[
  {
    "path": ".gitignore",
    "content": "# Byte-compiled / optimized / DLL files\n__pycache__/\n*.py[cod]\n*$py.class\n\n# C extensions\n*.so\n\n# Distribution / packaging\n.Python\nbuild/\ndevelop-eggs/\ndist/\ndownloads/\neggs/\n.eggs/\nlib/\nlib64/\nparts/\nsdist/\nvar/\nwheels/\nshare/python-wheels/\n*.egg-info/\n.installed.cfg\n*.egg\nMANIFEST\n\n# PyInstaller\n#  Usually these files are written by a python script from a template\n#  before PyInstaller builds the exe, so as to inject date/other infos into it.\n*.manifest\n*.spec\n\n# Installer logs\npip-log.txt\npip-delete-this-directory.txt\n\n# Unit test / coverage reports\nhtmlcov/\n.tox/\n.nox/\n.coverage\n.coverage.*\n.cache\nnosetests.xml\ncoverage.xml\n*.cover\n*.py,cover\n.hypothesis/\n.pytest_cache/\ncover/\n\n# Translations\n*.mo\n*.pot\n\n# Django stuff:\n*.log\nlocal_settings.py\ndb.sqlite3\ndb.sqlite3-journal\n\n# Flask stuff:\ninstance/\n.webassets-cache\n\n# Scrapy stuff:\n.scrapy\n\n# Sphinx documentation\ndocs/_build/\n\n# PyBuilder\n.pybuilder/\ntarget/\n\n# Jupyter Notebook\n.ipynb_checkpoints\n\n# IPython\nprofile_default/\nipython_config.py\n\n# pyenv\n#   For a library or package, you might want to ignore these files since the code is\n#   intended to run in multiple environments; otherwise, check them in:\n# .python-version\n\n# pipenv\n#   According to pypa/pipenv#598, it is recommended to include Pipfile.lock in version control.\n#   However, in case of collaboration, if having platform-specific dependencies or dependencies\n#   having no cross-platform support, pipenv may install dependencies that don't work, or not\n#   install all needed dependencies.\n#Pipfile.lock\n\n# poetry\n#   Similar to Pipfile.lock, it is generally recommended to include poetry.lock in version control.\n#   This is especially recommended for binary packages to ensure reproducibility, and is more\n#   commonly ignored for libraries.\n#   https://python-poetry.org/docs/basic-usage/#commit-your-poetrylock-file-to-version-control\n#poetry.lock\n\n# PEP 582; used by e.g. github.com/David-OConnor/pyflow\n__pypackages__/\n\n# Celery stuff\ncelerybeat-schedule\ncelerybeat.pid\n\n# SageMath parsed files\n*.sage.py\n\n# Environments\n.env\n.venv\nenv/\nvenv/\nENV/\nenv.bak/\nvenv.bak/\n\n# Spyder project settings\n.spyderproject\n.spyproject\n\n# Rope project settings\n.ropeproject\n\n# mkdocs documentation\n/site\n\n# mypy\n.mypy_cache/\n.dmypy.json\ndmypy.json\n\n# Pyre type checker\n.pyre/\n\n# pytype static type analyzer\n.pytype/\n\n# Cython debug symbols\ncython_debug/\n\n# PyCharm\n#  JetBrains specific template is maintainted in a separate JetBrains.gitignore that can\n#  be found at https://github.com/github/gitignore/blob/main/Global/JetBrains.gitignore\n#  and can be added to the global gitignore or merged into this file.  For a more nuclear\n#  option (not recommended) you can uncomment the following to ignore the entire idea folder.\n#.idea/\n\n.vscode/*\n./utils/.ipynb_checkpoints/*\nInputArray.desktop\n"
  },
  {
    "path": "README.md",
    "content": "<h1>RELLIS-3D: A Multi-modal Dataset for Off-Road Robotics</h1>\n<p align=\"center\">\n<a href=\"https://www.tamu.edu/\"><img src=\"images/tamu_logo.png\" alt=\"Texas A&M University\" height=\"90px\" width=\"450px\"></a>&emsp;&emsp;&emsp;&emsp;<a href=\"https://www.arl.army.mil/\"><img src=\"images/arl_logo.png\" alt=\"The DEVCOM Army Research Laboratory\" height=\"90px\" width=\"270px\"></a></p>\n<p align=\"center\">\nPeng Jiang<sup>1</sup>, Philip Osteen<sup>2</sup>, Maggie Wigness<sup>2</sup> and Srikanth Saripalli<sup>1</sup><br>\n1. <a href=\"https://www.tamu.edu/\">Texas A&M University; </a>&emsp;2. <a href=\"https://www.arl.army.mil/\">CCDC Army Research Laboratory</a><br>\n<a href=\"https://unmannedlab.github.io/research/RELLIS-3D\">[Website]</a> <a href=\"https://arxiv.org/abs/2011.12954\">[Paper]</a> <a href=\"https://github.com/unmannedlab/RELLIS-3D\">[Github]</a> \n</p>\n\n## Updates\n* 11/26/2020 v1.0 release\n* 02/25/2021 improve camera and lidar calibration parameter\n* 03/04/2021 update ROS bag with new tf (v1.1 release)\n* 06/14/2021 fix missing labels of point cloud and fix wrong poses\n* 01/24/2022 add Velodyne point clouds in kitti format and labels transfered from Ouster\n## Overview\nSemantic scene understanding is crucial for robust and safe autonomous navigation, particularly so in off-road environments. Recent deep learning advances for 3D semantic segmentation rely heavily on large sets of training data; however, existing autonomy datasets represent urban environments or lack multimodal off-road data. We fill this gap with RELLIS-3D, a multimodal dataset collected in an off-road environment containing annotations for **13,556 LiDAR scans** and **6,235 images**. The data was collected on the Rellis Campus of Texas A\\&M University and presents challenges to existing algorithms related to class imbalance and environmental topography. Additionally, we evaluate the current state of the art deep learning semantic segmentation models on this dataset. Experimental results show that RELLIS-3D presents challenges for algorithms designed for segmentation in urban environments. Except for the annotated data, the dataset also provides full-stack sensor data in ROS bag format, including **RGB camera images**, **LiDAR point clouds**, **a pair of stereo images**, **high-precision GPS measurement**, and **IMU data**. This novel dataset provides the resources needed by researchers to develop more advanced algorithms and investigate new research directions to enhance autonomous navigation in off-road environments.\n\n![LiDAR Scans Statics](./images/data_example.png)\n\n### Recording Platform\n* [Clearpath Robobtics Warthog](https://clearpathrobotics.com/warthog-unmanned-ground-vehicle-robot/)\n\n### Sensor Setup\n* 64 channels Lidar: [Ouster OS1](https://ouster.com/products/os1-lidar-sensor)\n* 32 Channels Lidar: [Velodyne Ultra Puck](https://velodynelidar.com/vlp-32c.html)\n* 3D Stereo Camera: [Nerian Karmin2](https://nerian.com/products/karmin2-3d-stereo-camera/) + [Nerian SceneScan](https://nerian.com/products/scenescan-stereo-vision/) [(Sensor Configuration)](https://nerian.com/support/calculator/?1,10,0,6,2,1600,1200,1,1,1,800,592,1,6,2,0,61.4,0,0,1,1,0,5,0,0,0,0.66,0,1,25,1,0,1,256,0.25,256,4.0,5.0,0,1.5,1,#results)\n* RGB Camera: [Basler acA1920-50gc](https://www.baslerweb.com/en/products/cameras/area-scan-cameras/ace/aca1920-50gc/) + [Edmund Optics 16mm/F1.8 86-571](https://www.edmundoptics.com/p/16mm-focal-length-hp-series-fixed-focal-length-lens/28990/)\n* Inertial Navigation System (GPS/IMU): [Vectornav VN-300 Dual Antenna GNSS/INS](https://www.vectornav.com/products/vn-300)\n\n![Sensor Setup Illustration](./images/sensor_setup.png)\n\n\n## Folder structure\n\n<pre>\nRellis-3D\n├── pt_test.lst\n├── pt_val.lst\n├── pt_train.lst\n├── pt_test.lst\n├── pt_train.lst\n├── pt_val.lst\n├── 00000\n      ├── os1_cloud_node_kitti_bin/             -- directory containing \".bin\" files with Ouster 64-Channels point clouds.   \n      ├── os1_cloud_node_semantickitti_label_id/     -- containing, \".label\" files for Ouster Lidar point cloud with  manually labelled semantics label\n      ├── vel_cloud_node_kitti_bin/             -- directory containing \".bin\" files with Velodyne 32-Channels point clouds.   \n      ├── vel_cloud_node_semantickitti_label_id/     -- containing, \".label\" files for Velodyne Lidar point cloud transfered from Ouster point cloud.\n      ├── pylon_camera_node/    -- directory containing \".png\" files from the color   camera.  \n      ├── pylon_camera_node_label_color -- color image lable\n      ├── pylon_camera_node_label_id -- id image lable\n      ├── calib.txt             -- calibration of velodyne vs. camera. needed for projection of point cloud into camera.  \n      └── poses.txt             -- file containing the poses of every scan.\n</pre>\n\n## Download Link on BaiDu Pan:\n链接: https://pan.baidu.com/s/1akqSm7mpIMyUJhn_qwg3-w?pwd=4gk3 提取码: 4gk3 复制这段内容后打开百度网盘手机App，操作更方便哦\n\n## Annotated Data:\n### Ontology:\nWith the goal of providing multi-modal data to enhance autonomous off-road navigation, we defined an ontology of object and terrain classes, which largely derives from [the RUGD dataset](http://rugd.vision/) but also includes unique terrain and object classes not present in RUGD. Specifically, sequences from this dataset includes classes such as mud, man-made barriers, and rubble piles. Additionally, this dataset provides a finer-grained class structure for water sources, i.e., puddle and deep water, as these two classes present different traversability scenarios for most robotic platforms. Overall, 20 classes (including void class) are present in the data.\n\n**Ontology Definition** ([Download 18KB](https://drive.google.com/file/d/1K8Zf0ju_xI5lnx3NTDLJpVTs59wmGPI6/view?usp=sharing))\n\n### Images Statics:\n\n![Images Statics](./images/img_dist.png)\n\n<span style=\"color:red\"> Note: Due to the limitation of Google Drive, the downloads might be constrained. Please wait for 24h and try again. If you still can't access the file, please email maskjp@tamu.edu with the title \"RELLIS-3D Access Request\".</span>.\n\n\n### Image Download: \n\n**Image with Annotation Examples** ([Download 3MB](https://drive.google.com/file/d/1wIig-LCie571DnK72p2zNAYYWeclEz1D/view?usp=sharing))\n\n**Full Images** ([Download 11GB](https://drive.google.com/file/d/1F3Leu0H_m6aPVpZITragfreO_SGtL2yV/view?usp=sharing))\n\n**Full Image Annotations Color Format** ([Download 119MB](https://drive.google.com/file/d/1HJl8Fi5nAjOr41DPUFmkeKWtDXhCZDke/view?usp=sharing))\n\n**Full Image Annotations ID Format** ([Download 94MB](https://drive.google.com/file/d/16URBUQn_VOGvUqfms-0I8HHKMtjPHsu5/view?usp=sharing))\n\n**Image Split File** ([44KB](https://drive.google.com/file/d/1zHmnVaItcYJAWat3Yti1W_5Nfux194WQ/view?usp=sharing))\n\n### LiDAR Scans Statics:\n\n![LiDAR Scans Statics](./images/pt_dist.png)\n\n### LiDAR Download: \n\n**Ouster LiDAR with Annotation Examples** ([Download 24MB](https://drive.google.com/file/d/1QikPnpmxneyCuwefr6m50fBOSB2ny4LC/view?usp=sharing)) \n\n**Ouster LiDAR with Color Annotation PLY Format** ([Download 26GB](https://drive.google.com/file/d/1BZWrPOeLhbVItdN0xhzolfsABr6ymsRr/view?usp=sharing))\n\nThe header of the PLY file is described as followed:\n```\nelement vertex\nproperty float x\nproperty float y\nproperty float z\nproperty float intensity\nproperty uint t\nproperty ushort reflectivity\nproperty uchar ring\nproperty ushort noise\nproperty uint range\nproperty uchar label\nproperty uchar red\nproperty uchar green\nproperty uchar blue\n```\nTo visualize the color of the ply file, please use [CloudCompare](https://www.danielgm.net/cc/) or [Open3D](http://www.open3d.org/). Meshlab has problem to visualize the color.\n\n\n**Ouster LiDAR SemanticKITTI Format** ([Download 14GB](https://drive.google.com/file/d/1lDSVRf_kZrD0zHHMsKJ0V1GN9QATR4wH/view?usp=sharing))\n\nTo visualize the datasets using the SemanticKITTI tools, please use this fork: [https://github.com/unmannedlab/point_labeler](https://github.com/unmannedlab/point_labeler)\n\n**Ouster LiDAR Annotation SemanticKITTI Format** ([Download 174MB](https://drive.google.com/file/d/12bsblHXtob60KrjV7lGXUQTdC5PhV8Er/view?usp=sharing))\n\n**Ouster LiDAR Scan Poses files** ([Download 174MB](https://drive.google.com/file/d/1V3PT_NJhA41N7TBLp5AbW31d0ztQDQOX/view?usp=sharing))\n\n**Ouster LiDAR Split File** ([75KB](https://drive.google.com/file/d/1raQJPySyqDaHpc53KPnJVl3Bln6HlcVS/view?usp=sharing)) \n\n\n**Velodyne LiDAR SemanticKITTI Format** ([Download 5.58GB](https://drive.google.com/file/d/1PiQgPQtJJZIpXumuHSig5Y6kxhAzz1cz/view?usp=sharing))\n\n\n**Velodyne LiDAR Annotation SemanticKITTI Format** ([Download 143.6MB](https://drive.google.com/file/d/1n-9FkpiH4QUP7n0PnQBp-s7nzbSzmxp8/view?usp=sharing))\n\n### Calibration Download: \n**Camera Instrinsic** ([Download 2KB](https://drive.google.com/file/d/1NAigZTJYocRSOTfgFBddZYnDsI_CSpwK/view?usp=sharing))\n\n**Basler Camera to Ouster LiDAR** ([Download 3KB](https://drive.google.com/file/d/19EOqWS9fDUFp4nsBrMCa69xs9LgIlS2e/view?usp=sharing))\n\n**Velodyne LiDAR to Ouster LiDAR** ([Download 3KB](https://drive.google.com/file/d/1T6yPwcdzJoU-ifFRelLtDLPuPQswIQwf/view?usp=sharing))\n\n**Stereo Calibration** ([Download 3KB](https://drive.google.com/file/d/1cP5-l_nYt3kZ4hZhEAHEdpt2fzToar0R/view?usp=sharing))\n\n\n**Calibration Raw Data** ([Download 774MB](https://drive.google.com/drive/folders/1VAb-98lh6HWEe_EKLhUC1Xle0jkpp2Fl?usp=sharing\n))\n\n## Benchmarks\n\n### Image Semantic Segmenation \nmodels | sky | grass |tr ee | bush | concrete | mud | person | puddle | rubble | barrier | log | fence | vehicle | object | pole | water | asphalt | building | mean\n-------| ----| ------|------|------|----------|-----| -------| -------|--------|---------|-----|-------| --------| -------|------|-------|---------|----------| ----\n[HRNet+OCR](https://github.com/HRNet/HRNet-Semantic-Segmentation/tree/HRNet-OCR) | 96.94 | 90.20 | 80.53 | 76.76 | 84.22 | 43.29 | 89.48 | 73.94 | 62.03 | 54.86 | 0.00 | 39.52 | 41.54 | 46.44 | 9.51 | 0.72 | 33.25 | 4.60  | 48.83\n[GSCNN](https://github.com/nv-tlabs/GSCNN) | 97.02 | 84.95 | 78.52 | 70.33 | 83.82 | 45.52 | 90.31 | 71.49 | 66.03 | 55.12 | 2.92 | 41.86 | 46.51 | 54.64 | 6.90 | 0.94 | 44.18 | 11.47  | 50.13\n\n[![Image Semantic Segmenation Video](https://img.youtube.com/vi/vr3g6lCTKRM/0.jpg)](https://www.youtube.com/watch?v=vr3g6lCTKRM)\n\n### LiDAR Semantic Segmenation\nmodels | sky | grass |tr ee | bush | concrete | mud | person | puddle | rubble | barrier | log | fence | vehicle | object | pole | water | asphalt | building | mean\n-------| ----| ------|------|------|----------|-----| -------| -------|--------|---------|-----|-------| --------| -------|------|-------|---------|----------| ----\n[SalsaNext](https://github.com/Halmstad-University/SalsaNext) | - |  64.74 | 79.04 | 72.90 | 75.27 | 9.58 | 83.17 | 23.20 | 5.01 | 75.89 | 18.76 | 16.13| 23.12 | -  | 56.26 | 0.00 | - | -   | 40.20 \n[KPConv](https://github.com/HuguesTHOMAS/KPConv) | - | 56.41 | 49.25 | 58.45 | 33.91 | 0.00 | 81.20 | 0.00 | 0.00 | 0.00 | 0.00 | 0.40 | 0.00 | - | 0.00 | 0.00 | - | -   | 18.64\n\n[![LiDAR Semantic Segmenation Video](https://img.youtube.com/vi/wkm8UiVNGao/0.jpg)](https://www.youtube.com/watch?v=wkm8UiVNGao)\n\n### Benchmark Reproduction\n\nTo reproduce the results, please refer to [here](./benchmarks/README.md)\n\n## ROS Bag Raw Data\n\nData included in raw ROS bagfiles:\n\nTopic Name | Message Tpye | Message Descriptison\n------------ | ------------- | ---------------------------------\n/img_node/intensity_image | sensor_msgs/Image | Intensity image generated by ouster Lidar\n/img_node/noise_image | sensor_msgs/Image | Noise image generated by ouster Lidar\n/img_node/range_image | sensor_msgs/Image | Range image generated by ouster Lidar\n/imu/data | sensor_msgs/Imu | Filtered imu data from embeded imu of Warthog\n/imu/data_raw | sensor_msgs/Imu |  Raw imu data from embeded imu of Warthog\n/imu/mag | sensor_msgs/MagneticField | Raw magnetic field data from embeded imu of Warthog\n/left_drive/status/battery_current | std_msgs/Float64 | \n/left_drive/status/battery_voltage | std_msgs/Float64 |\n/mcu/status | warthog_msgs/Status |\n/nerian/left/camera_info | sensor_msgs/CameraInfo | \n/nerian/left/image_raw | sensor_msgs/Image | Left image from Nerian Karmin2 \n/nerian/right/camera_info | sensor_msgs/CameraInfo | \n/nerian/right/image_raw  | sensor_msgs/Image | Right image from Nerian Karmin2 \n/odometry/filtered | nav_msgs/Odometry | A filtered local-ization estimate based on wheel odometry (en-coders) and integrated IMU from Warthog\n/os1_cloud_node/imu | sensor_msgs/Imu | Raw imu data from embeded imu of Ouster Lidar\n/os1_cloud_node/points | sensor_msgs/PointCloud2 | Point cloud data from Ouster Lidar\n/os1_node/imu_packets | ouster_ros/PacketMsg | Raw imu data from Ouster Lidar\n/os1_node/lidar_packets | ouster_ros/PacketMsg | Raw lidar data from Ouster Lidar\n/pylon_camera_node/camera_info | sensor_msgs/CameraInfo | \n/pylon_camera_node/image_raw | sensor_msgs/Image |\n/right_drive/status/battery_current | std_msgs/Float64 | \n/right_drive/status/battery_voltage | std_msgs/Float64 |\n/tf | tf2_msgs/TFMessage |\n/tf_static  | tf2_msgs/TFMessage\n/vectornav/GPS | sensor_msgs/NavSatFix | INS data from VectorNav-VN300\n/vectornav/IMU | sensor_msgs/Imu | Imu data from VectorNav-VN300\n/vectornav/Mag | sensor_msgs/MagneticField | Raw magnetic field data from VectorNav-VN300\n/vectornav/Odom | nav_msgs/Odometry | Odometry from VectorNav-VN300\n/vectornav/Pres | sensor_msgs/FluidPressure |\n/vectornav/Temp | sensor_msgs/Temperature |\n/velodyne_points | sensor_msgs/PointCloud2 | PointCloud produced by the Velodyne Lidar\n/warthog_velocity_controller/cmd_vel | geometry_msgs/Twist |\n/warthog_velocity_controller/odom | nav_msgs/Odometry |\n### ROS Bag Download\n\nThe following are the links for the ROS Bag files. \n* Synced data (60 seconds example [2 GB](https://drive.google.com/file/d/13EHwiJtU0aAWBQn-ZJhTJwC1Yx2zDVUv/view?usp=sharing)): includes  synced */os1_cloud_node/points*, */pylon_camera_node/camera_info* and */pylon_camera_node/image_raw*\n* Full-stack Merged data:(60 seconds example [4.2 GB](https://drive.google.com/file/d/1qSeOoY6xbQGjcrZycgPM8Ty37eKDjpJL/view?usp=sharing)): includes all data in above table and extrinsic calibration info data embedded in the tf tree.\n* Full-stack Split Raw data:(60 seconds example [4.3 GB](https://drive.google.com/file/d/1-TDpelP4wKTWUDTIn0dNuZIT3JkBoZ_R/view?usp=sharing)): is orignal data recorded by ```rosbag record``` command. \n\n**Sequence 00000**: Synced data: ([12GB](https://drive.google.com/file/d/1bIb-6fWbaiI9Q8Pq9paANQwXWn7GJDtl/view?usp=sharing)) Full-stack Merged data: ([23GB](https://drive.google.com/file/d/1grcYRvtAijiA0Kzu-AV_9K4k2C1Kc3Tn/view?usp=sharing)) Full-stack Split Raw data: ([29GB](https://drive.google.com/drive/folders/1IZ-Tn_kzkp82mNbOL_4sNAniunD7tsYU?usp=sharing))\n\n[![Sequence 00000 Video](https://img.youtube.com/vi/Qc7IepWGKr8/0.jpg)](https://www.youtube.com/watch?v=Qc7IepWGKr8)\n\n**Sequence 00001**: Synced data: ([8GB](https://drive.google.com/file/d/1xNjAFE3cv6X8n046irm8Bo5QMerNbwP1/view?usp=sharing)) Full-stack Merged data: ([16GB](https://drive.google.com/file/d/1geoU45pPavnabQ0arm4ILeHSsG3cU6ti/view?usp=sharing)) Full-stack Split Raw data: ([22GB](https://drive.google.com/drive/folders/1hf-vF5zyTKcCLqIiddIGdemzKT742T1t?usp=sharing))\n\n[![Sequence 00001 Video](https://img.youtube.com/vi/nO5JADjDWQ0/0.jpg)](https://www.youtube.com/watch?v=nO5JADjDWQ0)\n\n**Sequence 00002**: Synced data: ([14GB](https://drive.google.com/file/d/1gy0ehP9Buj-VkpfvU9Qwyz1euqXXQ_mj/view?usp=sharing)) Full-stack Merged data: ([28GB](https://drive.google.com/file/d/1h0CVg62jTXiJ91LnR6md-WrUBDxT543n/view?usp=sharing)) Full-stack Split Raw data: ([37GB](https://drive.google.com/drive/folders/1R8jP5Qo7Z6uKPoG9XUvFCStwJu6rtliu?usp=sharing))\n\n[![Sequence 00002 Video](https://img.youtube.com/vi/aXaOmzjHmNE/0.jpg)](https://www.youtube.com/watch?v=aXaOmzjHmNE)\n\n**Sequence 00003**:Synced data: ([8GB](https://drive.google.com/file/d/1vCeZusijzyn1ZrZbg4JaHKYSc2th7GEt/view?usp=sharing)) Full-stack Merged data: ([15GB](https://drive.google.com/file/d/1glJzgnTYLIB_ar3CgHpc_MBp5AafQpy9/view?usp=sharing)) Full-stack Split Raw data: ([19GB](https://drive.google.com/drive/folders/1iP0k6dbmPdAH9kkxs6ugi6-JbrkGhm5o?usp=sharing))\n\n\n[![Sequence 00003 Video](https://img.youtube.com/vi/Kjo3tGDSbtU/0.jpg)](https://www.youtube.com/watch?v=Kjo3tGDSbtU)\n\n**Sequence 00004**:Synced data: ([7GB](https://drive.google.com/file/d/1gxODhAd8CBM5AGvsoyuqN7yGpWazzmVy/view?usp=sharing)) Full-stack Merged data: ([14GB](https://drive.google.com/file/d/1AuEjX0do3jGZhGKPszSEUNoj85YswNya/view?usp=sharing)) Full-stack Split Raw data: ([17GB](https://drive.google.com/drive/folders/1WV9pecF2beESyM7N29W-nhi-JaoKvEqc?usp=sharing))\n\n\n[![Sequence 00004 Video](https://img.youtube.com/vi/lLLYTI4TCD4/0.jpg)](https://www.youtube.com/watch?v=lLLYTI4TCD4)\n\n### ROS Environment Installment\nThe ROS workspace includes a plaftform description package which can provide rough tf tree for running the rosbag.\n\nTo run cartographer on RELLIS-3D please refer to [here](https://github.com/unmannedlab/cartographer)\n\n![Warthog in RVIZ](images/platform_ros.png)\n\n\n## Full Data Download:\n[Access Link](https://drive.google.com/drive/folders/1aZ1tJ3YYcWuL3oWKnrTIC5gq46zx1bMc?usp=sharing)\n\n## Citation\n```\n@misc{jiang2020rellis3d,\n      title={RELLIS-3D Dataset: Data, Benchmarks and Analysis}, \n      author={Peng Jiang and Philip Osteen and Maggie Wigness and Srikanth Saripalli},\n      year={2020},\n      eprint={2011.12954},\n      archivePrefix={arXiv},\n      primaryClass={cs.CV}\n}\n```\n\n## Collaborator\n<a href=\"https://www.arl.army.mil/\"><img src=\"images/arl_logo.png\" alt=\"The DEVCOM Army Research Laboratory\" height=\"90px\" width=\"270px\"></a>\n\n## License\nAll datasets and code on this page are copyright by us and published under the Creative Commons Attribution-NonCommercial-ShareAlike 3.0 License. \n\n\n## Related Work\n\n[SemanticUSL: A Dataset for Semantic Segmentation Domain Adatpation](https://unmannedlab.github.io/research/SemanticUSL)\n\n[LiDARNet: A Boundary-Aware Domain Adaptation Model for Lidar Point Cloud Semantic Segmentation](https://unmannedlab.github.io/research/LiDARNet)\n\n[A RUGD Dataset for Autonomous Navigation and Visual Perception inUnstructured Outdoor Environments](http://rugd.vision/)\n"
  },
  {
    "path": "benchmarks/GSCNN-master/.gitignore",
    "content": "logs/\nnetwork/pretrained_models/\n__pycache__/"
  },
  {
    "path": "benchmarks/GSCNN-master/Dockerfile",
    "content": "FROM pytorch/pytorch:1.0-cuda10.0-cudnn7-devel\n\nRUN apt-get -y update\nRUN apt-get -y upgrade\n\nRUN apt-get update \\\n    && apt-get install -y software-properties-common  wget \\\n    && add-apt-repository -y ppa:ubuntu-toolchain-r/test \\\n    && apt-get update \\\n    && apt-get install -y make git curl vim vim-gnome \n\n# Install apt-get\nRUN apt-get install -y python3-pip python3-dev vim htop python3-tk pkg-config \n\nRUN pip3 install --upgrade pip==9.0.1\n\n# Install from pip\nRUN pip3 install pyyaml \\\n                 scipy==1.1.0 \\\n                 numpy \\\n                 tensorflow \\\n                 scikit-learn \\\n                 scikit-image \\\n                 matplotlib \\\n                 opencv-python \\\n                 torch==1.0.0 \\\n                 torchvision==0.2.0 \\\n                 torch-encoding==1.0.1 \\\n                 tensorboardX \\\n                 tqdm\n\n"
  },
  {
    "path": "benchmarks/GSCNN-master/LICENSE",
    "content": "Copyright (C) 2019 NVIDIA Corporation. Towaki Takikawa, David Acuna, Varun Jampani, Sanja Fidler\nAll rights reserved. \nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\nPermission to use, copy, modify, and distribute this software and its documentation \nfor any non-commercial purpose is hereby granted without fee, provided that the above \ncopyright notice appear in all copies and that both that copyright notice and this \npermission notice appear in supporting documentation, and that the name of the author \nnot be used in advertising or publicity pertaining to distribution of the software \nwithout specific, written prior permission.\n\nTHE AUTHOR DISCLAIMS ALL WARRANTIES WITH REGARD TO THIS SOFTWARE, INCLUDING ALL \nIMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR ANY PARTICULAR PURPOSE. \nIN NO EVENT SHALL THE AUTHOR BE LIABLE FOR ANY SPECIAL, INDIRECT OR CONSEQUENTIAL \nDAMAGES OR ANY DAMAGES WHATSOEVER RESULTING FROM LOSS OF USE, DATA OR PROFITS, \nWHETHER IN AN ACTION OF CONTRACT, NEGLIGENCE OR OTHER TORTIOUS ACTION, ARISING \nOUT OF OR IN CONNECTION WITH THE USE OR PERFORMANCE OF THIS SOFTWARE.\n"
  },
  {
    "path": "benchmarks/GSCNN-master/README.md",
    "content": "# GSCNN\nThis is the official code for:\n\n#### Gated-SCNN: Gated Shape CNNs for Semantic Segmentation\n\n[Towaki Takikawa](https://tovacinni.github.io), [David Acuna](http://www.cs.toronto.edu/~davidj/), [Varun Jampani](https://varunjampani.github.io), [Sanja Fidler](http://www.cs.toronto.edu/~fidler/)\n\nICCV 2019\n**[[Paper](https://arxiv.org/abs/1907.05740)]  [[Project Page](https://nv-tlabs.github.io/GSCNN/)]**\n\n![GSCNN DEMO](docs/resources/gscnn.gif)\n\nBased on based on https://github.com/NVIDIA/semantic-segmentation.\n\n## License\n```\nCopyright (C) 2019 NVIDIA Corporation. Towaki Takikawa, David Acuna, Varun Jampani, Sanja Fidler\nAll rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\nPermission to use, copy, modify, and distribute this software and its documentation\nfor any non-commercial purpose is hereby granted without fee, provided that the above\ncopyright notice appear in all copies and that both that copyright notice and this\npermission notice appear in supporting documentation, and that the name of the author\nnot be used in advertising or publicity pertaining to distribution of the software\nwithout specific, written prior permission.\n\nTHE AUTHOR DISCLAIMS ALL WARRANTIES WITH REGARD TO THIS SOFTWARE, INCLUDING ALL\nIMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR ANY PARTICULAR PURPOSE.\nIN NO EVENT SHALL THE AUTHOR BE LIABLE FOR ANY SPECIAL, INDIRECT OR CONSEQUENTIAL\nDAMAGES OR ANY DAMAGES WHATSOEVER RESULTING FROM LOSS OF USE, DATA OR PROFITS,\nWHETHER IN AN ACTION OF CONTRACT, NEGLIGENCE OR OTHER TORTIOUS ACTION, ARISING\nOUT OF OR IN CONNECTION WITH THE USE OR PERFORMANCE OF THIS SOFTWARE.\n~                                                                             \n```\n\n## Usage\n\n##### Clone this repo\n```bash\ngit clone https://github.com/nv-tlabs/GSCNN\ncd GSCNN\n ```\n\n#### Python requirements \n\nCurrently, the code supports Python 3\n* numpy \n* PyTorch (>=1.1.0)\n* torchvision\n* scipy \n* scikit-image\n* tensorboardX\n* tqdm\n* torch-encoding\n* opencv\n* PyYAML\n\n#### Download pretrained models\n\nDownload the pretrained model from the [Google Drive Folder](https://drive.google.com/file/d/1wlhAXg-PfoUM-rFy2cksk43Ng3PpsK2c/view), and save it in 'checkpoints/'\n\n#### Download inferred images\n\nDownload (if needed) the inferred images from the [Google Drive Folder](https://drive.google.com/file/d/105WYnpSagdlf5-ZlSKWkRVeq-MyKLYOV/view)\n\n#### Evaluation (Cityscapes)\n```bash\npython train.py --evaluate --snapshot checkpoints/best_cityscapes_checkpoint.pth\n```\n\n#### Training\n\nA note on training- we train on 8 NVIDIA GPUs, and as such, training will be an issue with WiderResNet38 if you try to train on a single GPU.\n\nIf you use this code, please cite:\n\n```\n@article{takikawa2019gated,\n  title={Gated-SCNN: Gated Shape CNNs for Semantic Segmentation},\n  author={Takikawa, Towaki and Acuna, David and Jampani, Varun and Fidler, Sanja},\n  journal={ICCV},\n  year={2019}\n}\n```\n\n"
  },
  {
    "path": "benchmarks/GSCNN-master/config.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\n# Code adapted from:\n# https://github.com/facebookresearch/Detectron/blob/master/detectron/core/config.py\n\nSource License\n# Copyright (c) 2017-present, Facebook, Inc.\n#\n# Licensed under the Apache License, Version 2.0 (the \"License\");\n# you may not use this file except in compliance with the License.\n# You may obtain a copy of the License at\n#\n#     http://www.apache.org/licenses/LICENSE-2.0\n#\n# Unless required by applicable law or agreed to in writing, software\n# distributed under the License is distributed on an \"AS IS\" BASIS,\n# WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.\n# See the License for the specific language governing permissions and\n# limitations under the License.\n##############################################################################\n#\n# Based on:\n# --------------------------------------------------------\n# Fast R-CNN\n# Copyright (c) 2015 Microsoft\n# Licensed under The MIT License [see LICENSE for details]\n# Written by Ross Girshick\n# --------------------------------------------------------\n\"\"\"\n\nfrom __future__ import absolute_import\nfrom __future__ import division\nfrom __future__ import print_function\nfrom __future__ import unicode_literals\n\nimport copy\nimport six\nimport os.path as osp\n\nfrom ast import literal_eval\nimport numpy as np\nimport yaml\nimport torch\nimport torch.nn as nn\nfrom torch.nn import init\n\n\nfrom utils.AttrDict import AttrDict\n\n\n__C = AttrDict()\n# Consumers can get config by:\n# from fast_rcnn_config import cfg\ncfg = __C\n__C.EPOCH = 0\n__C.CLASS_UNIFORM_PCT=0.0\n__C.BATCH_WEIGHTING=False\n__C.BORDER_WINDOW=1\n__C.REDUCE_BORDER_EPOCH= -1\n__C.STRICTBORDERCLASS= None\n\n__C.DATASET =AttrDict()\n__C.DATASET.CITYSCAPES_DIR='/home/usl/Datasets/cityscapes/'\n__C.DATASET.RELLIS_DIR='/path/to/RELLIS-3D/'\n__C.DATASET.CV_SPLITS=3\n\n__C.MODEL = AttrDict()\n__C.MODEL.BN = 'regularnorm'\n__C.MODEL.BNFUNC = torch.nn.BatchNorm2d\n__C.MODEL.BIGMEMORY = False\n\ndef assert_and_infer_cfg(args, make_immutable=True):\n    \"\"\"Call this function in your script after you have finished setting all cfg\n    values that are necessary (e.g., merging a config from a file, merging\n    command line config options, etc.). By default, this function will also\n    mark the global cfg as immutable to prevent changing the global cfg settings\n    during script execution (which can lead to hard to debug errors or code\n    that's harder to understand than is necessary).\n    \"\"\"\n\n    if args.batch_weighting:\n        __C.BATCH_WEIGHTING=True\n\n    if args.syncbn:\n        import encoding\n        __C.MODEL.BN = 'syncnorm'\n        __C.MODEL.BNFUNC = encoding.nn.BatchNorm2d\n    else:\n        __C.MODEL.BNFUNC = torch.nn.BatchNorm2d\n        print('Using regular batch norm')\n\n    if make_immutable:\n        cfg.immutable(True)\n"
  },
  {
    "path": "benchmarks/GSCNN-master/datasets/__init__.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\"\"\"\n\nfrom datasets import cityscapes, rellis\nimport torchvision.transforms as standard_transforms\nimport torchvision.utils as vutils\nimport transforms.joint_transforms as joint_transforms\nimport transforms.transforms as extended_transforms\nfrom torch.utils.data import DataLoader\n\ndef setup_loaders(args):\n    '''\n    input: argument passed by the user\n    return:  training data loader, validation data loader loader,  train_set\n    '''\n\n    if args.dataset == 'cityscapes':\n        args.dataset_cls = cityscapes\n        args.train_batch_size = args.bs_mult * args.ngpu\n        if args.bs_mult_val > 0:\n            args.val_batch_size = args.bs_mult_val * args.ngpu\n        else:\n            args.val_batch_size = args.bs_mult * args.ngpu\n        mean_std = ([0.485, 0.456, 0.406], [0.229, 0.224, 0.225])\n    elif args.dataset == \"rellis\":\n        args.dataset_cls = rellis\n        args.train_batch_size = args.bs_mult * args.ngpu\n        if args.bs_mult_val > 0:\n            args.val_batch_size = args.bs_mult_val * args.ngpu\n        else:\n            args.val_batch_size = args.bs_mult * args.ngpu\n        mean_std = ([0.496588, 0.59493099, 0.53358843], [0.496588, 0.59493099, 0.53358843])\n    else:\n        raise\n\n    args.num_workers = 4 * args.ngpu\n    if args.test_mode:\n        args.num_workers = 0 #1\n\n\n    # Geometric image transformations\n    train_joint_transform_list = [\n        joint_transforms.RandomSizeAndCrop(args.crop_size,\n                                           False,\n                                           pre_size=args.pre_size,\n                                           scale_min=args.scale_min,\n                                           scale_max=args.scale_max,\n                                           ignore_index=args.dataset_cls.ignore_label),\n        joint_transforms.Resize(args.crop_size),\n        joint_transforms.RandomHorizontallyFlip()]\n \n    #if args.rotate:\n    #    train_joint_transform_list += [joint_transforms.RandomRotate(args.rotate)]\n\n    train_joint_transform = joint_transforms.Compose(train_joint_transform_list)\n\n    # Image appearance transformations\n    train_input_transform = []\n    if args.color_aug:\n        train_input_transform += [extended_transforms.ColorJitter(\n            brightness=args.color_aug,\n            contrast=args.color_aug,\n            saturation=args.color_aug,\n            hue=args.color_aug)]\n\n    if args.bblur:\n        train_input_transform += [extended_transforms.RandomBilateralBlur()]\n    elif args.gblur:\n        train_input_transform += [extended_transforms.RandomGaussianBlur()]\n    else:\n        pass\n\n    train_input_transform += [standard_transforms.ToTensor(),\n                              standard_transforms.Normalize(*mean_std)]\n    train_input_transform = standard_transforms.Compose(train_input_transform)\n\n    val_input_transform = standard_transforms.Compose([\n        standard_transforms.ToTensor(),\n        standard_transforms.Normalize(*mean_std)\n    ])\n\n    target_transform = extended_transforms.MaskToTensor()\n    \n    target_train_transform = extended_transforms.MaskToTensor()\n\n    if args.dataset == 'cityscapes':\n        city_mode = 'train' ## Can be trainval\n        city_quality = 'fine'\n        train_set = args.dataset_cls.CityScapes(\n            city_quality, city_mode, 0, \n            joint_transform=train_joint_transform,\n            transform=train_input_transform,\n            target_transform=target_train_transform,\n            dump_images=args.dump_augmentation_images,\n            cv_split=args.cv)\n        val_set = args.dataset_cls.CityScapes('fine', 'val', 0, \n                                              transform=val_input_transform,\n                                              target_transform=target_transform,\n                                              cv_split=args.cv)\n    elif args.dataset == 'rellis':\n        if  args.mode != \"test\":\n            city_mode = 'train' \n            train_set = args.dataset_cls.Rellis(\n                city_mode, \n                joint_transform=train_joint_transform,\n                transform=train_input_transform,\n                target_transform=target_train_transform,\n                dump_images=args.dump_augmentation_images,\n                cv_split=args.cv)\n            val_set = args.dataset_cls.Rellis('val',\n                                                transform=val_input_transform,\n                                                target_transform=target_transform,\n                                                cv_split=args.cv)\n        else:\n            city_mode = 'test' \n            train_set = args.dataset_cls.Rellis('test',\n                                                transform=val_input_transform,\n                                                target_transform=target_transform,\n                                                cv_split=args.cv)  \n            val_set = args.dataset_cls.Rellis('test',\n                                                transform=val_input_transform,\n                                                target_transform=target_transform,\n                                                cv_split=args.cv)            \n    else:\n        raise\n    \n    train_sampler = None\n    val_sampler = None\n\n    train_loader = DataLoader(train_set, batch_size=args.train_batch_size,\n                              num_workers=args.num_workers, shuffle=(train_sampler is None), drop_last=True, sampler = train_sampler)\n    val_loader = DataLoader(val_set, batch_size=args.val_batch_size,\n                            num_workers=args.num_workers // 2 , shuffle=False, drop_last=False, sampler = val_sampler)\n\n    return train_loader, val_loader,  train_set\n\n"
  },
  {
    "path": "benchmarks/GSCNN-master/datasets/cityscapes.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\"\"\"\n\nimport os\nimport numpy as np\nimport torch\nfrom PIL import Image\nfrom torch.utils import data\nfrom collections import defaultdict\nimport math\nimport logging\nimport datasets.cityscapes_labels as cityscapes_labels\nimport json\nfrom config import cfg\nimport torchvision.transforms as transforms\nimport datasets.edge_utils as edge_utils\n\ntrainid_to_name = cityscapes_labels.trainId2name\nid_to_trainid = cityscapes_labels.label2trainid\nnum_classes = 19\nignore_label = 255\nroot = cfg.DATASET.CITYSCAPES_DIR\n\npalette = [128, 64, 128, 244, 35, 232, 70, 70, 70, 102, 102, 156, 190, 153, 153,\n           153, 153, 153, 250, 170, 30,\n           220, 220, 0, 107, 142, 35, 152, 251, 152, 70, 130, 180, 220, 20, 60,\n           255, 0, 0, 0, 0, 142, 0, 0, 70,\n           0, 60, 100, 0, 80, 100, 0, 0, 230, 119, 11, 32]\nzero_pad = 256 * 3 - len(palette)\nfor i in range(zero_pad):\n    palette.append(0)\n\n\ndef colorize_mask(mask):\n    # mask: numpy array of the mask\n    new_mask = Image.fromarray(mask.astype(np.uint8)).convert('P')\n    new_mask.putpalette(palette)\n    return new_mask\n\n\ndef add_items(items, aug_items, cities, img_path, mask_path, mask_postfix, mode, maxSkip):\n\n    for c in cities:\n        c_items = [name.split('_leftImg8bit.png')[0] for name in\n                   os.listdir(os.path.join(img_path, c))]\n        for it in c_items:\n            item = (os.path.join(img_path, c, it + '_leftImg8bit.png'),\n                        os.path.join(mask_path, c, it + mask_postfix))\n            items.append(item)\n\ndef make_cv_splits(img_dir_name):\n    '''\n    Create splits of train/val data.\n    A split is a lists of cities.\n    split0 is aligned with the default Cityscapes train/val.\n    '''\n    trn_path = os.path.join(root, img_dir_name, 'leftImg8bit', 'train')\n    val_path = os.path.join(root, img_dir_name, 'leftImg8bit', 'val')\n\n    trn_cities = ['train/' + c for c in os.listdir(trn_path)]\n    val_cities = ['val/' + c for c in os.listdir(val_path)]\n\n    # want reproducible randomly shuffled\n    trn_cities = sorted(trn_cities)\n\n    all_cities = val_cities + trn_cities\n    num_val_cities = len(val_cities)\n    num_cities = len(all_cities)\n\n    cv_splits = []\n    for split_idx in range(cfg.DATASET.CV_SPLITS):\n        split = {}\n        split['train'] = []\n        split['val'] = []\n        offset = split_idx * num_cities // cfg.DATASET.CV_SPLITS\n        for j in range(num_cities):\n            if j >= offset and j < (offset + num_val_cities):\n                split['val'].append(all_cities[j])\n            else:\n                split['train'].append(all_cities[j])\n        cv_splits.append(split)\n\n    return cv_splits\n\n\ndef make_split_coarse(img_path):\n    '''\n    Create a train/val split for coarse\n    return: city split in train\n    '''\n    all_cities = os.listdir(img_path)\n    all_cities = sorted(all_cities)  # needs to always be the same\n    val_cities = [] # Can manually set cities to not be included into train split\n\n    split = {}\n    split['val'] = val_cities\n    split['train'] = [c for c in all_cities if c not in val_cities]\n    return split\n\ndef make_test_split(img_dir_name):\n    test_path = os.path.join(root, img_dir_name, 'leftImg8bit', 'test')\n    test_cities = ['test/' + c for c in os.listdir(test_path)]\n\n    return test_cities\n\n\ndef make_dataset(quality, mode, maxSkip=0, fine_coarse_mult=6, cv_split=0):\n    '''\n    Assemble list of images + mask files\n\n    fine -   modes: train/val/test/trainval    cv:0,1,2\n    coarse - modes: train/val                  cv:na\n\n    path examples:\n    leftImg8bit_trainextra/leftImg8bit/train_extra/augsburg\n    gtCoarse/gtCoarse/train_extra/augsburg\n    '''\n    items = []\n    aug_items = []\n\n    if quality == 'fine':\n        assert mode in ['train', 'val', 'test', 'trainval']\n        img_dir_name = 'leftImg8bit_trainvaltest'\n        img_path = os.path.join(root, img_dir_name, 'leftImg8bit')\n        mask_path = os.path.join(root, 'gtFine_trainvaltest', 'gtFine')\n        mask_postfix = '_gtFine_labelIds.png'\n        cv_splits = make_cv_splits(img_dir_name)\n        if mode == 'trainval':\n            modes = ['train', 'val']\n        else:\n            modes = [mode]\n        for mode in modes:\n            if mode == 'test':\n                cv_splits = make_test_split(img_dir_name)\n                add_items(items, cv_splits, img_path, mask_path,\n                      mask_postfix)\n            else:\n                logging.info('{} fine cities: '.format(mode) + str(cv_splits[cv_split][mode]))\n\n                add_items(items, aug_items, cv_splits[cv_split][mode], img_path, mask_path,\n                      mask_postfix, mode, maxSkip)\n    else:\n        raise 'unknown cityscapes quality {}'.format(quality)\n    logging.info('Cityscapes-{}: {} images'.format(mode, len(items)+len(aug_items)))\n    return items, aug_items\n\n\nclass CityScapes(data.Dataset):\n\n    def __init__(self, quality, mode, maxSkip=0, joint_transform=None, sliding_crop=None,\n                 transform=None, target_transform=None, dump_images=False,\n                 cv_split=None, eval_mode=False, \n                 eval_scales=None, eval_flip=False):\n        self.quality = quality\n        self.mode = mode\n        self.maxSkip = maxSkip\n        self.joint_transform = joint_transform\n        self.sliding_crop = sliding_crop\n        self.transform = transform\n        self.target_transform = target_transform\n        self.dump_images = dump_images\n        self.eval_mode = eval_mode\n        self.eval_flip = eval_flip\n        self.eval_scales = None\n        if eval_scales != None:\n            self.eval_scales = [float(scale) for scale in eval_scales.split(\",\")]\n\n        if cv_split:\n            self.cv_split = cv_split\n            assert cv_split < cfg.DATASET.CV_SPLITS, \\\n                'expected cv_split {} to be < CV_SPLITS {}'.format(\n                    cv_split, cfg.DATASET.CV_SPLITS)\n        else:\n            self.cv_split = 0\n        self.imgs, _ = make_dataset(quality, mode, self.maxSkip, cv_split=self.cv_split)\n        if len(self.imgs) == 0:\n            raise RuntimeError('Found 0 images, please check the data set')\n\n        self.mean_std = ([0.485, 0.456, 0.406], [0.229, 0.224, 0.225])\n\n    def _eval_get_item(self, img, mask, scales, flip_bool):\n        return_imgs = []\n        for flip in range(int(flip_bool)+1):\n            imgs = []\n            if flip :\n                img = img.transpose(Image.FLIP_LEFT_RIGHT)\n            for scale in scales:\n                w,h = img.size\n                target_w, target_h = int(w * scale), int(h * scale) \n                resize_img =img.resize((target_w, target_h))\n                tensor_img = transforms.ToTensor()(resize_img)\n                final_tensor = transforms.Normalize(*self.mean_std)(tensor_img)\n                imgs.append(tensor_img)\n            return_imgs.append(imgs)\n        return return_imgs, mask\n        \n\n\n    def __getitem__(self, index):\n\n        img_path, mask_path = self.imgs[index]\n\n        img, mask = Image.open(img_path).convert('RGB'), Image.open(mask_path)\n        img_name = os.path.splitext(os.path.basename(img_path))[0]\n\n        mask = np.array(mask)\n        mask_copy = mask.copy()\n        for k, v in id_to_trainid.items():\n            mask_copy[mask == k] = v\n\n        if self.eval_mode:\n            return self._eval_get_item(img, mask_copy, self.eval_scales, self.eval_flip), img_name\n\n        mask = Image.fromarray(mask_copy.astype(np.uint8))\n\n        # Image Transformations\n        if self.joint_transform is not None:\n            img, mask = self.joint_transform(img, mask)\n        if self.transform is not None:\n            img = self.transform(img)\n        if self.target_transform is not None:\n            mask = self.target_transform(mask)\n\n        _edgemap = mask.numpy()\n        _edgemap = edge_utils.mask_to_onehot(_edgemap, num_classes)\n\n        _edgemap = edge_utils.onehot_to_binary_edges(_edgemap, 2, num_classes)\n\n        edgemap = torch.from_numpy(_edgemap).float()\n        \n\t# Debug\n        if self.dump_images:\n            outdir = '../../dump_imgs_{}'.format(self.mode)\n            os.makedirs(outdir, exist_ok=True)\n            out_img_fn = os.path.join(outdir, img_name + '.png')\n            out_msk_fn = os.path.join(outdir, img_name + '_mask.png')\n            mask_img = colorize_mask(np.array(mask))\n            img.save(out_img_fn)\n            mask_img.save(out_msk_fn)\n\n        return img, mask, edgemap, img_name\n\n    def __len__(self):\n        return len(self.imgs)\n\n\ndef make_dataset_video():\n    img_dir_name = 'leftImg8bit_demoVideo'\n    img_path = os.path.join(root, img_dir_name, 'leftImg8bit/demoVideo')\n    items = []\n    categories = os.listdir(img_path)\n    for c in categories[1:]:\n        c_items = [name.split('_leftImg8bit.png')[0] for name in\n                   os.listdir(os.path.join(img_path, c))]\n        for it in c_items:\n            item = os.path.join(img_path, c, it + '_leftImg8bit.png')\n            items.append(item)\n    return items\n\n\nclass CityScapesVideo(data.Dataset):\n\n    def __init__(self, transform=None):\n        self.imgs = make_dataset_video()\n        if len(self.imgs) == 0:\n            raise RuntimeError('Found 0 images, please check the data set')\n        self.transform = transform\n\n    def __getitem__(self, index):\n        img_path = self.imgs[index]\n        img = Image.open(img_path).convert('RGB')\n        img_name = os.path.splitext(os.path.basename(img_path))[0]\n\n        if self.transform is not None:\n            img = self.transform(img)\n        return img, img_name\n\n    def __len__(self):\n        return len(self.imgs)\n\n"
  },
  {
    "path": "benchmarks/GSCNN-master/datasets/cityscapes_labels.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\n# File taken from https://github.com/mcordts/cityscapesScripts/\n# License File Available at:\n# https://github.com/mcordts/cityscapesScripts/blob/master/license.txt\n\n# ----------------------\n# The Cityscapes Dataset\n# ----------------------\n#\n#\n# License agreement\n# -----------------\n#\n# This dataset is made freely available to academic and non-academic entities for non-commercial purposes such as academic research, teaching, scientific publications, or personal experimentation. Permission is granted to use the data given that you agree:\n#\n# 1. That the dataset comes \"AS IS\", without express or implied warranty. Although every effort has been made to ensure accuracy, we (Daimler AG, MPI Informatics, TU Darmstadt) do not accept any responsibility for errors or omissions.\n# 2. That you include a reference to the Cityscapes Dataset in any work that makes use of the dataset. For research papers, cite our preferred publication as listed on our website; for other media cite our preferred publication as listed on our website or link to the Cityscapes website.\n# 3. That you do not distribute this dataset or modified versions. It is permissible to distribute derivative works in as far as they are abstract representations of this dataset (such as models trained on it or additional annotations that do not directly include any of our data) and do not allow to recover the dataset or something similar in character.\n# 4. That you may not use the dataset or any derivative work for commercial purposes as, for example, licensing or selling the data, or using the data with a purpose to procure a commercial gain.\n# 5. That all rights not expressly granted to you are reserved by us (Daimler AG, MPI Informatics, TU Darmstadt).\n#\n#\n# Contact\n# -------\n#\n# Marius Cordts, Mohamed Omran\n# www.cityscapes-dataset.net\n\n\"\"\"\n\nfrom collections import namedtuple\n\n\n#--------------------------------------------------------------------------------\n# Definitions\n#--------------------------------------------------------------------------------\n\n# a label and all meta information\nLabel = namedtuple( 'Label' , [\n\n    'name'        , # The identifier of this label, e.g. 'car', 'person', ... .\n                    # We use them to uniquely name a class\n\n    'id'          , # An integer ID that is associated with this label.\n                    # The IDs are used to represent the label in ground truth images\n                    # An ID of -1 means that this label does not have an ID and thus\n                    # is ignored when creating ground truth images (e.g. license plate).\n                    # Do not modify these IDs, since exactly these IDs are expected by the\n                    # evaluation server.\n\n    'trainId'     , # Feel free to modify these IDs as suitable for your method. Then create\n                    # ground truth images with train IDs, using the tools provided in the\n                    # 'preparation' folder. However, make sure to validate or submit results\n                    # to our evaluation server using the regular IDs above!\n                    # For trainIds, multiple labels might have the same ID. Then, these labels\n                    # are mapped to the same class in the ground truth images. For the inverse\n                    # mapping, we use the label that is defined first in the list below.\n                    # For example, mapping all void-type classes to the same ID in training,\n                    # might make sense for some approaches.\n                    # Max value is 255!\n\n    'category'    , # The name of the category that this label belongs to\n\n    'categoryId'  , # The ID of this category. Used to create ground truth images\n                    # on category level.\n\n    'hasInstances', # Whether this label distinguishes between single instances or not\n\n    'ignoreInEval', # Whether pixels having this class as ground truth label are ignored\n                    # during evaluations or not\n\n    'color'       , # The color of this label\n    ] )\n\n\n#--------------------------------------------------------------------------------\n# A list of all labels\n#--------------------------------------------------------------------------------\n\n# Please adapt the train IDs as appropriate for you approach.\n# Note that you might want to ignore labels with ID 255 during training.\n# Further note that the current train IDs are only a suggestion. You can use whatever you like.\n# Make sure to provide your results using the original IDs and not the training IDs.\n# Note that many IDs are ignored in evaluation and thus you never need to predict these!\n\nlabels = [\n    #       name                     id    trainId   category            catId     hasInstances   ignoreInEval   color\n    Label(  'unlabeled'            ,  0 ,      255 , 'void'            , 0       , False        , True         , (  0,  0,  0) ),\n    Label(  'ego vehicle'          ,  1 ,      255 , 'void'            , 0       , False        , True         , (  0,  0,  0) ),\n    Label(  'rectification border' ,  2 ,      255 , 'void'            , 0       , False        , True         , (  0,  0,  0) ),\n    Label(  'out of roi'           ,  3 ,      255 , 'void'            , 0       , False        , True         , (  0,  0,  0) ),\n    Label(  'static'               ,  4 ,      255 , 'void'            , 0       , False        , True         , (  0,  0,  0) ),\n    Label(  'dynamic'              ,  5 ,      255 , 'void'            , 0       , False        , True         , (111, 74,  0) ),\n    Label(  'ground'               ,  6 ,      255 , 'void'            , 0       , False        , True         , ( 81,  0, 81) ),\n    Label(  'road'                 ,  7 ,        0 , 'flat'            , 1       , False        , False        , (128, 64,128) ),\n    Label(  'sidewalk'             ,  8 ,        1 , 'flat'            , 1       , False        , False        , (244, 35,232) ),\n    Label(  'parking'              ,  9 ,      255 , 'flat'            , 1       , False        , True         , (250,170,160) ),\n    Label(  'rail track'           , 10 ,      255 , 'flat'            , 1       , False        , True         , (230,150,140) ),\n    Label(  'building'             , 11 ,        2 , 'construction'    , 2       , False        , False        , ( 70, 70, 70) ),\n    Label(  'wall'                 , 12 ,        3 , 'construction'    , 2       , False        , False        , (102,102,156) ),\n    Label(  'fence'                , 13 ,        4 , 'construction'    , 2       , False        , False        , (190,153,153) ),\n    Label(  'guard rail'           , 14 ,      255 , 'construction'    , 2       , False        , True         , (180,165,180) ),\n    Label(  'bridge'               , 15 ,      255 , 'construction'    , 2       , False        , True         , (150,100,100) ),\n    Label(  'tunnel'               , 16 ,      255 , 'construction'    , 2       , False        , True         , (150,120, 90) ),\n    Label(  'pole'                 , 17 ,        5 , 'object'          , 3       , False        , False        , (153,153,153) ),\n    Label(  'polegroup'            , 18 ,      255 , 'object'          , 3       , False        , True         , (153,153,153) ),\n    Label(  'traffic light'        , 19 ,        6 , 'object'          , 3       , False        , False        , (250,170, 30) ),\n    Label(  'traffic sign'         , 20 ,        7 , 'object'          , 3       , False        , False        , (220,220,  0) ),\n    Label(  'vegetation'           , 21 ,        8 , 'nature'          , 4       , False        , False        , (107,142, 35) ),\n    Label(  'terrain'              , 22 ,        9 , 'nature'          , 4       , False        , False        , (152,251,152) ),\n    Label(  'sky'                  , 23 ,       10 , 'sky'             , 5       , False        , False        , ( 70,130,180) ),\n    Label(  'person'               , 24 ,       11 , 'human'           , 6       , True         , False        , (220, 20, 60) ),\n    Label(  'rider'                , 25 ,       12 , 'human'           , 6       , True         , False        , (255,  0,  0) ),\n    Label(  'car'                  , 26 ,       13 , 'vehicle'         , 7       , True         , False        , (  0,  0,142) ),\n    Label(  'truck'                , 27 ,       14 , 'vehicle'         , 7       , True         , False        , (  0,  0, 70) ),\n    Label(  'bus'                  , 28 ,       15 , 'vehicle'         , 7       , True         , False        , (  0, 60,100) ),\n    Label(  'caravan'              , 29 ,      255 , 'vehicle'         , 7       , True         , True         , (  0,  0, 90) ),\n    Label(  'trailer'              , 30 ,      255 , 'vehicle'         , 7       , True         , True         , (  0,  0,110) ),\n    Label(  'train'                , 31 ,       16 , 'vehicle'         , 7       , True         , False        , (  0, 80,100) ),\n    Label(  'motorcycle'           , 32 ,       17 , 'vehicle'         , 7       , True         , False        , (  0,  0,230) ),\n    Label(  'bicycle'              , 33 ,       18 , 'vehicle'         , 7       , True         , False        , (119, 11, 32) ),\n    Label(  'license plate'        , -1 ,       -1 , 'vehicle'         , 7       , False        , True         , (  0,  0,142) ),\n    Label(  'license plate'        , 34 ,       255 , 'vehicle'         , 7       , False        , True         , (  0,  0,142) ),\n]\n\n\n#--------------------------------------------------------------------------------\n# Create dictionaries for a fast lookup\n#--------------------------------------------------------------------------------\n\n# Please refer to the main method below for example usages!\n\n# name to label object\nname2label      = { label.name    : label for label in labels           }\n# id to label object\nid2label        = { label.id      : label for label in labels           }\n# trainId to label object\ntrainId2label   = { label.trainId : label for label in reversed(labels) }\n# label2trainid\nlabel2trainid   = { label.id      : label.trainId for label in labels   }\n# trainId to label object\ntrainId2name   = { label.trainId : label.name for label in labels   }\ntrainId2color  = { label.trainId : label.color for label in labels      }\n# category to list of label objects\ncategory2labels = {}\nfor label in labels:\n    category = label.category\n    if category in category2labels:\n        category2labels[category].append(label)\n    else:\n        category2labels[category] = [label]\n\n#--------------------------------------------------------------------------------\n# Assure single instance name\n#--------------------------------------------------------------------------------\n\n# returns the label name that describes a single instance (if possible)\n# e.g.     input     |   output\n#        ----------------------\n#          car       |   car\n#          cargroup  |   car\n#          foo       |   None\n#          foogroup  |   None\n#          skygroup  |   None\ndef assureSingleInstanceName( name ):\n    # if the name is known, it is not a group\n    if name in name2label:\n        return name\n    # test if the name actually denotes a group\n    if not name.endswith(\"group\"):\n        return None\n    # remove group\n    name = name[:-len(\"group\")]\n    # test if the new name exists\n    if not name in name2label:\n        return None\n    # test if the new name denotes a label that actually has instances\n    if not name2label[name].hasInstances:\n        return None\n    # all good then\n    return name\n\n#--------------------------------------------------------------------------------\n# Main for testing\n#--------------------------------------------------------------------------------\n\n# just a dummy main\nif __name__ == \"__main__\":\n    # Print all the labels\n    print(\"List of cityscapes labels:\")\n    print(\"\")\n    print((\"    {:>21} | {:>3} | {:>7} | {:>14} | {:>10} | {:>12} | {:>12}\".format( 'name', 'id', 'trainId', 'category', 'categoryId', 'hasInstances', 'ignoreInEval' )))\n    print((\"    \" + ('-' * 98)))\n    for label in labels:\n        print((\"    {:>21} | {:>3} | {:>7} | {:>14} | {:>10} | {:>12} | {:>12}\".format( label.name, label.id, label.trainId, label.category, label.categoryId, label.hasInstances, label.ignoreInEval )))\n    print(\"\")\n\n    print(\"Example usages:\")\n\n    # Map from name to label\n    name = 'car'\n    id   = name2label[name].id\n    print((\"ID of label '{name}': {id}\".format( name=name, id=id )))\n\n    # Map from ID to label\n    category = id2label[id].category\n    print((\"Category of label with ID '{id}': {category}\".format( id=id, category=category )))\n\n    # Map from trainID to label\n    trainId = 0\n    name = trainId2label[trainId].name\n    print((\"Name of label with trainID '{id}': {name}\".format( id=trainId, name=name )))\n"
  },
  {
    "path": "benchmarks/GSCNN-master/datasets/edge_utils.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\"\"\"\n\nimport os\nimport numpy as np\nfrom PIL import Image\nfrom scipy.ndimage.morphology import distance_transform_edt\n\ndef mask_to_onehot(mask, num_classes):\n    \"\"\"\n    Converts a segmentation mask (H,W) to (K,H,W) where the last dim is a one\n    hot encoding vector\n\n    \"\"\"\n    _mask = [mask == (i + 1) for i in range(num_classes)]\n    return np.array(_mask).astype(np.uint8)\n\ndef onehot_to_mask(mask):\n    \"\"\"\n    Converts a mask (K,H,W) to (H,W)\n    \"\"\"\n    _mask = np.argmax(mask, axis=0)\n    _mask[_mask != 0] += 1\n    return _mask\n\ndef onehot_to_multiclass_edges(mask, radius, num_classes):\n    \"\"\"\n    Converts a segmentation mask (K,H,W) to an edgemap (K,H,W)\n\n    \"\"\"\n    if radius < 0:\n        return mask\n    \n    # We need to pad the borders for boundary conditions\n    mask_pad = np.pad(mask, ((0, 0), (1, 1), (1, 1)), mode='constant', constant_values=0)\n    \n    channels = []\n    for i in range(num_classes):\n        dist = distance_transform_edt(mask_pad[i, :])+distance_transform_edt(1.0-mask_pad[i, :])\n        dist = dist[1:-1, 1:-1]\n        dist[dist > radius] = 0\n        dist = (dist > 0).astype(np.uint8)\n        channels.append(dist)\n        \n    return np.array(channels)\n\ndef onehot_to_binary_edges(mask, radius, num_classes):\n    \"\"\"\n    Converts a segmentation mask (K,H,W) to a binary edgemap (H,W)\n\n    \"\"\"\n    \n    if radius < 0:\n        return mask\n    \n    # We need to pad the borders for boundary conditions\n    mask_pad = np.pad(mask, ((0, 0), (1, 1), (1, 1)), mode='constant', constant_values=0)\n    \n    edgemap = np.zeros(mask.shape[1:])\n\n    for i in range(num_classes):\n        dist = distance_transform_edt(mask_pad[i, :])+distance_transform_edt(1.0-mask_pad[i, :])\n        dist = dist[1:-1, 1:-1]\n        dist[dist > radius] = 0\n        edgemap += dist\n    edgemap = np.expand_dims(edgemap, axis=0)    \n    edgemap = (edgemap > 0).astype(np.uint8)\n    return edgemap\n\n"
  },
  {
    "path": "benchmarks/GSCNN-master/datasets/rellis.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\"\"\"\n\nimport os\nimport numpy as np\nimport torch\nfrom PIL import Image\nfrom torch.utils import data\nfrom collections import defaultdict\nimport math\nimport logging\nimport datasets.cityscapes_labels as cityscapes_labels\nimport json\nfrom config import cfg\nimport torchvision.transforms as transforms\nimport datasets.edge_utils as edge_utils\n\ntrainid_to_name = cityscapes_labels.trainId2name\nid_to_trainid = cityscapes_labels.label2trainid\nnum_classes = 19\nignore_label = 0\nroot = cfg.DATASET.RELLIS_DIR\nlist_paths = {'train':'train.lst','val':\"val.lst\",'test':'test.lst'}\n\n\npalette = [128, 64, 128, 244, 35, 232, 70, 70, 70, 102, 102, 156, 190, 153, 153,\n           153, 153, 153, 250, 170, 30,\n           220, 220, 0, 107, 142, 35, 152, 251, 152, 70, 130, 180, 220, 20, 60,\n           255, 0, 0, 0, 0, 142, 0, 0, 70,\n           0, 60, 100, 0, 80, 100, 0, 0, 230, 119, 11, 32]\nzero_pad = 256 * 3 - len(palette)\nfor i in range(zero_pad):\n    palette.append(0)\n\n\ndef colorize_mask(mask):\n    # mask: numpy array of the mask\n    new_mask = Image.fromarray(mask.astype(np.uint8)).convert('P')\n    new_mask.putpalette(palette)\n    return new_mask\n\n\nclass Rellis(data.Dataset):\n\n    def __init__(self, mode, joint_transform=None, sliding_crop=None,\n                 transform=None, target_transform=None, dump_images=False,\n                 cv_split=None, eval_mode=False, \n                 eval_scales=None, eval_flip=False):\n        self.mode = mode\n        self.joint_transform = joint_transform\n        self.sliding_crop = sliding_crop\n        self.transform = transform\n        self.target_transform = target_transform\n        self.dump_images = dump_images\n        self.eval_mode = eval_mode\n        self.eval_flip = eval_flip\n        self.eval_scales = None\n        self.root = root\n        if eval_scales != None:\n            self.eval_scales = [float(scale) for scale in eval_scales.split(\",\")]\n        self.list_path = list_paths[mode]\n        self.img_list = [line.strip().split() for line in open(root+self.list_path)]\n        self.files = self.read_files()\n        if len(self.files) == 0:\n            raise RuntimeError('Found 0 images, please check the data set')\n\n        self.mean_std = ([0.54218053, 0.64250553, 0.56620195], [0.54218052, 0.64250552, 0.56620194])\n        self.label_mapping = {0: 0,\n                              1: 0,\n                              3: 1,\n                              4: 2,\n                              5: 3,\n                              6: 4,\n                              7: 5,\n                              8: 6,\n                              9: 7,\n                              10: 8,\n                              12: 9,\n                              15: 10,\n                              17: 11,\n                              18: 12,\n                              19: 13,\n                              23: 14,\n                              27: 15,\n                              29: 1,\n                              30: 1,\n                              31: 16,\n                              32: 4,\n                              33: 17,\n                              34: 18}\n\n    def _eval_get_item(self, img, mask, scales, flip_bool):\n        return_imgs = []\n        for flip in range(int(flip_bool)+1):\n            imgs = []\n            if flip :\n                img = img.transpose(Image.FLIP_LEFT_RIGHT)\n            for scale in scales:\n                w,h = img.size\n                target_w, target_h = int(w * scale), int(h * scale) \n                resize_img =img.resize((target_w, target_h))\n                tensor_img = transforms.ToTensor()(resize_img)\n                final_tensor = transforms.Normalize(*self.mean_std)(tensor_img)\n                imgs.append(tensor_img)\n            return_imgs.append(imgs)\n        return return_imgs, mask\n        \n    def read_files(self):\n        files = []\n        # if 'test' in self.mode:\n        #     for item in self.img_list:\n        #         image_path = item\n        #         name = os.path.splitext(os.path.basename(image_path[0]))[0]\n        #         files.append({\n        #             \"img\": image_path[0],\n        #             \"name\": name,\n        #         })\n        # else:\n        for item in self.img_list:\n            image_path, label_path = item\n            name = os.path.splitext(os.path.basename(label_path))[0]\n            files.append({\n                \"img\": image_path,\n                \"label\": label_path,\n                \"name\": name,\n                \"weight\": 1\n            })\n        return files\n\n    def convert_label(self, label, inverse=False):\n        \n        temp = label.copy()\n        if inverse:\n            for v, k in self.label_mapping.items():\n                label[temp == k] = v\n        else:\n            for k, v in self.label_mapping.items():\n                label[temp == k] = v\n        return label\n\n    def __getitem__(self, index):\n        item = self.files[index]\n        img_name = item[\"name\"]\n        img_path = self.root + item['img']\n        label_path = self.root + item[\"label\"]\n\n        img = Image.open(img_path).convert('RGB')\n\n        mask = np.array(Image.open(label_path))\n        mask = mask[:, :]\n        \n\n        mask_copy = self.convert_label(mask)\n\n        if self.eval_mode:\n            return self._eval_get_item(img, mask_copy, self.eval_scales, self.eval_flip), img_name\n\n\n        mask = Image.fromarray(mask_copy.astype(np.uint8))\n        # Image Transformations\n        if self.joint_transform is not None:\n            img, mask = self.joint_transform(img, mask)\n        if self.transform is not None:\n            img = self.transform(img)\n        if self.target_transform is not None:\n            mask = self.target_transform(mask)\n        if self.mode == 'test':\n            return img, mask, img_name, item['img']\n\n        _edgemap = mask.numpy()\n        _edgemap = edge_utils.mask_to_onehot(_edgemap, num_classes)\n\n        _edgemap = edge_utils.onehot_to_binary_edges(_edgemap, 2, num_classes)\n\n        edgemap = torch.from_numpy(_edgemap).float()\n        \n\t# Debug\n        if self.dump_images:\n            outdir = '../../dump_imgs_{}'.format(self.mode)\n            os.makedirs(outdir, exist_ok=True)\n            out_img_fn = os.path.join(outdir, img_name + '.png')\n            out_msk_fn = os.path.join(outdir, img_name + '_mask.png')\n            mask_img = colorize_mask(np.array(mask))\n            img.save(out_img_fn)\n            mask_img.save(out_msk_fn)\n        return img, mask, edgemap, img_name\n\n    def __len__(self):\n        return len(self.files)\n\n\ndef make_dataset_video():\n    img_dir_name = 'leftImg8bit_demoVideo'\n    img_path = os.path.join(root, img_dir_name, 'leftImg8bit/demoVideo')\n    items = []\n    categories = os.listdir(img_path)\n    for c in categories[1:]:\n        c_items = [name.split('_leftImg8bit.png')[0] for name in\n                   os.listdir(os.path.join(img_path, c))]\n        for it in c_items:\n            item = os.path.join(img_path, c, it + '_leftImg8bit.png')\n            items.append(item)\n    return items\n\n\nclass CityScapesVideo(data.Dataset):\n\n    def __init__(self, transform=None):\n        self.imgs = make_dataset_video()\n        if len(self.imgs) == 0:\n            raise RuntimeError('Found 0 images, please check the data set')\n        self.transform = transform\n\n    def __getitem__(self, index):\n        img_path = self.imgs[index]\n        img = Image.open(img_path).convert('RGB')\n        img_name = os.path.splitext(os.path.basename(img_path))[0]\n\n        if self.transform is not None:\n            img = self.transform(img)\n        return img, img_name\n\n    def __len__(self):\n        return len(self.imgs)\n\n"
  },
  {
    "path": "benchmarks/GSCNN-master/docs/index.html",
    "content": "<head>\n<!-- Global site tag (gtag.js) - Google Analytics -->\n<script async src=\"https://www.googletagmanager.com/gtag/js?id=UA-137506474-1\"></script>\n<script>\n  window.dataLayer = window.dataLayer || [];\n  function gtag(){dataLayer.push(arguments);}\n  gtag('js', new Date());\n\n  gtag('config', 'UA-137506474-1');\n</script>\n\n<script src=\"http://www.google.com/jsapi\" type=\"text/javascript\"></script>\n<script type=\"text/javascript\">google.load(\"jquery\", \"1.3.2\");</script>\n</head>\n\n<style type=\"text/css\">\n    body {\n        font-family: \"HelveticaNeue-Light\", \"Helvetica Neue Light\", \"Helvetica Neue\", Helvetica, Arial, \"Lucida Grande\", sans-serif;\n        font-weight:300;\n        font-size:18px;\n        margin-left: auto;\n        margin-right: auto;\n        width: 1100px;\n    }\n\n    h1 {\n        font-weight:300;\n        margin: 0.4em;\n    }\n\n    p {\n        margin: 0.2em;\n    }\n\n    .disclaimerbox {\n        background-color: #eee;\n        border: 1px solid #eeeeee;\n        border-radius: 10px ;\n        -moz-border-radius: 10px ;\n        -webkit-border-radius: 10px ;\n        padding: 20px;\n    }\n\n    video.header-vid {\n        height: 140px;\n        border: 1px solid black;\n        border-radius: 10px ;\n        -moz-border-radius: 10px ;\n        -webkit-border-radius: 10px ;\n    }\n\n    img.header-img {\n        height: 140px;\n        border: 1px solid black;\n        border-radius: 10px ;\n        -moz-border-radius: 10px ;\n        -webkit-border-radius: 10px ;\n    }\n\n    img.rounded {\n        border: 1px solid #eeeeee;\n        border-radius: 10px ;\n        -moz-border-radius: 10px ;\n        -webkit-border-radius: 10px ;\n    }\n\n    a:link,a:visited\n    {\n        color: #1367a7;\n        text-decoration: none;\n    }\n    a:hover {\n        color: #208799;\n    }\n\n    td.dl-link {\n        height: 160px;\n        text-align: center;\n        font-size: 22px;\n    }\n\n    .layered-paper-big { /* modified from: http://css-tricks.com/snippets/css/layered-paper/ */\n        box-shadow:\n                0px 0px 1px 1px rgba(0,0,0,0.35), /* The top layer shadow */\n                5px 5px 0 0px #fff, /* The second layer */\n                5px 5px 1px 1px rgba(0,0,0,0.35), /* The second layer shadow */\n                10px 10px 0 0px #fff, /* The third layer */\n                10px 10px 1px 1px rgba(0,0,0,0.35), /* The third layer shadow */\n                15px 15px 0 0px #fff, /* The fourth layer */\n                15px 15px 1px 1px rgba(0,0,0,0.35), /* The fourth layer shadow */\n                20px 20px 0 0px #fff, /* The fifth layer */\n                20px 20px 1px 1px rgba(0,0,0,0.35), /* The fifth layer shadow */\n                25px 25px 0 0px #fff, /* The fifth layer */\n                25px 25px 1px 1px rgba(0,0,0,0.35); /* The fifth layer shadow */\n        margin-left: 10px;\n        margin-right: 45px;\n    }\n\n\n    .layered-paper { /* modified from: http://css-tricks.com/snippets/css/layered-paper/ */\n        box-shadow:\n                0px 0px 1px 1px rgba(0,0,0,0.35), /* The top layer shadow */\n                5px 5px 0 0px #fff, /* The second layer */\n                5px 5px 1px 1px rgba(0,0,0,0.35), /* The second layer shadow */\n                10px 10px 0 0px #fff, /* The third layer */\n                10px 10px 1px 1px rgba(0,0,0,0.35); /* The third layer shadow */\n        margin-top: 5px;\n        margin-left: 10px;\n        margin-right: 30px;\n        margin-bottom: 5px;\n    }\n\n    .vert-cent {\n        position: relative;\n        top: 50%;\n        transform: translateY(-50%);\n    }\n\n    hr\n    {\n        margin: 0;\n        border: 0;\n        height: 1.5px;\n        background-image: linear-gradient(to right, rgba(0, 0, 0, 0), rgba(0, 0, 0, 0.75), rgba(0, 0, 0, 0));\n    }\n</style>\n\n<html>\n  <head>\n        <title>Gated Shape CNN</title>\n        <meta property=\"og:title\" content=\"gscnn\" />\n  </head>\n\n  <body>\n    <br>\n    <center>\n    <span style=\"font-size:42px\">Gated-SCNN</span> \n    <br>\n    <span style=\"font-size:36px\">Gated Shape CNNs for Semantic Segmentation</span>\n    </center>\n\n    <br>\n      <table align=center width=700px>\n       <tr>\n        <td align=center width=100px>\n        <center>\n        <span style=\"font-size:20px\"><a href=\"https://tovacinni.github.io\">Towaki Takikawa</a><sup>*1,2</sup></span>\n        </center>\n        </td>\n\n        <td align=center width=100px>\n        <center>\n        <span style=\"font-size:20px\"><a href=\"http://www.cs.toronto.edu/~davidj/\">David Acuna</a><sup>*1,3,4</sup></span>\n        </center>\n        </td>\n\n        \n        <td align=center width=100px>\n        <center>\n        <span style=\"font-size:20px\"><a href=\"https://varunjampani.github.io/\">Varun Jampani</a><sup>1</sup></span>\n        </center>\n        </td>\n\n        <td align=center width=100px>\n            <center>\n            <span style=\"font-size:20px\"><a href=\"http://www.cs.toronto.edu/~fidler/\">Sanja Fidler</a><sup>1,3,4</sup></span>\n            </center>\n        </td>\n     </tr>\n    </table>\n\n    <br>\n    <table align=center width=700px>\n       <tr>\n        <td align=center width=100px>\n        <center>\n        <span style=\"font-size:20px\"><sup>1</sup>NVIDIA</span>\n        </center>\n        </td>\n        <td align=center width=100px>\n            <center>\n            <span style=\"font-size:20px\"><sup>2</sup>University of Waterloo</span>\n            </center>\n        </td>\n        <td align=center width=100px>\n            <center>\n            <span style=\"font-size:20px\"><sup>3</sup>University of Toronto</span>\n            </center>\n        </td>\n        <td align=center width=100px>\n            <center>\n            <span style=\"font-size:20px\"><sup>4</sup>Vector Institute</span>\n            </center>\n        </td>\n     </tr>\n    </table>\n    \n    <table align=center width=700px>\n       <tr>\n        <td align=center width=100px>\n        <center>\n\t\t<span style=\"font-size:20px;color:red\">ICCV, 2019</span>\n        </center>\n        </td>\n     </tr>\n    </table>\n            <br>\n            <table align=center width=900px>\n                <tr>\n                     <td width=450px>\n                        <center>\n                            <a href=\"./resources/GSCNN.mp4\"><img src = \"./resources/gscnn.gif\" width=\"450px\" height=\"250px\"></img>                        \n                        </center>\n                    </td>\n                    <td width=450px>\n                      <center>\n                          <a href=\"./resources/GSCNN.mp4\"><img src = \"./resources/intro.jpg\" width=\"450px\" height=\"250px\"></img></href></a><br>\n                    </center>\n                    </td>\n                    <!--  -->\n                </tr>\n            </table>\n            <table align=center width=900px></table>\n                <tr>\n                    <td width=600px>\n                    <br>  \n                    <center>\n                          <!--  -->\n                    </center>\n                    </td>\n                </tr>\n                <tr>\n                    <td width=600px>\n                        <br>\n                        <p align=\"justify\" style=\"font-size: 18px\">\n\n\t\t\t    Current state-of-the-art methods for image segmentation form a dense image representation where the color, shape and texture information are all  processed together inside a deep CNN. This however may not be ideal as they contain very different type of information relevant for recognition. We propose a new architecture that adds a shape stream to the classical CNN architecture. The two streams process the image in parallel, and their information gets fused in the very top layers. Key to this architecture is a new type of gates that connect the intermediate layers of the two streams. Specifically, we use the higher-level activations in the classical stream to gate the lower-level activations in the shape stream, effectively removing noise and helping the shape stream to only focus on processing the relevant boundary-related information. This enables us to use a very shallow architecture for the shape stream that operates on the image-level resolution. Our experiments show that this leads to a highly effective architecture that produces sharper predictions around object boundaries and significantly boosts performance on thinner and smaller objects. Our method achieves state-of-the-art performance on the Cityscapes benchmark, in terms of both mask (mIoU) and boundary (F-score) quality, improving by 2% and 4% over strong baselines.\n                        </p>\n                    </td>\n                </tr>\n                <tr>\n                </tr>\n            </table>\n\n          <br>\n          <hr>\n            <table align=center width=700>\n             <center><h1>News</h1></center>\n                <tr>\n                <ul>\n\t\t<li>[August 2019] Code released on <a href=\"https://github.com/nv-tlabs/gscnn\">GitHub</a></li>\n                <li>[July 2019] Paper accepted at ICCV 2019!</li>\n                <li>[July 2019] Paper released on <a href=\"http://arxiv.org/abs/1907.05740\">arXiv</a></li>\n                </ul>\n                </tr>\n            </table>\n         <br>\n         <hr>\n            <table align=center width=700>\n             <center><h1>Paper</h1></center>\n                <tr>\n                  <td><a href=\"./\"><img style=\"height:180px; border: solid; border-radius:30px;\" src=\"./resources/top.jpg\"/></a></td>\n                  <td><span style=\"font-size:18px\">Towaki Takikawa* , David Acuna* , Varun Jampani , Sanja Fidler<br>\n                          <small>(* denotes equal contribution)</small><br><br>\n                          Gated-SCNN: Gated Shape CNNs for Semantic Segmentation<br><br>\n\n\t\t\t  ICCV, 2019. (to appear)<br>\n                    </td>\n              </tr>\n            </table>\n            <br>\n\n            <table align=center width=700px>\n              <tr>\n                  <td>  \n                    <span style=\"font-size:18px\"><center>\n                      <a href=\"http://arxiv.org/abs/1907.05740\">[Preprint]</a>\n                    </center></td>\n\n                  <td><span style=\"font-size:18px\"><center>\n                      <a href=\"./resources/bibtex.txt\">[Bibtex]</a>\n                    </center></td>\n                  \n                  <td><span style=\"font-size:18px\"><center>\n                      <a href=\"./resources/GSCNN.mp4\">[Video]</a>\n                    </center></td>\n\n              </tr>\n              <tr>\n           \n              </tr>\n            </table>\n            <br>\n        <hr>\n\n         <center><h1>GSCNN in a nutshell</h1></center>\n            <table align=center width=1000px>\n                <tr>\n                        <center>\n                          <a href=''><img class=\"round\" style=\"height:300\" src=\"./resources/architecture.jpg\"/></a>\n                        </center>\n              </tr>\n          </table>\n\n            <br>\n          <hr>\n\n          <center><h1> Results</h1></center> <br>\n\n          <table align=center width=900px>\n              <tr>\n                  <td width=100px>\n                    <center>\n                        <a href=\"./resources/seg.jpg\"><img src = \"./resources/seg.jpg\" width=\"900px\"></img></a><br>\n                    </center>\n                  </td>\n                 \n            <tr>\n                <td>\n                    <center>\n                    <span style=\"font-size:14px\">\n                            Qualitative Segmentation Results\n                    </span>\n                    </center>\n                </td>\n                \n            </tr>\n            <tr>\n                <td colspan='2'>\n                    <center>\n                        <a href=\"./resources/edges.jpg\"><img src = \"./resources/edges.jpg\" width=\"900px\"></img></a><br>\n                    </center>\n                </td>\n            </tr>\n            \n            <tr>\n                <td colspan='2'>\n                    <center>\n                    <span style=\"font-size:14px\">\n                        Qualitative Semantic Boundary Results\n                    </span>\n                    </center>\n                </td>\n            </tr>\n\n            <tr>\n                <td colspan='2'>\n                    <center>\n                        <a href=\"./resources/table.png\"><img src = \"./resources/table.png\" width=\"900px\"></img></a><br>\n                    </center>\n                </td>\n            </tr>\n            \n            <tr>\n                <td colspan='2'>\n                    <center>\n                    <span style=\"font-size:14px\">\n                        Quantitative Results\n                    </span>\n                    </center>\n                </td>\n            </tr>\n            <tr>\n                <td colspan='2'>\n                    <center>\n                        <a href=\"./resources/crop.jpg\"><img src = \"./resources/crop.jpg\" width=\"600px\"></img></a><br>\n                    </center>\n                </td>\n            </tr>\n            \n            <tr>\n                <td colspan='2'>\n                    <center>\n                    <span style=\"font-size:14px\">\n                        Evaluation at different distances, measured by crop factor.\n                    </span>\n                    </center>\n                </td>\n            </tr>\n\n          </table>\n          <hr>\n          <br>\n          <table style=\"font-size:14px\">\n          <tr>\n          <!--  -->\n          </table>\n\n</body>\n</html>\n"
  },
  {
    "path": "benchmarks/GSCNN-master/docs/resources/bibtex.txt",
    "content": "@inproceedings{Takikawa2019GatedSCNNGS,\n  title={Gated-SCNN: Gated Shape CNNs for Semantic Segmentation},\n  author={Towaki Takikawa and David Acuna and Varun Jampani and Sanja Fidler},\n  year={2019}\n}\n\n"
  },
  {
    "path": "benchmarks/GSCNN-master/gscnn.txt",
    "content": "absl-py==0.10.0\naiohttp==3.6.2\nastor==0.8.1\nastunparse==1.6.3\nasync-timeout==3.0.1\nattrs==20.2.0\ncachetools==4.1.1\ncertifi==2020.6.20\nchardet==3.0.4\ncycler==0.10.0\ndecorator==4.4.2\nfuture==0.18.2\ngast==0.2.2\ngoogle-auth==1.22.0\ngoogle-auth-oauthlib==0.4.1\ngoogle-pasta==0.2.0\ngrpcio==1.32.0\nh5py==2.10.0\nidna==2.10\nidna-ssl==1.1.0\nimageio==2.9.0\nimageio-ffmpeg==0.4.2\nimportlib-metadata==2.0.0\njoblib==0.16.0\nKeras-Applications==1.0.8\nKeras-Preprocessing==1.1.2\nkiwisolver==1.2.0\nMarkdown==3.2.2\nmatplotlib==3.3.2\nmultidict==4.7.6\nnetworkx==2.5\nninja==1.10.0.post2\nnose==1.3.7\nnumpy==1.18.5\noauthlib==3.1.0\nopencv-python==4.4.0.44\nopt-einsum==3.3.0\nPillow==7.2.0\nportalocker==2.0.0\nprotobuf==3.13.0\npyasn1==0.4.8\npyasn1-modules==0.2.8\npyparsing==2.4.7\npython-dateutil==2.8.1\nPyWavelets==1.1.1\nPyYAML==5.3.1\nrequests==2.24.0\nrequests-oauthlib==1.3.0\nrsa==4.6\nscikit-image==0.17.2\nscikit-learn==0.23.2\nscipy==1.5.2\nsix==1.15.0\ntensorboard==1.15.0\ntensorboard-plugin-wit==1.7.0\ntensorboardX==2.1\ntensorflow-estimator==1.15.1\ntensorflow-gpu==1.15.0\ntermcolor==1.1.0\nthreadpoolctl==2.1.0\ntifffile==2020.9.3\ntorch==1.4.0\ntorch-encoding @ git+https://github.com/zhanghang1989/PyTorch-Encoding/@ced288d6fa10d4780fa5205a2f239c84022e71a3\ntorchvision==0.5.0\ntqdm==4.49.0\ntyping-extensions==3.7.4.3\nurllib3==1.25.10\nWerkzeug==1.0.1\nwrapt==1.12.1\nyacs==0.1.8\nyarl==1.6.0\nzipp==3.2.0\n"
  },
  {
    "path": "benchmarks/GSCNN-master/loss.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\"\"\"\n\nimport torch\nimport torch.nn as nn\nimport torch.nn.functional as F\nimport logging\nimport numpy as np\nfrom config import cfg\nfrom my_functionals.DualTaskLoss import DualTaskLoss\n\ndef get_loss(args):\n    '''\n    Get the criterion based on the loss function\n    args: \n    return: criterion\n    '''\n    \n    if args.img_wt_loss:\n        criterion = ImageBasedCrossEntropyLoss2d(\n            classes=args.dataset_cls.num_classes, size_average=True,\n            ignore_index=args.dataset_cls.ignore_label, \n            upper_bound=args.wt_bound).cuda()\n    elif args.joint_edgeseg_loss:\n        criterion = JointEdgeSegLoss(classes=args.dataset_cls.num_classes,\n           ignore_index=args.dataset_cls.ignore_label, upper_bound=args.wt_bound,\n           edge_weight=args.edge_weight, seg_weight=args.seg_weight, att_weight=args.att_weight, dual_weight=args.dual_weight).cuda()\n\n    else:\n        criterion = CrossEntropyLoss2d(size_average=True,\n                                       ignore_index=args.dataset_cls.ignore_label).cuda()\n\n    criterion_val = JointEdgeSegLoss(classes=args.dataset_cls.num_classes, mode='val',\n       ignore_index=args.dataset_cls.ignore_label, upper_bound=args.wt_bound,\n       edge_weight=args.edge_weight, seg_weight=args.seg_weight).cuda()\n                               \n    return criterion, criterion_val\n\nclass JointEdgeSegLoss(nn.Module):\n    def __init__(self, classes, weight=None, reduction='mean', ignore_index=255,\n                 norm=False, upper_bound=1.0, mode='train', \n                 edge_weight=1, seg_weight=1, att_weight=1, dual_weight=1, edge='none'):\n        super(JointEdgeSegLoss, self).__init__()\n        self.num_classes = classes\n        if mode == 'train':\n            self.seg_loss = ImageBasedCrossEntropyLoss2d(\n                    classes=classes, ignore_index=ignore_index, upper_bound=upper_bound).cuda()\n        elif mode == 'val':\n            self.seg_loss = CrossEntropyLoss2d(size_average=True,\n                                               ignore_index=ignore_index).cuda()\n        self.ignore_index = ignore_index\n\n        self.edge_weight = edge_weight\n        self.seg_weight = seg_weight\n        self.att_weight = att_weight\n        self.dual_weight = dual_weight\n\n        self.dual_task = DualTaskLoss()\n\n    def bce2d(self, input, target):\n        n, c, h, w = input.size()\n    \n        log_p = input.transpose(1, 2).transpose(2, 3).contiguous().view(1, -1)\n        target_t = target.transpose(1, 2).transpose(2, 3).contiguous().view(1, -1)\n        target_trans = target_t.clone()\n\n        pos_index = (target_t ==1)\n        neg_index = (target_t ==0)\n        ignore_index=(target_t >1)\n\n        target_trans[pos_index] = 1\n        target_trans[neg_index] = 0\n\n        pos_index = pos_index.data.cpu().numpy().astype(bool)\n        neg_index = neg_index.data.cpu().numpy().astype(bool)\n        ignore_index=ignore_index.data.cpu().numpy().astype(bool)\n\n        weight = torch.Tensor(log_p.size()).fill_(0)\n        weight = weight.numpy()\n        pos_num = pos_index.sum()\n        neg_num = neg_index.sum()\n        sum_num = pos_num + neg_num\n        weight[pos_index] = neg_num*1.0 / sum_num\n        weight[neg_index] = pos_num*1.0 / sum_num\n\n        weight[ignore_index] = 0\n\n        weight = torch.from_numpy(weight)\n        weight = weight.cuda()\n        loss = F.binary_cross_entropy_with_logits(log_p, target_t, weight, size_average=True)\n        return loss\n\n    def edge_attention(self, input, target, edge):\n        n, c, h, w = input.size()\n        filler = torch.ones_like(target) * self.ignore_index\n        return self.seg_loss(input, \n                             torch.where(edge.max(1)[0] > 0.8, target, filler))\n\n    def forward(self, inputs, targets):\n        segin, edgein = inputs\n        segmask, edgemask = targets\n        losses = {}\n\n        losses['seg_loss'] = self.seg_weight * self.seg_loss(segin, segmask)\n        losses['edge_loss'] = self.edge_weight * 20 * self.bce2d(edgein, edgemask)\n        losses['att_loss'] = self.att_weight * self.edge_attention(segin, segmask, edgein)\n        losses['dual_loss'] = self.dual_weight * self.dual_task(segin, segmask,ignore_pixel=self.ignore_index)\n              \n        return losses\n\n#Img Weighted Loss\nclass ImageBasedCrossEntropyLoss2d(nn.Module):\n\n    def __init__(self, classes, weight=None, size_average=True, ignore_index=255,\n                 norm=False, upper_bound=1.0):\n        super(ImageBasedCrossEntropyLoss2d, self).__init__()\n        logging.info(\"Using Per Image based weighted loss\")\n        self.num_classes = classes\n        self.nll_loss = nn.NLLLoss2d(weight, size_average, ignore_index)\n        self.norm = norm\n        self.upper_bound = upper_bound\n        self.batch_weights = cfg.BATCH_WEIGHTING\n\n    def calculateWeights(self, target):\n        hist = np.histogram(target.flatten(), range(\n            self.num_classes + 1), normed=True)[0]\n        if self.norm:\n            hist = ((hist != 0) * self.upper_bound * (1 / hist)) + 1\n        else:\n            hist = ((hist != 0) * self.upper_bound * (1 - hist)) + 1\n        return hist\n\n    def forward(self, inputs, targets):\n        target_cpu = targets.data.cpu().numpy()\n        #print(\"loss\",np.unique(target_cpu))\n        if self.batch_weights:\n            weights = self.calculateWeights(target_cpu)\n            self.nll_loss.weight = torch.Tensor(weights).cuda()\n\n        loss = 0.0\n        for i in range(0, inputs.shape[0]):\n            if not self.batch_weights:\n                weights = self.calculateWeights(target_cpu[i])\n                self.nll_loss.weight = torch.Tensor(weights).cuda()\n            loss += self.nll_loss(F.log_softmax(inputs[i].unsqueeze(0)),\n                                          targets[i].unsqueeze(0))\n        return loss\n\n\n#Cross Entroply NLL Loss\nclass CrossEntropyLoss2d(nn.Module):\n    def __init__(self, weight=None, size_average=True, ignore_index=255):\n        super(CrossEntropyLoss2d, self).__init__()\n        logging.info(\"Using Cross Entropy Loss\")\n        self.nll_loss = nn.NLLLoss2d(weight, size_average, ignore_index)\n\n    def forward(self, inputs, targets):\n        return self.nll_loss(F.log_softmax(inputs), targets)\n\n"
  },
  {
    "path": "benchmarks/GSCNN-master/my_functionals/DualTaskLoss.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\n# Code adapted from:\n# https://github.com/ericjang/gumbel-softmax/blob/3c8584924603869e90ca74ac20a6a03d99a91ef9/Categorical%20VAE.ipynb\n#\n# MIT License\n#\n# Copyright (c) 2016 Eric Jang\n#\n# Permission is hereby granted, free of charge, to any person obtaining a copy\n# of this software and associated documentation files (the \"Software\"), to deal\n# in the Software without restriction, including without limitation the rights\n# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell\n# copies of the Software, and to permit persons to whom the Software is\n# furnished to do so, subject to the following conditions:\n#\n# The above copyright notice and this permission notice shall be included in all\n# copies or substantial portions of the Software.\n#\n# THE SOFTWARE IS PROVIDED \"AS IS\", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR\n# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,\n# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE\n# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER\n# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,\n# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE\n# SOFTWARE.\n\"\"\"\n\nimport torch\nimport torch.nn as nn\nimport torch.nn.functional as F\n\nimport numpy as np\nfrom my_functionals.custom_functional import compute_grad_mag\n\ndef perturbate_input_(input, n_elements=200):\n    N, C, H, W = input.shape\n    assert N == 1\n    c_ = np.random.random_integers(0, C - 1, n_elements)\n    h_ = np.random.random_integers(0, H - 1, n_elements)\n    w_ = np.random.random_integers(0, W - 1, n_elements)\n    for c_idx in c_:\n        for h_idx in h_:\n            for w_idx in w_:\n                input[0, c_idx, h_idx, w_idx] = 1\n    return input\n\ndef _sample_gumbel(shape, eps=1e-10):\n    \"\"\"\n    Sample from Gumbel(0, 1)\n\n    based on\n    https://github.com/ericjang/gumbel-softmax/blob/3c8584924603869e90ca74ac20a6a03d99a91ef9/Categorical%20VAE.ipynb ,\n    (MIT license)\n    \"\"\"\n    U = torch.rand(shape).cuda()\n    return - torch.log(eps - torch.log(U + eps))\n\n\ndef _gumbel_softmax_sample(logits, tau=1, eps=1e-10):\n    \"\"\"\n    Draw a sample from the Gumbel-Softmax distribution\n\n    based on\n    https://github.com/ericjang/gumbel-softmax/blob/3c8584924603869e90ca74ac20a6a03d99a91ef9/Categorical%20VAE.ipynb\n    (MIT license)\n    \"\"\"\n    assert logits.dim() == 3\n    gumbel_noise = _sample_gumbel(logits.size(), eps=eps)\n    y = logits + gumbel_noise\n    return F.softmax(y / tau, 1)\n\n\ndef _one_hot_embedding(labels, num_classes):\n    \"\"\"Embedding labels to one-hot form.\n\n    Args:\n      labels: (LongTensor) class labels, sized [N,].\n      num_classes: (int) number of classes.\n\n    Returns:\n      (tensor) encoded labels, sized [N, #classes].\n    \"\"\"\n\n    y = torch.eye(num_classes).cuda()\n    return y[labels].permute(0,3,1,2)\n\nclass DualTaskLoss(nn.Module):\n    def __init__(self, cuda=False):\n        super(DualTaskLoss, self).__init__()\n        self._cuda = cuda\n        return\n\n    def forward(self, input_logits, gts, ignore_pixel=255):\n        \"\"\"\n        :param input_logits: NxCxHxW\n        :param gt_semantic_masks: NxCxHxW\n        :return: final loss\n        \"\"\"\n        N, C, H, W = input_logits.shape\n        th = 1e-8  # 1e-10\n        eps = 1e-10\n        ignore_mask = (gts == ignore_pixel).detach()\n        input_logits = torch.where(ignore_mask.view(N, 1, H, W).expand(N, C, H, W),\n                                   torch.zeros(N,C,H,W).cuda(),\n                                   input_logits)\n        gt_semantic_masks = gts.detach()\n        gt_semantic_masks = torch.where(ignore_mask, torch.zeros(N,H,W).long().cuda(), gt_semantic_masks)\n        gt_semantic_masks = _one_hot_embedding(gt_semantic_masks, C).detach()\n\n        g = _gumbel_softmax_sample(input_logits.view(N, C, -1), tau=0.5)\n        g = g.reshape((N, C, H, W))\n        g = compute_grad_mag(g, cuda=self._cuda)\n \n        g_hat = compute_grad_mag(gt_semantic_masks, cuda=self._cuda)\n        g = g.view(N, -1)\n        #g_hat = g_hat.view(N, -1)\n        g_hat = g_hat.reshape(N, -1)\n\n        loss_ewise = F.l1_loss(g, g_hat, reduction='none', reduce=False)\n\n        p_plus_g_mask = (g >= th).detach().float()\n        loss_p_plus_g = torch.sum(loss_ewise * p_plus_g_mask) / (torch.sum(p_plus_g_mask) + eps)\n\n        p_plus_g_hat_mask = (g_hat >= th).detach().float()\n        loss_p_plus_g_hat = torch.sum(loss_ewise * p_plus_g_hat_mask) / (torch.sum(p_plus_g_hat_mask) + eps)\n\n        total_loss = 0.5 * loss_p_plus_g + 0.5 * loss_p_plus_g_hat\n\n        return total_loss\n\n"
  },
  {
    "path": "benchmarks/GSCNN-master/my_functionals/GatedSpatialConv.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\"\"\"\n\nimport torch.nn as nn\nimport torch\nimport torch.nn.functional as F\nfrom torch.nn.modules.conv import _ConvNd\nfrom torch.nn.modules.utils import _pair\nimport numpy as np\nimport math\nimport network.mynn as mynn\nimport my_functionals.custom_functional as myF\nclass GatedSpatialConv2d(_ConvNd):\n    def __init__(self, in_channels, out_channels, kernel_size=1, stride=1,\n                 padding=0, dilation=1, groups=1, bias=False):\n        \"\"\"\n\n        :param in_channels:\n        :param out_channels:\n        :param kernel_size:\n        :param stride:\n        :param padding:\n        :param dilation:\n        :param groups:\n        :param bias:\n        \"\"\"\n\n        kernel_size = _pair(kernel_size)\n        stride = _pair(stride)\n        padding = _pair(padding)\n        dilation = _pair(dilation)\n        super(GatedSpatialConv2d, self).__init__(\n            in_channels, out_channels, kernel_size, stride, padding, dilation,\n            False, _pair(0), groups, bias, 'zeros')\n\n        self._gate_conv = nn.Sequential(\n            mynn.Norm2d(in_channels+1),\n            nn.Conv2d(in_channels+1, in_channels+1, 1),\n            nn.ReLU(), \n            nn.Conv2d(in_channels+1, 1, 1),\n            mynn.Norm2d(1),\n            nn.Sigmoid()\n        )\n\n    def forward(self, input_features, gating_features):\n        \"\"\"\n\n        :param input_features:  [NxCxHxW]  featuers comming from the shape branch (canny branch).\n        :param gating_features: [Nx1xHxW] features comming from the texture branch (resnet). Only one channel feature map.\n        :return:\n        \"\"\"\n        alphas = self._gate_conv(torch.cat([input_features, gating_features], dim=1))\n\n        input_features = (input_features * (alphas + 1)) \n        return F.conv2d(input_features, self.weight, self.bias, self.stride,\n                        self.padding, self.dilation, self.groups)\n  \n    def reset_parameters(self):\n        nn.init.xavier_normal_(self.weight)\n        if self.bias is not None:\n            nn.init.zeros_(self.bias)\n\n\nclass Conv2dPad(nn.Conv2d):\n    def forward(self, input):\n        return myF.conv2d_same(input,self.weight,self.groups)\n\nclass HighFrequencyGatedSpatialConv2d(_ConvNd):\n    def __init__(self, in_channels, out_channels, kernel_size=1, stride=1,\n                 padding=0, dilation=1, groups=1, bias=False):\n        \"\"\"\n\n        :param in_channels:\n        :param out_channels:\n        :param kernel_size:\n        :param stride:\n        :param padding:\n        :param dilation:\n        :param groups:\n        :param bias:\n        \"\"\"\n\n        kernel_size = _pair(kernel_size)\n        stride = _pair(stride)\n        padding = _pair(padding)\n        dilation = _pair(dilation)\n        super(HighFrequencyGatedSpatialConv2d, self).__init__(\n            in_channels, out_channels, kernel_size, stride, padding, dilation,\n            False, _pair(0), groups, bias)\n\n        self._gate_conv = nn.Sequential(\n            mynn.Norm2d(in_channels+1),\n            nn.Conv2d(in_channels+1, in_channels+1, 1),\n            nn.ReLU(), \n            nn.Conv2d(in_channels+1, 1, 1),\n            mynn.Norm2d(1),\n            nn.Sigmoid()\n        )\n\n        kernel_size = 7\n        sigma = 3\n\n        x_cord = torch.arange(kernel_size).float()\n        x_grid = x_cord.repeat(kernel_size).view(kernel_size, kernel_size).float()\n        y_grid = x_grid.t().float()\n        xy_grid = torch.stack([x_grid, y_grid], dim=-1).float()\n\n        mean = (kernel_size - 1)/2.\n        variance = sigma**2.\n        gaussian_kernel = (1./(2.*math.pi*variance)) *\\\n                          torch.exp(\n                              -torch.sum((xy_grid - mean)**2., dim=-1) /\\\n                              (2*variance)\n                          )\n\n        gaussian_kernel = gaussian_kernel / torch.sum(gaussian_kernel)\n\n        gaussian_kernel = gaussian_kernel.view(1, 1, kernel_size, kernel_size)\n        gaussian_kernel = gaussian_kernel.repeat(in_channels, 1, 1, 1)\n\n        self.gaussian_filter = nn.Conv2d(in_channels=in_channels, out_channels=in_channels, padding=3,\n                                         kernel_size=kernel_size, groups=in_channels, bias=False)\n\n        self.gaussian_filter.weight.data = gaussian_kernel\n        self.gaussian_filter.weight.requires_grad = False\n\n        self.cw = nn.Conv2d(in_channels * 2, in_channels, 1)\n \n        self.procdog = nn.Sequential(\n            nn.Conv2d(in_channels, in_channels, 1),\n            mynn.Norm2d(in_channels),\n            nn.Sigmoid()\n        )\n\n    def forward(self, input_features, gating_features):\n        \"\"\"\n\n        :param input_features:  [NxCxHxW]  featuers comming from the shape branch (canny branch).\n        :param gating_features: [Nx1xHxW] features comming from the texture branch (resnet). Only one channel feature map.\n        :return:\n        \"\"\"\n        n, c, h, w = input_features.size()\n        smooth_features = self.gaussian_filter(input_features)\n        dog_features = input_features - smooth_features\n        dog_features = self.cw(torch.cat((dog_features, input_features), dim=1))\n        \n        alphas = self._gate_conv(torch.cat([input_features, gating_features], dim=1))\n\n        dog_features = dog_features * (alphas + 1)\n\n        return F.conv2d(dog_features, self.weight, self.bias, self.stride,\n                        self.padding, self.dilation, self.groups)\n\n    def reset_parameters(self):\n        nn.init.xavier_normal_(self.weight)\n        if self.bias is not None:\n            nn.init.zeros_(self.bias)\n\ndef t():\n    import matplotlib.pyplot as plt\n\n    canny_map_filters_in = 8\n    canny_map = np.random.normal(size=(1, canny_map_filters_in, 10, 10))  # NxCxHxW\n    resnet_map = np.random.normal(size=(1, 1, 10, 10))  # NxCxHxW\n    plt.imshow(canny_map[0, 0])\n    plt.show()\n\n    canny_map = torch.from_numpy(canny_map).float()\n    resnet_map = torch.from_numpy(resnet_map).float()\n\n    gconv = GatedSpatialConv2d(canny_map_filters_in, canny_map_filters_in,\n                               kernel_size=3, stride=1, padding=1)\n    output_map = gconv(canny_map, resnet_map)\n    print('done')\n\n\nif __name__ == \"__main__\":\n    t()\n\n"
  },
  {
    "path": "benchmarks/GSCNN-master/my_functionals/__init__.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\"\"\"\n"
  },
  {
    "path": "benchmarks/GSCNN-master/my_functionals/custom_functional.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\"\"\"\n\nimport torch\nimport torch.nn.functional as F\nfrom torchvision.transforms.functional import pad\nimport numpy as np\n\n\ndef calc_pad_same(in_siz, out_siz, stride, ksize):\n    \"\"\"Calculate same padding width.\n    Args:\n    ksize: kernel size [I, J].\n    Returns:\n    pad_: Actual padding width.\n    \"\"\"\n    return (out_siz - 1) * stride + ksize - in_siz\n\n\ndef conv2d_same(input, kernel, groups,bias=None,stride=1,padding=0,dilation=1):\n    n, c, h, w = input.shape\n    kout, ki_c_g, kh, kw = kernel.shape\n    pw = calc_pad_same(w, w, 1, kw)\n    ph = calc_pad_same(h, h, 1, kh)\n    pw_l = pw // 2\n    pw_r = pw - pw_l\n    ph_t = ph // 2\n    ph_b = ph - ph_t\n\n    input_ = F.pad(input, (pw_l, pw_r, ph_t, ph_b))\n    result = F.conv2d(input_, kernel, bias=bias, stride=stride, padding=padding, dilation=dilation, groups=groups)\n    assert result.shape == input.shape\n    return result\n\n\ndef gradient_central_diff(input, cuda):\n    return input, input\n    kernel = [[1, 0, -1]]\n    kernel_t = 0.5 * torch.Tensor(kernel) * -1.  # pytorch implements correlation instead of conv\n    if type(cuda) is int:\n        if cuda != -1:\n            kernel_t = kernel_t.cuda(device=cuda)\n    else:\n        if cuda is True:\n            kernel_t = kernel_t.cuda()\n    n, c, h, w = input.shape\n\n    x = conv2d_same(input, kernel_t.unsqueeze(0).unsqueeze(0).repeat([c, 1, 1, 1]), c)\n    y = conv2d_same(input, kernel_t.t().unsqueeze(0).unsqueeze(0).repeat([c, 1, 1, 1]), c)\n    return x, y\n\n\ndef compute_single_sided_diferences(o_x, o_y, input):\n    # n,c,h,w\n    #input = input.clone()\n    o_y[:, :, 0, :] = input[:, :, 1, :].clone() - input[:, :, 0, :].clone()\n    o_x[:, :, :, 0] = input[:, :, :, 1].clone() - input[:, :, :, 0].clone()\n    # --\n    o_y[:, :, -1, :] = input[:, :, -1, :].clone() - input[:, :, -2, :].clone()\n    o_x[:, :, :, -1] = input[:, :, :, -1].clone() - input[:, :, :, -2].clone()\n    return o_x, o_y\n\n\ndef numerical_gradients_2d(input, cuda=False):\n    \"\"\"\n    numerical gradients implementation over batches using torch group conv operator.\n    the single sided differences are re-computed later.\n    it matches np.gradient(image) with the difference than here output=x,y for an image while there output=y,x\n    :param input: N,C,H,W\n    :param cuda: whether or not use cuda\n    :return: X,Y\n    \"\"\"\n    n, c, h, w = input.shape\n    assert h > 1 and w > 1\n    x, y = gradient_central_diff(input, cuda)\n    return x, y\n\n\ndef convTri(input, r, cuda=False):\n    \"\"\"\n    Convolves an image by a 2D triangle filter (the 1D triangle filter f is\n    [1:r r+1 r:-1:1]/(r+1)^2, the 2D version is simply conv2(f,f'))\n    :param input:\n    :param r: integer filter radius\n    :param cuda: move the kernel to gpu\n    :return:\n    \"\"\"\n    if (r <= 1):\n        raise ValueError()\n    n, c, h, w = input.shape\n    return input\n    f = list(range(1, r + 1)) + [r + 1] + list(reversed(range(1, r + 1)))\n    kernel = torch.Tensor([f]) / (r + 1) ** 2\n    if type(cuda) is int:\n        if cuda != -1:\n            kernel = kernel.cuda(device=cuda)\n    else:\n        if cuda is True:\n            kernel = kernel.cuda()\n\n    # padding w\n    input_ = F.pad(input, (1, 1, 0, 0), mode='replicate')\n    input_ = F.pad(input_, (r, r, 0, 0), mode='reflect')\n    input_ = [input_[:, :, :, :r], input, input_[:, :, :, -r:]]\n    input_ = torch.cat(input_, 3)\n    t = input_\n\n    # padding h\n    input_ = F.pad(input_, (0, 0, 1, 1), mode='replicate')\n    input_ = F.pad(input_, (0, 0, r, r), mode='reflect')\n    input_ = [input_[:, :, :r, :], t, input_[:, :, -r:, :]]\n    input_ = torch.cat(input_, 2)\n\n    output = F.conv2d(input_,\n                      kernel.unsqueeze(0).unsqueeze(0).repeat([c, 1, 1, 1]),\n                      padding=0, groups=c)\n    output = F.conv2d(output,\n                      kernel.t().unsqueeze(0).unsqueeze(0).repeat([c, 1, 1, 1]),\n                      padding=0, groups=c)\n    return output\n\n\ndef compute_normal(E, cuda=False):\n    if torch.sum(torch.isnan(E)) != 0:\n        print('nans found here')\n        import ipdb;\n        ipdb.set_trace()\n    E_ = convTri(E, 4, cuda)\n    Ox, Oy = numerical_gradients_2d(E_, cuda)\n    Oxx, _ = numerical_gradients_2d(Ox, cuda)\n    Oxy, Oyy = numerical_gradients_2d(Oy, cuda)\n\n    aa = Oyy * torch.sign(-(Oxy + 1e-5)) / (Oxx + 1e-5)\n    t = torch.atan(aa)\n    O = torch.remainder(t, np.pi)\n\n    if torch.sum(torch.isnan(O)) != 0:\n        print('nans found here')\n        import ipdb;\n        ipdb.set_trace()\n\n    return O\n\n\ndef compute_normal_2(E, cuda=False):\n    if torch.sum(torch.isnan(E)) != 0:\n        print('nans found here')\n        import ipdb;\n        ipdb.set_trace()\n    E_ = convTri(E, 4, cuda)\n    Ox, Oy = numerical_gradients_2d(E_, cuda)\n    Oxx, _ = numerical_gradients_2d(Ox, cuda)\n    Oxy, Oyy = numerical_gradients_2d(Oy, cuda)\n\n    aa = Oyy * torch.sign(-(Oxy + 1e-5)) / (Oxx + 1e-5)\n    t = torch.atan(aa)\n    O = torch.remainder(t, np.pi)\n\n    if torch.sum(torch.isnan(O)) != 0:\n        print('nans found here')\n        import ipdb;\n        ipdb.set_trace()\n\n    return O, (Oyy, Oxx)\n\n\ndef compute_grad_mag(E, cuda=False):\n    E_ = convTri(E, 4, cuda)\n    Ox, Oy = numerical_gradients_2d(E_, cuda)\n    mag = torch.sqrt(torch.mul(Ox,Ox) + torch.mul(Oy,Oy) + 1e-6)\n    mag = mag / mag.max()\n\n    return mag\n"
  },
  {
    "path": "benchmarks/GSCNN-master/network/Resnet.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\n# Code Adapted from:\n# https://github.com/pytorch/vision/blob/master/torchvision/models/resnet.py\n#\n# BSD 3-Clause License\n#\n# Copyright (c) 2017,\n# All rights reserved.\n#\n# Redistribution and use in source and binary forms, with or without\n# modification, 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#\n# THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS \"AS IS\"\n# AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE\n# IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE ARE\n# DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT HOLDER OR CONTRIBUTORS BE LIABLE\n# FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL\n# DAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR\n# SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER\n# CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY,\n# OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE\n# OF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE.\n\"\"\"\n\nimport torch.nn as nn\nimport math\nimport torch.utils.model_zoo as model_zoo\nimport  network.mynn as  mynn\n\n__all__ = ['ResNet', 'resnet18', 'resnet34', 'resnet50', 'resnet101',\n           'resnet152']\n\n\nmodel_urls = {\n    'resnet18': 'https://download.pytorch.org/models/resnet18-5c106cde.pth',\n    'resnet34': 'https://download.pytorch.org/models/resnet34-333f7ec4.pth',\n    'resnet50': 'https://download.pytorch.org/models/resnet50-19c8e357.pth',\n    'resnet101': 'https://download.pytorch.org/models/resnet101-5d3b4d8f.pth',\n    'resnet152': 'https://download.pytorch.org/models/resnet152-b121ed2d.pth',\n}\n\n\ndef conv3x3(in_planes, out_planes, stride=1):\n    \"\"\"3x3 convolution with padding\"\"\"\n    return nn.Conv2d(in_planes, out_planes, kernel_size=3, stride=stride,\n                     padding=1, bias=False)\n\n\nclass BasicBlock(nn.Module):\n    expansion = 1\n\n    def __init__(self, inplanes, planes, stride=1, downsample=None):\n        super(BasicBlock, self).__init__()\n        self.conv1 = conv3x3(inplanes, planes, stride)\n        self.bn1 = mynn.Norm2d(planes)\n        self.relu = nn.ReLU(inplace=True)\n        self.conv2 = conv3x3(planes, planes)\n        self.bn2 = mynn.Norm2d(planes)\n        self.downsample = downsample\n        self.stride = stride\n        for m in self.modules():\n            if isinstance(m, nn.Conv2d):\n                nn.init.kaiming_normal_(m.weight, mode='fan_out', nonlinearity='relu')\n            elif isinstance(m, nn.BatchNorm2d):\n                nn.init.constant_(m.weight, 1)\n                nn.init.constant_(m.bias, 0)\n\n    def forward(self, x):\n        residual = x\n\n        out = self.conv1(x)\n        out = self.bn1(out)\n        out = self.relu(out)\n\n        out = self.conv2(out)\n        out = self.bn2(out)\n\n        if self.downsample is not None:\n            residual = self.downsample(x)\n\n        out += residual\n        out = self.relu(out)\n\n        return out\n\n\nclass Bottleneck(nn.Module):\n    expansion = 4\n\n    def __init__(self, inplanes, planes, stride=1, downsample=None):\n        super(Bottleneck, self).__init__()\n        self.conv1 = nn.Conv2d(inplanes, planes, kernel_size=1, bias=False)\n        self.bn1 = mynn.Norm2d(planes)\n        self.conv2 = nn.Conv2d(planes, planes, kernel_size=3, stride=stride,\n                               padding=1, bias=False)\n        self.bn2 = mynn.Norm2d(planes)\n        self.conv3 = nn.Conv2d(planes, planes * self.expansion, kernel_size=1, bias=False)\n        self.bn3 = mynn.Norm2d(planes * self.expansion)\n        self.relu = nn.ReLU(inplace=True)\n        self.downsample = downsample\n        self.stride = stride\n\n    def forward(self, x):\n        residual = x\n\n        out = self.conv1(x)\n        out = self.bn1(out)\n        out = self.relu(out)\n\n        out = self.conv2(out)\n        out = self.bn2(out)\n        out = self.relu(out)\n\n        out = self.conv3(out)\n        out = self.bn3(out)\n\n        if self.downsample is not None:\n            residual = self.downsample(x)\n\n        out += residual\n        out = self.relu(out)\n\n        return out\n\n\nclass ResNet(nn.Module):\n\n    def __init__(self, block, layers, num_classes=1000):\n        self.inplanes = 64\n        super(ResNet, self).__init__()\n        self.conv1 = nn.Conv2d(3, 64, kernel_size=7, stride=2, padding=3,\n                               bias=False)\n        self.bn1 = mynn.Norm2d(64)\n        self.relu = nn.ReLU(inplace=True)\n        self.maxpool = nn.MaxPool2d(kernel_size=3, stride=2, padding=1)\n        self.layer1 = self._make_layer(block, 64, layers[0])\n        self.layer2 = self._make_layer(block, 128, layers[1], stride=2)\n        self.layer3 = self._make_layer(block, 256, layers[2], stride=2)\n        self.layer4 = self._make_layer(block, 512, layers[3], stride=2)\n        self.avgpool = nn.AvgPool2d(7, stride=1)\n        self.fc = nn.Linear(512 * block.expansion, num_classes)\n\n        for m in self.modules():\n            if isinstance(m, nn.Conv2d):\n                nn.init.kaiming_normal_(m.weight, mode='fan_out', nonlinearity='relu')\n            elif isinstance(m, nn.BatchNorm2d):\n                nn.init.constant_(m.weight, 1)\n                nn.init.constant_(m.bias, 0)\n\n    def _make_layer(self, block, planes, blocks, stride=1):\n        downsample = None\n        if stride != 1 or self.inplanes != planes * block.expansion:\n            downsample = nn.Sequential(\n                nn.Conv2d(self.inplanes, planes * block.expansion,\n                          kernel_size=1, stride=stride, bias=False),\n                mynn.Norm2d(planes * block.expansion),\n            )\n\n        layers = []\n        layers.append(block(self.inplanes, planes, stride, downsample))\n        self.inplanes = planes * block.expansion\n        for i in range(1, blocks):\n            layers.append(block(self.inplanes, planes))\n\n        return nn.Sequential(*layers)\n\n    def forward(self, x):\n        x = self.conv1(x)\n        x = self.bn1(x)\n        x = self.relu(x)\n        x = self.maxpool(x)\n\n        x = self.layer1(x)\n        x = self.layer2(x)\n        x = self.layer3(x)\n        x = self.layer4(x)\n\n        x = self.avgpool(x)\n        x = x.view(x.size(0), -1)\n        x = self.fc(x)\n\n        return x\n\n\ndef resnet18(pretrained=True, **kwargs):\n    \"\"\"Constructs a ResNet-18 model.\n\n    Args:\n        pretrained (bool): If True, returns a model pre-trained on ImageNet\n    \"\"\"\n    model = ResNet(BasicBlock, [2, 2, 2, 2], **kwargs)\n    if pretrained:\n        model.load_state_dict(model_zoo.load_url(model_urls['resnet18']))\n    return model\n\n\ndef resnet34(pretrained=True, **kwargs):\n    \"\"\"Constructs a ResNet-34 model.\n\n    Args:\n        pretrained (bool): If True, returns a model pre-trained on ImageNet\n    \"\"\"\n    model = ResNet(BasicBlock, [3, 4, 6, 3], **kwargs)\n    if pretrained:\n        model.load_state_dict(model_zoo.load_url(model_urls['resnet34']))\n    return model\n\n\ndef resnet50(pretrained=True, **kwargs):\n    \"\"\"Constructs a ResNet-50 model.\n\n    Args:\n        pretrained (bool): If True, returns a model pre-trained on ImageNet\n    \"\"\"\n    model = ResNet(Bottleneck, [3, 4, 6, 3], **kwargs)\n    if pretrained:\n        model.load_state_dict(model_zoo.load_url(model_urls['resnet50']))\n    return model\n\n\ndef resnet101(pretrained=True, **kwargs):\n    \"\"\"Constructs a ResNet-101 model.\n\n    Args:\n        pretrained (bool): If True, returns a model pre-trained on ImageNet\n    \"\"\"\n    model = ResNet(Bottleneck, [3, 4, 23, 3], **kwargs)\n    if pretrained:\n        model.load_state_dict(model_zoo.load_url(model_urls['resnet101']))\n    return model\n\n\ndef resnet152(pretrained=True, **kwargs):\n    \"\"\"Constructs a ResNet-152 model.\n\n    Args:\n        pretrained (bool): If True, returns a model pre-trained on ImageNet\n    \"\"\"\n    model = ResNet(Bottleneck, [3, 8, 36, 3], **kwargs)\n    if pretrained:\n        model.load_state_dict(model_zoo.load_url(model_urls['resnet152']))\n    return model\n"
  },
  {
    "path": "benchmarks/GSCNN-master/network/SEresnext.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\n# Code adapted from:\n# https://github.com/Cadene/pretrained-models.pytorch\n#\n# BSD 3-Clause License\n#\n# Copyright (c) 2017, Remi Cadene\n# All rights reserved.\n#\n# Redistribution and use in source and binary forms, with or without\n# modification, 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#\n# THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS \"AS IS\"\n# AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE\n# IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE ARE\n# DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT HOLDER OR CONTRIBUTORS BE LIABLE\n# FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL\n# DAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR\n# SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER\n# CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY,\n# OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE\n# OF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE.\n\"\"\"\n\n\nfrom collections import OrderedDict\nimport math\nimport  network.mynn as  mynn\nimport torch.nn as nn\nfrom torch.utils import model_zoo\n\n__all__ = ['SENet', 'senet154', 'se_resnet50', 'se_resnet101', 'se_resnet152',\n           'se_resnext50_32x4d', 'se_resnext101_32x4d']\n\npretrained_settings = {\n    'se_resnext50_32x4d': {\n        'imagenet': {\n            'url': 'http://data.lip6.fr/cadene/pretrainedmodels/se_resnext50_32x4d-a260b3a4.pth',\n            'input_space': 'RGB',\n            'input_size': [3, 224, 224],\n            'input_range': [0, 1],\n            'mean': [0.485, 0.456, 0.406],\n            'std': [0.229, 0.224, 0.225],\n            'num_classes': 1000\n        }\n    },\n    'se_resnext101_32x4d': {\n        'imagenet': {\n            'url': 'http://data.lip6.fr/cadene/pretrainedmodels/se_resnext101_32x4d-3b2fe3d8.pth',\n            'input_space': 'RGB',\n            'input_size': [3, 224, 224],\n            'input_range': [0, 1],\n            'mean': [0.485, 0.456, 0.406],\n            'std': [0.229, 0.224, 0.225],\n            'num_classes': 1000\n        }\n    },\n}\n\n\nclass SEModule(nn.Module):\n\n    def __init__(self, channels, reduction):\n        super(SEModule, self).__init__()\n        self.avg_pool = nn.AdaptiveAvgPool2d(1)\n        self.fc1 = nn.Conv2d(channels, channels // reduction, kernel_size=1,\n                             padding=0)\n        self.relu = nn.ReLU(inplace=True)\n        self.fc2 = nn.Conv2d(channels // reduction, channels, kernel_size=1,\n                             padding=0)\n        self.sigmoid = nn.Sigmoid()\n\n    def forward(self, x):\n        module_input = x\n        x = self.avg_pool(x)\n        x = self.fc1(x)\n        x = self.relu(x)\n        x = self.fc2(x)\n        x = self.sigmoid(x)\n        return module_input * x\n\n\nclass Bottleneck(nn.Module):\n    \"\"\"\n    Base class for bottlenecks that implements `forward()` method.\n    \"\"\"\n    def forward(self, x):\n        residual = x\n\n        out = self.conv1(x)\n        out = self.bn1(out)\n        out = self.relu(out)\n\n        out = self.conv2(out)\n        out = self.bn2(out)\n        out = self.relu(out)\n\n        out = self.conv3(out)\n        out = self.bn3(out)\n\n        if self.downsample is not None:\n            residual = self.downsample(x)\n\n        out = self.se_module(out) + residual\n        out = self.relu(out)\n\n        return out\n\n\nclass SEBottleneck(Bottleneck):\n    \"\"\"\n    Bottleneck for SENet154.\n    \"\"\"\n    expansion = 4\n\n    def __init__(self, inplanes, planes, groups, reduction, stride=1,\n                 downsample=None):\n        super(SEBottleneck, self).__init__()\n        self.conv1 = nn.Conv2d(inplanes, planes * 2, kernel_size=1, bias=False)\n        self.bn1 = mynn.Norm2d(planes * 2)\n        self.conv2 = nn.Conv2d(planes * 2, planes * 4, kernel_size=3,\n                               stride=stride, padding=1, groups=groups,\n                               bias=False)\n        self.bn2 = mynn.Norm2d(planes * 4)\n        self.conv3 = nn.Conv2d(planes * 4, planes * 4, kernel_size=1,\n                               bias=False)\n        self.bn3 = mynn.Norm2d(planes * 4)\n        self.relu = nn.ReLU(inplace=True)\n        self.se_module = SEModule(planes * 4, reduction=reduction)\n        self.downsample = downsample\n        self.stride = stride\n\n\nclass SEResNetBottleneck(Bottleneck):\n    \"\"\"\n    ResNet bottleneck with a Squeeze-and-Excitation module. It follows Caffe\n    implementation and uses `stride=stride` in `conv1` and not in `conv2`\n    (the latter is used in the torchvision implementation of ResNet).\n    \"\"\"\n    expansion = 4\n\n    def __init__(self, inplanes, planes, groups, reduction, stride=1,\n                 downsample=None):\n        super(SEResNetBottleneck, self).__init__()\n        self.conv1 = nn.Conv2d(inplanes, planes, kernel_size=1, bias=False,\n                               stride=stride)\n        self.bn1 = mynn.Norm2d(planes)\n        self.conv2 = nn.Conv2d(planes, planes, kernel_size=3, padding=1,\n                               groups=groups, bias=False)\n        self.bn2 = mynn.Norm2d(planes)\n        self.conv3 = nn.Conv2d(planes, planes * 4, kernel_size=1, bias=False)\n        self.bn3 = mynn.Norm2d(planes * 4)\n        self.relu = nn.ReLU(inplace=True)\n        self.se_module = SEModule(planes * 4, reduction=reduction)\n        self.downsample = downsample\n        self.stride = stride\n\n\nclass SEResNeXtBottleneck(Bottleneck):\n    \"\"\"\n    ResNeXt bottleneck type C with a Squeeze-and-Excitation module.\n    \"\"\"\n    expansion = 4\n\n    def __init__(self, inplanes, planes, groups, reduction, stride=1,\n                 downsample=None, base_width=4):\n        super(SEResNeXtBottleneck, self).__init__()\n        width = math.floor(planes * (base_width / 64)) * groups\n        self.conv1 = nn.Conv2d(inplanes, width, kernel_size=1, bias=False,\n                               stride=1)\n        self.bn1 = mynn.Norm2d(width)\n        self.conv2 = nn.Conv2d(width, width, kernel_size=3, stride=stride,\n                               padding=1, groups=groups, bias=False)\n        self.bn2 = mynn.Norm2d(width)\n        self.conv3 = nn.Conv2d(width, planes * 4, kernel_size=1, bias=False)\n        self.bn3 = mynn.Norm2d(planes * 4)\n        self.relu = nn.ReLU(inplace=True)\n        self.se_module = SEModule(planes * 4, reduction=reduction)\n        self.downsample = downsample\n        self.stride = stride\n\n\nclass SENet(nn.Module):\n\n    def __init__(self, block, layers, groups, reduction, dropout_p=0.2,\n                 inplanes=128, input_3x3=True, downsample_kernel_size=3,\n                 downsample_padding=1, num_classes=1000):\n        \"\"\"\n        Parameters\n        ----------\n        block (nn.Module): Bottleneck class.\n            - For SENet154: SEBottleneck\n            - For SE-ResNet models: SEResNetBottleneck\n            - For SE-ResNeXt models:  SEResNeXtBottleneck\n        layers (list of ints): Number of residual blocks for 4 layers of the\n            network (layer1...layer4).\n        groups (int): Number of groups for the 3x3 convolution in each\n            bottleneck block.\n            - For SENet154: 64\n            - For SE-ResNet models: 1\n            - For SE-ResNeXt models:  32\n        reduction (int): Reduction ratio for Squeeze-and-Excitation modules.\n            - For all models: 16\n        dropout_p (float or None): Drop probability for the Dropout layer.\n            If `None` the Dropout layer is not used.\n            - For SENet154: 0.2\n            - For SE-ResNet models: None\n            - For SE-ResNeXt models: None\n        inplanes (int):  Number of input channels for layer1.\n            - For SENet154: 128\n            - For SE-ResNet models: 64\n            - For SE-ResNeXt models: 64\n        input_3x3 (bool): If `True`, use three 3x3 convolutions instead of\n            a single 7x7 convolution in layer0.\n            - For SENet154: True\n            - For SE-ResNet models: False\n            - For SE-ResNeXt models: False\n        downsample_kernel_size (int): Kernel size for downsampling convolutions\n            in layer2, layer3 and layer4.\n            - For SENet154: 3\n            - For SE-ResNet models: 1\n            - For SE-ResNeXt models: 1\n        downsample_padding (int): Padding for downsampling convolutions in\n            layer2, layer3 and layer4.\n            - For SENet154: 1\n            - For SE-ResNet models: 0\n            - For SE-ResNeXt models: 0\n        num_classes (int): Number of outputs in `last_linear` layer.\n            - For all models: 1000\n        \"\"\"\n        super(SENet, self).__init__()\n        self.inplanes = inplanes\n        \n        if input_3x3:\n            layer0_modules = [\n                ('conv1', nn.Conv2d(3, 64, 3, stride=2, padding=1,\n                                    bias=False)),\n                ('bn1', mynn.Norm2d(64)),\n                ('relu1', nn.ReLU(inplace=True)),\n                ('conv2', nn.Conv2d(64, 64, 3, stride=1, padding=1,\n                                    bias=False)),\n                ('bn2', mynn.Norm2d(64)),\n                ('relu2', nn.ReLU(inplace=True)),\n                ('conv3', nn.Conv2d(64, inplanes, 3, stride=1, padding=1,\n                                    bias=False)),\n                ('bn3', mynn.Norm2d(inplanes)),\n                ('relu3', nn.ReLU(inplace=True)),\n            ]\n        else:\n            layer0_modules = [\n                ('conv1', nn.Conv2d(3, inplanes, kernel_size=7, stride=2,\n                                    padding=3, bias=False)),\n                ('bn1', mynn.Norm2d(inplanes)),\n                ('relu1', nn.ReLU(inplace=True)),\n            ]\n        # To preserve compatibility with Caffe weights `ceil_mode=True`\n        # is used instead of `padding=1`.\n        layer0_modules.append(('pool', nn.MaxPool2d(3, stride=2,\n                                                    ceil_mode=True)))\n        self.layer0 = nn.Sequential(OrderedDict(layer0_modules))\n        self.layer1 = self._make_layer(\n            block,\n            planes=64,\n            blocks=layers[0],\n            groups=groups,\n            reduction=reduction,\n            downsample_kernel_size=1,\n            downsample_padding=0\n        )\n        self.layer2 = self._make_layer(\n            block,\n            planes=128,\n            blocks=layers[1],\n            stride=2,\n            groups=groups,\n            reduction=reduction,\n            downsample_kernel_size=downsample_kernel_size,\n            downsample_padding=downsample_padding\n        )\n        self.layer3 = self._make_layer(\n            block,\n            planes=256,\n            blocks=layers[2],\n            stride=1,\n            groups=groups,\n            reduction=reduction,\n            downsample_kernel_size=downsample_kernel_size,\n            downsample_padding=downsample_padding\n        )\n        self.layer4 = self._make_layer(\n            block,\n            planes=512,\n            blocks=layers[3],\n            stride=1,\n            groups=groups,\n            reduction=reduction,\n            downsample_kernel_size=downsample_kernel_size,\n            downsample_padding=downsample_padding\n        )\n        self.avg_pool = nn.AvgPool2d(7, stride=1)\n        self.dropout = nn.Dropout(dropout_p) if dropout_p is not None else None\n        self.last_linear = nn.Linear(512 * block.expansion, num_classes)\n\n    def _make_layer(self, block, planes, blocks, groups, reduction, stride=1,\n                    downsample_kernel_size=1, downsample_padding=0):\n        downsample = None\n        if stride != 1 or self.inplanes != planes * block.expansion:\n            downsample = nn.Sequential(\n                nn.Conv2d(self.inplanes, planes * block.expansion,\n                          kernel_size=downsample_kernel_size, stride=stride,\n                          padding=downsample_padding, bias=False),\n                mynn.Norm2d(planes * block.expansion),\n            )\n\n        layers = []\n        layers.append(block(self.inplanes, planes, groups, reduction, stride,\n                            downsample))\n        self.inplanes = planes * block.expansion\n        for i in range(1, blocks):\n            layers.append(block(self.inplanes, planes, groups, reduction))\n\n        return nn.Sequential(*layers)\n\n    def features(self, x):\n        x = self.layer0(x)\n        x = self.layer1(x)\n        x = self.layer2(x)\n        x = self.layer3(x)\n        x = self.layer4(x)\n        return x\n\n    def logits(self, x):\n        x = self.avg_pool(x)\n        if self.dropout is not None:\n            x = self.dropout(x)\n        x = x.view(x.size(0), -1)\n        x = self.last_linear(x)\n        return x\n\n    def forward(self, x):\n        x = self.features(x)\n        x = self.logits(x)\n        return x\n\n\ndef initialize_pretrained_model(model, num_classes, settings):\n    assert num_classes == settings['num_classes'], \\\n        'num_classes should be {}, but is {}'.format(\n            settings['num_classes'], num_classes)\n    weights = model_zoo.load_url(settings['url'])\n    model.load_state_dict(weights)\n    model.input_space = settings['input_space']\n    model.input_size = settings['input_size']\n    model.input_range = settings['input_range']\n    model.mean = settings['mean']\n    model.std = settings['std']\n\n\n\ndef se_resnext50_32x4d(num_classes=1000):\n    model = SENet(SEResNeXtBottleneck, [3, 4, 6, 3], groups=32, reduction=16,\n                  dropout_p=None, inplanes=64, input_3x3=False,\n                  downsample_kernel_size=1, downsample_padding=0,\n                  num_classes=num_classes)\n    settings = pretrained_settings['se_resnext50_32x4d']['imagenet']\n    initialize_pretrained_model(model, num_classes, settings)\n    return model\n\n\ndef se_resnext101_32x4d(num_classes=1000):\n    model = SENet(SEResNeXtBottleneck, [3, 4, 23, 3], groups=32, reduction=16,\n                  dropout_p=None, inplanes=64, input_3x3=False,\n                  downsample_kernel_size=1, downsample_padding=0,\n                  num_classes=num_classes)\n    settings = pretrained_settings['se_resnext101_32x4d']['imagenet']\n    initialize_pretrained_model(model, num_classes, settings)\n    return model\n"
  },
  {
    "path": "benchmarks/GSCNN-master/network/__init__.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\"\"\" \n\nimport importlib\nimport torch\nimport logging\n\ndef get_net(args, criterion):\n    net = get_model(network=args.arch, num_classes=args.dataset_cls.num_classes,\n                    criterion=criterion, trunk=args.trunk)\n    num_params = sum([param.nelement() for param in net.parameters()])\n    logging.info('Model params = {:2.1f}M'.format(num_params / 1000000))\n\n    #net = net\n    device = torch.device('cuda:0' if torch.cuda.is_available() else 'cpu')\n    net = torch.nn.DataParallel(net).to(device)\n    if args.checkpoint_path:\n        print(f\"Loading state_dict from {args.checkpoint_path}\")\n        net.load_state_dict(torch.load(args.checkpoint_path)[\"state_dict\"])\n    return net\n\n\ndef get_model(network, num_classes, criterion, trunk):\n    \n    module = network[:network.rfind('.')]\n    model = network[network.rfind('.')+1:]\n    mod = importlib.import_module(module)\n    net_func = getattr(mod, model)\n    net = net_func(num_classes=num_classes, trunk=trunk, criterion=criterion)\n    return net\n\n\n"
  },
  {
    "path": "benchmarks/GSCNN-master/network/gscnn.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\n# Code Adapted from:\n# https://github.com/sthalles/deeplab_v3\n#\n# MIT License\n#\n# Copyright (c) 2018 Thalles Santos Silva\n#\n# Permission is hereby granted, free of charge, to any person obtaining a copy\n# of this software and associated documentation files (the \"Software\"), to deal\n# in the Software without restriction, including without limitation the rights\n# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell\n# copies of the Software, and to permit persons to whom the Software is\n# furnished to do so, subject to the following conditions:\n#\n# The above copyright notice and this permission notice shall be included in all\n# copies or substantial portions of the Software.\n#\n# THE SOFTWARE IS PROVIDED \"AS IS\", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR\n# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,\n# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE\n# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER\n# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,\n# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE\n\"\"\"\n\nimport torch\nimport torch.nn.functional as F\nfrom torch import nn\nfrom network import SEresnext\nfrom network import Resnet\nfrom network.wider_resnet import wider_resnet38_a2\nfrom config import cfg\nfrom network.mynn import initialize_weights, Norm2d\nfrom torch.autograd import Variable\n\nfrom my_functionals import GatedSpatialConv as gsc\n\nimport cv2\nimport numpy as np\n\nclass Crop(nn.Module):\n    def __init__(self, axis, offset):\n        super(Crop, self).__init__()\n        self.axis = axis\n        self.offset = offset\n\n    def forward(self, x, ref):\n        \"\"\"\n\n        :param x: input layer\n        :param ref: reference usually data in\n        :return:\n        \"\"\"\n        for axis in range(self.axis, x.dim()):\n            ref_size = ref.size(axis)\n            indices = torch.arange(self.offset, self.offset + ref_size).long()\n            indices = x.data.new().resize_(indices.size()).copy_(indices).long()\n            x = x.index_select(axis, Variable(indices))\n        return x\n\n\nclass MyIdentity(nn.Module):\n    def __init__(self, axis, offset):\n        super(MyIdentity, self).__init__()\n        self.axis = axis\n        self.offset = offset\n\n    def forward(self, x, ref):\n        \"\"\"\n\n        :param x: input layer\n        :param ref: reference usually data in\n        :return:\n        \"\"\"\n        return x\n\nclass SideOutputCrop(nn.Module):\n    \"\"\"\n    This is the original implementation ConvTranspose2d (fixed) and crops\n    \"\"\"\n\n    def __init__(self, num_output, kernel_sz=None, stride=None, upconv_pad=0, do_crops=True):\n        super(SideOutputCrop, self).__init__()\n        self._do_crops = do_crops\n        self.conv = nn.Conv2d(num_output, out_channels=1, kernel_size=1, stride=1, padding=0, bias=True)\n\n        if kernel_sz is not None:\n            self.upsample = True\n            self.upsampled = nn.ConvTranspose2d(1, out_channels=1, kernel_size=kernel_sz, stride=stride,\n                                                padding=upconv_pad,\n                                                bias=False)\n            ##doing crops\n            if self._do_crops:\n                self.crops = Crop(2, offset=kernel_sz // 4)\n            else:\n                self.crops = MyIdentity(None, None)\n        else:\n            self.upsample = False\n\n    def forward(self, res, reference=None):\n        side_output = self.conv(res)\n        if self.upsample:\n            side_output = self.upsampled(side_output)\n            side_output = self.crops(side_output, reference)\n\n        return side_output\n\n\nclass _AtrousSpatialPyramidPoolingModule(nn.Module):\n    '''\n    operations performed:\n      1x1 x depth\n      3x3 x depth dilation 6\n      3x3 x depth dilation 12\n      3x3 x depth dilation 18\n      image pooling\n      concatenate all together\n      Final 1x1 conv\n    '''\n\n    def __init__(self, in_dim, reduction_dim=256, output_stride=16, rates=[6, 12, 18]):\n        super(_AtrousSpatialPyramidPoolingModule, self).__init__()\n\n        # Check if we are using distributed BN and use the nn from encoding.nn\n        # library rather than using standard pytorch.nn\n\n        if output_stride == 8:\n            rates = [2 * r for r in rates]\n        elif output_stride == 16:\n            pass\n        else:\n            raise 'output stride of {} not supported'.format(output_stride)\n\n        self.features = []\n        # 1x1\n        self.features.append(\n            nn.Sequential(nn.Conv2d(in_dim, reduction_dim, kernel_size=1, bias=False),\n                          Norm2d(reduction_dim), nn.ReLU(inplace=True)))\n        # other rates\n        for r in rates:\n            self.features.append(nn.Sequential(\n                nn.Conv2d(in_dim, reduction_dim, kernel_size=3,\n                          dilation=r, padding=r, bias=False),\n                Norm2d(reduction_dim),\n                nn.ReLU(inplace=True)\n            ))\n        self.features = torch.nn.ModuleList(self.features)\n\n        # img level features\n        self.img_pooling = nn.AdaptiveAvgPool2d(1)\n        self.img_conv = nn.Sequential(\n            nn.Conv2d(in_dim, reduction_dim, kernel_size=1, bias=False),\n            Norm2d(reduction_dim), nn.ReLU(inplace=True))\n        self.edge_conv = nn.Sequential(\n            nn.Conv2d(1, reduction_dim, kernel_size=1, bias=False),\n            Norm2d(reduction_dim), nn.ReLU(inplace=True))\n         \n\n    def forward(self, x, edge):\n        x_size = x.size()\n\n        img_features = self.img_pooling(x)\n        img_features = self.img_conv(img_features)\n        img_features = F.interpolate(img_features, x_size[2:],\n                                     mode='bilinear',align_corners=True)\n        out = img_features\n\n        edge_features = F.interpolate(edge, x_size[2:],\n                                      mode='bilinear',align_corners=True)\n        edge_features = self.edge_conv(edge_features)\n        out = torch.cat((out, edge_features), 1)\n\n        for f in self.features:\n            y = f(x)\n            out = torch.cat((out, y), 1)\n        return out\n\nclass GSCNN(nn.Module):\n    '''\n    Wide_resnet version of DeepLabV3\n    mod1\n    pool2\n    mod2 str2\n    pool3\n    mod3-7\n\n      structure: [3, 3, 6, 3, 1, 1]\n      channels = [(128, 128), (256, 256), (512, 512), (512, 1024), (512, 1024, 2048),\n                  (1024, 2048, 4096)]\n    '''\n\n    def __init__(self, num_classes, trunk=None, criterion=None):\n        \n        super(GSCNN, self).__init__()\n        self.criterion = criterion\n        self.num_classes = num_classes\n\n        wide_resnet = wider_resnet38_a2(classes=1000, dilation=True)\n        wide_resnet = torch.nn.DataParallel(wide_resnet)\n\n        try:\n            checkpoint = torch.load('./network/pretrained_models/wider_resnet38.pth.tar', map_location='cpu')\n            wide_resnet.load_state_dict(checkpoint['state_dict'])\n            del checkpoint\n        except:\n            print(\"Please download the ImageNet weights of WideResNet38 in our repo to ./pretrained_models/wider_resnet38.pth.tar.\")\n            raise RuntimeError(\"=====================Could not load ImageNet weights of WideResNet38 network.=======================\")    \n        \n        wide_resnet = wide_resnet.module\n        self.mod1 = wide_resnet.mod1\n        self.mod2 = wide_resnet.mod2\n        self.mod3 = wide_resnet.mod3\n        self.mod4 = wide_resnet.mod4\n        self.mod5 = wide_resnet.mod5\n        self.mod6 = wide_resnet.mod6\n        self.mod7 = wide_resnet.mod7\n        self.pool2 = wide_resnet.pool2\n        self.pool3 = wide_resnet.pool3\n        self.interpolate = F.interpolate\n        del wide_resnet\n\n        self.dsn1 = nn.Conv2d(64, 1, 1)\n        self.dsn3 = nn.Conv2d(256, 1, 1)\n        self.dsn4 = nn.Conv2d(512, 1, 1)\n        self.dsn7 = nn.Conv2d(4096, 1, 1)\n\n        self.res1 = Resnet.BasicBlock(64, 64, stride=1, downsample=None)\n        self.d1 = nn.Conv2d(64, 32, 1)\n        self.res2 = Resnet.BasicBlock(32, 32, stride=1, downsample=None)\n        self.d2 = nn.Conv2d(32, 16, 1)\n        self.res3 = Resnet.BasicBlock(16, 16, stride=1, downsample=None)\n        self.d3 = nn.Conv2d(16, 8, 1)\n        self.fuse = nn.Conv2d(8, 1, kernel_size=1, padding=0, bias=False)\n\n        self.cw = nn.Conv2d(2, 1, kernel_size=1, padding=0, bias=False)\n\n        self.gate1 = gsc.GatedSpatialConv2d(32, 32)\n        self.gate2 = gsc.GatedSpatialConv2d(16, 16)\n        self.gate3 = gsc.GatedSpatialConv2d(8, 8)\n         \n        self.aspp = _AtrousSpatialPyramidPoolingModule(4096, 256,\n                                                       output_stride=8)\n\n        self.bot_fine = nn.Conv2d(128, 48, kernel_size=1, bias=False)\n        self.bot_aspp = nn.Conv2d(1280 + 256, 256, kernel_size=1, bias=False)\n\n        self.final_seg = nn.Sequential(\n            nn.Conv2d(256 + 48, 256, kernel_size=3, padding=1, bias=False),\n            Norm2d(256),\n            nn.ReLU(inplace=True),\n            nn.Conv2d(256, 256, kernel_size=3, padding=1, bias=False),\n            Norm2d(256),\n            nn.ReLU(inplace=True),\n            nn.Conv2d(256, num_classes, kernel_size=1, bias=False))\n\n        self.sigmoid = nn.Sigmoid()\n        initialize_weights(self.final_seg)\n\n    def forward(self, inp, gts=None):\n\n        x_size = inp.size() \n\n        # res 1\n        m1 = self.mod1(inp)\n\n        # res 2\n        m2 = self.mod2(self.pool2(m1))\n\n        # res 3\n        m3 = self.mod3(self.pool3(m2))\n\n        # res 4-7\n        m4 = self.mod4(m3)\n        m5 = self.mod5(m4)\n        m6 = self.mod6(m5)\n        m7 = self.mod7(m6) \n\n        s3 = F.interpolate(self.dsn3(m3), x_size[2:],\n                            mode='bilinear', align_corners=True)\n        s4 = F.interpolate(self.dsn4(m4), x_size[2:],\n                            mode='bilinear', align_corners=True)\n        s7 = F.interpolate(self.dsn7(m7), x_size[2:],\n                            mode='bilinear', align_corners=True)\n        \n        m1f = F.interpolate(m1, x_size[2:], mode='bilinear', align_corners=True)\n\n        im_arr = inp.cpu().numpy().transpose((0,2,3,1)).astype(np.uint8)\n        canny = np.zeros((x_size[0], 1, x_size[2], x_size[3]))\n        for i in range(x_size[0]):\n            canny[i] = cv2.Canny(im_arr[i],10,100)\n        canny = torch.from_numpy(canny).cuda().float()\n\n        cs = self.res1(m1f)\n        cs = F.interpolate(cs, x_size[2:],\n                           mode='bilinear', align_corners=True)\n        cs = self.d1(cs)\n        cs = self.gate1(cs, s3)\n        cs = self.res2(cs)\n        cs = F.interpolate(cs, x_size[2:],\n                           mode='bilinear', align_corners=True)\n        cs = self.d2(cs)\n        cs = self.gate2(cs, s4)\n        cs = self.res3(cs)\n        cs = F.interpolate(cs, x_size[2:],\n                           mode='bilinear', align_corners=True)\n        cs = self.d3(cs)\n        cs = self.gate3(cs, s7)\n        cs = self.fuse(cs)\n        cs = F.interpolate(cs, x_size[2:],\n                           mode='bilinear', align_corners=True)\n        edge_out = self.sigmoid(cs)\n        cat = torch.cat((edge_out, canny), dim=1)\n        acts = self.cw(cat)\n        acts = self.sigmoid(acts)\n\n        # aspp\n        x = self.aspp(m7, acts)\n        dec0_up = self.bot_aspp(x)\n\n        dec0_fine = self.bot_fine(m2)\n        dec0_up = self.interpolate(dec0_up, m2.size()[2:], mode='bilinear',align_corners=True)\n        dec0 = [dec0_fine, dec0_up]\n        dec0 = torch.cat(dec0, 1)\n\n        dec1 = self.final_seg(dec0)  \n        seg_out = self.interpolate(dec1, x_size[2:], mode='bilinear')      \n       \n        if self.training:\n            return self.criterion((seg_out, edge_out), gts)              \n        else:\n            return seg_out, edge_out\n\n"
  },
  {
    "path": "benchmarks/GSCNN-master/network/mynn.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\"\"\"\n\nfrom config import cfg\nimport torch.nn as nn\nfrom math import sqrt\nimport torch\nfrom torch.autograd.function import InplaceFunction\nfrom itertools import repeat\nfrom torch.nn.modules import Module\nfrom  torch.utils.checkpoint  import checkpoint\n\n\ndef Norm2d(in_channels):\n    \"\"\"\n    Custom Norm Function to allow flexible switching\n    \"\"\"\n    layer = getattr(cfg.MODEL,'BNFUNC')\n    normalizationLayer = layer(in_channels)\n    return normalizationLayer\n\n\ndef initialize_weights(*models):\n   for model in models:\n        for module in model.modules():\n            if isinstance(module, nn.Conv2d) or isinstance(module, nn.Linear):\n                nn.init.kaiming_normal(module.weight)\n                if module.bias is not None:\n                    module.bias.data.zero_()\n            elif isinstance(module, nn.BatchNorm2d):\n                module.weight.data.fill_(1)\n                module.bias.data.zero_()\n"
  },
  {
    "path": "benchmarks/GSCNN-master/network/wider_resnet.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\n# Code adapted from:\n# https://github.com/mapillary/inplace_abn/\n#\n# BSD 3-Clause License\n#\n# Copyright (c) 2017, mapillary\n# All rights reserved.\n#\n# Redistribution and use in source and binary forms, with or without\n# modification, 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#\n# THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS \"AS IS\"\n# AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE\n# IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE ARE\n# DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT HOLDER OR CONTRIBUTORS BE LIABLE\n# FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL\n# DAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR\n# SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER\n# CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY,\n# OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE\n# OF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE.\n\"\"\"\n\nimport sys\nfrom collections import OrderedDict\nfrom functools import partial\nimport torch.nn as nn\nimport torch\nimport network.mynn as mynn\n\ndef bnrelu(channels):\n    return nn.Sequential(mynn.Norm2d(channels),\n                         nn.ReLU(inplace=True))\n\nclass GlobalAvgPool2d(nn.Module):\n\n    def __init__(self):\n        \"\"\"Global average pooling over the input's spatial dimensions\"\"\"\n        super(GlobalAvgPool2d, self).__init__()\n\n    def forward(self, inputs):\n        in_size = inputs.size()\n        return inputs.view((in_size[0], in_size[1], -1)).mean(dim=2)\n\n\nclass IdentityResidualBlock(nn.Module):\n\n    def __init__(self,\n                 in_channels,\n                 channels,\n                 stride=1,\n                 dilation=1,\n                 groups=1,\n                 norm_act=bnrelu,\n                 dropout=None,\n                 dist_bn=False\n                 ):\n        \"\"\"Configurable identity-mapping residual block\n\n        Parameters\n        ----------\n        in_channels : int\n            Number of input channels.\n        channels : list of int\n            Number of channels in the internal feature maps.\n            Can either have two or three elements: if three construct\n            a residual block with two `3 x 3` convolutions,\n            otherwise construct a bottleneck block with `1 x 1`, then\n            `3 x 3` then `1 x 1` convolutions.\n        stride : int\n            Stride of the first `3 x 3` convolution\n        dilation : int\n            Dilation to apply to the `3 x 3` convolutions.\n        groups : int\n            Number of convolution groups.\n            This is used to create ResNeXt-style blocks and is only compatible with\n            bottleneck blocks.\n        norm_act : callable\n            Function to create normalization / activation Module.\n        dropout: callable\n            Function to create Dropout Module.\n        dist_bn: Boolean\n            A variable to enable or disable use of distributed BN\n        \"\"\"\n        super(IdentityResidualBlock, self).__init__()\n        self.dist_bn = dist_bn\n\n        # Check if we are using distributed BN and use the nn from encoding.nn\n        # library rather than using standard pytorch.nn\n\n\n        # Check parameters for inconsistencies\n        if len(channels) != 2 and len(channels) != 3:\n            raise ValueError(\"channels must contain either two or three values\")\n        if len(channels) == 2 and groups != 1:\n            raise ValueError(\"groups > 1 are only valid if len(channels) == 3\")\n\n        is_bottleneck = len(channels) == 3\n        need_proj_conv = stride != 1 or in_channels != channels[-1]\n\n        self.bn1 = norm_act(in_channels)\n        if not is_bottleneck:\n            layers = [\n                (\"conv1\", nn.Conv2d(in_channels,\n                                    channels[0],\n                                    3,\n                                    stride=stride,\n                                    padding=dilation,\n                                    bias=False,\n                                    dilation=dilation)),\n                (\"bn2\", norm_act(channels[0])),\n                (\"conv2\", nn.Conv2d(channels[0], channels[1],\n                                    3,\n                                    stride=1,\n                                    padding=dilation,\n                                    bias=False,\n                                    dilation=dilation))\n            ]\n            if dropout is not None:\n                layers = layers[0:2] + [(\"dropout\", dropout())] + layers[2:]\n        else:\n            layers = [\n                (\"conv1\",\n                 nn.Conv2d(in_channels,\n                           channels[0],\n                           1,\n                           stride=stride,\n                           padding=0,\n                           bias=False)),\n                (\"bn2\", norm_act(channels[0])),\n                (\"conv2\", nn.Conv2d(channels[0],\n                                    channels[1],\n                                    3, stride=1,\n                                    padding=dilation, bias=False,\n                                    groups=groups,\n                                    dilation=dilation)),\n                (\"bn3\", norm_act(channels[1])),\n                (\"conv3\", nn.Conv2d(channels[1], channels[2],\n                                    1, stride=1, padding=0, bias=False))\n            ]\n            if dropout is not None:\n                layers = layers[0:4] + [(\"dropout\", dropout())] + layers[4:]\n        self.convs = nn.Sequential(OrderedDict(layers))\n\n        if need_proj_conv:\n            self.proj_conv = nn.Conv2d(\n                in_channels, channels[-1], 1, stride=stride, padding=0, bias=False)\n\n    def forward(self, x):\n        \"\"\"\n        This is the standard forward function for non-distributed batch norm\n        \"\"\"\n        if hasattr(self, \"proj_conv\"):\n            bn1 = self.bn1(x)\n            shortcut = self.proj_conv(bn1)\n        else:\n            shortcut = x.clone()\n            bn1 = self.bn1(x)\n\n        out = self.convs(bn1)\n        out.add_(shortcut)\n        return out\n\n\n\n\nclass WiderResNet(nn.Module):\n\n    def __init__(self,\n                 structure,\n                 norm_act=bnrelu,\n                 classes=0\n                 ):\n        \"\"\"Wider ResNet with pre-activation (identity mapping) blocks\n\n        Parameters\n        ----------\n        structure : list of int\n            Number of residual blocks in each of the six modules of the network.\n        norm_act : callable\n            Function to create normalization / activation Module.\n        classes : int\n            If not `0` also include global average pooling and \\\n            a fully-connected layer with `classes` outputs at the end\n            of the network.\n        \"\"\"\n        super(WiderResNet, self).__init__()\n        self.structure = structure\n\n        if len(structure) != 6:\n            raise ValueError(\"Expected a structure with six values\")\n\n        # Initial layers\n        self.mod1 = nn.Sequential(OrderedDict([\n            (\"conv1\", nn.Conv2d(3, 64, 3, stride=1, padding=1, bias=False))\n        ]))\n\n        # Groups of residual blocks\n        in_channels = 64\n        channels = [(128, 128), (256, 256), (512, 512), (512, 1024),\n                    (512, 1024, 2048), (1024, 2048, 4096)]\n        for mod_id, num in enumerate(structure):\n            # Create blocks for module\n            blocks = []\n            for block_id in range(num):\n                blocks.append((\n                    \"block%d\" % (block_id + 1),\n                    IdentityResidualBlock(in_channels, channels[mod_id],\n                                          norm_act=norm_act)\n                ))\n\n                # Update channels and p_keep\n                in_channels = channels[mod_id][-1]\n\n            # Create module\n            if mod_id <= 4:\n                self.add_module(\"pool%d\" %\n                                (mod_id + 2), nn.MaxPool2d(3, stride=2, padding=1))\n            self.add_module(\"mod%d\" % (mod_id + 2), nn.Sequential(OrderedDict(blocks)))\n\n        # Pooling and predictor\n        self.bn_out = norm_act(in_channels)\n        if classes != 0:\n            self.classifier = nn.Sequential(OrderedDict([\n                (\"avg_pool\", GlobalAvgPool2d()),\n                (\"fc\", nn.Linear(in_channels, classes))\n            ]))\n\n    def forward(self, img):\n        out = self.mod1(img)\n        out = self.mod2(self.pool2(out))\n        out = self.mod3(self.pool3(out))\n        out = self.mod4(self.pool4(out))\n        out = self.mod5(self.pool5(out))\n        out = self.mod6(self.pool6(out))\n        out = self.mod7(out)\n        out = self.bn_out(out)\n\n        if hasattr(self, \"classifier\"):\n            out = self.classifier(out)\n\n        return out\n\n\nclass WiderResNetA2(nn.Module):\n\n    def __init__(self,\n                 structure,\n                 norm_act=bnrelu,\n                 classes=0,\n                 dilation=False,\n                 dist_bn=False\n                 ):\n        \"\"\"Wider ResNet with pre-activation (identity mapping) blocks\n\n        This variant uses down-sampling by max-pooling in the first two blocks and \\\n         by strided convolution in the others.\n\n        Parameters\n        ----------\n        structure : list of int\n            Number of residual blocks in each of the six modules of the network.\n        norm_act : callable\n            Function to create normalization / activation Module.\n        classes : int\n            If not `0` also include global average pooling and a fully-connected layer\n            \\with `classes` outputs at the end\n            of the network.\n        dilation : bool\n            If `True` apply dilation to the last three modules and change the\n            \\down-sampling factor from 32 to 8.\n        \"\"\"\n        super(WiderResNetA2, self).__init__()\n        self.dist_bn = dist_bn\n\n        # If using distributed batch norm, use the encoding.nn as oppose to torch.nn\n\n\n        nn.Dropout = nn.Dropout2d\n        norm_act = bnrelu\n        self.structure = structure\n        self.dilation = dilation\n\n        if len(structure) != 6:\n            raise ValueError(\"Expected a structure with six values\")\n\n        # Initial layers\n        self.mod1 = torch.nn.Sequential(OrderedDict([\n            (\"conv1\", nn.Conv2d(3, 64, 3, stride=1, padding=1, bias=False))\n        ]))\n\n        # Groups of residual blocks\n        in_channels = 64\n        channels = [(128, 128), (256, 256), (512, 512), (512, 1024), (512, 1024, 2048),\n                    (1024, 2048, 4096)]\n        for mod_id, num in enumerate(structure):\n            # Create blocks for module\n            blocks = []\n            for block_id in range(num):\n                if not dilation:\n                    dil = 1\n                    stride = 2 if block_id == 0 and 2 <= mod_id <= 4 else 1\n                else:\n                    if mod_id == 3:\n                        dil = 2\n                    elif mod_id > 3:\n                        dil = 4\n                    else:\n                        dil = 1\n                    stride = 2 if block_id == 0 and mod_id == 2 else 1\n\n                if mod_id == 4:\n                    drop = partial(nn.Dropout, p=0.3)\n                elif mod_id == 5:\n                    drop = partial(nn.Dropout, p=0.5)\n                else:\n                    drop = None\n\n                blocks.append((\n                    \"block%d\" % (block_id + 1),\n                    IdentityResidualBlock(in_channels,\n                                          channels[mod_id], norm_act=norm_act,\n                                          stride=stride, dilation=dil,\n                                          dropout=drop, dist_bn=self.dist_bn)\n                ))\n\n                # Update channels and p_keep\n                in_channels = channels[mod_id][-1]\n\n            # Create module\n            if mod_id < 2:\n                self.add_module(\"pool%d\" %\n                                (mod_id + 2), nn.MaxPool2d(3, stride=2, padding=1))\n            self.add_module(\"mod%d\" % (mod_id + 2), nn.Sequential(OrderedDict(blocks)))\n\n        # Pooling and predictor\n        self.bn_out = norm_act(in_channels)\n        if classes != 0:\n            self.classifier = nn.Sequential(OrderedDict([\n                (\"avg_pool\", GlobalAvgPool2d()),\n                (\"fc\", nn.Linear(in_channels, classes))\n            ]))\n\n    def forward(self, img):\n        out = self.mod1(img)\n        out = self.mod2(self.pool2(out))\n        out = self.mod3(self.pool3(out))\n        out = self.mod4(out)\n        out = self.mod5(out)\n        out = self.mod6(out)\n        out = self.mod7(out)\n        out = self.bn_out(out)\n\n        if hasattr(self, \"classifier\"):\n            return self.classifier(out)\n        else:\n            return out\n\n\n_NETS = {\n    \"16\": {\"structure\": [1, 1, 1, 1, 1, 1]},\n    \"20\": {\"structure\": [1, 1, 1, 3, 1, 1]},\n    \"38\": {\"structure\": [3, 3, 6, 3, 1, 1]},\n}\n\n__all__ = []\nfor name, params in _NETS.items():\n    net_name = \"wider_resnet\" + name\n    setattr(sys.modules[__name__], net_name, partial(WiderResNet, **params))\n    __all__.append(net_name)\nfor name, params in _NETS.items():\n    net_name = \"wider_resnet\" + name + \"_a2\"\n    setattr(sys.modules[__name__], net_name, partial(WiderResNetA2, **params))\n    __all__.append(net_name)\n"
  },
  {
    "path": "benchmarks/GSCNN-master/optimizer.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\"\"\"\n\nimport torch\nfrom torch import optim\nimport math\nimport logging\nfrom config import cfg\n\ndef get_optimizer(args, net):\n\n    param_groups = net.parameters()\n\n    if args.sgd:\n        optimizer = optim.SGD(param_groups,\n                              lr=args.lr,\n                              weight_decay=args.weight_decay,\n                              momentum=args.momentum,\n                              nesterov=False)\n    elif args.adam:\n        amsgrad=False\n        if args.amsgrad:\n            amsgrad=True\n        optimizer = optim.Adam(param_groups,\n                               lr=args.lr,\n                               weight_decay=args.weight_decay,\n                               amsgrad=amsgrad\n                               )\n    else:\n        raise ('Not a valid optimizer')\n\n    if args.lr_schedule == 'poly':\n        lambda1 = lambda epoch: math.pow(1 - epoch / args.max_epoch, args.poly_exp)\n        scheduler = optim.lr_scheduler.LambdaLR(optimizer, lr_lambda=lambda1)\n    else:\n        raise ValueError('unknown lr schedule {}'.format(args.lr_schedule))\n\n    if args.snapshot:\n        logging.info('Loading weights from model {}'.format(args.snapshot))\n        net, optimizer = restore_snapshot(args, net, optimizer, args.snapshot)\n    else:\n        logging.info('Loaded weights from IMGNET classifier')\n\n    return optimizer, scheduler\n\ndef restore_snapshot(args, net, optimizer, snapshot):\n    checkpoint = torch.load(snapshot, map_location=torch.device('cpu'))\n    logging.info(\"Load Compelete\")\n    if args.sgd_finetuned:\n     print('skipping load optimizer')\n    else:\n        if 'optimizer' in checkpoint and args.restore_optimizer:\n                optimizer.load_state_dict(checkpoint['optimizer'])\n\n    if 'state_dict' in checkpoint:\n        net = forgiving_state_restore(net, checkpoint['state_dict'])\n    else:\n        net = forgiving_state_restore(net, checkpoint)\n\n    return net, optimizer\n\ndef forgiving_state_restore(net, loaded_dict):\n    # Handle partial loading when some tensors don't match up in size.\n    # Because we want to use models that were trained off a different\n    # number of classes.\n    net_state_dict = net.state_dict()\n    new_loaded_dict = {}\n    for k in net_state_dict:\n        if k in loaded_dict and net_state_dict[k].size() == loaded_dict[k].size():\n            new_loaded_dict[k] = loaded_dict[k]\n        else:\n            logging.info('Skipped loading parameter {}'.format(k))\n    net_state_dict.update(new_loaded_dict)\n    net.load_state_dict(net_state_dict)\n    return net\n\n"
