digit FIPS code, which is not exactly ideal because we don't know what these numbers mean. We'll get the names in a moment by combining these data with another file that also has these FIPS codes AND county names. We can thus match these data tables based on shared FIPS codes to combine them.\n\n\n## Dataset 2: US case counts\n\nIn addition to the mask data, let's also load in data on COVID-19 case counts across the US, also supplied by the NYT, and combine it with our mask use data. Unlike the previous data that we loaded in from our local file system, these data we will directly download because they are so large. This will also show how you can specify web addresses instead of file names for read_delim(). This file is also comma separated, so we will let read_delim() know this.\n\n```{r, include=FALSE}\ncases <- read_delim(file=\"https://github.com/nytimes/covid-19-data/raw/master/us-counties.csv\", delim=\",\") %>%\n  arrange(fips)\n```\n\n<<<<<<< HEAD\nThis is a lot of data. For ~3000 US counties, there's an estimate of cumulative COVID-19 cases and deaths for each day since last March (it's now March again!!!). For now, let's just look at the start of this month. \n=======\nThis is a lot of data. For ~3000 US counties, there's an estimate of cumulative COVID-19 cases and deaths for each day since last March (it's now March again!!!). For now, let's just look at the start of this month.\n>>>>>>> bfb375bc22239322d6e6089bdac1ac5be52372c1\n\n```{r, include=FALSE}\ncases_latest <- cases %>% \n  filter(date == \"2021-03-01\") %>%\n  arrange(fips)\n```\n\nAs a refresher, we are using the filter() function to select only the rows that match the string \"2021-03-01\" in the date column, then using the arrange() function to sort the counties by FIPS code.\n\n-----\n\n## Dataset 3: census data\n\nLet's load in some additional data on population size by county, which are obtained from www.census.gov.\n\n```{r, include=FALSE}\npop_sizes <- read_delim(file=\"co-est2019-annres.csv.xz\", delim=\",\")\n```\n\nWhen I'm working with larger files and I want to make sure they looks like I expect them to, instead of opening up the file and scrolling through all the lines, checking each by eye, I typically use various commands to just get an idea of what it looks like before proceeding. Oftentimes, this is sufficient; we don't need to check every line.\n\nThese are just a few commands I might use to look at the first and last few lines, how many rows there are overall, and also get an idea of how much missing data there might be:\n```{r}\nhead(pop_sizes) \nnrow(pop_sizes) \nsum(!is.na(pop_sizes$'2019')) \ntail(pop_sizes)\n```\n\nOk so these data are a little messy and need to be cleaned up.\n\nFrom these commands, we can see that the county names are all preceded with a \".\", something we'll deal with in a moment. The number of rows (i.e. the number of counties) in the table is very similar to what we expect (3,142 according to wikipedia), but maybe larger by 7 rows or so. We can see that the entire US was included in this table, which is not a county so we should remove that.\n\nLooking at the bottom of the table, we see some footnotes were left in. These are also contributing to the extra number of rows and should absolutely be removed.\n\nLet's remove these rows at the beginning and end with the **slice()** function, which pulls out rows from a data frame/tibble based on their ordinal position. It keeps all the columns, in contrast to the select() function that we discussed last week.\n\n```{r, include=FALSE}\npop_sizes <- pop_sizes %>% dplyr::slice(2:3143) \n```\n\nWith this command, we are slicing out the middle of the data frame to remove the row with data from the whole US, as well as the footnotes at the bottom.\n\nThe 'Geographic Area' column has two pieces of info in it: county and state. We should split this column into two columns so that we can separately access the info. For instance, later on we will do an analysis not by county but by state, summing up across a state's counties, and this requires having this information in it's own separate column. To separate this info into 2 seperate columns, we will use the separate() function:\n\n```{r, include=FALSE}\npop_sizes <- pop_sizes %>% separate(col = 'Geographic Area',\n                                    into = c(\"County\", \"State\"),\n                                    sep = \", \")\n```\n\nNote that unlike last time we are specifying what we want to separate on with the \"sep=\" argument, which is a comma followed by a white space.\n\n\nLet's get rid of extra characters in the new 'County' column. We don't need the \".\" that precedes each name, and it's pointless that each individual county name is followed by \"County\"... we know they're counties based on the name of the column. We can use the mutate() function to add new rows with new names, but if the name of the new row we want is the same as an existing one, it just replaces it!\n\n```{r, include=FALSE}\npop_sizes <- pop_sizes %>% \n  mutate(County = str_remove(string = County,pattern = \".\")) %>%\n  mutate(County = str_remove(string = County,pattern = \" County\"))\n```\n\nWe are combining the mutate() function with **str_remove()** which, as the name suggests, will remove a given string that matches a pattern from a character column, the County column in this case.\n\n\nThis table includes population size data for quite a few years. Let's just get the most recent population estimate, selecting the 2019 column with the select() function, which as mentioned above pulls out specific columns:\n\n```{r, include=FALSE}\npop_sizes <- pop_sizes %>%\n  select(County, State, \"2019\")\n```\n\n\nAs we did above for the data sets we used last week, we can also combine all of these individual commands into one compact command that might look something like this:\n```{r, include=FALSE}\npop_sizes <- read_delim(file=\"co-est2019-annres.csv.xz\", delim=\",\") %>% \n  slice(2:3143) %>%\n  separate(col = 'Geographic Area', into = c(\"County\", \"State\"), sep = \", \") %>%\n  mutate(County = str_remove(string = County,pattern = \".\")) %>%\n  mutate(County = str_remove(string = County,pattern = \" County\")) %>%\n  select(County, State, \"2019\")\n```\n\n\nWe can take a quick peek at these population size data, now that they're cleaned, using the summary() function, which shows there's a ton of variability in county sizes!\n```{r}\nsummary(pop_sizes)\n```\n\n\n\n## Merging data sets with inner_join()\n\nLet's combine these data on population sizes with our previous data on case counts and mask usage, as it may reveal interesting dynamics that vary by county size.\n\nWe will first use the join command on the case count data and the county population size data, joining by BOTH county and state. There are many different types of joining functions and it can get fairly confusing, so today we will focus just on **inner_join**. \n\n```{r, include=FALSE}\ncases_popsize <- inner_join(x=cases_latest, y=pop_sizes, \n                                  by=c(\"county\"=\"County\", \"state\"=\"State\"))\n```\n\nThe \"x=\" and \"y=\" arguments specify which datasets we want to merge. Inner_join() returns all rows in dataset x that has matching values in dataset y, and all the columns in both x and y.\n\nThe \"by=\" arugment tells what variables the function should merge by, as a character vector. In other words we tell the function what columns we want to match: it compares the values in the columns in x and y, and if they match it merges them. We are matching the \"county\" coumn in cases_latest with the \"County\" column in pop_sizes, and the \"state\" and \"State\" columns in the same.\n\nNote that because the column names (i.e. variable names) are slightly different between datasets, we have to specify which we are matching using an \"=\"; if they had the same names, we could just list them. \n\n\n## More merging \n\nNow let's merge this table that has case counts and population size with the mask data! For now, let's not add in all the mask data. Let's only incorporate the the proportion of people who are \"ALWAYS\" masked for each county.\n\n```{r, include=FALSE}\ncases_popsize_masked <- inner_join(x=cases_popsize, \n                            y=select(mask_use_wide, c(COUNTYFP, ALWAYS)),\n                            by=c(\"fips\" = \"COUNTYFP\"))\n```\n\nNote that we are nesting the select() function within our inner_join() call, allowing us to subset the mask useage dataset without making an entirely new data frame.\n\n\nLooking at this data table, for each county we now have cases, deaths, population size, and the proportion of people who are always masked.\n\nYou may also notice the population size data had a column entitled \"2019\" for size estimates during that year. Let's make this more informative and change it to \"pop_size\", and rename the ALWAYS column so that we know it's referring to always masked.\n\n```{r, include=FALSE}\ncases_popsize_masked <- cases_popsize_masked %>%\n  rename(\"pop_size\" = \"2019\", \"AlwaysMasked\" = ALWAYS)\n```\n\n\n## Visualizing data\n\nLet's quickly probe these data just to get an idea of what they look like. The main goal here is to teach you how to use R/tidyverse commands to quickly and easily explore your data. Again, due to the context of these data, let's keep any results as fairly descriptive observations. We can't say anything conclusive without more complicated analyses that we'll leave to the public health officials.\n\nLet's assume these case count data are accurately measuring the number of people who are getting coronavirus infections (which is obviously an underestimate, as many cases can be asymptomatic!). Assuming this, what fraction of a county's population is testing positive, and how does this fraction vary with population size? Let's use the mutate() function to add a new column with number of cases normalized by population size:\n\n```{r}\ncases_popsize_masked <- cases_popsize_masked %>%\n  mutate(FracPos = cases/pop_size)\n```\n\n\nDo counties with large populations have a higher proportion of case counts? Let's use a simple plotting function to plot population size on the x axis and proportion of cases on y axis. Since we will look at the proportion of cases by dividing the data in the case counts column by the data in the population size column, let's just make a new column called 'FracPos' that contains this information\n\nWe can make a quick plot of these data using a base R (i.e. not tidyverse) plotting function:\n```{r}\ncases_popsize_masked <- cases_popsize_masked %>%\n  mutate(FracPos = cases/pop_size)\n\nplot(x=cases_popsize_masked$pop_size,\n     y=cases_popsize_masked$FracPos,\n     log=\"x\",\n     ylab=\"Fraction of cases\",\n     xlab=\"pop size\")\n# DON'T RUN CORRELATION ANALYSES WITH HETEROSCEDASTICITY\n```\n\nLooks interesting. Counties with larger population sizes may look like they have higher proportion of cases, but it's a little complicated because there's a lot of variability for counties with smaller population sizes. \n\n\nOne thing we might be interested in are those outliers with very high rates of positive cases. What counties are these, and in what states? We can easily check this with the following:\n\n```{r}\ncases_popsize_masked %>%\n  filter(FracPos > 0.08) %>%\n  arrange(desc(FracPos))\n```\n\n\nLet's add another column for death rate, and visualize the relationship between the fraction of positive cases and the death rate:\n```{r}\ncases_popsize_masked <- cases_popsize_masked %>%\n  mutate(FracDeaths = deaths/cases)\n\nplot(x=cases_popsize_masked$FracPos,\n     y=cases_popsize_masked$FracDeaths,\n     log=\"\",\n     xlab=\"FracCases\",\n     ylab=\"FracDeaths\")\n```\n\n\nWhat are these counties that have been severely impacted by deaths? Is this just noise from counties with small sizes and/or small case counts?\n\n```{r}\ncases_popsize_masked %>%\n  filter(FracDeaths > 0.06) %>%\n  arrange(desc(FracDeaths))\n```\n\n\n# Using group_by() and summarize() functions to evaluate data\n\nThe use of the group_by() and summarize() functions allows us to quickly get extremely informative information from our data. \n\nWe'll show how they're useful in many ways, but first we need to do a little more reshaping of our data.\n\nLet's go back to our original mask use data table, not the combined one. What if we wanted to quickly get the overall mean values of ALWAYS, ... , NEVER across all the counties? We could use the original data in wide format, and calculate the mean for each of these columns. We could also use the simple summary() function which outputs a table:\n\n```{r}\nmean(mask_use_wide$NEVER)\nmean(mask_use_wide$RARELY)\nmean(mask_use_wide$SOMETIMES)\nmean(mask_use_wide$FREQUENTLY)\nmean(mask_use_wide$ALWAYS)\nsummary(mask_use_wide)\n```\n\nYou can do it with way, but it is kind of clunky, and it wouldn't be practical if your dataset has too many variables. It is easier to first convert the data in long format:\n\n```{r, include=FALSE}\nmask_use_long <- mask_use_wide %>%\n  pivot_longer(cols = -COUNTYFP, names_to = \"MaskUseResponse\", values_to = \"MaskUseProportion\") %>%\n  rename(\"fips\" = COUNTYFP) %>%\n  arrange(fips)\n```\n\nAs a reminder, the \"cols=\" argument specifies which columns we are reshaping into rows (all *except* the \"COUNTYFP\" column), the \"names_to=\" argument specifies the name of the column that will hold the names of the reshaped columns, and the \"values_to=\" argument gives the name of the column that will hold the values of the reshaped columns.\n\nWe can now use the **group_by()** function, which takes our existing dataset and converts it to a grouped dataset based on a given variable, and combine it with the **summarize()** function (different from summary used above!) to get mean for each group:\n\n```{r}\nmask_use_long %>% \n  group_by(MaskUseResponse) %>% \n  summarize(mean(MaskUseProportion))\n```\n\n\n## More data analysis and visualization\n\nLet's explore another example of group_by() and summarize() using our tibble that has all our combined information.\n\nInstead of focusing on counties as our unit of analysis, we can use group_by() to easily switch to a state level analysis by telling the summarize() function to perform analyses for each state, combining all the rows that have the same value under the \"state\" column. When we combine the group_by() function with summarize(), we can easily do some pretty powerful analyses that would take a lot of effort using other programs.\n\n```{r}\ncases_popsize_masked %>%\n  group_by(state) %>%\n  summarize(MeanMasked = mean(AlwaysMasked)) %>%\n  arrange(desc(MeanMasked))\n```\n\n\nThis is potentially a bad analysis because we are calculating a mean for a state based on it's counties, and some of these counties may be represented by fewer people. So if we truly wanted the average behavior of a state, we should weight each county by its population size. Why should a county with a size of 400 contribute equally to the mean as a county of size 40,000?\n\nThe following code calculates a custom mean value, where each county is weighted by its population size:\n\n```{r}\ncases_popsize_masked %>%\n  group_by(state) %>%\n  summarize(WeightedMeanMasked = sum(AlwaysMasked*pop_size)/sum(pop_size)) %>%\n  arrange(desc(WeightedMeanMasked))\n```\n\n\nDid this weighting by county size actually make a difference? Let's store these analyses as 'x' and 'y' and compare them:\n```{r}\nx <- cases_popsize_masked %>%\n  group_by(state) %>%\n  summarize(MeanMasked = mean(AlwaysMasked)) %>%\n  arrange(state)\ny <- cases_popsize_masked %>%\n  group_by(state) %>%\n  summarize(WeightedMeanMasked = sum(AlwaysMasked*pop_size)/sum(pop_size)) %>%\n  arrange(state)\nhist(x$MeanMasked - y$WeightedMeanMasked)\n```\n\nIt looks like on average, AlwaysMasked estimates that don't take pop_size into account are systematically lower than those that do. When we don't take county size into account, we effectively give more weight to smaller counties. \n\n\n# Summary:\n## New tidyverse functions used today:\n- slice() to select specific rows by index number\n- inner_join() to merge datasets based on given variable(s)\n- mutate() with str_remove to get rid of characters or words we don't want, there are many similar functions in the stringr package, which has its own cheat sheet\n- group_by() to categorize our data by the values in a particular column (here, by state)\n- summarize() to calculate simple but very informative statistics, such as mean and variance\n"
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ke2C8vfjgV/Y9kkRQOJIn/xM9INZSpiBnqX0Q9GlQPpPKAyO5y+W5NMPSRdBCUlmuxl40ZfMCnf2Cp044uI9WLFtCi4YVxKjuRCOBWIb4XbIsGdbo4qtMQnNOQz4XDSui7W/N6l54qOynCqD3DpWQ+mpD7C40D8BZEWGJX3tlAaZBMj1yjvDYKwCJBa201u6nBKE5UE+7QSEhCwrXfbRZylAaAkplhBWX50dumrElePyNMRYUrC99UmcSSNgImhFhDI4BXjMtiqkgizUGCrZ8iwFxU6fQ8GEHCFdLewwxYWxgScAYMdMLmcZR6b7rZl95eQVDGVoUKcRMM1ixXQtXNkBETZkVVPg8LoSrdetHzkuM7DjZRHP02tCxA1fmkXKF3VzfN1pc1cv/8lbTIkkYpqKM9VOhp65ktYk+Q46myFWBapDfyWUCnsnI00QTBQmuFjMZTcd0V2NQ768Fhpby04k2IzNR1wKabuGJqYWwSly6ocMFGTeeI+ejsWDYgEvr66QgqdcIbFYDNgsm0x9UHY6SCd5+7tpsLpKdvhahIDyYmEJQCqMqtCF6UlrE5GXRmbu+vtm3BFSxI6ND6UxIE7GsGMgWqghXxSnaRJuGFveTcK5ZVSPJyjUxe1dKgI6kNF7EZhIZs8y8FVqwEfbM0Xk2ltORVDKZZM40SD3qQoQe0orJEKwPfZwm3YPqwixhUMOndis6MhbmfvLBKjC8sKKIZKbJk8L11oNkCQzCgvjhyyEiQSuJcgCQSG4Mocfgc0Hkwcjal1UNgP0CBPikYqBIk9tONv4kLtBswH07vUCjEaHiFGlLf8MgXKzSgjp2HolRRccAOh0ILHz9qlGgIFkwAnzHJRjWFhlA7ROwINyB5HFj59PRZHFor6voq7l23EPNRwdWhgawqbivLSjRA4htEYUFkjESu67icTg5S0aW1sOkCiIysfJ9UnIWevOOLGpepcBxy1wEhd2WI3AZg7sr9WBmHWyasxMcvY/iOmsLtHSWNUWEGk9hScMPShasUA1AcHOtRZlqMeQ0OzYS9vQvYUjOLrzP07BUAFikcJNMi7gIxEw4pL1G54TcmmmoAQ5s7TGWErJZ2Io4yQ0ljRYhL8H5e62oDtLF8aDpnIvZ5R3GWJyAugdiiJW9hQAVTsnCBHhwu7rkBlBX6r3b7ejEY0k5GGeyKv66v+6dg7mcJTrWHbtMywbedYqCQ0FPwoytmSWsL8WTtChZCKKzEF7vP6De4x2BJkkniMgSdWhbeBSLtJZR9CTHetK1xb34AYIJ37OegYIoPVbXgJ/qDQK+bfCtxQRVKQu77WzOoM6SGL7MaZwCGJVk46aImai9fmam+WpHG+0BtQPWUgZ7RIAlPq6lkECUhZQ2gqWkMYKcYMYaIc4gYCDFHYa2d1nzp3+J1eCBay8IYZ0wQRKGAqvCuZ/UgbQPyllosq+XtfKIZOzmeJqRazpmmoP/76YfkjzV2NlXTDSBYB04SVlNQsFTbGPk1t/I4Jktu0XSgifO2ozFOiwd/0SssJDn0dn4xqk4GDTTKX73/wQyBLdqgJ+Wx6AQaba3BA9CKEzjtQYIfAsiYamapq80LAamYjinlKXUkxdpIDk0puXUEYzSalfRibAeDAKpNiqQ0FTwoxuGYzRnisyTotdVTclis1LHRQCy/qqL8oUaQzWRxilq5Mi0IJGtMY02cGLD69vGjkj3p6pGePKI8bkBv5evq8SjjyU04vJR2cQXQwSJyoinDsUJHCQ50jrFTT7yRdbdYQMB3MYCb6uBzJ9ewhXYPAIZSXfeEQBZZ3GPN3Nbhh/wkvAJLXnQMdi5NYYZ5GHE400GS5rXkOZSQsdZgIbzRnF9ueLnsfQ47wHAsirITnTlkCcuWWIUhJSbpM3wWhXNHvt2xUsKKMpdBSbJnBMcihkoDqAd1Zml/R4yrzow1Q2A5G+kzo/RhRxQS2lCSDRV8LlYLBOOoo1bF4jwJAwKMK1tWLHlu9i0j4Ig8qVm6wE1DxXwAwQwsaBWUg2pOOol2dHxyt6npwJEdLDDVYyRc2D0HbcbLUJQj8gPevQBUBOUHXPrsAPBERICpnYESeu2OHotpXQxRGlCCtLdIsu23MhZVEoJg8Qumj/UMMc34IBqTKLDTp76WzL/dMjCxK7MjhiGjeYAC/kj/jY/Rde7hpSM1xChrog6yZ7OWTuD56xBJnGFE+pT2ElSyCnJcwVzCjkqeNLfMEJqKW0G7OFIp0G+9mh50I9o8k1tpCY0xYqFNIALgIfc2me4n1bmJnRZ89oepgLPT0NTMLNZsvSCZAc3TXaNB07vail36/dBySis4m9/DR8izaLJW6bWCkVgm5T+ius3ZXq4xI+GnbveLbdRwF2mNtsrE0JjYc1AXknCOrLSu7Te/r4dPYMCl5qtiHNTn+TPbh1jCBHH+dMJNhwNgs3nT+OhQoQ0vYif56BMG6WowAcHR3DjQolxLzyVekHj00PBAaW7IIAF1EF+uRIWyXjQMAs2chdpaKPNaB+kSezYt0+CA04sOg5vx8Fr7Ofa9sUv87h7SLAUFSzbetCCZ9pmyLt6l6/TzoA1/ZBG9bIUVHLAbi/kdBFgYGyGwRQGBpkqCEg2ah9UD6EedEcEL3j4y0BQQCiExEnocA3SZboh+epgd3YsOkHskZwPuQ5OoyA0fTA5AXrHcUOQF+zkJHIA7PwCDk1gGVmGUZSSoPhNf+Tklauz98QofOlCIQ/tCD4dosHYPqtPCXB3agggQQIqQJsSkB+qn0rkQ1toJjON/OtCIB9RYv3PqRA4C4U68ZMlZn6BdgEvi2ziU+TQ6NIw3ej+AtDwMGEZk7e2IjxUWKdAxyaw9OCwSmeADTPPleyk6UhGDNXQb++W6Uk4q6F7/rg6WVTo82IoCxSIsFDrav4EPHphD3u4hR53WKVvYZUwNCCeM4PMBWzK+EfIthZOkuAwPo5C5jgoZgn6dUdvx5rIDmd58cXXdKNfw3l+wM2UjgrDJeQHhbD7HW2QDoZMCujgIUkk5Fg8VCsdyjOtnGRx8wgKRPZN5dR0zPUyfGZFVihbFRniXZFOZGKPnEQzU3AnD1KfR6weHW2XS6KbPJxUkOTZsAB9vTVp3Le1F8q5l+DMcLiIq78jxAImD2pGFw0VHfRatScGlK6SMu8leTmhUSMy8Uhdd6xBiH3Gdman4tjQGLboJfqz6fL2WKHTmrfsKZRYX6BTDjDldKMosaSTLdQS7oDisJNqAUhw1PfTlnacCO8vl8706Km1FROgLDmudzxg+EWTiArtHgLsRrAXYWdB0NmToNCJdKm0KWycZQqb+Mw76Qy29iQ5up/X7oyw8QZ75kP5F6iJAJz6KCmqxz8fEa/xnsMYcIO/vEkGRuMckhr4rIeLrKaXnmIzlNLxbFspOphkcnJdnz/Chp/Vlpj2P7jJQmQRwGnltkTV5dbF9fE3/fxoSqTROgq9wFUlbuYzYcasE0ouzBo+dDCDzxKAfhbAZYxQiHrLzV2iVexnDX/QnT1fsT/xuhu1ui5qIytgbGmRoQkeQooO8eJNNZsf0iALur8QxZFH0nCMnjerYQqG1pIfjyVZWxhVRznmmfLG00BcBWJE6hzQWRyFknuJnXuk8A5FRDCulwrWASSNoBtR+CtGdkPwYN2o7DOw/VGlCZPusRBFXODQdUM5zeHDIVuAJBLqbO/f9Qua+pDqEPk230Sob9lEZ8BHiCorjVghuI0lI4JDgHGRDD/prQ84B1pVGkIpVUAHCG+iz3Bn3qm2AVrYcYWhock4jso5+J7HfHVj4WMIQdGctq3psBCVVzupQOEioBGA2Bk+UILT7+VoX5mdxxA5fS42gISQVi/HTzrgMxu0fY6hE1ocUwwbsbWcezrY2n6S8/6cxXkOH4prpmPuFoikTzY7T85C4T2XYlbxLglSv2uLCgFv8Quk/wdesUdWPeHYIH0R729JIisN9Apdd4eB10aqwXrPt+Su9mA8k8n1sjMwnfsfF2j3jMUzXepSHmZ/BfqXvzgUNQQWOXO8YEuFBh4QTYCkOAPxywpYu1VxiDyJmKVcmJPGWk/gc3Pov02StyYDahwmzw3E1gYC9wkupyWfDqDSUMpCTH5e5N8B//lHiMuIkTNw4USHrJU67bjXGqNav6PBuQSoqTxc8avHoGmvqNtXzIaoyMIQIiiUHIM64cXieouplhNYln7qgc4wBVAYR104kO+CvKqsg4yIUlFNThVUAKZxZt1XA34h3TCUUiXVkZ0w8Hh2R0Z5L0b4LZvPd/p1gi/07h8qfwHrByuSxglc9cI4QIg2oqvC/qm0i7tjPLTgDhoWTAKDO2ONW5oe+/eKB9vZB8K6C25yCZ9RFVMnb6NRdRjyVK57CHHSkJBfnM2/j4ODUwRkqrtBBCrDsDpt8jhZdXoy/1BCqw3sSGhgGGy0a5Jw6BP/TExoCmNFYjZl248A0osgPyGEmRA+fAsqPVaNAfytu0vuQJ7rk3J4kTDTR2AlCHJ5cls26opZM4w3jMULh2YXKpcqGBtuleAlOZnaZGbD6DHzMd6i2oFeJ8z9XYmalg1Szd/ocZDc1C7Y6vcALJz2lYnTXiWEr2wawtoR4g3jvWUU2Ngjd1cewtFzEvM1NiHZPeLlIXFbBPawxNgMwwAlyNSuGF3zizVeOoC9bag1qRAQKQE/EZBWC2J8mnXAN2aTBboZ7HewnObE8CwROudZHmUM5oZ/Ugd/JZQK8lvAm43uDRAbyW8gZ+ZGq0EVerVGUKUSm/Idn8AQHdR4m7bue88WBwft9mSCeMOt1ncBwziOmJYI2ZR7ewNMPiCugmSsE4EyQ+QATJG6qORMGd4snEzc6B4shPIo4G1T7PgSm8PY5eUkPdF8JZ0VBtadbHXoJgnEhZQaODPj2gpODKJY5Yp4DOsLBFxWbvXN755KWylJm+oOd4zEL9Hpubuy2gyyfxh8oEfFutnYWdfB8PdESLWYvSqbElP9qo3u6KTmkhoacDauMNNjj0oy40DFV7Ql0aZj77xfGl7TJNHnIwgqOkenruYYNo6h724+zUQ7+vkCpZB+pGA562hYQiDxHVWOq0oDQl/QsoiY+cuI7iWq/ZIBtHcXJ7kks+h2fCNUPA82BzjnqktNts+RLdk1VSu+tqEn7QZCCsvEqk6FkfiOYkrsw092J8jsfIuEKypNjLxrKA9kiA19mxBD2suxQKCzwXGws7kEJvlhUiV9tArLIdZW0IORcxEzdzKmjtFhsjKy/44XYXdI5noQoRcvjZ1RMPACRqYg2V1+OwOepcOknRLLFdYgTkT5UApt/JhLM3jeFYprZV+Zow2g8fP+U68hkKFWJj2yBbKqsrp25xkZX1DAjUw52IMYWaOhab8Kp05VrdNftqwRrymWF4OQSjbdfzmRZirK8FMJELEgER2PHjEAN9pGfLhCUiTJFbd5LBkOBMaxLr/A1SY9dXFz4RjzoU9ExfJCmx/I9FKEGT3n2cmzl2X42L3Jh+AbQq6sA+Ss1kitoa4TAYgKHaoybHUDJ51oETdeI/9ThSmjWGkyLi5QAGWhL0BG1UsTyRGRJOldKBrYJeB8ljLJHfATWTEQBXBDnQexOHTB+Un44zExFE4vLytcu5NwpWrUxO/0ZICUGM7hGABXym0V6ZvDST0E370St9MIWQOTWngeoQHUTdCJUP04spMBMS8LSker9cReVQkULFDIZDFPrhTzBl6sed9wcZQTbL+BDqMyaN3RJPh/anbx+Iv+qgQdAa3M9Z5JmvYlh4qop+Ho1F1W5gbOE9YKLgAnWytXElU4G8GtW47lhgFE6gaSs+gs37sFvi0PPVvA5dnCBgILTwoKd/+DoL9F6inlM7H4rOTzD79KJgKlZO/Zgt22UsKhrAaXU5ZcLrAglTVKJEmNJvORGN1vqrcfSMizfpsgbIe9zno+gBoKVXgIL/VI8dB1O5o/R3Suez/gD7M781ShjKpIIORM/nxG+jjhhgPwsn2IoXsPGPqYHXA63zJ07M2GPEykQwJBYLK808qYxuIew4frk52nhCsnCYmXiR6CuapvE1IwRB4/QftDbEn+AucIr1oxrLabRj9q4ae0+fXkHnteAJwXRbVkR0mctVSwEbqhJiMSZUp9DNbEDMmjX22m3ABpkrPQQTP3S1sib5pD2VRKRd+eNAjLYyT0hGrdjWJZy24OYXRoWQAIhGBZRxuBFMjjZQhpgrWo8SiFYbojcHO8V5DyscJpLTHyx9Fimassyo5U6WNtquUMYgccaHY5amgR3PQzq3ToNM5ABnoB9kuxsebqmYZm0R9qxJbFXCQ1UPyFIbxoUraTJFDpCk0Wk9GaYJKz/6oHwEP0Q14lMtlddQsOAU9zlYdMVHiT7RQP3XCmWYDcHCGbVRHGnHuwzScA0BaSBOGkz3lM8CArjrBsyEoV6Ys4qgDK3ykQQPZ3hCRGNXQTNNXbEb6tDiTDLKOyMzRhCFT+mAUmiYbV3YQVqFVp9dorv+TsLeCykS2b5yyu8AV7IS9cxcL8z4Kfwp+xJyYLv1OsxQCZwTB4a8BZ/5EdxTBJthApqyfd9u3ifr/WILTqq5VqgwMT9SOxbSGWLQJUUWCVi4k9tho9nEsbUh7U6NUsLmkYFXOhZ0kmamaJLRNJzSj/qn4Mso6zb6iLLBXoaZ6AqeWCjHQm2lztnejYYM2eubnpBdKVLORZhudH3JF1waBJKA9+W8EhMj3Kzf0L4vi4k6RoHh3Z5YgmSZmk6ns4fjScjAoL8GoOECgqgYEBYUGFVO4FUv4/YtowhEmTs0vrvlD/CrisnoBNDAcUi/teY7OctFlmARQzjOItrrlKuPO6E2Ox93L4O/4DcgV/dZ7qR3VBwVQxP1GCieA4RIpweYJ5FoYrHxqRBdJjnqbsikA2Ictbb8vE1GYIo9dacK0REgDX4smy6GAkxlH1yCGGsk+tgiDhNKuKu3yNrMdxafmKTF632F8Vx4BNK57GvlFisrkjN9WDAtjsWA0ENT2e2nETUb/n7qwhvGnrHuf5bX6Vh/n3xffU3PeHdR+FA92i6ufT3AlyAREoNDh6chiMWTvjKjHDeRhOa9YkOQRq1vQXEMppAQVwHCuIcV2g5rBn6GmZZpTR7vnSD6ZmhdSl176gqKTXu5E+YbfL0adwNtHP7dT7t7b46DVZIkzaRJOM+S6KcrzYVg+T3wSRFRQashjfU18NutrKa/7PXbtuJvpIjbgPeqd+pjmRw6YKpnANFSQcpzTZgpSNJ6J7uiagAbir/8tNXJ/OsOnRh6iuIexxrmkIneAgz8QoLmiaJ8sLQrELVK2yn3wOHp57BAZJhDZjTBzyoRAuuZ4eoxHruY1pSb7qq79cIeAdOwin4GdgMeIMHeG+FZWYaiUQQyC5b50zKjYw97dFjAeY2I4Bnl105Iku1y0lMA1ZHolLx19uZnRdILcXKlZGQx/GdEqSsMRU1BIrFqRcV1qQOOHyxOLXEGcbRtAEsuAC2V4K3p5mFJ22IDWaEkk9ttf5Izb2LkD1MnrSwztXmmD/Qi/EmVEFBfiKGmftsPwVaIoZanlKndMZsIBOskFYpDOq3QUs9aSbAAtL5Dbokus2G4/asthNMK5UQKCOhU97oaOYNGsTah+jfCKsZnTRn5TbhFX8ghg8CBYt/BjeYYYUrtUZ5jVij/op7V5SsbA4mYTOwZ46hqdpbB6Qvq3AS2HHNkC15pTDIcDNGsMPXaBidXYPHc6PJAkRh29Vx8KcgX46LoUQBhRM+3SW6Opll/wgxxsPgKJKzr5QCmwkUxNbeg6Wj34SUnEzOemSuvS2OetRCO8Tyy+QbSKVJcqkia+GvDefFwMOmgnD7h81TUtMn+mRpyJJ349HhAnoWFTejhpYTL9G8N2nVg1qkXBeoS9Nw2fB27t7trm7d/QK7Cr4uoCeOQ7/8JfKT77KiDzLImESHw/0wf73QeHu74hxv7uihi4fTX+XEwAyQG3264dwv17aJ5N335Vt9sdrAXhPOAv8JFvzqyYXwfx8WYJaef1gMl98JRFyl5Mv5Uo/oVH5ww5OzLFsiTPDns7fS6EURSSWd/92BxMYQ8sBaH+j+wthQPdVgDGpTfi+JQIWMD8xKqULliRH01rTeyF8x8q/GBEEEBrAJMPf25UQwi0b8tmqRXY7kIvNkzrkvRWLnxoGYEJsz8u4oOyMp8cHyaybb1HdMCaLApUE+/7xLIZGP6H9xuSEXp1zLIdjk5nBaMuV/yTDRRP8Y2ww5RO6d2D94o+6ucWIqUAvgHIHXhZsmDhjVLczmZ3ca0Cb3PpKwt2UtHVQ0BgFJsqqTsnzZPlKahRUkEu4qmkJt+kqdae76ViWe3STan69yaF9+fESD2lcQshLHWVu4ovItXxO69bqC5p1nZLvI8NdQB9s9UNaJGlQ5mG947ipdDA0eTIw/A1zEdjWquIsQXXGIVEH0thC5M+W9pZe7IhAVnPJkYCCXN5a32HjN6nsvokEqRS44tGIs7s2LVTvcrHAF+RVmI8L4HUYk4x+67AxSMJKqCg8zrGOgvK9kNMdDrNiUtSWuHFpC8/p5qIQrEo/H+1l/0cAwQ2nKmpWxKcMIuHY44Y6DlkpO48tRuUGBWT0FyHwSKO72Ud+tJUfdaZ4CWNijzZtlRa8+CkmO/EwHYfPZFU/hzjFWH7vnzHRMo+aF9u8qHSAiEkA2HjoNQPEwHsDKOt6hOoK3Ce/+/9boMWDa44I6FrQhdgS7OnNaSzwxWKZMcyHi6LN4WC6sSj0qm2PSOGBTvDs/GWJS6SwEN/ULwpb4LQo9fYjUfSXRwZkynUazlSpvX9e+G2zor8l+YaMxSEomDdLHGcD6YVQPegTaA74H8+V4WvJkFUrjMLGLlvSZQWvi8/QA7yzQ8GPno//5SJHRP/OqKObPCo81s/+6WgLqykYpGAgQZhVDEBPXWgU/WzFZjKUhSFInufPRiMAUULC6T11yL45ZrRoB4DzOyJShKXaAJIBS9wzLYIoCEcJKQW8GVCx4fihqJ6mshBUXSw3wWVj3grrHQlGNGhIDNNzsxQ3M+GWn6ASobIWC+LbYOC6UpahVO13Zs2zOzZC8z7FmA05JhUGyBsF4tsG0drcggIFzgg/kpf3+CnAXKiMgIE8Jk/Mhpkc8DUJEUzDSnWlQFme3d0sHZDrg7LavtsEX3cHwjCYA17pMTfx8Ajw9hHscN67hyo+RJQ4458RmPywXykkVcW688oVUrQhahpPRvTWPnuI0B+SkQu7dCyvLRyFYlC1LG1gRCIvn3rwQeINzZQC2KXq31FaR9UmVV2QeGVqBHjmE+VMd3b1fhCynD0pQNhCG6/WCDbKPyE7NRQzL3BzQAJ0g09aUzcQA6mUp9iZFK6Sbp/YbHjo++7/Wj8S4YNa+ZdqAw1hDrKWFXv9+zaXpf8ZTDSbiqsxnwN/CzK5tPkOr4tRh2kY3Bn9JtalbIOI4b3F7F1vPQMfoDcdxMS8CW9m/NCW/HILTUVWQIPiD0j1A6bo8vsv6P1hCESl2abrSJWDrq5sSzUpwoxaCU9FtJyYH4QFMxDBpkkBR6kn0LMPO+5EJ7Z6bCiRoPedRZ/P0SSdii7ZnPAtVwwHUidcdyspwncz5uq6vvm4IEDbJVLUFCn/LvIHfooUBTkFO130FC7CmmcrKdgDJcid9mvVzsDSibOoXtIf9k6ABle3PmIxejodc4aob0QKS432srrCMndbfD454q52V01G4q913mC5HOsTzWF4h2No1av1VbcUgWAqyoZl+11PoFYnNv2HwAODeNRkHj+8SF1fcvVBu6MrehHAZK1Gm69ICcTKizykHgGFx7QdowTVAsYEF2tVc0Z6wLryz2FI1sc5By2znJAAmINndoJiB4sfPdPrTC8RnkW7KRCwxC6YvXg5ahMlQuMpoCSXjOlBy0Kij+bsCYPbGp8BdCBiLmLSAkEQRaieWo1SYvZIKJGj9Ur/eWHjiB7SOVdqMAVmpBvfRiebsFjger7DC+8kRFGtNrTrnnGD2GAJb8rQCWkUPYHhwXsjNBSkE6lGWUj5QNhK0DMNM2l+kXRZ0KLZaGsFSIdQz/HXDxf3/TE30+DgBKWGWdxElyLccJfEpjsnszECNoDGZpdwdRgCixeg9L4EPhH+RptvRMVRaahu4cySjS3P5wxAUCPkmn+rhyASpmiTaiDeggaIxYBmtLZDDhiWIJaBgzfCsAGUF1Q1SFZYyXDt9skCaxJsxK2Ms65dmdp5WAZyxik/zbrTQk5KmgxCg/f45L0jywebOWUYFJQAJia7XzCV0x89rpp/f3AVWhSPyTanqmik2SkD8A3Ml4NhIGLAjBXtPShwKYfi2eXtrDuKLk4QlSyTw1ftXgwqA2jUuopDl+5tfUWZNwBpEPXghzbBggYCw/dhy0ntds2yeHCDKkF/YxQjNIL/F/37jLPHCKBO9ibwYCmuxImIo0ijV2Wbg3kSN2psoe8IsABv3RNFaF9uMyCtCYtqcD+qNOhwMlfARQUdJ2tUX+MNJqOwIciWalZsmEjt07tfa8ma4cji9sqz+Q9hWfmMoKEbIHPOQORbhQRHIsrTYlnVTNvcq1imqmmPDdVDkJgRcTgB8Sb6epCQVmFZe+jGDiNJQLWnfx+drTKYjm0G8yH0ZAGMWzEJhUEQ4Maimgf/bkvo8PLVBsZl152y5S8+HRDfZIMCbYZ1WDp4yrdchOJw8k6R+/2pHmydK4NIK2PHdFPHtoLmHxRDwLFb7eB+M4zNZcB9NrAgjVyzLM7xyYSY13ykWfIEEd2n5/iYp3ZdrCf7fL+en+sIJu2W7E30MrAgZBD1rAAbZHPgeAMtKCg3NpSpYQUDWJu9bT3V7tOKv+NRiJc8JAKqqgCA/PNRBR7ChpiEulyQApMK1AyqcWnpSOmYh6yLiWkGJ2mklCSPIqN7UypWj3dGi5MvsHQ87MrB4VFgypJaFriaHivwcHIpmyi5LhNqtem4q0n8awM19Qk8BOS0EsqGscuuydYsIGsbT5GHnERUiMpKJl4ON7qjB4fEqlGN/hCky89232UQCiaeWpDYCJINXjT6xl4Gc7DxRCtgV0i1ma4RgWLsNtnEBRQFqZggCLiuyEydmFd7WlogpkCw5G1x4ft2psm3KAREwVwr1Gzl6RT7FDAqpVal34ewVm3VH4qn5mjGj+bYL1NgfLNeXDwtmYSpwzbruDKpTjOdgiIHDVQSb5/zBgSMbHLkxWWgghIh9QTFSDILixVwg0Eg1puooBiHAt7DzwJ7m8i8/i+jHvKf0QDnnHVkVTIqMvIQImOrzCJwhSR7qYB5gSwL6aWL9hERHCZc4G2+JrpgHNB8eCCmcIWIQ6rSdyPCyftXkDlErUkHafHRlkOIjxGbAktz75bnh50dU7YHk+Mz7wwstg6RFZb+TZuSOx1qqP5C66c0mptQmzIC2dlpte7vZrauAMm/7RfBYkGtXWGiaWTtwvAQiq2oD4YixPLXE2khB2FRaNRDTk+9sZ6K74Ia9VntCpN4BhJGJMT4Z5c5FhSepRCRWmBXqx+whVZC4me4saDs2iNqXMuCl6iAZflH8fscC1sTsy4PHeC+XYuqMBMUun5YezKbRKmEPwuK+CLzijPEQgfhahQswBBLfg/GBgBiI4QwAqzJkkyYAWtjzSg2ILgMAgqxYfwERRo3zruBL9WOryUArSD8sQOcD7fvIODJxKFS615KFPsb68USBEPPj1orNzFY2xoTtNBVTyzBhPbhFH0PI5AtlJBl2aSgNPYzxYLw7XTDBDinmVoENwiGzmngrMo8OmnRP0Z0i0Zrln9DDFcnmOoBZjABaQIbPOJYZGqX+RCMlDDbElcjaROLDoualmUIQ88Kekk3iM4OQrADcxi3rJguS4MOIBIgKgXrjd1WkbCdqxJk/4efRIFsavZA7KvvJQqp3Iid5Z0NFc5aiMRzGN3vrpBzaMy4JYde3wr96PjN90AYOIbyp6T4zj8LoE66OGcX1Ef4Z3KoWLAUF4BTg7ug/AbkG5UNQXAMkQezujSHeir2uTThgd3gpyzDrbnEdDRH2W7U6PeRvBX1ZFMP5RM+Zu6UUZZD8hDPHldVWntTCNk7To8IeOW9yn2wx0gmurwqC60AOde4r3ETi5pVMSDK8wxhoGAoEX9NLWHIR33VbrbMveii2jAJlrxwytTHbWNu8Y4N8vCCyZjAX/pcsfwXbLze2+D+u33OGBoJyAAL3jn3RuEcdp5If8O+a4NKWvxOTyDltG0IWoHhwVGe7dKkCWFT++tm+haBCikRUUMrMhYKZJKYoVuv/bsJzO8DwfVIInQq3g3BYypiz8baogH3r3GwqCwFtZnz4xMjAVOYnyOi5HWbFA8n0qz1OjSpHWFzpQOpvkNETZBGpxN8ybhtqV/DMUxd9uFZmBfKXMCn/SqkWJyKPnT6lq+4zBZni6fYRByJn6OK+OgPBGRAJluwGSk4wxjOOzyce/PKODwRlsgrVkdcsEiYrqYdXo0Er2GXi2GQZd0tNJT6c9pK1EEJG1zgDJBoTVuCXGAU8BKTvCO/cEQ1Wjk3Zzuy90JX4m3O5IlxVFhYkSUwuQB2up7jhvkm+bddRQu5F9s0XftGEJ9JSuSk+ZachCbdU45fEqbugzTIUokwoAKvpUQF/CvLbWW5BNQFqFkJg2f30E/48StNe5QwBg8zz3YAJ82FZoXBxXSv4QDooDo79NixyglO9AembuBcx5Re3CwOKTHebOPhkmFC7wNaWtoBhFuV4AkEuJ0J+1pT0tLkvFVZaNzfhs/Kd3+A9YsImlO4XK4vpCo/elHQi/9gkFg07xxnuXLt21unCIpDV+bbRxb7FC6nWYTsMFF8+1LUg4JFjVt3vqbuhHmDKbgQ4e+RGizRiO8ky05LQGMdL2IKLSNar0kNG7lHJMaXr5mLdG3nykgj6vB/KVijd1ARWkFEf3yiUw1v/WaQivVUpIDdSNrrKbjO5NPnxz6qTTGgYg03HgPhDrCFyYZTi3XQw3HXCva39mpLNFtz8AiEhxAJHpWX13gCTAwgm9YTvMeiqetdNQv6IU0hH0G+ZManTqDLPjyrOse7WiiwOJCG+J0pZYULhN8NILulmYYvmVcV2MjAfA39sGKqGdjpiPo86fecg65UPyXDIAOyOkCx5NQsLeD4gGVjTVDwOHWkbbBW0GeNjDkcSOn2Nq4cEssP54t9D749A7M1AIOBl0Fi0sSO5v3P7LCBrM6ZwFY6kp2FX6AcbGUdybnfChHPyu6WlRZ2Fwv9YM0RMI7kISRgR8HpQSJJOyTfXj/6gQKuihPtiUtlCQVPohUgzfezTg8o1b3n9pNZeco1QucaoXe40Fa5JYhqdTspFmxGtW9h5ezLFZs3j/N46f+S2rjYNC2JySXrnSAFhvAkz9a5L3pza8eYKHNoPrvBRESpxYPJdKVUxBE39nJ1chrAFpy4MMkf0qKgYALctGg1DQI1kIymyeS2AJNT4X240d3IFQb/0jQbaHJ2YRK8A+ls6WMhWmpCXYG5jqapGs5/eOJErxi2/2KWVHiPellTgh/fNl/2KYPKb7DUcAg+mCOPQFCiU9Mq/WLcU1xxC8aLePFZZlE+PCLzf7ey46INWRw2kcXySR9FDgByXzfxiNKwDFbUSMMhALPFSedyjEVM5442GZ4hTrsAEvZxIieSHGSgkwFh/nFNdrrFD4tBH4Il7fW6ur4J8Xaz7RW9jgtuPEXQsYk7gcMs2neu3zJwTyUerHKSh1iTBkj2YJh1SSOZL5pLuQbFFAvyO4k1Hxg2h99MTC6cTUkbONQIAnEfGsGkNFWRbuRyyaEZInM5pij73EA9rPIUfU4XoqQpHT9THZkW+oKFLvpyvTBMM69tN1Ydwv1LIEhHsC+ueVG+w+kyCPsvV3erRikcscHjZCkccx6VrBkBRusTDDd8847GA7p2Ucy0y0HdSRN6YIBciYa4vuXcAZbQAuSEmzw+H/AuOx+aH+tBL88H57D0MsqyiZxhOEQkF/8DR1d2hSPMj/sNOa5rxcUnBgH8ictv2J+cb4BA4v3MCShdZ2vtK30vAwkobnEWh7rsSyhmos3WC93Gn9C4nnAd/PjMMtQfyDNZsOPd6XcAsnBE/mRHtHEyJMzJfZFLE9OvQa0i9kUmToJ0ZxknTgdl/XPV8xoh0K7wNHHsnBdvFH3sv52lU7UFteseLG/VanIvcwycVA7+BE1Ulyb20BvwUWZcMTKhaCcmY3ROpvonVMV4N7yBXTL7IDtHzQ4CCcqF66LjF3xUqgErKzolLyCG6Kb7irP/MVTCCwGRxfrPGpMMGvPLgJ881PHMNMIO09T5ig7AzZTX/5PLlwnJLDAPfuHynSGhV4tPqR3gJ4kg4c06c/F1AcjGytKm2Yb5jwMotF7vro4YDLWlnMIpmPg36NgAZsGA0W1spfLSue4xxat0Gdwd0lqDBOgIaMANykwwDKejt5YaNtJYIkrSgu0KjIg0pznY0SCd1qlC6R19g97UrWDoYJGlrvCE05J/5wkjpkre727p5PTRX5FGrSBIfJqhJE/IS876PaHFkx9pGTH3oaY3jJRvLX9Iy3Edoar7cFvJqyUlOhAEiOSAyYgVEGkzHdug+oRHIEOXAExMiTSKU9A6nmRC8mp8iYhwWdP2U/5EkFAdPrZw03YA3gSyNUtMZeh7dDCu8pF5x0VORCTgKp07ehy7NZqKTpIC4UJJ89lnboyAfy5OyXzXtuDRbtAFjZRSyGFTpFrXwkpjSLIQIG3N0Vj4BtzK3wdlkBJrO18MNsgseR4BysJilI0wI6ZahLhBFA0XBmV8d4LUzEcNVb0xbLjLTETYN8OEVqNxkt10W614dd1FlFFVTIgB7/BQQp1sWlNolpIu4ekxUTBV7NmxOFKEBmmN+nA7pvF78/RII5ZHA09OAiE/66MF6HQ+qVEJCHxwymukkNvzqHEh52dULPbVasfQMgTDyBZzx4007YiKdBuUauQOt27Gmy8ISclPmEUCIcuLbkb1mzQSqIa3iE0PJh7UMYQbkpe+hXjTJKdldyt2mVPwywoODGJtBV1lJTgMsuSQBlDMwhEKIfrvsxGQjHPCEfNfMAY2oxvyKcKPUbQySkKG6tj9AQyEW3Q5rpaDJ5Sns9ScLKeizPRbvWYAw4bXkrZdmB7CQopCH8NAmqbuciZChHN8lVGaDbCnmddnqO1PQ4ieMYfcSiBE5zzMz+JV/4eyzrzTEShvqSGzgWimkNxLvUj86iAwcZuIkqdB0VaIB7wncLRmzHkiUQpPBIXbDDLHBlq7vp9xwuC9AiNkIptAYlG7Biyuk8ILdynuUM1cHWJgeB+K3wBP/ineogxkvBNNQ4AkW0hvpBOQGFfeptF2YTR75MexYDUy7Q/9uocGsx41O4IZhViw/2FvAEuGO5g2kyXBUijAggWM08bRhXg5ijgMwDJy40QeY/cQpUDZiIzmvskQpO5G1zyGZA8WByjIQU4jRoFJt56behxtHUUE/om7Rj2psYXGmq3llVOCgGYKNMo4pzwntITtapDqjvQtqpjaJwjHmDzSVGLxMt12gEXAdLi/caHSM3FPRGRf7dB7YC+cD2ho6oL2zGDCkjlf/DFoQVl8GS/56wur3rdV6ggtzZW60MRB3g+U1W8o8cvqIpMkctiGVMzXUFI7FacFLrgtdz4mTEr4aRAaQ2AFQaNeG7GX0yOJgMRYFziXdJf24kg/gBQIZMG/YcPEllRTVNoDYR6oSJ8wQNLuihfw81UpiKPm714bZX1KYjcXJdfclCUOOpvTxr9AAJevTY4HK/G7F3mUc3GOAKqh60zM0v34v+ELyhJZqhkaMA8UMMOU90f8RKEJFj7EqepBVwsRiLbwMo1J2zrE2UYJnsgIAscDmjPjnzI8a719Wxp757wqmSJBjXowhc46QN4RwKIxqEE6E5218OeK7RfcpGjWG1jD7qND+/GTk6M56Ig4yMsU6LUW1EWE+fIYycVV1thldSlbP6ltdC01y3KUfkobkt2q01YYMmxpKRvh1Z48uNKzP/IoRIZ/F6buOymSnW8gICitpJjKWBscSb9JJKaWkvEkqinAJ2kowKoqkqZftRqfRQlLtKoqvTRDi2vg/RrPD/d3a09J8JhGZlEkOM6znTsoMCsuvTmywxTCDhw5dd0GJOHCMPbsj3QLkTE3MInsZsimDQ3HkvthT7U9VA4s6G07sID0FW4SHJmRGwCl+Mu4xf0ezqeXD2PtPDnwMPo86sbwDV+9PWcgFcARUVYm3hrFQrHcgMElFGbSM2A1zUYA3baWfheJp2AINmTJLuoyYD/OwA4a6V0ChBN97E8YtDBerUECv0u0TlxR5yhJCXvJxgyM73Bb6pyq0jTFJDZ4p1Am1SA6sh8nADd1hAcGBMfq4d/UfwnmBqe0Jun1n1LzrgKuZMAnxA3NtCN7Klf4BH+14B7ibBmgt0TGUafVzI4uKlpF7v8NmgNjg90D6QE3tbx8AjSAC+OA1YJvclyPKgT27QpIEgVYpbPYGBsnyCNrGz9XUsCHkW1QAHgL2STZk12QGqmvAB0NFteERkvBIH7INDsNW9KKaAYyDMdBEMzJiWaJHZALqDxQDWRntumSDPcplyFiI1oDpT8wbwe01AHhW6+vAUUBoGhY3CT2tgwehdPqU/4Q7ZLYvhRl/ogOvR9O2+wkkPKW5vCTjD2fHRYXONCoIl4Jh1bZY0ZE1O94mMGn/dFSWBWzQ/VYk+Gezi46RgiDv3EshoTmMSlioUK6MQEN8qeyK6FRninyX8ZPeUWjjbMJChn0n/yJvrq5bh5UcCAcBYSafTFg7p0jDgrXo2QWLb3WpSOET/Hh4oSadBTvyDo10IufLzxiMLAnbZ1vcUmj3w7BQuIXjEZXifwukVxrGa9j+DXfpi12m1RbzYLg9J2wFergEwOxFyD0/JstNK06ZN2XdZSGWxcJODpQHOq4iKqjqkJUmPu1VczL5xTGUfCgLEYyNBCCbMBFT/cUP6pE/mujnHsSDeWxMbhrNilS5MyYR0nJyzanWXBeVcEQrRIhQeJA6Xt4f2eQESNeLwmC10WJVHqwx8SSyrtAAjpGjidcj1E2FYN0LObUcFQhafUKTiGmHWRHGsFCB+HEXgrzJEB5bp0QiF8ZHh11nFX8AboTD0PS4O1LqF8XBks2MpjsQnwKHF6HgaKCVLJtcr0XjqFMRGfKv8tmmykhLRzu+vqQ02+KpJBjaLt9ye1Ab+BbEBhy4EVdIJDrL2naV0o4wU8YZ2Lq04FG1mWCKC+UwkXOoAjneU/xHplMQo2cXUlrVNqJYczgYlaOEczVCs/OCgkyvLmTmdaBJc1iBLuKwmr6qtRnhowngsDxhzKFAi02tf8bmET8BO27ovJKF1plJwm3b0JpMh38+xsrXXg7U74QUM8ZCIMOpXujHntKdaRtsgyEZl5MClMVMMMZkZLNxH9+b8fH6+b8Lev30A9TuEVj9CqAdmwAAHBPbfOBFEATAPZ2CS0OH1Pj/0Q7PFUcC8hDrxESWdfgFRm+7vvWbkEppHB4T/1ApWnlTIqQwjcPl0VgS1yHSmD0OdsCVST8CQVwuiew1Y+g3QGFjNMzwRB2DSsAk26cmA8lp2wIU4p93AUBiUHFGOxOajAqD7Gm6NezNDjYzwLOaSXRBYcWipTSONHjUDXCY4mMI8XoVCR/Rrs/JLKXgEx+qkmeDlFOD1/yTQNDClRuiUyKYCllfMiQiyFkmuTz2vLsBNyRW+xz+5FElFxWB28VjYIGZ0Yd+5wIjkcoMaggxswbT0pCmckRAErbRlIlcOGdBo4djTNO8FAgQ+lT6vPS60BwTRSUAM3ddkEAZiwtEyArrkiDRnS7LJ+2hwbzd2YDQagSgACpsovmjil5wfPuXq3GuH0CyE7FK3M4FgRaFoIkaodORrPx1+JpI9psyNYIFuJogZa0/1AhOWdlHQxdAgbwacsHqPZo8u/ngAH2GmaTdhYnBfSDbBfh8CHq6Bx5bttP2+RdM+MAaYaZ0Y/ADkbNCZuAyAVQa2OcXOeICmDn9Q/eFkDeFQg5MgHEDXq/tVjj+jtd26nhaaolWxs1ixSUgOBwrDhRIGOLyOVk2/Bc0UxvseQCO2pQ2i+Krfhu/WeBovNb5dJxQtJRUDv2mCwYVpNl2efQM9xQHnK0JwLYt/U0Wf+phiA4uw8G91slC832pmOTCAoZXohg1fewCZqLBhkOUBofBWpMPsqg7XEXgPfAlDo2U5WXjtFdS87PIqClCK5nW6adCeXPkUiTGx0emOIDQqw1yFYGHEVx20xKjJVYe0O8iLmnQr3FA9nSIQilUKtJ4ZAdcTm7+ExseJauyqo30hs+1qSW211A1SFAOUgDlCGq7eTIcMAeyZkV1SQJ4j/e1Smbq4HcjqgFbLAGLyKxlMDMgZavK5NAYH19Olz3la/QCTiVelFnU6O/GCvykqS/wZJDhKN9gBtSOp/1SP5VRgJcoVj+kmf2wBgv4gjrgARBWiURYx8xENV3bEVUAAWWD3dYDKAIWk5opaCFCMR5ZjJExiCAw7gYiSZ2rkyTce4eNMY3lfGn+8p6+vBckGlKEXnA6Eota69OxDO9oOsJoy28BXOR0UoXNRaJD5ceKdlWMJlOFzDdZNpc05tkMGQtqeNF2lttZqNco1VtwXgRstLSQ6tSPChgqtGV5h2DcDReIQadaNRR6AsAYKL5gSFsCJMgfsaZ7DpKh8mg8Wz8V7H+gDnLuMxaWEIUPevIbClgap4dqmVWSrPgVYCzAoZHIa5z2Ocx1D/GvDOEqMOKLrMefWIbSWHZ6jbgA8qVBhYNHpx0P+jAgN5TB3haSifDcApp6yymEi6Ij/GsEpDYUgcHATJUYDUAmC1SCkJ4cuZXSAP2DEpQsGUjQmKJfJOvlC2x/pChkOyLW7KEoMYc5FDC4v2FGqSoRWiLsbPCiyg1U5yiHZVm1XLkHMMZL11/yxyw0UnGig3MFdZklN5FI/qiT65T+jOXOdO7XbgWurOAZR6Cv9uu1cm5LjkXX4xi6mWn5r5NjBS0gTliHhMZI2WNqSiSphEtiCAwnafS11JhseDGHYQ5+bqWiAYiAv6Jsf79/VUs4cIl+n6+WOjcgB/2l5TreoAV2717JzZbQIR0W1cl/dEqCy5kJ3ZSIHuU0vBoHooEpiHeQWVkkkOqRX27eD1FWw4BfO9CJDdKoSogQi3hAAwsPRFrN5RbX7bqLdBJ9JYMohWrgJKHSjVl1sy2xAG0E3sNyO0oCbSGOxCNBRRXTXenYKuwAoDLfnDcQaCwehUOIDiHAu5m5hMpKeKM4sIo3vxACakIxKoH2YWF2QM84e6F5C5hJU4g8uxuFOlAYnqtwxmHyNEawLW/PhoawJDrGAP0JYWHgAVUByo/bGdiv2T2EMg8gsS14/rAdzlOYazFE7w4OzxeKiWdm3nSOnQRRKXSlVo8HEAbBfyJMKqoq+SCcTSx5NDtbFwNlh8VhjGGDu7JG5/TAGAvniQSSUog0pNzTim8Owc6QTuSKSTXlQqwV3eiEnklS3LeSXYPXGK2VgeZBqNcHG6tZHvA3vTINhV0ELuQdp3t1y9+ogD8Kk/W7QoRN1UWPqM4+xdygkFDPLoTaumKReKiLWoPHOfY54m3qPx4c+4pgY3MRKKbljG8w4wvz8pxk3AqKsy4GMAkAtmRjRMsCxbb4Q2Ds0Ia9ci8cMT6DmsJG00XaHCIS+o3F8YVVeikw13w+OEDaCYYhC0ZE54kA4jpjruBr5STWeqQG6M74HHL6TZ3lXrd99ZX++7LhNatQaZosuxEf5yRA15S9gPeHskBIq3Gcw81AGb9/O53DYi/5CsQ51EmEh8Rkg4vOciClpy4d04eYsfr6fyQkBmtD+P8sNh6e+XYHJXT/lkXxT4KXU5F2sGxYyzfniMMQkb9OjDN2C8tRRgTyL7GwozH14PrEUZc6oz05Emne3Ts5EG7WolDmU8OB1LDG3VrpQxp+pT0KYV5dGtknU64JhabdqcVQbG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) 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0 : start;\n      end = end >= pageCount ? pageCount : end;\n\n      var first = false;\n      var last = false;\n\n      if (start > 0 && me.visible > 1) {\n        start = start + 1;\n        first = true;\n      }\n\n      if (end < pageCount && me.visible > 2) {\n        end = end - 1;\n        last = true;\n      }\n\n      return {\n        first: first,\n        start: start,\n        end: end,\n        last: last\n      };\n    };\n\n    me.getRowStart = function() {\n      var rowStart = page.number * page.rows;\n      if (rowStart < 0)\n        rowStart = 0;\n\n      return rowStart;\n    };\n\n    me.getRowEnd = function() {\n      var rowStart = me.getRowStart();\n      return Math.min(rowStart + me.rows, data.length);\n    };\n\n    me.getPaddingRows = function() {\n      var rowStart = me.getRowStart();\n      var rowEnd = me.getRowEnd();\n      return data.length > me.rows ? me.rows - (rowEnd - rowStart) : 0;\n    };\n  };\n\n  var Columns = function(data, columns, options) {\n    var me = this;\n\n    me.defaults = {\n      min: 5\n    };\n\n    me.number = 0;\n    me.visible = 0;\n    me.total = columns.length;\n    me.subset = [];\n    me.padding = 0;\n    me.min = options.columns.min !== null ? options.columns.min : me.defaults.min;\n    me.max = options.columns.max !== null ? options.columns.max : null;\n    me.widths = {};\n\n    var widthsLookAhead = Math.max(100, options.rows.min);\n    var paddingColChars = 10;\n\n    me.emptyNames = function() {\n      columns.forEach(function(column) {\n        if (columns.label !== null && columns.label !== \"\")\n          return false;\n      });\n\n      return true;\n    };\n\n    var parsePadding = function(value) {\n      return parseInt(value) >= 0 ? parseInt(value) : 0;\n    };\n\n    me.calculateWidths = function(measures) {\n      columns.forEach(function(column) {\n        var maxChars = Math.max(\n          column.label.toString().length,\n          column.type.toString().length\n        );\n\n        for (var idxRow = 0; idxRow < Math.min(widthsLookAhead, data.length); idxRow++) {\n          maxChars = Math.max(maxChars, data[idxRow][column.name.toString()].length);\n        }\n\n        me.widths[column.name] = {\n          // width in characters\n          chars: maxChars,\n          // width for the inner html columns\n          inner: maxChars * measures.character,\n          // width adding outer styles like padding\n          outer: maxChars * measures.character + measures.padding\n        };\n      });\n    };\n\n    me.getWidth = function() {\n      var widthOuter = 0;\n      for (var idxCol = 0; idxCol < me.subset.length; idxCol++) {\n        var columnName = me.subset[idxCol].name;\n        widthOuter = widthOuter + me.widths[columnName].outer;\n      }\n\n      widthOuter = widthOuter + me.padding * paddingColChars * measurer.measures.character;\n\n      if (me.hasMoreLeftColumns()) {\n        widthOuter = widthOuter + columnNavigationWidthPX + measurer.measures.padding;\n      }\n\n      if (me.hasMoreRightColumns()) {\n        widthOuter = widthOuter + columnNavigationWidthPX + measurer.measures.padding;\n      }\n\n      return widthOuter;\n    };\n\n    me.updateSlice = function() {\n      if (me.number + me.visible >= me.total)\n        me.number = me.total - me.visible;\n\n      if (me.number < 0) me.number = 0;\n\n      me.subset = columns.slice(me.number, Math.min(me.number + me.visible, me.total));\n\n      me.subset = me.subset.map(function(column) {\n        Object.keys(column).forEach(function(colKey) {\n          column[colKey] = column[colKey] === null ? \"\" : column[colKey].toString();\n        });\n\n        column.width = null;\n        return column;\n      });\n    };\n\n    me.setVisibleColumns = function(columnNumber, newVisibleColumns, paddingCount) {\n      me.number = columnNumber;\n      me.visible = newVisibleColumns;\n      me.padding = paddingCount;\n\n      me.updateSlice();\n    };\n\n    me.incColumnNumber = function(increment) {\n      me.number = me.number + increment;\n    };\n\n    me.setColumnNumber = function(newNumber) {\n      me.number = newNumber;\n    };\n\n    me.setPaddingCount = function(newPadding) {\n      me.padding = newPadding;\n    };\n\n    me.getPaddingCount = function() {\n      return me.padding;\n    };\n\n    me.hasMoreLeftColumns = function() {\n      return me.number > 0;\n    };\n\n    me.hasMoreRightColumns = function() {\n      return me.number + me.visible < me.total;\n    };\n\n    me.updateSlice(0);\n    return me;\n  };\n\n  var data = source.data;\n  var page = new Page(data, options);\n  var measurer = new Measurer(data, options);\n  var columns = new Columns(data, source.columns, options);\n\n  var table = null;\n  var tableDiv = null;\n  var header = null;\n  var footer = null;\n  var tbody = null;\n\n  // Caches pagedTable.clientWidth, specially for webkit\n  var cachedPagedTableClientWidth = null;\n\n  var onChangeCallbacks = [];\n\n  var clearSelection = function() {\n    if(document.selection && document.selection.empty) {\n      document.selection.empty();\n    } else if(window.getSelection) {\n      var sel = window.getSelection();\n      sel.removeAllRanges();\n    }\n  };\n\n  var columnNavigationWidthPX = 5;\n\n  var renderColumnNavigation = function(increment, backwards) {\n    var arrow = document.createElement(\"div\");\n    arrow.setAttribute(\"style\",\n      \"border-top: \" + columnNavigationWidthPX + \"px solid transparent;\" +\n      \"border-bottom: \" + columnNavigationWidthPX + \"px solid transparent;\" +\n      \"border-\" + (backwards ? \"right\" : \"left\") + \": \" + columnNavigationWidthPX + \"px solid;\");\n\n    var header = document.createElement(\"th\");\n    header.appendChild(arrow);\n    header.setAttribute(\"style\",\n      \"cursor: pointer;\" +\n      \"vertical-align: middle;\" +\n      \"min-width: \" + columnNavigationWidthPX + \"px;\" +\n      \"width: \" + columnNavigationWidthPX + \"px;\");\n\n    header.onclick = function() {\n      columns.incColumnNumber(backwards ? -1 : increment);\n\n      me.animateColumns(backwards);\n      renderFooter();\n\n      clearSelection();\n      triggerOnChange();\n    };\n\n    return header;\n  };\n\n  var maxColumnWidth = function(width) {\n    var padding = 80;\n    var columnMax = Math.max(cachedPagedTableClientWidth - padding, 0);\n\n    return parseInt(width) > 0 ?\n      Math.min(columnMax, parseInt(width)) + \"px\" :\n      columnMax + \"px\";\n  };\n\n  var clearHeader = function() {\n    var thead = pagedTable.querySelectorAll(\"thead\")[0];\n    thead.innerHTML = \"\";\n  };\n\n  var renderHeader = function(clear) {\n    cachedPagedTableClientWidth = pagedTable.clientWidth;\n\n    var fragment = document.createDocumentFragment();\n\n    header = document.createElement(\"tr\");\n    fragment.appendChild(header);\n\n    if (columns.number > 0)\n      header.appendChild(renderColumnNavigation(-columns.visible, true));\n\n    columns.subset = columns.subset.map(function(columnData) {\n      var column = document.createElement(\"th\");\n      column.setAttribute(\"align\", columnData.align);\n      column.style.textAlign = columnData.align;\n\n      column.style.maxWidth = maxColumnWidth(null);\n      if (columnData.width) {\n        column.style.minWidth =\n          column.style.maxWidth = maxColumnWidth(columnData.width);\n      }\n\n      var columnName = document.createElement(\"div\");\n      columnName.setAttribute(\"class\", \"pagedtable-header-name\");\n      if (columnData.label === \"\") {\n        columnName.innerHTML = \"&nbsp;\";\n      }\n      else {\n        columnName.appendChild(document.createTextNode(columnData.label));\n      }\n      column.appendChild(columnName);\n\n      var columnType = document.createElement(\"div\");\n      columnType.setAttribute(\"class\", \"pagedtable-header-type\");\n      if (columnData.type === \"\") {\n        columnType.innerHTML = \"&nbsp;\";\n      }\n      else {\n        columnType.appendChild(document.createTextNode(\"<\" + columnData.type + \">\"));\n      }\n      column.appendChild(columnType);\n\n      header.appendChild(column);\n\n      columnData.element = column;\n\n      return columnData;\n    });\n\n    for (var idx = 0; idx < columns.getPaddingCount(); idx++) {\n      var paddingCol = document.createElement(\"th\");\n      paddingCol.setAttribute(\"class\", \"pagedtable-padding-col\");\n      header.appendChild(paddingCol);\n    }\n\n    if (columns.number + columns.visible < columns.total)\n      header.appendChild(renderColumnNavigation(columns.visible, false));\n\n    if (typeof(clear) == \"undefined\" || clear) clearHeader();\n    var thead = pagedTable.querySelectorAll(\"thead\")[0];\n    thead.appendChild(fragment);\n  };\n\n  me.animateColumns = function(backwards) {\n    var thead = pagedTable.querySelectorAll(\"thead\")[0];\n\n    var headerOld = thead.querySelectorAll(\"tr\")[0];\n    var tbodyOld = table.querySelectorAll(\"tbody\")[0];\n\n    me.fitColumns(backwards);\n\n    renderHeader(false);\n\n    header.style.opacity = \"0\";\n    header.style.transform = backwards ? \"translateX(-30px)\" : \"translateX(30px)\";\n    header.style.transition = \"transform 200ms linear, opacity 200ms\";\n    header.style.transitionDelay = \"0\";\n\n    renderBody(false);\n\n    if (headerOld) {\n      headerOld.style.position = \"absolute\";\n      headerOld.style.transform = \"translateX(0px)\";\n      headerOld.style.opacity = \"1\";\n      headerOld.style.transition = \"transform 100ms linear, opacity 100ms\";\n      headerOld.setAttribute(\"class\", \"pagedtable-remove-head\");\n      if (headerOld.style.transitionEnd) {\n        headerOld.addEventListener(\"transitionend\", function() {\n          var headerOldByClass = thead.querySelector(\".pagedtable-remove-head\");\n          if (headerOldByClass) thead.removeChild(headerOldByClass);\n        });\n      }\n      else {\n        thead.removeChild(headerOld);\n      }\n    }\n\n    if (tbodyOld) table.removeChild(tbodyOld);\n\n    tbody.style.opacity = \"0\";\n    tbody.style.transition = \"transform 200ms linear, opacity 200ms\";\n    tbody.style.transitionDelay = \"0ms\";\n\n    // force relayout\n    window.getComputedStyle(header).opacity;\n    window.getComputedStyle(tbody).opacity;\n\n    if (headerOld) {\n      headerOld.style.transform = backwards ? \"translateX(20px)\" : \"translateX(-30px)\";\n      headerOld.style.opacity = \"0\";\n    }\n\n    header.style.transform = \"translateX(0px)\";\n    header.style.opacity = \"1\";\n\n    tbody.style.opacity = \"1\";\n  }\n\n  me.onChange = function(callback) {\n    onChangeCallbacks.push(callback);\n  };\n\n  var triggerOnChange = function() {\n    onChangeCallbacks.forEach(function(onChange) {\n      onChange();\n    });\n  };\n\n  var clearBody = function() {\n    if (tbody) {\n      table.removeChild(tbody);\n      tbody = null;\n    }\n  };\n\n  var renderBody = function(clear) {\n    cachedPagedTableClientWidth = pagedTable.clientWidth\n\n    var fragment = document.createDocumentFragment();\n\n    var pageData = data.slice(page.getRowStart(), page.getRowEnd());\n\n    pageData.forEach(function(dataRow, idxRow) {\n      var htmlRow = document.createElement(\"tr\");\n      htmlRow.setAttribute(\"class\", (idxRow % 2 !