  },
  {
    "path": "benchmarks/GSCNN-master/run_gscnn.sh",
    "content": "#!/bin/bash\nexport PYTHONPATH=/home/usl/Code/Peng/data_collection/benchmarks/GSCNN-master/:$PYTHONPATH\necho $PYTHONPATH\npython train.py --dataset rellis --bs_mult 3 --lr 0.001 --exp final"
  },
  {
    "path": "benchmarks/GSCNN-master/run_gscnn_eval.sh",
    "content": "#!/bin/bash\nexport PYTHONPATH=/home/usl/Code/PengJiang/RELLIS-3D/benchmarks/GSCNN-master/:$PYTHONPATH\necho $PYTHONPATH\npython train.py --dataset rellis --bs_mult 3 --lr 0.001 --exp final \\\n                --checkpoint_path /home/usl/Downloads/best_epoch_84_mean-iu_0.46839.pth \\\n                --mode test \\\n                --viz \\\n                --data-cfg  /home/usl/Code/Peng/data_collection/benchmarks/SalsaNext/train/tasks/semantic/config/labels/rellis.yaml \\\n                --test_sv_path /home/usl/Datasets/prediction"
  },
  {
    "path": "benchmarks/GSCNN-master/train.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\"\"\"\n\nfrom __future__ import absolute_import\nfrom __future__ import division\nimport argparse\nfrom functools import partial\nfrom config import cfg, assert_and_infer_cfg\nimport logging\nimport math\nimport os\nimport sys\n\nimport torch\nimport numpy as np\n\nimport yaml\nfrom utils.misc import AverageMeter, prep_experiment, evaluate_eval, fast_hist\nfrom utils.f_boundary import eval_mask_boundary\nimport datasets\nimport loss\nimport network\nimport optimizer\nfrom tqdm import tqdm\nfrom PIL import Image\n\n# Argument Parser\nparser = argparse.ArgumentParser(description='GSCNN')\nparser.add_argument('--lr', type=float, default=0.01)\nparser.add_argument('--arch', type=str, default='network.gscnn.GSCNN')\nparser.add_argument('--dataset', type=str, default='cityscapes')\nparser.add_argument('--cv', type=int, default=0,\n                    help='cross validation split')\nparser.add_argument('--joint_edgeseg_loss', action='store_true', default=True,\n                    help='joint loss')\nparser.add_argument('--img_wt_loss', action='store_true', default=False,\n                    help='per-image class-weighted loss')\nparser.add_argument('--batch_weighting', action='store_true', default=False,\n                    help='Batch weighting for class')\nparser.add_argument('--eval_thresholds', type=str, default='0.0005,0.001875,0.00375,0.005',\n                    help='Thresholds for boundary evaluation')\nparser.add_argument('--rescale', type=float, default=1.0,\n                    help='Rescaled LR Rate')\nparser.add_argument('--repoly', type=float, default=1.5,\n                    help='Rescaled Poly')\n\nparser.add_argument('--edge_weight', type=float, default=1.0,\n                    help='Edge loss weight for joint loss')\nparser.add_argument('--seg_weight', type=float, default=1.0,\n                    help='Segmentation loss weight for joint loss')\nparser.add_argument('--att_weight', type=float, default=1.0,\n                    help='Attention loss weight for joint loss')\nparser.add_argument('--dual_weight', type=float, default=1.0,\n                    help='Dual loss weight for joint loss')\n\nparser.add_argument('--evaluate', action='store_true', default=False)\n\nparser.add_argument(\"--local_rank\", default=0, type=int)\n\nparser.add_argument('--sgd', action='store_true', default=True)\nparser.add_argument('--sgd_finetuned',action='store_true',default=False)\nparser.add_argument('--adam', action='store_true', default=False)\nparser.add_argument('--amsgrad', action='store_true', default=False)\n\nparser.add_argument('--trunk', type=str, default='resnet101',\n                    help='trunk model, can be: resnet101 (default), resnet50')\nparser.add_argument('--max_epoch', type=int, default=175)\nparser.add_argument('--start_epoch', type=int, default=0)\nparser.add_argument('--color_aug', type=float,\n                    default=0.25, help='level of color augmentation')\nparser.add_argument('--rotate', type=float,\n                    default=0, help='rotation')\nparser.add_argument('--gblur', action='store_true', default=True)\nparser.add_argument('--bblur', action='store_true', default=False) \nparser.add_argument('--lr_schedule', type=str, default='poly',\n                    help='name of lr schedule: poly')\nparser.add_argument('--poly_exp', type=float, default=1.0,\n                    help='polynomial LR exponent')\nparser.add_argument('--bs_mult', type=int, default=1)\nparser.add_argument('--bs_mult_val', type=int, default=2)\nparser.add_argument('--crop_size', type=int, default=720,\n                    help='training crop size')\nparser.add_argument('--pre_size', type=int, default=None,\n                    help='resize image shorter edge to this before augmentation')\nparser.add_argument('--scale_min', type=float, default=0.5,\n                    help='dynamically scale training images down to this size')\nparser.add_argument('--scale_max', type=float, default=2.0,\n                    help='dynamically scale training images up to this size')\nparser.add_argument('--weight_decay', type=float, default=1e-4)\nparser.add_argument('--momentum', type=float, default=0.9)\nparser.add_argument('--snapshot', type=str, default=None)\nparser.add_argument('--restore_optimizer', action='store_true', default=False)\nparser.add_argument('--exp', type=str, default='default',\n                    help='experiment directory name')\nparser.add_argument('--tb_tag', type=str, default='',\n                    help='add tag to tb dir')\nparser.add_argument('--ckpt', type=str, default='logs/ckpt')\nparser.add_argument('--tb_path', type=str, default='logs/tb')\nparser.add_argument('--syncbn', action='store_true', default=True,\n                    help='Synchronized BN')\nparser.add_argument('--dump_augmentation_images', action='store_true', default=False,\n                    help='Synchronized BN')\nparser.add_argument('--test_mode', action='store_true', default=False,\n                    help='minimum testing (1 epoch run ) to verify nothing failed')\nparser.add_argument('--mode',type=str,default=\"train\")                    \nparser.add_argument('--test_sv_path', type=str, default=\"\")\nparser.add_argument('--checkpoint_path',type=str,default=\"\")\nparser.add_argument('-wb', '--wt_bound', type=float, default=1.0)\nparser.add_argument('--maxSkip', type=int, default=0)\nparser.add_argument('--data-cfg', help='data config (kitti format)',\n                    default='config/rellis.yaml',\n                    type=str)\nparser.add_argument('--viz', dest='viz',\n                    help=\"Save color predictions to disk\",\n                    action='store_true')\nargs = parser.parse_args()\nargs.best_record = {'epoch': -1, 'iter': 0, 'val_loss': 1e10, 'acc': 0,\n                        'acc_cls': 0, 'mean_iu': 0, 'fwavacc': 0}\n\n\ndef convert_label(label, inverse=False):\n    label_mapping = {0: 0,\n                     1: 0,\n                     3: 1,\n                     4: 2,\n                     5: 3,\n                     6: 4,\n                     7: 5,\n                     8: 6,\n                     9: 7,\n                     10: 8,\n                     12: 9,\n                     15: 10,\n                     17: 11,\n                     18: 12,\n                     19: 13,\n                     23: 14,\n                     27: 15,\n                    #  29: 1,\n                    #  30: 1,\n                     31: 16,\n                    #  32: 4,\n                     33: 17,\n                     34: 18}\n    temp = label.copy()\n    if inverse:\n        for v,k in label_mapping.items():\n            temp[label == k] = v\n    else:\n        for k, v in label_mapping.items():\n            temp[label == k] = v\n    return temp\n\ndef convert_color(label, color_map):\n        temp = np.zeros(label.shape + (3,)).astype(np.uint8)\n        for k,v in color_map.items():\n            temp[label == k] = v\n        return temp\n\n#Enable CUDNN Benchmarking optimization\ntorch.backends.cudnn.benchmark = True\nargs.world_size = 1\n#Test Mode run two epochs with a few iterations of training and val\nif args.test_mode:\n    args.max_epoch = 2\n\nif 'WORLD_SIZE' in os.environ:\n    args.world_size = int(os.environ['WORLD_SIZE'])\n    print(\"Total world size: \", int(os.environ['WORLD_SIZE']))\n\ndef main():\n    '''\n    Main Function\n\n    '''\n\n    #Set up the Arguments, Tensorboard Writer, Dataloader, Loss Fn, Optimizer\n    assert_and_infer_cfg(args)\n    writer = prep_experiment(args,parser)\n    train_loader, val_loader, train_obj = datasets.setup_loaders(args)\n    criterion, criterion_val = loss.get_loss(args)\n    net = network.get_net(args, criterion)\n    optim, scheduler = optimizer.get_optimizer(args, net)\n\n    torch.cuda.empty_cache()\n\n    if args.mode==\"test\":\n        test_sv_path = args.test_sv_path\n        print(f\"Saving prediction {test_sv_path}\")\n        net.eval()\n\n\n        try:\n            print(\"Opening config file %s\" % args.data_cfg)\n            CFG = yaml.safe_load(open(args.data_cfg, 'r'))\n        except Exception as e:\n            print(e)\n            print(\"Error opening yaml file.\")\n            quit()\n        id_color_map = CFG[\"color_map\"]\n        for vi, data in enumerate(tqdm(val_loader)):\n            input, mask, img_name, img_path = data\n            assert len(input.size()) == 4 and len(mask.size()) == 3\n            assert input.size()[2:] == mask.size()[1:]\n            b, h, w = mask.size()\n\n            batch_pixel_size = input.size(0) * input.size(2) * input.size(3)\n            input, mask_cuda = input.cuda(), mask.cuda()\n\n            with torch.no_grad():\n                seg_out, edge_out = net(input)    # output = (1, 19, 713, 713)\n\n            seg_predictions = seg_out.data.cpu().numpy()\n            edge_predictions = edge_out.cpu().numpy()\n            for i in range(b):\n                _,file_name = os.path.split(img_path[i])\n                file_name = file_name.replace(\"jpg\",\"png\")\n                seq = img_path[i][:5]\n                seg_path = os.path.join(test_sv_path,\"gscnn\",\"labels\",seq)\n                if not os.path.exists(seg_path):\n                    os.makedirs(seg_path)\n\n                seg_arg = np.argmax(seg_predictions[i],axis=0).astype(np.uint8)\n                seg_arg = convert_label(seg_arg,True)\n\n                seg_img = np.stack((seg_arg,seg_arg,seg_arg),axis=2)\n                seg_img = Image.fromarray(seg_img)\n                seg_img.save(os.path.join(seg_path,file_name))\n\n                if args.viz:\n                    edge_arg = np.argmax(edge_predictions[i],axis=0).astype(np.uint8)\n                    edge_img = np.stack((edge_arg,edge_arg,edge_arg),axis=2)\n\n                    edge_path = os.path.join(test_sv_path,\"gscnn\",\"edge\",seq)\n                    #edgenp_path = os.path.join(test_sv_path,\"gscnn\",\"edgenp\",seq)\n                    if not os.path.exists(edge_path):\n                        os.makedirs(edge_path)\n                        #os.makedirs(edgenp_path)\n                    edge_img = Image.fromarray(edge_img)\n                    edge_img.save(os.path.join(edge_path,file_name))                           \n\n                    color_label = convert_color(seg_arg,id_color_map)\n                    color_path = os.path.join(test_sv_path,\"gscnn\",\"color\",seq)\n                    if not os.path.exists(color_path):\n                        os.makedirs(color_path)\n                    color_label = convert_color(seg_arg,id_color_map)\n                    color_label = Image.fromarray(color_label)\n                    color_label.save(os.path.join(color_path,file_name))                    \n\n\n        return\n\n\n\n    if args.evaluate:\n        # Early evaluation for benchmarking\n        default_eval_epoch = 1\n        validate(val_loader, net, criterion_val,\n                 optim, default_eval_epoch, writer)\n        evaluate(val_loader, net)\n        return\n\n    #Main Loop\n    for epoch in range(args.start_epoch, args.max_epoch):\n\t# Update EPOCH CTR\n        cfg.immutable(False)\n        cfg.EPOCH  = epoch\n        cfg.immutable(True)\n\n        scheduler.step()\n\n        train(train_loader, net, criterion, optim, epoch, writer)\n        validate(val_loader, net, criterion_val,\n                 optim, epoch, writer)\n\n\ndef train(train_loader, net, criterion, optimizer, curr_epoch, writer):\n    '''\n    Runs the training loop per epoch\n    train_loader: Data loader for train\n    net: thet network\n    criterion: loss fn\n    optimizer: optimizer\n    curr_epoch: current epoch \n    writer: tensorboard writer\n    return: val_avg for step function if required\n    '''\n    net.train()\n\n    train_main_loss = AverageMeter()\n    train_edge_loss = AverageMeter()\n    train_seg_loss = AverageMeter()\n    train_att_loss = AverageMeter()\n    train_dual_loss = AverageMeter()\n    curr_iter = curr_epoch * len(train_loader)\n\n    for i, data in enumerate(train_loader):\n        if i==0:\n            print('running....')\n\n        inputs, mask, edge, _img_name = data\n\n        if torch.sum(torch.isnan(inputs)) > 0:\n            import pdb; pdb.set_trace()\n\n        batch_pixel_size = inputs.size(0) * inputs.size(2) * inputs.size(3)\n\n        inputs, mask, edge = inputs.cuda(), mask.cuda(), edge.cuda()\n\n        if i==0:\n            print('forward done')\n\n        optimizer.zero_grad()\n\n        main_loss = None\n        loss_dict = None\n\n        if args.joint_edgeseg_loss:\n            loss_dict = net(inputs, gts=(mask, edge))\n            \n            if args.seg_weight > 0:\n                log_seg_loss = loss_dict['seg_loss'].mean().clone().detach_()\n                train_seg_loss.update(log_seg_loss.item(), batch_pixel_size)\n                main_loss = loss_dict['seg_loss']\n\n            if args.edge_weight > 0:\n                log_edge_loss = loss_dict['edge_loss'].mean().clone().detach_()\n                train_edge_loss.update(log_edge_loss.item(), batch_pixel_size)\n                if main_loss is not None:\n                    main_loss += loss_dict['edge_loss']\n                else:\n                    main_loss = loss_dict['edge_loss']\n            \n            if args.att_weight > 0:\n                log_att_loss = loss_dict['att_loss'].mean().clone().detach_()\n                train_att_loss.update(log_att_loss.item(), batch_pixel_size)\n                if main_loss is not None:\n                    main_loss += loss_dict['att_loss']\n                else:\n                    main_loss = loss_dict['att_loss']\n\n            if args.dual_weight > 0:\n                log_dual_loss = loss_dict['dual_loss'].mean().clone().detach_()\n                train_dual_loss.update(log_dual_loss.item(), batch_pixel_size)\n                if main_loss is not None:\n                    main_loss += loss_dict['dual_loss']\n                else:\n                    main_loss = loss_dict['dual_loss']\n\n        else:\n            main_loss = net(inputs, gts=mask)\n\n        main_loss = main_loss.mean()\n        log_main_loss = main_loss.clone().detach_()\n\n        train_main_loss.update(log_main_loss.item(), batch_pixel_size)\n\n        main_loss.backward()\n\n        optimizer.step()\n\n        if i==0:\n            print('step 1 done')\n\n        curr_iter += 1\n\n        if args.local_rank == 0:\n            msg = '[epoch {}], [iter {} / {}], [train main loss {:0.6f}], [seg loss {:0.6f}], [edge loss {:0.6f}], [lr {:0.6f}]'.format(\n            curr_epoch, i + 1, len(train_loader), train_main_loss.avg, train_seg_loss.avg, train_edge_loss.avg, optimizer.param_groups[-1]['lr'] )\n\n            logging.info(msg)\n\n            # Log tensorboard metrics for each iteration of the training phase\n            writer.add_scalar('training/loss', (train_main_loss.val),\n                              curr_iter)\n            writer.add_scalar('training/lr', optimizer.param_groups[-1]['lr'],\n                              curr_iter)\n            if args.joint_edgeseg_loss:\n\n                writer.add_scalar('training/seg_loss', (train_seg_loss.val),\n                                  curr_iter)\n                writer.add_scalar('training/edge_loss', (train_edge_loss.val),\n                                  curr_iter)\n                writer.add_scalar('training/att_loss', (train_att_loss.val),\n                                  curr_iter)\n                writer.add_scalar('training/dual_loss', (train_dual_loss.val),\n                                  curr_iter)\n        if i > 5 and args.test_mode:\n            return\n\ndef validate(val_loader, net, criterion, optimizer, curr_epoch, writer):\n    '''\n    Runs the validation loop after each training epoch\n    val_loader: Data loader for validation\n    net: thet network\n    criterion: loss fn\n    optimizer: optimizer\n    curr_epoch: current epoch \n    writer: tensorboard writer\n    return: \n    '''\n    net.eval()\n    val_loss = AverageMeter()\n    mf_score = AverageMeter()\n    IOU_acc = 0\n    dump_images = []\n    heatmap_images = []\n    for vi, data in enumerate(val_loader):\n        input, mask, edge, img_names = data\n        assert len(input.size()) == 4 and len(mask.size()) == 3\n        assert input.size()[2:] == mask.size()[1:]\n        h, w = mask.size()[1:]\n\n        batch_pixel_size = input.size(0) * input.size(2) * input.size(3)\n        input, mask_cuda, edge_cuda = input.cuda(), mask.cuda(), edge.cuda()\n\n        with torch.no_grad():\n            seg_out, edge_out = net(input)    # output = (1, 19, 713, 713)\n\n        if args.joint_edgeseg_loss:\n            loss_dict = criterion((seg_out, edge_out), (mask_cuda, edge_cuda))\n            val_loss.update(sum(loss_dict.values()).item(), batch_pixel_size)\n        else:\n            val_loss.update(criterion(seg_out, mask_cuda).item(), batch_pixel_size)\n\n        # Collect data from different GPU to a single GPU since\n        # encoding.parallel.criterionparallel function calculates distributed loss\n        # functions\n\n        seg_predictions = seg_out.data.max(1)[1].cpu()\n        edge_predictions = edge_out.max(1)[0].cpu()\n\n        #Logging\n        if vi % 20 == 0:\n            if args.local_rank == 0:\n                logging.info('validating: %d / %d' % (vi + 1, len(val_loader)))\n        if vi > 10 and args.test_mode:\n            break\n        _edge = edge.max(1)[0]\n\n        #Image Dumps\n        if vi < 10:\n            dump_images.append([mask, seg_predictions, img_names])\n            heatmap_images.append([_edge, edge_predictions, img_names])\n\n        IOU_acc += fast_hist(seg_predictions.numpy().flatten(), mask.numpy().flatten(),\n                                   args.dataset_cls.num_classes)\n\n        del seg_out, edge_out, vi, data\n\n    if args.local_rank == 0:\n        evaluate_eval(args, net, optimizer, val_loss, mf_score, IOU_acc, dump_images, heatmap_images,\n                writer, curr_epoch, args.dataset_cls)\n\n    return val_loss.avg\n\ndef evaluate(val_loader, net):\n    '''\n    Runs the evaluation loop and prints F score\n    val_loader: Data loader for validation\n    net: thet network\n    return: \n    '''\n    net.eval()\n    for thresh in args.eval_thresholds.split(','):\n        mf_score1 = AverageMeter()\n        mf_pc_score1 = AverageMeter()\n        ap_score1 = AverageMeter()\n        ap_pc_score1 = AverageMeter()\n        Fpc = np.zeros((args.dataset_cls.num_classes))\n        Fc = np.zeros((args.dataset_cls.num_classes))\n        for vi, data in enumerate(val_loader):\n            input, mask, edge, img_names = data\n            assert len(input.size()) == 4 and len(mask.size()) == 3\n            assert input.size()[2:] == mask.size()[1:]\n            h, w = mask.size()[1:]\n\n            batch_pixel_size = input.size(0) * input.size(2) * input.size(3)\n            input, mask_cuda, edge_cuda = input.cuda(), mask.cuda(), edge.cuda()\n\n            with torch.no_grad():\n                seg_out, edge_out = net(input)\n\n            seg_predictions = seg_out.data.max(1)[1].cpu()\n            edge_predictions = edge_out.max(1)[0].cpu()\n\n            logging.info('evaluating: %d / %d' % (vi + 1, len(val_loader)))\n            _Fpc, _Fc = eval_mask_boundary(seg_predictions.numpy(), mask.numpy(), args.dataset_cls.num_classes, bound_th=float(thresh))\n            Fc += _Fc\n            Fpc += _Fpc\n\n            del seg_out, edge_out, vi, data\n\n        logging.info('Threshold: ' + thresh)\n        logging.info('F_Score: ' + str(np.sum(Fpc/Fc)/args.dataset_cls.num_classes))\n        logging.info('F_Score (Classwise): ' + str(Fpc/Fc))\n\nif __name__ == '__main__':\n    main()\n\n\n\n\n"
  },
  {
    "path": "benchmarks/GSCNN-master/transforms/joint_transforms.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\n# Code borrowded from:\n# https://github.com/zijundeng/pytorch-semantic-segmentation/blob/master/utils/joint_transforms.py\n#\n#\n# MIT License\n#\n# Copyright (c) 2017 ZijunDeng\n#\n# Permission is hereby granted, free of charge, to any person obtaining a copy\n# of this software and associated documentation files (the \"Software\"), to deal\n# in the Software without restriction, including without limitation the rights\n# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell\n# copies of the Software, and to permit persons to whom the Software is\n# furnished to do so, subject to the following conditions:\n#\n# The above copyright notice and this permission notice shall be included in all\n# copies or substantial portions of the Software.\n#\n# THE SOFTWARE IS PROVIDED \"AS IS\", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR\n# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,\n# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE\n# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER\n# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,\n# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE\n# SOFTWARE.\n\n\"\"\"\n\nimport math\nimport numbers\nimport random\nfrom PIL import Image, ImageOps\nimport numpy as np\nimport random\n\nclass Compose(object):\n    def __init__(self, transforms):\n        self.transforms = transforms\n\n    def __call__(self, img, mask):\n        assert img.size == mask.size\n        for t in self.transforms:\n            img, mask = t(img, mask)\n        return img, mask\n\n\nclass RandomCrop(object):\n    '''\n    Take a random crop from the image.\n\n    First the image or crop size may need to be adjusted if the incoming image\n    is too small...\n\n    If the image is smaller than the crop, then:\n         the image is padded up to the size of the crop\n         unless 'nopad', in which case the crop size is shrunk to fit the image\n\n    A random crop is taken such that the crop fits within the image.\n    If a centroid is passed in, the crop must intersect the centroid.\n    '''\n    def __init__(self, size, ignore_index=0, nopad=True):\n        if isinstance(size, numbers.Number):\n            self.size = (int(size), int(size))\n        else:\n            self.size = size\n        self.ignore_index = ignore_index\n        self.nopad = nopad\n        self.pad_color = (0, 0, 0)\n\n    def __call__(self, img, mask, centroid=None):\n        assert img.size == mask.size\n        w, h = img.size\n        # ASSUME H, W\n        th, tw = self.size\n        if w == tw and h == th:\n            return img, mask\n\n        if self.nopad:\n            if th > h or tw > w:\n                # Instead of padding, adjust crop size to the shorter edge of image.\n                shorter_side = min(w, h)\n                th, tw = shorter_side, shorter_side\n        else:\n            # Check if we need to pad img to fit for crop_size.\n            if th > h:\n                pad_h = (th - h) // 2 + 1\n            else:\n                pad_h = 0\n            if tw > w:\n                pad_w = (tw - w) // 2 + 1\n            else:\n                pad_w = 0\n            border = (pad_w, pad_h, pad_w, pad_h)\n            if pad_h or pad_w:\n                img = ImageOps.expand(img, border=border, fill=self.pad_color)\n                mask = ImageOps.expand(mask, border=border, fill=self.ignore_index)\n                w, h = img.size\n\n        if centroid is not None:\n            # Need to insure that centroid is covered by crop and that crop\n            # sits fully within the image\n            c_x, c_y = centroid\n            max_x = w - tw\n            max_y = h - th\n            x1 = random.randint(c_x - tw, c_x)\n            x1 = min(max_x, max(0, x1))\n            y1 = random.randint(c_y - th, c_y)\n            y1 = min(max_y, max(0, y1))\n        else:\n            if w == tw:\n                x1 = 0\n            else:\n                x1 = random.randint(0, w - tw)\n            if h == th:\n                y1 = 0\n            else:\n                y1 = random.randint(0, h - th)\n        return img.crop((x1, y1, x1 + tw, y1 + th)), mask.crop((x1, y1, x1 + tw, y1 + th))\n\n\nclass ResizeHeight(object):\n    def __init__(self, size, interpolation=Image.BICUBIC):\n        self.target_h = size\n        self.interpolation = interpolation\n\n    def __call__(self, img, mask):\n        w, h = img.size\n        target_w = int(w / h * self.target_h)\n        return (img.resize((target_w, self.target_h), self.interpolation),\n                mask.resize((target_w, self.target_h), Image.NEAREST))\n\n\nclass CenterCrop(object):\n    def __init__(self, size):\n        if isinstance(size, numbers.Number):\n            self.size = (int(size), int(size))\n        else:\n            self.size = size\n\n    def __call__(self, img, mask):\n        assert img.size == mask.size\n        w, h = img.size\n        th, tw = self.size\n        x1 = int(round((w - tw) / 2.))\n        y1 = int(round((h - th) / 2.))\n        return img.crop((x1, y1, x1 + tw, y1 + th)), mask.crop((x1, y1, x1 + tw, y1 + th))\n\n\nclass CenterCropPad(object):\n    def __init__(self, size, ignore_index=0):\n        if isinstance(size, numbers.Number):\n            self.size = (int(size), int(size))\n        else:\n            self.size = size\n        self.ignore_index = ignore_index\n\n    def __call__(self, img, mask):\n        \n        assert img.size == mask.size\n        w, h = img.size\n        if isinstance(self.size, tuple):\n                tw, th = self.size[0], self.size[1]\n        else:\n                th, tw = self.size, self.size\n\t\n\n        if w < tw:\n            pad_x = tw - w\n        else:\n            pad_x = 0\n        if h < th:\n            pad_y = th - h\n        else:\n            pad_y = 0\n\n        if pad_x or pad_y:\n            # left, top, right, bottom\n            img = ImageOps.expand(img, border=(pad_x, pad_y, pad_x, pad_y), fill=0)\n            mask = ImageOps.expand(mask, border=(pad_x, pad_y, pad_x, pad_y),\n                                   fill=self.ignore_index)\n\n        x1 = int(round((w - tw) / 2.))\n        y1 = int(round((h - th) / 2.))\n        return img.crop((x1, y1, x1 + tw, y1 + th)), mask.crop((x1, y1, x1 + tw, y1 + th))\n\n\n\nclass PadImage(object):\n    def __init__(self, size, ignore_index):\n        self.size = size\n        self.ignore_index = ignore_index\n\n        \n    def __call__(self, img, mask):\n        assert img.size == mask.size\n        th, tw = self.size, self.size\n\n        \n        w, h = img.size\n        \n        if w > tw or h > th :\n            wpercent = (tw/float(w))    \n            target_h = int((float(img.size[1])*float(wpercent)))\n            img, mask = img.resize((tw, target_h), Image.BICUBIC), mask.resize((tw, target_h), Image.NEAREST)\n\n        w, h = img.size\n        ##Pad\n        img = ImageOps.expand(img, border=(0,0,tw-w, th-h), fill=0)\n        mask = ImageOps.expand(mask, border=(0,0,tw-w, th-h), fill=self.ignore_index)\n        \n        return img, mask\n\nclass RandomHorizontallyFlip(object):\n    def __call__(self, img, mask):\n        if random.random() < 0.5:\n            return img.transpose(Image.FLIP_LEFT_RIGHT), mask.transpose(\n                Image.FLIP_LEFT_RIGHT)\n        return img, mask\n\n\nclass FreeScale(object):\n    def __init__(self, size):\n        self.size = tuple(reversed(size))  # size: (h, w)\n\n    def __call__(self, img, mask):\n        assert img.size == mask.size\n        return img.resize(self.size, Image.BICUBIC), mask.resize(self.size, Image.NEAREST)\n\n\nclass Scale(object):\n    '''\n    Scale image such that longer side is == size\n    '''\n\n    def __init__(self, size):\n        self.size = size\n\n    def __call__(self, img, mask):\n        assert img.size == mask.size\n        w, h = img.size\n        if (w >= h and w == self.size) or (h >= w and h == self.size):\n            return img, mask\n        if w > h:\n            ow = self.size\n            oh = int(self.size * h / w)\n            return img.resize((ow, oh), Image.BICUBIC), mask.resize(\n                (ow, oh), Image.NEAREST)\n        else:\n            oh = self.size\n            ow = int(self.size * w / h)\n            return img.resize((ow, oh), Image.BICUBIC), mask.resize(\n                (ow, oh), Image.NEAREST)\n\n\nclass ScaleMin(object):\n    '''\n    Scale image such that shorter side is == size\n    '''\n\n    def __init__(self, size):\n        self.size = size\n\n    def __call__(self, img, mask):\n        assert img.size == mask.size\n        w, h = img.size\n        if (w <= h and w == self.size) or (h <= w and h == self.size):\n            return img, mask\n        if w < h:\n            ow = self.size\n            oh = int(self.size * h / w)\n            return img.resize((ow, oh), Image.BICUBIC), mask.resize(\n                (ow, oh), Image.NEAREST)\n        else:\n            oh = self.size\n            ow = int(self.size * w / h)\n            return img.resize((ow, oh), Image.BICUBIC), mask.resize(\n                (ow, oh), Image.NEAREST)\n\n\nclass Resize(object):\n    '''\n    Resize image to exact size of crop\n    '''\n\n    def __init__(self, size):\n        self.size = (size, size)\n\n    def __call__(self, img, mask):\n        assert img.size == mask.size\n        w, h = img.size\n        if (w == h and w == self.size):\n            return img, mask\n        return (img.resize(self.size, Image.BICUBIC),\n                mask.resize(self.size, Image.NEAREST))\n\n\nclass RandomSizedCrop(object):\n    def __init__(self, size):\n        self.size = size\n\n    def __call__(self, img, mask):\n        assert img.size == mask.size\n        for attempt in range(10):\n            area = img.size[0] * img.size[1]\n            target_area = random.uniform(0.45, 1.0) * area\n            aspect_ratio = random.uniform(0.5, 2)\n\n            w = int(round(math.sqrt(target_area * aspect_ratio)))\n            h = int(round(math.sqrt(target_area / aspect_ratio)))\n\n            if random.random() < 0.5:\n                w, h = h, w\n\n            if w <= img.size[0] and h <= img.size[1]:\n                x1 = random.randint(0, img.size[0] - w)\n                y1 = random.randint(0, img.size[1] - h)\n\n                img = img.crop((x1, y1, x1 + w, y1 + h))\n                mask = mask.crop((x1, y1, x1 + w, y1 + h))\n                assert (img.size == (w, h))\n\n                return img.resize((self.size, self.size), Image.BICUBIC),\\\n                    mask.resize((self.size, self.size), Image.NEAREST)\n\n        # Fallback\n        scale = Scale(self.size)\n        crop = CenterCrop(self.size)\n        return crop(*scale(img, mask))\n\n\nclass RandomRotate(object):\n    def __init__(self, degree):\n        self.degree = degree\n\n    def __call__(self, img, mask):\n        rotate_degree = random.random() * 2 * self.degree - self.degree\n        return img.rotate(rotate_degree, Image.BICUBIC), mask.rotate(\n            rotate_degree, Image.NEAREST)\n\n\nclass RandomSizeAndCrop(object):\n    def __init__(self, size, crop_nopad,\n                 scale_min=0.5, scale_max=2.0, ignore_index=0, pre_size=None):\n        self.size = size\n        self.crop = RandomCrop(self.size, ignore_index=ignore_index, nopad=crop_nopad)\n        self.scale_min = scale_min\n        self.scale_max = scale_max\n        self.pre_size = pre_size\n\n    def __call__(self, img, mask, centroid=None):\n        assert img.size == mask.size\n\n        # first, resize such that shorter edge is pre_size\n        if self.pre_size is None:\n            scale_amt = 1.\n        elif img.size[1] < img.size[0]:\n            scale_amt = self.pre_size / img.size[1]\n        else:\n            scale_amt = self.pre_size / img.size[0]\n        scale_amt *= random.uniform(self.scale_min, self.scale_max)\n        w, h = [int(i * scale_amt) for i in img.size]\n\n        if centroid is not None:\n            centroid = [int(c * scale_amt) for c in centroid]\n\n        img, mask = img.resize((w, h), Image.BICUBIC), mask.resize((w, h), Image.NEAREST)\n\n        return self.crop(img, mask, centroid)\n\n\nclass SlidingCropOld(object):\n    def __init__(self, crop_size, stride_rate, ignore_label):\n        self.crop_size = crop_size\n        self.stride_rate = stride_rate\n        self.ignore_label = ignore_label\n\n    def _pad(self, img, mask):\n        h, w = img.shape[: 2]\n        pad_h = max(self.crop_size - h, 0)\n        pad_w = max(self.crop_size - w, 0)\n        img = np.pad(img, ((0, pad_h), (0, pad_w), (0, 0)), 'constant')\n        mask = np.pad(mask, ((0, pad_h), (0, pad_w)), 'constant',\n                      constant_values=self.ignore_label)\n        return img, mask\n\n    def __call__(self, img, mask):\n        assert img.size == mask.size\n\n        w, h = img.size\n        long_size = max(h, w)\n\n        img = np.array(img)\n        mask = np.array(mask)\n\n        if long_size > self.crop_size:\n            stride = int(math.ceil(self.crop_size * self.stride_rate))\n            h_step_num = int(math.ceil((h - self.crop_size) / float(stride))) + 1\n            w_step_num = int(math.ceil((w - self.crop_size) / float(stride))) + 1\n            img_sublist, mask_sublist = [], []\n            for yy in range(h_step_num):\n                for xx in range(w_step_num):\n                    sy, sx = yy * stride, xx * stride\n                    ey, ex = sy + self.crop_size, sx + self.crop_size\n                    img_sub = img[sy: ey, sx: ex, :]\n                    mask_sub = mask[sy: ey, sx: ex]\n                    img_sub, mask_sub = self._pad(img_sub, mask_sub)\n                    img_sublist.append(\n                        Image.fromarray(\n                            img_sub.astype(\n                                np.uint8)).convert('RGB'))\n                    mask_sublist.append(\n                        Image.fromarray(\n                            mask_sub.astype(\n                                np.uint8)).convert('P'))\n            return img_sublist, mask_sublist\n        else:\n            img, mask = self._pad(img, mask)\n            img = Image.fromarray(img.astype(np.uint8)).convert('RGB')\n            mask = Image.fromarray(mask.astype(np.uint8)).convert('P')\n            return img, mask\n\n\nclass SlidingCrop(object):\n    def __init__(self, crop_size, stride_rate, ignore_label):\n        self.crop_size = crop_size\n        self.stride_rate = stride_rate\n        self.ignore_label = ignore_label\n\n    def _pad(self, img, mask):\n        h, w = img.shape[: 2]\n        pad_h = max(self.crop_size - h, 0)\n        pad_w = max(self.crop_size - w, 0)\n        img = np.pad(img, ((0, pad_h), (0, pad_w), (0, 0)), 'constant')\n        mask = np.pad(mask, ((0, pad_h), (0, pad_w)), 'constant',\n                      constant_values=self.ignore_label)\n        return img, mask, h, w\n\n    def __call__(self, img, mask):\n        assert img.size == mask.size\n\n        w, h = img.size\n        long_size = max(h, w)\n\n        img = np.array(img)\n        mask = np.array(mask)\n\n        if long_size > self.crop_size:\n            stride = int(math.ceil(self.crop_size * self.stride_rate))\n            h_step_num = int(math.ceil((h - self.crop_size) / float(stride))) + 1\n            w_step_num = int(math.ceil((w - self.crop_size) / float(stride))) + 1\n            img_slices, mask_slices, slices_info = [], [], []\n            for yy in range(h_step_num):\n                for xx in range(w_step_num):\n                    sy, sx = yy * stride, xx * stride\n                    ey, ex = sy + self.crop_size, sx + self.crop_size\n                    img_sub = img[sy: ey, sx: ex, :]\n                    mask_sub = mask[sy: ey, sx: ex]\n                    img_sub, mask_sub, sub_h, sub_w = self._pad(img_sub, mask_sub)\n                    img_slices.append(\n                        Image.fromarray(\n                            img_sub.astype(\n                                np.uint8)).convert('RGB'))\n                    mask_slices.append(\n                        Image.fromarray(\n                            mask_sub.astype(\n                                np.uint8)).convert('P'))\n                    slices_info.append([sy, ey, sx, ex, sub_h, sub_w])\n            return img_slices, mask_slices, slices_info\n        else:\n            img, mask, sub_h, sub_w = self._pad(img, mask)\n            img = Image.fromarray(img.astype(np.uint8)).convert('RGB')\n            mask = Image.fromarray(mask.astype(np.uint8)).convert('P')\n            return [img], [mask], [[0, sub_h, 0, sub_w, sub_h, sub_w]]\n\n\nclass ClassUniform(object):\n    def __init__(self, size, crop_nopad, scale_min=0.5, scale_max=2.0, ignore_index=0,\n                 class_list=[16, 15, 14]):\n        \"\"\"\n        This is the initialization for class uniform sampling\n        :param size: crop size (int)\n        :param crop_nopad: Padding or no padding (bool)\n        :param scale_min: Minimum Scale (float)\n        :param scale_max: Maximum Scale (float)\n        :param ignore_index: The index value to ignore in the GT images (unsigned int)\n        :param class_list: A list of class to sample around, by default Truck, train, bus\n        \"\"\"\n        self.size = size\n        self.crop = RandomCrop(self.size, ignore_index=ignore_index, nopad=crop_nopad)\n\n        self.class_list = class_list.replace(\" \", \"\").split(\",\")\n\n        self.scale_min = scale_min\n        self.scale_max = scale_max\n\n    def detect_peaks(self, image):\n        \"\"\"\n        Takes an image and detect the peaks usingthe local maximum filter.\n        Returns a boolean mask of the peaks (i.e. 1 when\n        the pixel's value is the neighborhood maximum, 0 otherwise)\n\n        :param image: An 2d input images\n        :return: Binary output images of the same size as input with pixel value equal\n        to 1 indicating that there is peak at that point\n        \"\"\"\n\n        # define an 8-connected neighborhood\n        neighborhood = generate_binary_structure(2, 2)\n\n        # apply the local maximum filter; all pixel of maximal value\n        # in their neighborhood are set to 1\n        local_max = maximum_filter(image, footprint=neighborhood) == image\n        # local_max is a mask that contains the peaks we are\n        # looking for, but also the background.\n        # In order to isolate the peaks we must remove the background from the mask.\n\n        # we create the mask of the background\n        background = (image == 0)\n\n        # a little technicality: we must erode the background in order to\n        # successfully subtract it form local_max, otherwise a line will\n        # appear along the background border (artifact of the local maximum filter)\n        eroded_background = binary_erosion(background, structure=neighborhood,\n                                           border_value=1)\n\n        # we obtain the final mask, containing only peaks,\n        # by removing the background from the local_max mask (xor operation)\n        detected_peaks = local_max ^ eroded_background\n\n        return detected_peaks\n\n    def __call__(self, img, mask):\n        \"\"\"\n        :param img: PIL Input Image\n        :param mask: PIL Input Mask\n        :return: PIL output PIL (mask, crop) of self.crop_size\n        \"\"\"\n        assert img.size == mask.size\n\n        scale_amt = random.uniform(self.scale_min, self.scale_max)\n        w = int(scale_amt * img.size[0])\n        h = int(scale_amt * img.size[1])\n\n        if scale_amt < 1.0:\n            img, mask = img.resize((w, h), Image.BICUBIC), mask.resize((w, h),\n                                                                       Image.NEAREST)\n            return self.crop(img, mask)\n        else:\n            # Smart Crop ( Class Uniform's ABN)\n            origw, origh = mask.size\n            img_new, mask_new = \\\n                img.resize((w, h), Image.BICUBIC), mask.resize((w, h), Image.NEAREST)\n            interested_class = self.class_list  # [16, 15, 14]  # Train, Truck, Bus\n            data = np.array(mask)\n            arr = np.zeros((1024, 2048))\n            for class_of_interest in interested_class:\n                # hist = np.histogram(data==class_of_interest)\n                map = np.where(data == class_of_interest, data, 0)\n                map = map.astype('float64') / map.sum() / class_of_interest\n                map[np.isnan(map)] = 0\n                arr = arr + map\n\n            origarr = arr\n            window_size = 250\n\n            # Given a list of classes of interest find the points on the image that are\n            # of interest to crop from\n            sum_arr = np.zeros((1024, 2048)).astype('float32')\n            tmp = np.zeros((1024, 2048)).astype('float32')\n            for x in range(0, arr.shape[0] - window_size, window_size):\n                for y in range(0, arr.shape[1] - window_size, window_size):\n                    sum_arr[int(x + window_size / 2), int(y + window_size / 2)] = origarr[\n                        x:x + window_size,\n                        y:y + window_size].sum()\n                    tmp[x:x + window_size, y:y + window_size] = \\\n                        origarr[x:x + window_size, y:y + window_size].sum()\n\n            # Scaling Ratios in X and Y for non-uniform images\n            ratio = (float(origw) / w, float(origh) / h)\n            output = self.detect_peaks(sum_arr)\n            coord = (np.column_stack(np.where(output))).tolist()\n\n            # Check if there are any peaks in the images to crop from if not do standard\n            # cropping behaviour\n            if len(coord) == 0:\n                return self.crop(img_new, mask_new)\n            else:\n                # If peaks are detected, random peak selection followed by peak\n                # coordinate scaling to new scaled image and then random\n                # cropping around the peak point in the scaled image\n                randompick = np.random.randint(len(coord))\n                y, x = coord[randompick]\n                y, x = int(y * ratio[0]), int(x * ratio[1])\n                window_size = window_size * ratio[0]\n                cropx = random.uniform(\n                    max(0, (x - window_size / 2) - (self.size - window_size)),\n                    max((x - window_size / 2), (x - window_size / 2) - (\n                        (w - window_size) - x + window_size / 2)))\n\n                cropy = random.uniform(\n                    max(0, (y - window_size / 2) - (self.size - window_size)),\n                    max((y - window_size / 2), (y - window_size / 2) - (\n                        (h - window_size) - y + window_size / 2)))\n\n                return_img = img_new.crop(\n                    (cropx, cropy, cropx + self.size, cropy + self.size))\n                return_mask = mask_new.crop(\n                    (cropx, cropy, cropx + self.size, cropy + self.size))\n                return (return_img, return_mask)\n"
  },
  {
    "path": "benchmarks/GSCNN-master/transforms/transforms.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\n# Code borrowded from:\n# https://github.com/zijundeng/pytorch-semantic-segmentation/blob/master/utils/transforms.py\n#\n#\n# MIT License\n#\n# Copyright (c) 2017 ZijunDeng\n#\n# Permission is hereby granted, free of charge, to any person obtaining a copy\n# of this software and associated documentation files (the \"Software\"), to deal\n# in the Software without restriction, including without limitation the rights\n# to use, copy, modify, merge, publish, distribute, sublicense, and/or sell\n# copies of the Software, and to permit persons to whom the Software is\n# furnished to do so, subject to the following conditions:\n#\n# The above copyright notice and this permission notice shall be included in all\n# copies or substantial portions of the Software.\n#\n# THE SOFTWARE IS PROVIDED \"AS IS\", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR\n# IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY,\n# FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE\n# AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER\n# LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM,\n# OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE\n# SOFTWARE.\n\n\"\"\"\n\nimport random\nimport numpy as np\nfrom skimage.filters import gaussian\nfrom skimage.restoration import denoise_bilateral\nimport torch\nfrom PIL import Image, ImageFilter, ImageEnhance\nimport torchvision.transforms as torch_tr\nfrom scipy import ndimage\nfrom config import cfg\nfrom scipy.ndimage.interpolation import shift\n#from scipy.misc import imsave\nimport imageio\nfrom skimage.segmentation import find_boundaries\nclass RandomVerticalFlip(object):\n    def __call__(self, img):\n        if random.random() < 0.5:\n            return img.transpose(Image.FLIP_TOP_BOTTOM)\n        return img\n\n\nclass DeNormalize(object):\n    def __init__(self, mean, std):\n        self.mean = mean\n        self.std = std\n\n    def __call__(self, tensor):\n        for t, m, s in zip(tensor, self.mean, self.std):\n            t.mul_(s).add_(m)\n        return tensor\n\n\nclass MaskToTensor(object):\n    def __call__(self, img):\n        return torch.from_numpy(np.array(img, dtype=np.int32)).long()\n\nclass RelaxedBoundaryLossToTensor(object):\n    def __init__(self,ignore_id, num_classes):\n        self.ignore_id=ignore_id\n        self.num_classes= num_classes\n\n\n    def new_one_hot_converter(self,a):\n        ncols = self.num_classes+1\n        out = np.zeros( (a.size,ncols), dtype=np.uint8)\n        out[np.arange(a.size),a.ravel()] = 1\n        out.shape = a.shape + (ncols,)\n        return out\n\n    def __call__(self,img):\n        \n\n        \n        img_arr = np.array(img)\n        imageio.imwrite('orig.png',img_arr)\n\n        img_arr[img_arr==self.ignore_id]=self.num_classes       \n        \n        if cfg.STRICTBORDERCLASS != None:\n            one_hot_orig = self.new_one_hot_converter(img_arr)\n            mask = np.zeros((img_arr.shape[0],img_arr.shape[1]))\n            for cls in cfg.STRICTBORDERCLASS:\n                mask = np.logical_or(mask,(img_arr == cls))\n        one_hot = 0\n\n        #print(cfg.EPOCH, \"Non Reduced\", cfg.TRAIN.REDUCE_RELAXEDITERATIONCOUNT)\n        border = cfg.BORDER_WINDOW\n        if (cfg.REDUCE_BORDER_EPOCH !=-1 and cfg.EPOCH > cfg.REDUCE_BORDER_EPOCH):\n            border = border // 2\n            border_prediction = find_boundaries(img_arr, mode='thick').astype(np.uint8)\n            print(cfg.EPOCH, \"Reduced\")\n        \n        for i in range(-border,border+1):\n            for j in range(-border, border+1):\n                shifted= shift(img_arr,(i,j), cval=self.num_classes)\n                one_hot += self.new_one_hot_converter(shifted)       \n        \n        one_hot[one_hot>1] = 1\n        \n        if cfg.STRICTBORDERCLASS != None:\n            one_hot = np.where(np.expand_dims(mask,2), one_hot_orig, one_hot)\n    \n        one_hot = np.moveaxis(one_hot,-1,0)\n    \n\n        if (cfg.REDUCE_BORDER_EPOCH !=-1 and cfg.EPOCH > cfg.REDUCE_BORDER_EPOCH):\n                one_hot = np.where(border_prediction,2*one_hot,1*one_hot)\n                print(one_hot.shape)\n        return torch.from_numpy(one_hot).byte()\n        #return torch.from_numpy(one_hot).float()\n        exit(0)\n\nclass ResizeHeight(object):\n    def __init__(self, size, interpolation=Image.BILINEAR):\n        self.target_h = size\n        self.interpolation = interpolation\n\n    def __call__(self, img):\n        w, h = img.size\n        target_w = int(w / h * self.target_h)\n        return img.resize((target_w, self.target_h), self.interpolation)\n\n\nclass FreeScale(object):\n    def __init__(self, size, interpolation=Image.BILINEAR):\n        self.size = tuple(reversed(size))  # size: (h, w)\n        self.interpolation = interpolation\n\n    def __call__(self, img):\n        return img.resize(self.size, self.interpolation)\n\n\nclass FlipChannels(object):\n    def __call__(self, img):\n        img = np.array(img)[:, :, ::-1]\n        return Image.fromarray(img.astype(np.uint8))\n\nclass RandomGaussianBlur(object):\n    def __call__(self, img):\n        sigma = 0.15 + random.random() * 1.15\n        blurred_img = gaussian(np.array(img), sigma=sigma, multichannel=True)\n        blurred_img *= 255\n        return Image.fromarray(blurred_img.astype(np.uint8))\n\n\nclass RandomBilateralBlur(object):\n    def __call__(self, img):\n        sigma = random.uniform(0.05,0.75)\n        blurred_img = denoise_bilateral(np.array(img), sigma_spatial=sigma, multichannel=True)\n        blurred_img *= 255\n        return Image.fromarray(blurred_img.astype(np.uint8))\n\ntry:\n    import accimage\nexcept ImportError:\n    accimage = None\n\n\ndef _is_pil_image(img):\n    if accimage is not None:\n        return isinstance(img, (Image.Image, accimage.Image))\n    else:\n        return isinstance(img, Image.Image)\n\n\ndef adjust_brightness(img, brightness_factor):\n    \"\"\"Adjust brightness of an Image.\n\n    Args:\n        img (PIL Image): PIL Image to be adjusted.\n        brightness_factor (float):  How much to adjust the brightness. Can be\n            any non negative number. 0 gives a black image, 1 gives the\n            original image while 2 increases the brightness by a factor of 2.\n\n    Returns:\n        PIL Image: Brightness adjusted image.\n    \"\"\"\n    if not _is_pil_image(img):\n        raise TypeError('img should be PIL Image. Got {}'.format(type(img)))\n\n    enhancer = ImageEnhance.Brightness(img)\n    img = enhancer.enhance(brightness_factor)\n    return img\n\n\ndef adjust_contrast(img, contrast_factor):\n    \"\"\"Adjust contrast of an Image.\n\n    Args:\n        img (PIL Image): PIL Image to be adjusted.\n        contrast_factor (float): How much to adjust the contrast. Can be any\n            non negative number. 0 gives a solid gray image, 1 gives the\n            original image while 2 increases the contrast by a factor of 2.\n\n    Returns:\n        PIL Image: Contrast adjusted image.\n    \"\"\"\n    if not _is_pil_image(img):\n        raise TypeError('img should be PIL Image. Got {}'.format(type(img)))\n\n    enhancer = ImageEnhance.Contrast(img)\n    img = enhancer.enhance(contrast_factor)\n    return img\n\n\ndef adjust_saturation(img, saturation_factor):\n    \"\"\"Adjust color saturation of an image.\n\n    Args:\n        img (PIL Image): PIL Image to be adjusted.\n        saturation_factor (float):  How much to adjust the saturation. 0 will\n            give a black and white image, 1 will give the original image while\n            2 will enhance the saturation by a factor of 2.\n\n    Returns:\n        PIL Image: Saturation adjusted image.\n    \"\"\"\n    if not _is_pil_image(img):\n        raise TypeError('img should be PIL Image. Got {}'.format(type(img)))\n\n    enhancer = ImageEnhance.Color(img)\n    img = enhancer.enhance(saturation_factor)\n    return img\n\n\ndef adjust_hue(img, hue_factor):\n    \"\"\"Adjust hue of an image.\n\n    The image hue is adjusted by converting the image to HSV and\n    cyclically shifting the intensities in the hue channel (H).\n    The image is then converted back to original image mode.\n\n    `hue_factor` is the amount of shift in H channel and must be in the\n    interval `[-0.5, 0.5]`.\n\n    See https://en.wikipedia.org/wiki/Hue for more details on Hue.\n\n    Args:\n        img (PIL Image): PIL Image to be adjusted.\n        hue_factor (float):  How much to shift the hue channel. Should be in\n            [-0.5, 0.5]. 0.5 and -0.5 give complete reversal of hue channel in\n            HSV space in positive and negative direction respectively.\n            0 means no shift. Therefore, both -0.5 and 0.5 will give an image\n            with complementary colors while 0 gives the original image.\n\n    Returns:\n        PIL Image: Hue adjusted image.\n    \"\"\"\n    if not(-0.5 <= hue_factor <= 0.5):\n        raise ValueError('hue_factor is not in [-0.5, 0.5].'.format(hue_factor))\n\n    if not _is_pil_image(img):\n        raise TypeError('img should be PIL Image. Got {}'.format(type(img)))\n\n    input_mode = img.mode\n    if input_mode in {'L', '1', 'I', 'F'}:\n        return img\n\n    h, s, v = img.convert('HSV').split()\n\n    np_h = np.array(h, dtype=np.uint8)\n    # uint8 addition take cares of rotation across boundaries\n    with np.errstate(over='ignore'):\n        np_h += np.uint8(hue_factor * 255)\n    h = Image.fromarray(np_h, 'L')\n\n    img = Image.merge('HSV', (h, s, v)).convert(input_mode)\n    return img\n\n\nclass ColorJitter(object):\n    \"\"\"Randomly change the brightness, contrast and saturation of an image.\n\n    Args:\n        brightness (float): How much to jitter brightness. brightness_factor\n            is chosen uniformly from [max(0, 1 - brightness), 1 + brightness].\n        contrast (float): How much to jitter contrast. contrast_factor\n            is chosen uniformly from [max(0, 1 - contrast), 1 + contrast].\n        saturation (float): How much to jitter saturation. saturation_factor\n            is chosen uniformly from [max(0, 1 - saturation), 1 + saturation].\n        hue(float): How much to jitter hue. hue_factor is chosen uniformly from\n            [-hue, hue]. Should be >=0 and <= 0.5.\n    \"\"\"\n    def __init__(self, brightness=0, contrast=0, saturation=0, hue=0):\n        self.brightness = brightness\n        self.contrast = contrast\n        self.saturation = saturation\n        self.hue = hue\n\n    @staticmethod\n    def get_params(brightness, contrast, saturation, hue):\n        \"\"\"Get a randomized transform to be applied on image.\n\n        Arguments are same as that of __init__.\n\n        Returns:\n            Transform which randomly adjusts brightness, contrast and\n            saturation in a random order.\n        \"\"\"\n        transforms = []\n        if brightness > 0:\n            brightness_factor = np.random.uniform(max(0, 1 - brightness), 1 + brightness)\n            transforms.append(\n                torch_tr.Lambda(lambda img: adjust_brightness(img, brightness_factor)))\n\n        if contrast > 0:\n            contrast_factor = np.random.uniform(max(0, 1 - contrast), 1 + contrast)\n            transforms.append(\n                torch_tr.Lambda(lambda img: adjust_contrast(img, contrast_factor)))\n\n        if saturation > 0:\n            saturation_factor = np.random.uniform(max(0, 1 - saturation), 1 + saturation)\n            transforms.append(\n                torch_tr.Lambda(lambda img: adjust_saturation(img, saturation_factor)))\n\n        if hue > 0:\n            hue_factor = np.random.uniform(-hue, hue)\n            transforms.append(\n                torch_tr.Lambda(lambda img: adjust_hue(img, hue_factor)))\n\n        np.random.shuffle(transforms)\n        transform = torch_tr.Compose(transforms)\n\n        return transform\n\n    def __call__(self, img):\n        \"\"\"\n        Args:\n            img (PIL Image): Input image.\n\n        Returns:\n            PIL Image: Color jittered image.\n        \"\"\"\n        transform = self.get_params(self.brightness, self.contrast,\n                                    self.saturation, self.hue)\n        return transform(img)\n"
  },
  {
    "path": "benchmarks/GSCNN-master/utils/AttrDict.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\n# Code adapted from:\n# https://github.com/facebookresearch/Detectron/blob/master/detectron/utils/collections.py\n\nSource License\n# Copyright (c) 2017-present, Facebook, Inc.\n#\n# Licensed under the Apache License, Version 2.0 (the \"License\");\n# you may not use this file except in compliance with the License.\n# You may obtain a copy of the License at\n#\n#     http://www.apache.org/licenses/LICENSE-2.0\n#\n# Unless required by applicable law or agreed to in writing, software\n# distributed under the License is distributed on an \"AS IS\" BASIS,\n# WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.\n# See the License for the specific language governing permissions and\n# limitations under the License.\n##############################################################################\n#\n# Based on:\n# --------------------------------------------------------\n# Fast R-CNN\n# Copyright (c) 2015 Microsoft\n# Licensed under The MIT License [see LICENSE for details]\n# Written by Ross Girshick\n# --------------------------------------------------------\n\"\"\"\n\n\nclass AttrDict(dict):\n\n    IMMUTABLE = '__immutable__'\n\n    def __init__(self, *args, **kwargs):\n        super(AttrDict, self).__init__(*args, **kwargs)\n        self.__dict__[AttrDict.IMMUTABLE] = False\n\n    def __getattr__(self, name):\n        if name in self.__dict__:\n            return self.__dict__[name]\n        elif name in self:\n            return self[name]\n        else:\n            raise AttributeError(name)\n\n    def __setattr__(self, name, value):\n        if not self.__dict__[AttrDict.IMMUTABLE]:\n            if name in self.__dict__:\n                self.__dict__[name] = value\n            else:\n                self[name] = value\n        else:\n            raise AttributeError(\n                'Attempted to set \"{}\" to \"{}\", but AttrDict is immutable'.\n                format(name, value)\n            )\n\n    def immutable(self, is_immutable):\n        \"\"\"Set immutability to is_immutable and recursively apply the setting\n        to all nested AttrDicts.\n        \"\"\"\n        self.__dict__[AttrDict.IMMUTABLE] = is_immutable\n        # Recursively set immutable state\n        for v in self.__dict__.values():\n            if isinstance(v, AttrDict):\n                v.immutable(is_immutable)\n        for v in self.values():\n            if isinstance(v, AttrDict):\n                v.immutable(is_immutable)\n\n    def is_immutable(self):\n        return self.__dict__[AttrDict.IMMUTABLE]\n"
  },
  {
    "path": "benchmarks/GSCNN-master/utils/f_boundary.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\n# Code adapted from:\n# https://github.com/fperazzi/davis/blob/master/python/lib/davis/measures/f_boundary.py\n#\n# Source License\n#\n# BSD 3-Clause License\n#\n# Copyright (c) 2017,\n# All rights reserved.\n#\n# Redistribution and use in source and binary forms, with or without\n# modification, 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#\n# THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS \"AS IS\"\n# AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE\n# IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE ARE\n# DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT HOLDER OR CONTRIBUTORS BE LIABLE\n# FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL\n# DAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR\n# SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER\n# CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY,\n# OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE\n# OF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE.s\n##############################################################################\n#\n# Based on:\n# ----------------------------------------------------------------------------\n# A Benchmark Dataset and Evaluation Methodology for Video Object Segmentation\n# Copyright (c) 2016 Federico Perazzi\n# Licensed under the BSD License [see LICENSE for details]\n# Written by Federico Perazzi\n# ----------------------------------------------------------------------------\n\"\"\"\n\n\n\n\nimport numpy as np\nfrom multiprocessing import Pool\nfrom tqdm import tqdm\n\n\"\"\" Utilities for computing, reading and saving benchmark evaluation.\"\"\"\n\ndef eval_mask_boundary(seg_mask,gt_mask,num_classes,num_proc=10,bound_th=0.008):\n    \"\"\"\n    Compute F score for a segmentation mask\n\n    Arguments:\n        seg_mask (ndarray): segmentation mask prediction\n        gt_mask (ndarray): segmentation mask ground truth\n        num_classes (int): number of classes\n\n    Returns:\n        F (float): mean F score across all classes\n        Fpc (listof float): F score per class\n    \"\"\"\n    p = Pool(processes=num_proc)\n    batch_size = seg_mask.shape[0]\n    \n    Fpc = np.zeros(num_classes)\n    Fc = np.zeros(num_classes)\n    for class_id in tqdm(range(num_classes)):\n        args = [((seg_mask[i] == class_id).astype(np.uint8), \n                 (gt_mask[i] == class_id).astype(np.uint8),\n                 gt_mask[i] == 255,\n                 bound_th) \n                 for i in range(batch_size)]\n        temp = p.map(db_eval_boundary_wrapper, args)\n        temp = np.array(temp)\n        Fs = temp[:,0]\n        _valid = ~np.isnan(Fs)\n        Fc[class_id] = np.sum(_valid)\n        Fs[np.isnan(Fs)] = 0\n        Fpc[class_id] = sum(Fs)\n    return Fpc, Fc\n\n\n#def db_eval_boundary_wrapper_wrapper(args):\n#    seg_mask, gt_mask, class_id, batch_size, Fpc = args\n#    print(\"class_id:\" + str(class_id))\n#    p = Pool(processes=10)\n#    args = [((seg_mask[i] == class_id).astype(np.uint8), \n#             (gt_mask[i] == class_id).astype(np.uint8)) \n#             for i in range(batch_size)]\n#    Fs = p.map(db_eval_boundary_wrapper, args)\n#    Fpc[class_id] = sum(Fs)\n#    return\n\ndef db_eval_boundary_wrapper(args):\n    foreground_mask, gt_mask, ignore, bound_th = args\n    return db_eval_boundary(foreground_mask, gt_mask,ignore, bound_th)\n\ndef db_eval_boundary(foreground_mask,gt_mask, ignore_mask,bound_th=0.008):\n\t\"\"\"\n\tCompute mean,recall and decay from per-frame evaluation.\n\tCalculates precision/recall for boundaries between foreground_mask and\n\tgt_mask using morphological operators to speed it up.\n\n\tArguments:\n\t\tforeground_mask (ndarray): binary segmentation image.\n\t\tgt_mask         (ndarray): binary annotated image.\n\n\tReturns:\n\t\tF (float): boundaries F-measure\n\t\tP (float): boundaries precision\n\t\tR (float): boundaries recall\n\t\"\"\"\n\tassert np.atleast_3d(foreground_mask).shape[2] == 1\n\n\tbound_pix = bound_th if bound_th >= 1 else \\\n\t\t\tnp.ceil(bound_th*np.linalg.norm(foreground_mask.shape))\n\n\t#print(bound_pix)\n\t#print(gt.shape)\n\t#print(np.unique(gt))\n\tforeground_mask[ignore_mask] = 0\n\tgt_mask[ignore_mask] = 0\n\n\t# Get the pixel boundaries of both masks\n\tfg_boundary = seg2bmap(foreground_mask);\n\tgt_boundary = seg2bmap(gt_mask);\n\n\tfrom skimage.morphology import binary_dilation,disk\n\n\tfg_dil = binary_dilation(fg_boundary,disk(bound_pix))\n\tgt_dil = binary_dilation(gt_boundary,disk(bound_pix))\n\n\t# Get the intersection\n\tgt_match = gt_boundary * fg_dil\n\tfg_match = fg_boundary * gt_dil\n\n\t# Area of the intersection\n\tn_fg     = np.sum(fg_boundary)\n\tn_gt     = np.sum(gt_boundary)\n\n\t#% Compute precision and recall\n\tif n_fg == 0 and  n_gt > 0:\n\t\tprecision = 1\n\t\trecall = 0\n\telif n_fg > 0 and n_gt == 0:\n\t\tprecision = 0\n\t\trecall = 1\n\telif n_fg == 0  and n_gt == 0:\n\t\tprecision = 1\n\t\trecall = 1\n\telse:\n\t\tprecision = np.sum(fg_match)/float(n_fg)\n\t\trecall    = np.sum(gt_match)/float(n_gt)\n\n\t# Compute F measure\n\tif precision + recall == 0:\n\t\tF = 0\n\telse:\n\t\tF = 2*precision*recall/(precision+recall);\n\n\treturn F, precision\n\ndef seg2bmap(seg,width=None,height=None):\n\t\"\"\"\n\tFrom a segmentation, compute a binary boundary map with 1 pixel wide\n\tboundaries.  The boundary pixels are offset by 1/2 pixel towards the\n\torigin from the actual segment boundary.\n\n\tArguments:\n\t\tseg     : Segments labeled from 1..k.\n\t\twidth\t  :\tWidth of desired bmap  <= seg.shape[1]\n\t\theight  :\tHeight of desired bmap <= seg.shape[0]\n\n\tReturns:\n\t\tbmap (ndarray):\tBinary boundary map.\n\n\t David Martin <dmartin@eecs.berkeley.edu>\n\t January 2003\n \"\"\"\n\n\tseg = seg.astype(np.bool)\n\tseg[seg>0] = 1\n\n\tassert np.atleast_3d(seg).shape[2] == 1\n\n\twidth  = seg.shape[1] if width  is None else width\n\theight = seg.shape[0] if height is None else height\n\n\th,w = seg.shape[:2]\n\n\tar1 = float(width) / float(height)\n\tar2 = float(w) / float(h)\n\n\tassert not (width>w | height>h | abs(ar1-ar2)>0.01),\\\n\t\t\t'Can''t convert %dx%d seg to %dx%d bmap.'%(w,h,width,height)\n\n\te  = np.zeros_like(seg)\n\ts  = np.zeros_like(seg)\n\tse = np.zeros_like(seg)\n\n\te[:,:-1]    = seg[:,1:]\n\ts[:-1,:]    = seg[1:,:]\n\tse[:-1,:-1] = seg[1:,1:]\n\n\tb        = seg^e | seg^s | seg^se\n\tb[-1,:]  = seg[-1,:]^e[-1,:]\n\tb[:,-1]  = seg[:,-1]^s[:,-1]\n\tb[-1,-1] = 0\n\n\tif w == width and h == height:\n\t\tbmap = b\n\telse:\n\t\tbmap = np.zeros((height,width))\n\t\tfor x in range(w):\n\t\t\tfor y in range(h):\n\t\t\t\tif b[y,x]:\n\t\t\t\t\tj = 1+floor((y-1)+height / h)\n\t\t\t\t\ti = 1+floor((x-1)+width  / h)\n\t\t\t\t\tbmap[j,i] = 1;\n\n\treturn bmap\n"
  },
  {
    "path": "benchmarks/GSCNN-master/utils/image_page.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\"\"\"\n\nimport glob\nimport os\n\nclass ImagePage(object):\n    '''\n    This creates an HTML page of embedded images, useful for showing evaluation results.\n\n    Usage:\n    ip = ImagePage(html_fn)\n\n    # Add a table with N images ...\n    ip.add_table((img, descr), (img, descr), ...)\n\n    # Generate html page\n    ip.write_page()\n    '''\n    def __init__(self, experiment_name, html_filename):\n        self.experiment_name = experiment_name\n        self.html_filename = html_filename\n        self.outfile = open(self.html_filename, 'w')\n        self.items = []\n\n    def _print_header(self):\n        header = '''<!DOCTYPE html>\n<html>\n  <head>\n    <title>Experiment = {}</title>\n  </head>\n  <body>'''.format(self.experiment_name)\n        self.outfile.write(header)\n\n    def _print_footer(self):\n        self.outfile.write('''  </body>\n</html>''')\n\n    def _print_table_header(self, table_name):\n        table_hdr = '''    <h3>{}</h3>\n    <table border=\"1\" style=\"table-layout: fixed;\">\n      <tr>'''.format(table_name)\n        self.outfile.write(table_hdr)\n\n    def _print_table_footer(self):\n        table_ftr = '''      </tr>\n    </table>'''\n        self.outfile.write(table_ftr)\n\n    def _print_table_guts(self, img_fn, descr):\n        table = '''        <td halign=\"center\" style=\"word-wrap: break-word;\" valign=\"top\">\n          <p>\n            <a href=\"{img_fn}\">\n              <img src=\"{img_fn}\" style=\"width:768px\">\n            </a><br>\n            <p>{descr}</p>\n          </p>\n        </td>'''.format(img_fn=img_fn, descr=descr)\n        self.outfile.write(table)\n\n    def add_table(self, img_label_pairs):\n        self.items.append(img_label_pairs)\n\n    def _write_table(self, table):\n        img, _descr = table[0]\n        self._print_table_header(os.path.basename(img))\n        for img, descr in table:\n            self._print_table_guts(img, descr)\n        self._print_table_footer()\n\n    def write_page(self):\n        self._print_header()\n\n        for table in self.items:\n            self._write_table(table)\n\n        self._print_footer()\n\n\ndef main():\n    images = glob.glob('dump_imgs_train/*.png')\n    images = [i for i in images if 'mask' not in i]\n\n    ip = ImagePage('test page', 'dd.html')\n    for img in images:\n        basename = os.path.splitext(img)[0]\n        mask_img = basename + '_mask.png'\n        ip.add_table(((img, 'image'), (mask_img, 'mask')))\n    ip.write_page()\n"
  },
  {
    "path": "benchmarks/GSCNN-master/utils/misc.py",
    "content": "\"\"\"\nCopyright (C) 2019 NVIDIA Corporation.  All rights reserved.\nLicensed under the CC BY-NC-SA 4.0 license (https://creativecommons.org/licenses/by-nc-sa/4.0/legalcode).\n\"\"\"\n\nimport sys\nimport re\nimport os\nimport shutil\nimport torch\nfrom datetime import datetime\nimport logging\nfrom subprocess import call\nimport shlex\nfrom tensorboardX import SummaryWriter\nimport numpy as np\nfrom utils.image_page import ImagePage\nimport torchvision.transforms as standard_transforms\nimport torchvision.utils as vutils\nfrom PIL import Image\n\n# Create unique output dir name based on non-default command line args\ndef make_exp_name(args, parser):\n    exp_name = '{}-{}'.format(args.dataset[:3], args.arch[:])\n    dict_args = vars(args)\n\n    # sort so that we get a consistent directory name\n    argnames = sorted(dict_args)\n\n    # build experiment name with non-default args\n    for argname in argnames:\n        if dict_args[argname] != parser.get_default(argname):\n            if argname == 'exp' or argname == 'arch' or argname == 'prev_best_filepath':\n                continue\n            if argname == 'snapshot':\n                arg_str = '-PT'\n            elif argname == 'nosave':\n                arg_str = ''\n                argname=''\n            elif argname == 'freeze_trunk':\n                argname = ''\n                arg_str = '-fr'\n            elif argname == 'syncbn':\n                argname = ''\n                arg_str = '-sbn'\n            elif argname == 'relaxedloss':\n                argname = ''\n                arg_str = 're-loss'\n            elif isinstance(dict_args[argname], bool):\n                arg_str = 'T' if dict_args[argname] else 'F'\n            else:\n                arg_str = str(dict_args[argname])[:6]\n            exp_name += '-{}_{}'.format(str(argname), arg_str)\n    # clean special chars out\n    exp_name = re.sub(r'[^A-Za-z0-9_\\-]+', '', exp_name)\n    exp_name = 'testing'\n    return exp_name\n\n\ndef save_log(prefix, output_dir, date_str):\n    fmt = '%(asctime)s.%(msecs)03d %(message)s'\n    date_fmt = '%m-%d %H:%M:%S'\n    filename = os.path.join(output_dir, prefix + '_' + date_str + '.log')\n    logging.basicConfig(level=logging.INFO, format=fmt, datefmt=date_fmt,\n                        filename=filename, filemode='w')\n    console = logging.StreamHandler()\n    console.setLevel(logging.INFO)\n    formatter = logging.Formatter(fmt=fmt, datefmt=date_fmt)\n    console.setFormatter(formatter)\n    logging.getLogger('').addHandler(console)\n    #logging.basicConfig(level=logging.INFO, format='%(asctime)s.%(msecs)03d %(levelname)s:\\t%(message)s', datefmt='%Y-%m-%d %H:%M:%S')\n\n\ndef save_code(exp_path, date_str):\n    code_root = '.'  # FIXME!\n    zip_outfile = os.path.join(exp_path, 'code_{}.tgz'.format(date_str))\n    print('Saving code to {}'.format(zip_outfile))\n    cmd = 'tar -czvf {zip_outfile} --exclude=\\'*.pyc\\' --exclude=\\'*.png\\' ' +\\\n        '--exclude=\\'*tfevents*\\' {root}/train.py ' + \\\n        ' {root}/utils {root}/datasets {root}/models'\n    cmd = cmd.format(zip_outfile=zip_outfile, root=code_root)\n    call(shlex.split(cmd), stdout=open(os.devnull, 'wb'))\n\n\ndef prep_experiment(args, parser):\n    '''\n    Make output directories, setup logging, Tensorboard, snapshot code.\n    '''\n    ckpt_path = args.ckpt\n    tb_path = args.tb_path\n    exp_name = make_exp_name(args, parser)\n    args.exp_path = os.path.join(ckpt_path, args.exp, exp_name)\n    args.tb_exp_path = os.path.join(tb_path, args.exp, exp_name)\n    args.ngpu = torch.cuda.device_count()\n    args.date_str = str(datetime.now().strftime('%Y_%m_%d_%H_%M_%S'))\n    args.best_record = {'epoch': -1, 'iter': 0, 'val_loss': 1e10, 'acc': 0,\n                        'acc_cls': 0, 'mean_iu': 0, 'fwavacc': 0}\n    args.last_record = {}\n    os.makedirs(args.exp_path, exist_ok=True)\n    os.makedirs(args.tb_exp_path, exist_ok=True)\n    save_log('log', args.exp_path, args.date_str)\n    #save_code(args.exp_path, args.date_str)\n    open(os.path.join(args.exp_path, args.date_str + '.txt'), 'w').write(\n        str(args) + '\\n\\n')\n\n    writer = SummaryWriter(logdir=args.tb_exp_path, comment=args.tb_tag)\n    return writer\n\nclass AverageMeter(object):\n\n    def __init__(self):\n        self.reset()\n\n    def reset(self):\n        self.val = 0\n        self.avg = 0\n        self.sum = 0\n        self.count = 0\n\n    def update(self, val, n=1):\n        self.val = val\n        self.sum += val * n\n        self.count += n\n        self.avg = self.sum / self.count\n\n\n\ndef evaluate_eval(args, net, optimizer, val_loss, mf_score, hist, dump_images, heatmap_images, writer, epoch=0, dataset=None, ):\n    '''\n    Modified IOU mechanism for on-the-fly IOU calculations ( prevents memory overflow for\n    large dataset) Only applies to eval/eval.py\n    '''\n    # axis 0: gt, axis 1: prediction\n    acc = np.diag(hist).sum() / hist.sum()\n    acc_cls = np.diag(hist) / hist.sum(axis=1)\n    acc_cls = np.nanmean(acc_cls)\n    iu = np.diag(hist) / (hist.sum(axis=1) + hist.sum(axis=0) - np.diag(hist))\n\n    print_evaluate_results(hist, iu, writer, epoch, dataset)\n    freq = hist.sum(axis=1) / hist.sum()\n    mean_iu = np.nanmean(iu)\n    logging.info('mean {}'.format(mean_iu))\n    fwavacc = (freq[freq > 0] * iu[freq > 0]).sum()\n    #return acc, acc_cls, mean_iu, fwavacc\n\n    # update latest snapshot\n    if 'mean_iu' in args.last_record:\n        last_snapshot = 'last_epoch_{}_mean-iu_{:.5f}.pth'.format(\n            args.last_record['epoch'], args.last_record['mean_iu'])\n        last_snapshot = os.path.join(args.exp_path, last_snapshot)\n        try:\n            os.remove(last_snapshot)\n        except OSError:\n            pass\n    last_snapshot = 'last_epoch_{}_mean-iu_{:.5f}.pth'.format(epoch, mean_iu)\n    last_snapshot = os.path.join(args.exp_path, last_snapshot)\n    args.last_record['mean_iu'] = mean_iu\n    args.last_record['epoch'] = epoch\n    \n    torch.cuda.synchronize()\n    \n    torch.save({\n        'state_dict': net.state_dict(),\n        'optimizer': optimizer.state_dict(),\n        'epoch': epoch,\n        'mean_iu': mean_iu,\n        'command': ' '.join(sys.argv[1:])\n    }, last_snapshot)\n\n    # update best snapshot\n    if mean_iu > args.best_record['mean_iu'] :\n        # remove old best snapshot\n        if args.best_record['epoch'] != -1:\n            best_snapshot = 'best_epoch_{}_mean-iu_{:.5f}.pth'.format(\n                args.best_record['epoch'], args.best_record['mean_iu'])\n            best_snapshot = os.path.join(args.exp_path, best_snapshot)\n            assert os.path.exists(best_snapshot), \\\n                'cant find old snapshot {}'.format(best_snapshot)\n            os.remove(best_snapshot)\n\n        \n        # save new best\n        args.best_record['val_loss'] = val_loss.avg\n        args.best_record['mask_f1_score'] = mf_score.avg\n        args.best_record['epoch'] = epoch\n        args.best_record['acc'] = acc\n        args.best_record['acc_cls'] = acc_cls\n        args.best_record['mean_iu'] = mean_iu\n        args.best_record['fwavacc'] = fwavacc\n\n        best_snapshot = 'best_epoch_{}_mean-iu_{:.5f}.pth'.format(\n            args.best_record['epoch'], args.best_record['mean_iu'])\n        best_snapshot = os.path.join(args.exp_path, best_snapshot)\n        shutil.copyfile(last_snapshot, best_snapshot)\n        \n    \n        to_save_dir = os.path.join(args.exp_path, 'best_images')\n        os.makedirs(to_save_dir, exist_ok=True)\n        ip = ImagePage(epoch, '{}/index.html'.format(to_save_dir))\n\n        val_visual = []\n        \n        idx = 0\n        \n        visualize = standard_transforms.Compose([\n            standard_transforms.Scale(384),\n            standard_transforms.ToTensor()\n        ])\n        for bs_idx, bs_data in enumerate(dump_images):\n            for local_idx, data in enumerate(zip(bs_data[0], bs_data[1],bs_data[2])):\n                gt_pil = args.dataset_cls.colorize_mask(data[0].cpu().numpy())\n                pred = data[1].cpu().numpy()\n                predictions_pil = args.dataset_cls.colorize_mask(pred)\n                img_name = data[2]\n                \n                prediction_fn = '{}_prediction.png'.format(img_name)\n                predictions_pil.save(os.path.join(to_save_dir, prediction_fn))\n                gt_fn = '{}_gt.png'.format(img_name)\n                gt_pil.save(os.path.join(to_save_dir, gt_fn))\n                ip.add_table([(gt_fn, 'gt'), (prediction_fn, 'prediction')])\n                val_visual.extend([visualize(gt_pil.convert('RGB')),\n                                   visualize(predictions_pil.convert('RGB'))])\n                idx = idx+1\n                if idx >= 9:\n                    ip.write_page()\n                    break\n        for bs_idx, bs_data in enumerate(heatmap_images):\n            for local_idx, data in enumerate(zip(bs_data[0], bs_data[1],bs_data[2])):\n            \n                gt_pil = args.dataset_cls.colorize_mask(data[0].cpu().numpy())\n                \n                predictions_pil = data[1].cpu().numpy()\n                predictions_pil = (predictions_pil / predictions_pil.max()) * 255\n                predictions_pil = Image.fromarray(predictions_pil.astype(np.uint8))\n                img_name = data[2]\n                \n                prediction_fn = '{}_prediction.png'.format(img_name)\n                predictions_pil.save(os.path.join(to_save_dir, prediction_fn))\n                gt_fn = '{}_gt.png'.format(img_name)\n                gt_pil.save(os.path.join(to_save_dir, gt_fn))\n                ip.add_table([(gt_fn, 'gt'), (prediction_fn, 'prediction')])\n                val_visual.extend([visualize(gt_pil.convert('RGB')),\n                                   visualize(predictions_pil.convert('RGB'))])\n                idx = idx+1\n                if idx >= 9:\n                    ip.write_page()\n                    break\n\n        val_visual = torch.stack(val_visual, 0)\n        val_visual = vutils.make_grid(val_visual, nrow=10, padding=5)\n        writer.add_image(last_snapshot, val_visual)\n\n    logging.info('-' * 107)\n    fmt_str = '[epoch %d], [val loss %.5f], [mask f1 %.5f], [acc %.5f], [acc_cls %.5f], ' +\\\n              '[mean_iu %.5f], [fwavacc %.5f]'\n    logging.info(fmt_str % (epoch, val_loss.avg, mf_score.avg, acc, acc_cls, mean_iu, fwavacc))\n    fmt_str = 'best record: [val loss %.5f], [mask f1 %.5f], [acc %.5f], [acc_cls %.5f], ' +\\\n              '[mean_iu %.5f], [fwavacc %.5f], [epoch %d], '\n    logging.info(fmt_str % (args.best_record['val_loss'], args.best_record['mask_f1_score'],\n                            args.best_record['acc'],\n                            args.best_record['acc_cls'], args.best_record['mean_iu'],\n                            args.best_record['fwavacc'], args.best_record['epoch']))\n    logging.info('-' * 107)\n\n    # tensorboard logging of validation phase metrics\n\n    writer.add_scalar('training/acc', acc, epoch)\n    writer.add_scalar('training/acc_cls', acc_cls, epoch)\n    writer.add_scalar('training/mean_iu', mean_iu, epoch)\n    writer.add_scalar('training/val_loss', val_loss.avg, epoch)\n    writer.add_scalar('training/mask_f1_score', mf_score.avg, epoch)\n\n\ndef fast_hist(label_pred, label_true, num_classes):\n    mask = (label_true >= 0) & (label_true < num_classes)\n    hist = np.bincount(\n        num_classes * label_true[mask].astype(int) +\n        label_pred[mask], minlength=num_classes ** 2).reshape(num_classes, num_classes)\n    return hist\n\n\n\ndef print_evaluate_results(hist, iu, writer=None, epoch=0, dataset=None):\n    try:\n        id2cat = dataset.id2cat\n    except:\n        id2cat = {i: i for i in range(dataset.num_classes)}\n    iu_false_positive = hist.sum(axis=1) - np.diag(hist)\n    iu_false_negative = hist.sum(axis=0) - np.diag(hist)\n    iu_true_positive = np.diag(hist)\n    logging.info('IoU:')\n    logging.info('label_id      label    iU    Precision Recall TP     FP    FN')\n    for idx, i in enumerate(iu):\n        idx_string = \"{:2d}\".format(idx)\n        class_name = \"{:>13}\".format(id2cat[idx]) if idx in id2cat else ''\n        iu_string = '{:5.2f}'.format(i * 100)\n        total_pixels = hist.sum()\n        tp = '{:5.2f}'.format(100 * iu_true_positive[idx] / total_pixels)\n        fp = '{:5.2f}'.format(\n            iu_false_positive[idx] / iu_true_positive[idx])\n        fn = '{:5.2f}'.format(iu_false_negative[idx] / iu_true_positive[idx])\n        precision = '{:5.2f}'.format(\n            iu_true_positive[idx] / (iu_true_positive[idx] + iu_false_positive[idx]))\n        recall = '{:5.2f}'.format(\n            iu_true_positive[idx] / (iu_true_positive[idx] + iu_false_negative[idx]))\n        logging.info('{}    {}   {}  {}     {}  {}   {}   {}'.format(\n            idx_string, class_name, iu_string, precision, recall, tp, fp, fn))\n\n        writer.add_scalar('val_class_iu/{}'.format(id2cat[idx]), i * 100, epoch)\n        writer.add_scalar('val_class_precision/{}'.format(id2cat[idx]),\n                          iu_true_positive[idx] / (iu_true_positive[idx] +\n                                                   iu_false_positive[idx]), epoch)\n        writer.add_scalar('val_class_recall/{}'.format(id2cat[idx]),\n                          iu_true_positive[idx] / (iu_true_positive[idx] +\n                                                   iu_false_negative[idx]), epoch)\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/.gitignore",
    "content": ".vscode\n__pycache__/\n*.py[co]\ndata/\nlog/\noutput/\nscripts/\ndetail-api/\ndata/list"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/LICENSE",
    "content": "MIT License\n\nCopyright (c) [2019] [Microsoft]\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\n=======================================================================================\n3-clause BSD licenses\n=======================================================================================\n1. syncbn - For details, see lib/models/syncbn/LICENSE\n         Copyright (c) 2017 mapillary\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/README.md",
    "content": "# High-resolution networks (HRNets) for Semantic Segmentation\n## Branches\n- This is the implementation for HRNet + OCR.\n- The PyTroch 1.1 version ia available [here](https://github.com/HRNet/HRNet-Semantic-Segmentation/tree/pytorch-v1.1).\n- The PyTroch 0.4.1 version is available [here](https://github.com/HRNet/HRNet-Semantic-Segmentation/tree/master).\n\n## News\n- [2020/08/16] [MMSegmentation](https://github.com/open-mmlab/mmsegmentation) has supported our HRNet + OCR.\n- [2020/07/20] The researchers from AInnovation have achieved **Rank#1** on [ADE20K Leaderboard](http://sceneparsing.csail.mit.edu/) via training our HRNet + OCR with a semi-supervised learning scheme. More details are in their [Technical Report](https://arxiv.org/pdf/2007.10591.pdf).\n- [2020/07/09] Our paper is accepted by ECCV 2020: [Object-Contextual Representations for Semantic Segmentation](https://arxiv.org/pdf/1909.11065.pdf). Notably, the reseachers from Nvidia set a new state-of-the-art performance on Cityscapes leaderboard: [85.4%](https://www.cityscapes-dataset.com/method-details/?submissionID=7836) via combining our HRNet + OCR with a new [hierarchical mult-scale attention scheme](https://arxiv.org/abs/2005.10821). \n- [2020/03/13] Our paper is accepted by TPAMI: [Deep High-Resolution Representation Learning for Visual Recognition](https://arxiv.org/pdf/1908.07919.pdf).\n- HRNet + OCR + SegFix: Rank \\#1 (84.5) in [Cityscapes leaderboard](https://www.cityscapes-dataset.com/benchmarks/). OCR: object contextual represenations [pdf](https://arxiv.org/pdf/1909.11065.pdf). ***HRNet + OCR is reproduced [here](https://github.com/HRNet/HRNet-Semantic-Segmentation/tree/HRNet-OCR)***.\n- Thanks Google and UIUC researchers. A modified HRNet combined with semantic and instance multi-scale context achieves SOTA panoptic segmentation result on the Mapillary Vista challenge. See [the paper](https://arxiv.org/pdf/1910.04751.pdf).\n- Small HRNet models for Cityscapes segmentation. Superior to MobileNetV2Plus ....\n- Rank \\#1 (83.7) in [Cityscapes leaderboard](https://www.cityscapes-dataset.com/benchmarks/). HRNet combined with an extension of [object context](https://arxiv.org/pdf/1809.00916.pdf)\n\n- Pytorch-v1.1 and the official Sync-BN supported. We have reproduced the cityscapes results on the new codebase. Please check the [pytorch-v1.1 branch](https://github.com/HRNet/HRNet-Semantic-Segmentation/tree/pytorch-v1.1).\n\n## Introduction\nThis is the official code of [high-resolution representations for Semantic Segmentation](https://arxiv.org/abs/1904.04514). \nWe augment the HRNet with a very simple segmentation head shown in the figure below. We aggregate the output representations at four different resolutions, and then use a 1x1 convolutions to fuse these representations. The output representations is fed into the classifier. We evaluate our methods on three datasets, Cityscapes, PASCAL-Context and LIP.\n\n<!-- ![](figures/seg-hrnet.png) -->\n<figure>\n  <text-align: center;>\n  <img src=\"./figures/seg-hrnet.png\" alt=\"hrnet\" title=\"\" width=\"900\" height=\"150\" />\n</figcaption>\n</figure>\n\nBesides, we further combine HRNet with [Object Contextual Representation](https://arxiv.org/pdf/1909.11065.pdf) and achieve higher performance on the three datasets. The code of HRNet+OCR is contained in this branch. We illustrate the overall framework of OCR in the Figure as shown below:\n\n<figure>\n  <text-align: center;>\n  <img src=\"./figures/OCR.PNG\" alt=\"OCR\" title=\"\" width=\"900\" height=\"200\" />\n</figure>\n\n## Segmentation models\nThe models are initialized by the weights pretrained on the ImageNet. You can download the pretrained models from  https://github.com/HRNet/HRNet-Image-Classification. *Slightly different, we use align_corners = True for upsampling in HRNet*. \n\n1. Performance on the Cityscapes dataset. The models are trained and tested with the input size of 512x1024 and 1024x2048 respectively.\nIf multi-scale testing is used, we adopt scales: 0.5,0.75,1.0,1.25,1.5,1.75.\n\n| model | Train Set | Test Set | OHEM | Multi-scale| Flip | mIoU | Link |\n| :--: | :--: | :--: | :--: | :--: | :--: | :--: | :--: |\n| HRNetV2-W48 | Train | Val | No | No | No | 80.9 | [GoogleDrive](https://drive.google.com/file/d/15DCds5j95hI-nsjg4eBM1G3sIUWR9tmf/view?usp=sharing)/[BaiduYun(Access Code:pmix)](https://pan.baidu.com/s/1KyiOUOR0SYxKtJfIlD5o-w)|\n| HRNetV2-W48 + OCR | Train | Val | No | No | No | 81.6 | [GoogleDrive](https://drive.google.com/file/d/1QDxjWQhkBX_B3qVJykmtYUC3KkXVZIzT/view?usp=sharing)/[BaiduYun(Access Code:fa6i)](https://pan.baidu.com/s/1BGNt4Xmx3yfXUS8yjde0hQ)|\n| HRNetV2-W48 + OCR | Train + Val | Test | No | Yes | Yes | 82.3 | [GoogleDrive](https://drive.google.com/file/d/1HiB3pdFhhTtQnrM-zuKrNTmexz_7WmQa/view?usp=sharing)/[BaiduYun(Access Code:ycrk)](https://pan.baidu.com/s/16mD81UnGzjUBD-haDQfzIQ)|\n\n2. Performance on the LIP dataset. The models are trained and tested with the input size of 473x473.\n\n| model | OHEM | Multi-scale| Flip | mIoU | Link |\n| :--: | :--: | :--: | :--: | :--: | :--: |\n| HRNetV2-W48 | No | No | Yes | 55.83 | [GoogleDrive](https://drive.google.com/file/d/19Iva2nFGJkvvY9MUs_u3pH7wd50O-L6n/view?usp=sharing)/[BaiduYun(Access Code:fahi)](https://pan.baidu.com/s/15DamFiGEoxwDDF1TwuZdnA)|\n| HRNetV2-W48 + OCR | No | No | Yes | 56.48 | [GoogleDrive](https://drive.google.com/file/d/1coUt0IhZ7Ift7Ch7NdeUJAueohsrhEwF/view?usp=sharing)/[BaiduYun(Access Code:xex2)](https://pan.baidu.com/s/1dFYSR2bahRnvpIOdh88kOQ)|\n\n**Note** Currently we could only reproduce HRNet+OCR results on LIP dataset with PyTorch 0.4.1.\n\n3. Performance on the PASCAL-Context dataset. The models are trained and tested with the input size of 520x520.\nIf multi-scale testing is used, we adopt scales: 0.5,0.75,1.0,1.25,1.5,1.75,2.0 (the same as EncNet, DANet etc.).\n\n| model |num classes | OHEM | Multi-scale| Flip | mIoU | Link |\n| :--: | :--: | :--: | :--: | :--: | :--: | :--: |\n| HRNetV2-W48 | 59 classes | No | Yes | Yes | 54.1 | [GoogleDrive](https://drive.google.com/file/d/1yUcF4pxO4a2vUAdCUICF-DM2t9KT37hC/view?usp=sharing)/[BaiduYun(Access Code:wz6v)](https://pan.baidu.com/s/1m0MqpHSk0SX380EYEMawSA)|\n| HRNetV2-W48 + OCR | 59 classes | No | Yes | Yes | 56.2 | [GoogleDrive](https://drive.google.com/file/d/1ubHPoCErl7cYDLjjTHblMeBs1hHWBCOV/view?usp=sharing)/[BaiduYun(Access Code:yyxh)](https://pan.baidu.com/s/1XYP54gr3XB76tHmCcKdU9g)|\n| HRNetV2-W48 | 60 classes | No | Yes | Yes | 48.3 | [OneDrive](https://1drv.ms/u/s!Aus8VCZ_C_33gQEHDQrZCiv4R5mf)/[BaiduYun(Access Code:9uf8)](https://pan.baidu.com/s/1pgYt8P8ht2HOOzcA0F7Kag)|\n| HRNetV2-W48 + OCR | 60 classes | No | Yes | Yes | 50.1 | [GoogleDrive](https://drive.google.com/file/d/1ZAZ94GME3wmijF7ax5bqa0P3KxNLPUXR/view?usp=sharing)/[BaiduYun(Access Code:gtkb)](https://pan.baidu.com/s/13AYjwzh1LJSlipJwNpJ3Uw)|\n\n4. Performance on the COCO-Stuff dataset. The models are trained and tested with the input size of 520x520.\nIf multi-scale testing is used, we adopt scales: 0.5,0.75,1.0,1.25,1.5,1.75,2.0 (the same as EncNet, DANet etc.).\n\n| model | OHEM | Multi-scale| Flip | mIoU | Link |\n| :--: | :--: | :--: | :--: | :--: | :--: |\n| HRNetV2-W48 | Yes | No | No | 36.2 | [GoogleDrive](https://drive.google.com/open?id=1tXSWTCNyG4ETLfROJM1L6Lswg8wj5WvL)/[BaiduYun(Access Code:92gw)](https://pan.baidu.com/s/1VAV6KThH1Irzv9HZgLWE2Q)|\n| HRNetV2-W48 + OCR | Yes | No | No | 39.7 | [GoogleDrive](https://drive.google.com/open?id=1yMJ7-1-7LbbWotrqj1S4vM6M6Nj0feXv)/[BaiduYun(Access Code:sjc4)](https://pan.baidu.com/s/1HFSYyVwKBG3E6y76gcPjDA)|\n| HRNetV2-W48 | Yes | Yes | Yes | 37.9 | [GoogleDrive](https://drive.google.com/open?id=1tXSWTCNyG4ETLfROJM1L6Lswg8wj5WvL)/[BaiduYun(Access Code:92gw)](https://pan.baidu.com/s/1VAV6KThH1Irzv9HZgLWE2Q) |\n| HRNetV2-W48 + OCR | Yes | Yes | Yes | 40.6 | [GoogleDrive](https://drive.google.com/open?id=1yMJ7-1-7LbbWotrqj1S4vM6M6Nj0feXv)/[BaiduYun(Access Code:sjc4)](https://pan.baidu.com/s/1HFSYyVwKBG3E6y76gcPjDA) |\n\n**Note** We reproduce HRNet+OCR results on COCO-Stuff dataset with PyTorch 0.4.1.\n\n5. Performance on the ADE20K dataset. The models are trained and tested with the input size of 520x520.\nIf multi-scale testing is used, we adopt scales: 0.5,0.75,1.0,1.25,1.5,1.75,2.0 (the same as EncNet, DANet etc.).\n\n| model | OHEM | Multi-scale| Flip | mIoU | Link |\n| :--: | :--: | :--: | :--: | :--: | :--: |\n| HRNetV2-W48 | Yes | No | No | 43.1 | [GoogleDrive](https://drive.google.com/open?id=1OlTm8k3fIQpZXmOKXipd5BdxVYtbSWt-)/[BaiduYun(Access Code:f6xf)](https://pan.baidu.com/s/11neVkzxx27qS2-mPFW9dfg)|\n| HRNetV2-W48 + OCR | Yes | No | No | 44.5 | [GoogleDrive](https://drive.google.com/open?id=1JEzwhkcPUc-HXnq5ErbWy0vWnNpI9sZ8)/[BaiduYun(Access Code:peg4)](https://pan.baidu.com/s/1HLhjiLIdgaOHs0SzEtkgkQ)|\n| HRNetV2-W48 | Yes | Yes | Yes | 44.2 | [GoogleDrive](https://drive.google.com/open?id=1OlTm8k3fIQpZXmOKXipd5BdxVYtbSWt-)/[BaiduYun(Access Code:f6xf)](https://pan.baidu.com/s/11neVkzxx27qS2-mPFW9dfg) |\n| HRNetV2-W48 + OCR | Yes | Yes | Yes | 45.5 | [GoogleDrive](https://drive.google.com/open?id=1JEzwhkcPUc-HXnq5ErbWy0vWnNpI9sZ8)/[BaiduYun(Access Code:peg4)](https://pan.baidu.com/s/1HLhjiLIdgaOHs0SzEtkgkQ) |\n\n**Note** We reproduce HRNet+OCR results on ADE20K dataset with PyTorch 0.4.1.\n\n## Quick start\n### Install\n1. For LIP dataset, install PyTorch=0.4.1 following the [official instructions](https://pytorch.org/). For Cityscapes and PASCAL-Context, we use PyTorch=1.1.0.\n2. `git clone https://github.com/HRNet/HRNet-Semantic-Segmentation $SEG_ROOT`\n3. Install dependencies: pip install -r requirements.txt\n\nIf you want to train and evaluate our models on PASCAL-Context, you need to install [details](https://github.com/zhanghang1989/detail-api).\n````bash\npip install git+https://github.com/zhanghang1989/detail-api.git#subdirectory=PythonAPI\n````\n\n### Data preparation\nYou need to download the [Cityscapes](https://www.cityscapes-dataset.com/), [LIP](http://sysu-hcp.net/lip/) and [PASCAL-Context](https://cs.stanford.edu/~roozbeh/pascal-context/) datasets.\n\nYour directory tree should be look like this:\n````bash\n$SEG_ROOT/data\n├── cityscapes\n│   ├── gtFine\n│   │   ├── test\n│   │   ├── train\n│   │   └── val\n│   └── leftImg8bit\n│       ├── test\n│       ├── train\n│       └── val\n├── lip\n│   ├── TrainVal_images\n│   │   ├── train_images\n│   │   └── val_images\n│   └── TrainVal_parsing_annotations\n│       ├── train_segmentations\n│       ├── train_segmentations_reversed\n│       └── val_segmentations\n├── pascal_ctx\n│   ├── common\n│   ├── PythonAPI\n│   ├── res\n│   └── VOCdevkit\n│       └── VOC2010\n├── cocostuff\n│   ├── train\n│   │   ├── image\n│   │   └── label\n│   └── val\n│       ├── image\n│       └── label\n├── ade20k\n│   ├── train\n│   │   ├── image\n│   │   └── label\n│   └── val\n│       ├── image\n│       └── label\n├── list\n│   ├── cityscapes\n│   │   ├── test.lst\n│   │   ├── trainval.lst\n│   │   └── val.lst\n│   ├── lip\n│   │   ├── testvalList.txt\n│   │   ├── trainList.txt\n│   │   └── valList.txt\n````\n\n### Train and Test\n\n#### PyTorch Version Differences\n\nNote that the codebase supports both PyTorch 0.4.1 and 1.1.0, and they use different command for training. In the following context, we use `$PY_CMD` to denote different startup command.\n\n```bash\n# For PyTorch 0.4.1\nPY_CMD=\"python\"\n# For PyTorch 1.1.0\nPY_CMD=\"python -m torch.distributed.launch --nproc_per_node=4\"\n```\n\ne.g., when training on Cityscapes, we use PyTorch 1.1.0. So the command\n````bash\n$PY_CMD tools/train.py --cfg experiments/cityscapes/seg_hrnet_ocr_w48_train_512x1024_sgd_lr1e-2_wd5e-4_bs_12_epoch484.yaml\n````\nindicates\n````bash\npython -m torch.distributed.launch --nproc_per_node=4 tools/train.py --cfg experiments/cityscapes/seg_hrnet_ocr_w48_train_512x1024_sgd_lr1e-2_wd5e-4_bs_12_epoch484.yaml\n````\n#### Training\n\nJust specify the configuration file for `tools/train.py`.\n\nFor example, train the HRNet-W48 on Cityscapes with a batch size of 12 on 4 GPUs:\n````bash\n$PY_CMD tools/train.py --cfg experiments/cityscapes/seg_hrnet_w48_train_512x1024_sgd_lr1e-2_wd5e-4_bs_12_epoch484.yaml\n````\nFor example, train the HRNet-W48 + OCR on Cityscapes with a batch size of 12 on 4 GPUs:\n````bash\n$PY_CMD tools/train.py --cfg experiments/cityscapes/seg_hrnet_ocr_w48_train_512x1024_sgd_lr1e-2_wd5e-4_bs_12_epoch484.yaml\n````\n\nNote that we only reproduce HRNet+OCR on LIP dataset using PyTorch 0.4.1. So we recommend to use PyTorch 0.4.1 if you want to train on LIP dataset.\n\n#### Testing\n\nFor example, evaluating HRNet+OCR on the Cityscapes validation set with multi-scale and flip testing:\n````bash\npython tools/test.py --cfg experiments/cityscapes/seg_hrnet_ocr_w48_train_512x1024_sgd_lr1e-2_wd5e-4_bs_12_epoch484.yaml \\\n                     TEST.MODEL_FILE hrnet_ocr_cs_8162_torch11.pth \\\n                     TEST.SCALE_LIST 0.5,0.75,1.0,1.25,1.5,1.75 \\\n                     TEST.FLIP_TEST True\n````\nEvaluating HRNet+OCR on the Cityscapes test set with multi-scale and flip testing:\n````bash\npython tools/test.py --cfg experiments/cityscapes/seg_hrnet_ocr_w48_train_512x1024_sgd_lr1e-2_wd5e-4_bs_12_epoch484.yaml \\\n                     DATASET.TEST_SET list/cityscapes/test.lst \\\n                     TEST.MODEL_FILE hrnet_ocr_trainval_cs_8227_torch11.pth \\\n                     TEST.SCALE_LIST 0.5,0.75,1.0,1.25,1.5,1.75 \\\n                     TEST.FLIP_TEST True\n````\nEvaluating HRNet+OCR on the PASCAL-Context validation set with multi-scale and flip testing:\n````bash\npython tools/test.py --cfg experiments/pascal_ctx/seg_hrnet_ocr_w48_cls59_520x520_sgd_lr1e-3_wd1e-4_bs_16_epoch200.yaml \\\n                     DATASET.TEST_SET testval \\\n                     TEST.MODEL_FILE hrnet_ocr_pascal_ctx_5618_torch11.pth \\\n                     TEST.SCALE_LIST 0.5,0.75,1.0,1.25,1.5,1.75,2.0 \\\n                     TEST.FLIP_TEST True\n````\nEvaluating HRNet+OCR on the LIP validation set with flip testing:\n````bash\npython tools/test.py --cfg experiments/lip/seg_hrnet_w48_473x473_sgd_lr7e-3_wd5e-4_bs_40_epoch150.yaml \\\n                     DATASET.TEST_SET list/lip/testvalList.txt \\\n                     TEST.MODEL_FILE hrnet_ocr_lip_5648_torch04.pth \\\n                     TEST.FLIP_TEST True \\\n                     TEST.NUM_SAMPLES 0\n````\nEvaluating HRNet+OCR on the COCO-Stuff validation set with multi-scale and flip testing:\n````bash\npython tools/test.py --cfg experiments/cocostuff/seg_hrnet_ocr_w48_520x520_ohem_sgd_lr1e-3_wd1e-4_bs_16_epoch110.yaml \\\n                     DATASET.TEST_SET list/cocostuff/testval.lst \\\n                     TEST.MODEL_FILE hrnet_ocr_cocostuff_3965_torch04.pth \\\n                     TEST.SCALE_LIST 0.5,0.75,1.0,1.25,1.5,1.75,2.0 \\\n                     TEST.MULTI_SCALE True TEST.FLIP_TEST True\n````\nEvaluating HRNet+OCR on the ADE20K validation set with multi-scale and flip testing:\n````bash\npython tools/test.py --cfg experiments/ade20k/seg_hrnet_ocr_w48_520x520_ohem_sgd_lr2e-2_wd1e-4_bs_16_epoch120.yaml \\\n                     DATASET.TEST_SET list/cocostuff/testval.lst \\\n                     TEST.MODEL_FILE hrnet_ocr_ade20k_4451_torch04.pth \\\n                     TEST.SCALE_LIST 0.5,0.75,1.0,1.25,1.5,1.75,2.0 \\\n                     TEST.MULTI_SCALE True TEST.FLIP_TEST True\n````\n\n## Other applications of HRNet\n* [Human pose estimation](https://github.com/leoxiaobin/deep-high-resolution-net.pytorch)\n* [Image Classification](https://github.com/HRNet/HRNet-Image-Classification)\n* [Object detection](https://github.com/HRNet/HRNet-Object-Detection)\n* [Facial landmark detection](https://github.com/HRNet/HRNet-Facial-Landmark-Detection)\n\n## Citation\nIf you find this work or code is helpful in your research, please cite:\n````\n@inproceedings{SunXLW19,\n  title={Deep High-Resolution Representation Learning for Human Pose Estimation},\n  author={Ke Sun and Bin Xiao and Dong Liu and Jingdong Wang},\n  booktitle={CVPR},\n  year={2019}\n}\n\n@article{WangSCJDZLMTWLX19,\n  title={Deep High-Resolution Representation Learning for Visual Recognition},\n  author={Jingdong Wang and Ke Sun and Tianheng Cheng and \n          Borui Jiang and Chaorui Deng and Yang Zhao and Dong Liu and Yadong Mu and \n          Mingkui Tan and Xinggang Wang and Wenyu Liu and Bin Xiao},\n  journal={TPAMI},\n  year={2019}\n}\n\n@article{YuanCW19,\n  title={Object-Contextual Representations for Semantic Segmentation},\n  author={Yuhui Yuan and Xilin Chen and Jingdong Wang},\n  booktitle={ECCV},\n  year={2020}\n}\n````\n\n## Reference\n[1] Deep High-Resolution Representation Learning for Visual Recognition. Jingdong Wang, Ke Sun, Tianheng Cheng, \n    Borui Jiang, Chaorui Deng, Yang Zhao, Dong Liu, Yadong Mu, Mingkui Tan, Xinggang Wang, Wenyu Liu, Bin Xiao. Accepted by TPAMI.  [download](https://arxiv.org/pdf/1908.07919.pdf)\n    \n[2] Object-Contextual Representations for Semantic Segmentation. Yuhui Yuan, Xilin Chen, Jingdong Wang. [download](https://arxiv.org/pdf/1909.11065.pdf)\n\n## Acknowledgement\nWe adopt sync-bn implemented by [InplaceABN](https://github.com/mapillary/inplace_abn) for PyTorch 0.4.1 experiments and the official \nsync-bn provided by PyTorch for PyTorch 1.10 experiments.\n\nWe adopt data precosessing on the PASCAL-Context dataset, implemented by [PASCAL API](https://github.com/zhanghang1989/detail-api).\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/experiments/ade20k/seg_hrnet_ocr_w48_520x520_ohem_sgd_lr2e-2_wd1e-4_bs_16_epoch120.yaml",
    "content": "CUDNN:\n  BENCHMARK: true\n  DETERMINISTIC: false\n  ENABLED: true\nGPUS: (0,1,2,3)\nOUTPUT_DIR: 'output'\nLOG_DIR: 'log'\nWORKERS: 4\nPRINT_FREQ: 10\n\nDATASET:\n  DATASET: ade20k\n  ROOT: 'data/'\n  TEST_SET: 'list/ade20k/val.lst'\n  TRAIN_SET: 'list/ade20k/train.lst'\n  NUM_CLASSES: 150\nMODEL:\n  NAME: seg_hrnet_ocr\n  NUM_OUTPUTS: 2\n  PRETRAINED: 'pretrained_models/hrnetv2_w48_imagenet_pretrained.pth'\n  EXTRA:\n    FINAL_CONV_KERNEL: 1\n    STAGE1:\n      NUM_MODULES: 1\n      NUM_RANCHES: 1\n      BLOCK: BOTTLENECK\n      NUM_BLOCKS:\n      - 4\n      NUM_CHANNELS:\n      - 64\n      FUSE_METHOD: SUM\n    STAGE2:\n      NUM_MODULES: 1\n      NUM_BRANCHES: 2\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      FUSE_METHOD: SUM\n    STAGE3:\n      NUM_MODULES: 4\n      NUM_BRANCHES: 3\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      FUSE_METHOD: SUM\n    STAGE4:\n      NUM_MODULES: 3\n      NUM_BRANCHES: 4\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      - 384\n      FUSE_METHOD: SUM\nLOSS:\n  USE_OHEM: true\n  OHEMTHRES: 0.9\n  OHEMKEEP: 131072\n  BALANCE_WEIGHTS: [0.4, 1]\nTRAIN:\n  IMAGE_SIZE:\n  - 520\n  - 520\n  BASE_SIZE: 520\n  BATCH_SIZE_PER_GPU: 4\n  SHUFFLE: true\n  BEGIN_EPOCH: 0\n  END_EPOCH: 120\n  RESUME: true\n  OPTIMIZER: sgd\n  LR: 0.02\n  WD: 0.0001\n  MOMENTUM: 0.9\n  NESTEROV: false\n  FLIP: true\n  MULTI_SCALE: true\n  DOWNSAMPLERATE: 1\n  IGNORE_LABEL: 255\n  SCALE_FACTOR: 16\nTEST:\n  IMAGE_SIZE:\n  - 520\n  - 520\n  BASE_SIZE: 520\n  BATCH_SIZE_PER_GPU: 1\n  NUM_SAMPLES: 200\n  FLIP_TEST: false\n  MULTI_SCALE: false\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/experiments/ade20k/seg_hrnet_w48_520x520_ohem_sgd_lr2e-2_wd1e-4_bs_16_epoch120.yaml",
    "content": "CUDNN:\n  BENCHMARK: true\n  DETERMINISTIC: false\n  ENABLED: true\nGPUS: (0,1,2,3)\nOUTPUT_DIR: 'output'\nLOG_DIR: 'log'\nWORKERS: 4\nPRINT_FREQ: 10\n\nDATASET:\n  DATASET: ade20k\n  ROOT: 'data/'\n  TEST_SET: 'list/ade20k/val.lst'\n  TRAIN_SET: 'list/ade20k/train.lst'\n  NUM_CLASSES: 150\nMODEL:\n  NAME: seg_hrnet\n  NUM_OUTPUTS: 1\n  PRETRAINED: 'pretrained_models/hrnetv2_w48_imagenet_pretrained.pth'\n  EXTRA:\n    FINAL_CONV_KERNEL: 1\n    STAGE1:\n      NUM_MODULES: 1\n      NUM_RANCHES: 1\n      BLOCK: BOTTLENECK\n      NUM_BLOCKS:\n      - 4\n      NUM_CHANNELS:\n      - 64\n      FUSE_METHOD: SUM\n    STAGE2:\n      NUM_MODULES: 1\n      NUM_BRANCHES: 2\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      FUSE_METHOD: SUM\n    STAGE3:\n      NUM_MODULES: 4\n      NUM_BRANCHES: 3\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      FUSE_METHOD: SUM\n    STAGE4:\n      NUM_MODULES: 3\n      NUM_BRANCHES: 4\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      - 384\n      FUSE_METHOD: SUM\nLOSS:\n  USE_OHEM: false\n  OHEMTHRES: 0.9\n  OHEMKEEP: 131072\nTRAIN:\n  IMAGE_SIZE:\n  - 520\n  - 520\n  BASE_SIZE: 520\n  BATCH_SIZE_PER_GPU: 4\n  SHUFFLE: true\n  BEGIN_EPOCH: 0\n  END_EPOCH: 120\n  RESUME: true\n  OPTIMIZER: sgd\n  LR: 0.02\n  WD: 0.0001\n  MOMENTUM: 0.9\n  NESTEROV: false\n  FLIP: true\n  MULTI_SCALE: true\n  DOWNSAMPLERATE: 1\n  IGNORE_LABEL: 255\n  SCALE_FACTOR: 11\nTEST:\n  IMAGE_SIZE:\n  - 520\n  - 520\n  BASE_SIZE: 520\n  BATCH_SIZE_PER_GPU: 1\n  NUM_SAMPLES: 200\n  FLIP_TEST: false\n  MULTI_SCALE: false\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/experiments/ade20k/seg_hrnet_w48_520x520_sgd_lr2e-2_wd1e-4_bs_16_epoch120.yaml",
    "content": "CUDNN:\n  BENCHMARK: true\n  DETERMINISTIC: false\n  ENABLED: true\nGPUS: (0,1,2,3)\nOUTPUT_DIR: 'output'\nLOG_DIR: 'log'\nWORKERS: 4\nPRINT_FREQ: 10\n\nDATASET:\n  DATASET: ade20k\n  ROOT: 'data/'\n  TEST_SET: 'list/ade20k/val.lst'\n  TRAIN_SET: 'list/ade20k/train.lst'\n  NUM_CLASSES: 150\nMODEL:\n  NAME: seg_hrnet\n  NUM_OUTPUTS: 1\n  PRETRAINED: 'pretrained_models/hrnetv2_w48_imagenet_pretrained.pth'\n  EXTRA:\n    FINAL_CONV_KERNEL: 1\n    STAGE1:\n      NUM_MODULES: 1\n      NUM_RANCHES: 1\n      BLOCK: BOTTLENECK\n      NUM_BLOCKS:\n      - 4\n      NUM_CHANNELS:\n      - 64\n      FUSE_METHOD: SUM\n    STAGE2:\n      NUM_MODULES: 1\n      NUM_BRANCHES: 2\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      FUSE_METHOD: SUM\n    STAGE3:\n      NUM_MODULES: 4\n      NUM_BRANCHES: 3\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      FUSE_METHOD: SUM\n    STAGE4:\n      NUM_MODULES: 3\n      NUM_BRANCHES: 4\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      - 384\n      FUSE_METHOD: SUM\nLOSS:\n  USE_OHEM: false\n  OHEMTHRES: 0.9\n  OHEMKEEP: 131072\nTRAIN:\n  IMAGE_SIZE:\n  - 520\n  - 520\n  BASE_SIZE: 520\n  BATCH_SIZE_PER_GPU: 4\n  SHUFFLE: true\n  BEGIN_EPOCH: 0\n  END_EPOCH: 120\n  RESUME: true\n  OPTIMIZER: sgd\n  LR: 0.02\n  WD: 0.0001\n  MOMENTUM: 0.9\n  NESTEROV: false\n  FLIP: true\n  MULTI_SCALE: true\n  DOWNSAMPLERATE: 1\n  IGNORE_LABEL: 255\n  SCALE_FACTOR: 11\nTEST:\n  IMAGE_SIZE:\n  - 520\n  - 520\n  BASE_SIZE: 520\n  BATCH_SIZE_PER_GPU: 1\n  NUM_SAMPLES: 200\n  FLIP_TEST: false\n  MULTI_SCALE: false\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/experiments/cityscapes/seg_hrnet_ocr_w48_train_512x1024_sgd_lr1e-2_wd5e-4_bs_12_epoch484.yaml",
    "content": "CUDNN:\n  BENCHMARK: true\n  DETERMINISTIC: false\n  ENABLED: true\nGPUS: (0,1,2,3)\nOUTPUT_DIR: 'output'\nLOG_DIR: 'log'\nWORKERS: 4\nPRINT_FREQ: 10\n\nDATASET:\n  DATASET: cityscapes\n  ROOT: data/\n  TEST_SET: 'list/cityscapes/val.lst'\n  TRAIN_SET: 'list/cityscapes/train.lst'\n  NUM_CLASSES: 19\nMODEL:\n  NAME: seg_hrnet_ocr\n  NUM_OUTPUTS: 2\n  PRETRAINED: \"pretrained_models/hrnetv2_w48_imagenet_pretrained.pth\"\n  EXTRA:\n    FINAL_CONV_KERNEL: 1\n    STAGE1:\n      NUM_MODULES: 1\n      NUM_RANCHES: 1\n      BLOCK: BOTTLENECK\n      NUM_BLOCKS:\n      - 4\n      NUM_CHANNELS:\n      - 64\n      FUSE_METHOD: SUM\n    STAGE2:\n      NUM_MODULES: 1\n      NUM_BRANCHES: 2\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      FUSE_METHOD: SUM\n    STAGE3:\n      NUM_MODULES: 4\n      NUM_BRANCHES: 3\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      FUSE_METHOD: SUM\n    STAGE4:\n      NUM_MODULES: 3\n      NUM_BRANCHES: 4\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      - 384\n      FUSE_METHOD: SUM\nLOSS:\n  USE_OHEM: false\n  OHEMTHRES: 0.9\n  OHEMKEEP: 131072\n  BALANCE_WEIGHTS: [0.4, 1]\nTRAIN:\n  IMAGE_SIZE:\n  - 1024\n  - 512\n  BASE_SIZE: 2048\n  BATCH_SIZE_PER_GPU: 3\n  SHUFFLE: true\n  BEGIN_EPOCH: 0\n  END_EPOCH: 484\n  RESUME: true\n  OPTIMIZER: sgd\n  LR: 0.01\n  WD: 0.0005\n  MOMENTUM: 0.9\n  NESTEROV: false\n  FLIP: true\n  MULTI_SCALE: true\n  DOWNSAMPLERATE: 1\n  IGNORE_LABEL: 255\n  SCALE_FACTOR: 16\nTEST:\n  IMAGE_SIZE:\n  - 2048\n  - 1024\n  BASE_SIZE: 2048\n  BATCH_SIZE_PER_GPU: 4\n  FLIP_TEST: false\n  MULTI_SCALE: false\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/experiments/cityscapes/seg_hrnet_ocr_w48_trainval_512x1024_sgd_lr1e-2_wd5e-4_bs_12_epoch484.yaml",
    "content": "CUDNN:\n  BENCHMARK: true\n  DETERMINISTIC: false\n  ENABLED: true\nGPUS: (0,1,2,3)\nOUTPUT_DIR: 'output'\nLOG_DIR: 'log'\nWORKERS: 4\nPRINT_FREQ: 10\n\nDATASET:\n  DATASET: cityscapes\n  ROOT: data/\n  TEST_SET: 'list/cityscapes/val.lst'\n  TRAIN_SET: 'list/cityscapes/trainval.lst'\n  NUM_CLASSES: 19\nMODEL:\n  NAME: seg_hrnet_ocr\n  NUM_OUTPUTS: 2\n  PRETRAINED: \"pretrained_models/hrnetv2_w48_imagenet_pretrained.pth\"\n  EXTRA:\n    FINAL_CONV_KERNEL: 1\n    STAGE1:\n      NUM_MODULES: 1\n      NUM_RANCHES: 1\n      BLOCK: BOTTLENECK\n      NUM_BLOCKS:\n      - 4\n      NUM_CHANNELS:\n      - 64\n      FUSE_METHOD: SUM\n    STAGE2:\n      NUM_MODULES: 1\n      NUM_BRANCHES: 2\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      FUSE_METHOD: SUM\n    STAGE3:\n      NUM_MODULES: 4\n      NUM_BRANCHES: 3\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      FUSE_METHOD: SUM\n    STAGE4:\n      NUM_MODULES: 3\n      NUM_BRANCHES: 4\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      - 384\n      FUSE_METHOD: SUM\nLOSS:\n  USE_OHEM: false\n  OHEMTHRES: 0.9\n  OHEMKEEP: 131072\n  BALANCE_WEIGHTS: [0.4, 1]\nTRAIN:\n  IMAGE_SIZE:\n  - 1024\n  - 512\n  BASE_SIZE: 2048\n  BATCH_SIZE_PER_GPU: 3\n  SHUFFLE: true\n  BEGIN_EPOCH: 0\n  END_EPOCH: 484\n  RESUME: true\n  OPTIMIZER: sgd\n  LR: 0.01\n  WD: 0.0005\n  MOMENTUM: 0.9\n  NESTEROV: false\n  FLIP: true\n  MULTI_SCALE: true\n  DOWNSAMPLERATE: 1\n  IGNORE_LABEL: 255\n  SCALE_FACTOR: 16\nTEST:\n  IMAGE_SIZE:\n  - 2048\n  - 1024\n  BASE_SIZE: 2048\n  BATCH_SIZE_PER_GPU: 4\n  FLIP_TEST: false\n  MULTI_SCALE: false\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/experiments/cityscapes/seg_hrnet_w48_train_512x1024_sgd_lr1e-2_wd5e-4_bs_12_epoch484.yaml",
    "content": "CUDNN:\n  BENCHMARK: true\n  DETERMINISTIC: false\n  ENABLED: true\nGPUS: (0,1,2,3)\nOUTPUT_DIR: 'output'\nLOG_DIR: 'log'\nWORKERS: 4\nPRINT_FREQ: 100\n\nDATASET:\n  DATASET: cityscapes\n  ROOT: 'data/'\n  TEST_SET: 'list/cityscapes/val.lst'\n  TRAIN_SET: 'list/cityscapes/train.lst'\n  NUM_CLASSES: 19\nMODEL:\n  NAME: seg_hrnet\n  ALIGN_CORNERS: False\n  PRETRAINED: 'pretrained_models/hrnetv2_w48_imagenet_pretrained.pth'\n  EXTRA:\n    FINAL_CONV_KERNEL: 1\n    STAGE1:\n      NUM_MODULES: 1\n      NUM_RANCHES: 1\n      BLOCK: BOTTLENECK\n      NUM_BLOCKS:\n      - 4\n      NUM_CHANNELS:\n      - 64\n      FUSE_METHOD: SUM\n    STAGE2:\n      NUM_MODULES: 1\n      NUM_BRANCHES: 2\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      FUSE_METHOD: SUM\n    STAGE3:\n      NUM_MODULES: 4\n      NUM_BRANCHES: 3\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      FUSE_METHOD: SUM\n    STAGE4:\n      NUM_MODULES: 3\n      NUM_BRANCHES: 4\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      - 384\n      FUSE_METHOD: SUM\nLOSS:\n  USE_OHEM: false\n  OHEMTHRES: 0.9\n  OHEMKEEP: 131072\nTRAIN:\n  IMAGE_SIZE:\n  - 1024\n  - 512\n  BASE_SIZE: 2048\n  BATCH_SIZE_PER_GPU: 3\n  SHUFFLE: true\n  BEGIN_EPOCH: 0\n  END_EPOCH: 484\n  RESUME: true\n  OPTIMIZER: sgd\n  LR: 0.01\n  WD: 0.0005\n  MOMENTUM: 0.9\n  NESTEROV: false\n  FLIP: true\n  MULTI_SCALE: true\n  DOWNSAMPLERATE: 1\n  IGNORE_LABEL: 255\n  SCALE_FACTOR: 16\nTEST:\n  IMAGE_SIZE:\n  - 2048\n  - 1024\n  BASE_SIZE: 2048\n  BATCH_SIZE_PER_GPU: 4\n  FLIP_TEST: false\n  MULTI_SCALE: false\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/experiments/cityscapes/seg_hrnet_w48_train_ohem_512x1024_sgd_lr1e-2_wd5e-4_bs_12_epoch484.yaml",
    "content": "CUDNN:\n  BENCHMARK: true\n  DETERMINISTIC: false\n  ENABLED: true\nGPUS: (0,1,2,3)\nOUTPUT_DIR: 'output'\nLOG_DIR: 'log'\nWORKERS: 4\nPRINT_FREQ: 100\n\nDATASET:\n  DATASET: cityscapes\n  ROOT: 'data/'\n  TEST_SET: 'list/cityscapes/val.lst'\n  TRAIN_SET: 'list/cityscapes/train.lst'\n  NUM_CLASSES: 19\nMODEL:\n  NAME: seg_hrnet\n  ALIGN_CORNERS: False\n  PRETRAINED: 'pretrained_models/hrnetv2_w48_imagenet_pretrained.pth'\n  EXTRA:\n    FINAL_CONV_KERNEL: 1\n    STAGE1:\n      NUM_MODULES: 1\n      NUM_RANCHES: 1\n      BLOCK: BOTTLENECK\n      NUM_BLOCKS:\n      - 4\n      NUM_CHANNELS:\n      - 64\n      FUSE_METHOD: SUM\n    STAGE2:\n      NUM_MODULES: 1\n      NUM_BRANCHES: 2\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      FUSE_METHOD: SUM\n    STAGE3:\n      NUM_MODULES: 4\n      NUM_BRANCHES: 3\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      FUSE_METHOD: SUM\n    STAGE4:\n      NUM_MODULES: 3\n      NUM_BRANCHES: 4\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      - 384\n      FUSE_METHOD: SUM\nLOSS:\n  USE_OHEM: true\n  OHEMTHRES: 0.9\n  OHEMKEEP: 131072\nTRAIN:\n  IMAGE_SIZE:\n  - 1024\n  - 512\n  BASE_SIZE: 2048\n  BATCH_SIZE_PER_GPU: 3\n  SHUFFLE: true\n  BEGIN_EPOCH: 0\n  END_EPOCH: 484\n  RESUME: true\n  OPTIMIZER: sgd\n  LR: 0.01\n  WD: 0.0005\n  MOMENTUM: 0.9\n  NESTEROV: false\n  FLIP: true\n  MULTI_SCALE: true\n  DOWNSAMPLERATE: 1\n  IGNORE_LABEL: 255\n  SCALE_FACTOR: 16\nTEST:\n  IMAGE_SIZE:\n  - 2048\n  - 1024\n  BASE_SIZE: 2048\n  BATCH_SIZE_PER_GPU: 4\n  FLIP_TEST: false\n  MULTI_SCALE: false\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/experiments/cityscapes/seg_hrnet_w48_trainval_512x1024_sgd_lr1e-2_wd5e-4_bs_12_epoch484x2.yaml",
    "content": "CUDNN:\n  BENCHMARK: true\n  DETERMINISTIC: false\n  ENABLED: true\nGPUS: (0,1,2,3)\nOUTPUT_DIR: 'output'\nLOG_DIR: 'log'\nWORKERS: 4\nPRINT_FREQ: 100\n\nDATASET:\n  DATASET: cityscapes\n  ROOT: 'data/'\n  TEST_SET: 'list/cityscapes/val.lst'\n  TRAIN_SET: 'list/cityscapes/train.lst'\n  EXTRA_TRAIN_SET: 'list/cityscapes/trainval.lst'\n  NUM_CLASSES: 19\nMODEL:\n  NAME: seg_hrnet\n  ALIGN_CORNERS: False\n  PRETRAINED: 'pretrained_models/hrnetv2_w48_imagenet_pretrained.pth'\n  EXTRA:\n    FINAL_CONV_KERNEL: 1\n    STAGE1:\n      NUM_MODULES: 1\n      NUM_RANCHES: 1\n      BLOCK: BOTTLENECK\n      NUM_BLOCKS:\n      - 4\n      NUM_CHANNELS:\n      - 64\n      FUSE_METHOD: SUM\n    STAGE2:\n      NUM_MODULES: 1\n      NUM_BRANCHES: 2\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      FUSE_METHOD: SUM\n    STAGE3:\n      NUM_MODULES: 4\n      NUM_BRANCHES: 3\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      FUSE_METHOD: SUM\n    STAGE4:\n      NUM_MODULES: 3\n      NUM_BRANCHES: 4\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      - 384\n      FUSE_METHOD: SUM\nLOSS:\n  USE_OHEM: false\n  OHEMTHRES: 0.9\n  OHEMKEEP: 131072\nTRAIN:\n  IMAGE_SIZE:\n  - 1024\n  - 512\n  BASE_SIZE: 2048\n  BATCH_SIZE_PER_GPU: 3\n  SHUFFLE: true\n  BEGIN_EPOCH: 0\n  END_EPOCH: 484\n  EXTRA_EPOCH: 484\n  RESUME: true\n  OPTIMIZER: sgd\n  LR: 0.01\n  EXTRA_LR: 0.001\n  WD: 0.0005\n  MOMENTUM: 0.9\n  NESTEROV: false\n  FLIP: true\n  MULTI_SCALE: true\n  DOWNSAMPLERATE: 1\n  IGNORE_LABEL: 255\n  SCALE_FACTOR: 16\nTEST:\n  IMAGE_SIZE:\n  - 2048\n  - 1024\n  BASE_SIZE: 2048\n  BATCH_SIZE_PER_GPU: 4\n  FLIP_TEST: false\n  MULTI_SCALE: false\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/experiments/cityscapes/seg_hrnet_w48_trainval_ohem_512x1024_sgd_lr1e-2_wd5e-4_bs_12_epoch484x2.yaml",
    "content": "CUDNN:\n  BENCHMARK: true\n  DETERMINISTIC: false\n  ENABLED: true\nGPUS: (0,1,2,3)\nOUTPUT_DIR: 'output'\nLOG_DIR: 'log'\nWORKERS: 4\nPRINT_FREQ: 100\n\nDATASET:\n  DATASET: cityscapes\n  ROOT: 'data/'\n  TEST_SET: 'list/cityscapes/val.lst'\n  TRAIN_SET: 'list/cityscapes/train.lst'\n  EXTRA_TRAIN_SET: 'list/cityscapes/trainval.lst'\n  NUM_CLASSES: 19\nMODEL:\n  NAME: seg_hrnet\n  ALIGN_CORNERS: False\n  PRETRAINED: 'pretrained_models/hrnetv2_w48_imagenet_pretrained.pth'\n  EXTRA:\n    FINAL_CONV_KERNEL: 1\n    STAGE1:\n      NUM_MODULES: 1\n      NUM_RANCHES: 1\n      BLOCK: BOTTLENECK\n      NUM_BLOCKS:\n      - 4\n      NUM_CHANNELS:\n      - 64\n      FUSE_METHOD: SUM\n    STAGE2:\n      NUM_MODULES: 1\n      NUM_BRANCHES: 2\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      FUSE_METHOD: SUM\n    STAGE3:\n      NUM_MODULES: 4\n      NUM_BRANCHES: 3\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      FUSE_METHOD: SUM\n    STAGE4:\n      NUM_MODULES: 3\n      NUM_BRANCHES: 4\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      - 384\n      FUSE_METHOD: SUM\nLOSS:\n  USE_OHEM: true\n  OHEMTHRES: 0.9\n  OHEMKEEP: 131072\nTRAIN:\n  IMAGE_SIZE:\n  - 1024\n  - 512\n  BASE_SIZE: 2048\n  BATCH_SIZE_PER_GPU: 3\n  SHUFFLE: true\n  BEGIN_EPOCH: 0\n  END_EPOCH: 484\n  EXTRA_EPOCH: 484\n  RESUME: true\n  OPTIMIZER: sgd\n  LR: 0.01\n  EXTRA_LR: 0.001\n  WD: 0.0005\n  MOMENTUM: 0.9\n  NESTEROV: false\n  FLIP: true\n  MULTI_SCALE: true\n  DOWNSAMPLERATE: 1\n  IGNORE_LABEL: 255\n  SCALE_FACTOR: 16\nTEST:\n  IMAGE_SIZE:\n  - 2048\n  - 1024\n  BASE_SIZE: 2048\n  BATCH_SIZE_PER_GPU: 4\n  FLIP_TEST: false\n  MULTI_SCALE: false\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/experiments/cocostuff/seg_hrnet_ocr_w48_520x520_ohem_sgd_lr1e-3_wd1e-4_bs_16_epoch110.yaml",
    "content": "CUDNN:\n  BENCHMARK: true\n  DETERMINISTIC: false\n  ENABLED: true\nGPUS: (0,1,2,3)\nOUTPUT_DIR: 'output'\nLOG_DIR: 'log'\nWORKERS: 4\nPRINT_FREQ: 10\n\nDATASET:\n  DATASET: cocostuff\n  ROOT: 'data/'\n  TEST_SET: 'list/cocostuff/val.lst'\n  TRAIN_SET: 'list/cocostuff/train.lst'\n  NUM_CLASSES: 171\nMODEL:\n  NAME: seg_hrnet_ocr\n  NUM_OUTPUTS: 2\n  PRETRAINED: 'pretrained_models/hrnetv2_w48_imagenet_pretrained.pth'\n  EXTRA:\n    FINAL_CONV_KERNEL: 1\n    STAGE1:\n      NUM_MODULES: 1\n      NUM_RANCHES: 1\n      BLOCK: BOTTLENECK\n      NUM_BLOCKS:\n      - 4\n      NUM_CHANNELS:\n      - 64\n      FUSE_METHOD: SUM\n    STAGE2:\n      NUM_MODULES: 1\n      NUM_BRANCHES: 2\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      FUSE_METHOD: SUM\n    STAGE3:\n      NUM_MODULES: 4\n      NUM_BRANCHES: 3\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      FUSE_METHOD: SUM\n    STAGE4:\n      NUM_MODULES: 3\n      NUM_BRANCHES: 4\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      - 384\n      FUSE_METHOD: SUM\nLOSS:\n  USE_OHEM: true\n  OHEMTHRES: 0.9\n  OHEMKEEP: 131072\n  BALANCE_WEIGHTS: [0.4, 1]\nTRAIN:\n  IMAGE_SIZE:\n  - 520\n  - 520\n  BASE_SIZE: 520\n  BATCH_SIZE_PER_GPU: 4\n  SHUFFLE: true\n  BEGIN_EPOCH: 0\n  END_EPOCH: 110\n  RESUME: true\n  OPTIMIZER: sgd\n  LR: 0.001\n  WD: 0.0001\n  NONBACKBONE_KEYWORDS: ['cls', 'aux', 'ocr']\n  NONBACKBONE_MULT: 10\n  MOMENTUM: 0.9\n  NESTEROV: false\n  FLIP: true\n  MULTI_SCALE: true\n  DOWNSAMPLERATE: 1\n  IGNORE_LABEL: 255\n  SCALE_FACTOR: 16\nTEST:\n  IMAGE_SIZE:\n  - 520\n  - 520\n  BASE_SIZE: 520\n  BATCH_SIZE_PER_GPU: 1\n  NUM_SAMPLES: 200\n  FLIP_TEST: false\n  MULTI_SCALE: false\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/experiments/cocostuff/seg_hrnet_w48_520x520_ohem_sgd_lr1e-3_wd1e-4_bs_16_epoch110.yaml",
    "content": "CUDNN:\n  BENCHMARK: true\n  DETERMINISTIC: false\n  ENABLED: true\nGPUS: (0,1,2,3)\nOUTPUT_DIR: 'output'\nLOG_DIR: 'log'\nWORKERS: 4\nPRINT_FREQ: 10\n\nDATASET:\n  DATASET: cocostuff\n  ROOT: 'data/'\n  TEST_SET: 'list/cocostuff/val.lst'\n  TRAIN_SET: 'list/cocostuff/train.lst'\n  NUM_CLASSES: 171\nMODEL:\n  NAME: seg_hrnet\n  NUM_OUTPUTS: 1\n  PRETRAINED: 'pretrained_models/hrnetv2_w48_imagenet_pretrained.pth'\n  EXTRA:\n    FINAL_CONV_KERNEL: 1\n    STAGE1:\n      NUM_MODULES: 1\n      NUM_RANCHES: 1\n      BLOCK: BOTTLENECK\n      NUM_BLOCKS:\n      - 4\n      NUM_CHANNELS:\n      - 64\n      FUSE_METHOD: SUM\n    STAGE2:\n      NUM_MODULES: 1\n      NUM_BRANCHES: 2\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      FUSE_METHOD: SUM\n    STAGE3:\n      NUM_MODULES: 4\n      NUM_BRANCHES: 3\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      FUSE_METHOD: SUM\n    STAGE4:\n      NUM_MODULES: 3\n      NUM_BRANCHES: 4\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      - 384\n      FUSE_METHOD: SUM\nLOSS:\n  USE_OHEM: true\n  OHEMTHRES: 0.9\n  OHEMKEEP: 131072\nTRAIN:\n  IMAGE_SIZE:\n  - 520\n  - 520\n  BASE_SIZE: 520\n  BATCH_SIZE_PER_GPU: 4\n  SHUFFLE: true\n  BEGIN_EPOCH: 0\n  END_EPOCH: 110\n  RESUME: true\n  OPTIMIZER: sgd\n  LR: 0.001\n  WD: 0.0001\n  NONBACKBONE_KEYWORDS: ['last_layer']\n  NONBACKBONE_MULT: 10\n  MOMENTUM: 0.9\n  NESTEROV: false\n  FLIP: true\n  MULTI_SCALE: true\n  DOWNSAMPLERATE: 1\n  IGNORE_LABEL: 255\n  SCALE_FACTOR: 16\nTEST:\n  IMAGE_SIZE:\n  - 520\n  - 520\n  BASE_SIZE: 520\n  BATCH_SIZE_PER_GPU: 1\n  NUM_SAMPLES: 200\n  FLIP_TEST: false\n  MULTI_SCALE: false\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/experiments/cocostuff/seg_hrnet_w48_520x520_sgd_lr1e-3_wd1e-4_bs_16_epoch110.yaml",
    "content": "CUDNN:\n  BENCHMARK: true\n  DETERMINISTIC: false\n  ENABLED: true\nGPUS: (0,1,2,3)\nOUTPUT_DIR: 'output'\nLOG_DIR: 'log'\nWORKERS: 4\nPRINT_FREQ: 10\n\nDATASET:\n  DATASET: cocostuff\n  ROOT: 'data/'\n  TEST_SET: 'list/cocostuff/val.lst'\n  TRAIN_SET: 'list/cocostuff/train.lst'\n  NUM_CLASSES: 171\nMODEL:\n  NAME: seg_hrnet\n  NUM_OUTPUTS: 1\n  PRETRAINED: 'pretrained_models/hrnetv2_w48_imagenet_pretrained.pth'\n  EXTRA:\n    FINAL_CONV_KERNEL: 1\n    STAGE1:\n      NUM_MODULES: 1\n      NUM_RANCHES: 1\n      BLOCK: BOTTLENECK\n      NUM_BLOCKS:\n      - 4\n      NUM_CHANNELS:\n      - 64\n      FUSE_METHOD: SUM\n    STAGE2:\n      NUM_MODULES: 1\n      NUM_BRANCHES: 2\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      FUSE_METHOD: SUM\n    STAGE3:\n      NUM_MODULES: 4\n      NUM_BRANCHES: 3\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      FUSE_METHOD: SUM\n    STAGE4:\n      NUM_MODULES: 3\n      NUM_BRANCHES: 4\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      - 384\n      FUSE_METHOD: SUM\nLOSS:\n  USE_OHEM: false\n  OHEMTHRES: 0.9\n  OHEMKEEP: 131072\nTRAIN:\n  IMAGE_SIZE:\n  - 520\n  - 520\n  BASE_SIZE: 520\n  BATCH_SIZE_PER_GPU: 4\n  SHUFFLE: true\n  BEGIN_EPOCH: 0\n  END_EPOCH: 110\n  RESUME: true\n  OPTIMIZER: sgd\n  LR: 0.001\n  WD: 0.0001\n  NONBACKBONE_KEYWORDS: ['last_layer']\n  NONBACKBONE_MULT: 10\n  MOMENTUM: 0.9\n  NESTEROV: false\n  FLIP: true\n  MULTI_SCALE: true\n  DOWNSAMPLERATE: 1\n  IGNORE_LABEL: 255\n  SCALE_FACTOR: 16\nTEST:\n  IMAGE_SIZE:\n  - 520\n  - 520\n  BASE_SIZE: 520\n  BATCH_SIZE_PER_GPU: 1\n  NUM_SAMPLES: 200\n  FLIP_TEST: false\n  MULTI_SCALE: false\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/experiments/lip/seg_hrnet_ocr_w48_473x473_sgd_lr7e-3_wd5e-4_bs_40_epoch150.yaml",
    "content": "CUDNN:\n  BENCHMARK: true\n  DETERMINISTIC: false\n  ENABLED: true\nGPUS: (0,1,2,3)\nOUTPUT_DIR: 'output'\nLOG_DIR: 'log'\nWORKERS: 4\nPRINT_FREQ: 10\n\nDATASET:\n  DATASET: lip\n  ROOT: 'data/'\n  TEST_SET: 'list/lip/valList.txt'\n  TRAIN_SET: 'list/lip/trainList.txt'\n  NUM_CLASSES: 20\nMODEL:\n  NAME: seg_hrnet_ocr\n  NUM_OUTPUTS: 2\n  PRETRAINED: 'pretrained_models/hrnetv2_w48_imagenet_pretrained_2.pth'\n  EXTRA:\n    FINAL_CONV_KERNEL: 1\n    STAGE1:\n      NUM_MODULES: 1\n      NUM_RANCHES: 1\n      BLOCK: BOTTLENECK\n      NUM_BLOCKS:\n      - 4\n      NUM_CHANNELS:\n      - 64\n      FUSE_METHOD: SUM\n    STAGE2:\n      NUM_MODULES: 1\n      NUM_BRANCHES: 2\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      FUSE_METHOD: SUM\n    STAGE3:\n      NUM_MODULES: 4\n      NUM_BRANCHES: 3\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      FUSE_METHOD: SUM\n    STAGE4:\n      NUM_MODULES: 3\n      NUM_BRANCHES: 4\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      - 384\n      FUSE_METHOD: SUM\nLOSS:\n  USE_OHEM: false\n  OHEMTHRES: 0.9\n  OHEMKEEP: 131072\n  BALANCE_WEIGHTS: [0.4, 1]\nTRAIN:\n  IMAGE_SIZE:\n  - 473\n  - 473\n  BASE_SIZE: 473\n  BATCH_SIZE_PER_GPU: 10\n  SHUFFLE: true\n  BEGIN_EPOCH: 0\n  END_EPOCH: 150\n  RESUME: true\n  OPTIMIZER: sgd\n  LR: 0.007\n  WD: 0.0005\n  MOMENTUM: 0.9\n  NESTEROV: false\n  FLIP: true\n  MULTI_SCALE: true\n  DOWNSAMPLERATE: 1\n  IGNORE_LABEL: 255\n  SCALE_FACTOR: 11\nTEST:\n  IMAGE_SIZE:\n  - 473\n  - 473\n  BASE_SIZE: 473\n  BATCH_SIZE_PER_GPU: 10\n  NUM_SAMPLES: 2000\n  FLIP_TEST: false\n  MULTI_SCALE: false\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/experiments/lip/seg_hrnet_w48_473x473_sgd_lr7e-3_wd5e-4_bs_40_epoch150.yaml",
    "content": "CUDNN:\n  BENCHMARK: true\n  DETERMINISTIC: false\n  ENABLED: true\nGPUS: (0,1,2,3)\nOUTPUT_DIR: 'output'\nLOG_DIR: 'log'\nWORKERS: 4\nPRINT_FREQ: 100\n\nDATASET:\n  DATASET: lip\n  ROOT: 'data/'\n  TEST_SET: 'list/lip/valList.txt'\n  TRAIN_SET: 'list/lip/trainList.txt'\n  NUM_CLASSES: 20\nMODEL:\n  NAME: seg_hrnet\n  ALIGN_CORNERS: False\n  PRETRAINED: 'pretrained_models/hrnetv2_w48_imagenet_pretrained.pth'\n  EXTRA:\n    FINAL_CONV_KERNEL: 1\n    STAGE1:\n      NUM_MODULES: 1\n      NUM_RANCHES: 1\n      BLOCK: BOTTLENECK\n      NUM_BLOCKS:\n      - 4\n      NUM_CHANNELS:\n      - 64\n      FUSE_METHOD: SUM\n    STAGE2:\n      NUM_MODULES: 1\n      NUM_BRANCHES: 2\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      FUSE_METHOD: SUM\n    STAGE3:\n      NUM_MODULES: 4\n      NUM_BRANCHES: 3\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      FUSE_METHOD: SUM\n    STAGE4:\n      NUM_MODULES: 3\n      NUM_BRANCHES: 4\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      - 384\n      FUSE_METHOD: SUM\nLOSS:\n  USE_OHEM: false\n  OHEMTHRES: 0.9\n  OHEMKEEP: 131072\nTRAIN:\n  IMAGE_SIZE:\n  - 473\n  - 473\n  BASE_SIZE: 473\n  BATCH_SIZE_PER_GPU: 10\n  SHUFFLE: true\n  BEGIN_EPOCH: 0\n  END_EPOCH: 150\n  RESUME: true\n  OPTIMIZER: sgd\n  LR: 0.007\n  WD: 0.0005\n  MOMENTUM: 0.9\n  NESTEROV: false\n  FLIP: true\n  MULTI_SCALE: true\n  DOWNSAMPLERATE: 1\n  IGNORE_LABEL: 255\n  SCALE_FACTOR: 11\nTEST:\n  IMAGE_SIZE:\n  - 473\n  - 473\n  BASE_SIZE: 473\n  BATCH_SIZE_PER_GPU: 16\n  NUM_SAMPLES: 2000\n  FLIP_TEST: false\n  MULTI_SCALE: false\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/experiments/pascal_ctx/seg_hrnet_ocr_w48_cls59_520x520_sgd_lr1e-3_wd1e-4_bs_16_epoch200.yaml",
    "content": "CUDNN:\n  BENCHMARK: true\n  DETERMINISTIC: false\n  ENABLED: true\nGPUS: (0,1,2,3)\nOUTPUT_DIR: 'output'\nLOG_DIR: 'log'\nWORKERS: 4\nPRINT_FREQ: 10\n\nDATASET:\n  DATASET: pascal_ctx\n  ROOT: 'data/'\n  TEST_SET: 'val'\n  TRAIN_SET: 'train'\n  NUM_CLASSES: 59\nMODEL:\n  NAME: seg_hrnet_ocr\n  NUM_OUTPUTS: 2\n  PRETRAINED: 'pretrained_models/hrnetv2_w48_imagenet_pretrained.pth'\n  EXTRA:\n    FINAL_CONV_KERNEL: 1\n    STAGE1:\n      NUM_MODULES: 1\n      NUM_RANCHES: 1\n      BLOCK: BOTTLENECK\n      NUM_BLOCKS:\n      - 4\n      NUM_CHANNELS:\n      - 64\n      FUSE_METHOD: SUM\n    STAGE2:\n      NUM_MODULES: 1\n      NUM_BRANCHES: 2\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      FUSE_METHOD: SUM\n    STAGE3:\n      NUM_MODULES: 4\n      NUM_BRANCHES: 3\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      FUSE_METHOD: SUM\n    STAGE4:\n      NUM_MODULES: 3\n      NUM_BRANCHES: 4\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      - 384\n      FUSE_METHOD: SUM\nLOSS:\n  USE_OHEM: false\n  OHEMTHRES: 0.9\n  OHEMKEEP: 131072\n  BALANCE_WEIGHTS: [0.4, 1]\nTRAIN:\n  IMAGE_SIZE:\n  - 520\n  - 520\n  BASE_SIZE: 520\n  BATCH_SIZE_PER_GPU: 4\n  NONBACKBONE_KEYWORDS: ['cls', 'aux', 'ocr']\n  NONBACKBONE_MULT: 10  \n  SHUFFLE: true\n  BEGIN_EPOCH: 0\n  END_EPOCH: 200\n  RESUME: true\n  OPTIMIZER: sgd\n  LR: 0.001\n  WD: 0.0001\n  MOMENTUM: 0.9\n  NESTEROV: false\n  FLIP: true\n  MULTI_SCALE: true\n  DOWNSAMPLERATE: 1\n  IGNORE_LABEL: -1\n  SCALE_FACTOR: 16\nTEST:\n  IMAGE_SIZE:\n  - 520\n  - 520\n  BASE_SIZE: 520\n  BATCH_SIZE_PER_GPU: 16\n  FLIP_TEST: false\n  MULTI_SCALE: false\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/experiments/pascal_ctx/seg_hrnet_ocr_w48_cls60_520x520_sgd_lr1e-3_wd1e-4_bs_16_epoch200.yaml",
    "content": "CUDNN:\n  BENCHMARK: true\n  DETERMINISTIC: false\n  ENABLED: true\nGPUS: (0,1,2,3)\nOUTPUT_DIR: 'output'\nLOG_DIR: 'log'\nWORKERS: 4\nPRINT_FREQ: 10\n\nDATASET:\n  DATASET: pascal_ctx\n  ROOT: 'data/'\n  TEST_SET: 'val'\n  TRAIN_SET: 'train'\n  NUM_CLASSES: 60\nMODEL:\n  NAME: seg_hrnet_ocr\n  NUM_OUTPUTS: 2\n  PRETRAINED: 'pretrained_models/hrnetv2_w48_imagenet_pretrained.pth'\n  EXTRA:\n    FINAL_CONV_KERNEL: 1\n    STAGE1:\n      NUM_MODULES: 1\n      NUM_RANCHES: 1\n      BLOCK: BOTTLENECK\n      NUM_BLOCKS:\n      - 4\n      NUM_CHANNELS:\n      - 64\n      FUSE_METHOD: SUM\n    STAGE2:\n      NUM_MODULES: 1\n      NUM_BRANCHES: 2\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      FUSE_METHOD: SUM\n    STAGE3:\n      NUM_MODULES: 4\n      NUM_BRANCHES: 3\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      FUSE_METHOD: SUM\n    STAGE4:\n      NUM_MODULES: 3\n      NUM_BRANCHES: 4\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      - 384\n      FUSE_METHOD: SUM\nLOSS:\n  USE_OHEM: false\n  OHEMTHRES: 0.9\n  OHEMKEEP: 131072\n  BALANCE_WEIGHTS: [0.4, 1]\nTRAIN:\n  IMAGE_SIZE:\n  - 520\n  - 520\n  BASE_SIZE: 520\n  BATCH_SIZE_PER_GPU: 4\n  NONBACKBONE_KEYWORDS: ['cls', 'aux', 'ocr']\n  NONBACKBONE_MULT: 10  \n  SHUFFLE: true\n  BEGIN_EPOCH: 0\n  END_EPOCH: 200\n  RESUME: true\n  OPTIMIZER: sgd\n  LR: 0.001\n  WD: 0.0001\n  MOMENTUM: 0.9\n  NESTEROV: false\n  FLIP: true\n  MULTI_SCALE: true\n  DOWNSAMPLERATE: 1\n  IGNORE_LABEL: -1\n  SCALE_FACTOR: 16\nTEST:\n  IMAGE_SIZE:\n  - 520\n  - 520\n  BASE_SIZE: 520\n  BATCH_SIZE_PER_GPU: 16\n  FLIP_TEST: false\n  MULTI_SCALE: false\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/experiments/pascal_ctx/seg_hrnet_w48_cls59_520x520_sgd_lr1e-3_wd1e-4_bs_16_epoch200.yaml",
    "content": "CUDNN:\n  BENCHMARK: true\n  DETERMINISTIC: false\n  ENABLED: true\nGPUS: (0,1,2,3)\nOUTPUT_DIR: 'output'\nLOG_DIR: 'log'\nWORKERS: 4\nPRINT_FREQ: 10\n\nDATASET:\n  DATASET: pascal_ctx\n  ROOT: 'data/'\n  TEST_SET: 'val'\n  TRAIN_SET: 'train'\n  NUM_CLASSES: 59\nMODEL:\n  NAME: seg_hrnet\n  ALIGN_CORNERS: False\n  NUM_OUTPUTS: 1\n  PRETRAINED: 'pretrained_models/hrnetv2_w48_imagenet_pretrained.pth'\n  EXTRA:\n    FINAL_CONV_KERNEL: 1\n    STAGE1:\n      NUM_MODULES: 1\n      NUM_RANCHES: 1\n      BLOCK: BOTTLENECK\n      NUM_BLOCKS:\n      - 4\n      NUM_CHANNELS:\n      - 64\n      FUSE_METHOD: SUM\n    STAGE2:\n      NUM_MODULES: 1\n      NUM_BRANCHES: 2\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      FUSE_METHOD: SUM\n    STAGE3:\n      NUM_MODULES: 4\n      NUM_BRANCHES: 3\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      FUSE_METHOD: SUM\n    STAGE4:\n      NUM_MODULES: 3\n      NUM_BRANCHES: 4\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      - 384\n      FUSE_METHOD: SUM\nLOSS:\n  USE_OHEM: false\n  OHEMTHRES: 0.9\n  OHEMKEEP: 131072\nTRAIN:\n  IMAGE_SIZE:\n  - 520\n  - 520\n  BASE_SIZE: 520\n  BATCH_SIZE_PER_GPU: 4\n  NONBACKBONE_KEYWORDS: ['last_layer']\n  NONBACKBONE_MULT: 10  \n  SHUFFLE: true\n  BEGIN_EPOCH: 0\n  END_EPOCH: 200\n  RESUME: true\n  OPTIMIZER: sgd\n  LR: 0.001\n  WD: 0.0001\n  MOMENTUM: 0.9\n  NESTEROV: false\n  FLIP: true\n  MULTI_SCALE: true\n  DOWNSAMPLERATE: 1\n  IGNORE_LABEL: -1\n  SCALE_FACTOR: 16\nTEST:\n  IMAGE_SIZE:\n  - 520\n  - 520\n  BASE_SIZE: 520\n  BATCH_SIZE_PER_GPU: 16\n  FLIP_TEST: false\n  MULTI_SCALE: false\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/experiments/rellis/seg_hrnet_ocr_w48_train_512x1024_sgd_lr1e-2_wd5e-4_bs_12_epoch484.yaml",
    "content": "CUDNN:\n  BENCHMARK: true\n  DETERMINISTIC: false\n  ENABLED: true\nGPUS: (0,1)\nOUTPUT_DIR: 'output'\nLOG_DIR: 'log'\nWORKERS: 4\nPRINT_FREQ: 10\n\nDATASET:\n  DATASET: rellis\n  ROOT: /path/to/rellis-3D/\n  TEST_SET: 'val.lst'\n  TRAIN_SET: 'train.lst'\n  NUM_CLASSES: 19\nMODEL:\n  NAME: seg_hrnet_ocr\n  NUM_OUTPUTS: 2\n  PRETRAINED: \"./pretrained_models/hrnetv2_w48_imagenet_pretrained.pth\"\n  EXTRA:\n    FINAL_CONV_KERNEL: 1\n    STAGE1:\n      NUM_MODULES: 1\n      NUM_RANCHES: 1\n      BLOCK: BOTTLENECK\n      NUM_BLOCKS:\n      - 4\n      NUM_CHANNELS:\n      - 64\n      FUSE_METHOD: SUM\n    STAGE2:\n      NUM_MODULES: 1\n      NUM_BRANCHES: 2\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      FUSE_METHOD: SUM\n    STAGE3:\n      NUM_MODULES: 4\n      NUM_BRANCHES: 3\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      FUSE_METHOD: SUM\n    STAGE4:\n      NUM_MODULES: 3\n      NUM_BRANCHES: 4\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      - 384\n      FUSE_METHOD: SUM\nLOSS:\n  USE_OHEM: false\n  OHEMTHRES: 0.9\n  OHEMKEEP: 131072\n  BALANCE_WEIGHTS: [0.4, 1]\nTRAIN:\n  IMAGE_SIZE:\n  - 1024\n  - 640\n  BASE_SIZE: 1920\n  BATCH_SIZE_PER_GPU: 4\n  SHUFFLE: true\n  BEGIN_EPOCH: 0\n  END_EPOCH: 484\n  RESUME: true\n  OPTIMIZER: sgd\n  LR: 0.01\n  WD: 0.0005\n  MOMENTUM: 0.9\n  NESTEROV: false\n  FLIP: true\n  MULTI_SCALE: true\n  DOWNSAMPLERATE: 1\n  IGNORE_LABEL: 255\n  SCALE_FACTOR: 16\nTEST:\n  IMAGE_SIZE:\n  - 1920\n  - 1200\n  BASE_SIZE: 1920\n  BATCH_SIZE_PER_GPU: 4\n  FLIP_TEST: false\n  MULTI_SCALE: false\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/experiments/rellis/seg_hrnet_ocr_w48_train_512x1024_sgd_lr1e-3_wd5e-4_bs_12_epoch484.yaml",
    "content": "CUDNN:\n  BENCHMARK: true\n  DETERMINISTIC: false\n  ENABLED: true\nGPUS: (0,1)\nOUTPUT_DIR: 'output'\nLOG_DIR: 'log'\nWORKERS: 4\nPRINT_FREQ: 10\n\nDATASET:\n  DATASET: rellis\n  ROOT: /home/usl/Datasets/rellis/\n  TEST_SET: 'val.lst'\n  TRAIN_SET: 'train.lst'\n  NUM_CLASSES: 19\nMODEL:\n  NAME: seg_hrnet_ocr\n  NUM_OUTPUTS: 2\n  PRETRAINED: \"/path/to/HRNet-Semantic-Segmentation-HRNet-OCR/pretrained_models/hrnetv2_w48_imagenet_pretrained.pth\"\n  EXTRA:\n    FINAL_CONV_KERNEL: 1\n    STAGE1:\n      NUM_MODULES: 1\n      NUM_RANCHES: 1\n      BLOCK: BOTTLENECK\n      NUM_BLOCKS:\n      - 4\n      NUM_CHANNELS:\n      - 64\n      FUSE_METHOD: SUM\n    STAGE2:\n      NUM_MODULES: 1\n      NUM_BRANCHES: 2\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      FUSE_METHOD: SUM\n    STAGE3:\n      NUM_MODULES: 4\n      NUM_BRANCHES: 3\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      FUSE_METHOD: SUM\n    STAGE4:\n      NUM_MODULES: 3\n      NUM_BRANCHES: 4\n      BLOCK: BASIC\n      NUM_BLOCKS:\n      - 4\n      - 4\n      - 4\n      - 4\n      NUM_CHANNELS:\n      - 48\n      - 96\n      - 192\n      - 384\n      FUSE_METHOD: SUM\nLOSS:\n  USE_OHEM: false\n  OHEMTHRES: 0.9\n  OHEMKEEP: 131072\n  BALANCE_WEIGHTS: [0.4, 1]\nTRAIN:\n  IMAGE_SIZE:\n  - 1024\n  - 640\n  BASE_SIZE: 1920\n  BATCH_SIZE_PER_GPU: 4\n  SHUFFLE: true\n  BEGIN_EPOCH: 0\n  END_EPOCH: 484\n  RESUME: true\n  OPTIMIZER: sgd\n  LR: 0.001\n  WD: 0.0005\n  MOMENTUM: 0.9\n  NESTEROV: false\n  FLIP: true\n  MULTI_SCALE: true\n  DOWNSAMPLERATE: 1\n  IGNORE_LABEL: 255\n  SCALE_FACTOR: 16\nTEST:\n  IMAGE_SIZE:\n  - 1920\n  - 1200\n  BASE_SIZE: 1920\n  BATCH_SIZE_PER_GPU: 4\n  FLIP_TEST: false\n  MULTI_SCALE: false\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/hubconf.py",
    "content": "\"\"\"File for accessing HRNet via PyTorch Hub https://pytorch.org/hub/\n\nUsage:\n    import torch\n    model = torch.hub.load('AlexeyAB/PyTorch_YOLOv4:u5_preview', 'yolov4_pacsp_s', pretrained=True, channels=3, classes=80)\n\"\"\"\n\ndependencies = ['torch']\nimport torch\nfrom lib.models.seg_hrnet import get_seg_model\n\n\nstate_dict_url = 'https://github.com/huawei-noah/ghostnet/raw/master/pytorch/models/state_dict_93.98.pth'\n\n\ndef hrnet_w48_cityscapes(pretrained=False, **kwargs):\n\t  \"\"\" # This docstring shows up in hub.help()\n    HRNetW48 model pretrained on Cityscapes\n    pretrained (bool): kwargs, load pretrained weights into the model\n    \"\"\"\n\t  model = ghostnet(num_classes=1000, width=1.0, dropout=0.2)\n\t  if pretrained:\n\t  \t  state_dict = torch.hub.load_state_dict_from_url(state_dict_url, progress=True)\n\t  \t  model.load_state_dict(state_dict)\n\t  return model"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/pretrained_models/.gitignore",
    "content": "*.pth"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/requirements.txt",
    "content": "EasyDict==1.7\nopencv-python\nshapely==1.6.4\nCython\nscipy\npandas\npyyaml\njson_tricks\nscikit-image\nyacs>=0.1.5\ntensorboardX>=1.6\ntqdm\nninja\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/run_hrnet.sh",
    "content": "#!/bin/bash\nexport PYTHONPATH=/home/usl/Code/Peng/data_collection/benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/:$PYTHONPATH\necho $PYTHONPATH\nPY_CMD=\"python -m torch.distributed.launch --nproc_per_node=2\"\n$PY_CMD tools/train.py --cfg experiments/rellis/seg_hrnet_ocr_w48_train_512x1024_sgd_lr1e-3_wd5e-4_bs_12_epoch484.yaml\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/run_hrnet_test.sh",
    "content": "#!/bin/bash\nexport PYTHONPATH=/home/usl/Code/PengJiang/RELLIS-3D/benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/:$PYTHONPATH\npython tools/test.py --cfg experiments/rellis/seg_hrnet_ocr_w48_train_512x1024_sgd_lr1e-3_wd5e-4_bs_12_epoch484.yaml \\\n                     --data-cfg  /path/to/benchmarks/SalsaNext/train/tasks/semantic/config/labels/rellis.yaml \\\n                     DATASET.TEST_SET test.lst \\\n                     OUTPUT_DIR /path/to/save \\\n                     TEST.MODEL_FILE /path/to/hrnet_best/seg_hrnet_ocr_w48_train_512x1024_sgd_lr1e-2_wd5e-4_bs_12_epoch484/best.pth\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/tools/_init_paths.py",
    "content": "# ------------------------------------------------------------------------------\n# Copyright (c) Microsoft\n# Licensed under the MIT License.\n# Written by Ke Sun (sunk@mail.ustc.edu.cn)\n# ------------------------------------------------------------------------------\n\nfrom __future__ import absolute_import\nfrom __future__ import division\nfrom __future__ import print_function\n\nimport os.path as osp\nimport sys\n\n\ndef add_path(path):\n    if path not in sys.path:\n        sys.path.insert(0, path)\n\nthis_dir = osp.dirname(__file__)\n\nlib_path = osp.join(this_dir, '..', 'lib')\nadd_path(lib_path)\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/tools/test.py",
    "content": "# ------------------------------------------------------------------------------\n# Copyright (c) Microsoft\n# Licensed under the MIT License.\n# Written by Ke Sun (sunk@mail.ustc.edu.cn)\n# ------------------------------------------------------------------------------\n\nimport argparse\nimport os\nimport pprint\nimport shutil\nimport sys\n\nimport logging\nimport time\nimport timeit\nimport yaml\nfrom pathlib import Path\n\nimport numpy as np\n\nimport torch\nimport torch.nn as nn\nimport torch.backends.cudnn as cudnn\n\nimport _init_paths\nimport models\nimport datasets\nfrom config import config\nfrom config import update_config\nfrom core.function import testval, test\nfrom utils.modelsummary import get_model_summary\nfrom utils.utils import create_logger, FullModel\n\ndef parse_args():\n    parser = argparse.ArgumentParser(description='Train segmentation network')\n    \n    parser.add_argument('--cfg',\n                        help='experiment configure file name',\n                        required=True,\n                        type=str)\n    parser.add_argument('--save', dest='save',\n                        help=\"Save predictions to disk\",\n                        action='store_true')\n    parser.add_argument('--data-cfg', help='data config (kitti format)',\n                        default='config/rellis.yaml',\n                        type=str)\n    parser.add_argument('opts',\n                        help=\"Modify config options using the command-line\",\n                        default=None,\n                        nargs=argparse.REMAINDER)\n    args = parser.parse_args()\n    update_config(config, args)\n\n    return args\n\ndef main():\n    args = parse_args()\n\n    logger, final_output_dir, _ = create_logger(\n        config, args.cfg, 'test')\n\n    logger.info(pprint.pformat(args))\n    logger.info(pprint.pformat(config))\n\n    # cudnn related setting\n    cudnn.benchmark = config.CUDNN.BENCHMARK\n    cudnn.deterministic = config.CUDNN.DETERMINISTIC\n    cudnn.enabled = config.CUDNN.ENABLED\n\n    # build model\n    if torch.__version__.startswith('1'):\n        module = eval('models.'+config.MODEL.NAME)\n        module.BatchNorm2d_class = module.BatchNorm2d = torch.nn.BatchNorm2d\n    model = eval('models.'+config.MODEL.NAME +\n                 '.get_seg_model')(config)\n\n    dump_input = torch.rand(\n        (1, 3, config.TRAIN.IMAGE_SIZE[1], config.TRAIN.IMAGE_SIZE[0])\n    )\n    logger.info(get_model_summary(model.cuda(), dump_input.cuda()))\n\n    if config.TEST.MODEL_FILE:\n        model_state_file = config.TEST.MODEL_FILE\n    else:\n        model_state_file = os.path.join(final_output_dir, 'final_state.pth')        \n    logger.info('=> loading model from {}'.format(model_state_file))\n        \n    pretrained_dict = torch.load(model_state_file)\n    if 'state_dict' in pretrained_dict:\n        pretrained_dict = pretrained_dict['state_dict']\n    model_dict = model.state_dict()\n    pretrained_dict = {k[6:]: v for k, v in pretrained_dict.items()\n                        if k[6:] in model_dict.keys()}\n    for k, _ in pretrained_dict.items():\n        logger.info(\n            '=> loading {} from pretrained model'.format(k))\n    model_dict.update(pretrained_dict)\n    model.load_state_dict(model_dict)\n\n    gpus = list(config.GPUS)\n    print('GPUS:',gpus)\n    model = nn.DataParallel(model, device_ids=gpus).cuda()\n\n    # prepare data\n    test_size = (config.TEST.IMAGE_SIZE[1], config.TEST.IMAGE_SIZE[0])\n    test_dataset = eval('datasets.'+config.DATASET.DATASET)(\n                        root=config.DATASET.ROOT,\n                        list_path=config.DATASET.TEST_SET,\n                        num_samples=None,\n                        num_classes=config.DATASET.NUM_CLASSES,\n                        multi_scale=False,\n                        flip=False,\n                        ignore_label=config.TRAIN.IGNORE_LABEL,\n                        base_size=config.TEST.BASE_SIZE,\n                        crop_size=test_size,\n                        downsample_rate=1)\n\n    testloader = torch.utils.data.DataLoader(\n        test_dataset,\n        batch_size=1,\n        shuffle=False,\n        num_workers=config.WORKERS,\n        pin_memory=True)\n    \n    try:\n        print(\"Opening config file %s\" % args.data_cfg)\n        CFG = yaml.safe_load(open(args.data_cfg, 'r'))\n    except Exception as e:\n        print(e)\n        print(\"Error opening yaml file.\")\n        quit()\n\n    id_color_map = CFG[\"color_map\"]\n    start = timeit.default_timer()\n    if 'val' in config.DATASET.TEST_SET:\n        mean_IoU, IoU_array, pixel_acc, mean_acc = testval(config, \n                                                           test_dataset, \n                                                           testloader, \n                                                           model,\n                                                           sv_dir='test_output',\n                                                           sv_pred=args.save,\n                                                           id_color_map = id_color_map)\n    \n        msg = 'MeanIU: {: 4.4f}, Pixel_Acc: {: 4.4f}, \\\n            Mean_Acc: {: 4.4f}, Class IoU: '.format(mean_IoU, \n            pixel_acc, mean_acc)\n        logging.info(msg)\n        logging.info(IoU_array)\n    elif 'test' in config.DATASET.TEST_SET:\n        test(config, \n             test_dataset, \n             testloader, \n             model,\n             sv_dir=final_output_dir,\n             sv_pred=args.save,\n             id_color_map = id_color_map)\n\n    end = timeit.default_timer()\n    logger.info('Mins: %d' % np.int((end-start)/60))\n    logger.info('Done')\n\n\nif __name__ == '__main__':\n    main()\n"
  },
  {
    "path": "benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/tools/train.py",
    "content": "# ------------------------------------------------------------------------------\n# Copyright (c) Microsoft\n# Licensed under the MIT License.\n# Written by Ke Sun (sunk@mail.ustc.edu.cn)\n# ------------------------------------------------------------------------------\n\nimport argparse\nimport os\nimport pprint\nimport shutil\nimport sys\n\nimport logging\nimport time\nimport timeit\nfrom pathlib import Path\n\nimport numpy as np\n\nimport torch\nimport torch.nn as nn\nimport torch.backends.cudnn as cudnn\nimport torch.optim\nfrom tensorboardX import SummaryWriter\n\nimport _init_paths\nimport models\nimport datasets\nfrom config import config\nfrom config import update_config\nfrom core.criterion import CrossEntropy, OhemCrossEntropy\nfrom core.function import train, validate\nfrom utils.modelsummary import get_model_summary\nfrom utils.utils import create_logger, FullModel\n\ndef parse_args():\n    parser = argparse.ArgumentParser(description='Train segmentation network')\n    \n    parser.add_argument('--cfg',\n                        help='experiment configure file name',\n                        required=True,\n                        type=str)\n    parser.add_argument('--seed', type=int, default=304)\n    parser.add_argument(\"--local_rank\", type=int, default=-1)       \n    parser.add_argument('opts',\n                        help=\"Modify config options using the command-line\",\n                        default=None,\n                        nargs=argparse.REMAINDER)\n\n    args = parser.parse_args()\n    update_config(config, args)\n\n    return args\n\ndef get_sampler(dataset):\n    from utils.distributed import is_distributed\n    if is_distributed():\n        from torch.utils.data.distributed import DistributedSampler\n        return DistributedSampler(dataset)\n    else:\n        return None\n\ndef main():\n    args = parse_args()\n\n    if args.seed > 0:\n        import random\n        print('Seeding with', args.seed)\n        random.seed(args.seed)\n        torch.manual_seed(args.seed)        \n\n    logger, final_output_dir, tb_log_dir = create_logger(\n        config, args.cfg, 'train')\n\n    logger.info(pprint.pformat(args))\n    logger.info(config)\n\n    writer_dict = {\n        'writer': SummaryWriter(tb_log_dir),\n        'train_global_steps': 0,\n        'valid_global_steps': 0,\n    }\n\n    # cudnn related setting\n    cudnn.benchmark = config.CUDNN.BENCHMARK\n    cudnn.deterministic = config.CUDNN.DETERMINISTIC\n    cudnn.enabled = config.CUDNN.ENABLED\n    gpus = list(config.GPUS)\n    distributed = args.local_rank >= 0\n    if distributed:\n        device = torch.device('cuda:{}'.format(args.local_rank))    \n        print(device)\n        torch.cuda.set_device(device)\n        torch.distributed.init_process_group(\n            backend=\"nccl\", init_method=\"env://\",\n        )        \n\n    # build model\n    model = eval('models.'+config.MODEL.NAME +\n                 '.get_seg_model')(config)\n\n    # dump_input = torch.rand(\n    #     (1, 3, config.TRAIN.IMAGE_SIZE[1], config.TRAIN.IMAGE_SIZE[0])\n    # )\n    # logger.info(get_model_summary(model.cuda(), dump_input.cuda()))\n\n    # copy model file\n    if distributed and args.local_rank == 0:\n        this_dir = os.path.dirname(__file__)\n        models_dst_dir = os.path.join(final_output_dir, 'models')\n        if os.path.exists(models_dst_dir):\n            shutil.rmtree(models_dst_dir)\n        shutil.copytree(os.path.join(this_dir, '../lib/models'), models_dst_dir)\n\n    if distributed:\n        batch_size = config.TRAIN.BATCH_SIZE_PER_GPU\n    else:\n        batch_size = config.TRAIN.BATCH_SIZE_PER_GPU * len(gpus)\n\n    # prepare data\n    crop_size = (config.TRAIN.IMAGE_SIZE[1], config.TRAIN.IMAGE_SIZE[0])\n    train_dataset = eval('datasets.'+config.DATASET.DATASET)(\n                        root=config.DATASET.ROOT,\n                        list_path=config.DATASET.TRAIN_SET,\n                        num_samples=None,\n                        num_classes=config.DATASET.NUM_CLASSES,\n                        multi_scale=config.TRAIN.MULTI_SCALE,\n                        flip=config.TRAIN.FLIP,\n                        ignore_label=config.TRAIN.IGNORE_LABEL,\n                        base_size=config.TRAIN.BASE_SIZE,\n                        crop_size=crop_size,\n                        downsample_rate=config.TRAIN.DOWNSAMPLERATE,\n                        scale_factor=config.TRAIN.SCALE_FACTOR)\n\n    train_sampler = get_sampler(train_dataset)\n    trainloader = torch.utils.data.DataLoader(\n        train_dataset,\n        batch_size=batch_size,\n        shuffle=config.TRAIN.SHUFFLE and train_sampler is None,\n        num_workers=config.WORKERS,\n        pin_memory=True,\n        drop_last=True,\n        sampler=train_sampler)\n\n    extra_epoch_iters = 0\n    if config.DATASET.EXTRA_TRAIN_SET:\n        extra_train_dataset = eval('datasets.'+config.DATASET.DATASET)(\n                    root=config.DATASET.ROOT,\n                    list_path=config.DATASET.EXTRA_TRAIN_SET,\n                    num_samples=None,\n                    num_classes=config.DATASET.NUM_CLASSES,\n                    multi_scale=config.TRAIN.MULTI_SCALE,\n                    flip=config.TRAIN.FLIP,\n                    ignore_label=config.TRAIN.IGNORE_LABEL,\n                    base_size=config.TRAIN.BASE_SIZE,\n                    crop_size=crop_size,\n                    downsample_rate=config.TRAIN.DOWNSAMPLERATE,\n                    scale_factor=config.TRAIN.SCALE_FACTOR)\n        extra_train_sampler = get_sampler(extra_train_dataset)\n        extra_trainloader = torch.utils.data.DataLoader(\n            extra_train_dataset,\n            batch_size=batch_size,\n            shuffle=config.TRAIN.SHUFFLE and extra_train_sampler is None,\n            num_workers=config.WORKERS,\n            pin_memory=True,\n            drop_last=True,\n            sampler=extra_train_sampler)\n        extra_epoch_iters = np.int(extra_train_dataset.__len__() / \n                        config.TRAIN.BATCH_SIZE_PER_GPU / len(gpus))\n\n\n    test_size = (config.TEST.IMAGE_SIZE[1], config.TEST.IMAGE_SIZE[0])\n    test_dataset = eval('datasets.'+config.DATASET.DATASET)(\n                        root=config.DATASET.ROOT,\n                        list_path=config.DATASET.TEST_SET,\n                        num_samples=config.TEST.NUM_SAMPLES,\n                        num_classes=config.DATASET.NUM_CLASSES,\n                        multi_scale=False,\n                        flip=False,\n                        ignore_label=config.TRAIN.IGNORE_LABEL,\n                        base_size=config.TEST.BASE_SIZE,\n                        crop_size=test_size,\n                        downsample_rate=1)\n\n    test_sampler = get_sampler(test_dataset)\n    testloader = torch.utils.data.DataLoader(\n        test_dataset,\n        batch_size=batch_size,\n        shuffle=False,\n        num_workers=config.WORKERS,\n        pin_memory=True,\n        sampler=test_sampler)\n\n    # criterion\n    if config.LOSS.USE_OHEM:\n        criterion = OhemCrossEntropy(ignore_label=config.TRAIN.IGNORE_LABEL,\n                                        thres=config.LOSS.OHEMTHRES,\n                                        min_kept=config.LOSS.OHEMKEEP,\n                                        weight=train_dataset.class_weights)\n    else:\n        criterion = CrossEntropy(ignore_label=config.TRAIN.IGNORE_LABEL,\n                                    weight=train_dataset.class_weights)\n\n    model = FullModel(model, criterion)\n    if distributed:\n        model = model.to(device)\n        model = torch.nn.parallel.DistributedDataParallel(\n            model,\n            find_unused_parameters=True,\n            device_ids=[args.local_rank],\n            output_device=args.local_rank\n        )\n    else:\n        model = nn.DataParallel(model, device_ids=gpus).cuda()\n    \n\n    # optimizer\n    if config.TRAIN.OPTIMIZER == 'sgd':\n\n        params_dict = dict(model.named_parameters())\n        if config.TRAIN.NONBACKBONE_KEYWORDS:\n            bb_lr = []\n            nbb_lr = []\n            nbb_keys = set()\n            for k, param in params_dict.items():\n                if any(part in k for part in config.TRAIN.NONBACKBONE_KEYWORDS):\n                    nbb_lr.append(param)\n                    nbb_keys.add(k)\n                else:\n                    bb_lr.append(param)\n            print(nbb_keys)\n            params = [{'params': bb_lr, 'lr': config.TRAIN.LR}, {'params': nbb_lr, 'lr': config.TRAIN.LR * config.TRAIN.NONBACKBONE_MULT}]\n        else:\n            params = [{'params': list(params_dict.values()), 'lr': config.TRAIN.LR}]\n\n        optimizer = torch.optim.SGD(params,\n                                lr=config.TRAIN.LR,\n                                momentum=config.TRAIN.MOMENTUM,\n                                weight_decay=config.TRAIN.WD,\n                                nesterov=config.TRAIN.NESTEROV,\n                                )\n    else:\n        raise ValueError('Only Support SGD optimizer')\n\n    epoch_iters = np.int(train_dataset.__len__() / \n                        config.TRAIN.BATCH_SIZE_PER_GPU / len(gpus))\n        \n    best_mIoU = 0\n    last_epoch = 0\n    if config.TRAIN.RESUME:\n        model_state_file = os.path.join(final_output_dir,\n                                        'checkpoint.pth.tar')\n        if os.path.isfile(model_state_file):\n            checkpoint = torch.load(model_state_file, map_location={'cuda:0': 'cpu'})\n            best_mIoU = checkpoint['best_mIoU']\n            last_epoch = checkpoint['epoch']\n            dct = checkpoint['state_dict']\n            \n            model.module.model.load_state_dict({k.replace('model.', ''): v for k, v in checkpoint['state_dict'].items() if k.startswith('model.')})\n            optimizer.load_state_dict(checkpoint['optimizer'])\n            logger.info(\"=> loaded checkpoint (epoch {})\"\n                        .format(checkpoint['epoch']))\n        if distributed:\n            torch.distributed.barrier()\n\n    start = timeit.default_timer()\n    end_epoch = config.TRAIN.END_EPOCH + config.TRAIN.EXTRA_EPOCH\n    num_iters = config.TRAIN.END_EPOCH * epoch_iters\n    extra_iters = config.TRAIN.EXTRA_EPOCH * extra_epoch_iters\n    \n    for epoch in range(last_epoch, end_epoch):\n\n        current_trainloader = extra_trainloader if epoch >= config.TRAIN.END_EPOCH else trainloader\n        if current_trainloader.sampler is not None and hasattr(current_trainloader.sampler, 'set_epoch'):\n            current_trainloader.sampler.set_epoch(epoch)\n\n        # valid_loss, mean_IoU, IoU_array = validate(config, \n        #             testloader, model, writer_dict)\n\n        if epoch >= config.TRAIN.END_EPOCH:\n            train(config, epoch-config.TRAIN.END_EPOCH, \n                  config.TRAIN.EXTRA_EPOCH, extra_epoch_iters, \n                  config.TRAIN.EXTRA_LR, extra_iters, \n                  extra_trainloader, optimizer, model, writer_dict)\n        else:\n            train(config, epoch, config.TRAIN.END_EPOCH, \n                  epoch_iters, config.TRAIN.LR, num_iters,\n                  trainloader, optimizer, model, writer_dict)\n\n        valid_loss, mean_IoU, IoU_array = validate(config, \n                    testloader, model, writer_dict)\n\n        if args.local_rank <= 0:\n            logger.info('=> saving checkpoint to {}'.format(\n                final_output_dir + 'checkpoint.pth.tar'))\n            torch.save({\n                'epoch': epoch+1,\n                'best_mIoU': best_mIoU,\n                'state_dict': model.module.state_dict(),\n                'optimizer': optimizer.state_dict(),\n            }, os.path.join(final_output_dir,'checkpoint.pth.tar'))\n            if mean_IoU > best_mIoU:\n                best_mIoU = mean_IoU\n                torch.save(model.module.state_dict(),\n                        os.path.join(final_output_dir, 'best.pth'))\n            msg = 'Loss: {:.3f}, MeanIU: {: 4.4f}, Best_mIoU: {: 4.4f}'.format(\n                        valid_loss, mean_IoU, best_mIoU)\n            logging.info(msg)\n            logging.info(IoU_array)\n\n    if args.local_rank <= 0:\n\n        torch.save(model.module.state_dict(),\n                os.path.join(final_output_dir, 'final_state.pth'))\n\n        writer_dict['writer'].close()\n        end = timeit.default_timer()\n        logger.info('Hours: %d' % np.int((end-start)/3600))\n        logger.info('Done')\n\n\nif __name__ == '__main__':\n    main()\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/.gitignore",
    "content": "results/\ntest/\n/cpp_wrappers/cpp_neighbors\n/cpp_wrappers/cpp_subsampling\n__pycache__"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/INSTALL.md",
    "content": "\n# Installation instructions\n\n## Ubuntu 18.04\n     \n* Make sure <a href=\"https://docs.nvidia.com/cuda/cuda-installation-guide-linux/index.html\">CUDA</a>  and <a href=\"https://docs.nvidia.com/deeplearning/sdk/cudnn-install/index.html\">cuDNN</a> are installed. One configuration has been tested: \n     - PyTorch 1.4.0, CUDA 10.1 and cuDNN 7.6\n     \n* Ensure all python packages are installed :\n\n          sudo apt update\n          sudo apt install python3-dev python3-pip python3-tk\n\n* Follow <a href=\"https://pytorch.org/get-started/locally/\">PyTorch installation procedure</a>.\n\n* Install the other dependencies with pip:\n     - numpy\n     - scikit-learn\n     - PyYAML\n     - matplotlib (for visualization)\n     - mayavi (for visualization)\n     - PyQt5 (for visualization)\n     \n* Compile the C++ extension modules for python located in `cpp_wrappers`. Open a terminal in this folder, and run:\n\n          sh compile_wrappers.sh\n\nYou should now be able to train Kernel-Point Convolution models\n\n## Windows 10\n     \n* Make sure <a href=\"https://docs.nvidia.com/cuda/cuda-installation-guide-linux/index.html\">CUDA</a>  and <a href=\"https://docs.nvidia.com/deeplearning/sdk/cudnn-install/index.html\">cuDNN</a> are installed. One configuration has been tested: \n     - PyTorch 1.4.0, CUDA 10.1 and cuDNN 7.5\n     \n* Follow <a href=\"https://pytorch.org/get-started/locally/\">PyTorch installation procedure</a>.\n     \n* We used the PyCharm IDE to pip install all python dependencies (including PyTorch) in a venv:\n     - torch\n     - torchvision\n     - numpy\n     - scikit-learn\n     - PyYAML\n     - matplotlib (for visualization)\n     - mayavi (for visualization)\n     - PyQt5 (for visualization)\n     \n* Compile the C++ extension modules for python located in `cpp_wrappers`. You just have to execute two .bat files:\n\n        cpp_wrappers/cpp_neighbors/build.bat\n        \n  and\n        \n        cpp_wrappers/cpp_subsampling/build.bat\n        \nYou should now be able to train Kernel-Point Convolution models\n\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/README.md",
    "content": "\n![Intro figure](https://github.com/HuguesTHOMAS/KPConv-PyTorch/blob/master/doc/Github_intro.png)\n\nCreated by Hugues THOMAS\n\n## Introduction\n\nThis repository contains the implementation of **Kernel Point Convolution** (KPConv) in [PyTorch](https://pytorch.org/).\n\nKPConv is also available in [Tensorflow](https://github.com/HuguesTHOMAS/KPConv) (original but older implementation).\n\nAnother implementation of KPConv is available in [PyTorch-Points-3D](https://github.com/nicolas-chaulet/torch-points3d)\n \nKPConv is a point convolution operator presented in our ICCV2019 paper ([arXiv](https://arxiv.org/abs/1904.08889)). If you find our work useful in your \nresearch, please consider citing:\n\n```\n@article{thomas2019KPConv,\n    Author = {Thomas, Hugues and Qi, Charles R. and Deschaud, Jean-Emmanuel and Marcotegui, Beatriz and Goulette, Fran{\\c{c}}ois and Guibas, Leonidas J.},\n    Title = {KPConv: Flexible and Deformable Convolution for Point Clouds},\n    Journal = {Proceedings of the IEEE International Conference on Computer Vision},\n    Year = {2019}\n}\n```\n\n## Installation\n\nThis implementation has been tested on Ubuntu 18.04 and Windows 10. Details are provided in [INSTALL.md](./INSTALL.md).\n\n\n## Experiments\n\nWe provide scripts for three experiments: ModelNet40, S3DIS and SemanticKitti. The instructions to run these \nexperiments are in the [doc](./doc) folder.\n\n* [Object Classification](./doc/object_classification_guide.md): Instructions to train KP-CNN on an object classification\n task (Modelnet40).\n \n* [Scene Segmentation](./doc/scene_segmentation_guide.md): Instructions to train KP-FCNN on a scene segmentation \n task (S3DIS).\n \n* [SLAM Segmentation](./doc/slam_segmentation_guide.md): Instructions to train KP-FCNN on a slam segmentation \n task (SemanticKitti).\n \n* [Pretrained models](./doc/pretrained_models_guide.md): We provide pretrained weights and instructions to load them.\n \n* [Visualization scripts](./doc/visualization_guide.md): For now only one visualization script has been implemented: \nthe kernel deformations display.\n\n## Acknowledgment\n\nOur code uses the <a href=\"https://github.com/jlblancoc/nanoflann\">nanoflann</a> library.\n\n## License\nOur code is released under MIT License (see LICENSE file for details).\n\n## Updates\n* 27/04/2020: Initial release.\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/cpp_wrappers/compile_wrappers.sh",
    "content": "#!/bin/bash\n\n# Compile cpp subsampling\ncd cpp_subsampling\npython3 setup.py build_ext --inplace\ncd ..\n\n# Compile cpp neighbors\ncd cpp_neighbors\npython3 setup.py build_ext --inplace\ncd .."
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/cpp_wrappers/cpp_neighbors/build.bat",
    "content": "@echo off\npy setup.py build_ext --inplace\n\n\npause"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/cpp_wrappers/cpp_neighbors/neighbors/neighbors.cpp",
    "content": "\n#include \"neighbors.h\"\n\n\nvoid brute_neighbors(vector<PointXYZ>& queries, vector<PointXYZ>& supports, vector<int>& neighbors_indices, float radius, int verbose)\n{\n\n\t// Initialize variables\n\t// ******************\n\n\t// square radius\n\tfloat r2 = radius * radius;\n\n\t// indices\n\tint i0 = 0;\n\n\t// Counting vector\n\tint max_count = 0;\n\tvector<vector<int>> tmp(queries.size());\n\n\t// Search neigbors indices\n\t// ***********************\n\n\tfor (auto& p0 : queries)\n\t{\n\t\tint i = 0;\n\t\tfor (auto& p : supports)\n\t\t{\n\t\t\tif ((p0 - p).sq_norm() < r2)\n\t\t\t{\n\t\t\t\ttmp[i0].push_back(i);\n\t\t\t\tif (tmp[i0].size() > max_count)\n\t\t\t\t\tmax_count = tmp[i0].size();\n\t\t\t}\n\t\t\ti++;\n\t\t}\n\t\ti0++;\n\t}\n\n\t// Reserve the memory\n\tneighbors_indices.resize(queries.size() * max_count);\n\ti0 = 0;\n\tfor (auto& inds : tmp)\n\t{\n\t\tfor (int j = 0; j < max_count; j++)\n\t\t{\n\t\t\tif (j < inds.size())\n\t\t\t\tneighbors_indices[i0 * max_count + j] = inds[j];\n\t\t\telse\n\t\t\t\tneighbors_indices[i0 * max_count + j] = -1;\n\t\t}\n\t\ti0++;\n\t}\n\n\treturn;\n}\n\nvoid ordered_neighbors(vector<PointXYZ>& queries,\n                        vector<PointXYZ>& supports,\n                        vector<int>& neighbors_indices,\n                        float radius)\n{\n\n\t// Initialize variables\n\t// ******************\n\n\t// square radius\n\tfloat r2 = radius * radius;\n\n\t// indices\n\tint i0 = 0;\n\n\t// Counting vector\n\tint max_count = 0;\n\tfloat d2;\n\tvector<vector<int>> tmp(queries.size());\n\tvector<vector<float>> dists(queries.size());\n\n\t// Search neigbors indices\n\t// ***********************\n\n\tfor (auto& p0 : queries)\n\t{\n\t\tint i = 0;\n\t\tfor (auto& p : supports)\n\t\t{\n\t\t    d2 = (p0 - p).sq_norm();\n\t\t\tif (d2 < r2)\n\t\t\t{\n\t\t\t    // Find order of the new point\n\t\t\t    auto it = std::upper_bound(dists[i0].begin(), dists[i0].end(), d2);\n\t\t\t    int index = std::distance(dists[i0].begin(), it);\n\n\t\t\t    // Insert element\n                dists[i0].insert(it, d2);\n                tmp[i0].insert(tmp[i0].begin() + index, i);\n\n\t\t\t    // Update max count\n\t\t\t\tif (tmp[i0].size() > max_count)\n\t\t\t\t\tmax_count = tmp[i0].size();\n\t\t\t}\n\t\t\ti++;\n\t\t}\n\t\ti0++;\n\t}\n\n\t// Reserve the memory\n\tneighbors_indices.resize(queries.size() * max_count);\n\ti0 = 0;\n\tfor (auto& inds : tmp)\n\t{\n\t\tfor (int j = 0; j < max_count; j++)\n\t\t{\n\t\t\tif (j < inds.size())\n\t\t\t\tneighbors_indices[i0 * max_count + j] = inds[j];\n\t\t\telse\n\t\t\t\tneighbors_indices[i0 * max_count + j] = -1;\n\t\t}\n\t\ti0++;\n\t}\n\n\treturn;\n}\n\nvoid batch_ordered_neighbors(vector<PointXYZ>& queries,\n                                vector<PointXYZ>& supports,\n                                vector<int>& q_batches,\n                                vector<int>& s_batches,\n                                vector<int>& neighbors_indices,\n                                float radius)\n{\n\n\t// Initialize variables\n\t// ******************\n\n\t// square radius\n\tfloat r2 = radius * radius;\n\n\t// indices\n\tint i0 = 0;\n\n\t// Counting vector\n\tint max_count = 0;\n\tfloat d2;\n\tvector<vector<int>> tmp(queries.size());\n\tvector<vector<float>> dists(queries.size());\n\n\t// batch index\n\tint b = 0;\n\tint sum_qb = 0;\n\tint sum_sb = 0;\n\n\n\t// Search neigbors indices\n\t// ***********************\n\n\tfor (auto& p0 : queries)\n\t{\n\t    // Check if we changed batch\n\t    if (i0 == sum_qb + q_batches[b])\n\t    {\n\t        sum_qb += q_batches[b];\n\t        sum_sb += s_batches[b];\n\t        b++;\n\t    }\n\n\t    // Loop only over the supports of current batch\n\t    vector<PointXYZ>::iterator p_it;\n\t\tint i = 0;\n        for(p_it = supports.begin() + sum_sb; p_it < supports.begin() + sum_sb + s_batches[b]; p_it++ )\n        {\n\t\t    d2 = (p0 - *p_it).sq_norm();\n\t\t\tif (d2 < r2)\n\t\t\t{\n\t\t\t    // Find order of the new point\n\t\t\t    auto it = std::upper_bound(dists[i0].begin(), dists[i0].end(), d2);\n\t\t\t    int index = std::distance(dists[i0].begin(), it);\n\n\t\t\t    // Insert element\n                dists[i0].insert(it, d2);\n                tmp[i0].insert(tmp[i0].begin() + index, sum_sb + i);\n\n\t\t\t    // Update max count\n\t\t\t\tif (tmp[i0].size() > max_count)\n\t\t\t\t\tmax_count = tmp[i0].size();\n\t\t\t}\n\t\t\ti++;\n\t\t}\n\t\ti0++;\n\t}\n\n\t// Reserve the memory\n\tneighbors_indices.resize(queries.size() * max_count);\n\ti0 = 0;\n\tfor (auto& inds : tmp)\n\t{\n\t\tfor (int j = 0; j < max_count; j++)\n\t\t{\n\t\t\tif (j < inds.size())\n\t\t\t\tneighbors_indices[i0 * max_count + j] = inds[j];\n\t\t\telse\n\t\t\t\tneighbors_indices[i0 * max_count + j] = supports.size();\n\t\t}\n\t\ti0++;\n\t}\n\n\treturn;\n}\n\n\nvoid batch_nanoflann_neighbors(vector<PointXYZ>& queries,\n                                vector<PointXYZ>& supports,\n                                vector<int>& q_batches,\n                                vector<int>& s_batches,\n                                vector<int>& neighbors_indices,\n                                float radius)\n{\n\n\t// Initialize variables\n\t// ******************\n\n\t// indices\n\tint i0 = 0;\n\n\t// Square radius\n\tfloat r2 = radius * radius;\n\n\t// Counting vector\n\tint max_count = 0;\n\tfloat d2;\n\tvector<vector<pair<size_t, float>>> all_inds_dists(queries.size());\n\n\t// batch index\n\tint b = 0;\n\tint sum_qb = 0;\n\tint sum_sb = 0;\n\n\t// Nanoflann related variables\n\t// ***************************\n\n\t// CLoud variable\n\tPointCloud current_cloud;\n\n\t// Tree parameters\n\tnanoflann::KDTreeSingleIndexAdaptorParams tree_params(10 /* max leaf */);\n\n\t// KDTree type definition\n    typedef nanoflann::KDTreeSingleIndexAdaptor< nanoflann::L2_Simple_Adaptor<float, PointCloud > ,\n                                                        PointCloud,\n                                                        3 > my_kd_tree_t;\n\n    // Pointer to trees\n    my_kd_tree_t* index;\n\n    // Build KDTree for the first batch element\n    current_cloud.pts = vector<PointXYZ>(supports.begin() + sum_sb, supports.begin() + sum_sb + s_batches[b]);\n    index = new my_kd_tree_t(3, current_cloud, tree_params);\n    index->buildIndex();\n\n\n\t// Search neigbors indices\n\t// ***********************\n\n    // Search params\n    nanoflann::SearchParams search_params;\n    search_params.sorted = true;\n\n\tfor (auto& p0 : queries)\n\t{\n\n\t    // Check if we changed batch\n\t    if (i0 == sum_qb + q_batches[b])\n\t    {\n\t        sum_qb += q_batches[b];\n\t        sum_sb += s_batches[b];\n\t        b++;\n\n\t        // Change the points\n\t        current_cloud.pts.clear();\n            current_cloud.pts = vector<PointXYZ>(supports.begin() + sum_sb, supports.begin() + sum_sb + s_batches[b]);\n\n\t        // Build KDTree of the current element of the batch\n            delete index;\n            index = new my_kd_tree_t(3, current_cloud, tree_params);\n            index->buildIndex();\n\t    }\n\n\t    // Initial guess of neighbors size\n        all_inds_dists[i0].reserve(max_count);\n\n\t    // Find neighbors\n\t    float query_pt[3] = { p0.x, p0.y, p0.z};\n\t\tsize_t nMatches = index->radiusSearch(query_pt, r2, all_inds_dists[i0], search_params);\n\n        // Update max count\n        if (nMatches > max_count)\n            max_count = nMatches;\n\n        // Increment query idx\n\t\ti0++;\n\t}\n\n\t// Reserve the memory\n\tneighbors_indices.resize(queries.size() * max_count);\n\ti0 = 0;\n\tsum_sb = 0;\n\tsum_qb = 0;\n\tb = 0;\n\tfor (auto& inds_dists : all_inds_dists)\n\t{\n\t    // Check if we changed batch\n\t    if (i0 == sum_qb + q_batches[b])\n\t    {\n\t        sum_qb += q_batches[b];\n\t        sum_sb += s_batches[b];\n\t        b++;\n\t    }\n\n\t\tfor (int j = 0; j < max_count; j++)\n\t\t{\n\t\t\tif (j < inds_dists.size())\n\t\t\t\tneighbors_indices[i0 * max_count + j] = inds_dists[j].first + sum_sb;\n\t\t\telse\n\t\t\t\tneighbors_indices[i0 * max_count + j] = supports.size();\n\t\t}\n\t\ti0++;\n\t}\n\n\tdelete index;\n\n\treturn;\n}\n\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/cpp_wrappers/cpp_neighbors/neighbors/neighbors.h",
    "content": "\n\n#include \"../../cpp_utils/cloud/cloud.h\"\n#include \"../../cpp_utils/nanoflann/nanoflann.hpp\"\n\n#include <set>\n#include <cstdint>\n\nusing namespace std;\n\n\nvoid ordered_neighbors(vector<PointXYZ>& queries,\n                        vector<PointXYZ>& supports,\n                        vector<int>& neighbors_indices,\n                        float radius);\n\nvoid batch_ordered_neighbors(vector<PointXYZ>& queries,\n                                vector<PointXYZ>& supports,\n                                vector<int>& q_batches,\n                                vector<int>& s_batches,\n                                vector<int>& neighbors_indices,\n                                float radius);\n\nvoid batch_nanoflann_neighbors(vector<PointXYZ>& queries,\n                                vector<PointXYZ>& supports,\n                                vector<int>& q_batches,\n                                vector<int>& s_batches,\n                                vector<int>& neighbors_indices,\n                                float radius);\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/cpp_wrappers/cpp_neighbors/setup.py",
    "content": "from distutils.core import setup, Extension\nimport numpy.distutils.misc_util\n\n# Adding OpenCV to project\n# ************************\n\n# Adding sources of the project\n# *****************************\n\nSOURCES = [\"../cpp_utils/cloud/cloud.cpp\",\n             \"neighbors/neighbors.cpp\",\n             \"wrapper.cpp\"]\n\nmodule = Extension(name=\"radius_neighbors\",\n                    sources=SOURCES,\n                    extra_compile_args=['-std=c++11',\n                                        '-D_GLIBCXX_USE_CXX11_ABI=0'])\n\n\nsetup(ext_modules=[module], include_dirs=numpy.distutils.misc_util.get_numpy_include_dirs())\n\n\n\n\n\n\n\n\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/cpp_wrappers/cpp_neighbors/wrapper.cpp",
    "content": "#include <Python.h>\n#include <numpy/arrayobject.h>\n#include \"neighbors/neighbors.h\"\n#include <string>\n\n\n\n// docstrings for our module\n// *************************\n\nstatic char module_docstring[] = \"This module provides two methods to compute radius neighbors from pointclouds or batch of pointclouds\";\n\nstatic char batch_query_docstring[] = \"Method to get radius neighbors in a batch of stacked pointclouds\";\n\n\n// Declare the functions\n// *********************\n\nstatic PyObject *batch_neighbors(PyObject *self, PyObject *args, PyObject *keywds);\n\n\n// Specify the members of the module\n// *********************************\n\nstatic PyMethodDef module_methods[] = \n{\n\t{ \"batch_query\", (PyCFunction)batch_neighbors, METH_VARARGS | METH_KEYWORDS, batch_query_docstring },\n\t{NULL, NULL, 0, NULL}\n};\n\n\n// Initialize the module\n// *********************\n\nstatic struct PyModuleDef moduledef = \n{\n    PyModuleDef_HEAD_INIT,\n    \"radius_neighbors\",\t\t// m_name\n    module_docstring,       // m_doc\n    -1,                     // m_size\n    module_methods,         // m_methods\n    NULL,                   // m_reload\n    NULL,                   // m_traverse\n    NULL,                   // m_clear\n    NULL,                   // m_free\n};\n\nPyMODINIT_FUNC PyInit_radius_neighbors(void)\n{\n    import_array();\n\treturn PyModule_Create(&moduledef);\n}\n\n\n// Definition of the batch_subsample method\n// **********************************\n\nstatic PyObject* batch_neighbors(PyObject* self, PyObject* args, PyObject* keywds)\n{\n\n\t// Manage inputs\n\t// *************\n\n\t// Args containers\n\tPyObject* queries_obj = NULL;\n\tPyObject* supports_obj = NULL;\n\tPyObject* q_batches_obj = NULL;\n\tPyObject* s_batches_obj = NULL;\n\n\t// Keywords containers\n\tstatic char* kwlist[] = { \"queries\", \"supports\", \"q_batches\", \"s_batches\", \"radius\", NULL };\n\tfloat radius = 0.1;\n\n\t// Parse the input  \n\tif (!PyArg_ParseTupleAndKeywords(args, keywds, \"OOOO|$f\", kwlist, &queries_obj, &supports_obj, &q_batches_obj, &s_batches_obj, &radius))\n\t{\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Error parsing arguments\");\n\t\treturn NULL;\n\t}\n\n\n\t// Interpret the input objects as numpy arrays.\n\tPyObject* queries_array = PyArray_FROM_OTF(queries_obj, NPY_FLOAT, NPY_IN_ARRAY);\n\tPyObject* supports_array = PyArray_FROM_OTF(supports_obj, NPY_FLOAT, NPY_IN_ARRAY);\n\tPyObject* q_batches_array = PyArray_FROM_OTF(q_batches_obj, NPY_INT, NPY_IN_ARRAY);\n\tPyObject* s_batches_array = PyArray_FROM_OTF(s_batches_obj, NPY_INT, NPY_IN_ARRAY);\n\n\t// Verify data was load correctly.\n\tif (queries_array == NULL)\n\t{\n\t\tPy_XDECREF(queries_array);\n\t\tPy_XDECREF(supports_array);\n\t\tPy_XDECREF(q_batches_array);\n\t\tPy_XDECREF(s_batches_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Error converting query points to numpy arrays of type float32\");\n\t\treturn NULL;\n\t}\n\tif (supports_array == NULL)\n\t{\n\t\tPy_XDECREF(queries_array);\n\t\tPy_XDECREF(supports_array);\n\t\tPy_XDECREF(q_batches_array);\n\t\tPy_XDECREF(s_batches_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Error converting support points to numpy arrays of type float32\");\n\t\treturn NULL;\n\t}\n\tif (q_batches_array == NULL)\n\t{\n\t\tPy_XDECREF(queries_array);\n\t\tPy_XDECREF(supports_array);\n\t\tPy_XDECREF(q_batches_array);\n\t\tPy_XDECREF(s_batches_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Error converting query batches to numpy arrays of type int32\");\n\t\treturn NULL;\n\t}\n\tif (s_batches_array == NULL)\n\t{\n\t\tPy_XDECREF(queries_array);\n\t\tPy_XDECREF(supports_array);\n\t\tPy_XDECREF(q_batches_array);\n\t\tPy_XDECREF(s_batches_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Error converting support batches to numpy arrays of type int32\");\n\t\treturn NULL;\n\t}\n\n\t// Check that the input array respect the dims\n\tif ((int)PyArray_NDIM(queries_array) != 2 || (int)PyArray_DIM(queries_array, 1) != 3)\n\t{\n\t\tPy_XDECREF(queries_array);\n\t\tPy_XDECREF(supports_array);\n\t\tPy_XDECREF(q_batches_array);\n\t\tPy_XDECREF(s_batches_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Wrong dimensions : query.shape is not (N, 3)\");\n\t\treturn NULL;\n\t}\n\tif ((int)PyArray_NDIM(supports_array) != 2 || (int)PyArray_DIM(supports_array, 1) != 3)\n\t{\n\t\tPy_XDECREF(queries_array);\n\t\tPy_XDECREF(supports_array);\n\t\tPy_XDECREF(q_batches_array);\n\t\tPy_XDECREF(s_batches_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Wrong dimensions : support.shape is not (N, 3)\");\n\t\treturn NULL;\n\t}\n\tif ((int)PyArray_NDIM(q_batches_array) > 1)\n\t{\n\t\tPy_XDECREF(queries_array);\n\t\tPy_XDECREF(supports_array);\n\t\tPy_XDECREF(q_batches_array);\n\t\tPy_XDECREF(s_batches_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Wrong dimensions : queries_batches.shape is not (B,) \");\n\t\treturn NULL;\n\t}\n\tif ((int)PyArray_NDIM(s_batches_array) > 1)\n\t{\n\t\tPy_XDECREF(queries_array);\n\t\tPy_XDECREF(supports_array);\n\t\tPy_XDECREF(q_batches_array);\n\t\tPy_XDECREF(s_batches_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Wrong dimensions : supports_batches.shape is not (B,) \");\n\t\treturn NULL;\n\t}\n\tif ((int)PyArray_DIM(q_batches_array, 0) != (int)PyArray_DIM(s_batches_array, 0))\n\t{\n\t\tPy_XDECREF(queries_array);\n\t\tPy_XDECREF(supports_array);\n\t\tPy_XDECREF(q_batches_array);\n\t\tPy_XDECREF(s_batches_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Wrong number of batch elements: different for queries and supports \");\n\t\treturn NULL;\n\t}\n\n\t// Number of points\n\tint Nq = (int)PyArray_DIM(queries_array, 0);\n\tint Ns= (int)PyArray_DIM(supports_array, 0);\n\n\t// Number of batches\n\tint Nb = (int)PyArray_DIM(q_batches_array, 0);\n\n\t// Call the C++ function\n\t// *********************\n\n\t// Convert PyArray to Cloud C++ class\n\tvector<PointXYZ> queries;\n\tvector<PointXYZ> supports;\n\tvector<int> q_batches;\n\tvector<int> s_batches;\n\tqueries = vector<PointXYZ>((PointXYZ*)PyArray_DATA(queries_array), (PointXYZ*)PyArray_DATA(queries_array) + Nq);\n\tsupports = vector<PointXYZ>((PointXYZ*)PyArray_DATA(supports_array), (PointXYZ*)PyArray_DATA(supports_array) + Ns);\n\tq_batches = vector<int>((int*)PyArray_DATA(q_batches_array), (int*)PyArray_DATA(q_batches_array) + Nb);\n\ts_batches = vector<int>((int*)PyArray_DATA(s_batches_array), (int*)PyArray_DATA(s_batches_array) + Nb);\n\n\t// Create result containers\n\tvector<int> neighbors_indices;\n\n\t// Compute results\n\t//batch_ordered_neighbors(queries, supports, q_batches, s_batches, neighbors_indices, radius);\n\tbatch_nanoflann_neighbors(queries, supports, q_batches, s_batches, neighbors_indices, radius);\n\n\t// Check result\n\tif (neighbors_indices.size() < 1)\n\t{\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Error\");\n\t\treturn NULL;\n\t}\n\n\t// Manage outputs\n\t// **************\n\n\t// Maximal number of neighbors\n\tint max_neighbors = neighbors_indices.size() / Nq;\n\n\t// Dimension of output containers\n\tnpy_intp* neighbors_dims = new npy_intp[2];\n\tneighbors_dims[0] = Nq;\n\tneighbors_dims[1] = max_neighbors;\n\n\t// Create output array\n\tPyObject* res_obj = PyArray_SimpleNew(2, neighbors_dims, NPY_INT);\n\tPyObject* ret = NULL;\n\n\t// Fill output array with values\n\tsize_t size_in_bytes = Nq * max_neighbors * sizeof(int);\n\tmemcpy(PyArray_DATA(res_obj), neighbors_indices.data(), size_in_bytes);\n\n\t// Merge results\n\tret = Py_BuildValue(\"N\", res_obj);\n\n\t// Clean up\n\t// ********\n\n\tPy_XDECREF(queries_array);\n\tPy_XDECREF(supports_array);\n\tPy_XDECREF(q_batches_array);\n\tPy_XDECREF(s_batches_array);\n\n\treturn ret;\n}\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/cpp_wrappers/cpp_subsampling/build.bat",
    "content": "@echo off\npy setup.py build_ext --inplace\n\n\npause"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/cpp_wrappers/cpp_subsampling/grid_subsampling/grid_subsampling.cpp",
    "content": "\n#include \"grid_subsampling.h\"\n\n\nvoid grid_subsampling(vector<PointXYZ>& original_points,\n                      vector<PointXYZ>& subsampled_points,\n                      vector<float>& original_features,\n                      vector<float>& subsampled_features,\n                      vector<int>& original_classes,\n                      vector<int>& subsampled_classes,\n                      float sampleDl,\n                      int verbose) {\n\n\t// Initialize variables\n\t// ******************\n\n\t// Number of points in the cloud\n\tsize_t N = original_points.size();\n\n\t// Dimension of the features\n\tsize_t fdim = original_features.size() / N;\n\tsize_t ldim = original_classes.size() / N;\n\n\t// Limits of the cloud\n\tPointXYZ minCorner = min_point(original_points);\n\tPointXYZ maxCorner = max_point(original_points);\n\tPointXYZ originCorner = floor(minCorner * (1/sampleDl)) * sampleDl;\n\n\t// Dimensions of the grid\n\tsize_t sampleNX = (size_t)floor((maxCorner.x - originCorner.x) / sampleDl) + 1;\n\tsize_t sampleNY = (size_t)floor((maxCorner.y - originCorner.y) / sampleDl) + 1;\n\t//size_t sampleNZ = (size_t)floor((maxCorner.z - originCorner.z) / sampleDl) + 1;\n\n\t// Check if features and classes need to be processed\n\tbool use_feature = original_features.size() > 0;\n\tbool use_classes = original_classes.size() > 0;\n\n\n\t// Create the sampled map\n\t// **********************\n\n\t// Verbose parameters\n\tint i = 0;\n\tint nDisp = N / 100;\n\n\t// Initialize variables\n\tsize_t iX, iY, iZ, mapIdx;\n\tunordered_map<size_t, SampledData> data;\n\n\tfor (auto& p : original_points)\n\t{\n\t\t// Position of point in sample map\n\t\tiX = (size_t)floor((p.x - originCorner.x) / sampleDl);\n\t\tiY = (size_t)floor((p.y - originCorner.y) / sampleDl);\n\t\tiZ = (size_t)floor((p.z - originCorner.z) / sampleDl);\n\t\tmapIdx = iX + sampleNX*iY + sampleNX*sampleNY*iZ;\n\n\t\t// If not already created, create key\n\t\tif (data.count(mapIdx) < 1)\n\t\t\tdata.emplace(mapIdx, SampledData(fdim, ldim));\n\n\t\t// Fill the sample map\n\t\tif (use_feature && use_classes)\n\t\t\tdata[mapIdx].update_all(p, original_features.begin() + i * fdim, original_classes.begin() + i * ldim);\n\t\telse if (use_feature)\n\t\t\tdata[mapIdx].update_features(p, original_features.begin() + i * fdim);\n\t\telse if (use_classes)\n\t\t\tdata[mapIdx].update_classes(p, original_classes.begin() + i * ldim);\n\t\telse\n\t\t\tdata[mapIdx].update_points(p);\n\n\t\t// Display\n\t\ti++;\n\t\tif (verbose > 1 && i%nDisp == 0)\n\t\t\tstd::cout << \"\\rSampled Map : \" << std::setw(3) << i / nDisp << \"%\";\n\n\t}\n\n\t// Divide for barycentre and transfer to a vector\n\tsubsampled_points.reserve(data.size());\n\tif (use_feature)\n\t\tsubsampled_features.reserve(data.size() * fdim);\n\tif (use_classes)\n\t\tsubsampled_classes.reserve(data.size() * ldim);\n\tfor (auto& v : data)\n\t{\n\t\tsubsampled_points.push_back(v.second.point * (1.0 / v.second.count));\n\t\tif (use_feature)\n\t\t{\n\t\t    float count = (float)v.second.count;\n\t\t    transform(v.second.features.begin(),\n                      v.second.features.end(),\n                      v.second.features.begin(),\n                      [count](float f) { return f / count;});\n            subsampled_features.insert(subsampled_features.end(),v.second.features.begin(),v.second.features.end());\n\t\t}\n\t\tif (use_classes)\n\t\t{\n\t\t    for (int i = 0; i < ldim; i++)\n\t\t        subsampled_classes.push_back(max_element(v.second.labels[i].begin(), v.second.labels[i].end(),\n\t\t        [](const pair<int, int>&a, const pair<int, int>&b){return a.second < b.second;})->first);\n\t\t}\n\t}\n\n\treturn;\n}\n\n\nvoid batch_grid_subsampling(vector<PointXYZ>& original_points,\n                              vector<PointXYZ>& subsampled_points,\n                              vector<float>& original_features,\n                              vector<float>& subsampled_features,\n                              vector<int>& original_classes,\n                              vector<int>& subsampled_classes,\n                              vector<int>& original_batches,\n                              vector<int>& subsampled_batches,\n                              float sampleDl,\n                              int max_p)\n{\n\t// Initialize variables\n\t// ******************\n\n\tint b = 0;\n\tint sum_b = 0;\n\n\t// Number of points in the cloud\n\tsize_t N = original_points.size();\n\n\t// Dimension of the features\n\tsize_t fdim = original_features.size() / N;\n\tsize_t ldim = original_classes.size() / N;\n\n\t// Handle max_p = 0\n\tif (max_p < 1)\n\t    max_p = N;\n\n\t// Loop over batches\n\t// *****************\n\n\tfor (b = 0; b < original_batches.size(); b++)\n\t{\n\n\t    // Extract batch points features and labels\n\t    vector<PointXYZ> b_o_points = vector<PointXYZ>(original_points.begin () + sum_b,\n\t                                                   original_points.begin () + sum_b + original_batches[b]);\n\n        vector<float> b_o_features;\n        if (original_features.size() > 0)\n        {\n            b_o_features = vector<float>(original_features.begin () + sum_b * fdim,\n                                         original_features.begin () + (sum_b + original_batches[b]) * fdim);\n\t    }\n\n\t    vector<int> b_o_classes;\n        if (original_classes.size() > 0)\n        {\n            b_o_classes = vector<int>(original_classes.begin () + sum_b * ldim,\n                                      original_classes.begin () + sum_b + original_batches[b] * ldim);\n\t    }\n\n\n        // Create result containers\n        vector<PointXYZ> b_s_points;\n        vector<float> b_s_features;\n        vector<int> b_s_classes;\n\n        // Compute subsampling on current batch\n        grid_subsampling(b_o_points,\n                         b_s_points,\n                         b_o_features,\n                         b_s_features,\n                         b_o_classes,\n                         b_s_classes,\n                         sampleDl,\n\t\t\t\t\t\t 0);\n\n        // Stack batches points features and labels\n        // ****************************************\n\n        // If too many points remove some\n        if (b_s_points.size() <= max_p)\n        {\n            subsampled_points.insert(subsampled_points.end(), b_s_points.begin(), b_s_points.end());\n\n            if (original_features.size() > 0)\n                subsampled_features.insert(subsampled_features.end(), b_s_features.begin(), b_s_features.end());\n\n            if (original_classes.size() > 0)\n                subsampled_classes.insert(subsampled_classes.end(), b_s_classes.begin(), b_s_classes.end());\n\n            subsampled_batches.push_back(b_s_points.size());\n        }\n        else\n        {\n            subsampled_points.insert(subsampled_points.end(), b_s_points.begin(), b_s_points.begin() + max_p);\n\n            if (original_features.size() > 0)\n                subsampled_features.insert(subsampled_features.end(), b_s_features.begin(), b_s_features.begin() + max_p * fdim);\n\n            if (original_classes.size() > 0)\n                subsampled_classes.insert(subsampled_classes.end(), b_s_classes.begin(), b_s_classes.begin() + max_p * ldim);\n\n            subsampled_batches.push_back(max_p);\n        }\n\n        // Stack new batch lengths\n        sum_b += original_batches[b];\n\t}\n\n\treturn;\n}\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/cpp_wrappers/cpp_subsampling/grid_subsampling/grid_subsampling.h",
    "content": "\n\n#include \"../../cpp_utils/cloud/cloud.h\"\n\n#include <set>\n#include <cstdint>\n\nusing namespace std;\n\nclass SampledData\n{\npublic:\n\n\t// Elements\n\t// ********\n\n\tint count;\n\tPointXYZ point;\n\tvector<float> features;\n\tvector<unordered_map<int, int>> labels;\n\n\n\t// Methods\n\t// *******\n\n\t// Constructor\n\tSampledData() \n\t{ \n\t\tcount = 0; \n\t\tpoint = PointXYZ();\n\t}\n\n\tSampledData(const size_t fdim, const size_t ldim)\n\t{\n\t\tcount = 0;\n\t\tpoint = PointXYZ();\n\t    features = vector<float>(fdim);\n\t    labels = vector<unordered_map<int, int>>(ldim);\n\t}\n\n\t// Method Update\n\tvoid update_all(const PointXYZ p, vector<float>::iterator f_begin, vector<int>::iterator l_begin)\n\t{\n\t\tcount += 1;\n\t\tpoint += p;\n\t\ttransform (features.begin(), features.end(), f_begin, features.begin(), plus<float>());\n\t\tint i = 0;\n\t\tfor(vector<int>::iterator it = l_begin; it != l_begin + labels.size(); ++it)\n\t\t{\n\t\t    labels[i][*it] += 1;\n\t\t    i++;\n\t\t}\n\t\treturn;\n\t}\n\tvoid update_features(const PointXYZ p, vector<float>::iterator f_begin)\n\t{\n\t\tcount += 1;\n\t\tpoint += p;\n\t\ttransform (features.begin(), features.end(), f_begin, features.begin(), plus<float>());\n\t\treturn;\n\t}\n\tvoid update_classes(const PointXYZ p, vector<int>::iterator l_begin)\n\t{\n\t\tcount += 1;\n\t\tpoint += p;\n\t\tint i = 0;\n\t\tfor(vector<int>::iterator it = l_begin; it != l_begin + labels.size(); ++it)\n\t\t{\n\t\t    labels[i][*it] += 1;\n\t\t    i++;\n\t\t}\n\t\treturn;\n\t}\n\tvoid update_points(const PointXYZ p)\n\t{\n\t\tcount += 1;\n\t\tpoint += p;\n\t\treturn;\n\t}\n};\n\nvoid grid_subsampling(vector<PointXYZ>& original_points,\n                      vector<PointXYZ>& subsampled_points,\n                      vector<float>& original_features,\n                      vector<float>& subsampled_features,\n                      vector<int>& original_classes,\n                      vector<int>& subsampled_classes,\n                      float sampleDl,\n                      int verbose);\n\nvoid batch_grid_subsampling(vector<PointXYZ>& original_points,\n                            vector<PointXYZ>& subsampled_points,\n                            vector<float>& original_features,\n                            vector<float>& subsampled_features,\n                            vector<int>& original_classes,\n                            vector<int>& subsampled_classes,\n                            vector<int>& original_batches,\n                            vector<int>& subsampled_batches,\n                            float sampleDl,\n                            int max_p);\n\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/cpp_wrappers/cpp_subsampling/setup.py",
    "content": "from distutils.core import setup, Extension\nimport numpy.distutils.misc_util\n\n# Adding OpenCV to project\n# ************************\n\n# Adding sources of the project\n# *****************************\n\nSOURCES = [\"../cpp_utils/cloud/cloud.cpp\",\n             \"grid_subsampling/grid_subsampling.cpp\",\n             \"wrapper.cpp\"]\n\nmodule = Extension(name=\"grid_subsampling\",\n                    sources=SOURCES,\n                    extra_compile_args=['-std=c++11',\n                                        '-D_GLIBCXX_USE_CXX11_ABI=0'])\n\n\nsetup(ext_modules=[module], include_dirs=numpy.distutils.misc_util.get_numpy_include_dirs())\n\n\n\n\n\n\n\n\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/cpp_wrappers/cpp_subsampling/wrapper.cpp",
    "content": "#include <Python.h>\n#include <numpy/arrayobject.h>\n#include \"grid_subsampling/grid_subsampling.h\"\n#include <string>\n\n\n\n// docstrings for our module\n// *************************\n\nstatic char module_docstring[] = \"This module provides an interface for the subsampling of a batch of stacked pointclouds\";\n\nstatic char subsample_docstring[] = \"function subsampling a pointcloud\";\n\nstatic char subsample_batch_docstring[] = \"function subsampling a batch of stacked pointclouds\";\n\n\n// Declare the functions\n// *********************\n\nstatic PyObject *cloud_subsampling(PyObject* self, PyObject* args, PyObject* keywds);\nstatic PyObject *batch_subsampling(PyObject *self, PyObject *args, PyObject *keywds);\n\n\n// Specify the members of the module\n// *********************************\n\nstatic PyMethodDef module_methods[] = \n{\n\t{ \"subsample\", (PyCFunction)cloud_subsampling, METH_VARARGS | METH_KEYWORDS, subsample_docstring },\n\t{ \"subsample_batch\", (PyCFunction)batch_subsampling, METH_VARARGS | METH_KEYWORDS, subsample_batch_docstring },\n\t{NULL, NULL, 0, NULL}\n};\n\n\n// Initialize the module\n// *********************\n\nstatic struct PyModuleDef moduledef = \n{\n    PyModuleDef_HEAD_INIT,\n    \"grid_subsampling\",     // m_name\n    module_docstring,       // m_doc\n    -1,                     // m_size\n    module_methods,         // m_methods\n    NULL,                   // m_reload\n    NULL,                   // m_traverse\n    NULL,                   // m_clear\n    NULL,                   // m_free\n};\n\nPyMODINIT_FUNC PyInit_grid_subsampling(void)\n{\n    import_array();\n\treturn PyModule_Create(&moduledef);\n}\n\n\n// Definition of the batch_subsample method\n// **********************************\n\nstatic PyObject* batch_subsampling(PyObject* self, PyObject* args, PyObject* keywds)\n{\n\n\t// Manage inputs\n\t// *************\n\n\t// Args containers\n\tPyObject* points_obj = NULL;\n\tPyObject* features_obj = NULL;\n\tPyObject* classes_obj = NULL;\n\tPyObject* batches_obj = NULL;\n\n\t// Keywords containers\n\tstatic char* kwlist[] = { \"points\", \"batches\", \"features\", \"classes\", \"sampleDl\", \"method\", \"max_p\", \"verbose\", NULL };\n\tfloat sampleDl = 0.1;\n\tconst char* method_buffer = \"barycenters\";\n\tint verbose = 0;\n\tint max_p = 0;\n\n\t// Parse the input  \n\tif (!PyArg_ParseTupleAndKeywords(args, keywds, \"OO|$OOfsii\", kwlist, &points_obj, &batches_obj, &features_obj, &classes_obj, &sampleDl, &method_buffer, &max_p, &verbose))\n\t{\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Error parsing arguments\");\n\t\treturn NULL;\n\t}\n\n\t// Get the method argument\n\tstring method(method_buffer);\n\n\t// Interpret method\n\tif (method.compare(\"barycenters\") && method.compare(\"voxelcenters\"))\n\t{\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Error parsing method. Valid method names are \\\"barycenters\\\" and \\\"voxelcenters\\\" \");\n\t\treturn NULL;\n\t}\n\n\t// Check if using features or classes\n\tbool use_feature = true, use_classes = true;\n\tif (features_obj == NULL)\n\t\tuse_feature = false;\n\tif (classes_obj == NULL)\n\t\tuse_classes = false;\n\n\t// Interpret the input objects as numpy arrays.\n\tPyObject* points_array = PyArray_FROM_OTF(points_obj, NPY_FLOAT, NPY_IN_ARRAY);\n\tPyObject* batches_array = PyArray_FROM_OTF(batches_obj, NPY_INT, NPY_IN_ARRAY);\n\tPyObject* features_array = NULL;\n\tPyObject* classes_array = NULL;\n\tif (use_feature)\n\t\tfeatures_array = PyArray_FROM_OTF(features_obj, NPY_FLOAT, NPY_IN_ARRAY);\n\tif (use_classes)\n\t\tclasses_array = PyArray_FROM_OTF(classes_obj, NPY_INT, NPY_IN_ARRAY);\n\n\t// Verify data was load correctly.\n\tif (points_array == NULL)\n\t{\n\t\tPy_XDECREF(points_array);\n\t\tPy_XDECREF(batches_array);\n\t\tPy_XDECREF(classes_array);\n\t\tPy_XDECREF(features_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Error converting input points to numpy arrays of type float32\");\n\t\treturn NULL;\n\t}\n\tif (batches_array == NULL)\n\t{\n\t\tPy_XDECREF(points_array);\n\t\tPy_XDECREF(batches_array);\n\t\tPy_XDECREF(classes_array);\n\t\tPy_XDECREF(features_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Error converting input batches to numpy arrays of type int32\");\n\t\treturn NULL;\n\t}\n\tif (use_feature && features_array == NULL)\n\t{\n\t\tPy_XDECREF(points_array);\n\t\tPy_XDECREF(batches_array);\n\t\tPy_XDECREF(classes_array);\n\t\tPy_XDECREF(features_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Error converting input features to numpy arrays of type float32\");\n\t\treturn NULL;\n\t}\n\tif (use_classes && classes_array == NULL)\n\t{\n\t\tPy_XDECREF(points_array);\n\t\tPy_XDECREF(batches_array);\n\t\tPy_XDECREF(classes_array);\n\t\tPy_XDECREF(features_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Error converting input classes to numpy arrays of type int32\");\n\t\treturn NULL;\n\t}\n\n\t// Check that the input array respect the dims\n\tif ((int)PyArray_NDIM(points_array) != 2 || (int)PyArray_DIM(points_array, 1) != 3)\n\t{\n\t\tPy_XDECREF(points_array);\n\t\tPy_XDECREF(batches_array);\n\t\tPy_XDECREF(classes_array);\n\t\tPy_XDECREF(features_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Wrong dimensions : points.shape is not (N, 3)\");\n\t\treturn NULL;\n\t}\n\tif ((int)PyArray_NDIM(batches_array) > 1)\n\t{\n\t\tPy_XDECREF(points_array);\n\t\tPy_XDECREF(batches_array);\n\t\tPy_XDECREF(classes_array);\n\t\tPy_XDECREF(features_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Wrong dimensions : batches.shape is not (B,) \");\n\t\treturn NULL;\n\t}\n\tif (use_feature && ((int)PyArray_NDIM(features_array) != 2))\n\t{\n\t\tPy_XDECREF(points_array);\n\t\tPy_XDECREF(batches_array);\n\t\tPy_XDECREF(classes_array);\n\t\tPy_XDECREF(features_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Wrong dimensions : features.shape is not (N, d)\");\n\t\treturn NULL;\n\t}\n\n\tif (use_classes && (int)PyArray_NDIM(classes_array) > 2)\n\t{\n\t\tPy_XDECREF(points_array);\n\t\tPy_XDECREF(batches_array);\n\t\tPy_XDECREF(classes_array);\n\t\tPy_XDECREF(features_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Wrong dimensions : classes.shape is not (N,) or (N, d)\");\n\t\treturn NULL;\n\t}\n\n\t// Number of points\n\tint N = (int)PyArray_DIM(points_array, 0);\n\n\t// Number of batches\n\tint Nb = (int)PyArray_DIM(batches_array, 0);\n\n\t// Dimension of the features\n\tint fdim = 0;\n\tif (use_feature)\n\t\tfdim = (int)PyArray_DIM(features_array, 1);\n\n\t//Dimension of labels\n\tint ldim = 1;\n\tif (use_classes && (int)PyArray_NDIM(classes_array) == 2)\n\t\tldim = (int)PyArray_DIM(classes_array, 1);\n\n\t// Check that the input array respect the number of points\n\tif (use_feature && (int)PyArray_DIM(features_array, 0) != N)\n\t{\n\t\tPy_XDECREF(points_array);\n\t\tPy_XDECREF(batches_array);\n\t\tPy_XDECREF(classes_array);\n\t\tPy_XDECREF(features_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Wrong dimensions : features.shape is not (N, d)\");\n\t\treturn NULL;\n\t}\n\tif (use_classes && (int)PyArray_DIM(classes_array, 0) != N)\n\t{\n\t\tPy_XDECREF(points_array);\n\t\tPy_XDECREF(batches_array);\n\t\tPy_XDECREF(classes_array);\n\t\tPy_XDECREF(features_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Wrong dimensions : classes.shape is not (N,) or (N, d)\");\n\t\treturn NULL;\n\t}\n\n\n\t// Call the C++ function\n\t// *********************\n\n\t// Create pyramid\n\tif (verbose > 0)\n\t\tcout << \"Computing cloud pyramid with support points: \" << endl;\n\n\n\t// Convert PyArray to Cloud C++ class\n\tvector<PointXYZ> original_points;\n\tvector<int> original_batches;\n\tvector<float> original_features;\n\tvector<int> original_classes;\n\toriginal_points = vector<PointXYZ>((PointXYZ*)PyArray_DATA(points_array), (PointXYZ*)PyArray_DATA(points_array) + N);\n\toriginal_batches = vector<int>((int*)PyArray_DATA(batches_array), (int*)PyArray_DATA(batches_array) + Nb);\n\tif (use_feature)\n\t\toriginal_features = vector<float>((float*)PyArray_DATA(features_array), (float*)PyArray_DATA(features_array) + N * fdim);\n\tif (use_classes)\n\t\toriginal_classes = vector<int>((int*)PyArray_DATA(classes_array), (int*)PyArray_DATA(classes_array) + N * ldim);\n\n\t// Subsample\n\tvector<PointXYZ> subsampled_points;\n\tvector<float> subsampled_features;\n\tvector<int> subsampled_classes;\n\tvector<int> subsampled_batches;\n\tbatch_grid_subsampling(original_points,\n\t\t\t\t\t\t\tsubsampled_points,\n\t\t\t\t\t\t\toriginal_features,\n\t\t\t\t\t\t\tsubsampled_features,\n\t\t\t\t\t\t\toriginal_classes,\n\t\t\t\t\t\t\tsubsampled_classes,\n\t\t\t\t\t\t\toriginal_batches,\n\t\t\t\t\t\t\tsubsampled_batches,\n\t\t\t\t\t\t\tsampleDl,\n\t\t\t\t\t\t\tmax_p);\n\n\t// Check result\n\tif (subsampled_points.size() < 1)\n\t{\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Error\");\n\t\treturn NULL;\n\t}\n\n\t// Manage outputs\n\t// **************\n\n\t// Dimension of input containers\n\tnpy_intp* point_dims = new npy_intp[2];\n\tpoint_dims[0] = subsampled_points.size();\n\tpoint_dims[1] = 3;\n\tnpy_intp* feature_dims = new npy_intp[2];\n\tfeature_dims[0] = subsampled_points.size();\n\tfeature_dims[1] = fdim;\n\tnpy_intp* classes_dims = new npy_intp[2];\n\tclasses_dims[0] = subsampled_points.size();\n\tclasses_dims[1] = ldim;\n\tnpy_intp* batches_dims = new npy_intp[1];\n\tbatches_dims[0] = Nb;\n\n\t// Create output array\n\tPyObject* res_points_obj = PyArray_SimpleNew(2, point_dims, NPY_FLOAT);\n\tPyObject* res_batches_obj = PyArray_SimpleNew(1, batches_dims, NPY_INT);\n\tPyObject* res_features_obj = NULL;\n\tPyObject* res_classes_obj = NULL;\n\tPyObject* ret = NULL;\n\n\t// Fill output array with values\n\tsize_t size_in_bytes = subsampled_points.size() * 3 * sizeof(float);\n\tmemcpy(PyArray_DATA(res_points_obj), subsampled_points.data(), size_in_bytes);\n\tsize_in_bytes = Nb * sizeof(int);\n\tmemcpy(PyArray_DATA(res_batches_obj), subsampled_batches.data(), size_in_bytes);\n\tif (use_feature)\n\t{\n\t\tsize_in_bytes = subsampled_points.size() * fdim * sizeof(float);\n\t\tres_features_obj = PyArray_SimpleNew(2, feature_dims, NPY_FLOAT);\n\t\tmemcpy(PyArray_DATA(res_features_obj), subsampled_features.data(), size_in_bytes);\n\t}\n\tif (use_classes)\n\t{\n\t\tsize_in_bytes = subsampled_points.size() * ldim * sizeof(int);\n\t\tres_classes_obj = PyArray_SimpleNew(2, classes_dims, NPY_INT);\n\t\tmemcpy(PyArray_DATA(res_classes_obj), subsampled_classes.data(), size_in_bytes);\n\t}\n\n\n\t// Merge results\n\tif (use_feature && use_classes)\n\t\tret = Py_BuildValue(\"NNNN\", res_points_obj, res_batches_obj, res_features_obj, res_classes_obj);\n\telse if (use_feature)\n\t\tret = Py_BuildValue(\"NNN\", res_points_obj, res_batches_obj, res_features_obj);\n\telse if (use_classes)\n\t\tret = Py_BuildValue(\"NNN\", res_points_obj, res_batches_obj, res_classes_obj);\n\telse\n\t\tret = Py_BuildValue(\"NN\", res_points_obj, res_batches_obj);\n\n\t// Clean up\n\t// ********\n\n\tPy_DECREF(points_array);\n\tPy_DECREF(batches_array);\n\tPy_XDECREF(features_array);\n\tPy_XDECREF(classes_array);\n\n\treturn ret;\n}\n\n// Definition of the subsample method\n// ****************************************\n\nstatic PyObject* cloud_subsampling(PyObject* self, PyObject* args, PyObject* keywds)\n{\n\n\t// Manage inputs\n\t// *************\n\n\t// Args containers\n\tPyObject* points_obj = NULL;\n\tPyObject* features_obj = NULL;\n\tPyObject* classes_obj = NULL;\n\n\t// Keywords containers\n\tstatic char* kwlist[] = { \"points\", \"features\", \"classes\", \"sampleDl\", \"method\", \"verbose\", NULL };\n\tfloat sampleDl = 0.1;\n\tconst char* method_buffer = \"barycenters\";\n\tint verbose = 0;\n\n\t// Parse the input  \n\tif (!PyArg_ParseTupleAndKeywords(args, keywds, \"O|$OOfsi\", kwlist, &points_obj, &features_obj, &classes_obj, &sampleDl, &method_buffer, &verbose))\n\t{\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Error parsing arguments\");\n\t\treturn NULL;\n\t}\n\n\t// Get the method argument\n\tstring method(method_buffer);\n\n\t// Interpret method\n\tif (method.compare(\"barycenters\") && method.compare(\"voxelcenters\"))\n\t{\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Error parsing method. Valid method names are \\\"barycenters\\\" and \\\"voxelcenters\\\" \");\n\t\treturn NULL;\n\t}\n\n\t// Check if using features or classes\n\tbool use_feature = true, use_classes = true;\n\tif (features_obj == NULL)\n\t\tuse_feature = false;\n\tif (classes_obj == NULL)\n\t\tuse_classes = false;\n\n\t// Interpret the input objects as numpy arrays.\n\tPyObject* points_array = PyArray_FROM_OTF(points_obj, NPY_FLOAT, NPY_IN_ARRAY);\n\tPyObject* features_array = NULL;\n\tPyObject* classes_array = NULL;\n\tif (use_feature)\n\t\tfeatures_array = PyArray_FROM_OTF(features_obj, NPY_FLOAT, NPY_IN_ARRAY);\n\tif (use_classes)\n\t\tclasses_array = PyArray_FROM_OTF(classes_obj, NPY_INT, NPY_IN_ARRAY);\n\n\t// Verify data was load correctly.\n\tif (points_array == NULL)\n\t{\n\t\tPy_XDECREF(points_array);\n\t\tPy_XDECREF(classes_array);\n\t\tPy_XDECREF(features_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Error converting input points to numpy arrays of type float32\");\n\t\treturn NULL;\n\t}\n\tif (use_feature && features_array == NULL)\n\t{\n\t\tPy_XDECREF(points_array);\n\t\tPy_XDECREF(classes_array);\n\t\tPy_XDECREF(features_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Error converting input features to numpy arrays of type float32\");\n\t\treturn NULL;\n\t}\n\tif (use_classes && classes_array == NULL)\n\t{\n\t\tPy_XDECREF(points_array);\n\t\tPy_XDECREF(classes_array);\n\t\tPy_XDECREF(features_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Error converting input classes to numpy arrays of type int32\");\n\t\treturn NULL;\n\t}\n\n\t// Check that the input array respect the dims\n\tif ((int)PyArray_NDIM(points_array) != 2 || (int)PyArray_DIM(points_array, 1) != 3)\n\t{\n\t\tPy_XDECREF(points_array);\n\t\tPy_XDECREF(classes_array);\n\t\tPy_XDECREF(features_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Wrong dimensions : points.shape is not (N, 3)\");\n\t\treturn NULL;\n\t}\n\tif (use_feature && ((int)PyArray_NDIM(features_array) != 2))\n\t{\n\t\tPy_XDECREF(points_array);\n\t\tPy_XDECREF(classes_array);\n\t\tPy_XDECREF(features_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Wrong dimensions : features.shape is not (N, d)\");\n\t\treturn NULL;\n\t}\n\n\tif (use_classes && (int)PyArray_NDIM(classes_array) > 2)\n\t{\n\t\tPy_XDECREF(points_array);\n\t\tPy_XDECREF(classes_array);\n\t\tPy_XDECREF(features_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Wrong dimensions : classes.shape is not (N,) or (N, d)\");\n\t\treturn NULL;\n\t}\n\n\t// Number of points\n\tint N = (int)PyArray_DIM(points_array, 0);\n\n\t// Dimension of the features\n\tint fdim = 0;\n\tif (use_feature)\n\t\tfdim = (int)PyArray_DIM(features_array, 1);\n\n\t//Dimension of labels\n\tint ldim = 1;\n\tif (use_classes && (int)PyArray_NDIM(classes_array) == 2)\n\t\tldim = (int)PyArray_DIM(classes_array, 1);\n\n\t// Check that the input array respect the number of points\n\tif (use_feature && (int)PyArray_DIM(features_array, 0) != N)\n\t{\n\t\tPy_XDECREF(points_array);\n\t\tPy_XDECREF(classes_array);\n\t\tPy_XDECREF(features_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Wrong dimensions : features.shape is not (N, d)\");\n\t\treturn NULL;\n\t}\n\tif (use_classes && (int)PyArray_DIM(classes_array, 0) != N)\n\t{\n\t\tPy_XDECREF(points_array);\n\t\tPy_XDECREF(classes_array);\n\t\tPy_XDECREF(features_array);\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Wrong dimensions : classes.shape is not (N,) or (N, d)\");\n\t\treturn NULL;\n\t}\n\n\n\t// Call the C++ function\n\t// *********************\n\n\t// Create pyramid\n\tif (verbose > 0)\n\t\tcout << \"Computing cloud pyramid with support points: \" << endl;\n\n\n\t// Convert PyArray to Cloud C++ class\n\tvector<PointXYZ> original_points;\n\tvector<float> original_features;\n\tvector<int> original_classes;\n\toriginal_points = vector<PointXYZ>((PointXYZ*)PyArray_DATA(points_array), (PointXYZ*)PyArray_DATA(points_array) + N);\n\tif (use_feature)\n\t\toriginal_features = vector<float>((float*)PyArray_DATA(features_array), (float*)PyArray_DATA(features_array) + N * fdim);\n\tif (use_classes)\n\t\toriginal_classes = vector<int>((int*)PyArray_DATA(classes_array), (int*)PyArray_DATA(classes_array) + N * ldim);\n\n\t// Subsample\n\tvector<PointXYZ> subsampled_points;\n\tvector<float> subsampled_features;\n\tvector<int> subsampled_classes;\n\tgrid_subsampling(original_points,\n\t\tsubsampled_points,\n\t\toriginal_features,\n\t\tsubsampled_features,\n\t\toriginal_classes,\n\t\tsubsampled_classes,\n\t\tsampleDl,\n\t\tverbose);\n\n\t// Check result\n\tif (subsampled_points.size() < 1)\n\t{\n\t\tPyErr_SetString(PyExc_RuntimeError, \"Error\");\n\t\treturn NULL;\n\t}\n\n\t// Manage outputs\n\t// **************\n\n\t// Dimension of input containers\n\tnpy_intp* point_dims = new npy_intp[2];\n\tpoint_dims[0] = subsampled_points.size();\n\tpoint_dims[1] = 3;\n\tnpy_intp* feature_dims = new npy_intp[2];\n\tfeature_dims[0] = subsampled_points.size();\n\tfeature_dims[1] = fdim;\n\tnpy_intp* classes_dims = new npy_intp[2];\n\tclasses_dims[0] = subsampled_points.size();\n\tclasses_dims[1] = ldim;\n\n\t// Create output array\n\tPyObject* res_points_obj = PyArray_SimpleNew(2, point_dims, NPY_FLOAT);\n\tPyObject* res_features_obj = NULL;\n\tPyObject* res_classes_obj = NULL;\n\tPyObject* ret = NULL;\n\n\t// Fill output array with values\n\tsize_t size_in_bytes = subsampled_points.size() * 3 * sizeof(float);\n\tmemcpy(PyArray_DATA(res_points_obj), subsampled_points.data(), size_in_bytes);\n\tif (use_feature)\n\t{\n\t\tsize_in_bytes = subsampled_points.size() * fdim * sizeof(float);\n\t\tres_features_obj = PyArray_SimpleNew(2, feature_dims, NPY_FLOAT);\n\t\tmemcpy(PyArray_DATA(res_features_obj), subsampled_features.data(), size_in_bytes);\n\t}\n\tif (use_classes)\n\t{\n\t\tsize_in_bytes = subsampled_points.size() * ldim * sizeof(int);\n\t\tres_classes_obj = PyArray_SimpleNew(2, classes_dims, NPY_INT);\n\t\tmemcpy(PyArray_DATA(res_classes_obj), subsampled_classes.data(), size_in_bytes);\n\t}\n\n\n\t// Merge results\n\tif (use_feature && use_classes)\n\t\tret = Py_BuildValue(\"NNN\", res_points_obj, res_features_obj, res_classes_obj);\n\telse if (use_feature)\n\t\tret = Py_BuildValue(\"NN\", res_points_obj, res_features_obj);\n\telse if (use_classes)\n\t\tret = Py_BuildValue(\"NN\", res_points_obj, res_classes_obj);\n\telse\n\t\tret = Py_BuildValue(\"N\", res_points_obj);\n\n\t// Clean up\n\t// ********\n\n\tPy_DECREF(points_array);\n\tPy_XDECREF(features_array);\n\tPy_XDECREF(classes_array);\n\n\treturn ret;\n}"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/cpp_wrappers/cpp_utils/cloud/cloud.cpp",
    "content": "//\n//\n//\t\t0==========================0\n//\t\t|    Local feature test    |\n//\t\t0==========================0\n//\n//\t\tversion 1.0 : \n//\t\t\t> \n//\n//---------------------------------------------------\n//\n//\t\tCloud source :\n//\t\tDefine usefull Functions/Methods\n//\n//----------------------------------------------------\n//\n//\t\tHugues THOMAS - 10/02/2017\n//\n\n\n#include \"cloud.h\"\n\n\n// Getters\n// *******\n\nPointXYZ max_point(std::vector<PointXYZ> points)\n{\n\t// Initialize limits\n\tPointXYZ maxP(points[0]);\n\n\t// Loop over all points\n\tfor (auto p : points)\n\t{\n\t\tif (p.x > maxP.x)\n\t\t\tmaxP.x = p.x;\n\n\t\tif (p.y > maxP.y)\n\t\t\tmaxP.y = p.y;\n\n\t\tif (p.z > maxP.z)\n\t\t\tmaxP.z = p.z;\n\t}\n\n\treturn maxP;\n}\n\nPointXYZ min_point(std::vector<PointXYZ> points)\n{\n\t// Initialize limits\n\tPointXYZ minP(points[0]);\n\n\t// Loop over all points\n\tfor (auto p : points)\n\t{\n\t\tif (p.x < minP.x)\n\t\t\tminP.x = p.x;\n\n\t\tif (p.y < minP.y)\n\t\t\tminP.y = p.y;\n\n\t\tif (p.z < minP.z)\n\t\t\tminP.z = p.z;\n\t}\n\n\treturn minP;\n}"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/cpp_wrappers/cpp_utils/cloud/cloud.h",
    "content": "//\n//\n//\t\t0==========================0\n//\t\t|    Local feature test    |\n//\t\t0==========================0\n//\n//\t\tversion 1.0 : \n//\t\t\t> \n//\n//---------------------------------------------------\n//\n//\t\tCloud header\n//\n//----------------------------------------------------\n//\n//\t\tHugues THOMAS - 10/02/2017\n//\n\n\n# pragma once\n\n#include <vector>\n#include <unordered_map>\n#include <map>\n#include <algorithm>\n#include <numeric>\n#include <iostream>\n#include <iomanip>\n#include <cmath>\n\n#include <time.h>\n\n\n\n\n// Point class\n// ***********\n\n\nclass PointXYZ\n{\npublic:\n\n\t// Elements\n\t// ********\n\n\tfloat x, y, z;\n\n\n\t// Methods\n\t// *******\n\t\n\t// Constructor\n\tPointXYZ() { x = 0; y = 0; z = 0; }\n\tPointXYZ(float x0, float y0, float z0) { x = x0; y = y0; z = z0; }\n\t\n\t// array type accessor\n\tfloat operator [] (int i) const\n\t{\n\t\tif (i == 0) return x;\n\t\telse if (i == 1) return y;\n\t\telse return z;\n\t}\n\n\t// opperations\n\tfloat dot(const PointXYZ P) const\n\t{\n\t\treturn x * P.x + y * P.y + z * P.z;\n\t}\n\n\tfloat sq_norm()\n\t{\n\t\treturn x*x + y*y + z*z;\n\t}\n\n\tPointXYZ cross(const PointXYZ P) const\n\t{\n\t\treturn PointXYZ(y*P.z - z*P.y, z*P.x - x*P.z, x*P.y - y*P.x);\n\t}\t\n\n\tPointXYZ& operator+=(const PointXYZ& P)\n\t{\n\t\tx += P.x;\n\t\ty += P.y;\n\t\tz += P.z;\n\t\treturn *this;\n\t}\n\n\tPointXYZ& operator-=(const PointXYZ& P)\n\t{\n\t\tx -= P.x;\n\t\ty -= P.y;\n\t\tz -= P.z;\n\t\treturn *this;\n\t}\n\n\tPointXYZ& operator*=(const float& a)\n\t{\n\t\tx *= a;\n\t\ty *= a;\n\t\tz *= a;\n\t\treturn *this;\n\t}\n};\n\n\n// Point Opperations\n// *****************\n\ninline PointXYZ operator + (const PointXYZ A, const PointXYZ B)\n{\n\treturn PointXYZ(A.x + B.x, A.y + B.y, A.z + B.z);\n}\n\ninline PointXYZ operator - (const PointXYZ A, const PointXYZ B)\n{\n\treturn PointXYZ(A.x - B.x, A.y - B.y, A.z - B.z);\n}\n\ninline PointXYZ operator * (const PointXYZ P, const float a)\n{\n\treturn PointXYZ(P.x * a, P.y * a, P.z * a);\n}\n\ninline PointXYZ operator * (const float a, const PointXYZ P)\n{\n\treturn PointXYZ(P.x * a, P.y * a, P.z * a);\n}\n\ninline std::ostream& operator << (std::ostream& os, const PointXYZ P)\n{\n\treturn os << \"[\" << P.x << \", \" << P.y << \", \" << P.z << \"]\";\n}\n\ninline bool operator == (const PointXYZ A, const PointXYZ B)\n{\n\treturn A.x == B.x && A.y == B.y && A.z == B.z;\n}\n\ninline PointXYZ floor(const PointXYZ P)\n{\n\treturn PointXYZ(std::floor(P.x), std::floor(P.y), std::floor(P.z));\n}\n\n\nPointXYZ max_point(std::vector<PointXYZ> points);\nPointXYZ min_point(std::vector<PointXYZ> points);\n\n\nstruct PointCloud\n{\n\n\tstd::vector<PointXYZ>  pts;\n\n\t// Must return the number of data points\n\tinline size_t kdtree_get_point_count() const { return pts.size(); }\n\n\t// Returns the dim'th component of the idx'th point in the class:\n\t// Since this is inlined and the \"dim\" argument is typically an immediate value, the\n\t//  \"if/else's\" are actually solved at compile time.\n\tinline float kdtree_get_pt(const size_t idx, const size_t dim) const\n\t{\n\t\tif (dim == 0) return pts[idx].x;\n\t\telse if (dim == 1) return pts[idx].y;\n\t\telse return pts[idx].z;\n\t}\n\n\t// Optional bounding-box computation: return false to default to a standard bbox computation loop.\n\t//   Return true if the BBOX was already computed by the class and returned in \"bb\" so it can be avoided to redo it again.\n\t//   Look at bb.size() to find out the expected dimensionality (e.g. 2 or 3 for point clouds)\n\ttemplate <class BBOX>\n\tbool kdtree_get_bbox(BBOX& /* bb */) const { return false; }\n\n};\n\n\n\n\n\n\n\n\n\n\n\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/cpp_wrappers/cpp_utils/nanoflann/nanoflann.hpp",
    "content": "/***********************************************************************\n * Software License Agreement (BSD License)\n *\n * Copyright 2008-2009  Marius Muja (mariusm@cs.ubc.ca). All rights reserved.\n * Copyright 2008-2009  David G. Lowe (lowe@cs.ubc.ca). All rights reserved.\n * Copyright 2011-2016  Jose Luis Blanco (joseluisblancoc@gmail.com).\n *   All rights reserved.\n *\n * THE BSD LICENSE\n *\n * Redistribution and use in source and binary forms, with or without\n * modification, are permitted provided that the following conditions\n * are met:\n *\n * 1. Redistributions of source code must retain the above copyright\n *    notice, this list of conditions and the following disclaimer.\n * 2. Redistributions in binary form must reproduce the above copyright\n *    notice, this list of conditions and the following disclaimer in the\n *    documentation and/or other materials provided with the distribution.\n *\n * THIS SOFTWARE IS PROVIDED BY THE AUTHOR ``AS IS'' AND ANY EXPRESS OR\n * IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE IMPLIED WARRANTIES\n * OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE ARE DISCLAIMED.\n * IN NO EVENT SHALL THE AUTHOR BE LIABLE FOR ANY DIRECT, INDIRECT,\n * INCIDENTAL, SPECIAL, EXEMPLARY, OR CONSEQUENTIAL DAMAGES (INCLUDING, BUT\n * NOT LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES; LOSS OF USE,\n * DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER CAUSED AND ON ANY\n * THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY, OR TORT\n * (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE OF\n * THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE.\n *************************************************************************/\n\n/** \\mainpage nanoflann C++ API documentation\n *  nanoflann is a C++ header-only library for building KD-Trees, mostly\n *  optimized for 2D or 3D point clouds.\n *\n *  nanoflann does not require compiling or installing, just an\n *  #include <nanoflann.hpp> in your code.\n *\n *  See:\n *   - <a href=\"modules.html\" >C++ API organized by modules</a>\n *   - <a href=\"https://github.com/jlblancoc/nanoflann\" >Online README</a>\n *   - <a href=\"http://jlblancoc.github.io/nanoflann/\" >Doxygen\n * documentation</a>\n */\n\n#ifndef NANOFLANN_HPP_\n#define NANOFLANN_HPP_\n\n#include <algorithm>\n#include <array>\n#include <cassert>\n#include <cmath>   // for abs()\n#include <cstdio>  // for fwrite()\n#include <cstdlib> // for abs()\n#include <functional>\n#include <limits> // std::reference_wrapper\n#include <stdexcept>\n#include <vector>\n\n/** Library version: 0xMmP (M=Major,m=minor,P=patch) */\n#define NANOFLANN_VERSION 0x130\n\n// Avoid conflicting declaration of min/max macros in windows headers\n#if !defined(NOMINMAX) &&                                                      \\\n    (defined(_WIN32) || defined(_WIN32_) || defined(WIN32) || defined(_WIN64))\n#define NOMINMAX\n#ifdef max\n#undef max\n#undef min\n#endif\n#endif\n\nnamespace nanoflann {\n/** @addtogroup nanoflann_grp nanoflann C++ library for ANN\n *  @{ */\n\n/** the PI constant (required to avoid MSVC missing symbols) */\ntemplate <typename T> T pi_const() {\n  return static_cast<T>(3.14159265358979323846);\n}\n\n/**\n * Traits if object is resizable and assignable (typically has a resize | assign\n * method)\n */\ntemplate <typename T, typename = int> struct has_resize : std::false_type {};\n\ntemplate <typename T>\nstruct has_resize<T, decltype((void)std::declval<T>().resize(1), 0)>\n    : std::true_type {};\n\ntemplate <typename T, typename = int> struct has_assign : std::false_type {};\n\ntemplate <typename T>\nstruct has_assign<T, decltype((void)std::declval<T>().assign(1, 0), 0)>\n    : std::true_type {};\n\n/**\n * Free function to resize a resizable object\n */\ntemplate <typename Container>\ninline typename std::enable_if<has_resize<Container>::value, void>::type\nresize(Container &c, const size_t nElements) {\n  c.resize(nElements);\n}\n\n/**\n * Free function that has no effects on non resizable containers (e.g.\n * std::array) It raises an exception if the expected size does not match\n */\ntemplate <typename Container>\ninline typename std::enable_if<!has_resize<Container>::value, void>::type\nresize(Container &c, const size_t nElements) {\n  if (nElements != c.size())\n    throw std::logic_error(\"Try to change the size of a std::array.\");\n}\n\n/**\n * Free function to assign to a container\n */\ntemplate <typename Container, typename T>\ninline typename std::enable_if<has_assign<Container>::value, void>::type\nassign(Container &c, const size_t nElements, const T &value) {\n  c.assign(nElements, value);\n}\n\n/**\n * Free function to assign to a std::array\n */\ntemplate <typename Container, typename T>\ninline typename std::enable_if<!has_assign<Container>::value, void>::type\nassign(Container &c, const size_t nElements, const T &value) {\n  for (size_t i = 0; i < nElements; i++)\n    c[i] = value;\n}\n\n/** @addtogroup result_sets_grp Result set classes\n *  @{ */\ntemplate <typename _DistanceType, typename _IndexType = size_t,\n          typename _CountType = size_t>\nclass KNNResultSet {\npublic:\n  typedef _DistanceType DistanceType;\n  typedef _IndexType IndexType;\n  typedef _CountType CountType;\n\nprivate:\n  IndexType *indices;\n  DistanceType *dists;\n  CountType capacity;\n  CountType count;\n\npublic:\n  inline KNNResultSet(CountType capacity_)\n      : indices(0), dists(0), capacity(capacity_), count(0) {}\n\n  inline void init(IndexType *indices_, DistanceType *dists_) {\n    indices = indices_;\n    dists = dists_;\n    count = 0;\n    if (capacity)\n      dists[capacity - 1] = (std::numeric_limits<DistanceType>::max)();\n  }\n\n  inline CountType size() const { return count; }\n\n  inline bool full() const { return count == capacity; }\n\n  /**\n   * Called during search to add an element matching the criteria.\n   * @return true if the search should be continued, false if the results are\n   * sufficient\n   */\n  inline bool addPoint(DistanceType dist, IndexType index) {\n    CountType i;\n    for (i = count; i > 0; --i) {\n#ifdef NANOFLANN_FIRST_MATCH // If defined and two points have the same\n                             // distance, the one with the lowest-index will be\n                             // returned first.\n      if ((dists[i - 1] > dist) ||\n          ((dist == dists[i - 1]) && (indices[i - 1] > index))) {\n#else\n      if (dists[i - 1] > dist) {\n#endif\n        if (i < capacity) {\n          dists[i] = dists[i - 1];\n          indices[i] = indices[i - 1];\n        }\n      } else\n        break;\n    }\n    if (i < capacity) {\n      dists[i] = dist;\n      indices[i] = index;\n    }\n    if (count < capacity)\n      count++;\n\n    // tell caller that the search shall continue\n    return true;\n  }\n\n  inline DistanceType worstDist() const { return dists[capacity - 1]; }\n};\n\n/** operator \"<\" for std::sort() */\nstruct IndexDist_Sorter {\n  /** PairType will be typically: std::pair<IndexType,DistanceType> */\n  template <typename PairType>\n  inline bool operator()(const PairType &p1, const PairType &p2) const {\n    return p1.second < p2.second;\n  }\n};\n\n/**\n * A result-set class used when performing a radius based search.\n */\ntemplate <typename _DistanceType, typename _IndexType = size_t>\nclass RadiusResultSet {\npublic:\n  typedef _DistanceType DistanceType;\n  typedef _IndexType IndexType;\n\npublic:\n  const DistanceType radius;\n\n  std::vector<std::pair<IndexType, DistanceType>> &m_indices_dists;\n\n  inline RadiusResultSet(\n      DistanceType radius_,\n      std::vector<std::pair<IndexType, DistanceType>> &indices_dists)\n      : radius(radius_), m_indices_dists(indices_dists) {\n    init();\n  }\n\n  inline void init() { clear(); }\n  inline void clear() { m_indices_dists.clear(); }\n\n  inline size_t size() const { return m_indices_dists.size(); }\n\n  inline bool full() const { return true; }\n\n  /**\n   * Called during search to add an element matching the criteria.\n   * @return true if the search should be continued, false if the results are\n   * sufficient\n   */\n  inline bool addPoint(DistanceType dist, IndexType index) {\n    if (dist < radius)\n      m_indices_dists.push_back(std::make_pair(index, dist));\n    return true;\n  }\n\n  inline DistanceType worstDist() const { return radius; }\n\n  /**\n   * Find the worst result (furtherest neighbor) without copying or sorting\n   * Pre-conditions: size() > 0\n   */\n  std::pair<IndexType, DistanceType> worst_item() const {\n    if (m_indices_dists.empty())\n      throw std::runtime_error(\"Cannot invoke RadiusResultSet::worst_item() on \"\n                               \"an empty list of results.\");\n    typedef\n        typename std::vector<std::pair<IndexType, DistanceType>>::const_iterator\n            DistIt;\n    DistIt it = std::max_element(m_indices_dists.begin(), m_indices_dists.end(),\n                                 IndexDist_Sorter());\n    return *it;\n  }\n};\n\n/** @} */\n\n/** @addtogroup loadsave_grp Load/save auxiliary functions\n * @{ */\ntemplate <typename T>\nvoid save_value(FILE *stream, const T &value, size_t count = 1) {\n  fwrite(&value, sizeof(value), count, stream);\n}\n\ntemplate <typename T>\nvoid save_value(FILE *stream, const std::vector<T> &value) {\n  size_t size = value.size();\n  fwrite(&size, sizeof(size_t), 1, stream);\n  fwrite(&value[0], sizeof(T), size, stream);\n}\n\ntemplate <typename T>\nvoid load_value(FILE *stream, T &value, size_t count = 1) {\n  size_t read_cnt = fread(&value, sizeof(value), count, stream);\n  if (read_cnt != count) {\n    throw std::runtime_error(\"Cannot read from file\");\n  }\n}\n\ntemplate <typename T> void load_value(FILE *stream, std::vector<T> &value) {\n  size_t size;\n  size_t read_cnt = fread(&size, sizeof(size_t), 1, stream);\n  if (read_cnt != 1) {\n    throw std::runtime_error(\"Cannot read from file\");\n  }\n  value.resize(size);\n  read_cnt = fread(&value[0], sizeof(T), size, stream);\n  if (read_cnt != size) {\n    throw std::runtime_error(\"Cannot read from file\");\n  }\n}\n/** @} */\n\n/** @addtogroup metric_grp Metric (distance) classes\n * @{ */\n\nstruct Metric {};\n\n/** Manhattan distance functor (generic version, optimized for\n * high-dimensionality data sets). Corresponding distance traits:\n * nanoflann::metric_L1 \\tparam T Type of the elements (e.g. double, float,\n * uint8_t) \\tparam _DistanceType Type of distance variables (must be signed)\n * (e.g. float, double, int64_t)\n */\ntemplate <class T, class DataSource, typename _DistanceType = T>\nstruct L1_Adaptor {\n  typedef T ElementType;\n  typedef _DistanceType DistanceType;\n\n  const DataSource &data_source;\n\n  L1_Adaptor(const DataSource &_data_source) : data_source(_data_source) {}\n\n  inline DistanceType evalMetric(const T *a, const size_t b_idx, size_t size,\n                                 DistanceType worst_dist = -1) const {\n    DistanceType result = DistanceType();\n    const T *last = a + size;\n    const T *lastgroup = last - 3;\n    size_t d = 0;\n\n    /* Process 4 items with each loop for efficiency. */\n    while (a < lastgroup) {\n      const DistanceType diff0 =\n          std::abs(a[0] - data_source.kdtree_get_pt(b_idx, d++));\n      const DistanceType diff1 =\n          std::abs(a[1] - data_source.kdtree_get_pt(b_idx, d++));\n      const DistanceType diff2 =\n          std::abs(a[2] - data_source.kdtree_get_pt(b_idx, d++));\n      const DistanceType diff3 =\n          std::abs(a[3] - data_source.kdtree_get_pt(b_idx, d++));\n      result += diff0 + diff1 + diff2 + diff3;\n      a += 4;\n      if ((worst_dist > 0) && (result > worst_dist)) {\n        return result;\n      }\n    }\n    /* Process last 0-3 components.  Not needed for standard vector lengths. */\n    while (a < last) {\n      result += std::abs(*a++ - data_source.kdtree_get_pt(b_idx, d++));\n    }\n    return result;\n  }\n\n  template <typename U, typename V>\n  inline DistanceType accum_dist(const U a, const V b, const size_t) const {\n    return std::abs(a - b);\n  }\n};\n\n/** Squared Euclidean distance functor (generic version, optimized for\n * high-dimensionality data sets). Corresponding distance traits:\n * nanoflann::metric_L2 \\tparam T Type of the elements (e.g. double, float,\n * uint8_t) \\tparam _DistanceType Type of distance variables (must be signed)\n * (e.g. float, double, int64_t)\n */\ntemplate <class T, class DataSource, typename _DistanceType = T>\nstruct L2_Adaptor {\n  typedef T ElementType;\n  typedef _DistanceType DistanceType;\n\n  const DataSource &data_source;\n\n  L2_Adaptor(const DataSource &_data_source) : data_source(_data_source) {}\n\n  inline DistanceType evalMetric(const T *a, const size_t b_idx, size_t size,\n                                 DistanceType worst_dist = -1) const {\n    DistanceType result = DistanceType();\n    const T *last = a + size;\n    const T *lastgroup = last - 3;\n    size_t d = 0;\n\n    /* Process 4 items with each loop for efficiency. */\n    while (a < lastgroup) {\n      const DistanceType diff0 = a[0] - data_source.kdtree_get_pt(b_idx, d++);\n      const DistanceType diff1 = a[1] - data_source.kdtree_get_pt(b_idx, d++);\n      const DistanceType diff2 = a[2] - data_source.kdtree_get_pt(b_idx, d++);\n      const DistanceType diff3 = a[3] - data_source.kdtree_get_pt(b_idx, d++);\n      result += diff0 * diff0 + diff1 * diff1 + diff2 * diff2 + diff3 * diff3;\n      a += 4;\n      if ((worst_dist > 0) && (result > worst_dist)) {\n        return result;\n      }\n    }\n    /* Process last 0-3 components.  Not needed for standard vector lengths. */\n    while (a < last) {\n      const DistanceType diff0 = *a++ - data_source.kdtree_get_pt(b_idx, d++);\n      result += diff0 * diff0;\n    }\n    return result;\n  }\n\n  template <typename U, typename V>\n  inline DistanceType accum_dist(const U a, const V b, const size_t) const {\n    return (a - b) * (a - b);\n  }\n};\n\n/** Squared Euclidean (L2) distance functor (suitable for low-dimensionality\n * datasets, like 2D or 3D point clouds) Corresponding distance traits:\n * nanoflann::metric_L2_Simple \\tparam T Type of the elements (e.g. double,\n * float, uint8_t) \\tparam _DistanceType Type of distance variables (must be\n * signed) (e.g. float, double, int64_t)\n */\ntemplate <class T, class DataSource, typename _DistanceType = T>\nstruct L2_Simple_Adaptor {\n  typedef T ElementType;\n  typedef _DistanceType DistanceType;\n\n  const DataSource &data_source;\n\n  L2_Simple_Adaptor(const DataSource &_data_source)\n      : data_source(_data_source) {}\n\n  inline DistanceType evalMetric(const T *a, const size_t b_idx,\n                                 size_t size) const {\n    DistanceType result = DistanceType();\n    for (size_t i = 0; i < size; ++i) {\n      const DistanceType diff = a[i] - data_source.kdtree_get_pt(b_idx, i);\n      result += diff * diff;\n    }\n    return result;\n  }\n\n  template <typename U, typename V>\n  inline DistanceType accum_dist(const U a, const V b, const size_t) const {\n    return (a - b) * (a - b);\n  }\n};\n\n/** SO2 distance functor\n *  Corresponding distance traits: nanoflann::metric_SO2\n * \\tparam T Type of the elements (e.g. double, float)\n * \\tparam _DistanceType Type of distance variables (must be signed) (e.g.\n * float, double) orientation is constrained to be in [-pi, pi]\n */\ntemplate <class T, class DataSource, typename _DistanceType = T>\nstruct SO2_Adaptor {\n  typedef T ElementType;\n  typedef _DistanceType DistanceType;\n\n  const DataSource &data_source;\n\n  SO2_Adaptor(const DataSource &_data_source) : data_source(_data_source) {}\n\n  inline DistanceType evalMetric(const T *a, const size_t b_idx,\n                                 size_t size) const {\n    return accum_dist(a[size - 1], data_source.kdtree_get_pt(b_idx, size - 1),\n                      size - 1);\n  }\n\n  /** Note: this assumes that input angles are already in the range [-pi,pi] */\n  template <typename U, typename V>\n  inline DistanceType accum_dist(const U a, const V b, const size_t) const {\n    DistanceType result = DistanceType(), PI = pi_const<DistanceType>();\n    result = b - a;\n    if (result > PI)\n      result -= 2 * PI;\n    else if (result < -PI)\n      result += 2 * PI;\n    return result;\n  }\n};\n\n/** SO3 distance functor (Uses L2_Simple)\n *  Corresponding distance traits: nanoflann::metric_SO3\n * \\tparam T Type of the elements (e.g. double, float)\n * \\tparam _DistanceType Type of distance variables (must be signed) (e.g.\n * float, double)\n */\ntemplate <class T, class DataSource, typename _DistanceType = T>\nstruct SO3_Adaptor {\n  typedef T ElementType;\n  typedef _DistanceType DistanceType;\n\n  L2_Simple_Adaptor<T, DataSource> distance_L2_Simple;\n\n  SO3_Adaptor(const DataSource &_data_source)\n      : distance_L2_Simple(_data_source) {}\n\n  inline DistanceType evalMetric(const T *a, const size_t b_idx,\n                                 size_t size) const {\n    return distance_L2_Simple.evalMetric(a, b_idx, size);\n  }\n\n  template <typename U, typename V>\n  inline DistanceType accum_dist(const U a, const V b, const size_t idx) const {\n    return distance_L2_Simple.accum_dist(a, b, idx);\n  }\n};\n\n/** Metaprogramming helper traits class for the L1 (Manhattan) metric */\nstruct metric_L1 : public Metric {\n  template <class T, class DataSource> struct traits {\n    typedef L1_Adaptor<T, DataSource> distance_t;\n  };\n};\n/** Metaprogramming helper traits class for the L2 (Euclidean) metric */\nstruct metric_L2 : public Metric {\n  template <class T, class DataSource> struct traits {\n    typedef L2_Adaptor<T, DataSource> distance_t;\n  };\n};\n/** Metaprogramming helper traits class for the L2_simple (Euclidean) metric */\nstruct metric_L2_Simple : public Metric {\n  template <class T, class DataSource> struct traits {\n    typedef L2_Simple_Adaptor<T, DataSource> distance_t;\n  };\n};\n/** Metaprogramming helper traits class for the SO3_InnerProdQuat metric */\nstruct metric_SO2 : public Metric {\n  template <class T, class DataSource> struct traits {\n    typedef SO2_Adaptor<T, DataSource> distance_t;\n  };\n};\n/** Metaprogramming helper traits class for the SO3_InnerProdQuat metric */\nstruct metric_SO3 : public Metric {\n  template <class T, class DataSource> struct traits {\n    typedef SO3_Adaptor<T, DataSource> distance_t;\n  };\n};\n\n/** @} */\n\n/** @addtogroup param_grp Parameter structs\n * @{ */\n\n/**  Parameters (see README.md) */\nstruct KDTreeSingleIndexAdaptorParams {\n  KDTreeSingleIndexAdaptorParams(size_t _leaf_max_size = 10)\n      : leaf_max_size(_leaf_max_size) {}\n\n  size_t leaf_max_size;\n};\n\n/** Search options for KDTreeSingleIndexAdaptor::findNeighbors() */\nstruct SearchParams {\n  /** Note: The first argument (checks_IGNORED_) is ignored, but kept for\n   * compatibility with the FLANN interface */\n  SearchParams(int checks_IGNORED_ = 32, float eps_ = 0, bool sorted_ = true)\n      : checks(checks_IGNORED_), eps(eps_), sorted(sorted_) {}\n\n  int checks;  //!< Ignored parameter (Kept for compatibility with the FLANN\n               //!< interface).\n  float eps;   //!< search for eps-approximate neighbours (default: 0)\n  bool sorted; //!< only for radius search, require neighbours sorted by\n               //!< distance (default: true)\n};\n/** @} */\n\n/** @addtogroup memalloc_grp Memory allocation\n * @{ */\n\n/**\n * Allocates (using C's malloc) a generic type T.\n *\n * Params:\n *     count = number of instances to allocate.\n * Returns: pointer (of type T*) to memory buffer\n */\ntemplate <typename T> inline T *allocate(size_t count = 1) {\n  T *mem = static_cast<T *>(::malloc(sizeof(T) * count));\n  return mem;\n}\n\n/**\n * Pooled storage allocator\n *\n * The following routines allow for the efficient allocation of storage in\n * small chunks from a specified pool.  Rather than allowing each structure\n * to be freed individually, an entire pool of storage is freed at once.\n * This method has two advantages over just using malloc() and free().  First,\n * it is far more efficient for allocating small objects, as there is\n * no overhead for remembering all the information needed to free each\n * object or consolidating fragmented memory.  Second, the decision about\n * how long to keep an object is made at the time of allocation, and there\n * is no need to track down all the objects to free them.\n *\n */\n\nconst size_t WORDSIZE = 16;\nconst size_t BLOCKSIZE = 8192;\n\nclass PooledAllocator {\n  /* We maintain memory alignment to word boundaries by requiring that all\n      allocations be in multiples of the machine wordsize.  */\n  /* Size of machine word in bytes.  Must be power of 2. */\n  /* Minimum number of bytes requested at a time from\tthe system.  Must be\n   * multiple of WORDSIZE. */\n\n  size_t remaining; /* Number of bytes left in current block of storage. */\n  void *base;       /* Pointer to base of current block of storage. */\n  void *loc;        /* Current location in block to next allocate memory. */\n\n  void internal_init() {\n    remaining = 0;\n    base = NULL;\n    usedMemory = 0;\n    wastedMemory = 0;\n  }\n\npublic:\n  size_t usedMemory;\n  size_t wastedMemory;\n\n  /**\n      Default constructor. Initializes a new pool.\n   */\n  PooledAllocator() { internal_init(); }\n\n  /**\n   * Destructor. Frees all the memory allocated in this pool.\n   */\n  ~PooledAllocator() { free_all(); }\n\n  /** Frees all allocated memory chunks */\n  void free_all() {\n    while (base != NULL) {\n      void *prev =\n          *(static_cast<void **>(base)); /* Get pointer to prev block. */\n      ::free(base);\n      base = prev;\n    }\n    internal_init();\n  }\n\n  /**\n   * Returns a pointer to a piece of new memory of the given size in bytes\n   * allocated from the pool.\n   */\n  void *malloc(const size_t req_size) {\n    /* Round size up to a multiple of wordsize.  The following expression\n        only works for WORDSIZE that is a power of 2, by masking last bits of\n        incremented size to zero.\n     */\n    const size_t size = (req_size + (WORDSIZE - 1)) & ~(WORDSIZE - 1);\n\n    /* Check whether a new block must be allocated.  Note that the first word\n        of a block is reserved for a pointer to the previous block.\n     */\n    if (size > remaining) {\n\n      wastedMemory += remaining;\n\n      /* Allocate new storage. */\n      const size_t blocksize =\n          (size + sizeof(void *) + (WORDSIZE - 1) > BLOCKSIZE)\n              ? size + sizeof(void *) + (WORDSIZE - 1)\n              : BLOCKSIZE;\n\n      // use the standard C malloc to allocate memory\n      void *m = ::malloc(blocksize);\n      if (!m) {\n        fprintf(stderr, \"Failed to allocate memory.\\n\");\n        return NULL;\n      }\n\n      /* Fill first word of new block with pointer to previous block. */\n      static_cast<void **>(m)[0] = base;\n      base = m;\n\n      size_t shift = 0;\n      // int size_t = (WORDSIZE - ( (((size_t)m) + sizeof(void*)) &\n      // (WORDSIZE-1))) & (WORDSIZE-1);\n\n      remaining = blocksize - sizeof(void *) - shift;\n      loc = (static_cast<char *>(m) + sizeof(void *) + shift);\n    }\n    void *rloc = loc;\n    loc = static_cast<char *>(loc) + size;\n    remaining -= size;\n\n    usedMemory += size;\n\n    return rloc;\n  }\n\n  /**\n   * Allocates (using this pool) a generic type T.\n   *\n   * Params:\n   *     count = number of instances to allocate.\n   * Returns: pointer (of type T*) to memory buffer\n   */\n  template <typename T> T *allocate(const size_t count = 1) {\n    T *mem = static_cast<T *>(this->malloc(sizeof(T) * count));\n    return mem;\n  }\n};\n/** @} */\n\n/** @addtogroup nanoflann_metaprog_grp Auxiliary metaprogramming stuff\n * @{ */\n\n/** Used to declare fixed-size arrays when DIM>0, dynamically-allocated vectors\n * when DIM=-1. Fixed size version for a generic DIM:\n */\ntemplate <int DIM, typename T> struct array_or_vector_selector {\n  typedef std::array<T, DIM> container_t;\n};\n/** Dynamic size version */\ntemplate <typename T> struct array_or_vector_selector<-1, T> {\n  typedef std::vector<T> container_t;\n};\n\n/** @} */\n\n/** kd-tree base-class\n *\n * Contains the member functions common to the classes KDTreeSingleIndexAdaptor\n * and KDTreeSingleIndexDynamicAdaptor_.\n *\n * \\tparam Derived The name of the class which inherits this class.\n * \\tparam DatasetAdaptor The user-provided adaptor (see comments above).\n * \\tparam Distance The distance metric to use, these are all classes derived\n * from nanoflann::Metric \\tparam DIM Dimensionality of data points (e.g. 3 for\n * 3D points) \\tparam IndexType Will be typically size_t or int\n */\n\ntemplate <class Derived, typename Distance, class DatasetAdaptor, int DIM = -1,\n          typename IndexType = size_t>\nclass KDTreeBaseClass {\n\npublic:\n  /** Frees the previously-built index. Automatically called within\n   * buildIndex(). */\n  void freeIndex(Derived &obj) {\n    obj.pool.free_all();\n    obj.root_node = NULL;\n    obj.m_size_at_index_build = 0;\n  }\n\n  typedef typename Distance::ElementType ElementType;\n  typedef typename Distance::DistanceType DistanceType;\n\n  /*--------------------- Internal Data Structures --------------------------*/\n  struct Node {\n    /** Union used because a node can be either a LEAF node or a non-leaf node,\n     * so both data fields are never used simultaneously */\n    union {\n      struct leaf {\n        IndexType left, right; //!< Indices of points in leaf node\n      } lr;\n      struct nonleaf {\n        int divfeat;                  //!< Dimension used for subdivision.\n        DistanceType divlow, divhigh; //!< The values used for subdivision.\n      } sub;\n    } node_type;\n    Node *child1, *child2; //!< Child nodes (both=NULL mean its a leaf node)\n  };\n\n  typedef Node *NodePtr;\n\n  struct Interval {\n    ElementType low, high;\n  };\n\n  /**\n   *  Array of indices to vectors in the dataset.\n   */\n  std::vector<IndexType> vind;\n\n  NodePtr root_node;\n\n  size_t m_leaf_max_size;\n\n  size_t m_size;                //!< Number of current points in the dataset\n  size_t m_size_at_index_build; //!< Number of points in the dataset when the\n                                //!< index was built\n  int dim;                      //!< Dimensionality of each data point\n\n  /** Define \"BoundingBox\" as a fixed-size or variable-size container depending\n   * on \"DIM\" */\n  typedef\n      typename array_or_vector_selector<DIM, Interval>::container_t BoundingBox;\n\n  /** Define \"distance_vector_t\" as a fixed-size or variable-size container\n   * depending on \"DIM\" */\n  typedef typename array_or_vector_selector<DIM, DistanceType>::container_t\n      distance_vector_t;\n\n  /** The KD-tree used to find neighbours */\n\n  BoundingBox root_bbox;\n\n  /**\n   * Pooled memory allocator.\n   *\n   * Using a pooled memory allocator is more efficient\n   * than allocating memory directly when there is a large\n   * number small of memory allocations.\n   */\n  PooledAllocator pool;\n\n  /** Returns number of points in dataset  */\n  size_t size(const Derived &obj) const { return obj.m_size; }\n\n  /** Returns the length of each point in the dataset */\n  size_t veclen(const Derived &obj) {\n    return static_cast<size_t>(DIM > 0 ? DIM : obj.dim);\n  }\n\n  /// Helper accessor to the dataset points:\n  inline ElementType dataset_get(const Derived &obj, size_t idx,\n                                 int component) const {\n    return obj.dataset.kdtree_get_pt(idx, component);\n  }\n\n  /**\n   * Computes the inde memory usage\n   * Returns: memory used by the index\n   */\n  size_t usedMemory(Derived &obj) {\n    return obj.pool.usedMemory + obj.pool.wastedMemory +\n           obj.dataset.kdtree_get_point_count() *\n               sizeof(IndexType); // pool memory and vind array memory\n  }\n\n  void computeMinMax(const Derived &obj, IndexType *ind, IndexType count,\n                     int element, ElementType &min_elem,\n                     ElementType &max_elem) {\n    min_elem = dataset_get(obj, ind[0], element);\n    max_elem = dataset_get(obj, ind[0], element);\n    for (IndexType i = 1; i < count; ++i) {\n      ElementType val = dataset_get(obj, ind[i], element);\n      if (val < min_elem)\n        min_elem = val;\n      if (val > max_elem)\n        max_elem = val;\n    }\n  }\n\n  /**\n   * Create a tree node that subdivides the list of vecs from vind[first]\n   * to vind[last].  The routine is called recursively on each sublist.\n   *\n   * @param left index of the first vector\n   * @param right index of the last vector\n   */\n  NodePtr divideTree(Derived &obj, const IndexType left, const IndexType right,\n                     BoundingBox &bbox) {\n    NodePtr node = obj.pool.template allocate<Node>(); // allocate memory\n\n    /* If too few exemplars remain, then make this a leaf node. */\n    if ((right - left) <= static_cast<IndexType>(obj.m_leaf_max_size)) {\n      node->child1 = node->child2 = NULL; /* Mark as leaf node. */\n      node->node_type.lr.left = left;\n      node->node_type.lr.right = right;\n\n      // compute bounding-box of leaf points\n      for (int i = 0; i < (DIM > 0 ? DIM : obj.dim); ++i) {\n        bbox[i].low = dataset_get(obj, obj.vind[left], i);\n        bbox[i].high = dataset_get(obj, obj.vind[left], i);\n      }\n      for (IndexType k = left + 1; k < right; ++k) {\n        for (int i = 0; i < (DIM > 0 ? DIM : obj.dim); ++i) {\n          if (bbox[i].low > dataset_get(obj, obj.vind[k], i))\n            bbox[i].low = dataset_get(obj, obj.vind[k], i);\n          if (bbox[i].high < dataset_get(obj, obj.vind[k], i))\n            bbox[i].high = dataset_get(obj, obj.vind[k], i);\n        }\n      }\n    } else {\n      IndexType idx;\n      int cutfeat;\n      DistanceType cutval;\n      middleSplit_(obj, &obj.vind[0] + left, right - left, idx, cutfeat, cutval,\n                   bbox);\n\n      node->node_type.sub.divfeat = cutfeat;\n\n      BoundingBox left_bbox(bbox);\n      left_bbox[cutfeat].high = cutval;\n      node->child1 = divideTree(obj, left, left + idx, left_bbox);\n\n      BoundingBox right_bbox(bbox);\n      right_bbox[cutfeat].low = cutval;\n      node->child2 = divideTree(obj, left + idx, right, right_bbox);\n\n      node->node_type.sub.divlow = left_bbox[cutfeat].high;\n      node->node_type.sub.divhigh = right_bbox[cutfeat].low;\n\n      for (int i = 0; i < (DIM > 0 ? DIM : obj.dim); ++i) {\n        bbox[i].low = std::min(left_bbox[i].low, right_bbox[i].low);\n        bbox[i].high = std::max(left_bbox[i].high, right_bbox[i].high);\n      }\n    }\n\n    return node;\n  }\n\n  void middleSplit_(Derived &obj, IndexType *ind, IndexType count,\n                    IndexType &index, int &cutfeat, DistanceType &cutval,\n                    const BoundingBox &bbox) {\n    const DistanceType EPS = static_cast<DistanceType>(0.00001);\n    ElementType max_span = bbox[0].high - bbox[0].low;\n    for (int i = 1; i < (DIM > 0 ? DIM : obj.dim); ++i) {\n      ElementType span = bbox[i].high - bbox[i].low;\n      if (span > max_span) {\n        max_span = span;\n      }\n    }\n    ElementType max_spread = -1;\n    cutfeat = 0;\n    for (int i = 0; i < (DIM > 0 ? DIM : obj.dim); ++i) {\n      ElementType span = bbox[i].high - bbox[i].low;\n      if (span > (1 - EPS) * max_span) {\n        ElementType min_elem, max_elem;\n        computeMinMax(obj, ind, count, i, min_elem, max_elem);\n        ElementType spread = max_elem - min_elem;\n        ;\n        if (spread > max_spread) {\n          cutfeat = i;\n          max_spread = spread;\n        }\n      }\n    }\n    // split in the middle\n    DistanceType split_val = (bbox[cutfeat].low + bbox[cutfeat].high) / 2;\n    ElementType min_elem, max_elem;\n    computeMinMax(obj, ind, count, cutfeat, min_elem, max_elem);\n\n    if (split_val < min_elem)\n      cutval = min_elem;\n    else if (split_val > max_elem)\n      cutval = max_elem;\n    else\n      cutval = split_val;\n\n    IndexType lim1, lim2;\n    planeSplit(obj, ind, count, cutfeat, cutval, lim1, lim2);\n\n    if (lim1 > count / 2)\n      index = lim1;\n    else if (lim2 < count / 2)\n      index = lim2;\n    else\n      index = count / 2;\n  }\n\n  /**\n   *  Subdivide the list of points by a plane perpendicular on axe corresponding\n   *  to the 'cutfeat' dimension at 'cutval' position.\n   *\n   *  On return:\n   *  dataset[ind[0..lim1-1]][cutfeat]<cutval\n   *  dataset[ind[lim1..lim2-1]][cutfeat]==cutval\n   *  dataset[ind[lim2..count]][cutfeat]>cutval\n   */\n  void planeSplit(Derived &obj, IndexType *ind, const IndexType count,\n                  int cutfeat, DistanceType &cutval, IndexType &lim1,\n                  IndexType &lim2) {\n    /* Move vector indices for left subtree to front of list. */\n    IndexType left = 0;\n    IndexType right = count - 1;\n    for (;;) {\n      while (left <= right && dataset_get(obj, ind[left], cutfeat) < cutval)\n        ++left;\n      while (right && left <= right &&\n             dataset_get(obj, ind[right], cutfeat) >= cutval)\n        --right;\n      if (left > right || !right)\n        break; // \"!right\" was added to support unsigned Index types\n      std::swap(ind[left], ind[right]);\n      ++left;\n      --right;\n    }\n    /* If either list is empty, it means that all remaining features\n     * are identical. Split in the middle to maintain a balanced tree.\n     */\n    lim1 = left;\n    right = count - 1;\n    for (;;) {\n      while (left <= right && dataset_get(obj, ind[left], cutfeat) <= cutval)\n        ++left;\n      while (right && left <= right &&\n             dataset_get(obj, ind[right], cutfeat) > cutval)\n        --right;\n      if (left > right || !right)\n        break; // \"!right\" was added to support unsigned Index types\n      std::swap(ind[left], ind[right]);\n      ++left;\n      --right;\n    }\n    lim2 = left;\n  }\n\n  DistanceType computeInitialDistances(const Derived &obj,\n                                       const ElementType *vec,\n                                       distance_vector_t &dists) const {\n    assert(vec);\n    DistanceType distsq = DistanceType();\n\n    for (int i = 0; i < (DIM > 0 ? DIM : obj.dim); ++i) {\n      if (vec[i] < obj.root_bbox[i].low) {\n        dists[i] = obj.distance.accum_dist(vec[i], obj.root_bbox[i].low, i);\n        distsq += dists[i];\n      }\n      if (vec[i] > obj.root_bbox[i].high) {\n        dists[i] = obj.distance.accum_dist(vec[i], obj.root_bbox[i].high, i);\n        distsq += dists[i];\n      }\n    }\n    return distsq;\n  }\n\n  void save_tree(Derived &obj, FILE *stream, NodePtr tree) {\n    save_value(stream, *tree);\n    if (tree->child1 != NULL) {\n      save_tree(obj, stream, tree->child1);\n    }\n    if (tree->child2 != NULL) {\n      save_tree(obj, stream, tree->child2);\n    }\n  }\n\n  void load_tree(Derived &obj, FILE *stream, NodePtr &tree) {\n    tree = obj.pool.template allocate<Node>();\n    load_value(stream, *tree);\n    if (tree->child1 != NULL) {\n      load_tree(obj, stream, tree->child1);\n    }\n    if (tree->child2 != NULL) {\n      load_tree(obj, stream, tree->child2);\n    }\n  }\n\n  /**  Stores the index in a binary file.\n   *   IMPORTANT NOTE: The set of data points is NOT stored in the file, so when\n   * loading the index object it must be constructed associated to the same\n   * source of data points used while building it. See the example:\n   * examples/saveload_example.cpp \\sa loadIndex  */\n  void saveIndex_(Derived &obj, FILE *stream) {\n    save_value(stream, obj.m_size);\n    save_value(stream, obj.dim);\n    save_value(stream, obj.root_bbox);\n    save_value(stream, obj.m_leaf_max_size);\n    save_value(stream, obj.vind);\n    save_tree(obj, stream, obj.root_node);\n  }\n\n  /**  Loads a previous index from a binary file.\n   *   IMPORTANT NOTE: The set of data points is NOT stored in the file, so the\n   * index object must be constructed associated to the same source of data\n   * points used while building the index. See the example:\n   * examples/saveload_example.cpp \\sa loadIndex  */\n  void loadIndex_(Derived &obj, FILE *stream) {\n    load_value(stream, obj.m_size);\n    load_value(stream, obj.dim);\n    load_value(stream, obj.root_bbox);\n    load_value(stream, obj.m_leaf_max_size);\n    load_value(stream, obj.vind);\n    load_tree(obj, stream, obj.root_node);\n  }\n};\n\n/** @addtogroup kdtrees_grp KD-tree classes and adaptors\n * @{ */\n\n/** kd-tree static index\n *\n * Contains the k-d trees and other information for indexing a set of points\n * for nearest-neighbor matching.\n *\n *  The class \"DatasetAdaptor\" must provide the following interface (can be\n * non-virtual, inlined methods):\n *\n *  \\code\n *   // Must return the number of data poins\n *   inline size_t kdtree_get_point_count() const { ... }\n *\n *\n *   // Must return the dim'th component of the idx'th point in the class:\n *   inline T kdtree_get_pt(const size_t idx, const size_t dim) const { ... }\n *\n *   // Optional bounding-box computation: return false to default to a standard\n * bbox computation loop.\n *   //   Return true if the BBOX was already computed by the class and returned\n * in \"bb\" so it can be avoided to redo it again.\n *   //   Look at bb.size() to find out the expected dimensionality (e.g. 2 or 3\n * for point clouds) template <class BBOX> bool kdtree_get_bbox(BBOX &bb) const\n *   {\n *      bb[0].low = ...; bb[0].high = ...;  // 0th dimension limits\n *      bb[1].low = ...; bb[1].high = ...;  // 1st dimension limits\n *      ...\n *      return true;\n *   }\n *\n *  \\endcode\n *\n * \\tparam DatasetAdaptor The user-provided adaptor (see comments above).\n * \\tparam Distance The distance metric to use: nanoflann::metric_L1,\n * nanoflann::metric_L2, nanoflann::metric_L2_Simple, etc. \\tparam DIM\n * Dimensionality of data points (e.g. 3 for 3D points) \\tparam IndexType Will\n * be typically size_t or int\n */\ntemplate <typename Distance, class DatasetAdaptor, int DIM = -1,\n          typename IndexType = size_t>\nclass KDTreeSingleIndexAdaptor\n    : public KDTreeBaseClass<\n          KDTreeSingleIndexAdaptor<Distance, DatasetAdaptor, DIM, IndexType>,\n          Distance, DatasetAdaptor, DIM, IndexType> {\npublic:\n  /** Deleted copy constructor*/\n  KDTreeSingleIndexAdaptor(\n      const KDTreeSingleIndexAdaptor<Distance, DatasetAdaptor, DIM, IndexType>\n          &) = delete;\n\n  /**\n   * The dataset used by this index\n   */\n  const DatasetAdaptor &dataset; //!< The source of our data\n\n  const KDTreeSingleIndexAdaptorParams index_params;\n\n  Distance distance;\n\n  typedef typename nanoflann::KDTreeBaseClass<\n      nanoflann::KDTreeSingleIndexAdaptor<Distance, DatasetAdaptor, DIM,\n                                          IndexType>,\n      Distance, DatasetAdaptor, DIM, IndexType>\n      BaseClassRef;\n\n  typedef typename BaseClassRef::ElementType ElementType;\n  typedef typename BaseClassRef::DistanceType DistanceType;\n\n  typedef typename BaseClassRef::Node Node;\n  typedef Node *NodePtr;\n\n  typedef typename BaseClassRef::Interval Interval;\n  /** Define \"BoundingBox\" as a fixed-size or variable-size container depending\n   * on \"DIM\" */\n  typedef typename BaseClassRef::BoundingBox BoundingBox;\n\n  /** Define \"distance_vector_t\" as a fixed-size or variable-size container\n   * depending on \"DIM\" */\n  typedef typename BaseClassRef::distance_vector_t distance_vector_t;\n\n  /**\n   * KDTree constructor\n   *\n   * Refer to docs in README.md or online in\n   * https://github.com/jlblancoc/nanoflann\n   *\n   * The KD-Tree point dimension (the length of each point in the datase, e.g. 3\n   * for 3D points) is determined by means of:\n   *  - The \\a DIM template parameter if >0 (highest priority)\n   *  - Otherwise, the \\a dimensionality parameter of this constructor.\n   *\n   * @param inputData Dataset with the input features\n   * @param params Basically, the maximum leaf node size\n   */\n  KDTreeSingleIndexAdaptor(const int dimensionality,\n                           const DatasetAdaptor &inputData,\n                           const KDTreeSingleIndexAdaptorParams &params =\n                               KDTreeSingleIndexAdaptorParams())\n      : dataset(inputData), index_params(params), distance(inputData) {\n    BaseClassRef::root_node = NULL;\n    BaseClassRef::m_size = dataset.kdtree_get_point_count();\n    BaseClassRef::m_size_at_index_build = BaseClassRef::m_size;\n    BaseClassRef::dim = dimensionality;\n    if (DIM > 0)\n      BaseClassRef::dim = DIM;\n    BaseClassRef::m_leaf_max_size = params.leaf_max_size;\n\n    // Create a permutable array of indices to the input vectors.\n    init_vind();\n  }\n\n  /**\n   * Builds the index\n   */\n  void buildIndex() {\n    BaseClassRef::m_size = dataset.kdtree_get_point_count();\n    BaseClassRef::m_size_at_index_build = BaseClassRef::m_size;\n    init_vind();\n    this->freeIndex(*this);\n    BaseClassRef::m_size_at_index_build = BaseClassRef::m_size;\n    if (BaseClassRef::m_size == 0)\n      return;\n    computeBoundingBox(BaseClassRef::root_bbox);\n    BaseClassRef::root_node =\n        this->divideTree(*this, 0, BaseClassRef::m_size,\n                         BaseClassRef::root_bbox); // construct the tree\n  }\n\n  /** \\name Query methods\n   * @{ */\n\n  /**\n   * Find set of nearest neighbors to vec[0:dim-1]. Their indices are stored\n   * inside the result object.\n   *\n   * Params:\n   *     result = the result object in which the indices of the\n   * nearest-neighbors are stored vec = the vector for which to search the\n   * nearest neighbors\n   *\n   * \\tparam RESULTSET Should be any ResultSet<DistanceType>\n   * \\return  True if the requested neighbors could be found.\n   * \\sa knnSearch, radiusSearch\n   */\n  template <typename RESULTSET>\n  bool findNeighbors(RESULTSET &result, const ElementType *vec,\n                     const SearchParams &searchParams) const {\n    assert(vec);\n    if (this->size(*this) == 0)\n      return false;\n    if (!BaseClassRef::root_node)\n      throw std::runtime_error(\n          \"[nanoflann] findNeighbors() called before building the index.\");\n    float epsError = 1 + searchParams.eps;\n\n    distance_vector_t\n        dists; // fixed or variable-sized container (depending on DIM)\n    auto zero = static_cast<decltype(result.worstDist())>(0);\n    assign(dists, (DIM > 0 ? DIM : BaseClassRef::dim),\n           zero); // Fill it with zeros.\n    DistanceType distsq = this->computeInitialDistances(*this, vec, dists);\n\n    searchLevel(result, vec, BaseClassRef::root_node, distsq, dists,\n                epsError); // \"count_leaf\" parameter removed since was neither\n                           // used nor returned to the user.\n\n    return result.full();\n  }\n\n  /**\n   * Find the \"num_closest\" nearest neighbors to the \\a query_point[0:dim-1].\n   * Their indices are stored inside the result object. \\sa radiusSearch,\n   * findNeighbors \\note nChecks_IGNORED is ignored but kept for compatibility\n   * with the original FLANN interface. \\return Number `N` of valid points in\n   * the result set. Only the first `N` entries in `out_indices` and\n   * `out_distances_sq` will be valid. Return may be less than `num_closest`\n   * only if the number of elements in the tree is less than `num_closest`.\n   */\n  size_t knnSearch(const ElementType *query_point, const size_t num_closest,\n                   IndexType *out_indices, DistanceType *out_distances_sq,\n                   const int /* nChecks_IGNORED */ = 10) const {\n    nanoflann::KNNResultSet<DistanceType, IndexType> resultSet(num_closest);\n    resultSet.init(out_indices, out_distances_sq);\n    this->findNeighbors(resultSet, query_point, nanoflann::SearchParams());\n    return resultSet.size();\n  }\n\n  /**\n   * Find all the neighbors to \\a query_point[0:dim-1] within a maximum radius.\n   *  The output is given as a vector of pairs, of which the first element is a\n   * point index and the second the corresponding distance. Previous contents of\n   * \\a IndicesDists are cleared.\n   *\n   *  If searchParams.sorted==true, the output list is sorted by ascending\n   * distances.\n   *\n   *  For a better performance, it is advisable to do a .reserve() on the vector\n   * if you have any wild guess about the number of expected matches.\n   *\n   *  \\sa knnSearch, findNeighbors, radiusSearchCustomCallback\n   * \\return The number of points within the given radius (i.e. indices.size()\n   * or dists.size() )\n   */\n  size_t\n  radiusSearch(const ElementType *query_point, const DistanceType &radius,\n               std::vector<std::pair<IndexType, DistanceType>> &IndicesDists,\n               const SearchParams &searchParams) const {\n    RadiusResultSet<DistanceType, IndexType> resultSet(radius, IndicesDists);\n    const size_t nFound =\n        radiusSearchCustomCallback(query_point, resultSet, searchParams);\n    if (searchParams.sorted)\n      std::sort(IndicesDists.begin(), IndicesDists.end(), IndexDist_Sorter());\n    return nFound;\n  }\n\n  /**\n   * Just like radiusSearch() but with a custom callback class for each point\n   * found in the radius of the query. See the source of RadiusResultSet<> as a\n   * start point for your own classes. \\sa radiusSearch\n   */\n  template <class SEARCH_CALLBACK>\n  size_t radiusSearchCustomCallback(\n      const ElementType *query_point, SEARCH_CALLBACK &resultSet,\n      const SearchParams &searchParams = SearchParams()) const {\n    this->findNeighbors(resultSet, query_point, searchParams);\n    return resultSet.size();\n  }\n\n  /** @} */\n\npublic:\n  /** Make sure the auxiliary list \\a vind has the same size than the current\n   * dataset, and re-generate if size has changed. */\n  void init_vind() {\n    // Create a permutable array of indices to the input vectors.\n    BaseClassRef::m_size = dataset.kdtree_get_point_count();\n    if (BaseClassRef::vind.size() != BaseClassRef::m_size)\n      BaseClassRef::vind.resize(BaseClassRef::m_size);\n    for (size_t i = 0; i < BaseClassRef::m_size; i++)\n      BaseClassRef::vind[i] = i;\n  }\n\n  void computeBoundingBox(BoundingBox &bbox) {\n    resize(bbox, (DIM > 0 ? DIM : BaseClassRef::dim));\n    if (dataset.kdtree_get_bbox(bbox)) {\n      // Done! It was implemented in derived class\n    } else {\n      const size_t N = dataset.kdtree_get_point_count();\n      if (!N)\n        throw std::runtime_error(\"[nanoflann] computeBoundingBox() called but \"\n                                 \"no data points found.\");\n      for (int i = 0; i < (DIM > 0 ? DIM : BaseClassRef::dim); ++i) {\n        bbox[i].low = bbox[i].high = this->dataset_get(*this, 0, i);\n      }\n      for (size_t k = 1; k < N; ++k) {\n        for (int i = 0; i < (DIM > 0 ? DIM : BaseClassRef::dim); ++i) {\n          if (this->dataset_get(*this, k, i) < bbox[i].low)\n            bbox[i].low = this->dataset_get(*this, k, i);\n          if (this->dataset_get(*this, k, i) > bbox[i].high)\n            bbox[i].high = this->dataset_get(*this, k, i);\n        }\n      }\n    }\n  }\n\n  /**\n   * Performs an exact search in the tree starting from a node.\n   * \\tparam RESULTSET Should be any ResultSet<DistanceType>\n   * \\return true if the search should be continued, false if the results are\n   * sufficient\n   */\n  template <class RESULTSET>\n  bool searchLevel(RESULTSET &result_set, const ElementType *vec,\n                   const NodePtr node, DistanceType mindistsq,\n                   distance_vector_t &dists, const float epsError) const {\n    /* If this is a leaf node, then do check and return. */\n    if ((node->child1 == NULL) && (node->child2 == NULL)) {\n      // count_leaf += (node->lr.right-node->lr.left);  // Removed since was\n      // neither used nor returned to the user.\n      DistanceType worst_dist = result_set.worstDist();\n      for (IndexType i = node->node_type.lr.left; i < node->node_type.lr.right;\n           ++i) {\n        const IndexType index = BaseClassRef::vind[i]; // reorder... : i;\n        DistanceType dist = distance.evalMetric(\n            vec, index, (DIM > 0 ? DIM : BaseClassRef::dim));\n        if (dist < worst_dist) {\n          if (!result_set.addPoint(dist, BaseClassRef::vind[i])) {\n            // the resultset doesn't want to receive any more points, we're done\n            // searching!\n            return false;\n          }\n        }\n      }\n      return true;\n    }\n\n    /* Which child branch should be taken first? */\n    int idx = node->node_type.sub.divfeat;\n    ElementType val = vec[idx];\n    DistanceType diff1 = val - node->node_type.sub.divlow;\n    DistanceType diff2 = val - node->node_type.sub.divhigh;\n\n    NodePtr bestChild;\n    NodePtr otherChild;\n    DistanceType cut_dist;\n    if ((diff1 + diff2) < 0) {\n      bestChild = node->child1;\n      otherChild = node->child2;\n      cut_dist = distance.accum_dist(val, node->node_type.sub.divhigh, idx);\n    } else {\n      bestChild = node->child2;\n      otherChild = node->child1;\n      cut_dist = distance.accum_dist(val, node->node_type.sub.divlow, idx);\n    }\n\n    /* Call recursively to search next level down. */\n    if (!searchLevel(result_set, vec, bestChild, mindistsq, dists, epsError)) {\n      // the resultset doesn't want to receive any more points, we're done\n      // searching!\n      return false;\n    }\n\n    DistanceType dst = dists[idx];\n    mindistsq = mindistsq + cut_dist - dst;\n    dists[idx] = cut_dist;\n    if (mindistsq * epsError <= result_set.worstDist()) {\n      if (!searchLevel(result_set, vec, otherChild, mindistsq, dists,\n                       epsError)) {\n        // the resultset doesn't want to receive any more points, we're done\n        // searching!\n        return false;\n      }\n    }\n    dists[idx] = dst;\n    return true;\n  }\n\npublic:\n  /**  Stores the index in a binary file.\n   *   IMPORTANT NOTE: The set of data points is NOT stored in the file, so when\n   * loading the index object it must be constructed associated to the same\n   * source of data points used while building it. See the example:\n   * examples/saveload_example.cpp \\sa loadIndex  */\n  void saveIndex(FILE *stream) { this->saveIndex_(*this, stream); }\n\n  /**  Loads a previous index from a binary file.\n   *   IMPORTANT NOTE: The set of data points is NOT stored in the file, so the\n   * index object must be constructed associated to the same source of data\n   * points used while building the index. See the example:\n   * examples/saveload_example.cpp \\sa loadIndex  */\n  void loadIndex(FILE *stream) { this->loadIndex_(*this, stream); }\n\n}; // class KDTree\n\n/** kd-tree dynamic index\n *\n * Contains the k-d trees and other information for indexing a set of points\n * for nearest-neighbor matching.\n *\n *  The class \"DatasetAdaptor\" must provide the following interface (can be\n * non-virtual, inlined methods):\n *\n *  \\code\n *   // Must return the number of data poins\n *   inline size_t kdtree_get_point_count() const { ... }\n *\n *   // Must return the dim'th component of the idx'th point in the class:\n *   inline T kdtree_get_pt(const size_t idx, const size_t dim) const { ... }\n *\n *   // Optional bounding-box computation: return false to default to a standard\n * bbox computation loop.\n *   //   Return true if the BBOX was already computed by the class and returned\n * in \"bb\" so it can be avoided to redo it again.\n *   //   Look at bb.size() to find out the expected dimensionality (e.g. 2 or 3\n * for point clouds) template <class BBOX> bool kdtree_get_bbox(BBOX &bb) const\n *   {\n *      bb[0].low = ...; bb[0].high = ...;  // 0th dimension limits\n *      bb[1].low = ...; bb[1].high = ...;  // 1st dimension limits\n *      ...\n *      return true;\n *   }\n *\n *  \\endcode\n *\n * \\tparam DatasetAdaptor The user-provided adaptor (see comments above).\n * \\tparam Distance The distance metric to use: nanoflann::metric_L1,\n * nanoflann::metric_L2, nanoflann::metric_L2_Simple, etc. \\tparam DIM\n * Dimensionality of data points (e.g. 3 for 3D points) \\tparam IndexType Will\n * be typically size_t or int\n */\ntemplate <typename Distance, class DatasetAdaptor, int DIM = -1,\n          typename IndexType = size_t>\nclass KDTreeSingleIndexDynamicAdaptor_\n    : public KDTreeBaseClass<KDTreeSingleIndexDynamicAdaptor_<\n                                 Distance, DatasetAdaptor, DIM, IndexType>,\n                             Distance, DatasetAdaptor, DIM, IndexType> {\npublic:\n  /**\n   * The dataset used by this index\n   */\n  const DatasetAdaptor &dataset; //!< The source of our data\n\n  KDTreeSingleIndexAdaptorParams index_params;\n\n  std::vector<int> &treeIndex;\n\n  Distance distance;\n\n  typedef typename nanoflann::KDTreeBaseClass<\n      nanoflann::KDTreeSingleIndexDynamicAdaptor_<Distance, DatasetAdaptor, DIM,\n                                                  IndexType>,\n      Distance, DatasetAdaptor, DIM, IndexType>\n      BaseClassRef;\n\n  typedef typename BaseClassRef::ElementType ElementType;\n  typedef typename BaseClassRef::DistanceType DistanceType;\n\n  typedef typename BaseClassRef::Node Node;\n  typedef Node *NodePtr;\n\n  typedef typename BaseClassRef::Interval Interval;\n  /** Define \"BoundingBox\" as a fixed-size or variable-size container depending\n   * on \"DIM\" */\n  typedef typename BaseClassRef::BoundingBox BoundingBox;\n\n  /** Define \"distance_vector_t\" as a fixed-size or variable-size container\n   * depending on \"DIM\" */\n  typedef typename BaseClassRef::distance_vector_t distance_vector_t;\n\n  /**\n   * KDTree constructor\n   *\n   * Refer to docs in README.md or online in\n   * https://github.com/jlblancoc/nanoflann\n   *\n   * The KD-Tree point dimension (the length of each point in the datase, e.g. 3\n   * for 3D points) is determined by means of:\n   *  - The \\a DIM template parameter if >0 (highest priority)\n   *  - Otherwise, the \\a dimensionality parameter of this constructor.\n   *\n   * @param inputData Dataset with the input features\n   * @param params Basically, the maximum leaf node size\n   */\n  KDTreeSingleIndexDynamicAdaptor_(\n      const int dimensionality, const DatasetAdaptor &inputData,\n      std::vector<int> &treeIndex_,\n      const KDTreeSingleIndexAdaptorParams &params =\n          KDTreeSingleIndexAdaptorParams())\n      : dataset(inputData), index_params(params), treeIndex(treeIndex_),\n        distance(inputData) {\n    BaseClassRef::root_node = NULL;\n    BaseClassRef::m_size = 0;\n    BaseClassRef::m_size_at_index_build = 0;\n    BaseClassRef::dim = dimensionality;\n    if (DIM > 0)\n      BaseClassRef::dim = DIM;\n    BaseClassRef::m_leaf_max_size = params.leaf_max_size;\n  }\n\n  /** Assignment operator definiton */\n  KDTreeSingleIndexDynamicAdaptor_\n  operator=(const KDTreeSingleIndexDynamicAdaptor_ &rhs) {\n    KDTreeSingleIndexDynamicAdaptor_ tmp(rhs);\n    std::swap(BaseClassRef::vind, tmp.BaseClassRef::vind);\n    std::swap(BaseClassRef::m_leaf_max_size, tmp.BaseClassRef::m_leaf_max_size);\n    std::swap(index_params, tmp.index_params);\n    std::swap(treeIndex, tmp.treeIndex);\n    std::swap(BaseClassRef::m_size, tmp.BaseClassRef::m_size);\n    std::swap(BaseClassRef::m_size_at_index_build,\n              tmp.BaseClassRef::m_size_at_index_build);\n    std::swap(BaseClassRef::root_node, tmp.BaseClassRef::root_node);\n    std::swap(BaseClassRef::root_bbox, tmp.BaseClassRef::root_bbox);\n    std::swap(BaseClassRef::pool, tmp.BaseClassRef::pool);\n    return *this;\n  }\n\n  /**\n   * Builds the index\n   */\n  void buildIndex() {\n    BaseClassRef::m_size = BaseClassRef::vind.size();\n    this->freeIndex(*this);\n    BaseClassRef::m_size_at_index_build = BaseClassRef::m_size;\n    if (BaseClassRef::m_size == 0)\n      return;\n    computeBoundingBox(BaseClassRef::root_bbox);\n    BaseClassRef::root_node =\n        this->divideTree(*this, 0, BaseClassRef::m_size,\n                         BaseClassRef::root_bbox); // construct the tree\n  }\n\n  /** \\name Query methods\n   * @{ */\n\n  /**\n   * Find set of nearest neighbors to vec[0:dim-1]. Their indices are stored\n   * inside the result object.\n   *\n   * Params:\n   *     result = the result object in which the indices of the\n   * nearest-neighbors are stored vec = the vector for which to search the\n   * nearest neighbors\n   *\n   * \\tparam RESULTSET Should be any ResultSet<DistanceType>\n   * \\return  True if the requested neighbors could be found.\n   * \\sa knnSearch, radiusSearch\n   */\n  template <typename RESULTSET>\n  bool findNeighbors(RESULTSET &result, const ElementType *vec,\n                     const SearchParams &searchParams) const {\n    assert(vec);\n    if (this->size(*this) == 0)\n      return false;\n    if (!BaseClassRef::root_node)\n      return false;\n    float epsError = 1 + searchParams.eps;\n\n    // fixed or variable-sized container (depending on DIM)\n    distance_vector_t dists;\n    // Fill it with zeros.\n    assign(dists, (DIM > 0 ? DIM : BaseClassRef::dim),\n           static_cast<typename distance_vector_t::value_type>(0));\n    DistanceType distsq = this->computeInitialDistances(*this, vec, dists);\n\n    searchLevel(result, vec, BaseClassRef::root_node, distsq, dists,\n                epsError); // \"count_leaf\" parameter removed since was neither\n                           // used nor returned to the user.\n\n    return result.full();\n  }\n\n  /**\n   * Find the \"num_closest\" nearest neighbors to the \\a query_point[0:dim-1].\n   * Their indices are stored inside the result object. \\sa radiusSearch,\n   * findNeighbors \\note nChecks_IGNORED is ignored but kept for compatibility\n   * with the original FLANN interface. \\return Number `N` of valid points in\n   * the result set. Only the first `N` entries in `out_indices` and\n   * `out_distances_sq` will be valid. Return may be less than `num_closest`\n   * only if the number of elements in the tree is less than `num_closest`.\n   */\n  size_t knnSearch(const ElementType *query_point, const size_t num_closest,\n                   IndexType *out_indices, DistanceType *out_distances_sq,\n                   const int /* nChecks_IGNORED */ = 10) const {\n    nanoflann::KNNResultSet<DistanceType, IndexType> resultSet(num_closest);\n    resultSet.init(out_indices, out_distances_sq);\n    this->findNeighbors(resultSet, query_point, nanoflann::SearchParams());\n    return resultSet.size();\n  }\n\n  /**\n   * Find all the neighbors to \\a query_point[0:dim-1] within a maximum radius.\n   *  The output is given as a vector of pairs, of which the first element is a\n   * point index and the second the corresponding distance. Previous contents of\n   * \\a IndicesDists are cleared.\n   *\n   *  If searchParams.sorted==true, the output list is sorted by ascending\n   * distances.\n   *\n   *  For a better performance, it is advisable to do a .reserve() on the vector\n   * if you have any wild guess about the number of expected matches.\n   *\n   *  \\sa knnSearch, findNeighbors, radiusSearchCustomCallback\n   * \\return The number of points within the given radius (i.e. indices.size()\n   * or dists.size() )\n   */\n  size_t\n  radiusSearch(const ElementType *query_point, const DistanceType &radius,\n               std::vector<std::pair<IndexType, DistanceType>> &IndicesDists,\n               const SearchParams &searchParams) const {\n    RadiusResultSet<DistanceType, IndexType> resultSet(radius, IndicesDists);\n    const size_t nFound =\n        radiusSearchCustomCallback(query_point, resultSet, searchParams);\n    if (searchParams.sorted)\n      std::sort(IndicesDists.begin(), IndicesDists.end(), IndexDist_Sorter());\n    return nFound;\n  }\n\n  /**\n   * Just like radiusSearch() but with a custom callback class for each point\n   * found in the radius of the query. See the source of RadiusResultSet<> as a\n   * start point for your own classes. \\sa radiusSearch\n   */\n  template <class SEARCH_CALLBACK>\n  size_t radiusSearchCustomCallback(\n      const ElementType *query_point, SEARCH_CALLBACK &resultSet,\n      const SearchParams &searchParams = SearchParams()) const {\n    this->findNeighbors(resultSet, query_point, searchParams);\n    return resultSet.size();\n  }\n\n  /** @} */\n\npublic:\n  void computeBoundingBox(BoundingBox &bbox) {\n    resize(bbox, (DIM > 0 ? DIM : BaseClassRef::dim));\n\n    if (dataset.kdtree_get_bbox(bbox)) {\n      // Done! It was implemented in derived class\n    } else {\n      const size_t N = BaseClassRef::m_size;\n      if (!N)\n        throw std::runtime_error(\"[nanoflann] computeBoundingBox() called but \"\n                                 \"no data points found.\");\n      for (int i = 0; i < (DIM > 0 ? DIM : BaseClassRef::dim); ++i) {\n        bbox[i].low = bbox[i].high =\n            this->dataset_get(*this, BaseClassRef::vind[0], i);\n      }\n      for (size_t k = 1; k < N; ++k) {\n        for (int i = 0; i < (DIM > 0 ? DIM : BaseClassRef::dim); ++i) {\n          if (this->dataset_get(*this, BaseClassRef::vind[k], i) < bbox[i].low)\n            bbox[i].low = this->dataset_get(*this, BaseClassRef::vind[k], i);\n          if (this->dataset_get(*this, BaseClassRef::vind[k], i) > bbox[i].high)\n            bbox[i].high = this->dataset_get(*this, BaseClassRef::vind[k], i);\n        }\n      }\n    }\n  }\n\n  /**\n   * Performs an exact search in the tree starting from a node.\n   * \\tparam RESULTSET Should be any ResultSet<DistanceType>\n   */\n  template <class RESULTSET>\n  void searchLevel(RESULTSET &result_set, const ElementType *vec,\n                   const NodePtr node, DistanceType mindistsq,\n                   distance_vector_t &dists, const float epsError) const {\n    /* If this is a leaf node, then do check and return. */\n    if ((node->child1 == NULL) && (node->child2 == NULL)) {\n      // count_leaf += (node->lr.right-node->lr.left);  // Removed since was\n      // neither used nor returned to the user.\n      DistanceType worst_dist = result_set.worstDist();\n      for (IndexType i = node->node_type.lr.left; i < node->node_type.lr.right;\n           ++i) {\n        const IndexType index = BaseClassRef::vind[i]; // reorder... : i;\n        if (treeIndex[index] == -1)\n          continue;\n        DistanceType dist = distance.evalMetric(\n            vec, index, (DIM > 0 ? DIM : BaseClassRef::dim));\n        if (dist < worst_dist) {\n          if (!result_set.addPoint(\n                  static_cast<typename RESULTSET::DistanceType>(dist),\n                  static_cast<typename RESULTSET::IndexType>(\n                      BaseClassRef::vind[i]))) {\n            // the resultset doesn't want to receive any more points, we're done\n            // searching!\n            return; // false;\n          }\n        }\n      }\n      return;\n    }\n\n    /* Which child branch should be taken first? */\n    int idx = node->node_type.sub.divfeat;\n    ElementType val = vec[idx];\n    DistanceType diff1 = val - node->node_type.sub.divlow;\n    DistanceType diff2 = val - node->node_type.sub.divhigh;\n\n    NodePtr bestChild;\n    NodePtr otherChild;\n    DistanceType cut_dist;\n    if ((diff1 + diff2) < 0) {\n      bestChild = node->child1;\n      otherChild = node->child2;\n      cut_dist = distance.accum_dist(val, node->node_type.sub.divhigh, idx);\n    } else {\n      bestChild = node->child2;\n      otherChild = node->child1;\n      cut_dist = distance.accum_dist(val, node->node_type.sub.divlow, idx);\n    }\n\n    /* Call recursively to search next level down. */\n    searchLevel(result_set, vec, bestChild, mindistsq, dists, epsError);\n\n    DistanceType dst = dists[idx];\n    mindistsq = mindistsq + cut_dist - dst;\n    dists[idx] = cut_dist;\n    if (mindistsq * epsError <= result_set.worstDist()) {\n      searchLevel(result_set, vec, otherChild, mindistsq, dists, epsError);\n    }\n    dists[idx] = dst;\n  }\n\npublic:\n  /**  Stores the index in a binary file.\n   *   IMPORTANT NOTE: The set of data points is NOT stored in the file, so when\n   * loading the index object it must be constructed associated to the same\n   * source of data points used while building it. See the example:\n   * examples/saveload_example.cpp \\sa loadIndex  */\n  void saveIndex(FILE *stream) { this->saveIndex_(*this, stream); }\n\n  /**  Loads a previous index from a binary file.\n   *   IMPORTANT NOTE: The set of data points is NOT stored in the file, so the\n   * index object must be constructed associated to the same source of data\n   * points used while building the index. See the example:\n   * examples/saveload_example.cpp \\sa loadIndex  */\n  void loadIndex(FILE *stream) { this->loadIndex_(*this, stream); }\n};\n\n/** kd-tree dynaimic index\n *\n * class to create multiple static index and merge their results to behave as\n * single dynamic index as proposed in Logarithmic Approach.\n *\n *  Example of usage:\n *  examples/dynamic_pointcloud_example.cpp\n *\n * \\tparam DatasetAdaptor The user-provided adaptor (see comments above).\n * \\tparam Distance The distance metric to use: nanoflann::metric_L1,\n * nanoflann::metric_L2, nanoflann::metric_L2_Simple, etc. \\tparam DIM\n * Dimensionality of data points (e.g. 3 for 3D points) \\tparam IndexType Will\n * be typically size_t or int\n */\ntemplate <typename Distance, class DatasetAdaptor, int DIM = -1,\n          typename IndexType = size_t>\nclass KDTreeSingleIndexDynamicAdaptor {\npublic:\n  typedef typename Distance::ElementType ElementType;\n  typedef typename Distance::DistanceType DistanceType;\n\nprotected:\n  size_t m_leaf_max_size;\n  size_t treeCount;\n  size_t pointCount;\n\n  /**\n   * The dataset used by this index\n   */\n  const DatasetAdaptor &dataset; //!< The source of our data\n\n  std::vector<int> treeIndex; //!< treeIndex[idx] is the index of tree in which\n                              //!< point at idx is stored. treeIndex[idx]=-1\n                              //!< means that point has been removed.\n\n  KDTreeSingleIndexAdaptorParams index_params;\n\n  int dim; //!< Dimensionality of each data point\n\n  typedef KDTreeSingleIndexDynamicAdaptor_<Distance, DatasetAdaptor, DIM>\n      index_container_t;\n  std::vector<index_container_t> index;\n\npublic:\n  /** Get a const ref to the internal list of indices; the number of indices is\n   * adapted dynamically as the dataset grows in size. */\n  const std::vector<index_container_t> &getAllIndices() const { return index; }\n\nprivate:\n  /** finds position of least significant unset bit */\n  int First0Bit(IndexType num) {\n    int pos = 0;\n    while (num & 1) {\n      num = num >> 1;\n      pos++;\n    }\n    return pos;\n  }\n\n  /** Creates multiple empty trees to handle dynamic support */\n  void init() {\n    typedef KDTreeSingleIndexDynamicAdaptor_<Distance, DatasetAdaptor, DIM>\n        my_kd_tree_t;\n    std::vector<my_kd_tree_t> index_(\n        treeCount, my_kd_tree_t(dim /*dim*/, dataset, treeIndex, index_params));\n    index = index_;\n  }\n\npublic:\n  Distance distance;\n\n  /**\n   * KDTree constructor\n   *\n   * Refer to docs in README.md or online in\n   * https://github.com/jlblancoc/nanoflann\n   *\n   * The KD-Tree point dimension (the length of each point in the datase, e.g. 3\n   * for 3D points) is determined by means of:\n   *  - The \\a DIM template parameter if >0 (highest priority)\n   *  - Otherwise, the \\a dimensionality parameter of this constructor.\n   *\n   * @param inputData Dataset with the input features\n   * @param params Basically, the maximum leaf node size\n   */\n  KDTreeSingleIndexDynamicAdaptor(const int dimensionality,\n                                  const DatasetAdaptor &inputData,\n                                  const KDTreeSingleIndexAdaptorParams &params =\n                                      KDTreeSingleIndexAdaptorParams(),\n                                  const size_t maximumPointCount = 1000000000U)\n      : dataset(inputData), index_params(params), distance(inputData) {\n    treeCount = static_cast<size_t>(std::log2(maximumPointCount));\n    pointCount = 0U;\n    dim = dimensionality;\n    treeIndex.clear();\n    if (DIM > 0)\n      dim = DIM;\n    m_leaf_max_size = params.leaf_max_size;\n    init();\n    const size_t num_initial_points = dataset.kdtree_get_point_count();\n    if (num_initial_points > 0) {\n      addPoints(0, num_initial_points - 1);\n    }\n  }\n\n  /** Deleted copy constructor*/\n  KDTreeSingleIndexDynamicAdaptor(\n      const KDTreeSingleIndexDynamicAdaptor<Distance, DatasetAdaptor, DIM,\n                                            IndexType> &) = delete;\n\n  /** Add points to the set, Inserts all points from [start, end] */\n  void addPoints(IndexType start, IndexType end) {\n    size_t count = end - start + 1;\n    treeIndex.resize(treeIndex.size() + count);\n    for (IndexType idx = start; idx <= end; idx++) {\n      int pos = First0Bit(pointCount);\n      index[pos].vind.clear();\n      treeIndex[pointCount] = pos;\n      for (int i = 0; i < pos; i++) {\n        for (int j = 0; j < static_cast<int>(index[i].vind.size()); j++) {\n          index[pos].vind.push_back(index[i].vind[j]);\n          if (treeIndex[index[i].vind[j]] != -1)\n            treeIndex[index[i].vind[j]] = pos;\n        }\n        index[i].vind.clear();\n        index[i].freeIndex(index[i]);\n      }\n      index[pos].vind.push_back(idx);\n      index[pos].buildIndex();\n      pointCount++;\n    }\n  }\n\n  /** Remove a point from the set (Lazy Deletion) */\n  void removePoint(size_t idx) {\n    if (idx >= pointCount)\n      return;\n    treeIndex[idx] = -1;\n  }\n\n  /**\n   * Find set of nearest neighbors to vec[0:dim-1]. Their indices are stored\n   * inside the result object.\n   *\n   * Params:\n   *     result = the result object in which the indices of the\n   * nearest-neighbors are stored vec = the vector for which to search the\n   * nearest neighbors\n   *\n   * \\tparam RESULTSET Should be any ResultSet<DistanceType>\n   * \\return  True if the requested neighbors could be found.\n   * \\sa knnSearch, radiusSearch\n   */\n  template <typename RESULTSET>\n  bool findNeighbors(RESULTSET &result, const ElementType *vec,\n                     const SearchParams &searchParams) const {\n    for (size_t i = 0; i < treeCount; i++) {\n      index[i].findNeighbors(result, &vec[0], searchParams);\n    }\n    return result.full();\n  }\n};\n\n/** An L2-metric KD-tree adaptor for working with data directly stored in an\n * Eigen Matrix, without duplicating the data storage. Each row in the matrix\n * represents a point in the state space.\n *\n *  Example of usage:\n * \\code\n * \tEigen::Matrix<num_t,Dynamic,Dynamic>  mat;\n * \t// Fill out \"mat\"...\n *\n * \ttypedef KDTreeEigenMatrixAdaptor< Eigen::Matrix<num_t,Dynamic,Dynamic> >\n * my_kd_tree_t; const int max_leaf = 10; my_kd_tree_t   mat_index(mat, max_leaf\n * ); mat_index.index->buildIndex(); mat_index.index->... \\endcode\n *\n *  \\tparam DIM If set to >0, it specifies a compile-time fixed dimensionality\n * for the points in the data set, allowing more compiler optimizations. \\tparam\n * Distance The distance metric to use: nanoflann::metric_L1,\n * nanoflann::metric_L2, nanoflann::metric_L2_Simple, etc.\n */\ntemplate <class MatrixType, int DIM = -1, class Distance = nanoflann::metric_L2>\nstruct KDTreeEigenMatrixAdaptor {\n  typedef KDTreeEigenMatrixAdaptor<MatrixType, DIM, Distance> self_t;\n  typedef typename MatrixType::Scalar num_t;\n  typedef typename MatrixType::Index IndexType;\n  typedef\n      typename Distance::template traits<num_t, self_t>::distance_t metric_t;\n  typedef KDTreeSingleIndexAdaptor<metric_t, self_t,\n                                   MatrixType::ColsAtCompileTime, IndexType>\n      index_t;\n\n  index_t *index; //! The kd-tree index for the user to call its methods as\n                  //! usual with any other FLANN index.\n\n  /// Constructor: takes a const ref to the matrix object with the data points\n  KDTreeEigenMatrixAdaptor(const size_t dimensionality,\n                           const std::reference_wrapper<const MatrixType> &mat,\n                           const int leaf_max_size = 10)\n      : m_data_matrix(mat) {\n    const auto dims = mat.get().cols();\n    if (size_t(dims) != dimensionality)\n      throw std::runtime_error(\n          \"Error: 'dimensionality' must match column count in data matrix\");\n    if (DIM > 0 && int(dims) != DIM)\n      throw std::runtime_error(\n          \"Data set dimensionality does not match the 'DIM' template argument\");\n    index =\n        new index_t(static_cast<int>(dims), *this /* adaptor */,\n                    nanoflann::KDTreeSingleIndexAdaptorParams(leaf_max_size));\n    index->buildIndex();\n  }\n\npublic:\n  /** Deleted copy constructor */\n  KDTreeEigenMatrixAdaptor(const self_t &) = delete;\n\n  ~KDTreeEigenMatrixAdaptor() { delete index; }\n\n  const std::reference_wrapper<const MatrixType> m_data_matrix;\n\n  /** Query for the \\a num_closest closest points to a given point (entered as\n   * query_point[0:dim-1]). Note that this is a short-cut method for\n   * index->findNeighbors(). The user can also call index->... methods as\n   * desired. \\note nChecks_IGNORED is ignored but kept for compatibility with\n   * the original FLANN interface.\n   */\n  inline void query(const num_t *query_point, const size_t num_closest,\n                    IndexType *out_indices, num_t *out_distances_sq,\n                    const int /* nChecks_IGNORED */ = 10) const {\n    nanoflann::KNNResultSet<num_t, IndexType> resultSet(num_closest);\n    resultSet.init(out_indices, out_distances_sq);\n    index->findNeighbors(resultSet, query_point, nanoflann::SearchParams());\n  }\n\n  /** @name Interface expected by KDTreeSingleIndexAdaptor\n   * @{ */\n\n  const self_t &derived() const { return *this; }\n  self_t &derived() { return *this; }\n\n  // Must return the number of data points\n  inline size_t kdtree_get_point_count() const {\n    return m_data_matrix.get().rows();\n  }\n\n  // Returns the dim'th component of the idx'th point in the class:\n  inline num_t kdtree_get_pt(const IndexType idx, size_t dim) const {\n    return m_data_matrix.get().coeff(idx, IndexType(dim));\n  }\n\n  // Optional bounding-box computation: return false to default to a standard\n  // bbox computation loop.\n  //   Return true if the BBOX was already computed by the class and returned in\n  //   \"bb\" so it can be avoided to redo it again. Look at bb.size() to find out\n  //   the expected dimensionality (e.g. 2 or 3 for point clouds)\n  template <class BBOX> bool kdtree_get_bbox(BBOX & /*bb*/) const {\n    return false;\n  }\n\n  /** @} */\n\n}; // end of KDTreeEigenMatrixAdaptor\n   /** @} */\n\n/** @} */ // end of grouping\n} // namespace nanoflann\n\n#endif /* NANOFLANN_HPP_ */\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/datasets/ModelNet40.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Class handling ModelNet40 dataset.\n#      Implements a Dataset, a Sampler, and a collate_fn\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 11/06/2018\n#\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Imports and global variables\n#       \\**********************************/\n#\n\n# Common libs\nimport time\nimport numpy as np\nimport pickle\nimport torch\nimport math\n\n\n# OS functions\nfrom os import listdir\nfrom os.path import exists, join\n\n# Dataset parent class\nfrom datasets.common import PointCloudDataset\nfrom torch.utils.data import Sampler, get_worker_info\nfrom utils.mayavi_visu import *\n\nfrom datasets.common import grid_subsampling\nfrom utils.config import bcolors\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Dataset class definition\n#       \\******************************/\n\n\nclass ModelNet40Dataset(PointCloudDataset):\n    \"\"\"Class to handle Modelnet 40 dataset.\"\"\"\n\n    def __init__(self, config, train=True, orient_correction=True):\n        \"\"\"\n        This dataset is small enough to be stored in-memory, so load all point clouds here\n        \"\"\"\n        PointCloudDataset.__init__(self, 'ModelNet40')\n\n        ############\n        # Parameters\n        ############\n\n        # Dict from labels to names\n        self.label_to_names = {0: 'airplane',\n                               1: 'bathtub',\n                               2: 'bed',\n                               3: 'bench',\n                               4: 'bookshelf',\n                               5: 'bottle',\n                               6: 'bowl',\n                               7: 'car',\n                               8: 'chair',\n                               9: 'cone',\n                               10: 'cup',\n                               11: 'curtain',\n                               12: 'desk',\n                               13: 'door',\n                               14: 'dresser',\n                               15: 'flower_pot',\n                               16: 'glass_box',\n                               17: 'guitar',\n                               18: 'keyboard',\n                               19: 'lamp',\n                               20: 'laptop',\n                               21: 'mantel',\n                               22: 'monitor',\n                               23: 'night_stand',\n                               24: 'person',\n                               25: 'piano',\n                               26: 'plant',\n                               27: 'radio',\n                               28: 'range_hood',\n                               29: 'sink',\n                               30: 'sofa',\n                               31: 'stairs',\n                               32: 'stool',\n                               33: 'table',\n                               34: 'tent',\n                               35: 'toilet',\n                               36: 'tv_stand',\n                               37: 'vase',\n                               38: 'wardrobe',\n                               39: 'xbox'}\n\n        # Initialize a bunch of variables concerning class labels\n        self.init_labels()\n\n        # List of classes ignored during training (can be empty)\n        self.ignored_labels = np.array([])\n\n        # Dataset folder\n        self.path = '../../Data/ModelNet40'\n\n        # Type of task conducted on this dataset\n        self.dataset_task = 'classification'\n\n        # Update number of class and data task in configuration\n        config.num_classes = self.num_classes\n        config.dataset_task = self.dataset_task\n\n        # Parameters from config\n        self.config = config\n\n        # Training or test set\n        self.train = train\n\n        # Number of models and models used per epoch\n        if self.train:\n            self.num_models = 9843\n            if config.epoch_steps and config.epoch_steps * config.batch_num < self.num_models:\n                self.epoch_n = config.epoch_steps * config.batch_num\n            else:\n                self.epoch_n = self.num_models\n        else:\n            self.num_models = 2468\n            self.epoch_n = min(self.num_models, config.validation_size * config.batch_num)\n\n        #############\n        # Load models\n        #############\n\n        if 0 < self.config.first_subsampling_dl <= 0.01:\n            raise ValueError('subsampling_parameter too low (should be over 1 cm')\n\n        self.input_points, self.input_normals, self.input_labels = self.load_subsampled_clouds(orient_correction)\n\n        return\n\n    def __len__(self):\n        \"\"\"\n        Return the length of data here\n        \"\"\"\n        return self.num_models\n\n    def __getitem__(self, idx_list):\n        \"\"\"\n        The main thread gives a list of indices to load a batch. Each worker is going to work in parallel to load a\n        different list of indices.\n        \"\"\"\n\n        ###################\n        # Gather batch data\n        ###################\n\n        tp_list = []\n        tn_list = []\n        tl_list = []\n        ti_list = []\n        s_list = []\n        R_list = []\n\n        for p_i in idx_list:\n\n            # Get points and labels\n            points = self.input_points[p_i].astype(np.float32)\n            normals = self.input_normals[p_i].astype(np.float32)\n            label = self.label_to_idx[self.input_labels[p_i]]\n\n            # Data augmentation\n            points, normals, scale, R = self.augmentation_transform(points, normals)\n\n            # Stack batch\n            tp_list += [points]\n            tn_list += [normals]\n            tl_list += [label]\n            ti_list += [p_i]\n            s_list += [scale]\n            R_list += [R]\n\n        ###################\n        # Concatenate batch\n        ###################\n\n        #show_ModelNet_examples(tp_list, cloud_normals=tn_list)\n\n        stacked_points = np.concatenate(tp_list, axis=0)\n        stacked_normals = np.concatenate(tn_list, axis=0)\n        labels = np.array(tl_list, dtype=np.int64)\n        model_inds = np.array(ti_list, dtype=np.int32)\n        stack_lengths = np.array([tp.shape[0] for tp in tp_list], dtype=np.int32)\n        scales = np.array(s_list, dtype=np.float32)\n        rots = np.stack(R_list, axis=0)\n\n        # Input features\n        stacked_features = np.ones_like(stacked_points[:, :1], dtype=np.float32)\n        if self.config.in_features_dim == 1:\n            pass\n        elif self.config.in_features_dim == 4:\n            stacked_features = np.hstack((stacked_features, stacked_normals))\n        else:\n            raise ValueError('Only accepted input dimensions are 1, 4 and 7 (without and with XYZ)')\n\n        #######################\n        # Create network inputs\n        #######################\n        #\n        #   Points, neighbors, pooling indices for each layers\n        #\n\n        # Get the whole input list\n        input_list = self.classification_inputs(stacked_points,\n                                                stacked_features,\n                                                labels,\n                                                stack_lengths)\n\n        # Add scale and rotation for testing\n        input_list += [scales, rots, model_inds]\n\n        return input_list\n\n    def load_subsampled_clouds(self, orient_correction):\n\n        # Restart timer\n        t0 = time.time()\n\n        # Load wanted points if possible\n        if self.train:\n            split ='training'\n        else:\n            split = 'test'\n\n        print('\\nLoading {:s} points subsampled at {:.3f}'.format(split, self.config.first_subsampling_dl))\n        filename = join(self.path, '{:s}_{:.3f}_record.pkl'.format(split, self.config.first_subsampling_dl))\n\n        if exists(filename):\n            with open(filename, 'rb') as file:\n                input_points, input_normals, input_labels = pickle.load(file)\n\n        # Else compute them from original points\n        else:\n\n            # Collect training file names\n            if self.train:\n                names = np.loadtxt(join(self.path, 'modelnet40_train.txt'), dtype=np.str)\n            else:\n                names = np.loadtxt(join(self.path, 'modelnet40_test.txt'), dtype=np.str)\n\n            # Initialize containers\n            input_points = []\n            input_normals = []\n\n            # Advanced display\n            N = len(names)\n            progress_n = 30\n            fmt_str = '[{:<' + str(progress_n) + '}] {:5.1f}%'\n\n            # Collect point clouds\n            for i, cloud_name in enumerate(names):\n\n                # Read points\n                class_folder = '_'.join(cloud_name.split('_')[:-1])\n                txt_file = join(self.path, class_folder, cloud_name) + '.txt'\n                data = np.loadtxt(txt_file, delimiter=',', dtype=np.float32)\n\n                # Subsample them\n                if self.config.first_subsampling_dl > 0:\n                    points, normals = grid_subsampling(data[:, :3],\n                                                       features=data[:, 3:],\n                                                       sampleDl=self.config.first_subsampling_dl)\n                else:\n                    points = data[:, :3]\n                    normals = data[:, 3:]\n\n                print('', end='\\r')\n                print(fmt_str.format('#' * ((i * progress_n) // N), 100 * i / N), end='', flush=True)\n\n                # Add to list\n                input_points += [points]\n                input_normals += [normals]\n\n            print('', end='\\r')\n            print(fmt_str.format('#' * progress_n, 100), end='', flush=True)\n            print()\n\n            # Get labels\n            label_names = ['_'.join(name.split('_')[:-1]) for name in names]\n            input_labels = np.array([self.name_to_label[name] for name in label_names])\n\n            # Save for later use\n            with open(filename, 'wb') as file:\n                pickle.dump((input_points,\n                             input_normals,\n                             input_labels), file)\n\n        lengths = [p.shape[0] for p in input_points]\n        sizes = [l * 4 * 6 for l in lengths]\n        print('{:.1f} MB loaded in {:.1f}s'.format(np.sum(sizes) * 1e-6, time.time() - t0))\n\n        if orient_correction:\n            input_points = [pp[:, [0, 2, 1]] for pp in input_points]\n            input_normals = [nn[:, [0, 2, 1]] for nn in input_normals]\n\n        return input_points, input_normals, input_labels\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Utility classes definition\n#       \\********************************/\n\n\nclass ModelNet40Sampler(Sampler):\n    \"\"\"Sampler for ModelNet40\"\"\"\n\n    def __init__(self, dataset: ModelNet40Dataset, use_potential=True, balance_labels=False):\n        Sampler.__init__(self, dataset)\n\n        # Does the sampler use potential for regular sampling\n        self.use_potential = use_potential\n\n        # Should be balance the classes when sampling\n        self.balance_labels = balance_labels\n\n        # Dataset used by the sampler (no copy is made in memory)\n        self.dataset = dataset\n\n        # Create potentials\n        if self.use_potential:\n            self.potentials = np.random.rand(len(dataset.input_labels)) * 0.1 + 0.1\n        else:\n            self.potentials = None\n\n        # Initialize value for batch limit (max number of points per batch).\n        self.batch_limit = 10000\n\n        return\n\n    def __iter__(self):\n        \"\"\"\n        Yield next batch indices here\n        \"\"\"\n\n        ##########################################\n        # Initialize the list of generated indices\n        ##########################################\n\n        if self.use_potential:\n            if self.balance_labels:\n\n                gen_indices = []\n                pick_n = self.dataset.epoch_n // self.dataset.num_classes + 1\n                for i, l in enumerate(self.dataset.label_values):\n\n                    # Get the potentials of the objects of this class\n                    label_inds = np.where(np.equal(self.dataset.input_labels, l))[0]\n                    class_potentials = self.potentials[label_inds]\n\n                    # Get the indices to generate thanks to potentials\n                    if pick_n < class_potentials.shape[0]:\n                        pick_indices = np.argpartition(class_potentials, pick_n)[:pick_n]\n                    else:\n                        pick_indices = np.random.permutation(class_potentials.shape[0])\n                    class_indices = label_inds[pick_indices]\n                    gen_indices.append(class_indices)\n\n                # Stack the chosen indices of all classes\n                gen_indices = np.random.permutation(np.hstack(gen_indices))\n\n            else:\n\n                # Get indices with the minimum potential\n                if self.dataset.epoch_n < self.potentials.shape[0]:\n                    gen_indices = np.argpartition(self.potentials, self.dataset.epoch_n)[:self.dataset.epoch_n]\n                else:\n                    gen_indices = np.random.permutation(self.potentials.shape[0])\n                gen_indices = np.random.permutation(gen_indices)\n\n            # Update potentials (Change the order for the next epoch)\n            self.potentials[gen_indices] = np.ceil(self.potentials[gen_indices])\n            self.potentials[gen_indices] += np.random.rand(gen_indices.shape[0]) * 0.1 + 0.1\n\n        else:\n            if self.balance_labels:\n                pick_n = self.dataset.epoch_n // self.dataset.num_classes + 1\n                gen_indices = []\n                for l in self.dataset.label_values:\n                    label_inds = np.where(np.equal(self.dataset.input_labels, l))[0]\n                    rand_inds = np.random.choice(label_inds, size=pick_n, replace=True)\n                    gen_indices += [rand_inds]\n                gen_indices = np.random.permutation(np.hstack(gen_indices))\n            else:\n                gen_indices = np.random.permutation(self.dataset.num_models)[:self.dataset.epoch_n]\n\n        ################\n        # Generator loop\n        ################\n\n        # Initialize concatenation lists\n        ti_list = []\n        batch_n = 0\n\n        # Generator loop\n        for p_i in gen_indices:\n\n            # Size of picked cloud\n            n = self.dataset.input_points[p_i].shape[0]\n\n            # In case batch is full, yield it and reset it\n            if batch_n + n > self.batch_limit and batch_n > 0:\n                yield np.array(ti_list, dtype=np.int32)\n                ti_list = []\n                batch_n = 0\n\n            # Add data to current batch\n            ti_list += [p_i]\n\n            # Update batch size\n            batch_n += n\n\n        yield np.array(ti_list, dtype=np.int32)\n\n        return 0\n\n    def __len__(self):\n        \"\"\"\n        The number of yielded samples is variable\n        \"\"\"\n        return None\n\n    def calibration(self, dataloader, untouched_ratio=0.9, verbose=False):\n        \"\"\"\n        Method performing batch and neighbors calibration.\n            Batch calibration: Set \"batch_limit\" (the maximum number of points allowed in every batch) so that the\n                               average batch size (number of stacked pointclouds) is the one asked.\n        Neighbors calibration: Set the \"neighborhood_limits\" (the maximum number of neighbors allowed in convolutions)\n                               so that 90% of the neighborhoods remain untouched. There is a limit for each layer.\n        \"\"\"\n\n        ##############################\n        # Previously saved calibration\n        ##############################\n\n        print('\\nStarting Calibration (use verbose=True for more details)')\n        t0 = time.time()\n\n        redo = False\n\n        # Batch limit\n        # ***********\n\n        # Load batch_limit dictionary\n        batch_lim_file = join(self.dataset.path, 'batch_limits.pkl')\n        if exists(batch_lim_file):\n            with open(batch_lim_file, 'rb') as file:\n                batch_lim_dict = pickle.load(file)\n        else:\n            batch_lim_dict = {}\n\n        # Check if the batch limit associated with current parameters exists\n        key = '{:.3f}_{:d}'.format(self.dataset.config.first_subsampling_dl,\n                                   self.dataset.config.batch_num)\n        if key in batch_lim_dict:\n            self.batch_limit = batch_lim_dict[key]\n        else:\n            redo = True\n\n        if verbose:\n            print('\\nPrevious calibration found:')\n            print('Check batch limit dictionary')\n            if key in batch_lim_dict:\n                color = bcolors.OKGREEN\n                v = str(int(batch_lim_dict[key]))\n            else:\n                color = bcolors.FAIL\n                v = '?'\n            print('{:}\\\"{:s}\\\": {:s}{:}'.format(color, key, v, bcolors.ENDC))\n\n        # Neighbors limit\n        # ***************\n\n        # Load neighb_limits dictionary\n        neighb_lim_file = join(self.dataset.path, 'neighbors_limits.pkl')\n        if exists(neighb_lim_file):\n            with open(neighb_lim_file, 'rb') as file:\n                neighb_lim_dict = pickle.load(file)\n        else:\n            neighb_lim_dict = {}\n\n        # Check if the limit associated with current parameters exists (for each layer)\n        neighb_limits = []\n        for layer_ind in range(self.dataset.config.num_layers):\n\n            dl = self.dataset.config.first_subsampling_dl * (2**layer_ind)\n            if self.dataset.config.deform_layers[layer_ind]:\n                r = dl * self.dataset.config.deform_radius\n            else:\n                r = dl * self.dataset.config.conv_radius\n\n            key = '{:.3f}_{:.3f}'.format(dl, r)\n            if key in neighb_lim_dict:\n                neighb_limits += [neighb_lim_dict[key]]\n\n        if len(neighb_limits) == self.dataset.config.num_layers:\n            self.dataset.neighborhood_limits = neighb_limits\n        else:\n            redo = True\n\n        if verbose:\n            print('Check neighbors limit dictionary')\n            for layer_ind in range(self.dataset.config.num_layers):\n                dl = self.dataset.config.first_subsampling_dl * (2**layer_ind)\n                if self.dataset.config.deform_layers[layer_ind]:\n                    r = dl * self.dataset.config.deform_radius\n                else:\n                    r = dl * self.dataset.config.conv_radius\n                key = '{:.3f}_{:.3f}'.format(dl, r)\n\n                if key in neighb_lim_dict:\n                    color = bcolors.OKGREEN\n                    v = str(neighb_lim_dict[key])\n                else:\n                    color = bcolors.FAIL\n                    v = '?'\n                print('{:}\\\"{:s}\\\": {:s}{:}'.format(color, key, v, bcolors.ENDC))\n\n        if redo:\n\n            ############################\n            # Neighbors calib parameters\n            ############################\n\n            # From config parameter, compute higher bound of neighbors number in a neighborhood\n            hist_n = int(np.ceil(4 / 3 * np.pi * (self.dataset.config.conv_radius + 1) ** 3))\n\n            # Histogram of neighborhood sizes\n            neighb_hists = np.zeros((self.dataset.config.num_layers, hist_n), dtype=np.int32)\n\n            ########################\n            # Batch calib parameters\n            ########################\n\n            # Estimated average batch size and target value\n            estim_b = 0\n            target_b = self.dataset.config.batch_num\n\n            # Calibration parameters\n            low_pass_T = 10\n            Kp = 100.0\n            finer = False\n\n            # Convergence parameters\n            smooth_errors = []\n            converge_threshold = 0.1\n\n            # Loop parameters\n            last_display = time.time()\n            i = 0\n            breaking = False\n\n            #####################\n            # Perform calibration\n            #####################\n\n            for epoch in range(10):\n                for batch_i, batch in enumerate(dataloader):\n\n                    # Update neighborhood histogram\n                    counts = [np.sum(neighb_mat.numpy() < neighb_mat.shape[0], axis=1) for neighb_mat in batch.neighbors]\n                    hists = [np.bincount(c, minlength=hist_n)[:hist_n] for c in counts]\n                    neighb_hists += np.vstack(hists)\n\n                    # batch length\n                    b = len(batch.labels)\n\n                    # Update estim_b (low pass filter)\n                    estim_b += (b - estim_b) / low_pass_T\n\n                    # Estimate error (noisy)\n                    error = target_b - b\n\n                    # Save smooth errors for convergene check\n                    smooth_errors.append(target_b - estim_b)\n                    if len(smooth_errors) > 10:\n                        smooth_errors = smooth_errors[1:]\n\n                    # Update batch limit with P controller\n                    self.batch_limit += Kp * error\n\n                    # finer low pass filter when closing in\n                    if not finer and np.abs(estim_b - target_b) < 1:\n                        low_pass_T = 100\n                        finer = True\n\n                    # Convergence\n                    if finer and np.max(np.abs(smooth_errors)) < converge_threshold:\n                        breaking = True\n                        break\n\n                    i += 1\n                    t = time.time()\n\n                    # Console display (only one per second)\n                    if verbose and (t - last_display) > 1.0:\n                        last_display = t\n                        message = 'Step {:5d}  estim_b ={:5.2f} batch_limit ={:7d}'\n                        print(message.format(i,\n                                             estim_b,\n                                             int(self.batch_limit)))\n\n                if breaking:\n                    break\n\n            # Use collected neighbor histogram to get neighbors limit\n            cumsum = np.cumsum(neighb_hists.T, axis=0)\n            percentiles = np.sum(cumsum < (untouched_ratio * cumsum[hist_n - 1, :]), axis=0)\n            self.dataset.neighborhood_limits = percentiles\n\n            if verbose:\n\n                # Crop histogram\n                while np.sum(neighb_hists[:, -1]) == 0:\n                    neighb_hists = neighb_hists[:, :-1]\n                hist_n = neighb_hists.shape[1]\n\n                print('\\n**************************************************\\n')\n                line0 = 'neighbors_num '\n                for layer in range(neighb_hists.shape[0]):\n                    line0 += '|  layer {:2d}  '.format(layer)\n                print(line0)\n                for neighb_size in range(hist_n):\n                    line0 = '     {:4d}     '.format(neighb_size)\n                    for layer in range(neighb_hists.shape[0]):\n                        if neighb_size > percentiles[layer]:\n                            color = bcolors.FAIL\n                        else:\n                            color = bcolors.OKGREEN\n                        line0 += '|{:}{:10d}{:}  '.format(color,\n                                                         neighb_hists[layer, neighb_size],\n                                                         bcolors.ENDC)\n\n                    print(line0)\n\n                print('\\n**************************************************\\n')\n                print('\\nchosen neighbors limits: ', percentiles)\n                print()\n\n            # Save batch_limit dictionary\n            key = '{:.3f}_{:d}'.format(self.dataset.config.first_subsampling_dl,\n                                       self.dataset.config.batch_num)\n            batch_lim_dict[key] = self.batch_limit\n            with open(batch_lim_file, 'wb') as file:\n                pickle.dump(batch_lim_dict, file)\n\n            # Save neighb_limit dictionary\n            for layer_ind in range(self.dataset.config.num_layers):\n                dl = self.dataset.config.first_subsampling_dl * (2 ** layer_ind)\n                if self.dataset.config.deform_layers[layer_ind]:\n                    r = dl * self.dataset.config.deform_radius\n                else:\n                    r = dl * self.dataset.config.conv_radius\n                key = '{:.3f}_{:.3f}'.format(dl, r)\n                neighb_lim_dict[key] = self.dataset.neighborhood_limits[layer_ind]\n            with open(neighb_lim_file, 'wb') as file:\n                pickle.dump(neighb_lim_dict, file)\n\n\n        print('Calibration done in {:.1f}s\\n'.format(time.time() - t0))\n        return\n\n\nclass ModelNet40CustomBatch:\n    \"\"\"Custom batch definition with memory pinning for ModelNet40\"\"\"\n\n    def __init__(self, input_list):\n\n        # Get rid of batch dimension\n        input_list = input_list[0]\n\n        # Number of layers\n        L = (len(input_list) - 5) // 4\n\n        # Extract input tensors from the list of numpy array\n        ind = 0\n        self.points = [torch.from_numpy(nparray) for nparray in input_list[ind:ind+L]]\n        ind += L\n        self.neighbors = [torch.from_numpy(nparray) for nparray in input_list[ind:ind+L]]\n        ind += L\n        self.pools = [torch.from_numpy(nparray) for nparray in input_list[ind:ind+L]]\n        ind += L\n        self.lengths = [torch.from_numpy(nparray) for nparray in input_list[ind:ind+L]]\n        ind += L\n        self.features = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.labels = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.scales = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.rots = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.model_inds = torch.from_numpy(input_list[ind])\n\n        return\n\n    def pin_memory(self):\n        \"\"\"\n        Manual pinning of the memory\n        \"\"\"\n\n        self.points = [in_tensor.pin_memory() for in_tensor in self.points]\n        self.neighbors = [in_tensor.pin_memory() for in_tensor in self.neighbors]\n        self.pools = [in_tensor.pin_memory() for in_tensor in self.pools]\n        self.lengths = [in_tensor.pin_memory() for in_tensor in self.lengths]\n        self.features = self.features.pin_memory()\n        self.labels = self.labels.pin_memory()\n        self.scales = self.scales.pin_memory()\n        self.rots = self.rots.pin_memory()\n        self.model_inds = self.model_inds.pin_memory()\n\n        return self\n\n    def to(self, device):\n\n        self.points = [in_tensor.to(device) for in_tensor in self.points]\n        self.neighbors = [in_tensor.to(device) for in_tensor in self.neighbors]\n        self.pools = [in_tensor.to(device) for in_tensor in self.pools]\n        self.lengths = [in_tensor.to(device) for in_tensor in self.lengths]\n        self.features = self.features.to(device)\n        self.labels = self.labels.to(device)\n        self.scales = self.scales.to(device)\n        self.rots = self.rots.to(device)\n        self.model_inds = self.model_inds.to(device)\n\n        return self\n\n    def unstack_points(self, layer=None):\n        \"\"\"Unstack the points\"\"\"\n        return self.unstack_elements('points', layer)\n\n    def unstack_neighbors(self, layer=None):\n        \"\"\"Unstack the neighbors indices\"\"\"\n        return self.unstack_elements('neighbors', layer)\n\n    def unstack_pools(self, layer=None):\n        \"\"\"Unstack the pooling indices\"\"\"\n        return self.unstack_elements('pools', layer)\n\n    def unstack_elements(self, element_name, layer=None, to_numpy=True):\n        \"\"\"\n        Return a list of the stacked elements in the batch at a certain layer. If no layer is given, then return all\n        layers\n        \"\"\"\n\n        if element_name == 'points':\n            elements = self.points\n        elif element_name == 'neighbors':\n            elements = self.neighbors\n        elif element_name == 'pools':\n            elements = self.pools[:-1]\n        else:\n            raise ValueError('Unknown element name: {:s}'.format(element_name))\n\n        all_p_list = []\n        for layer_i, layer_elems in enumerate(elements):\n\n            if layer is None or layer == layer_i:\n\n                i0 = 0\n                p_list = []\n                if element_name == 'pools':\n                    lengths = self.lengths[layer_i+1]\n                else:\n                    lengths = self.lengths[layer_i]\n\n                for b_i, length in enumerate(lengths):\n\n                    elem = layer_elems[i0:i0 + length]\n                    if element_name == 'neighbors':\n                        elem[elem >= self.points[layer_i].shape[0]] = -1\n                        elem[elem >= 0] -= i0\n                    elif element_name == 'pools':\n                        elem[elem >= self.points[layer_i].shape[0]] = -1\n                        elem[elem >= 0] -= torch.sum(self.lengths[layer_i][:b_i])\n                    i0 += length\n\n                    if to_numpy:\n                        p_list.append(elem.numpy())\n                    else:\n                        p_list.append(elem)\n\n                if layer == layer_i:\n                    return p_list\n\n                all_p_list.append(p_list)\n\n        return all_p_list\n\n\ndef ModelNet40Collate(batch_data):\n    return ModelNet40CustomBatch(batch_data)\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Debug functions\n#       \\*********************/\n\n\ndef debug_sampling(dataset, sampler, loader):\n    \"\"\"Shows which labels are sampled according to strategy chosen\"\"\"\n    label_sum = np.zeros((dataset.num_classes), dtype=np.int32)\n    for epoch in range(10):\n\n        for batch_i, (points, normals, labels, indices, in_sizes) in enumerate(loader):\n            # print(batch_i, tuple(points.shape),  tuple(normals.shape), labels, indices, in_sizes)\n\n            label_sum += np.bincount(labels.numpy(), minlength=dataset.num_classes)\n            print(label_sum)\n            #print(sampler.potentials[:6])\n\n            print('******************')\n        print('*******************************************')\n\n    _, counts = np.unique(dataset.input_labels, return_counts=True)\n    print(counts)\n\n\ndef debug_timing(dataset, sampler, loader):\n    \"\"\"Timing of generator function\"\"\"\n\n    t = [time.time()]\n    last_display = time.time()\n    mean_dt = np.zeros(2)\n    estim_b = dataset.config.batch_num\n\n    for epoch in range(10):\n\n        for batch_i, batch in enumerate(loader):\n            # print(batch_i, tuple(points.shape),  tuple(normals.shape), labels, indices, in_sizes)\n\n            # New time\n            t = t[-1:]\n            t += [time.time()]\n\n            # Update estim_b (low pass filter)\n            estim_b += (len(batch.labels) - estim_b) / 100\n\n            # Pause simulating computations\n            time.sleep(0.050)\n            t += [time.time()]\n\n            # Average timing\n            mean_dt = 0.9 * mean_dt + 0.1 * (np.array(t[1:]) - np.array(t[:-1]))\n\n            # Console display (only one per second)\n            if (t[-1] - last_display) > -1.0:\n                last_display = t[-1]\n                message = 'Step {:08d} -> (ms/batch) {:8.2f} {:8.2f} / batch = {:.2f}'\n                print(message.format(batch_i,\n                                     1000 * mean_dt[0],\n                                     1000 * mean_dt[1],\n                                     estim_b))\n\n        print('************* Epoch ended *************')\n\n    _, counts = np.unique(dataset.input_labels, return_counts=True)\n    print(counts)\n\n\ndef debug_show_clouds(dataset, sampler, loader):\n\n\n    for epoch in range(10):\n\n        clouds = []\n        cloud_normals = []\n        cloud_labels = []\n\n        L = dataset.config.num_layers\n\n        for batch_i, batch in enumerate(loader):\n\n            # Print characteristics of input tensors\n            print('\\nPoints tensors')\n            for i in range(L):\n                print(batch.points[i].dtype, batch.points[i].shape)\n            print('\\nNeigbors tensors')\n            for i in range(L):\n                print(batch.neighbors[i].dtype, batch.neighbors[i].shape)\n            print('\\nPools tensors')\n            for i in range(L):\n                print(batch.pools[i].dtype, batch.pools[i].shape)\n            print('\\nStack lengths')\n            for i in range(L):\n                print(batch.lengths[i].dtype, batch.lengths[i].shape)\n            print('\\nFeatures')\n            print(batch.features.dtype, batch.features.shape)\n            print('\\nLabels')\n            print(batch.labels.dtype, batch.labels.shape)\n            print('\\nAugment Scales')\n            print(batch.scales.dtype, batch.scales.shape)\n            print('\\nAugment Rotations')\n            print(batch.rots.dtype, batch.rots.shape)\n            print('\\nModel indices')\n            print(batch.model_inds.dtype, batch.model_inds.shape)\n\n            print('\\nAre input tensors pinned')\n            print(batch.neighbors[0].is_pinned())\n            print(batch.neighbors[-1].is_pinned())\n            print(batch.points[0].is_pinned())\n            print(batch.points[-1].is_pinned())\n            print(batch.labels.is_pinned())\n            print(batch.scales.is_pinned())\n            print(batch.rots.is_pinned())\n            print(batch.model_inds.is_pinned())\n\n            show_input_batch(batch)\n\n        print('*******************************************')\n\n    _, counts = np.unique(dataset.input_labels, return_counts=True)\n    print(counts)\n\n\ndef debug_batch_and_neighbors_calib(dataset, sampler, loader):\n    \"\"\"Timing of generator function\"\"\"\n\n    t = [time.time()]\n    last_display = time.time()\n    mean_dt = np.zeros(2)\n\n    for epoch in range(10):\n\n        for batch_i, input_list in enumerate(loader):\n            # print(batch_i, tuple(points.shape),  tuple(normals.shape), labels, indices, in_sizes)\n\n            # New time\n            t = t[-1:]\n            t += [time.time()]\n\n            # Pause simulating computations\n            time.sleep(0.01)\n            t += [time.time()]\n\n            # Average timing\n            mean_dt = 0.9 * mean_dt + 0.1 * (np.array(t[1:]) - np.array(t[:-1]))\n\n            # Console display (only one per second)\n            if (t[-1] - last_display) > 1.0:\n                last_display = t[-1]\n                message = 'Step {:08d} -> Average timings (ms/batch) {:8.2f} {:8.2f} '\n                print(message.format(batch_i,\n                                     1000 * mean_dt[0],\n                                     1000 * mean_dt[1]))\n\n        print('************* Epoch ended *************')\n\n    _, counts = np.unique(dataset.input_labels, return_counts=True)\n    print(counts)\n\n\nclass ModelNet40WorkerInitDebug:\n    \"\"\"Callable class that Initializes workers.