==0) ? \"even\" : \"odd\");\n\n      if (columns.hasMoreLeftColumns())\n        htmlRow.appendChild(document.createElement(\"td\"));\n\n      columns.subset.forEach(function(columnData) {\n        var cellName = columnData.name;\n        var dataCell = dataRow[cellName];\n        var htmlCell = document.createElement(\"td\");\n\n        if (dataCell === \"NA\") htmlCell.setAttribute(\"class\", \"pagedtable-na-cell\");\n        if (dataCell === \"__NA__\") dataCell = \"NA\";\n\n        var cellText = document.createTextNode(dataCell);\n        htmlCell.appendChild(cellText);\n        if (dataCell.length > 50) {\n          htmlCell.setAttribute(\"title\", dataCell);\n        }\n        htmlCell.setAttribute(\"align\", columnData.align);\n        htmlCell.style.textAlign = columnData.align;\n        htmlCell.style.maxWidth = maxColumnWidth(null);\n        if (columnData.width) {\n          htmlCell.style.minWidth = htmlCell.style.maxWidth = maxColumnWidth(columnData.width);\n        }\n        htmlRow.appendChild(htmlCell);\n      });\n\n      for (var idx = 0; idx < columns.getPaddingCount(); idx++) {\n        var paddingCol = document.createElement(\"td\");\n        paddingCol.setAttribute(\"class\", \"pagedtable-padding-col\");\n        htmlRow.appendChild(paddingCol);\n      }\n\n      if (columns.hasMoreRightColumns())\n        htmlRow.appendChild(document.createElement(\"td\"));\n\n      fragment.appendChild(htmlRow);\n    });\n\n    for (var idxPadding = 0; idxPadding < page.getPaddingRows(); idxPadding++) {\n      var paddingRow = document.createElement(\"tr\");\n\n      var paddingCellRow = document.createElement(\"td\");\n      paddingCellRow.innerHTML = \"&nbsp;\";\n      paddingCellRow.setAttribute(\"colspan\", \"100%\");\n      paddingRow.appendChild(paddingCellRow);\n\n      fragment.appendChild(paddingRow);\n    }\n\n    if (typeof(clear) == \"undefined\" || clear) clearBody();\n    tbody = document.createElement(\"tbody\");\n    tbody.appendChild(fragment);\n\n    table.appendChild(tbody);\n  };\n\n  var getLabelInfo = function() {\n    var pageStart = page.getRowStart();\n    var pageEnd = page.getRowEnd();\n    var totalRows = data.length;\n\n    var totalRowsLabel = options.rows.total ? options.rows.total : totalRows;\n    var totalRowsLabelFormat = totalRowsLabel.toString().replace(/(\\d)(?=(\\d\\d\\d)+(?!\\d))/g, '$1,');\n\n    var infoText = (pageStart + 1) + \"-\" + pageEnd + \" of \" + totalRowsLabelFormat + \" rows\";\n    if (totalRows < page.rows) {\n      infoText = totalRowsLabel + \" row\" + (totalRows != 1 ? \"s\" : \"\");\n    }\n    if (columns.total > columns.visible) {\n      var totalColumnsLabel = options.columns.total ? options.columns.total : columns.total;\n\n      infoText = infoText + \" | \" + (columns.number + 1) + \"-\" +\n        (Math.min(columns.number + columns.visible, columns.total)) +\n        \" of \" + totalColumnsLabel + \" columns\";\n    }\n\n    return infoText;\n  };\n\n  var clearFooter = function() {\n    footer = pagedTable.querySelectorAll(\"div.pagedtable-footer\")[0];\n    footer.innerHTML = \"\";\n\n    return footer;\n  };\n\n  var createPageLink = function(idxPage) {\n    var pageLink = document.createElement(\"a\");\n    pageLinkClass = idxPage === page.number ? \"pagedtable-index pagedtable-index-current\" : \"pagedtable-index\";\n    pageLink.setAttribute(\"class\", pageLinkClass);\n    pageLink.setAttribute(\"data-page-index\", idxPage);\n    pageLink.onclick = function() {\n      page.setPageNumber(parseInt(this.getAttribute(\"data-page-index\")));\n      renderBody();\n      renderFooter();\n\n      triggerOnChange();\n    };\n\n    pageLink.appendChild(document.createTextNode(idxPage + 1));\n\n    return pageLink;\n  }\n\n  var renderFooter = function() {\n    footer = clearFooter();\n\n    var next = document.createElement(\"a\");\n    next.appendChild(document.createTextNode(\"Next\"));\n    next.onclick = function() {\n      page.setPageNumber(page.number + 1);\n      renderBody();\n      renderFooter();\n\n      triggerOnChange();\n    };\n    if (data.length > page.rows) footer.appendChild(next);\n\n    var pageNumbers = document.createElement(\"div\");\n    pageNumbers.setAttribute(\"class\", \"pagedtable-indexes\");\n\n    var pageRange = page.getVisiblePageRange();\n\n    if (pageRange.first) {\n      var pageLink = createPageLink(0);\n      pageNumbers.appendChild(pageLink);\n\n      var pageSeparator = document.createElement(\"div\");\n      pageSeparator.setAttribute(\"class\", \"pagedtable-index-separator-left\");\n      pageSeparator.appendChild(document.createTextNode(\"...\"))\n      pageNumbers.appendChild(pageSeparator);\n    }\n\n    for (var idxPage = pageRange.start; idxPage < pageRange.end; idxPage++) {\n      var pageLink = createPageLink(idxPage);\n\n      pageNumbers.appendChild(pageLink);\n    }\n\n    if (pageRange.last) {\n      var pageSeparator = document.createElement(\"div\");\n      pageSeparator.setAttribute(\"class\", \"pagedtable-index-separator-right\");\n      pageSeparator.appendChild(document.createTextNode(\"...\"))\n      pageNumbers.appendChild(pageSeparator);\n\n      var pageLink = createPageLink(page.total - 1);\n      pageNumbers.appendChild(pageLink);\n    }\n\n    if (data.length > page.rows) footer.appendChild(pageNumbers);\n\n    var previous = document.createElement(\"a\");\n    previous.appendChild(document.createTextNode(\"Previous\"));\n    previous.onclick = function() {\n      page.setPageNumber(page.number - 1);\n      renderBody();\n      renderFooter();\n\n      triggerOnChange();\n    };\n    if (data.length > page.rows) footer.appendChild(previous);\n\n    var infoLabel = document.createElement(\"div\");\n    infoLabel.setAttribute(\"class\", \"pagedtable-info\");\n    infoLabel.setAttribute(\"title\", getLabelInfo());\n    infoLabel.appendChild(document.createTextNode(getLabelInfo()));\n    footer.appendChild(infoLabel);\n\n    var enabledClass = \"pagedtable-index-nav\";\n    var disabledClass = \"pagedtable-index-nav pagedtable-index-nav-disabled\";\n    previous.setAttribute(\"class\", page.number <= 0 ? disabledClass : enabledClass);\n    next.setAttribute(\"class\", (page.number + 1) * page.rows >= data.length ? disabledClass : enabledClass);\n  };\n\n  var measuresCell = null;\n\n  var renderMeasures = function() {\n    var measuresTable = document.createElement(\"table\");\n    measuresTable.style.visibility = \"hidden\";\n    measuresTable.style.position = \"absolute\";\n    measuresTable.style.whiteSpace = \"nowrap\";\n    measuresTable.style.height = \"auto\";\n    measuresTable.style.width = \"auto\";\n\n    var measuresRow = document.createElement(\"tr\");\n    measuresTable.appendChild(measuresRow);\n\n    measuresCell = document.createElement(\"td\");\n    var sampleString = \"ABCDEFGHIJ0123456789\";\n    measuresCell.appendChild(document.createTextNode(sampleString));\n\n    measuresRow.appendChild(measuresCell);\n\n    tableDiv.appendChild(measuresTable);\n  }\n\n  me.init = function() {\n    tableDiv = document.createElement(\"div\");\n    pagedTable.appendChild(tableDiv);\n    var pagedTableClass = data.length > 0 ?\n      \"pagedtable pagedtable-not-empty\" :\n      \"pagedtable pagedtable-empty\";\n\n    if (columns.total == 0 || (columns.emptyNames() && data.length == 0)) {\n      pagedTableClass = pagedTableClass + \" pagedtable-empty-columns\";\n    }\n\n    tableDiv.setAttribute(\"class\", pagedTableClass);\n\n    renderMeasures();\n    measurer.calculate(measuresCell);\n    columns.calculateWidths(measurer.measures);\n\n    table = document.createElement(\"table\");\n    table.setAttribute(\"cellspacing\", \"0\");\n    table.setAttribute(\"class\", \"table table-condensed\");\n    tableDiv.appendChild(table);\n\n    table.appendChild(document.createElement(\"thead\"));\n\n    var footerDiv = document.createElement(\"div\");\n    footerDiv.setAttribute(\"class\", \"pagedtable-footer\");\n    tableDiv.appendChild(footerDiv);\n\n    // if the host has not yet provided horizontal space, render hidden\n    if (tableDiv.clientWidth <= 0) {\n      tableDiv.style.opacity = \"0\";\n    }\n\n    me.render();\n\n    // retry seizing columns later if the host has not provided space\n    function retryFit() {\n      if (tableDiv.clientWidth <= 0) {\n        setTimeout(retryFit, 100);\n      } else {\n        me.render();\n        triggerOnChange();\n      }\n    }\n    if (tableDiv.clientWidth <= 0) {\n      retryFit();\n    }\n  };\n\n  var registerWidths = function() {\n    columns.subset = columns.subset.map(function(column) {\n      column.width = columns.widths[column.name].inner;\n      return column;\n    });\n  };\n\n  var parsePadding = function(value) {\n    return parseInt(value) >= 0 ? parseInt(value) : 0;\n  };\n\n  me.fixedHeight = function() {\n    return options.rows.max != null;\n  }\n\n  me.fitRows = function() {\n    if (me.fixedHeight())\n      return;\n\n    measurer.calculate(measuresCell);\n\n    var rows = options.rows.min !== null ? options.rows.min : 0;\n    var headerHeight = header !== null && header.offsetHeight > 0 ? header.offsetHeight : 0;\n    var footerHeight = footer !== null && footer.offsetHeight > 0 ? footer.offsetHeight : 0;\n\n    if (pagedTable.offsetHeight > 0) {\n      var availableHeight = pagedTable.offsetHeight - headerHeight - footerHeight;\n      rows = Math.floor((availableHeight) / measurer.measures.height);\n    }\n\n    rows = options.rows.min !== null ? Math.max(options.rows.min, rows) : rows;\n\n    page.setRows(rows);\n  }\n\n  // The goal of this function is to add as many columns as possible\n  // starting from left-to-right, when the right most limit is reached\n  // it tries to add columns from the left as well.\n  //\n  // When startBackwards is true columns are added from right-to-left\n  me.fitColumns = function(startBackwards) {\n    measurer.calculate(measuresCell);\n    columns.calculateWidths(measurer.measures);\n\n    if (tableDiv.clientWidth > 0) {\n      tableDiv.style.opacity = 1;\n    }\n\n    var visibleColumns = tableDiv.clientWidth <= 0 ? Math.max(columns.min, 1) : 1;\n    var columnNumber = columns.number;\n    var paddingCount = 0;\n\n    // track a list of added columns as we build the visible ones to allow us\n    // to remove columns when they don't fit anymore.\n    var columnHistory = [];\n\n    var lastTableHeight = 0;\n    var backwards = startBackwards;\n\n    var tableDivStyle = window.getComputedStyle(tableDiv, null);\n    var tableDivPadding = parsePadding(tableDivStyle.paddingLeft) +\n      parsePadding(tableDivStyle.paddingRight);\n\n    var addPaddingCol = false;\n    var currentWidth = 0;\n\n    while (true) {\n      columns.setVisibleColumns(columnNumber, visibleColumns, paddingCount);\n      currentWidth = columns.getWidth();\n\n      if (tableDiv.clientWidth - tableDivPadding < currentWidth) {\n        break;\n      }\n\n      columnHistory.push({\n        columnNumber: columnNumber,\n        visibleColumns: visibleColumns,\n        paddingCount: paddingCount\n      });\n\n      if (columnHistory.length > 100) {\n        console.error(\"More than 100 tries to fit columns, aborting\");\n        break;\n      }\n\n      if (columns.max !== null &&\n        columns.visible + columns.getPaddingCount() >= columns.max) {\n        break;\n      }\n\n      // if we run out of right-columns\n      if (!backwards && columnNumber + columns.visible >= columns.total) {\n        // if we started adding right-columns, try adding left-columns\n        if (!startBackwards && columnNumber > 0) {\n          backwards = true;\n        }\n        else if (columns.min === null || visibleColumns + columns.getPaddingCount() >= columns.min) {\n          break;\n        }\n        else {\n          paddingCount = paddingCount + 1;\n        }\n      }\n\n      // if we run out of left-columns\n      if (backwards && columnNumber == 0) {\n        // if we started adding left-columns, try adding right-columns\n        if (startBackwards && columnNumber + columns.visible < columns.total) {\n          backwards = false;\n        }\n        else if (columns.min === null || visibleColumns + columns.getPaddingCount() >= columns.min) {\n          break;\n        }\n        else {\n          paddingCount = paddingCount + 1;\n        }\n      }\n\n      // when moving backwards try fitting left columns first\n      if (backwards && columnNumber > 0) {\n        columnNumber = columnNumber - 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class=\"dropdown-menu\" style=\"min-width: 50px;\">\n<li><a id=\"rmd-show-all-code\" href=\"#\">Show All Code</a></li>\n<li><a id=\"rmd-hide-all-code\" href=\"#\">Hide All Code</a></li>\n<li role=\"separator\" class=\"divider\"></li>\n<li><a id=\"rmd-download-source\" href=\"#\">Download Rmd</a></li>\n</ul>\n</div>\n\n\n\n<h1 class=\"title toc-ignore\">R Notebook</h1>\n\n</div>\n\n\n<!-- rnb-text-begin -->\n<div id=\"new-fxns-slice-inner_join-summarize-group_by\" class=\"section level1\">\n<h1>NEW FXNS: slice(), inner_join(), summarize(), group_by()</h1>\n<!-- rnb-text-end -->\n<!-- rnb-text-begin -->\n<p>This is the second session covering tidyverse commands. We will show you how to use some new functions, but we will also use some of the functions we previously used last week which will be good for extra practice. If you missed the previous session, that should not be a problem.</p>\n<p>From last time, we looked at this <a href=\"https://rstudio.com/wp-content/uploads/2015/02/data-wrangling-cheatsheet.pdf\">cheat sheet</a> to occasionally guide us.</p>\n<p>It’s typical to load all the libraries you need at the top of your code.</p>\n<!-- rnb-text-end -->\n<!-- rnb-chunk-begin -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxubGlicmFyeSh0aWR5dmVyc2UpXG5gYGAifQ== -->\n<pre class=\"r\"><code>library(tidyverse)</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-chunk-end -->\n<!-- rnb-text-begin -->\n<hr />\n<p>For this week, rather than use an example dataset, we are going to use several publically available datasets from the NYT github repository on the COVID-19 pandemic. This is because “wild-caught” datasets are often much messier than example datasets, so it will help us become more familiar with how you would actually go about processing data. We are going to keep our analysis purely descriptive, as it would be irresponsible to make any conclusive claims after fiddling around with R for only an hour!</p>\n<div id=\"dataset-1-mask-useage\" class=\"section level2\">\n<h2>Dataset 1: mask useage</h2>\n<p>Let’s load in the first data set on mask usage in the US, which is in the form of a comma separated list. This data is from a NYT survey where they asked the question: “How often do you wear a mask in public when you expect to be within six feet of another person?” (As a note, this survey was done several months ago, so these numbers are not the most up-to-date.)</p>\n<!-- rnb-text-end -->\n<!-- rnb-chunk-begin -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxubWFza191c2Vfd2lkZSA8LSByZWFkX2RlbGltKGZpbGU9XCJ+L0RvY3VtZW50cy9HaXRIdWIvYmlvaW5mb3JtYXRpY3MtY29mZmVlLWhvdXIvdGlkeXZlcnNlL3BhcnQyX3dpbnRlcjIwMjEvbWFzay11c2UtYnktY291bnR5LmNzdlwiLCBkZWxpbT1cIixcIilcbmBgYCJ9 -->\n<pre class=\"r\"><code>mask_use_wide &lt;- read_delim(file=&quot;~/Documents/GitHub/bioinformatics-coffee-hour/tidyverse/part2_winter2021/mask-use-by-county.csv&quot;, delim=&quot;,&quot;)</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-output-begin eyJkYXRhIjoiUGFyc2VkIHdpdGggY29sdW1uIHNwZWNpZmljYXRpb246XG5jb2xzKFxuICBDT1VOVFlGUCA9IFx1MDAxYlszMW1jb2xfY2hhcmFjdGVyKClcdTAwMWJbMzltLFxuICBORVZFUiA9IFx1MDAxYlszMm1jb2xfZG91YmxlKClcdTAwMWJbMzltLFxuICBSQVJFTFkgPSBcdTAwMWJbMzJtY29sX2RvdWJsZSgpXHUwMDFiWzM5bSxcbiAgU09NRVRJTUVTID0gXHUwMDFiWzMybWNvbF9kb3VibGUoKVx1MDAxYlszOW0sXG4gIEZSRVFVRU5UTFkgPSBcdTAwMWJbMzJtY29sX2RvdWJsZSgpXHUwMDFiWzM5bSxcbiAgQUxXQVlTID0gXHUwMDFiWzMybWNvbF9kb3VibGUoKVx1MDAxYlszOW1cbilcbiJ9 -->\n<pre><code>Parsed with column specification:\ncols(\n  COUNTYFP = \u001b[31mcol_character()\u001b[39m,\n  NEVER = \u001b[32mcol_double()\u001b[39m,\n  RARELY = \u001b[32mcol_double()\u001b[39m,\n  SOMETIMES = \u001b[32mcol_double()\u001b[39m,\n  FREQUENTLY = \u001b[32mcol_double()\u001b[39m,\n  ALWAYS = \u001b[32mcol_double()\u001b[39m\n)</code></pre>\n<!-- rnb-output-end -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxubWFza191c2VcbmBgYCJ9 -->\n<pre class=\"r\"><code>mask_use</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-frame-begin {"metadata":{"classes":["spec_tbl_df","tbl_df","tbl","data.frame"],"ncol":6,"nrow":3142},"rdf":"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 </script>\n</div>\n<!-- rnb-frame-end -->\n<!-- rnb-chunk-end -->\n<!-- rnb-text-begin -->\n<p>It looks like for all the counties are represented with a 5-digit FIPS code, which is not exactly ideal because we don’t know what these numbers mean. We’ll get the names in a moment by combining these data with another file that also has these FIPS codes AND county names. We can thus match these data tables based on shared FIPS codes to combine them.</p>\n</div>\n<div id=\"dataset-2-us-case-counts\" class=\"section level2\">\n<h2>Dataset 2: US case counts</h2>\n<p>In addition to the mask data, let’s also load in data on COVID-19 case counts across the US, also supplied by the NYT, and combine it with our mask use data. Unlike the previous data that we loaded in from our local file system, these data we will directly download because they are so large. This will also show how you can specify web addresses instead of file names for read_delim(). This file is also comma separated, so we will let read_delim() know this.</p>\n<!-- rnb-text-end -->\n<!-- rnb-text-begin -->\n<p>This is a lot of data. For ~3000 US counties, there’s an estimate of cumulative COVID-19 cases and deaths for each day since late January (it’s now March again!!!). For now, let’s just look at the start of this month.</p>\n<!-- rnb-text-end -->\n<!-- rnb-text-begin -->\n<p>As a refresher, we are using the filter() function to select only the rows that match the string “2021-03-01” in the date column, then using the arrange() function to sort the counties by FIPS code.</p>\n<hr />\n</div>\n<div id=\"dataset-3-census-data\" class=\"section level2\">\n<h2>Dataset 3: census data</h2>\n<p>Let’s load in some additional data on population size by county, which are obtained from www.census.gov.</p>\n<!-- rnb-text-end -->\n<!-- rnb-text-begin -->\n<p>When I’m working with larger files and I want to make sure they looks like I expect them to, instead of opening up the file and scrolling through all the lines, checking each by eye, I typically use various commands to just get an idea of what it looks like before proceeding. Oftentimes, this is sufficient; we don’t need to check every line.</p>\n<p>These are just a few commands I might use to look at the first and last few lines, how many rows there are overall, and also get an idea of how much missing data there might be:</p>\n<!-- rnb-text-end -->\n<!-- rnb-chunk-begin -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxuaGVhZChwb3Bfc2l6ZXMpIFxuYGBgIn0= -->\n<pre class=\"r\"><code>head(pop_sizes) </code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-frame-begin 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 -->\n<div data-pagedtable=\"false\">\n<script data-pagedtable-source type=\"application/json\">\n{\"columns\":[{\"label\":[\"Geographic Area\"],\"name\":[1],\"type\":[\"chr\"],\"align\":[\"left\"]},{\"label\":[\"Census\"],\"name\":[2],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"Estimates Base\"],\"name\":[3],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"2010\"],\"name\":[4],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"2011\"],\"name\":[5],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"2012\"],\"name\":[6],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"2013\"],\"name\":[7],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"2014\"],\"name\":[8],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"2015\"],\"name\":[9],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"2016\"],\"name\":[10],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"2017\"],\"name\":[11],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"2018\"],\"name\":[12],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"2019\"],\"name\":[13],\"type\":[\"dbl\"],\"align\":[\"right\"]}],\"data\":[{\"1\":\"United States\",\"2\":\"308745538\",\"3\":\"308758105\",\"4\":\"309321666\",\"5\":\"311556874\",\"6\":\"313830990\",\"7\":\"315993715\",\"8\":\"318301008\",\"9\":\"320635163\",\"10\":\"322941311\",\"11\":\"324985539\",\"12\":\"326687501\",\"13\":\"328239523\"},{\"1\":\".Autauga County, Alabama\",\"2\":\"54571\",\"3\":\"54597\",\"4\":\"54773\",\"5\":\"55227\",\"6\":\"54954\",\"7\":\"54727\",\"8\":\"54893\",\"9\":\"54864\",\"10\":\"55243\",\"11\":\"55390\",\"12\":\"55533\",\"13\":\"55869\"},{\"1\":\".Baldwin County, Alabama\",\"2\":\"182265\",\"3\":\"182265\",\"4\":\"183112\",\"5\":\"186558\",\"6\":\"190145\",\"7\":\"194885\",\"8\":\"199183\",\"9\":\"202939\",\"10\":\"207601\",\"11\":\"212521\",\"12\":\"217855\",\"13\":\"223234\"},{\"1\":\".Barbour County, Alabama\",\"2\":\"27457\",\"3\":\"27455\",\"4\":\"27327\",\"5\":\"27341\",\"6\":\"27169\",\"7\":\"26937\",\"8\":\"26755\",\"9\":\"26283\",\"10\":\"25806\",\"11\":\"25157\",\"12\":\"24872\",\"13\":\"24686\"},{\"1\":\".Bibb County, Alabama\",\"2\":\"22915\",\"3\":\"22915\",\"4\":\"22870\",\"5\":\"22745\",\"6\":\"22667\",\"7\":\"22521\",\"8\":\"22553\",\"9\":\"22566\",\"10\":\"22586\",\"11\":\"22550\",\"12\":\"22367\",\"13\":\"22394\"},{\"1\":\".Blount County, Alabama\",\"2\":\"57322\",\"3\":\"57322\",\"4\":\"57376\",\"5\":\"57560\",\"6\":\"57580\",\"7\":\"57619\",\"8\":\"57526\",\"9\":\"57526\",\"10\":\"57494\",\"11\":\"57787\",\"12\":\"57771\",\"13\":\"57826\"}],\"options\":{\"columns\":{\"min\":{},\"max\":[10],\"total\":[13]},\"rows\":{\"min\":[10],\"max\":[10],\"total\":[6]},\"pages\":{}}}\n  </script>\n</div>\n<!-- rnb-frame-end -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxubnJvdyhwb3Bfc2l6ZXMpIFxuYGBgIn0= -->\n<pre class=\"r\"><code>nrow(pop_sizes) </code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-output-begin eyJkYXRhIjoiWzFdIDMxNDlcbiJ9 -->\n<pre><code>[1] 3149</code></pre>\n<!-- rnb-output-end -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxuc3VtKCFpcy5uYShwb3Bfc2l6ZXMkJzIwMTknKSkgIyBob3cgbWFueSBjb3VudGllcyBoYXZlIHNpemUgZXN0aW1hdGVzIGZvciAyMDE5PyBpdCdzIGV2ZW4gY2xvc2VyIHRvIHRoZSAzMTQyIHdlIGV4cGVjdCFcbmBgYCJ9 -->\n<pre class=\"r\"><code>sum(!is.na(pop_sizes$'2019')) # how many counties have size estimates for 2019? it's even closer to the 3142 we expect!</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-output-begin eyJkYXRhIjoiWzFdIDMxNDNcbiJ9 -->\n<pre><code>[1] 3143</code></pre>\n<!-- rnb-output-end -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxudGFpbChwb3Bfc2l6ZXMpXG5gYGAifQ== -->\n<pre class=\"r\"><code>tail(pop_sizes)</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-frame-begin 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 -->\n<div data-pagedtable=\"false\">\n<script data-pagedtable-source type=\"application/json\">\n{\"columns\":[{\"label\":[\"Geographic Area\"],\"name\":[1],\"type\":[\"chr\"],\"align\":[\"left\"]},{\"label\":[\"Census\"],\"name\":[2],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"Estimates Base\"],\"name\":[3],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"2010\"],\"name\":[4],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"2011\"],\"name\":[5],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"2012\"],\"name\":[6],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"2013\"],\"name\":[7],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"2014\"],\"name\":[8],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"2015\"],\"name\":[9],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"2016\"],\"name\":[10],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"2017\"],\"name\":[11],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"2018\"],\"name\":[12],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"2019\"],\"name\":[13],\"type\":[\"dbl\"],\"align\":[\"right\"]}],\"data\":[{\"1\":\"Note: The estimates are based on the 2010 Census and reflect changes to the April 1, 2010 population due to the Count Question Resolution program and geographic program revisions. All geographic boundaries for the 2019 population estimates are as of January 1, 2019. For population estimates methodology statements, see http://www.census.gov/programs-surveys/popest/technical-documentation/methodology.html.\",\"2\":\"NA\",\"3\":\"NA\",\"4\":\"NA\",\"5\":\"NA\",\"6\":\"NA\",\"7\":\"NA\",\"8\":\"NA\",\"9\":\"NA\",\"10\":\"NA\",\"11\":\"NA\",\"12\":\"NA\",\"13\":\"NA\"},{\"1\":\"Note: The 6,222 people in Bedford city, Virginia, which was an independent city as of the 2010 Census, are not included in the April 1, 2010 Census enumerated population presented in the county estimates. In July 2013, the legal status of Bedford changed from a city to a town and it became dependent within (or part of) Bedford County, Virginia. This population of Bedford town is now included in the April 1, 2010 estimates base and all July 1 estimates for Bedford County. Because it is no longer an independent city, Bedford town is not listed in this table. As a result, the sum of the April 1, 2010 census values for Virginia counties and independent cities does not equal the 2010 Census count for Virginia, and the sum of April 1, 2010 census values for all counties and independent cities in the United States does not equal the 2010 Census count for the United States. Substantial geographic changes to counties can be found on the Census Bureau website at https://www.census.gov/programs-surveys/geography/technical-documentation/county-changes.html.\",\"2\":\"NA\",\"3\":\"NA\",\"4\":\"NA\",\"5\":\"NA\",\"6\":\"NA\",\"7\":\"NA\",\"8\":\"NA\",\"9\":\"NA\",\"10\":\"NA\",\"11\":\"NA\",\"12\":\"NA\",\"13\":\"NA\"},{\"1\":\"Suggested Citation:\",\"2\":\"NA\",\"3\":\"NA\",\"4\":\"NA\",\"5\":\"NA\",\"6\":\"NA\",\"7\":\"NA\",\"8\":\"NA\",\"9\":\"NA\",\"10\":\"NA\",\"11\":\"NA\",\"12\":\"NA\",\"13\":\"NA\"},{\"1\":\"Annual Estimates of the Resident Population for Counties in the United States: April 1, 2010 to July 1, 2019 (CO-EST2019-ANNRES)\",\"2\":\"NA\",\"3\":\"NA\",\"4\":\"NA\",\"5\":\"NA\",\"6\":\"NA\",\"7\":\"NA\",\"8\":\"NA\",\"9\":\"NA\",\"10\":\"NA\",\"11\":\"NA\",\"12\":\"NA\",\"13\":\"NA\"},{\"1\":\"Source: U.S. Census Bureau, Population Division\",\"2\":\"NA\",\"3\":\"NA\",\"4\":\"NA\",\"5\":\"NA\",\"6\":\"NA\",\"7\":\"NA\",\"8\":\"NA\",\"9\":\"NA\",\"10\":\"NA\",\"11\":\"NA\",\"12\":\"NA\",\"13\":\"NA\"},{\"1\":\"Release Date: March 2020\",\"2\":\"NA\",\"3\":\"NA\",\"4\":\"NA\",\"5\":\"NA\",\"6\":\"NA\",\"7\":\"NA\",\"8\":\"NA\",\"9\":\"NA\",\"10\":\"NA\",\"11\":\"NA\",\"12\":\"NA\",\"13\":\"NA\"}],\"options\":{\"columns\":{\"min\":{},\"max\":[10],\"total\":[13]},\"rows\":{\"min\":[10],\"max\":[10],\"total\":[6]},\"pages\":{}}}\n  </script>\n</div>\n<!-- rnb-frame-end -->\n<!-- rnb-chunk-end -->\n<!-- rnb-text-begin -->\n<p>Ok so these data are a little messy and need to be cleaned up.</p>\n<p>From these commands, we can see that the entire US was included in this table, which is not a county. We should remove that. Also, county names are all preceded with a “.”, something we’ll deal with in a moment. The number of rows in the table is very similar to what we expect (3,142 according to wikipedia), but maybe larger by 7 rows or so. The row containing the entire US contributes to this excess of rows beyond our expectation.</p>\n<p>Looking at the bottom of the table, we see some footnotes were left in. These are probably contributing to the extra number of rows and should absolutely be removed.</p>\n<p>Let’s remove these rows at the beginning and end with the <strong>slice()</strong> function, which pulls out rows from a data frame/tibble based on their ordinal position. It keeps all the columns, in contrast to the select() function that we discussed last week.</p>\n<!-- rnb-text-end -->\n<!-- rnb-text-begin -->\n<p>With this command, we are slicing out the middle of the data frame to remove the row with data from the whole US, as well as the footnotes at the bottom.</p>\n<p>The ‘Geographic Area’ column has two pieces of info in it: county and state. We should split this column into two columns so that we can separately access the info. For instance, later on we will do an analysis not by county but by state, summing up across a state’s counties, and this requires having this information in it’s own separate column. To separate this info into 2 seperate columns, we will use the separate() function:</p>\n<!-- rnb-text-end -->\n<!-- rnb-text-begin -->\n<p>Note that unlike last time we are specifying what we want to separate on with the “sep=” argument, which is a comma followed by a white space.</p>\n<p>Let’s get rid of extra characters in the new ‘County’ column. We don’t need the “.” that precedes each name, and it’s pointless that each individual county name is followed by “County”… we know they’re counties based on the name of the column. We can use the mutate() function to add new rows with new names, but if the name of the new row we want is the same as an existing one, it just replaces it!</p>\n<!-- rnb-text-end -->\n<!-- rnb-text-begin -->\n<p>We are combining the mutate() function with <strong>str_remove()</strong> which, as the name suggests, will remove a given pattern from a character column, the County column in this case.</p>\n<p>This table includes population size data for quite a few years. Let’s just get the most recent population estimate, selecting the 2019 column with the select() function, which as mentioned above pulls out specific columns:</p>\n<!-- rnb-text-end -->\n<!-- rnb-text-begin -->\n<p>As we did above for the data sets we used last week, we can also combine all of these individual commands into one compact command that might look something like this:</p>\n<!-- rnb-text-end -->\n<!-- rnb-text-begin -->\n<p>We can take a quick peek at these population size data, now that they’re cleaned, using the summary() function, which shows there’s a ton of variability in county sizes!</p>\n<!-- rnb-text-end -->\n<!-- rnb-chunk-begin -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxuc3VtbWFyeShwb3Bfc2l6ZXMpXG5gYGAifQ== -->\n<pre class=\"r\"><code>summary(pop_sizes)</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-output-begin 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 -->\n<pre><code>    County             State                2019         \n Length:3142        Length:3142        Min.   :      86  \n Class :character   Class :character   1st Qu.:   10902  \n Mode  :character   Mode  :character   Median :   25726  \n                                       Mean   :  104468  \n                                       3rd Qu.:   68073  \n                                       Max.   :10039107  </code></pre>\n<!-- rnb-output-end -->\n<!-- rnb-chunk-end -->\n<!-- rnb-text-begin -->\n</div>\n<div id=\"merging-data-sets-with-inner_join\" class=\"section level2\">\n<h2>Merging data sets with inner_join()</h2>\n<p>Let’s combine these data on population sizes with our previous data on case counts and mask usage, as it may reveal interesting dynamics that vary by county size.</p>\n<p>We will first use the join command on the case count data and the county population size data, joining by BOTH county and state. There are many different types of joining functions and it can get fairly confusing, so today we will focus just on <strong>inner_join</strong>.</p>\n<!-- rnb-text-end -->\n<!-- rnb-text-begin -->\n<p>The “x=” and “y=” arguments specify which datasets we want to merge. Inner_join() returns all rows in dataset x that has matching values in dataset y, and all the columns in both x and y.</p>\n<p>The “by=” arugment tells what variables the function should merge by, as a character vector. In other words we tell the function what columns we want to match: it compares the values in the columns in x and y, and if they match it merges them. We are matching the “county” coumn in cases_latest with the “County” column in pop_sizes, and the “state” and “State” columns in the same.</p>\n<p>Note that because the column names (i.e. variable names) are slightly different between datasets, we have to specify which we are matching using an “=”; if they had the same names, we could just list them.</p>\n</div>\n<div id=\"more-merging\" class=\"section level2\">\n<h2>More merging</h2>\n<p>Now let’s merge this table that has case counts and population size with the mask data! For now, let’s not add in all the mask data. Let’s only incorporate the the proportion of people who are “ALWAYS” masked for each county.</p>\n<!-- rnb-text-end -->\n<!-- rnb-text-begin -->\n<p>Note that we are nesting the select() function within our inner_join() call, allowing us to subset the mask useage dataset without making an entirely new data frame.</p>\n<p>Looking at this data table, for each county we now have cases, deaths, population size, and the proportion of people who are always masked.</p>\n<p>You may also notice the population size data had a column entitled “2019” for size estimates during that year. Let’s make this more informative and change it to “pop_size”, and rename the ALWAYS column so that we know it’s referring to always masked.</p>\n<!-- rnb-text-end -->\n<!-- rnb-text-begin -->\n</div>\n<div id=\"visualizing-data\" class=\"section level2\">\n<h2>Visualizing data</h2>\n<p>Let’s quickly probe these data just to get an idea of what they look like. The main goal here is to teach you how to use R/tidyverse commands to quickly and easily explore your data. Again, due to the context of these data, let’s keep any results as fairly descriptive observations. We can’t say anything conclusive without more complicated analyses that we’ll leave to the public health officials.</p>\n<p>Let’s assume these case count data are accurately measuring the number of people who are getting coronavirus infections (which is obviously an underestimate, as many cases can be asymptomatic!). Assuming this, what fraction of a county’s population is testing positive, and how does this fraction vary with population size? Let’s use the mutate() function to add a new column with number of cases normalized by population size:</p>\n<!-- rnb-text-end -->\n<!-- rnb-chunk-begin -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxuY2FzZXNfcG9wc2l6ZV9tYXNrZWQgPC0gY2FzZXNfcG9wc2l6ZV9tYXNrZWQgJT4lXG4gIG11dGF0ZShGcmFjUG9zID0gY2FzZXMvcG9wX3NpemUpXG5gYGAifQ== -->\n<pre class=\"r\"><code>cases_popsize_masked &lt;- cases_popsize_masked %&gt;%\n  mutate(FracPos = cases/pop_size)</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-chunk-end -->\n<!-- rnb-text-begin -->\n<p>Do counties with large populations have a higher proportion of case counts? Let’s use a simple plotting function to plot population size on the x axis and proportion of cases on y axis. Since we will look at the proportion of cases by dividing the data in the case counts column by the data in the population size column, let’s just make a new column called ‘FracPos’ that contains this information</p>\n<p>We can make a quick plot of these data using a base R (i.e. not tidyverse) plotting function:</p>\n<!-- rnb-text-end -->\n<!-- rnb-chunk-begin -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxuY2FzZXNfcG9wc2l6ZV9tYXNrZWQgPC0gY2FzZXNfcG9wc2l6ZV9tYXNrZWQgJT4lXG4gIG11dGF0ZShGcmFjUG9zID0gY2FzZXMvcG9wX3NpemUpXG5wbG90KHg9Y2FzZXNfcG9wc2l6ZV9tYXNrZWQkcG9wX3NpemUsXG4gICAgIHk9Y2FzZXNfcG9wc2l6ZV9tYXNrZWQkRnJhY1BvcyxcbiAgICAgbG9nPVwieFwiLFxuICAgICB5bGFiPVwiRnJhY3Rpb24gb2YgY2FzZXNcIixcbiAgICAgeGxhYj1cInBvcCBzaXplXCIpXG5gYGAifQ== -->\n<pre class=\"r\"><code>cases_popsize_masked &lt;- cases_popsize_masked %&gt;%\n  mutate(FracPos = cases/pop_size)\nplot(x=cases_popsize_masked$pop_size,\n     y=cases_popsize_masked$FracPos,\n     log=&quot;x&quot;,\n     ylab=&quot;Fraction of cases&quot;,\n     xlab=&quot;pop size&quot;)</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-plot-begin eyJjb25kaXRpb25zIjpbXSwiaGVpZ2h0Ijo0MzIuNjMyOSwic2l6ZV9iZWhhdmlvciI6MCwid2lkdGgiOjcwMH0= -->\n<p><img 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\" /></p>\n<!-- rnb-plot-end -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxuIyBET04nVCBSVU4gQ09SUkVMQVRJT04gQU5BTFlTRVMgV0lUSCBIRVRFUk9TQ0VEQVNUSUNJVFlcbmBgYCJ9 -->\n<pre class=\"r\"><code># DON'T RUN CORRELATION ANALYSES WITH HETEROSCEDASTICITY</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-chunk-end -->\n<!-- rnb-text-begin -->\n<p>Looks interesting. Counties with larger population sizes may look like they have higher proportion of cases, but it’s a little complicated because there’s a lot of variability for counties with smaller population sizes.</p>\n<p>One thing we might be interested in are those outliers with very high rates of positive cases. What counties are theses, and in what states? We can very easily check this with the following:</p>\n<!-- rnb-text-end -->\n<!-- rnb-chunk-begin -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxuY2FzZXNfcG9wc2l6ZV9tYXNrZWQgJT4lXG4gIGZpbHRlcihGcmFjUG9zID4gMC4wOCkgJT4lXG4gIGFycmFuZ2UoZGVzYyhGcmFjUG9zKSlcbmBgYCJ9 -->\n<pre class=\"r\"><code>cases_popsize_masked %&gt;%\n  filter(FracPos &gt; 0.08) %&gt;%\n  arrange(desc(FracPos))</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-frame-begin 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Jersey\",\"4\":\"34039\",\"5\":\"56976\",\"6\":\"1766\",\"7\":\"556341\",\"8\":\"0.716\",\"9\":\"0.1024120\"},{\"1\":\"2021-03-01\",\"2\":\"Kent\",\"3\":\"Texas\",\"4\":\"48263\",\"5\":\"78\",\"6\":\"1\",\"7\":\"762\",\"8\":\"0.424\",\"9\":\"0.1023622\"},{\"1\":\"2021-03-01\",\"2\":\"Buffalo\",\"3\":\"Nebraska\",\"4\":\"31019\",\"5\":\"5083\",\"6\":\"55\",\"7\":\"49659\",\"8\":\"0.391\",\"9\":\"0.1023581\"},{\"1\":\"2021-03-01\",\"2\":\"Tippecanoe\",\"3\":\"Indiana\",\"4\":\"18157\",\"5\":\"20031\",\"6\":\"205\",\"7\":\"195732\",\"8\":\"0.518\",\"9\":\"0.1023389\"},{\"1\":\"2021-03-01\",\"2\":\"Christian\",\"3\":\"Illinois\",\"4\":\"17021\",\"5\":\"3305\",\"6\":\"86\",\"7\":\"32304\",\"8\":\"0.603\",\"9\":\"0.1023093\"},{\"1\":\"2021-03-01\",\"2\":\"Brookings\",\"3\":\"South Dakota\",\"4\":\"46011\",\"5\":\"3588\",\"6\":\"37\",\"7\":\"35077\",\"8\":\"0.345\",\"9\":\"0.1022892\"},{\"1\":\"2021-03-01\",\"2\":\"Weber\",\"3\":\"Utah\",\"4\":\"49057\",\"5\":\"26615\",\"6\":\"169\",\"7\":\"260213\",\"8\":\"0.486\",\"9\":\"0.1022816\"},{\"1\":\"2021-03-01\",\"2\":\"Lincoln\",\"3\":\"North Carolina\",\"4\":\"37109\",\"5\":\"8807\",\"6\":\"71\",\"7\":\"86111\",\"8\":\"0.563\",\"9\":\"0.1022750\"},{\"1\":\"2021-03-01\",\"2\":\"Clay\",\"3\":\"Kansas\",\"4\":\"20027\",\"5\":\"818\",\"6\":\"27\",\"7\":\"8002\",\"8\":\"0.507\",\"9\":\"0.1022244\"},{\"1\":\"2021-03-01\",\"2\":\"Washington\",\"3\":\"Texas\",\"4\":\"48477\",\"5\":\"3668\",\"6\":\"83\",\"7\":\"35882\",\"8\":\"0.534\",\"9\":\"0.1022240\"},{\"1\":\"2021-03-01\",\"2\":\"Payne\",\"3\":\"Oklahoma\",\"4\":\"40119\",\"5\":\"8360\",\"6\":\"47\",\"7\":\"81784\",\"8\":\"0.514\",\"9\":\"0.1022205\"},{\"1\":\"2021-03-01\",\"2\":\"North Slope Borough\",\"3\":\"Alaska\",\"4\":\"02185\",\"5\":\"1005\",\"6\":\"4\",\"7\":\"9832\",\"8\":\"0.455\",\"9\":\"0.1022172\"},{\"1\":\"2021-03-01\",\"2\":\"Iroquois\",\"3\":\"Illinois\",\"4\":\"17075\",\"5\":\"2771\",\"6\":\"63\",\"7\":\"27114\",\"8\":\"0.424\",\"9\":\"0.1021981\"},{\"1\":\"2021-03-01\",\"2\":\"Pierce\",\"3\":\"Wisconsin\",\"4\":\"55093\",\"5\":\"4367\",\"6\":\"39\",\"7\":\"42754\",\"8\":\"0.449\",\"9\":\"0.1021425\"},{\"1\":\"2021-03-01\",\"2\":\"Stanislaus\",\"3\":\"California\",\"4\":\"06099\",\"5\":\"56235\",\"6\":\"949\",\"7\":\"550660\",\"8\":\"0.705\",\"9\":\"0.1021229\"},{\"1\":\"2021-03-01\",\"2\":\"Williamson\",\"3\":\"Illinois\",\"4\":\"17199\",\"5\":\"6800\",\"6\":\"133\",\"7\":\"66597\",\"8\":\"0.464\",\"9\":\"0.1021067\"},{\"1\":\"2021-03-01\",\"2\":\"Washington\",\"3\":\"Georgia\",\"4\":\"13303\",\"5\":\"2080\",\"6\":\"69\",\"7\":\"20374\",\"8\":\"0.617\",\"9\":\"0.1020909\"},{\"1\":\"2021-03-01\",\"2\":\"Orangeburg\",\"3\":\"South Carolina\",\"4\":\"45075\",\"5\":\"8793\",\"6\":\"217\",\"7\":\"86175\",\"8\":\"0.529\",\"9\":\"0.1020366\"},{\"1\":\"2021-03-01\",\"2\":\"Otero\",\"3\":\"Colorado\",\"4\":\"08089\",\"5\":\"1865\",\"6\":\"62\",\"7\":\"18278\",\"8\":\"0.653\",\"9\":\"0.1020352\"},{\"1\":\"2021-03-01\",\"2\":\"Lynn\",\"3\":\"Texas\",\"4\":\"48305\",\"5\":\"607\",\"6\":\"22\",\"7\":\"5951\",\"8\":\"0.624\",\"9\":\"0.1019997\"},{\"1\":\"2021-03-01\",\"2\":\"Burke\",\"3\":\"North Carolina\",\"4\":\"37023\",\"5\":\"9227\",\"6\":\"138\",\"7\":\"90485\",\"8\":\"0.540\",\"9\":\"0.1019727\"},{\"1\":\"2021-03-01\",\"2\":\"Vilas\",\"3\":\"Wisconsin\",\"4\":\"55125\",\"5\":\"2263\",\"6\":\"38\",\"7\":\"22195\",\"8\":\"0.533\",\"9\":\"0.1019599\"},{\"1\":\"2021-03-01\",\"2\":\"Clark\",\"3\":\"Wisconsin\",\"4\":\"55019\",\"5\":\"3543\",\"6\":\"61\",\"7\":\"34774\",\"8\":\"0.384\",\"9\":\"0.1018865\"},{\"1\":\"2021-03-01\",\"2\":\"Nantucket\",\"3\":\"Massachusetts\",\"4\":\"25019\",\"5\":\"1161\",\"6\":\"2\",\"7\":\"11399\",\"8\":\"0.792\",\"9\":\"0.1018510\"},{\"1\":\"2021-03-01\",\"2\":\"Kearney\",\"3\":\"Nebraska\",\"4\":\"31099\",\"5\":\"661\",\"6\":\"5\",\"7\":\"6495\",\"8\":\"0.399\",\"9\":\"0.1017706\"},{\"1\":\"2021-03-01\",\"2\":\"Meigs\",\"3\":\"Tennessee\",\"4\":\"47121\",\"5\":\"1264\",\"6\":\"21\",\"7\":\"12422\",\"8\":\"0.453\",\"9\":\"0.1017550\"},{\"1\":\"2021-03-01\",\"2\":\"Dodge\",\"3\":\"Georgia\",\"4\":\"13091\",\"5\":\"2096\",\"6\":\"98\",\"7\":\"20605\",\"8\":\"0.443\",\"9\":\"0.1017229\"},{\"1\":\"2021-03-01\",\"2\":\"Marion\",\"3\":\"Tennessee\",\"4\":\"47115\",\"5\":\"2940\",\"6\":\"44\",\"7\":\"28907\",\"8\":\"0.381\",\"9\":\"0.1017055\"},{\"1\":\"2021-03-01\",\"2\":\"Delaware\",\"3\":\"Oklahoma\",\"4\":\"40041\",\"5\":\"4372\",\"6\":\"62\",\"7\":\"43009\",\"8\":\"0.316\",\"9\":\"0.1016531\"},{\"1\":\"2021-03-01\",\"2\":\"Kingman\",\"3\":\"Kansas\",\"4\":\"20095\",\"5\":\"727\",\"6\":\"11\",\"7\":\"7152\",\"8\":\"0.464\",\"9\":\"0.1016499\"},{\"1\":\"2021-03-01\",\"2\":\"Logan\",\"3\":\"Nebraska\",\"4\":\"31113\",\"5\":\"76\",\"6\":\"0\",\"7\":\"748\",\"8\":\"0.304\",\"9\":\"0.1016043\"},{\"1\":\"2021-03-01\",\"2\":\"Nolan\",\"3\":\"Texas\",\"4\":\"48353\",\"5\":\"1495\",\"6\":\"50\",\"7\":\"14714\",\"8\":\"0.544\",\"9\":\"0.1016039\"},{\"1\":\"2021-03-01\",\"2\":\"Uinta\",\"3\":\"Wyoming\",\"4\":\"56041\",\"5\":\"2055\",\"6\":\"12\",\"7\":\"20226\",\"8\":\"0.264\",\"9\":\"0.1016019\"}],\"options\":{\"columns\":{\"min\":{},\"max\":[10],\"total\":[9]},\"rows\":{\"min\":[10],\"max\":[10],\"total\":[1967]},\"pages\":{}}}\n  </script>\n</div>\n<!-- rnb-frame-end -->\n<!-- rnb-chunk-end -->\n<!-- rnb-text-begin -->\n<p>Let’s add another column for death rate, and visualize the relationship between the fraction of positive cases and the death rate:</p>\n<!-- rnb-text-end -->\n<!