\"\"\"\n\n    def __init__(self, dataset):\n        self.dataset = dataset\n        return\n\n    def __call__(self, worker_id):\n\n        # Print workers info\n        worker_info = get_worker_info()\n        print(worker_info)\n\n        # Get associated dataset\n        dataset = worker_info.dataset  # the dataset copy in this worker process\n\n        # In windows, each worker has its own copy of the dataset. In Linux, this is shared in memory\n        print(dataset.input_labels.__array_interface__['data'])\n        print(worker_info.dataset.input_labels.__array_interface__['data'])\n        print(self.dataset.input_labels.__array_interface__['data'])\n\n        # configure the dataset to only process the split workload\n\n        return\n\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/datasets/Rellis.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Class handling Rellis dataset.\n#      Implements a Dataset, a Sampler, and a collate_fn\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 11/06/2018\n#\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Imports and global variables\n#       \\**********************************/\n#\n\n# Common libs\nimport time\nimport numpy as np\nimport pickle\nimport torch\nimport yaml\nfrom multiprocessing import Lock\n\n\n# OS functions\nfrom os import listdir\nfrom os.path import exists, join, isdir\n\n# Dataset parent class\nfrom datasets.common import *\nfrom torch.utils.data import Sampler, get_worker_info\nfrom utils.mayavi_visu import *\nfrom utils.metrics import fast_confusion\n\nfrom datasets.common import grid_subsampling\nfrom utils.config import bcolors\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Dataset class definition\n#       \\******************************/\n\n\nclass RellisDataset(PointCloudDataset):\n    \"\"\"Class to handle Rellis dataset.\"\"\"\n\n    def __init__(self, config, set='training', balance_classes=True):\n        PointCloudDataset.__init__(self, 'Rellis')\n\n        ##########################\n        # Parameters for the files\n        ##########################\n\n        # Dataset folder\n        self.path = config.data_path #'../../Data/SemanticKitti'\n\n        # Type of task conducted on this dataset\n        self.dataset_task = 'slam_segmentation'\n\n        # Training or test set\n        self.set = set\n\n        # Get a list of sequences\n        if self.set == 'training':\n            self.sequences_path = 'pt_train.lst'\n        elif self.set == 'validation':\n            self.sequences_path = 'pt_val.lst'\n        elif self.set == 'test':\n            self.sequences_path = 'pt_test.lst'\n        else:\n            raise ValueError('Unknown set for Rellis data: ', self.set)\n\n        # List all files in each sequence\n        lst_path = join(self.path,self.sequences_path)\n        self.file_list = [line.strip().split() for line in open(lst_path)]\n\n        #self.label_files = [] \n\n        # fill in with names, checking that all sequences are complete\n        file_dict = {}\n        for item in self.file_list:\n            scan_path, label_path = item\n            seq = scan_path[:5]\n            scan_name = scan_path[-10:-4]\n            if seq not in file_dict:\n                file_dict[seq] = []\n                file_dict[seq].append(scan_name)\n            else:\n                file_dict[seq].append(scan_name)\n\n        self.sequences = list(file_dict.keys())\n        self.frames = list(file_dict.values())\n\n        ###########################\n        # Object classes parameters\n        ###########################\n\n        # Read labels\n        if config.n_frames == 1:\n            config_file = join(self.path, 'rellis.yaml')\n        elif config.n_frames > 1:\n            config_file = join(self.path, 'rellis.yaml')\n        else:\n            raise ValueError('number of frames has to be >= 1')\n\n        with open(config_file, 'r') as stream:\n            doc = yaml.safe_load(stream)\n            all_labels = doc['labels']\n            learning_map_inv = doc['learning_map_inv']\n            learning_map = doc['learning_map']\n            self.learning_map = np.zeros((np.max([k for k in learning_map.keys()]) + 1), dtype=np.int32)\n            for k, v in learning_map.items():\n                self.learning_map[k] = v\n\n            self.learning_map_inv = np.zeros((np.max([k for k in learning_map_inv.keys()]) + 1), dtype=np.int32)\n            for k, v in learning_map_inv.items():\n                self.learning_map_inv[k] = v\n\n        # Dict from labels to names\n        self.label_to_names = {k: all_labels[v] for k, v in learning_map_inv.items()}\n\n        # Initiate a bunch of variables concerning class labels\n        self.init_labels()\n\n        # List of classes ignored during training (can be empty)\n        self.ignored_labels = np.sort([0])\n\n        ##################\n        # Other parameters\n        ##################\n\n        # Update number of class and data task in configuration\n        config.num_classes = self.num_classes\n        config.dataset_task = self.dataset_task\n\n        # Parameters from config\n        self.config = config\n\n        ##################\n        # Load calibration\n        ##################\n\n        # Init variables\n        self.calibrations = []\n        self.times = []\n        self.poses = []\n        self.all_inds = None\n        self.class_proportions = None\n        self.class_frames = []\n        self.val_confs = []\n\n        # Load everything\n        self.load_calib_poses()\n\n        ############################\n        # Batch selection parameters\n        ############################\n\n        # Initialize value for batch limit (max number of points per batch).\n        self.batch_limit = torch.tensor([1], dtype=torch.float32)\n        self.batch_limit.share_memory_()\n\n        # Initialize frame potentials\n        self.potentials = torch.from_numpy(np.random.rand(self.all_inds.shape[0]) * 0.1 + 0.1)\n        \n        #print(self.potentials.shape)\n        self.potentials.share_memory_()\n\n        # If true, the same amount of frames is picked per class\n        self.balance_classes = balance_classes\n\n        # Choose batch_num in_R and max_in_p depending on validation or training\n        if self.set == 'training':\n            self.batch_num = config.batch_num\n            self.max_in_p = config.max_in_points\n            self.in_R = config.in_radius\n        else:\n            self.batch_num = config.val_batch_num\n            self.max_in_p = config.max_val_points\n            self.in_R = config.val_radius\n\n        # shared epoch indices and classes (in case we want class balanced sampler)\n        if set == 'training':\n            N = int(np.ceil(config.epoch_steps * self.batch_num * 1.1))\n        else:\n            N = int(np.ceil(config.validation_size * self.batch_num * 1.1))\n        print(f\"N: {N}\")\n        self.epoch_i = torch.from_numpy(np.zeros((1,), dtype=np.int64))\n        self.epoch_inds = torch.from_numpy(np.zeros((N,), dtype=np.int64))\n        self.epoch_labels = torch.from_numpy(np.zeros((N,), dtype=np.int32))\n        self.epoch_i.share_memory_()\n        self.epoch_inds.share_memory_()\n        self.epoch_labels.share_memory_()\n        self.worker_waiting = torch.tensor([0 for _ in range(config.input_threads)], dtype=torch.int32)\n        self.worker_waiting.share_memory_()\n        self.worker_lock = Lock()\n\n        return\n\n    def __len__(self):\n        \"\"\"\n        Return the length of data here\n        \"\"\"\n        return len(self.frames)\n\n    def __getitem__(self, batch_i):\n        \"\"\"\n        The main thread gives a list of indices to load a batch. Each worker is going to work in parallel to load a\n        different list of indices.\n        \"\"\"\n\n        t = [time.time()]\n\n        # Initiate concatanation lists\n        p_list = []\n        f_list = []\n        l_list = []\n        fi_list = []\n        p0_list = []\n        s_list = []\n        R_list = []\n        r_inds_list = []\n        r_mask_list = []\n        val_labels_list = []\n        batch_n = 0\n\n        while True:\n            t += [time.time()]\n\n            with self.worker_lock:\n                # Get potential minimum\n                ind = int(self.epoch_inds[self.epoch_i])\n                wanted_label = int(self.epoch_labels[self.epoch_i])\n\n                # Update epoch indice\n                self.epoch_i += 1\n\n            s_ind, f_ind = self.all_inds[ind]\n\n            t += [time.time()]\n\n            #########################\n            # Merge n_frames together\n            #########################\n\n            # Initiate merged points\n            merged_points = np.zeros((0, 3), dtype=np.float32)\n            merged_labels = np.zeros((0,), dtype=np.int32)\n            merged_coords = np.zeros((0, 4), dtype=np.float32)\n\n            # Get center of the first frame in world coordinates\n            p_origin = np.zeros((1, 4))\n            p_origin[0, 3] = 1\n            pose0 = self.poses[s_ind][f_ind]\n            p0 = p_origin.dot(pose0.T)[:, :3]\n            p0 = np.squeeze(p0)\n            o_pts = None\n            o_labels = None\n\n            t += [time.time()]\n\n            num_merged = 0\n            f_inc = 0\n            while num_merged < self.config.n_frames and f_ind - f_inc >= 0:\n\n                # Current frame pose\n                pose = self.poses[s_ind][f_ind - f_inc]\n\n                # Select frame only if center has moved far away (more than X meter). Negative value to ignore\n                X = -1.0\n                if X > 0:\n                    diff = p_origin.dot(pose.T)[:, :3] - p_origin.dot(pose0.T)[:, :3]\n                    if num_merged > 0 and np.linalg.norm(diff) < num_merged * X:\n                        f_inc += 1\n                        continue\n\n                # Path of points and labels\n                seq_path = join(self.path, self.sequences[s_ind])\n                velo_file = join(seq_path, 'os1_cloud_node_kitti_bin', self.frames[s_ind][f_ind - f_inc] + '.bin')\n                # if self.set == 'test':\n                #     label_file = None\n                # else:\n                label_file = join(seq_path, 'os1_cloud_node_semantickitti_label_id', self.frames[s_ind][f_ind - f_inc] + '.label')\n\n                # Read points\n                frame_points = np.fromfile(velo_file, dtype=np.float32)\n                points = frame_points.reshape((-1, 4))\n\n                # if self.set == 'test':\n                #     # Fake labels\n                #     sem_labels = np.zeros((frame_points.shape[0],), dtype=np.int32)\n                # else:\n                    # Read labels\n                frame_labels = np.fromfile(label_file, dtype=np.int32)\n                sem_labels = frame_labels & 0xFFFF  # semantic label in lower half\n                sem_labels = self.learning_map[sem_labels]\n\n                # Apply pose (without np.dot to avoid multi-threading)\n                hpoints = np.hstack((points[:, :3], np.ones_like(points[:, :1])))\n                #new_points = hpoints.dot(pose.T)\n                new_points = np.sum(np.expand_dims(hpoints, 2) * pose.T, axis=1)\n                #new_points[:, 3:] = points[:, 3:]\n\n                # In case of validation, keep the original points in memory\n                if self.set in ['validation', 'test'] and f_inc == 0:\n                    o_pts = new_points[:, :3].astype(np.float32)\n                    o_labels = sem_labels.astype(np.int32)\n\n                # In case radius smaller than 50m, chose new center on a point of the wanted class or not\n                if self.in_R < 50.0 and f_inc == 0:\n                    if self.balance_classes:\n                        if len(np.where(sem_labels == wanted_label)[0]) == 0:\n                            wanted_ind = np.random.choice(new_points.shape[0])\n                        else:\n                            wanted_ind = np.random.choice(np.where(sem_labels == wanted_label)[0])\n                    else:\n                        wanted_ind = np.random.choice(new_points.shape[0])\n                    p0 = new_points[wanted_ind, :3]\n\n                # Eliminate points further than config.in_radius\n                mask = np.sum(np.square(new_points[:, :3] - p0), axis=1) < self.in_R ** 2\n                mask_inds = np.where(mask)[0].astype(np.int32)\n\n                # Shuffle points\n                rand_order = np.random.permutation(mask_inds)\n                new_points = new_points[rand_order, :3]\n                sem_labels = sem_labels[rand_order]\n\n                # Place points in original frame reference to get coordinates\n                if f_inc == 0:\n                    new_coords = points[rand_order, :]\n                else:\n                    # We have to project in the first frame coordinates\n                    new_coords = new_points - pose0[:3, 3]\n                    # new_coords = new_coords.dot(pose0[:3, :3])\n                    new_coords = np.sum(np.expand_dims(new_coords, 2) * pose0[:3, :3], axis=1)\n                    new_coords = np.hstack((new_coords, points[:, 3:]))\n\n                # Increment merge count\n                merged_points = np.vstack((merged_points, new_points))\n                merged_labels = np.hstack((merged_labels, sem_labels))\n                merged_coords = np.vstack((merged_coords, new_coords))\n                num_merged += 1\n                f_inc += 1\n\n            t += [time.time()]\n\n            #########################\n            # Merge n_frames together\n            #########################\n\n            # Subsample merged frames\n            in_pts, in_fts, in_lbls = grid_subsampling(merged_points,\n                                                       features=merged_coords,\n                                                       labels=merged_labels,\n                                                       sampleDl=self.config.first_subsampling_dl)\n\n            t += [time.time()]\n\n            # Number collected\n            n = in_pts.shape[0]\n\n            # Safe check\n            if n < 2:\n                continue\n\n            # Randomly drop some points (augmentation process and safety for GPU memory consumption)\n            if n > self.max_in_p:\n                input_inds = np.random.choice(n, size=self.max_in_p, replace=False)\n                in_pts = in_pts[input_inds, :]\n                in_fts = in_fts[input_inds, :]\n                in_lbls = in_lbls[input_inds]\n                n = input_inds.shape[0]\n\n            t += [time.time()]\n\n            # Before augmenting, compute reprojection inds (only for validation and test)\n            if self.set in ['validation', 'test']:\n\n                # get val_points that are in range\n                radiuses = np.sum(np.square(o_pts - p0), axis=1)\n                reproj_mask = radiuses < (0.99 * self.in_R) ** 2\n\n                # Project predictions on the frame points\n                search_tree = KDTree(in_pts, leaf_size=50)\n                proj_inds = search_tree.query(o_pts[reproj_mask, :], return_distance=False)\n                proj_inds = np.squeeze(proj_inds).astype(np.int32)\n            else:\n                proj_inds = np.zeros((0,))\n                reproj_mask = np.zeros((0,))\n\n            t += [time.time()]\n\n            # Data augmentation\n            in_pts, scale, R = self.augmentation_transform(in_pts)\n\n            t += [time.time()]\n\n            # Color augmentation\n            if np.random.rand() > self.config.augment_color:\n                in_fts[:, 3:] *= 0\n\n            # Stack batch\n            p_list += [in_pts]\n            f_list += [in_fts]\n            l_list += [np.squeeze(in_lbls)]\n            fi_list += [[s_ind, f_ind]]\n            p0_list += [p0]\n            s_list += [scale]\n            R_list += [R]\n            r_inds_list += [proj_inds]\n            r_mask_list += [reproj_mask]\n            val_labels_list += [o_labels]\n\n            t += [time.time()]\n\n            # Update batch size\n            batch_n += n\n\n            # In case batch is full, stop\n            if batch_n > int(self.batch_limit):\n                break\n\n        ###################\n        # Concatenate batch\n        ###################\n\n        stacked_points = np.concatenate(p_list, axis=0)\n        features = np.concatenate(f_list, axis=0)\n        labels = np.concatenate(l_list, axis=0)\n        frame_inds = np.array(fi_list, dtype=np.int32)\n        frame_centers = np.stack(p0_list, axis=0)\n        stack_lengths = np.array([pp.shape[0] for pp in p_list], dtype=np.int32)\n        scales = np.array(s_list, dtype=np.float32)\n        rots = np.stack(R_list, axis=0)\n\n        # Input features (Use reflectance, input height or all coordinates)\n        stacked_features = np.ones_like(stacked_points[:, :1], dtype=np.float32)\n        if self.config.in_features_dim == 1:\n            pass\n        elif self.config.in_features_dim == 2:\n            # Use original height coordinate\n            stacked_features = np.hstack((stacked_features, features[:, 2:3]))\n        elif self.config.in_features_dim == 3:\n            # Use height + reflectance\n            stacked_features = np.hstack((stacked_features, features[:, 2:]))\n        elif self.config.in_features_dim == 4:\n            # Use all coordinates\n            stacked_features = np.hstack((stacked_features, features[:3]))\n        elif self.config.in_features_dim == 5:\n            # Use all coordinates + reflectance\n            stacked_features = np.hstack((stacked_features, features))\n        else:\n            raise ValueError('Only accepted input dimensions are 1, 4 and 7 (without and with XYZ)')\n\n        t += [time.time()]\n\n        #######################\n        # Create network inputs\n        #######################\n        #\n        #   Points, neighbors, pooling indices for each layers\n        #\n\n        # Get the whole input list\n        input_list = self.segmentation_inputs(stacked_points,\n                                              stacked_features,\n                                              labels.astype(np.int64),\n                                              stack_lengths)\n\n        t += [time.time()]\n\n        # Add scale and rotation for testing\n        input_list += [scales, rots, frame_inds, frame_centers, r_inds_list, r_mask_list, val_labels_list]\n\n        t += [time.time()]\n\n        # Display timings\n        debugT = False\n        if debugT:\n            print('\\n************************\\n')\n            print('Timings:')\n            ti = 0\n            N = 9\n            mess = 'Init ...... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += 1\n            mess = 'Lock ...... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += 1\n            mess = 'Init ...... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += 1\n            mess = 'Load ...... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += 1\n            mess = 'Subs ...... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += 1\n            mess = 'Drop ...... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += 1\n            mess = 'Reproj .... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += 1\n            mess = 'Augment ... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += 1\n            mess = 'Stack ..... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += N * (len(stack_lengths) - 1) + 1\n            print('concat .... {:5.1f}ms'.format(1000 * (t[ti+1] - t[ti])))\n            ti += 1\n            print('input ..... {:5.1f}ms'.format(1000 * (t[ti+1] - t[ti])))\n            ti += 1\n            print('stack ..... {:5.1f}ms'.format(1000 * (t[ti+1] - t[ti])))\n            ti += 1\n            print('\\n************************\\n')\n\n\n        return [self.config.num_layers] + input_list\n\n    def load_calib_poses(self):\n        \"\"\"\n        load calib poses and times.\n        \"\"\"\n\n        ###########\n        # Load data\n        ###########\n\n        self.calibrations = []\n        self.times = []\n        self.poses = []\n\n        for seq in self.sequences:\n\n            seq_folder = join(self.path, seq)\n\n            # Read Calib\n            self.calibrations.append(self.parse_calibration(join(seq_folder, \"calib.txt\")))\n\n            # Read times\n            #self.times.append(np.loadtxt(join(seq_folder, 'times.txt'), dtype=np.float32))\n\n            # Read poses\n            poses_f64 = self.parse_poses(join(seq_folder, 'poses.txt'), self.calibrations[-1])\n            self.poses.append([pose.astype(np.float32) for pose in poses_f64])\n\n\n        ###################################\n        # Prepare the indices of all frames\n        ###################################\n\n        seq_inds = np.hstack([np.ones(len(_), dtype=np.int32) * i for i, _ in enumerate(self.frames)])\n        frame_inds = np.hstack([np.arange(len(_), dtype=np.int32) for _ in self.frames])\n        self.all_inds = np.vstack((seq_inds, frame_inds)).T\n\n        ################################################\n        # For each class list the frames containing them\n        ################################################\n\n        if self.set == 'training':\n            class_frames_bool = np.zeros((0, self.num_classes), dtype=np.bool)\n            self.class_proportions = np.zeros((self.num_classes,), dtype=np.int32)\n\n            for s_ind, (seq, seq_frames) in enumerate(zip(self.sequences, self.frames)):\n\n                frame_mode = 'single'\n                if self.config.n_frames > 1:\n                    frame_mode = 'multi'\n                seq_stat_file = join(self.path, seq, 'stats_{:s}_{:s}.pkl'.format(frame_mode,self.set))\n\n                # Check if inputs have already been computed\n                if exists(seq_stat_file):\n                    # Read pkl\n                    with open(seq_stat_file, 'rb') as f:\n                        seq_class_frames, seq_proportions = pickle.load(f)\n\n                else:\n\n                    # Initiate dict\n                    print('Preparing seq {:s} class frames. (Long but one time only)'.format(seq))\n\n                    # Class frames as a boolean mask\n                    seq_class_frames = np.zeros((len(seq_frames), self.num_classes), dtype=np.bool)\n\n                    # Proportion of each class\n                    seq_proportions = np.zeros((self.num_classes,), dtype=np.int32)\n\n                    # Sequence path\n                    seq_path = join(self.path, seq)\n\n                    # Read all frames\n                    for f_ind, frame_name in enumerate(seq_frames):\n\n                        # Path of points and labels\n                        label_file = join(seq_path, 'os1_cloud_node_semantickitti_label_id', frame_name + '.label')\n\n                        # Read labels\n                        frame_labels = np.fromfile(label_file, dtype=np.int32)\n                        sem_labels = frame_labels & 0xFFFF  # semantic label in lower half\n                        sem_labels = self.learning_map[sem_labels]\n\n                        # Get present labels and there frequency\n                        unique, counts = np.unique(sem_labels, return_counts=True)\n\n                        # Add this frame to the frame lists of all class present\n                        frame_labels = np.array([self.label_to_idx[l] for l in unique], dtype=np.int32)\n                        seq_class_frames[f_ind, frame_labels] = True\n\n                        # Add proportions\n                        seq_proportions[frame_labels] += counts\n\n                    # Save pickle\n                    with open(seq_stat_file, 'wb') as f:\n                        pickle.dump([seq_class_frames, seq_proportions], f)\n\n            class_frames_bool = np.vstack((class_frames_bool, seq_class_frames))\n            self.class_proportions += seq_proportions\n\n            # Transform boolean indexing to int indices.\n            self.class_frames = []\n            for i, c in enumerate(self.label_values):\n                if c in self.ignored_labels:\n                    self.class_frames.append(torch.zeros((0,), dtype=torch.int64))\n                else:\n                    integer_inds = np.where(class_frames_bool[:, i])[0]\n                    self.class_frames.append(torch.from_numpy(integer_inds.astype(np.int64)))\n\n        # Add variables for validation\n        if self.set == 'validation':\n            class_frames_bool = np.zeros((0, self.num_classes), dtype=np.bool)\n            self.class_proportions = np.zeros((self.num_classes,), dtype=np.int32)\n\n            for s_ind, (seq, seq_frames) in enumerate(zip(self.sequences, self.frames)):\n\n                frame_mode = 'single'\n                if self.config.n_frames > 1:\n                    frame_mode = 'multi'\n                seq_stat_file = join(self.path, seq, 'stats_{:s}_{:s}.pkl'.format(frame_mode,self.set))\n\n                # Check if inputs have already been computed\n                if exists(seq_stat_file):\n                    # Read pkl\n                    with open(seq_stat_file, 'rb') as f:\n                        seq_class_frames, seq_proportions = pickle.load(f)\n\n                else:\n\n                    # Initiate dict\n                    print('Preparing seq {:s} class frames. (Long but one time only)'.format(seq))\n\n                    # Class frames as a boolean mask\n                    seq_class_frames = np.zeros((len(seq_frames), self.num_classes), dtype=np.bool)\n\n                    # Proportion of each class\n                    seq_proportions = np.zeros((self.num_classes,), dtype=np.int32)\n\n                    # Sequence path\n                    seq_path = join(self.path, seq)\n\n                    # Read all frames\n                    for f_ind, frame_name in enumerate(seq_frames):\n\n                        # Path of points and labels\n                        label_file = join(seq_path, 'os1_cloud_node_semantickitti_label_id', frame_name + '.label')\n\n                        # Read labels\n                        frame_labels = np.fromfile(label_file, dtype=np.int32)\n                        sem_labels = frame_labels & 0xFFFF  # semantic label in lower half\n                        sem_labels = self.learning_map[sem_labels]\n\n                        # Get present labels and there frequency\n                        unique, counts = np.unique(sem_labels, return_counts=True)\n\n                        # Add this frame to the frame lists of all class present\n                        frame_labels = np.array([self.label_to_idx[l] for l in unique], dtype=np.int32)\n                        seq_class_frames[f_ind, frame_labels] = True\n\n                        # Add proportions\n                        seq_proportions[frame_labels] += counts\n\n                    # Save pickle\n                    with open(seq_stat_file, 'wb') as f:\n                        pickle.dump([seq_class_frames, seq_proportions], f)\n\n            class_frames_bool = np.vstack((class_frames_bool, seq_class_frames))\n            self.class_proportions += seq_proportions\n\n            # Transform boolean indexing to int indices.\n            self.class_frames = []\n            for i, c in enumerate(self.label_values):\n                if c in self.ignored_labels:\n                    self.class_frames.append(torch.zeros((0,), dtype=torch.int64))\n                else:\n                    integer_inds = np.where(class_frames_bool[:, i])[0]\n                    self.class_frames.append(torch.from_numpy(integer_inds.astype(np.int64)))\n\n            self.val_points = []\n            self.val_labels = []\n            self.val_confs = []\n\n            for s_ind, seq_frames in enumerate(self.frames):\n                self.val_confs.append(np.zeros((len(seq_frames), self.num_classes, self.num_classes)))\n\n        return\n\n    def parse_calibration(self, filename):\n        \"\"\" read calibration file with given filename\n\n            Returns\n            -------\n            dict\n                Calibration matrices as 4x4 numpy arrays.\n        \"\"\"\n        calib = {}\n\n        calib_file = open(filename)\n        for line in calib_file:\n            key, content = line.strip().split(\":\")\n            values = [float(v) for v in content.strip().split()]\n\n            pose = np.zeros((4, 4))\n            pose[0, 0:4] = values[0:4]\n            pose[1, 0:4] = values[4:8]\n            pose[2, 0:4] = values[8:12]\n            pose[3, 3] = 1.0\n\n            calib[key] = pose\n\n        calib_file.close()\n\n        return calib\n\n    def parse_poses(self, filename, calibration):\n        \"\"\" read poses file with per-scan poses from given filename\n\n            Returns\n            -------\n            list\n                list of poses as 4x4 numpy arrays.\n        \"\"\"\n        file = open(filename)\n\n        poses = []\n\n        Tr = calibration[\"Tr\"]\n        Tr_inv = np.linalg.inv(Tr)\n\n        for line in file:\n            values = [float(v) for v in line.strip().split()]\n\n            pose = np.zeros((4, 4))\n            pose[0, 0:4] = values[0:4]\n            pose[1, 0:4] = values[4:8]\n            pose[2, 0:4] = values[8:12]\n            pose[3, 3] = 1.0\n\n            poses.append(np.matmul(Tr_inv, np.matmul(pose, Tr)))\n\n        return poses\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Utility classes definition\n#       \\********************************/\n\n\nclass RellisSampler(Sampler):\n    \"\"\"Sampler for Rellis\"\"\"\n\n    def __init__(self, dataset: RellisDataset):\n        Sampler.__init__(self, dataset)\n\n        # Dataset used by the sampler (no copy is made in memory)\n        self.dataset = dataset\n\n        # Number of step per epoch\n        if dataset.set == 'training':\n            self.N = dataset.config.epoch_steps\n        else:\n            self.N = dataset.config.validation_size\n\n        return\n\n    def __iter__(self):\n        \"\"\"\n        Yield next batch indices here. In this dataset, this is a dummy sampler that yield the index of batch element\n        (input sphere) in epoch instead of the list of point indices\n        \"\"\"\n\n        if self.dataset.balance_classes:\n\n            # Initiate current epoch ind\n            self.dataset.epoch_i *= 0\n            self.dataset.epoch_inds *= 0\n            self.dataset.epoch_labels *= 0\n\n            # Number of sphere centers taken per class in each cloud\n            num_centers = self.dataset.epoch_inds.shape[0]\n\n            # Generate a list of indices balancing classes and respecting potentials\n            gen_indices = []\n            gen_classes = []\n            used_classes = self.dataset.num_classes - len(self.dataset.ignored_labels)\n            for i, c in enumerate(self.dataset.label_values):\n                if c not in self.dataset.ignored_labels:\n                    class_potentials = self.dataset.potentials[self.dataset.class_frames[i]]\n                    if class_potentials.shape[0] ==0 :\n                        used_classes = used_classes -1\n            class_n = num_centers // used_classes + 1\n            for i, c in enumerate(self.dataset.label_values):\n                if c not in self.dataset.ignored_labels and self.dataset.potentials[self.dataset.class_frames[i]].shape[0]!=0:\n\n\n                    # Get the indices to generate thanks to potentials\n\n\n                    # Get the potentials of the frames containing this class\n                    class_potentials = self.dataset.potentials[self.dataset.class_frames[i]]\n\n                    if class_n < class_potentials.shape[0]:\n                        _, class_indices = torch.topk(class_potentials, class_n, largest=False)\n                    else:\n                        class_indices = torch.zeros((0,), dtype=torch.int32)\n                        while class_indices.shape[0] < class_n:\n                            new_class_inds = torch.randperm(class_potentials.shape[0])\n                            class_indices = torch.cat((class_indices, new_class_inds), dim=0)\n                            #print(class_potentials,class_indices.shape,class_indices,new_class_inds )\n                        class_indices = class_indices[:class_n]\n                    class_indices = self.dataset.class_frames[i][class_indices]\n\n                    # Add the indices to the generated ones\n                    gen_indices.append(class_indices)\n                    gen_classes.append(class_indices * 0 + c)\n\n                    # Update potentials\n                    update_inds = torch.unique(class_indices)\n                    self.dataset.potentials[update_inds] = torch.ceil(self.dataset.potentials[update_inds])\n                    self.dataset.potentials[update_inds] += torch.from_numpy(np.random.rand(update_inds.shape[0]) * 0.1 + 0.1)\n\n            # Stack the chosen indices of all classes\n            gen_indices = torch.cat(gen_indices, dim=0)\n            gen_classes = torch.cat(gen_classes, dim=0)\n\n            # Shuffle generated indices\n            rand_order = torch.randperm(gen_indices.shape[0])[:num_centers]\n            gen_indices = gen_indices[rand_order]\n            gen_classes = gen_classes[rand_order]\n\n            # Update potentials (Change the order for the next epoch)\n            #self.dataset.potentials[gen_indices] = torch.ceil(self.dataset.potentials[gen_indices])\n            #self.dataset.potentials[gen_indices] += torch.from_numpy(np.random.rand(gen_indices.shape[0]) * 0.1 + 0.1)\n\n            # Update epoch inds\n            self.dataset.epoch_inds += gen_indices\n            self.dataset.epoch_labels += gen_classes.type(torch.int32)\n\n        else:\n\n            # Initiate current epoch ind\n            self.dataset.epoch_i *= 0\n            self.dataset.epoch_inds *= 0\n            self.dataset.epoch_labels *= 0\n\n            # Number of sphere centers taken per class in each cloud\n            num_centers = self.dataset.epoch_inds.shape[0]\n\n            # Get the list of indices to generate thanks to potentials\n            if num_centers < self.dataset.potentials.shape[0]:\n                _, gen_indices = torch.topk(self.dataset.potentials, num_centers, largest=False, sorted=True)\n            else:\n                gen_indices = torch.randperm(self.dataset.potentials.shape[0])\n\n            # Update potentials (Change the order for the next epoch)\n            self.dataset.potentials[gen_indices] = torch.ceil(self.dataset.potentials[gen_indices])\n            self.dataset.potentials[gen_indices] += torch.from_numpy(np.random.rand(gen_indices.shape[0]) * 0.1 + 0.1)\n\n            # Update epoch \n            #print(self.dataset.epoch_inds.shape, gen_indices.shape,self.dataset.potentials.shape)\n            self.dataset.epoch_inds += gen_indices\n\n        # Generator loop\n        for i in range(self.N):\n            yield i\n\n    def __len__(self):\n        \"\"\"\n        The number of yielded samples is variable\n        \"\"\"\n        return self.N\n\n    def calib_max_in(self, config, dataloader, untouched_ratio=0.8, verbose=True, force_redo=False):\n        \"\"\"\n        Method performing batch and neighbors calibration.\n            Batch calibration: Set \"batch_limit\" (the maximum number of points allowed in every batch) so that the\n                               average batch size (number of stacked pointclouds) is the one asked.\n        Neighbors calibration: Set the \"neighborhood_limits\" (the maximum number of neighbors allowed in convolutions)\n                               so that 90% of the neighborhoods remain untouched. There is a limit for each layer.\n        \"\"\"\n\n        ##############################\n        # Previously saved calibration\n        ##############################\n\n        print('\\nStarting Calibration of max_in_points value (use verbose=True for more details)')\n        t0 = time.time()\n\n        redo = force_redo\n\n        # Batch limit\n        # ***********\n\n        # Load max_in_limit dictionary\n        max_in_lim_file = join(self.dataset.path, 'max_in_limits.pkl')\n        if exists(max_in_lim_file):\n            with open(max_in_lim_file, 'rb') as file:\n                max_in_lim_dict = pickle.load(file)\n        else:\n            max_in_lim_dict = {}\n\n        # Check if the max_in limit associated with current parameters exists\n        if self.dataset.balance_classes:\n            sampler_method = 'balanced'\n        else:\n            sampler_method = 'random'\n        key = '{:s}_{:.3f}_{:.3f}'.format(sampler_method,\n                                          self.dataset.in_R,\n                                          self.dataset.config.first_subsampling_dl)\n        if not redo and key in max_in_lim_dict:\n            self.dataset.max_in_p = max_in_lim_dict[key]\n        else:\n            redo = True\n\n        if verbose:\n            print('\\nPrevious calibration found:')\n            print('Check max_in limit dictionary')\n            if key in max_in_lim_dict:\n                color = bcolors.OKGREEN\n                v = str(int(max_in_lim_dict[key]))\n            else:\n                color = bcolors.FAIL\n                v = '?'\n            print('{:}\\\"{:s}\\\": {:s}{:}'.format(color, key, v, bcolors.ENDC))\n\n        if redo:\n\n            ########################\n            # Batch calib parameters\n            ########################\n\n            # Loop parameters\n            last_display = time.time()\n            i = 0\n            breaking = False\n\n            all_lengths = []\n            N = 1000\n\n            #####################\n            # Perform calibration\n            #####################\n\n            for epoch in range(10):\n                for batch_i, batch in enumerate(dataloader):\n                    #print(batch_i)\n                    # Control max_in_points value\n                    all_lengths += batch.lengths[0].tolist()\n\n                    # Convergence\n                    if len(all_lengths) > N:\n                        breaking = True\n                        break\n\n                    i += 1\n                    t = time.time()\n\n                    # Console display (only one per second)\n                    if t - last_display > 1.0:\n                        last_display = t\n                        message = 'Collecting {:d} in_points: {:5.1f}%'\n                        print(message.format(N,\n                                             100 * len(all_lengths) / N))\n\n                if breaking:\n                    break\n\n            self.dataset.max_in_p = int(np.percentile(all_lengths, 100*untouched_ratio))\n\n            if verbose:\n\n                # Create histogram\n                a = 1\n\n            # Save max_in_limit dictionary\n            print('New max_in_p = ', self.dataset.max_in_p)\n            max_in_lim_dict[key] = self.dataset.max_in_p\n            with open(max_in_lim_file, 'wb') as file:\n                pickle.dump(max_in_lim_dict, file)\n\n        # Update value in config\n        if self.dataset.set == 'training':\n            config.max_in_points = self.dataset.max_in_p\n        else:\n            config.max_val_points = self.dataset.max_in_p\n\n        print('Calibration done in {:.1f}s\\n'.format(time.time() - t0))\n        return\n\n    def calibration(self, dataloader, untouched_ratio=0.9, verbose=False, force_redo=False):\n        \"\"\"\n        Method performing batch and neighbors calibration.\n            Batch calibration: Set \"batch_limit\" (the maximum number of points allowed in every batch) so that the\n                               average batch size (number of stacked pointclouds) is the one asked.\n        Neighbors calibration: Set the \"neighborhood_limits\" (the maximum number of neighbors allowed in convolutions)\n                               so that 90% of the neighborhoods remain untouched. There is a limit for each layer.\n        \"\"\"\n\n        ##############################\n        # Previously saved calibration\n        ##############################\n\n        print('\\nStarting Calibration (use verbose=True for more details)')\n        t0 = time.time()\n\n        redo = force_redo\n\n        # Batch limit\n        # ***********\n\n        # Load batch_limit dictionary\n        batch_lim_file = join(self.dataset.path, 'batch_limits.pkl')\n        if exists(batch_lim_file):\n            with open(batch_lim_file, 'rb') as file:\n                batch_lim_dict = pickle.load(file)\n        else:\n            batch_lim_dict = {}\n\n        # Check if the batch limit associated with current parameters exists\n        if self.dataset.balance_classes:\n            sampler_method = 'balanced'\n        else:\n            sampler_method = 'random'\n        key = '{:s}_{:.3f}_{:.3f}_{:d}_{:d}'.format(sampler_method,\n                                                    self.dataset.in_R,\n                                                    self.dataset.config.first_subsampling_dl,\n                                                    self.dataset.batch_num,\n                                                    self.dataset.max_in_p)\n        if not redo and key in batch_lim_dict:\n            self.dataset.batch_limit[0] = batch_lim_dict[key]\n        else:\n            redo = True\n\n        if verbose:\n            print('\\nPrevious calibration found:')\n            print('Check batch limit dictionary')\n            if key in batch_lim_dict:\n                color = bcolors.OKGREEN\n                v = str(int(batch_lim_dict[key]))\n            else:\n                color = bcolors.FAIL\n                v = '?'\n            print('{:}\\\"{:s}\\\": {:s}{:}'.format(color, key, v, bcolors.ENDC))\n\n        # Neighbors limit\n        # ***************\n\n        # Load neighb_limits dictionary\n        neighb_lim_file = join(self.dataset.path, 'neighbors_limits.pkl')\n        if exists(neighb_lim_file):\n            with open(neighb_lim_file, 'rb') as file:\n                neighb_lim_dict = pickle.load(file)\n        else:\n            neighb_lim_dict = {}\n\n        # Check if the limit associated with current parameters exists (for each layer)\n        neighb_limits = []\n        for layer_ind in range(self.dataset.config.num_layers):\n\n            dl = self.dataset.config.first_subsampling_dl * (2**layer_ind)\n            if self.dataset.config.deform_layers[layer_ind]:\n                r = dl * self.dataset.config.deform_radius\n            else:\n                r = dl * self.dataset.config.conv_radius\n\n            key = '{:s}_{:d}_{:.3f}_{:.3f}'.format(sampler_method, self.dataset.max_in_p, dl, r)\n            if key in neighb_lim_dict:\n                neighb_limits += [neighb_lim_dict[key]]\n\n        if not redo and len(neighb_limits) == self.dataset.config.num_layers:\n            self.dataset.neighborhood_limits = neighb_limits\n        else:\n            redo = True\n\n        if verbose:\n            print('Check neighbors limit dictionary')\n            for layer_ind in range(self.dataset.config.num_layers):\n                dl = self.dataset.config.first_subsampling_dl * (2**layer_ind)\n                if self.dataset.config.deform_layers[layer_ind]:\n                    r = dl * self.dataset.config.deform_radius\n                else:\n                    r = dl * self.dataset.config.conv_radius\n                key = '{:s}_{:d}_{:.3f}_{:.3f}'.format(sampler_method, self.dataset.max_in_p, dl, r)\n\n                if key in neighb_lim_dict:\n                    color = bcolors.OKGREEN\n                    v = str(neighb_lim_dict[key])\n                else:\n                    color = bcolors.FAIL\n                    v = '?'\n                print('{:}\\\"{:s}\\\": {:s}{:}'.format(color, key, v, bcolors.ENDC))\n\n        if redo:\n\n            ############################\n            # Neighbors calib parameters\n            ############################\n\n            # From config parameter, compute higher bound of neighbors number in a neighborhood\n            hist_n = int(np.ceil(4 / 3 * np.pi * (self.dataset.config.deform_radius + 1) ** 3))\n\n            # Histogram of neighborhood sizes\n            neighb_hists = np.zeros((self.dataset.config.num_layers, hist_n), dtype=np.int32)\n\n            ########################\n            # Batch calib parameters\n            ########################\n\n            # Estimated average batch size and target value\n            estim_b = 0\n            target_b = self.dataset.batch_num\n\n            # Calibration parameters\n            low_pass_T = 10\n            Kp = 100.0\n            finer = False\n\n            # Convergence parameters\n            smooth_errors = []\n            converge_threshold = 0.1\n\n            # Save input pointcloud sizes to control max_in_points\n            cropped_n = 0\n            all_n = 0\n\n            # Loop parameters\n            last_display = time.time()\n            i = 0\n            breaking = False\n\n            #####################\n            # Perform calibration\n            #####################\n\n            #self.dataset.batch_limit[0] = self.dataset.max_in_p * (self.dataset.batch_num - 1)\n\n            for epoch in range(10):\n                for batch_i, batch in enumerate(dataloader):\n\n                    # Control max_in_points value\n                    are_cropped = batch.lengths[0] > self.dataset.max_in_p - 1\n                    cropped_n += torch.sum(are_cropped.type(torch.int32)).item()\n                    all_n += int(batch.lengths[0].shape[0])\n\n                    # Update neighborhood histogram\n                    counts = [np.sum(neighb_mat.numpy() < neighb_mat.shape[0], axis=1) for neighb_mat in batch.neighbors]\n                    hists = [np.bincount(c, minlength=hist_n)[:hist_n] for c in counts]\n                    neighb_hists += np.vstack(hists)\n\n                    # batch length\n                    b = len(batch.frame_inds)\n\n                    # Update estim_b (low pass filter)\n                    estim_b += (b - estim_b) / low_pass_T\n\n                    # Estimate error (noisy)\n                    error = target_b - b\n\n                    # Save smooth errors for convergene check\n                    smooth_errors.append(target_b - estim_b)\n                    if len(smooth_errors) > 10:\n                        smooth_errors = smooth_errors[1:]\n\n                    # Update batch limit with P controller\n                    self.dataset.batch_limit[0] += Kp * error\n\n                    # finer low pass filter when closing in\n                    if not finer and np.abs(estim_b - target_b) < 1:\n                        low_pass_T = 100\n                        finer = True\n\n                    # Convergence\n                    if finer and np.max(np.abs(smooth_errors)) < converge_threshold:\n                        breaking = True\n                        break\n\n                    i += 1\n                    t = time.time()\n\n                    # Console display (only one per second)\n                    if verbose and (t - last_display) > 1.0:\n                        last_display = t\n                        message = 'Step {:5d}  estim_b ={:5.2f} batch_limit ={:7d}'\n                        print(message.format(i,\n                                             estim_b,\n                                             int(self.dataset.batch_limit[0])))\n\n                if breaking:\n                    break\n\n            # Use collected neighbor histogram to get neighbors limit\n            cumsum = np.cumsum(neighb_hists.T, axis=0)\n            percentiles = np.sum(cumsum < (untouched_ratio * cumsum[hist_n - 1, :]), axis=0)\n            self.dataset.neighborhood_limits = percentiles\n\n            if verbose:\n\n                # Crop histogram\n                while np.sum(neighb_hists[:, -1]) == 0:\n                    neighb_hists = neighb_hists[:, :-1]\n                hist_n = neighb_hists.shape[1]\n\n                print('\\n**************************************************\\n')\n                line0 = 'neighbors_num '\n                for layer in range(neighb_hists.shape[0]):\n                    line0 += '|  layer {:2d}  '.format(layer)\n                print(line0)\n                for neighb_size in range(hist_n):\n                    line0 = '     {:4d}     '.format(neighb_size)\n                    for layer in range(neighb_hists.shape[0]):\n                        if neighb_size > percentiles[layer]:\n                            color = bcolors.FAIL\n                        else:\n                            color = bcolors.OKGREEN\n                        line0 += '|{:}{:10d}{:}  '.format(color,\n                                                         neighb_hists[layer, neighb_size],\n                                                         bcolors.ENDC)\n\n                    print(line0)\n\n                print('\\n**************************************************\\n')\n                print('\\nchosen neighbors limits: ', percentiles)\n                print()\n\n            # Control max_in_points value\n            print('\\n**************************************************\\n')\n            if cropped_n > 0.3 * all_n:\n                color = bcolors.FAIL\n            else:\n                color = bcolors.OKGREEN\n            print('Current value of max_in_points {:d}'.format(self.dataset.max_in_p))\n            print('  > {:}{:.1f}% inputs are cropped{:}'.format(color, 100 * cropped_n / all_n, bcolors.ENDC))\n            if cropped_n > 0.3 * all_n:\n                print('\\nTry a higher max_in_points value\\n'.format(100 * cropped_n / all_n))\n                #raise ValueError('Value of max_in_points too low')\n            print('\\n**************************************************\\n')\n\n            # Save batch_limit dictionary\n            key = '{:s}_{:.3f}_{:.3f}_{:d}_{:d}'.format(sampler_method,\n                                                        self.dataset.in_R,\n                                                        self.dataset.config.first_subsampling_dl,\n                                                        self.dataset.batch_num,\n                                                        self.dataset.max_in_p)\n            batch_lim_dict[key] = float(self.dataset.batch_limit[0])\n            with open(batch_lim_file, 'wb') as file:\n                pickle.dump(batch_lim_dict, file)\n\n            # Save neighb_limit dictionary\n            for layer_ind in range(self.dataset.config.num_layers):\n                dl = self.dataset.config.first_subsampling_dl * (2 ** layer_ind)\n                if self.dataset.config.deform_layers[layer_ind]:\n                    r = dl * self.dataset.config.deform_radius\n                else:\n                    r = dl * self.dataset.config.conv_radius\n                key = '{:s}_{:d}_{:.3f}_{:.3f}'.format(sampler_method, self.dataset.max_in_p, dl, r)\n                neighb_lim_dict[key] = self.dataset.neighborhood_limits[layer_ind]\n            with open(neighb_lim_file, 'wb') as file:\n                pickle.dump(neighb_lim_dict, file)\n\n\n        print('Calibration done in {:.1f}s\\n'.format(time.time() - t0))\n        return\n\n\nclass RellisCustomBatch:\n    \"\"\"Custom batch definition with memory pinning for Rellis\"\"\"\n\n    def __init__(self, input_list):\n\n        # Get rid of batch dimension\n        input_list = input_list[0]\n\n        # Number of layers\n        L = int(input_list[0])\n\n        # Extract input tensors from the list of numpy array\n        ind = 1\n        self.points = [torch.from_numpy(nparray) for nparray in input_list[ind:ind+L]]\n        ind += L\n        self.neighbors = [torch.from_numpy(nparray) for nparray in input_list[ind:ind+L]]\n        ind += L\n        self.pools = [torch.from_numpy(nparray) for nparray in input_list[ind:ind+L]]\n        ind += L\n        self.upsamples = [torch.from_numpy(nparray) for nparray in input_list[ind:ind+L]]\n        ind += L\n        self.lengths = [torch.from_numpy(nparray) for nparray in input_list[ind:ind+L]]\n        ind += L\n        self.features = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.labels = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.scales = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.rots = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.frame_inds = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.frame_centers = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.reproj_inds = input_list[ind]\n        ind += 1\n        self.reproj_masks = input_list[ind]\n        ind += 1\n        self.val_labels = input_list[ind]\n\n        return\n\n    def pin_memory(self):\n        \"\"\"\n        Manual pinning of the memory\n        \"\"\"\n\n        self.points = [in_tensor.pin_memory() for in_tensor in self.points]\n        self.neighbors = [in_tensor.pin_memory() for in_tensor in self.neighbors]\n        self.pools = [in_tensor.pin_memory() for in_tensor in self.pools]\n        self.upsamples = [in_tensor.pin_memory() for in_tensor in self.upsamples]\n        self.lengths = [in_tensor.pin_memory() for in_tensor in self.lengths]\n        self.features = self.features.pin_memory()\n        self.labels = self.labels.pin_memory()\n        self.scales = self.scales.pin_memory()\n        self.rots = self.rots.pin_memory()\n        self.frame_inds = self.frame_inds.pin_memory()\n        self.frame_centers = self.frame_centers.pin_memory()\n\n        return self\n\n    def to(self, device):\n\n        self.points = [in_tensor.to(device) for in_tensor in self.points]\n        self.neighbors = [in_tensor.to(device) for in_tensor in self.neighbors]\n        self.pools = [in_tensor.to(device) for in_tensor in self.pools]\n        self.upsamples = [in_tensor.to(device) for in_tensor in self.upsamples]\n        self.lengths = [in_tensor.to(device) for in_tensor in self.lengths]\n        self.features = self.features.to(device)\n        self.labels = self.labels.to(device)\n        self.scales = self.scales.to(device)\n        self.rots = self.rots.to(device)\n        self.frame_inds = self.frame_inds.to(device)\n        self.frame_centers = self.frame_centers.to(device)\n\n        return self\n\n    def unstack_points(self, layer=None):\n        \"\"\"Unstack the points\"\"\"\n        return self.unstack_elements('points', layer)\n\n    def unstack_neighbors(self, layer=None):\n        \"\"\"Unstack the neighbors indices\"\"\"\n        return self.unstack_elements('neighbors', layer)\n\n    def unstack_pools(self, layer=None):\n        \"\"\"Unstack the pooling indices\"\"\"\n        return self.unstack_elements('pools', layer)\n\n    def unstack_elements(self, element_name, layer=None, to_numpy=True):\n        \"\"\"\n        Return a list of the stacked elements in the batch at a certain layer. If no layer is given, then return all\n        layers\n        \"\"\"\n\n        if element_name == 'points':\n            elements = self.points\n        elif element_name == 'neighbors':\n            elements = self.neighbors\n        elif element_name == 'pools':\n            elements = self.pools[:-1]\n        else:\n            raise ValueError('Unknown element name: {:s}'.format(element_name))\n\n        all_p_list = []\n        for layer_i, layer_elems in enumerate(elements):\n\n            if layer is None or layer == layer_i:\n\n                i0 = 0\n                p_list = []\n                if element_name == 'pools':\n                    lengths = self.lengths[layer_i+1]\n                else:\n                    lengths = self.lengths[layer_i]\n\n                for b_i, length in enumerate(lengths):\n\n                    elem = layer_elems[i0:i0 + length]\n                    if element_name == 'neighbors':\n                        elem[elem >= self.points[layer_i].shape[0]] = -1\n                        elem[elem >= 0] -= i0\n                    elif element_name == 'pools':\n                        elem[elem >= self.points[layer_i].shape[0]] = -1\n                        elem[elem >= 0] -= torch.sum(self.lengths[layer_i][:b_i])\n                    i0 += length\n\n                    if to_numpy:\n                        p_list.append(elem.numpy())\n                    else:\n                        p_list.append(elem)\n\n                if layer == layer_i:\n                    return p_list\n\n                all_p_list.append(p_list)\n\n        return all_p_list\n\n\ndef RellisCollate(batch_data):\n    return RellisCustomBatch(batch_data)\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Debug functions\n#       \\*********************/\n\n\ndef debug_timing(dataset, loader):\n    \"\"\"Timing of generator function\"\"\"\n\n    t = [time.time()]\n    last_display = time.time()\n    mean_dt = np.zeros(2)\n    estim_b = dataset.batch_num\n    estim_N = 0\n\n    for epoch in range(10):\n\n        for batch_i, batch in enumerate(loader):\n            # print(batch_i, tuple(points.shape),  tuple(normals.shape), labels, indices, in_sizes)\n\n            # New time\n            t = t[-1:]\n            t += [time.time()]\n\n            # Update estim_b (low pass filter)\n            estim_b += (len(batch.frame_inds) - estim_b) / 100\n            estim_N += (batch.features.shape[0] - estim_N) / 10\n\n            # Pause simulating computations\n            time.sleep(0.05)\n            t += [time.time()]\n\n            # Average timing\n            mean_dt = 0.9 * mean_dt + 0.1 * (np.array(t[1:]) - np.array(t[:-1]))\n\n            # Console display (only one per second)\n            if (t[-1] - last_display) > -1.0:\n                last_display = t[-1]\n                message = 'Step {:08d} -> (ms/batch) {:8.2f} {:8.2f} / batch = {:.2f} - {:.0f}'\n                print(message.format(batch_i,\n                                     1000 * mean_dt[0],\n                                     1000 * mean_dt[1],\n                                     estim_b,\n                                     estim_N))\n\n        print('************* Epoch ended *************')\n\n    _, counts = np.unique(dataset.input_labels, return_counts=True)\n    print(counts)\n\n\ndef debug_class_w(dataset, loader):\n    \"\"\"Timing of generator function\"\"\"\n\n    i = 0\n\n    counts = np.zeros((dataset.num_classes,), dtype=np.int64)\n\n    s = '{:^6}|'.format('step')\n    for c in dataset.label_names:\n        s += '{:^6}'.format(c[:4])\n    print(s)\n    print(6*'-' + '|' + 6*dataset.num_classes*'-')\n\n    for epoch in range(10):\n        for batch_i, batch in enumerate(loader):\n            # print(batch_i, tuple(points.shape),  tuple(normals.shape), labels, indices, in_sizes)\n\n            # count labels\n            new_counts = np.bincount(batch.labels)\n\n            counts[:new_counts.shape[0]] += new_counts.astype(np.int64)\n\n            # Update proportions\n            proportions = 1000 * counts / np.sum(counts)\n\n            s = '{:^6d}|'.format(i)\n            for pp in proportions:\n                s += '{:^6.1f}'.format(pp)\n            print(s)\n            i += 1\n\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/datasets/S3DIS.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Class handling S3DIS dataset.\n#      Implements a Dataset, a Sampler, and a collate_fn\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 11/06/2018\n#\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Imports and global variables\n#       \\**********************************/\n#\n\n# Common libs\nimport time\nimport numpy as np\nimport pickle\nimport torch\nimport math\nfrom multiprocessing import Lock\n\n\n# OS functions\nfrom os import listdir\nfrom os.path import exists, join, isdir\n\n# Dataset parent class\nfrom datasets.common import PointCloudDataset\nfrom torch.utils.data import Sampler, get_worker_info\nfrom utils.mayavi_visu import *\n\nfrom datasets.common import grid_subsampling\nfrom utils.config import bcolors\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Dataset class definition\n#       \\******************************/\n\n\nclass S3DISDataset(PointCloudDataset):\n    \"\"\"Class to handle S3DIS dataset.\"\"\"\n\n    def __init__(self, config, set='training', use_potentials=True, load_data=True):\n        \"\"\"\n        This dataset is small enough to be stored in-memory, so load all point clouds here\n        \"\"\"\n        PointCloudDataset.__init__(self, 'S3DIS')\n\n        ############\n        # Parameters\n        ############\n\n        # Dict from labels to names\n        self.label_to_names = {0: 'ceiling',\n                               1: 'floor',\n                               2: 'wall',\n                               3: 'beam',\n                               4: 'column',\n                               5: 'window',\n                               6: 'door',\n                               7: 'chair',\n                               8: 'table',\n                               9: 'bookcase',\n                               10: 'sofa',\n                               11: 'board',\n                               12: 'clutter'}\n\n        # Initialize a bunch of variables concerning class labels\n        self.init_labels()\n\n        # List of classes ignored during training (can be empty)\n        self.ignored_labels = np.array([])\n\n        # Dataset folder\n        self.path = '../../Data/S3DIS'\n\n        # Type of task conducted on this dataset\n        self.dataset_task = 'cloud_segmentation'\n\n        # Update number of class and data task in configuration\n        config.num_classes = self.num_classes\n        config.dataset_task = self.dataset_task\n\n        # Parameters from config\n        self.config = config\n\n        # Training or test set\n        self.set = set\n\n        # Using potential or random epoch generation\n        self.use_potentials = use_potentials\n\n        # Path of the training files\n        self.train_path = 'original_ply'\n\n        # List of files to process\n        ply_path = join(self.path, self.train_path)\n\n        # Proportion of validation scenes\n        self.cloud_names = ['Area_1', 'Area_2', 'Area_3', 'Area_4', 'Area_5', 'Area_6']\n        self.all_splits = [0, 1, 2, 3, 4, 5]\n        self.validation_split = 4\n\n        # Number of models used per epoch\n        if self.set == 'training':\n            self.epoch_n = config.epoch_steps * config.batch_num\n        elif self.set in ['validation', 'test', 'ERF']:\n            self.epoch_n = config.validation_size * config.batch_num\n        else:\n            raise ValueError('Unknown set for S3DIS data: ', self.set)\n\n        # Stop data is not needed\n        if not load_data:\n            return\n\n        ###################\n        # Prepare ply files\n        ###################\n\n        self.prepare_S3DIS_ply()\n\n        ################\n        # Load ply files\n        ################\n\n        # List of training files\n        self.files = []\n        for i, f in enumerate(self.cloud_names):\n            if self.set == 'training':\n                if self.all_splits[i] != self.validation_split:\n                    self.files += [join(ply_path, f + '.ply')]\n            elif self.set in ['validation', 'test', 'ERF']:\n                if self.all_splits[i] == self.validation_split:\n                    self.files += [join(ply_path, f + '.ply')]\n            else:\n                raise ValueError('Unknown set for S3DIS data: ', self.set)\n\n        if self.set == 'training':\n            self.cloud_names = [f for i, f in enumerate(self.cloud_names)\n                                if self.all_splits[i] != self.validation_split]\n        elif self.set in ['validation', 'test', 'ERF']:\n            self.cloud_names = [f for i, f in enumerate(self.cloud_names)\n                                if self.all_splits[i] == self.validation_split]\n\n        if 0 < self.config.first_subsampling_dl <= 0.01:\n            raise ValueError('subsampling_parameter too low (should be over 1 cm')\n\n        # Initiate containers\n        self.input_trees = []\n        self.input_colors = []\n        self.input_labels = []\n        self.pot_trees = []\n        self.num_clouds = 0\n        self.test_proj = []\n        self.validation_labels = []\n\n        # Start loading\n        self.load_subsampled_clouds()\n\n        ############################\n        # Batch selection parameters\n        ############################\n\n        # Initialize value for batch limit (max number of points per batch).\n        self.batch_limit = torch.tensor([1], dtype=torch.float32)\n        self.batch_limit.share_memory_()\n\n        # Initialize potentials\n        if use_potentials:\n            self.potentials = []\n            self.min_potentials = []\n            self.argmin_potentials = []\n            for i, tree in enumerate(self.pot_trees):\n                self.potentials += [torch.from_numpy(np.random.rand(tree.data.shape[0]) * 1e-3)]\n                min_ind = int(torch.argmin(self.potentials[-1]))\n                self.argmin_potentials += [min_ind]\n                self.min_potentials += [float(self.potentials[-1][min_ind])]\n\n            # Share potential memory\n            self.argmin_potentials = torch.from_numpy(np.array(self.argmin_potentials, dtype=np.int64))\n            self.min_potentials = torch.from_numpy(np.array(self.min_potentials, dtype=np.float64))\n            self.argmin_potentials.share_memory_()\n            self.min_potentials.share_memory_()\n            for i, _ in enumerate(self.pot_trees):\n                self.potentials[i].share_memory_()\n\n            self.worker_waiting = torch.tensor([0 for _ in range(config.input_threads)], dtype=torch.int32)\n            self.worker_waiting.share_memory_()\n            self.epoch_inds = None\n            self.epoch_i = 0\n\n        else:\n            self.potentials = None\n            self.min_potentials = None\n            self.argmin_potentials = None\n            N = config.epoch_steps * config.batch_num\n            self.epoch_inds = torch.from_numpy(np.zeros((2, N), dtype=np.int64))\n            self.epoch_i = torch.from_numpy(np.zeros((1,), dtype=np.int64))\n            self.epoch_i.share_memory_()\n            self.epoch_inds.share_memory_()\n\n        self.worker_lock = Lock()\n\n        # For ERF visualization, we want only one cloud per batch and no randomness\n        if self.set == 'ERF':\n            self.batch_limit = torch.tensor([1], dtype=torch.float32)\n            self.batch_limit.share_memory_()\n            np.random.seed(42)\n\n        return\n\n    def __len__(self):\n        \"\"\"\n        Return the length of data here\n        \"\"\"\n        return len(self.cloud_names)\n\n    def __getitem__(self, batch_i):\n        \"\"\"\n        The main thread gives a list of indices to load a batch. Each worker is going to work in parallel to load a\n        different list of indices.\n        \"\"\"\n\n        if self.use_potentials:\n            return self.potential_item(batch_i)\n        else:\n            return self.random_item(batch_i)\n\n    def potential_item(self, batch_i, debug_workers=False):\n\n        t = [time.time()]\n\n        # Initiate concatanation lists\n        p_list = []\n        f_list = []\n        l_list = []\n        i_list = []\n        pi_list = []\n        ci_list = []\n        s_list = []\n        R_list = []\n        batch_n = 0\n\n        info = get_worker_info()\n        if info is not None:\n            wid = info.id\n        else:\n            wid = None\n\n        while True:\n\n            t += [time.time()]\n\n            if debug_workers:\n                message = ''\n                for wi in range(info.num_workers):\n                    if wi == wid:\n                        message += ' {:}X{:} '.format(bcolors.FAIL, bcolors.ENDC)\n                    elif self.worker_waiting[wi] == 0:\n                        message += '   '\n                    elif self.worker_waiting[wi] == 1:\n                        message += ' | '\n                    elif self.worker_waiting[wi] == 2:\n                        message += ' o '\n                print(message)\n                self.worker_waiting[wid] = 0\n\n            with self.worker_lock:\n\n                if debug_workers:\n                    message = ''\n                    for wi in range(info.num_workers):\n                        if wi == wid:\n                            message += ' {:}v{:} '.format(bcolors.OKGREEN, bcolors.ENDC)\n                        elif self.worker_waiting[wi] == 0:\n                            message += '   '\n                        elif self.worker_waiting[wi] == 1:\n                            message += ' | '\n                        elif self.worker_waiting[wi] == 2:\n                            message += ' o '\n                    print(message)\n                    self.worker_waiting[wid] = 1\n\n                # Get potential minimum\n                cloud_ind = int(torch.argmin(self.min_potentials))\n                point_ind = int(self.argmin_potentials[cloud_ind])\n\n                # Get potential points from tree structure\n                pot_points = np.array(self.pot_trees[cloud_ind].data, copy=False)\n\n                # Center point of input region\n                center_point = pot_points[point_ind, :].reshape(1, -1)\n\n                # Add a small noise to center point\n                if self.set != 'ERF':\n                    center_point += np.random.normal(scale=self.config.in_radius / 10, size=center_point.shape)\n\n                # Indices of points in input region\n                pot_inds, dists = self.pot_trees[cloud_ind].query_radius(center_point,\n                                                                         r=self.config.in_radius,\n                                                                         return_distance=True)\n\n                d2s = np.square(dists[0])\n                pot_inds = pot_inds[0]\n\n                # Update potentials (Tukey weights)\n                if self.set != 'ERF':\n                    tukeys = np.square(1 - d2s / np.square(self.config.in_radius))\n                    tukeys[d2s > np.square(self.config.in_radius)] = 0\n                    self.potentials[cloud_ind][pot_inds] += tukeys\n                    min_ind = torch.argmin(self.potentials[cloud_ind])\n                    self.min_potentials[[cloud_ind]] = self.potentials[cloud_ind][min_ind]\n                    self.argmin_potentials[[cloud_ind]] = min_ind\n\n            t += [time.time()]\n\n            # Get points from tree structure\n            points = np.array(self.input_trees[cloud_ind].data, copy=False)\n\n\n            # Indices of points in input region\n            input_inds = self.input_trees[cloud_ind].query_radius(center_point,\n                                                                  r=self.config.in_radius)[0]\n\n            t += [time.time()]\n\n            # Number collected\n            n = input_inds.shape[0]\n\n            # Collect labels and colors\n            input_points = (points[input_inds] - center_point).astype(np.float32)\n            input_colors = self.input_colors[cloud_ind][input_inds]\n            if self.set in ['test', 'ERF']:\n                input_labels = np.zeros(input_points.shape[0])\n            else:\n                input_labels = self.input_labels[cloud_ind][input_inds]\n                input_labels = np.array([self.label_to_idx[l] for l in input_labels])\n\n            t += [time.time()]\n\n            # Data augmentation\n            input_points, scale, R = self.augmentation_transform(input_points)\n\n            # Color augmentation\n            if np.random.rand() > self.config.augment_color:\n                input_colors *= 0\n\n            # Get original height as additional feature\n            input_features = np.hstack((input_colors, input_points[:, 2:] + center_point[:, 2:])).astype(np.float32)\n\n            t += [time.time()]\n\n            # Stack batch\n            p_list += [input_points]\n            f_list += [input_features]\n            l_list += [input_labels]\n            pi_list += [input_inds]\n            i_list += [point_ind]\n            ci_list += [cloud_ind]\n            s_list += [scale]\n            R_list += [R]\n\n            # Update batch size\n            batch_n += n\n\n            # In case batch is full, stop\n            if batch_n > int(self.batch_limit):\n                break\n\n            # Randomly drop some points (act as an augmentation process and a safety for GPU memory consumption)\n            # if n > int(self.batch_limit):\n            #    input_inds = np.random.choice(input_inds, size=int(self.batch_limit) - 1, replace=False)\n            #    n = input_inds.shape[0]\n\n        ###################\n        # Concatenate batch\n        ###################\n\n        stacked_points = np.concatenate(p_list, axis=0)\n        features = np.concatenate(f_list, axis=0)\n        labels = np.concatenate(l_list, axis=0)\n        point_inds = np.array(i_list, dtype=np.int32)\n        cloud_inds = np.array(ci_list, dtype=np.int32)\n        input_inds = np.concatenate(pi_list, axis=0)\n        stack_lengths = np.array([pp.shape[0] for pp in p_list], dtype=np.int32)\n        scales = np.array(s_list, dtype=np.float32)\n        rots = np.stack(R_list, axis=0)\n\n        # Input features\n        stacked_features = np.ones_like(stacked_points[:, :1], dtype=np.float32)\n        if self.config.in_features_dim == 1:\n            pass\n        elif self.config.in_features_dim == 4:\n            stacked_features = np.hstack((stacked_features, features[:, :3]))\n        elif self.config.in_features_dim == 5:\n            stacked_features = np.hstack((stacked_features, features))\n        else:\n            raise ValueError('Only accepted input dimensions are 1, 4 and 7 (without and with XYZ)')\n\n        #######################\n        # Create network inputs\n        #######################\n        #\n        #   Points, neighbors, pooling indices for each layers\n        #\n\n        t += [time.time()]\n\n        # Get the whole input list\n        input_list = self.segmentation_inputs(stacked_points,\n                                              stacked_features,\n                                              labels,\n                                              stack_lengths)\n\n        t += [time.time()]\n\n        # Add scale and rotation for testing\n        input_list += [scales, rots, cloud_inds, point_inds, input_inds]\n\n        if debug_workers:\n            message = ''\n            for wi in range(info.num_workers):\n                if wi == wid:\n                    message += ' {:}0{:} '.format(bcolors.OKBLUE, bcolors.ENDC)\n                elif self.worker_waiting[wi] == 0:\n                    message += '   '\n                elif self.worker_waiting[wi] == 1:\n                    message += ' | '\n                elif self.worker_waiting[wi] == 2:\n                    message += ' o '\n            print(message)\n            self.worker_waiting[wid] = 2\n\n        t += [time.time()]\n\n        # Display timings\n        debugT = False\n        if debugT:\n            print('\\n************************\\n')\n            print('Timings:')\n            ti = 0\n            N = 5\n            mess = 'Init ...... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += 1\n            mess = 'Pots ...... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += 1\n            mess = 'Sphere .... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += 1\n            mess = 'Collect ... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += 1\n            mess = 'Augment ... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += N * (len(stack_lengths) - 1) + 1\n            print('concat .... {:5.1f}ms'.format(1000 * (t[ti+1] - t[ti])))\n            ti += 1\n            print('input ..... {:5.1f}ms'.format(1000 * (t[ti+1] - t[ti])))\n            ti += 1\n            print('stack ..... {:5.1f}ms'.format(1000 * (t[ti+1] - t[ti])))\n            ti += 1\n            print('\\n************************\\n')\n        return input_list\n\n    def random_item(self, batch_i):\n\n        # Initiate concatanation lists\n        p_list = []\n        f_list = []\n        l_list = []\n        i_list = []\n        pi_list = []\n        ci_list = []\n        s_list = []\n        R_list = []\n        batch_n = 0\n\n        while True:\n\n            with self.worker_lock:\n\n                # Get potential minimum\n                cloud_ind = int(self.epoch_inds[0, self.epoch_i])\n                point_ind = int(self.epoch_inds[1, self.epoch_i])\n\n                # Update epoch indice\n                self.epoch_i += 1\n\n            # Get points from tree structure\n            points = np.array(self.input_trees[cloud_ind].data, copy=False)\n\n            # Center point of input region\n            center_point = points[point_ind, :].reshape(1, -1)\n\n            # Add a small noise to center point\n            if self.set != 'ERF':\n                center_point += np.random.normal(scale=self.config.in_radius / 10, size=center_point.shape)\n\n            # Indices of points in input region\n            input_inds = self.input_trees[cloud_ind].query_radius(center_point,\n                                                                  r=self.config.in_radius)[0]\n\n            # Number collected\n            n = input_inds.shape[0]\n\n            # Collect labels and colors\n            input_points = (points[input_inds] - center_point).astype(np.float32)\n            input_colors = self.input_colors[cloud_ind][input_inds]\n            if self.set in ['test', 'ERF']:\n                input_labels = np.zeros(input_points.shape[0])\n            else:\n                input_labels = self.input_labels[cloud_ind][input_inds]\n                input_labels = np.array([self.label_to_idx[l] for l in input_labels])\n\n            # Data augmentation\n            input_points, scale, R = self.augmentation_transform(input_points)\n\n            # Color augmentation\n            if np.random.rand() > self.config.augment_color:\n                input_colors *= 0\n\n            # Get original height as additional feature\n            input_features = np.hstack((input_colors, input_points[:, 2:] + center_point[:, 2:])).astype(np.float32)\n\n            # Stack batch\n            p_list += [input_points]\n            f_list += [input_features]\n            l_list += [input_labels]\n            pi_list += [input_inds]\n            i_list += [point_ind]\n            ci_list += [cloud_ind]\n            s_list += [scale]\n            R_list += [R]\n\n            # Update batch size\n            batch_n += n\n\n            # In case batch is full, stop\n            if batch_n > int(self.batch_limit):\n                break\n\n            # Randomly drop some points (act as an augmentation process and a safety for GPU memory consumption)\n            # if n > int(self.batch_limit):\n            #    input_inds = np.random.choice(input_inds, size=int(self.batch_limit) - 1, replace=False)\n            #    n = input_inds.shape[0]\n\n        ###################\n        # Concatenate batch\n        ###################\n\n        stacked_points = np.concatenate(p_list, axis=0)\n        features = np.concatenate(f_list, axis=0)\n        labels = np.concatenate(l_list, axis=0)\n        point_inds = np.array(i_list, dtype=np.int32)\n        cloud_inds = np.array(ci_list, dtype=np.int32)\n        input_inds = np.concatenate(pi_list, axis=0)\n        stack_lengths = np.array([pp.shape[0] for pp in p_list], dtype=np.int32)\n        scales = np.array(s_list, dtype=np.float32)\n        rots = np.stack(R_list, axis=0)\n\n        # Input features\n        stacked_features = np.ones_like(stacked_points[:, :1], dtype=np.float32)\n        if self.config.in_features_dim == 1:\n            pass\n        elif self.config.in_features_dim == 4:\n            stacked_features = np.hstack((stacked_features, features[:, :3]))\n        elif self.config.in_features_dim == 5:\n            stacked_features = np.hstack((stacked_features, features))\n        else:\n            raise ValueError('Only accepted input dimensions are 1, 4 and 7 (without and with XYZ)')\n\n        #######################\n        # Create network inputs\n        #######################\n        #\n        #   Points, neighbors, pooling indices for each layers\n        #\n\n        # Get the whole input list\n        input_list = self.segmentation_inputs(stacked_points,\n                                              stacked_features,\n                                              labels,\n                                              stack_lengths)\n\n        # Add scale and rotation for testing\n        input_list += [scales, rots, cloud_inds, point_inds, input_inds]\n\n        return input_list\n\n    def prepare_S3DIS_ply(self):\n\n        print('\\nPreparing ply files')\n        t0 = time.time()\n\n        # Folder for the ply files\n        ply_path = join(self.path, self.train_path)\n        if not exists(ply_path):\n            makedirs(ply_path)\n\n        for cloud_name in self.cloud_names:\n\n            # Pass if the cloud has already been computed\n            cloud_file = join(ply_path, cloud_name + '.ply')\n            if exists(cloud_file):\n                continue\n\n            # Get rooms of the current cloud\n            cloud_folder = join(self.path, cloud_name)\n            room_folders = [join(cloud_folder, room) for room in listdir(cloud_folder) if isdir(join(cloud_folder, room))]\n\n            # Initiate containers\n            cloud_points = np.empty((0, 3), dtype=np.float32)\n            cloud_colors = np.empty((0, 3), dtype=np.uint8)\n            cloud_classes = np.empty((0, 1), dtype=np.int32)\n\n            # Loop over rooms\n            for i, room_folder in enumerate(room_folders):\n\n                print('Cloud %s - Room %d/%d : %s' % (cloud_name, i+1, len(room_folders), room_folder.split('/')[-1]))\n\n                for object_name in listdir(join(room_folder, 'Annotations')):\n\n                    if object_name[-4:] == '.txt':\n\n                        # Text file containing point of the object\n                        object_file = join(room_folder, 'Annotations', object_name)\n\n                        # Object class and ID\n                        tmp = object_name[:-4].split('_')[0]\n                        if tmp in self.name_to_label:\n                            object_class = self.name_to_label[tmp]\n                        elif tmp in ['stairs']:\n                            object_class = self.name_to_label['clutter']\n                        else:\n                            raise ValueError('Unknown object name: ' + str(tmp))\n\n                        # Correct bug in S3DIS dataset\n                        if object_name == 'ceiling_1.txt':\n                            with open(object_file, 'r') as f:\n                                lines = f.readlines()\n                            for l_i, line in enumerate(lines):\n                                if '103.0\\x100000' in line:\n                                    lines[l_i] = line.replace('103.0\\x100000', '103.000000')\n                            with open(object_file, 'w') as f:\n                                f.writelines(lines)\n\n                        # Read object points and colors\n                        object_data = np.loadtxt(object_file, dtype=np.float32)\n\n                        # Stack all data\n                        cloud_points = np.vstack((cloud_points, object_data[:, 0:3].astype(np.float32)))\n                        cloud_colors = np.vstack((cloud_colors, object_data[:, 3:6].astype(np.uint8)))\n                        object_classes = np.full((object_data.shape[0], 1), object_class, dtype=np.int32)\n                        cloud_classes = np.vstack((cloud_classes, object_classes))\n\n            # Save as ply\n            write_ply(cloud_file,\n                      (cloud_points, cloud_colors, cloud_classes),\n                      ['x', 'y', 'z', 'red', 'green', 'blue', 'class'])\n\n        print('Done in {:.1f}s'.format(time.time() - t0))\n        return\n\n    def load_subsampled_clouds(self):\n\n        # Parameter\n        dl = self.config.first_subsampling_dl\n\n        # Create path for files\n        tree_path = join(self.path, 'input_{:.3f}'.format(dl))\n        if not exists(tree_path):\n            makedirs(tree_path)\n\n        ##############\n        # Load KDTrees\n        ##############\n\n        for i, file_path in enumerate(self.files):\n\n            # Restart timer\n            t0 = time.time()\n\n            # Get cloud name\n            cloud_name = self.cloud_names[i]\n\n            # Name of the input files\n            KDTree_file = join(tree_path, '{:s}_KDTree.pkl'.format(cloud_name))\n            sub_ply_file = join(tree_path, '{:s}.ply'.format(cloud_name))\n\n            # Check if inputs have already been computed\n            if exists(KDTree_file):\n                print('\\nFound KDTree for cloud {:s}, subsampled at {:.3f}'.format(cloud_name, dl))\n\n                # read ply with data\n                data = read_ply(sub_ply_file)\n                sub_colors = np.vstack((data['red'], data['green'], data['blue'])).T\n                sub_labels = data['class']\n\n                # Read pkl with search tree\n                with open(KDTree_file, 'rb') as f:\n                    search_tree = pickle.load(f)\n\n            else:\n                print('\\nPreparing KDTree for cloud {:s}, subsampled at {:.3f}'.format(cloud_name, dl))\n\n                # Read ply file\n                data = read_ply(file_path)\n                points = np.vstack((data['x'], data['y'], data['z'])).T\n                colors = np.vstack((data['red'], data['green'], data['blue'])).T\n                labels = data['class']\n\n                # Subsample cloud\n                sub_points, sub_colors, sub_labels = grid_subsampling(points,\n                                                                      features=colors,\n                                                                      labels=labels,\n                                                                      sampleDl=dl)\n\n                # Rescale float color and squeeze label\n                sub_colors = sub_colors / 255\n                sub_labels = np.squeeze(sub_labels)\n\n                # Get chosen neighborhoods\n                search_tree = KDTree(sub_points, leaf_size=10)\n                #search_tree = nnfln.KDTree(n_neighbors=1, metric='L2', leaf_size=10)\n                #search_tree.fit(sub_points)\n\n                # Save KDTree\n                with open(KDTree_file, 'wb') as f:\n                    pickle.dump(search_tree, f)\n\n                # Save ply\n                write_ply(sub_ply_file,\n                          [sub_points, sub_colors, sub_labels],\n                          ['x', 'y', 'z', 'red', 'green', 'blue', 'class'])\n\n            # Fill data containers\n            self.input_trees += [search_tree]\n            self.input_colors += [sub_colors]\n            self.input_labels += [sub_labels]\n\n            size = sub_colors.shape[0] * 4 * 7\n            print('{:.1f} MB loaded in {:.1f}s'.format(size * 1e-6, time.time() - t0))\n\n        ############################\n        # Coarse potential locations\n        ############################\n\n        # Only necessary for validation and test sets\n        if self.use_potentials:\n            print('\\nPreparing potentials')\n\n            # Restart timer\n            t0 = time.time()\n\n            pot_dl = self.config.in_radius / 10\n            cloud_ind = 0\n\n            for i, file_path in enumerate(self.files):\n\n                # Get cloud name\n                cloud_name = self.cloud_names[i]\n\n                # Name of the input files\n                coarse_KDTree_file = join(tree_path, '{:s}_coarse_KDTree.pkl'.format(cloud_name))\n\n                # Check if inputs have already been computed\n                if exists(coarse_KDTree_file):\n                    # Read pkl with search tree\n                    with open(coarse_KDTree_file, 'rb') as f:\n                        search_tree = pickle.load(f)\n\n                else:\n                    # Subsample cloud\n                    sub_points = np.array(self.input_trees[cloud_ind].data, copy=False)\n                    coarse_points = grid_subsampling(sub_points.astype(np.float32), sampleDl=pot_dl)\n\n                    # Get chosen neighborhoods\n                    search_tree = KDTree(coarse_points, leaf_size=10)\n\n                    # Save KDTree\n                    with open(coarse_KDTree_file, 'wb') as f:\n                        pickle.dump(search_tree, f)\n\n                # Fill data containers\n                self.pot_trees += [search_tree]\n                cloud_ind += 1\n\n            print('Done in {:.1f}s'.format(time.time() - t0))\n\n        ######################\n        # Reprojection indices\n        ######################\n\n        # Get number of clouds\n        self.num_clouds = len(self.input_trees)\n\n        # Only necessary for validation and test sets\n        if self.set in ['validation', 'test']:\n\n            print('\\nPreparing reprojection indices for testing')\n\n            # Get validation/test reprojection indices\n            for i, file_path in enumerate(self.files):\n\n                # Restart timer\n                t0 = time.time()\n\n                # Get info on this cloud\n                cloud_name = self.cloud_names[i]\n\n                # File name for saving\n                proj_file = join(tree_path, '{:s}_proj.pkl'.format(cloud_name))\n\n                # Try to load previous indices\n                if exists(proj_file):\n                    with open(proj_file, 'rb') as f:\n                        proj_inds, labels = pickle.load(f)\n                else:\n                    data = read_ply(file_path)\n                    points = np.vstack((data['x'], data['y'], data['z'])).T\n                    labels = data['class']\n\n                    # Compute projection inds\n                    idxs = self.input_trees[i].query(points, return_distance=False)\n                    #dists, idxs = self.input_trees[i_cloud].kneighbors(points)\n                    proj_inds = np.squeeze(idxs).astype(np.int32)\n\n                    # Save\n                    with open(proj_file, 'wb') as f:\n                        pickle.dump([proj_inds, labels], f)\n\n                self.test_proj += [proj_inds]\n                self.validation_labels += [labels]\n                print('{:s} done in {:.1f}s'.format(cloud_name, time.time() - t0))\n\n        print()\n        return\n\n    def load_evaluation_points(self, file_path):\n        \"\"\"\n        Load points (from test or validation split) on which the metrics should be evaluated\n        \"\"\"\n\n        # Get original points\n        data = read_ply(file_path)\n        return np.vstack((data['x'], data['y'], data['z'])).T\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Utility classes definition\n#       \\********************************/\n\n\nclass S3DISSampler(Sampler):\n    \"\"\"Sampler for S3DIS\"\"\"\n\n    def __init__(self, dataset: S3DISDataset):\n        Sampler.__init__(self, dataset)\n\n        # Dataset used by the sampler (no copy is made in memory)\n        self.dataset = dataset\n\n        # Number of step per epoch\n        if dataset.set == 'training':\n            self.N = dataset.config.epoch_steps\n        else:\n            self.N = dataset.config.validation_size\n\n        return\n\n    def __iter__(self):\n        \"\"\"\n        Yield next batch indices here. In this dataset, this is a dummy sampler that yield the index of batch element\n        (input sphere) in epoch instead of the list of point indices\n        \"\"\"\n\n        if not self.dataset.use_potentials:\n\n            # Initiate current epoch ind\n            self.dataset.epoch_i *= 0\n            self.dataset.epoch_inds *= 0\n\n            # Initiate container for indices\n            all_epoch_inds = np.zeros((2, 0), dtype=np.int32)\n\n            # Number of sphere centers taken per class in each cloud\n            num_centers = self.N * self.dataset.config.batch_num\n            random_pick_n = int(np.ceil(num_centers / (self.dataset.num_clouds * self.dataset.config.num_classes)))\n\n            # Choose random points of each class for each cloud\n            for cloud_ind, cloud_labels in enumerate(self.dataset.input_labels):\n                epoch_indices = np.empty((0,), dtype=np.int32)\n                for label_ind, label in enumerate(self.dataset.label_values):\n                    if label not in self.dataset.ignored_labels:\n                        label_indices = np.where(np.equal(cloud_labels, label))[0]\n                        if len(label_indices) <= random_pick_n:\n                            epoch_indices = np.hstack((epoch_indices, label_indices))\n                        elif len(label_indices) < 50 * random_pick_n:\n                            new_randoms = np.random.choice(label_indices, size=random_pick_n, replace=False)\n                            epoch_indices = np.hstack((epoch_indices, new_randoms.astype(np.int32)))\n                        else:\n                            rand_inds = []\n                            while len(rand_inds) < random_pick_n:\n                                rand_inds = np.unique(np.random.choice(label_indices, size=5 * random_pick_n, replace=True))\n                            epoch_indices = np.hstack((epoch_indices, rand_inds[:random_pick_n].astype(np.int32)))\n\n                # Stack those indices with the cloud index\n                epoch_indices = np.vstack((np.full(epoch_indices.shape, cloud_ind, dtype=np.int32), epoch_indices))\n\n                # Update the global indice container\n                all_epoch_inds = np.hstack((all_epoch_inds, epoch_indices))\n\n            # Random permutation of the indices\n            random_order = np.random.permutation(all_epoch_inds.shape[1])\n            all_epoch_inds = all_epoch_inds[:, random_order].astype(np.int64)\n\n            # Update epoch inds\n            self.dataset.epoch_inds += torch.from_numpy(all_epoch_inds[:, :num_centers])\n\n        # Generator loop\n        for i in range(self.N):\n            yield i\n\n    def __len__(self):\n        \"\"\"\n        The number of yielded samples is variable\n        \"\"\"\n        return self.N\n\n    def fast_calib(self):\n        \"\"\"\n        This method calibrates the batch sizes while ensuring the potentials are well initialized. Indeed on a dataset\n        like Semantic3D, before potential have been updated over the dataset, there are cahnces that all the dense area\n        are picked in the begining and in the end, we will have very large batch of small point clouds\n        :return:\n        \"\"\"\n\n        # Estimated average batch size and target value\n        estim_b = 0\n        target_b = self.dataset.config.batch_num\n\n        # Calibration parameters\n        low_pass_T = 10\n        Kp = 100.0\n        finer = False\n        breaking = False\n\n        # Convergence parameters\n        smooth_errors = []\n        converge_threshold = 0.1\n\n        t = [time.time()]\n        last_display = time.time()\n        mean_dt = np.zeros(2)\n\n        for epoch in range(10):\n            for i, test in enumerate(self):\n\n                # New time\n                t = t[-1:]\n                t += [time.time()]\n\n                # batch length\n                b = len(test)\n\n                # Update estim_b (low pass filter)\n                estim_b += (b - estim_b) / low_pass_T\n\n                # Estimate error (noisy)\n                error = target_b - b\n\n                # Save smooth errors for convergene check\n                smooth_errors.append(target_b - estim_b)\n                if len(smooth_errors) > 10:\n                    smooth_errors = smooth_errors[1:]\n\n                # Update batch limit with P controller\n                self.dataset.batch_limit += Kp * error\n\n                # finer low pass filter when closing in\n                if not finer and np.abs(estim_b - target_b) < 1:\n                    low_pass_T = 100\n                    finer = True\n\n                # Convergence\n                if finer and np.max(np.abs(smooth_errors)) < converge_threshold:\n                    breaking = True\n                    break\n\n                # Average timing\n                t += [time.time()]\n                mean_dt = 0.9 * mean_dt + 0.1 * (np.array(t[1:]) - np.array(t[:-1]))\n\n                # Console display (only one per second)\n                if (t[-1] - last_display) > 1.0:\n                    last_display = t[-1]\n                    message = 'Step {:5d}  estim_b ={:5.2f} batch_limit ={:7d},  //  {:.1f}ms {:.1f}ms'\n                    print(message.format(i,\n                                         estim_b,\n                                         int(self.dataset.batch_limit),\n                                         1000 * mean_dt[0],\n                                         1000 * mean_dt[1]))\n\n            if breaking:\n                break\n\n    def calibration(self, dataloader, untouched_ratio=0.9, verbose=False, force_redo=False):\n        \"\"\"\n        Method performing batch and neighbors calibration.\n            Batch calibration: Set \"batch_limit\" (the maximum number of points allowed in every batch) so that the\n                               average batch size (number of stacked pointclouds) is the one asked.\n        Neighbors calibration: Set the \"neighborhood_limits\" (the maximum number of neighbors allowed in convolutions)\n                               so that 90% of the neighborhoods remain untouched. There is a limit for each layer.\n        \"\"\"\n\n        ##############################\n        # Previously saved calibration\n        ##############################\n\n        print('\\nStarting Calibration (use verbose=True for more details)')\n        t0 = time.time()\n\n        redo = force_redo\n\n        # Batch limit\n        # ***********\n\n        # Load batch_limit dictionary\n        batch_lim_file = join(self.dataset.path, 'batch_limits.pkl')\n        if exists(batch_lim_file):\n            with open(batch_lim_file, 'rb') as file:\n                batch_lim_dict = pickle.load(file)\n        else:\n            batch_lim_dict = {}\n\n        # Check if the batch limit associated with current parameters exists\n        if self.dataset.use_potentials:\n            sampler_method = 'potentials'\n        else:\n            sampler_method = 'random'\n        key = '{:s}_{:.3f}_{:.3f}_{:d}'.format(sampler_method,\n                                               self.dataset.config.in_radius,\n                                               self.dataset.config.first_subsampling_dl,\n                                               self.dataset.config.batch_num)\n        if not redo and key in batch_lim_dict:\n            self.dataset.batch_limit[0] = batch_lim_dict[key]\n        else:\n            redo = True\n\n        if verbose:\n            print('\\nPrevious calibration found:')\n            print('Check batch limit dictionary')\n            if key in batch_lim_dict:\n                color = bcolors.OKGREEN\n                v = str(int(batch_lim_dict[key]))\n            else:\n                color = bcolors.FAIL\n                v = '?'\n            print('{:}\\\"{:s}\\\": {:s}{:}'.format(color, key, v, bcolors.ENDC))\n\n        # Neighbors limit\n        # ***************\n\n        # Load neighb_limits dictionary\n        neighb_lim_file = join(self.dataset.path, 'neighbors_limits.pkl')\n        if exists(neighb_lim_file):\n            with open(neighb_lim_file, 'rb') as file:\n                neighb_lim_dict = pickle.load(file)\n        else:\n            neighb_lim_dict = {}\n\n        # Check if the limit associated with current parameters exists (for each layer)\n        neighb_limits = []\n        for layer_ind in range(self.dataset.config.num_layers):\n\n            dl = self.dataset.config.first_subsampling_dl * (2**layer_ind)\n            if self.dataset.config.deform_layers[layer_ind]:\n                r = dl * self.dataset.config.deform_radius\n            else:\n                r = dl * self.dataset.config.conv_radius\n\n            key = '{:.3f}_{:.3f}'.format(dl, r)\n            if key in neighb_lim_dict:\n                neighb_limits += [neighb_lim_dict[key]]\n\n        if not redo and len(neighb_limits) == self.dataset.config.num_layers:\n            self.dataset.neighborhood_limits = neighb_limits\n        else:\n            redo = True\n\n        if verbose:\n            print('Check neighbors limit dictionary')\n            for layer_ind in range(self.dataset.config.num_layers):\n                dl = self.dataset.config.first_subsampling_dl * (2**layer_ind)\n                if self.dataset.config.deform_layers[layer_ind]:\n                    r = dl * self.dataset.config.deform_radius\n                else:\n                    r = dl * self.dataset.config.conv_radius\n                key = '{:.3f}_{:.3f}'.format(dl, r)\n\n                if key in neighb_lim_dict:\n                    color = bcolors.OKGREEN\n                    v = str(neighb_lim_dict[key])\n                else:\n                    color = bcolors.FAIL\n                    v = '?'\n                print('{:}\\\"{:s}\\\": {:s}{:}'.format(color, key, v, bcolors.ENDC))\n\n        if redo:\n\n            ############################\n            # Neighbors calib parameters\n            ############################\n\n            # From config parameter, compute higher bound of neighbors number in a neighborhood\n            hist_n = int(np.ceil(4 / 3 * np.pi * (self.dataset.config.deform_radius + 1) ** 3))\n\n            # Histogram of neighborhood sizes\n            neighb_hists = np.zeros((self.dataset.config.num_layers, hist_n), dtype=np.int32)\n\n            ########################\n            # Batch calib parameters\n            ########################\n\n            # Estimated average batch size and target value\n            estim_b = 0\n            target_b = self.dataset.config.batch_num\n\n            # Calibration parameters\n            low_pass_T = 10\n            Kp = 100.0\n            finer = False\n\n            # Convergence parameters\n            smooth_errors = []\n            converge_threshold = 0.1\n\n            # Loop parameters\n            last_display = time.time()\n            i = 0\n            breaking = False\n\n            #####################\n            # Perform calibration\n            #####################\n\n            for epoch in range(10):\n                for batch_i, batch in enumerate(dataloader):\n\n                    # Update neighborhood histogram\n                    counts = [np.sum(neighb_mat.numpy() < neighb_mat.shape[0], axis=1) for neighb_mat in batch.neighbors]\n                    hists = [np.bincount(c, minlength=hist_n)[:hist_n] for c in counts]\n                    neighb_hists += np.vstack(hists)\n\n                    # batch length\n                    b = len(batch.cloud_inds)\n\n                    # Update estim_b (low pass filter)\n                    estim_b += (b - estim_b) / low_pass_T\n\n                    # Estimate error (noisy)\n                    error = target_b - b\n\n                    # Save smooth errors for convergene check\n                    smooth_errors.append(target_b - estim_b)\n                    if len(smooth_errors) > 10:\n                        smooth_errors = smooth_errors[1:]\n\n                    # Update batch limit with P controller\n                    self.dataset.batch_limit += Kp * error\n\n                    # finer low pass filter when closing in\n                    if not finer and np.abs(estim_b - target_b) < 1:\n                        low_pass_T = 100\n                        finer = True\n\n                    # Convergence\n                    if finer and np.max(np.abs(smooth_errors)) < converge_threshold:\n                        breaking = True\n                        break\n\n                    i += 1\n                    t = time.time()\n\n                    # Console display (only one per second)\n                    if verbose and (t - last_display) > 1.0:\n                        last_display = t\n                        message = 'Step {:5d}  estim_b ={:5.2f} batch_limit ={:7d}'\n                        print(message.format(i,\n                                             estim_b,\n                                             int(self.dataset.batch_limit)))\n\n                if breaking:\n                    break\n\n            # Use collected neighbor histogram to get neighbors limit\n            cumsum = np.cumsum(neighb_hists.T, axis=0)\n            percentiles = np.sum(cumsum < (untouched_ratio * cumsum[hist_n - 1, :]), axis=0)\n            self.dataset.neighborhood_limits = percentiles\n\n            if verbose:\n\n                # Crop histogram\n                while np.sum(neighb_hists[:, -1]) == 0:\n                    neighb_hists = neighb_hists[:, :-1]\n                hist_n = neighb_hists.shape[1]\n\n                print('\\n**************************************************\\n')\n                line0 = 'neighbors_num '\n                for layer in range(neighb_hists.shape[0]):\n                    line0 += '|  layer {:2d}  '.format(layer)\n                print(line0)\n                for neighb_size in range(hist_n):\n                    line0 = '     {:4d}     '.format(neighb_size)\n                    for layer in range(neighb_hists.shape[0]):\n                        if neighb_size > percentiles[layer]:\n                            color = bcolors.FAIL\n                        else:\n                            color = bcolors.OKGREEN\n                        line0 += '|{:}{:10d}{:}  '.format(color,\n                                                         neighb_hists[layer, neighb_size],\n                                                         bcolors.ENDC)\n\n                    print(line0)\n\n                print('\\n**************************************************\\n')\n                print('\\nchosen neighbors limits: ', percentiles)\n                print()\n\n            # Save batch_limit dictionary\n            if self.dataset.use_potentials:\n                sampler_method = 'potentials'\n            else:\n                sampler_method = 'random'\n            key = '{:s}_{:.3f}_{:.3f}_{:d}'.format(sampler_method,\n                                                   self.dataset.config.in_radius,\n                                                   self.dataset.config.first_subsampling_dl,\n                                                   self.dataset.config.batch_num)\n            batch_lim_dict[key] = float(self.dataset.batch_limit)\n            with open(batch_lim_file, 'wb') as file:\n                pickle.dump(batch_lim_dict, file)\n\n            # Save neighb_limit dictionary\n            for layer_ind in range(self.dataset.config.num_layers):\n                dl = self.dataset.config.first_subsampling_dl * (2 ** layer_ind)\n                if self.dataset.config.deform_layers[layer_ind]:\n                    r = dl * self.dataset.config.deform_radius\n                else:\n                    r = dl * self.dataset.config.conv_radius\n                key = '{:.3f}_{:.3f}'.format(dl, r)\n                neighb_lim_dict[key] = self.dataset.neighborhood_limits[layer_ind]\n            with open(neighb_lim_file, 'wb') as file:\n                pickle.dump(neighb_lim_dict, file)\n\n\n        print('Calibration done in {:.1f}s\\n'.format(time.time() - t0))\n        return\n\n\nclass S3DISCustomBatch:\n    \"\"\"Custom batch definition with memory pinning for S3DIS\"\"\"\n\n    def __init__(self, input_list):\n\n        # Get rid of batch dimension\n        input_list = input_list[0]\n\n        # Number of layers\n        L = (len(input_list) - 7) // 5\n\n        # Extract input tensors from the list of numpy array\n        ind = 0\n        self.points = [torch.from_numpy(nparray) for nparray in input_list[ind:ind+L]]\n        ind += L\n        self.neighbors = [torch.from_numpy(nparray) for nparray in input_list[ind:ind+L]]\n        ind += L\n        self.pools = [torch.from_numpy(nparray) for nparray in input_list[ind:ind+L]]\n        ind += L\n        self.upsamples = [torch.from_numpy(nparray) for nparray in input_list[ind:ind+L]]\n        ind += L\n        self.lengths = [torch.from_numpy(nparray) for nparray in input_list[ind:ind+L]]\n        ind += L\n        self.features = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.labels = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.scales = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.rots = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.cloud_inds = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.center_inds = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.input_inds = torch.from_numpy(input_list[ind])\n\n        return\n\n    def pin_memory(self):\n        \"\"\"\n        Manual pinning of the memory\n        \"\"\"\n\n        self.points = [in_tensor.pin_memory() for in_tensor in self.points]\n        self.neighbors = [in_tensor.pin_memory() for in_tensor in self.neighbors]\n        self.pools = [in_tensor.pin_memory() for in_tensor in self.pools]\n        self.upsamples = [in_tensor.pin_memory() for in_tensor in self.upsamples]\n        self.lengths = [in_tensor.pin_memory() for in_tensor in self.lengths]\n        self.features = self.features.pin_memory()\n        self.labels = self.labels.pin_memory()\n        self.scales = self.scales.pin_memory()\n        self.rots = self.rots.pin_memory()\n        self.cloud_inds = self.cloud_inds.pin_memory()\n        self.center_inds = self.center_inds.pin_memory()\n        self.input_inds = self.input_inds.pin_memory()\n\n        return self\n\n    def to(self, device):\n\n        self.points = [in_tensor.to(device) for in_tensor in self.points]\n        self.neighbors = [in_tensor.to(device) for in_tensor in self.neighbors]\n        self.pools = [in_tensor.to(device) for in_tensor in self.pools]\n        self.upsamples = [in_tensor.to(device) for in_tensor in self.upsamples]\n        self.lengths = [in_tensor.to(device) for in_tensor in self.lengths]\n        self.features = self.features.to(device)\n        self.labels = self.labels.to(device)\n        self.scales = self.scales.to(device)\n        self.rots = self.rots.to(device)\n        self.cloud_inds = self.cloud_inds.to(device)\n        self.center_inds = self.center_inds.to(device)\n        self.input_inds = self.input_inds.to(device)\n\n        return self\n\n    def unstack_points(self, layer=None):\n        \"\"\"Unstack the points\"\"\"\n        return self.unstack_elements('points', layer)\n\n    def unstack_neighbors(self, layer=None):\n        \"\"\"Unstack the neighbors indices\"\"\"\n        return self.unstack_elements('neighbors', layer)\n\n    def unstack_pools(self, layer=None):\n        \"\"\"Unstack the pooling indices\"\"\"\n        return self.unstack_elements('pools', layer)\n\n    def unstack_elements(self, element_name, layer=None, to_numpy=True):\n        \"\"\"\n        Return a list of the stacked elements in the batch at a certain layer. If no layer is given, then return all\n        layers\n        \"\"\"\n\n        if element_name == 'points':\n            elements = self.points\n        elif element_name == 'neighbors':\n            elements = self.neighbors\n        elif element_name == 'pools':\n            elements = self.pools[:-1]\n        else:\n            raise ValueError('Unknown element name: {:s}'.format(element_name))\n\n        all_p_list = []\n        for layer_i, layer_elems in enumerate(elements):\n\n            if layer is None or layer == layer_i:\n\n                i0 = 0\n                p_list = []\n                if element_name == 'pools':\n                    lengths = self.lengths[layer_i+1]\n                else:\n                    lengths = self.lengths[layer_i]\n\n                for b_i, length in enumerate(lengths):\n\n                    elem = layer_elems[i0:i0 + length]\n                    if element_name == 'neighbors':\n                        elem[elem >= self.points[layer_i].shape[0]] = -1\n                        elem[elem >= 0] -= i0\n                    elif element_name == 'pools':\n                        elem[elem >= self.points[layer_i].shape[0]] = -1\n                        elem[elem >= 0] -= torch.sum(self.lengths[layer_i][:b_i])\n                    i0 += length\n\n                    if to_numpy:\n                        p_list.append(elem.numpy())\n                    else:\n                        p_list.append(elem)\n\n                if layer == layer_i:\n                    return p_list\n\n                all_p_list.append(p_list)\n\n        return all_p_list\n\n\ndef S3DISCollate(batch_data):\n    return S3DISCustomBatch(batch_data)\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Debug functions\n#       \\*********************/\n\n\ndef debug_upsampling(dataset, loader):\n    \"\"\"Shows which labels are sampled according to strategy chosen\"\"\"\n\n\n    for epoch in range(10):\n\n        for batch_i, batch in enumerate(loader):\n\n            pc1 = batch.points[1].numpy()\n            pc2 = batch.points[2].numpy()\n            up1 = batch.upsamples[1].numpy()\n\n            print(pc1.shape, '=>', pc2.shape)\n            print(up1.shape, np.max(up1))\n\n            pc2 = np.vstack((pc2, np.zeros_like(pc2[:1, :])))\n\n            # Get neighbors distance\n            p0 = pc1[10, :]\n            neighbs0 = up1[10, :]\n            neighbs0 = pc2[neighbs0, :] - p0\n            d2 = np.sum(neighbs0 ** 2, axis=1)\n\n            print(neighbs0.shape)\n            print(neighbs0[:5])\n            print(d2[:5])\n\n            print('******************')\n        print('*******************************************')\n\n    _, counts = np.unique(dataset.input_labels, return_counts=True)\n    print(counts)\n\n\ndef debug_timing(dataset, loader):\n    \"\"\"Timing of generator function\"\"\"\n\n    t = [time.time()]\n    last_display = time.time()\n    mean_dt = np.zeros(2)\n    estim_b = dataset.config.batch_num\n    estim_N = 0\n\n    for epoch in range(10):\n\n        for batch_i, batch in enumerate(loader):\n            # print(batch_i, tuple(points.shape),  tuple(normals.shape), labels, indices, in_sizes)\n\n            # New time\n            t = t[-1:]\n            t += [time.time()]\n\n            # Update estim_b (low pass filter)\n            estim_b += (len(batch.cloud_inds) - estim_b) / 100\n            estim_N += (batch.features.shape[0] - estim_N) / 10\n\n            # Pause simulating computations\n            time.sleep(0.05)\n            t += [time.time()]\n\n            # Average timing\n            mean_dt = 0.9 * mean_dt + 0.1 * (np.array(t[1:]) - np.array(t[:-1]))\n\n            # Console display (only one per second)\n            if (t[-1] - last_display) > -1.0:\n                last_display = t[-1]\n                message = 'Step {:08d} -> (ms/batch) {:8.2f} {:8.2f} / batch = {:.2f} - {:.0f}'\n                print(message.format(batch_i,\n                                     1000 * mean_dt[0],\n                                     1000 * mean_dt[1],\n                                     estim_b,\n                                     estim_N))\n\n        print('************* Epoch ended *************')\n\n    _, counts = np.unique(dataset.input_labels, return_counts=True)\n    print(counts)\n\n\ndef debug_show_clouds(dataset, loader):\n\n\n    for epoch in range(10):\n\n        clouds = []\n        cloud_normals = []\n        cloud_labels = []\n\n        L = dataset.config.num_layers\n\n        for batch_i, batch in enumerate(loader):\n\n            # Print characteristics of input tensors\n            print('\\nPoints tensors')\n            for i in range(L):\n                print(batch.points[i].dtype, batch.points[i].shape)\n            print('\\nNeigbors tensors')\n            for i in range(L):\n                print(batch.neighbors[i].dtype, batch.neighbors[i].shape)\n            print('\\nPools tensors')\n            for i in range(L):\n                print(batch.pools[i].dtype, batch.pools[i].shape)\n            print('\\nStack lengths')\n            for i in range(L):\n                print(batch.lengths[i].dtype, batch.lengths[i].shape)\n            print('\\nFeatures')\n            print(batch.features.dtype, batch.features.shape)\n            print('\\nLabels')\n            print(batch.labels.dtype, batch.labels.shape)\n            print('\\nAugment Scales')\n            print(batch.scales.dtype, batch.scales.shape)\n            print('\\nAugment Rotations')\n            print(batch.rots.dtype, batch.rots.shape)\n            print('\\nModel indices')\n            print(batch.model_inds.dtype, batch.model_inds.shape)\n\n            print('\\nAre input tensors pinned')\n            print(batch.neighbors[0].is_pinned())\n            print(batch.neighbors[-1].is_pinned())\n            print(batch.points[0].is_pinned())\n            print(batch.points[-1].is_pinned())\n            print(batch.labels.is_pinned())\n            print(batch.scales.is_pinned())\n            print(batch.rots.is_pinned())\n            print(batch.model_inds.is_pinned())\n\n            show_input_batch(batch)\n\n        print('*******************************************')\n\n    _, counts = np.unique(dataset.input_labels, return_counts=True)\n    print(counts)\n\n\ndef debug_batch_and_neighbors_calib(dataset, loader):\n    \"\"\"Timing of generator function\"\"\"\n\n    t = [time.time()]\n    last_display = time.time()\n    mean_dt = np.zeros(2)\n\n    for epoch in range(10):\n\n        for batch_i, input_list in enumerate(loader):\n            # print(batch_i, tuple(points.shape),  tuple(normals.shape), labels, indices, in_sizes)\n\n            # New time\n            t = t[-1:]\n            t += [time.time()]\n\n            # Pause simulating computations\n            time.sleep(0.01)\n            t += [time.time()]\n\n            # Average timing\n            mean_dt = 0.9 * mean_dt + 0.1 * (np.array(t[1:]) - np.array(t[:-1]))\n\n            # Console display (only one per second)\n            if (t[-1] - last_display) > 1.0:\n                last_display = t[-1]\n                message = 'Step {:08d} -> Average timings (ms/batch) {:8.2f} {:8.2f} '\n                print(message.format(batch_i,\n                                     1000 * mean_dt[0],\n                                     1000 * mean_dt[1]))\n\n        print('************* Epoch ended *************')\n\n    _, counts = np.unique(dataset.input_labels, return_counts=True)\n    print(counts)\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/datasets/SemanticKitti.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Class handling SemanticKitti dataset.\n#      Implements a Dataset, a Sampler, and a collate_fn\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 11/06/2018\n#\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Imports and global variables\n#       \\**********************************/\n#\n\n# Common libs\nimport time\nimport numpy as np\nimport pickle\nimport torch\nimport yaml\nfrom multiprocessing import Lock\n\n\n# OS functions\nfrom os import listdir\nfrom os.path import exists, join, isdir\n\n# Dataset parent class\nfrom datasets.common import *\nfrom torch.utils.data import Sampler, get_worker_info\nfrom utils.mayavi_visu import *\nfrom utils.metrics import fast_confusion\n\nfrom datasets.common import grid_subsampling\nfrom utils.config import bcolors\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Dataset class definition\n#       \\******************************/\n\n\nclass SemanticKittiDataset(PointCloudDataset):\n    \"\"\"Class to handle SemanticKitti dataset.\"\"\"\n\n    def __init__(self, config, set='training', balance_classes=True):\n        PointCloudDataset.__init__(self, 'SemanticKitti')\n\n        ##########################\n        # Parameters for the files\n        ##########################\n\n        # Dataset folder\n        self.path = '../../Data/SemanticKitti'\n\n        # Type of task conducted on this dataset\n        self.dataset_task = 'slam_segmentation'\n\n        # Training or test set\n        self.set = set\n\n        # Get a list of sequences\n        if self.set == 'training':\n            self.sequences = ['{:02d}'.format(i) for i in range(11) if i != 8]\n        elif self.set == 'validation':\n            self.sequences = ['{:02d}'.format(i) for i in range(11) if i == 8]\n        elif self.set == 'test':\n            self.sequences = ['{:02d}'.format(i) for i in range(11, 22)]\n        else:\n            raise ValueError('Unknown set for SemanticKitti data: ', self.set)\n\n        # List all files in each sequence\n        self.frames = []\n        for seq in self.sequences:\n            velo_path = join(self.path, 'sequences', seq, 'velodyne')\n            frames = np.sort([vf[:-4] for vf in listdir(velo_path) if vf.endswith('.bin')])\n            self.frames.append(frames)\n\n        ###########################\n        # Object classes parameters\n        ###########################\n\n        # Read labels\n        if config.n_frames == 1:\n            config_file = join(self.path, 'semantic-kitti.yaml')\n        elif config.n_frames > 1:\n            config_file = join(self.path, 'semantic-kitti-all.yaml')\n        else:\n            raise ValueError('number of frames has to be >= 1')\n\n        with open(config_file, 'r') as stream:\n            doc = yaml.safe_load(stream)\n            all_labels = doc['labels']\n            learning_map_inv = doc['learning_map_inv']\n            learning_map = doc['learning_map']\n            self.learning_map = np.zeros((np.max([k for k in learning_map.keys()]) + 1), dtype=np.int32)\n            for k, v in learning_map.items():\n                self.learning_map[k] = v\n\n            self.learning_map_inv = np.zeros((np.max([k for k in learning_map_inv.keys()]) + 1), dtype=np.int32)\n            for k, v in learning_map_inv.items():\n                self.learning_map_inv[k] = v\n\n        # Dict from labels to names\n        self.label_to_names = {k: all_labels[v] for k, v in learning_map_inv.items()}\n\n        # Initiate a bunch of variables concerning class labels\n        self.init_labels()\n\n        # List of classes ignored during training (can be empty)\n        self.ignored_labels = np.sort([0])\n\n        ##################\n        # Other parameters\n        ##################\n\n        # Update number of class and data task in configuration\n        config.num_classes = self.num_classes\n        config.dataset_task = self.dataset_task\n\n        # Parameters from config\n        self.config = config\n\n        ##################\n        # Load calibration\n        ##################\n\n        # Init variables\n        self.calibrations = []\n        self.times = []\n        self.poses = []\n        self.all_inds = None\n        self.class_proportions = None\n        self.class_frames = []\n        self.val_confs = []\n\n        # Load everything\n        self.load_calib_poses()\n\n        ############################\n        # Batch selection parameters\n        ############################\n\n        # Initialize value for batch limit (max number of points per batch).\n        self.batch_limit = torch.tensor([1], dtype=torch.float32)\n        self.batch_limit.share_memory_()\n\n        # Initialize frame potentials\n        self.potentials = torch.from_numpy(np.random.rand(self.all_inds.shape[0]) * 0.1 + 0.1)\n        self.potentials.share_memory_()\n\n        # If true, the same amount of frames is picked per class\n        self.balance_classes = balance_classes\n\n        # Choose batch_num in_R and max_in_p depending on validation or training\n        if self.set == 'training':\n            self.batch_num = config.batch_num\n            self.max_in_p = config.max_in_points\n            self.in_R = config.in_radius\n        else:\n            self.batch_num = config.val_batch_num\n            self.max_in_p = config.max_val_points\n            self.in_R = config.val_radius\n\n        # shared epoch indices and classes (in case we want class balanced sampler)\n        if set == 'training':\n            N = int(np.ceil(config.epoch_steps * self.batch_num * 1.1))\n        else:\n            N = int(np.ceil(config.validation_size * self.batch_num * 1.1))\n        self.epoch_i = torch.from_numpy(np.zeros((1,), dtype=np.int64))\n        self.epoch_inds = torch.from_numpy(np.zeros((N,), dtype=np.int64))\n        self.epoch_labels = torch.from_numpy(np.zeros((N,), dtype=np.int32))\n        self.epoch_i.share_memory_()\n        self.epoch_inds.share_memory_()\n        self.epoch_labels.share_memory_()\n\n        self.worker_waiting = torch.tensor([0 for _ in range(config.input_threads)], dtype=torch.int32)\n        self.worker_waiting.share_memory_()\n        self.worker_lock = Lock()\n\n        return\n\n    def __len__(self):\n        \"\"\"\n        Return the length of data here\n        \"\"\"\n        return len(self.frames)\n\n    def __getitem__(self, batch_i):\n        \"\"\"\n        The main thread gives a list of indices to load a batch. Each worker is going to work in parallel to load a\n        different list of indices.\n        \"\"\"\n\n        t = [time.time()]\n\n        # Initiate concatanation lists\n        p_list = []\n        f_list = []\n        l_list = []\n        fi_list = []\n        p0_list = []\n        s_list = []\n        R_list = []\n        r_inds_list = []\n        r_mask_list = []\n        val_labels_list = []\n        batch_n = 0\n\n        while True:\n\n            t += [time.time()]\n\n            with self.worker_lock:\n\n                # Get potential minimum\n                ind = int(self.epoch_inds[self.epoch_i])\n                wanted_label = int(self.epoch_labels[self.epoch_i])\n\n                # Update epoch indice\n                self.epoch_i += 1\n\n            s_ind, f_ind = self.all_inds[ind]\n\n            t += [time.time()]\n\n            #########################\n            # Merge n_frames together\n            #########################\n\n            # Initiate merged points\n            merged_points = np.zeros((0, 3), dtype=np.float32)\n            merged_labels = np.zeros((0,), dtype=np.int32)\n            merged_coords = np.zeros((0, 4), dtype=np.float32)\n\n            # Get center of the first frame in world coordinates\n            p_origin = np.zeros((1, 4))\n            p_origin[0, 3] = 1\n            pose0 = self.poses[s_ind][f_ind]\n            p0 = p_origin.dot(pose0.T)[:, :3]\n            p0 = np.squeeze(p0)\n            o_pts = None\n            o_labels = None\n\n            t += [time.time()]\n\n            num_merged = 0\n            f_inc = 0\n            while num_merged < self.config.n_frames and f_ind - f_inc >= 0:\n\n                # Current frame pose\n                pose = self.poses[s_ind][f_ind - f_inc]\n\n                # Select frame only if center has moved far away (more than X meter). Negative value to ignore\n                X = -1.0\n                if X > 0:\n                    diff = p_origin.dot(pose.T)[:, :3] - p_origin.dot(pose0.T)[:, :3]\n                    if num_merged > 0 and np.linalg.norm(diff) < num_merged * X:\n                        f_inc += 1\n                        continue\n\n                # Path of points and labels\n                seq_path = join(self.path, 'sequences', self.sequences[s_ind])\n                velo_file = join(seq_path, 'velodyne', self.frames[s_ind][f_ind - f_inc] + '.bin')\n                if self.set == 'test':\n                    label_file = None\n                else:\n                    label_file = join(seq_path, 'labels', self.frames[s_ind][f_ind - f_inc] + '.label')\n\n                # Read points\n                frame_points = np.fromfile(velo_file, dtype=np.float32)\n                points = frame_points.reshape((-1, 4))\n\n                if self.set == 'test':\n                    # Fake labels\n                    sem_labels = np.zeros((frame_points.shape[0],), dtype=np.int32)\n                else:\n                    # Read labels\n                    frame_labels = np.fromfile(label_file, dtype=np.int32)\n                    sem_labels = frame_labels & 0xFFFF  # semantic label in lower half\n                    sem_labels = self.learning_map[sem_labels]\n\n                # Apply pose (without np.dot to avoid multi-threading)\n                hpoints = np.hstack((points[:, :3], np.ones_like(points[:, :1])))\n                #new_points = hpoints.dot(pose.T)\n                new_points = np.sum(np.expand_dims(hpoints, 2) * pose.T, axis=1)\n                #new_points[:, 3:] = points[:, 3:]\n\n                # In case of validation, keep the original points in memory\n                if self.set in ['validation', 'test'] and f_inc == 0:\n                    o_pts = new_points[:, :3].astype(np.float32)\n                    o_labels = sem_labels.astype(np.int32)\n\n                # In case radius smaller than 50m, chose new center on a point of the wanted class or not\n                if self.in_R < 50.0 and f_inc == 0:\n                    if self.balance_classes:\n                        wanted_ind = np.random.choice(np.where(sem_labels == wanted_label)[0])\n                    else:\n                        wanted_ind = np.random.choice(new_points.shape[0])\n                    p0 = new_points[wanted_ind, :3]\n\n                # Eliminate points further than config.in_radius\n                mask = np.sum(np.square(new_points[:, :3] - p0), axis=1) < self.in_R ** 2\n                mask_inds = np.where(mask)[0].astype(np.int32)\n\n                # Shuffle points\n                rand_order = np.random.permutation(mask_inds)\n                new_points = new_points[rand_order, :3]\n                sem_labels = sem_labels[rand_order]\n\n                # Place points in original frame reference to get coordinates\n                if f_inc == 0:\n                    new_coords = points[rand_order, :]\n                else:\n                    # We have to project in the first frame coordinates\n                    new_coords = new_points - pose0[:3, 3]\n                    # new_coords = new_coords.dot(pose0[:3, :3])\n                    new_coords = np.sum(np.expand_dims(new_coords, 2) * pose0[:3, :3], axis=1)\n                    new_coords = np.hstack((new_coords, points[:, 3:]))\n\n                # Increment merge count\n                merged_points = np.vstack((merged_points, new_points))\n                merged_labels = np.hstack((merged_labels, sem_labels))\n                merged_coords = np.vstack((merged_coords, new_coords))\n                num_merged += 1\n                f_inc += 1\n\n            t += [time.time()]\n\n            #########################\n            # Merge n_frames together\n            #########################\n\n            # Subsample merged frames\n            in_pts, in_fts, in_lbls = grid_subsampling(merged_points,\n                                                       features=merged_coords,\n                                                       labels=merged_labels,\n                                                       sampleDl=self.config.first_subsampling_dl)\n\n            t += [time.time()]\n\n            # Number collected\n            n = in_pts.shape[0]\n\n            # Safe check\n            if n < 2:\n                continue\n\n            # Randomly drop some points (augmentation process and safety for GPU memory consumption)\n            if n > self.max_in_p:\n                input_inds = np.random.choice(n, size=self.max_in_p, replace=False)\n                in_pts = in_pts[input_inds, :]\n                in_fts = in_fts[input_inds, :]\n                in_lbls = in_lbls[input_inds]\n                n = input_inds.shape[0]\n\n            t += [time.time()]\n\n            # Before augmenting, compute reprojection inds (only for validation and test)\n            if self.set in ['validation', 'test']:\n\n                # get val_points that are in range\n                radiuses = np.sum(np.square(o_pts - p0), axis=1)\n                reproj_mask = radiuses < (0.99 * self.in_R) ** 2\n\n                # Project predictions on the frame points\n                search_tree = KDTree(in_pts, leaf_size=50)\n                proj_inds = search_tree.query(o_pts[reproj_mask, :], return_distance=False)\n                proj_inds = np.squeeze(proj_inds).astype(np.int32)\n            else:\n                proj_inds = np.zeros((0,))\n                reproj_mask = np.zeros((0,))\n\n            t += [time.time()]\n\n            # Data augmentation\n            in_pts, scale, R = self.augmentation_transform(in_pts)\n\n            t += [time.time()]\n\n            # Color augmentation\n            if np.random.rand() > self.config.augment_color:\n                in_fts[:, 3:] *= 0\n\n            # Stack batch\n            p_list += [in_pts]\n            f_list += [in_fts]\n            l_list += [np.squeeze(in_lbls)]\n            fi_list += [[s_ind, f_ind]]\n            p0_list += [p0]\n            s_list += [scale]\n            R_list += [R]\n            r_inds_list += [proj_inds]\n            r_mask_list += [reproj_mask]\n            val_labels_list += [o_labels]\n\n            t += [time.time()]\n\n            # Update batch size\n            batch_n += n\n\n            # In case batch is full, stop\n            if batch_n > int(self.batch_limit):\n                break\n\n        ###################\n        # Concatenate batch\n        ###################\n\n        stacked_points = np.concatenate(p_list, axis=0)\n        features = np.concatenate(f_list, axis=0)\n        labels = np.concatenate(l_list, axis=0)\n        frame_inds = np.array(fi_list, dtype=np.int32)\n        frame_centers = np.stack(p0_list, axis=0)\n        stack_lengths = np.array([pp.shape[0] for pp in p_list], dtype=np.int32)\n        scales = np.array(s_list, dtype=np.float32)\n        rots = np.stack(R_list, axis=0)\n\n        # Input features (Use reflectance, input height or all coordinates)\n        stacked_features = np.ones_like(stacked_points[:, :1], dtype=np.float32)\n        if self.config.in_features_dim == 1:\n            pass\n        elif self.config.in_features_dim == 2:\n            # Use original height coordinate\n            stacked_features = np.hstack((stacked_features, features[:, 2:3]))\n        elif self.config.in_features_dim == 3:\n            # Use height + reflectance\n            stacked_features = np.hstack((stacked_features, features[:, 2:]))\n        elif self.config.in_features_dim == 4:\n            # Use all coordinates\n            stacked_features = np.hstack((stacked_features, features[:3]))\n        elif self.config.in_features_dim == 5:\n            # Use all coordinates + reflectance\n            stacked_features = np.hstack((stacked_features, features))\n        else:\n            raise ValueError('Only accepted input dimensions are 1, 4 and 7 (without and with XYZ)')\n\n        t += [time.time()]\n\n        #######################\n        # Create network inputs\n        #######################\n        #\n        #   Points, neighbors, pooling indices for each layers\n        #\n\n        # Get the whole input list\n        input_list = self.segmentation_inputs(stacked_points,\n                                              stacked_features,\n                                              labels.astype(np.int64),\n                                              stack_lengths)\n\n        t += [time.time()]\n\n        # Add scale and rotation for testing\n        input_list += [scales, rots, frame_inds, frame_centers, r_inds_list, r_mask_list, val_labels_list]\n\n        t += [time.time()]\n\n        # Display timings\n        debugT = False\n        if debugT:\n            print('\\n************************\\n')\n            print('Timings:')\n            ti = 0\n            N = 9\n            mess = 'Init ...... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += 1\n            mess = 'Lock ...... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += 1\n            mess = 'Init ...... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += 1\n            mess = 'Load ...... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += 1\n            mess = 'Subs ...... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += 1\n            mess = 'Drop ...... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += 1\n            mess = 'Reproj .... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += 1\n            mess = 'Augment ... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += 1\n            mess = 'Stack ..... {:5.1f}ms /'\n            loop_times = [1000 * (t[ti + N * i + 1] - t[ti + N * i]) for i in range(len(stack_lengths))]\n            for dt in loop_times:\n                mess += ' {:5.1f}'.format(dt)\n            print(mess.format(np.sum(loop_times)))\n            ti += N * (len(stack_lengths) - 1) + 1\n            print('concat .... {:5.1f}ms'.format(1000 * (t[ti+1] - t[ti])))\n            ti += 1\n            print('input ..... {:5.1f}ms'.format(1000 * (t[ti+1] - t[ti])))\n            ti += 1\n            print('stack ..... {:5.1f}ms'.format(1000 * (t[ti+1] - t[ti])))\n            ti += 1\n            print('\\n************************\\n')\n\n        return [self.config.num_layers] + input_list\n\n    def load_calib_poses(self):\n        \"\"\"\n        load calib poses and times.\n        \"\"\"\n\n        ###########\n        # Load data\n        ###########\n\n        self.calibrations = []\n        self.times = []\n        self.poses = []\n\n        for seq in self.sequences:\n\n            seq_folder = join(self.path, 'sequences', seq)\n\n            # Read Calib\n            self.calibrations.append(self.parse_calibration(join(seq_folder, \"calib.txt\")))\n\n            # Read times\n            self.times.append(np.loadtxt(join(seq_folder, 'times.txt'), dtype=np.float32))\n\n            # Read poses\n            poses_f64 = self.parse_poses(join(seq_folder, 'poses.txt'), self.calibrations[-1])\n            self.poses.append([pose.astype(np.float32) for pose in poses_f64])\n\n        ###################################\n        # Prepare the indices of all frames\n        ###################################\n\n        seq_inds = np.hstack([np.ones(len(_), dtype=np.int32) * i for i, _ in enumerate(self.frames)])\n        frame_inds = np.hstack([np.arange(len(_), dtype=np.int32) for _ in self.frames])\n        self.all_inds = np.vstack((seq_inds, frame_inds)).T\n\n        ################################################\n        # For each class list the frames containing them\n        ################################################\n\n        if self.set in ['training', 'validation']:\n\n            class_frames_bool = np.zeros((0, self.num_classes), dtype=np.bool)\n            self.class_proportions = np.zeros((self.num_classes,), dtype=np.int32)\n\n            for s_ind, (seq, seq_frames) in enumerate(zip(self.sequences, self.frames)):\n\n                frame_mode = 'single'\n                if self.config.n_frames > 1:\n                    frame_mode = 'multi'\n                seq_stat_file = join(self.path, 'sequences', seq, 'stats_{:s}.pkl'.format(frame_mode))\n\n                # Check if inputs have already been computed\n                if exists(seq_stat_file):\n                    # Read pkl\n                    with open(seq_stat_file, 'rb') as f:\n                        seq_class_frames, seq_proportions = pickle.load(f)\n\n                else:\n\n                    # Initiate dict\n                    print('Preparing seq {:s} class frames. (Long but one time only)'.format(seq))\n\n                    # Class frames as a boolean mask\n                    seq_class_frames = np.zeros((len(seq_frames), self.num_classes), dtype=np.bool)\n\n                    # Proportion of each class\n                    seq_proportions = np.zeros((self.num_classes,), dtype=np.int32)\n\n                    # Sequence path\n                    seq_path = join(self.path, 'sequences', seq)\n\n                    # Read all frames\n                    for f_ind, frame_name in enumerate(seq_frames):\n\n                        # Path of points and labels\n                        label_file = join(seq_path, 'labels', frame_name + '.label')\n\n                        # Read labels\n                        frame_labels = np.fromfile(label_file, dtype=np.int32)\n                        sem_labels = frame_labels & 0xFFFF  # semantic label in lower half\n                        sem_labels = self.learning_map[sem_labels]\n\n                        # Get present labels and there frequency\n                        unique, counts = np.unique(sem_labels, return_counts=True)\n\n                        # Add this frame to the frame lists of all class present\n                        frame_labels = np.array([self.label_to_idx[l] for l in unique], dtype=np.int32)\n                        seq_class_frames[f_ind, frame_labels] = True\n\n                        # Add proportions\n                        seq_proportions[frame_labels] += counts\n\n                    # Save pickle\n                    with open(seq_stat_file, 'wb') as f:\n                        pickle.dump([seq_class_frames, seq_proportions], f)\n\n                class_frames_bool = np.vstack((class_frames_bool, seq_class_frames))\n                self.class_proportions += seq_proportions\n\n            # Transform boolean indexing to int indices.\n            self.class_frames = []\n            for i, c in enumerate(self.label_values):\n                if c in self.ignored_labels:\n                    self.class_frames.append(torch.zeros((0,), dtype=torch.int64))\n                else:\n                    integer_inds = np.where(class_frames_bool[:, i])[0]\n                    self.class_frames.append(torch.from_numpy(integer_inds.astype(np.int64)))\n\n        # Add variables for validation\n        if self.set == 'validation':\n            self.val_points = []\n            self.val_labels = []\n            self.val_confs = []\n\n            for s_ind, seq_frames in enumerate(self.frames):\n                self.val_confs.append(np.zeros((len(seq_frames), self.num_classes, self.num_classes)))\n\n        return\n\n    def parse_calibration(self, filename):\n        \"\"\" read calibration file with given filename\n\n            Returns\n            -------\n            dict\n                Calibration matrices as 4x4 numpy arrays.\n        \"\"\"\n        calib = {}\n\n        calib_file = open(filename)\n        for line in calib_file:\n            key, content = line.strip().split(\":\")\n            values = [float(v) for v in content.strip().split()]\n\n            pose = np.zeros((4, 4))\n            pose[0, 0:4] = values[0:4]\n            pose[1, 0:4] = values[4:8]\n            pose[2, 0:4] = values[8:12]\n            pose[3, 3] = 1.0\n\n            calib[key] = pose\n\n        calib_file.close()\n\n        return calib\n\n    def parse_poses(self, filename, calibration):\n        \"\"\" read poses file with per-scan poses from given filename\n\n            Returns\n            -------\n            list\n                list of poses as 4x4 numpy arrays.\n        \"\"\"\n        file = open(filename)\n\n        poses = []\n\n        Tr = calibration[\"Tr\"]\n        Tr_inv = np.linalg.inv(Tr)\n\n        for line in file:\n            values = [float(v) for v in line.strip().split()]\n\n            pose = np.zeros((4, 4))\n            pose[0, 0:4] = values[0:4]\n            pose[1, 0:4] = values[4:8]\n            pose[2, 0:4] = values[8:12]\n            pose[3, 3] = 1.0\n\n            poses.append(np.matmul(Tr_inv, np.matmul(pose, Tr)))\n\n        return poses\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Utility classes definition\n#       \\********************************/\n\n\nclass SemanticKittiSampler(Sampler):\n    \"\"\"Sampler for SemanticKitti\"\"\"\n\n    def __init__(self, dataset: SemanticKittiDataset):\n        Sampler.__init__(self, dataset)\n\n        # Dataset used by the sampler (no copy is made in memory)\n        self.dataset = dataset\n\n        # Number of step per epoch\n        if dataset.set == 'training':\n            self.N = dataset.config.epoch_steps\n        else:\n            self.N = dataset.config.validation_size\n\n        return\n\n    def __iter__(self):\n        \"\"\"\n        Yield next batch indices here. In this dataset, this is a dummy sampler that yield the index of batch element\n        (input sphere) in epoch instead of the list of point indices\n        \"\"\"\n\n        if self.dataset.balance_classes:\n\n            # Initiate current epoch ind\n            self.dataset.epoch_i *= 0\n            self.dataset.epoch_inds *= 0\n            self.dataset.epoch_labels *= 0\n\n            # Number of sphere centers taken per class in each cloud\n            num_centers = self.dataset.epoch_inds.shape[0]\n\n            # Generate a list of indices balancing classes and respecting potentials\n            gen_indices = []\n            gen_classes = []\n            for i, c in enumerate(self.dataset.label_values):\n                if c not in self.dataset.ignored_labels:\n\n                    # Get the potentials of the frames containing this class\n                    class_potentials = self.dataset.potentials[self.dataset.class_frames[i]]\n\n                    # Get the indices to generate thanks to potentials\n                    used_classes = self.dataset.num_classes - len(self.dataset.ignored_labels)\n                    class_n = num_centers // used_classes + 1\n                    if class_n < class_potentials.shape[0]:\n                        _, class_indices = torch.topk(class_potentials, class_n, largest=False)\n                    else:\n                        class_indices = torch.zeros((0,), dtype=torch.int32)\n                        while class_indices.shape < class_n:\n                            new_class_inds = torch.randperm(class_potentials.shape[0])\n                            class_indices = torch.cat((class_indices, new_class_inds), dim=0)\n                        class_indices = class_indices[:class_n]\n                    class_indices = self.dataset.class_frames[i][class_indices]\n\n                    # Add the indices to the generated ones\n                    gen_indices.append(class_indices)\n                    gen_classes.append(class_indices * 0 + c)\n\n                    # Update potentials\n                    update_inds = torch.unique(class_indices)\n                    self.dataset.potentials[update_inds] = torch.ceil(self.dataset.potentials[update_inds])\n                    self.dataset.potentials[update_inds] += torch.from_numpy(np.random.rand(update_inds.shape[0]) * 0.1 + 0.1)\n\n            # Stack the chosen indices of all classes\n            gen_indices = torch.cat(gen_indices, dim=0)\n            gen_classes = torch.cat(gen_classes, dim=0)\n\n            # Shuffle generated indices\n            rand_order = torch.randperm(gen_indices.shape[0])[:num_centers]\n            gen_indices = gen_indices[rand_order]\n            gen_classes = gen_classes[rand_order]\n\n            # Update potentials (Change the order for the next epoch)\n            #self.dataset.potentials[gen_indices] = torch.ceil(self.dataset.potentials[gen_indices])\n            #self.dataset.potentials[gen_indices] += torch.from_numpy(np.random.rand(gen_indices.shape[0]) * 0.1 + 0.1)\n\n            # Update epoch inds\n            self.dataset.epoch_inds += gen_indices\n            self.dataset.epoch_labels += gen_classes.type(torch.int32)\n\n        else:\n\n            # Initiate current epoch ind\n            self.dataset.epoch_i *= 0\n            self.dataset.epoch_inds *= 0\n            self.dataset.epoch_labels *= 0\n\n            # Number of sphere centers taken per class in each cloud\n            num_centers = self.dataset.epoch_inds.shape[0]\n\n            # Get the list of indices to generate thanks to potentials\n            if num_centers < self.dataset.potentials.shape[0]:\n                _, gen_indices = torch.topk(self.dataset.potentials, num_centers, largest=False, sorted=True)\n            else:\n                gen_indices = torch.randperm(self.dataset.potentials.shape[0])\n\n            # Update potentials (Change the order for the next epoch)\n            self.dataset.potentials[gen_indices] = torch.ceil(self.dataset.potentials[gen_indices])\n            self.dataset.potentials[gen_indices] += torch.from_numpy(np.random.rand(gen_indices.shape[0]) * 0.1 + 0.1)\n\n            # Update epoch inds\n            self.dataset.epoch_inds += gen_indices\n\n        # Generator loop\n        for i in range(self.N):\n            yield i\n\n    def __len__(self):\n        \"\"\"\n        The number of yielded samples is variable\n        \"\"\"\n        return self.N\n\n    def calib_max_in(self, config, dataloader, untouched_ratio=0.8, verbose=True, force_redo=False):\n        \"\"\"\n        Method performing batch and neighbors calibration.\n            Batch calibration: Set \"batch_limit\" (the maximum number of points allowed in every batch) so that the\n                               average batch size (number of stacked pointclouds) is the one asked.\n        Neighbors calibration: Set the \"neighborhood_limits\" (the maximum number of neighbors allowed in convolutions)\n                               so that 90% of the neighborhoods remain untouched. There is a limit for each layer.\n        \"\"\"\n\n        ##############################\n        # Previously saved calibration\n        ##############################\n\n        print('\\nStarting Calibration of max_in_points value (use verbose=True for more details)')\n        t0 = time.time()\n\n        redo = force_redo\n\n        # Batch limit\n        # ***********\n\n        # Load max_in_limit dictionary\n        max_in_lim_file = join(self.dataset.path, 'max_in_limits.pkl')\n        if exists(max_in_lim_file):\n            with open(max_in_lim_file, 'rb') as file:\n                max_in_lim_dict = pickle.load(file)\n        else:\n            max_in_lim_dict = {}\n\n        # Check if the max_in limit associated with current parameters exists\n        if self.dataset.balance_classes:\n            sampler_method = 'balanced'\n        else:\n            sampler_method = 'random'\n        key = '{:s}_{:.3f}_{:.3f}'.format(sampler_method,\n                                          self.dataset.in_R,\n                                          self.dataset.config.first_subsampling_dl)\n        if not redo and key in max_in_lim_dict:\n            self.dataset.max_in_p = max_in_lim_dict[key]\n        else:\n            redo = True\n\n        if verbose:\n            print('\\nPrevious calibration found:')\n            print('Check max_in limit dictionary')\n            if key in max_in_lim_dict:\n                color = bcolors.OKGREEN\n                v = str(int(max_in_lim_dict[key]))\n            else:\n                color = bcolors.FAIL\n                v = '?'\n            print('{:}\\\"{:s}\\\": {:s}{:}'.format(color, key, v, bcolors.ENDC))\n\n        if redo:\n\n            ########################\n            # Batch calib parameters\n            ########################\n\n            # Loop parameters\n            last_display = time.time()\n            i = 0\n            breaking = False\n\n            all_lengths = []\n            N = 1000\n\n            #####################\n            # Perform calibration\n            #####################\n\n            for epoch in range(10):\n                for batch_i, batch in enumerate(dataloader):\n\n                    # Control max_in_points value\n                    all_lengths += batch.lengths[0].tolist()\n\n                    # Convergence\n                    if len(all_lengths) > N:\n                        breaking = True\n                        break\n\n                    i += 1\n                    t = time.time()\n\n                    # Console display (only one per second)\n                    if t - last_display > 1.0:\n                        last_display = t\n                        message = 'Collecting {:d} in_points: {:5.1f}%'\n                        print(message.format(N,\n                                             100 * len(all_lengths) / N))\n\n                if breaking:\n                    break\n\n            self.dataset.max_in_p = int(np.percentile(all_lengths, 100*untouched_ratio))\n\n            if verbose:\n\n                # Create histogram\n                a = 1\n\n            # Save max_in_limit dictionary\n            print('New max_in_p = ', self.dataset.max_in_p)\n            max_in_lim_dict[key] = self.dataset.max_in_p\n            with open(max_in_lim_file, 'wb') as file:\n                pickle.dump(max_in_lim_dict, file)\n\n        # Update value in config\n        if self.dataset.set == 'training':\n            config.max_in_points = self.dataset.max_in_p\n        else:\n            config.max_val_points = self.dataset.max_in_p\n\n        print('Calibration done in {:.1f}s\\n'.format(time.time() - t0))\n        return\n\n    def calibration(self, dataloader, untouched_ratio=0.9, verbose=False, force_redo=False):\n        \"\"\"\n        Method performing batch and neighbors calibration.\n            Batch calibration: Set \"batch_limit\" (the maximum number of points allowed in every batch) so that the\n                               average batch size (number of stacked pointclouds) is the one asked.\n        Neighbors calibration: Set the \"neighborhood_limits\" (the maximum number of neighbors allowed in convolutions)\n                               so that 90% of the neighborhoods remain untouched. There is a limit for each layer.\n        \"\"\"\n\n        ##############################\n        # Previously saved calibration\n        ##############################\n\n        print('\\nStarting Calibration (use verbose=True for more details)')\n        t0 = time.time()\n\n        redo = force_redo\n\n        # Batch limit\n        # ***********\n\n        # Load batch_limit dictionary\n        batch_lim_file = join(self.dataset.path, 'batch_limits.pkl')\n        if exists(batch_lim_file):\n            with open(batch_lim_file, 'rb') as file:\n                batch_lim_dict = pickle.load(file)\n        else:\n            batch_lim_dict = {}\n\n        # Check if the batch limit associated with current parameters exists\n        if self.dataset.balance_classes:\n            sampler_method = 'balanced'\n        else:\n            sampler_method = 'random'\n        key = '{:s}_{:.3f}_{:.3f}_{:d}_{:d}'.format(sampler_method,\n                                                    self.dataset.in_R,\n                                                    self.dataset.config.first_subsampling_dl,\n                                                    self.dataset.batch_num,\n                                                    self.dataset.max_in_p)\n        if not redo and key in batch_lim_dict:\n            self.dataset.batch_limit[0] = batch_lim_dict[key]\n        else:\n            redo = True\n\n        if verbose:\n            print('\\nPrevious calibration found:')\n            print('Check batch limit dictionary')\n            if key in batch_lim_dict:\n                color = bcolors.OKGREEN\n                v = str(int(batch_lim_dict[key]))\n            else:\n                color = bcolors.FAIL\n                v = '?'\n            print('{:}\\\"{:s}\\\": {:s}{:}'.format(color, key, v, bcolors.ENDC))\n\n        # Neighbors limit\n        # ***************\n\n        # Load neighb_limits dictionary\n        neighb_lim_file = join(self.dataset.path, 'neighbors_limits.pkl')\n        if exists(neighb_lim_file):\n            with open(neighb_lim_file, 'rb') as file:\n                neighb_lim_dict = pickle.load(file)\n        else:\n            neighb_lim_dict = {}\n\n        # Check if the limit associated with current parameters exists (for each layer)\n        neighb_limits = []\n        for layer_ind in range(self.dataset.config.num_layers):\n\n            dl = self.dataset.config.first_subsampling_dl * (2**layer_ind)\n            if self.dataset.config.deform_layers[layer_ind]:\n                r = dl * self.dataset.config.deform_radius\n            else:\n                r = dl * self.dataset.config.conv_radius\n\n            key = '{:s}_{:d}_{:.3f}_{:.3f}'.format(sampler_method, self.dataset.max_in_p, dl, r)\n            if key in neighb_lim_dict:\n                neighb_limits += [neighb_lim_dict[key]]\n\n        if not redo and len(neighb_limits) == self.dataset.config.num_layers:\n            self.dataset.neighborhood_limits = neighb_limits\n        else:\n            redo = True\n\n        if verbose:\n            print('Check neighbors limit dictionary')\n            for layer_ind in range(self.dataset.config.num_layers):\n                dl = self.dataset.config.first_subsampling_dl * (2**layer_ind)\n                if self.dataset.config.deform_layers[layer_ind]:\n                    r = dl * self.dataset.config.deform_radius\n                else:\n                    r = dl * self.dataset.config.conv_radius\n                key = '{:s}_{:d}_{:.3f}_{:.3f}'.format(sampler_method, self.dataset.max_in_p, dl, r)\n\n                if key in neighb_lim_dict:\n                    color = bcolors.OKGREEN\n                    v = str(neighb_lim_dict[key])\n                else:\n                    color = bcolors.FAIL\n                    v = '?'\n                print('{:}\\\"{:s}\\\": {:s}{:}'.format(color, key, v, bcolors.ENDC))\n\n        if redo:\n\n            ############################\n            # Neighbors calib parameters\n            ############################\n\n            # From config parameter, compute higher bound of neighbors number in a neighborhood\n            hist_n = int(np.ceil(4 / 3 * np.pi * (self.dataset.config.deform_radius + 1) ** 3))\n\n            # Histogram of neighborhood sizes\n            neighb_hists = np.zeros((self.dataset.config.num_layers, hist_n), dtype=np.int32)\n\n            ########################\n            # Batch calib parameters\n            ########################\n\n            # Estimated average batch size and target value\n            estim_b = 0\n            target_b = self.dataset.batch_num\n\n            # Calibration parameters\n            low_pass_T = 10\n            Kp = 100.0\n            finer = False\n\n            # Convergence parameters\n            smooth_errors = []\n            converge_threshold = 0.1\n\n            # Save input pointcloud sizes to control max_in_points\n            cropped_n = 0\n            all_n = 0\n\n            # Loop parameters\n            last_display = time.time()\n            i = 0\n            breaking = False\n\n            #####################\n            # Perform calibration\n            #####################\n\n            #self.dataset.batch_limit[0] = self.dataset.max_in_p * (self.dataset.batch_num - 1)\n\n            for epoch in range(10):\n                for batch_i, batch in enumerate(dataloader):\n\n                    # Control max_in_points value\n                    are_cropped = batch.lengths[0] > self.dataset.max_in_p - 1\n                    cropped_n += torch.sum(are_cropped.type(torch.int32)).item()\n                    all_n += int(batch.lengths[0].shape[0])\n\n                    # Update neighborhood histogram\n                    counts = [np.sum(neighb_mat.numpy() < neighb_mat.shape[0], axis=1) for neighb_mat in batch.neighbors]\n                    hists = [np.bincount(c, minlength=hist_n)[:hist_n] for c in counts]\n                    neighb_hists += np.vstack(hists)\n\n                    # batch length\n                    b = len(batch.frame_inds)\n\n                    # Update estim_b (low pass filter)\n                    estim_b += (b - estim_b) / low_pass_T\n\n                    # Estimate error (noisy)\n                    error = target_b - b\n\n                    # Save smooth errors for convergene check\n                    smooth_errors.append(target_b - estim_b)\n                    if len(smooth_errors) > 10:\n                        smooth_errors = smooth_errors[1:]\n\n                    # Update batch limit with P controller\n                    self.dataset.batch_limit[0] += Kp * error\n\n                    # finer low pass filter when closing in\n                    if not finer and np.abs(estim_b - target_b) < 1:\n                        low_pass_T = 100\n                        finer = True\n\n                    # Convergence\n                    if finer and np.max(np.abs(smooth_errors)) < converge_threshold:\n                        breaking = True\n                        break\n\n                    i += 1\n                    t = time.time()\n\n                    # Console display (only one per second)\n                    if verbose and (t - last_display) > 1.0:\n                        last_display = t\n                        message = 'Step {:5d}  estim_b ={:5.2f} batch_limit ={:7d}'\n                        print(message.format(i,\n                                             estim_b,\n                                             int(self.dataset.batch_limit[0])))\n\n                if breaking:\n                    break\n\n            # Use collected neighbor histogram to get neighbors limit\n            cumsum = np.cumsum(neighb_hists.T, axis=0)\n            percentiles = np.sum(cumsum < (untouched_ratio * cumsum[hist_n - 1, :]), axis=0)\n            self.dataset.neighborhood_limits = percentiles\n\n            if verbose:\n\n                # Crop histogram\n                while np.sum(neighb_hists[:, -1]) == 0:\n                    neighb_hists = neighb_hists[:, :-1]\n                hist_n = neighb_hists.shape[1]\n\n                print('\\n**************************************************\\n')\n                line0 = 'neighbors_num '\n                for layer in range(neighb_hists.shape[0]):\n                    line0 += '|  layer {:2d}  '.format(layer)\n                print(line0)\n                for neighb_size in range(hist_n):\n                    line0 = '     {:4d}     '.format(neighb_size)\n                    for layer in range(neighb_hists.shape[0]):\n                        if neighb_size > percentiles[layer]:\n                            color = bcolors.FAIL\n                        else:\n                            color = bcolors.OKGREEN\n                        line0 += '|{:}{:10d}{:}  '.format(color,\n                                                         neighb_hists[layer, neighb_size],\n                                                         bcolors.ENDC)\n\n                    print(line0)\n\n                print('\\n**************************************************\\n')\n                print('\\nchosen neighbors limits: ', percentiles)\n                print()\n\n            # Control max_in_points value\n            print('\\n**************************************************\\n')\n            if cropped_n > 0.3 * all_n:\n                color = bcolors.FAIL\n            else:\n                color = bcolors.OKGREEN\n            print('Current value of max_in_points {:d}'.format(self.dataset.max_in_p))\n            print('  > {:}{:.1f}% inputs are cropped{:}'.format(color, 100 * cropped_n / all_n, bcolors.ENDC))\n            if cropped_n > 0.3 * all_n:\n                print('\\nTry a higher max_in_points value\\n'.format(100 * cropped_n / all_n))\n                #raise ValueError('Value of max_in_points too low')\n            print('\\n**************************************************\\n')\n\n            # Save batch_limit dictionary\n            key = '{:s}_{:.3f}_{:.3f}_{:d}_{:d}'.format(sampler_method,\n                                                        self.dataset.in_R,\n                                                        self.dataset.config.first_subsampling_dl,\n                                                        self.dataset.batch_num,\n                                                        self.dataset.max_in_p)\n            batch_lim_dict[key] = float(self.dataset.batch_limit[0])\n            with open(batch_lim_file, 'wb') as file:\n                pickle.dump(batch_lim_dict, file)\n\n            # Save neighb_limit dictionary\n            for layer_ind in range(self.dataset.config.num_layers):\n                dl = self.dataset.config.first_subsampling_dl * (2 ** layer_ind)\n                if self.dataset.config.deform_layers[layer_ind]:\n                    r = dl * self.dataset.config.deform_radius\n                else:\n                    r = dl * self.dataset.config.conv_radius\n                key = '{:s}_{:d}_{:.3f}_{:.3f}'.format(sampler_method, self.dataset.max_in_p, dl, r)\n                neighb_lim_dict[key] = self.dataset.neighborhood_limits[layer_ind]\n            with open(neighb_lim_file, 'wb') as file:\n                pickle.dump(neighb_lim_dict, file)\n\n\n        print('Calibration done in {:.1f}s\\n'.format(time.time() - t0))\n        return\n\n\nclass SemanticKittiCustomBatch:\n    \"\"\"Custom batch definition with memory pinning for SemanticKitti\"\"\"\n\n    def __init__(self, input_list):\n\n        # Get rid of batch dimension\n        input_list = input_list[0]\n\n        # Number of layers\n        L = int(input_list[0])\n\n        # Extract input tensors from the list of numpy array\n        ind = 1\n        self.points = [torch.from_numpy(nparray) for nparray in input_list[ind:ind+L]]\n        ind += L\n        self.neighbors = [torch.from_numpy(nparray) for nparray in input_list[ind:ind+L]]\n        ind += L\n        self.pools = [torch.from_numpy(nparray) for nparray in input_list[ind:ind+L]]\n        ind += L\n        self.upsamples = [torch.from_numpy(nparray) for nparray in input_list[ind:ind+L]]\n        ind += L\n        self.lengths = [torch.from_numpy(nparray) for nparray in input_list[ind:ind+L]]\n        ind += L\n        self.features = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.labels = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.scales = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.rots = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.frame_inds = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.frame_centers = torch.from_numpy(input_list[ind])\n        ind += 1\n        self.reproj_inds = input_list[ind]\n        ind += 1\n        self.reproj_masks = input_list[ind]\n        ind += 1\n        self.val_labels = input_list[ind]\n\n        return\n\n    def pin_memory(self):\n        \"\"\"\n        Manual pinning of the memory\n        \"\"\"\n\n        self.points = [in_tensor.pin_memory() for in_tensor in self.points]\n        self.neighbors = [in_tensor.pin_memory() for in_tensor in self.neighbors]\n        self.pools = [in_tensor.pin_memory() for in_tensor in self.pools]\n        self.upsamples = [in_tensor.pin_memory() for in_tensor in self.upsamples]\n        self.lengths = [in_tensor.pin_memory() for in_tensor in self.lengths]\n        self.features = self.features.pin_memory()\n        self.labels = self.labels.pin_memory()\n        self.scales = self.scales.pin_memory()\n        self.rots = self.rots.pin_memory()\n        self.frame_inds = self.frame_inds.pin_memory()\n        self.frame_centers = self.frame_centers.pin_memory()\n\n        return self\n\n    def to(self, device):\n\n        self.points = [in_tensor.to(device) for in_tensor in self.points]\n        self.neighbors = [in_tensor.to(device) for in_tensor in self.neighbors]\n        self.pools = [in_tensor.to(device) for in_tensor in self.pools]\n        self.upsamples = [in_tensor.to(device) for in_tensor in self.upsamples]\n        self.lengths = [in_tensor.to(device) for in_tensor in self.lengths]\n        self.features = self.features.to(device)\n        self.labels = self.labels.to(device)\n        self.scales = self.scales.to(device)\n        self.rots = self.rots.to(device)\n        self.frame_inds = self.frame_inds.to(device)\n        self.frame_centers = self.frame_centers.to(device)\n\n        return self\n\n    def unstack_points(self, layer=None):\n        \"\"\"Unstack the points\"\"\"\n        return self.unstack_elements('points', layer)\n\n    def unstack_neighbors(self, layer=None):\n        \"\"\"Unstack the neighbors indices\"\"\"\n        return self.unstack_elements('neighbors', layer)\n\n    def unstack_pools(self, layer=None):\n        \"\"\"Unstack the pooling indices\"\"\"\n        return self.unstack_elements('pools', layer)\n\n    def unstack_elements(self, element_name, layer=None, to_numpy=True):\n        \"\"\"\n        Return a list of the stacked elements in the batch at a certain layer. If no layer is given, then return all\n        layers\n        \"\"\"\n\n        if element_name == 'points':\n            elements = self.points\n        elif element_name == 'neighbors':\n            elements = self.neighbors\n        elif element_name == 'pools':\n            elements = self.pools[:-1]\n        else:\n            raise ValueError('Unknown element name: {:s}'.format(element_name))\n\n        all_p_list = []\n        for layer_i, layer_elems in enumerate(elements):\n\n            if layer is None or layer == layer_i:\n\n                i0 = 0\n                p_list = []\n                if element_name == 'pools':\n                    lengths = self.lengths[layer_i+1]\n                else:\n                    lengths = self.lengths[layer_i]\n\n                for b_i, length in enumerate(lengths):\n\n                    elem = layer_elems[i0:i0 + length]\n                    if element_name == 'neighbors':\n                        elem[elem >= self.points[layer_i].shape[0]] = -1\n                        elem[elem >= 0] -= i0\n                    elif element_name == 'pools':\n                        elem[elem >= self.points[layer_i].shape[0]] = -1\n                        elem[elem >= 0] -= torch.sum(self.lengths[layer_i][:b_i])\n                    i0 += length\n\n                    if to_numpy:\n                        p_list.append(elem.numpy())\n                    else:\n                        p_list.append(elem)\n\n                if layer == layer_i:\n                    return p_list\n\n                all_p_list.append(p_list)\n\n        return all_p_list\n\n\ndef SemanticKittiCollate(batch_data):\n    return SemanticKittiCustomBatch(batch_data)\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Debug functions\n#       \\*********************/\n\n\ndef debug_timing(dataset, loader):\n    \"\"\"Timing of generator function\"\"\"\n\n    t = [time.time()]\n    last_display = time.time()\n    mean_dt = np.zeros(2)\n    estim_b = dataset.batch_num\n    estim_N = 0\n\n    for epoch in range(10):\n\n        for batch_i, batch in enumerate(loader):\n            # print(batch_i, tuple(points.shape),  tuple(normals.shape), labels, indices, in_sizes)\n\n            # New time\n            t = t[-1:]\n            t += [time.time()]\n\n            # Update estim_b (low pass filter)\n            estim_b += (len(batch.frame_inds) - estim_b) / 100\n            estim_N += (batch.features.shape[0] - estim_N) / 10\n\n            # Pause simulating computations\n            time.sleep(0.05)\n            t += [time.time()]\n\n            # Average timing\n            mean_dt = 0.9 * mean_dt + 0.1 * (np.array(t[1:]) - np.array(t[:-1]))\n\n            # Console display (only one per second)\n            if (t[-1] - last_display) > -1.0:\n                last_display = t[-1]\n                message = 'Step {:08d} -> (ms/batch) {:8.2f} {:8.2f} / batch = {:.2f} - {:.0f}'\n                print(message.format(batch_i,\n                                     1000 * mean_dt[0],\n                                     1000 * mean_dt[1],\n                                     estim_b,\n                                     estim_N))\n\n        print('************* Epoch ended *************')\n\n    _, counts = np.unique(dataset.input_labels, return_counts=True)\n    print(counts)\n\n\ndef debug_class_w(dataset, loader):\n    \"\"\"Timing of generator function\"\"\"\n\n    i = 0\n\n    counts = np.zeros((dataset.num_classes,), dtype=np.int64)\n\n    s = '{:^6}|'.format('step')\n    for c in dataset.label_names:\n        s += '{:^6}'.format(c[:4])\n    print(s)\n    print(6*'-' + '|' + 6*dataset.num_classes*'-')\n\n    for epoch in range(10):\n        for batch_i, batch in enumerate(loader):\n            # print(batch_i, tuple(points.shape),  tuple(normals.shape), labels, indices, in_sizes)\n\n            # count labels\n            new_counts = np.bincount(batch.labels)\n\n            counts[:new_counts.shape[0]] += new_counts.astype(np.int64)\n\n            # Update proportions\n            proportions = 1000 * counts / np.sum(counts)\n\n            s = '{:^6d}|'.format(i)\n            for pp in proportions:\n                s += '{:^6.1f}'.format(pp)\n            print(s)\n            i += 1\n\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/datasets/common.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Class handling datasets\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 11/06/2018\n#\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Imports and global variables\n#       \\**********************************/\n#\n\n# Common libs\nimport time\nimport os\nimport numpy as np\nimport sys\nimport torch\nfrom torch.utils.data import DataLoader, Dataset\nfrom utils.config import Config\nfrom utils.mayavi_visu import *\nfrom kernels.kernel_points import create_3D_rotations\n\n# Subsampling extension\nimport cpp_wrappers.cpp_subsampling.grid_subsampling as cpp_subsampling\nimport cpp_wrappers.cpp_neighbors.radius_neighbors as cpp_neighbors\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Utility functions\n#       \\***********************/\n#\n\ndef grid_subsampling(points, features=None, labels=None, sampleDl=0.1, verbose=0):\n    \"\"\"\n    CPP wrapper for a grid subsampling (method = barycenter for points and features)\n    :param points: (N, 3) matrix of input points\n    :param features: optional (N, d) matrix of features (floating number)\n    :param labels: optional (N,) matrix of integer labels\n    :param sampleDl: parameter defining the size of grid voxels\n    :param verbose: 1 to display\n    :return: subsampled points, with features and/or labels depending of the input\n    \"\"\"\n\n    if (features is None) and (labels is None):\n        return cpp_subsampling.subsample(points,\n                                         sampleDl=sampleDl,\n                                         verbose=verbose)\n    elif (labels is None):\n        return cpp_subsampling.subsample(points,\n                                         features=features,\n                                         sampleDl=sampleDl,\n                                         verbose=verbose)\n    elif (features is None):\n        return cpp_subsampling.subsample(points,\n                                         classes=labels,\n                                         sampleDl=sampleDl,\n                                         verbose=verbose)\n    else:\n        return cpp_subsampling.subsample(points,\n                                         features=features,\n                                         classes=labels,\n                                         sampleDl=sampleDl,\n                                         verbose=verbose)\n\n\ndef batch_grid_subsampling(points, batches_len, features=None, labels=None,\n                           sampleDl=0.1, max_p=0, verbose=0, random_grid_orient=True):\n    \"\"\"\n    CPP wrapper for a grid subsampling (method = barycenter for points and features)\n    :param points: (N, 3) matrix of input points\n    :param features: optional (N, d) matrix of features (floating number)\n    :param labels: optional (N,) matrix of integer labels\n    :param sampleDl: parameter defining the size of grid voxels\n    :param verbose: 1 to display\n    :return: subsampled points, with features and/or labels depending of the input\n    \"\"\"\n\n    R = None\n    B = len(batches_len)\n    if random_grid_orient:\n\n        ########################################################\n        # Create a random rotation matrix for each batch element\n        ########################################################\n\n        # Choose two random angles for the first vector in polar coordinates\n        theta = np.random.rand(B) * 2 * np.pi\n        phi = (np.random.rand(B) - 0.5) * np.pi\n\n        # Create the first vector in carthesian coordinates\n        u = np.vstack([np.cos(theta) * np.cos(phi), np.sin(theta) * np.cos(phi), np.sin(phi)])\n\n        # Choose a random rotation angle\n        alpha = np.random.rand(B) * 2 * np.pi\n\n        # Create the rotation matrix with this vector and angle\n        R = create_3D_rotations(u.T, alpha).astype(np.float32)\n\n        #################\n        # Apply rotations\n        #################\n\n        i0 = 0\n        points = points.copy()\n        for bi, length in enumerate(batches_len):\n            # Apply the rotation\n            points[i0:i0 + length, :] = np.sum(np.expand_dims(points[i0:i0 + length, :], 2) * R[bi], axis=1)\n            i0 += length\n\n    #######################\n    # Sunsample and realign\n    #######################\n\n    if (features is None) and (labels is None):\n        s_points, s_len = cpp_subsampling.subsample_batch(points,\n                                                          batches_len,\n                                                          sampleDl=sampleDl,\n                                                          max_p=max_p,\n                                                          verbose=verbose)\n        if random_grid_orient:\n            i0 = 0\n            for bi, length in enumerate(s_len):\n                s_points[i0:i0 + length, :] = np.sum(np.expand_dims(s_points[i0:i0 + length, :], 2) * R[bi].T, axis=1)\n                i0 += length\n        return s_points, s_len\n\n    elif (labels is None):\n        s_points, s_len, s_features = cpp_subsampling.subsample_batch(points,\n                                                                      batches_len,\n                                                                      features=features,\n                                                                      sampleDl=sampleDl,\n                                                                      max_p=max_p,\n                                                                      verbose=verbose)\n        if random_grid_orient:\n            i0 = 0\n            for bi, length in enumerate(s_len):\n                # Apply the rotation\n                s_points[i0:i0 + length, :] = np.sum(np.expand_dims(s_points[i0:i0 + length, :], 2) * R[bi].T, axis=1)\n                i0 += length\n        return s_points, s_len, s_features\n\n    elif (features is None):\n        s_points, s_len, s_labels = cpp_subsampling.subsample_batch(points,\n                                                                    batches_len,\n                                                                    classes=labels,\n                                                                    sampleDl=sampleDl,\n                                                                    max_p=max_p,\n                                                                    verbose=verbose)\n        if random_grid_orient:\n            i0 = 0\n            for bi, length in enumerate(s_len):\n                # Apply the rotation\n                s_points[i0:i0 + length, :] = np.sum(np.expand_dims(s_points[i0:i0 + length, :], 2) * R[bi].T, axis=1)\n                i0 += length\n        return s_points, s_len, s_labels\n\n    else:\n        s_points, s_len, s_features, s_labels = cpp_subsampling.subsample_batch(points,\n                                                                              batches_len,\n                                                                              features=features,\n                                                                              classes=labels,\n                                                                              sampleDl=sampleDl,\n                                                                              max_p=max_p,\n                                                                              verbose=verbose)\n        if random_grid_orient:\n            i0 = 0\n            for bi, length in enumerate(s_len):\n                # Apply the rotation\n                s_points[i0:i0 + length, :] = np.sum(np.expand_dims(s_points[i0:i0 + length, :], 2) * R[bi].T, axis=1)\n                i0 += length\n        return s_points, s_len, s_features, s_labels\n\n\ndef batch_neighbors(queries, supports, q_batches, s_batches, radius):\n    \"\"\"\n    Computes neighbors for a batch of queries and supports\n    :param queries: (N1, 3) the query points\n    :param supports: (N2, 3) the support points\n    :param q_batches: (B) the list of lengths of batch elements in queries\n    :param s_batches: (B)the list of lengths of batch elements in supports\n    :param radius: float32\n    :return: neighbors indices\n    \"\"\"\n\n    return cpp_neighbors.batch_query(queries, supports, q_batches, s_batches, radius=radius)\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Class definition\n#       \\**********************/\n\n\nclass PointCloudDataset(Dataset):\n    \"\"\"Parent class for Point Cloud Datasets.\"\"\"\n\n    def __init__(self, name):\n        \"\"\"\n        Initialize parameters of the dataset here.\n        \"\"\"\n\n        self.name = name\n        self.path = ''\n        self.label_to_names = {}\n        self.num_classes = 0\n        self.label_values = np.zeros((0,), dtype=np.int32)\n        self.label_names = []\n        self.label_to_idx = {}\n        self.name_to_label = {}\n        self.config = Config()\n        self.neighborhood_limits = []\n\n        return\n\n    def __len__(self):\n        \"\"\"\n        Return the length of data here\n        \"\"\"\n        return 0\n\n    def __getitem__(self, idx):\n        \"\"\"\n        Return the item at the given index\n        \"\"\"\n\n        return 0\n\n    def init_labels(self):\n\n        # Initialize all label parameters given the label_to_names dict\n        self.num_classes = len(self.label_to_names)\n        self.label_values = np.sort([k for k, v in self.label_to_names.items()])\n        self.label_names = [self.label_to_names[k] for k in self.label_values]\n        self.label_to_idx = {l: i for i, l in enumerate(self.label_values)}\n        self.name_to_label = {v: k for k, v in self.label_to_names.items()}\n\n    def augmentation_transform(self, points, normals=None, verbose=False):\n        \"\"\"Implementation of an augmentation transform for point clouds.\"\"\"\n\n        ##########\n        # Rotation\n        ##########\n\n        # Initialize rotation matrix\n        R = np.eye(points.shape[1])\n\n        if points.shape[1] == 3:\n            if self.config.augment_rotation == 'vertical':\n\n                # Create random rotations\n                theta = np.random.rand() * 2 * np.pi\n                c, s = np.cos(theta), np.sin(theta)\n                R = np.array([[c, -s, 0], [s, c, 0], [0, 0, 1]], dtype=np.float32)\n\n            elif self.config.augment_rotation == 'all':\n\n                # Choose two random angles for the first vector in polar coordinates\n                theta = np.random.rand() * 2 * np.pi\n                phi = (np.random.rand() - 0.5) * np.pi\n\n                # Create the first vector in carthesian coordinates\n                u = np.array([np.cos(theta) * np.cos(phi), np.sin(theta) * np.cos(phi), np.sin(phi)])\n\n                # Choose a random rotation angle\n                alpha = np.random.rand() * 2 * np.pi\n\n                # Create the rotation matrix with this vector and angle\n                R = create_3D_rotations(np.reshape(u, (1, -1)), np.reshape(alpha, (1, -1)))[0]\n\n        R = R.astype(np.float32)\n\n        #######\n        # Scale\n        #######\n\n        # Choose random scales for each example\n        min_s = self.config.augment_scale_min\n        max_s = self.config.augment_scale_max\n        if self.config.augment_scale_anisotropic:\n            scale = np.random.rand(points.shape[1]) * (max_s - min_s) + min_s\n        else:\n            scale = np.random.rand() * (max_s - min_s) - min_s\n\n        # Add random symmetries to the scale factor\n        symmetries = np.array(self.config.augment_symmetries).astype(np.int32)\n        symmetries *= np.random.randint(2, size=points.shape[1])\n        scale = (scale * (1 - symmetries * 2)).astype(np.float32)\n\n        #######\n        # Noise\n        #######\n\n        noise = (np.random.randn(points.shape[0], points.shape[1]) * self.config.augment_noise).astype(np.float32)\n\n        ##################\n        # Apply transforms\n        ##################\n\n        # Do not use np.dot because it is multi-threaded\n        #augmented_points = np.dot(points, R) * scale + noise\n        augmented_points = np.sum(np.expand_dims(points, 2) * R, axis=1) * scale + noise\n\n\n        if normals is None:\n            return augmented_points, scale, R\n        else:\n            # Anisotropic scale of the normals thanks to cross product formula\n            normal_scale = scale[[1, 2, 0]] * scale[[2, 0, 1]]\n            augmented_normals = np.dot(normals, R) * normal_scale\n            # Renormalise\n            augmented_normals *= 1 / (np.linalg.norm(augmented_normals, axis=1, keepdims=True) + 1e-6)\n\n            if verbose:\n                test_p = [np.vstack([points, augmented_points])]\n                test_n = [np.vstack([normals, augmented_normals])]\n                test_l = [np.hstack([points[:, 2]*0, augmented_points[:, 2]*0+1])]\n                show_ModelNet_examples(test_p, test_n, test_l)\n\n            return augmented_points, augmented_normals, scale, R\n\n    def big_neighborhood_filter(self, neighbors, layer):\n        \"\"\"\n        Filter neighborhoods with max number of neighbors. Limit is set to keep XX% of the neighborhoods untouched.\n        Limit is computed at initialization\n        \"\"\"\n\n        # crop neighbors matrix\n        if len(self.neighborhood_limits) > 0:\n            return neighbors[:, :self.neighborhood_limits[layer]]\n        else:\n            return neighbors\n\n    def classification_inputs(self,\n                              stacked_points,\n                              stacked_features,\n                              labels,\n                              stack_lengths):\n\n        # Starting radius of convolutions\n        r_normal = self.config.first_subsampling_dl * self.config.conv_radius\n\n        # Starting layer\n        layer_blocks = []\n\n        # Lists of inputs\n        input_points = []\n        input_neighbors = []\n        input_pools = []\n        input_stack_lengths = []\n        deform_layers = []\n\n        ######################\n        # Loop over the blocks\n        ######################\n\n        arch = self.config.architecture\n\n        for block_i, block in enumerate(arch):\n\n            # Get all blocks of the layer\n            if not ('pool' in block or 'strided' in block or 'global' in block or 'upsample' in block):\n                layer_blocks += [block]\n                continue\n\n            # Convolution neighbors indices\n            # *****************************\n\n            deform_layer = False\n            if layer_blocks:\n                # Convolutions are done in this layer, compute the neighbors with the good radius\n                if np.any(['deformable' in blck for blck in layer_blocks]):\n                    r = r_normal * self.config.deform_radius / self.config.conv_radius\n                    deform_layer = True\n                else:\n                    r = r_normal\n                conv_i = batch_neighbors(stacked_points, stacked_points, stack_lengths, stack_lengths, r)\n\n            else:\n                # This layer only perform pooling, no neighbors required\n                conv_i = np.zeros((0, 1), dtype=np.int32)\n\n            # Pooling neighbors indices\n            # *************************\n\n            # If end of layer is a pooling operation\n            if 'pool' in block or 'strided' in block:\n\n                # New subsampling length\n                dl = 2 * r_normal / self.config.conv_radius\n\n                # Subsampled points\n                pool_p, pool_b = batch_grid_subsampling(stacked_points, stack_lengths, sampleDl=dl)\n\n                # Radius of pooled neighbors\n                if 'deformable' in block:\n                    r = r_normal * self.config.deform_radius / self.config.conv_radius\n                    deform_layer = True\n                else:\n                    r = r_normal\n\n                # Subsample indices\n                pool_i = batch_neighbors(pool_p, stacked_points, pool_b, stack_lengths, r)\n\n            else:\n                # No pooling in the end of this layer, no pooling indices required\n                pool_i = np.zeros((0, 1), dtype=np.int32)\n                pool_p = np.zeros((0, 1), dtype=np.float32)\n                pool_b = np.zeros((0,), dtype=np.int32)\n\n            # Reduce size of neighbors matrices by eliminating furthest point\n            conv_i = self.big_neighborhood_filter(conv_i, len(input_points))\n            pool_i = self.big_neighborhood_filter(pool_i, len(input_points))\n\n            # Updating input lists\n            input_points += [stacked_points]\n            input_neighbors += [conv_i.astype(np.int64)]\n            input_pools += [pool_i.astype(np.int64)]\n            input_stack_lengths += [stack_lengths]\n            deform_layers += [deform_layer]\n\n            # New points for next layer\n            stacked_points = pool_p\n            stack_lengths = pool_b\n\n            # Update radius and reset blocks\n            r_normal *= 2\n            layer_blocks = []\n\n            # Stop when meeting a global pooling or upsampling\n            if 'global' in block or 'upsample' in block:\n                break\n\n        ###############\n        # Return inputs\n        ###############\n\n        # Save deform layers\n\n        # list of network inputs\n        li = input_points + input_neighbors + input_pools + input_stack_lengths\n        li += [stacked_features, labels]\n\n        return li\n\n\n    def segmentation_inputs(self,\n                            stacked_points,\n                            stacked_features,\n                            labels,\n                            stack_lengths):\n\n        # Starting radius of convolutions\n        r_normal = self.config.first_subsampling_dl * self.config.conv_radius\n\n        # Starting layer\n        layer_blocks = []\n\n        # Lists of inputs\n        input_points = []\n        input_neighbors = []\n        input_pools = []\n        input_upsamples = []\n        input_stack_lengths = []\n        deform_layers = []\n\n        ######################\n        # Loop over the blocks\n        ######################\n\n        arch = self.config.architecture\n\n        for block_i, block in enumerate(arch):\n\n            # Get all blocks of the layer\n            if not ('pool' in block or 'strided' in block or 'global' in block or 'upsample' in block):\n                layer_blocks += [block]\n                continue\n\n            # Convolution neighbors indices\n            # *****************************\n\n            deform_layer = False\n            if layer_blocks:\n                # Convolutions are done in this layer, compute the neighbors with the good radius\n                if np.any(['deformable' in blck for blck in layer_blocks]):\n                    r = r_normal * self.config.deform_radius / self.config.conv_radius\n                    deform_layer = True\n                else:\n                    r = r_normal\n                conv_i = batch_neighbors(stacked_points, stacked_points, stack_lengths, stack_lengths, r)\n\n            else:\n                # This layer only perform pooling, no neighbors required\n                conv_i = np.zeros((0, 1), dtype=np.int32)\n\n            # Pooling neighbors indices\n            # *************************\n\n            # If end of layer is a pooling operation\n            if 'pool' in block or 'strided' in block:\n\n                # New subsampling length\n                dl = 2 * r_normal / self.config.conv_radius\n\n                # Subsampled points\n                pool_p, pool_b = batch_grid_subsampling(stacked_points, stack_lengths, sampleDl=dl)\n\n                # Radius of pooled neighbors\n                if 'deformable' in block:\n                    r = r_normal * self.config.deform_radius / self.config.conv_radius\n                    deform_layer = True\n                else:\n                    r = r_normal\n\n                # Subsample indices\n                pool_i = batch_neighbors(pool_p, stacked_points, pool_b, stack_lengths, r)\n\n                # Upsample indices (with the radius of the next layer to keep wanted density)\n                up_i = batch_neighbors(stacked_points, pool_p, stack_lengths, pool_b, 2 * r)\n\n            else:\n                # No pooling in the end of this layer, no pooling indices required\n                pool_i = np.zeros((0, 1), dtype=np.int32)\n                pool_p = np.zeros((0, 3), dtype=np.float32)\n                pool_b = np.zeros((0,), dtype=np.int32)\n                up_i = np.zeros((0, 1), dtype=np.int32)\n\n            # Reduce size of neighbors matrices by eliminating furthest point\n            conv_i = self.big_neighborhood_filter(conv_i, len(input_points))\n            pool_i = self.big_neighborhood_filter(pool_i, len(input_points))\n            if up_i.shape[0] > 0:\n                up_i = self.big_neighborhood_filter(up_i, len(input_points)+1)\n\n            # Updating input lists\n            input_points += [stacked_points]\n            input_neighbors += [conv_i.astype(np.int64)]\n            input_pools += [pool_i.astype(np.int64)]\n            input_upsamples += [up_i.astype(np.int64)]\n            input_stack_lengths += [stack_lengths]\n            deform_layers += [deform_layer]\n\n            # New points for next layer\n            stacked_points = pool_p\n            stack_lengths = pool_b\n\n            # Update radius and reset blocks\n            r_normal *= 2\n            layer_blocks = []\n\n            # Stop when meeting a global pooling or upsampling\n            if 'global' in block or 'upsample' in block:\n                break\n\n        ###############\n        # Return inputs\n        ###############\n\n        # list of network inputs\n        li = input_points + input_neighbors + input_pools + input_upsamples + input_stack_lengths\n        li += [stacked_features, labels]\n\n        return li\n\n\n\n\n\n\n\n\n\n\n\n\n\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/doc/object_classification_guide.md",
    "content": "\n## Object classification on ModelNet40\n\n### Data\n\nWe consider our experiment folder is located at `XXXX/Experiments/KPConv-PyTorch`. And we use a common Data folder \nloacated at `XXXX/Data`. Therefore the relative path to the Data folder is `../../Data`.\n\nRegularly sampled clouds from ModelNet40 dataset can be downloaded \n<a href=\"https://shapenet.cs.stanford.edu/media/modelnet40_normal_resampled.zip\">here (1.6 GB)</a>. \nUncompress the data and move it inside the folder `../../Data/ModelNet40`.\n\nN.B. If you want to place your data anywhere else, you just have to change the variable \n`self.path` of `ModelNet40Dataset` class ([here](https://github.com/HuguesTHOMAS/KPConv-PyTorch/blob/e9d328135c0a3818ee0cf1bb5bb63434ce15c22e/datasets/ModelNet40.py#L113)).\n\n\n### Training a model\n\nSimply run the following script to start the training:\n\n        python3 training_ModelNet40.py\n        \nThis file contains a configuration subclass `ModelNet40Config`, inherited from the general configuration class `Config` defined in `utils/config.py`. The value of every parameter can be modified in the subclass. The first run of this script will precompute structures for the dataset which might take some time.\n        \n### Plot a logged training\n\nWhen you start a new training, it is saved in a `results` folder. A dated log folder will be created, containing many information including loss values, validation metrics, model checkpoints, etc.\n\nIn `plot_convergence.py`, you will find detailed comments explaining how to choose which training log you want to plot. Follow them and then run the script :\n\n        python3 plot_convergence.py\n\n\n### Test the trained model\n\nThe test script is the same for all models (segmentation or classification). In `test_any_model.py`, you will find detailed comments explaining how to choose which logged trained model you want to test. Follow them and then run the script :\n\n        python3 test_any_model.py\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/doc/pretrained_models_guide.md",
    "content": "\n\n## Test a pretrained network\n\nTODO"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/doc/scene_segmentation_guide.md",
    "content": "\n## Scene Segmentation on S3DIS\n\n### Data\n\nWe consider our experiment folder is located at `XXXX/Experiments/KPConv-PyTorch`. And we use a common Data folder \nloacated at `XXXX/Data`. Therefore the relative path to the Data folder is `../../Data`.\n\nS3DIS dataset can be downloaded <a href=\"https://goo.gl/forms/4SoGp4KtH1jfRqEj2\">here (4.8 GB)</a>. \nDownload the file named `Stanford3dDataset_v1.2.zip`, uncompress the data and move it to `../../Data/S3DIS`.\n\nN.B. If you want to place your data anywhere else, you just have to change the variable \n`self.path` of `S3DISDataset` class ([here](https://github.com/HuguesTHOMAS/KPConv-PyTorch/blob/afa18c92f00c6ed771b61cb08b285d2f93446ea4/datasets/S3DIS.py#L88)).\n\n### Training\n\nSimply run the following script to start the training:\n\n        python3 training_S3DIS.py\n        \nSimilarly to ModelNet40 training, the parameters can be modified in a configuration subclass called `S3DISConfig`, and the first run of this script might take some time to precompute dataset structures.\n\n\n### Plot a logged training\n\nWhen you start a new training, it is saved in a `results` folder. A dated log folder will be created, containing many information including loss values, validation metrics, model checkpoints, etc.\n\nIn `plot_convergence.py`, you will find detailed comments explaining how to choose which training log you want to plot. Follow them and then run the script :\n\n        python3 plot_convergence.py\n\n\n### Test the trained model\n\nThe test script is the same for all models (segmentation or classification). In `test_any_model.py`, you will find detailed comments explaining how to choose which logged trained model you want to test. Follow them and then run the script :\n\n        python3 test_any_model.py\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/doc/slam_segmentation_guide.md",
    "content": "\n## Scene Segmentation on SemanticKitti\n\n### Data\n\nWe consider our experiment folder is located at `XXXX/Experiments/KPConv-PyTorch`. And we use a common Data folder \nloacated at `XXXX/Data`. Therefore the relative path to the Data folder is `../../Data`.\n\nSemanticKitti dataset can be downloaded <a href=\"http://semantic-kitti.org/dataset.html#download\">here (80 GB)</a>. \nDownload the three file named:\n * [`data_odometry_velodyne.zip` (80 GB)](http://www.cvlibs.net/download.php?file=data_odometry_velodyne.zip)\n * [`data_odometry_calib.zip` (1 MB)](http://www.cvlibs.net/download.php?file=data_odometry_calib.zip)\n * [`data_odometry_labels.zip` (179 MB)](http://semantic-kitti.org/assets/data_odometry_labels.zip)\n\nuncompress the data and move it to `../../Data/SemanticKitti`.\n\nYou also need to download the files \n[`semantic-kitti-all.yaml`](https://github.com/PRBonn/semantic-kitti-api/blob/master/config/semantic-kitti-all.yaml)\nand\n[`semantic-kitti.yaml`](https://github.com/PRBonn/semantic-kitti-api/blob/master/config/semantic-kitti.yaml).\nPlace them in your `../../Data/SemanticKitti` folder.\n\nN.B. If you want to place your data anywhere else, you just have to change the variable \n`self.path` of `SemanticKittiDataset` class ([here](https://github.com/HuguesTHOMAS/KPConv-PyTorch/blob/c32e6ce94ed34a3dd9584f98d8dc0be02535dfb4/datasets/SemanticKitti.py#L65)).\n\n### Training\n\nSimply run the following script to start the training:\n\n        python3 training_SemanticKitti.py\n        \nSimilarly to ModelNet40 training, the parameters can be modified in a configuration subclass called `SemanticKittiConfig`, and the first run of this script might take some time to precompute dataset structures.\n\n\n### Plot a logged training\n\nWhen you start a new training, it is saved in a `results` folder. A dated log folder will be created, containing many information including loss values, validation metrics, model checkpoints, etc.\n\nIn `plot_convergence.py`, you will find detailed comments explaining how to choose which training log you want to plot. Follow them and then run the script :\n\n        python3 plot_convergence.py\n\n\n### Test the trained model\n\nThe test script is the same for all models (segmentation or classification). In `test_any_model.py`, you will find detailed comments explaining how to choose which logged trained model you want to test. Follow them and then run the script :\n\n        python3 test_any_model.py\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/doc/visualization_guide.md",
    "content": "\n\n## Visualize kernel deformations\n\n### Intructions\n\nIn order to visualize features you need a dataset and a pretrained model that uses deformable KPConv.\n\nTo start this visualization run the script:\n\n        python3 visualize_deformations.py\n\n### Details\n\nThe visualization script runs the model runs the model on a batch of test examples (forward pass), and then show these \nexamples in an interactive window. Here is a list of all keyboard shortcuts:\n\n- 'b' / 'n': smaller or larger point size.\n- 'g' / 'h': previous or next example in current batch.\n- 'k': switch between the rigid kernel (original kernel points positions) and the deformed kernel (position of the \nkernel points after shift are applied)\n- 'z': Switch between the points displayed (input points, current layer points or both).\n- '0': Saves the example and deformed kernel as ply files.\n- mouse left click: select a point and show kernel at its location.\n- exit window: compute next batch.\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/kernels/kernel_points.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Functions handling the disposition of kernel points.\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 11/06/2018\n#\n\n\n# ------------------------------------------------------------------------------------------\n#\n#          Imports and global variables\n#      \\**********************************/\n#\n\n\n# Import numpy package and name it \"np\"\nimport time\nimport numpy as np\nimport matplotlib.pyplot as plt\nfrom matplotlib import cm\nfrom os import makedirs\nfrom os.path import join, exists\n\nfrom utils.ply import read_ply, write_ply\nfrom utils.config import bcolors\n\n\n# ------------------------------------------------------------------------------------------\n#\n#           Functions\n#       \\***************/\n#\n#\n\ndef create_3D_rotations(axis, angle):\n    \"\"\"\n    Create rotation matrices from a list of axes and angles. Code from wikipedia on quaternions\n    :param axis: float32[N, 3]\n    :param angle: float32[N,]\n    :return: float32[N, 3, 3]\n    \"\"\"\n\n    t1 = np.cos(angle)\n    t2 = 1 - t1\n    t3 = axis[:, 0] * axis[:, 0]\n    t6 = t2 * axis[:, 0]\n    t7 = t6 * axis[:, 1]\n    t8 = np.sin(angle)\n    t9 = t8 * axis[:, 2]\n    t11 = t6 * axis[:, 2]\n    t12 = t8 * axis[:, 1]\n    t15 = axis[:, 1] * axis[:, 1]\n    t19 = t2 * axis[:, 1] * axis[:, 2]\n    t20 = t8 * axis[:, 0]\n    t24 = axis[:, 2] * axis[:, 2]\n    R = np.stack([t1 + t2 * t3,\n                  t7 - t9,\n                  t11 + t12,\n                  t7 + t9,\n                  t1 + t2 * t15,\n                  t19 - t20,\n                  t11 - t12,\n                  t19 + t20,\n                  t1 + t2 * t24], axis=1)\n\n    return np.reshape(R, (-1, 3, 3))\n\n\ndef spherical_Lloyd(radius, num_cells, dimension=3, fixed='center', approximation='monte-carlo',\n                    approx_n=5000, max_iter=500, momentum=0.9, verbose=0):\n    \"\"\"\n    Creation of kernel point via Lloyd algorithm. We use an approximation of the algorithm, and compute the Voronoi\n    cell centers with discretization  of space. The exact formula is not trivial with part of the sphere as sides.\n    :param radius: Radius of the kernels\n    :param num_cells: Number of cell (kernel points) in the Voronoi diagram.\n    :param dimension: dimension of the space\n    :param fixed: fix position of certain kernel points ('none', 'center' or 'verticals')\n    :param approximation: Approximation method for Lloyd's algorithm ('discretization', 'monte-carlo')\n    :param approx_n: Number of point used for approximation.\n    :param max_iter: Maximum nu;ber of iteration for the algorithm.\n    :param momentum: Momentum of the low pass filter smoothing kernel point positions\n    :param verbose: display option\n    :return: points [num_kernels, num_points, dimension]\n    \"\"\"\n\n    #######################\n    # Parameters definition\n    #######################\n\n    # Radius used for optimization (points are rescaled afterwards)\n    radius0 = 1.0\n\n    #######################\n    # Kernel initialization\n    #######################\n\n    # Random kernel points (Uniform distribution in a sphere)\n    kernel_points = np.zeros((0, dimension))\n    while kernel_points.shape[0] < num_cells:\n        new_points = np.random.rand(num_cells, dimension) * 2 * radius0 - radius0\n        kernel_points = np.vstack((kernel_points, new_points))\n        d2 = np.sum(np.power(kernel_points, 2), axis=1)\n        kernel_points = kernel_points[np.logical_and(d2 < radius0 ** 2, (0.9 * radius0) ** 2 < d2), :]\n    kernel_points = kernel_points[:num_cells, :].reshape((num_cells, -1))\n\n    # Optional fixing\n    if fixed == 'center':\n        kernel_points[0, :] *= 0\n    if fixed == 'verticals':\n        kernel_points[:3, :] *= 0\n        kernel_points[1, -1] += 2 * radius0 / 3\n        kernel_points[2, -1] -= 2 * radius0 / 3\n\n    ##############################\n    # Approximation initialization\n    ##############################\n\n    # Initialize figure\n    if verbose > 1:\n        fig = plt.figure()\n\n    # Initialize discretization in this method is chosen\n    if approximation == 'discretization':\n        side_n = int(np.floor(approx_n ** (1. / dimension)))\n        dl = 2 * radius0 / side_n\n        coords = np.arange(-radius0 + dl/2, radius0, dl)\n        if dimension == 2:\n            x, y = np.meshgrid(coords, coords)\n            X = np.vstack((np.ravel(x), np.ravel(y))).T\n        elif dimension == 3:\n            x, y, z = np.meshgrid(coords, coords, coords)\n            X = np.vstack((np.ravel(x), np.ravel(y), np.ravel(z))).T\n        elif dimension == 4:\n            x, y, z, t = np.meshgrid(coords, coords, coords, coords)\n            X = np.vstack((np.ravel(x), np.ravel(y), np.ravel(z), np.ravel(t))).T\n        else:\n            raise ValueError('Unsupported dimension (max is 4)')\n    elif approximation == 'monte-carlo':\n        X = np.zeros((0, dimension))\n    else:\n        raise ValueError('Wrong approximation method chosen: \"{:s}\"'.format(approximation))\n\n    # Only points inside the sphere are used\n    d2 = np.sum(np.power(X, 2), axis=1)\n    X = X[d2 < radius0 * radius0, :]\n\n    #####################\n    # Kernel optimization\n    #####################\n\n    # Warning if at least one kernel point has no cell\n    warning = False\n\n    # moving vectors of kernel points saved to detect convergence\n    max_moves = np.zeros((0,))\n\n    for iter in range(max_iter):\n\n        # In the case of monte-carlo, renew the sampled points\n        if approximation == 'monte-carlo':\n            X = np.random.rand(approx_n, dimension) * 2 * radius0 - radius0\n            d2 = np.sum(np.power(X, 2), axis=1)\n            X = X[d2 < radius0 * radius0, :]\n\n        # Get the distances matrix [n_approx, K, dim]\n        differences = np.expand_dims(X, 1) - kernel_points\n        sq_distances = np.sum(np.square(differences), axis=2)\n\n        # Compute cell centers\n        cell_inds = np.argmin(sq_distances, axis=1)\n        centers = []\n        for c in range(num_cells):\n            bool_c = (cell_inds == c)\n            num_c = np.sum(bool_c.astype(np.int32))\n            if num_c > 0:\n                centers.append(np.sum(X[bool_c, :], axis=0) / num_c)\n            else:\n                warning = True\n                centers.append(kernel_points[c])\n\n        # Update kernel points with low pass filter to smooth mote carlo\n        centers = np.vstack(centers)\n        moves = (1 - momentum) * (centers - kernel_points)\n        kernel_points += moves\n\n        # Check moves for convergence\n        max_moves = np.append(max_moves, np.max(np.linalg.norm(moves, axis=1)))\n\n        # Optional fixing\n        if fixed == 'center':\n            kernel_points[0, :] *= 0\n        if fixed == 'verticals':\n            kernel_points[0, :] *= 0\n            kernel_points[:3, :-1] *= 0\n\n        if verbose:\n            print('iter {:5d} / max move = {:f}'.format(iter, np.max(np.linalg.norm(moves, axis=1))))\n            if warning:\n                print('{:}WARNING: at least one point has no cell{:}'.format(bcolors.WARNING, bcolors.ENDC))\n        if verbose > 1:\n            plt.clf()\n            plt.scatter(X[:, 0], X[:, 1], c=cell_inds, s=20.0,\n                        marker='.', cmap=plt.get_cmap('tab20'))\n            #plt.scatter(kernel_points[:, 0], kernel_points[:, 1], c=np.arange(num_cells), s=100.0,\n            #            marker='+', cmap=plt.get_cmap('tab20'))\n            plt.plot(kernel_points[:, 0], kernel_points[:, 1], 'k+')\n            circle = plt.Circle((0, 0), radius0, color='r', fill=False)\n            fig.axes[0].add_artist(circle)\n            fig.axes[0].set_xlim((-radius0 * 1.1, radius0 * 1.1))\n            fig.axes[0].set_ylim((-radius0 * 1.1, radius0 * 1.1))\n            fig.axes[0].set_aspect('equal')\n            plt.draw()\n            plt.pause(0.001)\n            plt.show(block=False)\n\n    ###################\n    # User verification\n    ###################\n\n    # Show the convergence to ask user if this kernel is correct\n    if verbose:\n        if dimension == 2:\n            fig, (ax1, ax2) = plt.subplots(1, 2, figsize=[10.4, 4.8])\n            ax1.plot(max_moves)\n            ax2.scatter(X[:, 0], X[:, 1], c=cell_inds, s=20.0,\n                        marker='.', cmap=plt.get_cmap('tab20'))\n            # plt.scatter(kernel_points[:, 0], kernel_points[:, 1], c=np.arange(num_cells), s=100.0,\n            #            marker='+', cmap=plt.get_cmap('tab20'))\n            ax2.plot(kernel_points[:, 0], kernel_points[:, 1], 'k+')\n            circle = plt.Circle((0, 0), radius0, color='r', fill=False)\n            ax2.add_artist(circle)\n            ax2.set_xlim((-radius0 * 1.1, radius0 * 1.1))\n            ax2.set_ylim((-radius0 * 1.1, radius0 * 1.1))\n            ax2.set_aspect('equal')\n            plt.title('Check if kernel is correct.')\n            plt.draw()\n            plt.show()\n\n        if dimension > 2:\n            plt.figure()\n            plt.plot(max_moves)\n            plt.title('Check if kernel is correct.')\n            plt.show()\n\n    # Rescale kernels with real radius\n    return kernel_points * radius\n\n\ndef kernel_point_optimization_debug(radius, num_points, num_kernels=1, dimension=3,\n                                    fixed='center', ratio=0.66, verbose=0):\n    \"\"\"\n    Creation of kernel point via optimization of potentials.\n    :param radius: Radius of the kernels\n    :param num_points: points composing kernels\n    :param num_kernels: number of wanted kernels\n    :param dimension: dimension of the space\n    :param fixed: fix position of certain kernel points ('none', 'center' or 'verticals')\n    :param ratio: ratio of the radius where you want the kernels points to be placed\n    :param verbose: display option\n    :return: points [num_kernels, num_points, dimension]\n    \"\"\"\n\n    #######################\n    # Parameters definition\n    #######################\n\n    # Radius used for optimization (points are rescaled afterwards)\n    radius0 = 1\n    diameter0 = 2\n\n    # Factor multiplicating gradients for moving points (~learning rate)\n    moving_factor = 1e-2\n    continuous_moving_decay = 0.9995\n\n    # Gradient threshold to stop optimization\n    thresh = 1e-5\n\n    # Gradient clipping value\n    clip = 0.05 * radius0\n\n    #######################\n    # Kernel initialization\n    #######################\n\n    # Random kernel points\n    kernel_points = np.random.rand(num_kernels * num_points - 1, dimension) * diameter0 - radius0\n    while (kernel_points.shape[0] < num_kernels * num_points):\n        new_points = np.random.rand(num_kernels * num_points - 1, dimension) * diameter0 - radius0\n        kernel_points = np.vstack((kernel_points, new_points))\n        d2 = np.sum(np.power(kernel_points, 2), axis=1)\n        kernel_points = kernel_points[d2 < 0.5 * radius0 * radius0, :]\n    kernel_points = kernel_points[:num_kernels * num_points, :].reshape((num_kernels, num_points, -1))\n\n    # Optionnal fixing\n    if fixed == 'center':\n        kernel_points[:, 0, :] *= 0\n    if fixed == 'verticals':\n        kernel_points[:, :3, :] *= 0\n        kernel_points[:, 1, -1] += 2 * radius0 / 3\n        kernel_points[:, 2, -1] -= 2 * radius0 / 3\n\n    #####################\n    # Kernel optimization\n    #####################\n\n    # Initialize figure\n    if verbose>1:\n        fig = plt.figure()\n\n    saved_gradient_norms = np.zeros((10000, num_kernels))\n    old_gradient_norms = np.zeros((num_kernels, num_points))\n    for iter in range(10000):\n\n        # Compute gradients\n        # *****************\n\n        # Derivative of the sum of potentials of all points\n        A = np.expand_dims(kernel_points, axis=2)\n        B = np.expand_dims(kernel_points, axis=1)\n        interd2 = np.sum(np.power(A - B, 2), axis=-1)\n        inter_grads = (A - B) / (np.power(np.expand_dims(interd2, -1), 3/2) + 1e-6)\n        inter_grads = np.sum(inter_grads, axis=1)\n\n        # Derivative of the radius potential\n        circle_grads = 10*kernel_points\n\n        # All gradients\n        gradients = inter_grads + circle_grads\n\n        if fixed == 'verticals':\n            gradients[:, 1:3, :-1] = 0\n\n        # Stop condition\n        # **************\n\n        # Compute norm of gradients\n        gradients_norms = np.sqrt(np.sum(np.power(gradients, 2), axis=-1))\n        saved_gradient_norms[iter, :] = np.max(gradients_norms, axis=1)\n\n        # Stop if all moving points are gradients fixed (low gradients diff)\n\n        if fixed == 'center' and np.max(np.abs(old_gradient_norms[:, 1:] - gradients_norms[:, 1:])) < thresh:\n            break\n        elif fixed == 'verticals' and np.max(np.abs(old_gradient_norms[:, 3:] - gradients_norms[:, 3:])) < thresh:\n            break\n        elif np.max(np.abs(old_gradient_norms - gradients_norms)) < thresh:\n            break\n        old_gradient_norms = gradients_norms\n\n        # Move points\n        # ***********\n\n        # Clip gradient to get moving dists\n        moving_dists = np.minimum(moving_factor * gradients_norms, clip)\n\n        # Fix central point\n        if fixed == 'center':\n            moving_dists[:, 0] = 0\n        if fixed == 'verticals':\n            moving_dists[:, 0] = 0\n\n        # Move points\n        kernel_points -= np.expand_dims(moving_dists, -1) * gradients / np.expand_dims(gradients_norms + 1e-6, -1)\n\n        if verbose:\n            print('iter {:5d} / max grad = {:f}'.format(iter, np.max(gradients_norms[:, 3:])))\n        if verbose > 1:\n            plt.clf()\n            plt.plot(kernel_points[0, :, 0], kernel_points[0, :, 1], '.')\n            circle = plt.Circle((0, 0), radius, color='r', fill=False)\n            fig.axes[0].add_artist(circle)\n            fig.axes[0].set_xlim((-radius*1.1, radius*1.1))\n            fig.axes[0].set_ylim((-radius*1.1, radius*1.1))\n            fig.axes[0].set_aspect('equal')\n            plt.draw()\n            plt.pause(0.001)\n            plt.show(block=False)\n            print(moving_factor)\n\n        # moving factor decay\n        moving_factor *= continuous_moving_decay\n\n    # Rescale radius to fit the wanted ratio of radius\n    r = np.sqrt(np.sum(np.power(kernel_points, 2), axis=-1))\n    kernel_points *= ratio / np.mean(r[:, 1:])\n\n    # Rescale kernels with real radius\n    return kernel_points * radius, saved_gradient_norms\n\n\ndef load_kernels(radius, num_kpoints, dimension, fixed, lloyd=False):\n\n    # Kernel directory\n    kernel_dir = 'kernels/dispositions'\n    if not exists(kernel_dir):\n        makedirs(kernel_dir)\n\n    # To many points switch to Lloyds\n    if num_kpoints > 30:\n        lloyd = True\n\n    # Kernel_file\n    kernel_file = join(kernel_dir, 'k_{:03d}_{:s}_{:d}D.ply'.format(num_kpoints, fixed, dimension))\n\n    # Check if already done\n    if not exists(kernel_file):\n        if lloyd:\n            # Create kernels\n            kernel_points = spherical_Lloyd(1.0,\n                                            num_kpoints,\n                                            dimension=dimension,\n                                            fixed=fixed,\n                                            verbose=0)\n\n        else:\n            # Create kernels\n            kernel_points, grad_norms = kernel_point_optimization_debug(1.0,\n                                                                        num_kpoints,\n                                                                        num_kernels=100,\n                                                                        dimension=dimension,\n                                                                        fixed=fixed,\n                                                                        verbose=0)\n\n            # Find best candidate\n            best_k = np.argmin(grad_norms[-1, :])\n\n            # Save points\n            kernel_points = kernel_points[best_k, :, :]\n\n        write_ply(kernel_file, kernel_points, ['x', 'y', 'z'])\n\n    else:\n        data = read_ply(kernel_file)\n        kernel_points = np.vstack((data['x'], data['y'], data['z'])).T\n\n    # Random roations for the kernel\n    # N.B. 4D random rotations not supported yet\n    R = np.eye(dimension)\n    theta = np.random.rand() * 2 * np.pi\n    if dimension == 2:\n        if fixed != 'vertical':\n            c, s = np.cos(theta), np.sin(theta)\n            R = np.array([[c, -s], [s, c]], dtype=np.float32)\n\n    elif dimension == 3:\n        if fixed != 'vertical':\n            c, s = np.cos(theta), np.sin(theta)\n            R = np.array([[c, -s, 0], [s, c, 0], [0, 0, 1]], dtype=np.float32)\n\n        else:\n            phi = (np.random.rand() - 0.5) * np.pi\n\n            # Create the first vector in carthesian coordinates\n            u = np.array([np.cos(theta) * np.cos(phi), np.sin(theta) * np.cos(phi), np.sin(phi)])\n\n            # Choose a random rotation angle\n            alpha = np.random.rand() * 2 * np.pi\n\n            # Create the rotation matrix with this vector and angle\n            R = create_3D_rotations(np.reshape(u, (1, -1)), np.reshape(alpha, (1, -1)))[0]\n\n            R = R.astype(np.float32)\n\n    # Add a small noise\n    kernel_points = kernel_points + np.random.normal(scale=0.01, size=kernel_points.shape)\n\n    # Scale kernels\n    kernel_points = radius * kernel_points\n\n    # Rotate kernels\n    kernel_points = np.matmul(kernel_points, R)\n\n    return kernel_points.astype(np.float32)"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/models/architectures.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Define network architectures\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 06/03/2020\n#\n\nfrom models.blocks import *\nimport numpy as np\n\n\ndef p2p_fitting_regularizer(net):\n\n    fitting_loss = 0\n    repulsive_loss = 0\n\n    for m in net.modules():\n\n        if isinstance(m, KPConv) and m.deformable:\n\n            ##############\n            # Fitting loss\n            ##############\n\n            # Get the distance to closest input point and normalize to be independant from layers\n            KP_min_d2 = m.min_d2 / (m.KP_extent ** 2)\n\n            # Loss will be the square distance to closest input point. We use L1 because dist is already squared\n            fitting_loss += net.l1(KP_min_d2, torch.zeros_like(KP_min_d2))\n\n            ################\n            # Repulsive loss\n            ################\n\n            # Normalized KP locations\n            KP_locs = m.deformed_KP / m.KP_extent\n\n            # Point should not be close to each other\n            for i in range(net.K):\n                other_KP = torch.cat([KP_locs[:, :i, :], KP_locs[:, i + 1:, :]], dim=1).detach()\n                distances = torch.sqrt(torch.sum((other_KP - KP_locs[:, i:i + 1, :]) ** 2, dim=2))\n                rep_loss = torch.sum(torch.clamp_max(distances - net.repulse_extent, max=0.0) ** 2, dim=1)\n                repulsive_loss += net.l1(rep_loss, torch.zeros_like(rep_loss)) / net.K\n\n    return net.deform_fitting_power * (2 * fitting_loss + repulsive_loss)\n\n\nclass KPCNN(nn.Module):\n    \"\"\"\n    Class defining KPCNN\n    \"\"\"\n\n    def __init__(self, config):\n        super(KPCNN, self).__init__()\n\n        #####################\n        # Network opperations\n        #####################\n\n        # Current radius of convolution and feature dimension\n        layer = 0\n        r = config.first_subsampling_dl * config.conv_radius\n        in_dim = config.in_features_dim\n        out_dim = config.first_features_dim\n        self.K = config.num_kernel_points\n\n        # Save all block operations in a list of modules\n        self.block_ops = nn.ModuleList()\n\n        # Loop over consecutive blocks\n        block_in_layer = 0\n        for block_i, block in enumerate(config.architecture):\n\n            # Check equivariance\n            if ('equivariant' in block) and (not out_dim % 3 == 0):\n                raise ValueError('Equivariant block but features dimension is not a factor of 3')\n\n            # Detect upsampling block to stop\n            if 'upsample' in block:\n                break\n\n            # Apply the good block function defining tf ops\n            self.block_ops.append(block_decider(block,\n                                                r,\n                                                in_dim,\n                                                out_dim,\n                                                layer,\n                                                config))\n\n\n            # Index of block in this layer\n            block_in_layer += 1\n\n            # Update dimension of input from output\n            if 'simple' in block:\n                in_dim = out_dim // 2\n            else:\n                in_dim = out_dim\n\n\n            # Detect change to a subsampled layer\n            if 'pool' in block or 'strided' in block:\n                # Update radius and feature dimension for next layer\n                layer += 1\n                r *= 2\n                out_dim *= 2\n                block_in_layer = 0\n\n        self.head_mlp = UnaryBlock(out_dim, 1024, False, 0)\n        self.head_softmax = UnaryBlock(1024, config.num_classes, False, 0)\n\n        ################\n        # Network Losses\n        ################\n\n        self.criterion = torch.nn.CrossEntropyLoss()\n        self.deform_fitting_mode = config.deform_fitting_mode\n        self.deform_fitting_power = config.deform_fitting_power\n        self.deform_lr_factor = config.deform_lr_factor\n        self.repulse_extent = config.repulse_extent\n        self.output_loss = 0\n        self.reg_loss = 0\n        self.l1 = nn.L1Loss()\n\n        return\n\n    def forward(self, batch, config):\n\n        # Save all block operations in a list of modules\n        x = batch.features.clone().detach()\n\n        # Loop over consecutive blocks\n        for block_op in self.block_ops:\n            x = block_op(x, batch)\n\n        # Head of network\n        x = self.head_mlp(x, batch)\n        x = self.head_softmax(x, batch)\n\n        return x\n\n    def loss(self, outputs, labels):\n        \"\"\"\n        Runs the loss on outputs of the model\n        :param outputs: logits\n        :param labels: labels\n        :return: loss\n        \"\"\"\n\n        # Cross entropy loss\n        self.output_loss = self.criterion(outputs, labels)\n\n        # Regularization of deformable offsets\n        if self.deform_fitting_mode == 'point2point':\n            self.reg_loss = p2p_fitting_regularizer(self)\n        elif self.deform_fitting_mode == 'point2plane':\n            raise ValueError('point2plane fitting mode not implemented yet.')\n        else:\n            raise ValueError('Unknown fitting mode: ' + self.deform_fitting_mode)\n\n        # Combined loss\n        return self.output_loss + self.reg_loss\n\n    @staticmethod\n    def accuracy(outputs, labels):\n        \"\"\"\n        Computes accuracy of the current batch\n        :param outputs: logits predicted by the network\n        :param labels: labels\n        :return: accuracy value\n        \"\"\"\n\n        predicted = torch.argmax(outputs.data, dim=1)\n        total = labels.size(0)\n        correct = (predicted == labels).sum().item()\n\n        return correct / total\n\n\nclass KPFCNN(nn.Module):\n    \"\"\"\n    Class defining KPFCNN\n    \"\"\"\n\n    def __init__(self, config, lbl_values, ign_lbls):\n        super(KPFCNN, self).__init__()\n\n        ############\n        # Parameters\n        ############\n\n        # Current radius of convolution and feature dimension\n        layer = 0\n        r = config.first_subsampling_dl * config.conv_radius\n        in_dim = config.in_features_dim\n        out_dim = config.first_features_dim\n        self.K = config.num_kernel_points\n        self.C = len(lbl_values) - len(ign_lbls)\n\n        #####################\n        # List Encoder blocks\n        #####################\n\n        # Save all block operations in a list of modules\n        self.encoder_blocks = nn.ModuleList()\n        self.encoder_skip_dims = []\n        self.encoder_skips = []\n\n        # Loop over consecutive blocks\n        for block_i, block in enumerate(config.architecture):\n\n            # Check equivariance\n            if ('equivariant' in block) and (not out_dim % 3 == 0):\n                raise ValueError('Equivariant block but features dimension is not a factor of 3')\n\n            # Detect change to next layer for skip connection\n            if np.any([tmp in block for tmp in ['pool', 'strided', 'upsample', 'global']]):\n                self.encoder_skips.append(block_i)\n                self.encoder_skip_dims.append(in_dim)\n\n            # Detect upsampling block to stop\n            if 'upsample' in block:\n                break\n\n            # Apply the good block function defining tf ops\n            self.encoder_blocks.append(block_decider(block,\n                                                    r,\n                                                    in_dim,\n                                                    out_dim,\n                                                    layer,\n                                                    config))\n\n            # Update dimension of input from output\n            if 'simple' in block:\n                in_dim = out_dim // 2\n            else:\n                in_dim = out_dim\n\n            # Detect change to a subsampled layer\n            if 'pool' in block or 'strided' in block:\n                # Update radius and feature dimension for next layer\n                layer += 1\n                r *= 2\n                out_dim *= 2\n\n        #####################\n        # List Decoder blocks\n        #####################\n\n        # Save all block operations in a list of modules\n        self.decoder_blocks = nn.ModuleList()\n        self.decoder_concats = []\n\n        # Find first upsampling block\n        start_i = 0\n        for block_i, block in enumerate(config.architecture):\n            if 'upsample' in block:\n                start_i = block_i\n                break\n\n        # Loop over consecutive blocks\n        for block_i, block in enumerate(config.architecture[start_i:]):\n\n            # Add dimension of skip connection concat\n            if block_i > 0 and 'upsample' in config.architecture[start_i + block_i - 1]:\n                in_dim += self.encoder_skip_dims[layer]\n                self.decoder_concats.append(block_i)\n\n            # Apply the good block function defining tf ops\n            self.decoder_blocks.append(block_decider(block,\n                                                    r,\n                                                    in_dim,\n                                                    out_dim,\n                                                    layer,\n                                                    config))\n\n            # Update dimension of input from output\n            in_dim = out_dim\n\n            # Detect change to a subsampled layer\n            if 'upsample' in block:\n                # Update radius and feature dimension for next layer\n                layer -= 1\n                r *= 0.5\n                out_dim = out_dim // 2\n\n        self.head_mlp = UnaryBlock(out_dim, config.first_features_dim, False, 0)\n        self.head_softmax = UnaryBlock(config.first_features_dim, self.C, False, 0)\n\n        ################\n        # Network Losses\n        ################\n\n        # List of valid labels (those not ignored in loss)\n        self.valid_labels = np.sort([c for c in lbl_values if c not in ign_lbls])\n\n        # Choose segmentation loss\n        if len(config.class_w) > 0:\n            class_w = torch.from_numpy(np.array(config.class_w, dtype=np.float32))\n            self.criterion = torch.nn.CrossEntropyLoss(weight=class_w, ignore_index=-1)\n        else:\n            self.criterion = torch.nn.CrossEntropyLoss(ignore_index=-1)\n        self.deform_fitting_mode = config.deform_fitting_mode\n        self.deform_fitting_power = config.deform_fitting_power\n        self.deform_lr_factor = config.deform_lr_factor\n        self.repulse_extent = config.repulse_extent\n        self.output_loss = 0\n        self.reg_loss = 0\n        self.l1 = nn.L1Loss()\n\n        return\n\n    def forward(self, batch, config):\n\n        # Get input features\n        x = batch.features.clone().detach()\n\n        # Loop over consecutive blocks\n        skip_x = []\n        for block_i, block_op in enumerate(self.encoder_blocks):\n            if block_i in self.encoder_skips:\n                skip_x.append(x)\n            x = block_op(x, batch)\n\n        for block_i, block_op in enumerate(self.decoder_blocks):\n            if block_i in self.decoder_concats:\n                x = torch.cat([x, skip_x.pop()], dim=1)\n            x = block_op(x, batch)\n\n        # Head of network\n        x = self.head_mlp(x, batch)\n        x = self.head_softmax(x, batch)\n\n        return x\n\n    def loss(self, outputs, labels):\n        \"\"\"\n        Runs the loss on outputs of the model\n        :param outputs: logits\n        :param labels: labels\n        :return: loss\n        \"\"\"\n\n        # Set all ignored labels to -1 and correct the other label to be in [0, C-1] range\n        target = - torch.ones_like(labels)\n        for i, c in enumerate(self.valid_labels):\n            target[labels == c] = i\n\n        # Reshape to have a minibatch size of 1\n        outputs = torch.transpose(outputs, 0, 1)\n        outputs = outputs.unsqueeze(0)\n        target = target.unsqueeze(0)\n\n        # Cross entropy loss\n        self.output_loss = self.criterion(outputs, target)\n\n        # Regularization of deformable offsets\n        if self.deform_fitting_mode == 'point2point':\n            self.reg_loss = p2p_fitting_regularizer(self)\n        elif self.deform_fitting_mode == 'point2plane':\n            raise ValueError('point2plane fitting mode not implemented yet.')\n        else:\n            raise ValueError('Unknown fitting mode: ' + self.deform_fitting_mode)\n\n        # Combined loss\n        return self.output_loss + self.reg_loss\n\n    def accuracy(self, outputs, labels):\n        \"\"\"\n        Computes accuracy of the current batch\n        :param outputs: logits predicted by the network\n        :param labels: labels\n        :return: accuracy value\n        \"\"\"\n\n        # Set all ignored labels to -1 and correct the other label to be in [0, C-1] range\n        target = - torch.ones_like(labels)\n        for i, c in enumerate(self.valid_labels):\n            target[labels == c] = i\n\n        predicted = torch.argmax(outputs.data, dim=1)\n        total = target.size(0)\n        correct = (predicted == target).sum().item()\n\n        return correct / total\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/models/blocks.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Define network blocks\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 06/03/2020\n#\n\n\nimport time\nimport math\nimport torch\nimport torch.nn as nn\nfrom torch.nn.parameter import Parameter\nfrom torch.nn.init import kaiming_uniform_\nfrom kernels.kernel_points import load_kernels\n\nfrom utils.ply import write_ply\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Simple functions\n#       \\**********************/\n#\n\n\ndef gather(x, idx, method=2):\n    \"\"\"\n    implementation of a custom gather operation for faster backwards.\n    :param x: input with shape [N, D_1, ... D_d]\n    :param idx: indexing with shape [n_1, ..., n_m]\n    :param method: Choice of the method\n    :return: x[idx] with shape [n_1, ..., n_m, D_1, ... D_d]\n    \"\"\"\n\n    if method == 0:\n        return x[idx]\n    elif method == 1:\n        x = x.unsqueeze(1)\n        x = x.expand((-1, idx.shape[-1], -1))\n        idx = idx.unsqueeze(2)\n        idx = idx.expand((-1, -1, x.shape[-1]))\n        return x.gather(0, idx)\n    elif method == 2:\n        for i, ni in enumerate(idx.size()[1:]):\n            x = x.unsqueeze(i+1)\n            new_s = list(x.size())\n            new_s[i+1] = ni\n            x = x.expand(new_s)\n        n = len(idx.size())\n        for i, di in enumerate(x.size()[n:]):\n            idx = idx.unsqueeze(i+n)\n            new_s = list(idx.size())\n            new_s[i+n] = di\n            idx = idx.expand(new_s)\n        return x.gather(0, idx)\n    else:\n        raise ValueError('Unkown method')\n\n\ndef radius_gaussian(sq_r, sig, eps=1e-9):\n    \"\"\"\n    Compute a radius gaussian (gaussian of distance)\n    :param sq_r: input radiuses [dn, ..., d1, d0]\n    :param sig: extents of gaussians [d1, d0] or [d0] or float\n    :return: gaussian of sq_r [dn, ..., d1, d0]\n    \"\"\"\n    return torch.exp(-sq_r / (2 * sig**2 + eps))\n\n\ndef closest_pool(x, inds):\n    \"\"\"\n    Pools features from the closest neighbors. WARNING: this function assumes the neighbors are ordered.\n    :param x: [n1, d] features matrix\n    :param inds: [n2, max_num] Only the first column is used for pooling\n    :return: [n2, d] pooled features matrix\n    \"\"\"\n\n    # Add a last row with minimum features for shadow pools\n    x = torch.cat((x, torch.zeros_like(x[:1, :])), 0)\n\n    # Get features for each pooling location [n2, d]\n    return gather(x, inds[:, 0])\n\n\ndef max_pool(x, inds):\n    \"\"\"\n    Pools features with the maximum values.\n    :param x: [n1, d] features matrix\n    :param inds: [n2, max_num] pooling indices\n    :return: [n2, d] pooled features matrix\n    \"\"\"\n\n    # Add a last row with minimum features for shadow pools\n    x = torch.cat((x, torch.zeros_like(x[:1, :])), 0)\n\n    # Get all features for each pooling location [n2, max_num, d]\n    pool_features = gather(x, inds)\n\n    # Pool the maximum [n2, d]\n    max_features, _ = torch.max(pool_features, 1)\n    return max_features\n\n\ndef global_average(x, batch_lengths):\n    \"\"\"\n    Block performing a global average over batch pooling\n    :param x: [N, D] input features\n    :param batch_lengths: [B] list of batch lengths\n    :return: [B, D] averaged features\n    \"\"\"\n\n    # Loop over the clouds of the batch\n    averaged_features = []\n    i0 = 0\n    for b_i, length in enumerate(batch_lengths):\n\n        # Average features for each batch cloud\n        averaged_features.append(torch.mean(x[i0:i0 + length], dim=0))\n\n        # Increment for next cloud\n        i0 += length\n\n    # Average features in each batch\n    return torch.stack(averaged_features)\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           KPConv class\n#       \\******************/\n#\n\n\nclass KPConv(nn.Module):\n\n    def __init__(self, kernel_size, p_dim, in_channels, out_channels, KP_extent, radius,\n                 fixed_kernel_points='center', KP_influence='linear', aggregation_mode='sum',\n                 deformable=False, modulated=False):\n        \"\"\"\n        Initialize parameters for KPConvDeformable.\n        :param kernel_size: Number of kernel points.\n        :param p_dim: dimension of the point space.\n        :param in_channels: dimension of input features.\n        :param out_channels: dimension of output features.\n        :param KP_extent: influence radius of each kernel point.\n        :param radius: radius used for kernel point init. Even for deformable, use the config.conv_radius\n        :param fixed_kernel_points: fix position of certain kernel points ('none', 'center' or 'verticals').\n        :param KP_influence: influence function of the kernel points ('constant', 'linear', 'gaussian').\n        :param aggregation_mode: choose to sum influences, or only keep the closest ('closest', 'sum').\n        :param deformable: choose deformable or not\n        :param modulated: choose if kernel weights are modulated in addition to deformed\n        \"\"\"\n        super(KPConv, self).__init__()\n\n        # Save parameters\n        self.K = kernel_size\n        self.p_dim = p_dim\n        self.in_channels = in_channels\n        self.out_channels = out_channels\n        self.radius = radius\n        self.KP_extent = KP_extent\n        self.fixed_kernel_points = fixed_kernel_points\n        self.KP_influence = KP_influence\n        self.aggregation_mode = aggregation_mode\n        self.deformable = deformable\n        self.modulated = modulated\n\n        # Running variable containing deformed KP distance to input points. (used in regularization loss)\n        self.min_d2 = None\n        self.deformed_KP = None\n        self.offset_features = None\n\n        # Initialize weights\n        self.weights = Parameter(torch.zeros((self.K, in_channels, out_channels), dtype=torch.float32),\n                                 requires_grad=True)\n\n        # Initiate weights for offsets\n        if deformable:\n            if modulated:\n                self.offset_dim = (self.p_dim + 1) * self.K\n            else:\n                self.offset_dim = self.p_dim * self.K\n            self.offset_conv = KPConv(self.K,\n                                      self.p_dim,\n                                      self.in_channels,\n                                      self.offset_dim,\n                                      KP_extent,\n                                      radius,\n                                      fixed_kernel_points=fixed_kernel_points,\n                                      KP_influence=KP_influence,\n                                      aggregation_mode=aggregation_mode)\n            self.offset_bias = Parameter(torch.zeros(self.offset_dim, dtype=torch.float32), requires_grad=True)\n\n        else:\n            self.offset_dim = None\n            self.offset_conv = None\n            self.offset_bias = None\n\n        # Reset parameters\n        self.reset_parameters()\n\n        # Initialize kernel points\n        self.kernel_points = self.init_KP()\n\n        return\n\n    def reset_parameters(self):\n        kaiming_uniform_(self.weights, a=math.sqrt(5))\n        if self.deformable:\n            nn.init.zeros_(self.offset_bias)\n        return\n\n    def init_KP(self):\n        \"\"\"\n        Initialize the kernel point positions in a sphere\n        :return: the tensor of kernel points\n        \"\"\"\n\n        # Create one kernel disposition (as numpy array). Choose the KP distance to center thanks to the KP extent\n        K_points_numpy = load_kernels(self.radius,\n                                      self.K,\n                                      dimension=self.p_dim,\n                                      fixed=self.fixed_kernel_points)\n\n        return Parameter(torch.tensor(K_points_numpy, dtype=torch.float32),\n                         requires_grad=False)\n\n    def forward(self, q_pts, s_pts, neighb_inds, x):\n\n        ###################\n        # Offset generation\n        ###################\n\n        if self.deformable:\n\n            # Get offsets with a KPConv that only takes part of the features\n            self.offset_features = self.offset_conv(q_pts, s_pts, neighb_inds, x) + self.offset_bias\n\n            if self.modulated:\n\n                # Get offset (in normalized scale) from features\n                unscaled_offsets = self.offset_features[:, :self.p_dim * self.K]\n                unscaled_offsets = unscaled_offsets.view(-1, self.K, self.p_dim)\n\n                # Get modulations\n                modulations = 2 * torch.sigmoid(self.offset_features[:, self.p_dim * self.K:])\n\n            else:\n\n                # Get offset (in normalized scale) from features\n                unscaled_offsets = self.offset_features.view(-1, self.K, self.p_dim)\n\n                # No modulations\n                modulations = None\n\n            # Rescale offset for this layer\n            offsets = unscaled_offsets * self.KP_extent\n\n        else:\n            offsets = None\n            modulations = None\n\n        ######################\n        # Deformed convolution\n        ######################\n\n        # Add a fake point in the last row for shadow neighbors\n        s_pts = torch.cat((s_pts, torch.zeros_like(s_pts[:1, :]) + 1e6), 0)\n\n        # Get neighbor points [n_points, n_neighbors, dim]\n        neighbors = s_pts[neighb_inds, :]\n\n        # Center every neighborhood\n        neighbors = neighbors - q_pts.unsqueeze(1)\n\n        # Apply offsets to kernel points [n_points, n_kpoints, dim]\n        if self.deformable:\n            self.deformed_KP = offsets + self.kernel_points\n            deformed_K_points = self.deformed_KP.unsqueeze(1)\n        else:\n            deformed_K_points = self.kernel_points\n\n        # Get all difference matrices [n_points, n_neighbors, n_kpoints, dim]\n        neighbors.unsqueeze_(2)\n        differences = neighbors - deformed_K_points\n\n        # Get the square distances [n_points, n_neighbors, n_kpoints]\n        sq_distances = torch.sum(differences ** 2, dim=3)\n\n        # Optimization by ignoring points outside a deformed KP range\n        if self.deformable:\n\n            # Save distances for loss\n            self.min_d2, _ = torch.min(sq_distances, dim=1)\n\n            # Boolean of the neighbors in range of a kernel point [n_points, n_neighbors]\n            in_range = torch.any(sq_distances < self.KP_extent ** 2, dim=2).type(torch.int32)\n\n            # New value of max neighbors\n            new_max_neighb = torch.max(torch.sum(in_range, dim=1))\n\n            # For each row of neighbors, indices of the ones that are in range [n_points, new_max_neighb]\n            neighb_row_bool, neighb_row_inds = torch.topk(in_range, new_max_neighb.item(), dim=1)\n\n            # Gather new neighbor indices [n_points, new_max_neighb]\n            new_neighb_inds = neighb_inds.gather(1, neighb_row_inds, sparse_grad=False)\n\n            # Gather new distances to KP [n_points, new_max_neighb, n_kpoints]\n            neighb_row_inds.unsqueeze_(2)\n            neighb_row_inds = neighb_row_inds.expand(-1, -1, self.K)\n            sq_distances = sq_distances.gather(1, neighb_row_inds, sparse_grad=False)\n\n            # New shadow neighbors have to point to the last shadow point\n            new_neighb_inds *= neighb_row_bool\n            new_neighb_inds -= (neighb_row_bool.type(torch.int64) - 1) * int(s_pts.shape[0] - 1)\n        else:\n            new_neighb_inds = neighb_inds\n\n        # Get Kernel point influences [n_points, n_kpoints, n_neighbors]\n        if self.KP_influence == 'constant':\n            # Every point get an influence of 1.\n            all_weights = torch.ones_like(sq_distances)\n            all_weights = torch.transpose(all_weights, 1, 2)\n\n        elif self.KP_influence == 'linear':\n            # Influence decrease linearly with the distance, and get to zero when d = KP_extent.\n            all_weights = torch.clamp(1 - torch.sqrt(sq_distances) / self.KP_extent, min=0.0)\n            all_weights = torch.transpose(all_weights, 1, 2)\n\n        elif self.KP_influence == 'gaussian':\n            # Influence in gaussian of the distance.\n            sigma = self.KP_extent * 0.3\n            all_weights = radius_gaussian(sq_distances, sigma)\n            all_weights = torch.transpose(all_weights, 1, 2)\n        else:\n            raise ValueError('Unknown influence function type (config.KP_influence)')\n\n        # In case of closest mode, only the closest KP can influence each point\n        if self.aggregation_mode == 'closest':\n            neighbors_1nn = torch.argmin(sq_distances, dim=2)\n            all_weights *= torch.transpose(nn.functional.one_hot(neighbors_1nn, self.K), 1, 2)\n\n        elif self.aggregation_mode != 'sum':\n            raise ValueError(\"Unknown convolution mode. Should be 'closest' or 'sum'\")\n\n        # Add a zero feature for shadow neighbors\n        x = torch.cat((x, torch.zeros_like(x[:1, :])), 0)\n\n        # Get the features of each neighborhood [n_points, n_neighbors, in_fdim]\n        neighb_x = gather(x, new_neighb_inds)\n\n        # Apply distance weights [n_points, n_kpoints, in_fdim]\n        weighted_features = torch.matmul(all_weights, neighb_x)\n\n        # Apply modulations\n        if self.deformable and self.modulated:\n            weighted_features *= modulations.unsqueeze(2)\n\n        # Apply network weights [n_kpoints, n_points, out_fdim]\n        weighted_features = weighted_features.permute((1, 0, 2))\n        kernel_outputs = torch.matmul(weighted_features, self.weights)\n\n        # Convolution sum [n_points, out_fdim]\n        return torch.sum(kernel_outputs, dim=0)\n\n    def __repr__(self):\n        return 'KPConv(radius: {:.2f}, in_feat: {:d}, out_feat: {:d})'.format(self.radius,\n                                                                              self.in_channels,\n                                                                              self.out_channels)\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Complex blocks\n#       \\********************/\n#\n\ndef block_decider(block_name,\n                  radius,\n                  in_dim,\n                  out_dim,\n                  layer_ind,\n                  config):\n\n    if block_name == 'unary':\n        return UnaryBlock(in_dim, out_dim, config.use_batch_norm, config.batch_norm_momentum)\n\n    elif block_name in ['simple',\n                        'simple_deformable',\n                        'simple_invariant',\n                        'simple_equivariant',\n                        'simple_strided',\n                        'simple_deformable_strided',\n                        'simple_invariant_strided',\n                        'simple_equivariant_strided']:\n        return SimpleBlock(block_name, in_dim, out_dim, radius, layer_ind, config)\n\n    elif block_name in ['resnetb',\n                        'resnetb_invariant',\n                        'resnetb_equivariant',\n                        'resnetb_deformable',\n                        'resnetb_strided',\n                        'resnetb_deformable_strided',\n                        'resnetb_equivariant_strided',\n                        'resnetb_invariant_strided']:\n        return ResnetBottleneckBlock(block_name, in_dim, out_dim, radius, layer_ind, config)\n\n    elif block_name == 'max_pool' or block_name == 'max_pool_wide':\n        return MaxPoolBlock(layer_ind)\n\n    elif block_name == 'global_average':\n        return GlobalAverageBlock()\n\n    elif block_name == 'nearest_upsample':\n        return NearestUpsampleBlock(layer_ind)\n\n    else:\n        raise ValueError('Unknown block name in the architecture definition : ' + block_name)\n\n\nclass BatchNormBlock(nn.Module):\n\n    def __init__(self, in_dim, use_bn, bn_momentum):\n        \"\"\"\n        Initialize a batch normalization block. If network does not use batch normalization, replace with biases.\n        :param in_dim: dimension input features\n        :param use_bn: boolean indicating if we use Batch Norm\n        :param bn_momentum: Batch norm momentum\n        \"\"\"\n        super(BatchNormBlock, self).__init__()\n        self.bn_momentum = bn_momentum\n        self.use_bn = use_bn\n        self.in_dim = in_dim\n        if self.use_bn:\n            self.batch_norm = nn.BatchNorm1d(in_dim, momentum=bn_momentum)\n            #self.batch_norm = nn.InstanceNorm1d(in_dim, momentum=bn_momentum)\n        else:\n            self.bias = Parameter(torch.zeros(in_dim, dtype=torch.float32), requires_grad=True)\n        return\n\n    def reset_parameters(self):\n        nn.init.zeros_(self.bias)\n\n    def forward(self, x):\n        if self.use_bn:\n\n            x = x.unsqueeze(2)\n            x = x.transpose(0, 2)\n            x = self.batch_norm(x)\n            x = x.transpose(0, 2)\n            return x.squeeze()\n        else:\n            return x + self.bias\n\n    def __repr__(self):\n        return 'BatchNormBlock(in_feat: {:d}, momentum: {:.3f}, only_bias: {:s})'.format(self.in_dim,\n                                                                                         self.bn_momentum,\n                                                                                         str(not self.use_bn))\n\n\nclass UnaryBlock(nn.Module):\n\n    def __init__(self, in_dim, out_dim, use_bn, bn_momentum, no_relu=False):\n        \"\"\"\n        Initialize a standard unary block with its ReLU and BatchNorm.\n        :param in_dim: dimension input features\n        :param out_dim: dimension input features\n        :param use_bn: boolean indicating if we use Batch Norm\n        :param bn_momentum: Batch norm momentum\n        \"\"\"\n\n        super(UnaryBlock, self).__init__()\n        self.bn_momentum = bn_momentum\n        self.use_bn = use_bn\n        self.no_relu = no_relu\n        self.in_dim = in_dim\n        self.out_dim = out_dim\n        self.mlp = nn.Linear(in_dim, out_dim, bias=False)\n        self.batch_norm = BatchNormBlock(out_dim, self.use_bn, self.bn_momentum)\n        if not no_relu:\n            self.leaky_relu = nn.LeakyReLU(0.1)\n        return\n\n    def forward(self, x, batch=None):\n        x = self.mlp(x)\n        x = self.batch_norm(x)\n        if not self.no_relu:\n            x = self.leaky_relu(x)\n        return x\n\n    def __repr__(self):\n        return 'UnaryBlock(in_feat: {:d}, out_feat: {:d}, BN: {:s}, ReLU: {:s})'.format(self.in_dim,\n                                                                                        self.out_dim,\n                                                                                        str(self.use_bn),\n                                                                                        str(not self.no_relu))\n\n\nclass SimpleBlock(nn.Module):\n\n    def __init__(self, block_name, in_dim, out_dim, radius, layer_ind, config):\n        \"\"\"\n        Initialize a simple convolution block with its ReLU and BatchNorm.\n        :param in_dim: dimension input features\n        :param out_dim: dimension input features\n        :param radius: current radius of convolution\n        :param config: parameters\n        \"\"\"\n        super(SimpleBlock, self).__init__()\n\n        # get KP_extent from current radius\n        current_extent = radius * config.KP_extent / config.conv_radius\n\n        # Get other parameters\n        self.bn_momentum = config.batch_norm_momentum\n        self.use_bn = config.use_batch_norm\n        self.layer_ind = layer_ind\n        self.block_name = block_name\n        self.in_dim = in_dim\n        self.out_dim = out_dim\n\n        # Define the KPConv class\n        self.KPConv = KPConv(config.num_kernel_points,\n                             config.in_points_dim,\n                             in_dim,\n                             out_dim // 2,\n                             current_extent,\n                             radius,\n                             fixed_kernel_points=config.fixed_kernel_points,\n                             KP_influence=config.KP_influence,\n                             aggregation_mode=config.aggregation_mode,\n                             deformable='deform' in block_name,\n                             modulated=config.modulated)\n\n        # Other opperations\n        self.batch_norm = BatchNormBlock(out_dim // 2, self.use_bn, self.bn_momentum)\n        self.leaky_relu = nn.LeakyReLU(0.1)\n\n        return\n\n    def forward(self, x, batch):\n\n        if 'strided' in self.block_name:\n            q_pts = batch.points[self.layer_ind + 1]\n            s_pts = batch.points[self.layer_ind]\n            neighb_inds = batch.pools[self.layer_ind]\n        else:\n            q_pts = batch.points[self.layer_ind]\n            s_pts = batch.points[self.layer_ind]\n            neighb_inds = batch.neighbors[self.layer_ind]\n\n        x = self.KPConv(q_pts, s_pts, neighb_inds, x)\n        return self.leaky_relu(self.batch_norm(x))\n\n\nclass ResnetBottleneckBlock(nn.Module):\n\n    def __init__(self, block_name, in_dim, out_dim, radius, layer_ind, config):\n        \"\"\"\n        Initialize a resnet bottleneck block.\n        :param in_dim: dimension input features\n        :param out_dim: dimension input features\n        :param radius: current radius of convolution\n        :param config: parameters\n        \"\"\"\n        super(ResnetBottleneckBlock, self).__init__()\n\n        # get KP_extent from current radius\n        current_extent = radius * config.KP_extent / config.conv_radius\n\n        # Get other parameters\n        self.bn_momentum = config.batch_norm_momentum\n        self.use_bn = config.use_batch_norm\n        self.block_name = block_name\n        self.layer_ind = layer_ind\n        self.in_dim = in_dim\n        self.out_dim = out_dim\n\n        # First downscaling mlp\n        if in_dim != out_dim // 4:\n            self.unary1 = UnaryBlock(in_dim, out_dim // 4, self.use_bn, self.bn_momentum)\n        else:\n            self.unary1 = nn.Identity()\n\n        # KPConv block\n        self.KPConv = KPConv(config.num_kernel_points,\n                             config.in_points_dim,\n                             out_dim // 4,\n                             out_dim // 4,\n                             current_extent,\n                             radius,\n                             fixed_kernel_points=config.fixed_kernel_points,\n                             KP_influence=config.KP_influence,\n                             aggregation_mode=config.aggregation_mode,\n                             deformable='deform' in block_name,\n                             modulated=config.modulated)\n        self.batch_norm_conv = BatchNormBlock(out_dim // 4, self.use_bn, self.bn_momentum)\n\n        # Second upscaling mlp\n        self.unary2 = UnaryBlock(out_dim // 4, out_dim, self.use_bn, self.bn_momentum, no_relu=True)\n\n        # Shortcut optional mpl\n        if in_dim != out_dim:\n            self.unary_shortcut = UnaryBlock(in_dim, out_dim, self.use_bn, self.bn_momentum, no_relu=True)\n        else:\n            self.unary_shortcut = nn.Identity()\n\n        # Other operations\n        self.leaky_relu = nn.LeakyReLU(0.1)\n\n        return\n\n    def forward(self, features, batch):\n\n        if 'strided' in self.block_name:\n            q_pts = batch.points[self.layer_ind + 1]\n            s_pts = batch.points[self.layer_ind]\n            neighb_inds = batch.pools[self.layer_ind]\n        else:\n            q_pts = batch.points[self.layer_ind]\n            s_pts = batch.points[self.layer_ind]\n            neighb_inds = batch.neighbors[self.layer_ind]\n\n        # First downscaling mlp\n        x = self.unary1(features)\n\n        # Convolution\n        x = self.KPConv(q_pts, s_pts, neighb_inds, x)\n        x = self.leaky_relu(self.batch_norm_conv(x))\n\n        # Second upscaling mlp\n        x = self.unary2(x)\n\n        # Shortcut\n        if 'strided' in self.block_name:\n            shortcut = max_pool(features, neighb_inds)\n        else:\n            shortcut = features\n        shortcut = self.unary_shortcut(shortcut)\n\n        return self.leaky_relu(x + shortcut)\n\n\nclass GlobalAverageBlock(nn.Module):\n\n    def __init__(self):\n        \"\"\"\n        Initialize a global average block with its ReLU and BatchNorm.\n        \"\"\"\n        super(GlobalAverageBlock, self).__init__()\n        return\n\n    def forward(self, x, batch):\n        return global_average(x, batch.lengths[-1])\n\n\nclass NearestUpsampleBlock(nn.Module):\n\n    def __init__(self, layer_ind):\n        \"\"\"\n        Initialize a nearest upsampling block with its ReLU and BatchNorm.\n        \"\"\"\n        super(NearestUpsampleBlock, self).__init__()\n        self.layer_ind = layer_ind\n        return\n\n    def forward(self, x, batch):\n        return closest_pool(x, batch.upsamples[self.layer_ind - 1])\n\n    def __repr__(self):\n        return 'NearestUpsampleBlock(layer: {:d} -> {:d})'.format(self.layer_ind,\n                                                                  self.layer_ind - 1)\n\n\nclass MaxPoolBlock(nn.Module):\n\n    def __init__(self, layer_ind):\n        \"\"\"\n        Initialize a max pooling block with its ReLU and BatchNorm.\n        \"\"\"\n        super(MaxPoolBlock, self).__init__()\n        self.layer_ind = layer_ind\n        return\n\n    def forward(self, x, batch):\n        return max_pool(x, batch.pools[self.layer_ind + 1])\n\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/plot_convergence.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Callable script to test any model on any dataset\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 11/06/2018\n#\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Imports and global variables\n#       \\**********************************/\n#\n\n# Common libs\nimport os\nimport torch\nimport numpy as np\nimport matplotlib.pyplot as plt\nfrom os.path import isfile, join, exists\nfrom os import listdir, remove, getcwd\nfrom sklearn.metrics import confusion_matrix\nimport time\n\n# My libs\nfrom utils.config import Config\nfrom utils.metrics import IoU_from_confusions, smooth_metrics, fast_confusion\nfrom utils.ply import read_ply\n\n# Datasets\nfrom datasets.ModelNet40 import ModelNet40Dataset\nfrom datasets.S3DIS import S3DISDataset\nfrom datasets.SemanticKitti import SemanticKittiDataset\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Utility functions\n#       \\***********************/\n#\n\n\ndef running_mean(signal, n, axis=0, stride=1):\n    signal = np.array(signal)\n    torch_conv = torch.nn.Conv1d(1, 1, kernel_size=2*n+1, stride=stride, bias=False)\n    torch_conv.weight.requires_grad_(False)\n    torch_conv.weight *= 0\n    torch_conv.weight += 1 / (2*n+1)\n    if signal.ndim == 1:\n        torch_signal = torch.from_numpy(signal.reshape([1, 1, -1]).astype(np.float32))\n        return torch_conv(torch_signal).squeeze().numpy()\n\n    elif signal.ndim == 2:\n        print('TODO implement with torch and stride here')\n        smoothed = np.empty(signal.shape)\n        if axis == 0:\n            for i, sig in enumerate(signal):\n                sig_sum = np.convolve(sig, np.ones((2*n+1,)), mode='same')\n                sig_num = np.convolve(sig*0+1, np.ones((2*n+1,)), mode='same')\n                smoothed[i, :] = sig_sum / sig_num\n        elif axis == 1:\n            for i, sig in enumerate(signal.T):\n                sig_sum = np.convolve(sig, np.ones((2*n+1,)), mode='same')\n                sig_num = np.convolve(sig*0+1, np.ones((2*n+1,)), mode='same')\n                smoothed[:, i] = sig_sum / sig_num\n        else:\n            print('wrong axis')\n        return smoothed\n\n    else:\n        print('wrong dimensions')\n        return None\n\n\ndef IoU_class_metrics(all_IoUs, smooth_n):\n\n    # Get mean IoU per class for consecutive epochs to directly get a mean without further smoothing\n    smoothed_IoUs = []\n    for epoch in range(len(all_IoUs)):\n        i0 = max(epoch - smooth_n, 0)\n        i1 = min(epoch + smooth_n + 1, len(all_IoUs))\n        smoothed_IoUs += [np.mean(np.vstack(all_IoUs[i0:i1]), axis=0)]\n    smoothed_IoUs = np.vstack(smoothed_IoUs)\n    smoothed_mIoUs = np.mean(smoothed_IoUs, axis=1)\n\n    return smoothed_IoUs, smoothed_mIoUs\n\n\ndef load_confusions(filename, n_class):\n\n    with open(filename, 'r') as f:\n        lines = f.readlines()\n\n    confs = np.zeros((len(lines), n_class, n_class))\n    for i, line in enumerate(lines):\n        C = np.array([int(value) for value in line.split()])\n        confs[i, :, :] = C.reshape((n_class, n_class))\n\n    return confs\n\n\ndef load_training_results(path):\n\n    filename = join(path, 'training.txt')\n    with open(filename, 'r') as f:\n        lines = f.readlines()\n\n    epochs = []\n    steps = []\n    L_out = []\n    L_p = []\n    acc = []\n    t = []\n    for line in lines[1:]:\n        line_info = line.split()\n        if (len(line) > 0):\n            epochs += [int(line_info[0])]\n            steps += [int(line_info[1])]\n            L_out += [float(line_info[2])]\n            L_p += [float(line_info[3])]\n            acc += [float(line_info[4])]\n            t += [float(line_info[5])]\n        else:\n            break\n\n    return epochs, steps, L_out, L_p, acc, t\n\n\ndef load_single_IoU(filename, n_parts):\n\n    with open(filename, 'r') as f:\n        lines = f.readlines()\n\n    # Load all IoUs\n    all_IoUs = []\n    for i, line in enumerate(lines):\n        all_IoUs += [np.reshape([float(IoU) for IoU in line.split()], [-1, n_parts])]\n    return all_IoUs\n\n\ndef load_snap_clouds(path, dataset, only_last=False):\n\n    cloud_folders = np.array([join(path, f) for f in listdir(path) if f.startswith('val_preds')])\n    cloud_epochs = np.array([int(f.split('_')[-1]) for f in cloud_folders])\n    epoch_order = np.argsort(cloud_epochs)\n    cloud_epochs = cloud_epochs[epoch_order]\n    cloud_folders = cloud_folders[epoch_order]\n\n    Confs = np.zeros((len(cloud_epochs), dataset.num_classes, dataset.num_classes), dtype=np.int32)\n    for c_i, cloud_folder in enumerate(cloud_folders):\n        if only_last and c_i < len(cloud_epochs) - 1:\n            continue\n\n        # Load confusion if previously saved\n        conf_file = join(cloud_folder, 'conf.txt')\n        if isfile(conf_file):\n            Confs[c_i] += np.loadtxt(conf_file, dtype=np.int32)\n\n        else:\n            for f in listdir(cloud_folder):\n                if f.endswith('.ply') and not f.endswith('sub.ply'):\n                    data = read_ply(join(cloud_folder, f))\n                    labels = data['class']\n                    preds = data['preds']\n                    Confs[c_i] += fast_confusion(labels, preds, dataset.label_values).astype(np.int32)\n\n            np.savetxt(conf_file, Confs[c_i], '%12d')\n\n        # Erase ply to save disk memory\n        if c_i < len(cloud_folders) - 1:\n            for f in listdir(cloud_folder):\n                if f.endswith('.ply'):\n                    remove(join(cloud_folder, f))\n\n    # Remove ignored labels from confusions\n    for l_ind, label_value in reversed(list(enumerate(dataset.label_values))):\n        if label_value in dataset.ignored_labels:\n            Confs = np.delete(Confs, l_ind, axis=1)\n            Confs = np.delete(Confs, l_ind, axis=2)\n\n    return cloud_epochs, IoU_from_confusions(Confs)\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Plot functions\n#       \\********************/\n#\n\n\ndef compare_trainings(list_of_paths, list_of_labels=None):\n\n    # Parameters\n    # **********\n\n    plot_lr = False\n    smooth_epochs = 0.5\n    stride = 2\n\n    if list_of_labels is None:\n        list_of_labels = [str(i) for i in range(len(list_of_paths))]\n\n    # Read Training Logs\n    # ******************\n\n    all_epochs = []\n    all_loss = []\n    all_lr = []\n    all_times = []\n    all_RAMs = []\n\n    for path in list_of_paths:\n\n        print(path)\n\n        if ('val_IoUs.txt' in [f for f in listdir(path)]) or ('val_confs.txt' in [f for f in listdir(path)]):\n            config = Config()\n            config.load(path)\n        else:\n            continue\n\n        # Load results\n        epochs, steps, L_out, L_p, acc, t = load_training_results(path)\n        epochs = np.array(epochs, dtype=np.int32)\n        epochs_d = np.array(epochs, dtype=np.float32)\n        steps = np.array(steps, dtype=np.float32)\n\n        # Compute number of steps per epoch\n        max_e = np.max(epochs)\n        first_e = np.min(epochs)\n        epoch_n = []\n        for i in range(first_e, max_e):\n            bool0 = epochs == i\n            e_n = np.sum(bool0)\n            epoch_n.append(e_n)\n            epochs_d[bool0] += steps[bool0] / e_n\n        smooth_n = int(np.mean(epoch_n) * smooth_epochs)\n        smooth_loss = running_mean(L_out, smooth_n, stride=stride)\n        all_loss += [smooth_loss]\n        all_epochs += [epochs_d[smooth_n:-smooth_n:stride]]\n        all_times += [t[smooth_n:-smooth_n:stride]]\n\n        # Learning rate\n        if plot_lr:\n            lr_decay_v = np.array([lr_d for ep, lr_d in config.lr_decays.items()])\n            lr_decay_e = np.array([ep for ep, lr_d in config.lr_decays.items()])\n            max_e = max(np.max(all_epochs[-1]) + 1, np.max(lr_decay_e) + 1)\n            lr_decays = np.ones(int(np.ceil(max_e)), dtype=np.float32)\n            lr_decays[0] = float(config.learning_rate)\n            lr_decays[lr_decay_e] = lr_decay_v\n            lr = np.cumprod(lr_decays)\n            all_lr += [lr[np.floor(all_epochs[-1]).astype(np.int32)]]\n\n    # Plots learning rate\n    # *******************\n\n\n    if plot_lr:\n        # Figure\n        fig = plt.figure('lr')\n        for i, label in enumerate(list_of_labels):\n            plt.plot(all_epochs[i], all_lr[i], linewidth=1, label=label)\n\n        # Set names for axes\n        plt.xlabel('epochs')\n        plt.ylabel('lr')\n        plt.yscale('log')\n\n        # Display legends and title\n        plt.legend(loc=1)\n\n        # Customize the graph\n        ax = fig.gca()\n        ax.grid(linestyle='-.', which='both')\n        # ax.set_yticks(np.arange(0.8, 1.02, 0.02))\n\n    # Plots loss\n    # **********\n\n    # Figure\n    fig = plt.figure('loss')\n    for i, label in enumerate(list_of_labels):\n        plt.plot(all_epochs[i], all_loss[i], linewidth=1, label=label)\n\n    # Set names for axes\n    plt.xlabel('epochs')\n    plt.ylabel('loss')\n    plt.yscale('log')\n\n    # Display legends and title\n    plt.legend(loc=1)\n    plt.title('Losses compare')\n\n    # Customize the graph\n    ax = fig.gca()\n    ax.grid(linestyle='-.', which='both')\n    # ax.set_yticks(np.arange(0.8, 1.02, 0.02))\n\n    # Plot Times\n    # **********\n\n    # Figure\n    fig = plt.figure('time')\n    for i, label in enumerate(list_of_labels):\n        plt.plot(all_epochs[i], np.array(all_times[i]) / 3600, linewidth=1, label=label)\n\n    # Set names for axes\n    plt.xlabel('epochs')\n    plt.ylabel('time')\n    # plt.yscale('log')\n\n    # Display legends and title\n    plt.legend(loc=0)\n\n    # Customize the graph\n    ax = fig.gca()\n    ax.grid(linestyle='-.', which='both')\n    # ax.set_yticks(np.arange(0.8, 1.02, 0.02))\n\n    # Show all\n    plt.show()\n\n\ndef compare_convergences_segment(dataset, list_of_paths, list_of_names=None):\n\n    # Parameters\n    # **********\n\n    smooth_n = 10\n\n    if list_of_names is None:\n        list_of_names = [str(i) for i in range(len(list_of_paths))]\n\n    # Read Logs\n    # *********\n\n    all_pred_epochs = []\n    all_mIoUs = []\n    all_class_IoUs = []\n    all_snap_epochs = []\n    all_snap_IoUs = []\n\n    # Load parameters\n    config = Config()\n    config.load(list_of_paths[0])\n\n    class_list = [dataset.label_to_names[label] for label in dataset.label_values\n                  if label not in dataset.ignored_labels]\n\n    s = '{:^10}|'.format('mean')\n    for c in class_list:\n        s += '{:^10}'.format(c)\n    print(s)\n    print(10*'-' + '|' + 10*config.num_classes*'-')\n    for path in list_of_paths:\n\n        # Get validation IoUs\n        file = join(path, 'val_IoUs.txt')\n        val_IoUs = load_single_IoU(file, config.num_classes)\n\n        # Get mean IoU\n        class_IoUs, mIoUs = IoU_class_metrics(val_IoUs, smooth_n)\n\n        # Aggregate results\n        all_pred_epochs += [np.array([i for i in range(len(val_IoUs))])]\n        all_mIoUs += [mIoUs]\n        all_class_IoUs += [class_IoUs]\n\n        s = '{:^10.1f}|'.format(100*mIoUs[-1])\n        for IoU in class_IoUs[-1]:\n            s += '{:^10.1f}'.format(100*IoU)\n        print(s)\n\n        # Get optional full validation on clouds\n        snap_epochs, snap_IoUs = load_snap_clouds(path, dataset)\n        all_snap_epochs += [snap_epochs]\n        all_snap_IoUs += [snap_IoUs]\n\n    print(10*'-' + '|' + 10*config.num_classes*'-')\n    for snap_IoUs in all_snap_IoUs:\n        if len(snap_IoUs) > 0:\n            s = '{:^10.1f}|'.format(100*np.mean(snap_IoUs[-1]))\n            for IoU in snap_IoUs[-1]:\n                s += '{:^10.1f}'.format(100*IoU)\n        else:\n            s = '{:^10s}'.format('-')\n            for _ in range(config.num_classes):\n                s += '{:^10s}'.format('-')\n        print(s)\n\n    # Plots\n    # *****\n\n    # Figure\n    fig = plt.figure('mIoUs')\n    for i, name in enumerate(list_of_names):\n        p = plt.plot(all_pred_epochs[i], all_mIoUs[i], '--', linewidth=1, label=name)\n        plt.plot(all_snap_epochs[i], np.mean(all_snap_IoUs[i], axis=1), linewidth=1, color=p[-1].get_color())\n    plt.xlabel('epochs')\n    plt.ylabel('IoU')\n\n    # Set limits for y axis\n    #plt.ylim(0.55, 0.95)\n\n    # Display legends and title\n    plt.legend(loc=4)\n\n    # Customize the graph\n    ax = fig.gca()\n    ax.grid(linestyle='-.', which='both')\n    #ax.set_yticks(np.arange(0.8, 1.02, 0.02))\n\n    displayed_classes = [0, 1, 2, 3, 4, 5, 6, 7]\n    displayed_classes = []\n    for c_i, c_name in enumerate(class_list):\n        if c_i in displayed_classes:\n\n            # Figure\n            fig = plt.figure(c_name + ' IoU')\n            for i, name in enumerate(list_of_names):\n                plt.plot(all_pred_epochs[i], all_class_IoUs[i][:, c_i], linewidth=1, label=name)\n            plt.xlabel('epochs')\n            plt.ylabel('IoU')\n\n            # Set limits for y axis\n            #plt.ylim(0.8, 1)\n\n            # Display legends and title\n            plt.legend(loc=4)\n\n            # Customize the graph\n            ax = fig.gca()\n            ax.grid(linestyle='-.', which='both')\n            #ax.set_yticks(np.arange(0.8, 1.02, 0.02))\n\n    # Show all\n    plt.show()\n\n\ndef compare_convergences_classif(list_of_paths, list_of_labels=None):\n\n    # Parameters\n    # **********\n\n    steps_per_epoch = 0\n    smooth_n = 12\n\n    if list_of_labels is None:\n        list_of_labels = [str(i) for i in range(len(list_of_paths))]\n\n    # Read Logs\n    # *********\n\n    all_pred_epochs = []\n    all_val_OA = []\n    all_train_OA = []\n    all_vote_OA = []\n    all_vote_confs = []\n\n\n    for path in list_of_paths:\n\n        # Load parameters\n        config = Config()\n        config.load(list_of_paths[0])\n\n        # Get the number of classes\n        n_class = config.num_classes\n\n        # Load epochs\n        epochs, _, _, _, _, _ = load_training_results(path)\n        first_e = np.min(epochs)\n\n        # Get validation confusions\n        file = join(path, 'val_confs.txt')\n        val_C1 = load_confusions(file, n_class)\n        val_PRE, val_REC, val_F1, val_IoU, val_ACC = smooth_metrics(val_C1, smooth_n=smooth_n)\n\n        # Get vote confusions\n        file = join(path, 'vote_confs.txt')\n        if exists(file):\n            vote_C2 = load_confusions(file, n_class)\n            vote_PRE, vote_REC, vote_F1, vote_IoU, vote_ACC = smooth_metrics(vote_C2, smooth_n=2)\n        else:\n            vote_C2 = val_C1\n            vote_PRE, vote_REC, vote_F1, vote_IoU, vote_ACC = (val_PRE, val_REC, val_F1, val_IoU, val_ACC)\n\n        # Aggregate results\n        all_pred_epochs += [np.array([i+first_e for i in range(len(val_ACC))])]\n        all_val_OA += [val_ACC]\n        all_vote_OA += [vote_ACC]\n        all_vote_confs += [vote_C2]\n\n    print()\n\n    # Best scores\n    # ***********\n\n    for i, label in enumerate(list_of_labels):\n\n        print('\\n' + label + '\\n' + '*' * len(label) + '\\n')\n        print(list_of_paths[i])\n\n        best_epoch = np.argmax(all_vote_OA[i])\n        print('Best Accuracy : {:.1f} % (epoch {:d})'.format(100 * all_vote_OA[i][best_epoch], best_epoch))\n\n        confs = all_vote_confs[i]\n\n        \"\"\"\n        s = ''\n        for cc in confs[best_epoch]:\n            for c in cc:\n                s += '{:.0f} '.format(c)\n            s += '\\n'\n        print(s)\n        \"\"\"\n\n        TP_plus_FN = np.sum(confs, axis=-1, keepdims=True)\n        class_avg_confs = confs.astype(np.float32) / TP_plus_FN.astype(np.float32)\n        diags = np.diagonal(class_avg_confs, axis1=-2, axis2=-1)\n        class_avg_ACC = np.sum(diags, axis=-1) / np.sum(class_avg_confs, axis=(-1, -2))\n\n        print('Corresponding mAcc : {:.1f} %'.format(100 * class_avg_ACC[best_epoch]))\n\n    # Plots\n    # *****\n\n    for fig_name, OA in zip(['Validation', 'Vote'], [all_val_OA, all_vote_OA]):\n\n        # Figure\n        fig = plt.figure(fig_name)\n        for i, label in enumerate(list_of_labels):\n            plt.plot(all_pred_epochs[i], OA[i], linewidth=1, label=label)\n        plt.xlabel('epochs')\n        plt.ylabel(fig_name + ' Accuracy')\n\n        # Set limits for y axis\n        #plt.ylim(0.55, 0.95)\n\n        # Display legends and title\n        plt.legend(loc=4)\n\n        # Customize the graph\n        ax = fig.gca()\n        ax.grid(linestyle='-.', which='both')\n        #ax.set_yticks(np.arange(0.8, 1.02, 0.02))\n\n    #for i, label in enumerate(list_of_labels):\n    #    print(label, np.max(all_train_OA[i]), np.max(all_val_OA[i]))\n\n    # Show all\n    plt.show()\n\n\ndef compare_convergences_SLAM(dataset, list_of_paths, list_of_names=None):\n\n    # Parameters\n    # **********\n\n    smooth_n = 10\n\n    if list_of_names is None:\n        list_of_names = [str(i) for i in range(len(list_of_paths))]\n\n    # Read Logs\n    # *********\n\n    all_pred_epochs = []\n    all_val_mIoUs = []\n    all_val_class_IoUs = []\n    all_subpart_mIoUs = []\n    all_subpart_class_IoUs = []\n\n    # Load parameters\n    config = Config()\n    config.load(list_of_paths[0])\n\n    class_list = [dataset.label_to_names[label] for label in dataset.label_values\n                  if label not in dataset.ignored_labels]\n\n    s = '{:^6}|'.format('mean')\n    for c in class_list:\n        s += '{:^6}'.format(c[:4])\n    print(s)\n    print(6*'-' + '|' + 6*config.num_classes*'-')\n    for path in list_of_paths:\n\n        # Get validation IoUs\n        nc_model = dataset.num_classes - len(dataset.ignored_labels)\n        file = join(path, 'val_IoUs.txt')\n        val_IoUs = load_single_IoU(file, nc_model)\n\n        # Get Subpart IoUs\n        file = join(path, 'subpart_IoUs.txt')\n        subpart_IoUs = load_single_IoU(file, nc_model)\n\n        # Get mean IoU\n        val_class_IoUs, val_mIoUs = IoU_class_metrics(val_IoUs, smooth_n)\n        subpart_class_IoUs, subpart_mIoUs = IoU_class_metrics(subpart_IoUs, smooth_n)\n\n        # Aggregate results\n        all_pred_epochs += [np.array([i for i in range(len(val_IoUs))])]\n        all_val_mIoUs += [val_mIoUs]\n        all_val_class_IoUs += [val_class_IoUs]\n        all_subpart_mIoUs += [subpart_mIoUs]\n        all_subpart_class_IoUs += [subpart_class_IoUs]\n\n        s = '{:^6.1f}|'.format(100*subpart_mIoUs[-1])\n        for IoU in subpart_class_IoUs[-1]:\n            s += '{:^6.1f}'.format(100*IoU)\n        print(s)\n\n    print(6*'-' + '|' + 6*config.num_classes*'-')\n    for snap_IoUs in all_val_class_IoUs:\n        if len(snap_IoUs) > 0:\n            s = '{:^6.1f}|'.format(100*np.mean(snap_IoUs[-1]))\n            for IoU in snap_IoUs[-1]:\n                s += '{:^6.1f}'.format(100*IoU)\n        else:\n            s = '{:^6s}'.format('-')\n            for _ in range(config.num_classes):\n                s += '{:^6s}'.format('-')\n        print(s)\n\n    # Plots\n    # *****\n\n    # Figure\n    fig = plt.figure('mIoUs')\n    for i, name in enumerate(list_of_names):\n        p = plt.plot(all_pred_epochs[i], all_subpart_mIoUs[i], '--', linewidth=1, label=name)\n        plt.plot(all_pred_epochs[i], all_val_mIoUs[i], linewidth=1, color=p[-1].get_color())\n    plt.xlabel('epochs')\n    plt.ylabel('IoU')\n\n    # Set limits for y axis\n    #plt.ylim(0.55, 0.95)\n\n    # Display legends and title\n    plt.legend(loc=4)\n\n    # Customize the graph\n    ax = fig.gca()\n    ax.grid(linestyle='-.', which='both')\n    #ax.set_yticks(np.arange(0.8, 1.02, 0.02))\n\n    displayed_classes = [0, 1, 2, 3, 4, 5, 6, 7]\n    #displayed_classes = []\n    for c_i, c_name in enumerate(class_list):\n        if c_i in displayed_classes:\n\n            # Figure\n            fig = plt.figure(c_name + ' IoU')\n            for i, name in enumerate(list_of_names):\n                plt.plot(all_pred_epochs[i], all_val_class_IoUs[i][:, c_i], linewidth=1, label=name)\n            plt.xlabel('epochs')\n            plt.ylabel('IoU')\n\n            # Set limits for y axis\n            #plt.ylim(0.8, 1)\n\n            # Display legends and title\n            plt.legend(loc=4)\n\n            # Customize the graph\n            ax = fig.gca()\n            ax.grid(linestyle='-.', which='both')\n            #ax.set_yticks(np.arange(0.8, 1.02, 0.02))\n\n\n\n    # Show all\n    plt.show()\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Experiments\n#       \\*****************/\n#\n\n\ndef experiment_name_1():\n    \"\"\"\n    In this function you choose the results you want to plot together, to compare them as an experiment.\n    Just return the list of log paths (like 'results/Log_2020-04-04_10-04-42' for example), and the associated names\n    of these logs.\n    Below an example of how to automatically gather all logs between two dates, and name them.\n    \"\"\"\n\n    # Using the dates of the logs, you can easily gather consecutive ones. All logs should be of the same dataset.\n    start = 'Log_2020-04-22_11-52-58'\n    end = 'Log_2020-05-22_11-52-58'\n\n    # Name of the result path\n    res_path = 'results'\n\n    # Gather logs and sort by date\n    logs = np.sort([join(res_path, l) for l in listdir(res_path) if start <= l <= end])\n\n    # Give names to the logs (for plot legends)\n    logs_names = ['name_log_1',\n                  'name_log_2',\n                  'name_log_3']\n\n    # safe check log names\n    logs_names = np.array(logs_names[:len(logs)])\n\n    return logs, logs_names\n\n\ndef experiment_name_2():\n    \"\"\"\n    In this function you choose the results you want to plot together, to compare them as an experiment.\n    Just return the list of log paths (like 'results/Log_2020-04-04_10-04-42' for example), and the associated names\n    of these logs.\n    Below an example of how to automatically gather all logs between two dates, and name them.\n    \"\"\"\n\n    # Using the dates of the logs, you can easily gather consecutive ones. All logs should be of the same dataset.\n    start = 'Log_2020-04-22_11-52-58'\n    end = 'Log_2020-05-22_11-52-58'\n\n    # Name of the result path\n    res_path = 'results'\n\n    # Gather logs and sort by date\n    logs = np.sort([join(res_path, l) for l in listdir(res_path) if start <= l <= end])\n\n    # Optionally add a specific log at a specific place in the log list\n    logs = logs.astype('<U50')\n    logs = np.insert(logs, 0, 'results/Log_2020-04-04_10-04-42')\n\n    # Give names to the logs (for plot legends)\n    logs_names = ['name_log_inserted',\n                  'name_log_1',\n                  'name_log_2',\n                  'name_log_3']\n\n    # safe check log names\n    logs_names = np.array(logs_names[:len(logs)])\n\n    return logs, logs_names\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Main Call\n#       \\***************/\n#\n\nif __name__ == '__main__':\n\n    ######################################################\n    # Choose a list of log to plot together for comparison\n    ######################################################\n\n    # My logs: choose the logs to show\n    logs, logs_names = experiment_name_1()\n\n    ################\n    # Plot functions\n    ################\n\n    # Check that all logs are of the same dataset. Different object can be compared\n    plot_dataset = None\n    config = None\n    for log in logs:\n        config = Config()\n        config.load(log)\n        if 'ShapeNetPart' in config.dataset:\n            this_dataset = 'ShapeNetPart'\n        else:\n            this_dataset = config.dataset\n        if plot_dataset:\n            if plot_dataset == this_dataset:\n                continue\n            else:\n                raise ValueError('All logs must share the same dataset to be compared')\n        else:\n            plot_dataset = this_dataset\n\n    # Plot the training loss and accuracy\n    compare_trainings(logs, logs_names)\n\n    # Plot the validation\n    if config.dataset_task == 'classification':\n        compare_convergences_classif(logs, logs_names)\n    elif config.dataset_task == 'cloud_segmentation':\n        if config.dataset.startswith('S3DIS'):\n            dataset = S3DISDataset(config, load_data=False)\n            compare_convergences_segment(dataset, logs, logs_names)\n    elif config.dataset_task == 'slam_segmentation':\n        if config.dataset.startswith('SemanticKitti'):\n            dataset = SemanticKittiDataset(config)\n            compare_convergences_SLAM(dataset, logs, logs_names)\n    else:\n        raise ValueError('Unsupported dataset : ' + plot_dataset)\n\n\n\n\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/run_kpconv.sh",