-- rnb-chunk-begin -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxuY2FzZXNfcG9wc2l6ZV9tYXNrZWQgPC0gY2FzZXNfcG9wc2l6ZV9tYXNrZWQgJT4lXG4gIG11dGF0ZShGcmFjRGVhdGhzID0gZGVhdGhzL2Nhc2VzKVxucGxvdCh4PWNhc2VzX3BvcHNpemVfbWFza2VkJEZyYWNQb3MsXG4gICAgIHk9Y2FzZXNfcG9wc2l6ZV9tYXNrZWQkRnJhY0RlYXRocyxcbiAgICAgbG9nPVwiXCIsXG4gICAgIHhsYWI9XCJGcmFjQ2FzZXNcIixcbiAgICAgeWxhYj1cIkZyYWNEZWF0aHNcIilcbmBgYCJ9 -->\n<pre class=\"r\"><code>cases_popsize_masked &lt;- cases_popsize_masked %&gt;%\n  mutate(FracDeaths = deaths/cases)\nplot(x=cases_popsize_masked$FracPos,\n     y=cases_popsize_masked$FracDeaths,\n     log=&quot;&quot;,\n     xlab=&quot;FracCases&quot;,\n     ylab=&quot;FracDeaths&quot;)</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-plot-begin eyJjb25kaXRpb25zIjpbXSwiaGVpZ2h0Ijo0MzIuNjMyOSwic2l6ZV9iZWhhdmlvciI6MCwid2lkdGgiOjcwMH0= -->\n<p><img 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ECBAgAABAgQIECBAgACBahUQ4K1WfhcnQIAAAQIECBAgQIAAAQIECBAgQIBA4QICvIXbaUmAAAECBAgQIECAAAECBAgQIECAAIFqFRDgrVZ+FydAgAABAgQIECBAgAABAgQIECBAgEDhAgK8hdtpSYAAAQIECBAgQIAAAQIECBAgQIAAgWoVEOCtVn4XJ0CAAAECBAgQIECAAAECBAgQIECAQOECAryF22lJgAABAgQIECBAgAABAgQIECBAgACBahUQ4K1WfhcnQIAAAQIECBAgQIAAAQIECBAgQIBA4QICvIXbaUmAAIEaJzBnzpwYOHBg9OrVK1ZfffVo0KBBrLrqqrHNNtvEpZdeGl9++WWNG7MBESBAgAABAgQIECBAgAABAoULCPAWbqclAQIEapTAsGHDomPHjnHIIYfE4MGD49NPP40U8P3qq6/i9ddfj/POOy/WWWeduPXWW2vUuA2GAAECBAgQIECAAAECBAgQKFxAgLdwOy0JECBQYwSee+652GGHHWLkyJGx/vrrxy233BIfffRRzJ49OyZNmhRDhgyJHj16xOTJk+OYY46J888/v8aM3UAIECBAgAABAgQIECBAgACBwgUEeAu305IAAQI1QmDcuHGx//77x7Rp0+LII4+MESNGxNFHHx3t27ePFVZYIVq0aJGDuynIm9I3NGrUKC655JK46667asT4DYIAAQIECBAgQIAAAQIECBAoXECAt3A7LQkQIFAjBPr165dX6aa8uyn9QsOGDZc4roMPPjhuvPHGfL5v3745KLzEyk4QIECAAAECBAgQIECAAAECNV5AgLfGT5EBEiBAYMkCadO0tBI3rcpNgdt69eotufL/zqQUDV27do1PPvkkHnjggWXWV4EAAQIECBAgQIAAAQIECBCouQICvDV3boyMAAECyxR48skn80Zq3bp1yykZltngfxUOP/zw/OzRRx8taxP1CBAgQIAAAQIECBAgQIAAgRooIMBbAyfFkAgQIFBWgTFjxuSqXbp0KWuTheqXtC9XY5UJECBAgAABAgQIECBAgACBGiMgwFtjpsJACBAgUH6B6dOn50ZNmzYtV+MmTZrk+iXty9VYZQIECBAgQIAAAQIECBAgQKDGCAjw1pipMBACBAiUX6Bt27a50QcffFCuxiUrd0val6uxygQIECBAgAABAgQIECBAgECNERDgrTFTYSAECBAov8COO+6YGz322GPx3XfflbmDhx56KNctaV/mhioSIECAAAECBAgQIECAAAECNUpAgLdGTYfBECBAoHwCm266aXTq1Ck+/fTTuPHGG8vUeOTIkTFw4MBo0KBBHHjggWVqoxIBAgQIECBAgAABAgQIECBQMwUEeGvmvBgVAQIEyixwxRVX5LrnnntuPPnkk0tt98knn8RPf/rTmD17dhxzzDGxzjrrLLW+kwQIECBAgAABAgQIECBAgEDNFhDgrdnzY3QECBBYpkD37t3jzDPPzCkaevToEb/+9a9j8uTJC7WbM2dO3HPPPbHlllvGe++9F126dIn+/fsvVMcLAgQIECBAgAABAgQIECBAoPgEGhTfkI2YAAECBBYVSKt4GzduHBdffHF+XHnllbHttttGu3btcrD39ddfj4kTJ+Zmu+yyS9x3332x4oorLtqN1wQIECBAgAABAgQIECBAgECRCQjwFtmEGS4BAgQWJ1CvXr246KKLomfPnvGb3/wmnnnmmXjhhRcWqrrhhhvGWWedFYcddljUr+8LHAvheEGAAAECBAgQIECAAAECBIpUQIC3SCfOsAkQILA4ga5du8YTTzwRX375Zbz99tvx2WefRfPmzWODDTaIddddd3FNHCNAgAABAgQIECBAgAABAgSKWECAt4gnz9AJECCwJIGWLVtGt27dlnTacQIECBAgQIAAAQIECBAgQKCWCPiObi2ZSLdBgAABAgQIECBAgAABAgQIECBAgEDdExDgrXtz7o4JECBAgAABAgQIECBAgAABAgQIEKglAgK8tWQi3QYBAgQIECBAgAABAgQIECBAgAABAnVPQIC37s25OyZAgAABAgQIECBAgAABAgQIECBAoJYICPDWkol0GwQIECBAgAABAgQIECBAgAABAgQI1D0BAd66N+fumAABAgQIECBAgAABAgQIECBAgACBWiIgwFtLJtJtECBAgAABAgQIECBAgAABAgQIECBQ9wQEeOvenLtjAgQIECBAgAABAgQIECBAgAABAgRqiYAAby2ZSLdBgAABAgQIECBAgAABAgQIECBAgEDdExDgrXtz7o4JECBAgAABAgQIECBAgAABAgQIEKglAgK8tWQi3QYBAgQIECBAgAABAgQIECBAgAABAnVPQIC37s25OyZAgAABAgQIECBAgAABAgQIECBAoJYICPDWkol0GwQIECBAgAABAgQIECBAgAABAgQI1D0BAd66N+fumAABAgQIECBAgAABAgQIECBAgACBWiIgwFtLJtJtECBAgAABAgQIECBAgAABAgQIECBQ9wQa1L1brll3PGHChJg0aVJMmzYtP5o0aRLNmzePZs2aRcuWLSO9VggQIECAAAECBAgQIECAAAECBAgQILA4AQHexalU4rGpU6fGHXfcEYMGDYoRI0ZEer2k0qBBg+jYsWN07do1evbsGXvttVfUq1dvSdUdJ0CAAAECBAgQIECAAAECBAgQIECgjglI0VBFE/7ZZ5/FiSeeGO3atYuTTjopXnvttaUGd9OwZs+eHcOGDYubbropB3g7deoUjzzySBWN2GUIECBAgAABAgQIECBAgAABAgQIEKjpAlbwVsEMffXVV7HbbrvF8OHDS6+WVuKuvvrq0aFDh2jVqlU0bdo0GjdunIO6M2bMiClTpsS4ceNi7NixMXPmzNwurfjt1atXXHXVVXHqqaeW9uUJAQIECBAgQIAAAQIECBAgQIAAAQJ1U0CAt5Ln/dtvv40ePXqUBne32mqrOP3006Nbt245sLusy8+aNSveeOONnNbh9ttvj/T6tNNOi/XXXz+nbFhWe+cJECBAgAABAgQIECBAgAABAgQIEKi9AlI0VPLc3nvvvTkdQ7pMnz59YujQoflnWrVbltKwYcPYfvvt4+abb44HH3ww0utUzjnnnJg7d25ZulCHAAECBAgQIECAAAECBAgQIECAAIFaKiDAW8kT++qrr+YrpPy5aXO1+vULJ0+brPXv3z/3l9I9jBkzppJHr3sCBAgQIECAAAECBAgQIECAAAECBGqyQOHRxpp8VzVobK+88koezd577126+nZ5hrfffvuVNh81alTpc08IECBAgAABAgQIECBAgAABAgQIEKh7AgK8lTzn48ePz1do3759hVypZcuWpYHi6dOnV0ifOiFAgAABAgQIECBAgAABAgQIECBAoDgFBHgred7WWWedfIXXXnutQq6UUj6kjdZS6dKlS4X0qRMCBAgQIECAAAECBAgQIECAAAECBIpTQIC3kudtiy22yFe455574oUXXliuq3399dfRt2/f3Meqq64aa6+99nL1pzEBAgQIECBAgAABAgQIECBAgAABAsUtIMBbyfN37rnn5pQKM2bMiN69e8fNN98c3333Xbmv+vbbb8fuu+8e6Wcqxx9/fLn70IAAAQIECBAgQIAAAQIECBAgQIAAgdol0KB23U7Nu5uUouHSSy+NM888MyZPnpwDs+n5zjvvHJ07d86rcFu3bh1NmzaNJk2axOzZsyMFg6dMmRLjxo2L999/P1588cUYMWJE6c2lQO9FF11U+toTAgQIECBAgAABAgQIECBAgAABAgTqpoAAbxXM+xlnnBFpc7QTTzwx0sZoU6dOjSFDhuRHeS/fvXv3GDRoUNSvb/F1ee3UJ0CAAAECBAgQIECAAAECBAgQIFDbBEQJq2hGjzjiiBg7dmz069cv2rRpU66rNm7cOKd3GDx4cDz22GOR8u8qBAgQIECAAAECBAgQIECAAAECBAgQsIK3Ct8DrVq1iksuuSQ/Pvzwwxg6dGiMHj06p2NI6RvSyt6GDRvGyiuvHM2aNYuU3mHjjTeOzTbbLB+rwqG6FAECBAgQIECAAAECBAgQIECAAAECRSAgwFtNk7TWWmtFeigECBAgQIAAAQIECBAgQIAAAQIECBAoVECKhkLltCNAgAABAgQIECBAgAABAgQIECBAgEA1CwjwVvMEuDwBAgQIECBAgAABAgQIECBAgAABAgQKFRDgLVROOwIECBAgQIAAAQIECBAgQIAAAQIECFSzgABvNU+AyxMgQIAAAQIECBAgQIAAAQIECBAgQKBQAQHeQuW0I0CAAAECBAgQIECAAAECBAgQIECAQDULCPBW8wS4PAECBAgQIECAAAECBAgQIECAAAECBAoVaFBoQ+3KJtCqVauYN29e2SqXs9bEiRPL2UJ1AgQIECBAgAABAgQIECBAgAABAgRqk4AAbyXP5qRJk2Lu3LmVfBXdEyBAgAABAgQIECBAgAABAgQIECBQFwUEeCt51l966aU44ogjYtSoUaVXatOmTaywwgqlrz0hQIAAAQIECBAgQIAAAQIECBAgQIBAIQICvIWolaPNdtttF0OHDo3u3bvHG2+8kVseeeSRcckll5SjF1UJECBAgAABAgQIECBAgAABAgQIECDwfQGbrH3fpMKPtGjRIp566qnYaKONct+XX355PPvssxV+HR0SIECAAAECBAgQIECAAAECBAgQIFC3BKzgraL5btasWdx2222xww475Jy8hxxySIwcOTLS8ZpeUh7h1157rUJyCY8ePTrf7pw5c2r6bRsfAQIECBAgQIAAAQIECBAgQIAAgRovIMBbhVO07bbbxq9+9au47rrrYsKECXHjjTdGv379qnAEhV3qmGOOib/97W+FNV5CqwceeCD69u27hLMOEyBAgAABAgQIECBAgAABAgQIECBQFgEB3rIoVWCdlHv34YcfjjFjxsTVV18dJ598cqy88soVeIWK7+rQQw+N2bNnx7x585a78xdeeCGmTJkSq6yyynL3pQMCBAgQIECAAAECBAgQIECAAAECdV1AgLeK3wErrbRS3HXXXTF48OB85RTo7dixYxWPonyX6927d6RHRZTNN988hg0bFiuuuGJFdKcPAgQIECBAgAABAgQIECBAgAABAnVaQIC3Gqa/a9eukR4KAQIECBAgQIAAAQIECBAgQIAAAQIElkeg/vI01pYAAQIECBAgQIAAAQIECBAgQIAAAQIEqk9AgLf67F2ZAAECBAgQIECAAAECBAgQIECAAAECyyUgwLtcfBoTIECAAAECBAgQIECAAAECBAgQIECg+gQEeKvP3pUJECBAgAABAgQIECBAgAABAgQIECCwXAI2WVsuvqptPGvWrPjss89KL7rGGmuUPveEAAECBAgQIECAAAECBAgQIECAAIG6JyDAW0Rz/s4778SWW25ZOuJ58+aVPveEAAECBAgQIECAAAECBAgQIECAAIG6JyBFQ92bc3dMgAABAgQIECBAgAABAgQIECBAgEAtERDgrSUT6TYIECBAgAABAgQIECBAgAABAgQIEKh7AlI0FNGcb7bZZvHpp58W0YgNlQABAgQIECBAgAABAgQIECBAgACByhQQ4K1M3Qruu0GDBtG6desK7lV3BAgQIECAAAECBAgQIECAAAECBAgUq4AUDcU6c8ZNgAABAgQIECBAgAABAgQIECBAgECdF7CCt5rfAhMmTIhJkybFtGnT8qNJkybRvHnzaNasWbRs2TLSa4VAXROYMmVKTJ06NVZbbbVo2LBhXbt990uAAAECBAgQIECAAAECBAgQKLOAAG+ZqSqmYgpa3XHHHTFo0KAYMWJEDmItqeeUkqFjx47RtWvX6NmzZ+y1115Rr169JVV3nEBRC7zzzjtx7bXXxpAhQ+KLL77I95Le71tssUX06dMnTjjhhFhxxRWL+h4NngABAgQIECBAgAABAgQIECBQ0QJSNFS06BL6++yzz+LEE0+Mdu3axUknnRSvvfbaUoO7qZvZs2fHsGHD4qabbsoB3k6dOsUjjzyyhCs4TKA4BdL7/LTTTosuXbrE7bffnoO7aQV7+rOSPuR4880344wzzoj1118/Xn755eK8SaMmQIAAAQIECBAgQIAAAQIECFSSgBW8lQS7YLdfffVV7LbbbjF8+PDSw2ll4uqrrx4dOnSIVq1aRdOmTaNx48Y5qDtjxoxIX1EfN25cjB07NmbOnJnbpRW/vXr1iquuuipOPfXU0r48IVCsAnPnzo39998/Hnroofz+Tx+CHHvssbHBBhvkW0rv/SeffDIuvvjieOONN6Jbt265bvfu3Yv1lo2bAAECBAgQIECAAAECBAgQIFChAgK8Fcr5/c6+/fbb6NGjR2lwd6uttorTTz89B6pSYHdZZdasWTmwldI6pNWN6XVa7ZhWM6aUDQqBYha46KKLcsD2hz/8YV6dvvXWWy90O+lDj7333jv/Gerbt29O4ZDSNaR0DunDEYUAAQIECBAgQIAAAQIECBAgUNcFpGio5HfAvffem9MxpMukwNTQoUPzz7IEd1ObtMHU9ttvHzfffHM8+OCDpRtOnXPOOZFWPyoEilXg448/jiuuuCLnlb7//vtj0eDugvdVv379uOaaa2LfffeNyZMnx/nnn7/gac8JECBAgAABAgQIECBAgAABAnVWQIC3kqf+1VdfzVdI+XPTKtwUqCq0pBW7/fv3z81TuocxY8YU2pV2BKpd4M4774zp06fHAQccEDvvvHOZxpOCvCkv7z333JPTmJSpkUo1ViClr0kbTp599tlx1FFHxVlnnRXpffHll1/W2DEbGAECBAgQIECAAAECBAgQqGkCUjRU8oy88sor+Qrpa+ZpNe7ylv322y9OOeWU3M2oUaNinXXWWd4utSdQLQIpt24qBx98cJmvn9Iy7LjjjvHcc8/F888/n3NSl7mxijVGYOrUqXHhhRfGjTfeWJpjfMHBNWrUKE444YRcp3nz5gue8pwAAQIECBAgQIAAAQIECBBYRECAdxGQin45fvz43GX79u0rpOuWLVvmQHHKxZtWPyoEilXgo48+ykPfZJNNynULqX4K8Ja0L1djlatdIG0cmfKS//vf/87faNh9991jl112idVWWy2++OKLHLh/6qmn4rrrrovHH38852b2QVa1T5sBECBAgAABAgQIECBAgEANFhDgreTJSYGJt99+O+fhPe6445b7ainlQwruptKlS5fl7k8HBKpLYM6cOfnSK6ywQrmGUFK/pH25GqtcrQJTpkyJPffcM0aOHBkdO3aMgQMHRkpfs2BJ6RpS8PeQQw6JYcOG5fqvv/56tGjRYsFqnhMgQIAAAQIECBAgQIAAAQL/Eyg8ISzCMglsscUWuV7KGfrCCy+Uqc2SKn399dfRt2/ffHrVVVeNtddee0lVHSdQ4wXatWuXx5hSjZSnlNRfY401ytNM3Rog8Otf/zoHd1NQN6WvWTS4WzLEtEr7pZdeivT35+jRoyNtKqkQIECAAAECBAgQIECAAAECixcQ4F28S4UdPffcc3NKhRkzZkTv3r3j5ptvju+++67c/adVwOmrzOlnKscff3y5+9CAQE0S+MlPfpKHc99995V5WGnzrZSeIW1WuNNOO5W5nYrVL/D555/HH//4x0grsO+6665YZZVVljqolVZaKddLuctvu+22KEl3s9RGThIgQIAAAQIECBAgQIAAgTooIEVDJU96StFw6aWXxplnnhmTJ0/Ogdn0fOedd47OnTvnVbitW7eOpk2bRpMmTWL27NmRgsHpq8zjxo2L999/P1588cUYMWJE6UhToPeiiy4qfe0JgWIU+MUvfpH/bAwYMCBvHLjpppsu8zbOO++8/OcjbVrYqlWrZdZXoeYIPPzwwzm9TK9evWLjjTcu08DWW2+92GeffSJ9CPDQQw/FiSeeWKZ2KhEgQIAAAQIECBAgQIAAgbokIMBbBbN9xhlnRNocLQUn0sZoaQf5IUOG5Ed5L9+9e/cYNGhQXsFY3rbqE6hJAuuvv37+wOP3v/99pKDf008/HT/60Y+WOMRrr702r4Bv1KhRXHbZZUus50TNFCj59kG3bt3KNcBdd901B3hL2perscoECBAgQIAAAQIECBAgQKAOCEjRUEWTfMQRR0TaPb5fv37Rpk2bcl21cePGOb3D4MGD47HHHouUf1chUBsE+vfvH9tss02MGTMmttpqq7jhhhvyByAL3ltavX7AAQfEaaedlg+nNCcpR6tSXAITJ07MA07fWChPKan/xRdflKeZugQIECBAgAABAgQIECBAoM4IWMFbhVOdvlJ+ySWX5MeHH34YQ4cOzRsIpXQMKX1DWtmb8k2uvPLK0axZs0jpHdJXmTfbbLN8rAqH6lIEqkQgpSV56qmn4pBDDokHH3wwTj755Egr3jfaaKP8nv/oo49yqpI0mJSTNeViPfDAA6tkbC5SsQItWrTIHU6aNKlcHae8y6n4YKtcbCoTIECAAAECBAgQIECAQB0SEOCtpslea621Ij0UAnVdIH2g8fe//z2nLLn66qvjpZdein/961+lLKuttlr87Gc/i7RhYdu2bUuPe1JcAiWrrlNO8RNOOKHMg0/1Uylr3t4yd6wiAQIECBAgQIAAAQIECBCoJQICvLVkIt0GgWIX6NmzZ6RHWtGeUjZ88803OZ3J2muvLed0sU/u/PGnPMunnHJKDuanldkdOnRY5l198sknOf9uqti7d+9l1leBAAECBAgQIECAAAECBAjURQE5eOvirLtnAjVYIKUnSWlJtt9++5ympH59f03V4Okq89BSQPfggw+OmTNnxuGHHx6zZs1aats5c+ZEyl0+bdq0nIN5vfXWW2p9JwkQIECAAAECBAgQIECAQF0VEDmpqzPvvgkQIFDFAldeeWW0a9cunnvuudhzzz3j008/XewIPv/887ya+4knnoi0yVpK3aEQIECAAAECBAgQIECAAAECixeQomHxLo4SIECAQAULtGnTJuda3muvveKZZ56JddddN37+85/HLrvsEinX8hdffBHPP/98DBo0KKfoSMeGDBkSa6yxRgWPRHcECBAgQIAAAQIECBAgQKD2CAjw1p65dCcECBCo8QKdO3eON998M+fjvf/+++OWW27Jj0UHvs8++8T1118f7du3X/SU1wQIECBAgAABAgQIECBAgMACAgK8C2B4SoAAAQKVL9C2bdu8edrIkSPzpmvvvPNOTJw4MVq2bBkdO3aMFNzddNNNK38grkCAAAECBAgQIECAAAECBGqBgABvLZhEt0CAAIFiFNhoo40iPRQCBAgQIECAAAECBAgQIECgcAGbrBVupyUBAgQIECBAgAABAgQIECBAgAABAgSqVUCAt1r5XZwAAQIECBAgQIAAAQIECBAgQIAAAQKFCwjwFm6nJQECBAgQIECAAAECBAgQIECAAAECBKpVQIC3WvldnAABAgQIECBAgAABAgQIECBAgAABAoULCPAWbqclAQIECBAgQIAAAQIECBAgQIAAAQIEqlVAgLda+V2cAAECBAgQIECAAAECBAgQIECAAAEChQsI8BZupyUBAgQIECBAgAABAgQIECBAgAABAgSqVUCAt1r5XZwAAQIECBAgQIAAAQIECBAgQIAAAQKFCwjwFm6nJQECBAgQIECAAAECBAgQIECAAAECBKpVQIC3WvldnAABAgQIECBAgAABAgQIECBAgAABAoULCPAWbqclAQIECBAgQIAAAQIECBAgQIAAAQIEqlVAgLda+V2cAAECBAgQIECAAAECBAgQIECAAAEChQsI8BZupyUBAgQIECBAgAABAgQIECBAgAABAgSqVUCAt1r5XZwAAQIECBAgQIAAAQIECBAgQIAAAQKFCwjwFm6nJQECBAgQIECAAAECBAgQIECAAAECBKpVQIC3WvldnAABAgQIECBAgAABAgQIECBAgAABAoULCPAWbqclAQIECBAgQIAAAQIECBAgQIAAAQIEqlVAgLda+V2cAAECBAgQIECAAAECBAgQIECAAAEChQsI8BZupyUBAgQIECBAgAABAgQIECBAgAABAgSqVUCAt1r5XZwAAQIECBAgQIAAAQIECBAgQIAAAQKFCwjwFm6nJQECBAgQIECAAAECBAgQIECAAAECBKpVQIC3WvldnAABAgQIECBAgAABAgQIECBAgAABAoULCPAWbqclAQIECBAgQIAAAQIECBAgQIAAAQIEqlVAgLda+V2cAAECBAgQIECAAAECBAgQIECAAAEChQsI8BZupyUBAgQIECBAgAABAgQIECBAgAABAgSqVUCAt1r5XZwAAQIECBAgQIAAAQIECBAgQIAAAQKFCwjwFm6nJQECBAgQIECAAAECBAgQIECAAAECBKpVQIC3WvldnAABAgQIECBAgAABAgQIECBAgAABAoULCPAWbqclAQIECBAgQIAAAQIECBAgQIAAAQIEqlVAgLda+V2cAAECBAgQIECAAAECBAgQIECAAAEChQs0KLyplpUp8Nlnn8W7774b6eeGG24Ym2yySTRs2LAyL6lvAgQIECBAgAABAgQIECBAgAABAgSKTECAtwonbO7cuTFq1Kh466234rvvvovOnTtHly5dFhrB+PHjo1+/fvHXv/415syZU3quUaNGcdBBB8X1118fzZo1Kz3uCQECBAgQIECAAAECBAgQIECAAAECdVdAgLeK5v7tt9+On//85zFy5MiFrrjbbrvFPffcEy1atIiPP/44dt555/jggw8WqpNepIDwgAED4vnnn4/7778/ttxyy+/VcYAAAQIECBAgQIAAAQIECBAgQIAAgbolIMBbBfP98MMPxwEHHJCDtIte7qmnnoo999wzXn311Tj88MNLg7tt27aNHXbYIX70ox/Ff//733jxxRdzuoaxY8dGnz59Yvjw4dG0adNFu/OaAAECBAgQIECAAAECBAgQIECAAIE6JCDAW8mTPXXq1DjhhBNKg7tdu3aNn/zkJzn9wuOPPx7vvPNOvP7663HqqafG008/nUeT6v/ud7+LlVZaqXR0U6ZMiVNOOSX+8pe/5IDvxRdfHJdccknpeU8IECBAgAABAgQIECBAgAABAgQIEKh7AgK8lTznKVA7YcKEfJXLLrsszj777KhXr15+nQK0KWj7hz/8IW644YZ8rHfv3vn1osNKeXf//Oc/x5gxY+KFF17IuXhTkLekr0Xre02gMgT++c9/xuDBg2P06NGRPnRo3bp1bL311pHet6uttlplXFKfBAgQIECAAAECBAgQIECAAAECSxGov5RzTlWAQFqdm8quu+4a55xzzkIB2QYNGsQ111wT66yzTumVrr766tLniz5JwdxLL700H/7mm29i3Lhxi1bxmkClCPz73/+Obt26xRZbbBEXXHBBDBo0KAd6b7311jj22GNjzTXXjLPOOiumT59eKdfXKQECBAgQIECAAAECBAgQIECAwOIFrOBdvEuFHX333XdzXz179lxsn40aNYof//jHOe1Cy5Ytc87dxVb838HOnTtH/fr1Y+7cuZH67tChw9KqO0dguQUeeeSRnPc5faiQ3qMHHXRQbLPNNpFWlY8fPz4ee+yxSHXSavXnnnsuP7ead7nZdUCAAAECBAgQIECAAAECBAgQKJOAAG+ZmAqvNHny5Ny4efPmS+xk5ZVXzudatGixxDoLnlhhhRVygDcF3BQClSmQUjKkDQLTyty0CeB1112XA7sLXjPljB42bFgceOCB8eabb8a+++4bzz77bKQPLxQCBAgQIECAAAECBAgQIECAAIHKFZCioXJ9Y4MNNshXeOutt5Z4pRRES+WDDz6IadOmLbFeOvHKK6/ErFmzcp2NNtpoqXWdJLA8AvPmzYujjz46B3ePO+64uP32278X3C3pv0uXLvm9mVI1pPfojTfeWHLKTwIECBAgQIAAAQIECBAgQIAAgUoUEOCtRNzUdUkQ9pZbbomRI0d+72oPPfRQvPTSS/l4SruQ6i2t3Hvvvfl0yt+73nrrLa2qcwSWSyClXUgrc1MakLRyd1mlVatW8ac//SlXu/zyy2POnDnLauI8AQIECBAgQIAAAQIECBAgQIDAcgoI8C4n4LKa/+pXv8o5c2fOnBnbbbdd/PGPf8yB3rT52vnnn5+//p76SJtXpdKvX7948cUX8/NF/5Pqp02tUunevbuvwC8K5HWFCjz44IO5v1/+8pfRuHHjMvW9++67x8YbbxxffPFFvPzyy2VqoxIBAgQIECBAgAABAgQIECBAgEDhAnLwFm5XppZbbbVVHHvssXHTTTfF119/HSlYtmhZddVV80ZVHTt2jM8++yxvunbkkUdGt27dom3btvHGG2/Ek08+GU8//XRuuuKKK8YNN9ywaDdeE6hQgREjRuT+dt5553L1m+qnDQBT+/K2LdeFVCZAgAABAgQIECBAgAABAgQIEAgB3ip4E6Svt6+00kpx9dVXR8prumBZZZVVYvDgwZG+3n7NNdfEwQcfnOvcdtttkR6Llvr160f//v1jrbXWWvSU1wQqVODLL7/M/f3whz8sV78l9SdNmlSudioTIECAAAECBAgQIECAAAECBAiUX0CAt/xm5W7RqFGjHJTdb7/94vHHH4+STdXSxlRpRW+bNm1ynwcddFB8++23ccYZZ8TkyZO/d50U1B0wYEDstNNO3zvnAIGKFkiB2vfffz8+//zzWHfddcvcfaqfSkmgt8wNVSRAgAABAgQIECBAgAABAgQIECi3gABvuckKb7DttttGeiytHH300bH//vvHwIEDc67etIpyk002ic6dO8cuu+wSK6+88tKaO0egwgQ6deoUQ4cOjWeffTbnjy5rx88991yumtorBAgQIECAAAECBAgQIECAAAEClSsgwFu5vgX1/oMf/CBOOumkgtpqRKCiBNKK8z/96U95Y8DTTz89Uu7nZZWUbmTUqFGx+uqrL/PDjGX15TwBAgQIECBAgAABAgQIECBAgMCyBeovu4oaBAjURYHdd989unbtGhMmTIjjjjvue/mjFzX5+OOP4/jjj8+HzzvvvEj5ohUCBAgQIECAAAECBAgQIECAAIHKFbCCt3J9l9l7Cp6lzaimTZuWH02aNInmzZtHs2bNomXLlpFeKwSqSyBt9JfSiqSUIdOnT8+redOGgIuWl156KW8QmN7P3bp1ywHhRet4TYAAAQIECBAgQIAAAQIECBAgUPECArwVb7rUHqdOnRp33HFHDBo0KEaMGBHp9ZJKgwYNomPHjnkVZc+ePWOvvfaKevXqLam64wQqXCDlf37ooYdi3333jQceeCCefPLJ/HybbbbJH0KMHz8+Hn300XjhhRfytdMGgPfdd1+k965CgAABAgQIECBAgAABAgQIECBQ+QKiMJVvnK/w2WefxW9/+9u48847lxrUXXA4s2fPjmHDhuXHTTfdFJtuumlcfvnl0aNHjwWreU6gUgXS5n5vvvlm9O3bNwd7BwwYEOmxYFlllVXizDPPjHPOOScaNmy44CnPCRAgQIAAAQIECBAgQIAAAQIEKlFAgLcScUu6/uqrr2K33XaL4cOHlxzKK3HTRlQdOnSI9JX3pk2bRuPGjSMFdWfMmBFTpkyJcePGxdixY2PmzJm5XVrx26tXr7jqqqvi1FNPLe3LEwKVLbDOOuvEgw8+GKNHj44hQ4bkjdTSe7R169Z5hfmee+6ZV/RW9jj0T4AAAQIECBAgQIAAAQIECBAgsLCAAO/CHhX+6ttvv80rbkuCu1tttVWcfvrpOU/p4nKZLjqAWbNmxRtvvJHTOtx+++2RXp922mmx/vrr55QNi9b3mkBlCqy33nr5/VeZ19A3AQIECBAgQIAAAQIECBAgQIBA2QVsc192q4Jq3nvvvfHaa6/ltn369ImhQ4dG+lmW4G5qlL7uvv3228fNN9+cV1CWfP09fRV+7ty5BY1JIwIECBAgQIAAAQIECBAgQIAAAQIEaoeAAG8lz+Orr76ar9CpU6e8Crd+/cLJ0yZr/fv3z/2lFcFjxoyp5NHrngABAgQIECBAgAABAgQIECBAgACBmixQeLSxJt9VDRrbK6+8kkez9957V8jmU/vtt1/p3Y0aNar0uScECBAgQIAAAQIECBAgQIAAAQIECNQ9AQHeSp7z8ePH5yu0b9++Qq7UsmXL0kDx9OnTK6RPnRAgQIAAAQIECBAgQIAAAQIECBAgUJwCAryVPG/rrLNOvkJJHt7lvVxK+ZA2WkulS5cuy9ud9gQIECBAgAABAgQIECBAgAABAgQIFLFAgyIee1EMfYsttoi333477rnnnjjiiCNi5513LnjcX3/9dfTt2ze3X3XVVWPttdcuuK/yNEwB5dGjR8e8efPK02yxda06XiyLgwQIECBAgAABAgQIECBAgAABAgQKEhDgLYit7I3OPffcvLnajBkzonfv3nHFFVfkQG+jRo3K3sn8milIfOyxx+afqeHxxx9frvbLU/moo46KO++8c3m6+F7bCRMmfO+YAwQIECBAgAABAgQIECBAgAABAgQIlE9AgLd8XuWunVI0XHrppXHmmWfG5MmTc2A2PU8reTt37pxX4bZu3TqaNm0aTZo0idmzZ0cKBk+ZMiXGjRsX77//frz44osxYsSI0mvvvvvucdFFF5W+ruwn22+/fQ4sz507d7kvle5n5syZsfLKKy93XzogQIAAAQIECBAgQIAAAQIECBAgUNcFBHir4B1wxhlnRNoc7cQTT4yUomDq1KkxZMiQ/Cjv5bt37x6DBg2K+vWrLn3ycccdF+lREWXzzTePYcOGRbNmzSqiO30QIECAAAECBAgQIECAAAECBAgQqNMCVRclrNPMkdMyjB07Nvr16xdt2rQpl0bjxo1zeofBgwfHY489Fin/rkKAAAECBAgQIECAAAECBAgQIECAAAEreKvwPdCqVau45JJL8uPDDz+MoUOH5s3LUjqGlL4hrext2LBhTl+QVrim9A4bb7xxbLbZZlIaVOE8uRQBAgQIECBAgAABAgQIECBAgACBYhEQ4K2mmVprrbUiPRQCBAgQIECAAAECBAgQIECAAAECBAgUKiDAW6icdgQIEPifwNdffx1///vf4+mnn86bI9arVy/at28fu+66a/z0pz+N5s2bsyJAgAABAgQIECBAgAABAgQIVIqAAG+lsOqUAIG6InD99dfHBRdcEF999dX3bjltiNi3b9+48MIL46STTvreeQcIECBAgAABAgQIECBAgAABAssrIMC7vIJV2H7WrFnx2WeflV5xjTXWKH3uCQECVSswd+7cOOSQQ+Kvf/1rvvAuu+wSffr0iY022ijmzZsXI0eOjLvvvjuef/75+NWvfhWvv/56DBgwIOrXt7dl1c6UqxEgQIAAAQIECBAgQIAAgdotIMBbRPP7zjvvxJZbblk64hREUggQqB6Bs88+Owd3U/qFO+64I3r16rXQQHbaaac47rjj4sEHH4zDDjssBg4cGG3bto0rrrhioXpeECBAgAABAgQIECBAgAABAgSWR8BSsuXR05YAgTop8Pbbb8dVV10VjRo1ikceeeR7wd0FUfbZZ58YMmRINGzYMPr37x/Dhw9f8LTnBAgQIECAAAECBAgQIECAAIHlEhDgXS4+jQkQqIsCV155ZU7DcMopp8T222+/TIIdd9wxp2lIaR1SW4UAAQIECBAgQIAAAQIECBAgUFECArwVJVkF/Wy22Wbx6aeflj6q4JIuQYDAIgKzZ8/Oq3bT4RNPPHGRs0t+WbLJWlrNO2fOnCVXdIYAAQIECBAgQIAAAQIECBAgUA4BOXjLgVXdVRs0aBCtW7eu7mG4PoE6LfDJJ5/ElClTon379rHmmmuW2WLttdfOOXgnTJiQN0tM+XgVAgQIECBAgAABAgQIECBAgMDyCljBu7yC2hMgUKcEvv7663y/P/jBD8p93yVtvvrqq3K31YAAAQIECBAgQIAAAQIECBAgsDgBK3gXp1KFx9JqvkmTJsW0adPyo0mTJtG8efNo1qxZtGzZMtJrhQCBmiPQqlWrPJi0kre8JaVYSWW11VYrb1P1CRAgQIAAAQIECBAgQIAAAQKLFRDgXSxL5R2cOnVq3HHHHTFo0KAYMWJEpNdLKiklQ8eOHaNr167Rs2fP2GuvvaJevXpLqu44AQJVIJDSpLRr1y4+/vjjGDZsWHTp0qVMV33rrbfyhzkptUNJkLhMDVUiQIAAAQIECBAgQIAAAQIECCxFQIqGpeBU5KnPPvssb8iUAkNps6XXXnttqcHddO20mVMKIN100005wNupU6fSzZ0qcmz6IkCg7ALpQ5b99tsvN7j88svL3PCyyy7Ldffff/8yt1GRAAECBAgQIECAAAECBAgQILAsASt4lyVUAedTvs3ddtsthg8fXtpbChKtvvrq0aFDh7yar2nTptG4ceMc1J0xY0bexGncuHExduzYmDlzZm6XVvz26tUrrrrqqjj11FNL+/KEAIGqFTj77LPj1ltvjXvvvTf/2T766KOXOoCbb745HnjggVhppZXirLPOWmpdJwkQIECAAAECBAgQIECAAAEC5REQ4C2PVgF1v/322+jRo0dpcHerrbaK008/Pbp161amr2nPmjUr3njjjZzW4fbbb4/0+rTTTov1118/p2woYEiaECCwnAJt27aNP/zhD3H44YfHscceG2PGjInzzjsvVlxxxYV6Tn/+L7744rjiiivy8T/+8Y/Rpk2bhep4QYAAAQIECBAgQIAAAQIECBBYHgEB3uXRK0PbtMIvpWNIpU+fPjn3bv36Zc+M0bBhw9h+++3zo3fv3rHPPvvkIO8555wT3bt3j/L0VYbhqkKAQBkFDjvssPj666+jb9++cemll8af/vSnvMJ+ww03zD2MHDkyBg8eHBMnTowVVlghrr322jjkkEPK2LtqBAgQIECAAAECBAgQIECAAIGyCQjwls2p4Fqvvvpqbpvy56bN1ZYnIJs2Wevfv3+ccsopeUVwWjW4zjrrFDw2DQkQWD6B9GcxrcpPQd6hQ4fGn//85+91uO222+a0KulnoeXzzz+PDz74INKK4JTaZYMNNshB40L7044AAQIECBAgQIAAAQIECBCoPQICvJU8l6+88kq+wt577x1pNe7ylrS5UwoqpTJq1CgB3uUF1Z7Acgpst912eZX+u+++G88880yk3NmptG/fPnbdddfYaKONCrrCvHnz4u67784rf//xj39Eel1SVl111TjggAPi/PPPjzXWWKPksJ8ECBAgQIAAAQIECBAgQIBAHRQQ4K3kSR8/fny+Qgr2VERp2bJlDhSnXLzTp0+viC71QYBABQhsvPHGkR4VUSZNmhQ/+9nPcsA49Zc2Z+vYsWP+mTZefP/99yNt3HbnnXfGbbfdltO/VMR19UGAAAECBAgQIECAAAECBAgUn0DZk8EW373ViBGXpFAoycO7vINKKR9ScDeVLl26LG932hMgUMMEvvnmm/jxj3+cg7spHUPaXDHl8U1/hzz99NMxevTo+M9//hMHHnhgTJs2LQ466KAYMGBADbsLwyFAgAABAgQIECBAgAABAgSqSkCAt5Klt9hii3yFe+65J1544YXlulrJhk6pk/QV7bXXXnu5+tOYAIGaJ/DLX/4y59hOq4HfeuutOPzww6NJkyYLDTTl4E3pG6655pp8/LjjjstB34UqeUGAAAECBAgQIECAAAECBAjUCQEB3kqe5nPPPTenVJgxY0b07t07f636u+++K/dV33777dh9990j/Uzl+OOPL3cfGhAgULMF0p/vgQMHRtOmTePhhx/OG6otbcSnnnpqHHPMMTFz5sw477zzllbVOQIECBAgQIAAAQIECBAgQKCWCsjBW8kTm1I0XHrppXHmmWfG5MmTc2A2Pd95552jc+fOeRVu69atc0AnrdKbPXt2pGDwlClT8mZNKdfmiy++GCNGjCgdaQr0XnTRRaWvPSFAoHYIpJy6aTO1tCK3JL3Lsu7s4osvjr/85S85IPzVV19FixYtltXEeQIECBAgQIAAAQIECBAgQKAWCQjwVsFknnHGGZE2RzvxxBPzxmhTp06NIUOG5Ed5L9+9e/cYNGhQ1K9v8XV57dQnUNMFnn/++TzE/fbbr8xDXW211WLHHXeMZ599Nl555ZXo2bNnmduqSIAAAQIECBAgQIAAAQIECBS/gChhFc3hEUccEWPHjo1+/fpFmzZtynXVxo0b5/QOgwcPjsceeyzn3y1XByoTIFAUAuPHj8/jXG+99co13vXXXz/XL2lfrsYqEyBAgAABAgQIECBAgAABAkUtYAVvFU5fq1at4pJLLsmPDz/8MIaBfkbBAABAAElEQVQOHRqjR4/O6RhS+oa0srdhw4ax8sorR7NmzfJXtNNGS5tttlk+VoVDdSkCBKpBIP35TyWlailPmTVrVq5e0r48bdUlQIAAAQIECBAgQIAAAQIEiltAgLea5m+ttdaK9FAIECBQIrDmmmvGxx9/HMOHD4927dqVHF7mz1Q/ldReIUCAAAECBAgQIECAAAECBOqWgBQNdWu+3S0BAjVYYI899sijS5utlbW899578Y9//CNWWmml2GGHHcraTD0CBAgQIECAAAECBAgQIECglggI8NaSiXQbBAgUv8Dhhx8eKef23XffHS+99NIyb2ju3Llx8sknx7x58+Kwww6LJk2aLLONCgQIECBAgAABAgQIECBAgEDtEhDgrV3z6W4IEChigQ4dOsRZZ50VKXC77777xuuvv77Eu0l5d48++uh48sknI+X3/s1vfrPEuk4QIECAAAECBAgQIECAAAECtVdAgLf2zq07I0CgCAUuuOCC6N27d0ycODF22mmnOOWUU2LEiBGld5I2Y0wrfDfffPO4/fbbY8UVV4y//e1v0bp169I6nhAgQIAAAQIECBAgQIAAAQJ1R0CAt+7MtTslQKAIBOrXrx8PPPBAnH766TF79uy4/vrro2PHjtG0adNo2bJlNG/ePA466KAc9F133XXj5Zdflnu3CObVEAkQIECAAAECBAgQIECAQGUJCPBWlqx+CRAgUKDACiusEFdddVW88847ceyxx0a7du1ixowZMWnSpGjYsGHsvPPOcdNNN8W7774bXbp0KfAqmhEgQIAAAQIECBAgQIAAAQK1QaBBbbgJ90CAAIHaKLDJJpvEzTffnG8tBXinTZsWLVq0iHr16tXG23VPBAgQIECAAAECBAgQIECAQAECArwFoGlCgACBqhZo0qRJpIdCgAABAgQIECBAgAABAgQIEFhQoFICvPPmzcu5I9NXiRcsI0eOjEcffTSef/75vAot7RKfNhOyGm1BJc8JECBAgAABAgQIECBAgAABAgQIECBQNoEKDfBOmDAhf534jjvuyD9333330lE8/fTT0b1795gzZ07psTvvvDMOPfTQGDBgQOkxTwgQIECAAAECBAgQIECAAAECBAgQIECgbAIVFuCdOXNmDuAOHz48X/m///1v6QjGjRsXffr0WSi4W3IyBYM322yzvGN8yTE/CRAgQIAAAQIECBAgQIAAAQIECBAgQGDZAvWXXaVsNfr16xclwd2UcqF+/f/fddrt/csvv8wdde7cOV5++eVIK3o333zzfOyss86Kf//732W7kFoECBAgQIAAAQIECBAgQIAAAQIECBAgkAUqZAVvSrvw+9//PneYgra33nprdOnSpZT47rvvLn3+5z//ufRcCvKutdZaMWXKlBz0TTvGKwQIEKgNAh9//HE88cQTMWbMmEjfcGjbtm3stNNOpR9s1YZ7dA8ECBAgQIAAAQIECBAgQIBA9QtUSIA3pWNIAYxUzjnnnNIAbnr93nvvxQcffJCexgYbbLDQuRYtWsT+++8fKej7z3/+M9fxHwIECBSzwOjRo+Pss8+OBx98MNKGk4uWjTbaKK644orYe++9Fz3lNQECBAgQIECAAAECBAgQIECg3AIVEuB9991384VXWGGF2G233RYaxGOPPVb6es899yx9XvIkreBNZdiwYfmn/xAgQKBYBR555JE46KCDYurUqbHiiitG+jsvpaVp3Lhx/qBryJAhMXLkyOjVq1fOO96/f/9IKW0UAgQIECBAgAABAgQIECBAgEChAhUS4P3oo4/y9du1axc/+MEPFhrLggHePfbYY6Fz6cWsWbPysdmzZ3/vnAMECBAoFoFXX3019t133/juu+9ykPfaa6+N1VZbbaHh33DDDfGHP/whzjzzzLj66qtzEPiiiy5aqI4XtVsgpTQaMWJEpBQeDRo0iDXXXDN/u6V237W7I0CAAAECBAgQIECAAIHKFPj/O6Etx1XWWGON3Przzz9fqJfp06fHiy++mI81adIkdt5554XOpxf/+c9/8rEOHTp875wDBAgQKAaBFNT9xS9+kYO7p5xySvz1r3/9XnA33UcK6J188smRVvKm5xdffHG88cYbxXCLxricAl988UWcdtpp0aZNm7yqu0ePHpE+9Nxwww1zLvrLLrss0u9MhQABAgQIECBAgAABAgQIlFegQgK86667br7ujBkzIm2cVlLuueeeSMdS2WWXXaJp06Ylp/LPtPlQylOZytprr51/+g8BAgSKTeAvf/lL3kytU6dOcdVVVy1z+CmVTcrTm8oFF1yQf/pP7RVIvxdTDvq0qnvixImx3nrrxV577RW777573nxv7Nix0a9fv0jvn5TCQyFAgAABAgQIECBAgAABAuURqJAAb8eOHSNtHJTKUUcdFQ8//HBewXb66aeXjuWQQw4pfZ6evPbaa7HrrruWpmg47LDDFjrvBQECBIpF4L777stDPeussyLlIi9LOeOMM6Jhw4bx1FNPxddff12WJuoUocCzzz6bczF/9dVX0b179/jXv/4Vo0aNipSv+Yknnojx48fHM888k1f1vv/++7HDDjtE2rhUIUCAAAECBAgQIECAAAECZRWokABv2iToN7/5Tb5mysfbu3fvOPjggyP9gzaVnXbaKfbbb7/8PP3nxz/+cWy33XZ506H0Om04lDYiUggQIFCMAm+99VYedlqRWdaS8pVvtdVWkfKPv/POO2Vtpl4RCUyaNCl+9rOf5TlOH3g++uijeZXugreQfn/+5Cc/yR969uzZM1Kb/fffP+bOnbtgNc8JECBAgAABAgQIECBAgMASBSokwJt679OnT6SvKacVaQuWtLI3pWFo1KhR6eHmzZuXPk//oB04cGDpa08IECBQTAIpQJs+zEo5dVu1alWuobdt2zbXXzR/ebk6UbnGClxxxRXx5Zdf5m+r9O/fP1Iwd0kl5am/++67c7qit99+O38LZkl1HSdAgAABAgQIECBAgAABAgsKVFiAN3Wa0iykXIJ33XVXpA1jhg4dmncLb9GixYLXzKt199577xzYfeihh2KVVVZZ6LwXBAgQKBaBFNhdaaWV8irNb775plzDLknNkFbzKrVLYN68eaUfXl566aVLDe6W3Hl6H51//vn55Z133lly2E8CBAgQIECAAAECBAgQILBUgQZLPVvAydVXXz2v5l1a0wsvvHBpp50jQIBAUQlsuOGGkdI0vPLKK7HHHnuUaeyzZs2KN954I9dNG3AptUsg5dOdMGFCrLHGGjkVR1nv7qc//WnOZf/iiy+WtYl6BAgQIECAAAECBAgQIFDHBSo8wFvHPd0+AQJ1UCDlHU8B3t///vdlDvCmFZpTpkyJLl26RPv27eugWu2+5Y8//jjf4LrrrluuG03feFl11VVzLt6Ujzc9r47y7bffxuOPPx4vvfRSfPLJJ5FSSPzoRz+Kvfbaq1wB6+oYu2sSIECAAAECBAgQIECgrglUeIA3rVhKO4OPHj0656WcPn16mUz32WefSA+FAAECxSZwwgknRMqxOnjw4Bg0aFDeZHJp9/Dhhx/G2Wefnaucc845S6vqXJEKNG7cOI985syZ5b6DkjYlfZS7g+VokFJLXHfddXHRRRflIPOiXV1wwQXRtWvXuP7662Prrbde9LTXBAgQIECAAAECBAgQIFANAhUa4E2bqR144IHx3XfflftW1lprLQHecqtpQIBATRD44Q9/GFdddVUcc8wxccQRR8TUqVPjuOOOW2ze1bTSd7/99ouJEydGjx494oADDqgJt2AMFSyQfqel8u6770ZKx7HoBqT55GL+88EHH0RaPZveUyknb1WWGTNm5N/hDz/8cL7stttuG2l1+tprrx3p3D//+c+455574vXXX48dd9wxbrnlljj00EOrcoiuRYAAAQIECBAgQIAAAQKLEaiwTdbuvffeHKgoJLi7mHE5RIAAgaISOProo+PXv/51DualFb1bbrllXuWYcqmmgNhf//rX+NnPfpZXPabNKLfffvt8rF69ekV1nwZbNoGUj75Tp04xefLkKAmYlqXlgAEDcrXu3buXpXqF1knv4TTWli1bxiOPPBKvvvpqXmme3rcpkHvttdfGf//73zjttNPyB7lHHnlk/sZOhQ5CZwQIECBAgAABAgQIECBQboEKW8F71lln5V3k0wjSqp+0ki3l62vevHmZBtWmTZsy1VOJAAECNVXgt7/9bWy66abRt2/fvNoxrXhctKSv3Z988slx8cUXR6NGjRY97XUtEvjlL38Zxx9/fA6S7rrrrsv8fThq1Ki4+uqrs0D6kKAqSwrspvQizZo1ixdeeCE22WSTxV5+xRVXzGNMuYJ/85vf5A3hUkqmpk2bLra+gwQIECBAgAABAgQIECBQ+QIVEuBNeXfTirRUUoqGu+++u/JH7goECBCogQJptWOvXr3ioYceisceeyzGjBkTKadq27ZtY6eddsrfdGjXrl0NHLkhVbTAUUcdFX/6059ysL9nz57x97//PadeWNx13nvvvbyB2TfffJNzOG+33XaLq1Zpx9IHDqlcdtllSwzuLnjx888/P+ec/sc//hG33357pGC2QoAAAQIECBAgQIAAAQLVI1AhAd70Nc6ScuGFF5Y89ZMAAQJ1UqBJkyb5w670gZdSdwUaNGgQKTd9Ssfx8ssv58Bp+rbL/vvvH2uuuWbMnTs3Ro4cGQMHDszpPKZNm5Y3MEtB4aos48aNixSoTat3U5qGspSUWiSlavj5z3+eA9cCvGVRU4cAAQIECBAgQIAAAQKVI1AhOXinTJmSR1e/fv1YZ511KmekeiVAgAABAkUm0L59+3jjjTdil112ic8//zzOOOOMSBuwpVQd6ZFSelx++eUxffr0OOyww+K5556LlAahKsuIESPy5dKq4fKkDUn3lMrw4cPzT/8hQIAAAQIECBAgQIAAgeoRqJAVvFtttVUefclqpI4dO1bP3bgqAQIECBCoJoGUjiPlsX322Wdj/PjxscIKK0SHDh1i9913zxvqvfXWW3HHHXfkIO4XX3wR6UPRFADeY4894thjj42S36VVPfyJEyfmS7Zq1apcly6pX9K+XI1VJkCAAAECBAgQIECAAIEKE6iQAO/GG28cK6+8cqTcgU8++WQI8FbY/OiIAAECBGq4wHfffRfnnntu3HDDDTFr1qyFRvuf//wn/15MG5L169cv56hP6Q1SmxTgTWkcqrv88Ic/zENIQefylJL6LVu2LE8zdQkQIECAAAECBAgQIECgggUqJEVDWqV01VVX5aFdeeWV8eabb1bwMHVHgAABAgRqnkDKm7vrrrvG1VdfnXPqHnrooXnzsVGjRuX8uvfff3/89Kc/jVQvbUyW8u/OmTMnp0KoCcHdJJrSRKSS8umnwHNZS0onkUqnTp3K2kQ9AgQIECBAgAABAgQIEKgEgQoJ8KZxpa+Xpn/YphyDP/7xj+PWW2+NTz/9tBKGrEsCBAgQIFAzBI444oh46aWXciqGlGt3wIAB0bNnz1hvvfViww03jP322y/+9re/xTPPPBNppWt6fuaZZ9aMwf9vFClNxJZbbhkpn3763V2WMm/evLjmmmty1RTAVggQIECAAAECBAgQIECg+gTKFeBN/3BNX+Vc0uOhhx7Kd/Ltt9/GMcccE6uvvno0bNgw/6N2SW1KjqeVvwoBAgQIECgWgSeeeCLuvffeaN68eTz99NOx+eabL3HoP/nJT2LIkCF55e51110X77zzzhLrVseJX//61/myKdXEu+++u8whXHzxxfGPf/wj2rVrFynIrRAgQIAAAQIECBAgQIBA9QmUK8A7Y8aM+PLLL5f4mDx58vfuZPbs2TFp0qQltinpL+0grhAgQIAAgWIRKElNlPLrphW7yyrbbLNNnHTSSTmVQ8nq12W1qarzvXr1ip///Od5Fe9OO+0Ujz766EKXHjZsWJxxxhk5iJ1y7qd7TiVtELe43/0LNfaCAAECBAgQIECAAAECBCpVoFy7u6y00kqxxhprVMqAmjVrVin9FmOnKT/jf//733j//fejRYsWsfbaa0ebNm2K8VaMmQCBWiSQ/m56/vnnI61c/eijj/KGYul3wi677JIDfU2bNq1Fd7v4W5k7d2689tprMXTo0Jx2IW2U1qFDh5g5c2Y0btx48Y0WOHrcccflfL1pNW9NK7fddlveLPXhhx+OHj16xHbbbZfn9amnnoqXX355scP985//HPfcc08O+J511lmLreMgAQIECBAgQIAAAQIECFSuQL35efTmVe4l9F4i8Oyzz8aDDz6YN9tZXJ7D4cOHx6mnnhqvvPJKDhaUtEs/t9566zj66KPjqKOOyjuvL3iumJ6nrzCnlWD77LNP/P3vfy+moRsrgTotkFZ0nn766fHee+8t1iF9CHXRRRflv6cWW2ExB9O3O/71r3/l3O0/+MEPYoMNNoi11lprMTWr/1AK7Ka/t3/729/Gxx9//L0BpQ8pTzvttJxfN30YurSSPrj7+uuv46uvvop03zWppPtMKSRSCoY0P4srXbp0iZTSIQW3U+qmkr/Lf/GLX8Qdd9wR9erVW1wzxwgQIECAAAECBAgQIPA9gUMOOSQGDhwYd955Z6R/UyiFCZRrBW9hl9AqpbY4+eST45ZbbskYm2222fdQ0j+WL7/88kgpLRZX0uY96ZH+8XzXXXdV2krqxV3bMQIE6rbAJZdckgN66fPAddddN/r06RObbrppzrE+atSouP/+++Ott97KudfTSs+0EnSFFVZYIlpa/fp///d/kT70WvTvvE6dOsXZZ58dBx10UI0JFE6dOjWP55FHHsn3lNIxpPtPgc2Uaz7loX3zzTfjwgsvzJuoDR48ONZcc80l3v8qq6ySA7xpU7OaFuBNQdsUqD7yyCOja9euOaCfcgx369YtOnbsGHvttVf+wLHk5nr37h2PP/54fk+k/ylL7480twoBAgQIECBAgAABAgQIVJ1AhazgnTVrVl51moadvtLZqFGjMt/Bfffdlzd0SUHPtKqzNpaSXdRL7i2lXPjggw9KXuZVYWlTupKSNp7r3Llz/odyWuE1evToePvtt3PexlQnBUBeffXVWNYqsZL+atJPK3hr0mwYC4FlC6Rgbfr2QArYpg+h0rcMGjT4/meD6Wv6qd4333yTV/qW5Kdd8AopQHz++efHpZdemg+n3xUpiNi2bdsc8EwfYqW/81Lp3r173H333XkDs3ygmv6T0lL07NkzBzFbtWoVN910U+y7774xZsyY+NGPfpQ/bBs3blxO2ZC+YZE2KFt//fXj9ddfX2zwNv2+TDlsv/vuu0gf/pUlrUN13HpKvZDup3379jl4n+59aSUF63fbbbf83vjPf/6TUwstrb5zBAgQIECAAAECBAgQSAJW8FbQ+yClaFje8umnn6Y0D/nxySeflKu7+SuZcrv5Ac5ytSuWyvN3Vi+1mR/EmDd/yfm8+QGQ0uHPD97Omx+ozXXmB1DmzQ9+zPv2229Lz5c8mZ/WYN4OO+xQ2lffvn1LThXVz/lf7c33MD+YX1TjNlgCdVEg/d1e8vfT/K/iL5NgfnqZefODtvnP+PwA5/fqz18Zms/NDxDPm/+thXnz0xQsVGd+8HNeus5qq62W683flGze/CDoQnWq+sW1116bx5LGNP+DudLLzw/8zmvdunU+98477+Tj8zcbmzf/Q6x87Igjjiitu+CTxx57LJ+f/yHegodr3PNNNtkkj3N+4L7MY0v3nP5foFh/P5X5RlUkQIAAAQIECBAgQKDCBOanZcj/jkjxMqVwgfoVFCcuqJvp06dHeqTy5ZdfFtRHTW/0hz/8IQ9xxRVXzBvypHwiC668TSuY5wd0c52UpiHlsEx1Fy1pRW/a6Cb9TCWtqps2bdqi1bwmQIBAhQnMD27mv5/SitVDDz10mf2mb3CUbLSV0josWFLagmuuuSavWE1f6U+5bNNX/xcsaWVwuk5Kd5C+6ZBSOZx77rkLVqnS52mVbcpFm0pa0ZrGVFJSKoMDDjggv0x/b6eS8vCmv9PTyuSUmzZtlLlgmf+rurS/Aw88cMFTNer52LFj49///nesuuqqebVyWQdX8k2UklQWZW1XSL3PP/88W6f31PXXX5/z288PsBfSlTYECBAgQIAAAQIECBAoeoHvf892Gbf0t7/9LSZMmLBQrZSfsKTcfvvtkfILLqukHcfnr2Qqzb84f7XQspoU5fn0VdVU0leXN9xww+/dQ8pbmUpKy5C+ury00qRJk/wP2Z122il/nXn+qrGYv8JtaU2cI0CAQMECJZtnpZysZS0p33hKwfDkk0/mD6FKPrBKeXVTufLKK3M+16X1l9ICpN81W2yxRfz+97/POWHTsaouKe3AxIkT8wdrPXr0+N7lU/A5BX5TUPeGG26IX/3qVzltw/9j7y3A5KjS7/+7+91dloUF8kODBHe3ECQQCO6SJRAkuLsT3CW4BydAgAQNtsEhOEEDBCfYkuC+y8pT//fz7v/W9vS0VM3UJNM9532enq6uuvfWrVPV1VPnnnte/IMheG+77Tb3E44VKU8STVP+hn322Seu7nTvkZgmmVolO45qHV5uueXcN/n9998PkNkdkWzt9ddfd9KfpH8khCuN3//+92HLLbd0Er2zJusr7a+WhYAQEAJCQAgIASEgBISAEBACRSGQm+DFj5CH2GoxaNCgaptqrseHsRkDJRTBg3KlwMeRgMiolZQo1u3Zs6cnNsLHkbZF8EZk9C4EhECRCKBeJYEaalSUuVkDr1YG7MaOHesKVjzDX3rppTBu3Dj3q91rr70yNcVsBcg6fHiHDx8ebNp/pnpFFnrhhRe8OfyAKwXewVdeeWUYMGCAJ9J8++23fRbGeuut5wRvrM+g6CGHHOIJMiFMhw0b5j68ldrsDOvwUSbwCs4TEKxcLwzgcv0U7S8Mmb7nnnt621NOOWVYY4013O+Y/0tQHD/xxBPhxhtvDKjFSUZKQjiFEBACQkAICAEhIASEgBAQAkKgKyCQ26KBKakkUikyjjjiiFBJHVXkPiZXW2QUJyA7KgWKpzyBmgxylzBPyDxVVVYICAEhkBkBkp2hwuzWrVvAjiBPMCOBiNY7o0eP9s/c5/MoQmPizVjfG5mEfyZOnOh7m3322avuFbUuJC/EJmpjyqLmJZ555hlPFoe1A4QjhCmqXojJzhyzzDKLdy8OUGbtK3hB7k433XSFk7sQ/SR9gziG5CWx3T333BPOOeeccP755wfzu/fkpf369Qs//PCDJ22F8FUIASEgBISAEBACQkAICAEhIAS6AgK5FbyAwsMsU1dj8DC1//77+0c8G8t9FWO5+M60TewGeNhF6dXMUykhcF999dXAVOdKWeWxW7j88std4YYKqZ6KlwdaAgwtmU+EVO9CQAgIgUIRwH+V+8w333wTstybSneOPyoRid5o6zPPPPOUFqu7HMvH+nUrFFwg/pbV83aFeFx++eUDg5X4C2PDQNBvXpDaeO5iXRGPqeCuFtrckksu6V7w/HZ9+umnTlpn2UH03l1xxRWzFM9cBgzBmIDMxQakUkCuY5eB2hviF/LdEplW9LWvVF/rhIAQEAJCQAgIASEgBISAEBACjYpAmwjeHj16hB122CE9ZlQ7keDlITaqf9ICXXgBSwUSomHFMHjw4HDooYe2QKNv375OiH/55Zfh9NNPD0cddVSL7aUfPv74Y09SxDqUwZF8KC2jZSEgBIRAEQgw3X7hhRcOb775ZnjyySfDaqutlqlZfg+wY2AKfZzBwIAe8Y9//CNTG7FQLB/rx/WT6n2BBRbwXaHErRdYUeALO2HCBFeY3nnnnaF3795ORqLYhTBvlABv1NNYSZAMj0HIeoFyl98wAmK1yIAYJ6koM4iqkbul++O39umnn/Ykfaiqy393S8tqWQgIASEgBISAEBACQkAICAEh0AwI5Jt3W+WISaqGcpcXWcQV/0Ng4MCBruxiDdnlSawTpy2zDjIcVS5kyAknnOCqI9Ry5fHcc88FyGI8HomYsKi8nD4LASEgBIpCYPPNN/emKs0+qLaPc88915Nf4UPLfY3AooB45ZVX/D3rn5dfftmLxvpZ6xVVDg9XZlWQMO6DDz7I1Cz2BGPGjPGy3NOxDGgkcjce5PHHH+9+71dccUUgeWqt4Ddrp512crUss3LwJC4qSKSGKpc49thjMzWLpUhMWnrLLbdkqqNCQkAICAEhIASEgBAQAkJACAiBRkagEIKXLOkoeHnFjOmNDEqRfSfJDJ6LcaoyaqJ55503bLfddv7QDIGBIpoHaPwumVrKAzLTUU8++eSw7bbbenmSqUU/SEjjOF21yL6qLSEgBIRAKQLc0xm0I2lVFhXno48+6oNUWDtEgo321llnHbd7wL4AhWuW4H543XXXeVHI4skRJIzjfovv66677hr+/e9/1+0GA3nYGmDP06dPn7rlO2uB+eefP1x00UXePcjbAw88MHz33Xetuotae+2113a1L4O9eOXWsxpq1UiNFcx+wfJjjjnmCIsttliNki03rbnmmk5Qk+Av+ta3LKFPQkAICAEhIASEgBAQAkJACAiB5kGgTRYNRR8+D/wkD8vz8FZ0HzqyPR5MUelC6uIHiJ/jDTfc4K9K+0WlG5W65dvx7L3kkkvKV+uzEBACQqBwBBiYYlCKexeJrbhX4zNLQrHSgIy99tprw9577+1k2qBBg8LSSy+dFunevXvYYostwq233uoDgVlUlZdddpl7k+OrGpOtpQ1OwoVTTjnFfXXxnd9ss83C9ddf70nEyrsACczMChKsYXHAfRqiu5Fjt912c3IbcpcZOkOGDHHSmkFKjhdF9gsvvOCDk8xGwWu+6N/xOCDAQGieYHCVRKSfffaZE8SzzTZbnuoqKwSEgBAQAkJACAgBISAEhIAQaCgECid4eZhCsYrihgdApleWBlM5eaGEQg2E0gmvPNReRT8Ylu53ci+vsMIKYezYsU6WDB061BOv5ekTXph4D+6+++4NTxrkOW6VFQJCYPIiwCwCPMIPOeSQcNxxx3mSTbxQF198cU8e9s4774Tbb789vPHGG97RPfbYw2cflPcaf1asDoYPHx5QxkIYknysUkCiRl93kmVNLg9e+gZxOXLkyLDuuuv6QB3kJvfhtdZay7d9++23YfTo0a5wxsYBYpF7PEnXmiGwFVpllVXCkUce6efv/vvvb3FYU001Vdhxxx3dPoHzWnSgCiZ+/PHH3E3/9NNPXoeErgohIASEgBAQAkJACAgBISAEhEAzI/AbU14lRR0gD4JM423LdEiIAzz/ukpAirz44ovh9ddfd2/HH374IfAwCinOAzMPtSjXIFEgh8lq3gyxzDLLBGwpUOSh9lIIASHQGAhgv4CS89VXX63YYRSWJMPaZpttKm5nJRYNqGBJnoYVDcmvsG+YeeaZA/dABvtQDN97773eBp6r+Nh2hhg/frzbNDz00ENVu8P9mt9ALHWaMRi4JeHe3/72N1dx441MIrmOJOC5LqaffvqAry4DDVl9/pkFs9BCC/lgAv1WCAEhIASEgBAQAkJACAgBIdA5EWDGKLPcEfogMFK0DYHK8qk2tIVXIg/meQOvPpKHNesDcTU8yM4eM7RXK6P1QkAICIHOgsDqq6/ugzPPPvtsGDVqVPjoo498JgYDUWzj9fvf/75md1HBPvbYY/6jjeJ3hx128PKQd6WzPaaddlr38sX7tbPEXHPNFR588MHw1FNPudUE3q4QjiRVW2SRRcImm2wSNthgAyciO0ufi+4Hlgcx8V6RbTPOXM3OAkIXayIsMrABYSZLloie0RtuuGGW4iojBISAEBACQkAICAEhIASEgBBoaAQKIXh5MD/ooINSILbcckufzooqi6m8v/zyi6uwUDd988034fnnn3dm/u9//7uTAjw0K4SAEBACQqBzIwAJt+KKK/qrrT1lRsKbb77pvwEjRozwmQx4sEPkobjceOONAzYPqDY7Y6y88sqBl6LtCECM47FM8j6Utsxewd4BWwv+fxgwYECLRG0kH4XgZZYPJDo2GbXiueee8wRxDBwccMABtYpqmxAQAkJACAgBISAEhIAQEAJCoCkQKITg/eSTT5y4BREezC+99NIUHLz78F38+eeffWouG3beeWd/gENZw3TXm266KWy99dZpna60wFRXSG9IcF5MdUW9BtkBwdGRU1+7Es46ViEgBDoPAih9UedGhS6DhJBxkzuwyMFHHlsABijx31UUiwDE7mGHHdbCU5eBg4kTJ7rHMQlJTzvttHDjjTemifrWX399Vw7j9bzmmmuGu+66KyyxxBIVO4ZCvF+/fmlyuGrlKlbWSiEgBISAEBACQkAICAEhIASEQIMiUMgTNX6yMciwXhpR6fTwww+Xrg6rrbaaT3flwQ5fRxKudYUgUQxWFiuttJKTuGT2jj67THFGHcd0X6Y948OLZy3Z6/GkLNAuuStArWMUAkKgQRCY3OQu3r9YD3Tr1i3MM888Yamllgrdu3cPc845p/sEy8O1mAvp8MMP998zfgdRapOwjd9+kq6ScPXKK69066Jx48Z5YjfI2hjYQPH7iBfysssu6wPFeDqT2O7dd98Nd955p88YWmONNcLXX3/tA8qDBw+O1fUuBISAEBACQkAICAEhIASEgBBoagQKIXjfe+89B+lPf/qTPxCXIrbwwgv7R/wW//Of/5Ruct9dyE2UO7fcckuLbc32gWPce++9A4QuyeieeeaZFgqmSsfLQy8JyVA8oXZGiRSTD1Uqr3VCoCMQYPo8191VV10Vbr75ZrdYKfVL7Yh9qk0hMCkQQLG76667uuUCSR+xDSJxGEktZ5hhhvDxxx+Hs846K8w333zuuzsp+tSs+yBhwplnnhmmmGIKv4+gwsWTmRkrEPz8NjK7h8SjKLuZ0bLFFlsEZggRU089dSDR37777uufr7766rDeeuu5XQN+9iTvu/XWW33Wy4knnujLePwrhIAQEAJCQAgIASEgBISAEBACXQGBQiwaIHYJ1E/lEROJkTUdpW8kfGM5lLyvvfZaGDt2bFzVdO/ffvttWGuttVocI8plFGJknsd7cMopp/QHX0hdsGKKMA+2JDL69ddfHRMefFE9nX322fIVbLqrpPMd0IsvvhiOPvpoV9qXD84wfR2iBfV9/P53viNQj4RAdQS4pjfddFNXkXINYxuw++67t7BleOGFF8LJJ58cRo4c6d6wkIoxMVz1lrWlHAE8dg899FBfjYVT//79y4ukn7HvQMmLTy8evdyDUO8SkMMXXHCBJ1ojyy6EL8pfiFx+S9dee21P4DfrrLOm7WlBCAgBISAEhIAQEAJCQAgIASHQFRAohOAlMQ7BNNbybNjzzz+/Z8dm/auvvtqK4EXBSzQrwYv3MElh4vGRRIaEdH379nVi1w++xp9//etfrpgcOnRouOaaawKfIdUgzvElVAiBjkAApd2RRx4ZUOpCqmAfwnR1rmeIX6ZEQ7zgkwn5hcJRIQQaCQFUnlgEMFgxatQoV+2W95/7NUrTc845J5DoCwIY2xz5upYjVfszyfSYxYI10Y477li7sG1lAPSiiy4KWDAMGzYsnHvuueH//b//l9bjfkPCNV4KISAEhIAQEAJCQAgIASEgBISAEAihEIuGSPBCPj7xxBMtcEUZFdU0Y8aMabGND08++aSvI9FYM8bw4cPdjoFj22qrrcKzzz7r76h2swRqJnyMhwwZ4h6DfCbwOtY0+SwIqkxeBM4444yAVyaBqnHChAmu4kVVR0JElPiPP/64e0fjldmnT5/w+eef592NyguByYYAyS3xZ4VIZFo/lgy1gkG5vfbayxN3xe9GrfLa1hIBiHQij/oZRS5+usxqefDBB1s2qE9CQAgIASEgBISAEBACQkAICAEh0AKBQghePPTmmmsub/iAAw5oRfYsvfTSvg2fXewKYkBQ3nffff6RxDbNGCTvIVB8ocJtTzIhFLv4QRIogj/88ENf1h8hUBQCTEkfNGiQX6d8XyF7p5tuulbNr7rqqj5wgcXKZ599lou4adWYVgiBSYwAAxX47ZJYbZVVVsm0d6wapppqKlf7QhArsiMQf6vi/wJZa8bysX7WeionBISAEBACQkAICAEhIASEgBDoaggUQvAC2vnnn+/YvfLKK27DQEKxGFG1g1ceycLIdk12bBKokMCJiFYNsU6zvD/11FN+KBtttFGI6tv2HBuYxUBJqRACRSKA7QIDL/hl9uvXr2bTkF2oH5k6/cADD/h3umYFbRQCnQSBhx56yHvCrIqsgcc8Hq/YDT3yyCNZq6mcIYCvPPHHP/7R37P+ieVj/fJ62D4ws4CB5e23397tj/Dr/frrr8uL6rMQEAJCQAgIASEgBISAEBACQqCpEfhdUUdH8i8esFCpfv/99+5bePHFF3vzZLfGixffThStfC6NaaaZxpOmlK5rlmVIbWKOOeYo5JCmn356J4qxw0CBphACRSGAhzbEF6QKKt4sMcMMM/h3Fy9MvDKxa1AIgUoI/POf//RBgOeff979WLnvL7jggmG99dbL5Edeqc22rov35WgvlLWdWJ4EmIrsCGDTRJLQDz74ICy22GKZK1KeiDZPsSIE7lFHHRWuuuoqt3CI6+P7H/7wB7fUOOGEEwLXmUIICAEhIASEgBAQAkJACAgBIdDsCBRG8AIU2bGXXXbZcOGFF4bu3bun2GFLQBKbdddd1/070w22MOWUU7q/7EwzzVS6ummW55133oCq+ZlnnvEEPe09MAhyyF0iTl9tb5uqLwRAAH9o1LvYLuQhRRjcgeCNanWhKQRKEeCaYrDvpJNOCl9++WXpJl/+v//7P7f4wAJhlllmabW9I1bgvUugxs0TsXysn6duVy7bu3dvV/kze4f7RZb49ddfPQkeZakf46233vIEo9g2/O53vwubbLKJ37MYbGKQCnU1ydnOO+883+e9996bWkjFNprhnUEK/h/A/5zZFPyvgV8/5LZCCAgBISAEhIAQEAJCQAgIga6HQKEELwnV9ttvv7Dvvvu6WrcUzrnnntsfRq6//npXcWHNAEG55557hkUWWaS0aFMtQ3hD8OJnSvZwyLO2xnfffeeZ3KnPtHgwnVTBFFmImvbGf/7zn/Y2ofodhEBMlBb9tLPuJpaP9bPWU7nmR+Cnn34K/fv3T73WSWbGQN/ss8/uMz0YVGDwDyUmibhGjhzpg4QdjQwzKvAxJ0lgHnsgyhNFzcjo6OPsLO1jhcEg0A033OCJG6MSulb/sH1iQGCZZZZx2yfK8hnF9/jx40OvXr18xhCzg0rj4IMPdrXwNttsE1577bWwwQYb+ABrnkGr0vY62zKJaZlhMXr06FZd4xhJBkgSVnIjKISAEBACQkAICAEhIASEgBDoQgiYIknRgQi89957iXnvIhNL7IErueyyyxJTJuXe48svv5wsv/zy3g5t2QNe7jbaWsH8DdP9su8iXiuttFJbu6N6HYSA2av4ud1uu+1y7cGmq3s9I+1y1VPh5kbABnMS8x73a2PGGWdM7r777ooH/P777ydrrLGGlzMVZmLKzIrlilx5zjnn+P423XTTzM3aoGRig5iJqXcTG8zIXE8F/4vA7rvv7pibLUdiSepqwmKq2/R30/y907JmA+Vt8PthFkXp+koLP/zwQ2LJTb08v2GNHjbAmhx33HF+/fEb/Oc//zkx9XKy//77J7vssktiA+Z+rGyzwd/ELDHafMhGjCeHHXZY0rNnz2S22Wbz9sx+Jzn99NPrnrs271QVhYAQEAJCQAgIASEgBLosAttuu63/L2uC0C6LQREHzhRVRQcjMHjw4PTBKz6YWbK5xBJaJaZcS+65557k4YcfTmyKe/L4448npmhLRowYkUBCmBonMc/CFvUt0U8CeTKpgodKmwLq5AYER3tekCNgYFNuJ1X3tZ+MCHD9cW5MUZ+xxn+L2bRrr7fqqqvmqqfCzY3A5Zdf7tcFpC0DXbXCbGcS7olcf3379q1VtJBtELTcx9ifTenP1Oauu+7q5emnIj8CP//8c0pCmqductNNNyX//ve/WzT07bffJkceeWRith2ONcsxzI83MbunZIoppkhMwRtX13w3lbbXMduCxNS/Nct29o2mgHZMwIZl8CyPF1980UlZrmuzvUo++uij8iI1P//444+JJcVNSWTaKX/xvTnllFMSCGeFEBACQkAICAEhIASEgBAoAgERvEWgaP6DxTRTuRXzw3PS8tprr03MlzctxMN+PfVNWrhJFq6++urE/IZbPSyVPzzV+2zTmxNLMNOwqESVUR7lXMMebIN1HLLFkvj5NWqe0Zl7H1WaZ5xxRuY6KtjcCDAAhaKb+xmDVVkCcs+sZ7yOTT/PUqVdZU488UTfFwT0Cy+8ULOtU0891ctaAsJ2KSNr7qQLbEQFvfrqqzuWXBvcb8xyITELh2SVVVZJVbsMBEJilpKIZ599ttfjn788YRYNXu+aa67JU61TlTWvXSddIXerKeFjh81OKeH/BPDNM+jG/xVR8cx1vs8++ySPPvpoYl6/CeT6XXfdlWyxxRYp+bvllltO0oHmeHx6FwJCQAgIASEgBISAEGg+BETwFnNOO4TgRZkz55xzpg9x8UEudnmPPfZImLKLMtQyq8fVTf8O4Y21giUSaoEN+NR6oVhiKma9B7tGAFAEb+c+S8cee6xfi+Z7mfzyyy91O3v77bd7eaYLc30rhAAIQEhxT7PET7kA4f5IPaadd3RAQlvCL98fhBZq0VLFI9shmtdZZx0vg3rUPGQ7ultN3z64QrYuvPDCjmvpb58lTXPCtxLhHu0ZGCzNE5EYbmSbhmhhcswxx2Q6dPPrdwUv2FrCubp1INLjPjgv7777btU6Dz74YNKtWzc/d6UK66oVtEEICAEhIASEgBAQAkJACNRBQARvHYAybi40yZp5JwZ7CAskAakVJEghWcoJJ5wQxowZE0zhFUzdWqtKU2wzUjvY1EZ/gQEJhuxBKphXoCccsumRwfx6w9RTTx1IlkJWbBLQkZiIdQoh0NEIHHroocEGaMJLL73k2emHDx8epptuuoq7NWuGYH69vu3kk08OXN8KIQACXD/EWmut5e9Z/1De1LJp/az12lLOCNtw2223BSP+wiWXXBJOO+00f5l9gN9/zSfW7820zXfguuuuC0YIt2VXqlOCALibDYC/zH85vP32247zzDPPHJZaaqlg5GFJ6f8tkpiVoFyeiOX5n6MRY+LEicGUtP4/kvniZjoEEqxxXZOM7eabbw42SFGzHvd8syoJ3bt3Dw899FDgO1At1lxzzWBq3mCEcDD7KT+PCyywQLXiWi8EhIAQEAJCQAgIASEgBITAJEKgMILXpnd7tnRT3njXTdEXVl555cB6HhhKozQDuSVT8azPpugpLdL0y3PNNVfgpRACnQkBBhJGjhwZbBp1MKVW4MEdosBsGPx6Nd9HH5S58sor/SGfvu+5555hv/3260yHob5MZgRMze09sNkKuXoSy8f6uSq3obApRsNFF13kJJUpPcN9990XIHZ5EfPNN1+wqejh4IMPDmYf0YY9qEotBBjE5JUlzM7Bi0WiN0sdysTysX7Wep2l3HPPPcdMq7DaaqvlGug1awoneM1up+6hmN+/l2GQoxa5GxsyD/1gid2CJY0NZr/lr7hN70JACAgBISAEhIAQEAJCQAhMHgR+W9RuUeNGcnennXYKKFTvv//+YN56rXZhyXcCDy2oRQjLlOdK1lYFtUIICIFJjsBCCy3k32XLmu5K+6OOOiqYN6OrGvnOQvai4IIMPu+881z9OMk7qR12agSiCtN8dXP1M5aP9XNVbkfh5ZZbzpXr33zzTfjss8/CuHHjAsvMsGDWhcjddoBbUNVFF13UW7JEpLlajOVj/VyVO0HhCRMmeC969OiRqzexfKxfrTLbLTlbYFC+0v9r1epZ0kHfZEliqxXReiEgBISAEBACQkAICAEhIAQmIQKFELyodM866yzvNlMBr7jiiroPxD179nRlryUNCebJF1AEKoSAEOgcCFiCLJ8WPGrUqHQKLgQACkuU+UyjZ3q1eaV2jg6rF50KAfPx9P7Us+sp73QsH+uXb+/oz/weoWBkkGNSk8yVjg1bAfMBdlW9+Rq7lU+lcl1hnSXm9MO85ZZbQj3SMuLBPQoCkvPKwFQjRrRn+umnn3J1n9kWRKxfrTIYEQzimd9/tWKt1pufvltKmW91+Ne//tVqu1YIASEgBISAEBACQkAICAEhMGkRKMSi4a233gqWudl7zjRXPPayBP6yljwsWKKm8M4772Sp0qXL8BCFH18MSDiFEOhIBNZee+3ASyEE8iCA+hsfcZSBTBFfccUV61bn/jZkyBAvx+9CVw5LjOWDKE899VSwBFgpFHi09+3bN1iC0tCrV690fVdYWHDBBcMWW2zhvsk7mIcv9k4Qt9Xi119/9ZwAXFeoTeOMoWrlO+t6bEKIOEMqaz+ff/55LxrrV6sXieN6RHB5/d/85jfhT3/6kw86WELOgO+vQggIASEgBISAEBACQkAICIHJh0A2JrZO/1555RUvgcIvr/IK1QjxwQcf+Lv+VEfgtddeC/gXx1f1ktoiBISAEJh8CKAEPOigg7wDeHWSSLJeHHnkka4KZyp9o6kt33vvvXDMMcc46TrbbLM5mcgsFZJcMQCaNVBdkmhuvfXWc+Uug6Woifm8wgoreDOQvxDmJEQsJX+z7qORy2EJQ9I0ZhbgMVtNyfvxxx8HkoGhesbrnhkHjRrYh3DM2IU89thjmQ+DmVTEhhtuWLNO9L0Gszzx/fffO7lLglyRu3mQU1khIASEgBAQAkJACAgBIdAxCBRC8KKUIf7whz9kVu/Gw/nxxx99caqppoqr9C4EhIAQEAINjgAEJAN4b775piftqzaIx+wPEvkx+4PfEDzas84CmdwQoQ6FyGZg8+STT3ZveRK0QTyiuCRp1WKLLRb23nvvEH8nK/UZopZkb3j9liYlxf4Igvjhhx92gvftt98Oxx57rOOELdJee+1VqbmmXcesFSwXIsmLOpUBhBtuuME9/6+77rowcODAgNoXuw98aFH6zjDDDA2LCd+FaIWzzz77hKi4rXVAN998s+MB8UpOhFrBTCrK4Ttd7TtaqT64El1NSV4JC60TAkJACAgBISAEhIAQEAKdAYFCCN4ll1zSj+Xrr78On3zySa7jYgovwUOwQggIASEgBJoDAaZvjxw5MiywwALhpZdechJ0xx13DHioYj1AEk7ISraff/757v9Jws2VVlqpIQCAmMa+5Nxzz/X+7rzzzk7OkqTt888/D4888kjYfffdnay+5JJLnOSOvqilB8ggJ4rlfffdN/zzn/9024HtttvOfe2PPvrosMYaa7hP/QUXXOD2DP379w8PPvigT4/H0uKmm24qba7pl1G0Qp5j1wCeV111VQCv9ddfP2DdMHToUCfTt912Wy8HgdnowQAIyvY33ngjrLvuui2smsqPbdiwYYHvGXHGGWfUzYeA7cfmm2/u5UmWmyUY2Iiq6DyJ2bK0rTJCQAgIASEgBISAEBACQkAItA2B3yQWbav6v1o86OLfRrI0HnJLE6bx8IXCZvrppw9fffXV/yrZElNNmXpK8IC/3377+bL+VEYANRckegxUTI0WyyyzTHj55ZcDCXPuuOOORuu++isEhEANBPgtQG06ZswYJ6Gmm266gOoSNSXEbjVLgWWXXTZAgmJr0CgBmYhilOO76667Ave2SvH666+HjTfeOHz44YehX79+YcSIEWkx8GAbakg8Tfk5fuCBB9ymIS1kC6ig+W199tlnAxYQEJwQ5Kybc845AxYRv/tdIZb6pbvt9Muom++8884Axt98840rdVGNb7bZZmHeeeft9P3P00HUtauvvnrASgHFLeptBgawoIDoZrCc/72iAvzggw9Ok9/W28/48ePdCgSV+WWXXeYDE9XqcM3iaXz11VcHFNRcm5DECiEgBISAEBACQkAICAEh0FYEEGwwKw/BD0INRdsQKITgZddbbrll+uB65plnBh4umFpYjeB99NFHw4ABA3wqK0qvsWPHhnnmmadtR6FaDYOACN6GOVVdpqMkCMLT84knnghMr8c/FtKEwSemH0O8KWojwOAT/qio+r799ttWhUmGhUoQtS5TwUkWSRI2PkNSoVJtJJxRIK+yyio+sPncc8+FeipRCNjll18+fPfddy0I3EsvvdSJOvzrUfKCAwR5pYB845rkt5MkdAyQYQ2BbQNqYcg/RXMj8MUXXzipj01FtejWrVvgfzAG1vPEtddemyp/sYJAzYtlSGngA8xAPIPz/N82evToqgMbpfW0LASEgBAQAkJACAgBISAEaiEggrcWOtm3FSb54UEVlRZTUw877DAne3kIjUlQUCaRjA31JsqjUhUTpIDI3ewnTSWFgBBoPwLck1CNQmR8+eWXrRo86aSTnLxgdgFknqIyApCWKFMjMckU+nXWWceVpmwj0RUEOvd81K533313WGqppSo31iBroy0DPsP1yF0OCaUjdguHHHKIWzqQSI0ZLyeeeKIfMcpl8ItT5SvBwMAD3qq0hWKY31N+YyHzHn/8cRG8lUBrsnUzzTSTf3/4TmHNwTv/c5HDgP+hSDy3/fbbB5TzeQNFOoMIWIXgB40auE+fPmH++ecPWDKQ5BUFOQpePI1vu+02kbt5QVZ5ISAEhIAQEAJCQAgIASHQgQgURvBiwcB0VR5QSQLCFFJeMZg+ufTSS8eP6Tu+ebJmSOHQghAQApMAAQiLbbbZJh1ogmDDNoRp3ZAckGdYCuAdizISwgM/VUVLBCApmb0BOTnrrLMGVICQl+Xx/vvvu/IQIhIPUX4b5phjjvJiDfGZY4awRnGMRULWgEA7/PDDXW2LlQXKXwZAUeFGewXI21oBwUfSLAYdIMxjeZTniq6DAD7VHeFVzT1uxRVXDIMGDfKBeJS6vGJMOeWUTiAff/zxYZZZZomr9S4EhIAQEAJCQAgIASEgBIRAJ0CgMIKXY+HBnumiRxxxhPtn1LL35eGABCBIsRtpam7R54wHc8hvponz+uMf/+j+ekxfhjTns0IICIFiEcC/EoIMpds111zj5G7pHrgvnXLKKa6wPO2008Kee+7phAaKScX/EEABTcKv7t27u7qvGmkLcU45/GYhjCCS7rvvvv81ZEsoA7Fu4H4444wz+qsz/jbQRwYxIbTxw80SeMViV4RVBQMITH3Ht54gwSjriPjuH6r8IbEbBC+eq3H/f/jDH6qU1mohkA8BPIyxgGBWAxYMJA3EYxfbmlVXXdWtGfK1qNJCQAgIASEgBISAEBACQkAITAoECiV46TAPvWSxPuigg3z6IJ5tvHhYmHvuud1zEd9FHvQhMbta4LMIPjfeeKMnhuFztUDVtfjii4cVVlghbLjhhp4lvDMSHtX6r/VCoDMiQBIiph/jIYl3aaWZBfSbwRXsYxhoYWo9iYXwSMUvtasG93HuX9jskPTpo48+cihQQOMPWo3gpRAkEcb5kL3Uf/755z2pGuQnNgMjR45skUSS3xKSZaF6rdXupD4XkLsE0+LrBUpxrp2LL77YLRli+b///e+BF1GqxH311Vf9tzGWq/QOLgR4U56AfFMIgSIRYJCllmVIkftSW0JACAgBISAEhIAQEAJCQAgUgICpbBWTAAGbipuYajAxciix09amlym9ElPWTILedtwujEzzY7fp8B23E7UsBGogYCo0vwYHDx5co1TLTW2p07KFxv9kSdQSG5Sree8yu4bEkqzVPFhLwOltmH9tYlO9E1O1pm3azI5k0UUXTczjM11nRHtiHu8125yUG3/44QfvmxG8iRG4wQe00gAAQABJREFUVXdtNgyJ2Xt4WSO3E1Mtp/d/s6xILJFVui3+Jhj5nVjCuqptssGSrHm9lVdeObHBB19+/fXXa9bRRiEgBISAEBACQkAICAEhIASEQGdFYNttt/Xnmuuvv76zdrEh+vXbAjhiNVEHAbLKY1/BdOao2EWJixKrV69enkUeH0umhW+99dauWuvbt6+rnUmsE8Me4l3dRbZ6hRAQAvkRQIFKMkjUudguZA1mJBB33HFH1ipNVQ718gEHHBCM3PTZBLfeems48sgj/Rj/8pe/BCNtXdE6fPhwn3FA4qdqET16SRKFlyex9957h3feeccTRnGf4zyhTsUnGb9azhVq6s4QKLixVfj555+Dka1Vu2QErm/HRgG/XZJfcf8nGRYv1OAECnKmxRN4FZ9zzjm+XO3PU0895Zu+//57Vzwzbd5I8WrFtV4ICAEhIASEgBAQAkJACAgBISAEugAChVo08PA/bty48NVXX/krZnbGmqFbt25dAM7WhwgJQGbrsWPH+sbll1/e7SsgcJkCWS+Y4stUZqZF4xXK5wMPPNDJXxLUKYSAEMiOwBtvvOFer1gKZJliH1sm0RoRv8dxfVd4xz4BSws8Y7FYiD7EMYnmsssu6zYK+++/v3sZk5iOhHUQkTF5WClOMTnTp59+GkjadNddd1VMzAbpyf7WW2+9MHDgwHD00Ue7pcOaa65Z2lwhy3jfYt2B5yjkNAMA/G6x7yWXXLLVPrbaaivvz4knnhjoT7l1zpgxY9xzl+PDjgKrHbxzCeoSEN1spyz+xBDl+A9jSYEtCMnUyuOf//ynnwvWQ4TjvVuPEC5vQ5+FgBAQAkJACAgBISAEhIAQEAJCoAkRaK/OmOm4J510UmJK1BZTbQ0ql1jHd0tmlDCldNiwYXWnoLa3T52p/tVXX53iYA/2iWVgb3P37r333oSpvmBqhEG72mpzJ9pZURYN7QRQ1duFgClP/fuzxRZb5G7HyDSva2Rg7rqNWsFI2MRIyMQIzIT7T2mYt6zjgS2D+ej6pq+//joxYtTX24yF0uLpshGevp37mA1cpetrLZh61+tw37NkbLWK5t42ZMiQZOaZZ077FH+z4nvv3r0TS2jWol1T4qZ1sJwoD1PrenumcvZNxxxzjH+25GqJkbhp8YihkeTJ5Zdf3qIPNoCXjBo1KjGvXi+PNYR5sadlOCdZ8Ut3qAUhIASEgBAQAkJACAgBISAEhEAnQ0AWDcWckNDWZnjIPuOMMxKI2/ggnPUdAgBPxaIf1Nt6LB1Zb5dddnF8TI2WmPqq3buy7Okp3u+9916725vUDYjgndSIa3+lCET/Ujx188R3333n3zs8tCd1WFKvxNT7CUSqzQBI8OI2NagPrJmtQYd256ijjvLjZnCKsBkJycknn5xYUq/0PhTv+7PPPntiKlsfxGPdfPPNV7Fv/fv397o2g6Hi9korIdVpn3bN7qBSkdzruB9zXLH/Sy21lHsCX3fddQmk7x577JF6AZtVTmKJMVvsg2spDrhZMqrkww8/TLdHD+Ennngi3Qdew5DbpcF1Nf/883sfVlppJSfT6U+5Vzske+wn7xDF9913X2lTWhYCQkAICAEhIASEgBAQAkJACDQkAiJ4izltbSJ4eTA2b8QWD5zx4XPaaadNFlxwwQQCZZlllkn4HLeVv0N+NjvJu/DCC/vxQ5QUESjqIo6N+IAvgreIq0BttBWBL774Ivntb3+bkLgL4jRr3Hnnnf69g4SblIHJfC11KaQhybsgXjsiID253zzyyCPJa6+91oLYJSEaWLJ9pplmSu9LrIeAZH1U9sa+oUYlORnbuP/nif3228/rnXLKKXmqVS0bB9/4jRoxYkTFcih1YzI0sDYrhRbluAfHxHNgwSyVgQMHej8pz4tj5ZjNv7lF3fjh7bffTnr06OHlIp4nnHCCE8yQ5LEN2kG1a17tua7duB+9T34EGJR94IEH/Fp49tlnU3X25O+ZeiAEhIAQEAJCQAgIASEgBCYfAiJ4i8G+TUnWbFppMDWTPW/+NxZYYIFw+umnh88++yyYIinYQ314/PHHg01r9c948pJkxhS/wR6mYzX3EjRyIv3cjAv4TBJzzDFHIYeHN6OpxrwtI0sKaVONCIGugADeqq+88or7V5O4i3tW1og+p6bUzFql3eVIYkbixYkTJ4YVV1wxmKrU/bjxAca3dscddwxGCPp6IxY94Va7d1rWgBFSvobEYqusskoYP358wHPXCN/wt7/9zf1iKWAktPvI0o8JEyb4fZ/1sT7LBMnq8CUnopevf8jwxwbLvNQnn3ySoXTtIkay+e/Pn/70J0+E1q9fv4oV8B2+8MILw7HHHhvMXscx59qJgUcvXrg77LCD++HiO2wKYN9MeSNnPVEc5wxf4krB7yd+xnjw2oCnFznuuOPCZZdd5vjRDmFke3jmmWfcjz2Pf7RX1p/JhsC///1vP5cLLbRQMMLevZg322wzT7BqSm//jpNcTyEEhIAQEAJCQAgIASEgBISAEGgXAnl5YnuoT5iuajv1l2U3z2U9gIJut912S5VftGNZ7fN2o2HKRwUcqq4i4uGHH06x/+CDD4pocpK2IQXvJIVbOzME/vrXvyYob1E/xvtWfF900UWTkSNH1sRp8ODBXg+VKj6okyKM3PN9cq+96qqrqu7SklomRhx52T59+hTqy41fOIpScGNWBpjhXWwEZ9ofFK6LLLKIb1tuueUSFIpGPPtnymN3QKAw5r7PuqhSveeee9J2sixg60N9rBPaGyhtaevss8/O1BQzTTg+6lx88cUV66AIx4KBcxdx4/cyT0S19mqrrZbgy2vJOJO99trLr+Fmn+2SB6dGKWuD3m6rwnXDC1sSS66XGNmf8L9BvCfh713re94ox6t+CgEhIASEgBAQAkJACAiBtiAgBW9bUGtdJ7dFwwEHHOAPKjysMGW2rTFo0KC0nejv2Na2OnO9nXfe2Y+TKeGPPfZYu7pKQrtIGDMFuhFDBG8jnrXG7DO+rTvttFN6n2GaPITZ1ltvncw666zpeu5lWM7EZFbxaPlMkiy2Q8Rg0zAp4ssvv0yn/d900011d2nK5GS22WbzfpLUscjAboHj54XdTDlG7IuBJqwEKAMhTYKxOAiIV/ARRxyRdO/e3bfjJbvOOuv4MsR5nth///29Hh7A7Qnw4nyaejf55ZdfMjfFueAYuYbqBRZFlM1y/mJbL730ktcBc5G5EZXGfSfh4LzzzuvnlLwDt99+e6sBmI8//rjFgAiJ9hRCQAgIASEgBISAEBACQqCrISCCt5gznovgRb3GQzEPrhAkqLfaGtSNJAuJakozi7e1zc5YD0VbTMSD1yPqLoinvPHyyy+3UAJBkDdiiOBtxLPWeH2GILMp736vgtg1i4UWZB4+4iTG4l4WXyhhIeSGDh2amJVASpr+7ne/86RbkwqFk046yfu00UYbZd7lzTff7HU4hiLDppKn+Nxyyy1Vm+b+zSyFqM6NmJa+9+rVK+E+duutt3qbKGKzBvdMs7nxeniXtifwQKVfWYja0v1AZFOvW7dudX/7ogIbdXPW+/0GG2zg7R944IGlu9VygyIQvztc55C9tSJeL/yvYJYftYpqmxAQAkJACAgBISAEhIAQaDoERPAWc0pzEbxkL48P7Lvuumu7e3D44Yen7ZkHYbvb66wNxCneETsypG+44YaecZ5pmUxVxnrB/BsT8y5ORo0a5Ul/IKWYnrvYYoulONEGqjimTzdiiOBtxLPWeH2+5JJL/Dsz3XTTOalY6QgggZluD2EXv5vl70yTHz16dKXqHbauZ8+e3p88SRTN5zMxP0+v9+677xbWtxtuuCHFxrzU67bLvrHDAMc4/RwbnyeeeCKti11DVAbTfpY47bTTvM3FF1+83erWYcOGeVsouesF99lrr702Mf/h9HjiNWK+yMkVV1yRgH15MIBg3rq+H/5Z+de//lVexNXQMTmeee56WQYBsTFSNDYCTz/9tJ9PfuuxacgSfE+4trBvUAgBISAEhIAQEAJCQAgIga6EgAjeYs52LoI3Kq94CKnmQ5inWyjC4sPypJr+nKd/RZZl6jTTk+PxtvV93XXXrasGKrLfRbclgrdoRNVeOQJMu8cvl+8Y06LrBSRbtIyBlLTEWOn3tEePHgnEyxtvvFGvmcK2Q/LRdyxZ8sT666/v9fJ629bahyV/SrFAEV2JqCytD3kaMYzewFgPlAf3Q46RGSEPPvhg+eYWn2mTc0K7qG/bG3gys28GymrFRx995D64lOWFTyrvqJSx3Inrl1hiiQScyuPVV19NLEmbl8OyAfUyA3jYgcTrkzbiDA+O7+677y5vRp8bEAEGZjm3eWbaQOxzLTBjIO93vwEhUpeFgBAQAkJACAgBISAEhECKgAjeFIp2LfzWHkIyhxEnaVkjIdLlti6QQTrGp59+Gheb8p2M90YYBHvgC6Zey3WM5mfpGeft4T9YEp9g/ru56quwEOhKCBhhGIwsCaa+DWSrrxcffvhhsAEmL2Z302CqzWDKu2BkSzCPzGDJvYKReOHggw/2bfXay7vdEnGF4cOHh/POOy/YVO1gVjjexDTTTJOrqXhPjvVzVa5SmHsPYeRjGDFiRDBbg2Bkd6vS7NO8doORlwwaBkteFoyU9XJGjLYqz/1w9913D/ymrLfeesH83IORpC3K2VT1YH6+YcCAAY67WVcES1DVokxbPlhiPa/2zDPPBFPaVmzik08+CWYpEV588cVg/qnh+uuvD0ZKe1lT8wazpAhm5xHmn3/+8Nprr4UVVlihVf+5ZmxmRjD/4WAK5mCDW8GSp4Ubb7zRr08wJYw093dwO/fcc32br9CfhkXAiHzve5b7TzxIS8AWuLZMER5MARxX610ICAEhIASEgBAQAkJACAgBIZAJgd9lKvX/F7IEO2lxUyaly21dKG3Dpv+2tZmGqccD3CmnnOKv8ePHB/OSDDal2Qmd77//PpgvsZNK4AK5Ywlagnk4hiWXXDKUYtUwB6yOCoHJgIBZKvhebapz3b2bNYyTlnz3GHDiPmSJ2YJZpzhRCXnHMsSrWab49/WOO+5Iycu6O6hRwCxvfMDn0Ucf9X2VFzUbnHDGGWd4v8q3VfpsU8F99cwzz1xpc5vW0ZapVYP5yAaWISrNJiGYr6gTlmwzb9rwyCOPOFlr6tZgljSBvkP48tm8cyvuG+KcNrknXnjhhf4yX/Yw/fTTh4kTJ6ZEJyQz2JsqsmI7eVfOPvvs3v8xY8b4uTWFdosmzLojmD9zsGRsYfXVVw+cb8jz3r17ezlIO5uNESw5aDCrnWDK5mCqYB9MMLVyMAVm2p7ZbThZt/zyy/u1lW6wBQhdUzAH894NCy64YLAEW45jrAMWisZEgEEbgt/wPEF57gexfp66KisEhIAQEAJCQAgIASEgBIRA10bgf0+iGXDggTRGVGfFz215L6KNtuy3M9SZa665Ai+FEBACxSIQyZF55pmnZsOoMCGBIXch61jm3aZHez0UlgyuXHDBBa5MtaRnARX9scce66RkzcbrbDzzzDPDkUceGSATLQmck8z0l0E0s64J3333nStGUfaaLUswuwMf7EHtar7CrVqnPANGkIsoRcsD4tE8vp20hFSESFpnnXXqzgagPVS79957b9h3333Dl19+Ga688soAMc4rBlitueaa4dRTTw2Qmdddd134xz/+EVZeeWUfrIrlSt+pc8IJJ4T+/fs7kQ22nLt4/pjpAJkKUWxWGaVV27189NFH+/nmHEDigm8MFLaQv3PZ/TmSuyiSn3zySSekd9lll1jUB95QNqMWHzt2rBPGKJNLY//993dyd+GFFw4nn3yyq4ZRic8222yu/IUsJlAxb7LJJgFlMQQzKk4IckV1BPj+PP/88+Gtt94KDJKa9YWfC/M/rl5pEmyJyncGRvJELB/r56mrskJACAgBISAEhIAQEAJCQAh0cQSMtM0cMdOzQVaIV6A9RKc+hscff3zmfqhg4yIgD97GPXeN0vOdd97Z7ytGRNbsslkueDn8UfGWrZd8ywg+91/Fi9VsHTzRIV6ZJGvLE0YW+n7xcsVryAjBhMRqc845Z2KK/cSUm+l9kXtt6Yt9H3DAAa08OqOHMB7dpXHbbbclpg5t0UZsD1/bHXbYITF7nNIqrZbx9KUOSdwoayS0e+EOGTIkOf/88z0hpJGyaT0jgRNTyXqdrEnUqEyyMto31XRCe3lxTTuQccGIZe8jfrilPsBmo+DrSa5mhJsnwzQy2j2Aq3nFGxHvdYzcbrF3EmaCndnqJHj61ouvv/7arwPqXHPNNfWKd9ntNniQnHXWWYkpwB3feE3HdxuYSaqdq0kBGgn46ItZKuXaHX7O1CtNSpirARUWAkJACAgBISAEhIAQEAINiIA8eIs5aUwTzRwieDNDpYJVEBDBWwUYrS4MAVNJOkmyzz77VG3TvFcTU8J6uVdeecXLHXroof65VmKkLbfc0suY3YonQ4KMITHSMsssk5jVQGJK2qr7ZAOJtyBWqQcJxXutF0nI2G5q1sQUsk4w89m8X5N33nnH9wWJRJuQkGb74OsgS/fYY4+0bbNJSHbbbbfEFLZOWEIEx+ReHAvkda0w5bC3ZfYMifkSVy06YcIEJ6vp40orrdThJG3VjmTYQDK+eFz0t0+fPk4aQryD54EHHpiSrXw2S4mqrUJ6c644B6XXgKnCHTezrahat3wDpDj9gfSvFqY6T8wWIzG1cQKJTwK3jibEq/VlUq83K5LELELSa5vvAgMVppROSARoFh/pNgZ7+K5P6jBluvfBZgRk3jXJCDnv3JcmR58zd1QFhYAQEAJCQAgIASEgBIRAwQiI4C0GUBG8xeCoVjIiIII3I1Aq1mYELDGWEyUoM3/66aeK7aCQg0xBMUegCIQEZZ15+Fasg6IzEq6UgwiEjIHU4zMvyCUIt2phU/C9XGynW7duCYSyJeNKCV+UsmYPkLYZiVhUomYDkJgdgG+jzHHHHZcStSzHsOn+Xsam/zsxCeFbHqiQI8FpSeUSS55WXiT9bHYWri7mGDlmSHTz3k23Q/qiqKTvlLHEZIl52KbbO+uCWSUkp59+emIeuyne8VzGd4j4xx57rO4hWPI2b8OSw3lZCNdI+ubBopQsRtFbGm+//XbCIINN4W/VX5TfDDL8/PPPpVWaatlsGBKzuvBjn2+++VxJXn6AqPEvvvjixKxPvJwl6isv0uIzAyWo9y3BnaumzRrD1fktCuX8YEn6EvOn9nsD3+16AaFrdibeXwaaFEJACAgBISAEhIAQEAJCoCshIIK3mLOdy4PXHnjTsAci9ylMV7RhgSQ2CiEgBIRAkQiYmjaYetQ9TPFaNeKmVfM2Xd7XGcHr73jBGinj/rX4xpYHyc7wgo1B0i38aI189QRkJEYygjMYmRP69esXSCBW7sX6ww8/hPvuu8+bMPWoe9vit0tSMbOoCabuDfjw4qVLwjc8b42oCkZYeR1TJHsCODx56T+JGuk3Qd+M4PXlhx56yH2D8fE06wH3wfUNZX/wmDX7hbDddtsF7uf2oxqMHA9GWJeVDMGIaMfTlJLBpr4HcOVFkjV8YjmeGGuttVbAx5akkp096Pvhhx8eTO3sWOA1fNNNN7kvMnjjeUxyNcrlDa4PcMEXFj/hrAGmeMiasjwYcZ76JF999dWBhHBGBnqSP7MBCEaku9exKXiDEfbhqKOOCkOHDg0jR470NrLus1HKmT1JGDdunHtj853juiwPfKNJyLfCCiuEPn36OB74TQ8YMKBFUTDCT5vvXXmQ/O+QQw7x72Bb/HBJ5GcDN94+9wO+M2YFU74b/8w1YiS0e2RTD19ohRAQAkJACAgBISAEhIAQEAJCIDcCeXjiUosG25GrTYp6lwdvnjPRuGWl4G3cc5e350ZoujJu1113TdZff/1k4403Toy0TPB0xdu0I8MSLyX41XJ/Yrp0eVx11VW+bccdd0ws4ZkvGzFUUb1rpKwr8Zimf+GFF3pZVKyV4pxzzknbsqRmLYoYIeXb6BNerSg1CXCKakPUg6WBKrfePdaIv9IqSfT/5LiyBP2wJGa+n1rq49gW1gBGliVYO8S+4THL9HiwmhxhicmSY445Jtlmm20SbBGMCE2wOii1S8jSL5TcnGdU05yXrFGquo37xE8YfCyZmjeDGvfWW29NuEbwYUaR/cUXX1TcBdcHdbmOiXi9so7vU6nncWyA6yt6uGLpgYq0mQL1Mqp5vtfvvfdepkPDxxjMUJRHCwvUspYoL712Ud1z7WLxgNWDkevpNtTy9Tyqq3WE/UVLF64p7CK4TuO9D6sJ/qeKan3uKdg0KISAEBACQkAICAEhIASEQFdDQAreYs54my0aeGgq8iWCt5gT2tlbEcHb2c9QMf274IILWnhhlt8rIFxuv/32YnZWpZXrrrsu9bvFz/Tmm292Qg3ixZSzfv+aZppp/B3iiKRh5cF075ikzFS8yQsvvODlmY5fLUwR6mXKE27Rn4gDnqkxYoIukr2VB33F3zfWw0MX0hdiKNo90K8YkHqUxXIhEshxW6338847z+vl8QylPfYxOS0B8Bw2pWaKT8QpvnN+sS2oZFFRDY/SJGvVypSvj+ew9Jxz7UDs8dpss83SazH2jXeuOwY+Su0xsI2IPrKQgBCbcbCilg8wfeJc4NVM25Wup/J+N9Lnk046yY8LojRrgCX3GvCAXCUgcfmMfcZFF11U0e+WpHt4+1JuoYUWyj1QEPvH/k3pntqo0B6WLvF88pnXUkstlbz11luxmt6FgBAQAkJACAgBISAEhECXQkAEbzGnO5dFgz2EtJimbA8mhcUqq6xSWFtqSAgIgcmDgBFpPtUf6wECuwOmKDPlnG3mIet2AG+++WbYfPPNg6kuw4knntghnWXaM1OtjRAKpoQMRl76frAgsNunL2ObgB0C09832mijVv0wVWQwgi0Y2RMOOugg7y+FjARsVTauMAI2GJkbjAx2ywNTAfom86z1d1PqBe6lMZheT2BtUB70leMwZV9g6nnp9O2pp5463HXXXSHWp+6YMWO8CaaDM9U/azCFnYj1s9bLs4+sbWYtZwpdP7dYFnTv3t3PL1ibGtrtCu6+++7A+cO2wDx0gw0oBDCrF1wvjz/+uFtemBo4YMdRK8zn2e0qKEPdGJwvGxwIXOt33HFHMFIvGPkaFllkEbfBMEIvmBra7RRGjRoVrrzySv/usG9T+wbzmA3mq+vHxTGa6tStJGL7ld6NtAwjRowIRkoG85l2SxBTz1cq2nDrjKD1Pm+wwQaZ+461BjYbl1xySaA+Nhbmpe3XAddE/G6WN8h5ssGDsMYaa7hVBtYQpgYuL1b3M/s3YjoYqex9wAKEPnA+sWbBSgbrCFP6tskGpG4HVEAICAEhIASEgBAQAkJACAiBroNAMTyxWhEC2RCQgjcbTo1aau+993ZFGtONjXyseBio2rA6iMnDjHypWK6oleZx6ftbffXVXRmJgg5LgZgQzDxoq+7q4IMP9uMxr86ERGJGEPpn88mtWocN5t/q5UhGFsOIRl+HcjBOF2dbnC5+xRVXxKIt3qM1DgnTSoPkTfZLlRgJla5Ghcy63XbbLV2XZYHkVdRD8doIYT7DCZYa9NnIt6oqYuwksCugHNYNpbhXO06uz2iRwDUTLRdQ5LKtNH788cfEPJG9/cUXXzyhTAwjbdMEfCiq33///bgpfTefXrdcoH9cl0bOphYbNvDhSQKNRHelbyVbhrShsoVoO4KVRrNEVLKTRDFPoHAHX5KXmce1L5fbmlRrj3NGQjuU1kUpbLkGo01Dtf1qvRAQAkJACAgBISAEhIAQ6EoISMFbzNnOnznGnpQUQkAICIFyBMxz1pOCoep84IEHgk09Ly/in1G1kcCKZFAEyYyMvPLljvhjxKjvD7XkV199FYykc4Uk/SWB0vXXX18xERt9IZEZMeeccwazRAioNVEkk8CpVsTkbTGZG2VRVxIkVSLBUwwUvcS3334bV7V4j2XL1bLffPONlytNNBXVpkZKtmij3gcjeL1IrF+v/OTcbuSYK2VRhJMkiyR6EdvyfhlBG5588klPVEaiq6gsLy9X+pnr07yIXRWMAtg8dAPnCAUuL/NM9WR3Zv3gSfn++te/ugoclS6qXQJluPkBu1IchbgRwcEGCzwhX+m+2Hb55ZcHkvjZT7qrOVGaotw98MADXVFtvsDBCGfvT2ndWstcqwTH3iwR1dd8B/NELM81joqe8zdw4MBMTZD0kCSERsoGs+HIVKdeIVT5XEcKISAEhIAQEAJCQAgIASEgBIRAkQh0CMFrvow+xbVSR5mifdpppwWmpyqEgBBoHgTMH9YPBhsBCKl6gWUCU5MhPM0Dtl7xwrZDsBDYRphq1pexX9h6663Du+++65/jH8hEwnx13QqhtE4sU+nd1Mm+2hSd6WbsImJA3kWClin7xOjRo+Pm9N0S0vk0e1bMO++86XoWYvmFF144XY8lABGns6cb6ixYcjcvEevXKT5ZN2PNAHGOzcXxxx9fty/gZknNvJwpquuWpwCDApxrwnxtA+QgBCyDA+yb6frmrRos2VdYbLHFfDp/6fnhemYwoU+fPk6yQhBDMFsCvGDK69QixHdgf7D8MFV54Hoxz14nmCE048AHRGOeMN9ZL/7555/nqdapy2JZQWC3kiewSiH4v4TAsgESP2tsuOGGXjTvdypr+yonBISAEBACQkAICAEhIASEgBAoAoHsTzkZ9oaiCjUeRAb+mpXCpleGQYMGBUgJfO4si3ilYlonBIRAAyGASs6mzTs5hTo3a1jmei8K+TU5AnXeTTfd5ISeJWFzUg//Upt2H/CxRYlMQNbhl4mvaVTc1uovxB+BEjNGr169fBGVJz6ceO5aUrSApyikHkrQWI+CKEKjbzCf6U8MFLoQnQQ+sTEgPXv06OHt4kGbNfAoJaqprrO2U6scBFsp4V2rbK1teOkS+KJGsr5WebZxnlHLWjKz8M4779QsPmHCBFdo44WLOhrFNl6t5fuKJCHK6lLynsa5lgg8piHNUdJC0uKXzO8e10Xfvn39GkAdzrURCX+8WeO1AtFMRHLSP2T4g+qXKFd9Z6jaaYtEohVyHaI9S6DYhVDnOxeV7uCdJ/g+EVwXWYJrnHvh4MGDw2GHHRZOP/10V+znPYdZ9qUyQkAICAEhIASEgBAQAkJACAiBFIFinB7+m73bCAv3t7PG/R1/wfLAyzJu53322WdvkUG8vLw+NxcC8uBtrvMZj8aIK/9eL7nkknFVpnc8TW26svuPTk5fSvx1d91118TI2xb3p3ivMnVmK//VageIx6apcr0dI4hbFFt00UV9/UwzzeTvlhAsMfVwYgne/LMRicmwYcMSS4zln9l/9Cq2pE9pW/379/ftRham6+LCRRdd5NtsKnpS6R4cy8V3PJDZz4wzzpiYtUBcXcg7Psw22Oeex+zDSNLEyM1kxx13TOr5GFfrgBFu3l8jyasVqbgeD176YPYLFbezkuvRVLZermfPnokpYNOyNoiRGDmcWNI998bl3VSlXpbzEQMM2Q/n1gY94+oEL2hTuSemrvXtlIkvMLGBT/eIZt1nn33m9V599VUvY6Rk2k6WBUsg5vXyfh+ztD25ylhishRvs8eo2w2wj/+TWPK7xJKdOSamvK5bt7SADep4vd69e5eubrVM/0wpnp7DeG7jO9cDPtz4NiuEgBAQAkJACAgBISAEhIAQ+B8C8uD9HxbtWWKqaCERH554mCGBkU1BTpPTlO4AwsGUZ54YKD74rLzyyqVFtNzECIjgbc6TWynhV9YjNfWjEyimkMtapcPKmfoueeWVVxJT0yYQO5B4pqj0/lVLGlfeGVMYenmISEif0jClsm8zZWViCk5fjvfB8ncSc8WkUKas9WZIhmaqXq9nfrkVEz+xz0hSQihzDJUCItr8axNTD3t7pjqtVKxN6yAoIcRKj4kkcZGsjutJcGcWCLn2AVFGfQjXPAGBTz3zvK1a7brrrvMynDtTbVctFzeYpYcnpqNdSFUCEpjPkL/Vgnp8Zx588MFk3LhxafK38kRinCPzAPb2KJ81Bg4c6HWOOOKIrFUaohzfS1NO+8sUsilu5Z3n2jDltWNAkj0S1JlS3z+vvfba5cVrfoa05XwyKFEtvv7668TsOLwcZc2D2wduSHZn9i7+fWRwg21m6ZHkHZyotl+tFwJCQAgIASEgBISAEBACzYCACN5izmIhBC+KJcgGHl4gFFDD1QseXGNWeepZ8pt6VbS9CRAQwdsEJ7HCIbz22mvp97/C5qqrIFRt+rQTNix3xrjgggv82FD3msVMzS7atP7EEn55eQayKsXuu+/u2yE8bQp3YjYViXkWJ6h6I9kKJjal3MuxHuLRknSlZDP3W0saV6l5XwdZvvjii3t9FNI77bRTYpYPCUprswtIzj///AR1J/deiCebRl61rbwbLDGdq3RpG3LN/GiTTz/91Jvhvg+hiVo1ErUoZfOQvKhZadum3+fqmiUe83pm8VC1Hn2hbUu8V7VM+Qbz9fU65iftm1D90gYDF3lj/vnn97qQxDHMs97XQQxmIbUhmiFBOe/NSCReeOGFfs2C8XLLLZdcffXVPtDBNf/SSy8l4NW9e3fHjO9sVIqbBYbfaxhkMCuUCG/NdxTdUXV/6623VizLgIrZp/j+IOMhoSuFeQenbZm/c2JJFSsV0zohIASEgBAQAkJACAgBIdDlEBDBW8wpL4TghTDgYYuXJevJ3DOmUPLQSr3ddtstcz0VbFwERPA27rmr1XPzl3RiE7IQtVzWiMpf7gOdNSAl//KXv/h9CvKWafbmgduiu6g9mfodFaq17mcQ2XvssUd6z8QaYcCAAU72br/99ulgWbynlr+vvvrqTpK26ECFD0wF32WXXVLSuLwdPkOWoiouKiC7InFsicMSlI3VAmUx1hf0Y5tttvFi1LckZn585RjHdqKdxVVXXRVX1X0Hc2aWsK9q5B7nkOsX4pnrOWswoEm700wzjVeBFIwDnpDdWYPZLRD8qLtL94+1g3nW+z7WWGONBKKyWkDuxuPEDqlZY+TIkW7vBO7VXuZj3Eq9zveB8liblNpnVMOJ7zrluU65NisFdhGUmWOOOVJrjUrlWMdgeFRp0xeFEBACQkAICAEhIASEgBAQAkkigreYq6AQgvfaa6/1BxzUMnnDEuV43Xr+dnnbVfnOiYAI3s55XoroVZwSjads1lhnnXX8+3/88cdnrTJZykHuROUtZA5ELqrb9dZbzwmbqLxl26GHHprJrxeSiqnc1Cl/TT311K4KtMRSySqrrOIevUy3j2rEPCCgBkVlSl8tCVuCJQ7WCFgyWDKuPE3VLXvxxRf7saBExU6iXkDycqwcP78BqJpLsUA9Sd9LfUujBQaDApCpWQJbBtoF72qBOpsyEHB5I5KqkdDeeuutvS2UylkjKnUt6V6rKlg6RFUqAwIort96660E32pwfvTRRxMGB1DucgwMSGTFptXOGmQFxPeVV16ZYF+CIhbFNKp1rBTuu+++ikeBuhpVORhtscUWLa6r0goM6px11lmOJ5jef//9pZvTZZTnEPu0Fy060o1VFhhg4P7BPSOvCr1Kk1otBISAEBACQkAICAEhIAQaGgERvMWcvkIIXqZM8oDDQ27eOO6447xuMyWDyYtBVyovgrd5zzYJoSBDIC6qTVMuPXpsArhvMDAUibHS7Z1xGRKHxE1YKND3+GI6PGRsaSK0rP3HsoBBsjPOOCMh4dlDDz3kxF3W+p2pXJzOjh1EloAgi3XAkusHJeRCCy2UEr+sh5TD/oKAbI/exFhc1AvwjYraatPsaYPZJ+wL/+K8EcnXqF5/4YUXXA0MYV3P1oN9vfnmmwmey+y/mvUGNhelPq+ULX9NMcUUCcrdZid3856f0vJ8R6P9CecNYh1rByweIM2xfGDwBmxRdGPRUi2w+6DcSiutVK1IxfUo1qkHiawQAkJACAgBISAEhIAQEAJdHQERvMVcAYUQvCQfig+aeT3/UN9QlxOqaH4ERPA29zlGicv3GaIJsrIS0YTyDjUq5SBQhg8f3nCg4J8JUYRSEG9Npl539fjkk0/8nEKeZfFTRj0MMRZ/O7BGKE20RxskIUNxTBlUj6NGjXKYIXujHQbK6mr4c35mmGEGr9+/f/+apwg7BfaDEhQFZ9ZAXcygBqR/6bT/Pffc09vDQ3n06NFVm4MMjonUsvwOoial3FxzzeU+uyhIUWYfeeSRSd7f36qdavINqNpjIsJ4/ZW/c07qJVZEoU29E044IRdiQ4cO9XoovRXFIsAAEIkyuVc89dRTLe4pxe5JrQkBISAEhIAQEAJCQAgUhYAI3mKQ/J09nLQ7jLQLprwK9lAcbOpouOyyyzK1aaqlYGo1L2tTZzPVUSEhIAQ6LwKmHgzmnRossVbYa6+9wjnnnBM222yzYFOogxF24fXXXw+33XZbmDhxYjBCLJg6Lth08s57QFV6ZqrjYAm5qmztmqvNO9cPfJFFFvFzWw+FAw88MJhqNhhRGYzYDabmDaZiTatxfZhXajDf2WAJ5vyaMpI2vPHGG8GSWoUbb7wxDBw4MAwZMsSvKa6jZZddNphPcjCyNpgFRjBLC2/P1NXBrB3StistmB9x4MVxPPPMM8HI50rFWq1jPzaQ4X0yojfdbgr1YP684d577/Vt9M+8lgP42MBGMLVosOSiYdiwYf7bad7K4YorrkjrxwX7qQ82mBAskWEwn94w/fTTByO1g6m+Q+n+Ynm910fALET82rOZBsEGmMKYMWPCF198EUzpHUw9Hmzg2c+VKbBrNkYdYtZZZ61Zrnyjkce+ivugohgEbHAjnHjiicFU1cEGfNJG+a6ZIjuYdVCwRIj+3Us3akEICAEhIASEgBAQAkJACDQTAsXwxEkSvTQNm+TMM8+smpAk7o8pqUzDpTzTm+2hPW7SexMjIAVvE5/ckkNjKnxMoMV3vPxl5Kirq0qqaLHBEcBagPNMErh6wf0e1Sv3/rFjx7pNB3VRRlcKFLVxtseuu+6aFkGpRzK38usrfsY2yAYZKirJ00ZKFo466ihvCyuESurzkqK+SDK0BRdc0OsYOVu+2RW9xxxzjCdOi30qfweDQw45pNVvJmrgSy+9NFX3ltdDaXzuuee2qteqE1rRYQjYwIOf+8GDB+fahw1yeb3NN988Vz0VrowACReZNRK/IyQlXHvttX2GQPT4Zhvrqt1jKrestUJACAgBISAEhIAQEAKTAgEpeItBuRAFr/3jHCwRTjB/ymBJX4L5Igabnh0sk3wwkif06NHDVVWfffZZMB/B8MADD7jiyg6Bqq66QNWkEAJCoDkQsARGYdNNNw02RTZYAij/3tuUer8X2GBQQPWvaC4EoirRkkjVPTDUp6heUaKaD6qrvlHeooyuFKjwUIPffffdrtxFHYu60rzb/XfH/J+D2TGE999/P5gFiLdp1g6Ba82sHyo1WXGdJcgLlpDN20TxZwRqVcWfTQUPlqwuWKK4YIRS2GGHHVq1icIWVSG/hSiOzXLCVb389pnXcOjbt28wP9Ywl6mYSwMVPGplfisJfkdR+BqpG7766ivvH/tFBY0iHtWiJV8rbULLkwAB1L4ESvQ8wX2RsMGBPNVUtgIC/K+59957+xYU/ZbXIcw999xpSbOCCTfddFMwCxP/PjEj4Mknn/T/SdNCWhACQkAICAEhIASEgBAQAs2AQDE88X9bIbs5qizDJfNr/fXXz6SUKrKfamvyISAF7+TDXnuefAjgLfvEE08kRlC6d+9PP/00+TrTQXtGZRuTjeErWxrff/+9+xWjcuV3Iqq7wcQIVf+9WG+99UqrVFxG+c3vy8MPP1xxexErbaAy9fdlZgrJA8sDT92YiIsEbsxIKSrwEI3J1EguVy1hHV68NnjqeNAX1MSKSYsASfVIDIgK2ywCMu0cv2gj4/28mRVIpjoqVBmBl19+OU14WUlBX1oLj/Cott9ll11KN2lZCAgBISAEhIAQEAJCYDIjIAVvMSfgt0WS1CiYLOFQJm9KvA7xH8SfEP9ehRAQAkKg2RCwJE3u5YpKFd/YjTbaKKywwgrBEn8Fm54dUJ42S6CytR9mPxzUcvYTFd59992w1VZbubrUBvOC2SuEHXfc0ZW2FMRzFoUrsf322/t7rT8oZQkja2oVa9c2s3wIeLOavUOwRE2uEkZpiS/rBhts4Grb3r17ByOx3bPXEr65grddOy2pbBZHrtBFEc3vKUr4SrHuuuv69vnmm8/7gv+1YtIiwPea6xY198477xzMVqNuB/bbbz/3UuZ+0KtXr7rlVaA6Apas0zE/4IADgpG21Qvaltlnnz1wPzYyPlx99dVh3LhxNctroxAQAkJACAgBISAEhIAQaDQEfgNP3BGd5sH+nnvuCZat2hMqYd0wzzzzBB5GeTE19Y9//GNH7FptdmIElllmmWCqGyctTJnWiXuqrjUDAhAuXGd33nlnIKmj+S862YhFBDYSTOHviCBhGNP34zWO/QDXPhYEpvoL5h3ribUY3DrppJPCoEGDOqIbk7zNb775xhPqff3118EUuW7PwRRpEqZhmUByK87J9ddf7xYNsYMk4SPpGCRxrYAcxt7BVMAVLRFq1c27DSuEU045xfvK8ZQG5CtkNcnfzOOzdFO7ln/88UcnokgSZUriANlcL1566aWw3HLLBfMg9QRxM800U70q2l4gAp9//rnjz/eaQQyubQYHysMU1mHfffcN5hfrtiEkAFxsscXKi+lzRgRIzEhyO6xasP+qZu9S3tyee+7piYC55/L9VggBISAEhIAQEAJCQAhMfgR4dr7hhhv8f+koGpr8vWq8HhTmwVt+6DzI4w+oEAJCQAhMDgRsGr2TcHiVlsZHH30UxowZ4+rRFVdc0dVc0UuztFxbl//1r3+50hNlZ7du3ZxEYHYDRESML774IqDUxOPVEnsFCOFmIBsgtoYPHx7WWmutYBYCfriolocMGeK+uKxgTNGsGcIHH3wQ4XBiEqJy2WWXTddVWoiqO/xrOzpQWXN+zjrrrPDaa6+5jzSeusw+wTO+Hhndlv6BGeQu6s4s5C77YOAAZTEDqiNHjqyrZKzVL8j38ePHB65PCLO5zBuYwQlFdQRQ8YI7Axr4QOOXjJp3zTXXDGaxERgc4F6EWh0SGDz5jojcrY5pli3cQ7iX4KmbldylXQb2LrvsMh9AybIflRECQkAICAEhIASEgBAQAo2CgLwRGuVMqZ9CQAhkRoCkOswSgNxlej1JuSAQIa9QzpEUEmLGPDB9mjRJd4oKpspD7jIlmGn8KMZKyV32g8oS4pApwySfO/XUU90OoKg+TM52ID+ZBh2DxGirrLJKwFIA0gvcI7kLMdOvXz9Pzrnlllv6VPdYr/zdPE4dTwiylVZaqXxzh32G1EXxDVGNQnPRRRftEHKXA3juuef8OCAL8wT9ImL9PHUpy/mAlCSJG4OzqK05Tgj7DTfc0JNS5W2zK5VnYILvOtc4CfLOPvtsJ3y5brjmTzjhBCd3sWchIVs8X10Jo6KPFdUuwfWaJ2L5WD9PXZUVAkJACAgBISAEhIAQEAKdGYFOQfAy1e7111/vzDipb0JACDQIApBcTOVHSXv44Yf7vQXfS8gW1JeQLKhmoz+sJQALm222Wfj444/bfYQo9M477zwnAG+77TZX89VqFPIsKncPO+ywWkUbZhvHgy0DJNZBBx3kZDYEIn62lhzNLXsgv1HA/vLLL+Hoo48OSyyxhJOMV155ZdXjxA7BErm5p285YV61UoNtmDhxovc4r0I5lue3NG9ccskl7iGMLykWG3PPPbcT6BD1KHrxycdzeLfddqtJwOfdb7OV596CApv7z6GHHuoq9qWWWsoVpvvss0946KGHfHBpySWXbLZDnyzHEweR8D/OE/wuEAysKYSAEBACQkAICAEhIASEQDMhULhFA6oIiA2mePKPNw/kpfGf//zHvRd5cETp8umnn7qihYd8TVksRUrLQkAI5EWAKbt77723K0JJvHP66adXbWKqqaYKN954Y/jpp598ejtkMMrf9sSIESOc3GQacM+ePTM1tf/++7sVADYAJF1rZAKI+z3TzwmwX3zxxcPgwYPd/5jfBrx4IcLwYd99993D5Zdf7snmOFeQ8MOGDQt77bVXC9w4p5Df+BlPM800roaMal4I0WmnndZ9f8G70RN2/vnPf/Zjx6YhT8Ty4JMnOEckxCN22mknX+bcxMCHmOnsp512mlsMgDfnodFxjsfXEe9ch1m/+x2x/67SJvcRYuzYsbkOmfssgf2IQggIASEgBISAEBACQkAINBMChRK8qFR4YI8KiWYCSsciBIRA50cAa4QXX3zR7REgpeoFRBUEFtN2b7nlFrdNIIFWW4P9E5tvvnnmJlCioeTFo5P6k5vgZfANIrYt8d577/ngHuQL5C4BxgzelQ/gYZsBoY3i8ZhjjnFFL/YZkMTU4R2fzeOPP95xoU8oI8GW6fDlgb0AimGI4kZN4EmyOQJMsPbIGpQn4vTzLPW41kg0BdYkBhswYECravgQM/jK9YmvMl6zZ5xxRkoKt6qgFUJgEiHQp08fTyz41FNPufqfJL5Zgmud6KgEm1n6oDJCQAgIASEgBISAEBACQqAjECjMouG6664LF198cW5yF39DEh316tWrI45PbQoBIdCFECDRFLH99ttnJvkgdElShVKU6ejtiejrWKqCzNJeLB/rZ6lTVBmSzh1xxBFOwGJ9AOGMR/Amm2wSbr755lazMGrt9/PPP/fNWdRxkLBMW0ftjE0G+DPDA6IGywb8X1dffXUndyEaIRkhgiF38e7FVmPffff1cw2xiboUFTb+vJ988kmtbnbabRwjcfvtt4cvv/wyUz9//PFHVz5TGJ/grHHIIYc45scdd1xFcre0HawGuBYIBk5Q9iqKRwCLDf6X4pygWsfuhQErRWsEpp566kCGZe4ZDOpw/6gX2MTceeedgdkbZGpWCAEhIASEgBAQAkJACAiBZkKgEIIXpRXKqRgky8HPD7IkZuAmyQgPrXgs4uUXPRR5gCfpCMlJFEJACAiB9iCAry6Bz26eiOVj/Tx1S8u21Rfy119/9WammGKK0uY6dBlC5KSTTvIkdKgy33jjDbeXYNANchG15tZbbx2WWWaZ8NZbb2XqC8QJ8fPPP2cqD0lz6623uj8v+yUgnJl2DemLohWyC7IZYgZSmARWkLn8nlxwwQVOiL3zzjtOFlP+5Zdf9gR73377baY+dKZCENUbb7xxgLTFaiQLaYW9BYTraqutFkj2lSU412PGjHEiP6v3M0kLSf5G37BhUhSHAJYj/fv3D7POOmvYYYcdwoknnujWJgceeGBYbrnlwkILLeTXf3F7bI6W+L+SgSD+19xjjz3cM7rakaFY32qrrXwzA0Uo/hVCQAgIASEgBISAEBACQqCZECiE4EUtRXIWgn+ymepMkiOS7JA9neCBH8UVmbqHDBniyUh4uEfB1V7fS9+B/giBLooACa2YdsrD6/LLL+8Jk9ZYYw1PJJbXn7DRIYR8IqKXadbjieVj/az1ystF5SoEDYNXCy+8sPtxbrPNNn6fi0Rueb3oCxl9Jcu3d8TngQMHhmOPPdZnXaB4xg7h73//u3un442OdQUJt7BRYIYFhGC9oDzJ0958801vq175uL1Hjx6uxJtxxhnD+++/H8ADkvntt98OqEevuuoqHxQkSRuDiZFIj/V5h4B8/vnnneSEqMcyqBEDAhuFMn7OkH2ck0qBxz0kMIOpEOsXXnhhpWIV1z3yyCO+HsVvHjuLv/zlL14v1q/YuFbmQuDBBx/0QRS8qxngYTAD4vLMM8/0/6dIoMf3gP+fUKoyoK74LwLMvmCACMEA9mAMRqE0j57UDJC89NJLjuOaa67peR8YtMo6qCGchYAQEAJCQAgIASEgBIRAQyFg/wC3Ox544AHmxvlr/PjxLdqzBxVfb8qiFuv58MwzzyRGBiSmpEhMbdVqu1Y0HwJLL720Xw+bbrpp8x3cZDgiU9Ils88+e/r9i9/D+M73yx5oExuAmQy9m/S7NJLbsbBpzrl2ftRRR3k9U4vmqlda2BJLJkawVz0XnBMjgBOzkSitllDPCDq/F9pgWYtt1T6YV21iU+wTIy0S8+xNzI8yMc/WxKYgJ0YAVauWrjfFrvfTknIlRjCl68sXfvnll8RIPS9rZEry9ddflxdp9dksd7y8zdZota3aCo4FfGxgsFURI8l9m1kAtdpWaYUpgBMjfBxPG+CoVKTTr7OBz8QGQFPcTz311IRz/sEHHyRGYieWuC4xMt23G0Gb3HXXXbmOyQgur8t1kCfM79TrmQ1GnmoqWwUBGzTxa5Vr36xKErNoaVXSPLETrn3OM+XMh7pVma6+wmxbErN2cXzAiJcNkiS///3v03Xm4Z1wnzdLh64Ol45fCAgBISAEhIAQEAKdDgGz3vL/20y41un61kgdYgpou+OSSy7xk2F2DK3aMlWKb+PhhAeV8jCvRd9uarHyTfrchAiI4C3upJoXpn93eJhlAIXvIQ+648aNS/76178mpmBMyQPzeE0+/vjj4nbeSVsyz0rHxKY75+phvC7vu+++XPViYUsu5uQt5wJSnfeDDz7YzwWEnKkrnYiN2+lnDFPPenmbmh9XVX1nAM3sbNLzTnvlL5vSnZhvZ9U2zCfXCWXq3X///VXLxQ2WNDPp3bu378emjMfVVd9tBoeXnWWWWSoSVuUV6aspFx03s1dosfmVV17xtswTOHnssceS119/PbHZIC3KVPqw1157eT1LEFZpc0OsMxVz3QEDfj+5vvLGkUce6fhAHOcJU3l7Pa4HRfsQ4Hu14IILOp5mW1W3sUcffTQx5bqXHz16dN3yXa2AzY5ILr300sSsSlIynHsxg2r8FpqNS1eDRMcrBISAEBACQkAICIGGQUAEbzGnqhCC99prr/WHDhRe5REf0CETbNpu+ebEkuR4XZtq2mqbVjQfApFIk4K3fec2kmioks4///yqqk3UjBB+fP9sqnti073bt+NOXhsSG9WW+bkm5jOaqbd3332342OJvBKzu8hUp7TQTz/9lCyyyCLeBspGyFzwhrS06cNpUZRjNu06+e1vf+tkpnnKuhqPsih4zec2LVtpASLULAy8bdRpqF4h8rnH2pT5hNkSUc2NgtU8dCs1k8SBgc0337zi9korIRvpp1lZJBAptQIFMcpiyoML5He1YBYHMzgoCwlTGmbVkIAn20pf4GpJ8fyYUa7uvvvuydprr+0ktPm/O/433HCD1zGrktImG24ZLBl02GWXXZzsRbXL99nsNRKun7aqESHCwNSsQ3Jh0tZ6uXbSRQoPHTrUzwEkr9ltZDpqs37xOmb/kql8Vy7ErLCsuHZlnHTsQkAICAEhIASEgBDoDAiI4C3mLBRC8DJ1lIdFiJXy6cGoraKizbx2W/XafNO87qqrrtpqm1Y0HwIieNt/Ts0nNiXFUO3Wi++++y5ViuWdkl2v7c64ncEi7keQi5Z8qmYXUXVF0hSivC2BrQP7W3zxxRPIXiJaDrAeiwPUp5FsOPnkk9P7Zbxv3nHHHTV3jerWEjB5PfM2r2qVAIEP4Um7zKiA/C0P7rVszzut3/wtvR7XEMcHmcqxmSduYkmOWhC/WILE2RmQzSh/md5vvroJx4ItBCQlRDx9seRdKT70lynpUa3IdgjtlVde2c9prMP6aq9YF3sHRWsEIN0jrtwfsoZ56nu9vBYoWdvvSuXM/9ixvOKKKzIfNvd+ZkMxSIS1i0IICAEhIASEgBAQAkJACDQDAiJ4izmLhRC8PCDGB5AxQl0AAEAASURBVG2IjPJA2ct2piyXR5yevNhii5Vv6tKfsbNgSiYvfBebJUTwtv9MRksUyJasYcmp/DuIWrKtqr+s+5rc5SBZI7mIL2Mlj1kGooYNG5ZYBnbHBUVoW3CBtIV85P729NNPtzj0Cy64wEnWeG9koAulbvzMe7du3Zz8bVGxwge8aSmPco+p3fUCxSflIUVL429/+5vvk209e/ZM1llnncQSY7raNxLQpeVLl1HDUq/ay5JBOaaxDmTUdtttlw7wVaoHEXv44Ye3sO+JCmPKR0/jUt/RSKjH9iBxsZrAPgDiEWVy3IaP7ffffx+7pPcSBOL5ZBZNlrDkVY4rSndLYpWlisrUQKB79+6OZ17rnHje8NtWCAEhIASEgBAQAkJACAiBZkBABG8xZ7EQgpeu4HPGQzXTwCERSmPDDTf0bUwfLk32BKHCwyL1svhPlrbZ7MulpDmJQZolRPC2/0xGD1amoeeJ+eef379rTItv9kAlusIKK/jxcn+BBMTn8ogjjkh22GGHBDIykoDYhUTlbV5cInFOorNKwb0Qv9NFF100TfiDshZPZPa/ySabVKrWYt2ECRNcsQcZmnWwh+OJ1gdPPvmkq2shUmOipnjspe/0qZoHMbjFsrQLyYpNCB7rTBtHvRy3QxiWzuTAVxcFL78N3O/x5uXcHHPMMa2OhwFC1Im8brzxxuT222/3dkkiRzALhP2g4qXN+PtxyimntMAsJhGjLOrg0v60KNiFP7z00kupSrqesp9EqnFwYsiQIV0YteIOHXsdrk/+J3r88cf9+4QS/u233665E/3zWxMebRQCQkAICAEhIASEgBBoQAT0P24xJ60wgpfpvvEBf9ppp01IchMDH8q4DU9FpiOjTIVYieubicSMx92edxG87UGvuevGbOG1vE0rIRDV8l1lejV+uoMHD04tGOK9Jr7jZ4p/eHvIv+hJigq2XrCfSCRHT9ssMxeuuuoqv0/mHQSLJOf+++/vSl6OGxUx92eWsUHAwxfF7EILLeTr2H7WWWe1OJRzzjkn3Ua92267rcV2PnBs9DMSyJC+bYnoF3388cd7de6DWP/Qr80228x9jelD/L2IBDtKXewfCPoS7SSmmWYa7ztkcXmghIZca8/5L2+z0T5fc801qcJ6rbXWcl/j0mSoXKcMjERbjCzJwBoNg8nV3/g95Prmmi59MRjHvaWSWj8OmOMdrhACQkAICAEhIASEgBAQAs2AgAjeYs5iYQQv3YkEEg8qpQnXUOpG9WDpQ0xc5iF84sSJxRxRJ2vl3XffTcaNG5f7RWb0iA/kUaU2OtmhZuqOFLyZYKpZKKoWI6FVs3DJRpJYcU2RBKwrBYQV0/cvu+wyJzOvvPLKhIRlRQTKRzCFTM0TJL+jXo8ePepWi0RtPZVleUMk4WIfM800k7/POeecyQsvvJDst99+/rnU9gCMaB/lLHVQ5xIffvhhqvKEiKrn/QlhDBnIq1JSzfI+ln5+/fXX0/7iJcygIQmo6E+lFypgfH3xJGY7hBhx7rnn+mdU2vibsi0S6eCOVRC/R/FYUUavuOKKCUQ2nvFdLbhOsAqJGEPSc12SUC+u49xD2ndlMrzI6yIOmoAv12GvXr3c05prOX5f2cZ6ZiPE4Hsa7//4hyuEgBAQAkJACAgBISAEhEAzICCCt5izWCjBy8MxiYqY6tu7d+8WPWRq8QILLJA+MMYHRxLwVEq+1qJyA39gOnI81qLfGxEWEbztP2tM9+daYup7noiKeabVK4pBAAUw52LAgAG5GoSYpB4es/UiJk2DoM4TzJKI9xxII8hNIg4eoXr95JNPWjSJqpc6kEh41zITg88krOMdu4N6gUUDZfHfzRN4FlNvp512csKcZV6QjdEegM99+/ZN7SeY5h7/GSDh20UXXeTkMopfZopAiEWfZSwqpphiCm+TdqgLsUnZuC8S2T3yyCN5ut0UZVEyY7sRz3MpHgwwMlCpKAaBOCgUMY72I7F1BsSxJom2VwxyoGQn8A2nXrMkD+T/wrPPPtvvnyjI+Q5j3TJmzJgIh96FgBAQAkJACAgBISAEugAC8Znu+uuv7wJH23GHWBjBy4N0DFQ+lXzkyGiPugrfSZL/oCh84403YrWmfBfB2/K0iuBtiUdbPsWEW6eeemrm6tgVxCnBqDIVxSDA/QvCBQK10nTqans5+uijvd7ee+9drUi6HsKDffCeJ7AliCTS0KFDW1Tt16+fb1t22WUT7sulAeFEPYiXmAiKzxCiWQYVIG0oT/K5PJhEpTKJ36iPapQBQ35bIHwiEQvWqEnj94CyvCCs43Kp2jkqfNlGGxDP+FDHpHoMTEIGR89mjhOCrasG6mkGA5Scrvgr4Nlnn3XFLqpdZhJE5TT2JuXBDA18q7lut9566+TTTz9Nv48MLDVyMKDAQE60/ojf29L3NddcM3nrrbca+TDVdyEgBISAEBACQkAICIGMCIjgzQhUnWK/Ybv9U92uoAkj7oJNiQ0DBw4MW2yxRbAH6Xa12SyVL7nkkmBTgoMRbH5INu01GOFQFx/LaB+MZPA6pqoKSyyxRCtITPncal1nX2HemMFIomBq0mCkSmfvbqfsn02DD6akDDZ4EGyabuCaqhdG1oVDDjkk9OzZMzz33HP1imt7DgQswVgwe4HAd33PPfesW/Pbb78NNsshGMkRLLlSWHXVVWvWMa/NYP67uc/d5ptv7t8xS+oWfvjhh/Dqq6+GESNGBFPwBkv+FsaPH+/3JSNMgyl3A+WNePL7DvdwI3+DWVmkfTNrj2CDcunnWgtmBxE+/vjjYIMJwZSItYqm2wYNGhTMD9jvjfx+mEVDML/RdLuRQcEGD9PPlRYsAVygn6YETDfbNHe/5s2KIZh/cIs200K2wO+YJcQLRg4HUwz7sZt6srRIu5aNOA0jR44MfH/Bnnu8WRmF1VZbLRjhHuh7rTBFtp8b88UNRsqH6aefPnDtmTdxMDKsVtWm2Mb5afT/K0x9Hkwh7teZDdAFG3jx/5lsUCGYbYN/v0qP0Yj2wO//L7/8EixJbTCS18/1qFGj/LvaiCfWBoCCJQoNpgoPfCf5rq699trBBpOCKZWDJYUMlkDU749m3+XXPLgphIAQEAJCQAgIASEgBJoXARPh+P+ApuANRvY274F29JHZQ1O7gwzQ1k9/zTvvvO1ur9kaQOUXlTjghELts88+q3mYSrJWE54uvxEFPNcSangjimriMXr06HRquhEDNctqY34EUH9yLoxIdY/bWi2gpI4KVRRqWcLIHVfDso+HHnooS5Xk/fffd8UtdbhWSFDGcq0XCm+8aG0QoFW56G+baedWKCY5y+N1HBPW0UdsHsojzoZAjYx6F1/dGWec0ZW+1MFeISaxi3WN2E63H3HEEXF1zffoJc93q6jAhghf+mr4Y1WEQruS4hkv4/h9r1Yfr9axY8cW1d1O0Q7flSFDhiRM3ec8G/HpilcStZ555pmpbUGn6GyGTvCbzzFgN8J1GeOkk05Krwv+TzjvvPMS/qfCSgUv7FIfaixdUL82anDc2EtwHZNQkftUpbBBMFctUw4v6Gaf6VUJA60TAkJACAgBISAEhEBXQkAK3mLOdiEWDaZcSx9QSOCjaI3Ar7/+mpDUKCb2wRcyJjJqXTrxh9f4MB8zxlcq12jrZNFQzBl77733ElPw+ffOFKCehK+8ZcgiEqqRNIlrSd/NcoSK+7zLLrs4xpA3kFKlljVxLxBwEKicC1NrJqZwjZtavJM8yRRsbpFAkjDIHuw4qAdJiG8ulgUQlpBfSy65ZIKtAl6p999/v0+tjwQrdSCeecfC4IADDkhIhEZCs6efftqJspi0iTKVXlw/lYjHFp0u+0CCM9oypWrZluofSSQZ90//yiNaLVxzzTUtNpmK1ethJ1Ee+BbHNidMmFC+ueLnL774wjGDjKs3EPf/sXenz9ZcZfn4T/3+AquoskpfQCFKIaBUQTmDgBRzQEEiEkrmQSAEQiBBZhkCCUGRURkEZAqQMAcICQkhgBAMswYQRYyITA6lyAtfnN/+9Jdr13366d679zl9znPOk3VX7dO9V6/xXqt7n77Wta41mEEvUD+lDiQxAHj0kekwv+ENb+gmaZQlzm/91m/t2OhNPJuQumbMPOMZz+jSArw++tGPbj/rWc9aLtvXv5dcckmv9KP51ZhfML+XftP++Ci+9Pw7Svr9fu/VfcHGP6ZTFszyTms6bRs66n/yGUfZ/A+kbZ5Z/cmYoXbd//737+L7jWvWPNA80DzQPNA80DzQPNA8cOJ6oAG88/TtLACvF828kCwkGuap2Qmaixf2gB985gUmG6jUJjcGb/VGOx/yAHZkWIG0DL0EL+RAus2SHvSgB22H8Wic0XodAh2H8m1hm3sAi5qmZJ6D+sV3G1c94QlP6BiYmdwBXC2W2R9TyEKKYQfTP3k50uq84Q1v2OVfNwqrcXIeQL/q59r08tvf/vYxZV5wwQVLADjpF/IKy3YkDOuuvyHbMZn9OMCGXNKZxNpkzGGqpjz67IxO7mLJ9jaWY7SBAV3RAg5olnQm0qpV8Hch/7C9kGDodH1p8NKKH7OFXEVXlz6YPBafXioGMm1jWr6A/Pve977d813dFkvRt1/1qleNJe/AXgxkcW00xbAbo5t9k5vcZBuzWP1tkkhHmw9MGgChwzoWf0j/frTgPV7Q10Bm48v4tMEqkJqvacbuxoCd9Jf5AhBoowXgvP76wQ9+sP3ud7+7KyN9ft555+2mmANPY/8BdTbJUu3DH/5wx0jnO/euD1DfMwTb3wSvdAuJhprsyJ1j72KqA+pz/65rhDTY29rvOdCseaB5oHmgeaB5oHmgeaB54MT0QAN45+nXWQBeL/EBH2ysk93a56niiZdLXX7oxQXg+5GPfGRHQxvAu8Md7cuIB7ANgbdjoN/Nbnaz7YWW6UjqFjy3BxYatzuWVLu/8wFunH766R1IVcvFjsW+TTzMxIUG7vbv//7vby+0J3dMCFUWo3hkBDCzxQUAJQ/xFtqu3Xfn/Y3UlA8cTX6ASaCq9DYxc8SYXWg9L/METBtv62yhQ9ylMcmwiUXqJ3WyGdrP/dzPLctP23IEOgfMDhBaGbcf+MAHRtPKQ3v6m8+lvoB5cYCXqwzoCMy0jDz1GjpO8QVg1u+n9EDNIaB9KG/+AipHWkOf7bcB0o07G9IN1UmY8c6P2cxuSp0wt8M4x/ZcldbKIZMm2q+v98PIo8xlkSBxrzMTJre//e1H/ceHWNkLbeouDgD4KJtnozZ5Lm1iZ511VpfO5GWz5oHmgeaB5oHmgeaB5oHmgRPTAw3gnadfZwF4VQWjiD6cf+CxT7BVsKSGgIV5qn70c7EMO8CEl1TgT5ZgNoD36PfvQbbgv//7v7dpwWKzAaXIBAyxRA+yTtflsjDUADr6YrHBXQey//CHPxx0ySMe8YjuuQkQw1R9+MMfvlyW73na/wDVMHr74b4Dx2hb9q+94AUv2FG257XyxANQMhN1mKJJi71KRqJOHqwDD7GQgW7quCmTFBtV2WGyph6YyFiP/IkNHQA4129961sv2wKQAwoCFms80gikEp73vOdtA6AzISmP+93vftv0Xqs997nP7eqySh4HaxvAnnoEmMz3/tE/LasAS+W/7GUv6/ILg1UeWJx+G4akNPRh+lFcTH7HTfR4sXD9XpsowgQ+88wztxcbfO6Qiqi+sbQ+msD6mR4yaZDF5lnb8sKw/b3f+72l/+9xj3tMlviIPjX2+xQzrrX3xje+8eQyVuWLif3Hf/zH26SEMnkAZDXGSGuM3cOr8sw10ijqSi/5K1/5ynKFhX41Lj2vMVYx7d1Hi41Iu/jS+JBjOcrmWagdZEY2sYsuuqhLt+7Zs0meLW7zQPNA80DzQPNA80DzQPPA4fJAA3jn6Y9ZAN7/+q//2n7oQx+6jaUUvcC8lDgCMS03XPUBglwXDdvZ0vr4C+Pys5/9bNPgvS4Ohtbm65wHAGnufeDgn/zJnywnfIT94i/+Yrfk3wZpmQjKc8IyeKx/gD6GG6Drve9973YYhyeddFKXb0AqR5q7sSzpP+WUUxLUHS21VwZGajbvC+iYsod0XgGXL3/5yzspAvECGgPE1MvzHcBDE3dseba46lmB2ZQJZLbSAdiWsP4R+xUQXJmvpBHEO//883e0E/MWSza/V30/kBqSDkt0zMJUrmAscBpgjN3a7zP5AahXGW3t2i5SEZ///OeX7bYJF8DrYx/72PbP/MzPdHExd1//+tfvAK2nbChH6xn4Wsur5yYRXvjCFx4js4HtLR4/q9uYYWRneT3w2Hg1gfHoRz+606M3FqoOdaQ9+G3qRmImJbIJGb8M2Sopjhr/L//yL5fjIX6o4Lkw/UtSYTfm3swkQMaojRZXtdXqi4D2AN+jbI973OO6cQMo38Q+9alPdemw1Js1DzQPNA80DzQPNA80DzQPnJgeaADvPP06C8BLHy8vRLs9evm/rhpwBCASoMCxbsyzikV21HzWNlk7aj3W6ouxSKsWsxHwR8rgJS95ScdY3Kt3sqM8QDBAjk2YKvsVAOSZ4LoJoDxj1WnMwmwUN0xAG8ABsbQH0ARIjZwO6QUgZ/K+6U1vuiNrjNhcA/56PpE3AJJ6PgVkE+eJT3xiB1oBM/sAWfLAuKQl27fISohnYzn+tjQ96TY5AsjPPffcLm10bfvlYU0G5H3LW97SXbaKIsAkXeAhszpFXaKrjIX55je/eanrC1TM89xKjUgvSPOFL3xhKMtO/iI6w2kncD2bjZHhqBrD+ixM5Gc/+9nbpH/4VVr1XwVsAikDQOtPgL+ybPoGhMUyTR3udKc7bVshwDB1hWsPQHadfeYzn1kp4yAvciT0ht1TvpPm2MTCto5uswkEgDJ5DxMD+gGgimkMdB4ybU57TY5cfPHFy8kSq2ncawBGcdyHu93c7bGPfeyyHPrCmZAZqpMwqzJSL/fvd77znbGohz48PqYjvYkBuflAvzRrHmgeaB5oHmgeaB5oHmgeODE90ADeefp1FoDXS4cX3L18vIhf182mWXWJdF7sGsB7XR8Zrf3HwwO0cYGMAcJyP9YjcIrcwW4M0Ccvm+FFcgEbt2+AQ/EAbVi1AfFsYqaOQ1YBWcCXFRapt5UUzq9//etvn3POOZ1+b5ixYRh6DvUNmzV5DB0xSm2QRUc1wCMA9Nd//dc75qo6WXqf8uUBdAtTGCAJWB7KG7gVZq960yUFfoUV2E8DtLUhl42+wgr+9Kc/3W9S950UhfQAQRYgitTFmAU0l46EBHmCagBR1/iV/dM//dO2NggzyRXTZmBhwEPX6ycaxLe85S13gLtJf+WVV3bxgbQY0AD3pB8C0KUDgKYuNoIjSzBkQE4b2skP09dEJMap79jm6wwYjc2c+riP6Opievu9J+OQ8QYwzsZ2U/KuZWcJP3kH4zzjJOX2v5PVqKzZAIjkJoyFMdNXT3/607v2GFNjQP1YeuHkF1If+tqRZBpK8/73v3/ZT9ksMMz4ofiHPYzshD7BON/EAoqfSP8HbdL+Frd5oHmgeaB5oHmgeaB54LrggQbwztPLswC881Sl5cIDGD3YR3k5dTyRXmwag7eN86PgAay9ugESzVFMQUvhX/rSl3Zs14BkgNaPfvSjGzfLEnX3981vfvPuSGNziHVJs1I82qAsQIkwWstDBkRz3QfwxTBUwwbNtXrEHA7YObQREp1a8TEisX2Bjyb1gNMYvFigr3nNa5agINByCASzrP5Vr3rVErwC+gJj++xVTEnAFgA89VR2mLL8FwkG1zF9w8bF2FQOy2oIm9CRJegb4DIb1AEelQuEu+yyy/pRu+/8UJnJ4tG85XPAs37ChAUCqhddVRagXhiAkT49qY20LcBfvtfj0572tC6PoT+/9mu/1uVB+9bYTLohzVLjK8/gKTq3mLX6WJ40kPnfB1t4nZFski6TB+6TvgE8I/kAYBV/lSxGP73vpB+kS9/zO/a4CVN9ZQLhb//2bzuJkEzWGLsmpoHQkbqgQzzFsiEigHZTI5OirmF+mwjhV1IVxqGJAe3B1s54oMlN5kQ6WsBH1YDZ8f/U5yWWuskLbSdd1ax5oHmgeaB5oHmgeaB5oHngxPRAA3jn6dcG8M7jx9lzsSv4Ix/5yO6DYXSiWMCFo64neKL0R2vHsR4ADGLLAhWwTceAPuBUmJzApbHl/MeW8P9CsulQAIwxhmlYqtGuvOaaa7q6qR/97iG76qqrlnGqdiUQKQzVG93oRp3sBIAJw5SRV5CvIwNC/s3f/E2n+Upv1bWAU87HPlh6wLVVJt+A5Fi5yQsjNqCfsGzyRoM3ceq5ugJl1ctmaokT8BvAF/AYUxQISqaiGjZp0jmSPOgbcBRQ+NrXvnYZFwBNF7em7Z8DfmPAUdeBiQH21b2fZui7yYUhC6vURAC2dNICTIGc1YDArt9gAYCv65+kwzCWJiA4mZB1FlYscBdjGLgrD0B+3/i1MszPOOOMfpSV31/96lcv2wwwXXUfYnTnN4jedPyhTe6NKWbyJ5IbVUplSlpyHfxAboBEg/N8hu4rIK9JDP0lHumNo2w2k9MOE03r5CasTshz2ORTs+aB5oHmgeaB5oHmgeaB5oET1wMN4J2nbxvAO48fWy4TPZCX6wbwTnRYi3bgHogUAeZoNGrHKgGcyjJ0TMpNzMZjAXds3jRmAUVoADO6pkkHxBsCptTrJ3/yJ7t47rmY8EsvvbQLx3ithi0XFiS2svaERZjycgQ0Yap+/OMf77RYbYSUTcfEAUrZQG6dhcUsTUCsMCNpsgYATrn1CAh+29ve1hWRtiYP8YBIMfIFFTTG8gR8YzcHaJVGe/sbfmKrYgErr5Zfz5VPbkJfAVrJAATMBdxZbs+ud73rdXmESR3/AomrPM/d7na3HexkZckHwNy3P/uzP+vyDBBe6+UcQxWjWN9ncz2bp0016QLuyo8+7zrLcz7gdgD8sfsJkzb+dVTmVAuDWfunAK6AxciEGGvatKn0AW1o6fh+E8Nclw4r130LPPdbSArDWOiD/fo8Y0Q6n4c97GErpR02qc9BxzWpkP4CxteNH2tdSJ5kUsZz+Nprr62X23nzQPNA80DzQPNA80DzQPPACeaBBvDO06EbAbyW2NHr84lu4jzVuO7m8q1vfatb3ou9d/nll2/bvAcDCdNolT7fUfVYXvwbwHtUe/DErjfQBdgKSKHxOsWwQQNO2bxqqoXlqCwSEGNGC1UcjD8W+YVIAGASD1kkJoCt2MK+V0kDeQISMWk9axI/IKTrNFKxYn/pl36pq4MwH6xjy8arRSuTdq04ZAzWLauuYHXkBYCdMfWTl6Xpd7nLXbbvfve7L4FQmq1MnwFTAWF5vgTwxR6tRt4Cc7PPlow8AImFagDs5KUegFmsaef1I9yGbdWAVJFyUB693PRZTQuww1bEek64ekfiQNuST3SCUw5QPuBp0mIVp5yMS9eAzgGzh/pF/Y1JoLm61g3AbHyW/FdNRqgXWQdxSXf4P8En4PMq1nCAamlft0ILN213/MQnPrGsVyZA6vWxc2xo5YSJa8XMJkYnWPrHP/7xmyRbyquQY6n2r//6r0v5FGxnEwXAaqsJgN9hUQfsxdSu/VPzOuznxmzdxI8cjAklG0CaXLnXve61fE4B4vv38GFvX6tf80DzQPNA80DzQPNA80DzwOYeaADv5j4bSrERwFvZVl6Um23uAXqMdivHYsnSbC+KQx+gA8CC5h8G2Casps1rdjApAsA0gPdg/N1K2cwDAYz67NZ1uVjS7x4mqzLVAMMBXG0uNmYAMoxZ+Xvu5h7KBlVDeqg0PQPy9Z8tyuwzBZN/gE7AIMAlIFI215IXQMYRaHnBBRcsq52NwoCD/CAOIGqVnX766V08cQHX6qYO2QRLP7hWtXMB2uIAPi2XT58BP8OmjlQD3dshIz1hMu1DH/pQByBFZgGYHsMuDDCJTUj2gpE9UCcfDNCURV+UfAa74oortv2TEgAx8ftHQB/QE2AY0DlgP4A48aOD6ztAnukbm68ljqO6fOMb3+jCjA+/GXwQ0D7tMYGYPF7wghfsYOgmP+m1AWAb6Y78ZpHrGDNjQh55xgNPfa/A/VDaKj2CuT3G7kzar3/960smrvzH2MGJX498l/tHWrq3m1gmWR796EdvkqybHHfvuTeNXWaCIvcOkH9owibPF5s6hv2NjX1UzZi36WL0mfVB/bgXMOL/7d/+7ag2sdW7eaB5oHmgeaB5oHmgeaB5YAMPNIB3A2etiLovAK8NNOg6+gQgWFGH68QlLypeBvOCXF9mpp5jX2Wp71F1WsCpvPwf1Xa0ep+YHog8wyMe8YiNGhiQccry9Zqxctz/AI3/+q//qpd2nIfdGEAkLGMsyb6RI+jre055xgRgxADFKIx55iR9AOwAToA4gCIL8OQ78Dqbo/HNmAVYlb9l8li6zjH6WIBJgKx2XXTRRZ2GbjbGAkLf97737dI86UlPWjIdo/mKFRyjM4yVTZv37W9/e7dywjXyEsokT4EtyWx2FfarPgLCxTBh4w8ANLAKm1jYjW984+V54kSqId/r0WZaVf7ANWBuxkKVbUg6ZfJPnqUJx5z2O0OrWVjVLf37v//7HUxkm98BzW2Ol/Rhh/qeiQfnwEisZ+eRNMCyHLPcQyQ7AMzRBQYkrzITFbVsYPTZZ5+9Qy9ZP2gLpnU27JJm6D5YVZZr1X/G0Mknn9wx6W18RxMYUD3GOLaJm3IzTteVVa+TBZHWeGXGsO83WOjsGud9E5bxDIgGhEe6ZB0I3s/rsH034e1ePOusszpAl1/JWNTnz2Grc6tP80DzQPNA80DzQPNA80DzwPweaADvPD7dF4DXklMvLD5DbJR5qn50csFGA5rEJ45epoE0AKF73OMe2zb5sQwWA83LsxdpYEEYV0kLhJm62/dh9FBeqhvAexh7p9UpwKWNqzYxoJN7tM/8rcDgUH7Am4Bpv/iLv7g9xMaVzlLtCvaRLFDeKaecsiNbS+8xWfO8cASikmioG5PV684D7mHGAmjVG0vTBm9h+wJsSQnEwpb13GLqL6+wOwNeA7RowAKn+qsQKjMVK/JjH/tYlwdJAkzZAJDKikxBv+6+e06Su8F2tnlc4px//vndpFhkIxKeIx3Q6LHWPs84AE7yfQzwq6z4Sz5AZBOZYRsLAxbTKMYyZTbVSplDR5t8AdIjk6G9LGAtjdZVQLHxAIz0exs2dn+VDXA8ZWtrwPOEOQJNazm1na5j42aSoa9V3FV48SdyAkDTMH+Nnf7GdomfYxjLJgpOO+20ZV0BzFa88G/uldQ59TOONrWwZpPX0BHo2teSdm9kjGGrb2oY2H7HfchhhIX9lre85Zis+Cxjoso6ZGM9/wifiOZ/JpsZer6ZXLBqQFs9RzL5cSK2u7WpeaB5oHmgeaB5oHmgeeC66oEG8M7T8w3gncePo7l4QcumIl4gaVl6AaZDN8UAFnQggSX1xdvL+lG0BvAexV677tSZfIr7dNOl12GBWmINqAPQAQ6Bo4DJn//5n98+44wzBjeBwgIMuISpB4ylyQ2wpMeN4Vf1WRPXEesQM9ImYAF963XPnoCywFX1BEg+9alP3b7rXe+6LLemAahFqqGGn3feeTsGgiXxQCrx6yZmwLlV4Bn2rUkqgGRYssq55JJLuvwj74CVWRm+ygK4nnrqqdsA0Vo350BZ9sEPfnB5jfRF4gEvTaZ5ltpwrWrrWq6vPQHkA9ZefvnlXZ75gzEpP8/xCrj/0R/90bKu+htIzizDr2CltAElnQPdI/0gPnZmNrrD7rUhWMqJr4CcVQcYoK8c7N3IRVQwUL6xMJ/rb4mJxDe+8Y3LyQXjBEjPzzWe+gKsMS7TBn1Fk78adrC4AeTl0fdjjZ9z4J10dJeZNKQxUpZr+egvoHG99pCHPGTH3gDYoe6hjP+U4+hav2360G+tiQhjPRMWyszYkhYDXBiQN+NF+CZ27rnnLtsiL6B52OPyUW+bDIYVr+8rqzU6x0D6E8mMPXIlq6RNtBlLvFnzQPNA80DzQPNA80DzQPPAieOBBvDO05cN4J3Hj6O5ZPmllzgv7Lt9IVQAUDcvpRjBe8lrtML7fKEBvPvs4Jb9njwAVHKvAhA3sXPOOadLh2kpfT5AyZw7Ak4tza6sUKDGGMO0psX4B34APmt4PQ/bNs8JLNhVRgcz9ar5qDf2omX2VhS4hlHXt0xeXXrppduvW2yMVfOo5/Lr+4I0QQBHgF0ALpNatEZren4D6gDPSTkEPBQHsJ12W9L/6le/ekdaICBZhcsuu2wb+Og5+pjHPGaZR0DC5BGAVZ2ik5p2k3hQphUIX/rSl5bP41pX59i72IeREahtj7wGYFxcvxHVAIxJB/CntRrWrPjVl5irAGITExl7wOk+6Jr8w/xMfbFs4/fEqUf+rnUPY9QmZVldoh0mC2w4BsyOjIMyXOsziWv+OXcPZCM/AGrMREDqCty3D0DV2gVq103mMD1pt1bwXv1NkLh3MK2VlckQfZ4JBf6LhrLyxQOyZrLD+PZ8SL8BuvdiL3zhC5cAtTFIGgKgPXR/K5MMiIkc/q1tvv/9799pSe+lLochrWeilUzpb+0k14DVH9mvSIWIo5/1UbPmgeaB5oHmgeaB5oHmgeaBo++BBvDO04cN4J3Hj6O5RK4CGwhwsVeLFqcXnCz/3WueB5m+AbwH6e1W1qYewPaLbEAYpevyAJBlmb/7ElCEAej+BFoAlTA/MUcDFlmyX0FeTM1IK2BoYidaak+i4O53v/v20572tA6UDKgG7LJBmHLoVwI9M5mUZexYw+tMe1NugBWs18p6xGx0DWjZN+CjawA/DMrk4RjgVP1j73jHO5YSAjWuCatqJq+qT2vcnMvfaggGeAXkCatgaOqQNP1jBYr713zXBxdeeOGyakBi4YA49u53v3sU5E1+FSBNmGMAZeB+377yla9s143tarp6DgCu+QMJx8BdZbzmNa/Z0Uc28ByTTiAlEAA+ZQIao6v/5S9/udP5reUnXtrmXqjM03478x0LXVqgf/J3z8hHHw5NLiRtNn/t9zW9e2B67rnkbxynniYw3IfRxQWsR3Ij+QN2xXfvJS8TBHNYfzIi9XI0SeP+78s71Tj1HPj5jR8zx+eo20HnQQ5Ge7B3TSyMmWdI7nHPxWbNA80DzQPNA80DzQPNA80DR98DDeCdpw8bwDuPH0dzAbJ4abEkeg6z+3le6ughHjVrAO9R67HrXn0x69xj9FlXgWXxTBiA0tDLpB85Zn/913+9ZBdmk6XElc7GWLm/HfugFTANUDy0+VMA3jAhseGmWJWIUCYGazUgpnCyC33DHnTtsY99bHcMsCcs4GDd6Ex6PiULIE4+2lk3Y8OOdI2EAdZp8rVUPQxYLF8goM3TGFZt8sO+dQ54pqGK7fcbv/Eb3bJ78gUYvfEtkBRbWXz+BXo6z0ZW4mHIMkvnXQMehvmqDsnLtd183vve93b59/8AWf12VEZqGMYpB6Bvc7q+Vmw/L98ztqUNy9tkgs2t6MFiN9sclZRF2qTfSVqkvL7uLLkhoBu2rQlIYPsPfvCDpXYsKYPoMvfrZNLzGc94RlcW31dgzySGMk0wYO26dzDS+xuRuRfSV+IDYetY+tGPfrT9nve85xiWvDS5V4HKVtikjcYPGQxjSvvjC9dNqMy1eiba3ekLfev+JhWRMvR/6pXj6aef3oVp6/Oe97wle9vkFJb6UbPPfOYznY+B6GRk1pmJFm33XCBj06x5oHmgeaB5oHmgeaB5oHngaHugAbzz9F8DeOfx42gugAAvZVhGc5iX1bwMVmbZHHkfRB4N4D0IL7cy9uIBgJHND923GHRjgIkNt8LQFxegOcaGrPUBVAEnfL761a/WS935FVdc0QGS9Dfd61iTAFGaqGN1kfApT3lKV+csc+5vwHZMQT8OuPjii7t0AY+wWqvR140mZp/VfItb3KJLi3kpfdjDFRB7znOe08kIYKVKD5wKAJsyHYGYgB4WiYYAq9jKYe3VNDnPMzHfHfXd0BJuICHf17hD5/LELNUWQBJQiUVOAxuWATilX1W/+GWMMaw+F1xwQZdf/QMAfdCDHrSjrupPz1mZGKhhW2OBY4QK47+HPvShHcP7a1/72jLLbNglLZ3nSGyMtR/IShM3/SweQHHIr8tCfnwCiM1kA/AWSExn13J7k5N0bbNZmevkBzBQMWrdF8oy9qscgTD9IV/MWiBoZEZqG/qTJ6qEcZxxKu5f/dVf9avcyUlocx2/4maCYQor/phMVwTwY+4FkxnXXnvtjtjqqHzjh+9sxMZXqR/GNrPxGKa8uCYrAly7Rm8YwO65QoJijpVE8p3TMoHgGTbVMqlk8qZZ80DzQPNA80DzQPNA80DzwNH2QAN45+m/BvDO48fRXLJJ0AMf+MDROJtcoM/oJc7HruNHzRrAe9R67LpZX9qeGasAFTq09CABU+eff36nNxpWZcCWPvi5ynNh/WJOrrIpQFrSZ4kzINjzAQg2xbAd80xxJNnQt2wKhUEbxiwNWvHDngwIDBAEVtU8h84D3PFffIjBBwCODin2JkYpFiOwbyifGqav8h0I2jeAYPpNPFILNF+xUi33FhYtW+e0W6NbG93zsIuxJQGSWVWRybyU76hdD3/4w7t8+enb3/52pykajd0aV/v4lJk8MM5ufvObd2njH//4MLqk0mIzA5jp3wZErnnmHOBLq7fGAdwzEw78a2JA32E6D9UveTli/QKTwzLtMhr4Y0JSf9Zyaz7O07aE82vanTB9ZtLllre85XK8ueYeNWbk4f7MuHGNFjEGrrb383MdcD5m7n+AKDay++Of//mfO3/r4zkN+J72A5br/Q6YJRGirlWnOcCmcP9fGBM2ZtSPAeyNfRMSpCf6kx/61v8j2MOHwTDhTY7wA4b8VMskgPFS/TY1fYvXPNA80DzQPNA80DzQPNA8cHg80ADeefqiAbzz+HE0FywqL2Je3jGX9mL/8R//sdyp3bLio2gBzbx4N2seOMweAICtA6cATu5vzMBNDBgj3U1ucpNNkq2MS4dXngAgrECACQBynWEFSpcPMLtvWKLRhAW2ATmxB6WxsZVjNHMDkALVAFOYxMBmjFpxzzzzzG6pPUkB6TzLHDEQA3b5PvQB4Grfi170om2ANgY1YNYGWqlP0vWlIbQpz2PlaHe1gKa0TAHvyUcabGrfgWbApLAlhQNOK7AsHiDcETMRAOnchl0xLPEA4q7lIx+AVfVD2KN03AG/MeCzdNe73vW6o7SkFbQbGxgAC8gLAN8HWckAVFMnm66lLjlqS5i4CcuRHwCR6wwIrv3yJ32AZZo8HIGxyuhPDBgbwPcK4AGN3/SmN+3Ig+QGywToEEMbsHmnO92pK5d/9cuUuqdt6YeqnZ1ruz1GDzh9496IRVvYeGSAUCzn/lirfrzVrW7Vta+237mxw+9VbxvwW8dkyj3o4z/8wz90dbYCYlMLAG6So1nzQPNA80DzQPNA80DzQPPA0fVAA3jn6bsG8M7jx9FcbLQUBo0XTC9t0W4cTTRw4XOf+9yOl+xNljIOZLdR0DnnnNMxtgA3e/3kxRPQ0+zgPICtZewBw2heWl5ed6M/uJocvZJsEvWKV7yiY/zd9a537ZiO/GiJO81QAAugaxMDUkln4mcuM4EkT0AqYM/5kA4vsJbmK61ZDL+AJAEVAYZDUhCWgdN6lW8+JAcC/gUAcw34uG5zLVID4qb8Cj4l/6HjGKgIBMySf+n6z0hL9NNGQKj4gHbasYCzbBh3hzvcoWOmVtZn9Fmz9J8vohErzwq6xR+VcTzEJqZ5O9S+hKWuvgMm67J7YwYgnTj67LOf/ezgUALyB3xP3o7A8WqRgkhbAG6XXnppFyWbe3p+xxfJS90q6Gl8kdqg3ez+wEoOQOsYEBnAijlcxwlZhz7wTRJiyOj8hjWNycoycUI31/jCwAV203UlTXD55Zd3Po+O8fve976hrI8JI3+hvXNPrEYyg4xJ7h9jk5SCozJJM2hrHY/pd5Mcb3zjG7tJDxMD6RNH44/ESH/cWPmDVZ48xvx7jBP2KSDPAZNlm1qeGVWGZNM8WvzmgeaB5oHmgeaB5oHmgeaB4++BBvDO0wcN4J3HjytzqRvbePHyUnrSSSd1YJvdwb0EYx5ZCmpZKE1Mm9ZgpT360Y/e8WInvRfqdUtjV1Zow4tZTl5fHvd6bilps/33AMDj1re+9Y4X/9p3xtIQmLf/NTsxSgAe8adl4JuY+xeQ5jPXvQxki8YoQC7MTcu3YyQmAorUcdA/Bw4BPesybvrCb33rW5ebnPXT5LtNqLBB11kYs2G7Sg+ItCFWQFJ1F+6Z+fKXv3wJBmMTV1BRWcDDmlefERjQW350O22ilzrXoz4Bfn/xi19cShVkYgrAn7IAxlkSX9PXcxNiALq+qXsAYvEBh9FiTXqAH9blkDav/CIdkfiAfYxMequ0XG3QBuDLmEgbAuxpZzYj43P5ZDKS1mw2M9PvYQmTb2DZiC6g5HnnnbdN1uAxj3nMDpmE1E2/0txVH2FA3KHNtKItnM1JxVVfv49DFpkP8eg0m7hyPjSxIT2glB+0XTxjaophDItvg745TZ/JF+saUzxsb2E5NwbqZAF5jIc85CFdurPPPntZHWzkrCiQfpUEhUQkQPiBfwHfx8sif+He3cTc7wHqrW5q1jzQPNA80DzQPNA80DzQPHB0PdAA3nn6btcAr2WDmDhDHy/WXjB8LJ0citMPA2ieyGap8tgGO/HVlCMGnZfUgzQvUpZAeoHf6ycspCbRsP89+OIXv3jJCqNN6aGJKWZZMAAk7DdAwtCGQ/tfw6NfQvRrSY9sYlmWvCmosa4MG095jgA+yBgEyMIGBJ4F3CMNYTl41Swd2yTMOAFUJi/5Y8q+/vWv75jN2SAp6U1QTTHMWXllHGLyhs0JDHQtS/mxzhn2YUBcYGG1gJQAMGl9wlL3DAtImWuOQN4/+IM/6AD6PJ/jI6AkQLvGdw5sy5L6XKuatQFSyXsMbboH3H3EIx7R5RuAStkm9OTnt9Gky3/+53/W5u04l28AfMz8AIWpT/9oYziSDLW/xcH6NIYDDOpjoC3wmmF/ViA6sg7YsHWiQN+nLfK96U1v2v32Y1tXEDZjaIg5a6Ij+shhxgfkHLu/at6YxZHpIE8xZia14h8TIetMvUgcSEOveS7zWxp5ktRn1ZHvSIeQ6QgQDliPYRlnTMjHPdufBEncHHOfkXY4Xsa/6qrOGXdT6hK2dn8iZ0raFqd5oHmgeaB5oHmgeaB5oHngcHmgAbzz9MeuAd5VLyK7uVZZZvM07fDlAiS1bLgCEFN85SUXUD70Unz4Wrm6Rk2Dd7V/5rqKGW5sAaswMYeAJqwnDPHEA5A128wDpBaAKvyczcem5AB85Xdg3tx2v/vdr8sb6PaoRz1qCaDmWQMQufGNb7wEe4VjogKIsD6jN2sDrwqKAi6xwclVVJkZTE+gYMA74OU6A+rYtCx1cvzgBz/YJQNKXXjhhTtAVJIY3/ixnjDZAPGxQKNJqw5h5GJlBmy0BJ5liX0YpwBaea5itysjYG/qmTb67jlO1oFGLFkHYcnfuY3pAMvVsFbJ07juuY656Vw5kT4AmK+z6BeHUUsWASNTHsBIrF3PWkxlYGnqEW3hWs+0KaA1NjrmtpUnddm/VSfVnvvc53Z1DzCuHeL83d/9XY3WnWNrB6w3joaW1AO15WHygEXzOcxmMkV9q+BzQHYg9ipG5yc/+cmuHGX5PdZW924d07UcQL24xtdYnBp/yjl5l0xUyBtj+YlPfGInn4NpHqDbtbCqyU3oRwztW9ziFl2dTHLoe2bci1//vxhjf6eOnl8paxNwNennOnpOqfv973//yVne85737NJU3eLJiVvE5oHmgeaB5oHmgeaB5oHmgUPlgQbwztMdDeCdx48b5wKswA7DoPFiRxPPyzk2mZcdy5ztCo4xFRBj40IOYYIG8O5/p1jymiW9gN51lmXTgJG+XuO6tO369naW/k8FJ4BPAWFo4c5t5BFSJ6AJIDQgnu/1A5wGMgJcY8ZPGHWY3ZZ+YxsaGxiDlowDhQCCNsXCxreiI/kC8P72b/822Q0e5SN+xin2LsMK7m+0lXwdgTpf/epXtwGbvgOwgHM0WH2nvYpdSkoh6WjN0oHNd0fAdXySOggHdIc1WuP3z/WfZfuxk08+ucsfCBgmszTiYZVa2l/bpQxAey27lgFkx8wdY2Bmcy4gdTUTOfRbgaH6rG8mCZUTRqrzPohd65FzbF26wzYepNlqU7RcyxEQayzx/5DZbC9xlV/HnPgXXXRRd/1ud7tbl1wbAjpLV9mqyZ+Gr2u1Des2DsMSr/FTJ2XRpAakMhOy+UfTtbCXU/Zuj8ZvdIYzEWEsev76fQQ6A8Bvd7vbLf0lnr7OcyN1dpTu1FNP7cB13wOIO5/yTIrcwzq/7ba9U9LV3yzPgHWWiRHs/7bB2jpvtevNA80DzQPNA80DzQPNA4ffA/m/2/4SzXbvgY0AXi8m/vnejw9WSrMT3wMN4N3/Po4+5pSX+9Qmy5azFD7h7bjeAyZrwmLEzF1lALIwE7FH99OwPCuQV0EhgCqgbgyMi+aopfbM98rmrXnlvLJCgZeRR+i3EThT40qPhWdyK3mRkLChWUBY4UkDwLr3ve/dxSUtEN+TKYjEw73uda/uegDCsJLlUwHcbD4G8MOmTnlDAKDyA8ilnsBjIGwAa+UFfEq9EnfqsfoZyBct3OrH0047rWtfJAaAkoDkyEOkLMCs1THAWZZl7YDwN7/5zUvfJX6Otf0A/e9973vdpmUVpB6TF7jZzW62bXPRvgWwTPs8a/73f/93GY2GrvKBrLFIjgjHAKZRX4FhmtKps+O6Z56JhzB9azp9W9tsAiNyBwD7uSZiMHAzGVHL758bRwFe+9cC4OoL92eu5/7wXR84Yvqus0zwmVQ+nmZCW53dg/2xkXqZ7PZcSJtNkjdrHmgeaB5oHmgeaB5oHmgeOPoeaADvPH24EcA7T5Etl+uyBxrAO3/vA0loQ2ItAkECVABK3va2t+0ARMZK/+hHP9q9NAPWjorZSOplL3vZtk0ALSsnDYCFNgYs7me73vKWtyxBBz9OQ3INNoqKLAGGLNbafhqdX7quwFyACADUxkukELJkf6x8oGWW52dZvzxIEQCOsUMxhWniYppWPdaALwAy4CLQlT/4aEwSwViVDiPPrG3qR0pCeB9YTRmOxjt2aNWsTTrAdAV3a7qcWypvJUUAstw/5EtqWpIE2syHSetoCT8ANenoXAccBJ5lCXzSJF6OCc+RNMYzn/nM5WZ29HMrEKrPwuC1+oMue9Jazu8eBiJidiZcHdzjgEphtHGZMRjd2sTNEXiOwQ1Qvfrqq5fMUBvgvfKVr+zuu8R1xF4OAGzMmfhg+lI/VGZz0gErrVz5yle+0jGPhZOXqNb3N9+aQAhQnLz405gfMxIQAffFpQFN1iJjJfnUI9+q21xGGzj56x9jBWNXmHYZL9j3mWgImOs6/2XiQto8P4DWWM/J1zHa0X1fDrUjUhvqcbyNLEjabszaeE4YuRPjIH1uIsMYbNY80DzQPNA80DzQPNA80DxwYnigAbzz9GMDeOfxY8tlogcawDvRUROjWXIdFmJ9wa/nNrYD0KwygF7AhCG93lVpD/oaRiPmZAC52lbnAAJgAN3VgzQAZpbcA5AAZJbu2+AswJf6AeCiQYrpCHR7wxvesI2N+K1vfWvPVf6Xf/mXDjQbAxCBgJZ0h9U5VqB6x7cAFQy7MaNNCowRf6xfkleOfIVJmu/G32c+85kdRain61jpwHxAVgUuMRT7qz/kIY1l8MDI5D90DFtQn7geENLSf5qmtS3ANxuS0dGNBETAKMv3w8zm38c97nFdfumD6KimHEB2WJaJ06+fvDOe5FctGry5ZwGq6lv7FDAL1MXAlbc6mAhxTpc7FvmKMI6B5WFCi4N1ns3MMKeBw/261u9hyBr/mL/RJ06caCVrd9pufGE+5z5R71jGlVUGfTDWJEQmTeQPAOSHvqzRVVddtXy+iVfHMgBanwISgfXGXOoRuYjUZS9H90ikGfigSguQaFIvfU7XWRvqOI/vHI2JSy65ZFkV/RPA33X9fPnll3f5AfrXWbSf59xAbl2Zq67Ta15135ok0l9Hzfyu0jmmAW0iojLRj1pbWn2bB5oHmgeaB5oHmgeaB+b2QAN45/FoA3jn8eOB5GI5NdZiPgdS6MyFNIB3PodiMAVg8kKMbWeptpd8oAdAzIZFvgOCPvzhD68sPMALVuZhNWy61BOQAUC16RctVkxSYEVYekCpg944iO8ANGFw8n0+QCMgIUAGGAx4z7UcAV42jrr44ot31QXAzeh0Auz8UAaktJyfXm6+29gpLMuhwix3T71e/OIXD0XZEQYoC8MQCOMTgDL5OAK5APRYvU9/+tOXZWAb9w14G6AzfWlTqYCIwMhqroUlnHZixGZjs9SjDxQKDwiLLTzUf0mbY8BJ32ns0igOSKrdAV8TTx2ysVbGaPKqx9Qj97Zr8qigFrAo7cMy9pswZoCkxz/+8Z2fUxeAZ7U8J5SljsZo7Oyzz+7SkgOINjOAOgBk8iQbwdepr2OAYXlGOobOceQdgMs055NHmNy3utWtOra0doZJHl1n4C2AzESPDdICyqfflcs3ylDH9INwPsUmXmcmWlLH3d6L/TIwhtXBxyZrfePnVeMiaT1H3Jv8CWwfGqt5tvze7/1ev5gd3+mBhx2/6lmwI9EBfXG/e+5gqZNlMAEwJ5v6gJqxbeUGJnjkYtKPJmX0YZjYB1WfVk7zQPNA80DzQPNA80DzwGH0QAN45+mVBvDO48cDycUO93k5cDyK1gDeeXrtsssu60AMwMg555yzzNQLsLFhOT7DGgs7DCg2pI2ZxAFsfvCDHyToUB0BOpZmax/m51hbABUBewBMfSYvtiXNV2Cn5en3u9/9OimDIVmF3TrA7vTKefvb394xdAFZzIZlJ5100vI+BiL5DhQGblWwhvTEmEbuUL0ABZEDADhi8rIwvCNd8Xd/93edNic/YpGq05BFvxegHsmEoXg1TJnATUBaNvnSbwAtQAfQBggbi2SAcSzekGX8AjKNb/ECHGOHxsgn1I28tA/zNRImvtePfyICWNbwVeeWvBtTFTQUH6AI4NXOALT9fCpg279WvwPw5OcDlE9ZgLj0oXKSRv8A6lYZhn7aKv++2YxRfqk7eYpYwPBIfRhbNvxK+Y70ixlgGHhfr2EtA0wBsxmfATKzWgDoagz4BATHFsaolZdJj74BeVM3/c7/0RKv5ddzwPHUCSzPVWnXgaT9eo19z7NLnpVpXeN7BgE0Pb9rvXMOWM95jnwG0K16vPWaiYVLL720FrM8D+jOb7sxkwcmHvSfCbZ3v/vd29/+9rd3k9UJl8ZvQF5U9AeWuuetCY5MfAj3LJuysdwJ56DWoOaB5oHmgeaB5oHmgeaB4oH839Q2WStO2cXp0UQJd9HQEyFJA3hPhF7cexuANXmZp9VZDZgVgK0uAcZ09TIJNBmya665prsOxDmsFqAPuOvleZUBtm9zm9t0bQKess9+9rPdy3XAj/7RCzhQdQx8WVXelGvA2iyXx0r0Uq8vq2mXDbvCBLXx2FT77d/+7a692GI13wDKr3nNa5ZZAXUzhoBJv/zLv7xt8kVcS9VJSPAHH2HZrvP3MuPFyT3vec8u3RTQgsRI+gHYNGTKBvCJh60ZdqLvgBIgIa3pvuRBlSGIxrQ0ZB3SNpMeAV4BZa4PgWjC+58+I4/+MwmE5NePP/ad3y1LjxSBeGFhkxIAnCXnYc3tAABAAElEQVQtgBKoFmAuoK2+/OIXvzjkvg5wq7IKng+Y5LRX//Iv/7KbKDFeIjERPwBXAY7KDiBr4iSasamT+P3JlirvEeatyhmDScf31fSXazSHw9D2nT8rQImtbIPAxCEFYQIlOtBAas85G3XRbk2+aRcZB5Mv68yEifJNfO3V8nzN2FjFuFaW/hA38eMzjFaAqn98reAw7gHQuV7HpPP0m+s0yuuEUbR3xaFPvIkB8vVBAPuU78jPJs5IEVxXzSRW7ifPE5MFJiCquS/qhJQVN82aB5oHmgeaB5oHmgeaB66rHmgA7zw93wDeefx4ILk0gPdA3HzoC7FJlhdpy6rrC3sqHnDFxlExbMqwQ8MCzDXHxz72sV2edm4/jIYBiNEIvLEse4oBp4AXQBL6kgFNgWcYvOQssEpJW3jRDnsRWLYOgJlSfj8OXVf9hkG5bjk0qYUAja973ev6WR3zHbgnb2n6jGVAq2skGcKetdlT9EBd63/6wJLrgLH73Oc+HSP5mAqUABurid+ffChRlqdhjupbaYCKqeMy0uLExAWmdb+eviet8wp4VpBbnvEnQJVEQcD2oTwDANdrfELr1L0SdrPrAQ4T1zgKwzjHXHN030ajF/u2TihkhUPi0/rF6PQ94J3+DJj5oQ99aKlBq37ufUvZSZboYxt25b6vYF/yz/FXf/VXt9///vd3utEJq2U6184+oJdxAmis5v5KPuRI1AX4DaCuPnHfBQDG8I3cApZj0jvqY8zebLKVa8ajZ0O0jeXffz5Ej1aemQTBnO+D0rX+OY/vwjRO+KZH+trqHNkHzP5VRgNZ/AD9aa+JIe1hVRKF32zYVsFeaUxuGWthgbtOcuJ2t7tdl7/+myJZ0RX44z/8lskhZWBRk4wwOWZyKWUZL+6Xqez/WsZez49HmbXOmQQhWZLxXa/Xc79N/OiZ09cgr/HaefNA80DzQPNA80DzQPPAieyBBvDO07sN4J3HjweSC5ACUJfPgRQ6cyEBMCyPb7Y7DwSM9fI8ZFdeeWX3wuhFu25AZRm1F8n+7uPYjV4ugSjrXkaHyjuIMHVWdyDRJhaGVAA7IMQYWPPVr351CdwZp0DFuQzoqj+AHn/91389KVvAizaTBRgCPWsm2WSJnmnfpA0g+JjHPGbbR74+AXlNBmA4KzNL5BMHCNQHBy37rhtx1TKxJqWlm7nOslkYDekAmOpKmsDYJfmgXljNN7jBDbp8jdOA9crxHbPUGMHcFEaXuW/q45r2RA4CUxkDVHg+NujLuWN8hCGsPuRRTA5gKdZ4zoV5Pqd+0ZR1LWHGYgDiPriGsd3Ps/9dPZKXMQoYpbEb//Xj+55rAaMxtU040KyONIt4uT6URz8Mq9q4EQ6orgzFsOddq4BuP49852PAt75MGNAS69RYy/3rGqAesKsf2BOe8IQujQ3Fhu7tALxAzQqKAiPXWQBnPl5nxpRN5YbARYC7uqffjZNVxpfi80tA9HoPmpzIRJ7nCu3rMJoTv/pMH/T7FlgM1N/EjG0TVOqGSX/FFVcck5yvsP7Tl1Mmeo7JZMMAzzgTHzbFMwmhrfxhZQKmsn45KDM5GH9PfdafccYZnU9vf/vbH1Q1WznNA80DzQPNA80DzQPNA4fKAw3gnac7GsA7jx9bLhM90ADeiY5aEc1LrBfsiy66aDRWdDBJLoTxZem9dBiBsfe85z3LTXawjg6r0QRVd+zETcwSd+l8Tj311LVJ//M//3Opf1kZ0GsTrokQlhZgbaoBirBu1R3TeJUBvMTDpCRPUTfJks6y7gq0OcestMxaOsvYgWNVJzSAkCXzzJJ1G6GFJUvbt7LB1RcbNfIBNpVaZ9GMpi8LfA/DUZ2GPkC8z33uc9vnn39+dx2wW8Hv+GtooiLyJfKl5xvNZcvea1kBT4XxAYDRedpd4/bPgW4sG4MFcJYPhmWND3St/QSESrrEw1jFSvW9AnYBz2p6kwiYskB+EyEkHzCi0+/GXp4dlUFqeX4FeQHIQDFANz+lLo7YyVig2bARSxo47xqGbNjjAeOTlg+1P5MHgCxs2oyxxMsRGFslZpRjQiHAvL4kXUGDOWmwJU0cki+oYwKjVxxlG6PA04D2VsWMGTBfOkDhmHl+6vOwVsU3fkhiXHjhhctk5ApcIw8SFnKVTFlGLCcBbKXzMcnhfs2maAmvR1q6ARe1zTMvgGziGUdA18ocL8WuPI3UBwB/HehNfsU41ccmHffLsF6jxZw29scVn/ktOAjL76z7ZKqRzEm/5rk0NW2L1zzQPNA80DzQPNA80DxwInigAbzz9GIDeOfxY8tlogcawDvRUSuiBXDCvB0zIF9exr30AiEs13YO/KG9GY1AYZiDtD0Pq2XpMWBvE8tmUEAXm3BNMfqcfAJg4cc5LD9YALhN7KyzzurqQvZglQUEBB4F3ABiAbywZFmkGrQNGxCjOwAkNl7YihkjYbz6bvOkGHmJsF4BK7RO3ddhiYrvA2hctfkXQBnTL/VNuhyBQ0CPX/iFX+jGpzqEHfkbv/EbXRl9wD8gLKZh3wBBmI7JH9DlniATMVQHTMiqiysd9ihwEuidfOoR0McCemaJvbZkWXzim3wxvkzUYOUHdHQ9QC995J/92Z/tygImJjx5rFrSDeTMZl2kV/guOsUAf2ZDRcxZ+SmHH7S7Mv8DSGaTNZMAAVrlAQgNoCsufd8KeAKJMRQDNOu7sOOBy5lUwErN5ADQfczIHWC1xwdDR+OysidTvzBOI5GBxdw3rFYTJhXo14/kDgJUAp/7DG5t1z91LAFCbTpGR5pPXMuEArB8iGme+gDk0zYAfJ5FwECMbdeUR5sca97mieRmhNMpr2YiAECe+9bmhptafS4GyF+XR+Ra9O1+2CWXXLLsJzIdftdIdhjrJuuMlerHof6eu15kVfTBO97xjo2yzm+cNjRrHmgeaB5oHmgeaB5oHriueSDvy22Ttb31fAN49+a/lnpDDzSAd0OHDUS3rNoLJMBulQFsseaiIylN/wNUshz+sNtuGbwYntoMAN3EAoTQOJ3DwjSsm0VNyTcbbGG3DhmgDPBU+xXQWgE214Bq8nC+ChwDQGEKMkBulntjHgKFgJRhj9Yycx4QL98xcoeADszfLFdPXHXGIgcG5jnhmj6sS6yxiIUD3fpL8rMBW900SvmRqEhZ64788Ed/9EfL9ruHAMFANgzisO2G8gHiV7B8KI4wAJ9N4sauCw/ISPMUizVMxfQBRu6Y0W6WBxDQGMmEjrYEoCWBII6l7MZS5A6qhE4mioCMAbYB39UAftijq9rCp1YWZMM+jHDPHpMMfJG6OtYJhVoO32ZMqktkCkwU/MM//EOntR09XpMYATIjYQL4pFseaZDaTpMCfdBWXeLrtM0mggGMTShoQwU8jdWXv/zlS7YyBi3QMf+0YkanPvLke/c5xi2QFihpciQ+EQejuhpmrnDAbgzonHsb0DtkYZHXVRxD8YbCIu2yCUjq/sy9MLeuuedTJkWM48ra7tf/zW9+83ICysqF/TQTUvpmbNPDsbIzGTnnypGxslp480DzQPNA80DzQPNA88Bh80D+V24A7956pgG8e/PfnlN78bMD+Kc//eluKT3WkZc8rKi8CO+5kEOUQYCb+mJ9iKp3JKrykpe8pHuBnKpHC3zAdMwmUwAQDDVLVqtu5mFu/G41eMN4xJDcxMKQAyYyfvLC7jPks6rN+olPfGIby65aWGSWLW9iZA6ABerTN4CczbFcDxgE/A/L1WZIvlftTnFpjwIrgUoBqnIEMlQLo1K6fADIWWqfMEfgbuohnwCKgD2AV8zS8EgpOFq+Hq1abM+wUoHhAUAt/wcWAajk5xNmcvJ1tNmTuug3gE8ATGHyAnIDA8P0rfUfO3ffWDYNGNSOAFZhLAOmAXL99AEiE66twMF8zxFoW+Mm/1x31A4MSv7V9kgtuDYkRwHgXiV3oU0Y2sqVZzYmAxICNLXNGPYblImBWh/nlvn3l+kDz/rjTT2MI1rKTP/zV5Wc6OeN+dpv18c+9rFlGlIFxnnGZ9UV1++nnXZa52e+9HuqnpEqMEaMLWWGWer+zVgDGvYnSMTlF75PXU0aVWC3a1z5A0QP0xywzMfxzcte9rJOToWsRPJbdaRxfM011yxzD/M+MhDYuWHxK3NsNQagUzk2LNzUyKNIG/b31PQZ81UWZGraVfGy6SJWfp55q+JHrofPq7TJqjS7uRY/mQjaxLIxm7HdrHmgeaB5oHmgeaB5oHnguuaBBvDO0+MN4J3Hj5Nz8dLs5Q5gEcBt7MXOCzBA1EusZaNTXmImV+Q4RWwA794db1IAUACcmfoS+da3vrV7OaebuorptPfa7cwBIGo5NAYisAVwAtAypk1qTDVtBrBUMGpdWizRADKW8m5i2TzKctsAJ/U+FWZ5NUBr6Lr+oTGa/gngNLYx3ljdsukWUL9vuWaJu+X76ueZAnTCXAybr9a7nluuzz/qmmX4AfpSliX8FXx88IMf3LErhUkbICwyAvIH7MawG8XTdwA6FlAOKzg6oKQcbNolvfgmgCxVBmDZNEl4AEtlD/lD3mFmAooDuqojDWQM2BiAx9L22rbqm3rOT4D0IeBVPPUGmCeN+mOaanvCAnxjIwf4dk35lfka0DjpphylcX/H+CD9Ij32LiDTuTaE1Z68jdNqwEjXTC4EFE3c/hFQjm1LhuBFL3rRchzVeFVeBGvXs8B1v29kQvSz8cpvwuMDdf3gBz/YVQ1gaby4jlkdC+tx6L4Ksz2bqV199dXL1Qy5NzD1lZ28qxZxrYvz/qfWL/XpH90/AY6xat/whjcs88GCNgkjzPJ8zxGTAOoUaQ/3ZQBDbG7MW8+UbJhJ79WkR5is7sMheZLUi6+1w328qaVO+noTy7PP/TCXmYhw73h2AeenGra09u8nMySAdn8DxXV1TLr9rNu6OrTrzQPNA80DzQPNA80DzQPHywMN4J3H8w3gncePa3Px0mWZ+TpQt/8SWb9bfrzprtdrK3bAERrAO4/Ds+s2/Uzg5yoDCGRJOSDqIAzzD+twHYCGYdpnu47VDyDnfgBArWO3W0qPBZj75/LLLx/LdjA8TNCkt6zd0lufIckL9zVtVsAkEAGgKS3QyvJqUg++A2CmAuzAofQbIKgaFp381MVGZQxQJyzsWOeWsVuqTzvUdx9AQmXgnnzyyV04ULBvQ+zNtA3w1N8ISv5Al9RJfgHhAFdAd8CeT40jnj6jOdyXeUi9HUkt2OALQEuipAJjltdbPh7dWfHlhSE8ZvqllrduvKYu+jvL5D3TAs7ketintG8Txi85n3o0ITMUV5l98JV8BqC/lqM9kRsBEGIBM/rdAYEB2JXxaWWAMuML6SMLE6B6qE6rwkxCXHDBBUuwkjxH+h8zumodAzwDzioPAB6Q0/2QNmgH+Q3lhokrLOb+yfj86le/2gWTNAiAvKq+0mWcA1n1o7EVILWmxc4H6AOjh55lAXUB68z9mDoowwSByRr3YZUS4TPjCFNf+QHAa9n1XD20eZUFbN2NDEC0mvvPolXluZa+Xbep3Lp86nUgqLZr8yaGgS/dKaecskmyjeKawFeGycGpBrB2f+rjTQH0qWW0eM0DzQPNA80DzQPNA80Dh9kDDeCdp3cawDuPH1fmYkl3dNnyQuYfeUsFMcPoCAIqvORZdmjJIc1OTMf6si6tl+4pu9OvrNBxvNgA3nmcD+AMG8k4Ap70Gd6AEy+bASR3syx3N7UFSISNafwCFQCSlkkD5izVfvKTn7ysl4mLIdmDftmWPGdDJvcNzc0ho80YlmJYl5voRmKxBtwCovFt3aAN6zRaqO5JZVgGXo0OJ7ZdQCLtDfA6FVx54I83xRsCCnKttgvwFc1W9QI6VnZbwDlyDPV5FGYs8KqaNql/gCWbqYX5mOdYjvIDGgbMsYQ8xncBKk8//fQO/MBAHDPLzQExxivQkhxBlrJjqr7tbW9bfk/5Y0fgLT8Al0yOOVqqTecUOJiNw4DjQ22jPws81N8ALmAnDdXLLrus20DOODHGM14CmtbNs7Kx2Vgd++HAv4ybjPfEAcynrAD66b/EcQywmTAs0khfxO/ZDEocoGMsDF7hwHnPFc+S2972tl3f5XmSeqSM/lEdIv1Rr/GlDbDcz1itYfSmzcC7/INX09VzYD7JAs+U+HwIyM99YuO3yBrUfIbOw7h1jSZxZCiMY/fQqnYbCyaH/vEf/zHu7KRFMkaSF8DZb77wfh0w1ofkLzCQsdKNQxMk0vEZX02ZwPJcDgv3qquuWtZv6skd73jHrkz33yYWdvSUOk7NNyssyK1sYsYIv1lBtV/m2Z+JORsoTjHPFPXqs+mnpG1xmgeaB5oHmgeaB5oHmgdOBA/k//+2mmlvvdkA3r35b21qupFeJvISZ3d1IAXGxhTzYg24wYYMQCOvqS8OU8o4yDgN4J3P29hadVMgIBjQwBJ4L4p1ubEludmFfb4aDOeEHWWMWib/5S9/eTjSIhQQG/ALeDDFsP7oUcrf/YD1Rn8TCEtTtmrOAmqwPMWlxQtUWmfYtQF4gC9DjLxsRCUeAFL+AM4qAZByaO4GjHn+85/fgUMA01WTNPKJBjAwrQ8eyztADaCI1EWW4KtL/6NuyuuDhZiuSRdwLZtvKcNS+OQFRPMsq9qvueYIlAJoA90AlNpcQfsAu9lYbVMm+dlnn93VJZqmyjTBQXrB5lTAo2wAVus15VwfalvA6ZpGO4ZAOHEA+/0VGQE/jVHMbUCffq95Tj2PTnCe+4BF+YW1GqDRyhD+CRDfz9/zYIjxXtnZxgYz/jNe/ZNVTX9iqSd/zxdx4p9++QBJBozL+EraOhEhDHM1m6OFXS7fxMvmeSZDIycCRJN3Jk7kI4183KPuDdrjwsN2NomR+CZSv/a1ry3bI16Ytc5JTlTzvBIevzvPR9tJLKSdxoFnUixtqzq6rgF86QEDumnUAuErmzrp+8cqWQGEn2LuT/V13+zGXvziF3fppz6rlaE9ygT2+19mLtutXq3JRfXxf8h+mo0qlWO8RZpmrDwTZ+Ia6/3xMZamhTcPNA80DzQPNA80DzQPnGgeaADvPD3aAN55/DiaSzTv/AMPfJry8jaWGVA3L/tAm73kNVbGfoc3gHdeDwMDMRL74J3x5oNxaNn2QZmXWeUCvrIEe1XZ5CUCZFVAZFUaICQwLmBK2pojAAZzLxsgBZQinzAEwtayKhiXDdbqdRIDYVgCCwA0WVatH4bsnHPO6XximTnt2ABhWMZAHfItwA/6pJ4XAb21T53PPPPMDqjKMnNgnbZip8ovfgi4CFQIKzI+6R9NAAC8bR5WQS1LzWOVyYkFmw3dUnbqWQEvoF/ucdqsMQxR6dLX+g8oaYbWBNY62YoA9fLwDKybalnGHlBQ27NhW7/NY9/5MQDcWBzhygjguCpevVZ9U8Od80XA1P61/vf0sc3TALr9evge1iDw3zJ6chfyMQkyZAE/k9fnP//5JRitvKHJDfdrJhf6dfRd32SChD51rP4OJp1nBD1irOprr722q2uuAchtCBZ5jwC0JDWM27CXE3/oyLd1LGBrZ0xrA3Y7EDppgch1Uz7atkBNADk2eZ3ccJ6+jYayf0q1IxNcrkdSKffKqgmv+Grq8Yorrujufc+ToWdVzSfPNf1jI9fdGIA/k4a1b8fy8pzKpEvVTR6Lv0l4ZBA8RzYxvzH6GzN/Pw3r3ZhRFp9bxVIn6jzvSM2EFe9+m3sTuv1sX8u7eaB5oHmgeaB5oHmgeWBuDzSAdx6PNoB3Hj+O5vKwhz2s+ycfc20OBkvduGdTLbzRSh7ghYA/gKtm83rAhmbnn39+B37ZnGpMwmDeUnfmFj1X4MhUw8L0IuxldxMDpnjRB8rQDaXRC/AEwlZzn2QZO8Cnfz1xvXB7GVcXy4qHwGCbGrle5S6ygd3Ysl/M6QCbX/rSl7qNw/JdXpt86Apjq0oT7VgADxAYqC0coMz0v36ochIBCu9zn/uk2TtAMEvqs4w8PgNURb4gy+EBPFmy/aQnPalj0QZMC4CtbxgwA4N8VTuBk/KprN9lBRcnAajkUdm/xkAAR8xM494YqGXRPSZlEdkQ1wBO2IUVKIysQdooXtpS8xsKq9dznv7xvc/0TZyMt3wfOmpP+rCC8YmLKd+vEwa4pfQBb9/1rndVd3bn7gN9G6AS4Jt6mhTpm/s0+aXs/tEkQ3Re/eblHgpbuNbfPQAMBeIC5vt5+Z5Ji2y0h6VvoqPePyQLgJaRApDOeE27km98TS4kmx9Kl+s2agsQm7CxI/A8dctmh8ZwVknYWE5a7SI5krg2E5zTSIGk7z0/TapkpYKybLgX1jt/1HtnN/UwiaVdxnbd2K+fl7LzPDD5mM0U+/F2+91Eh3qYdNnk/6q8OJDs2G8zAW+c5Jmrvp4xJkDCehdm4sHERbPmgeaB5oHmgeaB5oHmgeuyB/J/WpNo2NsoaADv3vy3NnWWg1atzLWJVkTAOvJS4ENH8qhZA3iPWo9Nry/WUgAiwNtUAyh64fUiPDcQkDrQAA4opCx6nMBagIUlstEzdl8BQsY2urGpjziVbUXbEuABaLHUf8gCcNKWZdqMHQhIA14Bn8LAlL+Xfuw0dQTYAm8DuGImVqAMAxKQFrkI+rB9A17JN2CQc7IVFWgIEAEoyrJh8bK5Eh9lo7tsYKdO2dhJ/9MalsYHiIIhXIG3XOu3IeGAOZILfUsegE5GqoDWaR/Ek0+AvOQJ0FM32soV5M31HAPCRbc54VNZtonvWPunhq871we0jCNlIb7JhAo6+16lWca0XKUNIKs+WNR9i/anuNEjdl41hKWhdSp8ykefJC/jZar2bfKWBks5vxXC0wdAw2yi597JPUFb1b1noqMC68nTUb1s3lbvbaz5xPHPZM5zNM6tvIkGdMLr0fWw+OsS+2gck4IQX3v2w4C48Xfq1b8HPPvIxezVTNbU/pQvNizgmF+xwJ/3vOct6+N6Nhzca9n99FYxaW9fSqMfL99NrhlHfFM1knN9v47a71meSYr0kXucjMtufvOwo4H5JlOMLxN2ZHBs9LcJ4L1fbW75Ng80DzQPNA80DzQPNA9s6oEG8G7qseH4DeAd9stsoQG8MI/mMP/Y5+UNW+2oWV7aG4P34HoOq8wSdy+ClqJ76fZyDOx473vfe8zmbLutGUkEL69eZDe1aGx6Cd8vMznih2MIFFTvAKwBEYfqQfJC3OiLJk4YlpFRSHiOQA/paEcOGUDNdR/PDIAcZiogD2sfIOxzxhlnLOOJC6S1fD3grDAg9JVXXnlMMVkunXJyHPNHrjtamg3AsRQ84dI99rGP7fTAK/M2oJu694GxCignn1p3YVhuFSgDwqWOnqOeewEuk8fYMcAX0DDPzcRdBcKKO8YqTXpH/Q5gqmF7PSdbUCUjar2xnANs9cvp+7F/3Xf+ACoB4viYDELAU9fjV4Bu2LdWBdS8+M0EQNiuniNheCeefq75pt8BymGaD7XD5AImvf6iaTvWB8AxGzZGVxawGzPhQNM2kzGp05gWaoD9Cnbnfo4/ksfQ0eqBaFmTTYjZyEz89J/7eL+MnIbJIBMY+Z/D84wMjHt2bOJpk/oAFDPZM+SHfpgJJ/fufpkJbmUajxdffPHKYjz7MfnF98w6XoZdjTlfN+3ctC4mavrP1ep78iZH8X/DTf3Q4jcPNA80DzQPNA80D5xYHmgA7zz92QDeefw4mgvdTf98e6mdwz7ykY90+cnzIFkoc9RdHg3gncuT0/Lx4msJd30B7J8DUubQhsTWlLdl/puazQel3c3u7puWRUcUcxc4BEiyRJxOcZb9rgJ4s2EixmC1gAc2bRqyMGIxafsGOKnM2n7/+A6Uz0t7lStI3CFwD/AUdhgGa9VpBq5FjzR5rDpiKNb0/bjqT6MX6BIwdqhO0gVYBQr2Qb6AgsItcQYyRuNUWhMVfV8BlPn3mc985vZ973vfZfn9OqoPOQ9goGthxUqblRZJgyWLbZ3vY0fL84FYY6zRsXTCM6EwFCd1G7rWD4vP+uG+Y7vG30PXV4XpR31U+1GdAZWXXHLJcrNDWts28ZNX+t55bV/qCGAOGFrLDsgaILheGzq/wx3u0E1OkZ5wHZhbjVxNHxzmCwCyjdpMlGBKs7C64ydtqPeGSRRl8ANph2gMp176PoCwcmNAvLTHMzjyDbm+n8e5WZyVwc2P7jW6ysY/QDEgNp/wxTrAda62B+A3vjzHI0+R/D0/3vSmNy1lXExyWXFxFM0zvGpE+1+KjjkGt40X/bbU59jcusdH0Wetzs0DzQPNA80DzQPNA0fHAw3gnaevGsA7jx9Hc7E0z0uPl8C8UI5GXnOBrl0AY6DGUbQG8B5cr1k2G3DGEnegpo1ebOoFqMD4yuZFWF+VfbabWgI0gG+AEkzzqebFNUxLTKvjZVhuwB2gzBjjDfDnfs4mX9ppCS6AQ1qswiGL1usb3vCGHZdtwhRQDCBmkzNAOV/S7qSjioWnTL4F7mY5uDAfABUgNyxhfR1wDcsSo7GyE6UJyKGMLB02CaVdGKkB5FLG2DHjq389gF3NxzML+4y/wjJUJlCMzEDyCGsSWxcYJzygbq4JCzBHbzYG2Krxk6fnr8kxRgIi4QBM1tftzfUpx9QtcStoHdAw1+Y+Kpu+rYmH2hcpF0htPEWnuI4dfdCv+6r6jcUlyxF5ENIKNQ/j0AZ9GeP1mnOTBjSlLfPPNQxu2tEmC9KOXOsfyW8IozPL9L82Z3ytA8rJjpx33nnLsvv597+baKns6npdXT03TEzQVM1vnTir9Gq7ih+yPya7+MUGcyYAtcH4wgYe29yVxEX8PbZSYe5m+u2o4LM+iKzGXe5yl6WEh/pjxteVBnupi9UUJiNtfEvHea58V9WJzJd28PGYNp2+oX0ewJ0MULPmgeaB5oHmgeaB5oHmgaPggQbwztNLDeCdx4+judjgKf9se3EFWuyGyQOQC8vRP/kH9QI12rBdXshLb5No2KUDJyYD1gZce/aznz36Ug7oy8P0ete7XgcGTSxiMFq0bIc2dRpMsAj8xCc+0b24YrkdbwuYaon3kAFo3X9Ya0C1ClwBwABVQNtqpA0Ak+IC12PkHKreK1BlzLyo17LUwSegHiAXoC+O5w0d3she6NfED9PUMmGbsNExzTVpAWNYbtkcMtfq0biqAC7gxERW6iJuyqnpco4BCDhKHsBH7LuA4ImX8YtB2ZcAoEtsXIsL4Il53goD/GXywncgVYzfU8bd7na3ZT4JcxwDM2ucofPqg6Hre8lbWnqvGIljeffDbYTHjEnXTKTQjx4aS/20Q99NBgBs9XkffDWWTUKqY9JmM7/vfe97nWay8JQN8AfQYdRnLLjuHvz+97/fyYIkH2z0CpwnPEcSIupVWbt+b3PdUX1NspKlwW4MOOx+mdJvNa+0oYYZ81js9X7Lb/8cKyQyfvfz+PGPf3yHHnltn3P3pPvUxNCQAeu1mX/IgByUffrTn+42dcszo9bbs9FzewyY3qSONmY06RRmdsoxfkjSXHrppZtkNzmu3wY+1b4hjfV+RhdccEH3DFPPsU1F+2na9+aB5oHmgeaB5oHmgeaB4+mBYBJjE9nHs25HqewG8B5Ab2FK5kXAEYhiSSlQAyjj5Ru7DNAFmLO80ZI7bBmMqAA1ycOS5TleVg6g6ccU0QDeY1wye4CxETBkykQAkAU4YnwBZ/Zilm/LB9N8yjJhZWfDqLk2ItxL/UkAqD+wub/cV75e8CsYVMGhCgpijwGTAN1AH3kCKU3SYABaKl71LDEdPQuwwcbubZuKySfgUsoLO9O1ABwAswBYwn0AUGE2Yn0mfa73jymnH76b79i22pzl7vLQ/mgaj+XpWUeK5pRTTunaIB5gnf3FX/xFFwZwATD/1E/91DKOeP3vfAy8rnnFH+KP+UPdAxbWONLeYCFHUuuO4b0K3K5xc17BzYSNHckD9LWUMfrG+kp9gW4sG7dhhQd4HCtnVbh7g543mYQaD8gKmAUSJvwxj3lMV7Y/nge17iZDWGWXq68P8Fce2kU+hZ111lldWFiifYA5ZXr2mIDxHeM24fL6xje+0eXlDxZmfo8SZ+hYWeP96/UertdMYlgyz8/uSWWx7373u90zxH2+n/q0XWEb/sFi74+jjHdjuv/co808ZJFNwMo/aLNaAQCKMY0BbhJrDvM7ZVIg/uALzy4TROQ86li0oeZuJvFX1ZP0jPFFWmSqkc+Q5nhqDk+ta4vXPNA80DzQPNA80DzQPNAA3nnGQAN45/Hj2lzo1a16Uawvh6vOAUfZtX5toYcwQl6oG4N3/zrH8mBjCMgx9UWTNILx6QUWo263RloAAKR8L7rZqGksP5tGiYv1hv13vA24GhDKsvNaJyyqSB+oM+Amy7UBt9i5NBH3ep8DJjF2+wA51qRyfSrYkrChY2WakW4QJyBw4gN1hAEssV77wGji1aPyA3bU8LFz4J/VCyaz6EjGj8oGcAL0ANJ93wELsQVJVyRv+q8M2J6wHGt7EzblqN19v4RdDbQNA7bmhf0eWYyEAyv7G+HlWj0GSNsL0MqndVVHzb+eA58wniN3Ed/XOPXcBk5VyqFeGztPe4CvNf873/nOywkLz6J+fYFjxpH0FSRTjjBs21gmX4CNAVar/5RL7uMJT3jCMeOi1psGsHHVZ4zXOGPnffA+4y31IEESmZmXvvSlXT2w5E1GDE1mkKgABAcATlsP+thnhZvQMMEcFrx7Tf+RQ6m+8X9N37Rfn7p//B6cCGaiQrv1s0lTjPRqNrk799xzl0x0YwsoPIfxeyairr322slZfvazn+3qHBmayQlbxOaB5oHmgeaB5oHmgeaB4+CBBvDO4/QG8M7jx0m5YO94OaiMu/qyNHbuJdILw/ve975J5RzmSA3g3VvvAAKwuwGjGDpePLFmK1MJY8dYGtrQa1Xp9773vbt0wLS9GI3TAHXYuUPSAzYjC8ACWNuvpa27aQdmXXYpx5gEYpBZCHCt3hVsBfpgRQKN+qzZ3NMBgHzvA4nCACL8n83ahNEV/c53vtM1AVACAAuQVgFeQDS5AoDSox71qJWboaU+uzkqO0DDUHqA41B4GJdD16aGVSam5frA1SovgelLX/rqq68+BihMGcDFMEMT5qhv4tcanvboU2zses05ZnY218q1m970pivlLRJvN8fcU0mrztFPTpgxEmA6Ycf7aGLhyiuv3L7rXe/a+TBs6D6g26+n8VytbjBagUYyENm4rW5C5R4hUZGJDfn3AVqM8rox1dCkRT+s/12+YUdHa5fucaQa6uaE7h8TSMZOdMel97z51Kc+tWyuSVzPHRMGxjZw3nMdK/X//u//lvHmOPGMqfc1Vrrns98adTOe2N///d93q4vC0HXNvfOlL33pmGpkgsAGfEfdPNu11dhZJ4/gty79buXWHMbvyjepsallsmVoNcqmebX4zQPNA80DzQPNA80DzQP76YEG8M7j3QbwzuPHjXOxVNTLIGDGC9PDH/7wbnk80A5IYzmqTbGARseb3bNx41YkaADvCuesuITNiS2YFzYvfP0PgNBy9gApwIBN7AUveEGXp7G3VyM3UsEnMiOW7JKAyBhQf2DPpvXca92mpMeUip6wegYABEpVcDXh/b6o34EzmME2F6s+Ecey3+ThBd5mac961rOWTDBgMMAF01H8KnGQMvr6nthkte6JN3QEHgEQAMhYaTSPavuG0swRBrAN+1F+2I0BhZI/vwgfanOA9AC2WMAf/vCHl8B88tj0GGB/03Q1fvqzho2d97WFx+JNCccej4UtWsHIsDHH8gIgA6em1n8sXhjwyqmauL6rTyY79H/6kawCOaLUV94f+9jH0pyOxV2ZuXkOygPD26RX8nf0XDFRY/Or3HPJuwLlY/IYJnAC8Mtv3cfKGnH8ZgM1M5YDKLu3aR/XFRUYniYOslmguH7vn/vc5+4AXPtlm1TIM9NqCxsvmuQxAcWf7v0zzzyzYzMvHbjiRFxl8I97n94/A1IL54e0p18X30209I2Mimuf/OQn+5eO1HcrUCL3oW+nWFbQGPtzAKuAf770G7Cppe7+L2jWPNA80DzQPNA80DzQPHCYPdAA3nl6pwG88/ix5TLRAwH3mkTDRIctopEJyC71XvRsQgTstRGYHbNpswaoAHhFf7cCJFNKk5f8q27mlHRjcehxnn766YNACcYYtt1e5CDGyp0rHABj6XJlivIP0BUz+c1vfnMHLgFpKxsRUBMQS3xL/Fn8G9DHNSyv6B/7PpXdX8uTBjDEAEiYv/IyJobYwq4BbQLQ6aNY9MJtSjYE9GLj0l6lnzqWt/z7nwCOwrFcGRYuLdd+3HwH0pnY0A/AsYTXo3r2Ncrr9aFzba8M7MQBtsov3/vH6vP+tYP4HkA8QGW/TBtJMZq1uYYRHtC6jslczzGb0BlHUyQ6km6uozEcSYOaJ8AyYG4Nz7m+vOqqq7qNpBLmiO1qYjT3LnAsLNsab+w8kybAYyskSE2IO+R798RtF/rSrtPWTz+FSY1dvAroAyJmU8M6xky+vPKVr+xYs6QqTAbT9k2d1WkVO15dH/jAB66dII7chXwxhmN1M0LXAOXq5Le7sp5do99bLXliAh9lC3MfwD2mjT7Uvoy7sc06h9KMhWXjSGDtJua5GWa2Sb9mzQPNA80DzQPNA80DzQOH2QMN4J2ndxrAO48fWy4TPdAA3omO+nE0L/+WGXuJBnZkw6R+LvRfvXiLF+ANOLmJRQ/3Oc95zibJ1sa1pNimQpa6Yq1brn2UtBmBFAE4vrFg3lcWnsYDYVzH2KrsQGE+gFSs3DBR3/3udy9ZYYAnO8AnrmMfRPK9LvNOXPkGzBWHdEF0VgMyJe7Q0ct/xkq0TrNx1qmnnroEqmpaZZKoeMUrXtHVGZsQ6FPjjJ2rY5bn00plpC/G4gt/5jOf2W0+aelz6pr4fT8lfN1xFdC5Lu1er++2zmPlVnCbr2zSWQFRIGD6Sh5j5ZuseOc737ljomJV/NTH5ASmLHmMSK7k2qrj0ORBrVvkUFblUa/1GetWwphIEMd9l3uvpll1Tk+1bwEtTahlcmQoD9dyHwHLq2Y+4NgkinsVCGiihJSO8NTRxEx9zmP129DMygoArAm+Wi6JCqC+ZxP9W6AkgDsTSYDtWofaLsCfvNKeiy66qLuMzV/7gD/6AGcmDlKX6PF+85vf7PI0DvvPylr2UTj33NY+v42bWCYrbP64VzPJleemPp5q+V3Rj82aB5oHmgeaB5oHmgeaBw67BxrAO08PNYB3Hj+2XCZ6oAG8Ex3142gBZzDc1u26jrFzyimnLF/+ySFsYje72c26tIdJD3eT+u9XXP7wkg+0GbLKqgNSZVl6mNQBQBxtysbC5gWs9IES8UgYAOhPPvnkrmwMuSw1T36ASsDQ05/+9EFgOfH6RxMBmTQIqGb5vvKqLmg/3dB3DMLkMXS9hln+DxwTFn1KshU1Ts4DOOW7Y78cLFx1rvq8Nf6Jel79UMeO8VGvab8xQuIjvhjyq2vkLcIGvdvd7raMDzRO2lVHDMcqzbAq7tC11Ktf/z4QbJySchhjuvfTuzf70hSZKBgbe+qnPoDKakBZ12w+FmkJ3zOZgrFLbokmbVj50RE2wdUHoYf8IEzbGIb70572tGW/DMXXljGWLOmVgNxWHPh96BvtdvnGJ+QAAMqAZ+FhcwOR+9ZvD/YxeYrTTjutS+u36Kgb6Sx+mCrPkPZ+8IMf7NKR7pjDTFioxyara0giSUPapFnzQPNA80DzQPNA80DzwGH3QAN45+mhBvDO48eWy0QPNIB3oqMW0TCmAuBgfU6x//mf/1kCgUCKLDVelzZL4L3Qz72Jz7qyD/v1Sy65pHtRBij2DSPZS7QPMBbDKmPcLuZh9AacBaKJg5GXdKuOkTYAngVIqvGB8ljepC6mMiiBYECyOhlQ8xw7164hwAmwU4Hhusy8n1eu3fe+9+38kKXM/Xj1u3K1sw/2AS/DbKvxh84DYA1dS1hkTvI9x/1i/GZspJz+MRMF/fD9+B4JmIc85CGdbmrKsDHoKtkK8fqgatLu9Tgl34ynfln62yRC3RBMmFUEuY+sIuhPDlQw2PMTwGeZPYa7TfqG2pt6PuMZz+h0rD0jIs9gZcXLX/7yY8YugBj7nvZwmLa1DeR1KmCuf8jy+KhXypTGPTC00Zl6kJgISIul3Tf9W8ut58a9tue+eP3rX78jed0Q0qZx0mIXu099pv727Mj0kH0BqGqXCblNzHiRzoqKOeyaa67pfKrv3//+96/NklyL8v3eGAPNmgeaB5oHmgeaB5oHmgcOuwcawDtPDzWAdx4/tlwmeiDgV9PgXe8wG5V5ScOO28RoNUrngzHqJX6VAQcCJm3KVFqV71G8hjUHTH/qU5/a6WJiP1lCzZfAn2oY1QFnLEeOZSk3kEY6OqFhYPk+JLdQwcsx0ErafFKu7695zWu6orH0ct0xwE50GOu13Zxj7DGa0NokD20FMPfLTv5T2pK49QgYic7nU57ylE4CwDLzAEk17ol6no31tG8TkDngnz6q42qdn8TXtyZ4Etcyb3Id+X48jsY6MNRvhk8dz0Ob1GVsmkQJ0Kre55xzTicRk0mBRz7ykcfciwDUmv9Qe4FsPmPXwvRVTp0AEh+rn0+rmfDp55XnMRC1xk9f/OEf/uH2q1/96mU6gPEYkAeYlX90llM2ANbvQy1bnftjLZvAabON/EgGmFAyzuIHz6Ccy89v0Ilg0SSnF7+J2SiPH0hlzGXGpjw9U00a9CUzlKNv9FH6whhp1jzQPNA80DzQPNA80DxwFDzQAN55eqkBvPP4seUy0QMN4J3oqEW0yDMAIjYxGyV5EcySa0u0o61Y8wHMeQGMZqdluEPLeGuaE/UcqAUACrDCf0MfWpexbIwkHvmBWACRAJQ1nwq4hZ1drzt/8Ytf3IG29FPzoh7QzvU+AIPdxwJmSZOl2ViiWWbcL2fT7/INe6yyf//iL/5iyVTeNM/Er+0bY7ZiEga0Trr9Ptq0sO/v/S6zn79nZpVNyPU6lhK2l2P0Qq+++urlkv295LefabU9bNv+JELuvwC56qEf+/E2qV+ekZukETf3r3P1+uEPf5jHxPJ42WWXdc+a/vOCVIONKqtFF1cf2USulmEFwZBhKge0pnnN/uZv/mYZVp95wOlIznhuhL1bZT6c18kH965JyPjGxonVfvSjH3Va20dxZQitcO2ij8zfUwzwmr4c+t2dksdYnDPOOGPpZ/rnNvgE4NM/di39pE+e//znj2XTwo+gB9w/pHSsSiC/4f+1xz/+8dvve9/7jtSeBkfQ9a3KzQPNA80DzQMH5IEG8M7j6AbwzuPHlstEDzSAd6KjFtHCxKWxuonRXvRSCgwI2OE75ugDF7uqeymgzxvZANcAdl7Er4tmh/vKQAVe2FwH+H3eeed1GyIFTAP2AdBtHhTQJ8AqRi8G1S1ucYvlSzjfWhqeZeG++8inH5Zr2Io2U6LjWeOEragPKygjXa1/8gEQffKTn1xu+JTwVccqtTAWD6CM2ZzrwO2c16Pl73xbgbZ6fdW59tW2r4p7GK5VIO8w1GddHSqgnriW14d9mrBVx5pHZZQPpbnrXe+6nX/aHvzgB2/TKCV9Eq3aoTQJ85yqz6paVu7LxHV03cZiNcy5PiKz4t7yfWx81Y3r+nn0v/MB8G/sHqjxxRuSSbjgggu6+tz73vfeUacb3vCGOx7Hni3K8+zIRFwmHzIpYjXGu971ru0HPOABHWNXHpj3kaLw7HJP5lnidwCTt0qYxL82YLN5XkBDkwzRaa/tynmeg6973es6+RVavEkrDv+TpMBEpfN7VCwbWZ5++umTqvynf/qnXX9a3aDP5rYLL7ywWzkRv/ePxi8gsNmJ4wGriqokSr/PMfjJqTRrHmgeaB5oHmgeOMoeyLvCG9/4xqPcjONe9wbwHvcuuG5VoAG80/s7G3HRS93EbOjjBcCLvRfMP/uzP1tq+fZfDDA96e9eVw2L+U53ulPnL4zasQ3mbMgUQAgTMKCMl+lsZmNDKqzb6mM6msAY4G8Nz3mWk+f7qqNN3lwH1gCKxuJi3Z111lndcnvgDWAlQFDSCMPw8j3gjjASFdkILXFzDIiU7+uOQDaa0H3Ae106gHDVfQVeVz3SdekP+jrfAu9quXxZv89xvi5P4/Lcc8/d/pd/+Zduwqb2eT2foy7yGNvorJ8/YOLKK69cgopAvjBD1WvKpII8AY8A4ec85zmd1EG/nFXf+Y5Myitf+crtF7zgBceUOQQUy8/YHZugMPkDBLVRWYBMdcxzotYHAJPvnhPVrrjiiu5aWPeJ51i1dQGzwtSH/fu///vyOwkB1yoQXvPJOXZuGP0m/wJAZvl/4jl+73vf68pRB23iQxvMZWWIOJ4dj3rUozqwnq62MMfKluYTYyXPGXHcL3OzW7vK7sOfq666atkeY2eV0b5NO+tqj1VpdnMNmxPzm5TQAxcTfiZNjCsA/pB0w27KaGkOhwdM8LtnfNy/tL5pib/jHe/YJgVSf19Jt2Ty53DUvtWieaB5oHmgeaB5YLoHGsA73VerYjaAd5V32rXZPdAA3ukuvfzyy7t/6rGmNjEvoV4GbJgU808/LUfLOTGM3vSmN3XsrFw/6COtT1IEd7zjHTtmMdDSiwqwgHbtQRktQ74CQHzzm99cWSxN5IBsATtpxUZrNy/2iSPf29zmNktmdDZpEp5P8sn3P//zP+9kEGg3hiGca/WImed7gJQqXUDnU39jZKfMxz3ucccAVcquYBRwiH3ta1/bsYlTyhUf2BqmXsJzNKGQ86nHsAXH4mNcBgADClbfjqU5DOHpl1qXVQysGm+358aAZdoVHNf/X//61zvmaj9fz5XKwu1f3+/vgMJV5Zs8wTCdwo7dS10Bppa4V+ByVX7AYJNojORCWK2YniQQPNuuf/3r77gXgHFWBARor2w72tLG9ZAvoq/dFbb4k+cFsDcbY972trfdsZmclRrA58985jPb//iP/9jVtYLoKQdwWS0biqXtJmhe+9rXdmxQZSQ8R36wmVgssgSuaw+mNCmIGDD5Qx/60HY29BPH79BRMOMjzx6+IFVjMoxpl/6tm1yahJjT/DZ95CMf6fThP/WpT3VlG2cmgTGraSmbZKBR/qQnPWnbBp/Njr4HXvrSl3b3neeGiXoT0n3zW29iIc8vG6E2ax5oHmgeaB5oHjiKHmgA7zy91gDeefzYcpnogQbwTnTUIhqWTpiBljNPMXqL0WmsL99T0h5UHEDHOubqXe5ylw4s2c86eVkKC3Eq2wronhd9QAZQFyOxD3pinIZNB/j8/Oc/v0PWQNqwGAOYyAsjEBsrYY4BafmsDxy5Tl8z4HLSYfsGIPZy+Gu/9mvLPAE8tQ1JA5QEEuT7fh/7dR4qD3swy/ir7u9QXO3SF0PX9hI2xu7cNE/+rf2wafpN4gMtsTKBUCRZpAWUDgF1m+Q7FLc/9ofiJKyOO88pACAQMdfrEVDJMBIx6wFZATFqvKHzgJhD1zD1M/YqEE+ndyh+P6zKLADyXAdGV43Wz33uczvyMknB0lbP9cgUSBcQu064yBdDr9rtb3/7Ll/AaCZUzjzzzOVEj7aFlZt0GMby8jzIagX9APztm/oFhO63u3733PQsjAGLc92kzTp2bvymvV/4wheSzaE++j3tA+XuszqmPYv7oPxuG2Xcv24hd2HCLr7N0bitYzfhORr/mNRA4GZH0wPZxFVfYuyuMxMAnmvG41G5p9a1qV1vHmgeaB5oHrhueaABvPP0dwN45/Fjy2WiBxrAO9FRP46WXbwxNrNkdlUO5By85GHDHsalejYIyUsodqYXFwDEv/3bv3UMY8sRA/5a1oxNul8W5q1lj5sYQCVtGDoCSGjUknEI01a8AK5JU4GBhAFocu7FDuM6YBHwkvWZdmGGbgJEynsqWJb67McxfT2Wt43ssBb5yoZCY/ESjr0a8C5hez3y1V7zOMj0mLyYfEDHTBDxCU3vfp9jWa7rg1p3z+8nP/nJu/KH+xn4aLLqlre8ZZcHQAyLv5bhPJMfJkawF/vAPQ3ZBy6Wpq8DrHNPONZ7URnGFJDTSgJgcr8OvtvI7aSTTtpxjRwCM0EU//ZXHUQ+IXkCwW3i+K1vfWvJYCWnAcCr9eo/E7D2qtnQUJ4BGvlUX6ec3/md36nRu3PSFK6bOIq0jO80f4fsmmuu2Y7fhu4lK0RIr8TokVcJlamsXKs11EP/HxUzAaf9Jt0CsPIRENZv13e/+91ZmuK3/jd/8zeX/eoetXoCSzh9z3eeTe5hffZP//RPHehuQif3uc3vjLlmR88DVt3oY5JJUy3a+FY+NGseaB5oHmgeaB44ah5oAO88PdYA3nn82HKZ6IEG8E501I+jeXkO68+u2WPMDC+eD33oQ7sXAoCY5bmHzTB3vbBgeK0CAbzcBrix9LSCCXO26SUveUlXn001jjHX0g5H+WQXeSzDuQBBgPCpp566/YpXvKIrjxzEd77znWVZyj7oD6DNCyeGcEC4qXXosxOlC0iyLo8+8FXjD4FQ9fpuzjHzdpPuMKfJuBzqh1zLsd+OAEb98E2+u0esSmCea9GuHsojACNQKysSwohXf2w1BjTtpwfyTxlX4lUzkZLNyOQJeFXfF73oRTvKiGQOvVPxSBMMWQXiah2HGM/uqz5zX5oPfOADO7L+/ve/v5wo0lfZ0Cv985SnPGVHfJrD8uGzb3zjG0tZh/h3iMUrAzqf0mEWq0M27uTXap7NVZoAq3iqYZdm0musHlPzOh7xTKCSyphb89ZvuckZ/jeR8Za3vGV532TJvt/QaLKLZxxUw/7MJAowus/qrnHb+eH0QFbrVJmTdTW99