    "content": "#!/bin/sh\npython train_Rellis.py"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/test_models.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Callable script to start a training on ModelNet40 dataset\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 06/03/2020\n#\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Imports and global variables\n#       \\**********************************/\n#\n\n# Common libs\nimport signal\nimport os\nimport numpy as np\nimport sys\nimport torch\n\n# Dataset\nfrom datasets.ModelNet40 import *\nfrom datasets.S3DIS import *\nfrom datasets.SemanticKitti import *\nfrom datasets.Rellis import *\nfrom torch.utils.data import DataLoader\n\nfrom utils.config import Config\nfrom utils.tester import ModelTester\nfrom models.architectures import KPCNN, KPFCNN\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Main Call\n#       \\***************/\n#\n\ndef model_choice(chosen_log):\n\n    ###########################\n    # Call the test initializer\n    ###########################\n\n    # Automatically retrieve the last trained model\n    if chosen_log in ['last_ModelNet40', 'last_ShapeNetPart', 'last_S3DIS']:\n\n        # Dataset name\n        test_dataset = '_'.join(chosen_log.split('_')[1:])\n\n        # List all training logs\n        logs = np.sort([os.path.join('results', f) for f in os.listdir('results') if f.startswith('Log')])\n\n        # Find the last log of asked dataset\n        for log in logs[::-1]:\n            log_config = Config()\n            log_config.load(log)\n            if log_config.dataset.startswith(test_dataset):\n                chosen_log = log\n                break\n\n        if chosen_log in ['last_ModelNet40', 'last_ShapeNetPart', 'last_S3DIS']:\n            raise ValueError('No log of the dataset \"' + test_dataset + '\" found')\n\n    # Check if log exists\n    if not os.path.exists(chosen_log):\n        raise ValueError('The given log does not exists: ' + chosen_log)\n\n    return chosen_log\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Main Call\n#       \\***************/\n#\n\nif __name__ == '__main__':\n\n    ###############################\n    # Choose the model to visualize\n    ###############################\n\n    #   Here you can choose which model you want to test with the variable test_model. Here are the possible values :\n    #\n    #       > 'last_XXX': Automatically retrieve the last trained model on dataset XXX\n    #       > '(old_)results/Log_YYYY-MM-DD_HH-MM-SS': Directly provide the path of a trained model\n\n    chosen_log = '/path/to/pretrained/model/folder'  # => ModelNet40\n\n    # Choose the index of the checkpoint to load OR None if you want to load the current checkpoint\n    chkp_idx = None\n\n    # Choose to test on validation or test split\n    on_val = False\n\n    # Deal with 'last_XXXXXX' choices\n    chosen_log = model_choice(chosen_log)\n\n    ############################\n    # Initialize the environment\n    ############################\n\n    # Set which gpu is going to be used\n    GPU_ID = '0,1'\n\n    # Set GPU visible device\n    os.environ['CUDA_VISIBLE_DEVICES'] = GPU_ID\n\n    ###############\n    # Previous chkp\n    ###############\n\n    # Find all checkpoints in the chosen training folder\n    chkp_path = os.path.join(chosen_log, 'checkpoints')\n    chkps = [f for f in os.listdir(chkp_path) if f[:4] == 'chkp']\n\n    # Find which snapshot to restore\n    if chkp_idx is None:\n        chosen_chkp = 'current_chkp.tar'\n    else:\n        chosen_chkp = np.sort(chkps)[chkp_idx]\n    chosen_chkp = os.path.join(chosen_log, 'checkpoints', chosen_chkp)\n\n    # Initialize configuration class\n    config = Config()\n    config.load(chosen_log)\n\n    ##################################\n    # Change model parameters for test\n    ##################################\n\n    # Change parameters for the test here. For example, you can stop augmenting the input data.\n\n    #config.augment_noise = 0.0001\n    #config.augment_symmetries = False\n    #config.batch_num = 3\n    #config.in_radius = 4\n    config.validation_size = 200\n    config.input_threads = 10\n    config.sv_path = \"/path/to/save/prediction\"\n    config.data_path = \"/path/to/RELLIS-3D\"\n    config.val_batch_num = 30\n    config.validation_size = 100\n\n\n    ##############\n    # Prepare Data\n    ##############\n\n    print()\n    print('Data Preparation')\n    print('****************')\n\n    if on_val:\n        set = 'validation'\n    else:\n        set = 'test'\n\n    # Initiate dataset\n    if config.dataset == 'ModelNet40':\n        test_dataset = ModelNet40Dataset(config, train=False)\n        test_sampler = ModelNet40Sampler(test_dataset)\n        collate_fn = ModelNet40Collate\n    elif config.dataset == 'S3DIS':\n        test_dataset = S3DISDataset(config, set='validation', use_potentials=True)\n        test_sampler = S3DISSampler(test_dataset)\n        collate_fn = S3DISCollate\n    elif config.dataset == 'SemanticKitti':\n        test_dataset = SemanticKittiDataset(config, set=set, balance_classes=False)\n        test_sampler = SemanticKittiSampler(test_dataset)\n        collate_fn = SemanticKittiCollate\n    elif config.dataset == 'Rellis':\n        test_dataset = RellisDataset(config, set=set, balance_classes=False)\n        test_sampler = RellisSampler(test_dataset)\n        collate_fn = RellisCollate\n    else:\n        raise ValueError('Unsupported dataset : ' + config.dataset)\n\n    # Data loader\n    test_loader = DataLoader(test_dataset,\n                             batch_size=1,\n                             sampler=test_sampler,\n                             collate_fn=collate_fn,\n                             num_workers=config.input_threads,\n                             pin_memory=True)\n\n    # Calibrate samplers\n    test_sampler.calibration(test_loader, verbose=True)\n\n    print('\\nModel Preparation')\n    print('*****************')\n\n    # Define network model\n    t1 = time.time()\n    if config.dataset_task == 'classification':\n        net = KPCNN(config)\n    elif config.dataset_task in ['cloud_segmentation', 'slam_segmentation']:\n        net = KPFCNN(config, test_dataset.label_values, test_dataset.ignored_labels)\n    else:\n        raise ValueError('Unsupported dataset_task for testing: ' + config.dataset_task)\n\n    # Define a visualizer class\n    tester = ModelTester(net, chkp_path=chosen_chkp)\n    print('Done in {:.1f}s\\n'.format(time.time() - t1))\n\n    print('\\nStart test')\n    print('**********\\n')\n\n    # Training\n    config.dataset_task = \"rellis_segmentation\"\n    if config.dataset_task == 'classification':\n        tester.classification_test(net, test_loader, config)\n    elif config.dataset_task == 'cloud_segmentation':\n        tester.cloud_segmentation_test(net, test_loader, config)\n    elif config.dataset_task == 'slam_segmentation':\n        tester.slam_segmentation_test(net, test_loader, config)\n    elif config.dataset_task == \"rellis_segmentation\":\n        tester.rellis_segmentation_test(net, test_loader, config,num_votes=100)\n    else:\n        raise ValueError('Unsupported dataset_task for testing: ' + config.dataset_task)"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/train_ModelNet40.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Callable script to start a training on ModelNet40 dataset\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 06/03/2020\n#\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Imports and global variables\n#       \\**********************************/\n#\n\n# Common libs\nimport signal\nimport os\nimport numpy as np\nimport sys\nimport torch\n\n# Dataset\nfrom datasets.ModelNet40 import *\nfrom torch.utils.data import DataLoader\n\nfrom utils.config import Config\nfrom utils.trainer import ModelTrainer\nfrom models.architectures import KPCNN\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Config Class\n#       \\******************/\n#\n\nclass Modelnet40Config(Config):\n    \"\"\"\n    Override the parameters you want to modify for this dataset\n    \"\"\"\n\n    ####################\n    # Dataset parameters\n    ####################\n\n    # Dataset name\n    dataset = 'ModelNet40'\n\n    # Number of classes in the dataset (This value is overwritten by dataset class when Initializating dataset).\n    num_classes = None\n\n    # Type of task performed on this dataset (also overwritten)\n    dataset_task = ''\n\n    # Number of CPU threads for the input pipeline\n    input_threads = 10\n\n    #########################\n    # Architecture definition\n    #########################\n\n    # Define layers\n    architecture = ['simple',\n                    'resnetb',\n                    'resnetb_strided',\n                    'resnetb',\n                    'resnetb',\n                    'resnetb_strided',\n                    'resnetb',\n                    'resnetb',\n                    'resnetb_strided',\n                    'resnetb',\n                    'resnetb',\n                    'resnetb_strided',\n                    'resnetb',\n                    'resnetb',\n                    'global_average']\n\n    ###################\n    # KPConv parameters\n    ###################\n\n    # Number of kernel points\n    num_kernel_points = 15\n\n    # Size of the first subsampling grid in meter\n    first_subsampling_dl = 0.02\n\n    # Radius of convolution in \"number grid cell\". (2.5 is the standard value)\n    conv_radius = 2.5\n\n    # Radius of deformable convolution in \"number grid cell\". Larger so that deformed kernel can spread out\n    deform_radius = 6.0\n\n    # Radius of the area of influence of each kernel point in \"number grid cell\". (1.0 is the standard value)\n    KP_extent = 1.2\n\n    # Behavior of convolutions in ('constant', 'linear', 'gaussian')\n    KP_influence = 'linear'\n\n    # Aggregation function of KPConv in ('closest', 'sum')\n    aggregation_mode = 'sum'\n\n    # Choice of input features\n    in_features_dim = 1\n\n    # Can the network learn modulations\n    modulated = True\n\n    # Batch normalization parameters\n    use_batch_norm = True\n    batch_norm_momentum = 0.05\n\n    # Deformable offset loss\n    # 'point2point' fitting geometry by penalizing distance from deform point to input points\n    # 'point2plane' fitting geometry by penalizing distance from deform point to input point triplet (not implemented)\n    deform_fitting_mode = 'point2point'\n    deform_fitting_power = 1.0              # Multiplier for the fitting/repulsive loss\n    deform_lr_factor = 0.1                  # Multiplier for learning rate applied to the deformations\n    repulse_extent = 1.2                    # Distance of repulsion for deformed kernel points\n\n    #####################\n    # Training parameters\n    #####################\n\n    # Maximal number of epochs\n    max_epoch = 500\n\n    # Learning rate management\n    learning_rate = 1e-2\n    momentum = 0.98\n    lr_decays = {i: 0.1**(1/100) for i in range(1, max_epoch)}\n    grad_clip_norm = 100.0\n\n    # Number of batch\n    batch_num = 10\n\n    # Number of steps per epochs\n    epoch_steps = 300\n\n    # Number of validation examples per epoch\n    validation_size = 30\n\n    # Number of epoch between each checkpoint\n    checkpoint_gap = 50\n\n    # Augmentations\n    augment_scale_anisotropic = True\n    augment_symmetries = [True, True, True]\n    augment_rotation = 'none'\n    augment_scale_min = 0.8\n    augment_scale_max = 1.2\n    augment_noise = 0.001\n    augment_color = 1.0\n\n    # The way we balance segmentation loss\n    #   > 'none': Each point in the whole batch has the same contribution.\n    #   > 'class': Each class has the same contribution (points are weighted according to class balance)\n    #   > 'batch': Each cloud in the batch has the same contribution (points are weighted according cloud sizes)\n    segloss_balance = 'none'\n\n    # Do we nee to save convergence\n    saving = True\n    saving_path = None\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Main Call\n#       \\***************/\n#\n\nif __name__ == '__main__':\n\n    ############################\n    # Initialize the environment\n    ############################\n\n    # Set which gpu is going to be used\n    GPU_ID = '0'\n\n    # Set GPU visible device\n    os.environ['CUDA_VISIBLE_DEVICES'] = GPU_ID\n\n    ###############\n    # Previous chkp\n    ###############\n\n    # Choose here if you want to start training from a previous snapshot (None for new training)\n    #previous_training_path = 'Log_2020-03-19_19-53-27'\n    previous_training_path = ''\n\n    # Choose index of checkpoint to start from. If None, uses the latest chkp\n    chkp_idx = None\n    if previous_training_path:\n\n        # Find all snapshot in the chosen training folder\n        chkp_path = os.path.join('results', previous_training_path, 'checkpoints')\n        chkps = [f for f in os.listdir(chkp_path) if f[:4] == 'chkp']\n\n        # Find which snapshot to restore\n        if chkp_idx is None:\n            chosen_chkp = 'current_chkp.tar'\n        else:\n            chosen_chkp = np.sort(chkps)[chkp_idx]\n        chosen_chkp = os.path.join('results', previous_training_path, 'checkpoints', chosen_chkp)\n\n    else:\n        chosen_chkp = None\n\n    ##############\n    # Prepare Data\n    ##############\n\n    print()\n    print('Data Preparation')\n    print('****************')\n\n    # Initialize configuration class\n    config = Modelnet40Config()\n    if previous_training_path:\n        config.load(os.path.join('results', previous_training_path))\n        config.saving_path = None\n\n    # Get path from argument if given\n    if len(sys.argv) > 1:\n        config.saving_path = sys.argv[1]\n\n    # Initialize datasets\n    training_dataset = ModelNet40Dataset(config, train=True)\n    test_dataset = ModelNet40Dataset(config, train=False)\n\n    # Initialize samplers\n    training_sampler = ModelNet40Sampler(training_dataset, balance_labels=True)\n    test_sampler = ModelNet40Sampler(test_dataset, balance_labels=True)\n\n    # Initialize the dataloader\n    training_loader = DataLoader(training_dataset,\n                                 batch_size=1,\n                                 sampler=training_sampler,\n                                 collate_fn=ModelNet40Collate,\n                                 num_workers=config.input_threads,\n                                 pin_memory=True)\n    test_loader = DataLoader(test_dataset,\n                             batch_size=1,\n                             sampler=test_sampler,\n                             collate_fn=ModelNet40Collate,\n                             num_workers=config.input_threads,\n                             pin_memory=True)\n\n    # Calibrate samplers\n    training_sampler.calibration(training_loader)\n    test_sampler.calibration(test_loader)\n\n    #debug_timing(test_dataset, test_sampler, test_loader)\n    #debug_show_clouds(training_dataset, training_sampler, training_loader)\n\n    print('\\nModel Preparation')\n    print('*****************')\n\n    # Define network model\n    t1 = time.time()\n    net = KPCNN(config)\n\n    # Define a trainer class\n    trainer = ModelTrainer(net, config, chkp_path=chosen_chkp)\n    print('Done in {:.1f}s\\n'.format(time.time() - t1))\n\n    print('\\nStart training')\n    print('**************')\n\n    # Training\n    try:\n        trainer.train(net, training_loader, test_loader, config)\n    except:\n        print('Caught an error')\n        os.kill(os.getpid(), signal.SIGINT)\n\n    print('Forcing exit now')\n    os.kill(os.getpid(), signal.SIGINT)\n\n\n\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/train_Rellis.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Callable script to start a training on Rellis dataset\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 06/03/2020\n#\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Imports and global variables\n#       \\**********************************/\n#\n\n# Common libs\nimport signal\nimport os\nimport numpy as np\nimport sys\nimport torch\n\n# Dataset\nfrom datasets.Rellis import *\nfrom torch.utils.data import DataLoader\n\nfrom utils.config import Config\nfrom utils.trainer import ModelTrainer\nfrom models.architectures import KPFCNN\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Config Class\n#       \\******************/\n#\n\nclass RellisConfig(Config):\n    \"\"\"\n    Override the parameters you want to modify for this dataset\n    \"\"\"\n\n    ####################\n    # Dataset parameters\n    ####################\n\n    # Dataset name\n    dataset = 'Rellis'\n\n    data_path = \"/path/to/RELLIS-3D\"\n\n    # Number of classes in the dataset (This value is overwritten by dataset class when Initializating dataset).\n    num_classes = None\n\n    # Type of task performed on this dataset (also overwritten)\n    dataset_task = ''\n\n    # Number of CPU threads for the input pipeline\n    input_threads = 10\n\n    #########################\n    # Architecture definition\n    #########################\n\n    # Define layers\n    architecture = ['simple',\n                    'resnetb',\n                    'resnetb_strided',\n                    'resnetb',\n                    'resnetb',\n                    'resnetb_strided',\n                    'resnetb',\n                    'resnetb',\n                    'resnetb_strided',\n                    'resnetb',\n                    'resnetb',\n                    'resnetb_strided',\n                    'resnetb',\n                    'nearest_upsample',\n                    'unary',\n                    'nearest_upsample',\n                    'unary',\n                    'nearest_upsample',\n                    'unary',\n                    'nearest_upsample',\n                    'unary']\n\n    ###################\n    # KPConv parameters\n    ###################\n\n    # Radius of the input sphere\n    in_radius = 4.0\n    val_radius = 4.0\n    n_frames = 1\n    max_in_points = 100000\n    max_val_points = 100000\n\n    # Number of batch\n    batch_num = 30\n    val_batch_num = 14\n\n    # Number of kernel points\n    num_kernel_points = 15\n\n    # Size of the first subsampling grid in meter\n    first_subsampling_dl = 0.06\n\n    # Radius of convolution in \"number grid cell\". (2.5 is the standard value)\n    conv_radius = 2.5\n\n    # Radius of deformable convolution in \"number grid cell\". Larger so that deformed kernel can spread out\n    deform_radius = 6.0\n\n    # Radius of the area of influence of each kernel point in \"number grid cell\". (1.0 is the standard value)\n    KP_extent = 1.2\n\n    # Behavior of convolutions in ('constant', 'linear', 'gaussian')\n    KP_influence = 'linear'\n\n    # Aggregation function of KPConv in ('closest', 'sum')\n    aggregation_mode = 'sum'\n\n    # Choice of input features\n    first_features_dim = 128\n    in_features_dim = 2\n\n    # Can the network learn modulations\n    modulated = False\n\n    # Batch normalization parameters\n    use_batch_norm = True\n    batch_norm_momentum = 0.02\n\n    # Deformable offset loss\n    # 'point2point' fitting geometry by penalizing distance from deform point to input points\n    # 'point2plane' fitting geometry by penalizing distance from deform point to input point triplet (not implemented)\n    deform_fitting_mode = 'point2point'\n    deform_fitting_power = 1.0              # Multiplier for the fitting/repulsive loss\n    deform_lr_factor = 0.1                  # Multiplier for learning rate applied to the deformations\n    repulse_extent = 1.2                    # Distance of repulsion for deformed kernel points\n\n    #####################\n    # Training parameters\n    #####################\n\n    # Maximal number of epochs\n    max_epoch = 800\n\n    # Learning rate management\n    learning_rate = 1e-2\n    momentum = 0.98\n    lr_decays = {i: 0.1 ** (1 / 150) for i in range(1, max_epoch)}\n    grad_clip_norm = 100.0\n\n    # Number of steps per epochs\n    epoch_steps = 230\n\n    # Number of validation examples per epoch\n    validation_size = 100\n\n    # Number of epoch between each checkpoint\n    checkpoint_gap = 2\n\n    # Augmentations\n    augment_scale_anisotropic = True\n    augment_symmetries = [True, False, False]\n    augment_rotation = 'vertical'\n    augment_scale_min = 0.8\n    augment_scale_max = 1.2\n    augment_noise = 0.001\n    augment_color = 0.8\n\n    # Choose weights for class (used in segmentation loss). Empty list for no weights\n    # class proportion for R=10.0 and dl=0.08 (first is unlabeled)\n    # 19.1 48.9 0.5  1.1  5.6  3.6  0.7  0.6  0.9 193.2 17.7 127.4 6.7 132.3 68.4 283.8 7.0 78.5 3.3 0.8\n    #\n    #\n\n    # sqrt(Inverse of proportion * 100)\n    # class_w = [1.430, 14.142, 9.535, 4.226, 5.270, 11.952, 12.910, 10.541, 0.719,\n    #            2.377, 0.886, 3.863, 0.869, 1.209, 0.594, 3.780, 1.129, 5.505, 11.180]\n\n    # sqrt(Inverse of proportion * 100)  capped (0.5 < X < 5)\n    # class_w = [1.430, 5.000, 5.000, 4.226, 5.000, 5.000, 5.000, 5.000, 0.719, 2.377,\n    #            0.886, 3.863, 0.869, 1.209, 0.594, 3.780, 1.129, 5.000, 5.000]\n\n    # Do we nee to save convergence\n    saving = True\n    saving_path = None\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Main Call\n#       \\***************/\n#\n\nif __name__ == '__main__':\n\n    ############################\n    # Initialize the environment\n    ############################\n\n    # Set which gpu is going to be used\n    GPU_ID = '0,1'\n\n    # Set GPU visible device\n    os.environ['CUDA_VISIBLE_DEVICES'] = GPU_ID\n\n    ###############\n    # Previous chkp\n    ###############\n\n    # Choose here if you want to start training from a previous snapshot (None for new training)\n    # previous_training_path = 'Log_2020-03-19_19-53-27'\n    previous_training_path = ''\n\n    # Choose index of checkpoint to start from. If None, uses the latest chkp\n    chkp_idx = None\n    if previous_training_path:\n\n        # Find all snapshot in the chosen training folder\n        chkp_path = os.path.join('results', previous_training_path, 'checkpoints')\n        chkps = [f for f in os.listdir(chkp_path) if f[:4] == 'chkp']\n\n        # Find which snapshot to restore\n        if chkp_idx is None:\n            chosen_chkp = 'current_chkp.tar'\n        else:\n            chosen_chkp = np.sort(chkps)[chkp_idx]\n        chosen_chkp = os.path.join('results', previous_training_path, 'checkpoints', chosen_chkp)\n\n    else:\n        chosen_chkp = None\n\n    ##############\n    # Prepare Data\n    ##############\n\n    print()\n    print('Data Preparation')\n    print('****************')\n\n    # Initialize configuration class\n    config = RellisConfig()\n    if previous_training_path:\n        config.load(os.path.join('results', previous_training_path))\n        config.saving_path = None\n\n    # Get path from argument if given\n    if len(sys.argv) > 1:\n        config.saving_path = sys.argv[1]\n\n    # Initialize datasets\n    training_dataset = RellisDataset(config, set='training',\n                                            balance_classes=True)\n    test_dataset = RellisDataset(config, set='validation',\n                                        balance_classes=False)\n\n    # Initialize samplers\n    training_sampler = RellisSampler(training_dataset)\n    test_sampler = RellisSampler(test_dataset)\n\n    # Initialize the dataloader\n    training_loader = DataLoader(training_dataset,\n                                 batch_size=config.batch_num,\n                                 sampler=training_sampler,\n                                 collate_fn=RellisCollate,\n                                 num_workers=config.input_threads,\n                                 pin_memory=True)\n    test_loader = DataLoader(test_dataset,\n                             batch_size=config.val_batch_num,\n                             sampler=test_sampler,\n                             collate_fn=RellisCollate,\n                             num_workers=config.input_threads,\n                             pin_memory=True)\n\n    # Calibrate max_in_point value\n    training_sampler.calib_max_in(config, training_loader, verbose=True)\n    test_sampler.calib_max_in(config, test_loader, verbose=True)\n\n    # Calibrate samplers\n    training_sampler.calibration(training_loader, verbose=True)\n    test_sampler.calibration(test_loader, verbose=True)\n\n    # debug_timing(training_dataset, training_loader)\n    # debug_timing(test_dataset, test_loader)\n    # debug_class_w(training_dataset, training_loader)\n\n    print('\\nModel Preparation')\n    print('*****************')\n\n    # Define network model\n    t1 = time.time()\n    net = KPFCNN(config, training_dataset.label_values, training_dataset.ignored_labels)\n\n    debug = False\n    if debug:\n        print('\\n*************************************\\n')\n        print(net)\n        print('\\n*************************************\\n')\n        for param in net.parameters():\n            if param.requires_grad:\n                print(param.shape)\n        print('\\n*************************************\\n')\n        print(\"Model size %i\" % sum(param.numel() for param in net.parameters() if param.requires_grad))\n        print('\\n*************************************\\n')\n\n    # Define a trainer class\n    trainer = ModelTrainer(net, config, chkp_path=chosen_chkp)\n    print('Done in {:.1f}s\\n'.format(time.time() - t1))\n\n    print('\\nStart training')\n    print('**************')\n\n    # Training\n    trainer.train(net, training_loader, test_loader, config)\n\n    print('Forcing exit now')\n    os.kill(os.getpid(), signal.SIGINT)\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/train_S3DIS.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Callable script to start a training on S3DIS dataset\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 06/03/2020\n#\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Imports and global variables\n#       \\**********************************/\n#\n\n# Common libs\nimport signal\nimport os\n\n# Dataset\nfrom datasets.S3DIS import *\nfrom torch.utils.data import DataLoader\n\nfrom utils.config import Config\nfrom utils.trainer import ModelTrainer\nfrom models.architectures import KPFCNN\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Config Class\n#       \\******************/\n#\n\nclass S3DISConfig(Config):\n    \"\"\"\n    Override the parameters you want to modify for this dataset\n    \"\"\"\n\n    ####################\n    # Dataset parameters\n    ####################\n\n    # Dataset name\n    dataset = 'S3DIS'\n\n    # Number of classes in the dataset (This value is overwritten by dataset class when Initializating dataset).\n    num_classes = None\n\n    # Type of task performed on this dataset (also overwritten)\n    dataset_task = ''\n\n    # Number of CPU threads for the input pipeline\n    input_threads = 10\n\n    #########################\n    # Architecture definition\n    #########################\n\n    # Define layers\n    architecture = ['simple',\n                    'resnetb',\n                    'resnetb_strided',\n                    'resnetb',\n                    'resnetb',\n                    'resnetb_strided',\n                    'resnetb_deformable',\n                    'resnetb_deformable',\n                    'resnetb_deformable_strided',\n                    'resnetb_deformable',\n                    'resnetb_deformable',\n                    'resnetb_deformable_strided',\n                    'resnetb_deformable',\n                    'resnetb_deformable',\n                    'nearest_upsample',\n                    'unary',\n                    'nearest_upsample',\n                    'unary',\n                    'nearest_upsample',\n                    'unary',\n                    'nearest_upsample',\n                    'unary']\n\n    ###################\n    # KPConv parameters\n    ###################\n\n    # Radius of the input sphere\n    in_radius = 1.5\n\n    # Number of kernel points\n    num_kernel_points = 15\n\n    # Size of the first subsampling grid in meter\n    first_subsampling_dl = 0.03\n\n    # Radius of convolution in \"number grid cell\". (2.5 is the standard value)\n    conv_radius = 2.5\n\n    # Radius of deformable convolution in \"number grid cell\". Larger so that deformed kernel can spread out\n    deform_radius = 6.0\n\n    # Radius of the area of influence of each kernel point in \"number grid cell\". (1.0 is the standard value)\n    KP_extent = 1.2\n\n    # Behavior of convolutions in ('constant', 'linear', 'gaussian')\n    KP_influence = 'linear'\n\n    # Aggregation function of KPConv in ('closest', 'sum')\n    aggregation_mode = 'sum'\n\n    # Choice of input features\n    first_features_dim = 128\n    in_features_dim = 5\n\n    # Can the network learn modulations\n    modulated = False\n\n    # Batch normalization parameters\n    use_batch_norm = True\n    batch_norm_momentum = 0.02\n\n    # Deformable offset loss\n    # 'point2point' fitting geometry by penalizing distance from deform point to input points\n    # 'point2plane' fitting geometry by penalizing distance from deform point to input point triplet (not implemented)\n    deform_fitting_mode = 'point2point'\n    deform_fitting_power = 1.0              # Multiplier for the fitting/repulsive loss\n    deform_lr_factor = 0.1                  # Multiplier for learning rate applied to the deformations\n    repulse_extent = 1.2                    # Distance of repulsion for deformed kernel points\n\n    #####################\n    # Training parameters\n    #####################\n\n    # Maximal number of epochs\n    max_epoch = 500\n\n    # Learning rate management\n    learning_rate = 1e-2\n    momentum = 0.98\n    lr_decays = {i: 0.1 ** (1 / 150) for i in range(1, max_epoch)}\n    grad_clip_norm = 100.0\n\n    # Number of batch\n    batch_num = 6\n\n    # Number of steps per epochs\n    epoch_steps = 500\n\n    # Number of validation examples per epoch\n    validation_size = 50\n\n    # Number of epoch between each checkpoint\n    checkpoint_gap = 50\n\n    # Augmentations\n    augment_scale_anisotropic = True\n    augment_symmetries = [True, False, False]\n    augment_rotation = 'vertical'\n    augment_scale_min = 0.8\n    augment_scale_max = 1.2\n    augment_noise = 0.001\n    augment_color = 0.8\n\n    # The way we balance segmentation loss\n    #   > 'none': Each point in the whole batch has the same contribution.\n    #   > 'class': Each class has the same contribution (points are weighted according to class balance)\n    #   > 'batch': Each cloud in the batch has the same contribution (points are weighted according cloud sizes)\n    segloss_balance = 'none'\n\n    # Do we nee to save convergence\n    saving = True\n    saving_path = None\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Main Call\n#       \\***************/\n#\n\nif __name__ == '__main__':\n\n    ############################\n    # Initialize the environment\n    ############################\n\n    # Set which gpu is going to be used\n    GPU_ID = '0'\n\n    # Set GPU visible device\n    os.environ['CUDA_VISIBLE_DEVICES'] = GPU_ID\n\n    ###############\n    # Previous chkp\n    ###############\n\n    # Choose here if you want to start training from a previous snapshot (None for new training)\n    # previous_training_path = 'Log_2020-03-19_19-53-27'\n    previous_training_path = ''\n\n    # Choose index of checkpoint to start from. If None, uses the latest chkp\n    chkp_idx = None\n    if previous_training_path:\n\n        # Find all snapshot in the chosen training folder\n        chkp_path = os.path.join('results', previous_training_path, 'checkpoints')\n        chkps = [f for f in os.listdir(chkp_path) if f[:4] == 'chkp']\n\n        # Find which snapshot to restore\n        if chkp_idx is None:\n            chosen_chkp = 'current_chkp.tar'\n        else:\n            chosen_chkp = np.sort(chkps)[chkp_idx]\n        chosen_chkp = os.path.join('results', previous_training_path, 'checkpoints', chosen_chkp)\n\n    else:\n        chosen_chkp = None\n\n    ##############\n    # Prepare Data\n    ##############\n\n    print()\n    print('Data Preparation')\n    print('****************')\n\n    # Initialize configuration class\n    config = S3DISConfig()\n    if previous_training_path:\n        config.load(os.path.join('results', previous_training_path))\n        config.saving_path = None\n\n    # Get path from argument if given\n    if len(sys.argv) > 1:\n        config.saving_path = sys.argv[1]\n\n    # Initialize datasets\n    training_dataset = S3DISDataset(config, set='training', use_potentials=True)\n    test_dataset = S3DISDataset(config, set='validation', use_potentials=True)\n\n    # Initialize samplers\n    training_sampler = S3DISSampler(training_dataset)\n    test_sampler = S3DISSampler(test_dataset)\n\n    # Initialize the dataloader\n    training_loader = DataLoader(training_dataset,\n                                 batch_size=1,\n                                 sampler=training_sampler,\n                                 collate_fn=S3DISCollate,\n                                 num_workers=config.input_threads,\n                                 pin_memory=True)\n    test_loader = DataLoader(test_dataset,\n                             batch_size=1,\n                             sampler=test_sampler,\n                             collate_fn=S3DISCollate,\n                             num_workers=config.input_threads,\n                             pin_memory=True)\n\n    # Calibrate samplers\n    training_sampler.calibration(training_loader, verbose=True)\n    test_sampler.calibration(test_loader, verbose=True)\n\n    # Optional debug functions\n    # debug_timing(training_dataset, training_loader)\n    # debug_timing(test_dataset, test_loader)\n    # debug_upsampling(training_dataset, training_loader)\n\n    print('\\nModel Preparation')\n    print('*****************')\n\n    # Define network model\n    t1 = time.time()\n    net = KPFCNN(config, training_dataset.label_values, training_dataset.ignored_labels)\n\n    debug = False\n    if debug:\n        print('\\n*************************************\\n')\n        print(net)\n        print('\\n*************************************\\n')\n        for param in net.parameters():\n            if param.requires_grad:\n                print(param.shape)\n        print('\\n*************************************\\n')\n        print(\"Model size %i\" % sum(param.numel() for param in net.parameters() if param.requires_grad))\n        print('\\n*************************************\\n')\n\n    # Define a trainer class\n    trainer = ModelTrainer(net, config, chkp_path=chosen_chkp)\n    print('Done in {:.1f}s\\n'.format(time.time() - t1))\n\n    print('\\nStart training')\n    print('**************')\n\n    # Training\n    trainer.train(net, training_loader, test_loader, config)\n\n    print('Forcing exit now')\n    os.kill(os.getpid(), signal.SIGINT)\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/train_SemanticKitti.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Callable script to start a training on SemanticKitti dataset\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 06/03/2020\n#\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Imports and global variables\n#       \\**********************************/\n#\n\n# Common libs\nimport signal\nimport os\nimport numpy as np\nimport sys\nimport torch\n\n# Dataset\nfrom datasets.SemanticKitti import *\nfrom torch.utils.data import DataLoader\n\nfrom utils.config import Config\nfrom utils.trainer import ModelTrainer\nfrom models.architectures import KPFCNN\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Config Class\n#       \\******************/\n#\n\nclass SemanticKittiConfig(Config):\n    \"\"\"\n    Override the parameters you want to modify for this dataset\n    \"\"\"\n\n    ####################\n    # Dataset parameters\n    ####################\n\n    # Dataset name\n    dataset = 'SemanticKitti'\n\n    # Number of classes in the dataset (This value is overwritten by dataset class when Initializating dataset).\n    num_classes = None\n\n    # Type of task performed on this dataset (also overwritten)\n    dataset_task = ''\n\n    # Number of CPU threads for the input pipeline\n    input_threads = 10\n\n    #########################\n    # Architecture definition\n    #########################\n\n    # Define layers\n    architecture = ['simple',\n                    'resnetb',\n                    'resnetb_strided',\n                    'resnetb',\n                    'resnetb',\n                    'resnetb_strided',\n                    'resnetb',\n                    'resnetb',\n                    'resnetb_strided',\n                    'resnetb',\n                    'resnetb',\n                    'resnetb_strided',\n                    'resnetb',\n                    'nearest_upsample',\n                    'unary',\n                    'nearest_upsample',\n                    'unary',\n                    'nearest_upsample',\n                    'unary',\n                    'nearest_upsample',\n                    'unary']\n\n    ###################\n    # KPConv parameters\n    ###################\n\n    # Radius of the input sphere\n    in_radius = 4.0\n    val_radius = 4.0\n    n_frames = 1\n    max_in_points = 100000\n    max_val_points = 100000\n\n    # Number of batch\n    batch_num = 8\n    val_batch_num = 8\n\n    # Number of kernel points\n    num_kernel_points = 15\n\n    # Size of the first subsampling grid in meter\n    first_subsampling_dl = 0.06\n\n    # Radius of convolution in \"number grid cell\". (2.5 is the standard value)\n    conv_radius = 2.5\n\n    # Radius of deformable convolution in \"number grid cell\". Larger so that deformed kernel can spread out\n    deform_radius = 6.0\n\n    # Radius of the area of influence of each kernel point in \"number grid cell\". (1.0 is the standard value)\n    KP_extent = 1.2\n\n    # Behavior of convolutions in ('constant', 'linear', 'gaussian')\n    KP_influence = 'linear'\n\n    # Aggregation function of KPConv in ('closest', 'sum')\n    aggregation_mode = 'sum'\n\n    # Choice of input features\n    first_features_dim = 128\n    in_features_dim = 2\n\n    # Can the network learn modulations\n    modulated = False\n\n    # Batch normalization parameters\n    use_batch_norm = True\n    batch_norm_momentum = 0.02\n\n    # Deformable offset loss\n    # 'point2point' fitting geometry by penalizing distance from deform point to input points\n    # 'point2plane' fitting geometry by penalizing distance from deform point to input point triplet (not implemented)\n    deform_fitting_mode = 'point2point'\n    deform_fitting_power = 1.0              # Multiplier for the fitting/repulsive loss\n    deform_lr_factor = 0.1                  # Multiplier for learning rate applied to the deformations\n    repulse_extent = 1.2                    # Distance of repulsion for deformed kernel points\n\n    #####################\n    # Training parameters\n    #####################\n\n    # Maximal number of epochs\n    max_epoch = 800\n\n    # Learning rate management\n    learning_rate = 1e-2\n    momentum = 0.98\n    lr_decays = {i: 0.1 ** (1 / 150) for i in range(1, max_epoch)}\n    grad_clip_norm = 100.0\n\n    # Number of steps per epochs\n    epoch_steps = 500\n\n    # Number of validation examples per epoch\n    validation_size = 200\n\n    # Number of epoch between each checkpoint\n    checkpoint_gap = 50\n\n    # Augmentations\n    augment_scale_anisotropic = True\n    augment_symmetries = [True, False, False]\n    augment_rotation = 'vertical'\n    augment_scale_min = 0.8\n    augment_scale_max = 1.2\n    augment_noise = 0.001\n    augment_color = 0.8\n\n    # Choose weights for class (used in segmentation loss). Empty list for no weights\n    # class proportion for R=10.0 and dl=0.08 (first is unlabeled)\n    # 19.1 48.9 0.5  1.1  5.6  3.6  0.7  0.6  0.9 193.2 17.7 127.4 6.7 132.3 68.4 283.8 7.0 78.5 3.3 0.8\n    #\n    #\n\n    # sqrt(Inverse of proportion * 100)\n    # class_w = [1.430, 14.142, 9.535, 4.226, 5.270, 11.952, 12.910, 10.541, 0.719,\n    #            2.377, 0.886, 3.863, 0.869, 1.209, 0.594, 3.780, 1.129, 5.505, 11.180]\n\n    # sqrt(Inverse of proportion * 100)  capped (0.5 < X < 5)\n    # class_w = [1.430, 5.000, 5.000, 4.226, 5.000, 5.000, 5.000, 5.000, 0.719, 2.377,\n    #            0.886, 3.863, 0.869, 1.209, 0.594, 3.780, 1.129, 5.000, 5.000]\n\n    # Do we nee to save convergence\n    saving = True\n    saving_path = None\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Main Call\n#       \\***************/\n#\n\nif __name__ == '__main__':\n\n    ############################\n    # Initialize the environment\n    ############################\n\n    # Set which gpu is going to be used\n    GPU_ID = '0'\n\n    # Set GPU visible device\n    os.environ['CUDA_VISIBLE_DEVICES'] = GPU_ID\n\n    ###############\n    # Previous chkp\n    ###############\n\n    # Choose here if you want to start training from a previous snapshot (None for new training)\n    # previous_training_path = 'Log_2020-03-19_19-53-27'\n    previous_training_path = ''\n\n    # Choose index of checkpoint to start from. If None, uses the latest chkp\n    chkp_idx = None\n    if previous_training_path:\n\n        # Find all snapshot in the chosen training folder\n        chkp_path = os.path.join('results', previous_training_path, 'checkpoints')\n        chkps = [f for f in os.listdir(chkp_path) if f[:4] == 'chkp']\n\n        # Find which snapshot to restore\n        if chkp_idx is None:\n            chosen_chkp = 'current_chkp.tar'\n        else:\n            chosen_chkp = np.sort(chkps)[chkp_idx]\n        chosen_chkp = os.path.join('results', previous_training_path, 'checkpoints', chosen_chkp)\n\n    else:\n        chosen_chkp = None\n\n    ##############\n    # Prepare Data\n    ##############\n\n    print()\n    print('Data Preparation')\n    print('****************')\n\n    # Initialize configuration class\n    config = SemanticKittiConfig()\n    if previous_training_path:\n        config.load(os.path.join('results', previous_training_path))\n        config.saving_path = None\n\n    # Get path from argument if given\n    if len(sys.argv) > 1:\n        config.saving_path = sys.argv[1]\n\n    # Initialize datasets\n    training_dataset = SemanticKittiDataset(config, set='training',\n                                            balance_classes=True)\n    test_dataset = SemanticKittiDataset(config, set='validation',\n                                        balance_classes=False)\n\n    # Initialize samplers\n    training_sampler = SemanticKittiSampler(training_dataset)\n    test_sampler = SemanticKittiSampler(test_dataset)\n\n    # Initialize the dataloader\n    training_loader = DataLoader(training_dataset,\n                                 batch_size=1,\n                                 sampler=training_sampler,\n                                 collate_fn=SemanticKittiCollate,\n                                 num_workers=config.input_threads,\n                                 pin_memory=True)\n    test_loader = DataLoader(test_dataset,\n                             batch_size=1,\n                             sampler=test_sampler,\n                             collate_fn=SemanticKittiCollate,\n                             num_workers=config.input_threads,\n                             pin_memory=True)\n\n    # Calibrate max_in_point value\n    training_sampler.calib_max_in(config, training_loader, verbose=True)\n    test_sampler.calib_max_in(config, test_loader, verbose=True)\n\n    # Calibrate samplers\n    training_sampler.calibration(training_loader, verbose=True)\n    test_sampler.calibration(test_loader, verbose=True)\n\n    # debug_timing(training_dataset, training_loader)\n    # debug_timing(test_dataset, test_loader)\n    # debug_class_w(training_dataset, training_loader)\n\n    print('\\nModel Preparation')\n    print('*****************')\n\n    # Define network model\n    t1 = time.time()\n    net = KPFCNN(config, training_dataset.label_values, training_dataset.ignored_labels)\n\n    debug = False\n    if debug:\n        print('\\n*************************************\\n')\n        print(net)\n        print('\\n*************************************\\n')\n        for param in net.parameters():\n            if param.requires_grad:\n                print(param.shape)\n        print('\\n*************************************\\n')\n        print(\"Model size %i\" % sum(param.numel() for param in net.parameters() if param.requires_grad))\n        print('\\n*************************************\\n')\n\n    # Define a trainer class\n    trainer = ModelTrainer(net, config, chkp_path=chosen_chkp)\n    print('Done in {:.1f}s\\n'.format(time.time() - t1))\n\n    print('\\nStart training')\n    print('**************')\n\n    # Training\n    trainer.train(net, training_loader, test_loader, config)\n\n    print('Forcing exit now')\n    os.kill(os.getpid(), signal.SIGINT)\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/utils/config.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Configuration class\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 11/06/2018\n#\n\n\nfrom os.path import join\nimport numpy as np\n\n\n# Colors for printing\nclass bcolors:\n    HEADER = '\\033[95m'\n    OKBLUE = '\\033[94m'\n    OKGREEN = '\\033[92m'\n    WARNING = '\\033[93m'\n    FAIL = '\\033[91m'\n    ENDC = '\\033[0m'\n    BOLD = '\\033[1m'\n    UNDERLINE = '\\033[4m'\n\n\nclass Config:\n    \"\"\"\n    Class containing the parameters you want to modify for this dataset\n    \"\"\"\n\n    ##################\n    # Input parameters\n    ##################\n\n    # Dataset name\n    dataset = ''\n\n    # Type of network model\n    dataset_task = ''\n\n    # Number of classes in the dataset\n    num_classes = 0\n\n    # Dimension of input points\n    in_points_dim = 3\n\n    # Dimension of input features\n    in_features_dim = 1\n\n    # Radius of the input sphere (ignored for models, only used for point clouds)\n    in_radius = 1.0\n\n    # Number of CPU threads for the input pipeline\n    input_threads = 8\n\n    ##################\n    # Model parameters\n    ##################\n\n    # Architecture definition. List of blocks\n    architecture = []\n\n    # Decide the mode of equivariance and invariance\n    equivar_mode = ''\n    invar_mode = ''\n\n    # Dimension of the first feature maps\n    first_features_dim = 64\n\n    # Batch normalization parameters\n    use_batch_norm = True\n    batch_norm_momentum = 0.99\n\n    # For segmentation models : ratio between the segmented area and the input area\n    segmentation_ratio = 1.0\n\n    ###################\n    # KPConv parameters\n    ###################\n\n    # Number of kernel points\n    num_kernel_points = 15\n\n    # Size of the first subsampling grid in meter\n    first_subsampling_dl = 0.02\n\n    # Radius of convolution in \"number grid cell\". (2.5 is the standard value)\n    conv_radius = 2.5\n\n    # Radius of deformable convolution in \"number grid cell\". Larger so that deformed kernel can spread out\n    deform_radius = 5.0\n\n    # Kernel point influence radius\n    KP_extent = 1.0\n\n    # Influence function when d < KP_extent. ('constant', 'linear', 'gaussian') When d > KP_extent, always zero\n    KP_influence = 'linear'\n\n    # Aggregation function of KPConv in ('closest', 'sum')\n    # Decide if you sum all kernel point influences, or if you only take the influence of the closest KP\n    aggregation_mode = 'sum'\n\n    # Fixed points in the kernel : 'none', 'center' or 'verticals'\n    fixed_kernel_points = 'center'\n\n    # Use modulateion in deformable convolutions\n    modulated = False\n\n    # For SLAM datasets like SemanticKitti number of frames used (minimum one)\n    n_frames = 1\n\n    # For SLAM datasets like SemanticKitti max number of point in input cloud + validation\n    max_in_points = 0\n    val_radius = 51.0\n    max_val_points = 50000\n\n    #####################\n    # Training parameters\n    #####################\n\n    # Network optimizer parameters (learning rate and momentum)\n    learning_rate = 1e-3\n    momentum = 0.9\n\n    # Learning rate decays. Dictionary of all decay values with their epoch {epoch: decay}.\n    lr_decays = {200: 0.2, 300: 0.2}\n\n    # Gradient clipping value (negative means no clipping)\n    grad_clip_norm = 100.0\n\n    # Augmentation parameters\n    augment_scale_anisotropic = True\n    augment_scale_min = 0.9\n    augment_scale_max = 1.1\n    augment_symmetries = [False, False, False]\n    augment_rotation = 'vertical'\n    augment_noise = 0.005\n    augment_color = 0.7\n\n    # Augment with occlusions (not implemented yet)\n    augment_occlusion = 'none'\n    augment_occlusion_ratio = 0.2\n    augment_occlusion_num = 1\n\n    # Regularization loss importance\n    weight_decay = 1e-3\n\n    # The way we balance segmentation loss DEPRECATED\n    segloss_balance = 'none'\n\n    # Choose weights for class (used in segmentation loss). Empty list for no weights\n    class_w = []\n\n    # Deformable offset loss\n    # 'point2point' fitting geometry by penalizing distance from deform point to input points\n    # 'point2plane' fitting geometry by penalizing distance from deform point to input point triplet (not implemented)\n    deform_fitting_mode = 'point2point'\n    deform_fitting_power = 1.0              # Multiplier for the fitting/repulsive loss\n    deform_lr_factor = 0.1                  # Multiplier for learning rate applied to the deformations\n    repulse_extent = 1.0                    # Distance of repulsion for deformed kernel points\n\n    # Number of batch\n    batch_num = 10\n    val_batch_num = 10\n\n    # Maximal number of epochs\n    max_epoch = 1000\n\n    # Number of steps per epochs\n    epoch_steps = 1000\n\n    # Number of validation examples per epoch\n    validation_size = 100\n\n    # Number of epoch between each checkpoint\n    checkpoint_gap = 50\n\n    # Do we nee to save convergence\n    saving = True\n    saving_path = None\n\n    def __init__(self):\n        \"\"\"\n        Class Initialyser\n        \"\"\"\n\n        # Number of layers\n        self.num_layers = len([block for block in self.architecture if 'pool' in block or 'strided' in block]) + 1\n\n        ###################\n        # Deform layer list\n        ###################\n        #\n        # List of boolean indicating which layer has a deformable convolution\n        #\n\n        layer_blocks = []\n        self.deform_layers = []\n        arch = self.architecture\n        for block_i, block in enumerate(arch):\n\n            # Get all blocks of the layer\n            if not ('pool' in block or 'strided' in block or 'global' in block or 'upsample' in block):\n                layer_blocks += [block]\n                continue\n\n            # Convolution neighbors indices\n            # *****************************\n\n            deform_layer = False\n            if layer_blocks:\n                if np.any(['deformable' in blck for blck in layer_blocks]):\n                    deform_layer = True\n\n            if 'pool' in block or 'strided' in block:\n                if 'deformable' in block:\n                    deform_layer = True\n\n            self.deform_layers += [deform_layer]\n            layer_blocks = []\n\n            # Stop when meeting a global pooling or upsampling\n            if 'global' in block or 'upsample' in block:\n                break\n\n    def load(self, path):\n\n        filename = join(path, 'parameters.txt')\n        with open(filename, 'r') as f:\n            lines = f.readlines()\n\n        # Class variable dictionary\n        for line in lines:\n            line_info = line.split()\n            if len(line_info) > 2 and line_info[0] != '#':\n\n                if line_info[2] == 'None':\n                    setattr(self, line_info[0], None)\n\n                elif line_info[0] == 'lr_decay_epochs':\n                    self.lr_decays = {int(b.split(':')[0]): float(b.split(':')[1]) for b in line_info[2:]}\n\n                elif line_info[0] == 'architecture':\n                    self.architecture = [b for b in line_info[2:]]\n\n                elif line_info[0] == 'augment_symmetries':\n                    self.augment_symmetries = [bool(int(b)) for b in line_info[2:]]\n\n                elif line_info[0] == 'num_classes':\n                    if len(line_info) > 3:\n                        self.num_classes = [int(c) for c in line_info[2:]]\n                    else:\n                        self.num_classes = int(line_info[2])\n\n                elif line_info[0] == 'class_w':\n                    self.class_w = [float(w) for w in line_info[2:]]\n\n                elif hasattr(self, line_info[0]):\n                    attr_type = type(getattr(self, line_info[0]))\n                    if attr_type == bool:\n                        setattr(self, line_info[0], attr_type(int(line_info[2])))\n                    else:\n                        setattr(self, line_info[0], attr_type(line_info[2]))\n\n        self.saving = True\n        self.saving_path = path\n        self.__init__()\n\n    def save(self):\n\n        with open(join(self.saving_path, 'parameters.txt'), \"w\") as text_file:\n\n            text_file.write('# -----------------------------------#\\n')\n            text_file.write('# Parameters of the training session #\\n')\n            text_file.write('# -----------------------------------#\\n\\n')\n\n            # Input parameters\n            text_file.write('# Input parameters\\n')\n            text_file.write('# ****************\\n\\n')\n            text_file.write('dataset = {:s}\\n'.format(self.dataset))\n            text_file.write('dataset_task = {:s}\\n'.format(self.dataset_task))\n            if type(self.num_classes) is list:\n                text_file.write('num_classes =')\n                for n in self.num_classes:\n                    text_file.write(' {:d}'.format(n))\n                text_file.write('\\n')\n            else:\n                text_file.write('num_classes = {:d}\\n'.format(self.num_classes))\n            text_file.write('in_points_dim = {:d}\\n'.format(self.in_points_dim))\n            text_file.write('in_features_dim = {:d}\\n'.format(self.in_features_dim))\n            text_file.write('in_radius = {:.6f}\\n'.format(self.in_radius))\n            text_file.write('input_threads = {:d}\\n\\n'.format(self.input_threads))\n\n            # Model parameters\n            text_file.write('# Model parameters\\n')\n            text_file.write('# ****************\\n\\n')\n\n            text_file.write('architecture =')\n            for a in self.architecture:\n                text_file.write(' {:s}'.format(a))\n            text_file.write('\\n')\n            text_file.write('equivar_mode = {:s}\\n'.format(self.equivar_mode))\n            text_file.write('invar_mode = {:s}\\n'.format(self.invar_mode))\n            text_file.write('num_layers = {:d}\\n'.format(self.num_layers))\n            text_file.write('first_features_dim = {:d}\\n'.format(self.first_features_dim))\n            text_file.write('use_batch_norm = {:d}\\n'.format(int(self.use_batch_norm)))\n            text_file.write('batch_norm_momentum = {:.6f}\\n\\n'.format(self.batch_norm_momentum))\n            text_file.write('segmentation_ratio = {:.6f}\\n\\n'.format(self.segmentation_ratio))\n\n            # KPConv parameters\n            text_file.write('# KPConv parameters\\n')\n            text_file.write('# *****************\\n\\n')\n\n            text_file.write('first_subsampling_dl = {:.6f}\\n'.format(self.first_subsampling_dl))\n            text_file.write('num_kernel_points = {:d}\\n'.format(self.num_kernel_points))\n            text_file.write('conv_radius = {:.6f}\\n'.format(self.conv_radius))\n            text_file.write('deform_radius = {:.6f}\\n'.format(self.deform_radius))\n            text_file.write('fixed_kernel_points = {:s}\\n'.format(self.fixed_kernel_points))\n            text_file.write('KP_extent = {:.6f}\\n'.format(self.KP_extent))\n            text_file.write('KP_influence = {:s}\\n'.format(self.KP_influence))\n            text_file.write('aggregation_mode = {:s}\\n'.format(self.aggregation_mode))\n            text_file.write('modulated = {:d}\\n'.format(int(self.modulated)))\n            text_file.write('n_frames = {:d}\\n'.format(self.n_frames))\n            text_file.write('max_in_points = {:d}\\n\\n'.format(self.max_in_points))\n            text_file.write('max_val_points = {:d}\\n\\n'.format(self.max_val_points))\n            text_file.write('val_radius = {:.6f}\\n\\n'.format(self.val_radius))\n\n            # Training parameters\n            text_file.write('# Training parameters\\n')\n            text_file.write('# *******************\\n\\n')\n\n            text_file.write('learning_rate = {:f}\\n'.format(self.learning_rate))\n            text_file.write('momentum = {:f}\\n'.format(self.momentum))\n            text_file.write('lr_decay_epochs =')\n            for e, d in self.lr_decays.items():\n                text_file.write(' {:d}:{:f}'.format(e, d))\n            text_file.write('\\n')\n            text_file.write('grad_clip_norm = {:f}\\n\\n'.format(self.grad_clip_norm))\n\n\n            text_file.write('augment_symmetries =')\n            for a in self.augment_symmetries:\n                text_file.write(' {:d}'.format(int(a)))\n            text_file.write('\\n')\n            text_file.write('augment_rotation = {:s}\\n'.format(self.augment_rotation))\n            text_file.write('augment_noise = {:f}\\n'.format(self.augment_noise))\n            text_file.write('augment_occlusion = {:s}\\n'.format(self.augment_occlusion))\n            text_file.write('augment_occlusion_ratio = {:.6f}\\n'.format(self.augment_occlusion_ratio))\n            text_file.write('augment_occlusion_num = {:d}\\n'.format(self.augment_occlusion_num))\n            text_file.write('augment_scale_anisotropic = {:d}\\n'.format(int(self.augment_scale_anisotropic)))\n            text_file.write('augment_scale_min = {:.6f}\\n'.format(self.augment_scale_min))\n            text_file.write('augment_scale_max = {:.6f}\\n'.format(self.augment_scale_max))\n            text_file.write('augment_color = {:.6f}\\n\\n'.format(self.augment_color))\n\n            text_file.write('weight_decay = {:f}\\n'.format(self.weight_decay))\n            text_file.write('segloss_balance = {:s}\\n'.format(self.segloss_balance))\n            text_file.write('class_w =')\n            for a in self.class_w:\n                text_file.write(' {:.6f}'.format(a))\n            text_file.write('\\n')\n            text_file.write('deform_fitting_mode = {:s}\\n'.format(self.deform_fitting_mode))\n            text_file.write('deform_fitting_power = {:.6f}\\n'.format(self.deform_fitting_power))\n            text_file.write('deform_lr_factor = {:.6f}\\n'.format(self.deform_lr_factor))\n            text_file.write('repulse_extent = {:.6f}\\n'.format(self.repulse_extent))\n            text_file.write('batch_num = {:d}\\n'.format(self.batch_num))\n            text_file.write('val_batch_num = {:d}\\n'.format(self.val_batch_num))\n            text_file.write('max_epoch = {:d}\\n'.format(self.max_epoch))\n            if self.epoch_steps is None:\n                text_file.write('epoch_steps = None\\n')\n            else:\n                text_file.write('epoch_steps = {:d}\\n'.format(self.epoch_steps))\n            text_file.write('validation_size = {:d}\\n'.format(self.validation_size))\n            text_file.write('checkpoint_gap = {:d}\\n'.format(self.checkpoint_gap))\n\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/utils/mayavi_visu.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Script for various visualization with mayavi\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 11/06/2018\n#\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Imports and global variables\n#       \\**********************************/\n#\n\n\n# Basic libs\nimport torch\nimport numpy as np\nfrom sklearn.neighbors import KDTree\nfrom os import makedirs, remove, rename, listdir\nfrom os.path import exists, join\nimport time\n\nimport sys\n\n# PLY reader\nfrom utils.ply import write_ply, read_ply\n\n# Configuration class\nfrom utils.config import Config\n\n\ndef show_ModelNet_models(all_points):\n    from mayavi import mlab\n\n    ###########################\n    # Interactive visualization\n    ###########################\n\n    # Create figure for features\n    fig1 = mlab.figure('Models', bgcolor=(1, 1, 1), size=(1000, 800))\n    fig1.scene.parallel_projection = False\n\n    # Indices\n    global file_i\n    file_i = 0\n\n    def update_scene():\n\n        #  clear figure\n        mlab.clf(fig1)\n\n        # Plot new data feature\n        points = all_points[file_i]\n\n        # Rescale points for visu\n        points = (points * 1.5 + np.array([1.0, 1.0, 1.0])) * 50.0\n\n        # Show point clouds colorized with activations\n        activations = mlab.points3d(points[:, 0],\n                                    points[:, 1],\n                                    points[:, 2],\n                                    points[:, 2],\n                                    scale_factor=3.0,\n                                    scale_mode='none',\n                                    figure=fig1)\n\n        # New title\n        mlab.title(str(file_i), color=(0, 0, 0), size=0.3, height=0.01)\n        text = '<--- (press g for previous)' + 50 * ' ' + '(press h for next) --->'\n        mlab.text(0.01, 0.01, text, color=(0, 0, 0), width=0.98)\n        mlab.orientation_axes()\n\n        return\n\n    def keyboard_callback(vtk_obj, event):\n        global file_i\n\n        if vtk_obj.GetKeyCode() in ['g', 'G']:\n\n            file_i = (file_i - 1) % len(all_points)\n            update_scene()\n\n        elif vtk_obj.GetKeyCode() in ['h', 'H']:\n\n            file_i = (file_i + 1) % len(all_points)\n            update_scene()\n\n        return\n\n    # Draw a first plot\n    update_scene()\n    fig1.scene.interactor.add_observer('KeyPressEvent', keyboard_callback)\n    mlab.show()\n\n\ndef show_ModelNet_examples(clouds, cloud_normals=None, cloud_labels=None):\n    from mayavi import mlab\n\n    ###########################\n    # Interactive visualization\n    ###########################\n\n    # Create figure for features\n    fig1 = mlab.figure('Models', bgcolor=(1, 1, 1), size=(1000, 800))\n    fig1.scene.parallel_projection = False\n\n    if cloud_labels is None:\n        cloud_labels = [points[:, 2] for points in clouds]\n\n    # Indices\n    global file_i, show_normals\n    file_i = 0\n    show_normals = True\n\n    def update_scene():\n\n        #  clear figure\n        mlab.clf(fig1)\n\n        # Plot new data feature\n        points = clouds[file_i]\n        labels = cloud_labels[file_i]\n        if cloud_normals is not None:\n            normals = cloud_normals[file_i]\n        else:\n            normals = None\n\n        # Rescale points for visu\n        points = (points * 1.5 + np.array([1.0, 1.0, 1.0])) * 50.0\n\n        # Show point clouds colorized with activations\n        activations = mlab.points3d(points[:, 0],\n                                    points[:, 1],\n                                    points[:, 2],\n                                    labels,\n                                    scale_factor=3.0,\n                                    scale_mode='none',\n                                    figure=fig1)\n        if normals is not None and show_normals:\n            activations = mlab.quiver3d(points[:, 0],\n                                        points[:, 1],\n                                        points[:, 2],\n                                        normals[:, 0],\n                                        normals[:, 1],\n                                        normals[:, 2],\n                                        scale_factor=10.0,\n                                        scale_mode='none',\n                                        figure=fig1)\n\n        # New title\n        mlab.title(str(file_i), color=(0, 0, 0), size=0.3, height=0.01)\n        text = '<--- (press g for previous)' + 50 * ' ' + '(press h for next) --->'\n        mlab.text(0.01, 0.01, text, color=(0, 0, 0), width=0.98)\n        mlab.orientation_axes()\n\n        return\n\n    def keyboard_callback(vtk_obj, event):\n        global file_i, show_normals\n\n        if vtk_obj.GetKeyCode() in ['g', 'G']:\n            file_i = (file_i - 1) % len(clouds)\n            update_scene()\n\n        elif vtk_obj.GetKeyCode() in ['h', 'H']:\n            file_i = (file_i + 1) % len(clouds)\n            update_scene()\n\n        elif vtk_obj.GetKeyCode() in ['n', 'N']:\n            show_normals = not show_normals\n            update_scene()\n\n        return\n\n    # Draw a first plot\n    update_scene()\n    fig1.scene.interactor.add_observer('KeyPressEvent', keyboard_callback)\n    mlab.show()\n\n\ndef show_neighbors(query, supports, neighbors):\n    from mayavi import mlab\n\n    ###########################\n    # Interactive visualization\n    ###########################\n\n    # Create figure for features\n    fig1 = mlab.figure('Models', bgcolor=(1, 1, 1), size=(1000, 800))\n    fig1.scene.parallel_projection = False\n\n    # Indices\n    global file_i\n    file_i = 0\n\n    def update_scene():\n\n        #  clear figure\n        mlab.clf(fig1)\n\n        # Rescale points for visu\n        p1 = (query * 1.5 + np.array([1.0, 1.0, 1.0])) * 50.0\n        p2 = (supports * 1.5 + np.array([1.0, 1.0, 1.0])) * 50.0\n\n        l1 = p1[:, 2]*0\n        l1[file_i] = 1\n\n        l2 = p2[:, 2]*0 + 2\n        l2[neighbors[file_i]] = 3\n\n        # Show point clouds colorized with activations\n        activations = mlab.points3d(p1[:, 0],\n                                    p1[:, 1],\n                                    p1[:, 2],\n                                    l1,\n                                    scale_factor=2.0,\n                                    scale_mode='none',\n                                    vmin=0.0,\n                                    vmax=3.0,\n                                    figure=fig1)\n\n        activations = mlab.points3d(p2[:, 0],\n                                    p2[:, 1],\n                                    p2[:, 2],\n                                    l2,\n                                    scale_factor=3.0,\n                                    scale_mode='none',\n                                    vmin=0.0,\n                                    vmax=3.0,\n                                    figure=fig1)\n\n        # New title\n        mlab.title(str(file_i), color=(0, 0, 0), size=0.3, height=0.01)\n        text = '<--- (press g for previous)' + 50 * ' ' + '(press h for next) --->'\n        mlab.text(0.01, 0.01, text, color=(0, 0, 0), width=0.98)\n        mlab.orientation_axes()\n\n        return\n\n    def keyboard_callback(vtk_obj, event):\n        global file_i\n\n        if vtk_obj.GetKeyCode() in ['g', 'G']:\n\n            file_i = (file_i - 1) % len(query)\n            update_scene()\n\n        elif vtk_obj.GetKeyCode() in ['h', 'H']:\n\n            file_i = (file_i + 1) % len(query)\n            update_scene()\n\n        return\n\n    # Draw a first plot\n    update_scene()\n    fig1.scene.interactor.add_observer('KeyPressEvent', keyboard_callback)\n    mlab.show()\n\n\ndef show_input_batch(batch):\n    from mayavi import mlab\n\n    ###########################\n    # Interactive visualization\n    ###########################\n\n    # Create figure for features\n    fig1 = mlab.figure('Input', bgcolor=(1, 1, 1), size=(1000, 800))\n    fig1.scene.parallel_projection = False\n\n    # Unstack batch\n    all_points = batch.unstack_points()\n    all_neighbors = batch.unstack_neighbors()\n    all_pools = batch.unstack_pools()\n\n    # Indices\n    global b_i, l_i, neighb_i, show_pools\n    b_i = 0\n    l_i = 0\n    neighb_i = 0\n    show_pools = False\n\n    def update_scene():\n\n        #  clear figure\n        mlab.clf(fig1)\n\n        # Rescale points for visu\n        p = (all_points[l_i][b_i] * 1.5 + np.array([1.0, 1.0, 1.0])) * 50.0\n        labels = p[:, 2]*0\n\n        if show_pools:\n            p2 = (all_points[l_i+1][b_i][neighb_i:neighb_i+1] * 1.5 + np.array([1.0, 1.0, 1.0])) * 50.0\n            p = np.vstack((p, p2))\n            labels = np.hstack((labels, np.ones((1,), dtype=np.int32)*3))\n            pool_inds = all_pools[l_i][b_i][neighb_i]\n            pool_inds = pool_inds[pool_inds >= 0]\n            labels[pool_inds] = 2\n        else:\n            neighb_inds = all_neighbors[l_i][b_i][neighb_i]\n            neighb_inds = neighb_inds[neighb_inds >= 0]\n            labels[neighb_inds] = 2\n            labels[neighb_i] = 3\n\n        # Show point clouds colorized with activations\n        mlab.points3d(p[:, 0],\n                      p[:, 1],\n                      p[:, 2],\n                      labels,\n                      scale_factor=2.0,\n                      scale_mode='none',\n                      vmin=0.0,\n                      vmax=3.0,\n                      figure=fig1)\n\n\n        \"\"\"\n        mlab.points3d(p[-2:, 0],\n                      p[-2:, 1],\n                      p[-2:, 2],\n                      labels[-2:]*0 + 3,\n                      scale_factor=0.16 * 1.5 * 50,\n                      scale_mode='none',\n                      mode='cube',\n                      vmin=0.0,\n                      vmax=3.0,\n                      figure=fig1)\n        mlab.points3d(p[-1:, 0],\n                      p[-1:, 1],\n                      p[-1:, 2],\n                      labels[-1:]*0 + 2,\n                      scale_factor=0.16 * 2 * 2.5 * 1.5 * 50,\n                      scale_mode='none',\n                      mode='sphere',\n                      vmin=0.0,\n                      vmax=3.0,\n                      figure=fig1)\n                      \n        \"\"\"\n\n        # New title\n        title_str = '<([) b_i={:d} (])>    <(,) l_i={:d} (.)>    <(N) n_i={:d} (M)>'.format(b_i, l_i, neighb_i)\n        mlab.title(title_str, color=(0, 0, 0), size=0.3, height=0.90)\n        if show_pools:\n            text = 'pools (switch with G)'\n        else:\n            text = 'neighbors (switch with G)'\n        mlab.text(0.01, 0.01, text, color=(0, 0, 0), width=0.3)\n        mlab.orientation_axes()\n\n        return\n\n    def keyboard_callback(vtk_obj, event):\n        global b_i, l_i, neighb_i, show_pools\n\n        if vtk_obj.GetKeyCode() in ['[', '{']:\n            b_i = (b_i - 1) % len(all_points[l_i])\n            neighb_i = 0\n            update_scene()\n\n        elif vtk_obj.GetKeyCode() in [']', '}']:\n            b_i = (b_i + 1) % len(all_points[l_i])\n            neighb_i = 0\n            update_scene()\n\n        elif vtk_obj.GetKeyCode() in [',', '<']:\n            if show_pools:\n                l_i = (l_i - 1) % (len(all_points) - 1)\n            else:\n                l_i = (l_i - 1) % len(all_points)\n            neighb_i = 0\n            update_scene()\n\n        elif vtk_obj.GetKeyCode() in ['.', '>']:\n            if show_pools:\n                l_i = (l_i + 1) % (len(all_points) - 1)\n            else:\n                l_i = (l_i + 1) % len(all_points)\n            neighb_i = 0\n            update_scene()\n\n        elif vtk_obj.GetKeyCode() in ['n', 'N']:\n            neighb_i = (neighb_i - 1) % all_points[l_i][b_i].shape[0]\n            update_scene()\n\n        elif vtk_obj.GetKeyCode() in ['m', 'M']:\n            neighb_i = (neighb_i + 1) % all_points[l_i][b_i].shape[0]\n            update_scene()\n\n        elif vtk_obj.GetKeyCode() in ['g', 'G']:\n            if l_i < len(all_points) - 1:\n                show_pools = not show_pools\n                neighb_i = 0\n            update_scene()\n\n        return\n\n    # Draw a first plot\n    update_scene()\n    fig1.scene.interactor.add_observer('KeyPressEvent', keyboard_callback)\n    mlab.show()\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/utils/metrics.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Metric utility functions\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 11/06/2018\n#\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Imports and global variables\n#       \\**********************************/\n#\n\n\n# Basic libs\nimport numpy as np\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Utilities\n#       \\***************/\n#\n\ndef fast_confusion(true, pred, label_values=None):\n    \"\"\"\n    Fast confusion matrix (100x faster than Scikit learn). But only works if labels are la\n    :param true:\n    :param false:\n    :param num_classes:\n    :return:\n    \"\"\"\n\n    # Ensure data is in the right format\n    true = np.squeeze(true)\n    pred = np.squeeze(pred)\n    if len(true.shape) != 1:\n        raise ValueError('Truth values are stored in a {:d}D array instead of 1D array'. format(len(true.shape)))\n    if len(pred.shape) != 1:\n        raise ValueError('Prediction values are stored in a {:d}D array instead of 1D array'. format(len(pred.shape)))\n    if true.dtype not in [np.int32, np.int64]:\n        raise ValueError('Truth values are {:s} instead of int32 or int64'.format(true.dtype))\n    if pred.dtype not in [np.int32, np.int64]:\n        raise ValueError('Prediction values are {:s} instead of int32 or int64'.format(pred.dtype))\n    true = true.astype(np.int32)\n    pred = pred.astype(np.int32)\n\n    # Get the label values\n    if label_values is None:\n        # From data if they are not given\n        label_values = np.unique(np.hstack((true, pred)))\n    else:\n        # Ensure they are good if given\n        if label_values.dtype not in [np.int32, np.int64]:\n            raise ValueError('label values are {:s} instead of int32 or int64'.format(label_values.dtype))\n        if len(np.unique(label_values)) < len(label_values):\n            raise ValueError('Given labels are not unique')\n\n    # Sort labels\n    label_values = np.sort(label_values)\n\n    # Get the number of classes\n    num_classes = len(label_values)\n\n    #print(num_classes)\n    #print(label_values)\n    #print(np.max(true))\n    #print(np.max(pred))\n    #print(np.max(true * num_classes + pred))\n\n    # Start confusion computations\n    if label_values[0] == 0 and label_values[-1] == num_classes - 1:\n\n        # Vectorized confusion\n        vec_conf = np.bincount(true * num_classes + pred)\n\n        # Add possible missing values due to classes not being in pred or true\n        #print(vec_conf.shape)\n        if vec_conf.shape[0] < num_classes ** 2:\n            vec_conf = np.pad(vec_conf, (0, num_classes ** 2 - vec_conf.shape[0]), 'constant')\n        #print(vec_conf.shape)\n\n        # Reshape confusion in a matrix\n        return vec_conf.reshape((num_classes, num_classes))\n\n\n    else:\n\n        # Ensure no negative classes\n        if label_values[0] < 0:\n            raise ValueError('Unsupported negative classes')\n\n        # Get the data in [0,num_classes[\n        label_map = np.zeros((label_values[-1] + 1,), dtype=np.int32)\n        for k, v in enumerate(label_values):\n            label_map[v] = k\n\n        pred = label_map[pred]\n        true = label_map[true]\n\n        # Vectorized confusion\n        vec_conf = np.bincount(true * num_classes + pred)\n\n        # Add possible missing values due to classes not being in pred or true\n        if vec_conf.shape[0] < num_classes ** 2:\n            vec_conf = np.pad(vec_conf, (0, num_classes ** 2 - vec_conf.shape[0]), 'constant')\n\n        # Reshape confusion in a matrix\n        return vec_conf.reshape((num_classes, num_classes))\n\ndef metrics(confusions, ignore_unclassified=False):\n    \"\"\"\n    Computes different metrics from confusion matrices.\n    :param confusions: ([..., n_c, n_c] np.int32). Can be any dimension, the confusion matrices should be described by\n    the last axes. n_c = number of classes\n    :param ignore_unclassified: (bool). True if the the first class should be ignored in the results\n    :return: ([..., n_c] np.float32) precision, recall, F1 score, IoU score\n    \"\"\"\n\n    # If the first class (often \"unclassified\") should be ignored, erase it from the confusion.\n    if (ignore_unclassified):\n        confusions[..., 0, :] = 0\n        confusions[..., :, 0] = 0\n\n    # Compute TP, FP, FN. This assume that the second to last axis counts the truths (like the first axis of a\n    # confusion matrix), and that the last axis counts the predictions (like the second axis of a confusion matrix)\n    TP = np.diagonal(confusions, axis1=-2, axis2=-1)\n    TP_plus_FP = np.sum(confusions, axis=-1)\n    TP_plus_FN = np.sum(confusions, axis=-2)\n\n    # Compute precision and recall. This assume that the second to last axis counts the truths (like the first axis of\n    # a confusion matrix), and that the last axis counts the predictions (like the second axis of a confusion matrix)\n    PRE = TP / (TP_plus_FN + 1e-6)\n    REC = TP / (TP_plus_FP + 1e-6)\n\n    # Compute Accuracy\n    ACC = np.sum(TP, axis=-1) / (np.sum(confusions, axis=(-2, -1)) + 1e-6)\n\n    # Compute F1 score\n    F1 = 2 * TP / (TP_plus_FP + TP_plus_FN + 1e-6)\n\n    # Compute IoU\n    IoU = F1 / (2 - F1)\n\n    return PRE, REC, F1, IoU, ACC\n\n\ndef smooth_metrics(confusions, smooth_n=0, ignore_unclassified=False):\n    \"\"\"\n    Computes different metrics from confusion matrices. Smoothed over a number of epochs.\n    :param confusions: ([..., n_c, n_c] np.int32). Can be any dimension, the confusion matrices should be described by\n    the last axes. n_c = number of classes\n    :param smooth_n: (int). smooth extent\n    :param ignore_unclassified: (bool). True if the the first class should be ignored in the results\n    :return: ([..., n_c] np.float32) precision, recall, F1 score, IoU score\n    \"\"\"\n\n    # If the first class (often \"unclassified\") should be ignored, erase it from the confusion.\n    if ignore_unclassified:\n        confusions[..., 0, :] = 0\n        confusions[..., :, 0] = 0\n\n    # Sum successive confusions for smoothing\n    smoothed_confusions = confusions.copy()\n    if confusions.ndim > 2 and smooth_n > 0:\n        for epoch in range(confusions.shape[-3]):\n            i0 = max(epoch - smooth_n, 0)\n            i1 = min(epoch + smooth_n + 1, confusions.shape[-3])\n            smoothed_confusions[..., epoch, :, :] = np.sum(confusions[..., i0:i1, :, :], axis=-3)\n\n    # Compute TP, FP, FN. This assume that the second to last axis counts the truths (like the first axis of a\n    # confusion matrix), and that the last axis counts the predictions (like the second axis of a confusion matrix)\n    TP = np.diagonal(smoothed_confusions, axis1=-2, axis2=-1)\n    TP_plus_FP = np.sum(smoothed_confusions, axis=-2)\n    TP_plus_FN = np.sum(smoothed_confusions, axis=-1)\n\n    # Compute precision and recall. This assume that the second to last axis counts the truths (like the first axis of\n    # a confusion matrix), and that the last axis counts the predictions (like the second axis of a confusion matrix)\n    PRE = TP / (TP_plus_FN + 1e-6)\n    REC = TP / (TP_plus_FP + 1e-6)\n\n    # Compute Accuracy\n    ACC = np.sum(TP, axis=-1) / (np.sum(smoothed_confusions, axis=(-2, -1)) + 1e-6)\n\n    # Compute F1 score\n    F1 = 2 * TP / (TP_plus_FP + TP_plus_FN + 1e-6)\n\n    # Compute IoU\n    IoU = F1 / (2 - F1)\n\n    return PRE, REC, F1, IoU, ACC\n\n\ndef IoU_from_confusions(confusions):\n    \"\"\"\n    Computes IoU from confusion matrices.\n    :param confusions: ([..., n_c, n_c] np.int32). Can be any dimension, the confusion matrices should be described by\n    the last axes. n_c = number of classes\n    :param ignore_unclassified: (bool). True if the the first class should be ignored in the results\n    :return: ([..., n_c] np.float32) IoU score\n    \"\"\"\n\n    # Compute TP, FP, FN. This assume that the second to last axis counts the truths (like the first axis of a\n    # confusion matrix), and that the last axis counts the predictions (like the second axis of a confusion matrix)\n    TP = np.diagonal(confusions, axis1=-2, axis2=-1)\n    TP_plus_FN = np.sum(confusions, axis=-1)\n    TP_plus_FP = np.sum(confusions, axis=-2)\n\n    # Compute IoU\n    IoU = TP / (TP_plus_FP + TP_plus_FN - TP + 1e-6)\n\n    # Compute mIoU with only the actual classes\n    mask = TP_plus_FN < 1e-3\n    counts = np.sum(1 - mask, axis=-1, keepdims=True)\n    mIoU = np.sum(IoU, axis=-1, keepdims=True) / (counts + 1e-6)\n\n    # If class is absent, place mIoU in place of 0 IoU to get the actual mean later\n    IoU += mask * mIoU\n\n    return IoU\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/utils/ply.py",
    "content": "#\n#\n#      0===============================0\n#      |    PLY files reader/writer    |\n#      0===============================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      function to read/write .ply files\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 10/02/2017\n#\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#          Imports and global variables\n#      \\**********************************/\n#\n\n\n# Basic libs\nimport numpy as np\nimport sys\n\n\n# Define PLY types\nply_dtypes = dict([\n    (b'int8', 'i1'),\n    (b'char', 'i1'),\n    (b'uint8', 'u1'),\n    (b'uchar', 'u1'),\n    (b'int16', 'i2'),\n    (b'short', 'i2'),\n    (b'uint16', 'u2'),\n    (b'ushort', 'u2'),\n    (b'int32', 'i4'),\n    (b'int', 'i4'),\n    (b'uint32', 'u4'),\n    (b'uint', 'u4'),\n    (b'float32', 'f4'),\n    (b'float', 'f4'),\n    (b'float64', 'f8'),\n    (b'double', 'f8')\n])\n\n# Numpy reader format\nvalid_formats = {'ascii': '', 'binary_big_endian': '>',\n                 'binary_little_endian': '<'}\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Functions\n#       \\***************/\n#\n\n\ndef parse_header(plyfile, ext):\n    # Variables\n    line = []\n    properties = []\n    num_points = None\n\n    while b'end_header' not in line and line != b'':\n        line = plyfile.readline()\n\n        if b'element' in line:\n            line = line.split()\n            num_points = int(line[2])\n\n        elif b'property' in line:\n            line = line.split()\n            properties.append((line[2].decode(), ext + ply_dtypes[line[1]]))\n\n    return num_points, properties\n\n\ndef parse_mesh_header(plyfile, ext):\n    # Variables\n    line = []\n    vertex_properties = []\n    num_points = None\n    num_faces = None\n    current_element = None\n\n\n    while b'end_header' not in line and line != b'':\n        line = plyfile.readline()\n\n        # Find point element\n        if b'element vertex' in line:\n            current_element = 'vertex'\n            line = line.split()\n            num_points = int(line[2])\n\n        elif b'element face' in line:\n            current_element = 'face'\n            line = line.split()\n            num_faces = int(line[2])\n\n        elif b'property' in line:\n            if current_element == 'vertex':\n                line = line.split()\n                vertex_properties.append((line[2].decode(), ext + ply_dtypes[line[1]]))\n            elif current_element == 'vertex':\n                if not line.startswith('property list uchar int'):\n                    raise ValueError('Unsupported faces property : ' + line)\n\n    return num_points, num_faces, vertex_properties\n\n\ndef read_ply(filename, triangular_mesh=False):\n    \"\"\"\n    Read \".ply\" files\n\n    Parameters\n    ----------\n    filename : string\n        the name of the file to read.\n\n    Returns\n    -------\n    result : array\n        data stored in the file\n\n    Examples\n    --------\n    Store data in file\n\n    >>> points = np.random.rand(5, 3)\n    >>> values = np.random.randint(2, size=10)\n    >>> write_ply('example.ply', [points, values], ['x', 'y', 'z', 'values'])\n\n    Read the file\n\n    >>> data = read_ply('example.ply')\n    >>> values = data['values']\n    array([0, 0, 1, 1, 0])\n    \n    >>> points = np.vstack((data['x'], data['y'], data['z'])).T\n    array([[ 0.466  0.595  0.324]\n           [ 0.538  0.407  0.654]\n           [ 0.850  0.018  0.988]\n           [ 0.395  0.394  0.363]\n           [ 0.873  0.996  0.092]])\n\n    \"\"\"\n\n    with open(filename, 'rb') as plyfile:\n\n\n        # Check if the file start with ply\n        if b'ply' not in plyfile.readline():\n            raise ValueError('The file does not start whith the word ply')\n\n        # get binary_little/big or ascii\n        fmt = plyfile.readline().split()[1].decode()\n        if fmt == \"ascii\":\n            raise ValueError('The file is not binary')\n\n        # get extension for building the numpy dtypes\n        ext = valid_formats[fmt]\n\n        # PointCloud reader vs mesh reader\n        if triangular_mesh:\n\n            # Parse header\n            num_points, num_faces, properties = parse_mesh_header(plyfile, ext)\n\n            # Get point data\n            vertex_data = np.fromfile(plyfile, dtype=properties, count=num_points)\n\n            # Get face data\n            face_properties = [('k', ext + 'u1'),\n                               ('v1', ext + 'i4'),\n                               ('v2', ext + 'i4'),\n                               ('v3', ext + 'i4')]\n            faces_data = np.fromfile(plyfile, dtype=face_properties, count=num_faces)\n\n            # Return vertex data and concatenated faces\n            faces = np.vstack((faces_data['v1'], faces_data['v2'], faces_data['v3'])).T\n            data = [vertex_data, faces]\n\n        else:\n\n            # Parse header\n            num_points, properties = parse_header(plyfile, ext)\n\n            # Get data\n            data = np.fromfile(plyfile, dtype=properties, count=num_points)\n\n    return data\n\n\ndef header_properties(field_list, field_names):\n\n    # List of lines to write\n    lines = []\n\n    # First line describing element vertex\n    lines.append('element vertex %d' % field_list[0].shape[0])\n\n    # Properties lines\n    i = 0\n    for fields in field_list:\n        for field in fields.T:\n            lines.append('property %s %s' % (field.dtype.name, field_names[i]))\n            i += 1\n\n    return lines\n\n\ndef write_ply(filename, field_list, field_names, triangular_faces=None):\n    \"\"\"\n    Write \".ply\" files\n\n    Parameters\n    ----------\n    filename : string\n        the name of the file to which the data is saved. A '.ply' extension will be appended to the \n        file name if it does no already have one.\n\n    field_list : list, tuple, numpy array\n        the fields to be saved in the ply file. Either a numpy array, a list of numpy arrays or a \n        tuple of numpy arrays. Each 1D numpy array and each column of 2D numpy arrays are considered \n        as one field. \n\n    field_names : list\n        the name of each fields as a list of strings. Has to be the same length as the number of \n        fields.\n\n    Examples\n    --------\n    >>> points = np.random.rand(10, 3)\n    >>> write_ply('example1.ply', points, ['x', 'y', 'z'])\n\n    >>> values = np.random.randint(2, size=10)\n    >>> write_ply('example2.ply', [points, values], ['x', 'y', 'z', 'values'])\n\n    >>> colors = np.random.randint(255, size=(10,3), dtype=np.uint8)\n    >>> field_names = ['x', 'y', 'z', 'red', 'green', 'blue', values']\n    >>> write_ply('example3.ply', [points, colors, values], field_names)\n\n    \"\"\"\n\n    # Format list input to the right form\n    field_list = list(field_list) if (type(field_list) == list or type(field_list) == tuple) else list((field_list,))\n    for i, field in enumerate(field_list):\n        if field.ndim < 2:\n            field_list[i] = field.reshape(-1, 1)\n        if field.ndim > 2:\n            print('fields have more than 2 dimensions')\n            return False    \n\n    # check all fields have the same number of data\n    n_points = [field.shape[0] for field in field_list]\n    if not np.all(np.equal(n_points, n_points[0])):\n        print('wrong field dimensions')\n        return False    \n\n    # Check if field_names and field_list have same nb of column\n    n_fields = np.sum([field.shape[1] for field in field_list])\n    if (n_fields != len(field_names)):\n        print('wrong number of field names')\n        return False\n\n    # Add extension if not there\n    if not filename.endswith('.ply'):\n        filename += '.ply'\n\n    # open in text mode to write the header\n    with open(filename, 'w') as plyfile:\n\n        # First magical word\n        header = ['ply']\n\n        # Encoding format\n        header.append('format binary_' + sys.byteorder + '_endian 1.0')\n\n        # Points properties description\n        header.extend(header_properties(field_list, field_names))\n\n        # Add faces if needded\n        if triangular_faces is not None:\n            header.append('element face {:d}'.format(triangular_faces.shape[0]))\n            header.append('property list uchar int vertex_indices')\n\n        # End of header\n        header.append('end_header')\n\n        # Write all lines\n        for line in header:\n            plyfile.write(\"%s\\n\" % line)\n\n    # open in binary/append to use tofile\n    with open(filename, 'ab') as plyfile:\n\n        # Create a structured array\n        i = 0\n        type_list = []\n        for fields in field_list:\n            for field in fields.T:\n                type_list += [(field_names[i], field.dtype.str)]\n                i += 1\n        data = np.empty(field_list[0].shape[0], dtype=type_list)\n        i = 0\n        for fields in field_list:\n            for field in fields.T:\n                data[field_names[i]] = field\n                i += 1\n\n        data.tofile(plyfile)\n\n        if triangular_faces is not None:\n            triangular_faces = triangular_faces.astype(np.int32)\n            type_list = [('k', 'uint8')] + [(str(ind), 'int32') for ind in range(3)]\n            data = np.empty(triangular_faces.shape[0], dtype=type_list)\n            data['k'] = np.full((triangular_faces.shape[0],), 3, dtype=np.uint8)\n            data['0'] = triangular_faces[:, 0]\n            data['1'] = triangular_faces[:, 1]\n            data['2'] = triangular_faces[:, 2]\n            data.tofile(plyfile)\n\n    return True\n\n\ndef describe_element(name, df):\n    \"\"\" Takes the columns of the dataframe and builds a ply-like description\n\n    Parameters\n    ----------\n    name: str\n    df: pandas DataFrame\n\n    Returns\n    -------\n    element: list[str]\n    \"\"\"\n    property_formats = {'f': 'float', 'u': 'uchar', 'i': 'int'}\n    element = ['element ' + name + ' ' + str(len(df))]\n\n    if name == 'face':\n        element.append(\"property list uchar int points_indices\")\n\n    else:\n        for i in range(len(df.columns)):\n            # get first letter of dtype to infer format\n            f = property_formats[str(df.dtypes[i])[0]]\n            element.append('property ' + f + ' ' + df.columns.values[i])\n\n    return element"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/utils/tester.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Class handling the test of any model\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 11/06/2018\n#\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Imports and global variables\n#       \\**********************************/\n#\n\n\n# Basic libs\nimport torch\nimport torch.nn as nn\nimport numpy as np\nimport os\nfrom os import makedirs, listdir\nfrom os.path import exists, join\nimport time\nimport json\nfrom sklearn.neighbors import KDTree\n\n# PLY reader\nfrom utils.ply import read_ply, write_ply\n\n# Metrics\nfrom utils.metrics import IoU_from_confusions, fast_confusion\nfrom sklearn.metrics import confusion_matrix\n\n#from utils.visualizer import show_ModelNet_models\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Tester Class\n#       \\******************/\n#\n\n\nclass ModelTester:\n\n    # Initialization methods\n    # ------------------------------------------------------------------------------------------------------------------\n\n    def __init__(self, net, chkp_path=None, on_gpu=True):\n\n        ############\n        # Parameters\n        ############\n\n        # Choose to train on CPU or GPU\n        if on_gpu and torch.cuda.is_available():\n            self.device = torch.device(\"cuda:0\")\n        else:\n            self.device = torch.device(\"cpu\")\n        net.to(self.device)\n\n        ##########################\n        # Load previous checkpoint\n        ##########################\n\n        checkpoint = torch.load(chkp_path)\n        net.load_state_dict(checkpoint['model_state_dict'])\n        self.epoch = checkpoint['epoch']\n        net.eval()\n        print(\"Model and training state restored.\")\n\n        return\n\n    # Test main methods\n    # ------------------------------------------------------------------------------------------------------------------\n\n    def classification_test(self, net, test_loader, config, num_votes=100, debug=False):\n\n        ############\n        # Initialize\n        ############\n\n        # Choose test smoothing parameter (0 for no smothing, 0.99 for big smoothing)\n        softmax = torch.nn.Softmax(1)\n\n        # Number of classes including ignored labels\n        nc_tot = test_loader.dataset.num_classes\n\n        # Number of classes predicted by the model\n        nc_model = config.num_classes\n\n        # Initiate global prediction over test clouds\n        self.test_probs = np.zeros((test_loader.dataset.num_models, nc_model))\n        self.test_counts = np.zeros((test_loader.dataset.num_models, nc_model))\n\n        t = [time.time()]\n        mean_dt = np.zeros(1)\n        last_display = time.time()\n        while np.min(self.test_counts) < num_votes:\n\n            # Run model on all test examples\n            # ******************************\n\n            # Initiate result containers\n            probs = []\n            targets = []\n            obj_inds = []\n\n            # Start validation loop\n            for batch in test_loader:\n\n                # New time\n                t = t[-1:]\n                t += [time.time()]\n\n                if 'cuda' in self.device.type:\n                    batch.to(self.device)\n\n                # Forward pass\n                outputs = net(batch, config)\n\n                # Get probs and labels\n                probs += [softmax(outputs).cpu().detach().numpy()]\n                targets += [batch.labels.cpu().numpy()]\n                obj_inds += [batch.model_inds.cpu().numpy()]\n\n                if 'cuda' in self.device.type:\n                    torch.cuda.synchronize(self.device)\n\n                # Average timing\n                t += [time.time()]\n                mean_dt = 0.95 * mean_dt + 0.05 * (np.array(t[1:]) - np.array(t[:-1]))\n\n                # Display\n                if (t[-1] - last_display) > 1.0:\n                    last_display = t[-1]\n                    message = 'Test vote {:.0f} : {:.1f}% (timings : {:4.2f} {:4.2f})'\n                    print(message.format(np.min(self.test_counts),\n                                         100 * len(obj_inds) / config.validation_size,\n                                         1000 * (mean_dt[0]),\n                                         1000 * (mean_dt[1])))\n            # Stack all validation predictions\n            probs = np.vstack(probs)\n            targets = np.hstack(targets)\n            obj_inds = np.hstack(obj_inds)\n\n            if np.any(test_loader.dataset.input_labels[obj_inds] != targets):\n                raise ValueError('wrong object indices')\n\n            # Compute incremental average (predictions are always ordered)\n            self.test_counts[obj_inds] += 1\n            self.test_probs[obj_inds] += (probs - self.test_probs[obj_inds]) / (self.test_counts[obj_inds])\n\n            # Save/Display temporary results\n            # ******************************\n\n            test_labels = np.array(test_loader.dataset.label_values)\n\n            # Compute classification results\n            C1 = fast_confusion(test_loader.dataset.input_labels,\n                                np.argmax(self.test_probs, axis=1),\n                                test_labels)\n\n            ACC = 100 * np.sum(np.diag(C1)) / (np.sum(C1) + 1e-6)\n            print('Test Accuracy = {:.1f}%'.format(ACC))\n\n        return\n\n    def cloud_segmentation_test(self, net, test_loader, config, num_votes=100, debug=False):\n        \"\"\"\n        Test method for cloud segmentation models\n        \"\"\"\n\n        ############\n        # Initialize\n        ############\n\n        # Choose test smoothing parameter (0 for no smothing, 0.99 for big smoothing)\n        test_smooth = 0.95\n        test_radius_ratio = 0.7\n        softmax = torch.nn.Softmax(1)\n\n        # Number of classes including ignored labels\n        nc_tot = test_loader.dataset.num_classes\n\n        # Number of classes predicted by the model\n        nc_model = config.num_classes\n\n        # Initiate global prediction over test clouds\n        self.test_probs = [np.zeros((l.shape[0], nc_model)) for l in test_loader.dataset.input_labels]\n\n        # Test saving path\n        if config.saving:\n            test_path = join('test', config.saving_path.split('/')[-1])\n            if not exists(test_path):\n                makedirs(test_path)\n            if not exists(join(test_path, 'predictions')):\n                makedirs(join(test_path, 'predictions'))\n            if not exists(join(test_path, 'probs')):\n                makedirs(join(test_path, 'probs'))\n            if not exists(join(test_path, 'potentials')):\n                makedirs(join(test_path, 'potentials'))\n        else:\n            test_path = None\n\n        # If on validation directly compute score\n        if test_loader.dataset.set == 'validation':\n            val_proportions = np.zeros(nc_model, dtype=np.float32)\n            i = 0\n            for label_value in test_loader.dataset.label_values:\n                if label_value not in test_loader.dataset.ignored_labels:\n                    val_proportions[i] = np.sum([np.sum(labels == label_value)\n                                                 for labels in test_loader.dataset.validation_labels])\n                    i += 1\n        else:\n            val_proportions = None\n\n        #####################\n        # Network predictions\n        #####################\n\n        test_epoch = 0\n        last_min = -0.5\n\n        t = [time.time()]\n        last_display = time.time()\n        mean_dt = np.zeros(1)\n\n        # Start test loop\n        while True:\n            print('Initialize workers')\n            for i, batch in enumerate(test_loader):\n\n                # New time\n                t = t[-1:]\n                t += [time.time()]\n\n                if i == 0:\n                    print('Done in {:.1f}s'.format(t[1] - t[0]))\n\n                if 'cuda' in self.device.type:\n                    batch.to(self.device)\n\n                # Forward pass\n                outputs = net(batch, config)\n\n                t += [time.time()]\n\n                # Get probs and labels\n                stacked_probs = softmax(outputs).cpu().detach().numpy()\n                s_points = batch.points[0].cpu().numpy()\n                lengths = batch.lengths[0].cpu().numpy()\n                in_inds = batch.input_inds.cpu().numpy()\n                cloud_inds = batch.cloud_inds.cpu().numpy()\n                torch.cuda.synchronize(self.device)\n\n                # Get predictions and labels per instance\n                # ***************************************\n\n                i0 = 0\n                for b_i, length in enumerate(lengths):\n\n                    # Get prediction\n                    points = s_points[i0:i0 + length]\n                    probs = stacked_probs[i0:i0 + length]\n                    inds = in_inds[i0:i0 + length]\n                    c_i = cloud_inds[b_i]\n\n                    if 0 < test_radius_ratio < 1:\n                        mask = np.sum(points ** 2, axis=1) < (test_radius_ratio * config.in_radius) ** 2\n                        inds = inds[mask]\n                        probs = probs[mask]\n\n                    # Update current probs in whole cloud\n                    self.test_probs[c_i][inds] = test_smooth * self.test_probs[c_i][inds] + (1 - test_smooth) * probs\n                    i0 += length\n\n                # Average timing\n                t += [time.time()]\n                if i < 2:\n                    mean_dt = np.array(t[1:]) - np.array(t[:-1])\n                else:\n                    mean_dt = 0.9 * mean_dt + 0.1 * (np.array(t[1:]) - np.array(t[:-1]))\n\n                # Display\n                if (t[-1] - last_display) > 1.0:\n                    last_display = t[-1]\n                    message = 'e{:03d}-i{:04d} => {:.1f}% (timings : {:4.2f} {:4.2f} {:4.2f})'\n                    print(message.format(test_epoch, i,\n                                         100 * i / config.validation_size,\n                                         1000 * (mean_dt[0]),\n                                         1000 * (mean_dt[1]),\n                                         1000 * (mean_dt[2])))\n\n            # Update minimum od potentials\n            new_min = torch.min(test_loader.dataset.min_potentials)\n            print('Test epoch {:d}, end. Min potential = {:.1f}'.format(test_epoch, new_min))\n            #print([np.mean(pots) for pots in test_loader.dataset.potentials])\n\n            # Save predicted cloud\n            if last_min + 1 < new_min:\n\n                # Update last_min\n                last_min += 1\n\n                # Show vote results (On subcloud so it is not the good values here)\n                if test_loader.dataset.set == 'validation':\n                    print('\\nConfusion on sub clouds')\n                    Confs = []\n                    for i, file_path in enumerate(test_loader.dataset.files):\n\n                        # Insert false columns for ignored labels\n                        probs = np.array(self.test_probs[i], copy=True)\n                        for l_ind, label_value in enumerate(test_loader.dataset.label_values):\n                            if label_value in test_loader.dataset.ignored_labels:\n                                probs = np.insert(probs, l_ind, 0, axis=1)\n\n                        # Predicted labels\n                        preds = test_loader.dataset.label_values[np.argmax(probs, axis=1)].astype(np.int32)\n\n                        # Targets\n                        targets = test_loader.dataset.input_labels[i]\n\n                        # Confs\n                        Confs += [fast_confusion(targets, preds, test_loader.dataset.label_values)]\n\n                    # Regroup confusions\n                    C = np.sum(np.stack(Confs), axis=0).astype(np.float32)\n\n                    # Remove ignored labels from confusions\n                    for l_ind, label_value in reversed(list(enumerate(test_loader.dataset.label_values))):\n                        if label_value in test_loader.dataset.ignored_labels:\n                            C = np.delete(C, l_ind, axis=0)\n                            C = np.delete(C, l_ind, axis=1)\n\n                    # Rescale with the right number of point per class\n                    C *= np.expand_dims(val_proportions / (np.sum(C, axis=1) + 1e-6), 1)\n\n                    # Compute IoUs\n                    IoUs = IoU_from_confusions(C)\n                    mIoU = np.mean(IoUs)\n                    s = '{:5.2f} | '.format(100 * mIoU)\n                    for IoU in IoUs:\n                        s += '{:5.2f} '.format(100 * IoU)\n                    print(s + '\\n')\n\n                # Save real IoU once in a while\n                if int(np.ceil(new_min)) % 10 == 0:\n\n                    # Project predictions\n                    print('\\nReproject Vote #{:d}'.format(int(np.floor(new_min))))\n                    t1 = time.time()\n                    proj_probs = []\n                    for i, file_path in enumerate(test_loader.dataset.files):\n\n                        print(i, file_path, test_loader.dataset.test_proj[i].shape, self.test_probs[i].shape)\n\n                        print(test_loader.dataset.test_proj[i].dtype, np.max(test_loader.dataset.test_proj[i]))\n                        print(test_loader.dataset.test_proj[i][:5])\n\n                        # Reproject probs on the evaluations points\n                        probs = self.test_probs[i][test_loader.dataset.test_proj[i], :]\n                        proj_probs += [probs]\n\n                    t2 = time.time()\n                    print('Done in {:.1f} s\\n'.format(t2 - t1))\n\n                    # Show vote results\n                    if test_loader.dataset.set == 'validation':\n                        print('Confusion on full clouds')\n                        t1 = time.time()\n                        Confs = []\n                        for i, file_path in enumerate(test_loader.dataset.files):\n\n                            # Insert false columns for ignored labels\n                            for l_ind, label_value in enumerate(test_loader.dataset.label_values):\n                                if label_value in test_loader.dataset.ignored_labels:\n                                    proj_probs[i] = np.insert(proj_probs[i], l_ind, 0, axis=1)\n\n                            # Get the predicted labels\n                            preds = test_loader.dataset.label_values[np.argmax(proj_probs[i], axis=1)].astype(np.int32)\n\n                            # Confusion\n                            targets = test_loader.dataset.validation_labels[i]\n                            Confs += [fast_confusion(targets, preds, test_loader.dataset.label_values)]\n\n                        t2 = time.time()\n                        print('Done in {:.1f} s\\n'.format(t2 - t1))\n\n                        # Regroup confusions\n                        C = np.sum(np.stack(Confs), axis=0)\n\n                        # Remove ignored labels from confusions\n                        for l_ind, label_value in reversed(list(enumerate(test_loader.dataset.label_values))):\n                            if label_value in test_loader.dataset.ignored_labels:\n                                C = np.delete(C, l_ind, axis=0)\n                                C = np.delete(C, l_ind, axis=1)\n\n                        IoUs = IoU_from_confusions(C)\n                        mIoU = np.mean(IoUs)\n                        s = '{:5.2f} | '.format(100 * mIoU)\n                        for IoU in IoUs:\n                            s += '{:5.2f} '.format(100 * IoU)\n                        print('-' * len(s))\n                        print(s)\n                        print('-' * len(s) + '\\n')\n\n                    # Save predictions\n                    print('Saving clouds')\n                    t1 = time.time()\n                    for i, file_path in enumerate(test_loader.dataset.files):\n\n                        # Get file\n                        points = test_loader.dataset.load_evaluation_points(file_path)\n\n                        # Get the predicted labels\n                        preds = test_loader.dataset.label_values[np.argmax(proj_probs[i], axis=1)].astype(np.int32)\n\n                        # Save plys\n                        cloud_name = file_path.split('/')[-1]\n                        test_name = join(test_path, 'predictions', cloud_name)\n                        write_ply(test_name,\n                                  [points, preds],\n                                  ['x', 'y', 'z', 'preds'])\n                        test_name2 = join(test_path, 'probs', cloud_name)\n                        prob_names = ['_'.join(test_loader.dataset.label_to_names[label].split())\n                                      for label in test_loader.dataset.label_values]\n                        write_ply(test_name2,\n                                  [points, proj_probs[i]],\n                                  ['x', 'y', 'z'] + prob_names)\n\n                        # Save potentials\n                        pot_points = np.array(test_loader.dataset.pot_trees[i].data, copy=False)\n                        pot_name = join(test_path, 'potentials', cloud_name)\n                        pots = test_loader.dataset.potentials[i].numpy().astype(np.float32)\n                        write_ply(pot_name,\n                                  [pot_points.astype(np.float32), pots],\n                                  ['x', 'y', 'z', 'pots'])\n\n                        # Save ascii preds\n                        if test_loader.dataset.set == 'test':\n                            if test_loader.dataset.name.startswith('Semantic3D'):\n                                ascii_name = join(test_path, 'predictions', test_loader.dataset.ascii_files[cloud_name])\n                            else:\n                                ascii_name = join(test_path, 'predictions', cloud_name[:-4] + '.txt')\n                            np.savetxt(ascii_name, preds, fmt='%d')\n\n                    t2 = time.time()\n                    print('Done in {:.1f} s\\n'.format(t2 - t1))\n\n            test_epoch += 1\n\n            # Break when reaching number of desired votes\n            if last_min > num_votes:\n                break\n\n        return\n\n    def slam_segmentation_test(self, net, test_loader, config, num_votes=100, debug=True):\n        \"\"\"\n        Test method for slam segmentation models\n        \"\"\"\n\n        ############\n        # Initialize\n        ############\n\n        # Choose validation smoothing parameter (0 for no smothing, 0.99 for big smoothing)\n        test_smooth = 0.5\n        last_min = -0.5\n        softmax = torch.nn.Softmax(1)\n\n        # Number of classes including ignored labels\n        nc_tot = test_loader.dataset.num_classes\n        nc_model = net.C\n\n        # Test saving path\n        test_path = None\n        report_path = None\n        if config.saving:\n            test_path = join('test', config.saving_path.split('/')[-1])\n            if not exists(test_path):\n                makedirs(test_path)\n            report_path = join(test_path, 'reports')\n            if not exists(report_path):\n                makedirs(report_path)\n\n        if test_loader.dataset.set == 'validation':\n            for folder in ['val_predictions', 'val_probs']:\n                if not exists(join(test_path, folder)):\n                    makedirs(join(test_path, folder))\n        else:\n            for folder in ['predictions', 'probs']:\n                if not exists(join(test_path, folder)):\n                    makedirs(join(test_path, folder))\n\n        # Init validation container\n        all_f_preds = []\n        all_f_labels = []\n        if test_loader.dataset.set == 'validation':\n            for i, seq_frames in enumerate(test_loader.dataset.frames):\n                all_f_preds.append([np.zeros((0,), dtype=np.int32) for _ in seq_frames])\n                all_f_labels.append([np.zeros((0,), dtype=np.int32) for _ in seq_frames])\n\n        #####################\n        # Network predictions\n        #####################\n\n        predictions = []\n        targets = []\n        test_epoch = 0\n\n        t = [time.time()]\n        last_display = time.time()\n        mean_dt = np.zeros(1)\n\n        # Start test loop\n        while True:\n            print('Initialize workers')\n            for i, batch in enumerate(test_loader):\n\n                # New time\n                t = t[-1:]\n                t += [time.time()]\n\n                if i == 0:\n                    print('Done in {:.1f}s'.format(t[1] - t[0]))\n\n                if 'cuda' in self.device.type:\n                    batch.to(self.device)\n\n                # Forward pass\n                outputs = net(batch, config)\n\n                # Get probs and labels\n                stk_probs = softmax(outputs).cpu().detach().numpy()\n                lengths = batch.lengths[0].cpu().numpy()\n                f_inds = batch.frame_inds.cpu().numpy()\n                r_inds_list = batch.reproj_inds\n                r_mask_list = batch.reproj_masks\n                labels_list = batch.val_labels\n                torch.cuda.synchronize(self.device)\n\n                t += [time.time()]\n\n                # Get predictions and labels per instance\n                # ***************************************\n\n                i0 = 0\n                for b_i, length in enumerate(lengths):\n\n                    # Get prediction\n                    probs = stk_probs[i0:i0 + length]\n                    proj_inds = r_inds_list[b_i]\n                    proj_mask = r_mask_list[b_i]\n                    frame_labels = labels_list[b_i]\n                    s_ind = f_inds[b_i, 0]\n                    f_ind = f_inds[b_i, 1]\n\n                    # Project predictions on the frame points\n                    proj_probs = probs[proj_inds]\n\n                    # Safe check if only one point:\n                    if proj_probs.ndim < 2:\n                        proj_probs = np.expand_dims(proj_probs, 0)\n\n                    # Save probs in a binary file (uint8 format for lighter weight)\n                    seq_name = test_loader.dataset.sequences[s_ind]\n                    if test_loader.dataset.set == 'validation':\n                        folder = 'val_probs'\n                        pred_folder = 'val_predictions'\n                    else:\n                        folder = 'probs'\n                        pred_folder = 'predictions'\n                    filename = '{:s}_{:07d}.npy'.format(seq_name, f_ind)\n                    filepath = join(test_path, folder, filename)\n                    if exists(filepath):\n                        frame_probs_uint8 = np.load(filepath)\n                    else:\n                        frame_probs_uint8 = np.zeros((proj_mask.shape[0], nc_model), dtype=np.uint8)\n                    frame_probs = frame_probs_uint8[proj_mask, :].astype(np.float32) / 255\n                    frame_probs = test_smooth * frame_probs + (1 - test_smooth) * proj_probs\n                    frame_probs_uint8[proj_mask, :] = (frame_probs * 255).astype(np.uint8)\n                    np.save(filepath, frame_probs_uint8)\n\n                    # Save some prediction in ply format for visual\n                    if test_loader.dataset.set == 'validation':\n\n                        # Insert false columns for ignored labels\n                        frame_probs_uint8_bis = frame_probs_uint8.copy()\n                        for l_ind, label_value in enumerate(test_loader.dataset.label_values):\n                            if label_value in test_loader.dataset.ignored_labels:\n                                frame_probs_uint8_bis = np.insert(frame_probs_uint8_bis, l_ind, 0, axis=1)\n\n                        # Predicted labels\n                        frame_preds = test_loader.dataset.label_values[np.argmax(frame_probs_uint8_bis,\n                                                                                 axis=1)].astype(np.int32)\n\n                        # Save some of the frame pots\n                        if f_ind % 20 == 0:\n                            seq_path = join(test_loader.dataset.path, 'sequences', test_loader.dataset.sequences[s_ind])\n                            velo_file = join(seq_path, 'velodyne', test_loader.dataset.frames[s_ind][f_ind] + '.bin')\n                            frame_points = np.fromfile(velo_file, dtype=np.float32)\n                            frame_points = frame_points.reshape((-1, 4))\n                            predpath = join(test_path, pred_folder, filename[:-4] + '.ply')\n                            #pots = test_loader.dataset.f_potentials[s_ind][f_ind]\n                            pots = np.zeros((0,))\n                            if pots.shape[0] > 0:\n                                write_ply(predpath,\n                                          [frame_points[:, :3], frame_labels, frame_preds, pots],\n                                          ['x', 'y', 'z', 'gt', 'pre', 'pots'])\n                            else:\n                                write_ply(predpath,\n                                          [frame_points[:, :3], frame_labels, frame_preds],\n                                          ['x', 'y', 'z', 'gt', 'pre'])\n\n                            # Also Save lbl probabilities\n                            probpath = join(test_path, folder, filename[:-4] + '_probs.ply')\n                            lbl_names = [test_loader.dataset.label_to_names[l]\n                                         for l in test_loader.dataset.label_values\n                                         if l not in test_loader.dataset.ignored_labels]\n                            write_ply(probpath,\n                                      [frame_points[:, :3], frame_probs_uint8],\n                                      ['x', 'y', 'z'] + lbl_names)\n\n                        # keep frame preds in memory\n                        all_f_preds[s_ind][f_ind] = frame_preds\n                        all_f_labels[s_ind][f_ind] = frame_labels\n\n                    else:\n\n                        # Save some of the frame preds\n                        if f_inds[b_i, 1] % 100 == 0:\n\n                            # Insert false columns for ignored labels\n                            for l_ind, label_value in enumerate(test_loader.dataset.label_values):\n                                if label_value in test_loader.dataset.ignored_labels:\n                                    frame_probs_uint8 = np.insert(frame_probs_uint8, l_ind, 0, axis=1)\n\n                            # Predicted labels\n                            frame_preds = test_loader.dataset.label_values[np.argmax(frame_probs_uint8,\n                                                                                     axis=1)].astype(np.int32)\n\n                            # Load points\n                            seq_path = join(test_loader.dataset.path, 'sequences', test_loader.dataset.sequences[s_ind])\n                            velo_file = join(seq_path, 'velodyne', test_loader.dataset.frames[s_ind][f_ind] + '.bin')\n                            frame_points = np.fromfile(velo_file, dtype=np.float32)\n                            frame_points = frame_points.reshape((-1, 4))\n                            predpath = join(test_path, pred_folder, filename[:-4] + '.ply')\n                            #pots = test_loader.dataset.f_potentials[s_ind][f_ind]\n                            pots = np.zeros((0,))\n                            if pots.shape[0] > 0:\n                                write_ply(predpath,\n                                          [frame_points[:, :3], frame_preds, pots],\n                                          ['x', 'y', 'z', 'pre', 'pots'])\n                            else:\n                                write_ply(predpath,\n                                          [frame_points[:, :3], frame_preds],\n                                          ['x', 'y', 'z', 'pre'])\n\n                    # Stack all prediction for this epoch\n                    i0 += length\n\n                # Average timing\n                t += [time.time()]\n                mean_dt = 0.95 * mean_dt + 0.05 * (np.array(t[1:]) - np.array(t[:-1]))\n\n                # Display\n                if (t[-1] - last_display) > 1.0:\n                    last_display = t[-1]\n                    message = 'e{:03d}-i{:04d} => {:.1f}% (timings : {:4.2f} {:4.2f} {:4.2f}) / pots {:d} => {:.1f}%'\n                    min_pot = int(torch.floor(torch.min(test_loader.dataset.potentials)))\n                    pot_num = torch.sum(test_loader.dataset.potentials > min_pot + 0.5).type(torch.int32).item()\n                    current_num = pot_num + (i + 1 - config.validation_size) * config.val_batch_num\n                    print(message.format(test_epoch, i,\n                                         100 * i / config.validation_size,\n                                         1000 * (mean_dt[0]),\n                                         1000 * (mean_dt[1]),\n                                         1000 * (mean_dt[2]),\n                                         min_pot,\n                                         100.0 * current_num / len(test_loader.dataset.potentials)))\n\n\n            # Update minimum od potentials\n            new_min = torch.min(test_loader.dataset.potentials)\n            print('Test epoch {:d}, end. Min potential = {:.1f}'.format(test_epoch, new_min))\n\n            if last_min + 1 < new_min:\n\n                # Update last_min\n                last_min += 1\n\n                if test_loader.dataset.set == 'validation' and last_min % 1 == 0:\n\n                    #####################################\n                    # Results on the whole validation set\n                    #####################################\n\n                    # Confusions for our subparts of validation set\n                    Confs = np.zeros((len(predictions), nc_tot, nc_tot), dtype=np.int32)\n                    for i, (preds, truth) in enumerate(zip(predictions, targets)):\n\n                        # Confusions\n                        Confs[i, :, :] = fast_confusion(truth, preds, test_loader.dataset.label_values).astype(np.int32)\n\n\n                    # Show vote results\n                    print('\\nCompute confusion')\n\n                    val_preds = []\n                    val_labels = []\n                    t1 = time.time()\n                    for i, seq_frames in enumerate(test_loader.dataset.frames):\n                        val_preds += [np.hstack(all_f_preds[i])]\n                        val_labels += [np.hstack(all_f_labels[i])]\n                    val_preds = np.hstack(val_preds)\n                    val_labels = np.hstack(val_labels)\n                    t2 = time.time()\n                    C_tot = fast_confusion(val_labels, val_preds, test_loader.dataset.label_values)\n                    t3 = time.time()\n                    print(' Stacking time : {:.1f}s'.format(t2 - t1))\n                    print('Confusion time : {:.1f}s'.format(t3 - t2))\n\n                    s1 = '\\n'\n                    for cc in C_tot:\n                        for c in cc:\n                            s1 += '{:7.0f} '.format(c)\n                        s1 += '\\n'\n                    if debug:\n                        print(s1)\n\n                    # Remove ignored labels from confusions\n                    for l_ind, label_value in reversed(list(enumerate(test_loader.dataset.label_values))):\n                        if label_value in test_loader.dataset.ignored_labels:\n                            C_tot = np.delete(C_tot, l_ind, axis=0)\n                            C_tot = np.delete(C_tot, l_ind, axis=1)\n\n                    # Objects IoU\n                    val_IoUs = IoU_from_confusions(C_tot)\n\n                    # Compute IoUs\n                    mIoU = np.mean(val_IoUs)\n                    s2 = '{:5.2f} | '.format(100 * mIoU)\n                    for IoU in val_IoUs:\n                        s2 += '{:5.2f} '.format(100 * IoU)\n                    print(s2 + '\\n')\n\n                    # Save a report\n                    report_file = join(report_path, 'report_{:04d}.txt'.format(int(np.floor(last_min))))\n                    str = 'Report of the confusion and metrics\\n'\n                    str += '***********************************\\n\\n\\n'\n                    str += 'Confusion matrix:\\n\\n'\n                    str += s1\n                    str += '\\nIoU values:\\n\\n'\n                    str += s2\n                    str += '\\n\\n'\n                    with open(report_file, 'w') as f:\n                        f.write(str)\n\n            test_epoch += 1\n\n            # Break when reaching number of desired votes\n            if last_min > num_votes:\n                break\n\n        return\n\n    def rellis_segmentation_test(self, net, test_loader, config, num_votes=100, debug=True):\n        \"\"\"\n        Test method for slam segmentation models\n        \"\"\"\n\n        ############\n        # Initialize\n        ############\n\n        # Choose validation smoothing parameter (0 for no smothing, 0.99 for big smoothing)\n        print(f\"test_loader.dataset.set: {test_loader.dataset.set}\")\n        test_smooth = 0.5\n        last_min = -0.5\n        softmax = torch.nn.Softmax(1)\n\n        # Number of classes including ignored labels\n        nc_tot = test_loader.dataset.num_classes\n        nc_model = net.C\n\n        # Test saving path\n        test_path = None\n        report_path = None\n        if config.saving:\n            test_path = join('test', config.saving_path.split('/')[-1])\n            if not exists(test_path):\n                makedirs(test_path)\n            report_path = join(test_path, 'reports')\n            if not exists(report_path):\n                makedirs(report_path)\n\n        if test_loader.dataset.set in ['validation','test']:\n            for folder in ['val_predictions', 'val_probs']:\n                if not exists(join(test_path, folder)):\n                    makedirs(join(test_path, folder))\n        else:\n            for folder in ['predictions', 'probs']:\n                if not exists(join(test_path, folder)):\n                    makedirs(join(test_path, folder))\n\n        # Init validation container\n        all_f_preds = []\n        all_f_labels = []\n        if test_loader.dataset.set in ['validation','test']:\n            for i, seq_frames in enumerate(test_loader.dataset.frames):\n                all_f_preds.append([np.zeros((0,), dtype=np.int32) for _ in seq_frames])\n                all_f_labels.append([np.zeros((0,), dtype=np.int32) for _ in seq_frames])\n\n        #####################\n        # Network predictions\n        #####################\n\n        predictions = []\n        targets = []\n        test_epoch = 0\n\n        t = [time.time()]\n        last_display = time.time()\n        mean_dt = np.zeros(1)\n\n        # Start test loop\n        while True:\n            print('Initialize workers')\n            for i, batch in enumerate(test_loader):\n                # New time\n                t = t[-1:]\n                t += [time.time()]\n\n                if i == 0:\n                    print('Done in {:.1f}s'.format(t[1] - t[0]))\n\n                if 'cuda' in self.device.type:\n                    batch.to(self.device)\n\n                # Forward pass\n                outputs = net(batch, config)\n\n                # Get probs and labels\n                stk_probs = softmax(outputs).cpu().detach().numpy()\n                lengths = batch.lengths[0].cpu().numpy()\n                f_inds = batch.frame_inds.cpu().numpy()\n                r_inds_list = batch.reproj_inds\n                r_mask_list = batch.reproj_masks\n                labels_list = batch.val_labels\n                torch.cuda.synchronize(self.device)\n\n                t += [time.time()]\n\n                # Get predictions and labels per instance\n                # ***************************************\n\n                i0 = 0\n                for b_i, length in enumerate(lengths):\n\n                    # Get prediction\n                    probs = stk_probs[i0:i0 + length]\n                    proj_inds = r_inds_list[b_i]\n                    proj_mask = r_mask_list[b_i]\n                    frame_labels = labels_list[b_i]\n                    s_ind = f_inds[b_i, 0]\n                    f_ind = f_inds[b_i, 1]\n\n                    # Project predictions on the frame points\n                    proj_probs = probs[proj_inds]\n\n                    # Safe check if only one point:\n                    if proj_probs.ndim < 2:\n                        proj_probs = np.expand_dims(proj_probs, 0)\n\n                    # Save probs in a binary file (uint8 format for lighter weight)\n                    seq_name = test_loader.dataset.sequences[s_ind]\n                    if test_loader.dataset.set in ['validation','test']:\n                        folder = 'val_probs'\n                        pred_folder = 'val_predictions'\n                    else:\n                        folder = 'probs'\n                        pred_folder = 'predictions'\n                    filename = '{:s}_{:07d}.npy'.format(seq_name, f_ind)\n                    filepath = join(test_path, folder, filename)\n                    if exists(filepath):\n                        frame_probs_uint8 = np.load(filepath)\n                    else:\n                        frame_probs_uint8 = np.zeros((proj_mask.shape[0], nc_model), dtype=np.uint8)\n                    frame_probs = frame_probs_uint8[proj_mask, :].astype(np.float32) / 255\n                    frame_probs = test_smooth * frame_probs + (1 - test_smooth) * proj_probs\n                    frame_probs_uint8[proj_mask, :] = (frame_probs * 255).astype(np.uint8)\n                    np.save(filepath, frame_probs_uint8)\n\n                    # Save some prediction in ply format for visual\n                    if test_loader.dataset.set in ['validation','test']:\n\n                        # Insert false columns for ignored labels\n                        frame_probs_uint8_bis = frame_probs_uint8.copy()\n                        for l_ind, label_value in enumerate(test_loader.dataset.label_values):\n                            if label_value in test_loader.dataset.ignored_labels:\n                                frame_probs_uint8_bis = np.insert(frame_probs_uint8_bis, l_ind, 0, axis=1)\n\n                        # Predicted labels\n                        frame_preds = test_loader.dataset.label_values[np.argmax(frame_probs_uint8_bis,\n                                                                                 axis=1)].astype(np.int32)\n\n                        # Save some of the frame pots\n                        if f_ind % 20 == 0:\n\n                            seq_path = join(test_loader.dataset.path, test_loader.dataset.sequences[s_ind])\n                            velo_file = join(seq_path, 'os1_cloud_node_kitti_bin', test_loader.dataset.frames[s_ind][f_ind] + '.bin')\n                            frame_points = np.fromfile(velo_file, dtype=np.float32)\n                            frame_points = frame_points.reshape((-1, 4))\n                            predpath = join(test_path, pred_folder, filename[:-4] + '.ply')\n                            #pots = test_loader.dataset.f_potentials[s_ind][f_ind]\n                            pots = np.zeros((0,))\n                            if pots.shape[0] > 0:\n                                write_ply(predpath,\n                                          [frame_points[:, :3], frame_labels, frame_preds, pots],\n                                          ['x', 'y', 'z', 'gt', 'pre', 'pots'])\n                            else:\n                                write_ply(predpath,\n                                          [frame_points[:, :3], frame_labels, frame_preds],\n                                          ['x', 'y', 'z', 'gt', 'pre'])\n\n                            # Also Save lbl probabilities\n                            probpath = join(test_path, folder, filename[:-4] + '_probs.ply')\n                            lbl_names = [test_loader.dataset.label_to_names[l]\n                                         for l in test_loader.dataset.label_values\n                                         if l not in test_loader.dataset.ignored_labels]\n                            write_ply(probpath,\n                                      [frame_points[:, :3], frame_probs_uint8],\n                                      ['x', 'y', 'z'] + lbl_names)\n\n                        # keep frame preds in memory\n                        all_f_preds[s_ind][f_ind] = frame_preds\n                        all_f_labels[s_ind][f_ind] = frame_labels\n\n                    else:\n\n                        # Save some of the frame preds\n                        if f_inds[b_i, 1] % 100 == 0:\n\n                            # Insert false columns for ignored labels\n                            for l_ind, label_value in enumerate(test_loader.dataset.label_values):\n                                if label_value in test_loader.dataset.ignored_labels:\n                                    frame_probs_uint8 = np.insert(frame_probs_uint8, l_ind, 0, axis=1)\n\n                            # Predicted labels\n                            frame_preds = test_loader.dataset.label_values[np.argmax(frame_probs_uint8,\n                                                                                     axis=1)].astype(np.int32)\n\n                            # Load points\n                            seq_path = join(test_loader.dataset.path, test_loader.dataset.sequences[s_ind])\n                            velo_file = join(seq_path, 'os1_cloud_node_kitti_bin', test_loader.dataset.frames[s_ind][f_ind] + '.bin')\n                            frame_points = np.fromfile(velo_file, dtype=np.float32)\n                            frame_points = frame_points.reshape((-1, 4))\n                            predpath = join(test_path, pred_folder, filename[:-4] + '.ply')\n                            #pots = test_loader.dataset.f_potentials[s_ind][f_ind]\n                            pots = np.zeros((0,))\n                            if pots.shape[0] > 0:\n                                write_ply(predpath,\n                                          [frame_points[:, :3], frame_preds, pots],\n                                          ['x', 'y', 'z', 'pre', 'pots'])\n                            else:\n                                write_ply(predpath,\n                                          [frame_points[:, :3], frame_preds],\n                                          ['x', 'y', 'z', 'pre'])\n\n                    # Stack all prediction for this epoch\n                    i0 += length\n\n                # Average timing\n                t += [time.time()]\n                mean_dt = 0.95 * mean_dt + 0.05 * (np.array(t[1:]) - np.array(t[:-1]))\n\n                # Display\n                if (t[-1] - last_display) > 1.0:\n                    last_display = t[-1]\n                    message = 'e{:03d}-i{:04d} => {:.1f}% (timings : {:4.2f} {:4.2f} {:4.2f}) / pots {:d} => {:.1f}%'\n                    min_pot = int(torch.floor(torch.min(test_loader.dataset.potentials)))\n                    pot_num = torch.sum(test_loader.dataset.potentials > min_pot + 0.5).type(torch.int32).item()\n                    current_num = pot_num + (i + 1 - config.validation_size) * config.val_batch_num\n                    print(message.format(test_epoch, i,\n                                         100 * i / config.validation_size,\n                                         1000 * (mean_dt[0]),\n                                         1000 * (mean_dt[1]),\n                                         1000 * (mean_dt[2]),\n                                         min_pot,\n                                         100.0 * current_num / len(test_loader.dataset.potentials)))\n\n\n            # Update minimum od potentials\n            new_min = torch.min(test_loader.dataset.potentials)\n            print('Test epoch {:d}, end. Min potential = {:.1f} Last pot = {:f}'.format(test_epoch, new_min,last_min))\n\n            if last_min + 1 < new_min:\n\n                # Update last_min\n                last_min += 1\n\n                if test_loader.dataset.set in ['validation','test']:\n\n                    #####################################\n                    # Results on the whole validation set\n                    #####################################\n\n                    # Confusions for our subparts of validation set\n                    Confs = np.zeros((len(predictions), nc_tot, nc_tot), dtype=np.int32)\n                    for i, (preds, truth) in enumerate(zip(predictions, targets)):\n\n                        # Confusions\n                        Confs[i, :, :] = fast_confusion(truth, preds, test_loader.dataset.label_values).astype(np.int32)\n\n\n                    # Show vote results\n                    print('\\nCompute confusion')\n\n                    val_preds = []\n                    val_labels = []\n                    t1 = time.time()\n                    for i, seq_frames in enumerate(test_loader.dataset.frames):\n                        seq = test_loader.dataset.sequences[i]\n                        seq_folder = os.path.join(config.sv_path,'kpconv',seq,\"os1_cloud_node_semantickitti_label_id\")\n                        if not os.path.exists(seq_folder):\n                            os.makedirs(seq_folder)\n                        for j, frame in enumerate(seq_frames):\n                            #print(test_loader.dataset.label_values)\n                            frame_path = os.path.join(seq_folder,frame+'.label')\n                            tmp_preds = test_loader.dataset.learning_map_inv[all_f_preds[i][j]] \n                            tmp_preds.tofile(frame_path)\n\n                        val_preds += [np.hstack(all_f_preds[i])]\n                        val_labels += [np.hstack(all_f_labels[i])]\n                    val_preds = np.hstack(val_preds)\n                    val_labels = np.hstack(val_labels)\n                    t2 = time.time()\n                    C_tot = fast_confusion(val_labels, val_preds, test_loader.dataset.label_values)\n                    t3 = time.time()\n                    print(' Stacking time : {:.1f}s'.format(t2 - t1))\n                    print('Confusion time : {:.1f}s'.format(t3 - t2))\n\n                    s1 = '\\n'\n                    for cc in C_tot:\n                        for c in cc:\n                            s1 += '{:7.0f} '.format(c)\n                        s1 += '\\n'\n                    if debug:\n                        print(s1)\n\n                    # Remove ignored labels from confusions\n                    for l_ind, label_value in reversed(list(enumerate(test_loader.dataset.label_values))):\n                        if label_value in test_loader.dataset.ignored_labels:\n                            C_tot = np.delete(C_tot, l_ind, axis=0)\n                            C_tot = np.delete(C_tot, l_ind, axis=1)\n\n                    # Objects IoU\n                    val_IoUs = IoU_from_confusions(C_tot)\n\n                    # Compute IoUs\n                    mIoU = np.mean(val_IoUs)\n                    s2 = '{:5.2f} | '.format(100 * mIoU)\n                    for IoU in val_IoUs:\n                        s2 += '{:5.2f} '.format(100 * IoU)\n                    print(s2 + '\\n')\n\n                    # Save a report\n                    report_file = join(report_path, 'report_{:04d}.txt'.format(int(np.floor(last_min))))\n                    str = 'Report of the confusion and metrics\\n'\n                    str += '***********************************\\n\\n\\n'\n                    str += 'Confusion matrix:\\n\\n'\n                    str += s1\n                    str += '\\nIoU values:\\n\\n'\n                    str += s2\n                    str += '\\n\\n'\n                    with open(report_file, 'w') as f:\n                        f.write(str)\n\n            test_epoch += 1\n\n            # Break when reaching number of desired votes\n            if last_min > num_votes:\n                break\n\n        return\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/utils/trainer.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Class handling the training of any model\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 11/06/2018\n#\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Imports and global variables\n#       \\**********************************/\n#\n\n\n# Basic libs\nimport torch\nimport torch.nn as nn\nimport numpy as np\nimport pickle\nimport os\nfrom os import makedirs, remove\nfrom os.path import exists, join\nimport time\nimport sys\n\n# PLY reader\nfrom utils.ply import read_ply, write_ply\n\n# Metrics\nfrom utils.metrics import IoU_from_confusions, fast_confusion\nfrom utils.config import Config\nfrom sklearn.neighbors import KDTree\n\nfrom models.blocks import KPConv\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Trainer Class\n#       \\*******************/\n#\n\n\nclass ModelTrainer:\n\n    # Initialization methods\n    # ------------------------------------------------------------------------------------------------------------------\n\n    def __init__(self, net, config, chkp_path=None, finetune=False, on_gpu=True):\n        \"\"\"\n        Initialize training parameters and reload previous model for restore/finetune\n        :param net: network object\n        :param config: configuration object\n        :param chkp_path: path to the checkpoint that needs to be loaded (None for new training)\n        :param finetune: finetune from checkpoint (True) or restore training from checkpoint (False)\n        :param on_gpu: Train on GPU or CPU\n        \"\"\"\n\n        ############\n        # Parameters\n        ############\n\n        # Epoch index\n        self.epoch = 0\n        self.step = 0\n\n        # Optimizer with specific learning rate for deformable KPConv\n        deform_params = [v for k, v in net.named_parameters() if 'offset' in k]\n        other_params = [v for k, v in net.named_parameters() if 'offset' not in k]\n        deform_lr = config.learning_rate * config.deform_lr_factor\n        self.optimizer = torch.optim.SGD([{'params': other_params},\n                                          {'params': deform_params, 'lr': deform_lr}],\n                                         lr=config.learning_rate,\n                                         momentum=config.momentum,\n                                         weight_decay=config.weight_decay)\n\n        # Choose to train on CPU or GPU\n        if on_gpu and torch.cuda.is_available():\n            self.device = torch.device(\"cuda:0\")\n        else:\n            self.device = torch.device(\"cpu\")\n        net.to(self.device)\n\n        ##########################\n        # Load previous checkpoint\n        ##########################\n\n        if (chkp_path is not None):\n            if finetune:\n                checkpoint = torch.load(chkp_path)\n                net.load_state_dict(checkpoint['model_state_dict'])\n                net.train()\n                print(\"Model restored and ready for finetuning.\")\n            else:\n                checkpoint = torch.load(chkp_path)\n                net.load_state_dict(checkpoint['model_state_dict'])\n                self.optimizer.load_state_dict(checkpoint['optimizer_state_dict'])\n                self.epoch = checkpoint['epoch']\n                net.train()\n                print(\"Model and training state restored.\")\n\n        # Path of the result folder\n        if config.saving:\n            if config.saving_path is None:\n                config.saving_path = time.strftime('results/Log_%Y-%m-%d_%H-%M-%S', time.gmtime())\n            if not exists(config.saving_path):\n                makedirs(config.saving_path)\n            config.save()\n\n        return\n\n    # Training main method\n    # ------------------------------------------------------------------------------------------------------------------\n\n    def train(self, net, training_loader, val_loader, config):\n        \"\"\"\n        Train the model on a particular dataset.\n        \"\"\"\n\n        ################\n        # Initialization\n        ################\n\n        if config.saving:\n            # Training log file\n            with open(join(config.saving_path, 'training.txt'), \"w\") as file:\n                file.write('epochs steps out_loss offset_loss train_accuracy time\\n')\n\n            # Killing file (simply delete this file when you want to stop the training)\n            PID_file = join(config.saving_path, 'running_PID.txt')\n            if not exists(PID_file):\n                with open(PID_file, \"w\") as file:\n                    file.write('Launched with PyCharm')\n\n            # Checkpoints directory\n            checkpoint_directory = join(config.saving_path, 'checkpoints')\n            if not exists(checkpoint_directory):\n                makedirs(checkpoint_directory)\n        else:\n            checkpoint_directory = None\n            PID_file = None\n\n        # Loop variables\n        t0 = time.time()\n        t = [time.time()]\n        last_display = time.time()\n        mean_dt = np.zeros(1)\n\n        # Start training loop\n        for epoch in range(config.max_epoch):\n\n            # Remove File for kill signal\n            if epoch == config.max_epoch - 1 and exists(PID_file):\n                remove(PID_file)\n\n            self.step = 0\n            for batch in training_loader:\n\n                # Check kill signal (running_PID.txt deleted)\n                if config.saving and not exists(PID_file):\n                    continue\n\n                ##################\n                # Processing batch\n                ##################\n\n                # New time\n                t = t[-1:]\n                t += [time.time()]\n\n                if 'cuda' in self.device.type:\n                    batch.to(self.device)\n\n                # zero the parameter gradients\n                self.optimizer.zero_grad()\n\n                # Forward pass\n                outputs = net(batch, config)\n                loss = net.loss(outputs, batch.labels)\n                acc = net.accuracy(outputs, batch.labels)\n\n                t += [time.time()]\n\n                # Backward + optimize\n                loss.backward()\n\n                if config.grad_clip_norm > 0:\n                    #torch.nn.utils.clip_grad_norm_(net.parameters(), config.grad_clip_norm)\n                    torch.nn.utils.clip_grad_value_(net.parameters(), config.grad_clip_norm)\n                self.optimizer.step()\n                torch.cuda.synchronize(self.device)\n\n                t += [time.time()]\n\n                # Average timing\n                if self.step < 2:\n                    mean_dt = np.array(t[1:]) - np.array(t[:-1])\n                else:\n                    mean_dt = 0.9 * mean_dt + 0.1 * (np.array(t[1:]) - np.array(t[:-1]))\n\n                # Console display (only one per second)\n                if (t[-1] - last_display) > 1.0:\n                    last_display = t[-1]\n                    message = 'e{:03d}-i{:04d} => L={:.3f} acc={:3.0f}% / t(ms): {:5.1f} {:5.1f} {:5.1f})'\n                    print(message.format(self.epoch, self.step,\n                                         loss.item(),\n                                         100*acc,\n                                         1000 * mean_dt[0],\n                                         1000 * mean_dt[1],\n                                         1000 * mean_dt[2]))\n\n                # Log file\n                if config.saving:\n                    with open(join(config.saving_path, 'training.txt'), \"a\") as file:\n                        message = '{:d} {:d} {:.3f} {:.3f} {:.3f} {:.3f}\\n'\n                        file.write(message.format(self.epoch,\n                                                  self.step,\n                                                  net.output_loss,\n                                                  net.reg_loss,\n                                                  acc,\n                                                  t[-1] - t0))\n\n\n                self.step += 1\n\n            ##############\n            # End of epoch\n            ##############\n\n            # Check kill signal (running_PID.txt deleted)\n            if config.saving and not exists(PID_file):\n                break\n\n            # Update learning rate\n            if self.epoch in config.lr_decays:\n                for param_group in self.optimizer.param_groups:\n                    param_group['lr'] *= config.lr_decays[self.epoch]\n\n            # Update epoch\n            self.epoch += 1\n\n            # Saving\n            if config.saving:\n                # Get current state dict\n                save_dict = {'epoch': self.epoch,\n                             'model_state_dict': net.state_dict(),\n                             'optimizer_state_dict': self.optimizer.state_dict(),\n                             'saving_path': config.saving_path}\n\n                # Save current state of the network (for restoring purposes)\n                checkpoint_path = join(checkpoint_directory, 'current_chkp.tar')\n                torch.save(save_dict, checkpoint_path)\n\n                # Save checkpoints occasionally\n                if (self.epoch + 1) % config.checkpoint_gap == 0:\n                    checkpoint_path = join(checkpoint_directory, 'chkp_{:04d}.tar'.format(self.epoch + 1))\n                    torch.save(save_dict, checkpoint_path)\n\n            # Validation\n            net.eval()\n            self.validation(net, val_loader, config)\n            net.train()\n\n        print('Finished Training')\n        return\n\n    # Validation methods\n    # ------------------------------------------------------------------------------------------------------------------\n\n    def validation(self, net, val_loader, config: Config):\n\n        if config.dataset_task == 'classification':\n            self.object_classification_validation(net, val_loader, config)\n        elif config.dataset_task == 'segmentation':\n            self.object_segmentation_validation(net, val_loader, config)\n        elif config.dataset_task == 'cloud_segmentation':\n            self.cloud_segmentation_validation(net, val_loader, config)\n        elif config.dataset_task == 'slam_segmentation':\n            self.slam_segmentation_validation(net, val_loader, config)\n        else:\n            raise ValueError('No validation method implemented for this network type')\n\n    def object_classification_validation(self, net, val_loader, config):\n        \"\"\"\n        Perform a round of validation and show/save results\n        :param net: network object\n        :param val_loader: data loader for validation set\n        :param config: configuration object\n        \"\"\"\n\n        ############\n        # Initialize\n        ############\n\n        # Choose validation smoothing parameter (0 for no smothing, 0.99 for big smoothing)\n        val_smooth = 0.95\n\n        # Number of classes predicted by the model\n        nc_model = config.num_classes\n        softmax = torch.nn.Softmax(1)\n\n        # Initialize global prediction over all models\n        if not hasattr(self, 'val_probs'):\n            self.val_probs = np.zeros((val_loader.dataset.num_models, nc_model))\n\n        #####################\n        # Network predictions\n        #####################\n\n        probs = []\n        targets = []\n        obj_inds = []\n\n        t = [time.time()]\n        last_display = time.time()\n        mean_dt = np.zeros(1)\n\n        # Start validation loop\n        for batch in val_loader:\n\n            # New time\n            t = t[-1:]\n            t += [time.time()]\n\n            if 'cuda' in self.device.type:\n                batch.to(self.device)\n\n            # Forward pass\n            outputs = net(batch, config)\n\n            # Get probs and labels\n            probs += [softmax(outputs).cpu().detach().numpy()]\n            targets += [batch.labels.cpu().numpy()]\n            obj_inds += [batch.model_inds.cpu().numpy()]\n            torch.cuda.synchronize(self.device)\n\n            # Average timing\n            t += [time.time()]\n            mean_dt = 0.95 * mean_dt + 0.05 * (np.array(t[1:]) - np.array(t[:-1]))\n\n            # Display\n            if (t[-1] - last_display) > 1.0:\n                last_display = t[-1]\n                message = 'Validation : {:.1f}% (timings : {:4.2f} {:4.2f})'\n                print(message.format(100 * len(obj_inds) / config.validation_size,\n                                     1000 * (mean_dt[0]),\n                                     1000 * (mean_dt[1])))\n\n        # Stack all validation predictions\n        probs = np.vstack(probs)\n        targets = np.hstack(targets)\n        obj_inds = np.hstack(obj_inds)\n\n        ###################\n        # Voting validation\n        ###################\n\n        self.val_probs[obj_inds] = val_smooth * self.val_probs[obj_inds] + (1-val_smooth) * probs\n\n        ############\n        # Confusions\n        ############\n\n        validation_labels = np.array(val_loader.dataset.label_values)\n\n        # Compute classification results\n        C1 = fast_confusion(targets,\n                            np.argmax(probs, axis=1),\n                            validation_labels)\n\n        # Compute votes confusion\n        C2 = fast_confusion(val_loader.dataset.input_labels,\n                            np.argmax(self.val_probs, axis=1),\n                            validation_labels)\n\n\n        # Saving (optionnal)\n        if config.saving:\n            print(\"Save confusions\")\n            conf_list = [C1, C2]\n            file_list = ['val_confs.txt', 'vote_confs.txt']\n            for conf, conf_file in zip(conf_list, file_list):\n                test_file = join(config.saving_path, conf_file)\n                if exists(test_file):\n                    with open(test_file, \"a\") as text_file:\n                        for line in conf:\n                            for value in line:\n                                text_file.write('%d ' % value)\n                        text_file.write('\\n')\n                else:\n                    with open(test_file, \"w\") as text_file:\n                        for line in conf:\n                            for value in line:\n                                text_file.write('%d ' % value)\n                        text_file.write('\\n')\n\n        val_ACC = 100 * np.sum(np.diag(C1)) / (np.sum(C1) + 1e-6)\n        vote_ACC = 100 * np.sum(np.diag(C2)) / (np.sum(C2) + 1e-6)\n        print('Accuracies : val = {:.1f}% / vote = {:.1f}%'.format(val_ACC, vote_ACC))\n\n        return C1\n\n    def cloud_segmentation_validation(self, net, val_loader, config, debug=False):\n        \"\"\"\n        Validation method for cloud segmentation models\n        \"\"\"\n\n        ############\n        # Initialize\n        ############\n\n        t0 = time.time()\n\n        # Choose validation smoothing parameter (0 for no smothing, 0.99 for big smoothing)\n        val_smooth = 0.95\n        softmax = torch.nn.Softmax(1)\n\n        # Do not validate if dataset has no validation cloud\n        if val_loader.dataset.validation_split not in val_loader.dataset.all_splits:\n            return\n\n        # Number of classes including ignored labels\n        nc_tot = val_loader.dataset.num_classes\n\n        # Number of classes predicted by the model\n        nc_model = config.num_classes\n\n        #print(nc_tot)\n        #print(nc_model)\n\n        # Initiate global prediction over validation clouds\n        if not hasattr(self, 'validation_probs'):\n            self.validation_probs = [np.zeros((l.shape[0], nc_model))\n                                     for l in val_loader.dataset.input_labels]\n            self.val_proportions = np.zeros(nc_model, dtype=np.float32)\n            i = 0\n            for label_value in val_loader.dataset.label_values:\n                if label_value not in val_loader.dataset.ignored_labels:\n                    self.val_proportions[i] = np.sum([np.sum(labels == label_value)\n                                                      for labels in val_loader.dataset.validation_labels])\n                    i += 1\n\n        #####################\n        # Network predictions\n        #####################\n\n        predictions = []\n        targets = []\n\n        t = [time.time()]\n        last_display = time.time()\n        mean_dt = np.zeros(1)\n\n\n        t1 = time.time()\n\n        # Start validation loop\n        for i, batch in enumerate(val_loader):\n\n            # New time\n            t = t[-1:]\n            t += [time.time()]\n\n            if 'cuda' in self.device.type:\n                batch.to(self.device)\n\n            # Forward pass\n            outputs = net(batch, config)\n\n            # Get probs and labels\n            stacked_probs = softmax(outputs).cpu().detach().numpy()\n            labels = batch.labels.cpu().numpy()\n            lengths = batch.lengths[0].cpu().numpy()\n            in_inds = batch.input_inds.cpu().numpy()\n            cloud_inds = batch.cloud_inds.cpu().numpy()\n            torch.cuda.synchronize(self.device)\n\n            # Get predictions and labels per instance\n            # ***************************************\n\n            i0 = 0\n            for b_i, length in enumerate(lengths):\n\n                # Get prediction\n                target = labels[i0:i0 + length]\n                probs = stacked_probs[i0:i0 + length]\n                inds = in_inds[i0:i0 + length]\n                c_i = cloud_inds[b_i]\n\n                # Update current probs in whole cloud\n                self.validation_probs[c_i][inds] = val_smooth * self.validation_probs[c_i][inds] \\\n                                                   + (1 - val_smooth) * probs\n\n                # Stack all prediction for this epoch\n                predictions.append(probs)\n                targets.append(target)\n                i0 += length\n\n            # Average timing\n            t += [time.time()]\n            mean_dt = 0.95 * mean_dt + 0.05 * (np.array(t[1:]) - np.array(t[:-1]))\n\n            # Display\n            if (t[-1] - last_display) > 1.0:\n                last_display = t[-1]\n                message = 'Validation : {:.1f}% (timings : {:4.2f} {:4.2f})'\n                print(message.format(100 * i / config.validation_size,\n                                     1000 * (mean_dt[0]),\n                                     1000 * (mean_dt[1])))\n\n        t2 = time.time()\n\n        # Confusions for our subparts of validation set\n        Confs = np.zeros((len(predictions), nc_tot, nc_tot), dtype=np.int32)\n        for i, (probs, truth) in enumerate(zip(predictions, targets)):\n\n            # Insert false columns for ignored labels\n            for l_ind, label_value in enumerate(val_loader.dataset.label_values):\n                if label_value in val_loader.dataset.ignored_labels:\n                    probs = np.insert(probs, l_ind, 0, axis=1)\n\n            # Predicted labels\n            preds = val_loader.dataset.label_values[np.argmax(probs, axis=1)]\n\n            # Confusions\n            Confs[i, :, :] = fast_confusion(truth, preds, val_loader.dataset.label_values).astype(np.int32)\n\n\n        t3 = time.time()\n\n        # Sum all confusions\n        C = np.sum(Confs, axis=0).astype(np.float32)\n\n        # Remove ignored labels from confusions\n        for l_ind, label_value in reversed(list(enumerate(val_loader.dataset.label_values))):\n            if label_value in val_loader.dataset.ignored_labels:\n                C = np.delete(C, l_ind, axis=0)\n                C = np.delete(C, l_ind, axis=1)\n\n        # Balance with real validation proportions\n        C *= np.expand_dims(self.val_proportions / (np.sum(C, axis=1) + 1e-6), 1)\n\n\n        t4 = time.time()\n\n        # Objects IoU\n        IoUs = IoU_from_confusions(C)\n\n        t5 = time.time()\n\n        # Saving (optionnal)\n        if config.saving:\n\n            # Name of saving file\n            test_file = join(config.saving_path, 'val_IoUs.txt')\n\n            # Line to write:\n            line = ''\n            for IoU in IoUs:\n                line += '{:.3f} '.format(IoU)\n            line = line + '\\n'\n\n            # Write in file\n            if exists(test_file):\n                with open(test_file, \"a\") as text_file:\n                    text_file.write(line)\n            else:\n                with open(test_file, \"w\") as text_file:\n                    text_file.write(line)\n\n            # Save potentials\n            pot_path = join(config.saving_path, 'potentials')\n            if not exists(pot_path):\n                makedirs(pot_path)\n            files = val_loader.dataset.files\n            for i, file_path in enumerate(files):\n                pot_points = np.array(val_loader.dataset.pot_trees[i].data, copy=False)\n                cloud_name = file_path.split('/')[-1]\n                pot_name = join(pot_path, cloud_name)\n                pots = val_loader.dataset.potentials[i].numpy().astype(np.float32)\n                write_ply(pot_name,\n                          [pot_points.astype(np.float32), pots],\n                          ['x', 'y', 'z', 'pots'])\n\n        t6 = time.time()\n\n        # Print instance mean\n        mIoU = 100 * np.mean(IoUs)\n        print('{:s} mean IoU = {:.1f}%'.format(config.dataset, mIoU))\n\n        # Save predicted cloud occasionally\n        if config.saving and (self.epoch + 1) % config.checkpoint_gap == 0:\n            val_path = join(config.saving_path, 'val_preds_{:d}'.format(self.epoch + 1))\n            if not exists(val_path):\n                makedirs(val_path)\n            files = val_loader.dataset.files\n            for i, file_path in enumerate(files):\n\n                # Get points\n                points = val_loader.dataset.load_evaluation_points(file_path)\n\n                # Get probs on our own ply points\n                sub_probs = self.validation_probs[i]\n\n                # Insert false columns for ignored labels\n                for l_ind, label_value in enumerate(val_loader.dataset.label_values):\n                    if label_value in val_loader.dataset.ignored_labels:\n                        sub_probs = np.insert(sub_probs, l_ind, 0, axis=1)\n\n                # Get the predicted labels\n                sub_preds = val_loader.dataset.label_values[np.argmax(sub_probs, axis=1).astype(np.int32)]\n\n                # Reproject preds on the evaluations points\n                preds = (sub_preds[val_loader.dataset.test_proj[i]]).astype(np.int32)\n\n                # Path of saved validation file\n                cloud_name = file_path.split('/')[-1]\n                val_name = join(val_path, cloud_name)\n\n                # Save file\n                labels = val_loader.dataset.validation_labels[i].astype(np.int32)\n                write_ply(val_name,\n                          [points, preds, labels],\n                          ['x', 'y', 'z', 'preds', 'class'])\n\n        # Display timings\n        t7 = time.time()\n        if debug:\n            print('\\n************************\\n')\n            print('Validation timings:')\n            print('Init ...... {:.1f}s'.format(t1 - t0))\n            print('Loop ...... {:.1f}s'.format(t2 - t1))\n            print('Confs ..... {:.1f}s'.format(t3 - t2))\n            print('Confs bis . {:.1f}s'.format(t4 - t3))\n            print('IoU ....... {:.1f}s'.format(t5 - t4))\n            print('Save1 ..... {:.1f}s'.format(t6 - t5))\n            print('Save2 ..... {:.1f}s'.format(t7 - t6))\n            print('\\n************************\\n')\n\n        return\n\n    def slam_segmentation_validation(self, net, val_loader, config, debug=True):\n        \"\"\"\n        Validation method for slam segmentation models\n        \"\"\"\n\n        ############\n        # Initialize\n        ############\n\n        t0 = time.time()\n\n        # Do not validate if dataset has no validation cloud\n        if val_loader is None:\n            return\n\n        # Choose validation smoothing parameter (0 for no smothing, 0.99 for big smoothing)\n        val_smooth = 0.95\n        softmax = torch.nn.Softmax(1)\n\n        # Create folder for validation predictions\n        if not exists (join(config.saving_path, 'val_preds')):\n            makedirs(join(config.saving_path, 'val_preds'))\n\n        # initiate the dataset validation containers\n        val_loader.dataset.val_points = []\n        val_loader.dataset.val_labels = []\n\n        # Number of classes including ignored labels\n        nc_tot = val_loader.dataset.num_classes\n\n        #####################\n        # Network predictions\n        #####################\n\n        predictions = []\n        targets = []\n        inds = []\n        val_i = 0\n\n        t = [time.time()]\n        last_display = time.time()\n        mean_dt = np.zeros(1)\n\n\n        t1 = time.time()\n\n        # Start validation loop\n        for i, batch in enumerate(val_loader):\n\n            # New time\n            t = t[-1:]\n            t += [time.time()]\n\n            if 'cuda' in self.device.type:\n                batch.to(self.device)\n\n            # Forward pass\n            outputs = net(batch, config)\n\n            # Get probs and labels\n            stk_probs = softmax(outputs).cpu().detach().numpy()\n            lengths = batch.lengths[0].cpu().numpy()\n            f_inds = batch.frame_inds.cpu().numpy()\n            r_inds_list = batch.reproj_inds\n            r_mask_list = batch.reproj_masks\n            labels_list = batch.val_labels\n            torch.cuda.synchronize(self.device)\n\n            # Get predictions and labels per instance\n            # ***************************************\n\n            i0 = 0\n            for b_i, length in enumerate(lengths):\n\n                # Get prediction\n                probs = stk_probs[i0:i0 + length]\n                proj_inds = r_inds_list[b_i]\n                proj_mask = r_mask_list[b_i]\n                frame_labels = labels_list[b_i]\n                s_ind = f_inds[b_i, 0]\n                f_ind = f_inds[b_i, 1]\n\n                # Project predictions on the frame points\n                proj_probs = probs[proj_inds]\n\n                # Safe check if only one point:\n                if proj_probs.ndim < 2:\n                    proj_probs = np.expand_dims(proj_probs, 0)\n\n                # Insert false columns for ignored labels\n                for l_ind, label_value in enumerate(val_loader.dataset.label_values):\n                    if label_value in val_loader.dataset.ignored_labels:\n                        proj_probs = np.insert(proj_probs, l_ind, 0, axis=1)\n\n                # Predicted labels\n                preds = val_loader.dataset.label_values[np.argmax(proj_probs, axis=1)]\n\n                # Save predictions in a binary file\n                filename = '{:s}_{:07d}.npy'.format(val_loader.dataset.sequences[s_ind], f_ind)\n                filepath = join(config.saving_path, 'val_preds', filename)\n                if exists(filepath):\n                    frame_preds = np.load(filepath)\n                else:\n                    frame_preds = np.zeros(frame_labels.shape, dtype=np.uint8)\n                frame_preds[proj_mask] = preds.astype(np.uint8)\n                np.save(filepath, frame_preds)\n\n                # Save some of the frame pots\n                if f_ind % 20 == 0:\n                    seq_path = join(val_loader.dataset.path, val_loader.dataset.sequences[s_ind])\n                    velo_file = join(seq_path, 'os1_cloud_node_kitti_bin', val_loader.dataset.frames[s_ind][f_ind] + '.bin')\n                    frame_points = np.fromfile(velo_file, dtype=np.float32)\n                    frame_points = frame_points.reshape((-1, 4))\n                    write_ply(filepath[:-4] + '_pots.ply',\n                              [frame_points[:, :3], frame_labels, frame_preds],\n                              ['x', 'y', 'z', 'gt', 'pre'])\n\n                # Update validation confusions\n                frame_C = fast_confusion(frame_labels,\n                                         frame_preds.astype(np.int32),\n                                         val_loader.dataset.label_values)\n                val_loader.dataset.val_confs[s_ind][f_ind, :, :] = frame_C\n\n                # Stack all prediction for this epoch\n                predictions += [preds]\n                targets += [frame_labels[proj_mask]]\n                inds += [f_inds[b_i, :]]\n                val_i += 1\n                i0 += length\n\n            # Average timing\n            t += [time.time()]\n            mean_dt = 0.95 * mean_dt + 0.05 * (np.array(t[1:]) - np.array(t[:-1]))\n\n            # Display\n            if (t[-1] - last_display) > 1.0:\n                last_display = t[-1]\n                message = 'Validation : {:.1f}% (timings : {:4.2f} {:4.2f})'\n                print(message.format(100 * i / config.validation_size,\n                                     1000 * (mean_dt[0]),\n                                     1000 * (mean_dt[1])))\n\n        t2 = time.time()\n\n        # Confusions for our subparts of validation set\n        Confs = np.zeros((len(predictions), nc_tot, nc_tot), dtype=np.int32)\n        for i, (preds, truth) in enumerate(zip(predictions, targets)):\n\n            # Confusions\n            Confs[i, :, :] = fast_confusion(truth, preds, val_loader.dataset.label_values).astype(np.int32)\n\n        t3 = time.time()\n\n        #######################################\n        # Results on this subpart of validation\n        #######################################\n\n        # Sum all confusions\n        C = np.sum(Confs, axis=0).astype(np.float32)\n\n        # Balance with real validation proportions\n        C *= np.expand_dims(val_loader.dataset.class_proportions / (np.sum(C, axis=1) + 1e-6), 1)\n\n        # Remove ignored labels from confusions\n        for l_ind, label_value in reversed(list(enumerate(val_loader.dataset.label_values))):\n            if label_value in val_loader.dataset.ignored_labels:\n                C = np.delete(C, l_ind, axis=0)\n                C = np.delete(C, l_ind, axis=1)\n\n        # Objects IoU\n        IoUs = IoU_from_confusions(C)\n\n        #####################################\n        # Results on the whole validation set\n        #####################################\n\n        t4 = time.time()\n\n        # Sum all validation confusions\n        C_tot = [np.sum(seq_C, axis=0) for seq_C in val_loader.dataset.val_confs if len(seq_C) > 0]\n        C_tot = np.sum(np.stack(C_tot, axis=0), axis=0)\n\n        if debug:\n            s = '\\n'\n            for cc in C_tot:\n                for c in cc:\n                    s += '{:8.1f} '.format(c)\n                s += '\\n'\n            print(s)\n\n        # Remove ignored labels from confusions\n        for l_ind, label_value in reversed(list(enumerate(val_loader.dataset.label_values))):\n            if label_value in val_loader.dataset.ignored_labels:\n                C_tot = np.delete(C_tot, l_ind, axis=0)\n                C_tot = np.delete(C_tot, l_ind, axis=1)\n\n        # Objects IoU\n        val_IoUs = IoU_from_confusions(C_tot)\n\n        t5 = time.time()\n\n        # Saving (optionnal)\n        if config.saving:\n\n            IoU_list = [IoUs, val_IoUs]\n            file_list = ['subpart_IoUs.txt', 'val_IoUs.txt']\n            for IoUs_to_save, IoU_file in zip(IoU_list, file_list):\n\n                # Name of saving file\n                test_file = join(config.saving_path, IoU_file)\n\n                # Line to write:\n                line = ''\n                for IoU in IoUs_to_save:\n                    line += '{:.3f} '.format(IoU)\n                line = line + '\\n'\n\n                # Write in file\n                if exists(test_file):\n                    with open(test_file, \"a\") as text_file:\n                        text_file.write(line)\n                else:\n                    with open(test_file, \"w\") as text_file:\n                        text_file.write(line)\n\n        # Print instance mean\n        mIoU = 100 * np.mean(IoUs)\n        print('{:s} : subpart mIoU = {:.1f} %'.format(config.dataset, mIoU))\n        mIoU = 100 * np.mean(val_IoUs)\n        print('{:s} :     val mIoU = {:.1f} %'.format(config.dataset, mIoU))\n\n        t6 = time.time()\n\n        # Display timings\n        if debug:\n            print('\\n************************\\n')\n            print('Validation timings:')\n            print('Init ...... {:.1f}s'.format(t1 - t0))\n            print('Loop ...... {:.1f}s'.format(t2 - t1))\n            print('Confs ..... {:.1f}s'.format(t3 - t2))\n            print('IoU1 ...... {:.1f}s'.format(t4 - t3))\n            print('IoU2 ...... {:.1f}s'.format(t5 - t4))\n            print('Save ...... {:.1f}s'.format(t6 - t5))\n            print('\\n************************\\n')\n\n        return\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/utils/visualizer.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Class handling the visualization\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 11/06/2018\n#\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Imports and global variables\n#       \\**********************************/\n#\n\n\n# Basic libs\nimport torch\nimport numpy as np\nfrom sklearn.neighbors import KDTree\nfrom os import makedirs, remove, rename, listdir\nfrom os.path import exists, join\nimport time\nfrom mayavi import mlab\nimport sys\n\nfrom models.blocks import KPConv\n\n# PLY reader\nfrom utils.ply import write_ply, read_ply\n\n# Configuration class\nfrom utils.config import Config, bcolors\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Trainer Class\n#       \\*******************/\n#\n\n\nclass ModelVisualizer:\n\n    # Initialization methods\n    # ------------------------------------------------------------------------------------------------------------------\n\n    def __init__(self, net, config, chkp_path, on_gpu=True):\n        \"\"\"\n        Initialize training parameters and reload previous model for restore/finetune\n        :param net: network object\n        :param config: configuration object\n        :param chkp_path: path to the checkpoint that needs to be loaded (None for new training)\n        :param finetune: finetune from checkpoint (True) or restore training from checkpoint (False)\n        :param on_gpu: Train on GPU or CPU\n        \"\"\"\n\n        ############\n        # Parameters\n        ############\n\n        # Choose to train on CPU or GPU\n        if on_gpu and torch.cuda.is_available():\n            self.device = torch.device(\"cuda:0\")\n        else:\n            self.device = torch.device(\"cpu\")\n        net.to(self.device)\n\n        ##########################\n        # Load previous checkpoint\n        ##########################\n\n        checkpoint = torch.load(chkp_path)\n\n        new_dict = {}\n        for k, v in checkpoint['model_state_dict'].items():\n            if 'blocs' in k:\n                k = k.replace('blocs', 'blocks')\n            new_dict[k] = v\n\n        net.load_state_dict(new_dict)\n        self.epoch = checkpoint['epoch']\n        net.eval()\n        print(\"\\nModel state restored from {:s}.\".format(chkp_path))\n\n        return\n\n    # Main visualization methods\n    # ------------------------------------------------------------------------------------------------------------------\n\n    def show_deformable_kernels(self, net, loader, config, deform_idx=0):\n        \"\"\"\n        Show some inference with deformable kernels\n        \"\"\"\n\n        ##########################################\n        # First choose the visualized deformations\n        ##########################################\n\n        print('\\nList of the deformable convolution available (chosen one highlighted in green)')\n        fmt_str = '  {:}{:2d} > KPConv(r={:.3f}, Din={:d}, Dout={:d}){:}'\n        deform_convs = []\n        for m in net.modules():\n            if isinstance(m, KPConv) and m.deformable:\n                if len(deform_convs) == deform_idx:\n                    color = bcolors.OKGREEN\n                else:\n                    color = bcolors.FAIL\n                print(fmt_str.format(color, len(deform_convs), m.radius, m.in_channels, m.out_channels, bcolors.ENDC))\n                deform_convs.append(m)\n\n        ################\n        # Initialization\n        ################\n\n        print('\\n****************************************************\\n')\n\n        # Loop variables\n        t0 = time.time()\n        t = [time.time()]\n        last_display = time.time()\n        mean_dt = np.zeros(1)\n        count = 0\n\n        # Start training loop\n        for epoch in range(config.max_epoch):\n\n            for batch in loader:\n\n                ##################\n                # Processing batch\n                ##################\n\n                # New time\n                t = t[-1:]\n                t += [time.time()]\n\n                if 'cuda' in self.device.type:\n                    batch.to(self.device)\n\n                # Forward pass\n                outputs = net(batch, config)\n                original_KP = deform_convs[deform_idx].kernel_points.cpu().detach().numpy()\n                stacked_deformed_KP = deform_convs[deform_idx].deformed_KP.cpu().detach().numpy()\n                count += batch.lengths[0].shape[0]\n\n                if 'cuda' in self.device.type:\n                    torch.cuda.synchronize(self.device)\n\n                # Find layer\n                l = None\n                for i, p in enumerate(batch.points):\n                    if p.shape[0] == stacked_deformed_KP.shape[0]:\n                        l = i\n\n                t += [time.time()]\n\n                # Get data\n                in_points = []\n                in_colors = []\n                deformed_KP = []\n                points = []\n                lookuptrees = []\n                i0 = 0\n                for b_i, length in enumerate(batch.lengths[0]):\n                    in_points.append(batch.points[0][i0:i0 + length].cpu().detach().numpy())\n                    if batch.features.shape[1] == 4:\n                        in_colors.append(batch.features[i0:i0 + length, 1:].cpu().detach().numpy())\n                    else:\n                        in_colors.append(None)\n                    i0 += length\n\n                i0 = 0\n                for b_i, length in enumerate(batch.lengths[l]):\n                    points.append(batch.points[l][i0:i0 + length].cpu().detach().numpy())\n                    deformed_KP.append(stacked_deformed_KP[i0:i0 + length])\n                    lookuptrees.append(KDTree(points[-1]))\n                    i0 += length\n\n                ###########################\n                # Interactive visualization\n                ###########################\n\n                # Create figure for features\n                fig1 = mlab.figure('Deformations', bgcolor=(1.0, 1.0, 1.0), size=(1280, 920))\n                fig1.scene.parallel_projection = False\n\n                # Indices\n                global obj_i, point_i, plots, offsets, p_scale, show_in_p, aim_point\n                p_scale = 0.03\n                obj_i = 0\n                point_i = 0\n                plots = {}\n                offsets = False\n                show_in_p = 2\n                aim_point = np.zeros((1, 3))\n\n                def picker_callback(picker):\n                    \"\"\" Picker callback: this get called when on pick events.\n                    \"\"\"\n                    global plots, aim_point\n\n                    if 'in_points' in plots:\n                        if plots['in_points'].actor.actor._vtk_obj in [o._vtk_obj for o in picker.actors]:\n                            point_rez = plots['in_points'].glyph.glyph_source.glyph_source.output.points.to_array().shape[0]\n                            new_point_i = int(np.floor(picker.point_id / point_rez))\n                            if new_point_i < len(plots['in_points'].mlab_source.points):\n                                # Get closest point in the layer we are interested in\n                                aim_point = plots['in_points'].mlab_source.points[new_point_i:new_point_i + 1]\n                                update_scene()\n\n                    if 'points' in plots:\n                        if plots['points'].actor.actor._vtk_obj in [o._vtk_obj for o in picker.actors]:\n                            point_rez = plots['points'].glyph.glyph_source.glyph_source.output.points.to_array().shape[0]\n                            new_point_i = int(np.floor(picker.point_id / point_rez))\n                            if new_point_i < len(plots['points'].mlab_source.points):\n                                # Get closest point in the layer we are interested in\n                                aim_point = plots['points'].mlab_source.points[new_point_i:new_point_i + 1]\n                                update_scene()\n\n                def update_scene():\n                    global plots, offsets, p_scale, show_in_p, aim_point, point_i\n\n                    # Get the current view\n                    v = mlab.view()\n                    roll = mlab.roll()\n\n                    #  clear figure\n                    for key in plots.keys():\n                        plots[key].remove()\n\n                    plots = {}\n\n                    # Plot new data feature\n                    p = points[obj_i]\n\n                    # Rescale points for visu\n                    p = (p * 1.5 / config.in_radius)\n\n\n                    # Show point cloud\n                    if show_in_p <= 1:\n                        plots['points'] = mlab.points3d(p[:, 0],\n                                                        p[:, 1],\n                                                        p[:, 2],\n                                                        resolution=8,\n                                                        scale_factor=p_scale,\n                                                        scale_mode='none',\n                                                        color=(0, 1, 1),\n                                                        figure=fig1)\n\n                    if show_in_p >= 1:\n\n                        # Get points and colors\n                        in_p = in_points[obj_i]\n                        in_p = (in_p * 1.5 / config.in_radius)\n\n                        # Color point cloud if possible\n                        in_c = in_colors[obj_i]\n                        if in_c is not None:\n\n                            # Primitives\n                            scalars = np.arange(len(in_p))  # Key point: set an integer for each point\n\n                            # Define color table (including alpha), which must be uint8 and [0,255]\n                            colors = np.hstack((in_c, np.ones_like(in_c[:, :1])))\n                            colors = (colors * 255).astype(np.uint8)\n\n                            plots['in_points'] = mlab.points3d(in_p[:, 0],\n                                                               in_p[:, 1],\n                                                               in_p[:, 2],\n                                                               scalars,\n                                                               resolution=8,\n                                                               scale_factor=p_scale*0.8,\n                                                               scale_mode='none',\n                                                               figure=fig1)\n                            plots['in_points'].module_manager.scalar_lut_manager.lut.table = colors\n\n                        else:\n\n                            plots['in_points'] = mlab.points3d(in_p[:, 0],\n                                                               in_p[:, 1],\n                                                               in_p[:, 2],\n                                                               resolution=8,\n                                                               scale_factor=p_scale*0.8,\n                                                               scale_mode='none',\n                                                               figure=fig1)\n\n\n                    # Get KP locations\n                    rescaled_aim_point = aim_point * config.in_radius / 1.5\n                    point_i = lookuptrees[obj_i].query(rescaled_aim_point, return_distance=False)[0][0]\n                    if offsets:\n                        KP = points[obj_i][point_i] + deformed_KP[obj_i][point_i]\n                        scals = np.ones_like(KP[:, 0])\n                    else:\n                        KP = points[obj_i][point_i] + original_KP\n                        scals = np.zeros_like(KP[:, 0])\n\n                    KP = (KP * 1.5 / config.in_radius)\n\n                    plots['KP'] = mlab.points3d(KP[:, 0],\n                                                KP[:, 1],\n                                                KP[:, 2],\n                                                scals,\n                                                colormap='autumn',\n                                                resolution=8,\n                                                scale_factor=1.2*p_scale,\n                                                scale_mode='none',\n                                                vmin=0,\n                                                vmax=1,\n                                                figure=fig1)\n\n\n                    if True:\n                        plots['center'] = mlab.points3d(p[point_i, 0],\n                                                        p[point_i, 1],\n                                                        p[point_i, 2],\n                                                        scale_factor=1.1*p_scale,\n                                                        scale_mode='none',\n                                                        color=(0, 1, 0),\n                                                        figure=fig1)\n\n                        # New title\n                        plots['title'] = mlab.title(str(obj_i), color=(0, 0, 0), size=0.3, height=0.01)\n                        text = '<--- (press g for previous)' + 50 * ' ' + '(press h for next) --->'\n                        plots['text'] = mlab.text(0.01, 0.01, text, color=(0, 0, 0), width=0.98)\n                        plots['orient'] = mlab.orientation_axes()\n\n                    # Set the saved view\n                    mlab.view(*v)\n                    mlab.roll(roll)\n\n                    return\n\n                def animate_kernel():\n                    global plots, offsets, p_scale, show_in_p\n\n                    # Get KP locations\n\n                    KP_def = points[obj_i][point_i] + deformed_KP[obj_i][point_i]\n                    KP_def = (KP_def * 1.5 / config.in_radius)\n                    KP_def_color = (1, 0, 0)\n\n                    KP_rigid = points[obj_i][point_i] + original_KP\n                    KP_rigid = (KP_rigid * 1.5 / config.in_radius)\n                    KP_rigid_color = (1, 0.7, 0)\n\n                    if offsets:\n                        t_list = np.linspace(0, 1, 150, dtype=np.float32)\n                    else:\n                        t_list = np.linspace(1, 0, 150, dtype=np.float32)\n\n                    @mlab.animate(delay=10)\n                    def anim():\n                        for t in t_list:\n                            plots['KP'].mlab_source.set(x=t * KP_def[:, 0] + (1 - t) * KP_rigid[:, 0],\n                                                        y=t * KP_def[:, 1] + (1 - t) * KP_rigid[:, 1],\n                                                        z=t * KP_def[:, 2] + (1 - t) * KP_rigid[:, 2],\n                                                        scalars=t * np.ones_like(KP_def[:, 0]))\n\n                            yield\n\n                    anim()\n\n                    return\n\n                def keyboard_callback(vtk_obj, event):\n                    global obj_i, point_i, offsets, p_scale, show_in_p\n\n                    if vtk_obj.GetKeyCode() in ['b', 'B']:\n                        p_scale /= 1.5\n                        update_scene()\n\n                    elif vtk_obj.GetKeyCode() in ['n', 'N']:\n                        p_scale *= 1.5\n                        update_scene()\n\n                    if vtk_obj.GetKeyCode() in ['g', 'G']:\n                        obj_i = (obj_i - 1) % len(deformed_KP)\n                        point_i = 0\n                        update_scene()\n\n                    elif vtk_obj.GetKeyCode() in ['h', 'H']:\n                        obj_i = (obj_i + 1) % len(deformed_KP)\n                        point_i = 0\n                        update_scene()\n\n                    elif vtk_obj.GetKeyCode() in ['k', 'K']:\n                        offsets = not offsets\n                        animate_kernel()\n\n                    elif vtk_obj.GetKeyCode() in ['z', 'Z']:\n                        show_in_p = (show_in_p + 1) % 3\n                        update_scene()\n\n                    elif vtk_obj.GetKeyCode() in ['0']:\n\n                        print('Saving')\n\n                        # Find a new name\n                        file_i = 0\n                        file_name = 'KP_{:03d}.ply'.format(file_i)\n                        files = [f for f in listdir('KP_clouds') if f.endswith('.ply')]\n                        while file_name in files:\n                            file_i += 1\n                            file_name = 'KP_{:03d}.ply'.format(file_i)\n\n                        KP_deform = points[obj_i][point_i] + deformed_KP[obj_i][point_i]\n                        KP_normal = points[obj_i][point_i] + original_KP\n\n                        # Save\n                        write_ply(join('KP_clouds', file_name),\n                                  [in_points[obj_i], in_colors[obj_i]],\n                                  ['x', 'y', 'z', 'red', 'green', 'blue'])\n                        write_ply(join('KP_clouds', 'KP_{:03d}_deform.ply'.format(file_i)),\n                                  [KP_deform],\n                                  ['x', 'y', 'z'])\n                        write_ply(join('KP_clouds', 'KP_{:03d}_normal.ply'.format(file_i)),\n                                  [KP_normal],\n                                  ['x', 'y', 'z'])\n                        print('OK')\n\n                    return\n\n                # Draw a first plot\n                pick_func = fig1.on_mouse_pick(picker_callback)\n                pick_func.tolerance = 0.01\n                update_scene()\n                fig1.scene.interactor.add_observer('KeyPressEvent', keyboard_callback)\n                mlab.show()\n\n        return\n\n    # Utilities\n    # ------------------------------------------------------------------------------------------------------------------\n\n\ndef show_ModelNet_models(all_points):\n\n    ###########################\n    # Interactive visualization\n    ###########################\n\n    # Create figure for features\n    fig1 = mlab.figure('Models', bgcolor=(1, 1, 1), size=(1000, 800))\n    fig1.scene.parallel_projection = False\n\n    # Indices\n    global file_i\n    file_i = 0\n\n    def update_scene():\n\n        #  clear figure\n        mlab.clf(fig1)\n\n        # Plot new data feature\n        points = all_points[file_i]\n\n        # Rescale points for visu\n        points = (points * 1.5 + np.array([1.0, 1.0, 1.0])) * 50.0\n\n        # Show point clouds colorized with activations\n        activations = mlab.points3d(points[:, 0],\n                                    points[:, 1],\n                                    points[:, 2],\n                                    points[:, 2],\n                                    scale_factor=3.0,\n                                    scale_mode='none',\n                                    figure=fig1)\n\n        # New title\n        mlab.title(str(file_i), color=(0, 0, 0), size=0.3, height=0.01)\n        text = '<--- (press g for previous)' + 50 * ' ' + '(press h for next) --->'\n        mlab.text(0.01, 0.01, text, color=(0, 0, 0), width=0.98)\n        mlab.orientation_axes()\n\n        return\n\n    def keyboard_callback(vtk_obj, event):\n        global file_i\n\n        if vtk_obj.GetKeyCode() in ['g', 'G']:\n\n            file_i = (file_i - 1) % len(all_points)\n            update_scene()\n\n        elif vtk_obj.GetKeyCode() in ['h', 'H']:\n\n            file_i = (file_i + 1) % len(all_points)\n            update_scene()\n\n        return\n\n    # Draw a first plot\n    update_scene()\n    fig1.scene.interactor.add_observer('KeyPressEvent', keyboard_callback)\n    mlab.show()\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n\n"
  },
  {
    "path": "benchmarks/KPConv-PyTorch-master/visualize_deformations.py",
    "content": "#\n#\n#      0=================================0\n#      |    Kernel Point Convolutions    |\n#      0=================================0\n#\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Callable script to start a training on ModelNet40 dataset\n#\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#      Hugues THOMAS - 06/03/2020\n#\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Imports and global variables\n#       \\**********************************/\n#\n\n# Common libs\nimport signal\nimport os\nimport numpy as np\nimport sys\nimport torch\n\n# Dataset\nfrom datasets.ModelNet40 import *\nfrom datasets.S3DIS import *\nfrom torch.utils.data import DataLoader\n\nfrom utils.config import Config\nfrom utils.visualizer import ModelVisualizer\nfrom models.architectures import KPCNN, KPFCNN\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Main Call\n#       \\***************/\n#\n\ndef model_choice(chosen_log):\n\n    ###########################\n    # Call the test initializer\n    ###########################\n\n    # Automatically retrieve the last trained model\n    if chosen_log in ['last_ModelNet40', 'last_ShapeNetPart', 'last_S3DIS']:\n\n        # Dataset name\n        test_dataset = '_'.join(chosen_log.split('_')[1:])\n\n        # List all training logs\n        logs = np.sort([os.path.join('results', f) for f in os.listdir('results') if f.startswith('Log')])\n\n        # Find the last log of asked dataset\n        for log in logs[::-1]:\n            log_config = Config()\n            log_config.load(log)\n            if log_config.dataset.startswith(test_dataset):\n                chosen_log = log\n                break\n\n        if chosen_log in ['last_ModelNet40', 'last_ShapeNetPart', 'last_S3DIS']:\n            raise ValueError('No log of the dataset \"' + test_dataset + '\" found')\n\n    # Check if log exists\n    if not os.path.exists(chosen_log):\n        raise ValueError('The given log does not exists: ' + chosen_log)\n\n    return chosen_log\n\n\n# ----------------------------------------------------------------------------------------------------------------------\n#\n#           Main Call\n#       \\***************/\n#\n\nif __name__ == '__main__':\n\n    ###############################\n    # Choose the model to visualize\n    ###############################\n\n    #   Here you can choose which model you want to test with the variable test_model. Here are the possible values :\n    #\n    #       > 'last_XXX': Automatically retrieve the last trained model on dataset XXX\n    #       > 'results/Log_YYYY-MM-DD_HH-MM-SS': Directly provide the path of a trained model\n\n    chosen_log = 'results/Log_2020-04-23_19-42-18'\n\n    # Choose the index of the checkpoint to load OR None if you want to load the current checkpoint\n    chkp_idx = None\n\n    # Eventually you can choose which feature is visualized (index of the deform convolution in the network)\n    deform_idx = 0\n\n    # Deal with 'last_XXX' choices\n    chosen_log = model_choice(chosen_log)\n\n    ############################\n    # Initialize the environment\n    ############################\n\n    # Set which gpu is going to be used\n    GPU_ID = '0'\n\n    # Set GPU visible device\n    os.environ['CUDA_VISIBLE_DEVICES'] = GPU_ID\n\n    ###############\n    # Previous chkp\n    ###############\n\n    # Find all checkpoints in the chosen training folder\n    chkp_path = os.path.join(chosen_log, 'checkpoints')\n    chkps = [f for f in os.listdir(chkp_path) if f[:4] == 'chkp']\n\n    # Find which snapshot to restore\n    if chkp_idx is None:\n        chosen_chkp = 'current_chkp.tar'\n    else:\n        chosen_chkp = np.sort(chkps)[chkp_idx]\n    chosen_chkp = os.path.join(chosen_log, 'checkpoints', chosen_chkp)\n\n    # Initialize configuration class\n    config = Config()\n    config.load(chosen_log)\n\n    ##################################\n    # Change model parameters for test\n    ##################################\n\n    # Change parameters for the test here. For example, you can stop augmenting the input data.\n\n    config.augment_noise = 0.0001\n    config.batch_num = 1\n    config.in_radius = 2.0\n    config.input_threads = 0\n\n    ##############\n    # Prepare Data\n    ##############\n\n    print()\n    print('Data Preparation')\n    print('****************')\n\n    # Initiate dataset\n    if config.dataset.startswith('ModelNet40'):\n        test_dataset = ModelNet40Dataset(config, train=False)\n        test_sampler = ModelNet40Sampler(test_dataset)\n        collate_fn = ModelNet40Collate\n    elif config.dataset == 'S3DIS':\n        test_dataset = S3DISDataset(config, set='validation', use_potentials=True)\n        test_sampler = S3DISSampler(test_dataset)\n        collate_fn = S3DISCollate\n    else:\n        raise ValueError('Unsupported dataset : ' + config.dataset)\n\n    # Data loader\n    test_loader = DataLoader(test_dataset,\n                             batch_size=1,\n                             sampler=test_sampler,\n                             collate_fn=collate_fn,\n                             num_workers=config.input_threads,\n                             pin_memory=True)\n\n    # Calibrate samplers\n    test_sampler.calibration(test_loader, verbose=True)\n\n    print('\\nModel Preparation')\n    print('*****************')\n\n    # Define network model\n    t1 = time.time()\n    if config.dataset_task == 'classification':\n        net = KPCNN(config)\n    elif config.dataset_task in ['cloud_segmentation', 'slam_segmentation']:\n        net = KPFCNN(config, test_dataset.label_values, test_dataset.ignored_labels)\n    else:\n        raise ValueError('Unsupported dataset_task for deformation visu: ' + config.dataset_task)\n\n    # Define a visualizer class\n    visualizer = ModelVisualizer(net, config, chkp_path=chosen_chkp, on_gpu=False)\n    print('Done in {:.1f}s\\n'.format(time.time() - t1))\n\n    print('\\nStart visualization')\n    print('*******************')\n\n    # Training\n    visualizer.show_deformable_kernels(net, test_loader, config, deform_idx)\n\n\n\n"
  },
  {
    "path": "benchmarks/README.md",
    "content": "# RELLIS-3D Benchmarks\n\nThe HRNet, SalsaNext and KPConv can use environment file ```requirement.txt```. GSCNN need use file ```gscnn_requirement.txt```.\n\n## Image Semantic Segmenation \n**Note: New script for evaluate the results is available for [point cloud](https://github.com/unmannedlab/RELLIS-3D/blob/main/utils/Evaluate_pt.ipynb) and [image](https://github.com/unmannedlab/RELLIS-3D/blob/main/utils/Evaluate_img.ipynb)**\n\n### HRNet+OCR\nThe HRNext+OCR is a fork from [https://github.com/HRNet/HRNet-Semantic-Segmentation/tree/HRNet-OCR](https://github.com/HRNet/HRNet-Semantic-Segmentation/tree/HRNet-OCR)\n\nTo evaluate the dataset:\n```\ncd /path/to/code/benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR\nexport PYTHONPATH=/path/to/code/benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/:$PYTHONPATH\npython tools/test.py --cfg experiments/rellis/seg_hrnet_ocr_w48_train_512x1024_sgd_lr1e-3_wd5e-4_bs_12_epoch484.yaml \\\n                     DATASET.TEST_SET val.lst \\\n                     OUTPUT_DIR /path/for/save/prediction \\\n                     TEST.MODEL_FILE /path/to/code/benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/output/rellis/seg_hrnet_ocr_w48_train_512x1024_sgd_lr1e-3_wd5e-4_bs_12_epoch484/best.pth\n```\nAdd dataset path to ```ROOT``` in ```experiments/rellis/seg_hrnet_ocr_w48_train_512x1024_sgd_lr1e-3_wd5e-4_bs_12_epoch484.yaml``` \n\nThe models are initialized by the weights pretrained on the ImageNet. You can download the pretrained models from [onedrive](https://onedrive.live.com/?authkey=%21AKvqI6pBZlifgJk&cid=F7FD0B7F26543CEB&id=F7FD0B7F26543CEB%21116&parId=F7FD0B7F26543CEB%21105&action=locate) or [https://github.com/HRNet/HRNet-Image-Classification](https://github.com/HRNet/HRNet-Image-Classification).\n\n**Note: the pre-trained model was updated on June 8th 2021**\n\nDowload pre-trained model ([Download 751MB](https://drive.google.com/file/d/137Lfw6HcDmdEReu_R7Q_I-zmRvvqFys3/view?usp=sharing))\n\nTo retrain the HRNet on RELLIS-3D:\n```\nexport PYTHONPATH=/path/to/code/benchmarks/HRNet-Semantic-Segmentation-HRNet-OCR/:$PYTHONPATH\necho $PYTHONPATH\nPY_CMD=\"python -m torch.distributed.launch --nproc_per_node=2\"\n$PY_CMD tools/train.py --cfg experiments/rellis/seg_hrnet_ocr_w48_train_512x1024_sgd_lr1e-3_wd5e-4_bs_12_epoch484.yaml\n```\nAdd dataset path to ```ROOT``` in ```experiments/rellis/seg_hrnet_ocr_w48_train_512x1024_sgd_lr1e-3_wd5e-4_bs_12_epoch484.yaml```\n\n\n### GSCNN\nThe GSCNN is a fork from [https://github.com/nv-tlabs/GSCNN](https://github.com/nv-tlabs/GSCNN)\n\nTo evaluate the dataset:\n```\ncd /path/to/code/benchmarks/GSCNN-master\nexport PYTHONPATH=/path/to/code/benchmarks/GSCNN-master/:$PYTHONPATH\npython train.py --dataset rellis --bs_mult 3 --lr 0.001 --exp final \\\n                --checkpoint_path /path/to/pre-trained/chk_file \\\n                --mode test \\\n                --test_sv_path /path/for/save/prediction\n```\nAdd dataset path to ```__C.DATASET.RELLIS_DIR``` in ```benchmarks/GSCNN-master/config.py``` \nDowload pre-trained model ([Download 1GB](https://drive.google.com/file/d/1Z8OlstkdzDrY9k-yxMQmVB192ac8j4MD/view?usp=sharing))\n\n\nTo retrain the GSCNN on RELLIS-3D:\n```\nexport PYTHONPATH=/path/to/code/benchmarks/GSCNN-master/:$PYTHONPATH\npython train.py --dataset rellis --bs_mult 3 --lr 0.001 --exp final\n```\nAdd dataset path to ```__C.DATASET.RELLIS_DIR``` in ```benchmarks/GSCNN-master/config.py``` \nThe models are initialized by the weights pretrained on the ImageNet. You can download the pretrained models from [here](https://drive.google.com/file/d/1OfKQPQXbXGbWAQJj2R82x6qyz6f-1U6t/view).\n\n## LiDAR Semantic Segmenation\n\n### SalsaNext\n\nThe SalsaNext is a fork from [https://github.com/Halmstad-University/SalsaNext](https://github.com/Halmstad-University/SalsaNext)\n\nTo evaluate the dataset:\n```\n#!/bin/sh\nexport CUDA_VISIBLE_DEVICES=\"1\"\ncd /path/to/code/benchmarks/SalsaNext/train/tasks/semantic  \npython infer2.py -d /path/to/RELLIS-3D -l /path/for/save/prediction -s test -m /path/to/pre-trained/model/folder\n```\nDowload pre-trained model ([Download 157MB](https://drive.google.com/file/d/1DxuzlnFKnU8EpSuODRywJUrJlieUUheg/view?usp=sharing))\n\nTo retrain the SalsaNext on RELLIS-3D:\n```\nexport CUDA_VISIBLE_DEVICES=\"0,1\"\ncd /path/to/code/benchmarks/SalsaNext/train/tasks/semantic  \n./train.py -d /path/to/RELLIS-3D  -ac ./config/arch/salsanext_ouster.yml -dc ./config/labels/rellis.yaml -n rellis -l ./logs -p \"\"\n```\n\n### KPConv\nThe KPConv is a fork from [https://github.com/HuguesTHOMAS/KPConv-PyTorch](https://github.com/HuguesTHOMAS/KPConv-PyTorch)\n\nTo evaluate the dataset:\n```\ncd /path/to/code/benchmarks/KPConv-PyTorch-master\nexport PYTHONPATH=/path/to/code/benchmarks/KPConv-PyTorch-master/:$PYTHONPATH\npython test_models.py\n```\nConfigure ```benchmarks/KPConv-PyTorch-master/test_models.py``` before evaluation.\n```\nchosen_log = '/path/to/pretrained/model/folder'\nconfig.sv_path = \"/path/to/save/prediction\"\nconfig.data_path = \"/path/to/RELLIS-3D\"\n```\nDowload pre-trained model ([Download 1GB](https://drive.google.com/file/d/1Exrt4yWDhgucx_vr08hAuXTcaLUcpXXm/view?usp=sharing))\n\n\nTo retrain the KPConv on RELLIS-3D:\nTo evaluate the dataset:\n```\ncd /path/to/code/benchmarks/KPConv-PyTorch-master\nexport PYTHONPATH=/path/to/code/benchmarks/KPConv-PyTorch-master/:$PYTHONPATH\npython train_Rellis.py\n```\nConfigure ```benchmarks/KPConv-PyTorch-master/train_Rellis.py``` before training.\n```\ndata_path = \"/path/to/RELLIS-3D\"\n```\n"
  },
  {
    "path": "benchmarks/SalsaNext/.gitignore",
    "content": "*.pyc\n.idea\ntrain/tasks/semantic/logs\ntrain/__pycache__\n__pycache__/*"
  },
  {
    "path": "benchmarks/SalsaNext/LICENSE",
    "content": "The MIT License\n\nCopyright (c) 2019 Tiago Cortinhal (Halmstad University, Sweden), George Tzelepis (Volvo Technology AB, Volvo Group Trucks Technology, Sweden) and Eren Erdal Aksoy (Halmstad University and Volvo Technology AB, Sweden)\n\nCopyright (c) 2019 Andres Milioto, Jens Behley, Cyrill Stachniss, Photogrammetry and Robotics Lab, University of Bonn.\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\nall copies 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\nTHE SOFTWARE.\n"
  },
  {
    "path": "benchmarks/SalsaNext/README.md",
    "content": "[![PWC](https://img.shields.io/endpoint.svg?url=https://paperswithcode.com/badge/salsanext-fast-semantic-segmentation-of-lidar/3d-semantic-segmentation-on-semantickitti)](https://paperswithcode.com/sota/3d-semantic-segmentation-on-semantickitti?p=salsanext-fast-semantic-segmentation-of-lidar) [![arXiv](https://img.shields.io/badge/arXiv-1234.56789-b31b1b.svg)](https://arxiv.org/abs/2003.03653)\n\n# SalsaNext: Fast, Uncertainty-aware Semantic Segmentation of LiDAR Point Clouds for Autonomous Driving\n\n## Abstract \n\nIn this paper, we introduce SalsaNext for the uncertainty-aware semantic segmentation of a full 3D LiDAR point cloud in real-time. SalsaNext is the next version of SalsaNet which has an encoder-decoder architecture where the encoder unit has a set of ResNet blocks and the decoder part combines upsampled features from the residual blocks. In contrast to SalsaNet, we introduce a new context module, replace the ResNet encoder blocks with a new residual dilated convolution stack with gradually increasing receptive fields and add the pixel-shuffle layer in the decoder. Additionally, we switch from stride convolution to average pooling and also apply central dropout treatment. To directly optimize the Jaccard index, we further combine the weighted cross-entropy loss with Lovasz-Softmax loss . We finally inject a Bayesian treatment to compute the epistemic and aleatoric uncertainties for each point in the cloud. We provide a thorough quantitative evaluation on the Semantic-KITTI dataset, which demonstrates that the proposed SalsaNext outperforms other state-of-the-art semantic segmentation.\n## Examples \n![Example Gif](/images/SalsaNext.gif)\n\n### Video \n[![Inference of Sequence 13](https://img.youtube.com/vi/MlSaIcD9ItU/0.jpg)](http://www.youtube.com/watch?v=MlSaIcD9ItU)\n\n\n\n### Semantic Kitti Segmentation Scores\n\nThe up-to-date scores can be found in the Semantic-Kitti [page](http://semantic-kitti.org/tasks.html#semseg).\n\n## How to use the code\n\nFirst create the anaconda env with:\n```conda env create -f salsanext.yml``` then activate the environment with ```conda activate salsanext```.\n\nTo train/eval you can use the following scripts:\n\n\n * [Training script](train.sh) (you might need to chmod +x the file)\n   * We have the following options:\n     * ```-d [String]``` : Path to the dataset\n     * ```-a [String]```: Path to the Architecture configuration file \n     * ```-l [String]```: Path to the main log folder\n     * ```-n [String]```: additional name for the experiment\n     * ```-c [String]```: GPUs to use (default ```no gpu```)\n     * ```-u [String]```: If you want to train an Uncertainty version of SalsaNext (default ```false```) [Experimental: tests done so with uncertainty far used pretrained SalsaNext with [Deep Uncertainty Estimation](https://github.com/uzh-rpg/deep_uncertainty_estimation)]\n   * For example if you have the dataset at ``/dataset`` the architecture config file in ``/salsanext.yml``\n   and you want to save your logs to ```/logs``` to train \"salsanext\" with 2 GPUs with id 3 and 4:\n     * ```./train.sh -d /dataset -a /salsanext.yml -m salsanext -l /logs -c 3,4```\n<br>\n<br>\n\n * [Eval script](eval.sh) (you might need to chmod +x the file)\n   * We have the following options:\n     * ```-d [String]```: Path to the dataset\n     * ```-p [String]```: Path to save label predictions\n     * ``-m [String]``: Path to the location of saved model\n     * ``-s [String]``: Eval on Validation or Train (standard eval on both separately)\n     * ```-u [String]```: If you want to infer using an Uncertainty model (default ```false```)\n     * ```-c [Int]```: Number of MC sampling to do (default ```30```)\n   * If you want to infer&evaluate a model that you saved to ````/salsanext/logs/[the desired run]```` and you\n   want to infer$eval only the validation and save the label prediction to ```/pred```:\n     * ```./eval.sh -d /dataset -p /pred -m /salsanext/logs/[the desired run] -s validation -n salsanext```\n     \n### Pretrained Model\n\n[SalsaNext](https://cutt.ly/bpadjGj)\n     \n### Disclamer\n\nWe based our code on [RangeNet++](https://github.com/PRBonn/lidar-bonnetal), please go show some support!\n \n\n### Citation\n\n```\n@misc{cortinhal2020salsanext,\n    title={SalsaNext: Fast, Uncertainty-aware Semantic Segmentation of LiDAR Point Clouds for Autonomous Driving},\n    author={Tiago Cortinhal and George Tzelepis and Eren Erdal Aksoy},\n    year={2020},\n    eprint={2003.03653},\n    archivePrefix={arXiv},\n    primaryClass={cs.CV}\n}\n```\n\n"
  },
  {
    "path": "benchmarks/SalsaNext/__init__.py",
    "content": ""
  },
  {
    "path": "benchmarks/SalsaNext/eval.sh",
    "content": "#!/bin/sh\nhelpFunction()\n{\n   echo \"Options not found\"\n   exit 1\n}\n\nget_abs_filename() {\n  echo \"$(cd \"$(dirname \"$1\")\" && pwd)/$(basename \"$1\")\"\n}\n\nwhile getopts \"d:p:m:s:n:c:u:g\" opt\ndo\n   case \"$opt\" in\n      d ) d=\"$OPTARG\" ;;\n      p ) p=\"$OPTARG\" ;;\n      m ) m=\"$OPTARG\" ;;\n      s ) s=\"$OPTARG\" ;;\n      n ) n=\"$OPTARG\"  ;;\n      g ) g=\"$OPTARG\" ;;\n      u ) u=\"$OPTARG\" ;;\n      c ) c=\"$OPTARG\" ;;\n      ? ) helpFunction ;;\n   esac\ndone\n\nif [ -z \"$d\" ] || [ -z \"$p\" ] || [ -z \"$m\" ]\nthen\n   echo \"Some or all of the options are empty\";\n   helpFunction\nfi\nif [ -z \"$u\" ]\nthen u='false'\nfi\nd=$(get_abs_filename \"$d\")\np=$(get_abs_filename \"$p\")\nm=$(get_abs_filename \"$m\")\nexport CUDA_VISIBLE_DEVICES=\"$g\"\ncd ./train/tasks/semantic/; ./infer.py -d \"$d\" -l \"$p\" -m \"$m\" -n \"$n\" -s \"$s\" -u \"$u\" -c \"$c\"\necho \"finishing infering.\\n Starting evaluating\"\n./evaluate_iou.py -d \"$d\" -p \"$p\" --split \"$s\" -m \"$m\""
  },
  {
    "path": "benchmarks/SalsaNext/run_salsanext.sh",
    "content": "#!/bin/sh\nexport CUDA_VISIBLE_DEVICES=\"0,1\"\ncd ./train/tasks/semantic;  ./train.py -d /home/usl/Datasets/rellis  -ac ./config/arch/salsanext_ouster.yml -dc ./config/labels/rellis.yaml -n rellis -l ./logs -p \"\""
  },
  {
    "path": "benchmarks/SalsaNext/run_salsanext_eval.sh",
    "content": "#!/bin/sh\nexport CUDA_VISIBLE_DEVICES=\"1\"\ncd ./train/tasks/semantic\npython infer2.py -d /path/to/Datasets/rellis -l /path/to/save -s test -m /path/to/salsanext_best/2020-10-14-17:37rellis"
  },
  {
    "path": "benchmarks/SalsaNext/salsanext.yml",
    "content": "################################################################################\n# training parameters\n################################################################################\ntrain:\n  loss: \"xentropy\"       # must be either xentropy or iou\n  max_epochs: 150\n  lr: 0.01              # sgd learning rate\n  wup_epochs: 1          # warmup during first XX epochs (can be float)\n  momentum: 0.9          # sgd momentum\n  lr_decay: 0.99         # learning rate decay per epoch after initial cycle (from min lr)\n  w_decay: 0.0001        # weight decay\n  batch_size: 24              # batch size\n  report_batch: 10        # every x batches, report loss\n  report_epoch: 1        # every x epochs, report validation set\n  epsilon_w: 0.001       # class weight w = 1 / (content + epsilon_w)\n  save_summary: False    # Summary of weight histograms for tensorboard\n  save_scans: True       # False doesn't save anything, True saves some\n    # sample images (one per batch of the last calculated batch)\n  # in log folder\n  show_scans: False      # show scans during training\n  workers: 4            # number of threads to get data\n\n################################################################################\n# postproc parameters\n################################################################################\npost:\n  CRF:\n    use: False\n    train: True\n    params: False # this should be a dict when in use\n  KNN:\n    use: True # This parameter default is false\n    params:\n      knn: 5\n      search: 5\n      sigma: 1.0\n      cutoff: 1.0\n\n################################################################################\n# classification head parameters\n################################################################################\n# dataset (to find parser)\ndataset:\n  labels: \"kitti\"\n  scans: \"kitti\"\n  max_points: 150000 # max of any scan in dataset\n  sensor:\n    name: \"HDL64\"\n    type: \"spherical\" # projective\n    fov_up: 3\n    fov_down: -25\n    img_prop:\n      width: 2048\n      height: 64\n    img_means: #range,x,y,z,signal\n      - 12.12\n      - 10.88\n      - 0.23\n      - -1.04\n      - 0.21\n    img_stds: #range,x,y,z,signal\n      - 12.32\n      - 11.47\n      - 6.91\n      - 0.86\n      - 0.16\n"
  },
  {
    "path": "benchmarks/SalsaNext/salsanext_cuda09.yml",
    "content": "name: salsanext\nchannels:\n  - pytorch\n  - defaults\ndependencies:\n  - _libgcc_mutex=0.1=main\n  - blas=1.0=mkl\n  - ca-certificates=2019.5.15=1\n  - certifi=2019.6.16=py37_1\n  - cffi=1.12.3=py37h2e261b9_0\n  - cudatoolkit=9.0=h13b8566_0\n  - intel-openmp=2019.4=243\n  - libedit=3.1.20181209=hc058e9b_0\n  - libffi=3.2.1=hd88cf55_4\n  - libgcc-ng=9.1.0=hdf63c60_0\n  - libgfortran-ng=7.3.0=hdf63c60_0\n  - libstdcxx-ng=9.1.0=hdf63c60_0\n  - mkl=2019.4=243\n  - mkl-service=2.3.0=py37he904b0f_0\n  - mkl_fft=1.0.14=py37ha843d7b_0\n  - mkl_random=1.0.2=py37hd81dba3_0\n  - ncurses=6.1=he6710b0_1\n  - ninja=1.9.0=py37hfd86e86_0\n  - numpy=1.16.5=py37h7e9f1db_0\n  - numpy-base=1.16.5=py37hde5b4d6_0\n  - openssl=1.1.1d=h7b6447c_1\n  - pip=19.2.2=py37_0\n  - pyaml=19.4.1=py_0\n  - pycparser=2.19=py37_0\n  - python=3.7.4=h265db76_1\n  - pytorch=1.1.0=py3.7_cuda9.0.176_cudnn7.5.1_0\n  - pyyaml=5.1.2=py37h7b6447c_0\n  - readline=7.0=h7b6447c_5\n  - scipy=1.3.1=py37h7c811a0_0\n  - setuptools=41.0.1=py37_0\n  - six=1.12.0=py37_0\n  - sqlite=3.29.0=h7b6447c_0\n  - tk=8.6.8=hbc83047_0\n  - wheel=0.33.4=py37_0\n  - xz=5.2.4=h14c3975_4\n  - yaml=0.1.7=had09818_2\n  - zlib=1.2.11=h7b6447c_3\n  - pip:\n    - absl-py==0.8.0\n    - astor==0.8.0\n    - cycler==0.10.0\n    - gast==0.3.2\n    - grpcio==1.23.0\n    - h5py==2.10.0\n    - keras-applications==1.0.8\n    - keras-preprocessing==1.1.0\n    - kiwisolver==1.1.0\n    - markdown==3.1.1\n    - matplotlib==2.2.3\n    - mock==3.0.5\n    - opencv-contrib-python==4.1.0.25\n    - opencv-python==4.1.0.25\n    - pillow==6.1.0\n    - protobuf==3.9.1\n    - pyparsing==2.4.2\n    - python-dateutil==2.8.0\n    - pytz==2019.2\n    - tensorboard==1.13.1\n    - tensorflow==1.13.1\n    - tensorflow-estimator==1.13.0\n    - termcolor==1.1.0\n    - torchvision==0.2.2.post3\n    - werkzeug==0.16.0\n\n"
  },
  {
    "path": "benchmarks/SalsaNext/salsanext_cuda10.yml",
    "content": "name: salsanext\nchannels:\n  - defaults\ndependencies:\n  - _libgcc_mutex=0.1=main\n  - _tflow_select=2.3.0=mkl\n  - blas=1.0=mkl\n  - c-ares=1.15.0=h7b6447c_1001\n  - ca-certificates=2019.8.28=0\n  - certifi=2019.9.11=py37_0\n  - cffi=1.12.3=py37h2e261b9_0\n  - cudatoolkit=10.0.130=0\n  - cudnn=7.6.0=cuda10.0_0\n  - gast=0.3.2=py_0\n  - google-pasta=0.1.7=py_0\n  - hdf5=1.10.4=hb1b8bf9_0\n  - intel-openmp=2019.4=243\n  - keras-applications=1.0.8=py_0\n  - keras-preprocessing=1.1.0=py_1\n  - libedit=3.1.20181209=hc058e9b_0\n  - libffi=3.2.1=hd88cf55_4\n  - libgcc-ng=9.1.0=hdf63c60_0\n  - libgfortran-ng=7.3.0=hdf63c60_0\n  - libprotobuf=3.9.2=hd408876_0\n  - libstdcxx-ng=9.1.0=hdf63c60_0\n  - markdown=3.1.1=py37_0\n  - mkl=2019.4=243\n  - mkl-service=2.3.0=py37he904b0f_0\n  - mkl_fft=1.0.14=py37ha843d7b_0\n  - mkl_random=1.1.0=py37hd6b4f25_0\n  - ncurses=6.1=he6710b0_1\n  - ninja=1.9.0=py37hfd86e86_0\n  - numpy=1.17.2=py37haad9e8e_0\n  - numpy-base=1.17.2=py37hde5b4d6_0\n  - openssl=1.1.1d=h7b6447c_2\n  - pip=19.2.3=py37_0\n  - pycparser=2.19=py37_0\n  - python=3.7.4=h265db76_1\n  - pytorch=1.1.0=cuda100py37he554f03_0\n  - readline=7.0=h7b6447c_5\n  - scipy=1.3.1=py37h7c811a0_0\n  - setuptools=41.2.0=py37_0\n  - six=1.12.0=py37_0\n  - sqlite=3.30.0=h7b6447c_0\n  - tensorflow-base=1.14.0=mkl_py37h7ce6ba3_0\n  - tk=8.6.8=hbc83047_0\n  - werkzeug=0.16.0=py_0\n  - wheel=0.33.6=py37_0\n  - wrapt=1.11.2=py37h7b6447c_0\n  - xz=5.2.4=h14c3975_4\n  - zlib=1.2.11=h7b6447c_3\n  - pip:\n    - absl-py==0.8.0\n    - astor==0.8.0\n    - cycler==0.10.0\n    - grpcio==1.24.1\n    - h5py==2.10.0\n    - kiwisolver==1.1.0\n    - matplotlib==2.2.3\n    - mock==3.0.5\n    - opencv-contrib-python==4.1.0.25\n    - opencv-python==4.1.0.25\n    - pillow==6.1.0\n    - protobuf==3.10.0\n    - pyparsing==2.4.2\n    - python-dateutil==2.8.0\n    - pytz==2019.2\n    - pyyaml==5.1.1\n    - tensorboard==1.13.1\n    - tensorflow==1.13.1\n    - tensorflow-estimator==1.13.0\n    - termcolor==1.1.0\n    - torchvision==0.2.2.post3\n\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/__init__.py",
    "content": ""
  },
  {
    "path": "benchmarks/SalsaNext/train/common/__init__.py",
    "content": ""
  },
  {
    "path": "benchmarks/SalsaNext/train/common/avgmeter.py",
    "content": "# This file is covered by the LICENSE file in the root of this project.\n\n\nclass AverageMeter(object):\n    \"\"\"Computes and stores the average and current value\"\"\"\n\n    def __init__(self):\n        self.reset()\n\n    def reset(self):\n        self.val = 0\n        self.avg = 0\n        self.sum = 0\n        self.count = 0\n\n    def update(self, val, n=1):\n        self.val = val\n        self.sum += val * n\n        self.count += n\n        self.avg = self.sum / self.count\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/common/laserscan.py",
    "content": "#!/usr/bin/env python3\n# This file is covered by the LICENSE file in the root of this project.\nimport time\n\nimport numpy as np\nimport math\nimport random\nfrom scipy.spatial.transform import Rotation as R\n\nclass LaserScan:\n    \"\"\"Class that contains LaserScan with x,y,z,r\"\"\"\n    EXTENSIONS_SCAN = ['.bin']\n\n    def __init__(self, project=False, H=64, W=1024, fov_up=3.0, fov_down=-25.0,DA=False,flip_sign=False,rot=False,drop_points=False):\n        self.project = project\n        self.proj_H = H\n        self.proj_W = W\n        self.proj_fov_up = fov_up\n        self.proj_fov_down = fov_down\n        self.DA = DA\n        self.flip_sign = flip_sign\n        self.rot = rot\n        self.drop_points = drop_points\n\n        self.reset()\n\n    def reset(self):\n        \"\"\" Reset scan members. \"\"\"\n        self.points = np.zeros((0, 3), dtype=np.float32)  # [m, 3]: x, y, z\n        self.remissions = np.zeros((0, 1), dtype=np.float32)  # [m ,1]: remission\n\n        # projected range image - [H,W] range (-1 is no data)\n        self.proj_range = np.full((self.proj_H, self.proj_W), -1,\n                                  dtype=np.float32)\n\n        # unprojected range (list of depths for each point)\n        self.unproj_range = np.zeros((0, 1), dtype=np.float32)\n\n        # projected point cloud xyz - [H,W,3] xyz coord (-1 is no data)\n        self.proj_xyz = np.full((self.proj_H, self.proj_W, 3), -1,\n                                dtype=np.float32)\n\n        # projected remission - [H,W] intensity (-1 is no data)\n        self.proj_remission = np.full((self.proj_H, self.proj_W), -1,\n                                      dtype=np.float32)\n\n        # projected index (for each pixel, what I am in the pointcloud)\n        # [H,W] index (-1 is no data)\n        self.proj_idx = np.full((self.proj_H, self.proj_W), -1,\n                                dtype=np.int32)\n\n        # for each point, where it is in the range image\n        self.proj_x = np.zeros((0, 1), dtype=np.int32)  # [m, 1]: x\n        self.proj_y = np.zeros((0, 1), dtype=np.int32)  # [m, 1]: y\n\n        # mask containing for each pixel, if it contains a point or not\n        self.proj_mask = np.zeros((self.proj_H, self.proj_W),\n                                  dtype=np.int32)  # [H,W] mask\n\n    def size(self):\n        \"\"\" Return the size of the point cloud. \"\"\"\n        return self.points.shape[0]\n\n    def __len__(self):\n        return self.size()\n\n    def open_scan(self, filename):\n        \"\"\" Open raw scan and fill in attributes\n        \"\"\"\n        # reset just in case there was an open structure\n        self.reset()\n\n        # check filename is string\n        if not isinstance(filename, str):\n            raise TypeError(\"Filename should be string type, \"\n                            \"but was {type}\".format(type=str(type(filename))))\n\n        # check extension is a laserscan\n        if not any(filename.endswith(ext) for ext in self.EXTENSIONS_SCAN):\n            raise RuntimeError(\"Filename extension is not valid scan file.\")\n\n        # if all goes well, open pointcloud\n        scan = np.fromfile(filename, dtype=np.float32)\n        scan = scan.reshape((-1, 4))\n\n        # put in attribute\n        points = scan[:, 0:3]  # get xyz\n        remissions = scan[:, 3]  # get remission\n        if self.drop_points is not False:\n            self.points_to_drop = np.random.randint(0, len(points)-1,int(len(points)*self.drop_points))\n            points = np.delete(points,self.points_to_drop,axis=0)\n            remissions = np.delete(remissions,self.points_to_drop)\n\n        self.set_points(points, remissions)\n\n    def set_points(self, points, remissions=None):\n        \"\"\" Set scan attributes (instead of opening from file)\n        \"\"\"\n        # reset just in case there was an open structure\n        self.reset()\n\n        # check scan makes sense\n        if not isinstance(points, np.ndarray):\n            raise TypeError(\"Scan should be numpy array\")\n\n        # check remission makes sense\n        if remissions is not None and not isinstance(remissions, np.ndarray):\n            raise TypeError(\"Remissions should be numpy array\")\n\n        # put in attribute\n        self.points = points  # get\n        if self.flip_sign:\n            self.points[:, 1] = -self.points[:, 1]\n        if self.DA:\n            jitter_x = random.uniform(-5,5)\n            jitter_y = random.uniform(-3, 3)\n            jitter_z = random.uniform(-1, 0)\n            self.points[:, 0] += jitter_x\n            self.points[:, 1] += jitter_y\n            self.points[:, 2] += jitter_z\n        if self.rot:\n            self.points = self.points @ R.random(random_state=1234).as_dcm().T\n        if remissions is not None:\n            self.remissions = remissions  # get remission\n            #if self.DA:\n            #    self.remissions = self.remissions[::-1].copy()\n        else:\n            self.remissions = np.zeros((points.shape[0]), dtype=np.float32)\n\n        # if projection is wanted, then do it and fill in the structure\n        if self.project:\n            self.do_range_projection()\n\n    def do_range_projection(self):\n        \"\"\" Project a pointcloud into a spherical projection image.projection.\n            Function takes no arguments because it can be also called externally\n            if the value of the constructor was not set (in case you change your\n            mind about wanting the projection)\n        \"\"\"\n        # laser parameters\n        fov_up = self.proj_fov_up / 180.0 * np.pi  # field of view up in rad\n        fov_down = self.proj_fov_down / 180.0 * np.pi  # field of view down in rad\n        fov = abs(fov_down) + abs(fov_up)  # get field of view total in rad\n\n        # get depth of all points\n        depth = np.linalg.norm(self.points, 2, axis=1)\n        depth[depth==0] = 1e-4\n\n        # get scan components\n        scan_x = self.points[:, 0]\n        scan_y = self.points[:, 1]\n        scan_z = self.points[:, 2]\n\n        # get angles of all points\n        yaw = -np.arctan2(scan_y, scan_x)\n        pitch = np.arcsin(scan_z / depth)\n\n        # get projections in image coords\n        proj_x = 0.5 * (yaw / np.pi + 1.0)  # in [0.0, 1.0]\n        proj_y = 1.0 - (pitch + abs(fov_down)) / fov  # in [0.0, 1.0]\n\n        # scale to image size using angular resolution\n        proj_x *= self.proj_W  # in [0.0, W]\n        proj_y *= self.proj_H  # in [0.0, H]\n\n        # round and clamp for use as index\n        proj_x = np.floor(proj_x)\n        proj_x = np.minimum(self.proj_W - 1, proj_x)\n        proj_x = np.maximum(0, proj_x).astype(np.int32)  # in [0,W-1]\n        self.proj_x = np.copy(proj_x)  # store a copy in orig order\n\n        proj_y = np.floor(proj_y)\n        proj_y = np.minimum(self.proj_H - 1, proj_y)\n        proj_y = np.maximum(0, proj_y).astype(np.int32)  # in [0,H-1]\n        self.proj_y = np.copy(proj_y)  # stope a copy in original order\n\n        # copy of depth in original order\n        self.unproj_range = np.copy(depth)\n\n        # order in decreasing depth\n        indices = np.arange(depth.shape[0])\n        order = np.argsort(depth)[::-1]\n        depth = depth[order]\n        indices = indices[order]\n        points = self.points[order]\n        remission = self.remissions[order]\n        proj_y = proj_y[order]\n        proj_x = proj_x[order]\n\n        # assing to images\n        self.proj_range[proj_y, proj_x] = depth\n        self.proj_xyz[proj_y, proj_x] = points\n        self.proj_remission[proj_y, proj_x] = remission\n        self.proj_idx[proj_y, proj_x] = indices\n        self.proj_mask = (self.proj_idx > 0).astype(np.int32)\n\n\nclass SemLaserScan(LaserScan):\n    \"\"\"Class that contains LaserScan with x,y,z,r,sem_label,sem_color_label,inst_label,inst_color_label\"\"\"\n    EXTENSIONS_LABEL = ['.label']\n\n    def __init__(self, sem_color_dict=None, project=False, H=64, W=1024, fov_up=3.0, fov_down=-25.0, max_classes=300,DA=False,flip_sign=False,drop_points=False):\n        super(SemLaserScan, self).__init__(project, H, W, fov_up, fov_down,DA=DA,flip_sign=flip_sign,drop_points=drop_points)\n        self.reset()\n\n        # make semantic colors\n        if sem_color_dict:\n            # if I have a dict, make it\n            max_sem_key = 0\n            for key, data in sem_color_dict.items():\n                if key + 1 > max_sem_key:\n                    max_sem_key = key + 1\n            self.sem_color_lut = np.zeros((max_sem_key + 100, 3), dtype=np.float32)\n            for key, value in sem_color_dict.items():\n                self.sem_color_lut[key] = np.array(value, np.float32) / 255.0\n        else:\n            # otherwise make random\n            max_sem_key = max_classes\n            self.sem_color_lut = np.random.uniform(low=0.0,\n                                                   high=1.0,\n                                                   size=(max_sem_key, 3))\n            # force zero to a gray-ish color\n            self.sem_color_lut[0] = np.full((3), 0.1)\n\n        # make instance colors\n        max_inst_id = 100000\n        self.inst_color_lut = np.random.uniform(low=0.0,\n                                                high=1.0,\n                                                size=(max_inst_id, 3))\n        # force zero to a gray-ish color\n        self.inst_color_lut[0] = np.full((3), 0.1)\n\n    def reset(self):\n        \"\"\" Reset scan members. \"\"\"\n        super(SemLaserScan, self).reset()\n\n        # semantic labels\n        self.sem_label = np.zeros((0, 1), dtype=np.int32)  # [m, 1]: label\n        self.sem_label_color = np.zeros((0, 3), dtype=np.float32)  # [m ,3]: color\n\n        # instance labels\n        self.inst_label = np.zeros((0, 1), dtype=np.int32)  # [m, 1]: label\n        self.inst_label_color = np.zeros((0, 3), dtype=np.float32)  # [m ,3]: color\n\n        # projection color with semantic labels\n        self.proj_sem_label = np.zeros((self.proj_H, self.proj_W),\n                                       dtype=np.int32)  # [H,W]  label\n        self.proj_sem_color = np.zeros((self.proj_H, self.proj_W, 3),\n                                       dtype=np.float)  # [H,W,3] color\n\n        # projection color with instance labels\n        self.proj_inst_label = np.zeros((self.proj_H, self.proj_W),\n                                        dtype=np.int32)  # [H,W]  label\n        self.proj_inst_color = np.zeros((self.proj_H, self.proj_W, 3),\n                                        dtype=np.float)  # [H,W,3] color\n\n    def open_label(self, filename):\n        \"\"\" Open raw scan and fill in attributes\n        \"\"\"\n        # check filename is string\n        if not isinstance(filename, str):\n            raise TypeError(\"Filename should be string type, \"\n                            \"but was {type}\".format(type=str(type(filename))))\n\n        # check extension is a laserscan\n        if not any(filename.endswith(ext) for ext in self.EXTENSIONS_LABEL):\n            raise RuntimeError(\"Filename extension is not valid label file.\")\n\n        # if all goes well, open label\n        label = np.fromfile(filename, dtype=np.int32)\n        label = label.reshape((-1))\n\n        if self.drop_points is not False:\n            label = np.delete(label,self.points_to_drop)\n        # set it\n        self.set_label(label)\n\n    def set_label(self, label):\n        \"\"\" Set points for label not from file but from np\n        \"\"\"\n        # check label makes sense\n        if not isinstance(label, np.ndarray):\n            raise TypeError(\"Label should be numpy array\")\n\n        # only fill in attribute if the right size\n        if label.shape[0] == self.points.shape[0]:\n            self.sem_label = label & 0xFFFF  # semantic label in lower half\n            self.inst_label = label >> 16  # instance id in upper half\n        else:\n            print(\"Points shape: \", self.points.shape)\n            print(\"Label shape: \", label.shape)\n            raise ValueError(\"Scan and Label don't contain same number of points\")\n\n        # sanity check\n        assert ((self.sem_label + (self.inst_label << 16) == label).all())\n\n        if self.project:\n            self.do_label_projection()\n\n    def colorize(self):\n        \"\"\" Colorize pointcloud with the color of each semantic label\n        \"\"\"\n        self.sem_label_color = self.sem_color_lut[self.sem_label]\n        self.sem_label_color = self.sem_label_color.reshape((-1, 3))\n\n        self.inst_label_color = self.inst_color_lut[self.inst_label]\n        self.inst_label_color = self.inst_label_color.reshape((-1, 3))\n\n    def do_label_projection(self):\n        # only map colors to labels that exist\n        mask = self.proj_idx >= 0\n\n        # semantics\n        self.proj_sem_label[mask] = self.sem_label[self.proj_idx[mask]]\n        self.proj_sem_color[mask] = self.sem_color_lut[self.sem_label[self.proj_idx[mask]]]\n\n        # instances\n        self.proj_inst_label[mask] = self.inst_label[self.proj_idx[mask]]\n        self.proj_inst_color[mask] = self.inst_color_lut[self.inst_label[self.proj_idx[mask]]]\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/common/laserscanvis.py",
    "content": "#!/usr/bin/env python3\n# This file is covered by the LICENSE file in the root of this project.\n\nimport vispy\nfrom vispy.scene import visuals, SceneCanvas\nimport numpy as np\nfrom matplotlib import pyplot as plt\n\n\nclass LaserScanVis:\n  \"\"\"Class that creates and handles a visualizer for a pointcloud\"\"\"\n\n  def __init__(self, scan, scan_names, label_names, offset=0,\n               semantics=True, instances=False):\n    self.scan = scan\n    self.scan_names = scan_names\n    self.label_names = label_names\n    self.offset = offset\n    self.semantics = semantics\n    self.instances = instances\n    # sanity check\n    if not self.semantics and self.instances:\n      print(\"Instances are only allowed in when semantics=True\")\n      raise ValueError\n\n    self.reset()\n    self.update_scan()\n\n  def reset(self):\n    \"\"\" Reset. \"\"\"\n    # last key press (it should have a mutex, but visualization is not\n    # safety critical, so let's do things wrong)\n    self.action = \"no\"  # no, next, back, quit are the possibilities\n\n    # new canvas prepared for visualizing data\n    self.canvas = SceneCanvas(keys='interactive', show=True)\n    # interface (n next, b back, q quit, very simple)\n    self.canvas.events.key_press.connect(self.key_press)\n    self.canvas.events.draw.connect(self.draw)\n    # grid\n    self.grid = self.canvas.central_widget.add_grid()\n\n    # laserscan part\n    self.scan_view = vispy.scene.widgets.ViewBox(\n        border_color='white', parent=self.canvas.scene)\n    self.grid.add_widget(self.scan_view, 0, 0)\n    self.scan_vis = visuals.Markers()\n    self.scan_view.camera = 'turntable'\n    self.scan_view.add(self.scan_vis)\n    visuals.XYZAxis(parent=self.scan_view.scene)\n    # add semantics\n    if self.semantics:\n      print(\"Using semantics in visualizer\")\n      self.sem_view = vispy.scene.widgets.ViewBox(\n          border_color='white', parent=self.canvas.scene)\n      self.grid.add_widget(self.sem_view, 0, 1)\n      self.sem_vis = visuals.Markers()\n      self.sem_view.camera = 'turntable'\n      self.sem_view.add(self.sem_vis)\n      visuals.XYZAxis(parent=self.sem_view.scene)\n      # self.sem_view.camera.link(self.scan_view.camera)\n\n    if self.instances:\n      print(\"Using instances in visualizer\")\n      self.inst_view = vispy.scene.widgets.ViewBox(\n          border_color='white', parent=self.canvas.scene)\n      self.grid.add_widget(self.inst_view, 0, 2)\n      self.inst_vis = visuals.Markers()\n      self.inst_view.camera = 'turntable'\n      self.inst_view.add(self.inst_vis)\n      visuals.XYZAxis(parent=self.inst_view.scene)\n      # self.inst_view.camera.link(self.scan_view.camera)\n\n    # img canvas size\n    self.multiplier = 1\n    self.canvas_W = 1024\n    self.canvas_H = 64\n    if self.semantics:\n      self.multiplier += 1\n    if self.instances:\n      self.multiplier += 1\n\n    # new canvas for img\n    self.img_canvas = SceneCanvas(keys='interactive', show=True,\n                                  size=(self.canvas_W, self.canvas_H * self.multiplier))\n    # grid\n    self.img_grid = self.img_canvas.central_widget.add_grid()\n    # interface (n next, b back, q quit, very simple)\n    self.img_canvas.events.key_press.connect(self.key_press)\n    self.img_canvas.events.draw.connect(self.draw)\n\n    # add a view for the depth\n    self.img_view = vispy.scene.widgets.ViewBox(\n        border_color='white', parent=self.img_canvas.scene)\n    self.img_grid.add_widget(self.img_view, 0, 0)\n    self.img_vis = visuals.Image(cmap='viridis')\n    self.img_view.add(self.img_vis)\n\n    # add semantics\n    if self.semantics:\n      self.sem_img_view = vispy.scene.widgets.ViewBox(\n          border_color='white', parent=self.img_canvas.scene)\n      self.img_grid.add_widget(self.sem_img_view, 1, 0)\n      self.sem_img_vis = visuals.Image(cmap='viridis')\n      self.sem_img_view.add(self.sem_img_vis)\n\n    # add instances\n    if self.instances:\n      self.inst_img_view = vispy.scene.widgets.ViewBox(\n          border_color='white', parent=self.img_canvas.scene)\n      self.img_grid.add_widget(self.inst_img_view, 2, 0)\n      self.inst_img_vis = visuals.Image(cmap='viridis')\n      self.inst_img_view.add(self.inst_img_vis)\n\n  def get_mpl_colormap(self, cmap_name):\n    cmap = plt.get_cmap(cmap_name)\n\n    # Initialize the matplotlib color map\n    sm = plt.cm.ScalarMappable(cmap=cmap)\n\n    # Obtain linear color range\n    color_range = sm.to_rgba(np.linspace(0, 1, 256), bytes=True)[:, 2::-1]\n\n    return color_range.reshape(256, 3).astype(np.float32) / 255.0\n\n  def update_scan(self):\n    # first open data\n    self.scan.open_scan(self.scan_names[self.offset])\n    if self.semantics:\n      self.scan.open_label(self.label_names[self.offset])\n      self.scan.colorize()\n\n    # then change names\n    title = \"scan \" + str(self.offset) + \" of \" + str(len(self.scan_names))\n    self.canvas.title = title\n    self.img_canvas.title = title\n\n    # then do all the point cloud stuff\n\n    # plot scan\n    power = 16\n    # print()\n    range_data = np.copy(self.scan.unproj_range)\n    # print(range_data.max(), range_data.min())\n    range_data = range_data**(1 / power)\n    # print(range_data.max(), range_data.min())\n    viridis_range = ((range_data - range_data.min()) /\n                     (range_data.max() - range_data.min()) *\n                     255).astype(np.uint8)\n    viridis_map = self.get_mpl_colormap(\"viridis\")\n    viridis_colors = viridis_map[viridis_range]\n    self.scan_vis.set_data(self.scan.points,\n                           face_color=viridis_colors[..., ::-1],\n                           edge_color=viridis_colors[..., ::-1],\n                           size=1)\n\n    # plot semantics\n    if self.semantics:\n      self.sem_vis.set_data(self.scan.points,\n                            face_color=self.scan.sem_label_color[..., ::-1],\n                            edge_color=self.scan.sem_label_color[..., ::-1],\n                            size=1)\n\n    # plot instances\n    if self.instances:\n      self.inst_vis.set_data(self.scan.points,\n                             face_color=self.scan.inst_label_color[..., ::-1],\n                             edge_color=self.scan.inst_label_color[..., ::-1],\n                             size=1)\n\n    # now do all the range image stuff\n    # plot range image\n    data = np.copy(self.scan.proj_range)\n    # print(data[data > 0].max(), data[data > 0].min())\n    data[data > 0] = data[data > 0]**(1 / power)\n    data[data < 0] = data[data > 0].min()\n    # print(data.max(), data.min())\n    data = (data - data[data > 0].min()) / \\\n        (data.max() - data[data > 0].min())\n    # print(data.max(), data.min())\n    self.img_vis.set_data(data)\n    self.img_vis.update()\n\n    if self.semantics:\n      self.sem_img_vis.set_data(self.scan.proj_sem_color[..., ::-1])\n      self.sem_img_vis.update()\n\n    if self.instances:\n      self.inst_img_vis.set_data(self.scan.proj_inst_color[..., ::-1])\n      self.inst_img_vis.update()\n\n  # interface\n  def key_press(self, event):\n    self.canvas.events.key_press.block()\n    self.img_canvas.events.key_press.block()\n    if event.key == 'N':\n      self.offset += 1\n      self.update_scan()\n    elif event.key == 'B':\n      self.offset -= 1\n      self.update_scan()\n    elif event.key == 'Q' or event.key == 'Escape':\n      self.destroy()\n\n  def draw(self, event):\n    if self.canvas.events.key_press.blocked():\n      self.canvas.events.key_press.unblock()\n    if self.img_canvas.events.key_press.blocked():\n      self.img_canvas.events.key_press.unblock()\n\n  def destroy(self):\n    # destroy the visualization\n    self.canvas.close()\n    self.img_canvas.close()\n    vispy.app.quit()\n\n  def run(self):\n    vispy.app.run()"
  },
  {
    "path": "benchmarks/SalsaNext/train/common/logger.py",
    "content": "# Code referenced from https://gist.github.com/gyglim/1f8dfb1b5c82627ae3efcfbbadb9f514\n\nimport numpy as np\nimport scipy.misc\nimport tensorflow as tf\nfrom torch.utils.tensorboard import SummaryWriter\nimport torch\ntry:\n    from StringIO import StringIO  # Python 2.7\nexcept ImportError:\n    from io import BytesIO  # Python 3.x\n\n\nclass Logger(object):\n\n    def __init__(self, log_dir):\n        \"\"\"Create a summary writer logging to log_dir.\"\"\"\n        self.writer = tf.summary.FileWriter(log_dir)\n\n    def scalar_summary(self, tag, value, step):\n        \"\"\"Log a scalar variable.\"\"\"\n        summary = tf.Summary(\n            value=[tf.Summary.Value(tag=tag, simple_value=value)])\n        self.writer.add_summary(summary, step)\n        self.writer.flush()\n\n    def image_summary(self, tag, images, step):\n        \"\"\"Log a list of images.\"\"\"\n\n        img_summaries = []\n        for i, img in enumerate(images):\n            # Write the image to a string\n            try:\n                s = StringIO()\n            except:\n                s = BytesIO()\n            scipy.misc.toimage(img).save(s, format=\"png\")\n\n            # Create an Image object\n            img_sum = tf.Summary.Image(encoded_image_string=s.getvalue(),\n                                       height=img.shape[0],\n                                       width=img.shape[1])\n            # Create a Summary value\n            img_summaries.append(tf.Summary.Value(\n                tag='%s/%d' % (tag, i), image=img_sum))\n\n        # Create and write Summary\n        summary = tf.Summary(value=img_summaries)\n        self.writer.add_summary(summary, step)\n        self.writer.flush()\n\n    def histo_summary(self, tag, values, step, bins=1000):\n        \"\"\"Log a histogram of the tensor of values.\"\"\"\n\n        # Create a histogram using numpy\n        counts, bin_edges = np.histogram(values, bins=bins)\n\n        # Fill the fields of the histogram proto\n        hist = tf.HistogramProto()\n        hist.min = float(np.min(values))\n        hist.max = float(np.max(values))\n        hist.num = int(np.prod(values.shape))\n        hist.sum = float(np.sum(values))\n        hist.sum_squares = float(np.sum(values ** 2))\n\n        # Drop the start of the first bin\n        bin_edges = bin_edges[1:]\n\n        # Add bin edges and counts\n        for edge in bin_edges:\n            hist.bucket_limit.append(edge)\n        for c in counts:\n            hist.bucket.append(c)\n\n        # Create and write Summary\n        summary = tf.Summary(value=[tf.Summary.Value(tag=tag, histo=hist)])\n        self.writer.add_summary(summary, step)\n        self.writer.flush()\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/common/summary.py",
    "content": "### https://github.com/sksq96/pytorch-summary/blob/master/torchsummary/torchsummary.py\nimport torch\nimport torch.nn as nn\nfrom torch.autograd import Variable\n\nfrom collections import OrderedDict\nimport numpy as np\n\n\ndef summary(model, input_size, batch_size=-1, device=\"cuda\"):\n    def register_hook(module):\n\n        def hook(module, input, output):\n            class_name = str(module.__class__).split(\".\")[-1].split(\"'\")[0]\n            module_idx = len(summary)\n\n            m_key = \"%s-%i\" % (class_name, module_idx + 1)\n            summary[m_key] = OrderedDict()\n            summary[m_key][\"input_shape\"] = list(input[0].size())\n            summary[m_key][\"input_shape\"][0] = batch_size\n            if isinstance(output, (list, tuple)):\n                summary[m_key][\"output_shape\"] = [\n                    [-1] + list(o.size())[1:] for o in output\n                ]\n            else:\n                summary[m_key][\"output_shape\"] = list(output.size())\n                summary[m_key][\"output_shape\"][0] = batch_size\n\n            params = 0\n            if hasattr(module, \"weight\") and hasattr(module.weight, \"size\"):\n                params += torch.prod(torch.LongTensor(list(module.weight.size())))\n                summary[m_key][\"trainable\"] = module.weight.requires_grad\n            if hasattr(module, \"bias\") and hasattr(module.bias, \"size\"):\n                params += torch.prod(torch.LongTensor(list(module.bias.size())))\n            summary[m_key][\"nb_params\"] = params\n\n        if (\n                not isinstance(module, nn.Sequential)\n                and not isinstance(module, nn.ModuleList)\n                and not (module == model)\n        ):\n            hooks.append(module.register_forward_hook(hook))\n\n    device = device.lower()\n    assert device in [\n        \"cuda\",\n        \"cpu\",\n    ], \"Input device is not valid, please specify 'cuda' or 'cpu'\"\n\n    if device == \"cuda\" and torch.cuda.is_available():\n        dtype = torch.cuda.FloatTensor\n    else:\n        dtype = torch.FloatTensor\n\n    # multiple inputs to the network\n    if isinstance(input_size, tuple):\n        input_size = [input_size]\n\n    # batch_size of 2 for batchnorm\n    x = [torch.rand(2, *in_size).type(dtype) for in_size in input_size]\n    # message +=type(x[0]))\n\n    # create properties\n    summary = OrderedDict()\n    hooks = []\n\n    # register hook\n    model.apply(register_hook)\n\n    # make a forward pass\n    # message +=x.shape)\n    model(*x)\n\n    # remove these hooks\n    for h in hooks:\n        h.remove()\n    message = \"\"\n    message += \"----------------------------------------------------------------\\n\"\n    line_new = \"{:>20}  {:>25} {:>15}\".format(\"Layer (type)\", \"Output Shape\", \"Param #\")\n    message += line_new + \"\\n\"\n    message += \"================================================================\\n\"\n    total_params = 0\n    total_output = 0\n    trainable_params = 0\n    for layer in summary:\n        # input_shape, output_shape, trainable, nb_params\n        line_new = \"{:>20}  {:>25} {:>15}\".format(\n            layer,\n            str(summary[layer][\"output_shape\"]),\n            \"{0:,}\".format(summary[layer][\"nb_params\"]),\n        )\n        total_params += summary[layer][\"nb_params\"]\n        total_output += np.prod(summary[layer][\"output_shape\"])\n        if \"trainable\" in summary[layer]:\n            if summary[layer][\"trainable\"] == True:\n                trainable_params += summary[layer][\"nb_params\"]\n        message += line_new + \"\\n\"\n\n    # assume 4 bytes/number (float on cuda).\n    total_input_size = abs(np.prod(input_size) * batch_size * 4. / (1024 ** 2.))\n    total_output_size = abs(2. * total_output * 4. / (1024 ** 2.))  # x2 for gradients\n    total_params_size = abs(total_params.numpy() * 4. / (1024 ** 2.))\n    total_size = total_params_size + total_output_size + total_input_size\n\n    message += \"================================================================\\n\"\n    message += \"Total params: {0:,}\\n\".format(total_params)\n    message += \"Trainable params: {0:,}\\n\".format(trainable_params)\n    message += \"Non-trainable params: {0:,}\\n\".format(total_params - trainable_params)\n    message += \"----------------------------------------------------------------\\n\"\n    message += \"Input size (MB): %0.2f\\n\" % total_input_size\n    message += \"Forward/backward pass size (MB): %0.2f\\n\" % total_output_size\n    message += \"Params size (MB): %0.2f\\n\" % total_params_size\n    message += \"Estimated Total Size (MB): %0.2f\\n\" % total_size\n    message += \"----------------------------------------------------------------\\n\"\n    return message\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/common/sync_batchnorm/__init__.py",
    "content": ""
  },
  {
    "path": "benchmarks/SalsaNext/train/common/sync_batchnorm/batchnorm.py",
    "content": "# -*- coding: utf-8 -*-\n# File   : batchnorm.py\n# Author : Jiayuan Mao\n# Email  : maojiayuan@gmail.com\n# Date   : 27/01/2018\n#\n# This file is part of Synchronized-BatchNorm-PyTorch.\n# https://github.com/vacancy/Synchronized-BatchNorm-PyTorch\n# Distributed under MIT License.\n\nimport collections\n\nimport torch\nimport torch.nn.functional as F\nfrom torch.nn.modules.batchnorm import _BatchNorm\nfrom torch.nn.parallel._functions import ReduceAddCoalesced, Broadcast\n\nfrom .comm import SyncMaster\nfrom .replicate import DataParallelWithCallback\n\n__all__ = ['SynchronizedBatchNorm1d', 'SynchronizedBatchNorm2d',\n           'SynchronizedBatchNorm3d', 'convert_model']\n\n\ndef _sum_ft(tensor):\n    \"\"\"sum over the first and last dimention\"\"\"\n    return tensor.sum(dim=0).sum(dim=-1)\n\n\ndef _unsqueeze_ft(tensor):\n    \"\"\"add new dementions at the front and the tail\"\"\"\n    return tensor.unsqueeze(0).unsqueeze(-1)\n\n\n_ChildMessage = collections.namedtuple(\n    '_ChildMessage', ['sum', 'ssum', 'sum_size'])\n_MasterMessage = collections.namedtuple('_MasterMessage', ['sum', 'inv_std'])\n\n\nclass _SynchronizedBatchNorm(_BatchNorm):\n    def __init__(self, num_features, eps=1e-5, momentum=0.1, affine=True):\n        super(_SynchronizedBatchNorm, self).__init__(\n            num_features, eps=eps, momentum=momentum, affine=affine)\n\n        self._sync_master = SyncMaster(self._data_parallel_master)\n\n        self._is_parallel = False\n        self._parallel_id = None\n        self._slave_pipe = None\n\n    def forward(self, input):\n        # If it is not parallel computation or is in evaluation mode, use PyTorch's implementation.\n        if not (self._is_parallel and self.training):\n            return F.batch_norm(\n                input, self.running_mean, self.running_var, self.weight, self.bias,\n                self.training, self.momentum, self.eps)\n\n        # Resize the input to (B, C, -1).\n        input_shape = input.size()\n        input = input.view(input.size(0), self.num_features, -1)\n\n        # Compute the sum and square-sum.\n        sum_size = input.size(0) * input.size(2)\n        input_sum = _sum_ft(input)\n        input_ssum = _sum_ft(input ** 2)\n\n        # Reduce-and-broadcast the statistics.\n        if self._parallel_id == 0:\n            mean, inv_std = self._sync_master.run_master(\n                _ChildMessage(input_sum, input_ssum, sum_size))\n        else:\n            mean, inv_std = self._slave_pipe.run_slave(\n                _ChildMessage(input_sum, input_ssum, sum_size))\n\n        # Compute the output.\n        if self.affine:\n            # MJY:: Fuse the multiplication for speed.\n            output = (input - _unsqueeze_ft(mean)) * \\\n                     _unsqueeze_ft(inv_std * self.weight) + _unsqueeze_ft(self.bias)\n        else:\n            output = (input - _unsqueeze_ft(mean)) * _unsqueeze_ft(inv_std)\n\n        # Reshape it.\n        return output.view(input_shape)\n\n    def __data_parallel_replicate__(self, ctx, copy_id):\n        self._is_parallel = True\n        self._parallel_id = copy_id\n\n        # parallel_id == 0 means master device.\n        if self._parallel_id == 0:\n            ctx.sync_master = self._sync_master\n        else:\n            self._slave_pipe = ctx.sync_master.register_slave(copy_id)\n\n    def _data_parallel_master(self, intermediates):\n        \"\"\"Reduce the sum and square-sum, compute the statistics, and broadcast it.\"\"\"\n\n        # Always using same \"device order\" makes the ReduceAdd operation faster.\n        # Thanks to:: Tete Xiao (http://tetexiao.com/)\n        intermediates = sorted(intermediates, key=lambda i: i[1].sum.get_device())\n\n        to_reduce = [i[1][:2] for i in intermediates]\n        to_reduce = [j for i in to_reduce for j in i]  # flatten\n        target_gpus = [i[1].sum.get_device() for i in intermediates]\n\n        sum_size = sum([i[1].sum_size for i in intermediates])\n        sum_, ssum = ReduceAddCoalesced.apply(target_gpus[0], 2, *to_reduce)\n        mean, inv_std = self._compute_mean_std(sum_, ssum, sum_size)\n\n        broadcasted = Broadcast.apply(target_gpus, mean, inv_std)\n\n        outputs = []\n        for i, rec in enumerate(intermediates):\n            outputs.append((rec[0], _MasterMessage(*broadcasted[i * 2:i * 2 + 2])))\n\n        return outputs\n\n    def _compute_mean_std(self, sum_, ssum, size):\n        \"\"\"Compute the mean and standard-deviation with sum and square-sum. This method\n        also maintains the moving average on the master device.\"\"\"\n        assert size > 1, 'BatchNorm computes unbiased standard-deviation, which requires size > 1.'\n        mean = sum_ / size\n        sumvar = ssum - sum_ * mean\n        unbias_var = sumvar / (size - 1)\n        bias_var = sumvar / size\n\n        self.running_mean = (1 - self.momentum) * \\\n                            self.running_mean + self.momentum * mean.data\n        self.running_var = (1 - self.momentum) * \\\n                           self.running_var + self.momentum * unbias_var.data\n\n        return mean, bias_var.clamp(self.eps) ** -0.5\n\n\nclass SynchronizedBatchNorm1d(_SynchronizedBatchNorm):\n    r\"\"\"Applies Synchronized Batch Normalization over a 2d or 3d input that is seen as a\n    mini-batch.\n\n    .. math::\n\n        y = \\frac{x - mean[x]}{ \\sqrt{Var[x] + \\epsilon}} * gamma + beta\n\n    This module differs from the built-in PyTorch BatchNorm1d as the mean and\n    standard-deviation are reduced across all devices during training.\n\n    For example, when one uses `nn.DataParallel` to wrap the network during\n    training, PyTorch's implementation normalize the tensor on each device using\n    the statistics only on that device, which accelerated the computation and\n    is also easy to implement, but the statistics might be inaccurate.\n    Instead, in this synchronized version, the statistics will be computed\n    over all training samples distributed on multiple devices.\n\n    Note that, for one-GPU or CPU-only case, this module behaves exactly same\n    as the built-in PyTorch implementation.\n\n    The mean and standard-deviation are calculated per-dimension over\n    the mini-batches and gamma and beta are learnable parameter vectors\n    of size C (where C is the input size).\n\n    During training, this layer keeps a running estimate of its computed mean\n    and variance. The running sum is kept with a default momentum of 0.1.\n\n    During evaluation, this running mean/variance is used for normalization.\n\n    Because the BatchNorm is done over the `C` dimension, computing statistics\n    on `(N, L)` slices, it's common terminology to call this Temporal BatchNorm\n\n    Args:\n        num_features: num_features from an expected input of size\n            `batch_size x num_features [x width]`\n        eps: a value added to the denominator for numerical stability.\n            Default: 1e-5\n        momentum: the value used for the running_mean and running_var\n            computation. Default: 0.1\n        affine: a boolean value that when set to ``True``, gives the layer learnable\n            affine parameters. Default: ``True``\n\n    Shape:\n        - Input: :math:`(N, C)` or :math:`(N, C, L)`\n        - Output: :math:`(N, C)` or :math:`(N, C, L)` (same shape as input)\n\n    Examples:\n        >>> # With Learnable Parameters\n        >>> m = SynchronizedBatchNorm1d(100)\n        >>> # Without Learnable Parameters\n        >>> m = SynchronizedBatchNorm1d(100, affine=False)\n        >>> input = torch.autograd.Variable(torch.randn(20, 100))\n        >>> output = m(input)\n    \"\"\"\n\n    def _check_input_dim(self, input):\n        if input.dim() != 2 and input.dim() != 3:\n            raise ValueError('expected 2D or 3D input (got {}D input)'\n                             .format(input.dim()))\n        super(SynchronizedBatchNorm1d, self)._check_input_dim(input)\n\n\nclass SynchronizedBatchNorm2d(_SynchronizedBatchNorm):\n    r\"\"\"Applies Batch Normalization over a 4d input that is seen as a mini-batch\n    of 3d inputs\n\n    .. math::\n\n        y = \\frac{x - mean[x]}{ \\sqrt{Var[x] + \\epsilon}} * gamma + beta\n\n    This module differs from the built-in PyTorch BatchNorm2d as the mean and\n    standard-deviation are reduced across all devices during training.\n\n    For example, when one uses `nn.DataParallel` to wrap the network during\n    training, PyTorch's implementation normalize the tensor on each device using\n    the statistics only on that device, which accelerated the computation and\n    is also easy to implement, but the statistics might be inaccurate.\n    Instead, in this synchronized version, the statistics will be computed\n    over all training samples distributed on multiple devices.\n\n    Note that, for one-GPU or CPU-only case, this module behaves exactly same\n    as the built-in PyTorch implementation.\n\n    The mean and standard-deviation are calculated per-dimension over\n    the mini-batches and gamma and beta are learnable parameter vectors\n    of size C (where C is the input size).\n\n    During training, this layer keeps a running estimate of its computed mean\n    and variance. The running sum is kept with a default momentum of 0.1.\n\n    During evaluation, this running mean/variance is used for normalization.\n\n    Because the BatchNorm is done over the `C` dimension, computing statistics\n    on `(N, H, W)` slices, it's common terminology to call this Spatial BatchNorm\n\n    Args:\n        num_features: num_features from an expected input of\n            size batch_size x num_features x height x width\n        eps: a value added to the denominator for numerical stability.\n            Default: 1e-5\n        momentum: the value used for the running_mean and running_var\n            computation. Default: 0.1\n        affine: a boolean value that when set to ``True``, gives the layer learnable\n            affine parameters. Default: ``True``\n\n    Shape:\n        - Input: :math:`(N, C, H, W)`\n        - Output: :math:`(N, C, H, W)` (same shape as input)\n\n    Examples:\n        >>> # With Learnable Parameters\n        >>> m = SynchronizedBatchNorm2d(100)\n        >>> # Without Learnable Parameters\n        >>> m = SynchronizedBatchNorm2d(100, affine=False)\n        >>> input = torch.autograd.Variable(torch.randn(20, 100, 35, 45))\n        >>> output = m(input)\n    \"\"\"\n\n    def _check_input_dim(self, input):\n        if input.dim() != 4:\n            raise ValueError('expected 4D input (got {}D input)'\n                             .format(input.dim()))\n        super(SynchronizedBatchNorm2d, self)._check_input_dim(input)\n\n\nclass SynchronizedBatchNorm3d(_SynchronizedBatchNorm):\n    r\"\"\"Applies Batch Normalization over a 5d input that is seen as a mini-batch\n    of 4d inputs\n\n    .. math::\n\n        y = \\frac{x - mean[x]}{ \\sqrt{Var[x] + \\epsilon}} * gamma + beta\n\n    This module differs from the built-in PyTorch BatchNorm3d as the mean and\n    standard-deviation are reduced across all devices during training.\n\n    For example, when one uses `nn.DataParallel` to wrap the network during\n    training, PyTorch's implementation normalize the tensor on each device using\n    the statistics only on that device, which accelerated the computation and\n    is also easy to implement, but the statistics might be inaccurate.\n    Instead, in this synchronized version, the statistics will be computed\n    over all training samples distributed on multiple devices.\n\n    Note that, for one-GPU or CPU-only case, this module behaves exactly same\n    as the built-in PyTorch implementation.\n\n    The mean and standard-deviation are calculated per-dimension over\n    the mini-batches and gamma and beta are learnable parameter vectors\n    of size C (where C is the input size).\n\n    During training, this layer keeps a running estimate of its computed mean\n    and variance. The running sum is kept with a default momentum of 0.1.\n\n    During evaluation, this running mean/variance is used for normalization.\n\n    Because the BatchNorm is done over the `C` dimension, computing statistics\n    on `(N, D, H, W)` slices, it's common terminology to call this Volumetric BatchNorm\n    or Spatio-temporal BatchNorm\n\n    Args:\n        num_features: num_features from an expected input of\n            size batch_size x num_features x depth x height x width\n        eps: a value added to the denominator for numerical stability.\n            Default: 1e-5\n        momentum: the value used for the running_mean and running_var\n            computation. Default: 0.1\n        affine: a boolean value that when set to ``True``, gives the layer learnable\n            affine parameters. Default: ``True``\n\n    Shape:\n        - Input: :math:`(N, C, D, H, W)`\n        - Output: :math:`(N, C, D, H, W)` (same shape as input)\n\n    Examples:\n        >>> # With Learnable Parameters\n        >>> m = SynchronizedBatchNorm3d(100)\n        >>> # Without Learnable Parameters\n        >>> m = SynchronizedBatchNorm3d(100, affine=False)\n        >>> input = torch.autograd.Variable(torch.randn(20, 100, 35, 45, 10))\n        >>> output = m(input)\n    \"\"\"\n\n    def _check_input_dim(self, input):\n        if input.dim() != 5:\n            raise ValueError('expected 5D input (got {}D input)'\n                             .format(input.dim()))\n        super(SynchronizedBatchNorm3d, self)._check_input_dim(input)\n\n\ndef convert_model(module):\n    \"\"\"Traverse the input module and its child recursively\n       and replace all instance of torch.nn.modules.batchnorm.BatchNorm*N*d\n       to SynchronizedBatchNorm*N*d\n\n    Args:\n        module: the input module needs to be convert to SyncBN model\n\n    Examples:\n        >>> import torch.nn as nn\n        >>> import torchvision\n        >>> # m is a standard pytorch model\n        >>> m = torchvision.models.resnet18(True)\n        >>> m = nn.DataParallel(m)\n        >>> # after convert, m is using SyncBN\n        >>> m = convert_model(m)\n    \"\"\"\n    if isinstance(module, torch.nn.DataParallel):\n        mod = module.module\n        mod = convert_model(mod)\n        mod = DataParallelWithCallback(mod)\n        return mod\n\n    mod = module\n    for pth_module, sync_module in zip([torch.nn.modules.batchnorm.BatchNorm1d,\n                                        torch.nn.modules.batchnorm.BatchNorm2d,\n                                        torch.nn.modules.batchnorm.BatchNorm3d],\n                                       [SynchronizedBatchNorm1d,\n                                        SynchronizedBatchNorm2d,\n                                        SynchronizedBatchNorm3d]):\n        if isinstance(module, pth_module):\n            mod = sync_module(module.num_features, module.eps,\n                              module.momentum, module.affine)\n            mod.running_mean = module.running_mean\n            mod.running_var = module.running_var\n            if module.affine:\n                mod.weight.data = module.weight.data.clone().detach()\n                mod.bias.data = module.bias.data.clone().detach()\n\n    for name, child in module.named_children():\n        mod.add_module(name, convert_model(child))\n\n    return mod\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/common/sync_batchnorm/comm.py",
    "content": "# -*- coding: utf-8 -*-\n# File   : comm.py\n# Author : Jiayuan Mao\n# Email  : maojiayuan@gmail.com\n# Date   : 27/01/2018\n#\n# This file is part of Synchronized-BatchNorm-PyTorch.\n# https://github.com/vacancy/Synchronized-BatchNorm-PyTorch\n# Distributed under MIT License.\n\nimport collections\nimport queue\nimport threading\n\n__all__ = ['FutureResult', 'SlavePipe', 'SyncMaster']\n\n\nclass FutureResult(object):\n    \"\"\"A thread-safe future implementation. Used only as one-to-one pipe.\"\"\"\n\n    def __init__(self):\n        self._result = None\n        self._lock = threading.Lock()\n        self._cond = threading.Condition(self._lock)\n\n    def put(self, result):\n        with self._lock:\n            assert self._result is None, 'Previous result has\\'t been fetched.'\n            self._result = result\n            self._cond.notify()\n\n    def get(self):\n        with self._lock:\n            if self._result is None:\n                self._cond.wait()\n\n            res = self._result\n            self._result = None\n            return res\n\n\n_MasterRegistry = collections.namedtuple('MasterRegistry', ['result'])\n_SlavePipeBase = collections.namedtuple(\n    '_SlavePipeBase', ['identifier', 'queue', 'result'])\n\n\nclass SlavePipe(_SlavePipeBase):\n    \"\"\"Pipe for master-slave communication.\"\"\"\n\n    def run_slave(self, msg):\n        self.queue.put((self.identifier, msg))\n        ret = self.result.get()\n        self.queue.put(True)\n        return ret\n\n\nclass SyncMaster(object):\n    \"\"\"An abstract `SyncMaster` object.\n\n    - During the replication, as the data parallel will trigger an callback of each module, all slave devices should\n    call `register(id)` and obtain an `SlavePipe` to communicate with the master.\n    - During the forward pass, master device invokes `run_master`, all messages from slave devices will be collected,\n    and passed to a registered callback.\n    - After receiving the messages, the master device should gather the information and determine to message passed\n    back to each slave devices.\n    \"\"\"\n\n    def __init__(self, master_callback):\n        \"\"\"\n\n        Args:\n            master_callback: a callback to be invoked after having collected messages from slave devices.\n        \"\"\"\n        self._master_callback = master_callback\n        self._queue = queue.Queue()\n        self._registry = collections.OrderedDict()\n        self._activated = False\n\n    def __getstate__(self):\n        return {'master_callback': self._master_callback}\n\n    def __setstate__(self, state):\n        self.__init__(state['master_callback'])\n\n    def register_slave(self, identifier):\n        \"\"\"\n        Register an slave device.\n\n        Args:\n            identifier: an identifier, usually is the device id.\n\n        Returns: a `SlavePipe` object which can be used to communicate with the master device.\n\n        \"\"\"\n        if self._activated:\n            assert self._queue.empty(), 'Queue is not clean before next initialization.'\n            self._activated = False\n            self._registry.clear()\n        future = FutureResult()\n        self._registry[identifier] = _MasterRegistry(future)\n        return SlavePipe(identifier, self._queue, future)\n\n    def run_master(self, master_msg):\n        \"\"\"\n        Main entry for the master device in each forward pass.\n        The messages were first collected from each devices (including the master device), and then\n        an callback will be invoked to compute the message to be sent back to each devices\n        (including the master device).\n\n        Args:\n            master_msg: the message that the master want to send to itself. This will be placed as the first\n            message when calling `master_callback`. For detailed usage, see `_SynchronizedBatchNorm` for an example.\n\n        Returns: the message to be sent back to the master device.\n\n        \"\"\"\n        self._activated = True\n\n        intermediates = [(0, master_msg)]\n        for i in range(self.nr_slaves):\n            intermediates.append(self._queue.get())\n\n        results = self._master_callback(intermediates)\n        assert results[0][0] == 0, 'The first result should belongs to the master.'\n\n        for i, res in results:\n            if i == 0:\n                continue\n            self._registry[i].result.put(res)\n\n        for i in range(self.nr_slaves):\n            assert self._queue.get() is True\n\n        return results[0][1]\n\n    @property\n    def nr_slaves(self):\n        return len(self._registry)\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/common/sync_batchnorm/replicate.py",
    "content": "# -*- coding: utf-8 -*-\n# File   : replicate.py\n# Author : Jiayuan Mao\n# Email  : maojiayuan@gmail.com\n# Date   : 27/01/2018\n#\n# This file is part of Synchronized-BatchNorm-PyTorch.\n# https://github.com/vacancy/Synchronized-BatchNorm-PyTorch\n# Distributed under MIT License.\n\nimport functools\n\nfrom torch.nn.parallel.data_parallel import DataParallel\n\n__all__ = [\n    'CallbackContext',\n    'execute_replication_callbacks',\n    'DataParallelWithCallback',\n    'patch_replication_callback'\n]\n\n\nclass CallbackContext(object):\n    pass\n\n\ndef execute_replication_callbacks(modules):\n    \"\"\"\n    Execute an replication callback `__data_parallel_replicate__` on each module created by original replication.\n\n    The callback will be invoked with arguments `__data_parallel_replicate__(ctx, copy_id)`\n\n    Note that, as all modules are isomorphism, we assign each sub-module with a context\n    (shared among multiple copies of this module on different devices).\n    Through this context, different copies can share some information.\n\n    We guarantee that the callback on the master copy (the first copy) will be called ahead of calling the callback\n    of any slave copies.\n    \"\"\"\n    master_copy = modules[0]\n    nr_modules = len(list(master_copy.modules()))\n    ctxs = [CallbackContext() for _ in range(nr_modules)]\n\n    for i, module in enumerate(modules):\n        for j, m in enumerate(module.modules()):\n            if hasattr(m, '__data_parallel_replicate__'):\n                m.__data_parallel_replicate__(ctxs[j], i)\n\n\nclass DataParallelWithCallback(DataParallel):\n    \"\"\"\n    Data Parallel with a replication callback.\n\n    An replication callback `__data_parallel_replicate__` of each module will be invoked after being created by\n    original `replicate` function.\n    The callback will be invoked with arguments `__data_parallel_replicate__(ctx, copy_id)`\n\n    Examples:\n        > sync_bn = SynchronizedBatchNorm1d(10, eps=1e-5, affine=False)\n        > sync_bn = DataParallelWithCallback(sync_bn, device_ids=[0, 1])\n        # sync_bn.__data_parallel_replicate__ will be invoked.\n    \"\"\"\n\n    def replicate(self, module, device_ids):\n        modules = super(DataParallelWithCallback,\n                        self).replicate(module, device_ids)\n        execute_replication_callbacks(modules)\n        return modules\n\n\ndef patch_replication_callback(data_parallel):\n    \"\"\"\n    Monkey-patch an existing `DataParallel` object. Add the replication callback.\n    Useful when you have customized `DataParallel` implementation.\n\n    Examples:\n        > sync_bn = SynchronizedBatchNorm1d(10, eps=1e-5, affine=False)\n        > sync_bn = DataParallel(sync_bn, device_ids=[0, 1])\n        > patch_replication_callback(sync_bn)\n        # this is equivalent to\n        > sync_bn = SynchronizedBatchNorm1d(10, eps=1e-5, affine=False)\n        > sync_bn = DataParallelWithCallback(sync_bn, device_ids=[0, 1])\n    \"\"\"\n\n    assert isinstance(data_parallel, DataParallel)\n\n    old_replicate = data_parallel.replicate\n\n    @functools.wraps(old_replicate)\n    def new_replicate(module, device_ids):\n        modules = old_replicate(module, device_ids)\n        execute_replication_callbacks(modules)\n        return modules\n\n    data_parallel.replicate = new_replicate\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/common/warmupLR.py",
    "content": "# This file is covered by the LICENSE file in the root of this project.\n\nimport torch.optim.lr_scheduler as toptim\n\n\nclass warmupLR(toptim._LRScheduler):\n    \"\"\" Warmup learning rate scheduler.\n        Initially, increases the learning rate from 0 to the final value, in a\n        certain number of steps. After this number of steps, each step decreases\n        LR exponentially.\n    \"\"\"\n\n    def __init__(self, optimizer, lr, warmup_steps, momentum, decay):\n        # cyclic params\n        self.optimizer = optimizer\n        self.lr = lr\n        self.warmup_steps = warmup_steps\n        self.momentum = momentum\n        self.decay = decay\n\n        # cap to one\n        if self.warmup_steps < 1:\n            self.warmup_steps = 1\n\n        # cyclic lr\n        self.initial_scheduler = toptim.CyclicLR(self.optimizer,\n                                                 base_lr=0,\n                                                 max_lr=self.lr,\n                                                 step_size_up=self.warmup_steps,\n                                                 step_size_down=self.warmup_steps,\n                                                 cycle_momentum=False,\n                                                 base_momentum=self.momentum,\n                                                 max_momentum=self.momentum)\n\n        # our params\n        self.last_epoch = -1  # fix for pytorch 1.1 and below\n        self.finished = False  # am i done\n        super().__init__(optimizer)\n\n    def get_lr(self):\n        return [self.lr * (self.decay ** self.last_epoch) for lr in self.base_lrs]\n\n    def step(self, epoch=None):\n        if self.finished or self.initial_scheduler.last_epoch >= self.warmup_steps:\n            if not self.finished:\n                self.base_lrs = [self.lr for lr in self.base_lrs]\n                self.finished = True\n            return super(warmupLR, self).step(epoch)\n        else:\n            return self.initial_scheduler.step(epoch)\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/__init__.py",
    "content": ""
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/__init__.py",
    "content": "import sys\n\nTRAIN_PATH = \"../../\"\nDEPLOY_PATH = \"../../../deploy\"\nsys.path.insert(0, TRAIN_PATH)\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/config/arch/salsanext_ouster.yml",
    "content": "################################################################################\n# training parameters\n################################################################################\ntrain:\n  loss: \"xentropy\"       # must be either xentropy or iou\n  max_epochs: 150\n  lr: 0.01              # sgd learning rate\n  wup_epochs: 1          # warmup during first XX epochs (can be float)\n  momentum: 0.9          # sgd momentum\n  lr_decay: 0.99         # learning rate decay per epoch after initial cycle (from min lr)\n  w_decay: 0.0001        # weight decay\n  batch_size: 16              # batch size\n  report_batch: 10        # every x batches, report loss\n  report_epoch: 1        # every x epochs, report validation set\n  epsilon_w: 0.001       # class weight w = 1 / (content + epsilon_w)\n  save_summary: False    # Summary of weight histograms for tensorboard\n  save_scans: True       # False doesn't save anything, True saves some\n    # sample images (one per batch of the last calculated batch)\n  # in log folder\n  show_scans: False      # show scans during training\n  workers: 4            # number of threads to get data\n\n################################################################################\n# postproc parameters\n################################################################################\npost:\n  CRF:\n    use: False\n    train: True\n    params: False # this should be a dict when in use\n  KNN:\n    use: True # This parameter default is false\n    params:\n      knn: 5\n      search: 5\n      sigma: 1.0\n      cutoff: 1.0\n\n################################################################################\n# classification head parameters\n################################################################################\n# dataset (to find parser)\ndataset:\n  labels: \"rellis\"\n  scans: \"rellis\"\n  max_points: 150000 # max of any scan in dataset\n  sensor:\n    name: \"OUSTER\"\n    type: \"spherical\" # projective\n    fov_up: 22.5\n    fov_down: -22.5\n    img_prop:\n      width: 2048\n      height: 64\n    img_means: #range,x,y,z,signal\n      - 4.84649722\n      - -0.187910314\n      - 0.193718327\n      - -0.246564824\n      - 0.00260723157\n    img_stds: #range,x,y,z,signal\n      - 6.05381850\n      - 5.61048984\n      - 5.27298844\n      - 0.849105890\n      - 0.00284712457\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/config/labels/rellis.yaml",
    "content": "# This file is covered by the LICENSE file in the root of this project.\nname: \"rellis\"\nlabels:\n  0: \"void\"\n  1: \"dirt\"\n  3: \"grass\"\n  4: \"tree\"\n  5: \"pole\"\n  6: \"water\"\n  7: \"sky\"\n  8: \"vehicle\"\n  9: \"object\"\n  10: \"asphalt\"\n  12: \"building\"\n  15: \"log\"\n  17: \"person\"\n  18: \"fence\"\n  19: \"bush\"\n  23: \"concrete\"\n  27: \"barrier\"\n  31: \"puddle\"\n  33: \"mud\"\n  34: \"rubble\"\ncolor_map: # bgr\n  0: [0,0,0]\n  1: [108, 64, 20]\n  3: [0,102,0]\n  4: [0,255,0]\n  5: [0,153,153]\n  6: [0,128,255]\n  7: [0,0,255]\n  8: [255,255,0]\n  9: [255,0,127]\n  10: [64,64,64]\n  12: [255,0,0]\n  15: [102,0,0]\n  17: [204,153,255]\n  18: [102, 0, 204]\n  19: [255,153,204]\n  23: [170,170,170]\n  27: [41,121,255]\n  31: [134,255,239]\n  33: [99,66,34]\n  34: [110,22,138]\ncontent: # as a ratio with the total number of points\n  0: 447156890\n  1: 0\n  3: 261005182\n  4: 107172982\n  5: 22852\n  6: 224173\n  7: 0\n  8: 111345\n  9: 2\n  10: 479\n  12: 10\n  15: 554091\n  17: 10626325\n  18: 1588416\n  19: 168764964\n  23: 10944799\n  27: 3502156\n  31: 1493276\n  33: 5798200\n  34: 3395458\n# classes that are indistinguishable from single scan or inconsistent in\n# ground truth are mapped to their closest equivalent\nlearning_map:\n  0: 0 #\"void\"\n  1: 0 #\"dirt\"\n  3: 1 #\"grass\"\n  4: 2 #\"tree\"\n  5: 3 #\"pole\"\n  6: 4 #\"water\"\n  7: 0 #\"sky\"\n  8: 5 #\"vehicle\"\n  9: 0 #\"object\"\n  10: 0 #\"asphalt\"\n  12: 0 #\"building\"\n  15: 6 #\"log\"\n  17: 7 #\"person\"\n  18: 8 #\"fence\"\n  19: 9 #\"bush\"\n  23: 10 #\"concrete\"\n  27: 11 #\"barrier\"\n  31: 12 #\"puddle\"\n  33: 13 #\"mud\"\n  34: 14 #\"rubble\"\nlearning_map_inv: # inverse of previous map\n  0: 0 #\"void\"#\"dirt\"  5: 7 #\"sky\"9 #\"object\"10 #\"asphalt\"12 #\"building\"\n  1: 3 #\"grass\"\n  2: 4 #\"tree\"\n  3: 5 #\"pole\"\n  4: 6 #\"water\"\n  5: 8 #\"vehicle\"\n  6: 15 #\"log\"\n  7: 17 #\"person\"\n  8: 18 #\"fence\"\n  9: 19 #\"bush\"\n  10: 23 #\"concrete\"\n  11: 27 #\"barrier\"\n  12: 31 #\"puddle\"\n  13: 33 #\"mud\"\n  14: 34 #\"rubble\"\nlearning_ignore: # Ignore classes\n  0: True #\"void\"#\"dirt\"\n  1: False #\"grass\"\n  2: False #\"tree\"\n  3: False #\"pole\"\n  4: False #\"water\"\n  5: False #\"vehicle\"\n  6: False #\"object\"\n  7: False #\"asphalt\"\n  8: False #\"building\"\n  9: False #\"log\"\n  10: False #\"person\"\n  11: False #\"fence\"\n  12: False #\"bush\"\n  13: False #\"concrete\"\n  14: False #\"barrier\"\nsplit: # sequence numbers\n  train: \"pt_train.lst\"\n  valid: \"pt_val.lst\"\n  test: \"pt_test.lst\""
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/config/labels/semantic-kitti-all.yaml",
    "content": "# This file is covered by the LICENSE file in the root of this project.\nname: \"kitti\"\nlabels:\n  0: \"unlabeled\"\n  1: \"outlier\"\n  10: \"car\"\n  11: \"bicycle\"\n  13: \"bus\"\n  15: \"motorcycle\"\n  16: \"on-rails\"\n  18: \"truck\"\n  20: \"other-vehicle\"\n  30: \"person\"\n  31: \"bicyclist\"\n  32: \"motorcyclist\"\n  40: \"road\"\n  44: \"parking\"\n  48: \"sidewalk\"\n  49: \"other-ground\"\n  50: \"building\"\n  51: \"fence\"\n  52: \"other-structure\"\n  60: \"lane-marking\"\n  70: \"vegetation\"\n  71: \"trunk\"\n  72: \"terrain\"\n  80: \"pole\"\n  81: \"traffic-sign\"\n  99: \"other-object\"\n  252: \"moving-car\"\n  253: \"moving-bicyclist\"\n  254: \"moving-person\"\n  255: \"moving-motorcyclist\"\n  256: \"moving-on-rails\"\n  257: \"moving-bus\"\n  258: \"moving-truck\"\n  259: \"moving-other-vehicle\"\ncolor_map: # bgr\n  0: [0, 0, 0]\n  1: [0, 0, 255]\n  10: [245, 150, 100]\n  11: [245, 230, 100]\n  13: [250, 80, 100]\n  15: [150, 60, 30]\n  16: [255, 0, 0]\n  18: [180, 30, 80]\n  20: [255, 0, 0]\n  30: [30, 30, 255]\n  31: [200, 40, 255]\n  32: [90, 30, 150]\n  40: [255, 0, 255]\n  44: [255, 150, 255]\n  48: [75, 0, 75]\n  49: [75, 0, 175]\n  50: [0, 200, 255]\n  51: [50, 120, 255]\n  52: [0, 150, 255]\n  60: [170, 255, 150]\n  70: [0, 175, 0]\n  71: [0, 60, 135]\n  72: [80, 240, 150]\n  80: [150, 240, 255]\n  81: [0, 0, 255]\n  99: [255, 255, 50]\n  252: [245, 150, 100]\n  256: [255, 0, 0]\n  253: [200, 40, 255]\n  254: [30, 30, 255]\n  255: [90, 30, 150]\n  257: [250, 80, 100]\n  258: [180, 30, 80]\n  259: [255, 0, 0]\ncontent: # as a ratio with the total number of points\n  0: 0.018889854628292943\n  1: 0.0002937197336781505\n  10: 0.040818519255974316\n  11: 0.00016609538710764618\n  13: 2.7879693665067774e-05\n  15: 0.00039838616015114444\n  16: 0.0\n  18: 0.0020633612104619787\n  20: 0.0016218197275284021\n  30: 0.00017698551338515307\n  31: 1.1065903904919655e-08\n  32: 5.532951952459828e-09\n  40: 0.1987493871255525\n  44: 0.014717169549888214\n  48: 0.14392298360372\n  49: 0.0039048553037472045\n  50: 0.1326861944777486\n  51: 0.0723592229456223\n  52: 0.002395131480328884\n  60: 4.7084144280367186e-05\n  70: 0.26681502148037506\n  71: 0.006035012012626033\n  72: 0.07814222006271769\n  80: 0.002855498193863172\n  81: 0.0006155958086189918\n  99: 0.009923127583046915\n  252: 0.001789309418528068\n  253: 0.00012709999297008662\n  254: 0.00016059776092534436\n  255: 3.745553104802113e-05\n  256: 0.0\n  257: 0.00011351574470342043\n  258: 0.00010157861367183268\n  259: 4.3840131989471124e-05\n# classes that are indistinguishable from single scan or inconsistent in\n# ground truth are mapped to their closest equivalent\nlearning_map:\n  0: 0     # \"unlabeled\"\n  1: 0     # \"outlier\" mapped to \"unlabeled\" --------------------------mapped\n  10: 1     # \"car\"\n  11: 2     # \"bicycle\"\n  13: 5     # \"bus\" mapped to \"other-vehicle\" --------------------------mapped\n  15: 3     # \"motorcycle\"\n  16: 5     # \"on-rails\" mapped to \"other-vehicle\" ---------------------mapped\n  18: 4     # \"truck\"\n  20: 5     # \"other-vehicle\"\n  30: 6     # \"person\"\n  31: 7     # \"bicyclist\"\n  32: 8     # \"motorcyclist\"\n  40: 9     # \"road\"\n  44: 10    # \"parking\"\n  48: 11    # \"sidewalk\"\n  49: 12    # \"other-ground\"\n  50: 13    # \"building\"\n  51: 14    # \"fence\"\n  52: 0     # \"other-structure\" mapped to \"unlabeled\" ------------------mapped\n  60: 9     # \"lane-marking\" to \"road\" ---------------------------------mapped\n  70: 15    # \"vegetation\"\n  71: 16    # \"trunk\"\n  72: 17    # \"terrain\"\n  80: 18    # \"pole\"\n  81: 19    # \"traffic-sign\"\n  99: 0     # \"other-object\" to \"unlabeled\" ----------------------------mapped\n  252: 20    # \"moving-car\"\n  253: 21    # \"moving-bicyclist\"\n  254: 22    # \"moving-person\"\n  255: 23    # \"moving-motorcyclist\"\n  256: 24    # \"moving-on-rails\" mapped to \"moving-other-vehicle\" ------mapped\n  257: 24    # \"moving-bus\" mapped to \"moving-other-vehicle\" -----------mapped\n  258: 25    # \"moving-truck\"\n  259: 24    # \"moving-other-vehicle\"\nlearning_map_inv: # inverse of previous map\n  0: 0      # \"unlabeled\", and others ignored\n  1: 10     # \"car\"\n  2: 11     # \"bicycle\"\n  3: 15     # \"motorcycle\"\n  4: 18     # \"truck\"\n  5: 20     # \"other-vehicle\"\n  6: 30     # \"person\"\n  7: 31     # \"bicyclist\"\n  8: 32     # \"motorcyclist\"\n  9: 40     # \"road\"\n  10: 44    # \"parking\"\n  11: 48    # \"sidewalk\"\n  12: 49    # \"other-ground\"\n  13: 50    # \"building\"\n  14: 51    # \"fence\"\n  15: 70    # \"vegetation\"\n  16: 71    # \"trunk\"\n  17: 72    # \"terrain\"\n  18: 80    # \"pole\"\n  19: 81    # \"traffic-sign\"\n  20: 252    # \"moving-car\"\n  21: 253    # \"moving-bicyclist\"\n  22: 254    # \"moving-person\"\n  23: 255    # \"moving-motorcyclist\"\n  24: 259    # \"moving-other-vehicle\"\n  25: 258    # \"moving-truck\"\nlearning_ignore: # Ignore classes\n  0: True      # \"unlabeled\", and others ignored\n  1: False     # \"car\"\n  2: False     # \"bicycle\"\n  3: False     # \"motorcycle\"\n  4: False     # \"truck\"\n  5: False     # \"other-vehicle\"\n  6: False     # \"person\"\n  7: False     # \"bicyclist\"\n  8: False     # \"motorcyclist\"\n  9: False     # \"road\"\n  10: False    # \"parking\"\n  11: False    # \"sidewalk\"\n  12: False    # \"other-ground\"\n  13: False    # \"building\"\n  14: False    # \"fence\"\n  15: False    # \"vegetation\"\n  16: False    # \"trunk\"\n  17: False    # \"terrain\"\n  18: False    # \"pole\"\n  19: False    # \"traffic-sign\"\n  20: False    # \"moving-car\"\n  21: False    # \"moving-bicyclist\"\n  22: False    # \"moving-person\"\n  23: False    # \"moving-motorcyclist\"\n  24: False    # \"moving-other-vehicle\"\n  25: False    # \"moving-truck\"\nsplit: # sequence numbers\n  train:\n    - 0\n    - 1\n    - 2\n    - 3\n    - 4\n    - 5\n    - 6\n    - 7\n    - 9\n    - 10\n  valid:\n    - 8\n  test:\n    - 11\n    - 12\n    - 13\n    - 14\n    - 15\n    - 16\n    - 17\n    - 18\n    - 19\n    - 20\n    - 21\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/config/labels/semantic-kitti.yaml",
    "content": "# This file is covered by the LICENSE file in the root of this project.\nname: \"kitti\"\nlabels:\n  0: \"unlabeled\"\n  1: \"outlier\"\n  10: \"car\"\n  11: \"bicycle\"\n  13: \"bus\"\n  15: \"motorcycle\"\n  16: \"on-rails\"\n  18: \"truck\"\n  20: \"other-vehicle\"\n  30: \"person\"\n  31: \"bicyclist\"\n  32: \"motorcyclist\"\n  40: \"road\"\n  44: \"parking\"\n  48: \"sidewalk\"\n  49: \"other-ground\"\n  50: \"building\"\n  51: \"fence\"\n  52: \"other-structure\"\n  60: \"lane-marking\"\n  70: \"vegetation\"\n  71: \"trunk\"\n  72: \"terrain\"\n  80: \"pole\"\n  81: \"traffic-sign\"\n  99: \"other-object\"\n  252: \"moving-car\"\n  253: \"moving-bicyclist\"\n  254: \"moving-person\"\n  255: \"moving-motorcyclist\"\n  256: \"moving-on-rails\"\n  257: \"moving-bus\"\n  258: \"moving-truck\"\n  259: \"moving-other-vehicle\"\ncolor_map: # bgr\n  0: [0, 0, 0]\n  1: [0, 0, 255]\n  10: [245, 150, 100]\n  11: [245, 230, 100]\n  13: [250, 80, 100]\n  15: [150, 60, 30]\n  16: [255, 0, 0]\n  18: [180, 30, 80]\n  20: [255, 0, 0]\n  30: [30, 30, 255]\n  31: [200, 40, 255]\n  32: [90, 30, 150]\n  40: [255, 0, 255]\n  44: [255, 150, 255]\n  48: [75, 0, 75]\n  49: [75, 0, 175]\n  50: [0, 200, 255]\n  51: [50, 120, 255]\n  52: [0, 150, 255]\n  60: [170, 255, 150]\n  70: [0, 175, 0]\n  71: [0, 60, 135]\n  72: [80, 240, 150]\n  80: [150, 240, 255]\n  81: [0, 0, 255]\n  99: [255, 255, 50]\n  252: [245, 150, 100]\n  256: [255, 0, 0]\n  253: [200, 40, 255]\n  254: [30, 30, 255]\n  255: [90, 30, 150]\n  257: [250, 80, 100]\n  258: [180, 30, 80]\n  259: [255, 0, 0]\ncontent: # as a ratio with the total number of points\n  0: 0.018889854628292943\n  1: 0.0002937197336781505\n  10: 0.040818519255974316\n  11: 0.00016609538710764618\n  13: 2.7879693665067774e-05\n  15: 0.00039838616015114444\n  16: 0.0\n  18: 0.0020633612104619787\n  20: 0.0016218197275284021\n  30: 0.00017698551338515307\n  31: 1.1065903904919655e-08\n  32: 5.532951952459828e-09\n  40: 0.1987493871255525\n  44: 0.014717169549888214\n  48: 0.14392298360372\n  49: 0.0039048553037472045\n  50: 0.1326861944777486\n  51: 0.0723592229456223\n  52: 0.002395131480328884\n  60: 4.7084144280367186e-05\n  70: 0.26681502148037506\n  71: 0.006035012012626033\n  72: 0.07814222006271769\n  80: 0.002855498193863172\n  81: 0.0006155958086189918\n  99: 0.009923127583046915\n  252: 0.001789309418528068\n  253: 0.00012709999297008662\n  254: 0.00016059776092534436\n  255: 3.745553104802113e-05\n  256: 0.0\n  257: 0.00011351574470342043\n  258: 0.00010157861367183268\n  259: 4.3840131989471124e-05\n# classes that are indistinguishable from single scan or inconsistent in\n# ground truth are mapped to their closest equivalent\nlearning_map:\n  0: 0     # \"unlabeled\"\n  1: 0     # \"outlier\" mapped to \"unlabeled\" --------------------------mapped\n  10: 1     # \"car\"\n  11: 2     # \"bicycle\"\n  13: 5     # \"bus\" mapped to \"other-vehicle\" --------------------------mapped\n  15: 3     # \"motorcycle\"\n  16: 5     # \"on-rails\" mapped to \"other-vehicle\" ---------------------mapped\n  18: 4     # \"truck\"\n  20: 5     # \"other-vehicle\"\n  30: 6     # \"person\"\n  31: 7     # \"bicyclist\"\n  32: 8     # \"motorcyclist\"\n  40: 9     # \"road\"\n  44: 10    # \"parking\"\n  48: 11    # \"sidewalk\"\n  49: 12    # \"other-ground\"\n  50: 13    # \"building\"\n  51: 14    # \"fence\"\n  52: 0     # \"other-structure\" mapped to \"unlabeled\" ------------------mapped\n  60: 9     # \"lane-marking\" to \"road\" ---------------------------------mapped\n  70: 15    # \"vegetation\"\n  71: 16    # \"trunk\"\n  72: 17    # \"terrain\"\n  80: 18    # \"pole\"\n  81: 19    # \"traffic-sign\"\n  99: 0     # \"other-object\" to \"unlabeled\" ----------------------------mapped\n  252: 1    # \"moving-car\" to \"car\" ------------------------------------mapped\n  253: 7    # \"moving-bicyclist\" to \"bicyclist\" ------------------------mapped\n  254: 6    # \"moving-person\" to \"person\" ------------------------------mapped\n  255: 8    # \"moving-motorcyclist\" to \"motorcyclist\" ------------------mapped\n  256: 5    # \"moving-on-rails\" mapped to \"other-vehicle\" --------------mapped\n  257: 5    # \"moving-bus\" mapped to \"other-vehicle\" -------------------mapped\n  258: 4    # \"moving-truck\" to \"truck\" --------------------------------mapped\n  259: 5    # \"moving-other\"-vehicle to \"other-vehicle\" ----------------mapped\nlearning_map_inv: # inverse of previous map\n  0: 0      # \"unlabeled\", and others ignored\n  1: 10     # \"car\"\n  2: 11     # \"bicycle\"\n  3: 15     # \"motorcycle\"\n  4: 18     # \"truck\"\n  5: 20     # \"other-vehicle\"\n  6: 30     # \"person\"\n  7: 31     # \"bicyclist\"\n  8: 32     # \"motorcyclist\"\n  9: 40     # \"road\"\n  10: 44    # \"parking\"\n  11: 48    # \"sidewalk\"\n  12: 49    # \"other-ground\"\n  13: 50    # \"building\"\n  14: 51    # \"fence\"\n  15: 70    # \"vegetation\"\n  16: 71    # \"trunk\"\n  17: 72    # \"terrain\"\n  18: 80    # \"pole\"\n  19: 81    # \"traffic-sign\"\nlearning_ignore: # Ignore classes\n  0: True      # \"unlabeled\", and others ignored\n  1: False     # \"car\"\n  2: False     # \"bicycle\"\n  3: False     # \"motorcycle\"\n  4: False     # \"truck\"\n  5: False     # \"other-vehicle\"\n  6: False     # \"person\"\n  7: False     # \"bicyclist\"\n  8: False     # \"motorcyclist\"\n  9: False     # \"road\"\n  10: False    # \"parking\"\n  11: False    # \"sidewalk\"\n  12: False    # \"other-ground\"\n  13: False    # \"building\"\n  14: False    # \"fence\"\n  15: False    # \"vegetation\"\n  16: False    # \"trunk\"\n  17: False    # \"terrain\"\n  18: False    # \"pole\"\n  19: False    # \"traffic-sign\"\nsplit: # sequence numbers\n  train:\n    - 0\n    - 1\n    - 2\n    - 3\n    - 4\n    - 5\n    - 6\n    - 7\n    - 9\n    - 10\n  valid:\n    - 8\n  test:\n    - 11\n    - 12\n    - 13\n    - 14\n    - 15\n    - 16\n    - 17\n    - 18\n    - 19\n    - 20\n    - 21\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/dataset/kitti/__init__.py",
    "content": ""
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/dataset/kitti/parser.py",
    "content": "import os\nimport numpy as np\nimport torch\nfrom torch.utils.data import Dataset\nfrom common.laserscan import LaserScan, SemLaserScan\nimport torchvision\n\nimport torch\nimport math\nimport random\nfrom PIL import Image\ntry:\n    import accimage\nexcept ImportError:\n    accimage = None\nimport numpy as np\nimport numbers\nimport types\nfrom collections.abc import Sequence, Iterable\nimport warnings\n\n\nEXTENSIONS_SCAN = ['.bin']\nEXTENSIONS_LABEL = ['.label']\n\n\ndef is_scan(filename):\n  return any(filename.endswith(ext) for ext in EXTENSIONS_SCAN)\n\n\ndef is_label(filename):\n  return any(filename.endswith(ext) for ext in EXTENSIONS_LABEL)\n\n\ndef my_collate(batch):\n    data = [item[0] for item in batch]\n    project_mask = [item[1] for item in batch]\n    proj_labels = [item[2] for item in batch]\n    data = torch.stack(data,dim=0)\n    project_mask = torch.stack(project_mask,dim=0)\n    proj_labels = torch.stack(proj_labels, dim=0)\n\n    to_augment =(proj_labels == 12).nonzero()\n    to_augment_unique_12 = torch.unique(to_augment[:, 0])\n\n    to_augment = (proj_labels == 5).nonzero()\n    to_augment_unique_5 = torch.unique(to_augment[:, 0])\n\n    to_augment = (proj_labels == 8).nonzero()\n    to_augment_unique_8 = torch.unique(to_augment[:, 0])\n\n    to_augment_unique = torch.cat((to_augment_unique_5,to_augment_unique_8,to_augment_unique_12),dim=0)\n    to_augment_unique = torch.unique(to_augment_unique)\n\n    for k in to_augment_unique:\n        data = torch.cat((data,torch.flip(data[k.item()], [2]).unsqueeze(0)),dim=0)\n        proj_labels = torch.cat((proj_labels,torch.flip(proj_labels[k.item()], [1]).unsqueeze(0)),dim=0)\n        project_mask = torch.cat((project_mask,torch.flip(project_mask[k.item()], [1]).unsqueeze(0)),dim=0)\n\n    return data, project_mask,proj_labels\n\nclass SemanticKitti(Dataset):\n\n  def __init__(self, root,    # directory where data is\n               sequences,     # sequences for this data (e.g. [1,3,4,6])\n               labels,        # label dict: (e.g 10: \"car\")\n               color_map,     # colors dict bgr (e.g 10: [255, 0, 0])\n               learning_map,  # classes to learn (0 to N-1 for xentropy)\n               learning_map_inv,    # inverse of previous (recover labels)\n               sensor,              # sensor to parse scans from\n               max_points=150000,   # max number of points present in dataset\n               gt=True,\n               transform=False):            # send ground truth?\n    # save deats\n    self.root = root #os.path.join(root, \"sequences\")\n    self.sequences = sequences\n    self.labels = labels\n    self.color_map = color_map\n    self.learning_map = learning_map\n    self.learning_map_inv = learning_map_inv\n    self.sensor = sensor\n    self.sensor_img_H = sensor[\"img_prop\"][\"height\"]\n    self.sensor_img_W = sensor[\"img_prop\"][\"width\"]\n    self.sensor_img_means = torch.tensor(sensor[\"img_means\"],\n                                         dtype=torch.float)\n    self.sensor_img_stds = torch.tensor(sensor[\"img_stds\"],\n                                        dtype=torch.float)\n    self.sensor_fov_up = sensor[\"fov_up\"]\n    self.sensor_fov_down = sensor[\"fov_down\"]\n    self.max_points = max_points\n    self.gt = gt\n    self.transform = transform\n\n    # get number of classes (can't be len(self.learning_map) because there\n    # are multiple repeated entries, so the number that matters is how many\n    # there are for the xentropy)\n    self.nclasses = len(self.learning_map_inv)\n\n    # sanity checks\n\n    # make sure directory exists\n    if os.path.isdir(self.root):\n      print(\"Sequences folder exists! Using sequences from %s\" % self.root)\n    else:\n      raise ValueError(\"Sequences folder doesn't exist! Exiting...\")\n\n    # make sure labels is a dict\n    assert(isinstance(self.labels, dict))\n\n    # make sure color_map is a dict\n    assert(isinstance(self.color_map, dict))\n\n    # make sure learning_map is a dict\n    assert(isinstance(self.learning_map, dict))\n\n    # make sure sequences is a list\n    assert(isinstance(self.sequences, list))\n\n    # placeholder for filenames\n    self.scan_files = []\n    self.label_files = []\n\n    # fill in with names, checking that all sequences are complete\n    for seq in self.sequences:\n        # to string\n        seq = '{0:02d}'.format(int(seq))\n\n        print(\"parsing seq {}\".format(seq))\n\n        # get paths for each\n        scan_path = os.path.join(self.root, seq, \"velodyne\")\n        label_path = os.path.join(self.root, seq, \"labels\")\n\n        # get files\n        scan_files = [os.path.join(dp, f) for dp, dn, fn in os.walk(\n            os.path.expanduser(scan_path)) for f in fn if is_scan(f)]\n        label_files = [os.path.join(dp, f) for dp, dn, fn in os.walk(\n            os.path.expanduser(label_path)) for f in fn if is_label(f)]\n\n        # check all scans have labels\n        if self.gt:\n            assert(len(scan_files) == len(label_files))\n\n        # extend list\n        self.scan_files.extend(scan_files)\n        self.label_files.extend(label_files)\n\n    # sort for correspondance\n    self.scan_files.sort()\n    self.label_files.sort()\n\n    print(\"Using {} scans from sequences {}\".format(len(self.scan_files),\n                                                    self.sequences))\n\n  def __getitem__(self, index):\n    # get item in tensor shape\n    scan_file = self.scan_files[index]\n    if self.gt:\n      label_file = self.label_files[index]\n\n    # open a semantic laserscan\n    DA = False\n    flip_sign = False\n    rot = False\n    drop_points = False\n    if self.transform:\n        if random.random() > 0.5:\n            if random.random() > 0.5:\n                DA = True\n            if random.random() > 0.5:\n                flip_sign = True\n            if random.random() > 0.5:\n                rot = True\n            drop_points = random.uniform(0, 0.5)\n\n    if self.gt:\n      scan = SemLaserScan(self.color_map,\n                          project=True,\n                          H=self.sensor_img_H,\n                          W=self.sensor_img_W,\n                          fov_up=self.sensor_fov_up,\n                          fov_down=self.sensor_fov_down,\n                          DA=DA,\n                          flip_sign=flip_sign,\n                          drop_points=drop_points)\n    else:\n      scan = LaserScan(project=True,\n                       H=self.sensor_img_H,\n                       W=self.sensor_img_W,\n                       fov_up=self.sensor_fov_up,\n                       fov_down=self.sensor_fov_down,\n                       DA=DA,\n                       rot=rot,\n                       flip_sign=flip_sign,\n                       drop_points=drop_points)\n\n    # open and obtain scan\n    scan.open_scan(scan_file)\n    if self.gt:\n      scan.open_label(label_file)\n      # map unused classes to used classes (also for projection)\n      scan.sem_label = self.map(scan.sem_label, self.learning_map)\n      scan.proj_sem_label = self.map(scan.proj_sem_label, self.learning_map)\n\n    # make a tensor of the uncompressed data (with the max num points)\n    unproj_n_points = scan.points.shape[0]\n    unproj_xyz = torch.full((self.max_points, 3), -1.0, dtype=torch.float)\n    unproj_xyz[:unproj_n_points] = torch.from_numpy(scan.points)\n    unproj_range = torch.full([self.max_points], -1.0, dtype=torch.float)\n    unproj_range[:unproj_n_points] = torch.from_numpy(scan.unproj_range)\n    unproj_remissions = torch.full([self.max_points], -1.0, dtype=torch.float)\n    unproj_remissions[:unproj_n_points] = torch.from_numpy(scan.remissions)\n    if self.gt:\n      unproj_labels = torch.full([self.max_points], -1.0, dtype=torch.int32)\n      unproj_labels[:unproj_n_points] = torch.from_numpy(scan.sem_label)\n    else:\n      unproj_labels = []\n\n    # get points and labels\n    proj_range = torch.from_numpy(scan.proj_range).clone()\n    proj_xyz = torch.from_numpy(scan.proj_xyz).clone()\n    proj_remission = torch.from_numpy(scan.proj_remission).clone()\n    proj_mask = torch.from_numpy(scan.proj_mask)\n    if self.gt:\n      proj_labels = torch.from_numpy(scan.proj_sem_label).clone()\n      proj_labels = proj_labels * proj_mask\n    else:\n      proj_labels = []\n    proj_x = torch.full([self.max_points], -1, dtype=torch.long)\n    proj_x[:unproj_n_points] = torch.from_numpy(scan.proj_x)\n    proj_y = torch.full([self.max_points], -1, dtype=torch.long)\n    proj_y[:unproj_n_points] = torch.from_numpy(scan.proj_y)\n    proj = torch.cat([proj_range.unsqueeze(0).clone(),\n                      proj_xyz.clone().permute(2, 0, 1),\n                      proj_remission.unsqueeze(0).clone()])\n    proj = (proj - self.sensor_img_means[:, None, None]\n            ) / self.sensor_img_stds[:, None, None]\n    proj = proj * proj_mask.float()\n\n    # get name and sequence\n    path_norm = os.path.normpath(scan_file)\n    path_split = path_norm.split(os.sep)\n    path_seq = path_split[-3]\n    path_name = path_split[-1].replace(\".bin\", \".label\")\n\n    # return\n    return proj, proj_mask, proj_labels, unproj_labels, path_seq, path_name, proj_x, proj_y, proj_range, unproj_range, proj_xyz, unproj_xyz, proj_remission, unproj_remissions, unproj_n_points\n\n  def __len__(self):\n    return len(self.scan_files)\n\n  @staticmethod\n  def map(label, mapdict):\n    # put label from original values to xentropy\n    # or vice-versa, depending on dictionary values\n    # make learning map a lookup table\n    maxkey = 0\n    for key, data in mapdict.items():\n      if isinstance(data, list):\n        nel = len(data)\n      else:\n        nel = 1\n      if key > maxkey:\n        maxkey = key\n    # +100 hack making lut bigger just in case there are unknown labels\n    if nel > 1:\n      lut = np.zeros((maxkey + 100, nel), dtype=np.int32)\n    else:\n      lut = np.zeros((maxkey + 100), dtype=np.int32)\n    for key, data in mapdict.items():\n      try:\n        lut[key] = data\n      except IndexError:\n        print(\"Wrong key \", key)\n    # do the mapping\n    return lut[label]\n\n\nclass Parser():\n  # standard conv, BN, relu\n  def __init__(self,\n               root,              # directory for data\n               train_sequences,   # sequences to train\n               valid_sequences,   # sequences to validate.\n               test_sequences,    # sequences to test (if none, don't get)\n               labels,            # labels in data\n               color_map,         # color for each label\n               learning_map,      # mapping for training labels\n               learning_map_inv,  # recover labels from xentropy\n               sensor,            # sensor to use\n               max_points,        # max points in each scan in entire dataset\n               batch_size,        # batch size for train and val\n               workers,           # threads to load data\n               gt=True,           # get gt?\n               shuffle_train=True):  # shuffle training set?\n    super(Parser, self).__init__()\n\n    # if I am training, get the dataset\n    self.root = root\n    self.train_sequences = train_sequences\n    self.valid_sequences = valid_sequences\n    self.test_sequences = test_sequences\n    self.labels = labels\n    self.color_map = color_map\n    self.learning_map = learning_map\n    self.learning_map_inv = learning_map_inv\n    self.sensor = sensor\n    self.max_points = max_points\n    self.batch_size = batch_size\n    self.workers = workers\n    self.gt = gt\n    self.shuffle_train = shuffle_train\n\n    # number of classes that matters is the one for xentropy\n    self.nclasses = len(self.learning_map_inv)\n\n    # Data loading code\n    self.train_dataset = SemanticKitti(root=self.root,\n                                       sequences=self.train_sequences,\n                                       labels=self.labels,\n                                       color_map=self.color_map,\n                                       learning_map=self.learning_map,\n                                       learning_map_inv=self.learning_map_inv,\n                                       sensor=self.sensor,\n                                       max_points=max_points,\n                                       transform=True,\n                                       gt=self.gt)\n\n    self.trainloader = torch.utils.data.DataLoader(self.train_dataset,\n                                                   batch_size=self.batch_size,\n                                                   shuffle=self.shuffle_train,\n                                                   num_workers=self.workers,\n                                                   drop_last=True)\n    assert len(self.trainloader) > 0\n    self.trainiter = iter(self.trainloader)\n\n    self.valid_dataset = SemanticKitti(root=self.root,\n                                       sequences=self.valid_sequences,\n                                       labels=self.labels,\n                                       color_map=self.color_map,\n                                       learning_map=self.learning_map,\n                                       learning_map_inv=self.learning_map_inv,\n                                       sensor=self.sensor,\n                                       max_points=max_points,\n                                       gt=self.gt)\n\n    self.validloader = torch.utils.data.DataLoader(self.valid_dataset,\n                                                   batch_size=self.batch_size,\n                                                   shuffle=False,\n                                                   num_workers=self.workers,\n                                                   drop_last=True)\n    assert len(self.validloader) > 0\n    self.validiter = iter(self.validloader)\n\n    if self.test_sequences:\n      self.test_dataset = SemanticKitti(root=self.root,\n                                        sequences=self.test_sequences,\n                                        labels=self.labels,\n                                        color_map=self.color_map,\n                                        learning_map=self.learning_map,\n                                        learning_map_inv=self.learning_map_inv,\n                                        sensor=self.sensor,\n                                        max_points=max_points,\n                                        gt=False)\n\n      self.testloader = torch.utils.data.DataLoader(self.test_dataset,\n                                                    batch_size=self.batch_size,\n                                                    shuffle=False,\n                                                    num_workers=self.workers,\n                                                    drop_last=True)\n      assert len(self.testloader) > 0\n      self.testiter = iter(self.testloader)\n\n  def get_train_batch(self):\n    scans = self.trainiter.next()\n    return scans\n\n  def get_train_set(self):\n    return self.trainloader\n\n  def get_valid_batch(self):\n    scans = self.validiter.next()\n    return scans\n\n  def get_valid_set(self):\n    return self.validloader\n\n  def get_test_batch(self):\n    scans = self.testiter.next()\n    return scans\n\n  def get_test_set(self):\n    return self.testloader\n\n  def get_train_size(self):\n    return len(self.trainloader)\n\n  def get_valid_size(self):\n    return len(self.validloader)\n\n  def get_test_size(self):\n    return len(self.testloader)\n\n  def get_n_classes(self):\n    return self.nclasses\n\n  def get_original_class_string(self, idx):\n    return self.labels[idx]\n\n  def get_xentropy_class_string(self, idx):\n    return self.labels[self.learning_map_inv[idx]]\n\n  def to_original(self, label):\n    # put label in original values\n    return SemanticKitti.map(label, self.learning_map_inv)\n\n  def to_xentropy(self, label):\n    # put label in xentropy values\n    return SemanticKitti.map(label, self.learning_map)\n\n  def to_color(self, label):\n    # put label in original values\n    label = SemanticKitti.map(label, self.learning_map_inv)\n    # put label in color\n    return SemanticKitti.map(label, self.color_map)"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/dataset/rellis/__init__.py",
    "content": ""
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/dataset/rellis/parser.py",
    "content": "import os\nimport numpy as np\nimport torch\nfrom torch.utils.data import Dataset\nfrom common.laserscan import LaserScan, SemLaserScan\nimport torchvision\n\nimport torch\nimport math\nimport random\nfrom PIL import Image\ntry:\n    import accimage\nexcept ImportError:\n    accimage = None\nimport numpy as np\nimport numbers\nimport types\nfrom collections.abc import Sequence, Iterable\nimport warnings\n\n\nEXTENSIONS_SCAN = ['.bin']\nEXTENSIONS_LABEL = ['.label']\n\n\ndef is_scan(filename):\n    return any(filename.endswith(ext) for ext in EXTENSIONS_SCAN)\n\n\ndef is_label(filename):\n    return any(filename.endswith(ext) for ext in EXTENSIONS_LABEL)\n\n\ndef my_collate(batch):\n    data = [item[0] for item in batch]\n    project_mask = [item[1] for item in batch]\n    proj_labels = [item[2] for item in batch]\n    data = torch.stack(data, dim=0)\n    project_mask = torch.stack(project_mask, dim=0)\n    proj_labels = torch.stack(proj_labels, dim=0)\n\n    to_augment = (proj_labels == 12).nonzero()\n    to_augment_unique_12 = torch.unique(to_augment[:, 0])\n\n    to_augment = (proj_labels == 5).nonzero()\n    to_augment_unique_5 = torch.unique(to_augment[:, 0])\n\n    to_augment = (proj_labels == 8).nonzero()\n    to_augment_unique_8 = torch.unique(to_augment[:, 0])\n\n    to_augment_unique = torch.cat(\n        (to_augment_unique_5, to_augment_unique_8, to_augment_unique_12), dim=0)\n    to_augment_unique = torch.unique(to_augment_unique)\n\n    for k in to_augment_unique:\n        data = torch.cat(\n            (data, torch.flip(data[k.item()], [2]).unsqueeze(0)), dim=0)\n        proj_labels = torch.cat((proj_labels, torch.flip(\n            proj_labels[k.item()], [1]).unsqueeze(0)), dim=0)\n        project_mask = torch.cat((project_mask, torch.flip(\n            project_mask[k.item()], [1]).unsqueeze(0)), dim=0)\n\n    return data, project_mask, proj_labels\n\n\nclass Rellis(Dataset):\n\n    def __init__(self, root,    # directory where data is\n                 sequences,     # sequences for this data (e.g. [1,3,4,6])\n                 labels,        # label dict: (e.g 10: \"car\")\n                 color_map,     # colors dict bgr (e.g 10: [255, 0, 0])\n                 learning_map,  # classes to learn (0 to N-1 for xentropy)\n                 learning_map_inv,    # inverse of previous (recover labels)\n                 sensor,              # sensor to parse scans from\n                 max_points=150000,   # max number of points present in dataset\n                 gt=True,\n                 transform=False):            # send ground truth?\n        # save deats\n        self.root = root\n        self.sequences = sequences\n        self.labels = labels\n        self.color_map = color_map\n        self.learning_map = learning_map\n        self.learning_map_inv = learning_map_inv\n        self.sensor = sensor\n        self.sensor_img_H = sensor[\"img_prop\"][\"height\"]\n        self.sensor_img_W = sensor[\"img_prop\"][\"width\"]\n        self.sensor_img_means = torch.tensor(sensor[\"img_means\"],\n                                             dtype=torch.float)\n        self.sensor_img_stds = torch.tensor(sensor[\"img_stds\"],\n                                            dtype=torch.float)\n        self.sensor_fov_up = sensor[\"fov_up\"]\n        self.sensor_fov_down = sensor[\"fov_down\"]\n        self.max_points = max_points\n        self.gt = gt\n        self.transform = transform\n\n        # get number of classes (can't be len(self.learning_map) because there\n        # are multiple repeated entries, so the number that matters is how many\n        # there are for the xentropy)\n        self.nclasses = len(self.learning_map_inv)\n\n        # sanity checks\n\n        # make sure directory exists\n        if os.path.isdir(self.root):\n            print(\"Sequences folder exists! Using sequences from %s\" % self.root)\n        else:\n            raise ValueError(\"Sequences folder doesn't exist! Exiting...%s\" % self.root)\n\n        # make sure labels is a dict\n        assert(isinstance(self.labels, dict))\n\n        # make sure color_map is a dict\n        assert(isinstance(self.color_map, dict))\n\n        # make sure learning_map is a dict\n        assert(isinstance(self.learning_map, dict))\n\n        # make sure sequences is a list\n        assert(isinstance(self.sequences, str))\n\n        # placeholder for filenames\n\n        lst_path = os.path.join(self.root,self.sequences)\n        self.file_list = [line.strip().split() for line in open(lst_path)]\n        self.scan_files = []\n        self.label_files = []\n\n        # fill in with names, checking that all sequences are complete\n        for item in self.file_list:\n            scan_path, label_path = item\n            scan_path = os.path.join(self.root, scan_path)\n            label_path = os.path.join(self.root, label_path)\n            self.scan_files.append(scan_path)\n            self.label_files.append(label_path)\n\n        # sort for correspondance\n        self.scan_files.sort()\n        self.label_files.sort()\n\n        print(\"Using {} scans from sequences {}\".format(len(self.scan_files),self.sequences))\n\n    def __getitem__(self, index):\n        # get item in tensor shape\n        scan_file = self.scan_files[index]\n        if self.gt:\n            label_file = self.label_files[index]\n\n        # open a semantic laserscan\n        DA = False\n        flip_sign = False\n        rot = False\n        drop_points = False\n        if self.transform:\n            if random.random() > 0.5:\n                if random.random() > 0.5:\n                    DA = True\n                if random.random() > 0.5:\n                    flip_sign = True\n                if random.random() > 0.5:\n                    rot = True\n                drop_points = random.uniform(0, 0.5)\n\n        if self.gt:\n            scan = SemLaserScan(self.color_map,\n                                project=True,\n                                H=self.sensor_img_H,\n                                W=self.sensor_img_W,\n                                fov_up=self.sensor_fov_up,\n                                fov_down=self.sensor_fov_down,\n                                DA=DA,\n                                flip_sign=flip_sign,\n                                drop_points=drop_points)\n        else:\n            scan = LaserScan(project=True,\n                             H=self.sensor_img_H,\n                             W=self.sensor_img_W,\n                             fov_up=self.sensor_fov_up,\n                             fov_down=self.sensor_fov_down,\n                             DA=DA,\n                             rot=rot,\n                             flip_sign=flip_sign,\n                             drop_points=drop_points)\n\n        # open and obtain scan\n        scan.open_scan(scan_file)\n        if self.gt:\n            scan.open_label(label_file)\n            # map unused classes to used classes (also for projection)\n            scan.sem_label = self.map(scan.sem_label, self.learning_map)\n            scan.proj_sem_label = self.map(\n                scan.proj_sem_label, self.learning_map)\n\n        # make a tensor of the uncompressed data (with the max num points)\n        unproj_n_points = scan.points.shape[0]\n        unproj_xyz = torch.full((self.max_points, 3), -1.0, dtype=torch.float)\n        unproj_xyz[:unproj_n_points] = torch.from_numpy(scan.points)\n        unproj_range = torch.full([self.max_points], -1.0, dtype=torch.float)\n        unproj_range[:unproj_n_points] = torch.from_numpy(scan.unproj_range)\n        unproj_remissions = torch.full(\n            [self.max_points], -1.0, dtype=torch.float)\n        unproj_remissions[:unproj_n_points] = torch.from_numpy(scan.remissions)\n        if self.gt:\n            unproj_labels = torch.full(\n                [self.max_points], -1.0, dtype=torch.int32)\n            unproj_labels[:unproj_n_points] = torch.from_numpy(scan.sem_label)\n        else:\n            unproj_labels = []\n\n        # get points and labels\n        proj_range = torch.from_numpy(scan.proj_range).clone()\n        proj_xyz = torch.from_numpy(scan.proj_xyz).clone()\n        proj_remission = torch.from_numpy(scan.proj_remission).clone()\n        proj_mask = torch.from_numpy(scan.proj_mask)\n        if self.gt:\n            proj_labels = torch.from_numpy(scan.proj_sem_label).clone()\n            proj_labels = proj_labels * proj_mask\n        else:\n            proj_labels = []\n        proj_x = torch.full([self.max_points], -1, dtype=torch.long)\n        proj_x[:unproj_n_points] = torch.from_numpy(scan.proj_x)\n        proj_y = torch.full([self.max_points], -1, dtype=torch.long)\n        proj_y[:unproj_n_points] = torch.from_numpy(scan.proj_y)\n        proj = torch.cat([proj_range.unsqueeze(0).clone(),\n                          proj_xyz.clone().permute(2, 0, 1),\n                          proj_remission.unsqueeze(0).clone()])\n        proj = (proj - self.sensor_img_means[:, None, None]\n                ) / self.sensor_img_stds[:, None, None]\n        proj = proj * proj_mask.float()\n\n        # get name and sequence\n        path_norm = os.path.normpath(scan_file)\n        path_split = path_norm.split(os.sep)\n        path_seq = path_split[-3]\n        path_name = path_split[-1].replace(\".bin\", \".label\")\n\n        # return\n        return proj, proj_mask, proj_labels, unproj_labels, path_seq, path_name, proj_x, proj_y, proj_range, unproj_range, proj_xyz, unproj_xyz, proj_remission, unproj_remissions, unproj_n_points\n\n    def __len__(self):\n        return len(self.scan_files)\n\n    @staticmethod\n    def map(label, mapdict):\n        # put label from original values to xentropy\n        # or vice-versa, depending on dictionary values\n        # make learning map a lookup table\n        maxkey = 0\n        for key, data in mapdict.items():\n            if isinstance(data, list):\n                nel = len(data)\n            else:\n                nel = 1\n            if key > maxkey:\n                maxkey = key\n        # +100 hack making lut bigger just in case there are unknown labels\n        if nel > 1:\n            lut = np.zeros((maxkey + 100, nel), dtype=np.int32)\n        else:\n            lut = np.zeros((maxkey + 100), dtype=np.int32)\n        for key, data in mapdict.items():\n            try:\n                lut[key] = data\n            except IndexError:\n                print(\"Wrong key \", key)\n        # do the mapping\n        return lut[label]\n\n\nclass Parser():\n    # standard conv, BN, relu\n    def __init__(self,\n                 root,              # directory for data\n                 train_sequences,   # sequences to train\n                 valid_sequences,   # sequences to validate.\n                 test_sequences,    # sequences to test (if none, don't get)\n                 labels,            # labels in data\n                 color_map,         # color for each label\n                 learning_map,      # mapping for training labels\n                 learning_map_inv,  # recover labels from xentropy\n                 sensor,            # sensor to use\n                 max_points,        # max points in each scan in entire dataset\n                 batch_size,        # batch size for train and val\n                 workers,           # threads to load data\n                 gt=True,           # get gt?\n                 shuffle_train=True):  # shuffle training set?\n        super(Parser, self).__init__()\n\n        # if I am training, get the dataset\n        self.root = root\n        self.train_sequences = train_sequences\n        self.valid_sequences = valid_sequences\n        self.test_sequences = test_sequences\n        self.labels = labels\n        self.color_map = color_map\n        self.learning_map = learning_map\n        self.learning_map_inv = learning_map_inv\n        self.sensor = sensor\n        self.max_points = max_points\n        self.batch_size = batch_size\n        self.workers = workers\n        self.gt = gt\n        self.shuffle_train = shuffle_train\n\n        # number of classes that matters is the one for xentropy\n        self.nclasses = len(self.learning_map_inv)\n\n        # Data loading code\n        self.train_dataset = Rellis(root=self.root,\n                                    sequences=self.train_sequences,\n                                    labels=self.labels,\n                                    color_map=self.color_map,\n                                    learning_map=self.learning_map,\n                                    learning_map_inv=self.learning_map_inv,\n                                    sensor=self.sensor,\n                                    max_points=max_points,\n                                    gt=self.gt)\n                                   #transform=True,\n\n        self.trainloader = torch.utils.data.DataLoader(self.train_dataset,\n                                                       batch_size=self.batch_size,\n                                                       shuffle=self.shuffle_train,\n                                                       num_workers=self.workers,\n                                                       drop_last=True)\n        \n        assert len(self.trainloader) > 0, f\"len(self.trainloader):{len(self.trainloader)}\"\n        self.trainiter = iter(self.trainloader)\n\n        self.valid_dataset = Rellis(root=self.root,\n                                    sequences=self.valid_sequences,\n                                    labels=self.labels,\n                                    color_map=self.color_map,\n                                    learning_map=self.learning_map,\n                                    learning_map_inv=self.learning_map_inv,\n                                    sensor=self.sensor,\n                                    max_points=max_points,\n                                    gt=self.gt)\n\n        self.validloader = torch.utils.data.DataLoader(self.valid_dataset,\n                                                       batch_size=self.batch_size,\n                                                       shuffle=False,\n                                                       num_workers=self.workers,\n                                                       drop_last=True)\n        assert len(self.validloader) > 0\n        self.validiter = iter(self.validloader)\n\n        if self.test_sequences:\n            self.test_dataset = Rellis(root=self.root,\n                                       sequences=self.test_sequences,\n                                       labels=self.labels,\n                                       color_map=self.color_map,\n                                       learning_map=self.learning_map,\n                                       learning_map_inv=self.learning_map_inv,\n                                       sensor=self.sensor,\n                                       max_points=max_points,\n                                       gt=False)\n\n            self.testloader = torch.utils.data.DataLoader(self.test_dataset,\n                                                          batch_size=self.batch_size,\n                                                          shuffle=False,\n                                                          num_workers=self.workers,\n                                                          drop_last=True)\n            assert len(self.testloader) > 0\n            self.testiter = iter(self.testloader)\n\n    def get_train_batch(self):\n        scans = self.trainiter.next()\n        return scans\n\n    def get_train_set(self):\n        return self.trainloader\n\n    def get_valid_batch(self):\n        scans = self.validiter.next()\n        return scans\n\n    def get_valid_set(self):\n        return self.validloader\n\n    def get_test_batch(self):\n        scans = self.testiter.next()\n        return scans\n\n    def get_test_set(self):\n        return self.testloader\n\n    def get_train_size(self):\n        return len(self.trainloader)\n\n    def get_valid_size(self):\n        return len(self.validloader)\n\n    def get_test_size(self):\n        return len(self.testloader)\n\n    def get_n_classes(self):\n        return self.nclasses\n\n    def get_original_class_string(self, idx):\n        return self.labels[idx]\n\n    def get_xentropy_class_string(self, idx):\n        return self.labels[self.learning_map_inv[idx]]\n\n    def to_original(self, label):\n        # put label in original values\n        return Rellis.map(label, self.learning_map_inv)\n\n    def to_xentropy(self, label):\n        # put label in xentropy values\n        return Rellis.map(label, self.learning_map)\n\n    def to_color(self, label):\n        # put label in original values\n        label = Rellis.map(label, self.learning_map_inv)\n        # put label in color\n        return Rellis.map(label, self.color_map)\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/evaluate_iou.py",
    "content": "#!/usr/bin/env python3\n# This file is covered by the LICENSE file in the root of this project.\n\nimport argparse\nimport os\nimport yaml\nimport sys\nimport numpy as np\nimport torch\nimport __init__ as booger\n\nfrom tasks.semantic.modules.ioueval import iouEval\nfrom common.laserscan import SemLaserScan\n\n# possible splits\nsplits = ['train','valid','test']\ndef save_to_log(logdir,logfile,message):\n    f = open(logdir+'/'+logfile, \"a\")\n    f.write(message+'\\n')\n    f.close()\n    return\n\ndef eval(test_sequences,splits,pred):\n    # get scan paths\n    scan_names = []\n    for sequence in test_sequences:\n        sequence = '{0:02d}'.format(int(sequence))\n        scan_paths = os.path.join(FLAGS.dataset, \"sequences\",\n                                  str(sequence), \"velodyne\")\n        # populate the scan names\n        seq_scan_names = [os.path.join(dp, f) for dp, dn, fn in os.walk(\n            os.path.expanduser(scan_paths)) for f in fn if \".bin\" in f]\n        seq_scan_names.sort()\n        scan_names.extend(seq_scan_names)\n    # print(scan_names)\n\n    # get label paths\n    label_names = []\n    for sequence in test_sequences:\n        sequence = '{0:02d}'.format(int(sequence))\n        label_paths = os.path.join(FLAGS.dataset, \"sequences\",\n                                   str(sequence), \"labels\")\n        # populate the label names\n        seq_label_names = [os.path.join(dp, f) for dp, dn, fn in os.walk(\n            os.path.expanduser(label_paths)) for f in fn if \".label\" in f]\n        seq_label_names.sort()\n        label_names.extend(seq_label_names)\n    # print(label_names)\n\n    # get predictions paths\n    pred_names = []\n    for sequence in test_sequences:\n        sequence = '{0:02d}'.format(int(sequence))\n        pred_paths = os.path.join(FLAGS.predictions, \"sequences\",\n                                  sequence, \"predictions\")\n        # populate the label names\n        seq_pred_names = [os.path.join(dp, f) for dp, dn, fn in os.walk(\n            os.path.expanduser(pred_paths)) for f in fn if \".label\" in f]\n        seq_pred_names.sort()\n        pred_names.extend(seq_pred_names)\n    # print(pred_names)\n\n    # check that I have the same number of files\n    # print(\"labels: \", len(label_names))\n    # print(\"predictions: \", len(pred_names))\n    assert (len(label_names) == len(scan_names) and\n            len(label_names) == len(pred_names))\n\n    print(\"Evaluating sequences: \")\n    # open each file, get the tensor, and make the iou comparison\n    for scan_file, label_file, pred_file in zip(scan_names, label_names, pred_names):\n        print(\"evaluating label \", label_file, \"with\", pred_file)\n        # open label\n        label = SemLaserScan(project=False)\n        label.open_scan(scan_file)\n        label.open_label(label_file)\n        u_label_sem = remap_lut[label.sem_label]  # remap to xentropy format\n        if FLAGS.limit is not None:\n            u_label_sem = u_label_sem[:FLAGS.limit]\n\n        # open prediction\n        pred = SemLaserScan(project=False)\n        pred.open_scan(scan_file)\n        pred.open_label(pred_file)\n        u_pred_sem = remap_lut[pred.sem_label]  # remap to xentropy format\n        if FLAGS.limit is not None:\n            u_pred_sem = u_pred_sem[:FLAGS.limit]\n\n        # add single scan to evaluation\n        evaluator.addBatch(u_pred_sem, u_label_sem)\n\n    # when I am done, print the evaluation\n    m_accuracy = evaluator.getacc()\n    m_jaccard, class_jaccard = evaluator.getIoU()\n\n    print('{split} set:\\n'\n          'Acc avg {m_accuracy:.3f}\\n'\n          'IoU avg {m_jaccard:.3f}'.format(split=splits,\n                                           m_accuracy=m_accuracy,\n                                           m_jaccard=m_jaccard))\n\n    save_to_log(FLAGS.predictions,'pred.txt','{split} set:\\n'\n          'Acc avg {m_accuracy:.3f}\\n'\n          'IoU avg {m_jaccard:.3f}'.format(split=splits,\n                                           m_accuracy=m_accuracy,\n                                           m_jaccard=m_jaccard))\n    # print also classwise\n    for i, jacc in enumerate(class_jaccard):\n        if i not in ignore:\n            print('IoU class {i:} [{class_str:}] = {jacc:.3f}'.format(\n                i=i, class_str=class_strings[class_inv_remap[i]], jacc=jacc))\n            save_to_log(FLAGS.predictions, 'pred.txt', 'IoU class {i:} [{class_str:}] = {jacc:.3f}'.format(\n                i=i, class_str=class_strings[class_inv_remap[i]], jacc=jacc))\n\n    # print for spreadsheet\n    print(\"*\" * 80)\n    print(\"below can be copied straight for paper table\")\n    for i, jacc in enumerate(class_jaccard):\n        if i not in ignore:\n            sys.stdout.write('{jacc:.3f}'.format(jacc=jacc.item()))\n            sys.stdout.write(\",\")\n    sys.stdout.write('{jacc:.3f}'.format(jacc=m_jaccard.item()))\n    sys.stdout.write(\",\")\n    sys.stdout.write('{acc:.3f}'.format(acc=m_accuracy.item()))\n    sys.stdout.write('\\n')\n    sys.stdout.flush()\n\nif __name__ == '__main__':\n    parser = argparse.ArgumentParser(\"./evaluate_iou.py\")\n    parser.add_argument(\n        '--dataset', '-d',\n        type=str,\n        required=True,\n        help='Dataset dir. No Default',\n    )\n    parser.add_argument(\n        '--predictions', '-p',\n        type=str,\n        required=None,\n        help='Prediction dir. Same organization as dataset, but predictions in'\n             'each sequences \"prediction\" directory. No Default. If no option is set'\n             ' we look for the labels in the same directory as dataset'\n    )\n    parser.add_argument(\n        '--split', '-s',\n        type=str,\n        required=False,\n        choices=[\"train\", \"valid\", \"test\"],\n        default=None,\n        help='Split to evaluate on. One of ' +\n             str(splits) + '. Defaults to %(default)s',\n    )\n    parser.add_argument(\n        '--data_cfg', '-dc',\n        type=str,\n        required=False,\n        default=\"config/labels/semantic-kitti.yaml\",\n        help='Dataset config file. Defaults to %(default)s',\n    )\n    parser.add_argument(\n        '--limit', '-l',\n        type=int,\n        required=False,\n        default=None,\n        help='Limit to the first \"--limit\" points of each scan. Useful for'\n             ' evaluating single scan from aggregated pointcloud.'\n             ' Defaults to %(default)s',\n    )\n\n    FLAGS, unparsed = parser.parse_known_args()\n\n    # fill in real predictions dir\n    if FLAGS.predictions is None:\n        FLAGS.predictions = FLAGS.dataset\n\n    # print summary of what we will do\n    print(\"*\" * 80)\n    print(\"INTERFACE:\")\n    print(\"Data: \", FLAGS.dataset)\n    print(\"Predictions: \", FLAGS.predictions)\n    print(\"Split: \", FLAGS.split)\n    print(\"Config: \", FLAGS.data_cfg)\n    print(\"Limit: \", FLAGS.limit)\n    print(\"*\" * 80)\n\n    # assert split\n    assert (FLAGS.split in splits)\n\n    # open data config file\n    try:\n        print(\"Opening data config file %s\" % FLAGS.data_cfg)\n        DATA = yaml.safe_load(open(FLAGS.data_cfg, 'r'))\n    except Exception as e:\n        print(e)\n        print(\"Error opening data yaml file.\")\n        quit()\n\n    # get number of interest classes, and the label mappings\n    class_strings = DATA[\"labels\"]\n    class_remap = DATA[\"learning_map\"]\n    class_inv_remap = DATA[\"learning_map_inv\"]\n    class_ignore = DATA[\"learning_ignore\"]\n    nr_classes = len(class_inv_remap)\n\n    # make lookup table for mapping\n    maxkey = 0\n    for key, data in class_remap.items():\n        if key > maxkey:\n            maxkey = key\n    # +100 hack making lut bigger just in case there are unknown labels\n    remap_lut = np.zeros((maxkey + 100), dtype=np.int32)\n    for key, data in class_remap.items():\n        try:\n            remap_lut[key] = data\n        except IndexError:\n            print(\"Wrong key \", key)\n    # print(remap_lut)\n\n    # create evaluator\n    ignore = []\n    for cl, ign in class_ignore.items():\n        if ign:\n            x_cl = int(cl)\n            ignore.append(x_cl)\n            print(\"Ignoring xentropy class \", x_cl, \" in IoU evaluation\")\n\n    # create evaluator\n    device = torch.device(\"cpu\")\n    evaluator = iouEval(nr_classes, device, ignore)\n    evaluator.reset()\n\n    # get test set\n    if FLAGS.split is None:\n        for splits in ('train','valid'):\n            eval((DATA[\"split\"][splits]),splits,FLAGS.predictions)\n    else:\n        eval(DATA[\"split\"][FLAGS.split],splits,FLAGS.predictions)\n\n\n\n\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/infer.py",