tpru3Fj4swztlnzQPNA80DzQPPAUfJAA3jn6a0G8M7jx5bLRA80gHeio0o07Na8rAG6sLQwuSyDfetb37qN6REwAeh2GKUZMNrCFKxLnEszd5wCDmhAenn94z/+4x3X5vqSzUswGzcxO8urVwAnILQXKmGWXdM/BBpj1gJWMHoxAetmKHQSn/WsZw0CUcCXvNzJM2DMIx/5yC6fGubcJyDnKiA0cTc51uXam+QtbkCnTcprcXeC9oA//+z8xE/8RNfP1T+1b2p4/xxDPWHGafox4yrXho7RfKWbWpmi/bi5F/rh/e80WMluYKZHLqAfJ9/XtU/dhgBpYb/yK7/StRm4VfMB6saXQPyYTeD6S+GxXVnAzpQF9KxSKqQdgL6YqJ4lwFAW5qz2kDS4173udYyUC5COfiaQECM4wJ40ysPI86w3iURTPc/Q+Cjs32hZR1eXrq/JocTjb0ZHXFh8IN8hUx8MX3E9W373d3+3Owe2Mxv5mXjKcyqAOk3zTSyyK7THm/0/DzzgAQ/ofG0s+O2PmdzL5EDGJi1n48S93J/UNQZudKMbdXmN9XPybsfD5QH/R7j3PK83tazo2c/VT5vWqcVvHmgeaB5oHmgemOKBBvBO8dL6OA3gXe+jFmNGDzSAd3fOtJmPl/0h9l1e4rFev/jFL+6ugH1OZfd19QTqTLUw5AAqQ5uLTM1nLF7YbwDyTSz1AngFFApolo13an6YXoCX6P3yA7Ze1bsNmJK+lB9m4FTgLOkC9PsOdKHZqY4BYBKvfwSEBczrX9vt94BOOe42n6Rb14bEm+PI71MA0DnKSh4ViEzYbo5kXSq4lzwCDuU7Bm3ApIT1j+QeUq9Vz56+hEI/n4P4DrC1OaGywsQFbFZZAtdyrzrHRq+bg6WeJpdi559/fpdnrgF0632W8ByNG7vZ55mXcN/ZV77ylS4/8g7VbJ41ZYy7p236FXmI5E+uQfvpZT0g+QAAQABJREFUl+ee03cA4hhWXyajpBN/zIC8ZFHS/ymn/93kYyQa+lIVY3kn/Oyzz+58oZxm293vN8BW/5EuqhbdYozpapE9InnUt/e9732dfwPM96+374fTAxjt7jcTOJtaJuKyEeSm6Vv85oHmgeaB5oHmgePlgQbwzuP5/2/xT0Sz5oHmgUPugQUbcmuxVHhrobO3tVh2u7UACLcWcgBbC621rQUTdWsBIG599KMf3VqAeYeyJQu2cVevhz/84ZPrt9iVfmsBvmwtmEhbC/BjcrqpEW9605t2URfsvalJungLEKM78vWCLb21AFa2FiBuF7ZYIr21YPBtLQDprR/96EddvRds3q1f//Vf31qwsbYWbMqtBcC0tdDe3Fpoi24tQLcu3QL87Y63vvWttxZAa5ffQldxa6Hp2IX3/ywAta0FeLW10OPdcWkhb9F9X0ykbC2W5W4t5CS2FozJZTk7IpcvC0BzazE5sLUAr0ro9NMFqLWMfJ/73GfL98WGf10YX1RbsCvr1+58sRR/a8EUPCa8BmjPnKaOC9blYJb8vgC4Bq/tV+BCDmA06wW4Onqtf2HB/NtagIlbxiJbAEbdccG27I75w5/usZhx99SnPrX7mr749re/vZV6LcDBRD3muNDKPSbsoAMWoOrWYgf5rcUqhq0F27Er3r29kAHozhegb3fMverLYjXBlvusb9IvJFG2FuDo1kILdcflxWqELffZgrnfhS8m1ra+/OUvd88Cz2X394KR2tWlJjzjjDO2Fnq/W4tN1brgBXi+vPz+979/azH51d2zAnM/LZbob93vfvfbWgCxXZ+q62WXXdY9/7VNn8UWWqtbiyX8WwuWdJfP3e9+962rr756a6EZnChbCwC5yy8BqUu+16N2LADYrjzpmHFhPCzA5a0F0Li10FDfWiwh31qAvt311Lv7MuFPxln/GTEhafd89bty3nnndb5esFS3Fgzl5bN4Sh6HLY7xuPjXfsvv5EIXekf1jBG2WMmxI9zvvzG/kC3Zcr9WMwb8Pvm/wRhtdjQ84P5injPGwyaW/xmSxyZpW9zmgeaB5oHmgeaB5oETwAPz4MQtl+aBaR5oDN5pfjrRYoWtunjR3KhpYRhaxjy3YbNFa9US7Sm2AC2305bsFP+v//qv25iOi5+D5QcLq35fdY61Z2MccbC06Ojd+c53Hlx+jqX36U9/elnVbBQnLf3LlLMA7rpl8Jb5VsZirueIKRZGH8aYZb65ttuj8jCCk34V8zPXHC1hT5qho+XgfRbqULwpYX0W4pQ0C/DqmD7ZpJ+nlDFXHOPaJmSb6iQPlU8nFWt16NqmYfy1ajwO5bcJi934oFWefHyPhq5nifG9ThoiaXNUfhixwowDS+Nt/uY7/ywmc5b3JAmXMIhdzxhPftGdvc1tbtPd7/lNzHVMf8+WyC9Ir+5vfOMbuw3qbEyJoR2ZBemsACBzYCn+O9/5zpWbfdl0K3XC9ltlNg2LPBDmqNUIQ3quJ598cucLjOlNzCaK6t/fTG5VHuQxaA2PjW3PyFe96lWza+OuqtNc18K+XID4x2RpJQtf0WHuG31214yNvpF0cu1d73pX/1L7fog9EO3x+nu/rrr+v9LXnjFD9+m69O1680DzQPNA80DzwPH0QGPwzuN9s8PNmgcOzAN5mR3a7fvAKtEKOnAPrHo5XVUZWrZeWDbVdlyVZ72WZa9AIZv+rLPUx5J0YEfsiiuu6OoJOAT2LphpHYgSIEUbAMMLduv2gpnVxRW27gPoFSdghuPzn//8TpfVtWiNAqAWbN61+Q2Vl+XVlkvPBeQNlVPDAnJV4KxeP97nCyb19sUXX9zpWQcMBk7m+XU867cOVF53fVXdAyrWOJsArNJF97PmsZdz99Ju0kd6IWCrDccY4GNqfkO+NHaBuCwbYLp3mGeCjbAqiE2/9rWvfe1yMmlV2e5p+rbMZpOA3ZpXP23aaHJkE6MbnryU2ddvBVgDsW3yJZ4N8uioj1k2glwwRseiHBNusix9M1Va6Otf//pSUkPfAEQXzOjt5z73uZ3ueTa7VGeg54KhfEy5hzkgmsYmD/oW+Y6hzbNOP/30rp8iA1LTRgtafzY7Oh4gyWUck9KZaqeddlqXhvRMs+aB5oHmgeaB5oGj5oEG8M7TYw3gncePLZeJHghA0gDeiQ47QaJl86DFkuGNWgQw8JJz4YUXbpRuamSauRmTtGrpYw6ZTd8Wy2a7ugAl+4CINGFRYa/a4CRALvAYWBiz4Zo2TflkUyW6qpWxN5Q2YEkYuUNxNg3bLwA2gMSm9dlN/FUA2Vh+2JXnnntut6FhAN6xuHOE5/6YI6+peSwkSjot6OqfAJpYqv18cq0fPvQd63Moj6G4CduEnT2WN4Avkwc//dM/vQRVtTGgLDAwZe72yBf+CbVRojzUB6s2z5Karw3YmE2v0s/GlMkaH6C6Z8vYKgKgprG4kGrYprOKLfvMZz6z28zR6gHAn/Z94QtfyCNm5fHSSy/t6qzs+kzBfDWxYcLHtbRBmA2+Vhmmb9IspIJWRV1eSz/w2RTDXM0z1YaVQ89g+bzjHe9Y6hOfdNJJR4rJG4B6aIOs/5+9e3+2p6rPxH/q+wfMD5lbquKUU4mJzqSSSY2xiMag0YwXiDBRvKBlYlTiBUVFQRkVFEXECyIoYBDwxkVEEURRQBBUIspdiFwCeEHF24yMydTM1FTt7351fLbr9Ke7d+9z9jmfc85nvavO6d6r163f3b2617Oe9ayAv+6HtmXgsWsg1AKJruWll17aTlZ/b2EPYNpnoVLs/Xl2ySWXNO2Qtui2226bF70erx6oHqgeqB6oHthyHqgA73IuSQV4l+PHmstID6QDXAHekQ7bwGjltOINLKbJOuDom9/85tFFAVWBBsAUnZ2NMpIIQBidYGzBqa5xI28ACAEsW8Qm4KmFyHSmTYkGYgFsMOCwam+44YYZAJGOGdmEn//857OqT3UQZ8CJ8rAjywWxnOtUW7kBigIsCguTThoddpIVpnEPsSsBNocffnjDcJtqzc7KDcgkr6E/QA/AoC+OemVKcTvOPLCOH6UJKFSCjO288rstg5Hwrq26dYVvl7C1slYXOb+HP/zhjaxHZErKtMDR8veYfQMk4uXa5xqPSev56rtmBkjCCl4kT+WWDHrn2V7MsKyb8h//+MdPMjW6PLaWfYMj8e1UP3XGtvfMdjE0Z43EL3cApRaAnOpTTyz6Zut3G0DNYAk/AVqHzBTuPEfHHXdcM93/sMMOm2grynPkC20X1qfF1sbY0Ucf3eTh/Ka634NJzjvvvAaMUs5UO3Ywbg4++9nPbvI3a8G7YcimOuizhfC6QM+htLvzWNppIHXbIoPRJWdBksf1i2xQ0pqVYgBAe2KAodr28gCpEdcVaPv2t7+9U3bB82khxbR1ZiVVqx6oHqgeqB6oHtiOHqgA73KuWgV4l+PHmstID1SAd6SjNiCazp6pxBimAUoAbNMFwCbThWrWNJ3VdNHpwi6Trmmj5SnoxOuokGoYmupbpsFSk2a6iFEZvCH7dB2nizQ1HWFldv0BmcIO7DoOkAVkY0bmuPjYoHQ/w87KMQAxoOKyyy4bBGoTP/IJF154YeODY445piknbMYAwolfbst6TxeCahiB5fFyP/kAp5J3ebwE4rDwyt/lfplms/dzDptdbld5Afu7jm33sIc85CGze326qE+zT0P2yU9+8iy87xy1PZl2Lk1fvKHwMQMDwK3IkAzlNXRs0fvaeRkoarP1sXXngZ/ThdSaNmOoPtoU8dg//dM/zXRygdPlbIEmwi//nX/++bN2BhN4ulja7LD2m573pz/96UbjmzzEogZoynUH8gOQ27I3AGbtbPwJFB5j2NfSeG9997vfHZOkORc+NHhQnuuoxLspUvSizQZpm8FG5+Oecs1jd9xxR8Pg5psy3PHXvva1TRrXpdr29ID3fJ4Xz7dBWwO8WL3TRSUnpdwKLf9q1QPVA9UD1QPVA9vVAxXgXc6VqwDvcvxYcxnpgQrwjnTUkqOdc845u+irtqff6wh/5jOfmVsylphFbnQs0vGwfehDHzo54ogjeqfzYsfpoAIXSCMMGSYScFG+X/nKV4aiLvUYZt173vOeCbaY+tK2fN3rXtdM1Q/g8qd/+qeTM888c0JuAlhjUSMvpIChAasCeCWdbQAt+xdddFHD/C19mLjYlfFXwsJ2vfHGGyckG6Tz11VO0nRtActAfcdK9rDfqUtXujFhQIYslrYeYLMEpMeUu1Pj5J5a5PwwOcfEz7UGkgIGMugzJm1fnADrGKd919+Azd/93d/N2K19eXWFp87ZdsXpCuPH9nOS9g97tWTAAYS1hUDhoXLCzu0qrx2mLEzZNuCZxssAk3YO4JnnHBP29a9//cRMAvILtn6Hta/8sHnvv//+mR6wsmnzvuhFL2riW8is1FYG9j3wwAOT//f//t/kgx/84GTvvfeetV3SqiuAsc0GTV2HtnR1Le6X83c/0Cs366C8L/lYOzvWzPyQ59/8zd+MTdLEy8yMsSzhhTLfgMjerZHYab+L6Tt7L/ADXWegNVA9rF/AeWnAes+2e/i6664rD9X9beaBz3/+86sGjvN8Zev5xoqvVj1QPVA9UD1QPbCdPVAB3uVcvQrwLsePNZeRHqgA70hHLTGajnQ6AjqDOu6Z4gpY0BGksyiODuEZZ5zRW7pV0tMBFR9gCdAsgUvsra48SCEE/AQydq0OjYGkMw8AkP+RRx65qi4WzTFFFcgK6AAgmE5O1sBCRhuxcrSpkeoCsOpapTwVvOmmm1YBKTQ1aSm+4AUvGASzdMCxdPbbb79ZOcrrApCAL+nki1NqaPpd/qkvMCdTN8tj9l2LU089dVUa4fw6D+zLNPx2nn5jKpf3Q1eceWEA6D5w0z3cBuvm5ee4e6oEHQGNwK0xabdTnACXqXMXWO4ZpqsK2E28sdsh0HNsHhsdz/2X+6fvXg5QetZZZ83uA8CmNuSaa66ZsWKH6prnQFnaUP4EQpolUV6H5z//+WkmVm3Junjuu54Xkhdnn332qsUcJdYGYgerF43uaLJi4WKA/ut//a87rynmpynfQEHtUinV4tlwXJtQXl/tx9gZF+WJAVTNWgjgHx+6F328Y50uYrR05WEwbRGzAJt02vDtYmHxekbburn8ljYfizvvDPcykJ95h9KGzv3v3VJt+3vAc4tlj7Vr8UXPkcFnM4A24rtn+3usnkH1QPVA9UD1wHbzQAV4l3PFKsC7HD/WXEZ6oAK8Ix21pGg+/oG2/qx0PmR0ZHWGdcq/9rWv7RLVQj/pqO+///5NZwMLjOl8ADTD3hRPfm0zrbic1g3EAH68/OUvbzqrAUyADMBdrKWYzj1mXerQtSWjsEzGL0YvgJT/xjDa7r333iauutHCyyr3fkfbswR+cg464QHbsKD7tG0TH+swCw4lbGir/u3jgP8S8MzxSEHkd7kNaFCGZR9rM/vL2gbISn4l+JSwsduXvOQlTf3aoFNXeqBgl8+64g6FAdu6fDyUZtnHMMHbfrNgE/Zm2uOuMjHyhbfTlnEzEFOG9e13gZh9cYfC3WfryYtESfJ3nT3XfrtWmK0GsXKPRK828bu2BhzuvvvuNFOzrbaj9B3grrRS3oQfA9ypRwnK0/gudbzloV2MnnB7Or82GRB0yimnTJSBnaw9T1tK7iCLNxqM+djHPrZKngfwr23IIIo2rI95XJ5P174BRDMOrrzyymbhp3lSPl15CKMHzPddg4J9aYQff/zxTTo6xdvJnve85zX11gZhRHunxXckOHKv8Ik47gVa8Zi9uXfce4to3m8n/9S6Vg9UD1QPVA9UD1QP7DwPVIB3Ode0ArzL8WPNZaQHAijURdZGOmwd0XT0owc7duGNMJ4e+chHrioZk0hH0h9gaMjOnMoXAAJ1ME0tbJtOPxZK2UktgRPMJABFaSeddNIMLMGUMx0RYwlzBTNYmWGkAX8uuOCCMvlC+6a+ytMK9YceemjT0X7uc587Oo8wAwN+mT4JhAkgC/ALCzp+cv7RCcWqZUD00i/Z5x8sZr8DFs8DvpN2aBtQayhOWWY73hD424475rfr2JUn9rfpy+2FwNYD+g3VpwTphuK1j6m7gYs+RmU7/lb6baAEi1Wd2ucfeY+++8UAgXZizPmUeed5GZOuL442Zd999509F4mXmQN+H/VLbW/72keMW/vkEQyI5Z4jX6Kta59Lu57aygx0lY0ESQb5Ytw7T/lGf5fUgmPyFi++1i6Ypq9dAzTnuQZwthfFFC9gXvR4y/K79uURLXDsz7Zma5nmvvvuaxZ3U882iFzGs2/xSKxReRqcwvwFqkZCoh1/0d9kfdSjzWidl0+utbptJwPGe2eXsy/cQ+Vv/iifH7/z5x1pwLVa9UD1QPVA9UD1QPVA9cB28UAFeJdzpSrAuxw/1lxGeqACvCMdtYRoWdgMsDh2Cp8Of0AF04cZdm60DMdO94ysAfZXF/ghX0AqAIC0woknnjixcjhgtW20JwEhOrNDuo3KCSBLx/K2225rZ9X72zlauIT0QwngpAPdxUYG1gBnADh8BnAEbpR6lwFg0vHu2gJ+Uo7jQCaLHPWxeAFoAbO78ltrWFmHteaxWemAam3gFMO8DcZtVn22cznud4ze8hzoa7MMSpT3RtifZfy17Jd50ovtkiRZNF+g81e/+tWGrZrp6/IomeC0SpMvgDfvJIBYWPY0YzObIHHb2xJsy6CX9lO7i42f88M6PeSQQ5oyMSw93/Li9+isZnZEW8rBgmLAdvHlwYB/GMNYnTlHC5qNsZSDBd0GjLvSa49zvdW7bQbZnv70p8/82faR355V8jXrsYMPPrgpY1FGKpkIdSB1sR3NonTeMd6jGcAyiPGkJz2pGQAg1/G5z31u8r73va/RZSc3Ik216oHqgeqB6oHqgeqB6oHt5oEK8C7nilWAdzl+rLmM9EA605XBO9Jh64gWBhm22CKWznTAXGxanWTgx1igGHgbcMj03LVayUIe27nP9Fad4DFGVgErNOAE4OVBD3rQTC844Y973OMadh0Qh67uWDAREKnuVr2WF61L2zAFk3+284ClxCsBJmBSyVJMnPVuH/zgBzd1DVi13vy60pvirj3oOtYV1leXEpjvSpewsdct8cvt2LTtOrqfyny2yn6fz4BJgMTMAGifzzLrHymAZeVpUMWgUNjt8sVATf6e4+hYA4TDBI/2aSmpEWkAacvnLXllCyDX7pRl5pj6pL1w/D/9p//U1KXUhXVc/ADFZbt1yy23NG2FayVe6pv8bc0aOPfcc2cyDGX6cj/s3a6ZFWW8cj/SPc94xjPK4Amph7RlfAY4J6NjAT2go4U4I3Hh+MUXX7wq/SI/yBI4T+2RhdzG2O23396A6K7xWnSEx5SxmXE8j2PPfTPrVcuqHqgeqB6oHqgeqB6oHliGByrAuwwvTiYV4F2OH2suIz1QAd6RjlpCtAMOOKDpFGPGLmIW4tGZPuigg5pkmU58+OGHL5LNhJasfCwEslZLxx6LbSy4/LOf/WzGBrzrrrsGi7ZAUZigmLemRdPhZKQk1B+wE1azONGaFW4a91VXXdXIRXz/+99vphCHBSgtjU9sXAas/pf/8l82eTpG4xRzuQs8K4HEvqnw8pj3h+1VMornxS+PA2fcO8LK+pRx+vb7gMO++AYDFi2jzGteea4JAC5syPX4tCx3J+wDzcp7NudU3qsJy9YiYtnfStvMNMggCfao+tExDXDreQ+L1rEAzH/wB38w95y6nqW+gRos+zLP8h4FyJZg3by2GqO49DMN7j/+4z/e5dkGXv/0pz9t2pv2P8xOeTh/MxbGGhaxdNqSGMA0A3gkY7R9XWYw7IUvfGGTnv9LJq9jQGmsZRIM6m7xKG1wW/MXuBlfjtHTpVebhUNpb1erHqgeqB6oHqgeqB6oHqge2NoeqADvcq7P/zf9cK9WPVA9sAM9MAVEm7OasvF2ObtpB3plKkmwMmWErUz1ElemDMqV6bTilSmgujIFLJr4005ys5128JvtFLDYJZ+hgMRP+qG4fcemTLDm0FQDd2UKyvVFWxU+lTBYmerXNmFJvyrCL39MWcbNeU8B2JXpVN6Vm2++eWUKBK1MGXdNjKke5soUoF3hh+l06JWpRu7KlO27MmXUrfzO7/xOE3+qDbyy9957r0wB4JUps25lykZdmU6bnRU3nQa98uxnP7v5za/Pec5zZseUO13waWXKkpyF2VH/KaCxMgWAV6ag0Ip6MnGnYHCz3/VvOpV6RZ1Lmy7O1NRZnlP2Xnmocz/5T8GYlR/+8Icr0+nXK1PgtamP7Vibgtlzo/Jt7J577mnKyO9Ft/PKm4JbK1PgaGU6tb3JOj6dV84UKJwXZVsd73qGpouBrfBP26YDJe2g2e9vfOMbs/2uHfftopb768ADDxyV1L061c1dmQ64zOK7j7R3//iP/7gyBSRnz9YUjFyZsnabeJ47ZU0Bxeb3FBBttlPwcZaPZ2/K3p39zo7nqW1TsHRVkLZhOri1MtV9XZnKz6xM9WmbdqG8R7W50wGiWbop4NvsT3W/Z2HZmeqJr0wHkZqfU3B25frrr1+Z6uM2bZI2mz32sY9dmQ7IrFxxxRUrj3nMY1amg1NNePkv7fBUfqM5//LY0P6UpbviOXDu/MqcG1/z0VQXt2n7uvLQjpx22mkrU5B35X/9r/+1MgVbm2jePdPBlpWpdMbKGWecsTJlXDd1/8hHPrIyHYhZmQLpK1M5HgSEJr5rPV00rrm2wqcLis3axXa57tspY7vxz5RZ3dwj7Tj1d/VA9UD1QPVA9UD1QPVA9UD1wI70wHJw4ppL9cA4D1QG7zg/LSNWtCatJB7D3Hrb2942W5xn2qg17KpyG+YeBi6bAi5NnEV1DD/+8Y836dpTe1OXMdtMrb7ooovGRJ/FOeGEE5qyX/GKV8zC2jt0C503Ji0twy6bgrdNHOdiIbf4qWsqtfRTAGQWZwpKzPblQ2+TLnCpNRr2YJsFiH1G/zLTsWkKm6qt/Ck4Ncs39RE2BXZ6ZR+Gppcnj3KLAakO0d8sjy26n7JLfyyax1aI71rRaN4KddlJdcCKLaUNvv71rzfP5LxztCCZBdUSD8M0+7YYoWHeTwHphiWa4yQoyAl03d9kDH7v935vFbNe/KTt25Jp6IrnvtEWZ/FF6Y888shVzc0U5Gzy32effVaFT4H3iWc/ZZJ3KE18x6S3KGS0uWkOszvvvHNCesJCcrl36SsvKlkQLXGzG7Brnac2a6zOObZu5Br+4i/+YnY+JDC01RjVtIunIO6sns6Lvi+5n9g555wz8zE2PpkLWsQWebMAG1mitK8ka6aDdkm6tK36kLjAJH7qU586+fM///MJDWl1M+ujWvVA9UD1QPVA9UD1QPVA9cDiHqgM3sV91pWiSjR0eaWGbZgHKsC7Ya7dJWMdTp1kU2jZlEHVrG4esMC02Pe///2TSy65ZPLpT3+6WQU9Go3imFrLpmypJp8pa6v5PfafVcDlM2ZKbV+eWT29a4GfvjTCP/CBDzRlAzb6LFqYgJ4+Cwjsvg3Y65x06rvswgsvbMpNHPqy9of+gDJTJuIsDlkHAHLkBDK1uwR6hvLbqsdKMG531hEY3iVJMKZOXeD6mHR7chw+i3TCGD+4T9z/Y+IOxfEcOW5RwiljttnPs5R07cXlEr7WLdCTLEQJLnflNWXcrmo+yLgAuQ2CTBm6s2OkJaR//OMf32wBojGLYIovnfRsOsNgBggro6tsYXxDemfMQmtTJn+TD0Cd5b2ibV7EaPKmPsqfsnV7k9PrDfhOBqc0i+gFyE5+7a3r3bVgZ5nPWvbVq3xHtss1OPre9753rhbyWsquaaoHqgeqB6oHqgeqB6oHdrIHKsC7nKtbAd7l+LHmMtIDFeAd6aglRMMmSif5s5/97IyJi0mGLdVl06mzs064zivWrrT2sdpoIY61aCYuyr4t86fJqGy6wIsY3V/pjjrqqM5kP/7xj5vjmGlD2r50MmmUyguYEoYeUKXLF1MpiSau+Dr6NH7tAzQe9ahHNSw+WpS5Lo75K3+X+rAWg/ra17626njSzNtivw2Bwm2wa15+azneZiavJY92Gr4PK7h9rP7uX7xvs32Ta2SQ49prr509F+16uEf+w3/4D6sYsxt5b2LsrzX/8tlsn4ffhx566ORpT3va7FydG73cdjptSXvQisa5PACIAFusV+0GgNysC8ee+cxnNu2Z41MpiCYMa7W0qSTMrHxMfCDxqaee2ujdlu2M/Pbaa69m4cgyfXtfOybuVPamOYR97PeiA35TuYpZvbxT5hkmt2ddWRZuK81MFO8Vi87RIjaAgKFsMFJ7uRFm0VHXTX343vl/8pOfbGZmmCWjHo750/YOvVc2on41z+qB6oHqgeqB6oHqgeqB7eyBCvAu5+pVgHc5fqy5jPRABXhHOmpJ0XQ8dTh19G1NX7X6eZfpRCdegFXst/vvv3/yoAc9qEkPAB5jH/vYx5r4JAbGsMT68syCb1h9Yw3wOtW1bcqfajt2Jrvuuuua48AUTLapvu3EYjzHHXdcI4VQJsIYCyDEf5FV4JcYdjQwOQAAX2ORsYAq4k/1I0exRy3kBpQxHRiQIL95f6lj4kVqI7/Xsg1jtZ33WvIKWDOUtvTfUDzHShbuE5/4xF7/5Bzm5beVjm8EML67zu+lL31pA1gOlY+1im0/FGetx3Lfacsi42CgZqotu9TyynvX86LNxLx1/pENKM/BfUm2JaYNMaAjjgXMtBX2gbAGh+yTifnSl740W+DsP//n/9zMzEget99++6wN15b/6Ec/yqFmq42SDwZsFowDTFqUrMss2EbqQBqzPNghhxzS/Ab8LmLkDORjkbexFjA54PLYdMuOFwkNz+W73vWuZsHMrjKAzrnHyDZUqx6oHqgeqB6oHqgeqB6oHhjngQrwjvPTvFgV4J3noXp8qR6oAO9S3Tk3M2DndAG1pmOtc03/kE5saXQV3/rWt85YkRhfLPICxx577CTMXuxTAMOQXX311TPmKEBiPYZpq0zgyTXXXDMqq7POOqs5X8y5Ur+xTPzGN75x5hN+af+RtQACx3Tq23Fe/vKXN1qaGHPAo/J4GHvnnXfeDCDpAu26GLaAIX57xzveMQN85E1SYrrQW1MOYKcsb6P3yVOUANZQeZh6++23X1M/acamk+eyp8wP1bMe2/W+3yifhM3blz8QNjIKfXE2KtwgVAa05tVTHdrP+nrqBYSdLnKXZqYZTAPolnlGhxubN7IyjotHPqE07VbSyrttZnVoF8WhjZ7nTVvTNjq9YaXS9455V0hvlsQiloGuMq956QHUgHDnDgAfMjq89IbprpN18N7CHO+aaTGUT/uYdxB5Cuc8XaixfXiX3wYr1Ff8ee/KXRLXgOqB6oHqgeqB6oHqgeqBPdQDFeBdzoWvAO9y/FhzGemBCvCOdNQSowEQdDbzB0yxgBbgFzMssgOOAy2nq703pdMbFBbdxzDsgJc69yWDVQKdcTqLyc/02WVYwFjA53Tl9sEsLaaUzjiQtG0AXwB2fAE8sJgchtbJJ5/cLJYThi6w56Mf/WiThXKlCRsw6cst7U1lCsuiRG3mK7DTIkePeMQjBvMq87UPMLAQ3HpZh4uArX3M13l5OGdyHjmHcnGphK11G3bcWtPXdL9qB/p8keuebV+8MeFh0pdxl5Fvmd8i+9ouA0ZlGot8ffOb32zCsN5Tv9zntgZUsqDZeu7n5F2Wbzp/aWRhSDK065k0ngHHxcO8BWxeccUVk9NOO605h7RfANUuI30QAJJchXzFjaSAGRcGycKQ1+aUQPLnPve5Jg228VgziJj6LyrtoL2U9lvf+lZncSQZwnBOGeXWPThGEqIz82ngG97whqb8RVjE5BzU4QlPeEJftlsm3PseEP6JT3xiYjFRM1b6GN1bptK1ItUD1QPVA9UD1QPVAzvOAxXgXc4lrQDvcvxYcxnpgQrwjnTUEqPp/OtsmvaPidkGGQByFszBvC0N20u6MMHoHgJ2A3zIJ9qHpvwmX8fpQoq/DAM8YH2pC/ACi6rNzAVKYG8FFPGC6DLMrpxTmHHkJGgpWnDOwj9kHQ4++OAmHtatFdOxwLIKvPTOF8jy5je/uQFW7rrrrllxAbVMsxY3fwBjeVmF/qabbmrYv10M3oAvdElTD9qbmGEBjOXVXrgq1yXlZZs0+b3Mba65PAEgy8y7K6++cynr0U7Xl6Ydr/7+1b26TF+EzZ48++7THF/Ltus5GsqnXSds2DBz2/cSVuyJJ57YLPymLRzKt+sYxuy//bf/djAdiZjIKWCqaoPKRR0NCGHZaj+Ab3fcccdEG5eBpLLctFPYvn1mdkJ7sIhcjXdE2lB5Kve+++5blQ1gOb669NJLVx3r+1FqMAOkFzEDZ+rSNYODjE2eb9IPFgYF2J900knNYGV5jqR41mJZ0O3KK68cnfznP/95o7usbva3omFo0yzukvJxX734xS+e/OAHP9iKVa91qh6oHqgeqB6oHqge2IEeqADvci5qBXiX48eay0gPVIB3pKOWGO38889vOsgW/2GmnF511VWTCy64YPLlL3958rOf/ay3tAAhYXeJCGgk9RAgMuCC31jBWLTLNmDzU57ylBlIAmD48z//82ZqNZZUCbxgGpf1TV1Ml1VXLFysLx3Y1L29BRY87nGPa44Dgi14RKM38Sw+12f8mnhjtm1wCrsaCxq4bLqxPGyjhek3/cucT1lGG5wqjy17X32wtJPvH/3RH832E7ZVtrmP++rTJZ/RF7eGbwwQvIhfgcRdwNRQHhsBLA+VB5ikdw6QpcfaLr/rngxY2c73lltumTU3AMwyHhauBcbKNlB6A01D+ufaNINUkU5ImeoJ8DYboW+Q7p3vfGfzrAOv2wDwrKK/3FGHMGw9Z315ttPld7SCy0E0xzBO41MDim3pIXG8B8jrxF9dUhTi9Zm6qrN2tT2o2Jcm4ZHTwZjeakZvv3yfGEw84IADGtmOUgaEdrRBhWrVA9UD1QPVA9UD1QPVAxvtgQrwLsfDFeBdjh9rLiM9UAHekY5aYrQAgYDDRQzDR6dfJ6/LMM0ADxjCN998cwOCdsVbVhgWLSmFMGQDSNjq6ANUvvCFL/QWBwQR1/RZbK4yPdYbEOa5z33uJNOWHQ+IbfE1/ksaeQxZm7EHRMEEBIiYYm3asSnf0cAEIgesUEYYy9FBTp0yXfmxj33s5Itf/OKsPqnXZm6f9axnNeDOZpY5r6wxGqrz8qjHfwXgdoGQe5J/PKu5pzyfD37wgxd65jzj0bHly3IgwSBZZB9KnxrcAbKRpjnooIOa8rRdptK/5S1vaX6ri/bq29/+9qwZCtO0HOSx+GAkd2YRWztAXuU/73nPa9px7f48A3Zqg6TTpvUxeW+77bZG4ke8gKxmigCXyd/QLzcw9Ad/8AeNBrO63H333bPi/+Ef/qEpQ/tZAqwGJSPXAvCeZxaI4xf+75N66Moj70DlL2pZ+PGSSy5ZNOmGxr/hhhtmLG3vmRtvvHGX8jDEM6DqunnXVKseqB6oHqgeqB6oHqge2EgPVIB3Od6tAO9y/LhwLqY5rsWsav29732v+VtL+t2dpgK8m38FdIZ1bAEVmLBjDUNKx9xU4d1pX/nKV5rpyNGWVCcsXLqYWLX0Fb///e8PVvEnP/nJzAempQZwsMJ9mG9ABvqSgAQgRAATcQPyBFQQZmGmTGE15ZmcAiA2ccXJnzBam6961asa1msJUtOrvffeeyfPec5zZvEDrKlT8sD0vfPOOxuZCmEBfQEXXUBR0m3ktgSTNrKcMXkHQBoTd7PimPa+WWVtx3Jcs/Y9JAzj08DSRp3T2HvFAA/N2H333XfhupRgLtA22uDlOZVtWsL5wwcucNT7PoNFZiqII1+LN7aNJm7ykD7p5mneapOkw3RdxICfAXmlVz4JH7MLlEn2Jz4gVwOQFk+bFnmc1LfcujbaZSBwAG7gc2lHHnlkk9eTnvSkMnhwX57K4ZuxZlBRfQDqi36z5VunXKxzbLkbFQ+bPNJBtOjngf95V7pPSQtVqx6oHqgeqB6oHqgeqB7YKA9UgHc5nq0A73L8OCoXgJkOiUVadBiw8TAGAVhjzbT0dIbGptlK8dLpMZW/2uZ54PGPf3xz32CAjTEdW4urudd02HeHmXJ74IEHzu53dQFyliCrMFNhAaRDRj9R3Cz+pdOeqafYx+n0iiN/4DGA13MqzB9gQjnnnnvujNkLwAiQknhjt6aYW5EekME+9alPNeWULMESFAIQqyupjZSR+g0t/pa4e+o2INOeev7rOe8wyNeTx0akJdGyluuKhd+lW5s6dg3O5Nhmb52fRSt9H5S6uPS402ZoN7BcxQtobXE00gQGqdRZ2vaCmNLF8k4emv2QuO2twTByDdHkbfsIsH3IIYdMgMHA6tK/9H3pnpMLwCLV/gEdcx6RZjDY1ZZnyADZIrq42M7q5/ovsohY/JP3RdsHXb/LAUWLY24VoyXNB7SWu2SM2vX0HRCporVqGLfzrL+rB6oHqgeqB6oHqgeqB7o8UAHeLq8sHlYB3sV9tnAKQBW2X7vzk98YO1g0przPswrwzvNQPd7lgXT2dbCtkj3PjjrqqOZ+xbQac1/Oy2/R4wAMAIBnBMipPuXUXR3oD3zgAzOJA5q52K19FjZygAjAaml0IgEV7YXL8ozalmACwMEU6/J49gM8AaezQJBjAAtTkD/4wQ824EubPfXNb36zyQ+wHFZd8hy7DfN3KH5A4b44QJmSmZd4AVzye6du24zSnXqeY85rzP00Jp+hONqYtg71UPz1HPMupovbHiRKniWQmjAsbIOy+Z1t+Ryt555JPn150EeNNEPK1saQleliORtwih7tfvvt19T7fe97X9nczfYj38MffaCn2REkaUjMWLSMLwx20QWP3jp2q9kP2lWALobtOeecs4r1efrpp6/yYZ9uLrC3ZDYff/zxs/raURY/eJe121CauRZ0+/jHPz758Ic/3DCdDz/88EbyohwEM3h58sknj2LlOiflGSQdawB3afh/KxltZfWyqOhY870gjYGDatUD1QPVA9UD1QPVA9UDG+WBCvAux7MV4F2OHwdz0eHxgZw/nVlgSTp2Cf+d3/mdyT333DOYVwV4B91TDw54IAt2uf90frFz2vbAAw80UgPuSSBCn7ZiO92yf0eu4CEPecggcEtyAitefTHiy2m0AGGsI1OHS9YeALMEa9t1t5q9heQADRi7eT5f/vKXr4oajUIalEcfffTktNNOa/xlXxrTlT/2sY81+2GlAXEADUAj8hLlAjzKkw54QvPXPiCirDuA2nRlbLtTTjllFbMv9VzvVjtUtlnYXmvNM6BKQO+15rMR6drtb1mG+naBZ2Wcuv+rd9pafWFhJyDj85///IXvsUirjC3bNc371fNfpusCdsvji+7nvl8kXR/AW+ahLaPpWz5P2gQfxNqSDCiZGcQ+8pGPNOeJhUrv1sANqQcLUXoHZOaCgae2eT8Aduf5Rvvwyle+cvLud797cvnll6/Syk2eZILyPGm/0h4Cci3UCMQ1U4SMgva0PGe666VZ1M1x8WLeAzSLDfSVadv77WfebAkLjQ7Zz3/+8xlDuQ02d6VzbxkYUVYA8K54mx0GwFcndVtk0NZ9EL+SB6tWPVA9UD1QPVA9UD1QPbARHqgA73K8WgHe5fixNxegTTpjmDUXXnjhbBVpHQerOqfjozNi0aV0QrsyrQBvl1dq2BgPYDuVQApmGBASMInh9cIXvnDWkcWOOuuss8Zku/Q411xzTdNJB+AMsXJTMLZv9HLpSDpP5wXIbXfwy98YuPMWFPrMZz4zywO4EqP7Ky8yC+VCR46fffbZzTGL7JBVKMvs2gdmY9wBXBx3XSLNQP8Y4Cs8ABB90osvvrgBs7uYtikjeZRpc2yRLYAlgExXuqFjXfFr2PqB0e3uw9zL6z0Pi18tkodn6zvf+c7kta997S7pAv4to26lFEFZv5SRML+H2qksDJn4nulbb721aePof/uGKM2xPPfannwoJ33X1iCaGQylAfUsoii+OspLW/jd7353cu900Ouv//qvG6CwKz+g7Xve855VQG8WcqPLq33+2te+1ugsd6UXBjQOC9bAXWnae3EAz8zMh3J2gQGqLEZZ5g/YjPav7660q/x/0UUXlUXsso/xmmvn3ukCSPkMSzkLc3oHbSVz3/OHb8xFLbNpsKOrVQ9UD1QPVA9UD1QPVA9shAfy3Woh3mpr90AFeNfuu1EpMWV8VANBbrrpps40OmpWzU5nRGelTzOvArydLtwRgTq+dAptN9I0mqba5n5rb4GGVtreXUaHUZ3e8IY3jK6Clcql+a3f+q1JnhEDK9hiV1xxRePXnLMObkAQTNof/vCHveVEu1jeJWMsK6R3reD+4x//uAEDAghkgEe58nnyk5/csIMBBWHH0ZQMS0qcrj8DRGWc5NsVdzPDUicMus0sd2xZYUBvlgzA2HqNjRct7LHxF42X+3TRdDV+93O6Hr94pkuA2T6N8TJPz5tFzN7+9rc3MwSy0GMaMSza3PNJp52xCKRZHKbpt695eyG2PMukG8pZHEDC8lsFSBr5CpIRGWhTLnBa3U466aRZeyvcOQJhX/3qV08uu+yyBgwmSWPWAODV7AlGbiFtS3ugLzrln/70p5tBNvnyEz1fA5N+A9lJNWjfs1ibcN9iQGL5RwpnzGDiqaeeOhvo+vVf//XGn2SCDIAdccQRq0DlF7/4xbOB/FyX3b31XnL+fLqoRbv+lltuWTRpjV89UD1QPVA9UD1QPVA9MMoDFeAd5aa5kSrAO9dF64tAt85HNQ3eITM1/jGPecysI4ctGB29Ml3AK3luR8uCJXWRtX++erRk6RXqGKdjb+u3cIDvRpjFcQABysDc1fnHfrVy++4wDDI6uRjGYbSRXsAsHgJgU1ed9QANng37ba3hl73sZc3zhckF9LWQmrimNXeB6sp2PHqdQAmmruoIKDD1uMvCFAMkq0e5EBvgIXqXFkiibaic8g8Ag/UGjC8XVXNeQBrtQxukwbICmgC5y7zsu6dyf7WPzfstXXwwFBcgX85GGIpbj62+3vP80b7W8+LX44v5d3f7S5sU/W/gofqkHZwn9+DeMGhkAcbYPvvss0sbUJ6jNgi4SVYhDHza4EybpD6A2CuncgMx3ygY0PKxBaYy77C0vZizGMFhMMunLFd7WA5MiQeo7rN872APlxYJGTMo5C8eeR7ALaBZWM4n6eIT7ZlzjJGuEN+MjnmmLR8acAE8m8GxFQ3DOAObi0gt+A51nfitzRjfiudZ61Q9UD1QPVA9UD1QPbA9PVAB3uVct+2JEi7n3Dcll3R86MvNM9P+oqGnw6FD0gae0uFxfDtaBXh/ddWAdyXTSsdXh7XsADu+06cpnH/++bPF0tzX7T9TXk3XnbfqdzreAIuuqaQA7eSNxaTcMMFKMAD4bWGdAKK0d6UDojDggN+A1C6z2FDKsT300EMbkLcESS38E53fdLqTRrlWly9t//33n+UJPAZ6WyRImqRXP+DzWjVzMZSzOn3q0gZoEr7o9qEPfWjvlO74edE8lxk/06qXmWfNa9dneSv4BJu1PRABVA0rv2x/N6K+XWA9kNOiZClP/QyY5Hd7q40D0GoXwkwHCJMIiKyMPALI0u0V14yiv/3bv53QGY9Fp1c7guWpvVIebdzSXvSiFzXhGLzAXmamR9rddh3zGziYc/Y9448Mj0HvPPsYr10WLXZa5qWRxQkw7Z35i1/8ojkczXN1Ko0WbvmM60DE+MI9oY4WlBtj2m4DcPxJrsK16tMfHpPfZsWJZJBF+8YaCSfXElmhWvVA9UD1QPVA9UD1QPXARnmgArzL8ez2RAmXc+6bkktAHR/JYwwbBgMmnSMLMZVWAd7SG9t3H1s219g1xSgFLDJbv/fdd99ZHEyrnWgYxPGD6b7RasRao0mL6R1wAMM9HfkuXzzoQQ9q8gJkdBnWbMDQlBlAE4uWzqKpyWHAAh9oSUYHMyvR03yUHsu6y8IUA5AEIMWulX4eG89x+rptM9U5rGBlY5uZHmw/ZeScsiX1EjZgwuZtyVgEFJoXt308YE07HIiuXdto4Kxdbv29NQHWoetikKHvPhpKN+ZYWKVj4m5mHO0eMxsg5QJTDezlt22enzzT9PwZHXEzMBLXTAP7kboxmGURsiHbb7/9mjRHHXVUI58gfRi60gVQ1dbccccdTVZ0awOaapvStmmXEp465ZqSeCiNlnkAaotGti0a46QcMFBLi2wAoBewzdIxSFstTHsarWaLz3mfAHRLHd2nPvWpzfm3F3STfifZVVdd1Zyn92Cu49D5ee/kfjvvvPOGotZj1QPVA9UD1QPVA9UD1QPr8kC+43Y6uW1dThqRuAK8I5y0nihZnALbZqxhCEZ7TgepBPcqwDvWi1s3ns6qDq8/neEhczxxMYR2koUZBDTQIU8HPoMiYVNZkCfg7ZC0RwAQQG2fWfjGMyU/uosBINpbwK/r9KEPfaiJgyUW1hrZDPGxq0uGvenBylYPIIIV16VP3dtllL+zSBBfmGrcZaZgp7Ndpl1kfy0gV4Ab5YQ1Zx8QHJ/7Xe636xSApx2+O3531SWDCLujPrurzEgA7K7yu8otZYq6jm9U2Fqei7Iu67l/gKrMNnnefffdjWROftsCKctn8Z3vfGeTLv/ogSe+axuQtZydkLjtrbZOWuxcbZDzKWdMGOhy/MADD2ySWk8ASCoMixVYGr3yXMNnPOMZu7B7y2+Z1AFwKJ9f+7VfWyUBYCAtbQoQWNtjAOCZz3zmhPZuKXsjPcmdyN2or1kQAYgdP+CAA5rB00jzYBHH3vzmNzd1MOC408015A/vnCFJJmB8QHTXtlr1QPVA9UD1QPVA9UD1wEZ6oAK8y/FuBXiX48feXKLvRqqhT6+zKzH2TDpoOlvYjKwCvF3e2j5htGKzEM3YaZLi6ZBJJ/1OMIzOyFO0R+mAuM73xBNPnJ2qQQ8AgPAuABcI7Ji/IR95Bq3ynrjlFoCgQ0tDEXBr6nKAnzPPPHNWFzthuQLdAb6vfOUrZ89rmad9cWkLJ40wz3TOJ6D1b/7mbzb1Au70mcXk1gImxdftugFz2mHl7yEQ0DTogAVlms3aD9N6s8qr5SzGCO4C0pfhw7VKkHSVPeZZAqwODQZ15Tsv7I/+6I9WPXflOWmHWBYza38HpM4WbdQeRM/bABk2cFn2S1/60r6mZFU4aRfp8rxr90qLVIIBKxYpKfrtsbCA1U96A3RHH310k28YtNqhEjhO2sySMKDpPACuAXdzPjnv/LZ1j5FlAPyW4eW+sg22ZQAxmuYkemIkMqSx8OVONwORuX4GDLy7SFgIdx8YSHz9618/m+1isHOj1gLY6b6u51c9UD1QPVA9UD1QPTDeAxXgHe+roZgV4B3yzhKOmR6YzgaNv/vvv390rp/61KeaDoz0OjJWus70b2Hb0fZ0Dd6rr766uR9MW+/q6HZdU/HEd82l36pGlxAY/bznPW+CvWUxMOysLlmFMKae8pSn7HI6F1xwQXOuFssx/Tim888HWPGl6biHqQWwjPEbPVz1IGnwX/7Lf9mF9QVMCRNN3v6AHGEu+Y31W9qNN97YrETvWBt0+O3f/u0mDyCyKdIl4zZ63Fhi6gb0lUcYdpGLuPXWW8viZvtYcwGcpcPyzyJDfs/7Wybg1gZfyrL7APQyTt2ff732dB/1garLvI8zyNLna8e1Z33Hy3DPbwDSMrxrv2tgJc82sJcubNm2ZP/ee++dWHyyzNOziM1asnsdJ3eziAVIjj5x+a3yZ3/2Z02ZmL55h2nbyoVgA0grm7wQI53gdyQQ7AOLA7amfgbQHNNOZ1Dcb3+YuN4hpIsM9GHnlnI13jsYxKWmusFQ7a+B8fbCYLTK5evdEDvooIOasDFrJSTNdt4CcoHz854lmr1t/23n865133gPkPU49dRTJ2RmPPfuMwMsQwPXG1+rWkL1QPVA9UD1wHbwQAV4l3OVtidKuJxz37Rc0jnSqcAm0WE86aSTRpXvQymdO+nLD/JRGWyxSHs6wIsZ4zpaZGsRE1866bea6WA/+tGPbuqnju0/kgumE5fM2kyT/cIXvtB5OskPcBv9SNIF0dCNfAOgAIBblmnBHgvCJG55LPum/JZa1wkvt+JE21EldYrp6pbPYxm/3AeWACT8edYDiMoTU4qFqQzQFi/1LUHtJuL0H6ZeG4guy7MfgKgdvszfmHKYg2vJswS715J+d6YxELA7y9+OZfcBtGPPZb3p21P4x5a72fHSNgRY1cYb+CrrEQbsPffcM3v+sHO9T8tvgvKcfWdg0Fp0Tds1ZORnlKd9yiByBp6kC+v1E5/4xOTVr351E7cc+Prud7/btIsBro844oimOJIM8iVRZaG3nBOddGli3iGOtdsIi2t2mXeCukoD7M07ApAkDDDZZd4XKeP2229vohhsM5gonUG0PgOuY/oCiIHZZjAYyAROdw1i9uWzlcKdr0VELYLp/WKQwMwIshulhMVWqnOty9b0gIEAWuBpAzxP5Z/vJvIq991339Y8gVqr6oHqgeqB6oHd7oEK8C7nElSAdzl+HMzFyHXJCPTR87u/+7uDacqDOhBdAEMZZ7vs7+kA71obriy4I/1GGwASu8miN2QSSCKQVGA6svQPsagwxICpYa1hbr7sZS9rOrwf//jHJ8cdd9yqTr2OccDNgJX53T4nnYCwtCwapEwgaKaWAnWxgP/wD/+w6UQAOQKUlJ2K7EeiAECZNI5lqrT02HqY0gF+AaZ33XVXUzX1TFzldD2PKSvbZz3rWY3GIeZ+wmwtLMTCGjOIY3Efx7B8+dYCSnyNmdaWQRgDMJflde0Dk6MP3nW8Lww4spZ0ffltlfASJNsqddoT6rGMe3mj/QT0ShvXVdYyziFtl7LCME1ZBoLS5kS3HAgXIydz5513NgNdfeAK8Fh7HTmHpM0W+1V5BtbyrtEOBhgGtDoOqI1MFOA4ltkIkZqIlm2AYbMvjjnmmCaPMI35FJgM0PbeyPlmC0huM31Tnm05sGdxTPa9732vGejyPF933XVNWPlP2yt/cjixLHjqG63L+OCQQw7pBa7kp92OfEVXHvPCXMP4el7cerx6YKt5wODHwx72sObZ8m2EiY9579vxb//2bycWN8wMAd8QXc/mVjunWp/qgeqB6oHqgc33wFpxks2v6dYusQK8m3R9fLwb3Q7rxHTxRcyCI1iJ6fzYbkfb0wFeDAbX7txzz13o8okvnfQbZabWYe7kQ7y813SYMTf7AITEBfJiNWGcxrB0I09goRsgg/g6+EOm0xDAQPyAIClraAt0AbCaHhhmrPjphJM/Cegr3HmXZnqvcHmwTBueBwQChbvikFLISvfYy8zCcsoIO89++Sef1L3MM3IdiVseS9jQlm+A1QaZhuJt9LFlAGMbXcea/+p7cqv7Y1771Ff/tbLS+/JbVri2GEAiPwMraQ/ohMcMQkW/u6vcktn/qEc9avLjH/84SZstEBUbVVoLtQEboxOv/TOwFo1zsjAZ6DIIdc4558zYvZ7ngDwW8HrrW9/atPHaJwN2AB9lAHu0p33tFjA6g2CrKtr6Qa4h7wRp1JsddthhTTmuKcZzDEvZYGHOU7hycs+U76ykwUqMb5Sl4wG0wny99tprm2tTMpMPPfTQJJ27JcXjncBXOQ+zXbC3ve+HwO25mdcI1QOb5AHs+chL0QD/1re+1VmyWVdPeMITmufPTIOSwd+ZoAZWD1QPVA9UD+xxHqgA73Iu+fZECZdz7rslF9sVIIIAAEAASURBVJ0lC6j1TU2fVymacjpYwKntaHs6wKsDqIM5doG1XOMstLZIBzJpx2y/9KUvzfRcdbwBAdi5pm/utddeTZ3V2x/2WFiuCevaGsQImHDHHXdMdF7Fo8ub6cjzFh4ky/C4xz1uVfkpCxOsZNICPgMaqrNnjf31X//1LL00X//615tw55a8MIRL0xnR6QaOeFYTL9tM83U9sOoCbOR4ud17770bTU3AdjQ/Me5MsS7jARoC4JTha9nvA0+G8gLeDB2Pb4fiOLaWsuflWY9vL6B1u1+v9oKIpfTBes5t7DOk7UxbkLYmzNdyFofFrzJ41lWvtDeOBcg0C0K7GnvDG97QPPdmTJgxwG677bbZANhjHvOYiQFmW/lEzqCrvK4wbSOt3sgTWVBtaFG0s846K1Wbuw2zWLkAZKadjcSPgTUAOTApQCx5Be072aMAq12LqwFYo3cMQLf4WJ/5Lsv1KRcH7YrvvYR9nLLV3X7Sx4cGAoHY1aoHtrIHItliMH6eVIlBmDxTWVx2K59brVv1QPVA9UD1wOZ6oAK8y/F3BXiX48eay0gP7OkA70UXXdR0kjEdFrGsjl5Oi10k/VBc0+XC2jU9OLIE0pQd/Qc96EG7AIDABR1fbK2ArVgaWWjr3//7fz/BDGY0HXVeTYXNqukYYENmhW9psH3t6wj7U+czp9IljhnswIJKxzj10Mm/4YYbZuArZrE4WFx/+Zd/OYsvzLTjtgUQiO+Tv45JmMV9YEcJcqrPV77ylSZ72pDyif5u8iy3AHQstzKP8vgy9jGb5VOCDO18S+CIpEb82o437/dYUGtePvV4BXkXuQcyW2aRNInblkVJ+GZtTXEuQeaUq10owdkAmY5r317zmtc0z7U2RJh2E0uUxqrfed7J2/yP//E/mpkLwj3bl19++aomEEO1bN/KNlaa8k96xwMil8fsa0NThxwzIIet2h7Ac93aA26rKlb8oOue95J2hn+++MUvTr797W/PtIRTnq33HIA3fpCGTnGXeTdJox0cwzaMzIX6//CHP+zKshl0jASHa2OQ0Tsq7GPpSCPxjbIB9MD1atUDW9ED2pDMWhoaACnrbgHJDF7Ve7v0TN2vHqgeqB6oHqgA73LugQrwLsePNZeRHtjTAV5SHek0l9Nsh9yH0aSzJ92ydfqwnQIGAP3KhdDsB9w0VVcnNMCm+vijHRu7+OKLm46zTrPprmH+YpzLS3qMKumOOuqoZut+KMtMXrbRS9SBuPLKK2cMMB1klnrzo6m0mYpsSm3JEAtQ6hxKlpR9nWmdfWmxzDDYaOJimbQBIucFwACEBCDIdbGQojRDIAhJhN/+7d9uzjv+K7fqqcOPTZZzwxwM27mMW+6rV/l7zH6ujbhABNIV7XS5T9vhfgN05jF+u9LVsNXAWPXHcv2RZyHP/Fr9u970ay23Lx12bVvWB5CZ+NixBuMCnFxxxRWNbmyOAwyjaS7M8xuJGqAnzfQuwxA2k0P85NW1NQBkRgIt3RLkNXDWnt2gXTGrAThtEc3UoyyD/w2GjjGLyeWcuurWFQZc3W+//Rpwta+MfKsYSBxrJIiUhxXdZWE7ate/8Y1vdEVpwryLstCed8o8ZmRvRvVA9cAGeiDfpotKzmlTPCcGmqpVD1QPVA9UD1QPxAMV4I0n1retAO/6/Lfu1KYKGsXGlgFikW/4+7//+0azbtlg3roru4QM0mnak6dnnX766c3HrVXiw+zsc63jWU1eumUbgNOHNlZtJA1SBikFx7Bw3YuXXnpp81vnWLi/UuNQukyZtbAYcCDalqawsjBXAQo5hnXWZZhWyrDo2GWXXTYDGTwrNBAdA+SaShtd39Tr6quvbrQY+/RtlR2mckDrk046aRUwnLzKLVA4gIRwnf9oJQKqv/rVrzY6jWUa+xsNGJlCHNa08sKQbtej/RsYY4GksWBtAH/gdwnktPP1u83YS5yN9kXKKbcleFSGL3O/HDxYZr41r+WCwLvTnwDoIb3cdt3S1pC3sUjaJz7xieadYdHHvEvlRyM3AC4Wa4zW+NCgEmDmlltuSfRdtmZfRLc2ddMGBEhPWHtbSkOkzW/Haf/OAN2LXvSipm0HVvcxYcuKRjrCOwaw+vCHP7wZtAI6O3ftm3eZ76sLLrigaaPphg6ZxdrUj///7//9v0NRVx0L6O6d0jYyRdohf95h8wxTOwuCGhDdSuad5xzckwH23/GOdzTv5a1Uz1qXjfXA6173uuY5cR8sYr7/PF8GRKpVD1QPVA9UD1QPxAMV4I0n1retAO/6/Ldwah0LiyvRwQvbpt3RyW8dAZ04o93YkQGSFi50CyVIp3RPBnhdjrCOgKVWAAeGlua38ICp4scAiaaDmpKL6ek++nf/7t9NsEiBlIuwfdI57pJKyAro7ldm2rB7k3Zh7lHM2dLCpMVwdQ5ZkR2Llx100EFNWrqIV1111QwktKjZT37yk1lWBjmUAXi08E86/5hq7CMf+Uhz/DnPeU7z+/77729+R2pCx4MBrQNQYMZazV2+FgWJBQwNaGExI/knnfglY9fv6AmH3eX5bDPVxBv6c23ngaRD6XNsMwHTtWiRLuMcc651O3xPVf/sXv8AFYeuQd75NMxf9apXDcaVD3CyK8+8F8Sh1Zo24PGPf/wuszx8N1xzzTWTY489tvnuSP18VwyZtjNM/8i17LPPPhMyQfJImQYgtdNpPz3vi7Rt3l3ljAugD3atMjCCh4zGu/L8mS6+LAtQSz5iETMQqt4Ge9oW+Yz2gp7teOVvA4by0+72zXQp42/Gvtk5Qwt0en9++ctf3oyq1DJ2swci9WQdgkXMDAP3tW+vatUD1QPVA9UD1QPxQAV444n1bSvAuz7/jU4NgMJ0SAfPx82if1a2BiRtZ6sA7z9fPXIFWXDNfQBAxIzCqLItAUXxotGHbRVma9/9ozOOsTTGApx2MZqibYilCyQANOjEY3WFEdm18rhpt+qG8UvyIOn++3//7zMGr5XIGUZVpBAABc985jMbICJ6uSW4QYM3gxxYvcoQxrCs1C1+MwU4FlaxxdYCBOswx6J3KD8giDLoIvqd8wx4IcxfABbAdfIvwxOvbyt9GNLJO3Vvp/HcpyPVPlb+di1TrzK87i/e1lafbX2fZZBlI68VHe6+53Kt5crTQNgDDzzQtCVlPnR3w5Ivw7WNAVTL8HJfOwpc0x7dfvvtad5WbYUnjXcN5m8WVlsVcfrj5JNPbuKSCADCSmeG0Qte8IJmH2BZDoIl37Hb+BU4SxYnA4rSG1S0JemTd1+7fn5nocoxA8bycb7Ygx/72McaRm/fuWM+K9+g5qKWNtisktK04/KcN2unTGM/cj3XX399+9Cm/z7yyCObc3Ae7olDDjmkWdzOwLIBgwwAurbzFpvb9MrXApfugTB4jznmmIXyDoPXmgTVqgeqB6oHqgeqB+KBCvDGE+vbVoB3ff4blRqwZQq8j+L8AXVMqQQQ0VoDaJlaaXEXnQpMHJ2nAHBJp5MH3NquVgHe1VdOh5NOYfs6+y3c8RjGa+QayCboQOmwA2ctAoOFWy668853vjNJO7fuS/cVGYMu0/F2HHhqYQz7wGMWOQCagm1zH4uLBcsCSOugRoP3zjvvnCX71re+1ZyrNF1/pvq3F90Jg9eLIFayijw7sbvvvrtheOl06tgrIwze++67b1ZmVlLHXIsfS2ZZ6uaZtV9eM0BwQBAdckC1OOnsJ225DbBdhnXtx2ddx4Q5L6w6wLR2oy9eDe++v6pftqdf+uRXlnk9M/iyrDy1Exi3ZlsEuCvzBqaWQKdj5G482+QK3v3ud08sYlkOfJXps69NwH7NgmzYn/TSyzYyceXlu4OEQGlYxuKYpWBLdkE9wurF0syCYclraJv20qCc94n3ln1p+Bmo6r3mtzpFz7xLQuLGG2+cadSKz59vetObmgU/y3Owj9mrbe9qR834sODmvffeuypZmLP03Bcxs1DUh2562/LuXmSGjTye+tSnNnlmULSd72b9Pv7445t6uId9W3RJVwDMzbLJc+N9W23nemC9Grx9CxzuXI/VM6seqB6oHqgeGPJABXiHvDP+WAV4x/tqTTEtlkGOwUe/PwwbQJyphWPMRzTGh2l9AdzkYwGq7WgV4O2+ajp9AFCsV9t2JxCAmw4qADUd967csJ908HWyAH99hmEkDhBSx71t0VEktRBNQoCn/XTEgQDtqaP7779/c68HlHXPu2dJTthiMnWZlc8xubBCMHDFBTx01S0MW6BqrGQXuc9K08GXXzrZBlRYFsUBKPCHKbZhDzvXLHQjbf4ADm0mflh3/KGTH33hMJqSNtuAHflNCxmA47qbHlw+6+IkP9c1acqtgR+gdRk2tB9m8lCcHJvHHEy8uv3VPVJ9sbV8sdn3cLRzx9wHaZPEBZ5m8Cx1llfYoNqnxzzmMbs8555n7Ya/8lsBW1i7+id/8ie7pNGGk5UJGKfN0Q6xMH21X9E7N0jNoumbWQXkGWikAyDNkug655ThWHsBsne9611NGoxs6xGkbUob+YUvfKEp1z9ALDC3q4yEef94X7LrrrtulfwDhrT2nbQP8DY+1v7TN44Bn5WvvS2lg3K8bxtJInVsWwb7ci3bx/t+WxzUuXXJKPWlWXY4vXr3h+tIHmqeRdvfexKYX21nesDgiefEc6SdGGPuh7R5nvdq1QPVA9UD1QPVA/FABXjjifVtK8C7Pv/NTY01k46HD/U2GDY3gyICUDfAj87WevIqst3U3Qrwrs3dafCwersAz3auGDbuOyyooQ5lgEOMqLaFqarjbgGV3MftLZ3ImLpZJV0cq7q7RwNMYzUJb68Gn7Tl9sILL2ziAib6LCBzOuaA6GjwAlxLMz23ZJs96UlPasDknIvFbIC5AVd0TIED8WPJtj3iiCM6F1KTF33iMJiTd7YA8/g0Ybb81TYsvTJOAOVf//VfXxVextlu+7lW263etb5bC7zdSddDu5TzAYJk5k9mcqRtiSauuAFCAZuxm2++eRLpmYDNARiTf7YGyTJjQdh73/veRgrK/r777tuAqvblxx71qEc1dQR+AmPJNsQAo8m3PBffLakHhnLbsJSlM0infU0etgBkmrwkJQL+CgcqWZDNzBbvgFICKzJFaTcB3V0SB9/5zneaQUT5AS9JBsUyUNk1SyVxyq13TGQYaMy3Le8r+vKLWBZac567y7JmwCL6wfFfZsbsrrrXcjfWA54Pz4+2yvM/ZJ6RPOtjZFWG8qrHqgeqB6oHqgd2ngeCdxgwr7Z2D1SAd+2+G5UyLBerKndNaRuVSRFJ58vHlL9/+Id/KI5sj90K8C5+nbC9dWZ15MNMmpcLYDWdzSHGTTQMbdtGV819ZsGY3HO2JdiZcGVhc2DtCrOyO7tyunK532Gemm46BFA7v6uvvnpy0UUXNcxine6+DrGFPeSNZRa/ZFqxcFNFMd5imQ7s2Lw/079NSc3K56l/0gEbsh9Nyvzu237+85+f+MvxAN6AnNJoHAe0Sdy6nX/Nqo+qj8bcA+1neUyaZcUxi6Gr/Uz+GcD1m5xCOT1fuyhce2HwjMRT0mkngZ9kd2LarjK/xLXVvpm9UErQRE+Xf2iRi0dqxneLOitD2/SSl7xkVi6AtTSDiSmHPmv2bQG1turdtrwnMGyB2eKFXVvmkXCAL2mftnlXBljOdXYOZHeG7K1vfWtTJkDYTApm0FMd/HkfzbO8S737ur71/mq6kKj6K2usAaD5HcO4Ty94bF5rjcd3kUNZ5JszMhfeydV2rgeAupk9RI6r73uNHFa+m8pvtp3rmXpm1QPVA9UD1QOLeqACvIt6rDt+BXi7/bK0UB0WH/XApmVYqRn6uc99bhlZbmoeFeBd3N3Rm8XeXcToNbr3TJvtM51kHWFAQLn4C2mRgw8+uEkvD+yvaMym43zCCSeskjAQJ1PvMM2sEp/f8sDckG/bdIbJSqSTIG75B4QALLQNGyRMV3V7xSte0aTDDA04gB0LhMgU5QAhZf72xaeJaWptWQ/pArK00+R3nwyD4+kY27fAWxaH87sEcbPqOL3gEqROGVt5G63MrVzHWrfVz9Se6A8M+vKZm+eDsPnnxVvr8QycaZO68tD+avMdI7WTdugtb3lL0xTaOpa2zj4AhQ43qQcr1CdfZWTRTGFhBBtsM6Mi5wpIdJzuua121aJtBqj9pnN7+eWXz/L90pe+tKpZ9ls874jI7JSL4aWubb1fbXn8QQJHHv60xbfeeutM5oqswhiWYNpwgG05yLeqsq0fGIXKpF0cyyAn8Bzo3SWN9P3vf38m9eMc4tvkkS35DPm7D8fKFpCSkIZO8O4yoK46YCAvYgaZM5jRlpxaJJ8ad+t7gHRK+jqefc+Sbzrkgg984APNjKfM2DELyeyoatUD1QPVA9UD1QNtD1SAt+2Rtf2uAO/a/DY6VaYI0hZdhumshJWzuxfdWMv5VIB3ca8dddRRTQfLdhFLZ5tm45BFn1bHU+f97LPPbhZT06nr+9OR/dnPftZkayGVcupsVxrsMPrCbaMPmUXYpFMHoCqgNYCycPc82Ya2YQ1btKirzEXDHvvYx86YwJi2Kb8PgJmXPyZZfBuWbgDpdlog6Tx2XztN/d1/f1bfVN903QN9MgVdcceGBbQcGx/gaQq/Adqh+gB4I7NAc7xk0WoH/+mf/mmmhzu2bPFMt2ckbQyKBXgZk4e20OKeaROf/vSnr5qRkena5BjynVLK0mC3KueSSy5p6lD+S3t75i8XdRPv5JNPbmZR2Hf+YdeW6br2STLkfOgDGxgHIg8ZPVBpMI1L+SuawcnLMUxci0MZtCdhkUEDMzK8N4Ys09PJXPz85z8fijo57rjjmnJdHwDa7jISHM7fdVzUMvh3zz33LJq0xt9mHnA/GxzJc59nJlttBpk6z2K16oHqgeqB6oHqgS4PVIC3yyuLh1WAd3GfLZQiiy/pFCzDwgLx0bQdP5orwLv4XXDYYYc1HSw6uIvYN77xjSYdDb8h05nNYmP5GM8WKwMjLL/LLZAX6GzKbhvgDQBQxrdvuixggmE+ZZoxAJi8Q7sTbpXmssNA7xfDy1Rk4HBeBO1y+n6HUYuN5PnJwm8BWrBxM/U3uoN9efWFKwPoDXwOaAHg1WHPgI+0KbMvn80IDzixGWXVMirouux7IPrey853d+TXBorThprBQIJGnbBwmbZd2xsZnrH1BZIC6jB9IxGjHIBjXztvFgQZmj4gmFwC4JWEQNrz1L1dr8z++NSnPtWcR/kvbWNkI4Cp5AGigx5gukzTtW/gMeWU5cvfAmvXXnttV7ImLAB0e5o5kLhvINF1A1yN+R7D3I3uvZkaXe+8O++8c7bQJz+O0azvPaElHMC25keL6y1qucfmgdmL5lvjb10PaAuwdl/84hdP6G0fdNBBzcwls5OqVQ9UD1QPVA9UDwx5IP36qsE75KX5xyrAO99H64oRfU5gWHs646IZA4wCGGM6bkerAO/iV40WrA5Wl07uUG4WnpHO4mHzzFTdLIpSdoo3Yt89bKprpvBiGD/wwAO9VbSCd4CDvvp4vgDgH/7wh5uOhSmCz372s2dTi6XTsQZo6pDrsANJMMmkddz0X1sdb9ML7QeosLXITRhJjvX9AXNPP/30SVhkbeCmL11XeMrvOraMsHTAl5FXzaP/nqi+2Tm+AR5i4GL8j7muY5//8lkvZQ1IMdx+++1NWRi9kZsZU/aYOAbntP1pB5OmlHggFUFeJ9INiRNJB2kj85BjQ1txyU54DxjUo3ErfumDLJ5JYsgxbeo8M8sji7mlfP5vD6YZlOzSyQ3IbSZLlwF+TznllGZgkJaugTy6v4sYsD7fQerIF8rFBo60hHC+Pe+88xbJekPiukbq4tp0SSX1FWqhP+fRpbncl6aGVw9UD1QPVA9UD1QP7LkeqADvcq59BXiX48feXOiXhYEITCHVYCGSRc2CH494xCOaD2YfzXTxNsuAZhg+mD/r/UuHUIem2jgPYBy55jr35dTReanp9kn39re/fV7UZrpuwL4ACMBQbCp6jqQGTNXEzAAG6OjPAy4wfoCsBjke97jHzZ4DdUpHlh5bpB6GKgmAzmriGLJhe8kLANAFEP/kJz+ZdfZLgLhMK33+gCqpV+5TxwIOWEG8BCCS7pGPfOQsj4RlWzLJdOSjSZjj5bYr7/J43f/Vtaq+qL7Y3ffAZj2vpF7oo5fnqy2JvrkBsvLYevZLuRxAZhYOk+eBBx7YMHUf/ehHjy4v3z4GpEvphbKOXe8Rg2OxaONecMEFCercmu0x5pqkTQZat9+nacuvueaazjKWFRjd+TZgzi/ew1iP3/ve95ZV3LrzwcRUt0W+O0NuWHRget2VrRlUD4zwgIELrHuDZ/N0vUdkV6NUD1QPVA9UDyzBAxXgXYITp1lUgHc5fhzMJVMM06kBMOlc0HbDSrn44osnpBesOowl+IUvfGGCvYK56eO4PQ2Tjme7YzJYgXUeNK0+dV/Wdp5swDqrvKOSAzez8Bbm2BjDNMLM8jdmatzb3va25hpjEQFxXWeA5pB9/OMfn90X2K8BTnXquzrIgNwsGpP7yKJjYy2L75iWbcBBHkceeWRvcoxecTxrn/3sZ2d1FQbAxejl19RbeAk2hNGWl00JHmSarTTz/gDmpjl3xXOsLW8RACJs4650NWy+36uPqo924j1gsCqyPRY/i3RC2XYt47yjkwtgTn5lG5iw9jbtl4Ex3zNmkIgTOZgnP/nJM+ka+bXrrX0v31nATukBzmQgaBfTAfbOOuOMMxpJndtuu21VOxpgWTrAtHPxLZU2PXW0aFzMwHvYv2O1fpN2PVsgE8aw78Drr7++k1m8nvyXkdZsF9fKNex6t7fLcC6uq3ugvJbtePV39cBme8DaJSRqyjZCO/Hwhz988t73vndNBJzNPodaXvVA9UD1wE71QPrcVaJhfVe4Arzr89/o1Doi6Yj5mFjrn87WGMbj6IqNiEgz1crQGJzr/aO16tyxcqqN90DAVMDkvA4Wnb+HPexhjZ/poI0xzGzXRcfMwjb2TWMdMqyH3MflIAQwc8jKqb+kEhYxrOCUiXEbPd+uPMJsI7dQTnlO+nL7u7/7u53PJ0Cgrb1ITxv7w7MgXZlP9sP6xdi1MGK5UE/iAJbpLdKaTFi5JQdR+tUx55+8y7i7e58ffuu3fqvzPHZ33Wr5a3/fVN8t33ftAZ31+Dga38mj3VYlvGtrMO91r3td5zMLzAOmMu3XvDqXMyQM3oa9CaylM0vLPXWwbzE2esIJy9a74+tf//qq5jzvI4Nx5cyKpLHNt5V6i5/yHfvgBz84y89iZaU8gvadFjzDABbf8Wq7euBVr3pV4x8geJeGclJgagdIHzN7KOm22pYk2pVXXtloIBtUMBuv2vb1gBldkWDxnGvTfGNh0af9EO47BpmgWvVA9UD1QPXA5nugArzL8XkFeJfjx1G50Gozxc20dB8SY/+wJkyLp1m33S2dqwrwLn4lw2TSeXrXu97VdLzbuehMh11qui3dxDGWxccMHkQPkazCkFkxvLyHk4eFajBzP/ShDzUL2mAgxyy2AjhOOmDl7/3e7zVs4SuuuCLRerf77LPPLK0Fc4Ys4Adpi5Rni7mBSfyiF71ogk1WggZ9TFvpgAeA9tIw6Z/73Oeuyr8sy34JfpTH5NdmkZTH2/ukMg455JDBstppNvN3yYRWbunXMfWIPMaYuDXO+PdH9dXm+ipM1bbfAYgM0LDIc29ByOQV4Cy/y+0ieUpn0IvlOS0Hz7Av025bzC3lGLAyIKWNLwfN8k2Tc9e+RlohaW1LIKUMt09qp0vjtVxYVjzt4Mtf/vLJEUcc0bTj5B+SF/kImr7RnxcufWkW6MyMGMe9S12TvC8AlNV29QC/ljNw+BqT2owzDGl+LAcYXvGKV+yayTYIwaI2+NH1PBmcQNbYzBl028BlW76KnvmQSyykaxAIgB8zYO/b2YwIbQL5mxtuuCGH67Z6oHqgeqB6YJM8UAHe5Ti6ArzL8ePCuWCSnHPOOZOjjz568prXvKbRXLMSM7AIAEbz1HR82nu/+MUvFs5/qyaoAO/ar4wVxQ8++OBZZxagRn6AlAKws2RE6XwtsvhLpqzqxPnwxW7Qybcgms6wD196uu7ZsGZPO+20WV18FPd13gGcJ5xwwkT8eaveY1gMaQ+aWqcsfzr4Q9YuK0AAjcPSPF9vfOMbZyuvA15TBmZzVlYnC9Fnpg8P6esmP9t5bLgybrmfDoowvqbDWR6v+5sL5FV/V38vcg8YUAJils/xIunXGxeQW7Zt8jv//PNnYXkHpBzTldU5v/u2AYgd1yalfXOe7fLaeeR45CDa7et3vvOdyb/5N/9mVgdsu/b3UAk6yt+slXLmg0E7EgOlKS91MdMjwKQ2voJ3pad23Tcjpv1ujS9tve+369RKC+flngTw0oImUWYguHzfumd++tOf7uqcGrIlPQCwd2/qfwzJrwB6SbqIiygxliCxJU+6Vqp6oHqgemAbeqACvMu5aBXgXY4fay4jPVAB3pGOGoiGMRNJhbJjZR/bCzsBGLyIhbn65S9/edUU1nb+fuvoYOe2Ad7EJSOCvWORt4CjOWbbXqTn/e9//+TNb37zrNOIDUZDuG0YZamnfA499NB2lFW/SyDFtDsrnksHyMDoaBuGfBvkoJEbJo/V7Jl6AM8tzlHKpZBuKM8zHcUybGh/0fhDedVjFXys98DOvAf6BtLWcr21bWHdttOXbOEMXr373e9uFiaiaV7OTGjr6CYvMzS02e12FWhrcDKyLsAU0j0ve9nLVjFuzSKRl4G/tOdmfNx0002z5jt5AOPSVktDNiZyQEBnA6Heb2aRGKSMNE7aXQzm+++/f5Zve8cME3kY7FR/5T7xiU+cnHTSSbss8mmgVF4ZDG3ntd1/k2fCSH/+858/sSaEdz7fGDCItMd2O8fIKLlXDz/88FXvdufimp577rnNwrPur0VmSG03X+yk+l566aVNG2KAP3IsQ+dnAURrSrjGvkurVQ9UD1QPVA9sngcqwLscX1eAdzl+rLmM9EAFeEc6akS07373uxMri1sUjXTAzTffPCJVd5T99tuv+aDt6qiblqgz0z5WyiX4GPb3whe+cJcCALE5bhosPbv8tg3bB+gahq7O8wMPPLAqr3yoh9Gl868TXXYoszo5EKAsw3469PaxNLqsrUlZnvNxxx3XMO1TfvJ3ToCJkuGTY7YlUFKGj90PADE2/rx4663PvPzr8Z0JLNbruv7r2idD0n7GA1Qee+yxM0bsIs/tenS6yzYvbNzMDqHFz4BdYXGW7aEZRwbS2oCuPAG92sr2sa776pGPfGSzAK1j2lWzSsx6iv/4C+hr0C1+KQFnILj3o4FO2rE5j66yhJGT6Br0c65mlJTanV15qCOtX9JEBl/Lc3TewE8LwVVb3AMY1YB5s2wMour8eU/7HvC+X4ZFBsR9Mk8KDQM0mtJks6ptbQ9kkehF9KAtDuk5J+9VrXqgeqB6oHpg8zxQAd7l+LoCvMvxY81lpAcqwDvSUZscjTZ0Oq7ABZ30s88+ezZdEQCMOUymIfHaW3IOJdjqFIC0AT7Dvk0nPelNBY5Z0MciPY6pU0y+AW0xhtqACABC3UodybJTX4K7Kfexj31so2lriq9pvdhpplDneLbprJdlOifThUsdSvFLcKQ8T/UKSCLeeeedN1G+/YA5KW/etqzHvLhdx8s6dh1vhy2TMdjOu/5eP2hYfbh9fYhVlvaxfR21X7Qg0z6U7Vk7rvYNKNoOL3/3MXXLOO0BLsfSXtCujHyBd4Nj2rhvfvObs/b4Ix/5SAPGBnQlhwP0jFyQBUKj1Z585XPkkUc2GpiYoO16kk2IHibmKEmr5F/W3b7wHLv77rvz+pjccccdk8MOO6xh36oTWYlIS5j10mdA2egLA7Tf9KY3NXIPFjK16BY/pB0v6+KdwV8pwzFh6gAcrzbOA745+hYy5VPXDqt2vfaIRzyiuZ+POeaYUVmZvWMQxTV1b1Xbuh7IQNS3v/3t0ZU0SysDRhbCrVY9UD1QPVA9sDkeqADvcvxcAd7l+HFTcsFWwCbJ36YUuuRCKsC7ZIcuITud5hKoBOZmgR2rZZeLZ/3Gb/zGKqCy7NRapKJt9PrE0QkmuxCwVOc+wCHg91vf+tYsKb1EaXTE3fPqRwNPWNKnXPmUQIFwoMknP/nJycMe9rAmjbAwbtrpk8/YLU3KtnwEZkgX6Jqy6EGaGph6mu4MsPYX7ceSBQco78pPHa36PLauNd72Bf7qtdu+1y4A5rxrCDgkdTAv3pjjwKYAGWPi98V5/etfv0t90m6FAacty2CdwTYgb+KoRxb5VIaBwhhGbQbanvrUp64ChtW9fAd11Q8TLwsjkVmgB28QMO8nQDiW7wEHHNCcA/B1yHIOWKFdpoxIDJlZ0sfwtdho2nr1fuUrX7lqoBMAblG4APXql/drV7k17J89gL2e9yAgFzhOGsqMH3IKeafzucVH1+pTAK083IMGmMea2UrSAf2rbU0P+MZyjXxrLmqRh2kv0rhoPjV+9UD1QPVA9cB4D1SAd7yvhmJWgHfIO1vs2HXXXdd8rPhg8bcdrQK8W++qmeaaeyosMfqIFrhhZBB0UPs64OmEAVTbnawAs/T6sF7CaAorJ1OJgZ4662HDADnVibxDCRgIw4wKoJB6t7e0EbuYcW12WDvdvN8lYIERgvk7lIZv7rvvvsmpp566Kp4F4pxrwIh2HkAi7L12+NDveT4ZSjt0TMdXPXOdh+ICrDeqHkPl1mPbFxDdU67dIoMz2jwsUYNbxx9//Kp2oAQT+561vnZu3jPcd9zsCeAXsDKat2Ou25e+9KXZCy9TpUn7YAKTtZFHgE/7gFTArXdFzsGgYt4bdHjbOprpDEhvAA7Aah9z+Ktf/WqjB4/dzP+khp7+9Kc3i9iK46+9AFsqHDYzdmcf8OcdaSBSPgGEDNa5bm1Tlyz0aTGvav0eIHfBp+7vt73tbZ1SDO4hCxGHsb1WoDVlmcmziF188cVNHcl3bGXDNL/wwgsnZ5xxxuSiiy6aLMJk3crnNaZuNLDdRxXgHeOtGqd6oHqgemD3eyDfdJFv3P012p412J4o4fb09bprXQHedbuwZtDhgTBddaZ0BMIEA76aMqtjHpaUj+WhP2xVi9FkGmokEwC1/+Jf/ItZ2oCXOroYVGWeOmxlp9+xABlhgAE5rGRdxpNubD3L8sp9GpHpMAoPyFDGARx3gcdlXRJfhx6L5ClPeUpzjoDbADQ5p8Qduw0IPzb+WuI95CEPaeobAH5sHjm3sfFrvOHnqfpnZ/unD1AtNcJ/8pOfrGof3RN5zvoW2+y6b7rasjIeKYTyd7n/kpe8ZPLc5z53Vq5j2jsDf3R5f/GLX3S2lQBZ9cesda6AWgDtmWee2ZRVtoEYzaWVQPIll1wym+0AcC21Vw26lXXNrAjvojK8a9+7rsv+z//5P7N3yfXXX98VpQmzkKh8/+Iv/qL5bVFOv0855ZTONJdffnlznB9+8IMfdMbZ0wNp3GZRP4zdeUbGwfPgXjIAsagdffTRzTWh8buImcnjWmMSbzUz0G5dhshate/9hz/84c233lar90bUJ9+zISyMLcPAEr+FdDA2XY1XPVA9UD1QPbB2D1SAd+2+K1NWgLf0xhbfrwDvFr9A27B6NHLz8a9DzEyl1XENiJDji2yBuabutvPYe++9Z+Vh8YYZde21106e97znNezcshx5BMTIhzpAOh05ne+wu8p0a9kHgOgUtYFaYCfmV1+egAv6v5nO2wZtaAqno0XXLSs0yw8bOZ1ZDOmUHfmKrjKjUZxj7fIS3t4uAtaOzbNdRvk7IH4ZVvd3NmC5nutbgn3ryWcnpKXRHcP2L8+pBGpNXS+PDe23/ZvBsqE07WNpF+iJ33LLLalis82gUNKkXSbPQ2ddOCD0pS996azOOZcM/pXswn333XcWz2r2P/vZz2Zt7EknnTS57LLLGumf9jsm5dti1/Lf1Vdf3QDRZly0B8hKDfickLylBxb3mXenNlV+AY9oEEtnBkyfkacQ5x3veEdflD06nBQD/5g1MtbC2n7Ws541NsksnuugPOUuYnShpTMrbSvZP/7jPzbPmbr5M8hsgNn6AtjzYZw7ZtDmf//v/72Vqr/0ujzjGc9o/GCR3LGmveAfMymqVQ9UD1QPVA9sngcqwLscX1eAdzl+3JRcrAhtunz+NqXQJRdSJRqW7NB1Zhf9OR+zwNfSLF4iPH9Z2Rwjy8rkCR+zdd0BuAH9dOzvueeesrjZPtA3jFdTMHXg04k3zVb5MUyVgARj6iEOELXUbgQuR2ohIIjyAlCoNwMw/Nmf/dnsvMXBUMNyBkS3y3euAX3bx9Qh59Q+tshvrLs+1nLA4nZ+f/zHf7ywz9p51N+/ei6qL3amL/qen42+3toFMyBovmIVBlQdKndMnKH0Xce8DwxGBRDNQlQGpEodcnIK9HkTr8wrbVwWKkv7Ki4QVFygb5ivgJVYKWsTRrMp5tLkPWJf+0/Sp6t8xwyudQHhylQff6bbl4aBK2+SD31Gc16cP/3TP51FoSUvzCBkn9G1F8e7pNquHghz++/+7u92PdgTYlCaT70Lsa8XsU984hNruh6nn356kw5gv1VMu5FvFMCuOuo3lMY/1kbId4P6t6W1yvjbfR/D272BIDCGNW92wF577dWkWavsx3b3Wa1/9UD1QPXA7vJABXiX4/kK8C7HjzWXkR6oAO9IR21SNPqwPn79kVOI+cgN00Nn2jTc0tK5SdpyOmxXRzvxsg1oWuaZfZIGKTuLtIV96mO9tHL6MnbszTff3DBSwqRKedkGtMWWDWDxuc99rplSW0ozmHoc6Yq2xh4JCp36gBXJe5nbtg8XBbGH6sKntC6H4ow9trtAsLH1q/F2Jvi6mdd1Gc+59uvBD37w6Geuq8wwbssFGbv8AOxNe9l1fGwYzVimfSzrc/jhhzfhBuj+63/9r6PPSbkAX4DSbbfdNpvJQH7hMVO5HcdLzV5MxOi+m+3B6K6mndb2aMMBWsDi/ffffxQYrpxXvOIVTV5YfX4DoIG5GLveI/G1vMlPdNmJJ57YpPWuiAVoJPXTZ3feeWeTrnzf9sXd08Kjmeo9vSjoGDkoAw6LmIX73Ev+SImMtQxKnHbaaWOTbHg8klfuZwsI3nXXXYPlYeBnQUjfBDvZshYEaQoEmT4DftNi5kOzFPqe/b70Nbx6oHqgeqB6YH0eqADv+vyX1BXgjSfqdlM8UAHeTXHz6EIwPiIR4KPWFFmrh4dBK0yHGhOVFu8nP/nJpuN16623Nh/BjmOx+mhOp1gn3mrsv//7vz/LG+hg+qTOszRAgz475phjmjgYw5k+Kc1DH/rQXZJkmqTjX//612fHo/EoPH8l60tYWG/ZJp6tfKNJ6dzbppMeppH07uvc2+38gC1twCVplRWQFKBCmkF6/gRYlHWyH+BXnMg4DMlHtNP7XYI1XcfHhIWZt4y8xpRX4/zqPq6+2LN90X7mDP4AGZd1X6RtesITnjBr9kqdW8w/i1hmsEz71a4TYLTdDqofqYVYwCUzIwBSjlsQqrS/+Zu/acLlBYQq3wdD59tVtvjYvCVbFyDbfi+08yWjY+G3tmXxO7NZYl/5ylea+gKe+wwwrgyzUaqt9gCpC75Zy9T4vK9dg0XNgLNyyYIYRJhnGUD2zdO1oN689BtxHFAdVu6VV145qogLLrigOW/nEbmsUQm3WaSf/vSnk0jIaGs+8IEPTEisxBAaPvOZzzQzAdwHvolJ4lWrHqgeqB6oHthcD1SAdzn+rgDvcvxYcxnpgYBgmD/VtoYHaN35qPVnJfBo3SasvXUNX/3qV8/SAHh1ij784Q/PwsLALdOm0w2ozSJsbQ9g6Abw1EmxgnbyOOigg9rRJ294wxtmx7GRYy94wQtm4QEjk097C5xImWGHnXDCCTMmBxZZaToLOufywfiKFmWXbEXAAz7N+ZflR2cSs4QchWPYX84rnbUyflce5fG6v2eDf/X6L//6d7VlW83PgNCSIWwRSFO0U895baB4aatsc84BZMlFiJMBpuRbbpWhHRNG19ZsCgtQlXFKOYO0uWZEiKP+bXva0562Kn3Z/pFdeNnLXtYwgtNul2VhCj/96U9v0vPFTTfdtCp7MhMBlqXDEiYL4D0SDd7Sb295y1tWpafXLl2pt/u6172uCTvkkENWxS1/fP7zn2/iYIBWW+0BrG0+BbAtyuD1HSItmYxFzTXPdw+wd0jmgaRD7jcDyVvFAjq3ZxzNq1+eWfInO9l+/OMfzwBc94k/g2O+78oZUr7t2m3FTvZLPbfqgeqB6oGt5IEK8C7nalSAdzl+XHMuVpS2YBQdUICWDoaOhw/OnTiiXgHeNd8qG5YwrKN89NqmI20xG50uWr067SWIUMa3yJjptWUYJth+++3XaNSWDC/MUx3o0kzN1IEOgGBhHJZOi3xf+9rXlkma/XLBMjqQMezfsi5j9i0GlBW1AQeZvoupVpqFSeRn8Tf1Zl/+8pfXpKkbP0ejckw9xTF9MAy6sWlqvOWDf9Wn1adj7wEDNpiJATbHppsXL21rBoTSprTTCddOY9/mWIAq7ajFlrTXjpk9kHwtuHnjjTc24WZgZNFLQEhANXFJLUSXVntGPgcwnDICll5zzTVNm6kNU1a+Cdp6l2QcpOEvjLv2LIicQ7ZZyBKInLjeWQYUxfniF7/YlOufWSphKkeqB9BVWt4tNILzXqJLHzPLwnl7nznPH/3oR5MsFpdzTNxy+8IXvrCpz5FHHlkG75H72K/uGWxoM3cApr/xG7/R+KeckTPPOb6j3d+A4bUuGub7JbOZyD2QXvAdDmjG9jT47F7I/WaQeytZ2O5diwYO1dMgjnOK9MpQ3O16zMwA33e5dl1b7RTplrXeP9vVN7Xe1QPVA9UDW8kDFeBdztWoAO9y/Dg6Fx+0phoCoNIh6/rYEKZTofNjASjTChdlNIyu1CZGTGeuMng30ekjiur7+A07NVkYhEhn1z0KdM19XAILpuhi0ugkWQCn6x4HNABSgQrJQzwLoOVej6ahcOBE20pg1JRf8VnYaNIFqAAWACR07Mu6ikPmwGIkZ5xxRlNXK04fe+yxs3pnii5pBvlhfJQrvgckWAuwrPy1/oV1tEj69rkvkrYvbhfYvBHl9JVfw9d+D1XfLc93ATO7fAo8ag+CdcUrwzJToAxr7wNAuxYRa8dr/8bSDRAajfXrr7++aYuAbBiqea7boLTfeQ84L9I9sejpWswR8Jk2KnmoK3AUwzZ1Ul6pd2m6OUat4+QnyNckbrYGG5UBaPvGN77RyD84BjjFstT+AF9f+tKXNmlLQDVM2z/8wz9sZmBI591QWli8fAT4Ecf7xoBnbJ999mnC6fdGk7Vk9CZetgbz+cG7yKDpnmJ33313c33cG96/7mvXPKB/rmm5NZtorB122GHNdcDYXo9hbrZZ5/l+SN18W2xFzdrIai3KxM0guoHrnWjatsxmMLPB7CjtsGt93nnnTQ499NAZccF3XdmW7UR/1HOqHqgeqB7Yyh6oAO9yrk4FeJfjx7m56NDoaJRAVj4Yx24tZFXqx80tdAtGqADv1rsoFjULa6Z9LwJ+dYyxQ7KISRnn+c9/fvOhXE5xK49nX2ccUwdLqw8EARgAHcgeYPDS+WUBTz07AX7jxSw4FFaaZ2QRPUr1iS4w5lfKsh+GmXMAYgC3sYT9LheJC7st05pzzuV2rWDnUAdY/tHhLcuiGQz4KMPm7XflMy9N+3gAnHZ4/b08ALH6cnv7clEgNozQ9Vx3baRn018JVqXNBl6WFtkCeqgGtIBmAXPLegijy97Wzf3hD3/YyMyIm7zSNoRNS/Mzx7SNV1999awKZpSEGYyVC/iNlE3K97ttWL6OG5xjBx54YPM7C0pizjIMvXyH0dm8/PLLm3h77713c7z8F+BQ/UnnyL9cVIsMRdlGi+Nbr8ss4KVtlodvwT3BSB288pWvbO69XLv21j2JFe6dT6c/C+uJhzE7z7yXXR/3kXfxeo18FNATUO/Zka/7BcPb9wKm9la0ZzzjGc29ZWBmETv11FObdAYpdpphYNPQzr1U6u6W5+o+Jasinu9TA13VqgeqB6oHqgc23wMV4F2OzyvAuxw/DuaCxZLpg/m49dGY6Y5G3n2cGUHXKfFRS0dLJyedsKTzMfye97xnsLytfLACvFvv6mQBHcAqRm0JAuS+K7fA4PPPP7/pVOnkv/vd724+jEtAFNipM4+pbdplOe0NU7aP1VuW4xnRWdf5T3hbh1edHbNoWxhfiZutDsxRRx3VxGufm9WVM1U38cutj/2wtHQiAzycffbZswtZ6hEnbRcgkmOLbLUbJYCwSNq1xF2k3gFJxpazaPyx+dZ42xv0rNdv7dev3Z61fanNomOO1ffZz3521eKZ4poV0dZDf9jDHjZrzw38aMu1reVijmZZYNkygC6gFLhmwTQGWInEgXK05bbAlq72zMAcJl0G2MTVtssHY7b8DpJXFwCDkSed7yrnhLnnN9aebUDVSy+9tPkdSQblOg7MbRtteVPXHc8fFq9BRO+m//gf/+Ms3HGgYFsDVv1PPvnkGZOZX3ai/Fbbd+SLwmp2zf/qr/5qcsopp8xm17ifnvSkJ83uDTN5fBvwTdiofCpO+x5NWR/96EdnLPPIOuXYsrZjFl1bVlnrySes9EWlFiLtQJJqp1mAAgSAvnuoPOeXvOQlzfO81157lcF1v3qgeqB6oHpgkzyQdtv7vdraPVAB3rX7blRKH/fltG0dGNO9Cf6PMau7YrT4CNNZSydDZ207WgV4t9ZV05nKIhu5v3TGSqDPNF1sK6uqWyAm5rf7MawsbC6/gQ5DH9Pu/aygLj4Q1TOCvWNgIzp4udeBnFksRxjQGLOMveY1r2nKxD7RwUuacttm1gZsKOOUrOLy3MUR39TSEkwBVAAg+pjP0vEbAFnHFWOtLG/R/UylXjTd2PhAEMCF+K6r8+1LG/+5TwLWJKwvTQ3/FUBUfVF9Ud4DAMk8R2X40H7a6q442i/T27uOlWHavEjaaEstHgmgLOP07WsjAMft6ezaAcCdadBmOUi/6LlhLdMFNbOEWZegrAf5nz7Lu8iClWZ7lMBwACxgq/yAOdi2GXgi89BnFoIrAe6yPiQoyE2U7xBMXW2od2sZDrgk07UnWBildKdvuOGGZiHW+BCRId8IpssHhC8XpwsDm6/lYSYRdqrBZXq95SCxgd/tAsRu1LXPQLiB9rEDCBitkVAhH7KT7Ac/+EHzzaYNMBthjBmUyMyCclbBmLQ1TvVA9UD1QPXA+j1QAd71+1AOFeBdjh97c4mmp49UANZ6PkKBuunYAb3Wk1dvhTf4QAV4N9jBC2TvAzbTTtNh1dktgUzh4pT6iCkigKpOfQn2mRLbZzrt+YBOmaWWrXSmy51wwgmrOsYkE8oOnbTyaeeVPNvbeQBkCThLK347DTZbnr8y/zYg7BiAo/RZm8Ffpu/bD/DgeK5JV1l96RcJT1n88K53vWs2lXiRPGrcClzWe2DxeyADK12+81zSie06JizgTNcAUNqvocEl7QpwDLgT+QD5CseA1V5bkMy7IouDteuizfBe1xanzDKOga60X8K1YUBtbWK0Mcv4GK7YtmZGmM3Ulo8B4gYcbL9naO/KyyAhwDYSPsLIKbB3vOMdTRzSAWGYjlkTAEgkHz4/8cQTG712i2umLsByA425Jjkn564cEkV7ilmQzPkbXM1gLHBWGJmSNgBpQTVAnPunlFl42tOe1qSJL9tb99GHPvShPcWtg+dpQCMzmroWpO1K7H7lU99XO81IqTg3gy+LGN9J18XoXySfPSGuGRt0jN/5znc2a1aQNvne9763J5x6PcfqgeqBDfJABXiX49gK8C7Hj725pFP0+7//+xNs3PWaFXLzkdvWvltv3puRvgK8u3rZlE7T67C7dfZ1lHVyX//61886R7umGh9i2uNVV101+eAHP9jIe5AXoFcYsDIdaEwpJj5du3KhMh3xHE/Jb3nLW2b3Yu5JnXfMiT4jQ5K40doDhmJS6Shjq59++unNqtryL9lPPtixopJ+aCsdbcWSYYYZ9uhHP3pU+qG85x171ateter0s7L8vHSOAyZKv49Js9FxukCbjS6z5r84UFh9tjN81ve8lW1hrnX0ZQ0k90nUJC4AzYczoC0M3wCvYbpiSorfN0hnunzyy9aCWVmMLWFjt9o6TM1SmqEvrbpFBx6g0Gd04eWhTvGlGSKxLCqV98+Qbm7S2AJz5evdPGTeY97pmKmkK0h07WmW2T3km2JZVO/9739/glZto3f8l3/5l7Nwgwu+U9ynBx98cCNlBvSlG33hhRfuAhTPEu6hO76f8l2H5dxnyCEBMn3/kTfZaZbZXQZ0FrF8r2VQ5otf/OKqmQ6L5LVT41o00Yy9vtkZZuINzYjYqX6p51U9UD2wfg9UgHf9PpRDBXiX48feXAIwAeuWYTTp0gGiO7rdrAK8v7pidGkxlfo+klxngKnODFbrokYexFTXLpZU7iGdpYAEOkylYTy1mWGunzpj7z7kIQ+Z3YvJ79xzzy2zWLV//PHH7xI/6XTEAzIkrL01SNJebKcdJ7/lBcgeOndMqz5GLDabKcg6B13AinJOOumkhsUVzcqUXX7YYn0FSMjxrbbN/Qf0Af5YbGjROs67dovmV+PvDLByT7mOBmb62pK2DwKqtsPzOwzQxMMudSzga+LZhqGKYWvWgzADWW1dcdrq5YwCDFRxDbgBaO1rBzK4dMkll6xqu/0wfTkLFonvry2nk/C+rXaebm27vSB1E7am9tIsAn/a8Lvuuqupl7TYmrbqCtTuMgPpL3jBC5r6pR6kcryzgIQlEE5TPQzTrrzKsGicZlE67+/oEJfxNmNf2WZ0WfQTMEp+wvdgqXW/GfXoKsN3B5DR81CC29Hov+eee7qSNdfZ9fLOLs1Cr8JpJ1eb7wED5Gk7DJycddZZjZa1e8P3yJnTNRF8S/Gp64SBuRMt2sLIDGPNwEzut7Qd2fLZhz/84W05c3Ls+Y+J95nPfGYma6N/YNAPmK59NIiT2WCef9/I1aoHqgeqBxbxQAV4F/FWf9wK8Pb7ZilH8rKz0NMyzNS2jNB/8pOfXEaWm5pHBXj/2d06QY961KNmH9mmymHNWrAGAxZrAPs7oAHmanta49CFw+4uF4CxiI1Or2mppjXmo9XWCta2WWU8+d56661NJzsM3zJN1/773ve+JF21BU4/5znPWVWmznzu4zwj8tQxsagZFiwNvy6AVudenYAE/pJPV52EtUHqrngBOR0zBVjHlEYjMKErfsLUvQ3wYtmbLnnULxd2S9ytvgUWMGDRVq9rrV8FgLfKPaA9TTuR9notdWuzYCNJE2Cs3Y4FxFHWvEEk7ehXv/rVWbts8Eo6oGcGoVNnbXPbMP4CmJT1KOusPjR8A96228Xkb9q+qb37779/U4e038IjR0FznYav3wbb8h6QJnWXn/Iuu+yyGbAJhLag3LxBqvhuiOVY+uBHP/pRIzeQMst3qHeRQVLgc+QayrTL3PcNYGZLW1e+9O1b3/rWhb4Vllk/ed12223NdfX9UVqu89BMtlznLNYnfe3slV4ctw/sH1ofwP1iYAfLfKfaG9/4xuY+tB1jwMiy/SY9o70x8F22rwBgeuV7opkJmOcYg/f73//+Lm6g60xeJ+9EAw7VqgeqB6oHxnqgvvPHemo4XgV4h/2z7qPppFlBeBkG+MvHfB8TYhnlbFQeFeD9Z89m0TB6dLfcckuvuy1OEp1cbKsxpjMathedw7JjD0D7GjRrAABAAElEQVT24YWVCoBMZ9w9peNOi1EHOmXmXhvapiwdzy6z2rj0JYja7vz7gM4CLEBT4DKQVGcwOolDdZh3DNMNYIsRJq7ysI2j2Zj0YeuWmrw68Bb2SZx5W+fpurbjBVRoh7d/j43XTlf+xsam+S0MCFMCEmW8ch+zDYMFc64Mr/sVTK33wMbcA2X72/YxXcyElYNgwrTPbRAzTNw+8E+7j2Fl2nyA1MgZpBzbktEK2DU4Pa/9cB4GKDNYqO1JB1+eWMUGjtK2ef8BQzN7JO+QMe8drFsgpjxTb2WFfZwwWwzjyP54rxmExAQFAjuu3kCLIQMad0n7SFsCP/IzkKoN3Qgz8FtKWbiG2LtmmdjmmqoHGQnv+t1htJvVYa+99lpVfBd4uyrC9MeDH/zgJm2py2+RUvntSRrGbb+s5Tf9bAsKesY8v+5XoK8BdHJda5kVtpZ67K40mKbuG8/FPMs3j3YkMjClvIjvUEzotIPYvOWMiHn574Tj2sGcPwB3nkUD2X1XPs/z0tXj1QPVA3u2ByrAu5zrXwHe5fixN5dMFQQcrXe03HTAAMY+lrejVYB30jCOfHjqiJed6b7r+fd///ezzqtO8pCJm04gZlZbpxnLSNlZVEbn1geYMH8lO0tnmyQCUKBkgxjBT0cdSCoPaXW42+cTPTMgY3t6b8rM1sd1wAn72BQ6/iVLTNwwCHQGMX2f/exnz+oDmE1HMvmW20xp9hyxEuCVr0V9yvjqcP311y8EeJfpN2qff8q828AIzUnMlbLTX8bfXfvteu+uetRyNwaw3Ei/ehYBaBtZxlbNu3y++YEeepi96ky3/Zxzzml8YwaCMAyrN73pTaP9FVmHaKT+z//5PxswqPRJBgYzQJlj2ugs2OQ90F44znuF7EOmhksHADRoqd3VLpTvIccxQEkPkGhwvuUgm7jabudnYDDvLeHlwptD08/NZlGONACeLnkD5ZZ1Ftd0ZCzVmNkepr1Hssg7rFwoLPHWswWu5NtJOX3fAd7FuY4W3JJusw2Yw6/AoNIC/pOW6DIgGv9Km9lKBnlzL/m22QgziGENgD0NsNsIX26lPN1D+Rb8/Oc/31u1a6+9tvl+1AbR9ta++usCJQ2aZGYc4sKeZABvz6bBI8/MGMuaG/rB1aoHqgeqB8Z4oAK8Y7w0P04FeOf7aF0xAGwBpHz4Y8OsZeRchyHAnZfsf/tv/21d9dpdidNJCcC4u+qxO8vFoHANF1n8IQuaAVvbhglltDwdTHnnz0crBuwVV1zRJKPJ69iRRx45y+Y973nPLL5j7lcMqdJ0dB0r5RqcRyxsUZ3LksEUVm5Wd0691rvFiC875B/96Edn5xAWUMrQaVSPf/Wv/tUsDr8Ap0t2MG3FMHez8jwWXXnOybNuf3WPtX3Bt+2w+rvfX9U3432z3Z/FAFjrueYYqJl+LJ+0WWGeBUgjFUN/sizLs5mZFOVzat/iVuK++MUvbti1T3ziE5vfBsWOPfbYZj+LlfkeKfPt2we8tlmufXH7woH6QBimjU48g4wYyL6pTK8GImQAD0Bzyimn5PXUufXeDMgrT3484IADJoceeujkoIMOWgXsOi7vIeAWY1J6cQHypiovyzDm5Au8L+ULuvI3fRzLWXzM3s02oGxA9tJfvinU6SlPeUpnlYBwjntXxy644IImzHfFMs23g3uGTFaeB2W7xoC7st7LLLfmtbkeCChpkODee+/tLDwzJbQtGcwxWNVnSAzace2PmWZ7igF2PSPttTqGzp+vpNG2Wry5WvVA9UD1wP/P3n34+pPV9eP/F75GjcbE/MBoosSAETCK4uIiQRALVRdDC1WW7rJU6V2K6ALCAotIL0uv7roChiLFXZr0pYWAFJGYWJP728fI883rns/M+z1z7/t+bvmcV3LvzHvm1NecOWfO8zxfr7NJAx3g3aShefc7wDtPT/sKZVXYIJc/5pZ8xz384Q/f4Z/ozW9+8+BzlSk9BsY73vGOgZ1iUyobWrWsJTsUz11B3VfBDyDymQ7wYhX4ODSp+OY3vzlbw8wzTcKZnNYPJZO5uilE2K7ajAl63QTHZJbPRe2wArgWHEyIXa+mwBhimFomznVxIe1Y2vHBhSmUD0AgjIllNYNNnBwDdABq81GdezkGfK1ARO7Vjcwo0aSyMtpqHOc2D+P3+L3vfe+K7Zu0crRokvOwoPK7H3/Qf3VddF30NnA4bQCL1XdBFo09B65nYlEBUP3VX/3VoR9Lnz72rGzkZsMlk/X2PpAyG2KyuuAKKmb3XM+MLdbVvDBzk2Zc3viN0WmhMte4D6r1SJykZWO49MPGC+bmwE2g35g7hsSXv35+rvjemrJ0MB4aP5SJJccmwUINwL6tRfh/+Zd/WQFKc4FHrp2Um66XfGdsqt/c+wHiWcRE1CPfF8bjKsbvtFuuNIhyZ7F2E1hf09p07tsh7ky0Ge+Odl7bFN1pf55nl+OrgeoGBnh/8cUX76rMV77ylaGv8s2aBTIM3U2LM/pcbWdb7/iuQh3BH/RozuIv7Pq5xQzx5KAY+HPL0cN1DXQNHA8NdIB3O8+pA7zb0ePGVOz4vA32kR1LNzE4NhbmEAOc6QAvRrcPw70wUgJg+iglGEOZbHOhwGQ1k8u4AwG8Yl8FUA1oagObyGte85rVhNzu6vwUxidiJs05mvhg7t7whjcc4lSmg/JgvwiT8FPHANE2jxPGhOtDH/rQjsWLxInZbX7Xo3K2Us2GY9ZZ4zjHop8qXz5EhQsTLPEDoOR3Px4OwNX13vV+ktqAfmWqP5pbT31pZSGOxUt/m3s3uclNBksii4VhAOceK5GYNgN7bXbZ+qCtwGwA28SPWW6AWtedBxgIkJYy8/2duPUIUOWCp/radR8YJ4+MaaxHzj333MGdw+WXX94OC7N/G5v52cT6e97znjf4FA7DF6AzV7CNlZMVyDYW4vlLlR5SwBKJpZBvz9MtTNnznC0WRID06qLNvPjFL87lnfPPP3+47tlylfD5z39+xwKAsFjjdVF7FWkPJ76L8h2OKezbp7qx+NSnPjW44EjbokPgVpfjqwFgrf5OW/IHyGWlwL1LrBRyz/wk39framxjR3EsSpwJwoWJ+no/l0oIKHy0d+ka6BroGtikgQ7wbtLQvPsd4J2np62EwmCw4jsFPuUjoz362LSbq00Djruc6QDvFVdcMXwoYa0ulfhWNAkhJrXaCnPMbKgSZkq7Ad973vOe1cRGHABmXBxwl5E2Bww2QQ1zxnUARJ3Q55ojwLROvr761a8O7C/Abdg6SdtELSB1rjkK9+lPf3qoE8aMXdNzvwU/Agp4H6qofwtiJA1H7hkCGLdp1nAVlKjX2/MpUKINd7p+Z0J6uvLr+XSgtbeB7bSBAFlz9Vn7x7rw1PbRU+mlD7V5FQDybne729DfxtqjXdxq05GPfj/Xn/SkJw1M4OSf9NPfCheXTCw+Es+Rn+AsOtY0mfinPMIl7do/px/nYuigJP38EkawssRFQmtpspdyhi04tqjZpscfMIazsLe85S0HXR+W/0v+j/OMAGqsjQgfxmkD2Nax/NFu+FxmtZZFA2xK4NI2xDdC3DRxwVG/W9r0LTYDs5ST1VOX460B/RxXLnUvibRBR99PrAuQFOaI72vxfG+fCUIv6mtxZKmEhDLHAmJp2j1810DXwMnTQAd4t/NMO8C7HT0uToU/KJuiPOYxjxk+eH1wYqJgpvigf9CDHjSwSOwAfZI2fzjTAd5vfOMbw4cS1hSzxLmCRRJGzHe/+90d7cdk11/1Axaw4KMf/egpSTNzzMes4+Mf//ghTNhart373vdeTa5sRIbhog0CEnwE8+WLVVUn7yZDl1566cBmyIROWvUPsGtCxfyyXneOBWEjnUj87rXh/M4EDQhRfVn/+Z//+ZAu0CKTwxo/AEG9tvRcuhVQWRr/dIfPs6jPKmXYr1/MpNOPu9t510fXx9w2oE/MolRYhTWuDS7r76lzfVvGBmHiSzfh9Vt/9Ed/tPPgBz94SO/ss89e9aMANYy1sT4Tc9Z3SBb7WuA3/QsflgRYmzzbI1dUJLvVu6/czPAz/mCotvGwibmHwMKLX3S+04HSyZ87ooOS6HXpN1h88bKq2a/QAb289rWvnUyKr0sWLBUAjy7p6ZxzztnBbuY2ySZ6/pz7ljhIsalrFh+1MW2aj+Mb3ehGK9A+5axHZdaON5nKLyk7kFkerODmMKvjzsn46Xury/HXgOfOFR4rtUc+8pHDBsLahEWFJWKfCfF+9md/dkm0Yx024DiSylzRb3r/Ld7YJLxL10DXQNfAJg10gHeThubd7wDvPD31UFvSwJkO8FJj/Api1c6VSy65ZPigxGghJuY+MHWEVfi8c51ZZytA4up6wUcXX3jCZ7KcCS3XCwBZppKJUzdswfINcBjfZdIRn1njXe5ylx1Agmv5G5t85p4j1pOJaD4kc6/9neuYv8rkwzHgADZXyxxO+BzVdS9AbYBn/iuT1lE9hjVxVMvXy/WD96Lr4mTrIn3rkj6HD9NsEKR9JI3aVgBm+j9sssrq1XcHsBUv7FNgm/h3uMrvOb+zzrFmMRtjHVLTxwJl3u+aMcvmbmNAtHph5gJea/x6DgixUWfAXPeMDymH362rCG4SqtznPvcZ0s8GoZUJ+td//dc16NbOo8e4l5ibcDYdtYi/X7GRHP0EJG/Tw5TNQoExmZ9mC7XZPGqs7eTZANmVlXuKMcG6s4eE9giYtXFf3UR1LE57zQK0jdXG2r9rxnftz3cEy5+HPexhuxat2/T28tvzwwini1gLzUkniyXAwC4nTwPZJ+LXf/3XF1UufZ3FgjNFskCyxF2NjQz1Nd7rLl0DXQNdA3M00AHeOVraHKYDvJt11ENsUQMd4N0ZNtfz0cOP7RwWrzDxgYiJZWf06LGdQJoESpvp45jE3DO+buvkL6a1WDb80mH8ZkLOjLYyZqV97Wtfe8hLfiaWTHWriRt2lnvtHxZu2FjtvanfY5PDhAVAxyQ2dci9Tcda/3VhAaY2uBEmjKR14fu9U59710nXyeluA/x8AmdOd741P+4G6u+cMwEfA0xzv/ZNY/2faybdrIDEiXVD4ueo77ahGuDXtVhuxI96fI/X/IT7yZ/8yVU/XevQhhNWWYC4yTPHer2tw6Mf/eiVGXzC52hsaYV/XPdve9vbDreqNYjy1bGnjbvX3wHOP/axjy1KIpu2vfvd714UbyxwFnMBva3YoDd6BUbGVZNw/OHTV2u9AmzFWASwZ9EV+FkZwoD3WAPlmdSjNvWP//iPbXHW/ma9ZEHZwgWLGxtecSlxOiQ+U7mDWCJZgLC3QZeTp4HKMJ1a5Birdfxba8dninANp7/wlz0+1tWdPrNodxLcC66ra7/XNdA1sD0NdIB3O7rsAO929NhTmamBAJPxyTcz2okKhnEaFii2yibBuKqTq3qOMcuMlqklhpVJXSZtJr3MOzG34m/3KU95ypAW5pfzsck6MDOMIHl5Vq2JKlO36jMRY7cVwHQtaxi/wjJ5zL3W9DfXc+S2RN3yOyAu1ha/vq6P1SPhx47aYQUtxsK01zYxg9vwB/07eliST9rGkjg9bAdmj2sbwLAKc3VdHfQfYWuuC7ete0A3AuDKmOgaJmz8vk7lVZmrU2EC+qWP0/em/wVKYMcGhJRGJuLrFt4AyEBiViRT+Y5dx9BsQcaxcPUaVmkrYdsBKEl89waE3YY7hDZP/muVy4ZMc8XYpj0BTZcyf8fyiDm48cc+DhGb7cbVDpC/CjC1tmf6xOpVF88xrg+0N4C568aTt73tbcOCSMZTz86isDbDvYbviyz6eqYXXnhhzfbInmfhewwkX1fo+Iz+iZ/4iXXB+r1jrAHu8bT/ua47Xv/61w/hubBBYjiTxB4ydOXb/y1vectk1ZEh4tqHVWGXroGuga6BuRroAO9cTa0P1wHe9frpd7esgUxmz2SAl0oxQwLQ8V345S9/+RRNf/GLX9yx07MPKn/AOeaX/A+2oOgmVqmPrbe+9a3DRFVaWG3AhQCkySNHEzz3uCUYE8yhhHXEMG6Fr7MaxkRcHdT7k5/85Ip5JC9Ad0CGGsc5U1O+ddvrPsixmbOxnPsBNmpY1x7+8IeforMaZlvnmRhvK7116UyBJgFy1sXt9zpoe1LbQPsOpp89nfWtebblUQ7XuD/IJDhhWE5YPAurNhs97bXsmGZ8s66LDwRm8SHMz/3cz63Cpg7GGi55uHoIoMh/cAWI16W/l3vcAbTCb6y0LBBikDkHsjzucY8bzo2L25Z3vetdQ9rq/bWvfW1W8vFFfMc73nFW+DmBMv4BS2L1E5/KN77xjXcl4X713wyUIa5nR/sWsOb2gj7DKDdOs8hprXakY7HX8xFeu63MX/ePovhOUN6lbSR7JngHupxMDXivY/3gnR1r86n529/+9pW/8zOJvZv6G5uyIOR90s+wImThYCHKIhxCRsYO+2u05JCk1Y9dA10DXQNjGugA75hWll/rAO9ynfUY+9BAB3h/oDxMgPi89UGEkYRN4M+HUSb9PqRM8DB2Ij5EXfexlY8p4e93v/sNppPnn3/+cF+Y7EbufibwAPawiMPIERaoyzewic2UfO9731sBE2G1cpPQSmWiBXhNnW5zm9vsXPOa11yVUd5jfxW4Tl5j4eq15JE8mTETPoUvu+yylbsLgHNlOdU0jsI5txNTIO5RKF8vw3ib7XrpetEGfvzHf3zV965rE8zGAZXCZCMarnjWxZm6l76v3g9r3zgBzAVWKlvc2gAIs7imz9Tn1vz17caDsIG590nc5JMxKL+XHFmLhI2beHxcthLQkuVJ/LJzN4F1Kt5B+cPEGJb+da973Z1vfetbbbF2/Y67DGMutxjbEr7wM04DkI3BWdiMj2V5YeZWQB9wH0DYfZukqsvY5lB1sdfmqpskPqK1ndPlamFTmabuZ0EawL1EfAvRF6umLidXAxZy8p3s3WD1EbY8wNdGw4DLfFMuZYKfNM3xy73ue9x3q7nIOrD8pOmk16droGtgOxroAO929NgB3u3osacyUwMd4N2tKOacOrMKZJpQ1D+mka3YWEWYTN4z+caqyoTOJHkTA4wfRuxhm0xIz2TbxipTgu1QN+RJuTF/+NlK3tjHtQ7ObaKSD+T23pzfgAjAhLCADBPvMM+m0v2FX/iFnX//93/fVR3uLKp7iXW+BueUq4fZ3V67Pro+jksb0N/tB5zcTz3laxMaQIJ0lCUShmSbvn7P5mcf/ehHdwDD9T6fuWGz1uubzrPImHDcEujna1+bD27jS8IDQmoZjAWAj4CvSY95Ox+m+mLnFRhIXvznhh0sXssK/eAHPzj0+YCDWK8A6/77v/97B6tOHMDzQQhQNxujYlwbV+VbBYPt937v91ZjU1v+Gnav50CojFtZnKXLj3zkI4NF0EMe8pAVEzHjoQXNKjZazfMzDlYxvtKjxYa5kjgsgo6yqKu243up+ineVGaby9HJn/zJn2wK2u8fcw1wK1C/bT13BIC6aKaPiw/zY17dfRffuGXTRVYiP//zPz8sGplPGINs/Nmla6BroGtgLxrI9+bf/M3f7CV6j/N9DXSAtzeF06qBDvCOq5sZExcKfCP6C+Aa9mkbi0/dTNQAp5g7Jvg+Siv7Rrp/9Vd/NXyEhQ1q8oclXCd/4ojrj4n/ve51rx2TaivwzLIwiEzGM3FM2PYIAPjEJz6xwz9u7tXN2HJuogqcBWoI5zzmo4mHscQc12Y8FRSoH9wJO3bkNmLKRxqwQRwTvmc/+9mrsrq21MfkWN79Wgc5exs4Pm1gbp+y7pm2aQAzWUr4m4pnYQ5g4P5NbnKTVTdvw6yxOE9/+tOHMDaNSl+8xAqBv3abY3FxkEXBmg+Q9atf/eqQh3AZM4RRv4CwXAWZyCdv4TLuvOxlL9tVdn18y3zNBml0ZDGQr9OwmFMeADKfv0C22v+7D8wNQAlkcM34dFAC8AZSp2zGL1Y29BAfwO4pJ8uc/Qjw2LeAems7mMtcC9Drhz70oWFH+pRj7KhcKYuxu5WAWDZNisiz6j/sxdyfOoYRbMw86hJm81zXGZ/97GdXAN/ll19+1KvXy7cFDbDy4jrHwkUWU3wPs3yzb8U2WflbKG5Pomuga6Br4MRpoAO823mkHeDdjh57KjM10AHezYrCODVxNoE3sRwTJpGZ4DsCcbHBTOxuectb7ooCpMWsci9xTBaBsOecc87gliG+fk3iEyaTx5bhBlhmDut+3CwAZ/lldM1EMRtX+M0Xr4l80ksYILKOvE0/4bIBHd9e2fE99+YcfZADDyLYxcqSHZClgXnAx29Njzlm/X3czpkaZnJy3Mrey3t8QNH+rOY9qxb4ndIbUEGfd7Ob3Wy0/wF4Auz8xeoAyAqUiHlx0uZCoeabcwxULM4LLrhgyMOmarVvxkKtgi2cNNcds+GOhcYAngDrxDE2AAMjynz22WcP9/VVcT8gvN9Tm70p63Oe85yhDkkrgKYx7SCF3p7//Ofv8ouf+vHhaTxbwg4dKysflvG/nLTrkZ74/gyIznLGYiWg+f73v//gXol/e3GAUmMShnWAfGGAveLEfzuG+Byhk1jxZCPXOfEOI8ynP/3p1YLEk5/85LVF+MpXvjIwEunkDldtctvlzNSATRJjlXZmaqDXumuga6Br4PRqoAO829F3B3i3o8eeykwNdIB3s6Le/e53D5Mt5q9Tkgke9m4mgPGhZ3LswxTr1mQ45qVAAEwg4cO8Stx6BAYAOU00TfgCDghjImnDkphmJh6/iPw0ZgOGMHPdxzYzYQKmJvycI/A4QIbw2GNveMMbdi699NIBnGa+EV+QMWkeqxdQADhSQc/KTJtTlhpGOlUn9V4/nwd6dT11PR1kG/B+BnjaVj5Xu9rVtpqmRbW42FlXxiy4PfGJTxyGA/4ghQfWxsfhxRdfvOpbAXhhBY+lO9Z3BSC22Fb9qQI31Lum47exJu4ZAKwEozaLZcYPrn5qPOfqfJ/73GeHr1qLgMnXPc8rLFKWIAEi3TPO8bXbgi2xPAGwns7NfDCOPQdjG4sVQOd+Jf571dc4Vp+TMScuM9y32Rp9aRst25bLJWFY9LQC1JWuRdpa5nxz5J1ZYmKd52SMnyvy46MTyG+c127ufe9771oEmJvWknAvfelLV3qlwxbItskhC6q4AdFeWxdPS/LrYbsGuga6BroGuga6BuZroAO883W1LmQHeNdpp9/bugY6wLtZpa985SuHCZqNyKYkk8E//dM/Hdg82QXYxG7sz4ZnfIzFTFEYk3QAMFYr00++fgMmuM/FAcbSGGg6lgd20TOe8YxdO3gLxyyYAJ0zGRyLbzOfsbxMbu95z3uOsqNudatbDfU977zzhiMgN2kDGSqo6zqwG0idMMCKyjZ2vQU0ErYfx9tW10vXy1FsA7UvW1I+fUjrEiDxp6wNcr/1eS6dGkf/1loIWGwCKG0qLxCX6PPlp88jzOuxN1OG9ij9MUYsoE8fj81rc7eAeze60Y2GdPNP/500AdKsRS67yrdrFvFe97rX7bzgBS/Y0X8Lx/UDU+bPfOYzq3j0Ulm6Sc+RjuL6oV5PWljErc9bZQOw5jlxs3Oc5cILL1zpKjrQHrQLLN16Lc8p+g7wn/qH0e35thZAfOVKy7hZhQ/h5CG/LBzUMFPnAennAKHaROuKKfnmeL3rXW/n4x//+FR2+75uUSDureRpoYRLLO6jqq65Acmmh/vOtCfQNdA10DXQNdA10DWwUQMd4N2oolkBOsA7S0090LY00AHezZrMjs98700J9wMmJ5izhGnsk570pNUkDZBgAniLW9xi5+Uvf/nA1mHamUkUEHNMqu/chG2PFbBwD0M2ZrJ+K3cmoX4DWbHC4isRs+id73zn4NPMbu1MW21cY6Od+MYVz6Yx73//+1eTeyC0zU4wxwDa2F5h4obthAmU8gmDaeUPy4pfQ3lJO38mtnYEzu/DOtaJ5WGVoef7g3bRdXEydQGgzMaM237G+qAw//R/Y4Ct/AOMLs0fmMkfeVwfPOIRjxgW5WKhkX6vTVdZxu4p36tf/erVMBDwT3xsyjBi+aRs08xv9Unf65q+GYOUvOMd71jF01cDaTFeLQICqY0HfAFjkmLm8vkL6KzueLgWYlpfBQsV6Bx3Ana3P87C8qUubAIagfnGwwim6bnnnrsa7+rz1C64Mapi3Pc8LARHpBEw9r3vfW8uD0fM1aTJOmeu2OBNPmNs4TYNgHyAfGOz8V17uOKKKwarHG0iLGV1uuSSS9oktvabKw1tPO9r2rN3AsBc34utZdoT6hroGuga6BroGugaWKuBDvCuVc/smx3gna2qHnAbGugA72YtmqyZcGBCtSapif20pz1tCAOwjNhlWzxuDVoBclZgYR14fNFFFw3pZNJTjyb0+V3TMynCjMkErmXBcs+QCaTNamo6SS9gbX5zv8Ds1wY9Yerm3rpjTdtkmblyJo5tPNfjO9g97LU2zDZ/Rwdtmi3w3N4HAFQgpb3ff59MQLI/19PzXKfey4PUvz6Rn1R5yF9f9fCHP3zlw9Z1LML0qevKwkIjm4ClLgFAk36sJ/T98nFdHx5wkKl/zQPr94//+I8HkLBenzq3yPf1r399NfQAJBNWPksE+FvHAwDida973UE36QcdsZjHNhJbktdhh6164r6iuk5oy/ae97xn54d+6IdWes24Rj9cYkSEo3tMVWzYD3zgA6tN9YDmrWgDaTd3utOd2tuTv4WVD7B0nfCF/8M//MNDWGO5BekxwQIG2EvTwnAL7o/F2c81bQer2LeTBeRvf/vb+0mux+0a6BroGuga6BroGtiHBjrAuw/llagd4C3K6KcHr4EO8M7TcTaqedOb3jQagVsFkyDsrYDAmRg9+MEPPiWOa8KHsWKSZUKYuDUCVq2wFcD1e9MfIALDtrJ3M2lM3LDaTN7537vHPe6xc5e73GUXyCpMWGl2/A7A4XqNnzTrsYIC9brzTIZzvTUZBhhgrWUimnDtsQIn7qVMbbj297qyJWzAi/ze61FeMV+eSgMQnh3Vp8L065vbfdfR8dCRd8ufjcSWPjN9RQXW5sT3/vFjvumd1n/YIJOwKMh7a4GP5QM3OslP35M+3H0bQHGR8M1vfnMFiGbzspihs1wAGsYv733ve98hrzve8Y5DutlYDcNWPvoFrhuSZ3tkbXD7299+50UvetHAIDZehIHKagSgeOWVV+4yd+dDd6nwIX/nO9/5lP5Yvbgvwh49CRI3QnQ+R1i/5JkYX2M949wzffvb3z5sLmqzVeE8r7RBC5jtZmj0CCBOmsJXsHiqTL5NtF1t0vNeJynL7/zO78wC5P/gD/5gKI/NXLt0DXQNdA10DXQNdA2cGRroAO92nnMHeLejx57KTA10gHeeorJ7OYBgzA8c5gnfcSZlL37xiwdTR5Mt4Cq2TBUuHzIBzyQuRxM74EJ8HJrYmQyG2ZWJYXUhAHzG3OEmwkR/Ku3k0R4xZplnyhdAUYHWgMMmjS2Q2qZTf7dAcspdw9TzKVD2CU94wi43ETVONgDiNsImQPXe3HMgUctunht3KtxYXT2/bHg0Fc/1OaDzuvj93vEAN8/k55T+qTL76aP9vUlHAUw3hXOfaTzXL0veL65uar90zjnnDN04Zm1dbIuVgf6fSx0bT8Yvr7z5o00Z9dVhuGbsFZ4kXf0Hk3XjhniYvuTyyy8f+umat/v8srfC5+71r3/9Ib7+PRtq5mhzz70KcBqAyIXD5z73uUX+YafyxBRV53Vs2am427yOMZpnBdCeK7//+7+/ive+971v8MG8qa15Fm95y1sG/8jcaHChgc2b94AfWoutymNMtqndlGh3ea+e/OQnTwUbrntm0uQegs7nCL1kYZcLhy5dA10DXQNdA10DXQMnXwMd4N3OM+4A73b02FOZqYFMMk1QukxrAOCazXj4jGw3SxETsGviZAIe8KH63JNGu4GY8Fibt73tbVcAsWtcLPAFiN3lNyYuqYCDiX/AgeHm9/9x/1BBxkz8pAPMHCuDe+0f35LKfLOb3eyUe23Y/FY+viNtChOAIff2clSP+LgUv06aAzgzFd5L2mNxWmB6LMzUtVo2YdIGnKtHfSZTafTrp7bDrpOTrZMsIq17zvt9d9r43tX6rtd+tZZDvFhi6Ee/8IUvDL1s9Y/bpl3jA8Ve+9rXrvonYwR56UtfOlzD+rXZZSRsZpu0xXKDqwc+WQmQWfpYwdxAOJe/8sRHb9LSB8flhHDA5fRJLE4OW/hhNxbRQXTmOejPuTyqPm9PV1kzhgNZlwh3SKkDoJYAUj0XTGDgv7EXu9fYHhA3cerRvfvd737DGGr8vfnNb75K24akz33uc4dN9fjE5ce/jn9cSmwSPpflZ9K2RFj3iPe4xz1uSbRjHRYr2juHCa/PwO72zcylSnxbH+sK9sJ3DXQNdA10DXQNrNFAB3jXKGfBrQ7wLlBWD7p/DXSAd74Ov/KVr+xc/epXHyY52KMPe9jDdj74wQ8OfuKAqtg41bQSEGwH7cgdrmLHmiBVQAO4y69txITCZFC4a17zmivmlU1YsJtcTxpjIHPSOeuss4ZwMWPOhNKO6wF4cy1pOgILTERtwEL4w4vJasJhCFVQwwRdXTNR53M4O3gv3UCJuXN0nPxqXrk2dpwKN1bPxK/3xF8CSgcgCrDbgkSt3pLnQR5TpoPMo6d9sgHX0/184wLhdOU71k/UxaJb3/rWu/og/XpAXptOctMAPAX6pMx5971/AV5zr+YHHHv3u9+92lzrBS94Qbrswb9pBWQT35HFRszkndvYDMM3fU/C8BGMBcrlTx2L3OdD3dGGX4cpxjHWJrWvwiblsqdes4BJV6dTnv70p6+eqWc8V/impVt/c9wpYAcDfwG+2pFnBfi1Ud9nP/vZXdly24R9vm48MfZi8c6RALVcjSyRgN9LgeEleRxEWAsFfCC/8pWvHBbEbW63STDg42ojz7U9WvB57GMfO+pWa1P6/X7XQNdA10DXQNfAcdBAB3i385Q6wLsdPfZUZmqgA7wzFfX9YHwr/u7v/u5qMtd+9PtdJ6kASwwQG+m4Vyf7fn/yk588pQBMdTPRDxhsY7M6iQQojMVNYjHtfMADHrCrrBg/ASPkz+UE9rY6xXzXdZNJJqHZQR1o67ry2NHaub+Xv/zlyXLYqCXgBpcPhD/KhM2RqwKT2fwGZNutnW4jTICZSCfMUT7GP3EtY2VN5zoG+I/92I8dizqlzP3YwdyT2Ab0U3HxMlY//V0ANUAjdwRZeNJn8l3axqv9fnsvC2363iwq1c21Xvayl61M7MUN6K0MGLy1z+YSInLxxRefMqbUvAGHFYgG8o65GEp6B30EVgLQlRE4bTMwPoIj2MysUn7pl35pFQbAfrrkqU996uq58p07V7QPdTK+Z3Fzbty54SwsvPCFLxyYtze4wQ2GsVkbesUrXrFieM9JKyxwbW6JeC7qqO0fB8GgxoJvXZqoA7clT3rSk0ZZ4r6r4lfbooM2YaEbm9pi/KWXXjqkm285eYztnXAcdNTL2DXQNdA10DXQNbBOAx3gXaed+fc6wDtfVz3kFjTQAd69KZGJqx3NgaL84wEjMT4wtLB5mWxe4xrXWE0WTSry9yM/8iMrsOBVr3rVaAHsoh0gQDy+8urk0zUgcAVFa0LZsIeLiAo8BHgE1NrJu5VPfepTK/AioIJNzrKxkEmNjXbkrx6tYDQLY1LFZBjLOPUOYBvgJObCJkhjwkw3cY/TUXuoOk/ZgTabNowbi5f4/fiDd6jr4ujporJJNz2fvbbzgCqb0h8DdabiBHx13+ZTP/qjPzqr31EW4K941Sd6zWfKdzlTe4AR4cIh9aqsW2mGDQqsAkpJ27jAz2vkjW984y6wWh9j7DE2pY8VD1jF7c9hCp/qykLnsRIZKw8/xdxUCAuIt+B3OgRYKk9/Fjfnik3mxKH7bQhA8YILLth50IMeNLCdn/nMZ+4CwveTB/cPyooVvETyDWDx+KgLtnEWx33H8NHvGVnIrgseP/uzP7uLMe2bxQIO/dz4xjfeZV3V1vlv//ZvV4tANkzs0jXQNdA10DXQNXDSNNAB3u080Q7wbkePPZWZGugA70xF7TEYP4PZcAdw8K53vWtwtWBDM5MIrM5sutNmEbNg4fjxqwBKgFqTFbuytxJ/wVPAA1cE6+T8888fyifvc889d9jIx7m/uF2YSiNuDgAXJkyJF/+S+c1kEljhj55acV/YTaBo0tt0DIjShqPXJYBQG3/TbwDFH/7hH670sC58fcbrwvV7Rw/g7M/k9DwT79McJjxXN095ylPWvnfXvva1d2w4lmdnY6uxvsDiDDBoqj9NfItuXODwd5tr9RiQ1jV9N7c9cQ8h/YSVHwCpSmUNi1t998Zfe6sXfV7KAuA6TLFIyRWDOrZ1myoXVxPC81F/OkQZ8wwcLTJuEozOjC372bxOPhZItcFahnrO365viP3IS17ykiF9iwxLJOM3N09HWeJKgt68X1xrteKZxSrJwkfCcJshnu+n+n618fP7ne985/Ds9QvcpnTpGuga6BroGugaOEka6ADvdp5mB3i3o8eeykwNdIB3s6L+6Z/+adjkDAuErzvAgUkYNhK27ibBlDFpYI4aMXkIWysbqOVejkwI6+Ru3Tk3ASYz2Dl1UzJxwjJzruyOgI11wuQQQ1dYk2y+gZ37i/nsr/zKr4wmEUD70Y9+9ADcJl4miH5j0hDgsd98EbfsMmy6xD3OR4D4XIC31hOwHUCkXu/npwdI7Ho+Gnr2Djz0oQ9dgWjtcwGutX2eMNwXBCBs49TfU4zdgHYJq4990YteNPRJ1boCQ5D/U347IwCjMAif9axnrVz0AJyVS3+XdNujeDZxalmrzPGFTR9us6xWLBZy5XPZZZftvP/97x/6VOxP8fS1hymxQFmyoSs9WvSi79PlWuK3fuu3dj0bi53Z5K7qj66f97znrQB67QXzdq8irSzwYTjf/va3H9wIaDOsZuI2QHtzba9Cj1nE0EbmCL+18rUYAQQ/qoLpnvdOu18nXGnEBZXvOc8zfcGSTQjjG/tRj3rUuuz6va6BroGuga6BroFjp4EO8G7nkXWAdzt67KnM1EAHeKcV9b3vfW/wd9dO9OuE3ESJW4Z1PtgAuOKY4FaxgUwmdNwUVIATMyQTlZqf80zOMtFv7+c3VwEYKSZmuWYS6TfGydiktZYv/nRNemxSkjQC1DL//c///M8aZTgPoGBH74Db4lb22t/8zd8MYZXBxkXuc92gPcpX2ZMfc+Pq7qKaHSdMPdLpJt3U8KfzvD6LOfnu1ZR9TtrHIcxSfR2HOh3VMlbW/tIyxmd4G29d39mGnfoN3GOuX/uPvBfSB1JhNrbx1+Vt0cUCVRsnv/kJt4lZfgfQDdsW4JbyYNvG3ULtDPkhF59rmmzelYUt48XrX//6AbhMHu1R27/Tne60w/86Sb8aCwkLbXMk/bW+/zDFBnDqyH3REsE0FY9FyOkQC7oZl9P/YEbf8573HFwVPf/5zx9cJ2TTujw3Lpv2Klw1pb3ym+/boxWbhdXx/LnPfW4bZPZvG8QqN3Z3/e4YS+Db3/72ak8AC8hHWXxHqZfF7jkC7A7rPS6hPNclwlezPOe+j0vS7mG7BroGuga6BroGDlMDHeDdjvY7wLsdPfZUZmqgA7zjiuLbNgAnMNTEBiDLp6yJP7+H2GGZlDF/ra4WsFxM2mxqdtOb3nSYAGBlRf7t3/5t2DDFZD2TSKCFDceAB2PgbkAGG7Yl3zBQ/FbGAB0YQECFuHIwARGGy4RscLZpwp+N4cSN313nNnhx9DfGJMrk0RHjOWHrMcyh//mf/9kBBKc+NczYOf3UOtXz//f//t9oXmPp7Pea8gYE2JSWMgfEDjA1FSdtYep+v/5/7a7r4ejoQb80ttHgQT6jAK1YjTYdq3nNeYdYY6xbKHrBC16w8+Y3v3lXure4xS1Wv2u/K2/+UlvRtyVcmPj6AcL/LGC4ltu5Ml3rWtca3OCkv1dHZvVXXHHFMFbod/Qj6imPdRJf7uIcNvMyrGV+3peIcY1uxhjLS9JZEpYbgjybdS6C0tYsGMwx6R8rAwA/G/7NqWNcEPhG8C2yF1HWuFqyGHrJJZeMJuObJz5ptcuD2kBuNPOFFwHgFr+NzV/+8pdnx84idL6LWNssEZviaisWwrt0DXQNdA10DXQNnCQNdIB3O0+zA7zb0WNPZaYGOsB7qqIAtWedddbw0W6jmi984QunBvr+Fb4Es0kPM+IPfehDO5hKY4ClySAWkAlF3B9kErnuiM0atwjCAZwf/OAHr9hfAQ8CHgIG4v5B+ACR2RTt1a9+9VA3wEF8z41VUH1SLmmkTpnUuievd7zjHbuihxkXsHkMTAFwmGQGAJE2txHrJtPy49/SEctGfQE9P/MzPzNcA8jbARvofLOb3Wy4VgHg1GXuMQy9TeGjl03hDuo+Vx5jCwIHlV9Ndwykqvf7+dEBYk/Xs6j9w1ieh/2+zC1TtSIQh09w/joTXz2yEZhxdEyATvzH1jh1k6dcn3PU16ZPCsDd+v20cGgRjwDj4ovduHPYEqDws5/97KKinHfeeYP+jJunU7jdqOOH9oCNbYzKWOu58Y08xridW9aMsxZU5wr3DfK++93vPjfKKeEAkzaGTduz+KA9P/GJT1y5pMo9Y/gcd1SnZHIaL8TKSFmXiPaonvmOw5pfItlnwOJMl66BroGuga6BroGTpIEO8G7naXaAdzt67KnM1EAHeE9VlImdD36+a7/+9a+fGqC5YtMTk2/ARsANTBIg433ve9/BXDATpXrk9w2L9r3vfe/OP/7jP+7YeC2sYeECzL7uda8bmFp8+Nb4Jvnyrdfq+dWudrVdZsgYrhE7RAtrY58pv4HA6poepu0jv78JSb2uDPzPmejwXedeJsAAwAo2J566xpzSpDmMXky4hDG5/ou/+IvBv2V0EdAY8znMPT4dE0c6ymEy6ppJV0yDE2bqqMxY1rmfPPO7Hj3XdQzAGrae01U2ParX93OeNrefNHrckwvEHmT7WNf/aFNjYK6NqPR5B+1GxfvLDYJ+sG3fdFLf3wCnwmXBKHFSx7Asc53LgP/6r/9apcOUfUqY7ydee5S+vt1fLVPCZfFm7Dl++MMf3nnDG96wow+s5XMeiwaLYafLf+1U/V3Poulb3vKWdcFOucetBV28/OUvP+XeQV/gV9miYgv2exbGIGPzfiXtDUA5Vyxk0gnWaLUcmhs/4bRfC6Jt/dL2uE167GMfu2d2cvI5Hcdsyrp0M0EseP1U3i/tdIlg1tPXUtcOS/LoYbsGuga6BroGugYOQwMd4N2O1jvAux099lRmaqADvKcqKub0zGLnyq/92q+tJvB87n73u9/dFTUdZCZOJu02LmkF4CtMBUirf0eTmNxLWgCCTOaZwdrkjF84TBRhTPbDtMzGPSb8qScg9V73utcOv7jYvSatzuvGYNi//O3yHVlB0JQhZa6ATltOYQKWBDwFhPM3DJjFHMJOFg54rQ7kO9/5zsrvcPJTz4DJNc/c164D2vBVyPQ196aOfCnP2ZRJfCbc2YU7PiLjG3ks/epD2P3oZqzsY/H3cy0T15rG6ci35tfPjx+AbHFl03PznmZjooTNO+53mKa556jtZYGpXq/nsUqo1/ZynrKlL5hKoy662DxzKlxl8L71rW8d+icuWIQH9IyJPjN9bU0X8OzdNBbwgxq2LSZhgN68u3RGr607m/Y9llb6luR19tlnHwmA16abyrSEIZkNwdTzMF1MAAGBqpddtXndBz/4wZ11YP5YG5i6hvlLJ9r7UqA2bTpj+lQec677xjAOY0mzDgL6at9jPvbnpHcYYSx00GX8XM8tg30AxPPt4bvEHxddc+Uxj3nMEN8miF26BroGuga6BroGTpIGgl9k75yTVLfTWZcO8J5Obfe8hk2tfNwu2dn6JKuNySt9YK5UYHVdnfkUzKR6yg9bzAelnU09gH7/+7//uytpkyth6h83EFUwxwKcACb4+X3Oc54zxMHINdGI71ugIxcK55xzznAfAzfChLeCuDXPeh4QARM2JsEmuhUUqeHreTVxtUkQPURXNVx7zn/wRz7ykcHnMcaf+2H8BUAKg7eNG8ZbrgO4saXzuz2GGY1J3N7LwOZ68ncen6PAGJP/7KSd+AFm8rumjbnM7UdAnIRpj55d1V97f+5vDLG2PHPjHlS4LDgcVPo93d19yFJ9aHuVGT8WP+8xk/UsMI2Fa6+lP2mv57f3OwtAubbpmDTTL24K396vlhO5lzTTn2ADA2tZdgjDh6nfWegZW7DT1wYor++gdx+IlH4pG6dhAbI++NjHPrZalJNX+jzWJbe85S1P6adS5hyF5yrHOOaaTfAslB2mfO5znxvqoWxTYHhbPoC28v/Wb/1We+u0/r700ksHYFq/DwjU7wPk+ZnfD8D6+c9/fqifsXSpxJqF9U+XnWHBXFvhAmWJcBclnj4gGxJa8J4j3uGwn7WRLl0DXQNdA10DXQPrNGBvBPv4IJGZ329rwXhdnvu5l3lwB3j3o8WdnQ7w7k9/PfZCDXQG726FcbfgY9/Ee64EJAUImMS3oK10TBikG+AiE/bHP/7xw8TbRM/mKQF/hc1kA0O0FSbOUzvXi+sPAMP/I197YbsCFgwuBEO2AjPAkfwFvJEOsDg+g01ugcXPetazdl72spcNjNcaNvmmDI4mQJjHEe4Zct/E9upXv/qwOZzN26KX3M9RHgZDv6ND5yba1Y9g7gNMKqiadPj5DWCTa+tAITumJ00MsgAmiQvQx+BbB9YGpA1gBBD79Kc/vbOOKSj9TByT19Jjngt9tQD00rR6+P0BpsdBf1Pv3lTZ056n7u/3egVE27SWMHz1D/yNt2ms++3d40ogfY34YVgCGxPXYlqY+2MAqv6j6jV1YuVBWEskLe/rJz7xiXSTw8Kde/q4hOF7tfZf8n7a0542uHfQ1wNE5YkRTPhYD8P4sEFS5cliGvayMW+dPPvZzx7q7Rlcfvnl64Ie2D0umja5+PE8WM2kfSwpjImdZ6u9LZW4dphysbQ0vZMQPqzmJWBrNpB94AMfOCys5H194QtfuFYlXEFlgUYb6dI10DXQNdA10DUwpgG4AGvSjNv5pnP07ceq7QMf+MBY1EO/1gHe7TyCDvBuR489lZka6ADvbkUxS9Th3uQmN9l9Y+JX3bk5E30f/q1kYx0uEGKKWzv49tzGLdw8mNz6s3lOK1hQLXBhcoJhFgavdE0e7ZJ9u9vdbqibyTXGbwBAdf2nf/qnVfIYZGkXASeBpRh9U6COfIWJDhxtDMftQuuuAoiR+koPADEHsMHEbcMBxUl1kZG01x0D6gZwqWGx6PI7fiP9ZqIb5m7ujx1rHPeVuw0nf+1gSp9t+LHfY3ErYF/jZNJar/Xzkw/a7vUZB9jca/z9xks/MpXOXe5ylx0bYE7dr9df+tKXDqy+em3d+fWud70d/bp+K+WobgWSbwVa9e9f/OIXB6sPC2rYvtXCIP1o8mVG/u53v3vou9Lf6CdYg0QytiSOY00nfZd+aZ2wusgC3Zvf/OZ1QQ/8HpP/bMJpXLLY125QZgEyFifqbFJ0GIKZG//xysoX7cc//vGhbQDz/+7v/m4H4J7ngFm9F5A3Y/im51h1YLFR/699Hic3CrUOB3Fuw1FtxjvKQmmTYO/6DtLfZfM/i9d55/jOHtuHAesqbpeAyofpPmRTHfv9roGuga6BroHD04BvwjpHReQyx2fNidiU+agxnZUty7CjJB3g3c7T6ADvdvTYU5mpgQB53UXD/ymMWwAf98z15gjfscLHTBcA2YqJujDYr0TnfdFFFw3XTA4xtLBYAa2YXcJa5RMuvhsrACsNrJ0wuwCFARW5a4gAgOPrEsD3tre9bQd4If383fGOdxwmiNxRmGDykxiWqjLIJ3EwiYEYTI7tym4SbrMxZsPVxOQ//uM/UoTR4/ve974h/zmg41SYXAd4AAmii1e96lUDa9mEPHWcczTJBuIE9BYneSR+QHq/DcSAajrD9PP8Eg4TqLpzcB2oju03BvYmXj/+oF1WXWB5A33SLuu9fj6us+Osl2td61o7X/7yl3ct5sx5n9v3NTqoC2oB4xxzbtEGCzbhHS+++OKd61znOqtrFsSI9919bfHv//7vVx/mNW49H1uEqfcx/9K/ug40Pvfcc4e0gUb1XuJlEScThjkAqHFBfBt/HrZYAK3uP9TZdwg2ZO1HjZdZwDvdZbb5WJjP9GyCNiWsflhl0O9DH/rQqWCT1y1WiGtMnSsYw+Lc/OY3nxvljAjnW4ubKrq54Q1vuNb3NHA3Cx9cY1Xxvqc/8U3gPcSQ127rd4DvRO6WunQNdA10DXQNdA20GvC9E3zA2PGa17zmlIVgZALunjL/fMhDHtImc6i/O8C7HfV3gHc7euypzNRAB3h3K8rELiDcnA93TC2TiYAIY+4UTNSFsUFPlTDAKgMHAyjg4Ite9KJhdU9cPm8jwmTyyY0DH3zACquATHKrMNXNZJrfU6yjMdcOLRCBYQa0VTYAbphjXBwAKvniGWMV17zHzoHWQGV1mvtnotUyd5Uh/hmTDuaystoA7QEPeMCg79xz9Fyf/OQnDyunANfcM7EO24dpJ2Ah96aO4tsACHAS8ClsLyuyU/H2ej0Dv/hAmnXpBOxeF+Y43dO2tcewKY9T2Y9bWdMP6JsCgKpDzg+C2avP5MJFPgFV0ge7ln4yG6a5Bgj0DqYfdM1fgLb8bo/c0lR2qPvyDNs2+SdeXK8on77rpje96ZDPXe9618EvrHAYfN5J/Q/9AI1q/8JXr3DRoXMLd3lPkyewroZJGeox7iH0USYE7mF8bBIApbT142MuhDbFP4j7b3rTm4bxrfZt6uMZ3v3udx9A/oPId06afMAri80854xz2Njq4fnzNbxELF5pA/7muBawyVvGYwvMXXZrABM3myFiStk4zjW+8m2oBtjlliHtzvfRGPPaYg5WdthV9T30ztuIbtNi9u6S9V9dA10DXQNdA2eSBsxVjR0WA+M6a6r+LIjzjd3uvTMV53Rc7wDvdrTcAd7t6LGnMlMDHeD9P0XZ/Ose97jH0Anngx6gwEfu1772tUltcn2g8w74BFxsxcQCcGKCfd555+3c//7334kpobwAB1Xiaxa4ENDQZCMC+JUn5pnJZNwGSDfC5y4GyxhgkGt8B2PpAlAMKoBlLFbMNMKdhGt1YlPPARTPeMYzTil/yjB2xHCqaeT8ggsumARnUt6EdVQ3cr/73W80vYQFAJk0xwz6wx/+8BDvW9/61so9gsmyukZufetbD2lilFl5DeiVNB2B5QFm/Aa0az81jHODuiN3FRYBmI5iVfO/i2Htnjbw8Ic/fOepT33qwACraWSwr9f6+f+BeUddD96t48o61ie07773wAfo4x73uBXoOvUM7nCHOwzvVLsw04a3OPK85z1vYGq6N/au5f3PuyRc3OAAWJJm2Hj5PXYMqDp2r73m3cvizYc+9KGh3xZGnQLgAqL1ge985ztX4wSGhnAAJNYFpG0HxgsbqQG3k69FPNfOP//8gT0MpMpYlDDxpa5fyoac3ODMkfgk54JnL2LBU78FHGO67rltmrDMycdCGcsZTFi+yY8CAB0msfY+V+LL1Ri/VB7xiEcM7cCYX8eiNh0LFGmTmN5dxjVgoTv+cfPutH2L99s7NAbu1lS5ELEwztULZv/cDQJrGv28a6BroGuga+DM0oDFW9+vvuPm+soPNoBMdVSkA7zbeRId4N2OHnsqMzVwpgO8mE2bGJEm45ifY5JdsE0igIjA3Com7HGTkIlGnuzwuAAAQABJREFUPer4x/wiVpYrADKAhrQDCmCexteuSd9P//RPD8yVlv0m/G//9m8PE8iAJcrwy7/8yyvfcS3IzEQk5QSScjvgt3yAFnEJ4dqtbnWrwfdkrffYOQfywgNGK8vVhmgBS123chk/lynD2NGEOpM2q6TAYz4RnT/qUY/asRFd6pUN6zCuI2HDJW06ch+A5drZZ589ABoxiU64HOkSw+tud7vbDkZfGEG579nEXBTAA4DC3APEc7kB2BBW+hEM5MR3ZBb6V3/1V6t0oqca5iDOsaOx6A4i7b2m2YJde03nIOPVNlDPDzLPpA2w2HaeYc8mD32R9pt+J9fbIwZ9zNLqPX3JpkWZvNPi1b4szHrsuQjAJenbsAxIaqFknR64/MgGh7U/lK8+PCzdpOsYxmS91p6Lj60bFjFXNhF9nPDyS576OuzQgM7GiSqsCqr+lc0ClXQsFqX/esUrXlGjTZ7HtPxLX/rSZJixG9IPI7Ktc8rSuhAaS+e4XIsbDoB4xo85ZQ/4zjfrUpFPmD50qr1wEwD0tvhs47y62RtmafutsTTPMyE890kY+/oMY6dvOd8WvmeWMq3PBH31OnYNdA10DXQNbEcDrKuM5+aIc4XVbMgKdU+GufEPIlwHeLej1Q7wbkePPZWZGjguAC/WEZaUySbW7NjGFzOrvApmohuWGgCOXztMLRuoxESzTmiBh3XCZ3UuYKtwLQjMrDegRCbqmEHSBgzWtLG2qvCJW10pYIwCHkwCKwBS0xg7B/o86EEPGiaDYXAJl3KZjLYmqABcYQBqdjJXZywXoAlwIgwrwHTACezVMeHy4uUvf/kwyQqLDSvZ6mTKq4zO6QAjz2CYe5uOyoRBt0nipgIIFPGs1Yc+o4+p/MIAdn8deJRnI8ymcNpTmN9hwlVgX14mptGP3/TNJ2TymSqv622YAEvr4uQelwjKl99H9Zj2d1TLdxzLVUFV5beoUxdkltbJe1DbEv/j3rfaPv3O4kWuixf/pDVPizdEX5GNjtznJ1NfZYzwO9YPzrX9tH9tG8ibNF23OJbf+up1727CYfLq/wFILAoqW9kHur4voo8SL32g/txvQF5czShHNflugXCLP8Y98TyjAPrV/3nya4/AYuHlUcvVhqu/hcvCYOosXxYjdFt15JlV/+81neN2DhRUX+PtEgmb3GLAXgWom8lddF6P9M/lQP0O2WteZ1q8rrMz7Yn3+nYNdA10DRyeBpCEjN++KZZIANULL7xwSbQDC5vycM3YZe8a6ADv3nXXY+5BA0cd4OWnDysqk/5MdvwGdAF99yImrzbzkZ5dvccAY5vXVHBNWGXB1qxlymQdGBegDgs1E2DhgcnxIXm7291umGgDUJnmJ4/HPOYxq6oARdVRGiln6j52NOEe25AnYQ00v/qrvzrU1zXARPxXMqeO2HE94IsNyyIAZ+VR1jpRApIGHMU0qmJTt5i6phxTR6AB3YXpZpJswzns4Kk4dDPXT1GYtMpbJeYw6vYbv/Ebgw4B4WGLMpm1e7rnXcvhvjQxcoFD4ud+gCrls3Ge654PVx9YXoCb6Cxgmp27SQv8iyvtOQzC5J9d2fN7r8eAzwHGlqaTui2Nd6aEr4DgYdd5XfvS/gCYyuj9r219qtzegbgxsFsw4Q8z4cMmze+pI9cm9Z73jtUFMO0Wt7jFcI8rjKSNOZy0A04qb/rYmpZz7zUf5vo0C3L6n7Z+FgFZS8TkW7u2CFZ9p6ufDZ4qa5mrl/SVANbKgvVOBcirOsXKBeCxrqhltdgXU/L0Ze778J4jL3vZy4b0jJlzJX6J5UPHl19++a6o6m9RM32lcHM2fNuVyBH8wUWCuhh7lsjYIuiS+AlrwRWYb4dtbc4z407JZG8OmJ90DvLID7B3wsKnscxYYey6173uNbjbOMi8e9pdA10DXQNdA10DR10DIWlVF4tzypxNVCsmMCfeQYXpAO92NNsB3u3osacyUwNHFeA1gWeebqLlD9AGZPiDP/iDAYgL+OQeABUAuUTC0DUpsYPllHz0ox8dXDiMgVzKwA+eTdQCTJrgf+ITn1iZMANwIwDPmk52yrS6Bwx0z6YpGGoJFx+OdpV/wxveMAAL0YkjkCggdzZ6s/mHjUTCbpO2sDEddg4E4V4CW01eykz4D3TfhLIKE1zXMd9aAYC6B8yMqEOAEjoOGw1YzZ8dMFyc+hcQBoCCqcxkOcxn4Qx2GTATD0i96dkDJoRX/7CPU05H5topK30ChviYbIFSQA//mu7n+aQcjq6F6QvM4ZLCpD/uJupgbdOXWhegMuZ4gN+ki/Gn3XDT4BpgPmCW3yl3wjsCAjyTsXs13Jl43vpO3pYO8u7NTQ/LFJCUNj833kGGs0nYkvS1L23be1/ZstIAvr72ta8d0sOE5KombNz6Ti/JT1jvg3cwi15++3i20FPfSf2CMUMcR+5Q6LwuOAGg+dVkBqd/tVGW/q8C7/zMkqc97WlDWhjjQExp8e39zW9+c7iff1k0y6JfFm7c18/XMjpnyVCvjelD+dM/6+uuc53rDGXRr88xM7exVPqluYyQWHEoj/5urN9MnZUtup5bpsQ9ise4WljqA+/KK68cnou+/6QKV1GA57F2mmv6BZYo2l2XroGuga6BroGugTNRA8FXsvfLXB1kHm6x/yhIB3i38xQ6wLsdPfZUZmogHRAT9qMiQLH4xZ1iS5k88LUYoLcFJDfVJa4ZgGdzxEQ+IC7AAqhazWkxdANyZMIOQDDpMwkHdjANziTIEZBwm9vcZgAusXRcCxvKJGls85wXvvCFqzRMpt/3vvcNxecuQnyssDDLMIEqGJC84z/TZmrZGCxAdEyVk250gxknPuCzFawijD1glU1LwkxLfo4BJemA2DG+3p8D+tjADpifeGHKVl+Xbdm0pbjRqJvQteHUF8t5HSjKVF3573AV45nJei0z5l3MsD1/94H/WIFY6K5JuwI+2NIVRG5ZwjHnVt+0j7St6GDsCIBKO8r9AE75fSYftcW8F5v0gN2/jkW+Kf7Yfc+iAo1jYbZ9LQBcm25lldZ7WRSq13Ked6T1uwrwTHu2UKGfTJx6DIBa26h32aITIHLK53VNw7n+lZ9tDFz9TmUhp4w5WixMHyRuu5DSpp2y6ddtspQyt+HoCfOfr1SS58rUXlj6wOyNcE+RfitpGcOm6qwvBThi/+v7w95NvfRF63yxGqPif9wmdevCpozKm/7CwtMclw7G0dTHIuxxFvX3TOjYZl1z5ZnPfOagg6XM37npH3Y4C+FZWKEfLpVMXOnL9xjrGFY3ebf0sXXvgMMuf8+/a6BroGuga6Br4HRpgK9830V86C+RWMwhMxwF6QDvdp5CB3i3o8eeykwNHEWA16qVTtHkNsylqeqYYAQIw3KcIx//+MeH9DHWYkI7Jx7mqXIxy4+Y/GPiTgEAmfTmCGixOhfT/VyvR2xA4GsrwMqAyMIDnyIGENdak90vfvGLu4APgHkYt/LBChYPSGEi7xy4UfWCfQc8MeFtQZ3kz4RX3PqH7QvorMCKdKQXE5TkV+PlnK5asLjqOSAHhvCYYJ0FwJbOt771rbFgu64BUgyqGGwAZaAVYKWybVM++XN7gTEdlm7u1SPmcAW0bZaDvYmtnc3sWtAnABvW4xQ4V/MYO49+xu6dadf0EVwFrKt3+wyEBdR5F8YY5zUtixsWCNKf1ntT50A0bWcOaD+Wxlh523DAPaDewx72sKHu+owahk4CytbrcUdgUcP12pb0f655N6rQUwDImpZz/UMW43Lv3ve+9w4LCcBjrjnuVR/i6nPy7tQ0cw6wpAus3wsuuGDoh/Uf+lXuICwCuS68MnOtUN1E6D+5LgBinnXWWbv61vve974r1wr67ywi6GOrYPa3LhhSvrFjqw/lfclLXrLSp2eKfVz7bGOFRcgAcgDkT3/607UYk+cZE5TlRS960WS49sZ1r3vdQW8WvrLI2IY5Lr/DUr3Tne40q8i+A8KAr37eZ0U+JoHi8sQ7vo45rp3lewCTv0vXQNdA10DXQNfAmaYBc0jfUeaJc4VlrW97c4p11sVz09tGuA7wbkOLOzsd4N2OHnsqMzUQQOKoMHixTsNmevvb3z6rFvGZB0isrNqpyJnAhk06Fa69rmw6a5N8YpIT4A8AYqJtd+YADJXhCeR73OMet/LRKz6zYMAssBPQFxCJf7sx4eNW/gFbgJ2f+cxnhqABbcPErfGxvMTzZ+DgwzKbDAF2XQcaZAMfQAzWK3cTQOAAjHe+851rsqtz5Q0IkUmuuEAGAnjgzzdloL+Yb+daju4BvQCtBEjhHnZf0k5Yx+jiiiuuGML7B9hlsh0QxXMIw24VaA8ndK3tAD2YW9v4z8ZCqXuOmLwm+RYqql9kAEjYTbUOY+epl0E+78NYuKN+LfXYdjmXpmsjLAsreTfnlgdwpm0JD+xcB6oGDJ2btnDA/rHw3oPaf4yFCct07F6uAXC9S9nsIddzBFbWDQ9zXbnaDezojt6zCSLWbBXvReLnmPavHPxs53reFa5YvK82bwAg1TwxdG0QmY9LjGBs+LrIJT1ptc9Vfo9//ONXjNrkm6N6YEm0fa1Frrjb0F9XvWFmtmxWDEX55FlloQe7MX2ydjcmGI/yAIKlXTnHwDceeC4WAZSV/3b1p+OwcDGXa5/IMsOCGnC+gvb0vmmhtJYv5oF0NWdRLHFZ1ES/rV4T5rgcje15ptXqYqz8vjnCVmeFcRLFe+fZWijFat8kX/jCF1bjVlxIbYozdh872LirD/bd0qVroGuga6BroGvgOGjA92G+xVhvbRJzZtagxtqp+famNA7ifr7B+yZr+9NuB3j3p799xwbaYBhi2Vx22WWDCTy2D3PqOeDhvgtwmhM4agBvNoMxSV0iqceb3/zmjdGSB9BniZhY63hNxk18A5JiSWXzrhYEvvjii1ebq2HtBvQUTvuymZrJExcLmSRO7bhZJ9ABd0ze+ZDMPSaSVUyKwqoLqCIvLOYKSAEK1rGK1Vs6AK8qTDMr4JLBacxtQhhe0gKM19+u+cOWrQKocf2hD33oaqBM2ADPfgN4sIYAy8CxhMHYY8a9TjxXvjiZ0zARB8Y7+o0pF0AFm8/qKncdQGvuF+QDgAkTV96teL5hmadc4vjL7xwDouV3joAvDMEsKOT6nCOgAoA/J+xhhkmbPh1lYEpf28lUnnxZx//q6SyfPqZuiljLp6/LYlC9PufcgkELho7FAzTGT3m9b9EkPkq1SX6jicWnAGLadRiQ+pS27WPxv/Wtb10tHGVjLu9VWK/A3giARxmASxH9KnZyfYY+pH2IKosFnZb9zx2FjaHEiyUAXViQIVinXObIC7isz3Ee1w/ynBI6qQxl5Xr2s589xOceYp3EtJ//3jHJmDF2D3P0kY985E5cDtVnxd2OTdCWfrdEB9r7EqGf5K/PO+5SFyxYUvC134rnngUS7e3Kq1wynUTJQtTYuD5V31hiGcOXyhvf+MaBKa+/SptyNI7xZa/dd+ka6BroGuga6Bo4yhqwYaqxy/ex+f6U+P4MkGpBHxZ1VCTl6gDv/p5IB3j3p7/FsX0oMsnEvozfufpBWc9Nuk2umX0DEqtJ5OKMj0iEAKNHhcHLxyudAxeWyKMf/eghHubUJgGsysMzXyJYPeIBVwJgYOwA/iIm49oJMDXAIFAwq3hYb3Q9BhYFIAnbFHiKwRLBDk57NKGP6TBgIS4AMLi0SwwaTFgDReIEqLB4QWz0VcHZhGuPJrABs024aifPT3DCK0cmu9hlrbz+9a8fwgZothFb4uaIURiG0Itf/OLhvnIHkBEu59jHMRdPmkkHEIpZV59NWx6/TdCzAVHitkdAeAugALfyDPUfWJLiYdG1AmQHNCddrMSALlZ4WyBP+xFW+nk/E3fbx1Zvm9KfAw5uSmPp/TEgfGkawksnYGOr86n0AJppb8IALIF/bfjqhqS953fevaX3anh5YPvrH/QpS/SyJKw8+dzWj7T9g49VEsAH05/VQN4FcfXFfJc6B3rFfUzqAqQhNipzTR8lDJa+3xatWuZoxmYLY614h2o/+ZGPfGQFtnpeXKHk/VUfTAofz/rT6MWYXjdI42Ihzz0+vC0MrpP4Rw9LP2bqWMpTYgEhbWO/oKj+3NimfewHaFRez4FuMoZNlb9ez8KpuMpxEsQzTdvW92Gk3+52t9u59a1vvXJDkDa7hCV9nHTj3TLuG5eyoDOn/MY944v2vWkj1KTHJDWuIOhVnt4j72a1ZNEXtovNSaMfuwa6BroGuga6Bo6KBsz5jGf+7C+ExGXvGt9X3ChyBZc5NuISksJRkg7wbudpdIB3O3rcmApzdGyeTBzz8i05MsecwxjdWJhDDBAA6agAvNkQBhi4RICOnp2OaJMA9YGpJmzf+MY3NgVf3WeOLw8sVZNfE5eAkatAV51c4xrXGMIFqHXP5L22LRMXk0Wbw+nwAwALYyJTJzNAEmxjO1MnDSCCetz+9rdfXcu9AIT5HZPjTFQNKJHKoq1gn7BcOwQMNkHLIGWyl8lVZZRifoUpilU8JnE6r2zYttXEOOV1DEhSrykfk+bUDwszm8IpJ99/fHq24NBYOVzjJiI6wU7GuMNuFt/RYkOrE4Mwhm8tF5Nmptvak78KNskHaC18wDK+O6vkujB5H2v9AfljoGItQz0PaOVaPa91cS9gZ4279Fx9s2nf0rhzw7csrk3xvCs1jGesnPXats4tqGwqH+Zo2uymfOszquzUTfG2cb/mzRWJxZF2fKRLC2PcG4zVSV3jfzXvVt6XGt57b+PAgKgpvz5xjCkpXWHG7tV3yQdzFmwAlWG/WoBR7uSj/9dXtf2P/oQFz/Oe97whLKuKMHkBwusEIJ6868Ialxat6E+NJwF3bch4VEQfGz0Bx+dKNuIUd8nmZHPTP6xwxjJjWxZgoxtH4zYGtUWGkyoWDtTVu7FUsmgz9p3UpkWH8Rntmwdb+F//9V9XwbzL9kHIhqP63UsuuWR1v590DXQNdA10DXQNHEUN2CNo0ze9ObHvz6MmHeDdzhPpAO929Lg2FSwEL1L9UAeEYNlhbDEp80GPqQEswI40oTV5az/yTYpj4rk20yN6M4DSUQF4bV7juWB3LZELL7xwiMeUco4EaJw7sTb5CBgQAOmud73raFYx18fyiWDTpr3RdetPrk6qEw7IV4G+XI8pMD+zBFtWvStYAmCgS7ubV5YtoAQQQSqzDgiMVYr5FXB5jEUdkNfGSGGtKpf3x8CUzZmmJl5AIwBn6jIXeFM+rLAAnfU9NBnkx3OJ8OkX3dpYqY3PZUMAr0xSgTHZZC79R0Aruo7P37rzaXaXV0asamlIlzk6ufzyywddBGzl5zN+kQHDeRbRV3sMYxrLEDu8vT/2+z73uc8K7Ko+T8fCbrqm/psATmkIh/k+93lP5atdY0yvyzMuSWoaFiLy3tbrB3med0EennkFSz2Dsbyjn7TzGsa4pJ2FjVrvLT3HEkg/krjaaM61p7p4410BrKR8CZdjFhIsGBkPvVO556jsFoWcj6UBBGYSH0C2vsssGcTx176nNZzz9GnK3rIG9Xtcrlz/+tcfLYM+JuC0sV9ZAb1Yts6139xv883v+K+1eFzrCbi6+93vPviB9gwDekv3Xve612i9LBACh9VF/2ByIJ5xSP+L6cgMni/3bYqNS5XLnwXEOUIvcfmDgX0SxTeAcY1lCZ/y/AyPtdeTVneLptqCMW+pZMFjzgZ/sYrSf69r03Se/tP4hazRpWuga+DkawDxAqmKezTfE5ss9E6+RnoNj5MGzPtYlpor+l4yL/I9BxPgvuGofk90gHc7rawDvNvR42QqBoTK5DEh9WK1gNtUAiaNJnwmXhVkmPKbOpXOUbl+1ADegFTtBj6b9GVCbRKi85wjzCkDzsXseCqeySuWrfS5ZLA5m3MM0DEBfAY8wXqpwKt4Ond+nSM+VAKQAIECJFtkIIBB9WpX/7AHq2C3hQmMGYxJitEWU2F527meYDyn/crbJC4CoEx5sNYALBHt3wReWvx0OvrjKgG7NaCGctitvrKFk4YyBdBM/PYIwMVcfdKTnjRMpGv9mddn8ybxTPaWCt2JOwbS808cZh3gnQBnhI9v6IDDJvwBYcM+pwt1JMAc8QD8JOyjMKDTluzWLpxnDNhxDozHJqZHv/0BCgE+abupR9p9nk3Cjx3VzXtfAcexcHu9VsGrdWmkja0Ls817wHPpaZt5vttMfyotgKz+JqCEcPyyznUTkXQtMq6LA+zw3id81W/8VYdVa5Gl7ZcSb+xIZwBSZmXcmrBIeN/73je4efFu1LxqfP0BZrwPV39xZWGSxgztL//yL4fyWsyYEv2RNL3zmyRseSDcOvEdgJnpXfen/PQR1yl0LU/vt3pnnLR4t07idzcLQPryqb5OmmPfDaxK4o+96nLqXF+pn243gFtXzk33YvVBL1iTm6S27TmbiUhP38Y00WKrvt6fc9fmWmFsKtdJvO8d9O1hIcUirE1ms2B4EPWVtranHW9aYKn5+1bId1DrM1c6iBZZbAaWy0N4rrA2iXh5R3z7deka6Bo4mRowrvFTHxP2Og76jkOkAfx26RroGjgYDXSAdzt67QDvdvQ4mUr85BkkTIb3s2JichaQzIRuP2lNFviAb2TielQYvAG3sCbnTlhN1gNs8r84VzABtQOT2Pvd734DeNHGNfEw8RQOcMX3ZZiaAI4x4S5gE3gmTxOTSy+9dNWGrOhho2CvBHzJ5m3ycT0sKfGViU/OKjYUCxAMWIqvTGGBkibf7WZqAS1rOjY+CohIt0AcYIzJd0BKaW76Az484hGPOOXdqD5pAwrXtEz0sH+w5lJX97EwAc5h1dLTEjcb6oiFKy2MxTGfnvEBWMFfE9SYXQO4xPdxScLSBaLF3QJGtf4grMgA3d4zcV/3utcNoL1zbcVzD7MZS5r7CfeAT8Aw5/586BKT+1yjP4sAJObk7lX3G37TpWcXZnLiLz1uExxNG1tahjnh68JGDd+Wfy8s5gD8Nd16XtssM3esyIAdOVYWeo2bc8+1LqLkej1WMB2rM+2mhqnnyhWQN9dre3Cesjt657NoYGO0KfGuSI/7Gn1pFmC4Oalio0DhLIaQd77zncPvKYDXQknMtpVlk6TfXQoQJo/4Dk8fEBdMwOi01SzWjJWlvpf0LD1Al36eiR7GLfB5itGon0jfZuEoDH06szBNf2efffbq3cf0zvPCTN4Wo0m50y68L29/+9vHqjtcy6KsMtLjpu8g4BwdZpwSr/1zT5gAgJOZn0E3uEoAZqQdVp3pK4wtBwV0xCpCO54r+ou0CXFsVGyPBK5R0rZ8P/u+Culizh4KyV9dpa+tzP1WTNx+7BroGjj6GjDnyRzVu84dmLEZ+UW/UfsRc5MuXQNdA9vXQAd4t6PTDvBuR4+TqQBeDBQ2bTDx2q9kB2xpzmEe7De/bcfP4HlUAF6Tw0y2bd4zRwIaYLctFX7eAjACXJgmY2cz0eVj2XP1ZyIdlmtA07FJL9P+TLgT19G1deCLvKtZ4p/8yZ8M+TJ1rsKkPx81SZ8ZbTVTxA7O5mMJ0x6BBwGPptjSAOxMvNr47e9HXuWHEEsRAy4AMmA4ujAxzcS/br5SwTbgR4Dtmj5ATPu87CoXDeoW1qswTLKXStxhjDF/bL6kzMrRgkRMqeVpF++AdGEmhU2ESRfwL2xCzzYS4OvGN77xkJa8gL0EEKgtupa2BzyOf2l5ZyMfCw0Bs1z30YvVZXHBb39hbeY3diHBAJPXO97xjgEwyv0ALnkfKpCgvwQ8B0CIKXxYFdUPb42HsanP9Wyf/OQnDybfm4DNlGfsmAWOsXuuBVB3fp3rXGdXW2nj1HLWeylf9JHfNQwwNW27XneexaZcl09AVYuKFgbTxyXMXo4WcLL4VOO7lvZTry891+cRLEFxgTxp78ON8g8YJwxAF5itvvopCxRV9FNpt094whOGBQvxxjYi019kvNZ3bnKPYOFHWt7NpRILjWx0lnc9DH7pWfRK32uswSzWRwAh9WnMRtP+tI1NliFtGdUvG71JP8x99ZF2Ff1C2qd+LAtL+vRtCZcZtY1rV+qk7+GORz9Y33vnm5ikmJth0ntWFgTko9/y59w19/wJu4Q1uq267yUdi7FPfepTB/ck+kr9LV1tQ7S1jI3eLd8gFlJ8Hxhv00cZTzdtBriX8jz2sY8dnod2mXF8XTqeWRYY9Q2+kzMueq7GGAtrtX25btF9iaQftejapWuga+DkaMBYkjmTxXqLre2CH6tFG6RmvFjaf5wcbfWadA0cnAY6wLsd3XaAdzt6nEwlfgVNnrYhWAkZXNYxnLaR10GkcdQAXnW0g3mArqc97Wlrq23Hdvo36cG23YsATQFkAbbyPB1NQpjlVqYnNwfuYaZWqawn8QDCAZ9rmmPnL3jBC2pSg/mycECqVgL+1nTUn+/WO1y1MRpgsQX3gEyAJwxOQBuQL8wrPnrXCX+1ADqgh4+puCuQf0CGCmb46MIWdd+HWcKEbRyWGzAjOgceEMy2+O0TH0CoPnx4hkWUemPU7kXiDgGbvxX1kD6/260AH9yj47C4bUZF+PZ0DzMRCz1Aj2smseIA4uuE1oS3BW4CponnT3ksJOS3RYBnPetZKya3D+AAZgkzddQGbADoOQIj/MUdiOdQfcZKQ1kDaLW+OCuLULptucUXJybvdAQY0AamyjfneljUY2G9A5UZPhZm07UAZXTBGqAuQGyKO3Y/bX/sXnutAiC1nbTh1v323nm3K/NzXfiaj/fOu22hQBztimDHBTDmEkT6rdCVONp9NkSLO5g2rAWN5Jv3pAWlLCRkIY1e5vTt2pe2qM3GRUqb99TvuDqxiESA8OqDbVgBxje+8Y0rNxPRa+qS345tfz4kuuEfcFBc/RwAFWinLmNuHCRlgUbe2iiXL2Gip0/akN2s24DkOf0L64Mp8L9mBJRUR2WV9pTo81IfY+hRFs/Hgk99/vVcO87i8F7qQRcZJ020xjYatMBgkUS+2sTSTWo3lYv/4fpet0BLje89zDeC/ijfQMplgYuLs7xT3Eh5pzLOOHKZNlfiAmnpng1z0+/huga6Bg5HA7759We+tetmi2OliWWu8d98pUvXQNfA9jTQAd7t6LIDvNvR42Qqmawwl9yGADDipmHKJ+s28jmoNI4iwKuu2C+ZODM9vfjii1fAgpVdwFjYayY/m3wuztEfNhYGF6aW9JjljgEFNjfz4QEMCoBlUhNQE+MqjFo7pQsLMFIffz5YAMoVPAJqV8nCAQCuFfVPWtJe9wcgBmCPSYBWgN8SufOd7zzkiVGU3eaZFVfGK/+WrYm8ydsd73jHFduolhv7i08+Qqd8745tNIV5nIlmC7DPrQM2sbxbcFX8MJXG2OPxBcpPJMBbGnFvEYDL+0Q8f8y6tOFaV9dMdKcY//qmGp4f5/wGYuYcmGzirT0Ah4CudNaC+wk/dYwPYc8nE+2ExZYOcwz7mO7iXzRh5M0aoroLcM9EPmJCHx/F7gHtlpYz+W3jKG8Akrpg7SfNACkAfm0wwGbuA5DT3+fapiP9Ymxjv2E8W2TEUmzTaX9vStd9bQnIH6DUtfi5zbWxNtimDcjMpo0Ws9wHTke4AAl4bqFI+9d+9XuYpxa3kp+4QK11FjIAmVpfusHW1T/os1JmaVowmSvqIX+uauaKcsZPrn6X6PfTf1kQq8INgr7Tu49Rrqzaftis/PfuReKaAXD7gAc8YKiHhaGIPkX/xA+8/ADAsSTwXqY/t4i3TQHC8fGt7ZpA0686e4csKs7VNWa3eMrNgmCTCCOsONVV0aZ4p/N+FknpxPiPwW6xS99h07As8BjrlwCXqcN3v/vdVb+aBdLcGztixSuL9mxc2Kb4Hsr4gzVc9xFIPhYmquVKFuA9x3Xfx2nHyk5XcwFxptrijI3lKVM/dg10DRwvDWRjU/3Y2ILWWG3iB541Tpeuga6B7WmgA7zb0WUHeLejx8lUYrpeJ06TgWfc4JPMB6a/+MGcEe3IBDmqAC8FYXq15s4tAAV0GHOVcJAKxl7JJjTZ4Cvgn3Zw4YUXrrIHFrsWULL6pIxZs/s60CrAE9endiQP89IGK+eee+5QHuxG+sCMdS1+X2u69dyETR6AjCUSYC4+rOPGAXBdNysEFDFVDUAor/pnsqj9xcwfC8yEtgqg2PPF8gEihX0LTJnDGKtp5TwfgkCqVjIhHQOPscmVHyAu77RNABAQ3T0mo1UyMFqkCDiyjrkm7mVXsQilRW8BCKreADhTLD1gG7Cshl93DkCzuJD3CqBZgTdlCAA8lg7whfsMbaG971lFAlilPi0Y3Mbd629AQd5Ni3lAr8985jMrc3fpqqsFI0Cae2RdHfdaFvFMUFq/qBiwYYxOpQ3kx9S2GVtl9tbwgNBs1hf9ex4JE5Y5wLcuJuW+Z6EfCWjjun4jkyusxCrcl7TlDiCeNHMEcnIXACj3vnl/q4sFG3cF1BlLQx9jgSQLZbUc685j3QAonisW85Tbt0EVFjn0qb2sWxC2eKGfk4Y6AbmWCkBLfIuGJIs6AUItFKbfjY7XHS0oGJMOQtaxN9fllzZKV3MlACqm5lGTuPrRXxobxhY0LFpy+eRZaef6nCXC9ZG4Fu/mStwFLfFnOzdt37vVTY5vDSCrv7oYZlzhXzuLQptcKcU6R3+hvhaI5kjynLvIMCfNHqZroGvgcDVgnqQfGCNaTJXMd5VvGf3smJXRVLx+vWuga2C9BjKP5S6wy9410AHevetuVsywD014W9bkrARKIGYjAYx99B5HOcoAL31iKJo8AchisknXgAab7mAXHYbwF4iV4iOE2SmQy7nJXi0TANZ1fxhalVUT1qd7wJYqiYddOCbxTbWfRYXKOp7LgAn4qMw2KyNf+9rXVmxboCcGU5hw7gM/w26OLtpjgCmA9qte9apdm6YAFOQbINm7O7XBnfw2Cfag/MO+reFj6mXC2gq2mnj8LBMga4DRmJO17IGAZanvJrY0ECzm9dh6QAPgT/Vbua7uAcDTNpMvJm5lWAKQ8j5NgZvZXCtptMcA1u31+htD1sZv9OTDOz6Ia5htnOc5YMd6PtIEdESAoVP50EXihzUOFB2rH6AaY7l16RKwfywPbFC+aJlQhyk6Fi5+YN3LBIXfubiNGIvjWliOuR8QPb/rUT25zgC+VmC3hkm70K+NCZN0YB3wRnry594BKzkWMjW9nOsD9A1MtqNbOrFYYtHDwthFF100bEhWweCxMtCPOMLrL7BD9RNXXnnlUC/lAjBtEn1XmLdjH69h6quDvhhQHXNRmztqaxlD9f17BVWZ1MsDy117UX460kcD3aNDABjg+Utf+tJOzNNzb+yoz/zKV76ySQ0Hfh8Innap7HOFSxr1EnfMmmZuOtsOp0/2jPxlI751eQSotdDbLvisixfg0/g3VywK0Nn/d5WP7oMQiy7a5FhfZizxflvozTir790kxkVltqiTdrLJf7GFFHHkOQaub8qz3+8a6Bo4mhqIy5s5rplqDSws6xPiS7/e6+ddA10De9NAB3j3prc2Vgd4W41s+TdmZBhqPlAxc/ayAy9wK5tIGFCAGMdRMjk9KpusbdKhCe9REcBCgLQAFiZVJn+YOthkmaxoI62JokmQ6/mr7FUAkutjPogByMAZoGhcROxVJ0AV+QDNsWXXiXzz4WWiWgXYkY+r1Af7s2UfKjO9YU4CvfjerJvqJC6gyMQQC7H6XQUqhdVW819yjlmc59LuCo71rAzuV7/LFoNcV676nOgv/Yn72LXYSsCiRz3qUbs205KmndCnhH6z8R0A36ZREc85DD758c3bMukAv8qQtug8fxiz2mTdoC73Nh2BGAnj+XkeNY+A88LIZ2qjwaTRHmv89t7c3xbaAjiEZWoBiIR5XdMC1mOJxZ1BvbfuHJAYseFdAM22ndc0wlSt19pzOtZ2cl27VP7oXj+d98S7WvWfOI7GIUCYdmwDyQreKwdWcMojDbrCdmX2n+tJj06Zlbd9LrDO+wD8BHhbiAhrUFys4Fo+6bYMYvXiB79tw9Ht1NGimL6xpp/yAmqZxsfPs2ezbqKnD4pPfgzJqbLoo+g8+TjmueSaxbv9LBhnUQJjG+tTuoB2z8s5HWYzRgBhFixiHWHxpLpAAZzHykNfvZ+FwKlnseQ6kFk9gPxLJQscdRPSpWlsOzw3PerTboI6lY+2lcWtMcuRsXjGGXno971zc0VeWcyba948N+0aDqhqczOLw/6MPxWE168ovw3WNon32jign8hiaTYFHYurT4oriKPuo3ms/P1a10DXwLQGssgct23TIXffuetd7zr0OVzHdeka6BrYjgY6wLsdPXaAdzt6XJtKZeX4ADURxJ5iDmJzFIwME2wfr/z/AUYwKrGPMAxiFiauP0BBOwleW4AjdPO4AbxHSHVDUUxqsvN52kN7DCsQY7ROgCRQgYNMxkzkpQEQrIzf1B1A6j521n7FZDBmkcoyxeTFwg2oIG9gwph4d0x+K7AkfAUixoAUDLYAmGHUiZc/bFLuEzC6tyHxVSivlimUDcSAV6T6H2WW28pznvOcVTlT3noEIobB7MOVSwfMwYg6AZHiPxRQaZGgFbqt6WJNnnfeeYO/aiCmxYXcD2gav565PvfYAmhAIqbGFgEuuoo16fdUWnR6u9vdbrifciQsoCrX8l7kd8Ls5Qj0y47q4mt/JgfZNC9pBmjMgpx+O+aAwtSyeB7CJa6jdy4MTgB8C+wC2mr4vZ4DoIGI/pi0Aw+5Ncgzrs81i0zC1v7ikksu2VUWC5KpH/+gXC4AFje5y7Co4/333nI5E7PrsboptzIA9GyyNhXWgiLdYhMDgrhE4TJm3TiKOR1g1QKXvMTlfzYWDcpkI8EslPhtbNdnartXXsXw5WvYM4/etJswptt3Lr89c++t55+FBHqzqOX938Q4TjpTR89WWYGA9Bx2dRaifH9EzjnnnCEs5nmeMRAU4BaQ3vunzOnLfLMcJsvRYp76tW4/Uqd1x3xvzXV9of3ZEFPfyKLhgQ984LDgthQsaMtk7LaZpkWyvEfcC7Gu0H+3Y3sbn8UHHVhMmSM2HBVeP79UYlkWK5ul8bcR3vup/Nr2HIn1SfqjKVcewO64vQBk1z5vTj49TNdA18DR1kC+G3yjLJF8d25jT5Yl+fawXQMnWQMd4N3O0+0A73b0uDEVptjt5NzH6NI/rKpNk8ONhTnEAB3g3b/ygRIBJbErmaWbWJtYcuVg87GwqUwGqwuHCg5jkgPxAoaOMV8wOcM6AyxsQwBVAXm1f8ABE0wb6/Djh1mYCW3qYYO7TWKSLT0AZ/z9ij8lFlIAOMANm+owzwKg74W5RcdAMQAWcAfrt7KgnGdzLZNEE/eAS/IOwGnSGTYUMKedxANiwwK1SRQ2IzcwBkS6Y84O/MEGjhsPOqFPTFjAb/JyHTj1z//8z1MqGszYA3IJv+4PoKftcRMRwKiG184qMOZeZSPrH4EMYTIDnrI7urAAf4tl2qy61rSdq0uuKTOwwfuQa/qeAFi5FiA8vzcdw/TAlg7TTxwssDxfv9Ulz9FvdWfiH5bZWD7aREzn3Q94xr+ptgLwcz3vvnOLgjWfsXRdq8/Qe5zn4HptD3UBaCqtep1Jt2dkMSnvLNC5pqltAvuyyCE+oCr1q20ggLV7YSAKLx8uHDz35JM6AaGzQKHNMOkGznHb0gLmtezOAYBjPtXjr1xeLCPGwDqLsrEw0BYsCIVh3ebjt/Jiui4xmc+Lmb5CfwBktfirbhZa9GNLrYK4qfCO0jdriKpr3xiRuHxRL9YA8lUXLjPCkvVb+9bvSDcLRxjdhyWxVtGel0oAP3pZJwBtpv61/dbnDtDXduhkqfB1nU33apr1nJ7X+YI1Jmm/nrP3YpMAN6QP7Fgqca8ztZHn0vT2Ej4WCcb+OUI/1SqOW676zPVZxtOEsVi3ZAPGOWXoYboGugYOXwMZ/7zvSyQbAM/tc5ak3cN2DZypGugA73aefAd4t6PHWamYdJiUrWOj1Q/4nJsoYDCuM/+cVYAjEKgDvNt5CFhkaR9jO34DK8NqBYBccMEFgxl1ACpxw2h0jqHSCtAgvlhNJrfJyDLh5FpgCmADkGFEYZ46B45sWl0P49diSszkN22WE8At7NlWB5t+8+8ojYBVeSaOgAKsoDAwTfSrywL9gPIBCeIHN/EBZhUY0Hdg8waMB8IEQPacmMjTVYCglBt7EJieeNIH6pjMcvfQAsiJV4+A67DaUr56BCDQX9x3eK7uB4irYes5oBHYFYaie0zEI/EjSbetv1J5JX1tVxsRX71qHhVorNedJ9+Aiu39+luYmlZ9d2q4sfMARmP36jXhUibXLXzE1y5rj7CBU29huPzhxqGms+4cIBmWZdpEWz5lCHha8wIkZ4PCsTwSllVKPtASbgzwd0/7T9iAzvVd0IdVP7MWNcQDKluYyMTMu9T6fs0GaCmDyRiGNUa4viXPULktLkX0nerv+pSFQcJiw6fN3eQmNxl8gdpoj5UNJqQ8bEJo3OdiY6+i78Uobp9V6qZfB6AvYfaGdWxxTZmTFl+mkTwb76L+KEwn7NAw0bMooK8hYY5acDlMMe6pk80y54pnLw7G+jrhbiMArL6ByxCLAsYebjs8/7xD3rlNG5DWvCwQBjS2uBp/sd5bbZ4rgYDovg3jSqOmkfN8A2QMyvWxo/EkCxRLFjmBouqqf1rS/sbKsJ9r8RHt/Z4r3t/0O567elis8WzrmO47Zb+umuaWqYfrGugaOL0ayAaW5lVzxbxLn2HsnfMdPTfdHq5r4EzXQL4723nfma6XpfXvAO9SjW0p/JVXmW7yN/iYxzxmmGzy5YMVw+TDxAkwxK8PBs22zMS3VPR9JdMB3n2pbxU5G4r4wMDwGxMmwtG3cGN/JjQm+FWAr8wcA7RgPX7yk5+sQbZ2DpDUxu3aDgTBUsRirCy37IaOqTolwE3143bBhDMsR5sUrZP4kd2LWerFF1+8Ak6BQZg+fFr6SAzrWZmwiAPC0y1zroAD7TMJSOY6MEWayhawwHUsQH0CgBTAVe8BOoHILStRvkBiINhePkY9J5tI8T8IvMCoVhYAQgXehaugvXoCfgBrfLwCL9Im6Z4AwKIH5Vcv/R9dAE+mNq8CgIqH6SyMsP4CjqQNJO2pY4DbgMRT4eZe16d7RlPpmRBo79mAcyzd6DDAem0XwmehwAJMQDfX1d9ReH/A2l/8xV8cGLb1vjhYghXEcN9f2pPyxS9n7jl65jbeSlz9AyA0oBPz+Lh0AE6F5ZI0xMMujyk1NrR73Dg4pu7O6yaC2nD8Y4d1bnEjvjHrJncAW/EBy0kfEJlFEe0OaAqMi87iR0/7FhdbeI54r7JwdhAMPybhYScqF316D9URqznvk3vey7je2VR2gHPavrpHD0D0SNjhwsbvMbcRnrf2Jb4NIuXNnQah44C+S4DC5LmtYwD+Jf7+Y1mybsGPBVUYq8bIqbHxiiuuWC2MAbvrgt1UHfmGzUIOixy6zBhVXS3owz17evc+hcFe0xXXM/VX230N057nWS7ZTT7MfFYMhynGDfqofcam8ugDYiVkUbXts7lTAdxXK6hNafb7XQNdA8dLA75h9aPGtPbbeawmvjvs16G/efCDHzwWpF/rGuga2KMGOsC7R8U10TrA2yik/zxYDWQyumTSdbAlOp6pm+AF4PKRYaOfMQGKANWyYZKwPmIAb/FB6xpQBVCGJVSBMQw0E9XDFGypMABN4sYEWKUeAE+At3PA4SYx8QVomQS37Nd1cQHHAcJMiq+8asGmFaBuwEvMKMBXFWbkfCkCPh399qEJFGtZ/ib9JtDqCWwJmKaeAE1sNc/Ns3XNHxCwbtBW815yrg1ZjOJ3trYZecivglpxjRHgiPl4K6lbWG3x35hyt0cTcDpqGeQWJoSVF13nd9Ln8iCMWKB/gIg2/XW/vSfaVMAv9a2AKkAAIMi3q3SqKxHMuvo80oaFc105A0aPlaHGzX3l4EoFMJl0HMP0xVyvm18lXj1agNDO9CFh7LmvDmN51rjOPQ+AB5Ax92z+FFPm+G4GxhJgoHDcLLQLDN6bAIfaV9WH5+odA6ASwKV01LUKADTPGcsO+EtP4ioLyTNrWb7uYQlIN0CZeN63Je8On77SwCzepmBEZiIJNJ9a7LjssstW7GpjbN0wcV15sqma5x5gUT2A7XyBO8cSzbPFIPbc0/dZqEg7cB4JIH2Ypqve+fRXc9xF6GPUVxxuPqYkCzPe9U3AH1A3CxwA2U0SvVnkjwCUtWfPoV3sT1mM262kL/bezRXvDx3o1+b40zUWpQ/Zz6Z/c8u3Lpx+IlYJdUxaFwcrXn0tpBF9okUJ3xytrtel0+91DXQNHG8NPPGJTxz6At8SsUYZqxHySRbYfXcv+U4YS69f6xroGtitgQ7w7tbHXn91gHevmttSPBNtwA5fkSZp2BoYIfwHxuR5S1kdiWQ6wLu9x8D/ZoA0kxSg+dju5XzTmhwKYyKPJUT4OgUMV8acMP4Au8yW5gIF26vVeErMvlM2bPeWpcZ3lvuZbAKBuE+YIwEB5k7oTP7jy5XfzXViwhgGMlav33MEqKr8zIv5pU1fYPOp5C094Fl9Rspm0hoGHZ/Lc5hjU2XSnuL6IvqXfwWDXOemQhnjGsM1H7+tqI972hwBkMSncNIHIqW91rbJFD5gn7hh6ImnvmkjmeTTTxiIGIq5DrANCJw86xF4lTZhESWgJ1Bd/xzdYrLmeQLopWFDKgKMDssv4ZOH3/W9zfU5RwBowLWEry4+Yo5uTMEktvhg4SY7xdMB9gnh3iFpOEZ/6s6sXNjkBax97Wtfu2L1Y7Vp+4nvedns0G+MFkfsRnKHO9xh+F0BQOBTFj+SRj0qQ5i52cAEmCTMmOk/tqN72kQ2PqmWCfE9PrVYFfPuTNymrCKGCo38i7kmvW1TMCnVixn5OtBRnvxfZ+FnHQO1LR9gs7bHPPMc81w8kwDp3om4tYjOLCRGlm54lXjbPlqYSvktQsS/d81H/0hfCeddnhJ9MrDVYk27WeZUHO8iXYpT+682fNxDGLvaseiss84ayseVRhXgQtx2tG07bXpq87CaTj3PhmL6Zd8YU6KvCfvVO3cUJH2S/n2KWZ1ycnmWBSUWCV26BroGzlwN+OYOsKS/1qdZtALoIn9YjLZQmL0XfMe1fe6Zq71e866B7Wkg72F30bA/nXaAd3/6WxzbZII/VGaOAaMysWiPJl0A0Xvc4x4DE8kAdNylA7zbfYL8U1ZmoDYEDGBuSNcBtVw3mZlamebOweY9Ng6ymc5RFL5dU1eTbECdgYCZegUCsS5jwr2pHnwT0g323ly5z33uM8SZa5IK+Azwog57FZN+oKnyYmEG9B1LDxARNxFL/IrVtLSJAKTYg0ywK0DBpYayBAD1PCroOpZvmOQAOf2ZRQlp1L8AFliXxEQ8Jv/cDYQ1F+ZvBQrTPsJCr+1fHhYH5OtP/bT3e97znrvyr2VxLg1hbGgXU3x1rh/3wE9h+TUlF13lB9JvzDBAUICENu36O6B5C6yFfQpgk69xIfWKeWDcqcQVyFCI5l/CAHaJMajmH6AOGzUSRqHNtYiN4sQBZMYfrvfNtfgKdc/vMAfjoxb7nNBj2kzqpM7GuVp376R0uFggGJl+a5Ot6Nfc0+8FhKyLXQH0LaiOSRYeAsYvZeJiWcpf/G2Jvik6mOv/0wIQHQLcNwHCtZzacvVFqi5Tf1wFhCGpT8oztCgdySTY4tRexeKJ+BYDgKTVbc+SNPVbef+0DYswFj+0Qy514qfWe5V3Yyp97Hl6sWi3RLDTxbOIMiVxJWJ8aSXvncW1Frj03kibhULEd4F3TPuZavMJ2x4tAKWf1pbUlV9l3wU2UcOKN+4ag+WLPbxuLGrTP8jfLHJiwUNX+q0WLOfOCZs6fc1DHvKQgyxST7troGvgmGjAd6GxIQQD/Zu/9BX5zaLlMDeUPCbq7MXsGtiTBjrAuye1nRKpA7ynqORgLphsAQk2gboZQMaOwIKYnB5MKQ8+1Q7wbl/HTCljQjvWblxj5rtkwr/9Um4nRaAc4LD9AFPHgEZLQIUwLzHO5oiV/JjDV4BvU9yYgY+Z0m6Km/thJ3nWYWHm3tjxyqsYB+lvlppKA1H5/qVXm0eNsYCZj2ejKiCPsAERnd/pTnfaVSxscdcBKtiGNgvyO4xk5/4CdDJtjgD3Uh6T8wB6ADW6wCht00l6jgCe+AitaQakFMb9ChYnXuuX0fUW4MlGZ1i7hB9I4QLoxLela0CkFtjWdgHBASeBoeoZYEo8IIu6eq7av0lH3FzELcNLX/rSVO+UY0Bo+uezU/w6cQkoFzcA2XhLe8/zB7pFzwGeo8NqDSBdgNl3vvOdVZsAPvOxrS7AIeHP+j4zEaBqUcI9f2E/O+fPmJh8BbhvfY6G3Ru3NdplBCAmHSzkKTcs0s67Iix3FUuE6wfxwkxfEncqLBcj0vzN3/zNqSCj1wPUx6fwaKCRi6yI5Of9+7M/+7Nhw8PoE0Dp/Wj71oc97GFDnBvc4AarFAOWax/0ulRMnFkEBHhVJn/aPHceAZeXpKvthVWc9OpR+TFoN4k+TTwbVC6RvEtj4G3SCfM8jPVczxEYLW+LFVUH2dSSuwaibBkf57imSPr1CCj1bJNO1VXOLaZZqGtd59R0DuMc2BxdKas6cKcB+MXkz3eCPqqC4odR1p5n10DXwNHTgO8qCz/6C4vp+grfHqyUfEftZVw7erXsJeoaOJoa6ADvdp5LB3i3o8e1qZjkxg9bPo59ZJoAAd4wAQEAPvCxS2z0wawWoNF+YBtoWjO9tZkfsZsd4D24B2JibVIGEAC0aUNMfIFjJ02wcrAvAaevfvWrBx+s3h3v11z2HbAq7+Um5lb0B2CWRwWQcm/dkWmwd977vNePwwBwYUKuyy/3HvnIRw7lXQpYxcerD9wwZpNmPQJOAoDqm9K/OWp/xMcyUN41YZjDAioDlPNVGxaoMKmn+1UA6oBBoGeAPkBUBIsyQDOWIYZv7T+xqAE0TJCBPQFPhbEJHAFsxJw/QLMyAZLVwbvl9wtf+MJkOxw907BEgempQwDY+DoVF8uZHvyF3eo68D/+aIG5BNjqnj9gBDAloGg1iwbkCAPoXSfY7sKFmV2fWc65ocAm1F792Uywio2HUibPLW45mLkHRBZPGGNV3EMA4VNvCytx6eBZWnzKAoB4zOnTJug1wGzY1m17ZkouXjalq76QAcTuee7r5Kd+6qdW9VrqasHGkPLAIN6WxLctlytLJG0NW32pYKCrB/1hEMd/svbcujfwrD1Pz/q9733vkJX3QDuWxlLXABLQjvNeSgPQj0XuuYYx6rpFhTmLXG39LaIAvo2L/oDWc10tSCttedPmnW2+WUg0Rk1JNnij1zEBXGYDQDqwiKQfCvPXt1VdYAO+7lf4o9XveKbAfs8DGI79fOWVV+43+QONb7MkZa3tht6wmvWD7SLRgRamJ9410DVwbDWQ749jW4Fe8K6BY6SBDvBu52F1gHc7epxMhVlhNYXFvuMXrpo6T0a+6oYJ/T/8wz8Mk9M68eFz9DjKSQJ4TTBNgAEtnjHQj0865uTAeT4krQLXzUoAGSaxgBiTMSbnfJwyZ+bzDkDlD7gFcAA0ACGlBbxlggvIAkgCSISxwqxtYMyJK2/m85vMJrGxgCoALfGSBmBLXWy0Y5OsAJIAUWAcwMSkW7yUay6blZkn375YoeIrqzo4msQDr9QXmy6Ak0mZSRqQwcQe+IOlRnd0CIwAOlVfrgA5E2AsOAssJtgGDc9JWBPWuDuQD90F0PKbLujBZFBZgI7+F3EAAEAASURBVFDiBGDyjIF9QEPpYO7RmfTl4x3HcK0S1wOALpN5z135sTm5beFXGHCgjoA/+pGHNhTgTFlM8t3zDACW7nk2hB9vvkfpkjuBgJTqhsEI+JQeZimGKKATkKbs9OtZcLWQeOopHW3MNfnTbdq58HyiViDV8/InT7qpv8V1LdeBd0Dz/BbWNWV1zjS7igl70qODe9/73kMdtJn4CpZH2qx+VjtJnHpUPm4smOQxc6bPsAY9d88h7dRzBm7ENYK8zzvvvJ1qOh+gRX7RX8Dx6gs0uvIeadfaXsDuANdh/p5//vmTZdc3eH8vusodBPZe3hfANqbg2KZH/DVXkIg+MPESt+rHuXbE1ypGnLatrShvwtFfXGXYpIQIn/vCBhQL4xcImnP6xhwFttB54mmn1e1KmMkAc/rz7PS93jG6zTMOu1ib1a5iqq6Om4C8sKfTBpRrroQ1a2FkWxLf3eq3RCwO0KMyjYnJKksgAHDtZwCy3PR4p8X3rC3G6F/91m58z+hPgYdpM/HF652L+xoLCMItEeOCfDxb7177vLD+hck7qF2d7om3hQVl5Nd+iWQBRl+p/euvLIDRo4VZkrFl3QK+BSiWHNGBsrR/3q28L0vKeFLD+l7STwN87T+QPvmk1rfXq2uga6BroGuga+C4aqADvNt5ch3g3Y4eJ1PBsMgHuAnbfiYkQN2AvCYI+0lrssAHfOOkALyAOKBYnu2mI0APWLNuYrYpjdyvAEuujR2BGmOTRexXE2gT6bF47TUgJKZT/Mi29/Mbw3Fq4QIwgEHXsmkS9yCPASIOMo+xtIGjAHEC/Mi7OxbWtf2UE0Aa36dT6R/V62mHtW3kHGgLwAQiAUZSh026ZBkRhpZnEMA18bd55K+SewFtPK4FAuIy3Sc2GJMngNzR/bBoAWsWgQLuug94s+iz33LSGaCzCqBjG/1QWzaLNFnMAkrqf9ow9TcQ1yITgCuArw3ZatmyaFPBSpuCScf7Ep/INd16nrY11g9Wnfz/7Z0HuCRF2bZrgSUo7OIuUdIiSXKOK0GBBQFBRRTlUjCgJInir4BiAkRUPpGoRGHJH/K5i0QVUAmLCAiCLGHJkllAwpLmf5/St60z6cw506dnpueu65rTPdXVFe6qrjn99NtvSfjReRKVfWEzjb3BHpIpD7feVd/m+baE3kRQnVp9u8Dbo1f8dV5q4e3HZGmr/x1SRtX7eqgkYd/jNS59PEuE998f8XdBW+4NJFjqHF2betA0lPD73/8+/h7puj///PObnqqHnH7tFP2KvbsYqXY/06zCEhf94YEzrd7Kct/9++pB4mBBv7MnnXRSRQup+UMNPfwSOwTMwehxHAIQgAAEIACBbiSAwJtPryDw5sOxYS4S0vTPvCy+8vBV5jcByrMXnbyXQeDVK7MuHMjq0YU5CXoSKGQ56gKUBIjUMk39JrHCLb78Rs/z8O86x8tQnG6qfcVqT+NbvTopa163YFR8em56MyoL4vTm3fOQACYfdXIV0qgcpZXIKwtUvYYuq109dNDiSi7KSGisXqRNN6Ma/zpfXGQh6u0VM1kzNxLgFC/LQRcVvL7NtqnlX5pOdRtMEErTt7Kvesk/pcQUL1dtU7t0vvpBIoQv/KI4WYVKhJEoIhcHsh5N+0tWXhI8xFcPiPwGXudKANGNvY6pDzQWNQYb1VVCSJp3vXRqg8asrHkbpVW/uSuGNA/vRx33V+rT4+m+BGhZraZWuNUioMaJ/7in5/p+ml5tkzWy/PHKelRpxMetYWWVnj7IaIVFmr+LzMpXVsEap6kIq7nMrT1Vpvzwyhesi086T/OBRF7x1ff0GtV3WUXKKk9Br0On5et49UfXmcaP2lZ9TOPAfXGrP/yalLjkPjvlsqNRHzeKry5H31XPlI+fq3nL3y7RYka65qrP1/UiC0i5n5CvVc9HwqIsctP+dzFXQm8alNbz9TEoC3m1r3r+Un/IOr5ZcMtMWYTL37AL9RLvZ86c2fBUPehzzhLx8wxaIEptrHZHMVgZvuiWrF3TIPHPx5cWVNO8pHGhuUSiv96M8LlG41wPJH0ec9a+1fiS1bT6Ie1jsR6quKs6ugW2Xv1vJcjSWHWRqP7MM8+0ckouadxFj/p8sDGlAqsXQRVTMdfDJzGXuxYXfzWH+P8Kfr0OVmnnoDzcT/Zg53AcAhCAAAQgAAEIdCMBvweQC0bC8Akg8A6fXUtn+kr2er0+j6CVqv0mS69P9lrodYHXX/mVKLHnnntm4oSEJn9NXn2i10vdV6XEIe8ziQ+yJvPv2kr8kRWYCxWK0+vfej3dX5f19KnIJlGl+kZQ313gSoUm+SrVAwaJpZ6XbyU2y9+iB1mb6kGCCy+eTkKgLN3qBa3ULeFWaWV56DebYqJX3xUv4VKCpfJV3b/97W9HZhKgvQzfKi9Z+Om73wBLTEsZeVqJMVpISa8mu0CR+jb1dI22Lnr4cYnKLtp4nG+rhejU56n4+iv1YiWxqJqhXFqkQf50JZYof1lj+ViRmwVZhLpVrs8jSqf2en9JTHc+XkffakzKQlLfla+308U4TydLdPWri5UeX2+r8ehitdqoNH5eNbO0r1RnvRZ+zz33VOTj1V/rry5Dlrd6M0GiqL+irvrKElWvObsFrAQo+QSVmxQJVc5Z4rfcEEg49LxVD/mJ1biWsOJ+Rv24uKR1l1Aq1x5pX8vCVA9HJMKm/OTeQYKr8tK1rTQPPvjgANHLy6m3lVAr9weqn4uM9dL5a/IS1KZPn96wzzW/pm33vMTH+8nj0q0e0ohP9YOnNE26r3+85APbuUswlJsIpRFLd60hC9jqBxhpPtrX+Nd8p/5UX/r1oGMaD+KtPvQ3VtwvrOJdEKvO07/7XKi5pNEDVp/TZaUqS2wFCfV+rsRlWW4qTmNLD6z025uOo8H8+6bXfKv7urbVDo0RjatWgtwieD9LuPWga86vf/lKbuS/Vm1zS1zNC3KLoHzkBkZuQ2RV7AuvOWNtdT3K3YBehx9q0DWpPMS5FYtpz9+vu6FaOPv5w926H2uJ//5wpl5eeoDnls9qXz2Lap0ngdrdpvjvl+aSGYP4uNUDfvf77ZbU9epBHAQgAAEIQAACEOgFAgi8+fQSAm8+HBvm4oJEXjchugHyG+BGi3E0rEwXHOhlgVeCm99QyVrLRTf5u60XdLPrrx5LDPP03n+66XOrNb3erO+y+NNxCRoSSSTop0Kti04uMknEqw66IXfByt0qKE+JvCrDz9W+BMdGN6m+WI/S+UdCW6MgPi5qOxMJbjpXlmBqi4sD8leq4BZRSpPWS9Z4Eo1d4Fb9JQT4YkpeH21ldexB1mMuOumYfJSm/NLztC/hJz2uOsgqqvrm3M/z/vTv2ip9GlzklaX0N77xjYyd0srK04O4u4DrCxKpXO9jt/5XPhLM/XV15SPLLwVZQ+q7CwPa10d1UPDF0tzK18evp3Nft8652jJUwrAvXqcxKdFJQqAvCOTler97vkPdqhyvi1wyeJBFn4+L9OGGXmPWIlTeLqVxX6A6V2PROeoaSINEQ9VPPkjdT6i/1q54PYxL07jFsa9S7/2itBJwJMTI+lnfPY2EQBfrvf7i5+KbhDL3Tavz6n2UXvF6ICQrZe1rvvCF2OQSRQ9J/FyfV3Sdy7pb+acCk6dz61T/rq36T9enBHivrwv4aTrt61qWwOnWzF7GL3/5y0xcli/tNPg8kF6bqq/6Rm8fSOBKxVo99EktQ5VWD3D0QMQZuk9r5anxqHP00TUvMU111Zjx61sPrdIgwVi+r51btQWuxN7BHhRpnpU4P1LBrzP56dZ1N1jwa1UPYTzoPH+gIivdwYKsqP1BoB5S1Qsa8/LxrHGpMdNK3erlozh3X6LraijB3V/pwViRQQ95fC6WyFzPLYd4+FsrGoeap+ql83rr4YOPNf+N0Xwo3/HVbDVu9YDFx3/6FoDnxxYCEIAABCAAAQj0GgEE3nx6DIE3H44Nc/EbKwl3eQRZTfkNtyzFei30ssB74oknRvayLpVfT/WDhNnUcre6P1woknDmfh69/ySMaNGgiy66KOYly1eJflr8SmlkiacgsUTfXXjRvoQdfZfAUM/qScKY0unmz0UVf9igeH1UvlusVddb3y+88MKYztN7PrIGaxQkUKpeaq/q5cLhJZdcEv0DKi9Z8rqo7AKllyEB0gU1CSduFSzrMwkP/sq2p1dZEsJSC7eJEyfGekuAUtAr455eW2+HtlqwRnEuGqneHiT0pec12q8WvXWz7iKav3qsc9WWNPhiSBK9U+tCL9cFNl+hXiKw10HipVjruwufLjooToKlXiF2EUBxEtAk/qfjyK36dNwFURfhFaePt0X7/qBKYkU6nsTN6yuBwv3H6vrQOdWvzXvevtUY95Xm9SAkDVrozx+AePp0K5+iet0/DX6tep3c8lwW7jpXY0MirAcXtHTMmXkaWeNLBNR4kYWjHtykTOR2Ik3jQk76gERir+LlUkNlSOBV0Byu690fyKR9o3R6AKHgizRJ6FO8rLZlXanryB8cKV4fjQO3dpU/Tj0U8X6WG41UjBdXfwikOrpVpI8pz9OvGX134Vn7EpzlbkH7ylsPIlyoTxegc2tUia3y5109xnS+2q5rSQ9pFGTZ6HOfjtf7qO+1CGl1kCjmPmz9PD2MkLWu5ls9YEq51XtQ5nlKzJZgrD7XNaT2aV7XHNvKa/qez3C2Gh/+oEBCpvyn1wsay/ofQ21VO1O/y5dffnmMl2CuObSVoDci1OcaN81cVLSS12BpZPmresv1z1CC+l3nab4vOshvtFt4a+7TWNP8pXlI1v+y7vVxp/lQDycHC3rbQvOVuOvBq5+veUhvM8jKXmMgfUinN0gajYnByuM4BCAAAQhAAAIQ6CYCCLz59AYCbz4cG+bir61KPKm3qnnDE+sc0GvZLhjrpq8XQy8LvC5+yHrG3QrIWq5RkMCZCiW6KXQhRzdvss5S8Fez5XNRQa9g67iEJgkVboHmN3y6CVS8uzBwn5fx5P/8kRAlIUbjzq0Ldb4LPdqX5Vyz4JOs0rpQpv1mYojycz+gbrWnG1zVd5dddontSi3pnI8LSLI8lWW6ypFrB7cO1Hf5LExvfBXn55966qlZU/x1dolgChLBqoUznSvXGP5qrAu8iveb8dQdiuL9I2HTLUc9TvWWeCpBTSKX+8H049pWL57jlqDVr9em5UqM86Dr30UF5ec8XaBL/btKCPR+cLFVrgAkunmd9Fq99l2Qc+FAIoKn8a2PW1mPenBXAO572NOqj7xOEv08yPJNi29pnGtsuMWa+kbjS+3zsV7tXzz1Pa7rQq/Ey8eo2qOxVR1cYJEAqXq5xbgsn/U9HcMSXlUHiXfpwomyvvbgPnTduliCZdpuPahwwVCWtSo/FUJVpsaMzxsab7LM9fGn46nw6m43JJ4q+IMO7xtZH3twC0jl4aJ79UMYb5e711BafSZPnhytmKsftOi682vS06Zb1U/9qIdbEpN9XEpYlJWo0la7JfIxIYFVQSKiHvyIqeawemKpvw4v4Vdjz9snNwI6x4VsZ1G9Peuss5o+XNADKNWhm4MeSvh4EGdZKMtH91133RX/p9DYlggo5hIbqx927LXXXvGY3IkMJbirBrnEGMngbznIj/ZQgj+sqX7ANpQ82kmrh6P+wCW9NtJ9PcyUL+pWg89bekCna7/egxDlrwcz+j+k3tzXalmkgwAEIAABCEAAAt1EwLUH/Y9DGD6BOeyfRcIIEjAhIdg/68EsZ4JZWwTz5RfsJj+Y0DakUm3l6GCiRtBWwQSkIZ3fTmK7YYxtsGHWTjbxXLNYjVsTP9vOq+gMzMImFmliSzCBKttvVA8TtILaaaJEMCuboPPNUjNLrnwU0nz13USxYEJXMAu9YEJX3JoFYTAxRYeDiW3BBKmg82+++eZ4vokf8Zj/MdEu5qO8zdosmFVcPJT2oZfv51RvvV6KN7EnmFAak6Tx1efou/I169JggnY8rPJVXz/PyxUTHwdmdRZM4IvnmnAdzzOxKJivyGAPM4K9Sh/P9zxiAvvjPNN4E0jjYfPpGcz6LJjoqgdZfkq2NYExmKVn/K50aqMJRrEcswwMZnUaTIiLeWQn2Y7608TnYGJlMIE5tsGsz4I+9YKnMVFwwGGvs/PwgyrXFoOLPOw1X4+OdTExKphVY6yn+W2Ox1RnBc0xHkz8iuPFrA6DWacGsVQ5XqbSqR0K6hsFsVYwsTVu0zFnD2aCWcwNOF/5mQgRTFSK6f2P8jWL6vjVt/piAmcwSzRPFkxsDGuvvXZsp8aWPdgIJs4Hs5iM5ajuCiZiBPuhj/smmgazfA5mtRe/N/rj7TThMpgLjazeHp8yV79ofKiNEyZMCD5HpWm0bz6Es3xMeAm33XZb0HWmIN4eTMCMuyaSBhPXYjv1O6D0JmbGYxpvJoTGffEzK8bI0QRozyZuVa7yMyvuWJb3TXXd/CT/XVE7dd158GvXXFd4VNyKo8aa2mav2wcTsuM15WPBE4uN6u/BLOmDWbX611iWLTgW+ahuJl5nrDyR+dkNJkwHtdFEuWCCePz48eqtxrdZ3Mb5zhYICyZiBrNCjXOp+YON+9XnVH+3h2fBXLgEE9KDua0I9tAjnmduJoI9iAgmYgaN824OYqV5XuzUBrMcjp/qOqu/zU1GMJcuAw7VG/MDEjT4on60N4Zq+rFB8mFHqy8UzMfxkPIwgTum9/OHdHIOiVWuvckT662t6qPfKf12myueOJ/ZWyhx3LZanJjbg8ygOckE+WBW2cFcNcW87c2BYA+3gn4TzLVPq1mSDgIQgAAEIAABCECgjwgg8I5wZ0uksIVj4g28BCcJs7qZl0hj1rjBrOiCvVIbhSKztowimoQaswIMttBQFPjM72D8B9+rqptV3eQVFSSCSVTJM0jg6LWg/lMwa6qQ7jdqh/pQQf0qMVMCpou0ilc+CvXy0jEJvOaHNqaRcOPnuiBXfX5MmPzx42aZmMV6Horw49nBqh2vl6JdRNS+t0v79YJEUQXd7Cp4OZ5f9XelSdvkx70cCaQKOt/ziBH2x+uVxqf7ysNeX/bkA7YqJ00rQU5icBqXij8SFyU26uN1NOvkYK/nR2FMIqr6SyKcWdrFeBUoYVPiZZqv4v2756U4Dy7U+dbjJchJ6DG3B1m77DXueFhleFA/S4SWQCZhTUHlaAx6cNHbGfrYcNHcLNaDRDsFz9vrrDgXiL18xSno2va+07gXL7GrDpr7zFo7mJVtTGM+Y4N4KujhiPn2DJr7zNVBFDkUb1bPg4q7Suf1lCiYfvf4lHkal8an+z6mPa3ylJAjBmqj5ki1RYKYWeJGEVPish5OKLjAKPHarI6DWR/GeHvDIz4YUDoJOh68LyQamQuIGK0539xVxP16ddMBF3LTeireBVt/oKI4hTQfCZ4+JnTtmo/jTFg3S9rYB55/9TXl+ahcswSPeVfXQQ82zaI2PiiQsCoB10X8eELyx6xG44NQRZmldiaSeZ5eXnJKw13NvxLEJI6KZZEPRxtWaogHzPo5Xgv2FlDQQx57yyD+Pkjwk6Brb4PE66hetsNhpnycsZ9fL+884nRtKOghg8rycgfL21wixCR+/mDpR+q4xla14OoPYFpti9fN06fM9bBRHwIEIAABCEAAAhCAAAQGI4DAOxihHI5LYNGN2N577x2t/SQI6GZGn6EGe4Uv2Gu1dQWToebVanpZq8ryTkJNu0EWf7IUM/cA7WZV+PkS7WRFIxFPorwsjrRffXPnFVN6BfW3goQPiQ1uaenirdK5OGiv00fObvkoKzeFVJhxQc7PV13qBXs1NEabL8vssARDF/D8/Oxg1Y7ydWFPoqWLO96uquTZV89XlqgK/l3nyTJJ32WlnObjeeuYp5d1pPb9YYDSq07pza9bmaYMdJ4LUDrH97MK/mdHfHSe5++M03pJ8PXg419itLN1i0jzrRokwniQkCeBT8FePY/btI6K8HKUV2qpq2NeZx87ivMgS2MFCcd6COT18n7VMVmYShxVXdNyZKFaHdwqVAK32uOisuer9ObyI54m9hICJRjKSk0hLVffJXzqo3En4bKeuKt0CuY+JIq6srpWGV7Onnvu+e8E//kr4UNl2yv1A+IbfRFriZTmBiAmcfa+9TGmg2mct13xaRrf97Q6rr7RR9e06qs0Enjtte0B1q1Kq36QJaY+ChovetAnS1T1tflXzuqh494n5u4hPsSQOGp+PjMrWq+P0qb7fl5aT6XxhzwuyitOQee6eK3vOk99IdZ+/Spe5/s1qu8+prSv4HVQfLr/76P//qtxKxHcXJXEB5YSJiW4ipf6VfOirIT1GyGOCuZ3NJiP4n9nYH9VP9VN10xa7yxBgx2vUzWXBsm7Ntr8kwd9hhK8r8TA3Li0fKoz8/NbPnGICSXya0yY24lw2GGHBVmHDxb09oT5lo5W7RK3uy04M2fYav08vZ/f6nmkgwAEIAABCEAAAhCAQCRgFjuEggjIL+ohhxwyYJEM6wS9O970I3+IWkxjypQpBdV05IrxBcTkf7LXgvvK1WIw8rmqfjvwwAMbNsOE2Mw3pdJqwRz3Gavv9kptPNf9gmqxGQX3LSiflQrVC0yZWBQXVtGiOcpHvn2rg/wz6pjdKFZMgM7Gl4ks2b5ZGVWfNuC7+9JUPibSZX5s3VfwgMT/+WKiYMVeXY1laHEf1VW+TU3EyhaPS32bmhib1UflaDEjrWyvffkIlr9V7etjgmJFfmT9u7bKW1stWObBF2aST1kFE26zuqfnyh+0+7F1/7M6bjfZ8by//OUvA8ryc00EzHyBKs5eca9ZaE+rz+uYCZNZHlrhPg3ue9IsJdPoSlqu/BdrHKVBfm2Vt5/v40D+Hr2OWpDHgy9eJl/MWgzM02hsaN+Esrh1P54f//jH43cTZ+NWfaiPn1e99T4w8TCmkX9Y9yerRbCaBfnaVX7iJH9LGmf6rnEhn7aqi/xR6pji1YZWgsaR0puIGLda8ExB/o4Vv9t/FjBUnPwmV7dBabRolQdzJRHPs4dyHpUtjihf0QruAzlNkyWusyO/0el84P2gsv0j7vrN0HWloHN0TD6BPaSL7+m3QserfRj7NSk/4vZQJMu/2u+p+xTVwnjylev1kL9j39c2XZzRRO7o61t9p984LQilNPINXC+YdXdk632d5uv7Gnu+oF+ah1//WoCx1aDrXwuPVde71fN7Pd3hhx8e224PIYbUFJ9P5O93pIMWQdS8qj6q9kleXbZ+V/x6NZcU1Ye74rtfL/KzPpTg86YWliRAAAIQgAAEIACBfiKAD958eluvZBI6QGDGjBlxwSEtfGIWvhWJIroxljChGzHdtP/iF7+IK4TrBrosoZcFXgnsugGV6GbWkXFfopYWaWoUtMK3zpEIqAWmtK+PC2ZmqZYtfCWRSyvH2yunMY0W01GQgOTn+dYXwLHX3DPxJ62DxESldbFO+2YpleXj4or55k1PG7BvrwNn6XW+6iyB2HyUDkiXfpEYp7RavEjBLBbjd93wmsVV3JeQZZbQ8fi+++6blaH8JT754lUXXnhhxazV4nEtHqRgr3Vn6VWOPspPIp0HF/UUL3FHC+F5Wm2dvfZ1/WnrwpiEIA9aBC89r3rfrFTjcbNC9FPiVotFqb5K7wKy9s1P44B0EjUUr7RmsZ0d83Jd8DMrz+yYFjzSOWKkc8x6NH5XXLqfCt5moZwt7nf66adn6XWOi7ja94/GoQso6m9fDE3HtTiaWeDHuUnfXSzUAmI+piR0ulgs4dwsfLP6V+/4omPaarwrT43/6mBWmxlTjaPBgrmWyNpjVq2ZaG8W5LGeEpP0wMWD+WnN0kuUVls8jcQW1UuszMo0niLR3UXf4447rpKm0ZhrNWhBPT0MMGvZrHyV5R+NsXT+l4Cqsar6mbVrxdy4ZOKln7PWWmsNKN78YWf5aUylC61pvKfXjhZdUz5a3Ent8jz9IYK+pwvnqSAt8qV4LSJo/l7jgnlinorAAyr0ny96CCXxWuNLc5MeREm4lhivBffqBb/+Nd7SetdL63F+/fsDNY/vl635cI1znq5pjbdWguYq9amuX3MX0sopbacxy+1sbtbiiOY7e0DZGu8STH2e0UKW3RrMvUxsi+bkwa4Db4MeDIm5rnl7Q8Kj2UIAAhCAAAQgAIG+IIDAm083I/Dmw5FcWiTQywKvmmiLQMWbMHt1umI+Q+O+rArriTpayd6FQ924uWhmrwnH8xQnsdhes48rxOu7i7AShO0V84pbweqYPtWCnATV6iCrJqVV2S406qZRwpziU4FTwlK9m34JWG4t52Vrawv9VReXfZdg4xarsrhUcJFYYpn2XVySiKebWAl3LhKm5UjsueOOO7L665iETllPp+m0r4cjHsxPaTzulsrmTqBu/p6HeEqM9u/ayuLNXhMeEOfHzZXCgHgXAb18iU4uakuodYtInV/P6tCPy+pYY8jLtYX0ogWjztNDBLEwNx5Z/8uSU0FW30qj9F5HbSWMp2Py29/+djwu4S1N56Kw94uPUbXL85Wlt59jCwBFK01f3d3TuQDo+Sm996tEGbdAdU7a+sMA5WG+WaMwqPPMR22aLNt3S0RzM1GRiN4s6Npx61jV1dwLZMllvatyJNC6eOrCpuLtNfFo4at9ib1+vZpbhSwPWe7ruIRGiZouaKdpssQt7IiPBHtZ1CpffVzI0kOatP56IKjjsuz3sZamTy2IJQh7X4mb0tmie1kZ+q75y/PX1i3+q8eK0uqTWhfqAZX3s8aGXx/mTqKFVg89iTi5pfSnPvWprN6NctLDAB+Ttlhoo2Sljxcr9Z2uZb1N0SzI+tvfrDDf0s2S5n5MD6bS3zjNDXqYlc5vGm96YNjtwR/u2aKhFXN907S6etjk88zPfvazpmk5CAEIQAACEIAABMpIAIE3n15F4M2HI7m0SKDXBV6JOW5ZKcszvymT8GsL30QKEklOOeWUTNB1wUQ32BJlJHS66KA4vSqvG2kX1xQnNwgSi1yoVFy9j17FdwsriVVyHeECrotvEopsFfZYN+ef5qU2mM/YrAdlXe5WxGk6CWb1xDeJLhLIXNyVmJAGF6QkOMti1plJbDA/xpXzzz+/pm1i4jf1LqqndUn3dcN/xBFHROsuxau9EkpTcV3x1d/TPIa7L0tpF8duv/32THyS4OfWxy40qgxZa8qi1oOESrdYdi5KJ7cKCv5Dpzych4RjF0wl1siVQVp/F+bSMSnxrVH75apCQrssP9N8XGBUnIt4Go96+KA4H5v++rseTqR9JfHR2y4hWw8yFFRniag+Tm0Br+z1bMU3CrKedXFSwmojwc4W04pWpqqjt0FCv7stkPjrbi50bcrVRXrtqV3VrnTWXXfdeJ1JhPUHH2Ki18ndvYes6v1abNSGVuLdxUHaF7KOlfWxgviZr+4BfeVpU2FV4quLuqq/5i53y+EuG/w8uYPRcY0rf71cx7zfPZ3GtIKssuWCwceU3jzxOmk8ajyNVJB1pM81mqfkdqQ66JqUtbmPP113/Rwk9PtDGF3venugXjAfydGCVP0ta+pq9zD1zsk7Ttbb3/3udzP3Kj72NE/utdde2XWcd7l55yfren94KNcLcr1TL8gq3a9LPWjz35N6aYmDAAQgAAEIQAACZSXg971uKFbWdo50u0apAPsHmgCBQgiYX9dgwkAwH7wDFs8ppPCcCjGxNC4MZGJPMDEoLkpl1pJxISUT6eKiSSa2xtJM/ArmczLum6ClBypxcSC7yQ433HBDtrr9YFUzq6aYvxZ5qw4mYgUtnmTCz4CFkJTOxL5gvjRjffXdbtiDuUUIJijr64BgIlcwQWfAImaeQPnYjWdcMMuE7WBCW1DbtCCTiYfBLJBiUnvVPZg1Zlx4ys810Sj2tS+eo0XQxMsXKFPb7KY+svFzfKu2qU5a1Ks6OM80XnETbCExu7nOFrfz4yZyxcWhzCo6W5jMjw22rVeWnyP2YmciSmyD9rXwmHjZjXuw153jInpaiEvx4ma+UIMW0FO+Gk9iKE4KZnEZFyE0ESs88sgjcVFFH0/K2wTGuCiVxpXONZ/N2blep3RrQn/NQmjpce2rDeKshckahcEYqI/UPtVRbde+PciIY86Ez3itmBgaFyr0hQZVrrdNi1GahXZk0qgOGv8mcAcTcWMSLU6nBZp03anPxcKElHjMLHSDWS4HszoP5kYlXgtmrRo0DlRXc1cRx52XpbzM0j0u9uRx6daE7VhXtU2s1BYtcqdgQmMwlyJBfdZuEBsTTMPFF19ck5U9XIo8nVmaQIuWaTFMMTLXK8EeOMTDulZNRIpj0SzBw/bbbx/HVXqu7zfrY08jDuJn1uoxSuzFV8GErGCubOICgDFihP7Y2xFxTtM1p75Qv2oBMXsIEsyFTNA1rrlJwV7lD+bXO46/EapOT2SrBS5NtI0LZ6qf7QFbMBdC8fdIi9Zp8VMT+WNblE4LmdkbIB1tm8aZFmvUmFPf9lqwhw/B3vQJ9lAizmu6FsVc7dHim2KuBVYV9JtgLnjiXNxr7aS+EIAABCAAAQhAoF0Cuv8555xzggm8wcTedrPr3/NHWkEm//wImGASreBkCefWcPnlXkxObkHai4uspYRkealXz91a0maQuhZ1ipe1odwLyPo1faW62TmNjsla0H3MNkrj8bLUcqvFtO7al49Fdwfh6ettZQGnV+M13rQYmFvsVaeVddiZ5kOxWdDrt75wT/X5I/XdhIxoReXWpnmU45bRzfLSuJBvXl+wTVxkNSffko3O0zhplLcJAgMWnEvz0Dny233ooYfW+GNN06X7btmaxrW7rzxl0SwfzXfffXe0ABT/wfKVG4TUgrzZGNIxzYOybk8X4EvLkHWnLMXdR+tg12ordUzzT/dldS1rcRN9B6v2kI/remrUxrQOjfpSY+boo4+u8ecpP9+y/G801tK8W903oT7OE7IuLiqYKBmvsUZzsKySZZFK+C8BWVbrLQ97CFP3upTLIC1u1wnL3f/Wslx7WlTwm9/8ZvYGRvU1pd90vcED83L1O62BAAQgAAEIQGBoBLDgHRqvRqmx4LX/tnsl3HrrrdFKyetrneq7PbMtgwVvCttetw/mkzLIUkdWqPqYKBqtcGTZJmtBW9wnWr76ebJ2tdeno4WZLFRllSfrTVsMJ1oEKs5cOURLT1lAytpVednr78H8+cW8ZDloi9AEc6cQNC5kgSWrLFmMrrHGGtFiVhaGgwVbuCbWX9bEJkZGq0tZMcrC2F45jx/VwYMsB2V1NH369GiZ7PVSG1V+K0GWheYbM9ZZFtDKU5acsoxUfiYyRKtXtUvWiLIeVpy95h9kPax9W+QustL5JoJFJrKEcgs0WcHKUspeeY3HZZlqr/THfpLloblQiFawsvZTXtrKClFtkAWq6qN81S+KU5nqS1kKmjAera9lKSoLQlkiq4/Uj7LM0nFZdGq/XrBFd2LfqQ91DZuwG0z4DRPM8lhW2G5JZ2JM7E+VK8sv1WPatGnRalfW47IENlcDsSzVV0FWs7LeFDt9VDflKctStUf9qnEka0dZwcqiU5avqr+s5ZSn0qouJuZHyzMTpuNxWZaqHLVTY0TflV5WfrbYX6yHrLPToDGl9sgSWRbHul6UXh8xVX+awJue0vK+rIJlsWuuUaKVn9pnLheiRa/qXh3Sa1VMNAbE1R46xOvRROlYP7VBnNTGP/3pT/G6EHuxlBWhxqmuM6VR/TUGRypofMhaVdbBum5kzSiLVXugEmzxxTgeZXmsPtf8oetF9RZTjVWlbRR03emakGWn5i97GBTnJLVP17yscc3lQ1D+muM014ibOJg4HPOW9b0zT+eJRmWORLzmXL+2vV9lnWouR0aiuFLkqTnQrUd9npHFu7iN5HguBbxhNkLM9bsva17NRZpnNEZ1HcN8mFA5DQIQgAAEIACB0hDAgjefrkTgzYdjIblIsJEw4wGB10mwhQAEIAABCEAAAhCAAAQgAAEIQAACEOg1Agi8+fTYbPlkQy4QgAAEIAABCEAAAhCAAAQgAAEIQAACEIAABCBQNIE5ii6Q8oZPQK/M6tVsAgQgAAEIQAACEIAABCAAAQhAAAIQgAAEIAABEUDg7aFxIF+k8lFKgAAEIAABCEAAAhCAAAQgAAEIQAACEIAABCAgArhoYBxAAAIQgAAEIAABCEAAAhCAAAQgAAEIQAACEOhRAgi8PdpxVBsCEIAABCAAAQhAAAIQgAAEIAABCEAAAhCAAC4aOjwGnnjiifD888+HV199NX7mnnvuMHbs2DBmzJgwfvz4oO8ECEAAAhCAAAQgAAEIQAACEIAABCAAAQhAAAL1CCDw1qMygnEvv/xy+NWvfhUmT54c7rrrrqDvjYJ87q666qph/fXXD9ttt13YZpttwqhRoxolJx4CEIAABCAAAQhAAAIQgAAEIAABCEAAAhDoMwK4aCiow5966qmw9957h8UWWyzss88+4cYbb2wq7qpab731VrjtttvCySefHAXe1VZbLVx22WUF1ZhiIAABCEAAAhCAAAQgAAEIQAACEIAABCAAgW4ngAVvAT30wgsvhC233DLceeedWWmyxF100UXDkksuGRZccMEwzzzzhLnmmiuKuq+//np46aWXwqOPPhoefvjhMGvWrHieLH6333778JOf/CTsv//+WV7sQAACEIAABCAAAQhAAAIQgAAEIAABCEAAAv1JAIF3hPv9lVdeCdtuu20m7q677rrhwAMPDJtvvnkUdgcr/s033wzTpk2Lbh3OOOOMoO8HHHBAWH755aPLhsHO5zgEIAABCEAAAhCAAAQgAAEIQAACEIAABCBQXgK4aBjhvr3wwgujOwYVs/POO4ebbropbmW120oYPXp0mDhxYjjllFPCpZdeGvRd4Rvf+EZ45513WsmCNBCAAAQgAAEIQAACEIAABCAAAQhAAAIQgEBJCWDBO8Ide8MNN8QS5D9Xi6vNNtvwNXUtsvbjH/847LffftEieMaMGWGZZZYZ4RaMTPZHHXVUFK1HJvfWcn3iiSeiH2QtZsfida0xI1V+BCqVSnTJMvvss7c1L+RXI3LqNwLy866gOZAAgaIJ6CH122+/HZgDiyZPeU6AOdBJsO0EAZ8DuQ/pBH3K9PsQaRP6HSZAoGgC+h9QQXqWxqG0GUL7BLira59h0xz+/Oc/x+Mf+chHMuvbpicMcnDHHXeMAq+STZ8+vecE3gkTJsQWPv3000Gfbghye0GAQKcI+A1mp8qnXAi88cYbQIBAxwgwB3YMPQX/hwBzIEOhkwS4D+kkfcqWyOZCGzQg0AkC0rQ8yOhuqaWW8q9sh0EAgXcY0IZyymOPPRaTL7HEEkM5rWHa8ePHR6FY/wy89tprDdN16wFZH2+33XbRl3Cn67jrrrtG/8ZHHHFEWGONNTpdHcrvMwJ6+HPkkUeGjTbaKBx66KF91nqa2w0EPvOZz4QXX3wxTJ48Ocw///zdUCXq0EcENO7OPffcoHG4yy679FHLaWo3ENDcp7E3ZsyYcN5553VDlahDnxHQ/Yfe9DzkkEOiO74+az7N7TCBO+64I449vWWsN2sJECiawO677x6tdn/729+GpZdeOhY/77zzhsUXX7zoqpSqPATeEe5OmZzffvvt0Q/vV77ylbZL0z8C/qR3zTXXbDu/TmTQLW4l5ptvvtj89ddfPy561wkWlNm/BF5//fXY+EUWWYQFE/t3GHS05XPNNVcsf4sttggLLbRQR+tC4f1H4JZbbomNXm655ZgD+6/7O97iZ555JtZB86BcoBEgUDSB008/PRa51lprMQaLhk95Ye65544UFlhgAcYf46EjBCTmKkgbWn755TtShzIWOnyHsGWkMQJtWnvttWOuF1xwQbjuuuvaKmHmzJnhoIMOinmMGzcue9LRVqacDAEIQAACEIAABCAAAQhAAAIQgAAEIAABCPQsAQTeEe66b37zm9Glgqz1dthhh7iw2HB8fckKeNKkSdEaWFXeY489RrjmZA8BCEAAAhCAAAQgAAEIQAACEIAABCAAAQh0OwFcNIxwD8nkXH42Dz744OjrUMKs9jfddNPo91X+RhZeeOEwzzzzxFcltNiIxOCXXnopPProo+H+++8P119/fbjrrruymkro/f73v599ZwcCEIAABCAAAQhAAAIQgAAEIAABCEAAAhDoTwIIvAX0+9e+9rWgxdH23nvvuDDayy+/HKZOnRo/Qy1+6623jgvizDYbxtdDZUd6CEAAAhCAAAQgAAEIQAACEIAABCAAAQiUjQAqYUE9+vnPfz48/PDDcbVKLao0lKAFIOTeYcqUKeHyyy8P8r9LgAAEIAABCEAAAhCAAAQgAAEIQAACEIAABCCABW+BY2DBBRcMRxxxRPw89NBD4aabbgr33XdfdMfw4osvBln2jh49OmhFwTFjxsQVBVdaaaWw+uqrx7gCq0pREIAABCAAAQhAAAIQgAAEIAABCEAAAhCAQA8QQODtUCdNmDAh6EOAAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEIDBcArhoGC45zoMABCAAAQhAAAIQgAAEIAABCEAAAhCAAAQg0GECCLwd7gCKhwAEIAABCEAAAhCAAAQgAAEIQAACEIAABCAwXAIIvMMlx3kQgAAEIAABCEAAAhCAAAQgAAEIQAACEIAABDpMAIG3wx1A8RCAAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEhksAgXe45DgPAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQgECHCSDwdrgDKB4CEIAABCAAAQhAAAIQgAAEIAABCEAAAhCAwHAJIPAOlxznQQACEIAABCAAAQhAAAIQgAAEIAABCEAAAhDoMAEE3g53AMVDAAIQgAAEIAABCEAAAhCAAAQgAAEIQAACEBguAQTe4ZLjPAhAAAIQgAAEIAABCEAAAhCAAAQgAAEIQAACHSaAwNvhDqD4zhEYM2ZMLNy3nasJJfcjAR93Y8eO7cfm0+YuIKCxN8ccc4R55pmnC2pDFfqNgM+Bvu239tPezhLQvKf5j9/gzvZDP5fuY485sJ9HQefa7uPOx2HnakLJ/UpAY2/UqFFh3nnn7VcEI9LuURULI5IzmUKgywk8+eST4c477wxbbrlll9eU6pWRgKbeK6+8Mqy77rph/PjxZWwibepyAtOnTw8zZ84M6623XpfXlOqVkcCsWbPCVVddFSZNmhTmmmuuMjaRNnU5gWnTpoX5558/LL/88l1eU6pXRgLPPfdcuOWWW8JWW20VRY4ytpE2dTeBa665JqyyyiphkUUW6e6KUrtSEpgxY0Z44oknwsSJE0vZvk41CoG3U+QpFwIQgAAEIAABCEAAAhCAAAQgAAEIQAACEIBAmwRw0dAmQE6HAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEINApAgi8nSJPuRCAAAQgAAEIQAACEIAABCAAAQhAAAIQgAAE2iSAwNsmQE6HAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEINApAgi8nSJPuRCAAAQgAAEIQAACEIAABCAAAQhAAAIQgAAE2iSAwNsmQE6HAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEINApAgi8nSJPuRCAAAQgAAEIQAACEIAABCAAAQhAAAIQgAAE2iSAwNsmQE6HAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEINApAgi8nSJPuRCAAAQgAAEIQAACEIAABCAAAQhAAAIQgAAE2iSAwNsmQE6HAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEINApAgi8nSJPuRCAAAQgAAEIQAACEIAABCAAAQhAAAIQgAAE2iSAwNsmQE6HAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEINApAgi8nSJPuRCAAAQgAAEIQAACEIAABCAAAQhAAAIQgAAE2iSAwNsmQE6HAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEINApAgi8nSJPuRCAAAQgAAEIQAACEIAABCAAAQhAAAIQgAAE2iSAwNsmQE6HAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEINApAgi8nSJPuRCAAAQgAAEIQAACEIAABCAAAQhAAAIQgAAE2iSAwNsmQE6HAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEINApAgi8nSJPuRCAAAQgAAEIQAACEIAABCAAAQhAAAIQgAAE2iSAwNsmQE6HAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEINApAgi8nSJPuRCAAAQgAAEIQAACEIAABCAAAQhAAAIQgAAE2iSAwNsmQE6HAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEINApAgi8nSJPuRCAAAQgAAEIQAACEIAABCAAAQhAAAIQgAAE2iSAwNsmQE6HAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEINApAgi8nSJPuRCAAAQgAAEIQAACEIAABCAAAQhAAAIQgAAE2iSAwNsmQE6HAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEINApAnN0qmDKhUAzAg888EA46qijwq233hq0v/jii4eNNtooTJw4MXzyk58M7373u5ud3vKxt99+O5x55pnhvPPOC/fdd1946aWXwnrrrRfL2WabbcI666zTUl555dNSYSQacQJF9me7Y/2dd94J++yzT9C2laDr50Mf+lArSUnTIQJFjr96Tfzwhz8crrjiivDzn/88jq16aarj2h3H1fnxvbMEOtmfN9xwQ9h4443De97znvDss88OCmLKlCnhsssuGzSdErzrXe8KP/3pT1tKS6LOEShyDtTYOffcc+P/gPo/cM455wwrrLBCWHHFFcOee+4Z1lhjjZZAdPKaaamCJBoSgaL687nnnotzku53NP7++c9/hqWXXjqOQc2De++9dxyTzSrPHNiMTm8eK3IOvPTSS8NZZ50V/vGPf4SHHnooLLDAAmHllVcOu+yyS/jMZz4TZp999pYgFnXNtFQZErVNoKj+fPrpp8PRRx8dpk2bFsfgrFmzwpJLLhm23nrrsPvuu8e5sFljuA+uQ6dCgECXETjmmGMqo0ePrthwrfvZcMMNK88//3zbtX7ssccqq6yySt0yVPYcc8xROfvsswctJ698Bi2IBIUQKLI/8xjr99xzT8MxXO8aOvbYYwvhSCHDI1Dk+KtXwxNOOCEbTybw1ktSE5fHOK7JlIiOEehkf+q3ffnll49jcPz48S0x+NSnPpWN2XpzXho3duzYlvIkUecIFDUH2s1rZYsttmg6dkzYqOy7776Vf/3rX02BdPKaaVoxDg6LQFH9+bOf/awy//zzNx2D9rCh8oc//KFpO5gDm+LpuYNFzYFPPvlkZbPNNms6/j7ykY9UXn311UEZFnXNDFoREuRCoKj+/MUvflEZM2ZMwzFoBn0VMzhp2ibug2vxhNooYiDQOQKnn356dpHPPffclV133bVy8sknVw499NDK6quvnh1bddVVK/phGm548cUXK6uttlqWn1loVL71rW/FsuxpZWWeeeaJx0aNGlU5/vjjGxaTVz4NC+BAoQSK7M+8xrpZHmXjOBUyGu0j8BY6pIZUWJHjr17FJk+eXJltttmy8dSKwJvXOK5XH+KKJ9DJ/tT4X3fddbPx16rA64JwozkvjUfgLX5MDaXEoubA1157raL/I31sLLTQQpUDDjig8stf/rIi0e1zn/tcfMjvx/W9UejkNdOoTsQPn0BR/XnOOedk40/jzN6cqRx55JEVe6uwcthhh1VWWmml7LjuSf7+9783bBRzYEM0PXegqDnwjTfeqNhbsdkYW2KJJSrf+c53KhqXP/zhDwfccytdM8Oqoq6ZnuvMHq1wUf05derUinQW/53Vg6oTTzyxctppp1X22GOPzNhPRn+6P2kUuA+uJYPAW8uEmA4RMBP9TFjVTdi11147oCb6Mdp5552ziWCvvfYacHwoXw466KAsH3tlvWKvAww4/Y9//GNFddCkI0vexx9/fMBx/5JXPp4f284SKKo/8xzrX//617OxrKec9npf088rr7zSWciU3pBAUeOvugKyzjj44IMrslbzf7S0HUzgzXMcV9eJ78UT6GR/mluGir0SP2D8tSLwyrLSH0rIGnOw+e+pp54qHiwltkygqDnQXnvPxtpWW21Vsdfka+p4++23VxZeeOEs3UUXXVSTppPXTE1liGibQFH9+eCDD1bmm2++OLYkXvz617+uqbvueb761a9m40+GKIqrDsyB1UR6+3tRc6AeIvj/e+a2rfLyyy8PAPfmm2/GB12e5stf/vKA4/6lqGvGy2M7sgSK6k/95rrOov/hzM1MTcP++te/VsytVhyn0mIefvjhmjSK4D64FgsCby0TYjpE4JBDDsl+bGS1Wy+YT6LMwmfeeeetmM/cesmaxmlS0bn60TIfLzXirp+sycZ/2A4//HCPzrZ55ZNlyE5HCRTZn3mO9UmTJmU/frJKIvQmgSLHX0rouuuuqyy33HLZXOdznraDCbx5juO0Tux3hkAn+lPixH777ZeJtOn4a0XglTDs5+iGldC7BIqaAyVc6LVPjRvz89z0bbD/+7//y8aX+QOsgduJa6amEkTkRqCo/pSlrs9bKrNReOutt7J7HqW/6aabapIyB9Yg6dmIouZA81lasbVt4hiUgCaXEPWCRF93ISIr8tdff70mWVHXTE3BRIwIgaL6U2/L+Byo/wEbhe9///tZuu9973t1k3EfXIsFgbeWCTEdIrDIIovEi1hPtastatMq2YJo2cXezH1Cek66L/HYJxX9k9UsyPeV0i666KI1T87zyqdZ+RwrjkCR/ZnnWNerpRqjcmFC6F0CRY4/UdI/+HoLIn096v3vf/8Ai6HBBN48x3Hv9lx5al50f0qssMWEst9jWXHo5sLr0YrAq9f5/Pe8nhVceXqn/C0pag688cYbszGz2267NQUrowIXg/VbWx18rI70/63V5fJ9ZAgU1Z+yGvd5yxa1atoYvS7vaTXfVQfmwGoivfu9qDlQv70+prbbbrumwFIfvbYIW03aoq6ZmoKJGBECRfWnHpj6GPzLX/7SsC16m9vT6S3ueoH74Foqsxk0AgQ6TkCrdppP3ViPTTfdtOmKsZtvvnkwUSKmNZ8sQ667/XOfnWNPfbL9ejv2ymeM1qq2tsjBgCR55TMgU750jEBR/ZnnWH/iiSeCvU4Tma299todY0fB7RMoavx5TbXqrN0Y6iFvjPriF78YtIq3PSjwJNk8m0UkO3mO4yRbdjtEoBP9af7XwowZM2KL3/ve94ZrrrkmHHHEEcFexYtx/jvfDMltt92WHWYOzFD05E5Rc6C9+RW23HLLuEr8YGPGHjoEu3mMPJ955pmg1b09dOKa8bLZ5k+gyP40ESVssMEGcXV4rRbfLJiBSXbYLC2zfd9hDnQSvb8tag5cf/314z33VVddFczvblNwmi8VzIVXWHDBBQekLfKaGVAwX0aEQJH9aW/HhDvuuCNIx1lrrbUatsfHnxKkc6GfwH2wkxi4ReAdyINvHSJgTxOzks3PVLZfb0c/MH6R33XXXfWSNI3zsvSPuy201jRtKnZUl5VXPk0rwMHCCBTVn16OGtbuWDcfgRmfddZZJ9u3156DrRAezPooi2Onuwn4uGh3XhpqK/WQ609/+lM49dRTg72q1/LpXl+d0O44brlQEo4YgU71p1npRlHXVkEOH/zgB4fcPp8DJcLZIjHxfD20MF9twV53HXJ+nNA5Aj4GR3oO1JwnYUP/0+2zzz5NG2wLHgXd9CrYG11hrrnmivv64/XVPnOgKPR2KLI/bSG1IDHPLCKbPkgVUYkgHurdszAHOp3e3/oYHOklDoGrAAAvk0lEQVQ5UKTMv3h80NXsIZf5rA933nlnBLvhhhuGcePGDYDs9VUkc+AAND35pcj+nHPOOaMGYwvbN50Dr7766ozltttum+37js9/+s59sFMJAYH3vyzY6yCB++67LyvdXtnM9hvt+BNv8w8U9PRmKOH++++PyRdbbLFgixs0PdXLUSL9I5aGvPJJ82S/cwSK6s88x3r6w2arKEehRNfPmDFjwrLLLhvM13RYb731gr1qn1lqdo4wJTcjUNT48zroBkL/zF155ZXBVkj26Ja3eY7jlgsl4YgR6ER/2gKnUTwztwxxzhpq4/QAy28+dZNqviiDvfYX7HX5MGHChLDAAgsE/YbvtNNO8YHXUPMnfbEEip4DW2ndL37xi+y3U7+laejENZOWz36+BLqxP3WPk76pWD0GmQPzHQOdzq2b5kC9sbDNNtsE81kesUiIqw7deM1U15HvrRPotv487bTTgrnijA2QZrPJJpvUNIb74BokMeLf78HVP0YsBAojkJrg66niYCF9TeT5558Per2zlfDKK69kVo3DKcfLyCsfz49tZwkU2Z95jvX0h+3jH/94SPMWUVsQIdxyyy3xc8kllwRZjSy11FKdhU3pNQSKHH9euF5/12t6ww3pWBvOXNrqnD3c+nHe0Ah0oj9XXXXVoVWyKvW9994b5zhFywq93oOKRx99NOhz+eWXhx/96EfB/E5X5cLXbiDQiTlwsHbLNZdchijogZitIj/glE5cMwMqwJdcCXRjf9oCQ0FWlArmtzdUG8AwB+Y6BDqaWTfMgddff33QmDKfqOGcc84Jr776anSZdNxxx4U999yzhk83XjM1lSSiZQKd7k+56tT/cnrQceGFFwZ3P7PuuuuGSy+9tK5RHvfB9bsXgbc+F2ILJqDX4DzYSp2+23CbptEPUKshr3LyyqfVepNuZAkU2Z95luU/fqKjH2ZbJCt86EMfCnqVSr55p02bFn8k9cqyOaoPtphC9LOqV2MI3UMgzzFRVKt6sc5FsenFcnqxP9P5T5ZuthhWkA//zTbbLMjHpV7B/9///d9ovaub57333ju85z3vCZ/+9Kd7sYtKXeduG3+qz4c//OHg9bJVvmseIPgxdUz6P2mjjkrTDOX/1kb5EZ8vgW7rTz2QP+aYY2Ij9VaWrTpf02DmwBokPRvRDePPFrEKerCVBvnorSfuKk031DmtK/vtEeh0f/7mN78JX/nKVwY0Qq635K/XXXMOOGhf0jmQ++D/0kHg/S8L9jpIQDdnHuaee27fbbhN/aAN5R/lvMrJK5+GDeRAoQSK7M+8ylI+8rPr4cADDww//vGPa3wZSdTQq9B6MirB48gjjxx0UQXPk20xBPIaE8XU9t+l9GKdi+TTa2X1Yn+mlht6fU9+VVdaaaUB6A8//PCw//77Z+LIvvvuG7R4avoW0IAT+NIRAt00/l577bWwww47ZL5P3f1RNZhuqnN13fg+dALd1J9TpkwJu+++e9aIY489NvMxnkXaDnNgSqO39zs9/vTGn+4T9HBUD0S9Pocddlg4//zzw7nnnhuq37rxNCI/kvfuvd2zvVP7Tven/N1L39H/Z48//nh0j6Q3sJZZZpmgh6y6f00X31V9uQ+uP77wwVufC7EFE0h94b711luDlp6maeVHxTPMq5y88vF6se0sgSL7M6+yZIWrVee1ONZZZ50VfvKTnwz44XOiG2+8cTjxxBP9a/yB1CJshO4hkNeYKLJFvVjnIvn0Wlm92J+y9Lj44oujlZte66sWd9UHWjjwpJNOCmuuuWbskmeffTZILCF0F4FuGX8aH5tvvnm47rrrIiD5cL7iiivqWuh2S527qyd7tzbd0p+y3N1xxx2D3+d861vfCl/4whfqgmUOrIulJyM7Pf5U/gsvvBAteGXJqYVP9RaDgoxD5P/Ufd474E7X2evBNh8Cne7Pr3/96/HhgkRdWePq/nb++ecPeuj6wx/+cMBDL7WY++DG/Y4Fb2M2HCmQgBaD8qCniIOFNM3YsWMHS54dz6ucvPLJKsZORwkU2Z95laWnnHLH0Er42Mc+FgUOvcqiBRPuvvvuuPhaK+eSZuQJ5DUmRr6m/y2hF+v839qzV02gF/tTC0nqM1iYffbZ41sLsspUSK3eBjuX48UQ6IbxJ79/EjR8oSP5O/3d735X4/fUiXRDnb0ubNsn0A39+d3vfnfAG1Z6A+E79op8o8Ac2IhM78V3evzpd9Lvp2UlKZdvv/3tb8Muu+wSrXdnzpwZvvnNb4apU6dmcDtd56wi7ORCoNP9KTHXg+ryxS9+Ma4VokV033jjjaBF1/RQSz55FbgPdlq1Wyx4a5kQ0wEC8i/lIXXy7XHV2zRNem51uurvWl3bQ5qHx1Vv0zRpOXnlU10e3ztDoMj+TMdROr4atTxNk57bKH2j+NVXXz07VP0UPjvATkcIFDn+8mpgOhbTMdoo/zRNem6j9MQXSyDtk7SvGtUiTZOe2yh9p+OZ/zrdA83L7/QceNNNN4WNNtooE3d1Q3njjTc2FHfVmnTcp9dDo5amadJzG6UnvlgCaZ+kfdWoFmma9NxG6ZvFy1pXVrou5kpsO/nkk7Pvzc5t9RhzYKukOpOu03Ngo1b//Oc/j2/C6Phll102wEdvOu7T66FRXmma9NxG6YkvlkDaJ2lfNapFmiY9t1H64cSvssoqQS4IPUjkHW7opzkQgXe4o4TzciUg/yoeZJo/WPA0c8wxRxg/fvxgybPjWuTCV2/3PLKDdXbSNPJL5CGvfDw/tp0lUGR/FjXWq4nqVVMPeg2V0D0Eihx/ebW6U+M4r/qTz0ACZe/PxRdfPHNh89xzzw1sPN86TqCTc+Cvf/3r+DbMM888Ezlss8020UXDwgsv3JRL2a+Zpo0v4cFO9adEEo25M844I1LVYpFaMb56saF2kTMHtktwZM/v5BzYrGXjxo0b4HvX33DQOZ26ZprVl2PDJ9Ct/anFcz3cd999vjvkbT/dByPwDnl4cMJIEEh956U/HvXK0ivmDz/8cDwkh+9D8cGrk7ws/VPl/9DXK0dx6UTirwR42rzy8fzYdpZAUf3p5ai17Yx1WXxotdu//e1voRXBwq8ZlatFYwjdRcDHRbvzUlGt8vqqvHbGcVH1pZzmBHqxP3WtaOy18kaCHtZWKpUIYbnllmsOg6MdIeBjsMg58JRTTgmf+MQnoo8/NVqrxWslb4lsgwWvr9IxBw5Gq/uPd6I/9bBdvk2vvvrqCEgrxcv/83bbbdcSMObAljD1TCIfgyM9B8rH7q233houuuii8NRTTw3KJ33YpQXYPHh99Z050Kn07rao/nznnXfCgw8+GNeR0eK4g4VG44/74MbkEHgbs+FIgQRkNi9fKgrXX39905KnTZsWZs2aFdOsv/76TdPWO5ieM1hZf/zjH7Ms0vMUmX5vJ5+sAHY6SqCo/sxrrB966KHRGl35HX/88YOyk99dD/KtReguAkWNv7xandc4zqs+5NMegV7rT62erLd3JNbq2kn98tcjwfxXj0p3xRU9B2oxKwm6utmUz0ktVKoFSfV6fCuh166ZVtrUz2mK7k/5NJ00aVK44447Ina9inzzzTcHuQdpJTAHtkKpt9IUNQf+9Kc/Deuss0745Cc/Gc4555xBIf3973/P0qyxxhrZftHXTFYwOyNCoKj+lIYjMXnLLbcMO++8c7agZKNGNRp/3Ac3IhYCAm9jNhwpkICcaW+99daxRK3WqcWgGoVf/epX2aFWn3JnJ9iOrDU8nH322b5bs33kkUeylZT1Q5g+QVLivPKpKZiIjhAoqj/zGuv6YfSg1/ncOs3j0u0f/vCHcMstt8SoFVZYAQveFE6X7Bc1/vJqbl7jOK/6kE97BHqtP+Wv0G+GtcLyFVdc0RTAj370o+z49ttvn+2z0z0EipwD9X/m7rvvHn83Z5tttiCxN/Xz1wqVXrtmWmlTP6cpuj/1cMHvdfSGoCx3l1hiiZa7gDmwZVQ9k7CoOVAPFjxccMEFvlt3q4cOsrZUkIvD1F1h0ddM3QoSmRuBovpT7kg23njjWO8XXnghXHnllU3bcO6552bH0wdg3AdnWGp3TBQgQKArCEyZMkXvT8aP/bNTsYu+pl7m4L0yevTomMaedlfM8qImjb2KXjExK34eeuihmuOKsAki5mFWGxUTeWvSvPrqqxWbOLL62GssNWnyzKdu5kQWTiCPcWEuRLLxp3FoK3/WtCOPsW6iRsUs2LIxatZHNeUowl6/qqy44opZOhOD66YjsvME8hh/akUrc2Cj1p566qnZWDHL8EbJYnwe47hpARwslEBe/dnKHNisYeYrMo7BBRZYoFmyiom22Vg132qV559/vm764447Lku35ppr1v2/oe6JRBZOoKg50G4uszHx3e9+d9jtzOuaGXYFODFXAnn152C/wddcc002/swtQ8XcbQ2rHcyBw8LW1SflMQcO9hus44sttlg2Bn/2s5/VZaLfVHvjL0tX7z4jr2umbgWILJxAXv052Bx40kknZeNqwoQJFXMbUretaTr9n5dqQ9wH10UWI/X0mgCBriFgVrzZBW+vgVR+97vfVXQBP/bYYxX9ALm4axYXlalTp9at9x577JHl8aUvfaluGlsduSJxV4Ky8vrBD35QsSeUUYwztwwV84mV5bHBBhtU3n777RHNp27mRBZOII9x8eSTT2ZjR+NLY7deyGOs64FHOo733nvvOI714EPC7vnnn1+xp+1ZfWwhj3pVIa5LCOQx/tSUVubARk0eisCrPPIYx43qQnzxBPLoz1bnwEata1Xg1U3qxIkTs/lt2WWXrZj/1Iq9ulzRMbOOq+y6667ZcfPXXzEruUbFEt8FBIqYA88666xsTOj/P/0ubrvtti19zGdqDaU8rpmaTInoGIE8+rPZb7C9nlyxN6myMWhrIrQ09jRG9bAqDcyBKY1y7OcxB7byG2yuBSvmjiaOQ1uwvHLQQQdF4wBRfPrppytm2Vsxi91snG6xxRYNH47mcc2Uo/fK0Yo8+rPZHChKuk9NyzGXDRV7E6tiPp7j/2+2vkxlt912y8affquvvfbaGsDcB9cgiREIvPW5ENshArZYVMVeHckuaAlkLuq6da+2xx57bMMaDjap+In68bKFNJqWpRtGW4jNT6m7zSufupkTWTiBdvuzlX+s1Kg8xrryOeqoo7J/0vwakZDh+7796le/Gn80dQ6hewm0O/7UslbnwHoUhirw5jWO69WFuOIJ5NGfrc6BjVrXqsCr8/UAzfzwDpjv9NBrzjnnHBBnrz7HNysalUl89xAY6TlQD+39d3GoW1usrwZUHtdMTaZEdIxAHv3Z7DdYIsZQx52n/+IXv1jDhTmwBknPR7Q7B7b6G3zCCSfU3GPXu3+QuNvMyjyPa6bnO61EDcijP5vNgY5K+spqq602YD6UkFv9/9uYMWMqp59+up9Ws+U+uAZJBYG3lgkxHSYga9lDDjmkMm7cuAEXvf7BWXXVVSt6WtMstDKp+Pm2+nbF/OvWCGSaXPbff/9KPWsNPzfd5pVPmif7nSPQTn+2+o+VWtfuWHdCtkhH5YMf/GDN9aKn8vrxlMUSoXcItDP+1MqhzIHVVIYq8Or8vMZxdV343hkC7fbnUObAei0cisCr82URp1eVx44dWzMHLrjggpWddtopvtFQryziupPASM6Bull0wWyo23oCrwi2e810Zy/0b63a7c9mv8F6zX2o487T1xN41UvMgeUbq+3MgUP5DbYFSCsScH2MpVu5cbB1b1qC2+4101IhJCqMQLv92WwOTBuhtxBktFfv/zcZ+O24444N34RN8+E+OKVRqYzSV7uYCRDoSgIzZsyIixDIIbe9xhSWXnrpYE93cq+r+dwNt99+e9DCau973/uCFqKyyWbI5eSVz5AL5oQRIVBkf+Yx1l966aVw7733hgceeCAstdRSQavd6toh9CaBIsdfXoTyGMd51YV82ifQS/1pr/wF8/sW50AtvLbWWmvFebB9CuTQKQLMgZ0iT7lOgDnQSbDtBIGi5kDzgRpM7I33DybshpVXXjkstNBCw2pyL10zw2pgn51URH/q/zct5nfPPfcE/f+m8Sfdx0TeIdHmPvjfuBB4hzRsSAwBCEAAAhCAAAQgAAEIQAACEIAABCAAAQhAoHsI5G8K2T1toyYQgAAEIAABCEAAAhCAAAQgAAEIQAACEIAABEpNAIG31N1L4yAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAIEyE0DgLXPv0jYIQAACEIAABCAAAQhAAAIQgAAEIAABCECg1AQQeEvdvTQOAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQKDMBBN4y9y5tgwAEIAABCEAAAhCAAAQgAAEIQAACEIAABEpNAIG31N1L4yAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAIEyE0DgLXPv0jYIQAACEIAABCAAAQhAAAIQgAAEIAABCECg1AQQeEvdvTQOAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQKDMBBN4y9y5tgwAEIAABCEAAAhCAAAQgAAEIQAACEIAABEpNAIG31N1L4yAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAIEyE0DgLXPv0jYIQAACEIAABCAAAQhAAAIQgAAEIAABCECg1AQQeEvdvTQOAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQKDMBBN4y9y5tgwAEIAABCEAAAhCAAAQgAAEIQAACEIAABEpNAIG31N1L4yAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAIEyE0DgLXPv0jYIQAACEIAABCAAAQhAAAIQgAAEIAABCECg1AQQeEvdvTQOAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQKDMBBN4y9y5tgwAEIAABCEAAAhCAAAQgAAEIQAACEIAABEpNAIG31N1L4yAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAIEyE0DgLXPv0jYIQAACEIAABCAAAQhAAAIQgAAEIAABCECg1AQQeEvdvTQOAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQKDMBBN4y9y5tgwAEIAABCEAAAhCAAAQgAAEIQAACEIAABEpNAIG31N1L4yAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAIEyE0DgLXPv0jYIQAACEIAABCAAAQhAAAIQgAAEIAABCECg1AQQeEvdvTQOAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQKDMBBN4y9y5tgwAEIAABCEAAAhCAAAQgAAEIQAACEIAABEpNAIG31N1L4yAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAIEyE0DgLXPv0jYIQAACEIAABCAAAQhAAAIQgAAEIAABCECg1AQQeEvdvTQOAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQKDMBBN4y9y5tgwAEIAABCEAAAhCAAAQgAAEIQAACEIAABEpNAIG31N1L4yAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAIEyE0DgLXPv0jYIQAACEIAABCAAAQhAAAIQgAAEIAABCECg1AQQeEvdvTQOAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQKDMBBN4y9y5tgwAEIAABCEAAAhCAAAQgAAEIQAACEIAABEpNAIG31N1L4yAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAIEyE0DgLXPv0jYIQAACEIAABCAAAQhAAAIQgAAEIAABCECg1AQQeEvdvTQOAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQKDMBBN4y9y5tgwAEIAABCEAAAhCAAAQgAAEIQAACEIAABEpNAIG31N1L4yAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAIEyE0DgLXPv0jYIQAACEIAABCAAAQhAAAIQgAAEIAABCECg1AQQeEvdvTQOAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQKDMBBN4y9y5tgwAEIAABCEAAAhCAAAQgAAEIQAACEIAABEpNAIG31N1L4yAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAIEyE0DgLXPv0jYIQAACEIAABCAAAQhAAAIQgAAEIAABCECg1AQQeEvdvTQOAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQKDMBBN4y9y5tgwAEIAABCEAAAhCAAAQgAAEIQAACEIAABEpNAIG31N1L4yAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAIEyE0DgLXPv0jYIQAACEIAABCAAAQhAAAIQgAAEIAABCECg1AQQeEvdvTQOAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQKDMBBN4y9y5tgwAEIAABCEAAAhCAAAQgAAEIQAACEIAABEpNAIG31N1L4yAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAIEyE0DgLXPv0jYIQAACEIAABCAAAQhAAAIQgAAEIAABCECg1ATmKHXraBwEIAABCEAAAhCAAAS6iMALL7wQHn744fDcc8+FJZdcMkyYMCGMHj26i2pIVSAAAQhAAAIQgAAEeo0AAm+v9Rj1hQAEIAABCEAAAl1M4IILLgj77bffsGt49913h3Hjxg37/G488e9//3s49dRTw+TJk8MzzzwzoIqzzz57WGGFFcIBBxwQdt11V8TeAXT4AgEIQAACEIAABCDQCoFRFQutJCQNBCAAAQhAAAIQgAAEBiNw1llnhd12222wZA2PP/vss2H8+PENj/fSgVdeeSV85StficJuK/WWNe8ZZ5wRNttss1aSkwYCEIAABCAAAQhAAAKRABa8DAQIQAACEIAABCAAgREh8J73vCcss8wyQ8p7jjnK8e/p9OnTw0c/+tFwzz33ZO1fY401wqRJk8LSSy8dRWy5arjtttvCRRddFN58883w0EMPhe222y5cffXVYcMNN8zOYwcCEIAABCAAAQhAAALNCJTjP+hmLeQYBCAAAQhAAAIQgEBHCGy11VbhvPPO60jZnSz01VdfDdtvv3249957YzUk6B5//PFhm222qVutH/zgB+Fzn/tc+NOf/hRk9at0f/nLX4YsjtfNnEgIQAACEIAABCAAgdITmK30LaSBEIAABCAAAQhAAAIQKJDAQQcdlIm7smC+7rrrGoq7qpYE4ClTpoRVV1011nLmzJnh6KOPLrDGFAUBCEAAAhCAAAQg0MsEEHh7ufeoOwQgAAEIQAACEIBAVxHQgmonn3xyrNOoUaOi+4Ulllhi0DrOP//80crXE5599tnh6aef9q9sIQABCEAAAhCAAAQg0JAALhoaouEABCAAAQhAAAIQgEAnCVx77bXh/PPPj1X44Q9/GF588cWg7WWXXRbe/e53R3+2spZdcskls2q+/fbb4Zxzzgm33357+Mc//hE/cpmw7LLLhuWXXz7ID+4ee+wR5pprruycRjs333xzOPXUU8Ott94aHnnkkTDffPPFfDbeeOOw//77hzFjxtScOnny5Czu4x//eFhzzTWz74PtbLLJJmG99dYL//rXv8IHPvCB8Nxzz4WFFlqo5rQ82ih/v3IbIVcQ999/f9C6yyuttFL8TJw4MXzyk5+sKbc6Qn6DTz/99HDLLbdE3vIpvMIKK0TGW2yxRfRBXH1O9fc86lGdJ98hAAEIQAACEIBAvxEYZf/MVfqt0bQXAhCAAAQgAAEIQGBkCJx11llht912i5nvvPPObfngPeGEE8I+++wT87rjjjuiX1uJiGk47bTTwhe+8IUYpQXNdt111yg4pmmq9yVC/upXv4piavUxfX/55ZdjGy655JJ6h2PcuHHjori5ww47ZGn0b/X73ve+INFS4dxzzw2f/vSn436rfyTezj777A2T59FGCbsSqFVWo6DF3sS2nsCsc1SPXXbZJS4S1yiPT33qU+Gkk04KWmyvXsijHvXyJQ4CEIAABCAAAQj0GwEE3n7rcdoLAQhAAAIQgAAERpDASAm8W265Zbj66qtjzSWASpx817veFZ588sloWStLVFm9zpo1K6bZbLPNgqxIF1544fDCCy+Eu+++O4rNflzWvBIpZ5ttoMeyN954I6y//vrRIlUZyWp3xx13DGuttVZ45513wm9/+9tw1VVXxTLmmWeeICtjWd0qPPbYYyF1xyAr4tVXXz0ey+NPHm2Ur9+PfvSjsS1jx44Nn/3sZ8OKK64Yv4vv73//+2hBrPrK2vm2226rqbp8Cn/4wx8Or732Wjy2zjrrBC2oN2HChHDXXXeFK664IvNBvNRSSwWJ8yorDXnUI82PfQhAAAIQgAAEINDXBGTBS4AABCAAAQhAAAIQgEAeBM4880y9HRY/22+/feXRRx9t6WNuCWqKNwvPLC/laQuWVaZOnVp5/fXXK+Y+oXLBBRdk55ilbJb2xBNPzOLTHbP+rSy66KJZOhMZ08Nx//DDD8+Or7baapXp06fXpPnJT36SpTHhNzt+0003ZfEmHFdMAM2O5bGTRxsnTZoU62iCa+XBBx+sqdZLL71UMVE8a8df//rXAWnMLUNl5ZVXzo4fc8wxFRPbB6RRu82KO0tzwAEHDDiuL+3WoyZDIiAAAQhAAAIQgEAfExhostDXUjeNhwAEIAABCEAAAhDIk8BvfvObaNEqq9bBPvKb2yzI0lbWwdtuu230nyurWfcT+8QTT4SLL744nr7BBhuEPffcs25W8tW73377ZcdkYZsGE46DCZYxSuWZgByWW265NEncP/DAA8Omm24a900AjX5+9UX18CBXDXPPPbd/bXubRxtlgXzDDTfEusg38NJLL11TL1ksf/vb346M3//+92eWzJ5QC8hpITkFucb42te+VmMFrXafccYZYcMNN4zp5IpB/pA95FEPz4stBCAAAQhAAAIQgEAILLLGKIAABCAAAQhAAAIQ6HoCa6+9dtDiX/XCvPPOG6688srwwAMPxEW+6qXxOLlm8PDKK6/4btxec801QQuyKch/sATORuHggw8Oq6yySixPrhoUZs6cmSVPXTVkkW3s5NFGidaLLLJIXFTNrI3DtGnTMvcSadUkkGshOqWvDvKL7OEHP/iB79bdSgjfaaedghZjkz/i733vezFdHvWoWyCREIAABCAAAQhAoE8JIPD2acfTbAhAAAIQgAAEIDDSBMylQpDv3FbCSiut1DTZsssu2/D4mDFjwgc/+MH4aZTorbfeiouvXX755VkSxaVBvmU9bLbZZr5bdytLYn3SsOCCC2ZfU7E3i2xjJ682ylfu/fffH2StLMFc/oXVDsX7gmqjRo0K+lQH+T02tw4xWta/5u6iOsmA7+6bWJH33XffgGPt1GNARnyBAAQgAAEIQAACEMCClzEAAQhAAAIQgAAEIDAyBNZdd91w0kkn5ZJ5PVcJjTK+9dZb4+JgEhXNh278SNTUAmppMDdt6de4YJtHyJ3DUIOsYz08++yzvjsi2+G28bDDDgs33nhjkGsJCdxyQ6GPBF0tJKfF07QImyymq4P5MM4YymXE4osvXp2k4fdqgbedejQshAMQgAAEIAABCECgTwlgwdunHU+zIQABCEAAAhCAQC8RaEVMlB/fo48+Otx11111mzZ69Ogg37j33ntv3ePPPPNMFr/YYotl+63upKLwP//5z2ALlgVZ3uYZ2m2jROjrr78+7LPPPuG8884Ls2bNitWT2C3RWB+5XrCF1ILKWmONNbLqSyT3oPMef/xx/zroVu4z0tBOPdJ82IcABCAAAQhAAAIQwAcvYwACEIAABCAAAQhAoAcI1PMHm1b7iCOOCLIK9TD77LMHuXVYbbXVwuqrrx4/m2yySRQ3P/KRj8Rk1W4Ixo8f76eHF198MdtvdUcuDlTWHXfcEa1j//CHP4Qddtih1dNjujPPPDOoLXI5sf3224ftttsuOz+PNiqzd7/73XERtGOPPTZMmTIl+i+++uqrw9NPP52VpYXUNtpoozB58uTwsY99LMbrPA9yv/DZz37Wvw66lbheHYZbj+p8+A4BCEAAAhCAAAT6nQAWvP0+Amg/BCAAAQhAAAIQ6HECv/vd7zJxd4455ghHHXVU2H333cPYsWNrWiarWg/vvPOO78Zt6uf3scceG3Cs+ossXuWTVuWlQYKuBF6FSy+9dMgCr6xmZSmrz7hx4zKBN682pnWdf/75o0groVbtkduGqVOnhl/+8pfROve1116LC6O5wJsuUKd8ZAWcRxhqPfIokzwgAAEIQAACEIBAmQjULo1bptbRFghAAAIQgAAEIACB0hOQFaqH73znO+FrX/taXXFXaR555BFPGq1ssy+2kwq81T5j03Tav/nmm8Pcc88dJkyYEH784x9nh3faaadsgbKzzz473HnnndmxwXbuueeeIKtfBVkXf/nLX85OyauNEq5lrZty8PLkd/fwww+PArW7qJBY/eSTT8Z6aBE5ibEKatebb74Z9xv9efXVV6N1sFxiSCxOQzv1SPNhHwIQgAAEIAABCEAgBAReRgEEIAABCEAAAhCAQE8TkNjqYfPNN/fdmq0WWbv44ouzeFngpmGdddbJxNlTTjklW1AsTeP7l19+ebTg1cJjyyyzjEeHVVZZJXz+85+P35X/l770pTBz5szseKMduYSQpaxbFW+55ZbRX7Cnz6ONcrewxBJLhEmTJoUTTzzRs67ZylWFFshTkGVvas28wQYbxHgJtj//+c/jfqM/Yrj11luH97///WG33XbLkuVRjywzdiAAAQhAAAIQgAAEEHgZAxCAAAQgAAEIQAACvU3ArU3Vir/97W91GyOx9dOf/nRcRMwTvP76674btyuuuGLYdddd475EzWOOOWbAcf/y4IMPhp/+9Kfxq/zIbrXVVn4obuUiwt1DTJs2LfqybbTwm06Qv9ttt902W/xNVrL/8z//MyDPPNoo38NzzTVXzPe0006rseL1Al944YVw4403xq/zzDNPWGGFFfxQXMRO/o0VZO2rutcLstqVz2AP++67r++GPOqRZcYOBCAAAQhAAAIQgAACL2MAAhCAAAQgAAEIQKC3CWhBMg//7//9v3DccceFGTNmxKhnn302/PrXvw4f/ehHwyWXXOLJsmMDIuzLkUceGeadd94YrUXbZHl62223RXcEsrK94IILwqabbhr+9a9/xTSyhH3Xu941IBsttib/u2PGjInxcr2w6qqrRsvZE044IVxxxRXhmmuuCdr/3Oc+Fxdm+/Of/xzTzjnnnLG+EpvTkEcbVR+3LhYX5XneeeeF5557LhalNsl9wxZbbBGeeuqpGLfHHnuE+eabL6uKFq3ba6+9svSyepaLCrm0kLWvrJXPOOOMmLfn+4lPfCJMnDgxyyOPemSZsQMBCEAAAhCAAAQgEF+7sv/FCBCAAAQgAAEIQAACEGifwJlnnlmx/7HjZ+edd24rw+OPPz7L69RTT22Yl1nnVjbZZJMsrZf/3ve+t2K+bLP4lVdeufLHP/6xsvDCC8c4s4qt6NzqYCJnRed6PtqOHj16wHfFHXDAAdWnDvh+++23V1RGmk+zfXOfUPnNb34zIA//klcbZ82aVTGxtaZO5k+4Ju7ggw+uy8eE4Ir5B65Jb+J0TZyJxRWzlPZmZNs86pFlxg4EIAABCEAAAhDocwL44LX/sgkQgAAEIAABCEAAAr1LYLbZZgtTp04N3/jGN+LCZ96SJ554IlqVLrLIIkFuE2SJ+4EPfCDIv63C448/Hq699tq4n/6RBasWEdtll10ya950QbGVVlopXHXVVZmbhvTcdH/11VcP999/f7Ro1QJmjYLqJyvY6dOnR/cF9dLl1UZZCHvdTcTOinJ3FTq+5pprBvnJ/dGPfhRUbnWQWwr511U+skx2lw3ycexBfolPP/30IF/F7hbCj2mbRz3S/NiHAAQgAAEIQAAC/UxglATufgZA2yEAAQhAAAIQgAAEykNAbgYkqj7wwANh3LhxUYBcYIEFht1A/assn7sSfOVaQK4TFl100WHlJ9+2jz76aPzI3cP73ve+sPzyy8d6DiXDvNr41ltvxbo88sgj0SXDsssuGxeJk/g6lCBx+B//+Ed007DgggvGdi2++OJ1xeF6+eZVj3p5EwcBCEAAAhCAAAT6gQACbz/0Mm2EAAQgAAEIQAACEIAABCAAAQhAAAIQgAAESkmg9p2rUjaTRkEAAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQKB8BBN7y9SktggAEIAABCEAAAhCAAAQgAAEIQAACEIAABPqEAAJvn3Q0zYQABCAAAQhAAAIQgAAEIAABCEAAAhCAAATKRwCBt3x9SosgAAEIQAACEIAABCAAAQhAAAIQgAAEIACBPiGAwNsnHU0zIQABCEAAAhCAAAQgAAEIQAACEIAABCAAgfIRQOAtX5/SIghAAAIQgAAEIAABCEAAAhCAAAQgAAEIQKBPCCDw9klH00wIQAACEIAABCAAAQhAAAIQgAAEIAABCECgfAQQeMvXp7QIAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQ6BMCCLx90tE0EwIQgAAEIAABCEAAAhCAAAQgAAEIQAACECgfAQTe8vUpLYIABCAAAQhAAAIQgAAEIAABCEAAAhCAAAT6hAACb590NM2EAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEykcAgbd8fUqLIAABCEAAAhCAAAQgAAEIQAACEIAABCAAgT4hgMDbJx1NMyEAAQhAAAIQgAAEIAABCEAAAhCAAAQgAIHyEUDgLV+f0iIIQAACEIAABCAAAQhAAAIQgAAEIAABCECgTwgg8PZJR9NMCEAAAhCAAAQgAAEIQAACEIAABCAAAQhAoHwEEHjL16e0CAIQgAAEIAABCEAAAhCAAAQgAAEIQAACEOgTAgi8fdLRNBMCEIAABCAAAQhAAAIQgAAEIAABCEAAAhAoHwEE3vL1KS2CAAQgAAEIQAACEIAABCAAAQhAAAIQgAAE+oQAAm+fdDTNhAAEIAABCEAAAhCAAAQgAAEIQAACEIAABMpHAIG3fH1KiyAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAIE+IYDA2ycdTTMhAAEIQAACEIAABCAAAQhAAAIQgAAEIACB8hFA4C1fn9IiCEAAAhCAAAQgAAEIQAACEIAABCAAAQhAoE8IIPD2SUfTTAhAAAIQgAAEIAABCEAAAhCAAAQgAAEIQKB8BBB4y9entAgCEIAABCAAAQhAAAIQgAAEIAABCEAAAhDoEwIIvH3S0TQTAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQKB8BBN7y9SktggAEIAABCEAAAhCAAAQgAAEIQAACEIAABPqEAAJvn3Q0zYQABCAAAQhAAAIQgAAEIAABCEAAAhCAAATKRwCBt3x9SosgAAEIQAACEIAABCAAAQhAAAIQgAAEIACBPiGAwNsnHU0zIQABCEAAAhCAAAQgAAEIQAACEIAABCAAgfIRQOAtX5/SIghAAAIQgAAEIAABCEAAAhCAAAQgAAEIQKBPCCDw9klH00wIQAACEIAABCAAAQhAAAIQgAAEIAABCECgfAQQeMvXp7QIAhCAAAQgAAEIQAACEIAABCAAAQhAAAIQ6BMCCLx90tE0EwIQgAAEIAABCEAAAhCAAAQgAAEIQAACECgfAQTe8vUpLYIABCAAAQhAAAIQgAAEIAABCEAAAhCAAAT6hAACb590NM2EAAQgAAEIQAACEIAABCAAAQhAAAIQgAAEykcAgbd8fUqLIAABCEAAAhCAAAQgAAEIQAACEIAABCAAgT4hgMDbJx1NMyEAAQhAAAIQgAAEIAABCEAAAhCAAAQgAIHyEUDgLV+f0iIIQAACEIAABCAAAQhAAAIQgAAEIAABCECgTwgg8PZJR9NMCEAAAhCAAAQgAAEIQAACEIAABCAAAQhAoHwEEHjL16e0CAIQgAAEIAABCEAAAhCAAAQgAAEIQAACEOgTAgi8fdLRNBMCEIAABCAAAQhAAAIQgAAEIAABCEAAAhAoHwEE3vL1KS2CAAQgAAEIQAACEIAABCAAAQhAAAIQgAAE+oQAAm+fdDTNhAAEIAABCEAAAhCAAAQgAAEIQAACEIAABMpHAIG3fH1KiyAAAQhAAAIQgAAEIAABCEAAAhCAAAQgAIE+IYDA2ycdTTMhAAEIQAACEIAABCAAAQhAAAIQgAAEIACB8hFA4C1fn9IiCEAAAhCAAAQgAAEIQAACEIAABCAAAQhAoE8IIPD2SUfTTAhAAAIQgAAEIAABCEAAAhCAAAQgAAEIQKB8BP4/O4BH8GoYmYkAAAAASUVORK5CYII=\" /></p>\n<!-- rnb-plot-end -->\n<!-- rnb-chunk-end -->\n<!-- rnb-text-begin -->\n<p>What are these counties that have been severely impacted by deaths? Is this just noise from counties with small sizes and/or small case counts?</p>\n<!-- rnb-text-end -->\n<!-- rnb-chunk-begin -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxuY2FzZXNfcG9wc2l6ZV9tYXNrZWQgJT4lXG4gIGZpbHRlcihGcmFjRGVhdGhzID4gMC4wNikgJT4lXG4gIGFycmFuZ2UoZGVzYyhGcmFjRGVhdGhzKSlcbmBgYCJ9 -->\n<pre class=\"r\"><code>cases_popsize_masked %&gt;%\n  filter(FracDeaths &gt; 0.06) %&gt;%\n  arrange(desc(FracDeaths))</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-frame-begin 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 -->\n<div data-pagedtable=\"false\">\n<script data-pagedtable-source type=\"application/json\">\n{\"columns\":[{\"label\":[\"date\"],\"name\":[1],\"type\":[\"date\"],\"align\":[\"right\"]},{\"label\":[\"county\"],\"name\":[2],\"type\":[\"chr\"],\"align\":[\"left\"]},{\"label\":[\"state\"],\"name\":[3],\"type\":[\"chr\"],\"align\":[\"left\"]},{\"label\":[\"fips\"],\"name\":[4],\"type\":[\"chr\"],\"align\":[\"left\"]},{\"label\":[\"cases\"],\"name\":[5],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"deaths\"],\"name\":[6],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"pop_size\"],\"name\":[7],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"AlwaysMasked\"],\"name\":[8],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"FracPos\"],\"name\":[9],\"type\":[\"dbl\"],\"align\":[\"right\"]},{\"label\":[\"FracDeaths\"],\"name\":[10],\"type\":[\"dbl\"],\"align\":[\"right\"]}],\"data\":[{\"1\":\"2021-03-01\",\"2\":\"Grant\",\"3\":\"Nebraska\",\"4\":\"31075\",\"5\":\"36\",\"6\":\"4\",\"7\":\"623\",\"8\":\"0.313\",\"9\":\"0.05778491\",\"10\":\"0.11111111\"},{\"1\":\"2021-03-01\",\"2\":\"Borden\",\"3\":\"Texas\",\"4\":\"48033\",\"5\":\"21\",\"6\":\"2\",\"7\":\"654\",\"8\":\"0.614\",\"9\":\"0.03211009\",\"10\":\"0.09523810\"},{\"1\":\"2021-03-01\",\"2\":\"Motley\",\"3\":\"Texas\",\"4\":\"48345\",\"5\":\"85\",\"6\":\"8\",\"7\":\"1200\",\"8\":\"0.591\",\"9\":\"0.07083333\",\"10\":\"0.09411765\"},{\"1\":\"2021-03-01\",\"2\":\"Petroleum\",\"3\":\"Montana\",\"4\":\"30069\",\"5\":\"12\",\"6\":\"1\",\"7\":\"487\",\"8\":\"0.269\",\"9\":\"0.02464066\",\"10\":\"0.08333333\"},{\"1\":\"2021-03-01\",\"2\":\"Sabine\",\"3\":\"Texas\",\"4\":\"48403\",\"5\":\"492\",\"6\":\"38\",\"7\":\"10542\",\"8\":\"0.596\",\"9\":\"0.04667046\",\"10\":\"0.07723577\"},{\"1\":\"2021-03-01\",\"2\":\"Sherman\",\"3\":\"Texas\",\"4\":\"48421\",\"5\":\"162\",\"6\":\"12\",\"7\":\"3022\",\"8\":\"0.406\",\"9\":\"0.05360688\",\"10\":\"0.07407407\"},{\"1\":\"2021-03-01\",\"2\":\"Throckmorton\",\"3\":\"Texas\",\"4\":\"48447\",\"5\":\"72\",\"6\":\"5\",\"7\":\"1501\",\"8\":\"0.501\",\"9\":\"0.04796802\",\"10\":\"0.06944444\"},{\"1\":\"2021-03-01\",\"2\":\"Robertson\",\"3\":\"Kentucky\",\"4\":\"21201\",\"5\":\"189\",\"6\":\"13\",\"7\":\"2108\",\"8\":\"0.586\",\"9\":\"0.08965844\",\"10\":\"0.06878307\"},{\"1\":\"2021-03-01\",\"2\":\"Foard\",\"3\":\"Texas\",\"4\":\"48155\",\"5\":\"119\",\"6\":\"8\",\"7\":\"1155\",\"8\":\"0.477\",\"9\":\"0.10303030\",\"10\":\"0.06722689\"},{\"1\":\"2021-03-01\",\"2\":\"Glascock\",\"3\":\"Georgia\",\"4\":\"13125\",\"5\":\"259\",\"6\":\"17\",\"7\":\"2971\",\"8\":\"0.541\",\"9\":\"0.08717604\",\"10\":\"0.06563707\"},{\"1\":\"2021-03-01\",\"2\":\"Hancock\",\"3\":\"Georgia\",\"4\":\"13141\",\"5\":\"882\",\"6\":\"57\",\"7\":\"8457\",\"8\":\"0.575\",\"9\":\"0.10429230\",\"10\":\"0.06462585\"},{\"1\":\"2021-03-01\",\"2\":\"Sierra\",\"3\":\"New 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city\",\"3\":\"Virginia\",\"4\":\"51595\",\"5\":\"616\",\"6\":\"39\",\"7\":\"5346\",\"8\":\"0.687\",\"9\":\"0.11522634\",\"10\":\"0.06331169\"},{\"1\":\"2021-03-01\",\"2\":\"McMullen\",\"3\":\"Texas\",\"4\":\"48311\",\"5\":\"82\",\"6\":\"5\",\"7\":\"743\",\"8\":\"0.542\",\"9\":\"0.11036339\",\"10\":\"0.06097561\"},{\"1\":\"2021-03-01\",\"2\":\"Kenedy\",\"3\":\"Texas\",\"4\":\"48261\",\"5\":\"33\",\"6\":\"2\",\"7\":\"404\",\"8\":\"0.772\",\"9\":\"0.08168317\",\"10\":\"0.06060606\"},{\"1\":\"2021-03-01\",\"2\":\"Catron\",\"3\":\"New Mexico\",\"4\":\"35003\",\"5\":\"83\",\"6\":\"5\",\"7\":\"3527\",\"8\":\"0.762\",\"9\":\"0.02353275\",\"10\":\"0.06024096\"}],\"options\":{\"columns\":{\"min\":{},\"max\":[10],\"total\":[10]},\"rows\":{\"min\":[10],\"max\":[10],\"total\":[18]},\"pages\":{}}}\n  </script>\n</div>\n<!-- rnb-frame-end -->\n<!-- rnb-chunk-end -->\n<!-- rnb-text-begin -->\n</div>\n</div>\n<div id=\"using-group_by-and-summarize-functions-to-evaluate-data\" class=\"section level1\">\n<h1>Using group_by() and summarize() functions to evaluate data</h1>\n<p>The use of the group_by() and summarize() functions allows us to quickly get extremely informative information from our data.</p>\n<p>We’ll show how they’re useful in many ways, but first we need to do a little more reshaping of our data.</p>\n<p>Let’s go back to our original mask use data table, not the combined one. What if we wanted to quickly get the overall mean values of ALWAYS, … , NEVER across all the counties? We could use the original data in wide format, and calculate the mean for each of these columns. We could also use the simple summary() function which outputs a table:</p>\n<!-- rnb-text-end -->\n<!-- rnb-chunk-begin -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxubWVhbihtYXNrX3VzZV93aWRlJE5FVkVSKVxuYGBgIn0= -->\n<pre class=\"r\"><code>mean(mask_use_wide$NEVER)</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-output-begin eyJkYXRhIjoiWzFdIDAuMDc5OTM5NTNcbiJ9 -->\n<pre><code>[1] 0.07993953</code></pre>\n<!-- rnb-output-end -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxubWVhbihtYXNrX3VzZV93aWRlJFJBUkVMWSlcbmBgYCJ9 -->\n<pre class=\"r\"><code>mean(mask_use_wide$RARELY)</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-output-begin eyJkYXRhIjoiWzFdIDAuMDgyOTE4NTJcbiJ9 -->\n<pre><code>[1] 0.08291852</code></pre>\n<!-- rnb-output-end -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxubWVhbihtYXNrX3VzZV93aWRlJFNPTUVUSU1FUylcbmBgYCJ9 -->\n<pre class=\"r\"><code>mean(mask_use_wide$SOMETIMES)</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-output-begin eyJkYXRhIjoiWzFdIDAuMTIxMzE4XG4ifQ== -->\n<pre><code>[1] 0.121318</code></pre>\n<!-- rnb-output-end -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxubWVhbihtYXNrX3VzZV93aWRlJEZSRVFVRU5UTFkpXG5gYGAifQ== -->\n<pre class=\"r\"><code>mean(mask_use_wide$FREQUENTLY)</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-output-begin eyJkYXRhIjoiWzFdIDAuMjA3NzI0N1xuIn0= -->\n<pre><code>[1] 0.2077247</code></pre>\n<!-- rnb-output-end -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxubWVhbihtYXNrX3VzZV93aWRlJEFMV0FZUylcbmBgYCJ9 -->\n<pre class=\"r\"><code>mean(mask_use_wide$ALWAYS)</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-output-begin eyJkYXRhIjoiWzFdIDAuNTA4MDkzNlxuIn0= -->\n<pre><code>[1] 0.5080936</code></pre>\n<!-- rnb-output-end -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxuc3VtbWFyeShtYXNrX3VzZV93aWRlKVxuYGBgIn0= -->\n<pre class=\"r\"><code>summary(mask_use_wide)</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-output-begin 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 -->\n<pre><code>   COUNTYFP             NEVER             RARELY          SOMETIMES        FREQUENTLY    \n Length:3142        Min.   :0.00000   Min.   :0.00000   Min.   :0.0010   Min.   :0.0290  \n Class :character   1st Qu.:0.03400   1st Qu.:0.04000   1st Qu.:0.0790   1st Qu.:0.1640  \n Mode  :character   Median :0.06800   Median :0.07300   Median :0.1150   Median :0.2040  \n                    Mean   :0.07994   Mean   :0.08292   Mean   :0.1213   Mean   :0.2077  \n                    3rd Qu.:0.11300   3rd Qu.:0.11500   3rd Qu.:0.1560   3rd Qu.:0.2470  \n                    Max.   :0.43200   Max.   :0.38400   Max.   :0.4220   Max.   :0.5490  \n     ALWAYS      \n Min.   :0.1150  \n 1st Qu.:0.3932  \n Median :0.4970  \n Mean   :0.5081  \n 3rd Qu.:0.6138  \n Max.   :0.8890  </code></pre>\n<!-- rnb-output-end -->\n<!-- rnb-chunk-end -->\n<!-- rnb-text-begin -->\n<p>You can do it with way, but it is kind of clunky, and it wouldn’t be practical if your dataset has too many variables. It is easier to first convert the data in long format:</p>\n<!-- rnb-text-end -->\n<!-- rnb-text-begin -->\n<p>As a reminder, the “cols=” argument specifies which columns we are reshaping into rows (all <em>except</em> the “COUNTYFP” column), the “names_to=” argument specifies the name of the column that will hold the names of the reshaped columns, and the “values_to=” argument gives the name of the column that will hold the values of the reshaped columns.</p>\n<p>We can now use the <strong>group_by()</strong> function, which takes our existing dataset and converts it to a grouped dataset based on a given variable, and combine it with the <strong>summarize()</strong> function (different from summary used above!) to get mean for each group:</p>\n<!-- rnb-text-end -->\n<!-- rnb-chunk-begin -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxubWFza191c2VfbG9uZyAlPiUgXG4gIGdyb3VwX2J5KE1hc2tVc2VSZXNwb25zZSkgJT4lIFxuICBzdW1tYXJpemUobWVhbihNYXNrVXNlUHJvcG9ydGlvbikpXG5gYGAifQ== -->\n<pre class=\"r\"><code>mask_use_long %&gt;% \n  group_by(MaskUseResponse) %&gt;% \n  summarize(mean(MaskUseProportion))</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-frame-begin 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 -->\n<div data-pagedtable=\"false\">\n<script data-pagedtable-source type=\"application/json\">\n{\"columns\":[{\"label\":[\"MaskUseResponse\"],\"name\":[1],\"type\":[\"chr\"],\"align\":[\"left\"]},{\"label\":[\"mean(MaskUseProportion)\"],\"name\":[2],\"type\":[\"dbl\"],\"align\":[\"right\"]}],\"data\":[{\"1\":\"ALWAYS\",\"2\":\"0.50809357\"},{\"1\":\"FREQUENTLY\",\"2\":\"0.20772470\"},{\"1\":\"NEVER\",\"2\":\"0.07993953\"},{\"1\":\"RARELY\",\"2\":\"0.08291852\"},{\"1\":\"SOMETIMES\",\"2\":\"0.12131795\"}],\"options\":{\"columns\":{\"min\":{},\"max\":[10],\"total\":[2]},\"rows\":{\"min\":[10],\"max\":[10],\"total\":[5]},\"pages\":{}}}\n  </script>\n</div>\n<!-- rnb-frame-end -->\n<!-- rnb-chunk-end -->\n<!-- rnb-text-begin -->\n<div id=\"more-data-analysis-and-visualization\" class=\"section level2\">\n<h2>More data analysis and visualization</h2>\n<p>Let’s explore another example of group_by() and summarize() using our tibble that has all our combined information.</p>\n<p>Instead of focusing on counties as our unit of analysis, we can use group_by() to easily switch to a state level analysis by telling the summarize() function to perform analyses for each state, combining all the rows that have the same value under the “state” column. When we combine the group_by() function with summarize(), we can easily do some pretty powerful analyses that would take a lot of effort using other programs.</p>\n<!-- rnb-text-end -->\n<!-- rnb-chunk-begin -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxuY2FzZXNfcG9wc2l6ZV9tYXNrZWQgJT4lXG4gIGdyb3VwX2J5KHN0YXRlKSAlPiVcbiAgc3VtbWFyaXplKE1lYW5NYXNrZWQgPSBtZWFuKEFsd2F5c01hc2tlZCkpICU+JVxuICBhcnJhbmdlKGRlc2MoTWVhbk1hc2tlZCkpXG5gYGAifQ== -->\n<pre class=\"r\"><code>cases_popsize_masked %&gt;%\n  group_by(state) %&gt;%\n  summarize(MeanMasked = mean(AlwaysMasked)) %&gt;%\n  arrange(desc(MeanMasked))</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-frame-begin 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-->\n<div data-pagedtable=\"false\">\n<script data-pagedtable-source type=\"application/json\">\n{\"columns\":[{\"label\":[\"state\"],\"name\":[1],\"type\":[\"chr\"],\"align\":[\"left\"]},{\"label\":[\"MeanMasked\"],\"name\":[2],\"type\":[\"dbl\"],\"align\":[\"right\"]}],\"data\":[{\"1\":\"Delaware\",\"2\":\"0.8176667\"},{\"1\":\"Hawaii\",\"2\":\"0.8150000\"},{\"1\":\"Rhode Island\",\"2\":\"0.8020000\"},{\"1\":\"Massachusetts\",\"2\":\"0.7972857\"},{\"1\":\"Connecticut\",\"2\":\"0.7795000\"},{\"1\":\"New York\",\"2\":\"0.7715789\"},{\"1\":\"New Jersey\",\"2\":\"0.7484286\"},{\"1\":\"District of Columbia\",\"2\":\"0.7430000\"},{\"1\":\"Maryland\",\"2\":\"0.7427500\"},{\"1\":\"California\",\"2\":\"0.7146379\"},{\"1\":\"Pennsylvania\",\"2\":\"0.6719701\"},{\"1\":\"New Mexico\",\"2\":\"0.6700000\"},{\"1\":\"Washington\",\"2\":\"0.6698718\"},{\"1\":\"Vermont\",\"2\":\"0.6600000\"},{\"1\":\"Arizona\",\"2\":\"0.6550000\"},{\"1\":\"Oregon\",\"2\":\"0.6404167\"},{\"1\":\"Virginia\",\"2\":\"0.6378271\"},{\"1\":\"Nevada\",\"2\":\"0.6286471\"},{\"1\":\"New Hampshire\",\"2\":\"0.6263000\"},{\"1\":\"North Carolina\",\"2\":\"0.6033100\"},{\"1\":\"Texas\",\"2\":\"0.6025591\"},{\"1\":\"Maine\",\"2\":\"0.5923750\"},{\"1\":\"Florida\",\"2\":\"0.5825522\"},{\"1\":\"Michigan\",\"2\":\"0.5748072\"},{\"1\":\"Colorado\",\"2\":\"0.5474375\"},{\"1\":\"South Carolina\",\"2\":\"0.5328261\"},{\"1\":\"Mississippi\",\"2\":\"0.5268780\"},{\"1\":\"Georgia\",\"2\":\"0.5123145\"},{\"1\":\"Illinois\",\"2\":\"0.5100784\"},{\"1\":\"Kentucky\",\"2\":\"0.4914000\"},{\"1\":\"West Virginia\",\"2\":\"0.4824182\"},{\"1\":\"Alabama\",\"2\":\"0.4753134\"},{\"1\":\"Arkansas\",\"2\":\"0.4628667\"},{\"1\":\"Indiana\",\"2\":\"0.4502174\"},{\"1\":\"Alaska\",\"2\":\"0.4443333\"},{\"1\":\"Ohio\",\"2\":\"0.4388523\"},{\"1\":\"Wisconsin\",\"2\":\"0.4335000\"},{\"1\":\"Tennessee\",\"2\":\"0.4271895\"},{\"1\":\"Utah\",\"2\":\"0.4197586\"},{\"1\":\"Iowa\",\"2\":\"0.3962020\"},{\"1\":\"Kansas\",\"2\":\"0.3955905\"},{\"1\":\"Idaho\",\"2\":\"0.3868409\"},{\"1\":\"Oklahoma\",\"2\":\"0.3861039\"},{\"1\":\"Missouri\",\"2\":\"0.3765565\"},{\"1\":\"Minnesota\",\"2\":\"0.3755287\"},{\"1\":\"South Dakota\",\"2\":\"0.3609394\"},{\"1\":\"Nebraska\",\"2\":\"0.3514516\"},{\"1\":\"Wyoming\",\"2\":\"0.3364348\"},{\"1\":\"Montana\",\"2\":\"0.3175357\"},{\"1\":\"North Dakota\",\"2\":\"0.2569231\"}],\"options\":{\"columns\":{\"min\":{},\"max\":[10],\"total\":[2]},\"rows\":{\"min\":[10],\"max\":[10],\"total\":[50]},\"pages\":{}}}\n  </script>\n</div>\n<!-- rnb-frame-end -->\n<!-- rnb-chunk-end -->\n<!-- rnb-text-begin -->\n<p>This is potentially a bad analysis because we are calculating a mean for a state based on it’s counties, and some of these counties may be represented by fewer people. So if we truly wanted the average behavior of a state, we should weight each county by its population size. Why should a county with a size of 400 contribute equally to the mean as a county of size 40,000?</p>\n<p>The following code calculates a custom mean value, where each county is weighted by its population size:</p>\n<!-- rnb-text-end -->\n<!-- rnb-chunk-begin -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxuY2FzZXNfcG9wc2l6ZV9tYXNrZWQgJT4lXG4gIGdyb3VwX2J5KHN0YXRlKSAlPiVcbiAgc3VtbWFyaXplKFdlaWdodGVkTWVhbk1hc2tlZCA9IHN1bShBbHdheXNNYXNrZWQqcG9wX3NpemUpL3N1bShwb3Bfc2l6ZSkpICU+JVxuICBhcnJhbmdlKGRlc2MoV2VpZ2h0ZWRNZWFuTWFza2VkKSlcbmBgYCJ9 -->\n<pre class=\"r\"><code>cases_popsize_masked %&gt;%\n  group_by(state) %&gt;%\n  summarize(WeightedMeanMasked = sum(AlwaysMasked*pop_size)/sum(pop_size)) %&gt;%\n  arrange(desc(WeightedMeanMasked))</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-frame-begin 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-->\n<div data-pagedtable=\"false\">\n<script data-pagedtable-source type=\"application/json\">\n{\"columns\":[{\"label\":[\"state\"],\"name\":[1],\"type\":[\"chr\"],\"align\":[\"left\"]},{\"label\":[\"WeightedMeanMasked\"],\"name\":[2],\"type\":[\"dbl\"],\"align\":[\"right\"]}],\"data\":[{\"1\":\"Delaware\",\"2\":\"0.8074789\"},{\"1\":\"Hawaii\",\"2\":\"0.8001153\"},{\"1\":\"Massachusetts\",\"2\":\"0.7917454\"},{\"1\":\"Connecticut\",\"2\":\"0.7799761\"},{\"1\":\"Rhode Island\",\"2\":\"0.7765693\"},{\"1\":\"New York\",\"2\":\"0.7764355\"},{\"1\":\"California\",\"2\":\"0.7663693\"},{\"1\":\"Maryland\",\"2\":\"0.7467422\"},{\"1\":\"New Jersey\",\"2\":\"0.7453277\"},{\"1\":\"District of Columbia\",\"2\":\"0.7430000\"},{\"1\":\"Pennsylvania\",\"2\":\"0.7291974\"},{\"1\":\"Arizona\",\"2\":\"0.7199469\"},{\"1\":\"Texas\",\"2\":\"0.7172061\"},{\"1\":\"Nevada\",\"2\":\"0.7151433\"},{\"1\":\"New Mexico\",\"2\":\"0.7067253\"},{\"1\":\"Oregon\",\"2\":\"0.7001751\"},{\"1\":\"Washington\",\"2\":\"0.6992988\"},{\"1\":\"Florida\",\"2\":\"0.6854983\"},{\"1\":\"Illinois\",\"2\":\"0.6779168\"},{\"1\":\"Virginia\",\"2\":\"0.6769196\"},{\"1\":\"Vermont\",\"2\":\"0.6711151\"},{\"1\":\"Colorado\",\"2\":\"0.6460138\"},{\"1\":\"North Carolina\",\"2\":\"0.6443466\"},{\"1\":\"New Hampshire\",\"2\":\"0.6366984\"},{\"1\":\"Michigan\",\"2\":\"0.6342676\"},{\"1\":\"Maine\",\"2\":\"0.6108901\"},{\"1\":\"Georgia\",\"2\":\"0.5646205\"},{\"1\":\"South Carolina\",\"2\":\"0.5614682\"},{\"1\":\"Utah\",\"2\":\"0.5322512\"},{\"1\":\"Kentucky\",\"2\":\"0.5318694\"},{\"1\":\"Ohio\",\"2\":\"0.5275387\"},{\"1\":\"Mississippi\",\"2\":\"0.5272208\"},{\"1\":\"Kansas\",\"2\":\"0.5263340\"},{\"1\":\"Tennessee\",\"2\":\"0.5107912\"},{\"1\":\"Alaska\",\"2\":\"0.5098718\"},{\"1\":\"Arkansas\",\"2\":\"0.5088815\"},{\"1\":\"Alabama\",\"2\":\"0.5082705\"},{\"1\":\"Missouri\",\"2\":\"0.5082544\"},{\"1\":\"Indiana\",\"2\":\"0.5005169\"},{\"1\":\"West Virginia\",\"2\":\"0.4995554\"},{\"1\":\"Minnesota\",\"2\":\"0.4744907\"},{\"1\":\"Wisconsin\",\"2\":\"0.4558316\"},{\"1\":\"Iowa\",\"2\":\"0.4494081\"},{\"1\":\"Oklahoma\",\"2\":\"0.4443248\"},{\"1\":\"Nebraska\",\"2\":\"0.4255619\"},{\"1\":\"Idaho\",\"2\":\"0.4118755\"},{\"1\":\"South Dakota\",\"2\":\"0.3680496\"},{\"1\":\"Montana\",\"2\":\"0.3613755\"},{\"1\":\"Wyoming\",\"2\":\"0.3529925\"},{\"1\":\"North Dakota\",\"2\":\"0.2960054\"}],\"options\":{\"columns\":{\"min\":{},\"max\":[10],\"total\":[2]},\"rows\":{\"min\":[10],\"max\":[10],\"total\":[50]},\"pages\":{}}}\n  </script>\n</div>\n<!-- rnb-frame-end -->\n<!-- rnb-chunk-end -->\n<!-- rnb-text-begin -->\n<p>Did this weighting by county size actually make a difference? Let’s store these analyses as ‘x’ and ‘y’ and compare them:</p>\n<!-- rnb-text-end -->\n<!-- rnb-chunk-begin -->\n<!-- rnb-source-begin eyJkYXRhIjoiYGBgclxueCA8LSBjYXNlc19wb3BzaXplX21hc2tlZCAlPiVcbiAgZ3JvdXBfYnkoc3RhdGUpICU+JVxuICBzdW1tYXJpemUoTWVhbk1hc2tlZCA9IG1lYW4oQWx3YXlzTWFza2VkKSkgJT4lXG4gIGFycmFuZ2Uoc3RhdGUpXG55IDwtIGNhc2VzX3BvcHNpemVfbWFza2VkICU+JVxuICBncm91cF9ieShzdGF0ZSkgJT4lXG4gIHN1bW1hcml6ZShXZWlnaHRlZE1lYW5NYXNrZWQgPSBzdW0oQWx3YXlzTWFza2VkKnBvcF9zaXplKS9zdW0ocG9wX3NpemUpKSAlPiVcbiAgYXJyYW5nZShzdGF0ZSlcbmhpc3QoeCRNZWFuTWFza2VkIC0geSRXZWlnaHRlZE1lYW5NYXNrZWQpXG5gYGAifQ== -->\n<pre class=\"r\"><code>x &lt;- cases_popsize_masked %&gt;%\n  group_by(state) %&gt;%\n  summarize(MeanMasked = mean(AlwaysMasked)) %&gt;%\n  arrange(state)\ny &lt;- cases_popsize_masked %&gt;%\n  group_by(state) %&gt;%\n  summarize(WeightedMeanMasked = sum(AlwaysMasked*pop_size)/sum(pop_size)) %&gt;%\n  arrange(state)\nhist(x$MeanMasked - y$WeightedMeanMasked)</code></pre>\n<!-- rnb-source-end -->\n<!-- rnb-plot-begin eyJjb25kaXRpb25zIjpbXSwiaGVpZ2h0Ijo0MzIuNjMyOSwic2l6ZV9iZWhhdmlvciI6MCwid2lkdGgiOjcwMH0= -->\n<p><img 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/></p>\n<!-- rnb-plot-end -->\n<!-- rnb-chunk-end -->\n<!-- rnb-text-begin -->\n<p>It looks like on average, AlwaysMasked estimates that don’t take pop_size into account are systematically lower than those that do. When we don’t take county size into account, we effectively give more weight to smaller counties.</p>\n</div>\n</div>\n<div id=\"summary\" class=\"section level1\">\n<h1>Summary:</h1>\n<div id=\"new-tidyverse-functions-used-today\" class=\"section level2\">\n<h2>New tidyverse functions used today:</h2>\n<ul>\n<li>slice() to select specific rows by index number</li>\n<li>inner_join() to merge datasets based on given variable(s)</li>\n<li>mutate() with str_remove to get rid of characters or words we don’t want, there are many similar functions in the stringr package, which has its own cheat sheet</li>\n<li>group_by() to categorize our data by the values in a particular column (here, by state)</li>\n<li>summarize() to calculate simple but very informative statistics, such as mean and variance</li>\n</ul>\n<!-- rnb-text-end -->\n</div>\n</div>\n\n<div id=\"rmd-source-code\">---
title: "R Notebook"
output: html_notebook
---

# NEW FXNS: slice(), inner_join(), summarize(), group_by()

```{r setup, include=FALSE}
knitr::opts_chunk$set(echo = TRUE)
```


This is the second session covering tidyverse commands. We will show you how to use some new functions, but we will also use some of the functions we previously used last week which will be good for extra practice. If you missed the previous session, that should not be a problem.

From last time, we looked at this [cheat sheet](https://rstudio.com/wp-content/uploads/2015/02/data-wrangling-cheatsheet.pdf) to occasionally guide us.

It's typical to load all the libraries you need at the top of your code.
```{r}
library(tidyverse)
```

------
For this week, rather than use an example dataset, we are going to use several publically available datasets from the NYT github repository on the COVID-19 pandemic. This is because "wild-caught" datasets are often much messier than example datasets, so it will help us become more familiar with how you would actually go about processing data. We are going to keep our analysis purely descriptive, as it would be irresponsible to make any conclusive claims after fiddling around with R for only an hour!


## Dataset 1: mask useage

Let's load in the first data set on mask usage in the US, which is in the form of a comma separated list. This data is from a NYT survey where they asked the question: "How often do you wear a mask in public when you expect to be within six feet of another person?" (As a note, this survey was done several months ago, so these numbers are not the most up-to-date.) 

```{r}
mask_use_wide <- read_delim(file="~/Documents/GitHub/bioinformatics-coffee-hour/tidyverse/part2_winter2021/mask-use-by-county.csv", delim=",")
mask_use
```


It looks like for all the counties are represented with a 5-digit FIPS code, which is not exactly ideal because we don't know what these numbers mean. We'll get the names in a moment by combining these data with another file that also has these FIPS codes AND county names. We can thus match these data tables based on shared FIPS codes to combine them.


## Dataset 2: US case counts

In addition to the mask data, let's also load in data on COVID-19 case counts across the US, also supplied by the NYT, and combine it with our mask use data. Unlike the previous data that we loaded in from our local file system, these data we will directly download because they are so large. This will also show how you can specify web addresses instead of file names for read_delim(). This file is also comma separated, so we will let read_delim() know this.

```{r, include=FALSE}
cases <- read_delim(file="https://github.com/nytimes/covid-19-data/raw/master/us-counties.csv", delim=",") %>%
  arrange(fips)
```

This is a lot of data. For ~3000 US counties, there's an estimate of cumulative COVID-19 cases and deaths for each day since late January (it's now March again!!!). For now, let's just look at the start of this month. 

```{r, include=FALSE}
cases_latest <- cases %>% 
  filter(date == "2021-03-01") %>%
  arrange(fips)
```

As a refresher, we are using the filter() function to select only the rows that match the string "2021-03-01" in the date column, then using the arrange() function to sort the counties by FIPS code.

-----

## Dataset 3: census data

Let's load in some additional data on population size by county, which are obtained from www.census.gov.

```{r, include=FALSE}
pop_sizes <- read_delim(file="~/Documents/GitHub/bioinformatics-coffee-hour/tidyverse/part2_winter2021/co-est2019-annres.csv.xz", delim=",")
```

When I'm working with larger files and I want to make sure they looks like I expect them to, instead of opening up the file and scrolling through all the lines, checking each by eye, I typically use various commands to just get an idea of what it looks like before proceeding. Oftentimes, this is sufficient; we don't need to check every line.

These are just a few commands I might use to look at the first and last few lines, how many rows there are overall, and also get an idea of how much missing data there might be:
```{r}
head(pop_sizes) 
nrow(pop_sizes) 
sum(!is.na(pop_sizes$'2019')) # how many counties have size estimates for 2019? it's even closer to the 3142 we expect!
tail(pop_sizes)
```

Ok so these data are a little messy and need to be cleaned up.

From these commands, we can see that the entire US was included in this table, which is not a county. We should remove that. Also, county names are all preceded with a ".", something we'll deal with in a moment. The number of rows in the table is very similar to what we expect (3,142 according to wikipedia), but maybe larger by 7 rows or so. The row containing the entire US contributes to this excess of rows beyond our expectation. 

Looking at the bottom of the table, we see some footnotes were left in. These are probably contributing to the extra number of rows and should absolutely be removed.

Let's remove these rows at the beginning and end with the **slice()** function, which pulls out rows from a data frame/tibble based on their ordinal position. It keeps all the columns, in contrast to the select() function that we discussed last week.

```{r, include=FALSE}
pop_sizes <- pop_sizes %>% dplyr::slice(2:3143) 
```

With this command, we are slicing out the middle of the data frame to remove the row with data from the whole US, as well as the footnotes at the bottom.

The 'Geographic Area' column has two pieces of info in it: county and state. We should split this column into two columns so that we can separately access the info. For instance, later on we will do an analysis not by county but by state, summing up across a state's counties, and this requires having this information in it's own separate column. To separate this info into 2 seperate columns, we will use the separate() function:

```{r, include=FALSE}
pop_sizes <- pop_sizes %>% separate(col = 'Geographic Area',
                                    into = c("County", "State"),
                                    sep = ", ")
```

Note that unlike last time we are specifying what we want to separate on with the "sep=" argument, which is a comma followed by a white space.


Let's get rid of extra characters in the new 'County' column. We don't need the "." that precedes each name, and it's pointless that each individual county name is followed by "County"... we know they're counties based on the name of the column. We can use the mutate() function to add new rows with new names, but if the name of the new row we want is the same as an existing one, it just replaces it!

```{r, include=FALSE}
pop_sizes <- pop_sizes %>% 
  mutate(County = str_remove(string = County,pattern = ".")) %>%
  mutate(County = str_remove(string = County,pattern = " County"))
```

We are combining the mutate() function with **str_remove()** which, as the name suggests, will remove a given pattern from a character column, the County column in this case.


This table includes population size data for quite a few years. Let's just get the most recent population estimate, selecting the 2019 column with the select() function, which as mentioned above pulls out specific columns:

```{r, include=FALSE}
pop_sizes <- pop_sizes %>%
  select(County, State, "2019")
```


As we did above for the data sets we used last week, we can also combine all of these individual commands into one compact command that might look something like this:
```{r, include=FALSE}
pop_sizes <- read_delim(file="~/Documents/GitHub/bioinformatics-coffee-hour/tidyverse/part2_winter2021/co-est2019-annres.csv.xz", delim=",") %>% 
  slice(2:3143) %>%
  separate(col = 'Geographic Area', into = c("County", "State"), sep = ", ") %>%
  mutate(County = str_remove(string = County,pattern = ".")) %>%
  mutate(County = str_remove(string = County,pattern = " County")) %>%
  select(County, State, "2019")
```


We can take a quick peek at these population size data, now that they're cleaned, using the summary() function, which shows there's a ton of variability in county sizes!
```{r}
summary(pop_sizes)
```



## Merging data sets with inner_join()

Let's combine these data on population sizes with our previous data on case counts and mask usage, as it may reveal interesting dynamics that vary by county size.

We will first use the join command on the case count data and the county population size data, joining by BOTH county and state. There are many different types of joining functions and it can get fairly confusing, so today we will focus just on **inner_join**. 

```{r, include=FALSE}
cases_popsize <- inner_join(x=cases_latest, y=pop_sizes, 
                                  by=c("county"="County", "state"="State"))
```

The "x=" and "y=" arguments specify which datasets we want to merge. Inner_join() returns all rows in dataset x that has matching values in dataset y, and all the columns in both x and y.

The "by=" arugment tells what variables the function should merge by, as a character vector. In other words we tell the function what columns we want to match: it compares the values in the columns in x and y, and if they match it merges them. We are matching the "county" coumn in cases_latest with the "County" column in pop_sizes, and the "state" and "State" columns in the same.

Note that because the column names (i.e. variable names) are slightly different between datasets, we have to specify which we are matching using an "="; if they had the same names, we could just list them. 


## More merging 

Now let's merge this table that has case counts and population size with the mask data! For now, let's not add in all the mask data. Let's only incorporate the the proportion of people who are "ALWAYS" masked for each county.

```{r, include=FALSE}
cases_popsize_masked <- inner_join(x=cases_popsize, 
                            y=select(mask_use_wide, c(COUNTYFP, ALWAYS)),
                            by=c("fips" = "COUNTYFP"))
```

Note that we are nesting the select() function within our inner_join() call, allowing us to subset the mask useage dataset without making an entirely new data frame.


Looking at this data table, for each county we now have cases, deaths, population size, and the proportion of people who are always masked.

You may also notice the population size data had a column entitled "2019" for size estimates during that year. Let's make this more informative and change it to "pop_size", and rename the ALWAYS column so that we know it's referring to always masked.

```{r, include=FALSE}
cases_popsize_masked <- cases_popsize_masked %>%
  rename("pop_size" = "2019", "AlwaysMasked" = ALWAYS)
```


## Visualizing data

Let's quickly probe these data just to get an idea of what they look like. The main goal here is to teach you how to use R/tidyverse commands to quickly and easily explore your data. Again, due to the context of these data, let's keep any results as fairly descriptive observations. We can't say anything conclusive without more complicated analyses that we'll leave to the public health officials.

Let's assume these case count data are accurately measuring the number of people who are getting coronavirus infections (which is obviously an underestimate, as many cases can be asymptomatic!). Assuming this, what fraction of a county's population is testing positive, and how does this fraction vary with population size? Let's use the mutate() function to add a new column with number of cases normalized by population size:

```{r}
cases_popsize_masked <- cases_popsize_masked %>%
  mutate(FracPos = cases/pop_size)
```


Do counties with large populations have a higher proportion of case counts? Let's use a simple plotting function to plot population size on the x axis and proportion of cases on y axis. Since we will look at the proportion of cases by dividing the data in the case counts column by the data in the population size column, let's just make a new column called 'FracPos' that contains this information

We can make a quick plot of these data using a base R (i.e. not tidyverse) plotting function:
```{r}
cases_popsize_masked <- cases_popsize_masked %>%
  mutate(FracPos = cases/pop_size)
plot(x=cases_popsize_masked$pop_size,
     y=cases_popsize_masked$FracPos,
     log="x",
     ylab="Fraction of cases",
     xlab="pop size")
# DON'T RUN CORRELATION ANALYSES WITH HETEROSCEDASTICITY
```

Looks interesting. Counties with larger population sizes may look like they have higher proportion of cases, but it's a little complicated because there's a lot of variability for counties with smaller population sizes. 


One thing we might be interested in are those outliers with very high rates of positive cases. What counties are theses, and in what states? We can very easily check this with the following:

```{r}
cases_popsize_masked %>%
  filter(FracPos > 0.08) %>%
  arrange(desc(FracPos))
```


Let's add another column for death rate, and visualize the relationship between the fraction of positive cases and the death rate:
```{r}
cases_popsize_masked <- cases_popsize_masked %>%
  mutate(FracDeaths = deaths/cases)
plot(x=cases_popsize_masked$FracPos,
     y=cases_popsize_masked$FracDeaths,
     log="",
     xlab="FracCases",
     ylab="FracDeaths")
```


What are these counties that have been severely impacted by deaths? Is this just noise from counties with small sizes and/or small case counts?

```{r}
cases_popsize_masked %>%
  filter(FracDeaths > 0.06) %>%
  arrange(desc(FracDeaths))
```


# Using group_by() and summarize() functions to evaluate data

The use of the group_by() and summarize() functions allows us to quickly get extremely informative information from our data. 

We'll show how they're useful in many ways, but first we need to do a little more reshaping of our data.

Let's go back to our original mask use data table, not the combined one. What if we wanted to quickly get the overall mean values of ALWAYS, ... , NEVER across all the counties? We could use the original data in wide format, and calculate the mean for each of these columns. We could also use the simple summary() function which outputs a table:

```{r}
mean(mask_use_wide$NEVER)
mean(mask_use_wide$RARELY)
mean(mask_use_wide$SOMETIMES)
mean(mask_use_wide$FREQUENTLY)
mean(mask_use_wide$ALWAYS)
summary(mask_use_wide)
```

You can do it with way, but it is kind of clunky, and it wouldn't be practical if your dataset has too many variables. It is easier to first convert the data in long format:

```{r, include=FALSE}
mask_use_long <- mask_use %>%
  pivot_longer(cols = -COUNTYFP, names_to = "MaskUseResponse", values_to = "MaskUseProportion") %>%
  rename("fips" = COUNTYFP) %>%
  arrange(fips)
```

As a reminder, the "cols=" argument specifies which columns we are reshaping into rows (all *except* the "COUNTYFP" column), the "names_to=" argument specifies the name of the column that will hold the names of the reshaped columns, and the "values_to=" argument gives the name of the column that will hold the values of the reshaped columns.

We can now use the **group_by()** function, which takes our existing dataset and converts it to a grouped dataset based on a given variable, and combine it with the **summarize()** function (different from summary used above!) to get mean for each group:

```{r}
mask_use_long %>% 
  group_by(MaskUseResponse) %>% 
  summarize(mean(MaskUseProportion))
```


## More data analysis and visualization

Let's explore another example of group_by() and summarize() using our tibble that has all our combined information.

Instead of focusing on counties as our unit of analysis, we can use group_by() to easily switch to a state level analysis by telling the summarize() function to perform analyses for each state, combining all the rows that have the same value under the "state" column. When we combine the group_by() function with summarize(), we can easily do some pretty powerful analyses that would take a lot of effort using other programs.

```{r}
cases_popsize_masked %>%
  group_by(state) %>%
  summarize(MeanMasked = mean(AlwaysMasked)) %>%
  arrange(desc(MeanMasked))
```


This is potentially a bad analysis because we are calculating a mean for a state based on it's counties, and some of these counties may be represented by fewer people. So if we truly wanted the average behavior of a state, we should weight each county by its population size. Why should a county with a size of 400 contribute equally to the mean as a county of size 40,000?

The following code calculates a custom mean value, where each county is weighted by its population size:

```{r}
cases_popsize_masked %>%
  group_by(state) %>%
  summarize(WeightedMeanMasked = sum(AlwaysMasked*pop_size)/sum(pop_size)) %>%
  arrange(desc(WeightedMeanMasked))
```


Did this weighting by county size actually make a difference? Let's store these analyses as 'x' and 'y' and compare them:
```{r}
x <- cases_popsize_masked %>%
  group_by(state) %>%
  summarize(MeanMasked = mean(AlwaysMasked)) %>%
  arrange(state)
y <- cases_popsize_masked %>%
  group_by(state) %>%
  summarize(WeightedMeanMasked = sum(AlwaysMasked*pop_size)/sum(pop_size)) %>%
  arrange(state)
hist(x$MeanMasked - y$WeightedMeanMasked)
```

It looks like on average, AlwaysMasked estimates that don't take pop_size into account are systematically lower than those that do. When we don't take county size into account, we effectively give more weight to smaller counties. 


# Summary:
## New tidyverse functions used today:
- slice() to select specific rows by index number
- inner_join() to merge datasets based on given variable(s)
- mutate() with str_remove to get rid of characters or words we don't want, there are many similar functions in the stringr package, which has its own cheat sheet
- group_by() to categorize our data by the values in a particular column (here, by state)
- summarize() to calculate simple but very informative statistics, such as mean and variance
</div>\n\n\n\n</div>\n\n<script>\n\n// add bootstrap table styles to pandoc tables\nfunction bootstrapStylePandocTables() {\n  $('tr.header').parent('thead').parent('table').addClass('table table-condensed');\n}\n$(document).ready(function () {\n  bootstrapStylePandocTables();\n});\n\n$(document).ready(function () {\n  $('.knitsql-table').addClass('kable-table');\n  var container = $('.kable-table');\n  container.each(function() {\n\n    // move the caption out of the table\n    var table = $(this).children('table');\n    var caption = table.children('caption').detach();\n    caption.insertBefore($(this)).css('display', 'inherit');\n  });\n});\n\n</script>\n\n<!-- tabsets -->\n\n<script>\n$(document).ready(function () {\n  window.buildTabsets(\"TOC\");\n});\n\n$(document).ready(function () {\n  $('.tabset-dropdown > .nav-tabs > li').click(function () {\n    $(this).parent().toggleClass('nav-tabs-open')\n  });\n});\n</script>\n\n<!-- code folding -->\n<script>\n$(document).ready(function () {\n  window.initializeSourceEmbed(\"tidyverse_part2_winter2021.Rmd\");\n  window.initializeCodeFolding(\"show\" === \"show\");\n});\n</script>\n\n\n<!-- dynamically load mathjax for compatibility with self-contained -->\n<script>\n  (function () {\n    var script = document.createElement(\"script\");\n    script.type = \"text/javascript\";\n    script.src  = \"https://mathjax.rstudio.com/latest/MathJax.js?config=TeX-AMS-MML_HTMLorMML\";\n    document.getElementsByTagName(\"head\")[0].appendChild(script);\n  })();\n</script>\n\n</body>\n</html>\n"
  },
  {
    "path": "tidyverse_covid_data/part1/binder/Dockerfile",
    "content": "FROM rocker/binder:3.6.3\n\nCOPY --chown=rstudio:rstudio ./tidyverse_covid_data/part1/ ${HOME}\n"
  },
  {
    "path": "tidyverse_covid_data/part1/tidyverse_1.R",
    "content": "# always make sure you're in the correct working directory for loading/saving files!\nsetwd(\"./\")\n\n# previous workshop: basic R\n# today's workshop: tidyverse, a collection of packages\n# see cheat sheet here: https://rstudio.com/wp-content/uploads/2015/02/data-wrangling-cheatsheet.pdf\n\n\n# At the top of your code, always load required packages, install if necessary\n\n#install.packages(\"tidyverse\")\nlibrary(tidyverse)\n\n# within \"tidyverse\", the data table used is called a \"tibble\"\n\n\n# load data using read_delim() function, which crates a tibble.\nmask_use <- read_delim(file=\"https://github.com/nytimes/covid-19-data/raw/bde13b021e99c6b4a63fb66a6144e889cc635e31/mask-use/mask-use-by-county.csv\", delim=\",\")\nmask_use\n\n\n# oftentimes it's useful to perform various sanity checks on your data to make sure they look like you expect\nsum(mask_use[1,2:6])\nsum(mask_use[2,2:6])\nsum(mask_use[3,2:6])\n\n# Data tables: wide format vs long format\n# long format is tidy, where every column is a variable, every row is an observation\n\n# mask data looks like it's in WIDE format, let's convert it to LONG format using pivot_longer(), see cheat sheet!\nmask_use_long <- pivot_longer(data = mask_use, \n                              cols = -COUNTYFP, \n                              names_to = \"MaskUseResponse\", \n                              values_to = \"MaskUseProportion\")\n\n# stringing functions together: pivot_longer() to convert to long format -> rename() to change column name -> arrange() to sort based on column\n# option 1: do each operation on a separate line\nmask_use_long <- pivot_longer(data = mask_use, cols = -COUNTYFP, names_to = \"MaskUseResponse\", values_to = \"MaskUseProportion\")\nmask_use_long2 <- rename(mask_use_long, \"fips\" = COUNTYFP)\nmask_use_long3 <- arrange(mask_use_long2, \"fips\")\n\n# option 2: do all operations on a single line (not preferred method)\nmask_use_long <- pivot_longer(data = arrange(rename(mask_use, \"fips\" = COUNTYFP), \"fips\"), cols = -\"fips\", names_to = \"MaskUseResponse\", values_to = \"MaskUseProportion\")\n\n# option 3: the tidyverse way using the %>% pipe operator\nmask_use_long <- mask_use %>%\n  pivot_longer(cols = -COUNTYFP, names_to = \"MaskUseResponse\", values_to = \"MaskUseProportion\") %>%\n  rename(\"fips\" = COUNTYFP) %>%\n  arrange(fips)\n\n# Let's load in case count data, also from NYT github repository\ncases <- read_delim(file=\"https://github.com/nytimes/covid-19-data/raw/ccc8c7988a089fed287a9005e5335d8716d8db57/us-counties.csv\", delim=\",\") %>%\n  arrange(fips)\n\n# too much data! let's look at a particular date, August 3rd, by selecting rows using the filter() function\ncases_latest <- cases %>% \n  filter(date == \"2020-08-03\") %>%\n  arrange(fips)\n\n# let's combine mask data with case count data! type '?join' in console to see options\n# the different functions depend on how we want to treat missing data... do we have missing data? or \"NA\"s?\ncases_latest %>% filter(is.na(fips)) %>%\n  nrow\nmask_use_long %>% filter(is.na(fips)) %>%\n  nrow\n\ncases_NAs <- cases_latest %>% \n  filter(is.na(fips)) %>%\n  arrange()\n\n# NYC is missing FIPS number 36061! let's fix this particular cell using mutate() function, which add new columns or modifies existing ones (as we do here)\ncases_latest <- cases_latest %>%\n    mutate(fips = if_else(county == \"New York City\", true = \"36061\", false = fips))\n\n# Now that NYC FIPS data is entered, let's combine the tables with inner_join():\ncases_masks <- inner_join(x=cases_latest, y=mask_use_long, by=\"fips\")\n\n\n# data under \"date\" column all the same, not informative, and we don't need FIPS codes\n# we can remove columns with the select() function\ncases_masks <- cases_masks %>% dplyr::select(-date, -fips)\n\n# simple commands to get an idea of what the data look like!\n\n# Which counties use masks most frequently?\ncases_masks %>% filter(MaskUseResponse == \"ALWAYS\") %>%\n  arrange(desc(MaskUseProportion), county) %>%\n  head(n=20)\n\n# Which counties use masks least frequently?\ncases_masks %>% filter(MaskUseResponse == \"NEVER\") %>%\n  arrange(desc(MaskUseProportion), county) %>%\n  head(n=10)\n\n# For the counties with the most cases, how frequently are people ALWAYS wearing masks?\ncases_masks %>% filter(MaskUseResponse == \"ALWAYS\") %>%\n  arrange(desc(cases), county) %>%\n  head(n=10)\n\n# Summary\n# Key tidyverse functions used today:\n# - read_delim() to read files in and convert them to a tibble, a special kind of data table\n# - pivot_longer()/pivot_wider() to convert data between long and wide format\n# - rename() to change the names of particular columns\n# - arrange() to sort the tibble according to values in particular columns\n# - filter() to select particular rows that meet specific conditions\n# - mutate(), with if_else() to modify particular cells in a table!\n# - select() to select specific columns to keep\n"
  },
  {
    "path": "tidyverse_covid_data/part1/tidyverse_1.Rmd",
    "content": "---\ntitle: \"Untitled\"\noutput: html_document\n---\n\n```{r setup, include=FALSE}\nknitr::opts_chunk$set(echo = TRUE)\n```\n\n```{r}\nsetwd(\"./\")\n```\n\nThe previous workshop gave a basic introduction to data structures in R. Today we will talk about the 'tidyverse' package, which is a collection of packages that contain many useful functions with intuitive names that are used to clean and process data sets. You don't need to use the tidyverse paclages to necessarily analyze your data in R, but it has rapidly become the industry standard.\n\nTidyverse has many functions, especially when you see them all in a [cheat sheet](https://rstudio.com/wp-content/uploads/2015/02/data-wrangling-cheatsheet.pdf). Don't worry about necessarily memorizing them all. We'll go through several of the more important ones, and as you analyze data yourselves, you can quickly find what functions may be useful based on how they're categorized here. Alternatively, google searches that include 'tidyverse' in the search may also be fast and informative. \n\nThe Tidyverse package is already installed in this environment we're working in, but when you use R studio on your own computers, you'll need to install these libraries (if they aren't already installed), and then load them using the install.packages() and library() functions, respectivey:\n```{r}\n#install.packages(\"tidyverse\")\nlibrary(tidyverse)\n```\n\nMany of the tidyverse functions operate on a data table. At the end of the previous workshop, we introduced the 'data frame', which is essentially a table with rows and columns, and the columns have informative names. When we use the functions within tidyverse, we will instead use a 'tibble', which is a table that is very similar to a data frame but has a few differences that I won't discuss in detail. Just know that when you see the word \"tibble\", that's basically a data table.\n\nFor these next two workshops on tidyverse, we will grab data from different sources. Downloading, cleaning, and combining a data sets are very common tasks for all sorts of scientists, and these skills will be valuable for you regardless of what kind of data you want to analyze.\n\nLet's load in the first data set on mask usage in the US, recently provided by the New York Times. Let's take a peek at the raw file to get an idea of what it looks like using the head command on terminal. As you can see, it looks like a bunch of information separated by commas. Let's read in these data with the read_delim() function and let R know that our data are separated, or delimited, by commas.\n```{r}\nmask_use <- read_delim(file=\"https://github.com/nytimes/covid-19-data/raw/bde13b021e99c6b4a63fb66a6144e889cc635e31/mask-use/mask-use-by-county.csv\", delim=\",\")\nmask_use\n```\n\nFrom the NYT github repo re. these data, they asked the question: \"How often do you wear a mask in public when you expect to be within six feet of another person?\"\n\nIt looks like for all the counties are represented with a 5-digit FIPS code, which is not exactly ideal because we don't know what these numbers mean. We'll get the names in a moment by combining these data with another file that also has these FIPS codes AND county names. We can thus match these data tables based on shared FIPS codes to combine them.\n\nWhen I download other peoples data, I typically like to do many sanity checks on them to make sure they make sense. Even if you trust your source, it's always good to verify. One question that immediately came to my mind is whether these values sum to 1 for each row, as it seems like they should. We can quick check this for a few rows using the bracket notation to access particular parts of the table\n```{r}\nsum(mask_use[1,2:6])\nsum(mask_use[2,2:6])\nsum(mask_use[3,2:6])\n```\n\n# Data tables: wide format vs long format\n\nOftentimes, it is ideal to make our data \"tidy\". Tidy data is data where:\n\n1. Every column is variable.\n2. Every row is an observation.\n3. Every cell is a single value.\n\nWhen we look at this mask use data, is each column it's own variable? It doesn't seem like it. The most basic unit of analysis here is a person within a county. This person was asked a question, and they replied with one of five responses. So, we could define a single categorical variable \"MaskUseResponse\" that takes on one of these five values measuring approximate frequency. This could be a new column, entitled \"MaskUseResponse\", and in the rows beneath would be one of these five responses. Then, we could have another column that, for each of these responses, has the value of how many people wore masks that frequently. Here we are gathering the data across five columns into two columns. This used to be done with a function called gather(), which you may encounter frequently, but we'll use its newer version: pivot_longer(). (SEE CHEAT SHEET!)\n\nAlso, see [here](https://en.wikipedia.org/wiki/Wide_and_narrow_data) for another simple example wide vs long format.\n\n```{r}\nmask_use_long <- pivot_longer(data = mask_use, \n                              cols = -COUNTYFP, \n                              names_to = \"MaskUseResponse\", \n                              values_to = \"MaskUseProportion\")\n```\n\nAs you can see, the tibble is much longer and each county is represented by 5 rows, once for each value of the MaskUseResponse categorical variable. If we wanted to go from this long format back to wide format, we could use the spread() function, or its newer version pivot_wider(), to spread out these two columns into the 5 original columns, but we will not do this today.\n\nI'd also like to note that long format is not more correct or better than wide format. It completely depends on what analyses you're doing and both may be acceptable. If you load in your data set, you don't NEED to convert it to long format, but in the next workshop session I'll show you how converting to long format can potentially allow you to do some powerful stuff.\n\n\nLet's say right after we convert these data to long format, we want to polish it by renaming one of the columns, \"COUNTYFP\", to \"fips\", and arrange the table such that it is sorted by this column. To do this, we will use the rename() and arrange() functions, respectively. In R, we can easily do multiple operations in a row, but like all problems in coding, there are multiple, technically correct ways of doing something:\n```{r, include=FALSE}\n# do each operation on a separate line\nmask_use_long <- pivot_longer(data = mask_use, cols = -COUNTYFP, names_to = \"MaskUseResponse\", values_to = \"MaskUseProportion\")\nmask_use_long <- rename(mask_use_long, \"fips\" = COUNTYFP)\nmask_use_long <- arrange(mask_use_long, \"fips\")\n\n# most dense: do all operations on a single line\nmask_use_long <- pivot_longer(data = arrange(rename(mask_use, \"fips\" = COUNTYFP), \"fips\"), cols = -\"fips\", names_to = \"MaskUseResponse\", values_to = \"MaskUseProportion\")\n```\n\nWhen we want to do multiple operations in a row, it is generally considered better to string together multiple commands using the pipe operator in tidyverse, which is specified by %>%. This piping together of commands allows us to do many complicated things while keeping our code very easy to read.\n```{r, include=FALSE}\nmask_use_long <- mask_use %>%\n  pivot_longer(cols = -COUNTYFP, names_to = \"MaskUseResponse\", values_to = \"MaskUseProportion\") %>%\n  rename(\"fips\" = COUNTYFP) %>%\n  arrange(fips)\n```\n\nIn addition to the mask data, let's also load in data on covid19 case counts across the US, also supplied by the NYT, and combine it with our mask use data. Unlike the previous data that we loaded in from our local file system, these data we will directly download because they are so large. This will also show how you can specify web addresses instead of file names for read_delim(). This file is also comma separated, so we will let read_delim() know this.\n```{r, include=FALSE}\ncases <- read_delim(file=\"https://github.com/nytimes/covid-19-data/raw/ccc8c7988a089fed287a9005e5335d8716d8db57/us-counties.csv\", delim=\",\") %>%\n  arrange(fips)\n```\n\nThis is a lot of data. For some 3 thousand counties, there's an estimate of cumulative covid19 cases and deaths for each day since late January (it's now early August). For now, let's just look at the most recent date: 2020-08-03 in the date column. We can use the filter() function to filter our data table by row\n```{r, include=FALSE}\ncases_latest <- cases %>% \n  filter(date == \"2020-08-03\") %>%\n  arrange(fips)\n```\n\nYou'll notice that these data have both a county name and a county FIPS number, whereas the mask data only had an FIPS number. We can combine these two tables in order to get an actual county name and state for the mask data. \n\nThere are several flavors of join functions (type ?join) that combine data sets based on values in a column. Here, we want to match 2 tables, 'cases_latest' and 'mask_use_long', based on FIPS number, such that rows in either table that have a matching FIPS number are combined. Which join function we choose depends on how we want to deal with missing data. \n\nFor instance, what if one table doesn't have an FIPS code? If we use inner_join(), we are more conservative and the joined/combined table doesn't include any rows where either 'cases_latest' OR 'mask_use_long' had missing data. If we use left_join(), we include all the rows in the 'left' table (specified as x), and if there isn't a FIPS code in the 'right' table (specified as y), then we just fill in the gaps with NAs as needed. The other join functions follow a similar logic and you can see them in the help page.\n\nSince the outcome of using a join function depends on missing data, let's take a quick peek at how complete our data are.\n```{r}\ncases_latest %>% filter(is.na(fips)) %>%\n  nrow\nmask_use_long %>% filter(is.na(fips)) %>%\n  nrow\n```\n\nOk so it looks like there are 29 rows in the case count data that don't have FIPS codes... do we care about them? Let's take a peek:\n```{r}\ncases_NAs <- cases_latest %>% \n  filter(is.na(fips)) %>%\n  arrange()\n```\n\nOof, the FIPS number for New York City, perhaps one of the most important counties given the context, is missing in the case count data, yet it appears to be present in the mask use data (using a FIPS code of 36061 for Manhattan). In cases like this, we can modify the 'fips' column in the case count data to include the number 36061. Specifically, we can use the mutate() function, which allows us to change columns, and supply it with an if_else() function so that it ONLY changes values in the fips column (from NA to 36061) if the value for county in the same row is \"New York City\":\n\n```{r}\ncases_latest <- cases_latest %>%\n    mutate(fips = if_else(county == \"New York City\", true = \"36061\", false = fips))\n```\n\nNow that we've modified our data table to incorporate New York City, let's use inner_join() so that we know each county has BOTH case counts and mask data.\n```{r, include=FALSE}\ncases_masks <- inner_join(x=cases_latest, y=mask_use_long, by=\"fips\")\n```\n\nAnother thing you will notice is that there are only one cases and deaths value for each county, but these get replicated 5 times because we have 5 mask use responses for each county. This kind of looks awkward, but it's not necessarily bad to have it this way as long as we analyze our data appropriately and take this into account as we do below. Again, depending on the analysis, we could also just keep these data in wide format so that the data don't get duplicated.\n\nSince these data are all from the same date, we don't need this column anymore as it's not informative. Also, we can get rid of the county FIPS code column since we only used that information to combine the cases data and the mask data. Now that we've done that, we don't need that information either\n\n```{r, include=FALSE}\ncases_masks <- cases_masks %>% dplyr::select(-date, -fips)\n```\n\nLet's use some basic tidyverse functions to superficially explore these data, just scratching the surface.\n\nWhich counties use masks most frequently?\n```{r}\ncases_masks %>% filter(MaskUseResponse == \"ALWAYS\") %>%\n  arrange(desc(MaskUseProportion), county) %>%\n  head(n=20)\n```\n\nWhich counties use masks least frequently?\n```{r}\ncases_masks %>% filter(MaskUseResponse == \"NEVER\") %>%\n  arrange(desc(MaskUseProportion), county) %>%\n  head(n=10)\n```\n\nFor the counties with the most cases, how frequently are people ALWAYS wearing masks?\n```{r}\ncases_masks %>% filter(MaskUseResponse == \"ALWAYS\") %>%\n  arrange(desc(cases), county) %>%\n  head(n=10)\n```\n\n# Summary\nKey tidyverse functions used today:\n- read_delim() to read files in and convert them to a tibble, a special kind of data table\n- pivot_longer()/pivot_wider() to convert data between long and wide format\n- rename() to change the names of particular columns\n- arrange() to sort the tibble according to values in particular columns\n- filter() to select particular rows that meet specific conditions\n- mutate(), with if_else() to modify particular cells in a table!\n - select() to select specific columns to keep\n\nThis is just taking quick peeks at these data. In the next session, we'll review and learn some more tidyverse tools to manipulate data, but we'll also learn some easy-to-use functions that allow us to analyze these data in more complex ways, using relatively little code!\n\n\n\n\n\n\n\n\n\n\nEND OF WORKSHOP, PERSONAL NOTES:\n\nWhat is mask use behavior like in places with many cases? Let's first quickly peek at the distributions for cases and mask-wearing\n```{r}\ncases_masks %>% \n  ggplot(aes(cases)) + geom_histogram()\ncases_masks %>% filter(MaskUseResponse == \"ALWAYS\") %>% \n  ggplot(aes(MaskUseProportion)) +\n  geom_histogram()\n```\n\n```{r}\nmask_wearers <- cases_masks %>% filter(MaskUseResponse == \"ALWAYS\") %>%\n  arrange(desc(MaskUseProportion), county) %>%\n  head(n=50)\nmean(mask_wearers$cases)\nlive_free_or_die <- cases_masks %>% filter(MaskUseResponse == \"NEVER\") %>%\n  arrange(desc(MaskUseProportion), county) %>%\n  head(n=50)\nmean(live_free_or_die$cases)\n```\n\n\n"
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  },
  {
    "path": "tidyverse_covid_data/part2/tidyverse_2.R",
    "content": "\n# This is the second session covering tidyverse commands.\n\n# From last time, we looked at this cheat sheet: https://rstudio.com/wp-content/uploads/2015/02/data-wrangling-cheatsheet.pdf \n\n# Let's quickly reload the two data sets we used last time and clean them up. \n# load mask data\nmask_use_wide <- read_delim(file=\"mask-use-by-county.csv\", delim=\",\")\nmask_use_long <- mask_use_wide %>%\n  pivot_longer(cols = -COUNTYFP, names_to = \"MaskUseResponse\", values_to = \"MaskUseProportion\") %>%\n  rename(\"fips\" = COUNTYFP) %>%\n  arrange(fips)\n# load case count data, filter based on most recent date\ncases <- read_delim(file=\"https://github.com/nytimes/covid-19-data/raw/master/us-counties.csv\", delim=\",\")\ncases_latest <- cases %>% filter(date == \"2020-08-03\") %>%\n  dplyr::select(-date) %>%\n  arrange(fips)\n\n# These data from last time are all at the county level, which vary considerably by size.\n\n# Let's load in some additional data on population size by county, obtained from www.census.gov.\npop_sizes <- read_delim(file=\"co-est2019-annres.csv.xz\", delim=\",\")\n\n# Always double check file to make sure it looks alright!\nhead(pop_sizes) \nnrow(pop_sizes) \nsum(!is.na(pop_sizes$'2019')) # how many counties have size estimates for 2019? it's even closer to the 3142 we expect!\ntail(pop_sizes)\n\n# These data are a little messy and need to be cleaned up! Let's do this with tidyverse commands.\n\n# Let's remove rows that we don't need using the slice() function\npop_sizes <- pop_sizes %>% dplyr::slice(2:3143) # this also gets rid of the notes at the bottom\n\n# The 'Geographic Area' column has two pieces of info in it: county and state. Let's split this into 2 separate columnds using the separate() function. \npop_sizes <- pop_sizes %>% separate(col = 'Geographic Area',\n                                    into = c(\"County\", \"State\"),\n                                    sep = \", \")\n\n# Let's get rid of extra characters in the new 'County' column.  We can use the mutate() function along with another function called str_remove(). \npop_sizes <- pop_sizes %>% \n  mutate(County = str_remove(string = County,pattern = \".\")) %>%\n  mutate(County = str_remove(string = County,pattern = \" County\"))\n\n# Let's use only the most recent estimate of county population size using the select() function.\npop_sizes <- pop_sizes %>%\n  dplyr::select(County, State, \"2019\")\n\n# OPTIONAL: we can combine all of our cleaning/filtering commands into one chain of commands to send to others: \npop_sizes <- read_delim(file=\"co-est2019-annres.csv\", delim=\",\") %>% \n  dplyr::slice(2:3143) %>%\n  separate(col = 'Geographic Area', into = c(\"County\", \"State\"), sep = \", \") %>%\n  mutate(County = str_remove(string = County,pattern = \".\")) %>%\n  mutate(County = str_remove(string = County,pattern = \" County\")) %>%\n  dplyr::select(County, State, \"2019\")\n\n# The summary() function gives us a quick peek at these data. NOTE: summary() is very different from the summarize() function that we'll cover below. \nsummary(pop_sizes)\n\n\n\n# Combining our previous data on case counts with county size\ncases_popsize <- inner_join(x=cases_latest, y=pop_sizes, \n                                  by=c(\"county\"=\"County\", \"state\"=\"State\"))\n\n# Combining these data with mask usage data\ncases_popsize_masked <- inner_join(x=cases_popsize, \n                            y=dplyr::select(mask_use_wide, c(COUNTYFP, ALWAYS)),\n                            by=c(\"fips\" = \"COUNTYFP\"))\n\n# Renaming a coupe of columns to something more informative: \ncases_popsize_masked <- cases_popsize_masked %>%\n  rename(\"pop_size\" = \"2019\", \"AlwaysMasked\" = ALWAYS)\n\n##\n# Visualizing data and finding outliers\n##\n\n# What is the relationship between the fraction of positive cases and the population size of the county? Do counties with large populations have a higher proportion of case counts? \n# We will make our first plot the the \"base\" R function plot()\ncases_popsize_masked <- cases_popsize_masked %>%\n  mutate(FracPos = cases/pop_size)\n\nplot(x=cases_popsize_masked$pop_size,\n     y=cases_popsize_masked$FracPos,\n     log=\"x\",\n     ylab=\"Fraction of cases\",\n     xlab=\"pop size\")\n# DON'T RUN CORRELATION ANALYSES WITH HETEROSCEDASTICITY\n\n\n# What are those outliers with high rates of positive cases? What counties/states are these?\ncases_popsize_masked %>%\n  filter(FracPos > 0.08) %>%\n  arrange(desc(FracPos))\n\n\n# Let's add another column for death rate, and visualize the relationship between the fraction of positive cases and the death rate:\ncases_popsize_masked <- cases_popsize_masked %>%\n  mutate(FracDeaths = deaths/cases)\n\nplot(x=cases_popsize_masked$FracPos,\n     y=cases_popsize_masked$FracDeaths,\n     log=\"\",\n     xlab=\"FracCases\",\n     ylab=\"FracDeaths\")\n\n# What are these counties that have been severely impacted by deaths rates? Is this just noise from small population sizes? \ncases_popsize_masked %>%\n  filter(FracDeaths > 0.15) %>%\n  arrange(desc(FracDeaths))\n\n\n##\n# group_by() and summarize() functions are extremely easy and powerful\n##\n\n# The use of the group_by() and summarize() functions allows us to quickly get extremely informative information from our data. \n\n# One way to get the mean values for the different mask use frequency categories:\nmean(mask_use_wide$NEVER)\nmean(mask_use_wide$RARELY)\nmean(mask_use_wide$SOMETIMES)\nmean(mask_use_wide$FREQUENTLY)\nmean(mask_use_wide$ALWAYS)\n\nsummary(mask_use_wide)\n\n# Alternatively, we can convert our data into long format (which we did above) and use the group_by() and summarize() functions to quickly do useful analyses:\nmask_use_long %>% \n  group_by(MaskUseResponse) %>% \n  summarize(mean(MaskUseProportion))\n\n# Looking at the cheat sheet, you will see summarize can take a variety of functions.\n\n\n# Instead of analyzing data by county, we can easily switch to a state-level analysis using group_by() and sumamrize()\ncases_popsize_masked %>%\n  group_by(state) %>%\n  summarize(MeanMasked = mean(AlwaysMasked)) %>%\n  arrange(desc(MeanMasked))\n\n\n# Calculating the mean value for a state using counties of very different sizes is bad; mean() treats each county equally, but in reality they vary tremendously in size\n# Let's compute a custom weighted mean\ncases_popsize_masked %>%\n  group_by(state) %>%\n  summarize(WeightedMeanMasked = sum(AlwaysMasked*pop_size)/sum(pop_size)) %>%\n  arrange(desc(WeightedMeanMasked))\n\n\n# Did this weighting by county size actually make a difference? Let's store these analyses as 'x' and 'y' and compare them:\nx <- cases_popsize_masked %>%\n  group_by(state) %>%\n  summarize(MeanMasked = mean(AlwaysMasked)) %>%\n  arrange(state)\n\ny <- cases_popsize_masked %>%\n  group_by(state) %>%\n  summarize(WeightedMeanMasked = sum(AlwaysMasked*pop_size)/sum(pop_size)) %>%\n  arrange(state)\n\nhist(x$MeanMasked - y$WeightedMeanMasked)\n\n# The histogram suggests smaller counties have, on average, lower values for \"AlwaysMasked\"? Ploe the variables to verify:\nplot(x=cases_popsize_masked$pop_size,\n     y=cases_popsize_masked$AlwaysMasked,\n     log=\"x\",\n     xlab=\"pop size\",\n     ylab=\"AlwaysMasked\")\n\n# Summary:\n## New tidyverse functions used today:\n- slice() to select specific rows by index number\n- separate() to take a column with multiple pieces of information and split it into multiple columns\n- mutate() with str_remove to get rid of characters or words we don't want, there are many similar functions in the stringr package, which has its own cheat sheet\n- select() to\n- group_by() to categorize our data by the values in a particular column (here, by state)\n- summarize() to calculate simple but very informative statistics, such as mean and variance\n\n"
  },
  {
    "path": "tidyverse_covid_data/part2/tidyverse_2.Rmd",
    "content": "---\ntitle: \"Untitled\"\noutput: html_document\n---\n\n```{r setup, include=FALSE}\nknitr::opts_chunk$set(echo = TRUE)\n```\n\n\nThis is the second session covering tidyverse commands. We will show you how to use some new functions, but we will also use some of the functions we previously used last week which will be good for extra practice. If you missed the previous session, that should not be a problem.\n\nFrom last time, we looked at this [cheat sheet](https://rstudio.com/wp-content/uploads/2015/02/data-wrangling-cheatsheet.pdf) to occasionally guide us.\n\nIt's typical to load all the libraries you need at the top of your code.\n```{r}\nlibrary(tidyverse)\n```\n\nLet's quickly reload the two data sets we used last time and clean them up. As a reminder, we converted the mask use data from wide format into long format, but let's keep the data in both versions today.\n```{r, include=FALSE}\n# load mask data\nmask_use_wide <- read_delim(file=\"mask-use-by-county.csv\", delim=\",\")\nmask_use_long <- mask_use_wide %>%\n  pivot_longer(cols = -COUNTYFP, names_to = \"MaskUseResponse\", values_to = \"MaskUseProportion\") %>%\n  rename(\"fips\" = COUNTYFP) %>%\n  arrange(fips)\n\n# load case count data, filter based on most recent date\ncases <- read_delim(file=\"https://github.com/nytimes/covid-19-data/raw/master/us-counties.csv\", delim=\",\")\ncases_latest <- cases %>% filter(date == \"2020-08-03\") %>%\n  dplyr::select(-date) %>%\n  arrange(fips)\n```\n\nThese data from last time are all at the county level, which vary considerably by size. So for instance if we wanted to know the fraction of positive cases in a state, or if we wanted to know what mask-wearing behavior was in a particular state, we should really take this variability in county size into account. It's also useful to see which counties have been hit particularly hard, since any positive cases may be expected if the county is quite large.\n\nLet's load in some additional data on population size by county, which I obtained from www.census.gov.\n```{r, include=FALSE}\npop_sizes <- read_delim(file=\"co-est2019-annres.csv.xz\", delim=\",\")\n```\n\nWhen I'm working with larger files and I want to make sure they looks like I expect them to, instead of opening up the file and scrolling through all the lines, checking each by eye, I typically use various commands to just get an idea of what it looks like before proceeding. Oftentimes, this is sufficient; we don't need to check every line.\n\nThese are just a few commands I might use to look at the first and last few lines, how many rows there are overall, and also get an idea of how much missing data there might be:\n```{r}\nhead(pop_sizes) \nnrow(pop_sizes) \nsum(!is.na(pop_sizes$'2019')) # how many counties have size estimates for 2019? it's even closer to the 3142 we expect!\ntail(pop_sizes)\n```\n\nOk so these data are a little messy and need to be cleaned up.\n\nFrom these commands, we can see that the entire US was included in this table, which is not a county. We should remove that. Also, county names are all preceded with a \".\", something we'll deal with in a moment. The number of rows in the table is very similar to what we expect (3,142 according to wikipedia), but maybe larger by 7 rows or so. The row containing the entire US contributes to this excess of rows beyond our expectation. \n\nLooking at the number of entries for the year 2019, they're extremely close to what we expect.\n\nLooking at the bottom of the table, we see some footnotes were left in. These are probably contributing to the extra number of rows and should absolutely be removed.\n\nLet's remove these rows at the beginning and end with the slice() function (unlike the select() function that removes columns).\n```{r, include=FALSE}\npop_sizes <- pop_sizes %>% dplyr::slice(2:3143) # this also gets rid of the notes at the bottom\n```\n\nAs you can see in the cheat sheet, there are many ways to select rows, even at random! We won't do this, but this could be useful if you wanted to set up an analysis on a smaller subset of your data to make sure everything runs correctly but quickly. Then, after everything is set up, run your analyses on the entire data, which could take a while with huge data sets.\n\nThe 'Geographic Area' column has two pieces of info in it: county and state. We should split this column into two columns so that we can separately access the info. For instance, later on we will do an analysis not by county but by state, summing up across a state's counties, and this requires having this information in it's own separate column. To separate this info into 2 seperate columns, we will use the separate() function:\n```{r, include=FALSE}\npop_sizes <- pop_sizes %>% separate(col = 'Geographic Area',\n                                    into = c(\"County\", \"State\"),\n                                    sep = \", \")\n```\nThis illustrates how even though we split our data up by commas when we loaded it in above, we can further split columns based on specific characters. Above, we asked the read_delim() function to split by commas, so you would think this column/field would also get separated, but when you look at the raw data file you can see that data from each column is contained within quotes, and this info within quotes is separated by commas.\n\nAnd just so you know, there's a related function called unite() that does just the opposite: combining columns into a single column.\n\nLet's get rid of extra characters in the new 'County' column. We don't need the \".\" that precedes each name, and it's pointless that each individual county name is followed by \"County\"... we know they're counties based on the name of the column. We can use the mutate() function to add new rows with new names, but if the name of the new row we want is the same as an existing one, it just replaces it!\n\n```{r, include=FALSE}\npop_sizes <- pop_sizes %>% \n  mutate(County = str_remove(string = County,pattern = \".\")) %>%\n  mutate(County = str_remove(string = County,pattern = \" County\"))\n```\n\nThis table includes population size data for quite a few years. Let's just get the most recent population estimate, selecting the 2019 column with the select() function:\n```{r, include=FALSE}\npop_sizes <- pop_sizes %>%\n  dplyr::select(County, State, \"2019\")\n```\n\nAs we did above for the data sets we used last week, we can also combine all of these individual commands into one compact command that might look something like this:\n```{r, include=FALSE}\npop_sizes <- read_delim(file=\"co-est2019-annres.csv\", delim=\",\") %>% \n  dplyr::slice(2:3143) %>%\n  separate(col = 'Geographic Area', into = c(\"County\", \"State\"), sep = \", \") %>%\n  mutate(County = str_remove(string = County,pattern = \".\")) %>%\n  mutate(County = str_remove(string = County,pattern = \" County\")) %>%\n  dplyr::select(County, State, \"2019\")\n```\n\nWe can take a quick peek at these population size data, now that they're cleaned, using the summary() function, which shows there's a ton of variability in county sizes!\n```{r}\nsummary(pop_sizes)\n```\n\n\nLet's combine these data on population sizes with our previous data on case counts and mask usage, as it may reveal interesting dynamics that vary by county size.\n\nWe will first use the join command on the case count data and the county population size data, joining by BOTH county and state. Why can't we just join by county?\n```{r, include=FALSE}\ncases_popsize <- inner_join(x=cases_latest, y=pop_sizes, \n                                  by=c(\"county\"=\"County\", \"state\"=\"State\"))\n```\n\nUsing this table with case counts and population size, let's add in the mask data. For now, let's not add in all the mask data. Let's only incorporate the the proportion of people who are \"ALWAYS\" masked for each county\n```{r, include=FALSE}\ncases_popsize_masked <- inner_join(x=cases_popsize, \n                            y=dplyr::select(mask_use_wide, c(COUNTYFP, ALWAYS)),\n                            by=c(\"fips\" = \"COUNTYFP\"))\n```\n\nLooking at this data table, for each county we now have cases, deaths, population size, and the proportion of people who are always masked.\n\nYou may also notice the population size data had a column entitled \"2019\" for size estimates during that year. Let's make this more informative and change it to \"pop_size\", and rename the ALWAYS column so that we know it's referring to always masked.\n```{r, include=FALSE}\ncases_popsize_masked <- cases_popsize_masked %>%\n  rename(\"pop_size\" = \"2019\", \"AlwaysMasked\" = ALWAYS)\n```\n\n\n# Visualizing data and finding outliers\n\nLet's quickly probe these data just to get an idea of what they look like. The main goal here is to teach you how to use R/tidyverse commands to quickly and easily explore your data. Again, due to the context of these data, let's keep any results as descriptive observations. We can't say anything conclusive without more complicated analyses that we'll leave to the public health officials.\n\nLet's assume these case count data are accurately measuring the number of people who are getting coronavirus infections (which is a horrible assumption because TONS of younger people may be completely asymptomatic and never get tested). Assuming this, what fraction of a county's population is testing positive, and how does this fraction vary with population size? \n\n```{r}\ncases_popsize_masked <- cases_popsize_masked %>%\n  mutate(FracPos = cases/pop_size)\n```\n\nDo counties with large populations have a higher proportion of case counts? Let's use a simple plotting function to plot population size on the x axis and proportion of cases on y axis. Since we will look at the proportion of cases by dividing the data in the case counts column by the data in the population size column, let's just make a new column called 'FracPos' that contains this information\n\nWe can make a quick plot of these data using a base R (i.e. not tidyverse) plotting function:\n```{r}\ncases_popsize_masked <- cases_popsize_masked %>%\n  mutate(FracPos = cases/pop_size)\n\nplot(x=cases_popsize_masked$pop_size,\n     y=cases_popsize_masked$FracPos,\n     log=\"x\",\n     ylab=\"Fraction of cases\",\n     xlab=\"pop size\")\n# DON'T RUN CORRELATION ANALYSES WITH HETEROSCEDASTICITY\n```\nLooks interesting. Counties with larger population sizes may look like they have higher proportion of cases, but it's a little complicated because there's a lot of variability for counties with smaller population sizes. \n\nOne thing that might catch our eye are those outliers with very high rates of positive cases? What counties are theses, and in what states? We can very easily check this with the following:\n```{r}\ncases_popsize_masked %>%\n  filter(FracPos > 0.08) %>%\n  arrange(desc(FracPos))\n```\n\n\nLet's add another column for death rate, and visualize the relationship between the fraction of positive cases and the death rate:\n```{r}\ncases_popsize_masked <- cases_popsize_masked %>%\n  mutate(FracDeaths = deaths/cases)\n\nplot(x=cases_popsize_masked$FracPos,\n     y=cases_popsize_masked$FracDeaths,\n     log=\"\",\n     xlab=\"FracCases\",\n     ylab=\"FracDeaths\")\n```\n\nWhat are these counties that have been severely impacted by deaths? Is this something to be concerned about, or is this just noise from counties with small sizes and/or small case counts?\n\n```{r}\ncases_popsize_masked %>%\n  filter(FracDeaths > 0.15) %>%\n  arrange(desc(FracDeaths))\n```\n\n\n\n# group_by() and summarize() functions are extremely easy and powerful\n\nThe use of the group_by() and summarize() functions allows us to quickly get extremely informative information from our data. \n\nWe'll show how they're useful in many ways, but I'd like to start with showing the importance of changing your data from long format to wide format.\n\nLet's go back to our original mask use data table, not the combined one. What if we wanted to quickly get the overall mean values of ALWAYS, ... , NEVER across all the counties? We could use the original data in wide format, and calculate the mean for each of these columns. We could also use the simple summary() function which outputs a table:\n```{r}\nmean(mask_use_wide$NEVER)\nmean(mask_use_wide$RARELY)\nmean(mask_use_wide$SOMETIMES)\nmean(mask_use_wide$FREQUENTLY)\nmean(mask_use_wide$ALWAYS)\n\nsummary(mask_use_wide)\n```\n\nThere's nothing wrong with doing it this way, but it's not very elegant and would get more difficult if our data were more complicated. Also, the summary function outputs a table that is not the easiest to analyze.\n\nAnother way of calculating these values is to convert our mask data into long format where these mask-wearing frequency categories (NEVER, ... , ALWAYS) are different values of a categorical variable (MaskUseResponse), and we tell R that we want to do an analysis separately for each of these different categorical variable values, where here this analysis is just calculating the mean. In other words, for all the rows with values of NEVER for MaskUseResponse, calculate a mean separately, and repeat for all the other possible MaskUseResponse values. We tell R to treat these different categorical variable values separately using group_by(), and the summarize() function can then use these groupings to perform analyses, here calculating the mean.\n\n\n```{r}\nmask_use_long %>% \n  group_by(MaskUseResponse) %>% \n  summarize(mean(MaskUseProportion))\n```\nAs you can see, this also outputs a tibble, which we can use for other downstream analyses.\n\nLooking at the cheat sheet, you will see summarize can take a variety of functions.\n\nLet's explore another example of group_by() and summarize() using our tibble that has all our combined information.\n\nInstead of focusing on counties as our unit of analysis, we can use group_by() to easily switch to a state level analysis by telling the summarize() function to perform analyses for each state, combining all the rows that have the same value under the \"state\" column. When we combine the group_by() function with summarize(), we can easily do some pretty powerful analyses that would take a lot of effort using other programs.\n```{r}\ncases_popsize_masked %>%\n  group_by(state) %>%\n  summarize(MeanMasked = mean(AlwaysMasked)) %>%\n  arrange(desc(MeanMasked))\n```\n\nYou can comment out the line containing the group_by() statement to see it's effect.\n\n\nNote that this creates a new tibble, and that a new column is created called \"MeanMasked\" that calculates the mean as a function of whatever variable was put into group_by(). So what is happening here is because we gave \"state\" to group_by(), R goes through all the rows of AlwaysMasked and if they have the same value for \"state\", from different counties from the same state, it uses all that data for the state to calculate a mean. \n\nI'd like to point out that this is potentially a bad analysis because we are calculating a mean for a state based on it's counties, and some of these counties may be represented by fewer people. So if we truly wanted the average behavior of a state, we should weight each county by its population size. Why should a county with a size of 400 contribute equally to the mean as a county of size 40,000?\n\nThe following code calculates a custom mean value, where each county is weighted by its population size:\n```{r}\ncases_popsize_masked %>%\n  group_by(state) %>%\n  summarize(WeightedMeanMasked = sum(AlwaysMasked*pop_size)/sum(pop_size)) %>%\n  arrange(desc(WeightedMeanMasked))\n```\n\nSee the element-wise vector math figure provided in the github repository for a graphical explanation of what's being done here:\n\nDid this weighting by county size actually make a difference? Let's store these analyses as 'x' and 'y' and compare them:\n```{r}\nx <- cases_popsize_masked %>%\n  group_by(state) %>%\n  summarize(MeanMasked = mean(AlwaysMasked)) %>%\n  arrange(state)\n\ny <- cases_popsize_masked %>%\n  group_by(state) %>%\n  summarize(WeightedMeanMasked = sum(AlwaysMasked*pop_size)/sum(pop_size)) %>%\n  arrange(state)\n\nhist(x$MeanMasked - y$WeightedMeanMasked)\n```\n\nIt looks like on average, AlwaysMasked estimates that don't take pop_size into account are systematically lower than those that do. When we don't take county size into account, we effectively give more weight to smaller counties. Thus, if by doing this we produce lower estimates of AlwaysMasked by state, this suggests that smaller counties in general have lower values for AlwaysMasked. Is this true?\n\n```{r}\nplot(x=cases_popsize_masked$pop_size,\n     y=cases_popsize_masked$AlwaysMasked,\n     log=\"x\",\n     xlab=\"pop size\",\n     ylab=\"AlwaysMasked\")\n```\n\n# Summary:\n## New tidyverse functions used today:\n- slice() to select specific rows by index number\n- separate() to take a column with multiple pieces of information and split it into multiple columns\n- mutate() with str_remove to get rid of characters or words we don't want, there are many similar functions in the stringr package, which has its own cheat sheet\n- select() to\n- group_by() to categorize our data by the values in a particular column (here, by state)\n- summarize() to calculate simple but very informative statistics, such as mean and variance\n\n"
  },
  {
    "path": "unix-pipes/binder/environment.yml",
    "content": "channels:\n  - conda-forge\n  - bioconda\n  - defaults\ndependencies:\n  - bash_kernel\n  - bwa\n  - fastp\n  - samtools\n  - time\n"
  },
  {
    "path": "unix-pipes/index.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"slide\"\n    }\n   },\n   \"source\": [\n    \"## Unix Pipes\\n\",\n    \"### Bioinformatics Coffee Hour - June 16, 2020\\n\",\n    \"#### Your Host: Nathan Weeks\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"slide\"\n    }\n   },\n   \"source\": [\n    \"## What this lesson will cover\\n\",\n    \"* Unix pipes in shell scripts to improve efficiency of simple bioinformatics workflows\\n\",\n    \"* _Example:_ Short-read (FASTQ) alignment to BAM \"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"subslide\"\n    }\n   },\n   \"source\": [\n    \"### Software Utilities Used\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"fragment\"\n    }\n   },\n   \"source\": [\n    \"#### curl\\n\",\n    \"    https://curl.haxx.se/\\n\",\n    \"command line tool and library for transferring data with URLs\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"fragment\"\n    }\n   },\n   \"source\": [\n    \"#### gzip\\n\",\n    \"    https://www.gnu.org/software/gzip/\\n\",\n    \"popular data compression program\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"subslide\"\n    }\n   },\n   \"source\": [\n    \"#### fastp\\n\",\n    \"    https://github.com/OpenGene/fastp\\n\",\n    \"all-in-one FASTQ preprocessor (QC/adapters/trimming/filtering/splitting/merging...)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"fragment\"\n    }\n   },\n   \"source\": [\n    \"#### bwa\\n\",\n    \"    http://bio-bwa.sourceforge.net/\\n\",\n    \"software package for mapping low-divergent sequences against a large reference genome\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"fragment\"\n    }\n   },\n   \"source\": [\n    \"#### samtools\\n\",\n    \"    https://github.com/samtools/samtools\\n\",\n    \"tools... for manipulating [Reading/writing/editing/indexing/viewing] next-generation sequencing data [SAM/BAM/CRAM format]\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"slide\"\n    }\n   },\n   \"source\": [\n    \"## Motivation\\n\",\n    \"Bioinformatics workflows are usually *big*...\\n\",\n    \"  - big input files\\n\",\n    \"  - many workflow **stages**\\n\",\n    \"    + each workflow stage usually takes as input a file(s) from the previous stage, and produces output file(s) for the next stage\\n\",\n    \"    + each stage may use a different software tool\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"slide\"\n    }\n   },\n   \"source\": [\n    \"## Example: 1/2 of a variant-calling pipeline\\n\",\n    \"<img src='https://github.com/harvardinformatics/shortRead_mapping_variantCalling/raw/3965d337e41b6d5fc8b873d7d485fb4bf8528bee/docs/workflowSchematic_fastq2bam.png'>\\n\",\n    \"\\n\",\n    \"*source: Brian Arnold, https://github.com/harvardinformatics/shortRead_mapping_variantCalling/ *\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"slide\"\n    }\n   },\n   \"source\": [\n    \"### Definition\\n\",\n    \"<dl>\\n\",\n    \"    <dt>file</dt>\\n\",\n    \"    <dd>An object that can be written to, or read from, or both.</dd>\\n\",\n    \"</dl>\\n\",\n    \"\\n\",\n    \"*source: POSIX.1-2018*\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"slide\"\n    }\n   },\n   \"source\": [\n    \"#### Unix processes start with 3 open \\\"files\\\" (connected to a terminal in an interactive shell)\\n\",\n    \"<dl>\\n\",\n    \"    <dt>standard input (\\\"stdin\\\")</dt>\\n\",\n    \"    <dd>An input stream usually intended to be used for primary data input.</dd>\\n\",\n    \"    <dt>standard output (\\\"stdout\\\")<dt>\\n\",\n    \"    <dd>An output stream usually intended to be used for primary data output.</dd>\\n\",\n    \"    <dt>standard error (\\\"stderr\\\")<dt>\\n\",\n    \"    <dd>An output stream usually intended to be used for diagnostic messages.<dd>\\n\",\n    \"</dl>\\n\",\n    \"\\n\",\n    \"![process](images/process.svg)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"slide\"\n    }\n   },\n   \"source\": [\n    \"<dl>\\n\",\n    \"    <dt>filter</dt>\\n\",\n    \"    <dd>A command whose operation consists of reading data from standard input or a list of input files and writing data to standard output.\\n\",\n    \"        Typically, its function is to perform some transformation on the data stream.</dd>\\n\",\n    \"</dl>\\n\",\n    \"\\n\",\n    \"source: POSIX.1-2018_\\n\",\n    \"\\n\",\n    \"_Many unix programs act as filters_\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"fragment\"\n    }\n   },\n   \"source\": [\n    \"## Example: grep\\n\",\n    \"\\n\",\n    \"When given only a pattern argument (no file arguments), grep operates as a _filter_, reading input from stdin, and writing output to stdout (_enter CTRL-D to indicate end of input_)\\n\",\n    \"\\n\",\n    \"```\\n\",\n    \"$ grep PATTERN\\n\",\n    \"```\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"fragment\"\n    }\n   },\n   \"source\": [\n    \"### Redirect stdout to a file\\n\",\n    \"\\n\",\n    \"To write grep's output to a file (instead of a terminal), use the shell redirection operator (`>`)\\n\",\n    \"\\n\",\n    \"```\\n\",\n    \"$ grep PATTERN > matched.txt\\n\",\n    \"```\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"slide\"\n    }\n   },\n   \"source\": [\n    \"### Introducing Pipes\\n\",\n    \"Pipes are a form of [Interprocess Communication](https://en.wikipedia.org/wiki/Inter-process_communication) with the following properties:\\n\",\n    \"* One-way commmunication channel between two _processes_\\n\",\n    \"  - **process**: a running program\\n\",\n    \"* Data written (sequentially) by one process (usually to its stdout) is read (sequentially) by another (usually from its stdin)\\n\",\n    \"* Operating system kernel blocks writer (process in a \\\"sleep\\\" state) until data is read by reader\\n\",\n    \"  + Similarly, reader blocks until writer writes data\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"slide\"\n    }\n   },\n   \"source\": [\n    \"## Pipes in Programming Languages \\n\",\n    \"* The (Unix/Linux/POSIX) shell command language (understood by bash, zsh, sh, and others) has a construct called a pipe (`|` operator)\\n\",\n    \"* Many other programming languages allow use of pipes in some fashion:\\n\",\n    \"  - AWK: `command | getline [var]` to read, `print ... > command` to \\n\",\n    \"  - Python: [subprocess.Popen()](https://docs.python.org/3/library/subprocess.html#replacing-shell-pipeline)\\n\",\n    \"  - R: `pipe()`\\n\",\n    \"    + Not to be confused with the pipe `%>%` operator from the magrittr package\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"slide\"\n    }\n   },\n   \"source\": [\n    \"### (shell) Pipeline\\n\",\n    \"* A sequence of commands separated by the `|` (pipe) operator\\n\",\n    \"* standard output of the command on the left of the `|` is connected to the standard input of the command to the right of the `|`\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"slide\"\n    }\n   },\n   \"source\": [\n    \"## Why use pipes?\\n\",\n    \"\\n\",\n    \"1. I/O efficiency\\n\",\n    \"  - Data flows between processes without being written to disk\\n\",\n    \"2. Concurrency\\n\",\n    \"  - Processes in a pipeline execute concurrently\\n\",\n    \"    - e.g., utilizing multicore processors\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"subslide\"\n    }\n   },\n   \"source\": [\n    \"### Example: Sequential Laundry\\n\",\n    \"![laundry1](images/laundry1.gif)\\n\",\n    \"*source: https://cs.stanford.edu/people/eroberts/courses/soco/projects/risc/pipelining/index.html*\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"subslide\"\n    }\n   },\n   \"source\": [\n    \"### Example: Pipelined Laundry\\n\",\n    \"![laundry2](images/laundry2.gif)\\n\",\n    \"*source: https://cs.stanford.edu/people/eroberts/courses/soco/projects/risc/pipelining/index.html*\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"slide\"\n    }\n   },\n   \"source\": [\n    \"---\\n\",\n    \"## Examples\\n\",\n    \"---\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {\n    \"slideshow\": {\n     \"slide_type\": \"slide\"\n    }\n   },\n   \"source\": [\n    \"#### Example 1: download FASTA file and compress on-the-fly\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"mkdir -p input\\n\",\n    \"GENOME_FASTA_URL=https://github.com/harvardinformatics/shortRead_mapping_variantCalling/raw/b120a823c23b1eaf1cfb95ea5d5ca0ce26a50c32/data/genome/Tgut_subseg_renamed.fa\\n\",\n    \"curl -sL ${GENOME_FASTA_URL} | gzip -v -9 > input/Tgut_subseg_renamed.fa.gz\\n\",\n    \"ls -lh input/Tgut_subseg_renamed.fa.gz\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"##### Explanation: \\n\",\n    \"* `curl` downloads the FASTA file from the specified URL and writes it to its stdout.\\n\",\n    \"* `gzip`, when not given a file argument, reads (uncompressed) data from stdin and writes compressed data to stdout.\\n\",\n    \"  - The `gzip -v` option prints the compression ratio to stderr_, the `-9` option specififies maximal compression (==more run time, but better compression)\\n\",\n    \"* The shell output redirection operator (`>`) writes the stdout of `gzip` to a file (Tgut_subseg_renamed.fa.gz)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"#### Example 2: Print the length of each sequence in the compressed FASTA file\\n\",\n    \"Our FASTA file has one sequence per line. [AWK](https://en.wikipedia.org/wiki/AWK) can generate a tab-separated list of sequence ID and sequence length (\\n\",\n    \"\\n\",\n    \"_Problem:_ AWK cannot read a gzip file directly.\\n\",\n    \"\\n\",\n    \"_Solution:_ Combine `gzip` options`-d` (decompress) and `-c` (write to stdout), and pipe to awk's stdin:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"gzip -dc input/Tgut_subseg_renamed.fa.gz |\\n\",\n    \"  awk '/^>/ { if (len) print len; len = 0; printf(\\\"%s\\\\t\\\", substr($1,2)) }\\n\",\n    \"       !/^>/ { len+=length }\\n\",\n    \"       END { printf(\\\"%i\\\\n\\\", len) }'\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Fetch sequence reads to align:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"(cd input && curl -LO 'https://github.com/harvardinformatics/shortRead_mapping_variantCalling/raw/5530f1991da66af82d0213bc3492da8a431a1a92/data/fastq/ERR1013163_[1-2].fastq.gz')\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Next, index the genome file so `bwa` can align reads to it:\\n\",\n    \"\\n\",\n    \"_Note: `bwa` can index (gzip-)compressed reference sequences_\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"bwa index input/Tgut_subseg_renamed.fa.gz\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Sequence alignment workflow (sequential)\\n\",\n    \"\\n\",\n    \"* Output of each stage written as file(s)\\n\",\n    \"* Command in each stage must be run to completion before next stage is executed\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"set -o xtrace\\n\",\n    \"mkdir -p orig\\n\",\n    \"time (\\n\",\n    \"cd orig\\n\",\n    \"ln -sf ../input\\n\",\n    \"# trim reads, generate HTML report\\n\",\n    \"fastp --in1 input/ERR1013163_1.fastq.gz --in2 input/ERR1013163_2.fastq.gz --out1 ERR1013163_1.fastq-trimmed.gz --out2 ERR1013163_2.fastq-trimmed.gz\\n\",\n    \"# align reads\\n\",\n    \"bwa mem input/Tgut_subseg_renamed.fa.gz ERR1013163_1.fastq-trimmed.gz ERR1013163_2.fastq-trimmed.gz > ERR1013163.sam\\n\",\n    \"# sort alignments by read name\\n\",\n    \"samtools sort -n --output-fmt bam -o ERR1013163.bam ERR1013163.sam \\n\",\n    \"# fill in mate coordinates and insert size in BAM records\\n\",\n    \"samtools fixmate -m ERR1013163.bam ERR1013163-fixmate.bam\\n\",\n    \"# sort by alignment coordinate\\n\",\n    \"samtools sort -o ERR1013163-fixmate-sort.bam ERR1013163-fixmate.bam\\n\",\n    \"# mark duplicate alignments\\n\",\n    \"samtools markdup -f markdup.stats --output-fmt-option level=9 ERR1013163-fixmate-sort.bam out.bam\\n\",\n    \"# index resulting bam file \\n\",\n    \"samtools index out.bam\\n\",\n    \"samtools stats out.bam > out.bam.stats.txt\\n\",\n    \")\\n\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Check files created :\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"ls -lh orig\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## A special \\\"file\\\": /dev/stdin\\n\",\n    \"\\n\",\n    \"* Some utilities either accept an optional file argument (e.g., gzip, awk, most other unix utilities), reading from stdin if no input file is specified\\n\",\n    \"* Some utilities accept \\\"-\\\" in place of either an input or output file argument to mean stdin (or stdout) respectively\\n\",\n    \"* Other utilities require an actual file argument; e.g. `bwa mem`:\\n\",\n    \"```\\n\",\n    \"      bwa mem [options] db.prefix reads.fq [mates.fq]\\n\",\n    \"```\\n\",\n    \"  - **reads.fq** is required. However, `bwa mem` reads **reads.fq** sequentially, and can conceptually use a pipe.\\n\",\n    \"  \\n\",\n    \"```\\n\",\n    \"    fastp reads.fq | bwa mem db.prefix /dev/stdin\\n\",\n    \"```\\n\",\n    \"  \\n\",\n    \"**Note: this works only if the utility reads (or writes) the file sequentially**\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Sequence alignment workflow (pipeline)\\n\",\n    \"\\n\",\n    \"* Process in each stage writes output directly to input of another process(es)\\n\",\n    \"* Processes execute concurrently\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"mkdir -p ex-pipe\\n\",\n    \"time (\\n\",\n    \"cd ex-pipe\\n\",\n    \"ln -s ../input\\n\",\n    \"# fastp supports interleaved (https://github.com/OpenGene/fastp#output-to-stdout) output\\n\",\n    \"fastp --in1 input/ERR1013163_1.fastq.gz --in2 input/ERR1013163_2.fastq.gz --stdout 2>/dev/null |\\n\",\n    \"  # bwa mem requires a FASTQ file operand <in1.fq> (will not take reads from stdin).\\n\",\n    \"  # /dev/stdin is a special file that represents a process's standard input\\n\",\n    \"  bwa mem input/Tgut_subseg_renamed.fa.gz /dev/stdin 2> /dev/null |\\n\",\n    \"    # sort input SAM records by read name (\\\"-n\\\"), write uncompressed BAM ((compression) level=0) to stdout\\n\",\n    \"    # (otherwise, samtools will detect input format & use same output format)\\n\",\n    \"    samtools sort -n --output-fmt bam --output-fmt-option level=0 |\\n\",\n    \"      # Usage: samtools fixmate <in.nameSrt.bam> <out.nameSrt.bam>\\n\",\n    \"      # samtools allows \\\"-\\\" to be used in place of \\n\",\n    \"      samtools fixmate -m - - |\\n\",\n    \"        # samtools sort reads from stdin and writes to stdout by default\\n\",\n    \"        samtools sort |\\n\",\n    \"          samtools markdup -f markdup.stats --output-fmt-option level=9 - - |\\n\",\n    \"            # samtools index requires an input bam file argument; use /dev/stdin\\n\",\n    \"            tee out.bam >(samtools index /dev/stdin out.bam.bai) |\\n\",\n    \"              # samtools stats reads from stdin and writes to stdout by default\\n\",\n    \"              samtools stats > out.bam.stats.txt\\n\",\n    \")\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Much less data written to / read from disk:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"ls -lh ex-pipe\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"Let's take a closer look at the last stages of the pipeline.\\n\",\n    \"\\n\",\n    \"Two additional tools are being introduced: the [tee](https://en.wikipedia.org/wiki/Tee_(command)) command, and [process substitution](https://en.wikipedia.org/wiki/Process_substitution) ( `>(...)` )\\n\",\n    \"\\n\",\n    \"### tee\\n\",\n    \"\\n\",\n    \"`tee` duplicates its stdin to one or more files in addition to stdout:\\n\",\n    \"\\n\",\n    \"![tee](https://upload.wikimedia.org/wikipedia/commons/2/24/Tee.svg)\\n\",\n    \"\\n\",\n    \"*source: Wikipedia*\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"```\\n\",\n    \"... |\\n\",\n    \"  samtools markdup -f markdup.stats --output-fmt-option level=9 - - |\\n\",\n    \"    tee out.bam >(samtools index /dev/stdin out.bam.bai) |\\n\",\n    \"      samtools stats > out.bam.stats.txt\\n\",\n    \"```\\n\",\n    \"![pipe](images/pipe.svg)\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"# The End!\\n\",\n    \"## Questions, comments...?\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"---\\n\",\n    \"## Bonus material\\n\",\n    \"---\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### pipefail\\n\",\n    \"By convention, processes return an exit status of 0 to indicate success, and > 0 to indicate failure.\\n\",\n    \"\\n\",\n    \"By default, the exit status of a pipeline is the exit status of the last command in the pipeline:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"samtools sort foo/bar.sam | head\\n\",\n    \"echo \\\"exit status: $?\\\"\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"This is inconvenient when trying to determine if a (Slurm) job script ran successfully, or if it's desired to terminate the script if any command fails (e.g., using `set -o errexit`).\\n\",\n    \"\\n\",\n    \"The `pipefail` option causes the exit status of a pipeline to be the exit status of the last command in the pipeline to have a non-zero exit status:\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"set -o pipefail\\n\",\n    \"samtools sort foo/bar.sam | head\\n\",\n    \"echo \\\"exit status: $?\\\"\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"## Other Terms\\n\",\n    \"\\n\",\n    \"### Regular File\\n\",\n    \"> A file that is a _**randomly accessible**_ sequence of bytes.\\n\",\n    \"```\\n\",\n    \"$ ls -lh ERR1013163_1.fastq.gz\\n\",\n    \"-rw-r--r-- 1 jovyan root 3.8M Jun 10 16:00 ERR1013163_1.fastq.gz\\n\",\n    \"\\n\",\n    \"### FIFO (aka \\\"named pipe\\\")\\n\",\n    \"**F**irst **I**n **F**irst **O**ut\\n\",\n    \"\\n\",\n    \"> A type of file with the property that data written to such a file is read on a first-in-first-out basis.\\n\",\n    \"\\n\",\n    \"_In other words, data are written / read **sequentially**_\\n\",\n    \"\\n\",\n    \"### FIFO Example\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"set -o xtrace\\n\",\n    \"mkfifo test.fifo\\n\",\n    \"printf 'line1\\\\nline2\\\\nline3\\\\n' > test.fifo &\\n\",\n    \"sleep 5\\n\",\n    \"jobs\\n\",\n    \"sleep 5\\n\",\n    \"cat test.fifo\"\n   ]\n  },\n  {\n   \"cell_type\": \"markdown\",\n   \"metadata\": {},\n   \"source\": [\n    \"### Process Substitution\\n\",\n    \"`command1 >(command2)` is loosely analogous to:\\n\",\n    \"```\\n\",\n    \"mkfifo tmp.fifo\\n\",\n    \"command1 > tmp.fifo &\\n\",\n    \"command2 < tmp.fifo\\n\",\n    \"rm tmp.fifo\\n\",\n    \"```\"\n   ]\n  }\n ],\n \"metadata\": {\n  \"kernelspec\": {\n   \"display_name\": \"Bash\",\n   \"language\": \"bash\",\n   \"name\": \"bash\"\n  },\n  \"language_info\": {\n   \"codemirror_mode\": \"shell\",\n   \"file_extension\": \".sh\",\n   \"mimetype\": \"text/x-sh\",\n   \"name\": \"bash\"\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 4\n}\n"
  }
]