    "content": "#!/usr/bin/env python3\n# This file is covered by the LICENSE file in the root of this project.\n\nimport argparse\nimport subprocess\nimport datetime\nimport yaml\nfrom shutil import copyfile\nimport os\nimport shutil\nimport __init__ as booger\n\nfrom tasks.semantic.modules.user import *\ndef str2bool(v):\n    if isinstance(v, bool):\n       return v\n    if v.lower() in ('yes', 'true', 't', 'y'):\n        return True\n    elif v.lower() in ('no', 'false', 'f', 'n'):\n        return False\n    else:\n        raise argparse.ArgumentTypeError('Boolean expected')\n\nif __name__ == '__main__':\n    splits = [\"train\", \"valid\", \"test\"]\n    parser = argparse.ArgumentParser(\"./infer.py\")\n    parser.add_argument(\n        '--dataset', '-d',\n        type=str,\n        required=True,\n        help='Dataset to train with. No Default',\n    )\n    parser.add_argument(\n        '--log', '-l',\n        type=str,\n        default=os.path.expanduser(\"~\") + '/logs/' +\n                datetime.datetime.now().strftime(\"%Y-%-m-%d-%H:%M\") + '/',\n        help='Directory to put the predictions. Default: ~/logs/date+time'\n    )\n    parser.add_argument(\n        '--model', '-m',\n        type=str,\n        required=True,\n        default=None,\n        help='Directory to get the trained model.'\n    )\n\n    parser.add_argument(\n        '--uncertainty', '-u',\n        type=str2bool, nargs='?',\n        const=True, default=False,\n        help='Set this if you want to use the Uncertainty Version'\n    )\n\n    parser.add_argument(\n        '--monte-carlo', '-c',\n        type=int, default=30,\n        help='Number of samplings per scan'\n    )\n\n\n    parser.add_argument(\n        '--split', '-s',\n        type=str,\n        required=False,\n        default=None,\n        help='Split to evaluate on. One of ' +\n             str(splits) + '. Defaults to %(default)s',\n    )\n    FLAGS, unparsed = parser.parse_known_args()\n\n    # print summary of what we will do\n    print(\"----------\")\n    print(\"INTERFACE:\")\n    print(\"dataset\", FLAGS.dataset)\n    print(\"log\", FLAGS.log)\n    print(\"model\", FLAGS.model)\n    print(\"Uncertainty\", FLAGS.uncertainty)\n    print(\"Monte Carlo Sampling\", FLAGS.mc)\n    print(\"infering\", FLAGS.split)\n    print(\"----------\\n\")\n    #print(\"Commit hash (training version): \", str(\n    #    subprocess.check_output(['git', 'rev-parse', '--short', 'HEAD']).strip()))\n    print(\"----------\\n\")\n\n    # open arch config file\n    try:\n        print(\"Opening arch config file from %s\" % FLAGS.model)\n        ARCH = yaml.safe_load(open(FLAGS.model + \"/arch_cfg.yaml\", 'r'))\n    except Exception as e:\n        print(e)\n        print(\"Error opening arch yaml file.\")\n        quit()\n\n    # open data config file\n    try:\n        print(\"Opening data config file from %s\" % FLAGS.model)\n        DATA = yaml.safe_load(open(FLAGS.model + \"/data_cfg.yaml\", 'r'))\n    except Exception as e:\n        print(e)\n        print(\"Error opening data yaml file.\")\n        quit()\n\n    # create log folder\n    try:\n        if os.path.isdir(FLAGS.log):\n            shutil.rmtree(FLAGS.log)\n        os.makedirs(FLAGS.log)\n        os.makedirs(os.path.join(FLAGS.log, \"sequences\"))\n        for seq in DATA[\"split\"][\"train\"]:\n            seq = '{0:02d}'.format(int(seq))\n            print(\"train\", seq)\n            os.makedirs(os.path.join(FLAGS.log, \"sequences\", seq))\n            os.makedirs(os.path.join(FLAGS.log, \"sequences\", seq, \"predictions\"))\n        for seq in DATA[\"split\"][\"valid\"]:\n            seq = '{0:02d}'.format(int(seq))\n            print(\"valid\", seq)\n            os.makedirs(os.path.join(FLAGS.log, \"sequences\", seq))\n            os.makedirs(os.path.join(FLAGS.log, \"sequences\", seq, \"predictions\"))\n        for seq in DATA[\"split\"][\"test\"]:\n            seq = '{0:02d}'.format(int(seq))\n            print(\"test\", seq)\n            os.makedirs(os.path.join(FLAGS.log, \"sequences\", seq))\n            os.makedirs(os.path.join(FLAGS.log, \"sequences\", seq, \"predictions\"))\n    except Exception as e:\n        print(e)\n        print(\"Error creating log directory. Check permissions!\")\n        raise\n\n    except Exception as e:\n        print(e)\n        print(\"Error creating log directory. Check permissions!\")\n        quit()\n\n    # does model folder exist?\n    if os.path.isdir(FLAGS.model):\n        print(\"model folder exists! Using model from %s\" % (FLAGS.model))\n    else:\n        print(\"model folder doesnt exist! Can't infer...\")\n        quit()\n\n    # create user and infer dataset\n    user = User(ARCH, DATA, FLAGS.dataset, FLAGS.log, FLAGS.model,FLAGS.split,FLAGS.uncertainty,FLAGS.mc)\n    user.infer()\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/infer2.py",
    "content": "#!/usr/bin/env python3\n# This file is covered by the LICENSE file in the root of this project.\n\nimport argparse\nimport subprocess\nimport datetime\nimport yaml\nfrom shutil import copyfile\nimport os\nimport shutil\nimport __init__ as booger\n\nfrom tasks.semantic.modules.user2 import *\ndef str2bool(v):\n    if isinstance(v, bool):\n       return v\n    if v.lower() in ('yes', 'true', 't', 'y'):\n        return True\n    elif v.lower() in ('no', 'false', 'f', 'n'):\n        return False\n    else:\n        raise argparse.ArgumentTypeError('Boolean expected')\n\nif __name__ == '__main__':\n    splits = [\"train\", \"valid\", \"test\"]\n    parser = argparse.ArgumentParser(\"./infer2.py\")\n    parser.add_argument(\n        '--dataset', '-d',\n        type=str,\n        required=True,\n        help='Dataset to train with. No Default',\n    )\n    parser.add_argument(\n        '--log', '-l',\n        type=str,\n        default=os.path.expanduser(\"~\") + '/logs/' +\n                datetime.datetime.now().strftime(\"%Y-%-m-%d-%H:%M\") + '/',\n        help='Directory to put the predictions. Default: ~/logs/date+time'\n    )\n    parser.add_argument(\n        '--model', '-m',\n        type=str,\n        required=True,\n        default=None,\n        help='Directory to get the trained model.'\n    )\n\n    parser.add_argument(\n        '--uncertainty', '-u',\n        type=str2bool, nargs='?',\n        const=True, default=False,\n        help='Set this if you want to use the Uncertainty Version'\n    )\n\n    parser.add_argument(\n        '--monte-carlo', '-c',\n        dest = \"mc\",\n        type=int, default=30,\n        help='Number of samplings per scan'\n    )\n\n\n    parser.add_argument(\n        '--split', '-s',\n        type=str,\n        required=False,\n        default=None,\n        help='Split to evaluate on. One of ' +\n             str(splits) + '. Defaults to %(default)s',\n    )\n    FLAGS, unparsed = parser.parse_known_args()\n\n    # print summary of what we will do\n    print(\"----------\")\n    print(\"INTERFACE:\")\n    print(\"dataset\", FLAGS.dataset)\n    print(\"log\", FLAGS.log)\n    print(\"model\", FLAGS.model)\n    print(\"Uncertainty\", FLAGS.uncertainty)\n    print(\"Monte Carlo Sampling\", FLAGS.mc)\n    print(\"infering\", FLAGS.split)\n    print(\"----------\\n\")\n    #print(\"Commit hash (training version): \", str(\n    #    subprocess.check_output(['git', 'rev-parse', '--short', 'HEAD']).strip()))\n    print(\"----------\\n\")\n\n    # open arch config file\n    try:\n        print(\"Opening arch config file from %s\" % FLAGS.model)\n        ARCH = yaml.safe_load(open(FLAGS.model + \"/arch_cfg.yaml\", 'r'))\n    except Exception as e:\n        print(e)\n        print(\"Error opening arch yaml file.\")\n        quit()\n\n    # open data config file\n    try:\n        print(\"Opening data config file from %s\" % FLAGS.model)\n        DATA = yaml.safe_load(open(FLAGS.model + \"/data_cfg.yaml\", 'r'))\n    except Exception as e:\n        print(e)\n        print(\"Error opening data yaml file.\")\n        quit()\n\n    # create log folder\n    # try:\n    #     if os.path.isdir(FLAGS.log):\n    #         shutil.rmtree(FLAGS.log)\n    #     os.makedirs(FLAGS.log)\n    #     os.makedirs(os.path.join(FLAGS.log, \"sequences\"))\n    #     for seq in DATA[\"split\"][\"train\"]:\n    #         print(seq)\n    #         seq = '{0:02d}'.format(int(float(seq)))\n    #         print(\"train\", seq)\n    #         os.makedirs(os.path.join(FLAGS.log, \"sequences\", seq))\n    #         os.makedirs(os.path.join(FLAGS.log, \"sequences\", seq, \"predictions\"))\n    #     for seq in DATA[\"split\"][\"valid\"]:\n    #         print(seq)\n    #         seq = '{0:02d}'.format(int(float(seq)))\n    #         print(\"valid\", seq)\n    #         os.makedirs(os.path.join(FLAGS.log, \"sequences\", seq))\n    #         os.makedirs(os.path.join(FLAGS.log, \"sequences\", seq, \"predictions\"))\n    #     for seq in DATA[\"split\"][\"test\"]:\n    #         print(seq)\n    #         seq = '{0:02d}'.format(int(float(seq)))\n    #         print(\"test\", seq)\n    #         os.makedirs(os.path.join(FLAGS.log, \"sequences\", seq))\n    #         os.makedirs(os.path.join(FLAGS.log, \"sequences\", seq, \"predictions\"))\n    # except Exception as e:\n    #     print(e)\n    #     print(\"Error creating log directory. Check permissions!\")\n    #     raise\n\n    except Exception as e:\n        print(e)\n        print(\"Error creating log directory. Check permissions!\")\n        quit()\n\n    # does model folder exist?\n    if os.path.isdir(FLAGS.model):\n        print(\"model folder exists! Using model from %s\" % (FLAGS.model))\n    else:\n        print(\"model folder doesnt exist! Can't infer...\")\n        quit()\n\n    # create user and infer dataset\n    user = User(ARCH, DATA, FLAGS.dataset, FLAGS.log, FLAGS.model,FLAGS.split,FLAGS.uncertainty,FLAGS.mc)\n    user.infer()\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/modules/Lovasz_Softmax.py",
    "content": "\"\"\"\n\nMIT License\n\nCopyright (c) 2018 Maxim Berman\nCopyright (c) 2020 Tiago Cortinhal, George Tzelepis and Eren Erdal Aksoy\n\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\n\"\"\"\nimport torch\nimport torch.nn as nn\nfrom torch.autograd import Variable\n\n\ntry:\n    from itertools import ifilterfalse\nexcept ImportError:\n    from itertools import filterfalse as ifilterfalse\n\n\ndef isnan(x):\n    return x != x\n\n\ndef mean(l, ignore_nan=False, empty=0):\n    \"\"\"\n    nanmean compatible with generators.\n    \"\"\"\n    l = iter(l)\n    if ignore_nan:\n        l = ifilterfalse(isnan, l)\n    try:\n        n = 1\n        acc = next(l)\n    except StopIteration:\n        if empty == 'raise':\n            raise ValueError('Empty mean')\n        return empty\n    for n, v in enumerate(l, 2):\n        acc += v\n    if n == 1:\n        return acc\n    return acc / n\n\n\ndef lovasz_grad(gt_sorted):\n    \"\"\"\n    Computes gradient of the Lovasz extension w.r.t sorted errors\n    See Alg. 1 in paper\n    \"\"\"\n    p = len(gt_sorted)\n    gts = gt_sorted.sum()\n    intersection = gts - gt_sorted.float().cumsum(0)\n    union = gts + (1 - gt_sorted).float().cumsum(0)\n    jaccard = 1. - intersection / union\n    if p > 1:  # cover 1-pixel case\n        jaccard[1:p] = jaccard[1:p] - jaccard[0:-1]\n    return jaccard\n\n\ndef lovasz_softmax(probas, labels, classes='present', per_image=False, ignore=None):\n    \"\"\"\n    Multi-class Lovasz-Softmax loss\n      probas: [B, C, H, W] Variable, class probabilities at each prediction (between 0 and 1).\n              Interpreted as binary (sigmoid) output with outputs of size [B, H, W].\n      labels: [B, H, W] Tensor, ground truth labels (between 0 and C - 1)\n      classes: 'all' for all, 'present' for classes present in labels, or a list of classes to average.\n      per_image: compute the loss per image instead of per batch\n      ignore: void class labels\n    \"\"\"\n    if per_image:\n        loss = mean(lovasz_softmax_flat(*flatten_probas(prob.unsqueeze(0), lab.unsqueeze(0), ignore), classes=classes)\n                    for prob, lab in zip(probas, labels))\n    else:\n        loss = lovasz_softmax_flat(*flatten_probas(probas, labels, ignore), classes=classes)\n    return loss\n\n\ndef lovasz_softmax_flat(probas, labels, classes='present'):\n    \"\"\"\n    Multi-class Lovasz-Softmax loss\n      probas: [P, C] Variable, class probabilities at each prediction (between 0 and 1)\n      labels: [P] Tensor, ground truth labels (between 0 and C - 1)\n      classes: 'all' for all, 'present' for classes present in labels, or a list of classes to average.\n    \"\"\"\n    if probas.numel() == 0:\n        # only void pixels, the gradients should be 0\n        return probas * 0.\n    C = probas.size(1)\n    losses = []\n    class_to_sum = list(range(C)) if classes in ['all', 'present'] else classes\n    for c in class_to_sum:\n        fg = (labels == c).float()  # foreground for class c\n        if (classes is 'present' and fg.sum() == 0):\n            continue\n        if C == 1:\n            if len(classes) > 1:\n                raise ValueError('Sigmoid output possible only with 1 class')\n            class_pred = probas[:, 0]\n        else:\n            class_pred = probas[:, c]\n        errors = (Variable(fg) - class_pred).abs()\n        errors_sorted, perm = torch.sort(errors, 0, descending=True)\n        perm = perm.data\n        fg_sorted = fg[perm]\n        losses.append(torch.dot(errors_sorted, Variable(lovasz_grad(fg_sorted))))\n    return mean(losses)\n\n\ndef flatten_probas(probas, labels, ignore=None):\n    \"\"\"\n    Flattens predictions in the batch\n    \"\"\"\n    if probas.dim() == 3:\n        # assumes output of a sigmoid layer\n        B, H, W = probas.size()\n        probas = probas.view(B, 1, H, W)\n    B, C, H, W = probas.size()\n    probas = probas.permute(0, 2, 3, 1).contiguous().view(-1, C)  # B * H * W, C = P, C\n    labels = labels.view(-1)\n    if ignore is None:\n        return probas, labels\n    valid = (labels != ignore)\n    vprobas = probas[valid.nonzero().squeeze()]\n    vlabels = labels[valid]\n    return vprobas, vlabels\n\n\nclass Lovasz_softmax(nn.Module):\n    def __init__(self, classes='present', per_image=False, ignore=None):\n        super(Lovasz_softmax, self).__init__()\n        self.classes = classes\n        self.per_image = per_image\n        self.ignore = ignore\n\n    def forward(self, probas, labels):\n        return lovasz_softmax(probas, labels, self.classes, self.per_image, self.ignore)\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/modules/SalsaNext.py",
    "content": "# !/usr/bin/env python3\n# This file is covered by the LICENSE file in the root of this project.\nimport imp\n\nimport __init__ as booger\nimport torch\nimport torch.nn as nn\nimport torch.nn.functional as F\n\nclass ResContextBlock(nn.Module):\n    def __init__(self, in_filters, out_filters):\n        super(ResContextBlock, self).__init__()\n        self.conv1 = nn.Conv2d(in_filters, out_filters, kernel_size=(1, 1), stride=1)\n        self.act1 = nn.LeakyReLU()\n\n        self.conv2 = nn.Conv2d(out_filters, out_filters, (3,3), padding=1)\n        self.act2 = nn.LeakyReLU()\n        self.bn1 = nn.BatchNorm2d(out_filters)\n\n        self.conv3 = nn.Conv2d(out_filters, out_filters, (3,3),dilation=2, padding=2)\n        self.act3 = nn.LeakyReLU()\n        self.bn2 = nn.BatchNorm2d(out_filters)\n\n\n    def forward(self, x):\n\n        shortcut = self.conv1(x)\n        shortcut = self.act1(shortcut)\n\n        resA = self.conv2(shortcut)\n        resA = self.act2(resA)\n        resA1 = self.bn1(resA)\n\n        resA = self.conv3(resA1)\n        resA = self.act3(resA)\n        resA2 = self.bn2(resA)\n\n        output = shortcut + resA2\n        return output\n\n\nclass ResBlock(nn.Module):\n    def __init__(self, in_filters, out_filters, dropout_rate, kernel_size=(3, 3), stride=1,\n                 pooling=True, drop_out=True):\n        super(ResBlock, self).__init__()\n        self.pooling = pooling\n        self.drop_out = drop_out\n        self.conv1 = nn.Conv2d(in_filters, out_filters, kernel_size=(1, 1), stride=stride)\n        self.act1 = nn.LeakyReLU()\n\n        self.conv2 = nn.Conv2d(in_filters, out_filters, kernel_size=(3,3), padding=1)\n        self.act2 = nn.LeakyReLU()\n        self.bn1 = nn.BatchNorm2d(out_filters)\n\n        self.conv3 = nn.Conv2d(out_filters, out_filters, kernel_size=(3,3),dilation=2, padding=2)\n        self.act3 = nn.LeakyReLU()\n        self.bn2 = nn.BatchNorm2d(out_filters)\n\n        self.conv4 = nn.Conv2d(out_filters, out_filters, kernel_size=(2, 2), dilation=2, padding=1)\n        self.act4 = nn.LeakyReLU()\n        self.bn3 = nn.BatchNorm2d(out_filters)\n\n        self.conv5 = nn.Conv2d(out_filters*3, out_filters, kernel_size=(1, 1))\n        self.act5 = nn.LeakyReLU()\n        self.bn4 = nn.BatchNorm2d(out_filters)\n\n        if pooling:\n            self.dropout = nn.Dropout2d(p=dropout_rate)\n            self.pool = nn.AvgPool2d(kernel_size=kernel_size, stride=2, padding=1)\n        else:\n            self.dropout = nn.Dropout2d(p=dropout_rate)\n\n    def forward(self, x):\n        shortcut = self.conv1(x)\n        shortcut = self.act1(shortcut)\n\n        resA = self.conv2(x)\n        resA = self.act2(resA)\n        resA1 = self.bn1(resA)\n\n        resA = self.conv3(resA1)\n        resA = self.act3(resA)\n        resA2 = self.bn2(resA)\n\n        resA = self.conv4(resA2)\n        resA = self.act4(resA)\n        resA3 = self.bn3(resA)\n\n        concat = torch.cat((resA1,resA2,resA3),dim=1)\n        resA = self.conv5(concat)\n        resA = self.act5(resA)\n        resA = self.bn4(resA)\n        resA = shortcut + resA\n\n\n        if self.pooling:\n            if self.drop_out:\n                resB = self.dropout(resA)\n            else:\n                resB = resA\n            resB = self.pool(resB)\n\n            return resB, resA\n        else:\n            if self.drop_out:\n                resB = self.dropout(resA)\n            else:\n                resB = resA\n            return resB\n\n\nclass UpBlock(nn.Module):\n    def __init__(self, in_filters, out_filters, dropout_rate, drop_out=True):\n        super(UpBlock, self).__init__()\n        self.drop_out = drop_out\n        self.in_filters = in_filters\n        self.out_filters = out_filters\n\n        self.dropout1 = nn.Dropout2d(p=dropout_rate)\n\n        self.dropout2 = nn.Dropout2d(p=dropout_rate)\n\n        self.conv1 = nn.Conv2d(in_filters//4 + 2*out_filters, out_filters, (3,3), padding=1)\n        self.act1 = nn.LeakyReLU()\n        self.bn1 = nn.BatchNorm2d(out_filters)\n\n        self.conv2 = nn.Conv2d(out_filters, out_filters, (3,3),dilation=2, padding=2)\n        self.act2 = nn.LeakyReLU()\n        self.bn2 = nn.BatchNorm2d(out_filters)\n\n        self.conv3 = nn.Conv2d(out_filters, out_filters, (2,2), dilation=2,padding=1)\n        self.act3 = nn.LeakyReLU()\n        self.bn3 = nn.BatchNorm2d(out_filters)\n\n\n        self.conv4 = nn.Conv2d(out_filters*3,out_filters,kernel_size=(1,1))\n        self.act4 = nn.LeakyReLU()\n        self.bn4 = nn.BatchNorm2d(out_filters)\n\n        self.dropout3 = nn.Dropout2d(p=dropout_rate)\n\n    def forward(self, x, skip):\n        upA = nn.PixelShuffle(2)(x)\n        if self.drop_out:\n            upA = self.dropout1(upA)\n\n        upB = torch.cat((upA,skip),dim=1)\n        if self.drop_out:\n            upB = self.dropout2(upB)\n\n        upE = self.conv1(upB)\n        upE = self.act1(upE)\n        upE1 = self.bn1(upE)\n\n        upE = self.conv2(upE1)\n        upE = self.act2(upE)\n        upE2 = self.bn2(upE)\n\n        upE = self.conv3(upE2)\n        upE = self.act3(upE)\n        upE3 = self.bn3(upE)\n\n        concat = torch.cat((upE1,upE2,upE3),dim=1)\n        upE = self.conv4(concat)\n        upE = self.act4(upE)\n        upE = self.bn4(upE)\n        if self.drop_out:\n            upE = self.dropout3(upE)\n\n        return upE\n\n\nclass SalsaNext(nn.Module):\n    def __init__(self, nclasses):\n        super(SalsaNext, self).__init__()\n        self.nclasses = nclasses\n\n        self.downCntx = ResContextBlock(5, 32)\n        self.downCntx2 = ResContextBlock(32, 32)\n        self.downCntx3 = ResContextBlock(32, 32)\n\n        self.resBlock1 = ResBlock(32, 2 * 32, 0.2, pooling=True, drop_out=False)\n        self.resBlock2 = ResBlock(2 * 32, 2 * 2 * 32, 0.2, pooling=True)\n        self.resBlock3 = ResBlock(2 * 2 * 32, 2 * 4 * 32, 0.2, pooling=True)\n        self.resBlock4 = ResBlock(2 * 4 * 32, 2 * 4 * 32, 0.2, pooling=True)\n        self.resBlock5 = ResBlock(2 * 4 * 32, 2 * 4 * 32, 0.2, pooling=False)\n\n        self.upBlock1 = UpBlock(2 * 4 * 32, 4 * 32, 0.2)\n        self.upBlock2 = UpBlock(4 * 32, 4 * 32, 0.2)\n        self.upBlock3 = UpBlock(4 * 32, 2 * 32, 0.2)\n        self.upBlock4 = UpBlock(2 * 32, 32, 0.2, drop_out=False)\n\n        self.logits = nn.Conv2d(32, nclasses, kernel_size=(1, 1))\n\n    def forward(self, x):\n        downCntx = self.downCntx(x)\n        downCntx = self.downCntx2(downCntx)\n        downCntx = self.downCntx3(downCntx)\n\n        down0c, down0b = self.resBlock1(downCntx)\n        down1c, down1b = self.resBlock2(down0c)\n        down2c, down2b = self.resBlock3(down1c)\n        down3c, down3b = self.resBlock4(down2c)\n        down5c = self.resBlock5(down3c)\n\n        up4e = self.upBlock1(down5c,down3b)\n        up3e = self.upBlock2(up4e, down2b)\n        up2e = self.upBlock3(up3e, down1b)\n        up1e = self.upBlock4(up2e, down0b)\n        logits = self.logits(up1e)\n\n        logits = logits\n        logits = F.softmax(logits, dim=1)\n        return logits"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/modules/SalsaNextAdf.py",
    "content": "# !/usr/bin/env python3\n# This file is covered by the LICENSE file in the root of this project.\nimport imp\n\nimport __init__ as booger\nimport torch\nimport torch.nn as nn\nimport torch.nn.functional as F\n#from tasks.semantic.modules.ConcreteDropout import adf.Dropout\nimport tasks.semantic.modules.adf as adf\n\n#We need to define the variance. For now we are using the 1e-3 as the authors...\n#Also for the gridsearch im not sure how to use it...\n#What kind of metric should we use?\n\n\ndef keep_variance_fn(x):\n    return x + 2e-7\n\nclass ResContextBlock(nn.Module):\n    def __init__(self, in_filters, out_filters):\n        super(ResContextBlock, self).__init__()\n        self.conv1 = adf.Conv2d(in_filters, out_filters, kernel_size=(1, 1), stride=1)\n        self.act1 = adf.LeakyReLU()\n\n        self.conv2 = adf.Conv2d(out_filters, out_filters, (3,3), padding=1)\n        self.act2 = adf.LeakyReLU()\n        self.bn1 = adf.BatchNorm2d(out_filters)\n\n        self.conv3 = adf.Conv2d(out_filters, out_filters, (3,3),dilation=1, padding=1)\n        self.act3 = adf.LeakyReLU()\n        self.bn2 = adf.BatchNorm2d(out_filters)\n\n\n    def forward(self, x):\n\n        shortcut = self.conv1(*x)\n        shortcut = self.act1(*shortcut)\n\n        resA = self.conv2(*shortcut)\n        resA = self.act2(*resA)\n        resA1 = self.bn1(*resA)\n\n        resA = self.conv3(*resA1)\n        resA = self.act3(*resA)\n        resA2 = self.bn2(*resA)\n\n        output = shortcut[0] + resA2[0],shortcut[1] + resA2[1]\n        return output\n\n\nclass ResBlock(nn.Module):\n    def __init__(self, in_filters, out_filters, kernel_size=(3, 3), stride=1,\n                 pooling=True, drop_out=True,p=0.2):\n        super(ResBlock, self).__init__()\n        self.pooling = pooling\n        self.drop_out = drop_out\n        self.p = p\n\n        self.conv1 = adf.Conv2d(in_filters, out_filters, kernel_size=(1, 1), stride=stride)\n        self.act1 = adf.LeakyReLU()\n\n        self.conv2 = adf.Conv2d(in_filters, out_filters, kernel_size=(3,3), padding=1)\n        self.act2 = adf.LeakyReLU()\n        self.bn1 = adf.BatchNorm2d(out_filters)\n\n        self.conv3 = adf.Conv2d(out_filters, out_filters, kernel_size=(3,3),dilation=2, padding=2)\n        self.act3 = adf.LeakyReLU()\n        self.bn2 = adf.BatchNorm2d(out_filters)\n\n        self.conv4 = adf.Conv2d(out_filters, out_filters, kernel_size=(2, 2), dilation=2, padding=1)\n        self.act4 = adf.LeakyReLU()\n        self.bn3 = adf.BatchNorm2d(out_filters)\n\n        self.conv5 = adf.Conv2d(out_filters*3, out_filters, kernel_size=(1, 1))\n        self.act5 = adf.LeakyReLU()\n        self.bn4 = adf.BatchNorm2d(out_filters)\n\n        if pooling:\n            self.dropout = adf.Dropout(p=self.p, keep_variance_fn=keep_variance_fn)\n            self.pool = adf.AvgPool2d(keep_variance_fn,kernel_size=kernel_size)\n        else:\n            self.dropout = adf.Dropout(p=self.p, keep_variance_fn=keep_variance_fn)\n\n    def forward(self, x):\n        shortcut = self.conv1(*x)\n        shortcut = self.act1(*shortcut)\n\n        resA = self.conv2(*x)\n        resA = self.act2(*resA)\n        resA1 = self.bn1(*resA)\n\n        resA = self.conv3(*resA1)\n        resA = self.act3(*resA)\n        resA2 = self.bn2(*resA)\n\n        resA = self.conv4(*resA2)\n        resA = self.act4(*resA)\n        resA3 = self.bn3(*resA)\n\n        concat_mean = torch.cat((resA1[0],resA2[0],resA3[0]),dim=1)\n        concat_var = torch.cat((resA1[1],resA2[1],resA3[1]),dim=1)\n        concat = concat_mean,concat_var\n        resA = self.conv5(*concat)\n        resA = self.act5(*resA)\n        resA = self.bn4(*resA)\n        resA = shortcut[0] + resA[0],shortcut[1] + resA[1]\n\n\n        if self.pooling:\n            if self.drop_out:\n                resB = self.dropout(*resA)\n            else:\n                resB = resA\n            resB = self.pool(*resB)\n\n            return resB, resA\n        else:\n            if self.drop_out:\n                resB = self.dropout(*resA)\n            else:\n                resB = resA\n            return resB\n\n\nclass UpBlock(nn.Module):\n    def __init__(self, in_filters, out_filters,drop_out=True, p=0.2):\n        super(UpBlock, self).__init__()\n        self.drop_out = drop_out\n        self.in_filters = in_filters\n        self.out_filters = out_filters\n        self.p = p\n\n        self.dropout1 = adf.Dropout(p=self.p, keep_variance_fn=keep_variance_fn)\n        self.dropout2 = adf.Dropout(p=self.p, keep_variance_fn=keep_variance_fn)\n\n        self.conv1 = adf.Conv2d(in_filters//4 + 2*out_filters, out_filters, (3,3), padding=1)\n        self.act1 = adf.LeakyReLU()\n        self.bn1 = adf.BatchNorm2d(out_filters)\n\n        self.conv2 = adf.Conv2d(out_filters, out_filters, (3,3),dilation=2, padding=2)\n        self.act2 = adf.LeakyReLU()\n        self.bn2 = adf.BatchNorm2d(out_filters)\n\n        self.conv3 = adf.Conv2d(out_filters, out_filters, (2,2), dilation=2,padding=1)\n        self.act3 = adf.LeakyReLU()\n        self.bn3 = adf.BatchNorm2d(out_filters)\n\n        self.conv4 = adf.Conv2d(out_filters*3,out_filters,kernel_size=(1,1))\n        self.act4 = adf.LeakyReLU()\n        self.bn4 = adf.BatchNorm2d(out_filters)\n        self.dropout3 = adf.Dropout(p=self.p, keep_variance_fn=keep_variance_fn)\n        self.dropout4 = adf.Dropout(p=self.p, keep_variance_fn=keep_variance_fn)\n\n    def forward(self, x, skip):\n        #Does Pixel-Shuffle need something in particular? Or can we apply it do the mean and var individually?\n        mean, var = x\n        upA_mean = nn.PixelShuffle(2)(mean)\n        upA_var = nn.PixelShuffle(2)(var)\n        upA = upA_mean, upA_var\n\n        if self.drop_out:\n            upA = self.dropout1(*upA)\n\n        upB_mean = torch.cat((upA[0],skip[0]),dim=1)\n        upB_var = torch.cat((upA[1], skip[1]), dim=1)\n        upB = upB_mean, upB_var\n\n        if self.drop_out:\n            upB = self.dropout2(*upB)\n\n        upE = self.conv1(*upB)\n        upE = self.act1(*upE)\n        upE1 = self.bn1(*upE)\n\n        upE = self.conv2(*upE1)\n        upE = self.act2(*upE)\n        upE2 = self.bn2(*upE)\n\n        upE = self.conv3(*upE2)\n        upE = self.act3(*upE)\n        upE3 = self.bn3(*upE)\n\n        concat_mean = torch.cat((upE1[0],upE2[0],upE3[0]),dim=1)\n        concat_var = torch.cat((upE1[1], upE2[1], upE3[1]), dim=1)\n        concat = concat_mean, concat_var\n        if self.drop_out:\n            concat = self.dropout3(*concat)\n        upE = self.conv4(*concat)\n        upE = self.act4(*upE)\n        upE = self.bn4(*upE)\n        if self.drop_out:\n            upE = self.dropout4(*upE)\n\n        return upE\n\n\nclass SalsaNextUncertainty(nn.Module):\n    def __init__(self, nclasses,p=0.2):\n        super(SalsaNextUncertainty, self).__init__()\n        self.nclasses = nclasses\n        self.p = p\n\n        self.downCntx = ResContextBlock(5, 32)\n        self.downCntx2 = ResContextBlock(32, 32)\n        self.downCntx3 = ResContextBlock(32, 32)\n\n\n        self.resBlock1 = ResBlock(32, 2 * 32, pooling=True, drop_out=False,p=self.p)\n        self.resBlock2 = ResBlock(2 * 32, 4 * 32, pooling=True,p=self.p)\n        self.resBlock3 = ResBlock(4 * 32, 8 * 32,  pooling=True,p=self.p)\n        self.resBlock4 = ResBlock(8 * 32, 8 * 32, pooling=True,p=self.p)\n        self.resBlock5 = ResBlock(8 * 32, 8 * 32, pooling=False,p=self.p)\n\n        self.upBlock1 = UpBlock(8 * 32, 4 * 32,p=self.p)\n        self.upBlock2 = UpBlock(4 * 32, 4 * 32,p=self.p)\n        self.upBlock3 = UpBlock(4 * 32, 2 * 32,p=self.p)\n        self.upBlock4 = UpBlock(2 * 32, 32, drop_out=False,p=self.p)\n\n        self.logits = adf.Conv2d(32, nclasses, kernel_size=(1, 1))\n\n    def forward(self, x):\n        inputs_mean = x\n        inputs_variance = torch.zeros_like(inputs_mean) + 2e-7\n        x = inputs_mean, inputs_variance\n\n        downCntx = self.downCntx(x)\n        downCntx = self.downCntx2(downCntx)\n        downCntx = self.downCntx3(downCntx)\n\n\n        down0c, down0b = self.resBlock1(downCntx)\n        down1c, down1b = self.resBlock2(down0c)\n        down2c, down2b = self.resBlock3(down1c)\n        down3c, down3b = self.resBlock4(down2c)\n        down5c = self.resBlock5(down3c)\n\n        up4e = self.upBlock1(down5c,down3b)\n        up3e = self.upBlock2(up4e, down2b)\n        up2e = self.upBlock3(up3e, down1b)\n        up1 = self.upBlock4(up2e, down0b)\n\n        logits = self.logits(*up1)\n\n        return logits"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/modules/__init__.py",
    "content": ""
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/modules/adf.py",
    "content": "\"\"\"\nMIT License\n\nCopyright (c) 2019 mattiasegu\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\"\"\"\n\n\nimport operator\nfrom collections import OrderedDict\nfrom itertools import islice\nfrom numbers import Number\nimport numpy as np\nimport torch\nimport torch.nn as nn\nfrom torch.nn.parameter import Parameter\nfrom torch.nn import functional as F\nfrom torch.nn.modules.conv import _ConvNd\nfrom torch.nn.modules.conv import _ConvTransposeMixin\nfrom torch.nn.modules.utils import _pair\n\ndef resize2D(inputs, size_targets, mode=\"bilinear\"):\n    size_inputs = [inputs.size(2), inputs.size(3)]\n\n    if all([size_inputs == size_targets]):\n        return inputs  # nothing to do\n    elif any([size_targets < size_inputs]):\n        resized = F.adaptive_avg_pool2d(inputs, size_targets)  # downscaling\n    else:\n        resized = F.upsample(inputs, size=size_targets, mode=mode)  # upsampling\n\n    # correct scaling\n    return resized\n\n\ndef resize2D_as(inputs, output_as, mode=\"bilinear\"):\n    size_targets = [output_as.size(2), output_as.size(3)]\n    return resize2D(inputs, size_targets, mode=mode)\n\n\ndef normcdf(value, mu=0.0, stddev=1.0):\n    sinv = (1.0 / stddev) if isinstance(stddev, Number) else stddev.reciprocal()\n    return 0.5 * (1.0 + torch.erf((value - mu) * sinv / np.sqrt(2.0)))\n\n\ndef _normal_log_pdf(value, mu, stddev):\n    var = (stddev ** 2)\n    log_scale = np.log(stddev) if isinstance(stddev, Number) else torch.log(stddev)\n    return -((value - mu) ** 2) / (2.0*var) - log_scale - np.log(np.sqrt(2.0*np.pi))\n\n\ndef normpdf(value, mu=0.0, stddev=1.0):\n    return torch.exp(_normal_log_pdf(value, mu, stddev))\n\n\nclass AvgPool2d(nn.Module):\n    def __init__(self, keep_variance_fn=None,kernel_size=2):\n        super(AvgPool2d, self).__init__()\n        self._keep_variance_fn = keep_variance_fn\n        self.kernel_size = kernel_size\n\n    def forward(self, inputs_mean, inputs_variance):\n        outputs_mean = F.avg_pool2d(inputs_mean, self.kernel_size,stride=2,padding=1)\n        outputs_variance = F.avg_pool2d(inputs_variance, self.kernel_size,stride=2,padding=1)\n        outputs_variance = outputs_variance / (inputs_mean.size(2) * inputs_mean.size(3))\n\n        if self._keep_variance_fn is not None:\n            outputs_variance = self._keep_variance_fn(outputs_variance)\n\n        # TODO: avg pooling means that every neuron is multiplied by the same\n        #       weight, that is 1/number of neurons in the channel\n        #      outputs_variance*1/(H*W) should be enough already\n\n        return outputs_mean, outputs_variance/(inputs_mean.shape[2]*inputs_mean.shape[3])\n\n\nclass Softmax(nn.Module):\n    def __init__(self, dim=1, keep_variance_fn=None):\n        super(Softmax, self).__init__()\n        self.dim = dim\n        self._keep_variance_fn = keep_variance_fn\n\n    def forward(self, features_mean, features_variance, eps=1e-5):\n        \"\"\"Softmax function applied to a multivariate Gaussian distribution.\n        It works under the assumption that features_mean and features_variance\n        are the parameters of a the indepent gaussians that contribute to the\n        multivariate gaussian.\n        Mean and variance of the log-normal distribution are computed following\n        https://en.wikipedia.org/wiki/Log-normal_distribution.\"\"\"\n\n        log_gaussian_mean = features_mean + 0.5 * features_variance\n        log_gaussian_variance = 2 * log_gaussian_mean\n\n        log_gaussian_mean = torch.exp(log_gaussian_mean)\n        log_gaussian_variance = torch.exp(log_gaussian_variance)\n        log_gaussian_variance = log_gaussian_variance * (torch.exp(features_variance) - 1)\n\n        constant = torch.sum(log_gaussian_mean, dim=self.dim) + eps\n        constant = constant.unsqueeze(self.dim)\n        outputs_mean = log_gaussian_mean / constant\n        outputs_variance = log_gaussian_variance / (constant ** 2)\n\n        if self._keep_variance_fn is not None:\n            outputs_variance = self._keep_variance_fn(outputs_variance)\n        return outputs_mean, outputs_variance\n\n\nclass ReLU(nn.Module):\n    def __init__(self, keep_variance_fn=None):\n        super(ReLU, self).__init__()\n        self._keep_variance_fn = keep_variance_fn\n\n    def forward(self, features_mean, features_variance):\n        features_stddev = torch.sqrt(features_variance)\n        div = features_mean / features_stddev\n        pdf = normpdf(div)\n        cdf = normcdf(div)\n        outputs_mean = features_mean * cdf + features_stddev * pdf\n        outputs_variance = (features_mean ** 2 + features_variance) * cdf \\\n                           + features_mean * features_stddev * pdf - outputs_mean ** 2\n        if self._keep_variance_fn is not None:\n            outputs_variance = self._keep_variance_fn(outputs_variance)\n        return outputs_mean, outputs_variance\n\n\nclass LeakyReLU(nn.Module):\n    def __init__(self, negative_slope=0.01, keep_variance_fn=None):\n        super(LeakyReLU, self).__init__()\n        self._keep_variance_fn = keep_variance_fn\n        self._negative_slope = negative_slope\n\n    def forward(self, features_mean, features_variance):\n        features_stddev = torch.sqrt(features_variance)\n        div = features_mean / features_stddev\n        pdf = normpdf(div)\n        cdf = normcdf(div)\n        negative_cdf = 1.0 - cdf\n        mu_cdf = features_mean * cdf\n        stddev_pdf = features_stddev * pdf\n        squared_mean_variance = features_mean ** 2 + features_variance\n        mean_stddev_pdf = features_mean * stddev_pdf\n        mean_r = mu_cdf + stddev_pdf\n        variance_r = squared_mean_variance * cdf + mean_stddev_pdf - mean_r ** 2\n        mean_n = - features_mean * negative_cdf + stddev_pdf\n        variance_n = squared_mean_variance * negative_cdf - mean_stddev_pdf - mean_n ** 2\n        covxy = - mean_r * mean_n\n        outputs_mean = mean_r - self._negative_slope * mean_n\n        outputs_variance = variance_r \\\n                           + self._negative_slope * self._negative_slope * variance_n \\\n                           - 2.0 * self._negative_slope * covxy\n        if self._keep_variance_fn is not None:\n            outputs_variance = self._keep_variance_fn(outputs_variance)\n        return outputs_mean, outputs_variance\n\n\nclass Dropout(nn.Module):\n    \"\"\"ADF implementation of nn.Dropout2d\"\"\"\n\n    def __init__(self, p: float = 0.5, keep_variance_fn=None, inplace=False):\n        super(Dropout, self).__init__()\n        self._keep_variance_fn = keep_variance_fn\n        self.inplace = inplace\n        if p < 0 or p > 1:\n            raise ValueError(\"dropout probability has to be between 0 and 1, \" \"but got {}\".format(p))\n        self.p = p\n\n    def forward(self, inputs_mean, inputs_variance):\n        if self.training:\n            binary_mask = torch.ones_like(inputs_mean)\n            binary_mask = F.dropout2d(binary_mask, self.p, self.training, self.inplace)\n\n            outputs_mean = inputs_mean * binary_mask\n            outputs_variance = inputs_variance * binary_mask ** 2\n\n            if self._keep_variance_fn is not None:\n                outputs_variance = self._keep_variance_fn(outputs_variance)\n            return outputs_mean, outputs_variance\n\n        outputs_variance = inputs_variance\n        if self._keep_variance_fn is not None:\n            outputs_variance = self._keep_variance_fn(outputs_variance)\n        return inputs_mean, outputs_variance\n\n\nclass MaxPool2d(nn.Module):\n    def __init__(self, keep_variance_fn=None):\n        super(MaxPool2d, self).__init__()\n        self._keep_variance_fn = keep_variance_fn\n\n    def _max_pool_internal(self, mu_a, mu_b, var_a, var_b):\n        stddev = torch.sqrt(var_a + var_b)\n        ab = mu_a - mu_b\n        alpha = ab / stddev\n        pdf = normpdf(alpha)\n        cdf = normcdf(alpha)\n        z_mu = stddev * pdf + ab * cdf + mu_b\n        z_var = ((mu_a + mu_b) * stddev * pdf +\n                 (mu_a ** 2 + var_a) * cdf +\n                 (mu_b ** 2 + var_b) * (1.0 - cdf) - z_mu ** 2)\n        if self._keep_variance_fn is not None:\n            z_var = self._keep_variance_fn(z_var)\n        return z_mu, z_var\n\n    def _max_pool_1x2(self, inputs_mean, inputs_variance):\n        mu_a = inputs_mean[:, :, :, 0::2]\n        mu_b = inputs_mean[:, :, :, 1::2]\n        var_a = inputs_variance[:, :, :, 0::2]\n        var_b = inputs_variance[:, :, :, 1::2]\n        outputs_mean, outputs_variance = self._max_pool_internal(\n            mu_a, mu_b, var_a, var_b)\n        return outputs_mean, outputs_variance\n\n    def _max_pool_2x1(self, inputs_mean, inputs_variance):\n        mu_a = inputs_mean[:, :, 0::2, :]\n        mu_b = inputs_mean[:, :, 1::2, :]\n        var_a = inputs_variance[:, :, 0::2, :]\n        var_b = inputs_variance[:, :, 1::2, :]\n        outputs_mean, outputs_variance = self._max_pool_internal(\n            mu_a, mu_b, var_a, var_b)\n        return outputs_mean, outputs_variance\n\n    def forward(self, inputs_mean, inputs_variance):\n        z_mean, z_variance = self._max_pool_1x2(inputs_mean, inputs_variance)\n        outputs_mean, outputs_variance = self._max_pool_2x1(z_mean, z_variance)\n        return outputs_mean, outputs_variance\n\n\nclass Linear(nn.Module):\n    def __init__(self, in_features, out_features, bias=True, keep_variance_fn=None):\n        super(Linear, self).__init__()\n        self._keep_variance_fn = keep_variance_fn\n        self.in_features = in_features\n        self.out_features = out_features\n        self.weight = Parameter(torch.Tensor(out_features, in_features))\n        if bias:\n            self.bias = Parameter(torch.Tensor(out_features))\n        else:\n            self.register_parameter('bias', None)\n\n    def forward(self, inputs_mean, inputs_variance):\n        outputs_mean = F.linear(inputs_mean, self.weight, self.bias)\n        outputs_variance = F.linear(inputs_variance, self.weight ** 2, None)\n        if self._keep_variance_fn is not None:\n            outputs_variance = self._keep_variance_fn(outputs_variance)\n        return outputs_mean, outputs_variance\n\n\nclass BatchNorm2d(nn.Module):\n    _version = 2\n    __constants__ = ['track_running_stats', 'momentum', 'eps', 'weight', 'bias',\n                     'running_mean', 'running_var', 'num_batches_tracked']\n\n    def __init__(self, num_features, eps=1e-5, momentum=0.1, affine=True,\n                 track_running_stats=True, keep_variance_fn=None):\n        super(BatchNorm2d, self).__init__()\n        self._keep_variance_fn = keep_variance_fn\n        self.num_features = num_features\n        self.eps = eps\n        self.momentum = momentum\n        self.affine = affine\n        self.track_running_stats = track_running_stats\n        if self.affine:\n            self.weight = Parameter(torch.Tensor(num_features))\n            self.bias = Parameter(torch.Tensor(num_features))\n        else:\n            self.register_parameter('weight', None)\n            self.register_parameter('bias', None)\n        if self.track_running_stats:\n            self.register_buffer('running_mean', torch.zeros(num_features))\n            self.register_buffer('running_var', torch.ones(num_features))\n            self.register_buffer('num_batches_tracked', torch.tensor(0, dtype=torch.long))\n        else:\n            self.register_parameter('running_mean', None)\n            self.register_parameter('running_var', None)\n            self.register_parameter('num_batches_tracked', None)\n        self.reset_parameters()\n\n    def reset_running_stats(self):\n        if self.track_running_stats:\n            self.running_mean.zero_()\n            self.running_var.fill_(1)\n            self.num_batches_tracked.zero_()\n\n    def reset_parameters(self):\n        self.reset_running_stats()\n        if self.affine:\n            nn.init.uniform_(self.weight)\n            nn.init.zeros_(self.bias)\n\n    def _check_input_dim(self, input):\n        raise NotImplementedError\n\n    def forward(self, inputs_mean, inputs_variance):\n\n        # exponential_average_factor is self.momentum set to\n        # (when it is available) only so that if gets updated\n        # in ONNX graph when this node is exported to ONNX.\n        if self.momentum is None:\n            exponential_average_factor = 0.0\n        else:\n            exponential_average_factor = self.momentum\n\n        if self.training and self.track_running_stats:\n            if self.num_batches_tracked is not None:\n                self.num_batches_tracked += 1\n                if self.momentum is None:  # use cumulative moving average\n                    exponential_average_factor = 1.0 / float(self.num_batches_tracked)\n                else:  # use exponential moving average\n                    exponential_average_factor = self.momentum\n\n        outputs_mean = F.batch_norm(\n            inputs_mean, self.running_mean, self.running_var, self.weight, self.bias,\n            self.training or not self.track_running_stats,\n            exponential_average_factor, self.eps)\n        outputs_variance = inputs_variance\n        weight = ((self.weight.unsqueeze(0)).unsqueeze(2)).unsqueeze(3)\n        outputs_variance = outputs_variance * weight ** 2\n        \"\"\"\n        for i in range(outputs_variance.size(1)):\n            outputs_variance[:,i,:,:]=outputs_variance[:,i,:,:].clone()*self.weight[i]**2\n        \"\"\"\n        if self._keep_variance_fn is not None:\n            outputs_variance = self._keep_variance_fn(outputs_variance)\n        return outputs_mean, outputs_variance\n\n\nclass Conv2d(_ConvNd):\n    def __init__(self, in_channels, out_channels, kernel_size, stride=1,\n                 padding=0, dilation=1, groups=1, bias=True,\n                 keep_variance_fn=None, padding_mode='zeros'):\n        self._keep_variance_fn = keep_variance_fn\n        kernel_size = _pair(kernel_size)\n        stride = _pair(stride)\n        padding = _pair(padding)\n        dilation = _pair(dilation)\n        super(Conv2d, self).__init__(\n            in_channels, out_channels, kernel_size, stride, padding, dilation,\n            False, _pair(0), groups, bias, padding_mode)\n\n    def forward(self, inputs_mean, inputs_variance):\n        outputs_mean = F.conv2d(\n            inputs_mean, self.weight, self.bias, self.stride, self.padding, self.dilation, self.groups)\n        outputs_variance = F.conv2d(\n            inputs_variance, self.weight ** 2, None, self.stride, self.padding, self.dilation, self.groups)\n        if self._keep_variance_fn is not None:\n            outputs_variance = self._keep_variance_fn(outputs_variance)\n        return outputs_mean, outputs_variance\n\n\nclass ConvTranspose2d(_ConvTransposeMixin, _ConvNd):\n    def __init__(self, in_channels, out_channels, kernel_size, stride=1,\n                 padding=0, output_padding=0, groups=1, bias=True, dilation=1,\n                 keep_variance_fn=None, padding_mode='zeros'):\n        self._keep_variance_fn = keep_variance_fn\n        kernel_size = _pair(kernel_size)\n        stride = _pair(stride)\n        padding = _pair(padding)\n        dilation = _pair(dilation)\n        output_padding = _pair(output_padding)\n        super(ConvTranspose2d, self).__init__(\n            in_channels, out_channels, kernel_size, stride, padding, dilation,\n            True, output_padding, groups, bias, padding_mode)\n\n    def forward(self, inputs_mean, inputs_variance, output_size=None):\n        output_padding = self._output_padding(inputs_mean, output_size, self.stride, self.padding, self.kernel_size)\n        outputs_mean = F.conv_transpose2d(\n            inputs_mean, self.weight, self.bias, self.stride, self.padding,\n            output_padding, self.groups, self.dilation)\n        outputs_variance = F.conv_transpose2d(\n            inputs_variance, self.weight ** 2, None, self.stride, self.padding,\n            output_padding, self.groups, self.dilation)\n        if self._keep_variance_fn is not None:\n            outputs_variance = self._keep_variance_fn(outputs_variance)\n        return outputs_mean, outputs_variance\n\n\ndef concatenate_as(tensor_list, tensor_as, dim, mode=\"bilinear\"):\n    means = [resize2D_as(x[0], tensor_as[0], mode=mode) for x in tensor_list]\n    variances = [resize2D_as(x[1], tensor_as[0], mode=mode) for x in tensor_list]\n    means = torch.cat(means, dim=dim)\n    variances = torch.cat(variances, dim=dim)\n    return means, variances\n\n\nclass Sequential(nn.Module):\n    def __init__(self, *args):\n        super(Sequential, self).__init__()\n        if len(args) == 1 and isinstance(args[0], OrderedDict):\n            for key, module in args[0].items():\n                self.add_module(key, module)\n        else:\n            for idx, module in enumerate(args):\n                self.add_module(str(idx), module)\n\n    def _get_item_by_idx(self, iterator, idx):\n        \"\"\"Get the idx-th item of the iterator\"\"\"\n        size = len(self)\n        idx = operator.index(idx)\n        if not -size <= idx < size:\n            raise IndexError('index {} is out of range'.format(idx))\n        idx %= size\n        return next(islice(iterator, idx, None))\n\n    def __getitem__(self, idx):\n        if isinstance(idx, slice):\n            return Sequential(OrderedDict(list(self._modules.items())[idx]))\n        else:\n            return self._get_item_by_idx(self._modules.values(), idx)\n\n    def __setitem__(self, idx, module):\n        key = self._get_item_by_idx(self._modules.keys(), idx)\n        return setattr(self, key, module)\n\n    def __delitem__(self, idx):\n        if isinstance(idx, slice):\n            for key in list(self._modules.keys())[idx]:\n                delattr(self, key)\n        else:\n            key = self._get_item_by_idx(self._modules.keys(), idx)\n            delattr(self, key)\n\n    def __len__(self):\n        return len(self._modules)\n\n    def __dir__(self):\n        keys = super(Sequential, self).__dir__()\n        keys = [key for key in keys if not key.isdigit()]\n        return keys\n\n    def forward(self, inputs, inputs_variance):\n        for module in self._modules.values():\n            inputs, inputs_variance = module(inputs, inputs_variance)\n\n        return inputs, inputs_variance\n\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/modules/ioueval.py",
    "content": "#!/usr/bin/env python3\n\n# This file is covered by the LICENSE file in the root of this project.\n\nimport numpy as np\nimport torch\n\n\nclass iouEval:\n    def __init__(self, n_classes, device, ignore=None):\n        self.n_classes = n_classes\n        self.device = device\n        # if ignore is larger than n_classes, consider no ignoreIndex\n        self.ignore = torch.tensor(ignore).long()\n        self.include = torch.tensor(\n            [n for n in range(self.n_classes) if n not in self.ignore]).long()\n        print(\"[IOU EVAL] IGNORE: \", self.ignore)\n        print(\"[IOU EVAL] INCLUDE: \", self.include)\n        self.reset()\n\n    def num_classes(self):\n        return self.n_classes\n\n    def reset(self):\n        self.conf_matrix = torch.zeros(\n            (self.n_classes, self.n_classes), device=self.device).float()\n        self.ones = None\n        self.last_scan_size = None  # for when variable scan size is used\n\n    def addBatch(self, x, y):  # x=preds, y=targets\n        # if numpy, pass to pytorch\n        # to tensor\n        if isinstance(x, np.ndarray):\n            x = torch.from_numpy(np.array(x)).long().to(self.device)\n        if isinstance(y, np.ndarray):\n            y = torch.from_numpy(np.array(y)).long().to(self.device)\n\n        # sizes should be \"batch_size x H x W\"\n        x_row = x.reshape(-1)  # de-batchify\n        y_row = y.reshape(-1)  # de-batchify\n\n        # idxs are labels and predictions\n        idxs = torch.stack([x_row, y_row], dim=0)\n\n        # ones is what I want to add to conf when I\n        if self.ones is None or self.last_scan_size != idxs.shape[-1]:\n            self.ones = torch.ones((idxs.shape[-1]), device=self.device).float()\n            self.last_scan_size = idxs.shape[-1]\n\n        # make confusion matrix (cols = gt, rows = pred)\n        self.conf_matrix = self.conf_matrix.index_put_(\n            tuple(idxs), self.ones, accumulate=True)\n\n        # print(self.tp.shape)\n        # print(self.fp.shape)\n        # print(self.fn.shape)\n\n    def getStats(self):\n        # remove fp and fn from confusion on the ignore classes cols and rows\n        conf = self.conf_matrix.clone().double()\n        conf[self.ignore] = 0\n        conf[:, self.ignore] = 0\n\n        # get the clean stats\n        tp = conf.diag()\n        fp = conf.sum(dim=1) - tp\n        fn = conf.sum(dim=0) - tp\n        return tp, fp, fn\n\n    def getIoU(self):\n        tp, fp, fn = self.getStats()\n        intersection = tp\n        union = tp + fp + fn + 1e-15\n        iou = intersection / union\n        iou_mean = (intersection[self.include] / union[self.include]).mean()\n        return iou_mean, iou  # returns \"iou mean\", \"iou per class\" ALL CLASSES\n\n    def getacc(self):\n        tp, fp, fn = self.getStats()\n        total_tp = tp.sum()\n        total = tp[self.include].sum() + fp[self.include].sum() + 1e-15\n        acc_mean = total_tp / total\n        return acc_mean  # returns \"acc mean\"\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/modules/trainer.py",
    "content": "#!/usr/bin/env python3\n# This file is covered by the LICENSE file in the root of this project.\nimport datetime\nimport os\nimport time\nimport imp\nimport cv2\nimport torch\nimport torch.backends.cudnn as cudnn\nimport torch.nn as nn\n\nimport torch.optim as optim\nfrom matplotlib import pyplot as plt\nfrom torch.autograd import Variable\nfrom common.avgmeter import *\nfrom common.logger import Logger\nfrom common.sync_batchnorm.batchnorm import convert_model\nfrom common.warmupLR import *\nfrom tasks.semantic.modules.ioueval import *\nfrom tasks.semantic.modules.SalsaNext import *\nfrom tasks.semantic.modules.SalsaNextAdf import *\nfrom tasks.semantic.modules.Lovasz_Softmax import Lovasz_softmax\nimport tasks.semantic.modules.adf as adf\n\ndef keep_variance_fn(x):\n    return x + 1e-3\n\ndef one_hot_pred_from_label(y_pred, labels):\n    y_true = torch.zeros_like(y_pred)\n    ones = torch.ones_like(y_pred)\n    indexes = [l for l in labels]\n    y_true[torch.arange(labels.size(0)), indexes] = ones[torch.arange(labels.size(0)), indexes]\n\n    return y_true\n\n\nclass SoftmaxHeteroscedasticLoss(torch.nn.Module):\n    def __init__(self):\n        super(SoftmaxHeteroscedasticLoss, self).__init__()\n        self.adf_softmax = adf.Softmax(dim=1, keep_variance_fn=keep_variance_fn)\n\n    def forward(self, outputs, targets, eps=1e-5):\n        mean, var = self.adf_softmax(*outputs)\n        targets = torch.nn.functional.one_hot(targets, num_classes=20).permute(0,3,1,2).float()\n\n        precision = 1 / (var + eps)\n        return torch.mean(0.5 * precision * (targets - mean) ** 2 + 0.5 * torch.log(var + eps))\n\n\ndef save_to_log(logdir, logfile, message):\n    f = open(logdir + '/' + logfile, \"a\")\n    f.write(message + '\\n')\n    f.close()\n    return\n\n\ndef save_checkpoint(to_save, logdir, suffix=\"\"):\n    # Save the weights\n    torch.save(to_save, logdir +\n               \"/SalsaNext\" + suffix)\n\n\nclass Trainer():\n    def __init__(self, ARCH, DATA, datadir, logdir, path=None,uncertainty=False):\n        # parameters\n        self.ARCH = ARCH\n        self.DATA = DATA\n        self.datadir = datadir\n        self.log = logdir\n        self.path = path\n        self.uncertainty = uncertainty\n\n        self.batch_time_t = AverageMeter()\n        self.data_time_t = AverageMeter()\n        self.batch_time_e = AverageMeter()\n        self.epoch = 0\n\n        # put logger where it belongs\n\n        self.info = {\"train_update\": 0,\n                     \"train_loss\": 0,\n                     \"train_acc\": 0,\n                     \"train_iou\": 0,\n                     \"valid_loss\": 0,\n                     \"valid_acc\": 0,\n                     \"valid_iou\": 0,\n                     \"best_train_iou\": 0,\n                     \"best_val_iou\": 0}\n\n        # get the data\n        parserModule = imp.load_source(\"parserModule\",\n                                       booger.TRAIN_PATH + '/tasks/semantic/dataset/' +\n                                       self.DATA[\"name\"] + '/parser.py')\n        self.parser = parserModule.Parser(root=self.datadir,\n                                          train_sequences=self.DATA[\"split\"][\"train\"],\n                                          valid_sequences=self.DATA[\"split\"][\"valid\"],\n                                          test_sequences=None,\n                                          labels=self.DATA[\"labels\"],\n                                          color_map=self.DATA[\"color_map\"],\n                                          learning_map=self.DATA[\"learning_map\"],\n                                          learning_map_inv=self.DATA[\"learning_map_inv\"],\n                                          sensor=self.ARCH[\"dataset\"][\"sensor\"],\n                                          max_points=self.ARCH[\"dataset\"][\"max_points\"],\n                                          batch_size=self.ARCH[\"train\"][\"batch_size\"],\n                                          workers=self.ARCH[\"train\"][\"workers\"],\n                                          gt=True,\n                                          shuffle_train=True)\n\n        # weights for loss (and bias)\n\n        epsilon_w = self.ARCH[\"train\"][\"epsilon_w\"]\n        content = torch.zeros(self.parser.get_n_classes(), dtype=torch.float)\n        for cl, freq in DATA[\"content\"].items():\n            x_cl = self.parser.to_xentropy(cl)  # map actual class to xentropy class\n            content[x_cl] += freq\n        self.loss_w = 1 / (content + epsilon_w)  # get weights\n        for x_cl, w in enumerate(self.loss_w):  # ignore the ones necessary to ignore\n            if DATA[\"learning_ignore\"][x_cl]:\n                # don't weigh\n                self.loss_w[x_cl] = 0\n        print(\"Loss weights from content: \", self.loss_w.data)\n\n        with torch.no_grad():\n            if not self.uncertainty:\n                self.model = SalsaNext(self.parser.get_n_classes())\n            else:\n                self.model = SalsaNextUncertainty(self.parser.get_n_classes())\n\n        self.tb_logger = Logger(self.log + \"/tb\")\n\n        # GPU?\n        self.gpu = False\n        self.multi_gpu = False\n        self.n_gpus = 0\n        self.model_single = self.model\n        self.device = torch.device(\"cuda\" if torch.cuda.is_available() else \"cpu\")\n        print(\"Training in device: \", self.device)\n        if torch.cuda.is_available() and torch.cuda.device_count() > 0:\n            cudnn.benchmark = True\n            cudnn.fastest = True\n            self.gpu = True\n            self.n_gpus = 1\n            self.model.cuda()\n        if torch.cuda.is_available() and torch.cuda.device_count() > 1:\n            print(\"Let's use\", torch.cuda.device_count(), \"GPUs!\")\n            self.model = nn.DataParallel(self.model)  # spread in gpus\n            self.model = convert_model(self.model).cuda()  # sync batchnorm\n            self.model_single = self.model.module  # single model to get weight names\n            self.multi_gpu = True\n            self.n_gpus = torch.cuda.device_count()\n\n\n        self.criterion = nn.NLLLoss(weight=self.loss_w).to(self.device)\n        self.ls = Lovasz_softmax(ignore=0).to(self.device)\n        self.SoftmaxHeteroscedasticLoss = SoftmaxHeteroscedasticLoss().to(self.device)\n        # loss as dataparallel too (more images in batch)\n        if self.n_gpus > 1:\n            self.criterion = nn.DataParallel(self.criterion).cuda()  # spread in gpus\n            self.ls = nn.DataParallel(self.ls).cuda()\n            self.SoftmaxHeteroscedasticLoss = nn.DataParallel(self.SoftmaxHeteroscedasticLoss).cuda()\n        self.optimizer = optim.SGD([{'params': self.model.parameters()}],\n                                   lr=self.ARCH[\"train\"][\"lr\"],\n                                   momentum=self.ARCH[\"train\"][\"momentum\"],\n                                   weight_decay=self.ARCH[\"train\"][\"w_decay\"])\n\n        # Use warmup learning rate\n        # post decay and step sizes come in epochs and we want it in steps\n        steps_per_epoch = self.parser.get_train_size()\n        up_steps = int(self.ARCH[\"train\"][\"wup_epochs\"] * steps_per_epoch)\n        final_decay = self.ARCH[\"train\"][\"lr_decay\"] ** (1 / steps_per_epoch)\n        self.scheduler = warmupLR(optimizer=self.optimizer,\n                                  lr=self.ARCH[\"train\"][\"lr\"],\n                                  warmup_steps=up_steps,\n                                  momentum=self.ARCH[\"train\"][\"momentum\"],\n                                  decay=final_decay)\n\n        if self.path is not None:\n            torch.nn.Module.dump_patches = True\n            w_dict = torch.load(path + \"/SalsaNext\",\n                                map_location=lambda storage, loc: storage)\n            self.model.load_state_dict(w_dict['state_dict'], strict=True)\n            self.optimizer.load_state_dict(w_dict['optimizer'])\n            self.epoch = w_dict['epoch'] + 1\n            self.scheduler.load_state_dict(w_dict['scheduler'])\n            print(\"dict epoch:\", w_dict['epoch'])\n            self.info = w_dict['info']\n            print(\"info\", w_dict['info'])\n\n\n    def calculate_estimate(self, epoch, iter):\n        estimate = int((self.data_time_t.avg + self.batch_time_t.avg) * \\\n                       (self.parser.get_train_size() * self.ARCH['train']['max_epochs'] - (\n                               iter + 1 + epoch * self.parser.get_train_size()))) + \\\n                   int(self.batch_time_e.avg * self.parser.get_valid_size() * (\n                           self.ARCH['train']['max_epochs'] - (epoch)))\n        return str(datetime.timedelta(seconds=estimate))\n\n    @staticmethod\n    def get_mpl_colormap(cmap_name):\n        cmap = plt.get_cmap(cmap_name)\n        # Initialize the matplotlib color map\n        sm = plt.cm.ScalarMappable(cmap=cmap)\n        # Obtain linear color range\n        color_range = sm.to_rgba(np.linspace(0, 1, 256), bytes=True)[:, 2::-1]\n        return color_range.reshape(256, 1, 3)\n\n    @staticmethod\n    def make_log_img(depth, mask, pred, gt, color_fn):\n        # input should be [depth, pred, gt]\n        # make range image (normalized to 0,1 for saving)\n        depth = (cv2.normalize(depth, None, alpha=0, beta=1,\n                               norm_type=cv2.NORM_MINMAX,\n                               dtype=cv2.CV_32F) * 255.0).astype(np.uint8)\n        out_img = cv2.applyColorMap(\n            depth, Trainer.get_mpl_colormap('viridis')) * mask[..., None]\n        # make label prediction\n        pred_color = color_fn((pred * mask).astype(np.int32))\n        out_img = np.concatenate([out_img, pred_color], axis=0)\n        # make label gt\n        gt_color = color_fn(gt)\n        out_img = np.concatenate([out_img, gt_color], axis=0)\n        return (out_img).astype(np.uint8)\n\n    @staticmethod\n    def save_to_log(logdir, logger, info, epoch, w_summary=False, model=None, img_summary=False, imgs=[]):\n        # save scalars\n        for tag, value in info.items():\n            logger.scalar_summary(tag, value, epoch)\n\n        # save summaries of weights and biases\n        if w_summary and model:\n            for tag, value in model.named_parameters():\n                tag = tag.replace('.', '/')\n                logger.histo_summary(tag, value.data.cpu().numpy(), epoch)\n                if value.grad is not None:\n                    logger.histo_summary(\n                        tag + '/grad', value.grad.data.cpu().numpy(), epoch)\n\n        if img_summary and len(imgs) > 0:\n            directory = os.path.join(logdir, \"predictions\")\n            if not os.path.isdir(directory):\n                os.makedirs(directory)\n            for i, img in enumerate(imgs):\n                name = os.path.join(directory, str(i) + \".png\")\n                cv2.imwrite(name, img)\n\n    def train(self):\n\n        self.ignore_class = []\n        for i, w in enumerate(self.loss_w):\n            if w < 1e-10:\n                self.ignore_class.append(i)\n                print(\"Ignoring class \", i, \" in IoU evaluation\")\n        self.evaluator = iouEval(self.parser.get_n_classes(),\n                                 self.device, self.ignore_class)\n\n        # train for n epochs\n        for epoch in range(self.epoch, self.ARCH[\"train\"][\"max_epochs\"]):\n\n            # train for 1 epoch\n            acc, iou, loss, update_mean,hetero_l = self.train_epoch(train_loader=self.parser.get_train_set(),\n                                                           model=self.model,\n                                                           criterion=self.criterion,\n                                                           optimizer=self.optimizer,\n                                                           epoch=epoch,\n                                                           evaluator=self.evaluator,\n                                                           scheduler=self.scheduler,\n                                                           color_fn=self.parser.to_color,\n                                                           report=self.ARCH[\"train\"][\"report_batch\"],\n                                                           show_scans=self.ARCH[\"train\"][\"show_scans\"])\n\n            # update info\n            self.info[\"train_update\"] = update_mean\n            self.info[\"train_loss\"] = loss\n            self.info[\"train_acc\"] = acc\n            self.info[\"train_iou\"] = iou\n            self.info[\"train_hetero\"] = hetero_l\n\n            # remember best iou and save checkpoint\n            state = {'epoch': epoch, 'state_dict': self.model.state_dict(),\n                     'optimizer': self.optimizer.state_dict(),\n                     'info': self.info,\n                     'scheduler': self.scheduler.state_dict()\n                     }\n            save_checkpoint(state, self.log, suffix=\"\")\n\n            if self.info['train_iou'] > self.info['best_train_iou']:\n                print(\"Best mean iou in training set so far, save model!\")\n                self.info['best_train_iou'] = self.info['train_iou']\n                state = {'epoch': epoch, 'state_dict': self.model.state_dict(),\n                         'optimizer': self.optimizer.state_dict(),\n                         'info': self.info,\n                         'scheduler': self.scheduler.state_dict()\n                         }\n                save_checkpoint(state, self.log, suffix=\"_train_best\")\n\n            if epoch % self.ARCH[\"train\"][\"report_epoch\"] == 0:\n                # evaluate on validation set\n                print(\"*\" * 80)\n                acc, iou, loss, rand_img,hetero_l = self.validate(val_loader=self.parser.get_valid_set(),\n                                                         model=self.model,\n                                                         criterion=self.criterion,\n                                                         evaluator=self.evaluator,\n                                                         class_func=self.parser.get_xentropy_class_string,\n                                                         color_fn=self.parser.to_color,\n                                                         save_scans=self.ARCH[\"train\"][\"save_scans\"])\n\n                # update info\n                self.info[\"valid_loss\"] = loss\n                self.info[\"valid_acc\"] = acc\n                self.info[\"valid_iou\"] = iou\n                self.info['valid_heteros'] = hetero_l\n\n            # remember best iou and save checkpoint\n            if self.info['valid_iou'] > self.info['best_val_iou']:\n                print(\"Best mean iou in validation so far, save model!\")\n                print(\"*\" * 80)\n                self.info['best_val_iou'] = self.info['valid_iou']\n\n                # save the weights!\n                state = {'epoch': epoch, 'state_dict': self.model.state_dict(),\n                         'optimizer': self.optimizer.state_dict(),\n                         'info': self.info,\n                         'scheduler': self.scheduler.state_dict()\n                         }\n                save_checkpoint(state, self.log, suffix=\"_valid_best\")\n\n            print(\"*\" * 80)\n\n            # save to log\n            Trainer.save_to_log(logdir=self.log,\n                                logger=self.tb_logger,\n                                info=self.info,\n                                epoch=epoch,\n                                w_summary=self.ARCH[\"train\"][\"save_summary\"],\n                                model=self.model_single,\n                                img_summary=self.ARCH[\"train\"][\"save_scans\"],\n                                imgs=rand_img)\n\n        print('Finished Training')\n\n        return\n\n    def train_epoch(self, train_loader, model, criterion, optimizer, epoch, evaluator, scheduler, color_fn, report=10,\n                    show_scans=False):\n        losses = AverageMeter()\n        acc = AverageMeter()\n        iou = AverageMeter()\n        hetero_l = AverageMeter()\n        update_ratio_meter = AverageMeter()\n\n        # empty the cache to train now\n        if self.gpu:\n            torch.cuda.empty_cache()\n\n        # switch to train mode\n        model.train()\n\n        end = time.time()\n        for i, (in_vol, proj_mask, proj_labels, _, path_seq, path_name, _, _, _, _, _, _, _, _, _) in enumerate(train_loader):\n            # measure data loading time\n            self.data_time_t.update(time.time() - end)\n            if not self.multi_gpu and self.gpu:\n                in_vol = in_vol.cuda()\n                #proj_mask = proj_mask.cuda()\n            if self.gpu:\n                proj_labels = proj_labels.cuda().long()\n\n            # compute output\n            if self.uncertainty:\n                output = model(in_vol)\n                output_mean, output_var = adf.Softmax(dim=1, keep_variance_fn=keep_variance_fn)(*output)\n                hetero = self.SoftmaxHeteroscedasticLoss(output,proj_labels)\n                loss_m = criterion(output_mean.clamp(min=1e-8), proj_labels) + hetero + self.ls(output_mean, proj_labels.long())\n\n                hetero_l.update(hetero.mean().item(), in_vol.size(0))\n                output = output_mean\n            else:\n                output = model(in_vol)\n                loss_m = criterion(torch.log(output.clamp(min=1e-8)), proj_labels.long()) + self.ls(output, proj_labels.long())\n\n            optimizer.zero_grad()\n            if self.n_gpus > 1:\n                idx = torch.ones(self.n_gpus).cuda()\n                loss_m.backward(idx)\n            else:\n                loss_m.backward()\n            optimizer.step()\n\n            # measure accuracy and record loss\n            loss = loss_m.mean()\n            with torch.no_grad():\n                evaluator.reset()\n                argmax = output.argmax(dim=1)\n                evaluator.addBatch(argmax, proj_labels)\n                accuracy = evaluator.getacc()\n                jaccard, class_jaccard = evaluator.getIoU()\n\n            losses.update(loss.item(), in_vol.size(0))\n            acc.update(accuracy.item(), in_vol.size(0))\n            iou.update(jaccard.item(), in_vol.size(0))\n\n            # measure elapsed time\n            self.batch_time_t.update(time.time() - end)\n            end = time.time()\n\n            # get gradient updates and weights, so I can print the relationship of\n            # their norms\n            update_ratios = []\n            for g in self.optimizer.param_groups:\n                lr = g[\"lr\"]\n                for value in g[\"params\"]:\n                    if value.grad is not None:\n                        w = np.linalg.norm(value.data.cpu().numpy().reshape((-1)))\n                        update = np.linalg.norm(-max(lr, 1e-10) *\n                                                value.grad.cpu().numpy().reshape((-1)))\n                        update_ratios.append(update / max(w, 1e-10))\n            update_ratios = np.array(update_ratios)\n            update_mean = update_ratios.mean()\n            update_std = update_ratios.std()\n            update_ratio_meter.update(update_mean)  # over the epoch\n\n            if show_scans:\n                # get the first scan in batch and project points\n                mask_np = proj_mask[0].cpu().numpy()\n                depth_np = in_vol[0][0].cpu().numpy()\n                pred_np = argmax[0].cpu().numpy()\n                gt_np = proj_labels[0].cpu().numpy()\n                out = Trainer.make_log_img(depth_np, mask_np, pred_np, gt_np, color_fn)\n\n                mask_np = proj_mask[1].cpu().numpy()\n                depth_np = in_vol[1][0].cpu().numpy()\n                pred_np = argmax[1].cpu().numpy()\n                gt_np = proj_labels[1].cpu().numpy()\n                out2 = Trainer.make_log_img(depth_np, mask_np, pred_np, gt_np, color_fn)\n\n                out = np.concatenate([out, out2], axis=0)\n                cv2.imshow(\"sample_training\", out)\n                cv2.waitKey(1)\n            if self.uncertainty:\n\n                if i % self.ARCH[\"train\"][\"report_batch\"] == 0:\n                    print( 'Lr: {lr:.3e} | '\n                          'Update: {umean:.3e} mean,{ustd:.3e} std | '\n                          'Epoch: [{0}][{1}/{2}] | '\n                          'Time {batch_time.val:.3f} ({batch_time.avg:.3f}) | '\n                          'Data {data_time.val:.3f} ({data_time.avg:.3f}) | '\n                          'Loss {loss.val:.4f} ({loss.avg:.4f}) | '\n                          'Hetero {hetero_l.val:.4f} ({hetero_l.avg:.4f}) | '\n                          'acc {acc.val:.3f} ({acc.avg:.3f}) | '\n                          'IoU {iou.val:.3f} ({iou.avg:.3f}) | [{estim}]'.format(\n                        epoch, i, len(train_loader), batch_time=self.batch_time_t,\n                        data_time=self.data_time_t, loss=losses, hetero_l=hetero_l,acc=acc, iou=iou, lr=lr,\n                        umean=update_mean, ustd=update_std, estim=self.calculate_estimate(epoch, i)))\n\n                    save_to_log(self.log, 'log.txt', 'Lr: {lr:.3e} | '\n                          'Update: {umean:.3e} mean,{ustd:.3e} std | '\n                          'Epoch: [{0}][{1}/{2}] | '\n                          'Time {batch_time.val:.3f} ({batch_time.avg:.3f}) | '\n                          'Data {data_time.val:.3f} ({data_time.avg:.3f}) | '\n                          'Loss {loss.val:.4f} ({loss.avg:.4f}) | '\n                          'Hetero {hetero.val:.4f} ({hetero.avg:.4f}) | '\n                          'acc {acc.val:.3f} ({acc.avg:.3f}) | '\n                          'IoU {iou.val:.3f} ({iou.avg:.3f}) | [{estim}]'.format(\n                        epoch, i, len(train_loader), batch_time=self.batch_time_t,\n                        data_time=self.data_time_t, loss=losses, hetero=hetero_l,acc=acc, iou=iou, lr=lr,\n                        umean=update_mean, ustd=update_std, estim=self.calculate_estimate(epoch, i)))\n            else:\n                if i % self.ARCH[\"train\"][\"report_batch\"] == 0:\n                    print('Lr: {lr:.3e} | '\n                          'Update: {umean:.3e} mean,{ustd:.3e} std | '\n                          'Epoch: [{0}][{1}/{2}] | '\n                          'Time {batch_time.val:.3f} ({batch_time.avg:.3f}) | '\n                          'Data {data_time.val:.3f} ({data_time.avg:.3f}) | '\n                          'Loss {loss.val:.4f} ({loss.avg:.4f}) | '\n                          'acc {acc.val:.3f} ({acc.avg:.3f}) | '\n                          'IoU {iou.val:.3f} ({iou.avg:.3f}) | [{estim}]'.format(\n                        epoch, i, len(train_loader), batch_time=self.batch_time_t,\n                        data_time=self.data_time_t, loss=losses, acc=acc, iou=iou, lr=lr,\n                        umean=update_mean, ustd=update_std, estim=self.calculate_estimate(epoch, i)))\n\n                    save_to_log(self.log, 'log.txt', 'Lr: {lr:.3e} | '\n                                                     'Update: {umean:.3e} mean,{ustd:.3e} std | '\n                                                     'Epoch: [{0}][{1}/{2}] | '\n                                                     'Time {batch_time.val:.3f} ({batch_time.avg:.3f}) | '\n                                                     'Data {data_time.val:.3f} ({data_time.avg:.3f}) | '\n                                                     'Loss {loss.val:.4f} ({loss.avg:.4f}) | '\n                                                     'acc {acc.val:.3f} ({acc.avg:.3f}) | '\n                                                     'IoU {iou.val:.3f} ({iou.avg:.3f}) | [{estim}]'.format(\n                        epoch, i, len(train_loader), batch_time=self.batch_time_t,\n                        data_time=self.data_time_t, loss=losses, acc=acc, iou=iou, lr=lr,\n                        umean=update_mean, ustd=update_std, estim=self.calculate_estimate(epoch, i)))\n\n            # step scheduler\n            scheduler.step()\n\n        return acc.avg, iou.avg, losses.avg, update_ratio_meter.avg,hetero_l.avg\n\n    def validate(self, val_loader, model, criterion, evaluator, class_func, color_fn, save_scans):\n        losses = AverageMeter()\n        jaccs = AverageMeter()\n        wces = AverageMeter()\n        acc = AverageMeter()\n        iou = AverageMeter()\n        hetero_l = AverageMeter()\n        rand_imgs = []\n\n        # switch to evaluate mode\n        model.eval()\n        evaluator.reset()\n\n        # empty the cache to infer in high res\n        if self.gpu:\n            torch.cuda.empty_cache()\n\n        with torch.no_grad():\n            end = time.time()\n            for i, (in_vol, proj_mask, proj_labels, _, path_seq, path_name, _, _, _, _, _, _, _, _, _) in enumerate(val_loader):\n                if not self.multi_gpu and self.gpu:\n                    in_vol = in_vol.cuda()\n                    proj_mask = proj_mask.cuda()\n                if self.gpu:\n                    proj_labels = proj_labels.cuda(non_blocking=True).long()\n\n                # compute output\n                if self.uncertainty:\n                    log_var, output, _ = model(in_vol)\n                    log_out = torch.log(output.clamp(min=1e-8))\n                    mean = output.argmax(dim=1)\n                    log_var = log_var.mean(dim=1)\n                    hetero = self.SoftmaxHeteroscedasticLoss(mean.float(),proj_labels.float()).mean()\n                    jacc = self.ls(output, proj_labels)\n                    wce = criterion(log_out, proj_labels)\n                    loss = wce + jacc\n                    hetero_l.update(hetero.mean().item(), in_vol.size(0))\n                else:\n                    output = model(in_vol)\n                    log_out = torch.log(output.clamp(min=1e-8))\n                    jacc = self.ls(output, proj_labels)\n                    wce = criterion(log_out, proj_labels)\n                    loss = wce + jacc\n\n                # measure accuracy and record loss\n                argmax = output.argmax(dim=1)\n                evaluator.addBatch(argmax, proj_labels)\n                losses.update(loss.mean().item(), in_vol.size(0))\n                jaccs.update(jacc.mean().item(),in_vol.size(0))\n\n\n                wces.update(wce.mean().item(),in_vol.size(0))\n\n\n\n                if save_scans:\n                    # get the first scan in batch and project points\n                    mask_np = proj_mask[0].cpu().numpy()\n                    depth_np = in_vol[0][0].cpu().numpy()\n                    pred_np = argmax[0].cpu().numpy()\n                    gt_np = proj_labels[0].cpu().numpy()\n                    out = Trainer.make_log_img(depth_np,\n                                               mask_np,\n                                               pred_np,\n                                               gt_np,\n                                               color_fn)\n                    rand_imgs.append(out)\n\n                # measure elapsed time\n                self.batch_time_e.update(time.time() - end)\n                end = time.time()\n\n            accuracy = evaluator.getacc()\n            jaccard, class_jaccard = evaluator.getIoU()\n            acc.update(accuracy.item(), in_vol.size(0))\n            iou.update(jaccard.item(), in_vol.size(0))\n            if self.uncertainty:\n                print('Validation set:\\n'       \n                      'Time avg per batch {batch_time.avg:.3f}\\n'\n                      'Loss avg {loss.avg:.4f}\\n'\n                      'Jaccard avg {jac.avg:.4f}\\n'\n                      'WCE avg {wces.avg:.4f}\\n'\n                      'Hetero avg {hetero.avg}:.4f\\n'\n                      'Acc avg {acc.avg:.3f}\\n'\n                      'IoU avg {iou.avg:.3f}'.format(batch_time=self.batch_time_e,\n                                                     loss=losses,\n                                                     jac=jaccs,\n                                                     wces=wces,\n                                                     hetero=hetero_l,\n                                                     acc=acc, iou=iou))\n\n                save_to_log(self.log, 'log.txt', 'Validation set:\\n'\n                      'Time avg per batch {batch_time.avg:.3f}\\n'\n                      'Loss avg {loss.avg:.4f}\\n'\n                      'Jaccard avg {jac.avg:.4f}\\n'\n                      'WCE avg {wces.avg:.4f}\\n'\n                      'Hetero avg {hetero.avg}:.4f\\n'\n                      'Acc avg {acc.avg:.3f}\\n'\n                      'IoU avg {iou.avg:.3f}'.format(batch_time=self.batch_time_e,\n                                                     loss=losses,\n                                                     jac=jaccs,\n                                                     wces=wces,\n                                                     hetero=hetero_l,\n                                                     acc=acc, iou=iou))\n                # print also classwise\n                for i, jacc in enumerate(class_jaccard):\n                    print('IoU class {i:} [{class_str:}] = {jacc:.3f}'.format(\n                        i=i, class_str=class_func(i), jacc=jacc))\n                    save_to_log(self.log, 'log.txt', 'IoU class {i:} [{class_str:}] = {jacc:.3f}'.format(\n                        i=i, class_str=class_func(i), jacc=jacc))\n                    self.info[\"valid_classes/\"+class_func(i)] = jacc\n            else:\n\n                print('Validation set:\\n'\n                      'Time avg per batch {batch_time.avg:.3f}\\n'\n                      'Loss avg {loss.avg:.4f}\\n'\n                      'Jaccard avg {jac.avg:.4f}\\n'\n                      'WCE avg {wces.avg:.4f}\\n'\n                      'Acc avg {acc.avg:.3f}\\n'\n                      'IoU avg {iou.avg:.3f}'.format(batch_time=self.batch_time_e,\n                                                     loss=losses,\n                                                     jac=jaccs,\n                                                     wces=wces,\n                                                     acc=acc, iou=iou))\n\n                save_to_log(self.log, 'log.txt', 'Validation set:\\n'\n                                                 'Time avg per batch {batch_time.avg:.3f}\\n'\n                                                 'Loss avg {loss.avg:.4f}\\n'\n                                                 'Jaccard avg {jac.avg:.4f}\\n'\n                                                 'WCE avg {wces.avg:.4f}\\n'\n                                                 'Acc avg {acc.avg:.3f}\\n'\n                                                 'IoU avg {iou.avg:.3f}'.format(batch_time=self.batch_time_e,\n                                                                                loss=losses,\n                                                                                jac=jaccs,\n                                                                                wces=wces,\n                                                                                acc=acc, iou=iou))\n                # print also classwise\n                for i, jacc in enumerate(class_jaccard):\n                    print('IoU class {i:} [{class_str:}] = {jacc:.3f}'.format(\n                        i=i, class_str=class_func(i), jacc=jacc))\n                    save_to_log(self.log, 'log.txt', 'IoU class {i:} [{class_str:}] = {jacc:.3f}'.format(\n                        i=i, class_str=class_func(i), jacc=jacc))\n                    self.info[\"valid_classes/\" + class_func(i)] = jacc\n\n\n        return acc.avg, iou.avg, losses.avg, rand_imgs, hetero_l.avg\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/modules/user.py",
    "content": "#!/usr/bin/env python3\n# This file is covered by the LICENSE file in the root of this project.\n\nimport torch\nimport torch.nn as nn\nimport torch.optim as optim\nimport torch.backends.cudnn as cudnn\nimport imp\nimport yaml\nimport time\nfrom PIL import Image\nimport __init__ as booger\nimport collections\nimport copy\nimport cv2\nimport os\nimport numpy as np\n\nfrom tasks.semantic.modules.SalsaNext import *\nfrom tasks.semantic.modules.SalsaNextUncertainty import *\nfrom tasks.semantic.postproc.KNN import KNN\n\n\nclass User():\n  def __init__(self, ARCH, DATA, datadir, logdir, modeldir,split,uncertainty,mc=30):\n    # parameters\n    self.ARCH = ARCH\n    self.DATA = DATA\n    self.datadir = datadir\n    self.logdir = logdir\n    self.modeldir = modeldir\n    self.uncertainty = uncertainty\n    self.split = split\n    self.mc = mc\n\n    # get the data\n    parserModule = imp.load_source(\"parserModule\",\n                                   booger.TRAIN_PATH + '/tasks/semantic/dataset/' +\n                                   self.DATA[\"name\"] + '/parser.py')\n    self.parser = parserModule.Parser(root=self.datadir,\n                                      train_sequences=self.DATA[\"split\"][\"train\"],\n                                      valid_sequences=self.DATA[\"split\"][\"valid\"],\n                                      test_sequences=self.DATA[\"split\"][\"test\"],\n                                      labels=self.DATA[\"labels\"],\n                                      color_map=self.DATA[\"color_map\"],\n                                      learning_map=self.DATA[\"learning_map\"],\n                                      learning_map_inv=self.DATA[\"learning_map_inv\"],\n                                      sensor=self.ARCH[\"dataset\"][\"sensor\"],\n                                      max_points=self.ARCH[\"dataset\"][\"max_points\"],\n                                      batch_size=1,\n                                      workers=self.ARCH[\"train\"][\"workers\"],\n                                      gt=True,\n                                      shuffle_train=False)\n\n    # concatenate the encoder and the head\n    with torch.no_grad():\n        torch.nn.Module.dump_patches = True\n        if self.uncertainty:\n            self.model = SalsaNextUncertainty(self.parser.get_n_classes())\n            self.model = nn.DataParallel(self.model)\n            w_dict = torch.load(modeldir + \"/SalsaNext\",\n                                map_location=lambda storage, loc: storage)\n            self.model.load_state_dict(w_dict['state_dict'], strict=True)\n        else:\n            self.model = SalsaNext(self.parser.get_n_classes())\n            self.model = nn.DataParallel(self.model)\n            w_dict = torch.load(modeldir + \"/SalsaNext\",\n                                map_location=lambda storage, loc: storage)\n            self.model.load_state_dict(w_dict['state_dict'], strict=True)\n\n    # use knn post processing?\n    self.post = None\n    if self.ARCH[\"post\"][\"KNN\"][\"use\"]:\n      self.post = KNN(self.ARCH[\"post\"][\"KNN\"][\"params\"],\n                      self.parser.get_n_classes())\n\n    # GPU?\n    self.gpu = False\n    self.model_single = self.model\n    self.device = torch.device(\"cuda\" if torch.cuda.is_available() else \"cpu\")\n    print(\"Infering in device: \", self.device)\n    if torch.cuda.is_available() and torch.cuda.device_count() > 0:\n      cudnn.benchmark = True\n      cudnn.fastest = True\n      self.gpu = True\n      self.model.cuda()\n\n  def infer(self):\n    cnn = []\n    knn = []\n    if self.split == None:\n\n        self.infer_subset(loader=self.parser.get_train_set(),\n                          to_orig_fn=self.parser.to_original, cnn=cnn, knn=knn)\n\n        # do valid set\n        self.infer_subset(loader=self.parser.get_valid_set(),\n                          to_orig_fn=self.parser.to_original, cnn=cnn, knn=knn)\n        # do test set\n        self.infer_subset(loader=self.parser.get_test_set(),\n                          to_orig_fn=self.parser.to_original, cnn=cnn, knn=knn)\n\n\n    elif self.split == 'valid':\n        self.infer_subset(loader=self.parser.get_valid_set(),\n                        to_orig_fn=self.parser.to_original, cnn=cnn, knn=knn)\n    elif self.split == 'train':\n        self.infer_subset(loader=self.parser.get_train_set(),\n                        to_orig_fn=self.parser.to_original, cnn=cnn, knn=knn)\n    else:\n        self.infer_subset(loader=self.parser.get_test_set(),\n                        to_orig_fn=self.parser.to_original, cnn=cnn, knn=knn)\n    print(\"Mean CNN inference time:{}\\t std:{}\".format(np.mean(cnn), np.std(cnn)))\n    print(\"Mean KNN inference time:{}\\t std:{}\".format(np.mean(knn), np.std(knn)))\n    print(\"Total Frames:{}\".format(len(cnn)))\n    print(\"Finished Infering\")\n\n    return\n\n  def infer_subset(self, loader, to_orig_fn,cnn,knn):\n    # switch to evaluate mode\n    self.model.eval()\n    total_time=0\n    total_frames=0\n    # empty the cache to infer in high res\n    if self.gpu:\n      torch.cuda.empty_cache()\n\n    with torch.no_grad():\n      end = time.time()\n\n      for i, (proj_in, proj_mask, _, _, path_seq, path_name, p_x, p_y, proj_range, unproj_range, _, _, _, _, npoints) in enumerate(loader):\n        # first cut to rela size (batch size one allows it)\n        p_x = p_x[0, :npoints]\n        p_y = p_y[0, :npoints]\n        proj_range = proj_range[0, :npoints]\n        unproj_range = unproj_range[0, :npoints]\n        path_seq = path_seq[0]\n        path_name = path_name[0]\n\n        if self.gpu:\n          proj_in = proj_in.cuda()\n          p_x = p_x.cuda()\n          p_y = p_y.cuda()\n          if self.post:\n            proj_range = proj_range.cuda()\n            unproj_range = unproj_range.cuda()\n\n        #compute output\n        if self.uncertainty:\n            log_var_r, proj_output_r = self.model(proj_in)\n            for i in range(self.mc):\n                log_var, proj_output = self.model(proj_in)\n                log_var_r = torch.cat((log_var, log_var_r))\n                proj_output_r = torch.cat((proj_output, proj_output_r))\n\n            log_var2, proj_output2 = self.model(proj_in)\n            proj_output = proj_output_r.var(dim=0, keepdim=True).mean(dim=1)\n            proj_argmax = proj_output2[0].argmax(dim=0)\n            log_var2 = log_var_r.var(dim=0, keepdim=True).mean(dim=1)\n            if self.post:\n                # knn postproc\n                unproj_argmax = self.post(proj_range,\n                                          unproj_range,\n                                          proj_argmax,\n                                          p_x,\n                                          p_y)\n            else:\n                # put in original pointcloud using indexes\n                unproj_argmax = proj_argmax[p_y, p_x]\n\n            # measure elapsed time\n            if torch.cuda.is_available():\n                torch.cuda.synchronize()\n            frame_time = time.time() - end\n            print(\"Infered seq\", path_seq, \"scan\", path_name,\n                  \"in\", frame_time, \"sec\")\n            total_time += frame_time\n            total_frames += 1\n            end = time.time()\n\n            # save scan\n            # get the first scan in batch and project scan\n            pred_np = unproj_argmax.cpu().numpy()\n            pred_np = pred_np.reshape((-1)).astype(np.int32)\n\n            # log_var2 = log_var2[0][p_y, p_x]\n            # log_var2 = log_var2.cpu().numpy()\n            # log_var2 = log_var2.reshape((-1)).astype(np.float32)\n\n            log_var2 = log_var2[0][p_y, p_x]\n            log_var2 = log_var2.cpu().numpy()\n            log_var2 = log_var2.reshape((-1)).astype(np.float32)\n            # assert proj_output.reshape((-1)).shape == log_var2.reshape((-1)).shape == pred_np.reshape((-1)).shape\n\n            # map to original label\n            pred_np = to_orig_fn(pred_np)\n\n            # save scan\n            path = os.path.join(self.logdir, \"sequences\",\n                                path_seq, \"predictions\", path_name)\n            pred_np.tofile(path)\n\n            path = os.path.join(self.logdir, \"sequences\",\n                                path_seq, \"log_var\", path_name)\n            if not os.path.exists(os.path.join(self.logdir, \"sequences\",\n                                               path_seq, \"log_var\")):\n                os.makedirs(os.path.join(self.logdir, \"sequences\",\n                                         path_seq, \"log_var\"))\n            log_var2.tofile(path)\n\n            proj_output = proj_output[0][p_y, p_x]\n            proj_output = proj_output.cpu().numpy()\n            proj_output = proj_output.reshape((-1)).astype(np.float32)\n\n            path = os.path.join(self.logdir, \"sequences\",\n                                path_seq, \"uncert\", path_name)\n            if not os.path.exists(os.path.join(self.logdir, \"sequences\",\n                                               path_seq, \"uncert\")):\n                os.makedirs(os.path.join(self.logdir, \"sequences\",\n                                         path_seq, \"uncert\"))\n            proj_output.tofile(path)\n\n            print(total_time / total_frames)\n        else:\n            proj_output = self.model(proj_in)\n            proj_argmax = proj_output[0].argmax(dim=0)\n            if torch.cuda.is_available():\n                torch.cuda.synchronize()\n            res = time.time() - end\n            print(\"Network seq\", path_seq, \"scan\", path_name,\n                  \"in\", res, \"sec\")\n            end = time.time()\n            cnn.append(res)\n\n            if torch.cuda.is_available():\n                torch.cuda.synchronize()\n            res = time.time() - end\n            print(\"Network seq\", path_seq, \"scan\", path_name,\n                  \"in\", res, \"sec\")\n            end = time.time()\n            cnn.append(res)\n\n            if self.post:\n                # knn postproc\n                unproj_argmax = self.post(proj_range,\n                                          unproj_range,\n                                          proj_argmax,\n                                          p_x,\n                                          p_y)\n            else:\n                # put in original pointcloud using indexes\n                unproj_argmax = proj_argmax[p_y, p_x]\n\n            # measure elapsed time\n            if torch.cuda.is_available():\n                torch.cuda.synchronize()\n            res = time.time() - end\n            print(\"KNN Infered seq\", path_seq, \"scan\", path_name,\n                  \"in\", res, \"sec\")\n            knn.append(res)\n            end = time.time()\n\n            # save scan\n            # get the first scan in batch and project scan\n            pred_np = unproj_argmax.cpu().numpy()\n            pred_np = pred_np.reshape((-1)).astype(np.int32)\n\n            # map to original label\n            pred_np = to_orig_fn(pred_np)\n\n            # save scan\n            path = os.path.join(self.logdir, \"sequences\",\n                                path_seq, \"predictions\", path_name)\n            pred_np.tofile(path)\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/modules/user2.py",
    "content": "#!/usr/bin/env python3\n# This file is covered by the LICENSE file in the root of this project.\n\nimport torch\nimport torch.nn as nn\nimport torch.optim as optim\nimport torch.backends.cudnn as cudnn\nimport imp\nimport yaml\nimport time\nfrom PIL import Image\nimport __init__ as booger\nimport collections\nimport copy\nimport cv2\nimport os\nimport numpy as np\n\nfrom tasks.semantic.modules.SalsaNext import *\nfrom tasks.semantic.modules.SalsaNextAdf import *\nfrom tasks.semantic.postproc.KNN import KNN\n\n\nclass User():\n  def __init__(self, ARCH, DATA, datadir, logdir, modeldir,split,uncertainty,mc=30):\n    # parameters\n    self.ARCH = ARCH\n    self.DATA = DATA\n    self.datadir = datadir\n    self.logdir = logdir\n    self.modeldir = modeldir\n    self.uncertainty = uncertainty\n    self.split = split\n    self.mc = mc\n\n    # get the data\n    parserModule = imp.load_source(\"parserModule\",\n                                   booger.TRAIN_PATH + '/tasks/semantic/dataset/' +\n                                   self.DATA[\"name\"] + '/parser.py')\n    self.parser = parserModule.Parser(root=self.datadir,\n                                      train_sequences=self.DATA[\"split\"][\"train\"],\n                                      valid_sequences=self.DATA[\"split\"][\"valid\"],\n                                      test_sequences=self.DATA[\"split\"][\"test\"],\n                                      labels=self.DATA[\"labels\"],\n                                      color_map=self.DATA[\"color_map\"],\n                                      learning_map=self.DATA[\"learning_map\"],\n                                      learning_map_inv=self.DATA[\"learning_map_inv\"],\n                                      sensor=self.ARCH[\"dataset\"][\"sensor\"],\n                                      max_points=self.ARCH[\"dataset\"][\"max_points\"],\n                                      batch_size=1,\n                                      workers=self.ARCH[\"train\"][\"workers\"],\n                                      gt=True,\n                                      shuffle_train=False)\n\n    # concatenate the encoder and the head\n    with torch.no_grad():\n        torch.nn.Module.dump_patches = True\n        if self.uncertainty:\n            self.model = SalsaNextUncertainty(self.parser.get_n_classes())\n            self.model = nn.DataParallel(self.model)\n            w_dict = torch.load(modeldir + \"/SalsaNext_valid_best\",\n                                map_location=lambda storage, loc: storage)\n            self.model.load_state_dict(w_dict['state_dict'], strict=True)\n        else:\n            self.model = SalsaNext(self.parser.get_n_classes())\n            self.model = nn.DataParallel(self.model)\n            w_dict = torch.load(modeldir + \"/SalsaNext\",\n                                map_location=lambda storage, loc: storage)\n            self.model.load_state_dict(w_dict['state_dict'], strict=True)\n\n    # use knn post processing?\n    self.post = None\n    if self.ARCH[\"post\"][\"KNN\"][\"use\"]:\n      self.post = KNN(self.ARCH[\"post\"][\"KNN\"][\"params\"],\n                      self.parser.get_n_classes())\n\n    # GPU?\n    self.gpu = False\n    self.model_single = self.model\n    self.device = torch.device(\"cuda\" if torch.cuda.is_available() else \"cpu\")\n    print(\"Infering in device: \", self.device)\n    if torch.cuda.is_available() and torch.cuda.device_count() > 0:\n      cudnn.benchmark = True\n      cudnn.fastest = True\n      self.gpu = True\n      self.model.cuda()\n\n  def infer(self):\n    cnn = []\n    knn = []\n    if self.split == None:\n\n        self.infer_subset(loader=self.parser.get_train_set(),\n                          to_orig_fn=self.parser.to_original, cnn=cnn, knn=knn)\n\n        # do valid set\n        self.infer_subset(loader=self.parser.get_valid_set(),\n                          to_orig_fn=self.parser.to_original, cnn=cnn, knn=knn)\n        # do test set\n        self.infer_subset(loader=self.parser.get_test_set(),\n                          to_orig_fn=self.parser.to_original, cnn=cnn, knn=knn)\n\n\n    elif self.split == 'valid':\n        self.infer_subset(loader=self.parser.get_valid_set(),\n                        to_orig_fn=self.parser.to_original, cnn=cnn, knn=knn)\n    elif self.split == 'train':\n        self.infer_subset(loader=self.parser.get_train_set(),\n                        to_orig_fn=self.parser.to_original, cnn=cnn, knn=knn)\n    else:\n        self.infer_subset(loader=self.parser.get_test_set(),\n                        to_orig_fn=self.parser.to_original, cnn=cnn, knn=knn)\n    print(\"Mean CNN inference time:{}\\t std:{}\".format(np.mean(cnn), np.std(cnn)))\n    print(\"Mean KNN inference time:{}\\t std:{}\".format(np.mean(knn), np.std(knn)))\n    print(\"Total Frames:{}\".format(len(cnn)))\n    print(\"Finished Infering\")\n\n    return\n\n  def infer_subset(self, loader, to_orig_fn,cnn,knn):\n    # switch to evaluate mode\n    self.model.eval()\n    total_time=0\n    total_frames=0\n    # empty the cache to infer in high res\n    if self.gpu:\n      torch.cuda.empty_cache()\n\n    with torch.no_grad():\n      end = time.time()\n\n      for i, (proj_in, proj_mask, _, _, path_seq, path_name, p_x, p_y, proj_range, unproj_range, _, _, _, _, npoints) in enumerate(loader):\n        # first cut to rela size (batch size one allows it)\n        p_x = p_x[0, :npoints]\n        p_y = p_y[0, :npoints]\n        proj_range = proj_range[0, :npoints]\n        unproj_range = unproj_range[0, :npoints]\n        path_seq = path_seq[0]\n        path_name = path_name[0]\n\n        if self.gpu:\n          proj_in = proj_in.cuda()\n          p_x = p_x.cuda()\n          p_y = p_y.cuda()\n          if self.post:\n            proj_range = proj_range.cuda()\n            unproj_range = unproj_range.cuda()\n\n        #compute output\n        if self.uncertainty:\n            log_var_r, proj_output_r = self.model(proj_in)\n            for i in range(self.mc):\n                log_var, proj_output = self.model(proj_in)\n                log_var_r = torch.cat((log_var, log_var_r))\n                proj_output_r = torch.cat((proj_output, proj_output_r))\n\n            log_var2, proj_output2 = self.model(proj_in)\n            proj_output = proj_output_r.var(dim=0, keepdim=True).mean(dim=1)\n            proj_argmax = proj_output2[0].argmax(dim=0)\n            log_var2 = log_var_r.var(dim=0, keepdim=True).mean(dim=1)\n            if self.post:\n                # knn postproc\n                unproj_argmax = self.post(proj_range,\n                                          unproj_range,\n                                          proj_argmax,\n                                          p_x,\n                                          p_y)\n            else:\n                # put in original pointcloud using indexes\n                unproj_argmax = proj_argmax[p_y, p_x]\n\n            # measure elapsed time\n            if torch.cuda.is_available():\n                torch.cuda.synchronize()\n            frame_time = time.time() - end\n            print(\"Infered seq\", path_seq, \"scan\", path_name,\n                  \"in\", frame_time, \"sec\")\n            total_time += frame_time\n            total_frames += 1\n            end = time.time()\n\n            # save scan\n            # get the first scan in batch and project scan\n            pred_np = unproj_argmax.cpu().numpy()\n            pred_np = pred_np.reshape((-1)).astype(np.int32)\n\n            # log_var2 = log_var2[0][p_y, p_x]\n            # log_var2 = log_var2.cpu().numpy()\n            # log_var2 = log_var2.reshape((-1)).astype(np.float32)\n\n            log_var2 = log_var2[0][p_y, p_x]\n            log_var2 = log_var2.cpu().numpy()\n            log_var2 = log_var2.reshape((-1)).astype(np.float32)\n            # assert proj_output.reshape((-1)).shape == log_var2.reshape((-1)).shape == pred_np.reshape((-1)).shape\n\n            # map to original label\n            pred_np = to_orig_fn(pred_np)\n\n            # save scan\n            path = os.path.join(self.logdir, \"sequences\",\n                                path_seq, \"predictions\", path_name)\n            pred_np.tofile(path)\n\n            path = os.path.join(self.logdir, \"sequences\",\n                                path_seq, \"log_var\", path_name)\n            if not os.path.exists(os.path.join(self.logdir, \"sequences\",\n                                               path_seq, \"log_var\")):\n                os.makedirs(os.path.join(self.logdir, \"sequences\",\n                                         path_seq, \"log_var\"))\n            log_var2.tofile(path)\n\n            proj_output = proj_output[0][p_y, p_x]\n            proj_output = proj_output.cpu().numpy()\n            proj_output = proj_output.reshape((-1)).astype(np.float32)\n\n            path = os.path.join(self.logdir, \"sequences\",\n                                path_seq, \"uncert\", path_name)\n            if not os.path.exists(os.path.join(self.logdir, \"sequences\",\n                                               path_seq, \"uncert\")):\n                os.makedirs(os.path.join(self.logdir, \"sequences\",\n                                         path_seq, \"uncert\"))\n            proj_output.tofile(path)\n\n            print(total_time / total_frames)\n        else:\n            proj_output = self.model(proj_in)\n            proj_argmax = proj_output[0].argmax(dim=0)\n            #print(np.unique(proj_argmax.cpu().numpy()))\n            if torch.cuda.is_available():\n                torch.cuda.synchronize()\n            res = time.time() - end\n            print(\"Network seq\", path_seq, \"scan\", path_name,\n                  \"in\", res, \"sec\")\n            end = time.time()\n            cnn.append(res)\n\n            if torch.cuda.is_available():\n                torch.cuda.synchronize()\n            res = time.time() - end\n            print(\"Network seq\", path_seq, \"scan\", path_name,\n                  \"in\", res, \"sec\")\n            end = time.time()\n            cnn.append(res)\n\n            if self.post:\n                # knn postproc\n                unproj_argmax = self.post(proj_range,\n                                          unproj_range,\n                                          proj_argmax,\n                                          p_x,\n                                          p_y)\n            else:\n                # put in original pointcloud using indexes\n                unproj_argmax = proj_argmax[p_y, p_x]\n\n            # measure elapsed time\n            if torch.cuda.is_available():\n                torch.cuda.synchronize()\n            res = time.time() - end\n            print(\"KNN Infered seq\", path_seq, \"scan\", path_name,\n                  \"in\", res, \"sec\")\n            knn.append(res)\n            end = time.time()\n\n            # save scan\n            # get the first scan in batch and project scan\n            pred_np = unproj_argmax.cpu().numpy()\n            pred_np = pred_np.reshape((-1)).astype(np.int32)\n\n            # map to original label\n            pred_np = to_orig_fn(pred_np)\n\n            # save scan\n            path = os.path.join(self.logdir, \"salsa\",\n                                path_seq, \"os1_cloud_node_semantickitti_label_id\")\n            if not os.path.exists(path):\n                os.makedirs(path)\n            data_path = os.path.join(path,path_name)\n            pred_np.tofile(data_path)\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/postproc/KNN.py",
    "content": "#!/usr/bin/env python3\n# This file is covered by the LICENSE file in the root of this project.\n\nimport math\n\nimport torch\nimport torch.nn as nn\nimport torch.nn.functional as F\n\n\ndef get_gaussian_kernel(kernel_size=3, sigma=2, channels=1):\n    # Create a x, y coordinate grid of shape (kernel_size, kernel_size, 2)\n    x_coord = torch.arange(kernel_size)\n    x_grid = x_coord.repeat(kernel_size).view(kernel_size, kernel_size)\n    y_grid = x_grid.t()\n    xy_grid = torch.stack([x_grid, y_grid], dim=-1).float()\n\n    mean = (kernel_size - 1) / 2.\n    variance = sigma ** 2.\n\n    # Calculate the 2-dimensional gaussian kernel which is\n    # the product of two gaussian distributions for two different\n    # variables (in this case called x and y)\n    gaussian_kernel = (1. / (2. * math.pi * variance)) * \\\n                      torch.exp(-torch.sum((xy_grid - mean) ** 2., dim=-1) / (2 * variance))\n\n    # Make sure sum of values in gaussian kernel equals 1.\n    gaussian_kernel = gaussian_kernel / torch.sum(gaussian_kernel)\n\n    # Reshape to 2d depthwise convolutional weight\n    gaussian_kernel = gaussian_kernel.view(kernel_size, kernel_size)\n\n    return gaussian_kernel\n\n\nclass KNN(nn.Module):\n    def __init__(self, params, nclasses):\n        super().__init__()\n        print(\"*\" * 80)\n        print(\"Cleaning point-clouds with kNN post-processing\")\n        self.knn = params[\"knn\"]\n        self.search = params[\"search\"]\n        self.sigma = params[\"sigma\"]\n        self.cutoff = params[\"cutoff\"]\n        self.nclasses = nclasses\n        print(\"kNN parameters:\")\n        print(\"knn:\", self.knn)\n        print(\"search:\", self.search)\n        print(\"sigma:\", self.sigma)\n        print(\"cutoff:\", self.cutoff)\n        print(\"nclasses:\", self.nclasses)\n        print(\"*\" * 80)\n\n    def forward(self, proj_range, unproj_range, proj_argmax, px, py):\n        ''' Warning! Only works for un-batched pointclouds.\n            If they come batched we need to iterate over the batch dimension or do\n            something REALLY smart to handle unaligned number of points in memory\n        '''\n        # get device\n        if proj_range.is_cuda:\n            device = torch.device(\"cuda\")\n        else:\n            device = torch.device(\"cpu\")\n\n        # sizes of projection scan\n        H, W = proj_range.shape\n\n        # number of points\n        P = unproj_range.shape\n\n        # check if size of kernel is odd and complain\n        if (self.search % 2 == 0):\n            raise ValueError(\"Nearest neighbor kernel must be odd number\")\n\n        # calculate padding\n        pad = int((self.search - 1) / 2)\n\n        # unfold neighborhood to get nearest neighbors for each pixel (range image)\n        proj_unfold_k_rang = F.unfold(proj_range[None, None, ...],\n                                      kernel_size=(self.search, self.search),\n                                      padding=(pad, pad))\n\n        # index with px, py to get ALL the pcld points\n        idx_list = py * W + px\n        unproj_unfold_k_rang = proj_unfold_k_rang[:, :, idx_list]\n\n        # WARNING, THIS IS A HACK\n        # Make non valid (<0) range points extremely big so that there is no screwing\n        # up the nn self.search\n        unproj_unfold_k_rang[unproj_unfold_k_rang < 0] = float(\"inf\")\n\n        # now the matrix is unfolded TOTALLY, replace the middle points with the actual range points\n        center = int(((self.search * self.search) - 1) / 2)\n        unproj_unfold_k_rang[:, center, :] = unproj_range\n\n        # now compare range\n        k2_distances = torch.abs(unproj_unfold_k_rang - unproj_range)\n\n        # make a kernel to weigh the ranges according to distance in (x,y)\n        # I make this 1 - kernel because I want distances that are close in (x,y)\n        # to matter more\n        inv_gauss_k = (\n                1 - get_gaussian_kernel(self.search, self.sigma, 1)).view(1, -1, 1)\n        inv_gauss_k = inv_gauss_k.to(device).type(proj_range.type())\n\n        # apply weighing\n        k2_distances = k2_distances * inv_gauss_k\n\n        # find nearest neighbors\n        _, knn_idx = k2_distances.topk(\n            self.knn, dim=1, largest=False, sorted=False)\n\n        # do the same unfolding with the argmax\n        proj_unfold_1_argmax = F.unfold(proj_argmax[None, None, ...].float(),\n                                        kernel_size=(self.search, self.search),\n                                        padding=(pad, pad)).long()\n        unproj_unfold_1_argmax = proj_unfold_1_argmax[:, :, idx_list]\n\n        # get the top k predictions from the knn at each pixel\n        knn_argmax = torch.gather(\n            input=unproj_unfold_1_argmax, dim=1, index=knn_idx)\n\n        # fake an invalid argmax of classes + 1 for all cutoff items\n        if self.cutoff > 0:\n            knn_distances = torch.gather(input=k2_distances, dim=1, index=knn_idx)\n            knn_invalid_idx = knn_distances > self.cutoff\n            knn_argmax[knn_invalid_idx] = self.nclasses\n\n        # now vote\n        # argmax onehot has an extra class for objects after cutoff\n        knn_argmax_onehot = torch.zeros(\n            (1, self.nclasses + 1, P[0]), device=device).type(proj_range.type())\n        ones = torch.ones_like(knn_argmax).type(proj_range.type())\n        knn_argmax_onehot = knn_argmax_onehot.scatter_add_(1, knn_argmax, ones)\n\n        # now vote (as a sum over the onehot shit)  (don't let it choose unlabeled OR invalid)\n        knn_argmax_out = knn_argmax_onehot[:, 1:-1].argmax(dim=1) + 1\n\n        # reshape again\n        knn_argmax_out = knn_argmax_out.view(P)\n\n        return knn_argmax_out\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/postproc/__init__.py",
    "content": "import sys\n\nTRAIN_PATH = \"../\"\nDEPLOY_PATH = \"../../deploy\"\nsys.path.insert(0, TRAIN_PATH)\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/train.py",
    "content": "#!/usr/bin/env python3\n# This file is covered by the LICENSE file in the root of this project.\n\nimport argparse\nimport datetime\nimport os\nimport shutil\nfrom shutil import copyfile\nimport __init__ as booger\nimport yaml\nfrom tasks.semantic.modules.trainer import *\nfrom pip._vendor.distlib.compat import raw_input\n\nfrom tasks.semantic.modules.SalsaNextAdf import *\nfrom tasks.semantic.modules.SalsaNext import *\n#from tasks.semantic.modules.save_dataset_projected import *\nimport math\nfrom decimal import Decimal\n\ndef remove_exponent(d):\n    return d.quantize(Decimal(1)) if d == d.to_integral() else d.normalize()\n\ndef millify(n, precision=0, drop_nulls=True, prefixes=[]):\n    millnames = ['', 'k', 'M', 'B', 'T', 'P', 'E', 'Z', 'Y']\n    if prefixes:\n        millnames = ['']\n        millnames.extend(prefixes)\n    n = float(n)\n    millidx = max(0, min(len(millnames) - 1,\n                         int(math.floor(0 if n == 0 else math.log10(abs(n)) / 3))))\n    result = '{:.{precision}f}'.format(n / 10**(3 * millidx), precision=precision)\n    if drop_nulls:\n        result = remove_exponent(Decimal(result))\n    return '{0}{dx}'.format(result, dx=millnames[millidx])\n\n\ndef str2bool(v):\n    if isinstance(v, bool):\n       return v\n    if v.lower() in ('yes', 'true', 't', 'y'):\n        return True\n    elif v.lower() in ('no', 'false', 'f', 'n'):\n        return False\n    else:\n        raise argparse.ArgumentTypeError('Boolean expected')\n\nif __name__ == '__main__':\n    parser = argparse.ArgumentParser(\"./train.py\")\n    parser.add_argument(\n        '--dataset', '-d',\n        type=str,\n        required=True,\n        help='Dataset to train with. No Default',\n    )\n    parser.add_argument(\n        '--arch_cfg', '-ac',\n        type=str,\n        required=True,\n        help='Architecture yaml cfg file. See /config/arch for sample. No default!',\n    )\n    parser.add_argument(\n        '--data_cfg', '-dc',\n        type=str,\n        required=False,\n        default='config/labels/semantic-kitti.yaml',\n        help='Classification yaml cfg file. See /config/labels for sample. No default!',\n    )\n    parser.add_argument(\n        '--log', '-l',\n        type=str,\n        default=\"~/output\",\n        help='Directory to put the log data. Default: ~/logs/date+time'\n    )\n    parser.add_argument(\n        '--name', '-n',\n        type=str,\n        default=\"\",\n        help='If you want to give an aditional discriptive name'\n    )\n    parser.add_argument(\n        '--pretrained', '-p',\n        type=str,\n        required=False,\n        default=None,\n        help='Directory to get the pretrained model. If not passed, do from scratch!'\n    )\n    parser.add_argument(\n        '--uncertainty', '-u',\n        type=str2bool, nargs='?',\n        const=True, default=False,\n        help='Set this if you want to use the Uncertainty Version'\n    )\n\n    FLAGS, unparsed = parser.parse_known_args()\n    FLAGS.log = FLAGS.log + '/logs/' + datetime.datetime.now().strftime(\"%Y-%-m-%d-%H:%M\") + FLAGS.name\n    if FLAGS.uncertainty:\n        params = SalsaNextUncertainty(20)\n        pytorch_total_params = sum(p.numel() for p in params.parameters() if p.requires_grad)\n    else:\n        params = SalsaNext(20)\n        pytorch_total_params = sum(p.numel() for p in params.parameters() if p.requires_grad)\n    # print summary of what we will do\n    print(\"----------\")\n    print(\"INTERFACE:\")\n    print(\"dataset\", FLAGS.dataset)\n    print(\"arch_cfg\", FLAGS.arch_cfg)\n    print(\"data_cfg\", FLAGS.data_cfg)\n    print(\"uncertainty\", FLAGS.uncertainty)\n    print(\"Total of Trainable Parameters: {}\".format(millify(pytorch_total_params,2)))\n    print(\"log\", FLAGS.log)\n    print(\"pretrained\", FLAGS.pretrained)\n    print(\"----------\\n\")\n    # print(\"Commit hash (training version): \", str(\n    #    subprocess.check_output(['git', 'rev-parse', '--short', 'HEAD']).strip()))\n    print(\"----------\\n\")\n\n    # open arch config file\n    try:\n        print(\"Opening arch config file %s\" % FLAGS.arch_cfg)\n        ARCH = yaml.safe_load(open(FLAGS.arch_cfg, 'r'))\n    except Exception as e:\n        print(e)\n        print(\"Error opening arch yaml file.\")\n        quit()\n\n    # open data config file\n    try:\n        print(\"Opening data config file %s\" % FLAGS.data_cfg)\n        DATA = yaml.safe_load(open(FLAGS.data_cfg, 'r'))\n    except Exception as e:\n        print(e)\n        print(\"Error opening data yaml file.\")\n        quit()\n\n    # create log folder\n    try:\n        if FLAGS.pretrained is \"\":\n            FLAGS.pretrained = None\n            if os.path.isdir(FLAGS.log):\n                if os.listdir(FLAGS.log):\n                    answer = raw_input(\"Log Directory is not empty. Do you want to proceed? [y/n]  \")\n                    if answer == 'n':\n                        quit()\n                    else:\n                        shutil.rmtree(FLAGS.log)\n            os.makedirs(FLAGS.log)\n        else:\n            FLAGS.log = FLAGS.pretrained\n            print(\"Not creating new log file. Using pretrained directory\")\n    except Exception as e:\n        print(e)\n        print(\"Error creating log directory. Check permissions!\")\n        quit()\n\n    # does model folder exist?\n    if FLAGS.pretrained is not None:\n        if os.path.isdir(FLAGS.pretrained):\n            print(\"model folder exists! Using model from %s\" % (FLAGS.pretrained))\n        else:\n            print(\"model folder doesnt exist! Start with random weights...\")\n    else:\n        print(\"No pretrained directory found.\")\n\n    # copy all files to log folder (to remember what we did, and make inference\n    # easier). Also, standardize name to be able to open it later\n    try:\n        print(\"Copying files to %s for further reference.\" % FLAGS.log)\n        copyfile(FLAGS.arch_cfg, FLAGS.log + \"/arch_cfg.yaml\")\n        copyfile(FLAGS.data_cfg, FLAGS.log + \"/data_cfg.yaml\")\n    except Exception as e:\n        print(e)\n        print(\"Error copying files, check permissions. Exiting...\")\n        quit()\n\n    # create trainer and start the training\n    trainer = Trainer(ARCH, DATA, FLAGS.dataset, FLAGS.log, FLAGS.pretrained,FLAGS.uncertainty)\n    trainer.train()\n"
  },
  {
    "path": "benchmarks/SalsaNext/train/tasks/semantic/visualize.py",
    "content": "#!/usr/bin/env python3\n# This file is covered by the LICENSE file in the root of this project.\n\nimport argparse\nimport os\nimport yaml\nimport __init__ as booger\n\nfrom common.laserscan import LaserScan, SemLaserScan\nfrom common.laserscanvis import LaserScanVis\n\nif __name__ == '__main__':\n    parser = argparse.ArgumentParser(\"./visualize.py\")\n    parser.add_argument(\n        '--dataset', '-d',\n        type=str,\n        required=True,\n        help='Dataset to visualize. No Default',\n    )\n    parser.add_argument(\n        '--config', '-c',\n        type=str,\n        required=False,\n        default=\"config/labels/semantic-kitti.yaml\",\n        help='Dataset config file. Defaults to %(default)s',\n    )\n    parser.add_argument(\n        '--sequence', '-s',\n        type=str,\n        default=\"00\",\n        required=False,\n        help='Sequence to visualize. Defaults to %(default)s',\n    )\n    parser.add_argument(\n        '--predictions', '-p',\n        type=str,\n        default=None,\n        required=False,\n        help='Alternate location for labels, to use predictions folder. '\n             'Must point to directory containing the predictions in the proper format '\n             ' (see readme)'\n             'Defaults to %(default)s',\n    )\n    parser.add_argument(\n        '--ignore_semantics', '-i',\n        dest='ignore_semantics',\n        default=False,\n        action='store_true',\n        help='Ignore semantics. Visualizes uncolored pointclouds.'\n             'Defaults to %(default)s',\n    )\n    parser.add_argument(\n        '--offset',\n        type=int,\n        default=0,\n        required=False,\n        help='Sequence to start. Defaults to %(default)s',\n    )\n    parser.add_argument(\n        '--ignore_safety',\n        dest='ignore_safety',\n        default=False,\n        action='store_true',\n        help='Normally you want the number of labels and ptcls to be the same,'\n             ', but if you are not done inferring this is not the case, so this disables'\n             ' that safety.'\n             'Defaults to %(default)s',\n    )\n    FLAGS, unparsed = parser.parse_known_args()\n\n    # print summary of what we will do\n    print(\"*\" * 80)\n    print(\"INTERFACE:\")\n    print(\"Dataset\", FLAGS.dataset)\n    print(\"Config\", FLAGS.config)\n    print(\"Sequence\", FLAGS.sequence)\n    print(\"Predictions\", FLAGS.predictions)\n    print(\"ignore_semantics\", FLAGS.ignore_semantics)\n    print(\"ignore_safety\", FLAGS.ignore_safety)\n    print(\"offset\", FLAGS.offset)\n    print(\"*\" * 80)\n\n    # open config file\n    try:\n        print(\"Opening config file %s\" % FLAGS.config)\n        CFG = yaml.safe_load(open(FLAGS.config, 'r'))\n    except Exception as e:\n        print(e)\n        print(\"Error opening yaml file.\")\n        quit()\n\n    # fix sequence name\n    FLAGS.sequence = '{0:02d}'.format(int(FLAGS.sequence))\n\n    # does sequence folder exist?\n    scan_paths = os.path.join(FLAGS.dataset, \"sequences\",\n                              FLAGS.sequence, \"velodyne\")\n    if os.path.isdir(scan_paths):\n        print(\"Sequence folder exists! Using sequence from %s\" % scan_paths)\n    else:\n        print(\"Sequence folder doesn't exist! Exiting...\")\n        quit()\n\n    # populate the pointclouds\n    scan_names = [os.path.join(dp, f) for dp, dn, fn in os.walk(\n        os.path.expanduser(scan_paths)) for f in fn]\n    scan_names.sort()\n\n    # does sequence folder exist?\n    if not FLAGS.ignore_semantics:\n        if FLAGS.predictions is not None:\n            label_paths = os.path.join(FLAGS.predictions, \"sequences\",\n                                       FLAGS.sequence, \"predictions\")\n        else:\n            label_paths = os.path.join(FLAGS.dataset, \"sequences\",\n                                       FLAGS.sequence, \"labels\")\n        if os.path.isdir(label_paths):\n            print(\"Labels folder exists! Using labels from %s\" % label_paths)\n        else:\n            print(\"Labels folder doesn't exist! Exiting...\")\n            quit()\n        # populate the pointclouds\n        label_names = [os.path.join(dp, f) for dp, dn, fn in os.walk(\n            os.path.expanduser(label_paths)) for f in fn]\n        label_names.sort()\n\n        # check that there are same amount of labels and scans\n        if not FLAGS.ignore_safety:\n            assert (len(label_names) == len(scan_names))\n\n    # create a scan\n    if FLAGS.ignore_semantics:\n        scan = LaserScan(project=True)  # project all opened scans to spheric proj\n    else:\n        color_dict = CFG[\"color_map\"]\n        scan = SemLaserScan(color_dict, project=True)\n\n    # create a visualizer\n    semantics = not FLAGS.ignore_semantics\n    if not semantics:\n        label_names = None\n    vis = LaserScanVis(scan=scan,\n                       scan_names=scan_names,\n                       label_names=label_names,\n                       offset=FLAGS.offset,\n                       semantics=semantics,\n                       instances=False)\n\n    # print instructions\n    print(\"To navigate:\")\n    print(\"\\tb: back (previous scan)\")\n    print(\"\\tn: next (next scan)\")\n    print(\"\\tq: quit (exit program)\")\n\n    # run the visualizer\n    vis.run()\n"
  },
  {
    "path": "benchmarks/SalsaNext/train.sh",
    "content": "#!/bin/sh\n\nget_abs_filename() {\n  echo \"$(cd \"$(dirname \"$1\")\" && pwd)/$(basename \"$1\")\"\n}\n\nhelpFunction()\n{\n   echo \"TODO\"\n   exit 1\n}\n\nwhile getopts \"d:a:l:n:c:p:u:\" opt\ndo\n   case \"$opt\" in\n      d ) d=\"$OPTARG\" ;;\n      a ) a=\"$OPTARG\" ;;\n      l ) l=\"$OPTARG\" ;;\n      n ) n=\"$OPTARG\" ;;\n      c ) c=\"$OPTARG\" ;;\n      p ) p=\"$OPTARG\" ;;\n      u ) u=\"$OPTARG\" ;;\n      ? ) helpFunction ;;\n   esac\ndone\n\nif [ -z \"$a\" ] || [ -z \"$d\" ] || [ -z \"$l\" ]\nthen\n   echo \"Some or all of the parameters are empty\";\n   helpFunction\nfi\nif [ -z \"$u\" ]\nthen u='false'\nfi\nd=$(get_abs_filename \"$d\")\na=$(get_abs_filename \"$a\")\nl=$(get_abs_filename \"$l\")\nif [ -z \"$p\" ]\nthen\n p=\"\"\nelse\n  p=$(get_abs_filename \"$p\")\nfi\nexport CUDA_VISIBLE_DEVICES=\"$c\"\ncd ./train/tasks/semantic;  ./train.py -d \"$d\"  -ac \"$a\" -l \"$l\" -n \"$n\" -p \"$p\" -u \"$u\""
  },
  {
    "path": "benchmarks/__init__.py",
    "content": ""
  },
  {
    "path": "benchmarks/gscnn_requirement.txt",
    "content": "absl-py==0.11.0\nastunparse==1.6.3\ncachetools==4.2.0\ncertifi==2020.12.5\nchardet==4.0.0\ncycler==0.10.0\ndecorator==4.4.2\nflatbuffers==1.12\ngast==0.3.3\ngoogle-auth==1.24.0\ngoogle-auth-oauthlib==0.4.2\ngoogle-pasta==0.2.0\ngrpcio==1.32.0\nh5py==2.10.0\nidna==2.10\nimageio==2.9.0\nimportlib-metadata==3.4.0\njoblib==1.0.0\nKeras-Preprocessing==1.1.2\nkiwisolver==1.3.1\nMarkdown==3.3.3\nmatplotlib==3.3.3\nnetworkx==2.5\nnose==1.3.7\nnumpy==1.19.5\noauthlib==3.1.0\nopencv-python==4.5.1.48\nopt-einsum==3.3.0\nPillow==8.1.0\nprotobuf==3.14.0\npyasn1==0.4.8\npyasn1-modules==0.2.8\npyparsing==2.4.7\npython-dateutil==2.8.1\nPyWavelets==1.1.1\nPyYAML==5.3.1\nrequests==2.25.1\nrequests-oauthlib==1.3.0\nrsa==4.7\nscikit-image==0.17.2\nscikit-learn==0.24.0\nscipy==1.1.0\nsix==1.15.0\ntensorboard==2.4.1\ntensorboard-plugin-wit==1.7.0\ntensorboardX==2.1\ntensorflow==2.4.0\ntensorflow-estimator==2.4.0\ntermcolor==1.1.0\nthreadpoolctl==2.1.0\ntifffile==2020.9.3\ntorch==1.0.0\ntorch-encoding==1.0.1\ntorchvision==0.2.0\ntqdm==4.56.0\ntyping-extensions==3.7.4.3\nurllib3==1.26.2\nWerkzeug==1.0.1\nwrapt==1.12.1\nzipp==3.4.0\n"
  },
  {
    "path": "benchmarks/requirement.txt",
    "content": "absl-py==0.11.0\nastroid==2.4.0\nastunparse==1.6.3\nattrs==19.3.0\nautopep8==1.5.2\nbackcall==0.2.0\nbleach==3.1.5\ncachetools==4.1.1\ncertifi==2020.4.5.1\nchardet==3.0.4\ncycler==0.10.0\ndecorator==4.4.2\ndefusedxml==0.6.0\nentrypoints==0.3\nflatbuffers==1.12\nfuture==0.18.2\ngast==0.3.3\ngoogle-auth==1.19.2\ngoogle-auth-oauthlib==0.4.1\ngoogle-pasta==0.2.0\ngrpcio==1.32.0\nh5py==2.10.0\nidna==2.10\nimageio==2.8.0\nimageio-ffmpeg==0.4.1\nimportlib-metadata==1.6.1\nipykernel==5.3.0\nipython==7.15.0\nipython-genutils==0.2.0\nisort==4.3.21\njedi==0.17.1\nJinja2==2.11.2\njsonschema==3.2.0\njupyter-client==6.1.3\njupyter-contrib-core==0.3.3\njupyter-contrib-nbextensions==0.5.1\njupyter-core==4.6.3\njupyter-highlight-selected-word==0.2.0\njupyter-latex-envs==1.4.6\njupyter-nbextensions-configurator==0.4.1\nKeras-Preprocessing==1.1.2\nkiwisolver==1.2.0\nlazy-object-proxy==1.4.3\nlxml==4.5.1\nMarkdown==3.2.2\nMarkupSafe==1.1.1\nmatplotlib==3.2.1\nmccabe==0.6.1\nmistune==0.8.4\nnbconvert==5.6.1\nnbformat==5.0.7\nnetworkx==2.5\nnotebook==6.0.3\nnumpy==1.19.5\noauthlib==3.1.0\nopencv-python==4.2.0.34\nopt-einsum==3.3.0\npackaging==20.4\npandas==1.0.5\npandocfilters==1.4.2\nparso==0.7.0\npexpect==4.8.0\npickleshare==0.7.5\nPillow==7.1.2\nprometheus-client==0.8.0\nprompt-toolkit==3.0.5\nprotobuf==3.12.2\nptyprocess==0.6.0\npyarrow==0.17.1\npyasn1==0.4.8\npyasn1-modules==0.2.8\npycodestyle==2.5.0\nPygments==2.6.1\npylint==2.5.0\npyparsing==2.4.7\npyrsistent==0.16.0\npython-dateutil==2.8.1\npytz==2020.1\nPyWavelets==1.1.1\nPyYAML==5.3.1\npyzmq==19.0.1\nrequests==2.24.0\nrequests-oauthlib==1.3.0\nrsa==4.6\nscikit-image==0.17.2\nscipy==1.5.0\nseaborn==0.10.1\nSend2Trash==1.5.0\nsix==1.15.0\ntensorboard==2.4.1\ntensorboard-plugin-wit==1.7.0\ntensorboardX==2.1\ntensorflow==2.4.0\ntensorflow-estimator==2.4.0\ntermcolor==1.1.0\nterminado==0.8.3\ntestpath==0.4.4\ntifffile==2020.9.3\ntoml==0.10.0\ntorch==1.6.0+cu101\ntorchvision==0.7.0+cu101\ntornado==6.0.4\ntqdm==4.46.1\ntraitlets==4.3.3\ntyped-ast==1.4.1\ntyping-extensions==3.7.4.3\nurllib3==1.25.9\nwcwidth==0.2.5\nwebencodings==0.5.1\nWerkzeug==1.0.1\nwrapt==1.12.1\nyacs==0.1.8\nzipp==3.1.0\n"
  },
  {
    "path": "catkin_ws/.catkin_workspace",
    "content": "# This file currently only serves to mark the location of a catkin workspace for tool integration\n"
  },
  {
    "path": "catkin_ws/.gitignore",
    "content": "devel/\nlogs/\nbuild/\n.catkin_tools/\nbin/\nlib/\nmsg_gen/\nsrv_gen/\nmsg/*Action.msg\nmsg/*ActionFeedback.msg\nmsg/*ActionGoal.msg\nmsg/*ActionResult.msg\nmsg/*Feedback.msg\nmsg/*Goal.msg\nmsg/*Result.msg\nmsg/_*.py\nbuild_isolated/\ndevel_isolated/\n\n# Generated by dynamic reconfigure\n*.cfgc\n/cfg/cpp/\n/cfg/*.py\n\n# Ignore generated docs\n*.dox\n*.wikidoc\n\n# eclipse stuff\n.project\n.cproject\n\n# qcreator stuff\nCMakeLists.txt.user\n\nsrv/_*.py\n*.pcd\n*.pyc\nqtcreator-*\n*.user\n\n/planning/cfg\n/planning/docs\n/planning/src\n\n*~\n\n# Emacs\n.#*\n\n# Catkin custom files\nCATKIN_IGNORE\n"
  },
  {
    "path": "catkin_ws/src/platform_description/CMakeLists.txt",
    "content": "cmake_minimum_required(VERSION 2.8.3)\nproject(platform_description)\n\nfind_package(catkin REQUIRED COMPONENTS roslaunch)\n\ncatkin_package()\n\nroslaunch_add_file_check(launch/description.launch)\n\ninstall(DIRECTORY meshes launch urdf\n  DESTINATION ${CATKIN_PACKAGE_SHARE_DESTINATION}\n)\n\ninstall(PROGRAMS scripts/env_run\n  DESTINATION ${CATKIN_PACKAGE_BIN_DESTINATION}\n)\n"
  },
  {
    "path": "catkin_ws/src/platform_description/launch/description.launch",
    "content": "<?xml version=\"1.0\"?>\n<launch>\n  <arg name=\"config\" default=\"base\" />\n\n  <param name=\"robot_description\"\n         command=\"$(find platform_description)/scripts/env_run\n                  $(find platform_description)/urdf/configs/$(arg config)\n                  $(find xacro)/xacro $(find platform_description)/urdf/warthog.urdf.xacro\n                  --inorder\" />\n  <node name=\"robot_state_publisher\" pkg=\"robot_state_publisher\" type=\"robot_state_publisher\" />\n  <node name=\"joint_state_publisher\" pkg=\"joint_state_publisher\" type=\"joint_state_publisher\" />\n</launch>\n"
  },
  {
    "path": "catkin_ws/src/platform_description/meshes/tracks.dae",
    "content": "<?xml version=\"1.0\" encoding=\"utf-8\"?>\n<COLLADA xmlns=\"http://www.collada.org/2005/11/COLLADASchema\" version=\"1.4.1\">\n  <asset>\n    <contributor>\n      <author>Blender User</author>\n      <authoring_tool>Blender 2.78.0 commit date:2017-02-24, commit time:14:33, hash:e92f2352830</authoring_tool>\n    </contributor>\n    <created>2017-11-02T08:43:22</created>\n    <modified>2017-11-02T08:43:22</modified>\n    <unit name=\"meter\" meter=\"1\"/>\n    <up_axis>Z_UP</up_axis>\n  </asset>\n  <library_images/>\n  <library_effects>\n    <effect id=\"Black-effect\">\n      <profile_COMMON>\n        <technique sid=\"common\">\n          <phong>\n            <emission>\n              <color sid=\"emission\">0 0 0 1</color>\n            </emission>\n            <ambient>\n              <color sid=\"ambient\">0 0 0 1</color>\n            </ambient>\n            <diffuse>\n              <color sid=\"diffuse\">0.1100669 0.1100669 0.1100669 1</color>\n            </diffuse>\n            <specular>\n              <color sid=\"specular\">0.5 0.5 0.5 1</color>\n            </specular>\n            <shininess>\n              <float sid=\"shininess\">50</float>\n            </shininess>\n            <index_of_refraction>\n              <float sid=\"index_of_refraction\">1</float>\n            </index_of_refraction>\n          </phong>\n        </technique>\n      </profile_COMMON>\n    </effect>\n    <effect id=\"Material-effect\">\n      <profile_COMMON>\n        <technique sid=\"common\">\n          <phong>\n            <emission>\n              <color sid=\"emission\">0 0 0 1</color>\n            </emission>\n            <ambient>\n              <color sid=\"ambient\">0 0 0 1</color>\n            </ambient>\n            <diffuse>\n              <color sid=\"diffuse\">0.64 0.64 0.64 1</color>\n            </diffuse>\n            <specular>\n              <color sid=\"specular\">0.5 0.5 0.5 1</color>\n            </specular>\n            <shininess>\n              <float sid=\"shininess\">50</float>\n            </shininess>\n            <index_of_refraction>\n              <float sid=\"index_of_refraction\">1</float>\n            </index_of_refraction>\n          </phong>\n        </technique>\n      </profile_COMMON>\n    </effect>\n  </library_effects>\n  <library_materials>\n    <material id=\"Black-material\" name=\"Black\">\n      <instance_effect url=\"#Black-effect\"/>\n    </material>\n    <material id=\"Material-material\" name=\"Material\">\n      <instance_effect url=\"#Material-effect\"/>\n    </material>\n  </library_materials>\n  <library_geometries>\n    <geometry id=\"Circle-mesh\" name=\"Circle\">\n      <mesh>\n        <source id=\"Circle-mesh-positions\">\n          <float_array id=\"Circle-mesh-positions-array\" count=\"1374\">-2.006541 -0.4100008 -1.14533 -1.812245 -0.4100008 -1.436113 -1.744018 -0.4100008 -1.779117 -1.812245 -0.4100008 -2.12212 -2.006541 -0.4100008 -2.412904 -2.297325 -0.4100008 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-0.9999009 0.1978864 -1.85914e-7 -0.980225 -0.1327352 -1.71905e-7 -0.9911516 0.3901535 -1.59724e-7 0.9207499 -0.2417806 -1.901e-7 -0.970331 0.559186 -4.97212e-7 -0.8290423 -0.1950048 -1.85503e-7 -0.9808024 0.5555685 0 0.8314709 -0.5555703 2.67801e-7 -0.8314697 -0.1950901 0 -0.9807854 0.8314698 0 0.55557 0.1950904 0 -0.9807853 -0.8314693 -5.35602e-7 -0.5555708 -0.1581273 -1.78433e-7 0.9874188 -0.9807852 -5.35601e-7 -0.1950908 0.9807854 0 -0.1950904 -0.4251441 -1.836e-7 0.9051257 -0.9807852 -1.0712e-6 0.1950908 0.01423358 0 0.9998988 0.8314698 0 -0.55557 -0.1950891 0 0.9807856 0.1328327 -1.68381e-7 0.9911385 -0.8314692 -1.0712e-6 0.5555709 0.2409303 0 0.9705425 -0.5555703 0 0.8314697 0.706143 0 -0.7080693 0.1950894 -1.3085e-7 0.9807856 0.5555685 0 0.8314709 0.5555701 0 -0.8314697 -0.5555703 4.46547e-7 -0.8314697 -0.1950901 0 -0.9807854 -0.8314694 3.42482e-7 -0.5555708 -0.4251441 1.77595e-7 0.9051257 -0.9807852 1.0712e-6 0.1950908 -0.1950905 2.23826e-7 0.9807853 0.1328327 1.71149e-7 0.9911385 -0.3901688 2.71913e-7 -0.9207434 -0.8314692 1.0712e-6 0.5555709 0.2409303 0 0.9705425 0.1950894 1.23028e-7 0.9807856 0 -1 7.55667e-7 0 -1 -8.68891e-7 0 -1 4.34444e-7 0 -1 -4.00475e-7 0 -1 3.9084e-7 0 -1 1.19159e-6 0 -1 -4.59394e-7 0 -1 -4.13761e-7 0 -1 1.2381e-6 0 -1 -6.86565e-7 0 1 -3.90841e-7 0 1 -4.34444e-7 0 1 8.56361e-7 0 1 -3.90842e-7 0 1 -6.33375e-7 0 1 1.84322e-6 0 1 -1.23484e-7 0 1 -1.39933e-6 0 1 -1.4102e-7 0 1 2.0507e-6</float_array>\n          <technique_common>\n            <accessor source=\"#Circle_002-mesh-normals-array\" count=\"181\" stride=\"3\">\n              <param name=\"X\" type=\"float\"/>\n              <param name=\"Y\" type=\"float\"/>\n              <param name=\"Z\" type=\"float\"/>\n            </accessor>\n          </technique_common>\n        </source>\n        <vertices id=\"Circle_002-mesh-vertices\">\n          <input semantic=\"POSITION\" source=\"#Circle_002-mesh-positions\"/>\n        </vertices>\n        <polylist material=\"Black-material\" count=\"276\">\n          <input semantic=\"VERTEX\" source=\"#Circle_002-mesh-vertices\" offset=\"0\"/>\n          <input semantic=\"NORMAL\" source=\"#Circle_002-mesh-normals\" offset=\"1\"/>\n          <vcount>3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 3 </vcount>\n          <p>5 0 64 0 4 0 1 1 68 1 24 1 16 2 56 2 49 2 3 3 62 3 65 3 6 4 63 4 5 4 3 5 68 5 2 5 10 6 55 6 56 6 7 7 60 7 6 7 18 8 44 8 45 8 11 9 53 9 55 9 8 10 59 10 7 10 17 11 50 11 15 11 13 12 53 12 12 12 19 13 42 13 44 13 9 14 58 14 8 14 17 15 45 15 46 15 21 16 42 16 20 16 0 17 49 17 62 17 14 18 52 18 13 18 40 19 4 19 64 19 15 20 51 20 14 20 24 21 9 21 1 21 22 22 41 22 21 22 64 23 29 23 28 23 25 24 68 24 26 24 43 25 56 25 34 25 27 26 62 26 23 26 63 27 30 27 29 27 68 28 27 28 26 28 34 29 55 29 35 29 60 7 31 7 30 7 48 30 44 30 54 30 35 31 53 31 36 31 59 10 32 10 31 10 50 32 47 32 39 32 53 33 37 33 36 33 54 34 42 34 61 34 58 14 33 14 32 14 47 35 45 35 48 35 42 16 66 16 61 16 23 36 49 36 43 36 52 18 38 18 37 18 28 37 40 37 64 37 51 20 39 20 38 20 33 21 24 21 25 21 41 38 67 38 66 38 133 39 74 39 73 39 70 40 137 40 71 40 85 41 125 41 79 41 134 42 69 42 72 42 132 43 75 43 74 43 71 44 134 44 72 44 79 45 124 45 80 45 129 46 76 46 75 46 87 47 113 47 88 47 80 48 122 48 81 48 128 49 77 49 76 49 119 50 86 50 84 50 122 51 82 51 81 51 113 52 89 52 88 52 127 53 78 53 77 53 86 54 114 54 87 54 111 55 90 55 89 55 69 56 118 56 85 56 121 57 83 57 82 57 73 58 109 58 133 58 120 59 84 59 83 59 78 60 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101 91 32 91 43 88 103 88 112 88 34 88 104 88 103 88 35 88 105 88 104 88 37 88 105 88 36 88 38 92 106 92 37 92 39 88 107 88 38 88 48 93 116 93 47 93 67 88 97 88 136 88 67 94 135 94 66 94 23 88 96 88 27 88 61 95 123 95 54 95 25 96 102 96 33 96 25 88 95 88 94 88 26 88 96 88 95 88 48 88 123 88 117 88 39 88 116 88 108 88 43 97 92 97 23 97 5 98 63 98 64 98 1 99 2 99 68 99 16 100 10 100 56 100 3 101 0 101 62 101 6 102 60 102 63 102 3 103 65 103 68 103 10 104 11 104 55 104 7 7 59 7 60 7 18 30 19 30 44 30 11 105 12 105 53 105 8 106 58 106 59 106 17 107 46 107 50 107 13 108 52 108 53 108 19 34 20 34 42 34 9 109 57 109 58 109 17 110 18 110 45 110 21 111 41 111 42 111 0 112 16 112 49 112 14 113 51 113 52 113 40 114 22 114 4 114 15 115 50 115 51 115 24 116 57 116 9 116 22 117 40 117 41 117 64 118 63 118 29 118 25 1 24 1 68 1 43 2 49 2 56 2 27 3 65 3 62 3 63 102 60 102 30 102 68 103 65 103 27 103 34 6 56 6 55 6 60 7 59 7 31 7 48 119 45 119 44 119 35 9 55 9 53 9 59 106 58 106 32 106 50 120 46 120 47 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153 115 153 119 153 106 154 121 154 122 154 130 139 111 139 113 139 102 140 126 140 127 140 116 155 117 155 114 155 135 156 110 156 111 156 92 157 112 157 118 157 107 158 120 158 121 158 109 159 136 159 97 159 108 145 119 145 120 145 93 146 126 146 102 146 136 160 109 160 110 160 21 161 20 161 89 161 4 76 73 76 74 76 5 162 74 162 75 162 6 163 75 163 76 163 8 76 7 76 76 76 9 164 8 164 77 164 16 76 85 76 79 76 10 76 79 76 80 76 11 76 80 76 81 76 13 76 12 76 81 76 14 165 13 165 82 165 15 76 14 76 83 76 18 166 17 166 86 166 22 76 91 76 73 76 22 167 21 167 90 167 0 76 3 76 72 76 20 168 19 168 88 168 1 169 9 169 78 169 1 76 70 76 71 76 2 76 71 76 72 76 18 76 87 76 88 76 15 76 84 76 86 76 16 170 0 170 69 170 66 88 135 88 130 88 28 88 29 88 98 88 29 171 30 171 99 171 30 88 31 88 100 88 32 172 101 172 100 172 33 173 102 173 101 173 43 88 34 88 103 88 34 174 35 174 104 174 35 88 36 88 105 88 37 88 106 88 105 88 38 88 107 88 106 88 39 88 108 88 107 88 48 88 117 88 116 88 67 175 28 175 97 175 67 88 136 88 135 88 23 88 92 88 96 88 61 176 130 176 123 176 25 88 94 88 102 88 25 177 26 177 95 177 26 88 27 88 96 88 48 178 54 178 123 178 39 179 47 179 116 179 43 180 112 180 92 180</p>\n        </polylist>\n      </mesh>\n    </geometry>\n  </library_geometries>\n  <library_controllers/>\n  <library_visual_scenes>\n    <visual_scene id=\"Scene\" name=\"Scene\">\n      <node id=\"Circle\" name=\"Circle\" type=\"NODE\">\n        <matrix sid=\"transform\">0.1063721 0 0 0 0 0.1097559 0 0 0 0 0.1063721 0 0 0 0 1</matrix>\n        <instance_geometry url=\"#Circle-mesh\" name=\"Circle\">\n          <bind_material>\n            <technique_common>\n              <instance_material symbol=\"Black-material\" target=\"#Black-material\"/>\n            </technique_common>\n          </bind_material>\n        </instance_geometry>\n      </node>\n      <node id=\"Circle_001\" name=\"Circle_001\" type=\"NODE\">\n        <matrix sid=\"transform\">0.1063721 0 0 0 0 0.1097559 0 0 0 0 0.1063721 0 0 0 0 1</matrix>\n        <instance_geometry url=\"#Circle_001-mesh\" name=\"Circle_001\">\n          <bind_material>\n            <technique_common>\n              <instance_material symbol=\"Material-material\" target=\"#Material-material\"/>\n            </technique_common>\n          </bind_material>\n        </instance_geometry>\n      </node>\n      <node id=\"Circle_002\" name=\"Circle_002\" type=\"NODE\">\n        <matrix sid=\"transform\">0.1063721 0 0 0 0 0.1097559 0 0 0 0 0.1063721 0 0 0 0 1</matrix>\n        <instance_geometry url=\"#Circle_002-mesh\" name=\"Circle_002\">\n          <bind_material>\n            <technique_common>\n              <instance_material symbol=\"Black-material\" target=\"#Black-material\"/>\n            </technique_common>\n          </bind_material>\n        </instance_geometry>\n      </node>\n    </visual_scene>\n  </library_visual_scenes>\n  <scene>\n    <instance_visual_scene url=\"#Scene\"/>\n  </scene>\n</COLLADA>"
  },
  {
    "path": "catkin_ws/src/platform_description/package.xml",
    "content": "<?xml version=\"1.0\"?>\n<package>\n  <name>platform_description</name>\n  <version>0.1.1</version>\n  <description>URDF robot description for Warthog</description>\n\n  <maintainer email=\"maskjp@tamu.edu\">Peng Jiang</maintainer>\n\n  <license>BSD</license>\n\n  <author email=\"maskjp@tamu.edu\">Peng Jiang</author>\n\n  <buildtool_depend>catkin</buildtool_depend>\n  <build_depend>roslaunch</build_depend>\n  <run_depend>robot_state_publisher</run_depend>\n  <run_depend>urdf</run_depend>\n  <run_depend>xacro</run_depend>\n\n  <export>\n  </export>\n</package>\n"
  },
  {
    "path": "catkin_ws/src/platform_description/scripts/env_run",
    "content": "#!/bin/bash\n# This simple wrapper allowing us to pass a set of\n# environment variables to be sourced prior to running\n# another command. Used in the launch file for setting\n# robot configurations prior to xacro.\n\nENVVARS_FILE=$1\nshift 1\n\nset -a\nsource $ENVVARS_FILE \n\n$@\n"
  },
  {
    "path": "catkin_ws/src/platform_description/urdf/accessories/novatel_smart6.urdf.xacro",
    "content": "<?xml version=\"1.0\"?>\n<robot xmlns:xacro=\"http://www.ros.org/wiki/xacro\">\n  <xacro:macro name=\"novatel_smart6\" params=\"prefix\">\n  <link name=\"${prefix}_link\">\n    <visual>\n      <origin xyz=\"0 0 0\" rpy=\"0 0 0\" />\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/novatel-smart6.stl\"/>\n      </geometry>\n      <material name=\"novatel_white\">\n        <color rgba=\"0.8 0.8 0.8 1.0\" />\n      </material>\n    </visual>\n  </link>\n  </xacro:macro>\n</robot>\n"
  },
  {
    "path": "catkin_ws/src/platform_description/urdf/accessories/warthog_arm_mount.urdf.xacro",
    "content": "<?xml version=\"1.0\"?>\n<robot xmlns:xacro=\"http://ros.org/wiki/xacro\">\n  <xacro:macro name=\"warthog_arm_mount\">\n    <link name=\"arm_mount_link\">\n      <visual>\n        <origin xyz=\"0 0 0\" rpy=\"0 0 0\"/>\n        <geometry>\n          <mesh filename=\"package://platform_description/meshes/arm-mount-plate.stl\" />\n        </geometry>\n        <material name=\"light_grey\"/>\n      </visual>\n      <collision>\n        <origin xyz=\"0 0 0\" rpy=\"0 0 0\"/>\n        <geometry>\n          <mesh filename=\"package://platform_description/meshes/arm-mount-plate.stl\" />\n        </geometry>\n      </collision>\n      <inertial>\n        <origin xyz=\"0 0 -0.01\" rpy=\"0 0 0\"/>\n        <mass value=\"1.45\"/>\n        <xacro:box_inertia m=\"1.45\" x=\"0.16838\" y=\"0.16838\" z=\"0.02\" />\n      </inertial>\n    </link>\n  </xacro:macro>\n</robot>\n"
  },
  {
    "path": "catkin_ws/src/platform_description/urdf/accessories/warthog_bulkhead.urdf.xacro",
    "content": "<?xml version=\"1.0\"?>\n<robot xmlns:xacro=\"http://www.ros.org/wiki/xacro\">\n  <xacro:macro name=\"warthog_bulkhead\">\n    <link name=\"bulkhead_link\">\n      <visual>\n        <origin xyz=\"0 0 0\" rpy=\"0 0 0\"/>\n        <geometry>\n          <mesh filename=\"package://platform_description/meshes/bulkhead.stl\" />\n        </geometry>\n        <material name=\"black\"><color rgba=\"0.15 0.15 0.15 1.0\" /></material>\n      </visual>\n      <collision>\n        <origin xyz=\"0 0 0\" rpy=\"0 0 0\"/>\n        <geometry>\n          <mesh filename=\"package://platform_description/meshes/bulkhead-collision.stl\" />\n        </geometry>\n      </collision>\n      <inertial>\n        <origin xyz=\"0.35915 0 -0.6956\" rpy=\"0 0 0\"/>\n        <mass value=\"14.38835\"/>\n        <inertia ixx=\"1.13395\" ixy=\"0.0\" ixz=\"-0.42719\" iyy=\"2.59727\" iyz=\"0.0\" izz=\"3.42344\"/>\n      </inertial>\n    </link>\n\n    <link name=\"bulkhead_front_mount_link\"/>\n  </xacro:macro>\n</robot>\n"
  },
  {
    "path": "catkin_ws/src/platform_description/urdf/accessories.urdf.xacro",
    "content": "<?xml version=\"1.0\"?>\n<robot xmlns:xacro=\"http://www.ros.org/wiki/xacro\">\n  <!--\n    As you add to this URDF, please be aware that both the robot and\n    simulation include it. You must retain compatibility with all of\n    the following launch files:\n\n    warthog_viz/launch/view_model.launch\n    warthog_gazebo/launch/warthog_world.launch\n    warthog_base/launch/base.launch\n  -->\n\n  <!-- If enabled, generate a Novatel Smart6 payload. -->\n  <xacro:include filename=\"accessories/novatel_smart6.urdf.xacro\" />\n  <xacro:if value=\"$(optenv WARTHOG_NAVSAT_SMART6 0)\">\n    <novatel_smart6 prefix=\"$(optenv WARTHOG_NAVSAT_SMART6_MOUNT navsat)\"/>\n\n    <joint name=\"$(optenv WARTHOG_NAVSAT_SMART6_MOUNT navsat)_joint\" type=\"fixed\">\n    <origin xyz=\"$(optenv WARTHOG_NAVSAT_SMART6_OFFSET 0 0 0)\"\n            rpy=\"$(optenv WARTHOG_NAVSAT_SMART6_RPY 0 0 0)\" />\n      <parent link=\"top_chassis_link\" />\n      <child link=\"$(optenv WARTHOG_NAVSAT_SMART6_MOUNT navsat)_link\" />\n    </joint>\n  </xacro:if>\n\n  <xacro:include filename=\"accessories/warthog_bulkhead.urdf.xacro\" />\n  <xacro:if value=\"$(optenv WARTHOG_BULKHEAD 0)\">\n    <warthog_bulkhead/>\n    <joint name=\"bulkhead_link_joint\" type=\"fixed\">\n      <origin xyz=\"0.00705 0 0.24184\" rpy=\"0 0 0\" />\n      <parent link=\"top_chassis_link\"/>\n      <child link=\"bulkhead_link\" />\n    </joint>\n\n    <joint name=\"bulkhead_front_mount_link_joint\" type=\"fixed\">\n      <origin xyz=\"0.33987 0 0.0\" rpy=\"0 0 0\" />\n      <parent link=\"bulkhead_link\"/>\n      <child link=\"bulkhead_front_mount_link\" />\n    </joint>\n\n    <xacro:include filename=\"accessories/warthog_arm_mount.urdf.xacro\" />\n    <xacro:if value=\"$(optenv WARTHOG_ARM_MOUNT 0)\">\n    <warthog_arm_mount/>\n    <joint name=\"arm_mount_link_joint\" type=\"fixed\">\n      <origin xyz=\"0 0 0.02\" rpy=\"0 0 0\" />\n      <parent link=\"bulkhead_front_mount_link\"/>\n      <child link=\"arm_mount_link\" />\n    </joint>\n    </xacro:if>\n  </xacro:if>\n</robot>\n"
  },
  {
    "path": "catkin_ws/src/platform_description/urdf/configs/arm_mount",
    "content": "# This config enables the bulkhead and the arm mounting plate\n\nWARTHOG_BULKHEAD=1\nWARTHOG_ARM_MOUNT=1\n"
  },
  {
    "path": "catkin_ws/src/platform_description/urdf/configs/base",
    "content": "# The empty Warthog configuration has no accessories at all,\n# so nothing need be specified here; the defaults as given\n# in the URDF suffice to define this config.\n"
  },
  {
    "path": "catkin_ws/src/platform_description/urdf/configs/bulkhead",
    "content": "# This config enables the bulkhead for mounting other components\n\nWARTHOG_BULKHEAD=1\n"
  },
  {
    "path": "catkin_ws/src/platform_description/urdf/configs/empty",
    "content": "# The empty Warthog configuration has no accessories at all,\n# so nothing need be specified here; the defaults as given\n# in the URDF suffice to define this config.\n"
  },
  {
    "path": "catkin_ws/src/platform_description/urdf/empty.urdf",
    "content": "<robot>\n  <!-- This file is a placeholder which is included by default from\n       warthog.urdf.xacro. If a robot is being customized and requires\n       additional URDF, set the WARTHOG_URDF_EXTRAS environment variable\n       to the full path of the file you would like included. -->\n</robot>\n"
  },
  {
    "path": "catkin_ws/src/platform_description/urdf/warthog.gazebo",
    "content": "<?xml version=\"1.0\"?>\n<robot>\n  <gazebo>\n    <plugin name=\"gazebo_ros_control\" filename=\"libgazebo_ros_control.so\">\n      <robotNamespace>/</robotNamespace>\n    </plugin>\n  </gazebo>\n\n  <gazebo>\n    <plugin name=\"warthog_suspension_plugin\" filename=\"libwarthog_suspension_plugin.so\">\n      <suspension_k>10000</suspension_k>\n      <suspension_b>500</suspension_b>\n    </plugin>\n  </gazebo>\n\n  <gazebo>\n    <plugin name=\"imu_controller\" filename=\"libhector_gazebo_ros_imu.so\">\n      <robotNamespace>/</robotNamespace>\n      <updateRate>50.0</updateRate>\n      <bodyName>imu_link</bodyName>\n      <topicName>imu/data</topicName>\n      <accelDrift>0.005 0.005 0.005</accelDrift>\n      <accelGaussianNoise>0.005 0.005 0.005</accelGaussianNoise>\n      <rateDrift>0.005 0.005 0.005 </rateDrift>\n      <rateGaussianNoise>0.005 0.005 0.005 </rateGaussianNoise>\n      <headingDrift>0.005</headingDrift>\n      <headingGaussianNoise>0.005</headingGaussianNoise>\n    </plugin>\n  </gazebo>\n\n  <gazebo>\n    <plugin name=\"gps_controller\" filename=\"libhector_gazebo_ros_gps.so\">\n      <updateRate>20</updateRate>\n      <robotNamespace>/</robotNamespace>\n      <bodyName>base_link</bodyName>\n      <frameId>base_link</frameId>\n      <topicName>/navsat/fix</topicName>\n      <velocityTopicName>/navsat/vel</velocityTopicName>\n      <referenceLatitude>49.9</referenceLatitude>\n      <referenceLongitude>8.9</referenceLongitude>\n      <referenceHeading>0</referenceHeading>\n      <referenceAltitude>0</referenceAltitude>\n      <drift>0.0001 0.0001 0.0001</drift>\n    </plugin>\n  </gazebo>\n\n  <gazebo reference=\"base_link\">\n    <turnGravityOff>false</turnGravityOff>\n  </gazebo>\n\n  <gazebo reference=\"chassis_link\"><material>Gazebo/Black</material></gazebo>\n  <gazebo reference=\"diff_link\"><material>Gazebo/Grey</material></gazebo>\n  <gazebo reference=\"bulkhead_link\"><material>Gazebo/Black</material></gazebo>\n  <gazebo reference=\"arm_mount_link\"><material>Gazebo/Grey</material></gazebo>\n</robot>\n"
  },
  {
    "path": "catkin_ws/src/platform_description/urdf/warthog.urdf",
    "content": "<?xml version=\"1.0\" ?>\n<!-- =================================================================================== -->\n<!-- |    This document was autogenerated by xacro from warthog.urdf.xacro             | -->\n<!-- |    EDITING THIS FILE BY HAND IS NOT RECOMMENDED                                 | -->\n<!-- =================================================================================== -->\n<robot name=\"warthog\" xmlns:xacro=\"http://www.ros.org/wiki/xacro\">\n  <material name=\"dark_grey\">\n    <color rgba=\"0.2 0.2 0.2 1.0\"/>\n  </material>\n  <material name=\"light_grey\">\n    <color rgba=\"0.4 0.4 0.4 1.0\"/>\n  </material>\n  <material name=\"yellow\">\n    <color rgba=\"0.95 0.816 0.082 1.0\"/>\n  </material>\n  <material name=\"black\">\n    <color rgba=\"0.15 0.15 0.15 1.0\"/>\n  </material>\n  <material name=\"white\">\n    <color rgba=\"0.9 0.9 0.9 1.0\"/>\n  </material>\n  <material name=\"red\">\n    <color rgba=\"0.9 0.0 0.0 1.0\"/>\n  </material>\n  <link name=\"front_left_wheel_link\">\n    <inertial>\n      <origin rpy=\"0 0 0\" xyz=\"0 0 0\"/>\n      <mass value=\"15\"/>\n      <inertia ixx=\"0.415625\" ixy=\"0\" ixz=\"0\" iyy=\"0.675\" iyz=\"0\" izz=\"0.415625\"/>\n    </inertial>\n    <visual>\n      <origin rpy=\"0 0 1.57079632679\" xyz=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/wheel.stl\"/>\n      </geometry>\n      <material name=\"dark_grey\"/>\n    </visual>\n    <collision>\n      <origin rpy=\"1.57079632679 0 0\" xyz=\"0 0 0\"/>\n      <geometry>\n        <cylinder length=\"0.25\" radius=\"0.3\"/>\n      </geometry>\n    </collision>\n  </link>\n  <joint name=\"front_left_wheel_joint\" type=\"continuous\">\n    <parent link=\"left_diff_unit_link\"/>\n    <child link=\"front_left_wheel_link\"/>\n    <origin rpy=\"0 0 0\" xyz=\"0.457367 0.0 -0.012977\"/>\n    <axis xyz=\"0 1 0\"/>\n  </joint>\n  <gazebo reference=\"front_left_wheel_link\">\n    <selfCollide>false</selfCollide>\n    <mu1>0.5</mu1>\n    <mu2>0.5</mu2>\n    <kp value=\"10000000.0\"/>\n    <kd value=\"1.0\"/>\n    <fdir1 value=\"1 0 0\"/>\n    <material>Gazebo/Grey</material>\n  </gazebo>\n  <transmission name=\"front_left_wheel_trans\">\n    <type>transmission_interface/SimpleTransmission</type>\n    <joint name=\"front_left_wheel_joint\">\n      <hardwareInterface>hardware_interface/VelocityJointInterface</hardwareInterface>\n    </joint>\n    <actuator name=\"front_left_actuator\">\n      <hardwareInterface>hardware_interface/VelocityJointInterface</hardwareInterface>\n      <mechanicalReduction>1</mechanicalReduction>\n    </actuator>\n  </transmission>\n  <link name=\"front_right_wheel_link\">\n    <inertial>\n      <origin rpy=\"0 0 0\" xyz=\"0 0 0\"/>\n      <mass value=\"15\"/>\n      <inertia ixx=\"0.415625\" ixy=\"0\" ixz=\"0\" iyy=\"0.675\" iyz=\"0\" izz=\"0.415625\"/>\n    </inertial>\n    <visual>\n      <origin rpy=\"0 0 1.57079632679\" xyz=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/wheel.stl\"/>\n      </geometry>\n      <material name=\"dark_grey\"/>\n    </visual>\n    <collision>\n      <origin rpy=\"1.57079632679 0 0\" xyz=\"0 0 0\"/>\n      <geometry>\n        <cylinder length=\"0.25\" radius=\"0.3\"/>\n      </geometry>\n    </collision>\n  </link>\n  <joint name=\"front_right_wheel_joint\" type=\"continuous\">\n    <parent link=\"right_diff_unit_link\"/>\n    <child link=\"front_right_wheel_link\"/>\n    <origin rpy=\"0 0 0\" xyz=\"0.457367 -0.0 -0.012977\"/>\n    <axis xyz=\"0 1 0\"/>\n  </joint>\n  <gazebo reference=\"front_right_wheel_link\">\n    <selfCollide>false</selfCollide>\n    <mu1>0.5</mu1>\n    <mu2>0.5</mu2>\n    <kp value=\"10000000.0\"/>\n    <kd value=\"1.0\"/>\n    <fdir1 value=\"1 0 0\"/>\n    <material>Gazebo/Grey</material>\n  </gazebo>\n  <transmission name=\"front_right_wheel_trans\">\n    <type>transmission_interface/SimpleTransmission</type>\n    <joint name=\"front_right_wheel_joint\">\n      <hardwareInterface>hardware_interface/VelocityJointInterface</hardwareInterface>\n    </joint>\n    <actuator name=\"front_right_actuator\">\n      <hardwareInterface>hardware_interface/VelocityJointInterface</hardwareInterface>\n      <mechanicalReduction>1</mechanicalReduction>\n    </actuator>\n  </transmission>\n  <link name=\"rear_left_wheel_link\">\n    <inertial>\n      <origin rpy=\"0 0 0\" xyz=\"0 0 0\"/>\n      <mass value=\"15\"/>\n      <inertia ixx=\"0.415625\" ixy=\"0\" ixz=\"0\" iyy=\"0.675\" iyz=\"0\" izz=\"0.415625\"/>\n    </inertial>\n    <visual>\n      <origin rpy=\"0 0 1.57079632679\" xyz=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/wheel.stl\"/>\n      </geometry>\n      <material name=\"dark_grey\"/>\n    </visual>\n    <collision>\n      <origin rpy=\"1.57079632679 0 0\" xyz=\"0 0 0\"/>\n      <geometry>\n        <cylinder length=\"0.25\" radius=\"0.3\"/>\n      </geometry>\n    </collision>\n  </link>\n  <joint name=\"rear_left_wheel_joint\" type=\"continuous\">\n    <parent link=\"left_diff_unit_link\"/>\n    <child link=\"rear_left_wheel_link\"/>\n    <origin rpy=\"0 0 0\" xyz=\"-0.457367 0.0 -0.012977\"/>\n    <axis xyz=\"0 1 0\"/>\n  </joint>\n  <gazebo reference=\"rear_left_wheel_link\">\n    <selfCollide>false</selfCollide>\n    <mu1>0.5</mu1>\n    <mu2>0.5</mu2>\n    <kp value=\"10000000.0\"/>\n    <kd value=\"1.0\"/>\n    <fdir1 value=\"1 0 0\"/>\n    <material>Gazebo/Grey</material>\n  </gazebo>\n  <transmission name=\"rear_left_wheel_trans\">\n    <type>transmission_interface/SimpleTransmission</type>\n    <joint name=\"rear_left_wheel_joint\">\n      <hardwareInterface>hardware_interface/VelocityJointInterface</hardwareInterface>\n    </joint>\n    <actuator name=\"rear_left_actuator\">\n      <hardwareInterface>hardware_interface/VelocityJointInterface</hardwareInterface>\n      <mechanicalReduction>1</mechanicalReduction>\n    </actuator>\n  </transmission>\n  <link name=\"rear_right_wheel_link\">\n    <inertial>\n      <origin rpy=\"0 0 0\" xyz=\"0 0 0\"/>\n      <mass value=\"15\"/>\n      <inertia ixx=\"0.415625\" ixy=\"0\" ixz=\"0\" iyy=\"0.675\" iyz=\"0\" izz=\"0.415625\"/>\n    </inertial>\n    <visual>\n      <origin rpy=\"0 0 1.57079632679\" xyz=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/wheel.stl\"/>\n      </geometry>\n      <material name=\"dark_grey\"/>\n    </visual>\n    <collision>\n      <origin rpy=\"1.57079632679 0 0\" xyz=\"0 0 0\"/>\n      <geometry>\n        <cylinder length=\"0.25\" radius=\"0.3\"/>\n      </geometry>\n    </collision>\n  </link>\n  <joint name=\"rear_right_wheel_joint\" type=\"continuous\">\n    <parent link=\"right_diff_unit_link\"/>\n    <child link=\"rear_right_wheel_link\"/>\n    <origin rpy=\"0 0 0\" xyz=\"-0.457367 -0.0 -0.012977\"/>\n    <axis xyz=\"0 1 0\"/>\n  </joint>\n  <gazebo reference=\"rear_right_wheel_link\">\n    <selfCollide>false</selfCollide>\n    <mu1>0.5</mu1>\n    <mu2>0.5</mu2>\n    <kp value=\"10000000.0\"/>\n    <kd value=\"1.0\"/>\n    <fdir1 value=\"1 0 0\"/>\n    <material>Gazebo/Grey</material>\n  </gazebo>\n  <transmission name=\"rear_right_wheel_trans\">\n    <type>transmission_interface/SimpleTransmission</type>\n    <joint name=\"rear_right_wheel_joint\">\n      <hardwareInterface>hardware_interface/VelocityJointInterface</hardwareInterface>\n    </joint>\n    <actuator name=\"rear_right_actuator\">\n      <hardwareInterface>hardware_interface/VelocityJointInterface</hardwareInterface>\n      <mechanicalReduction>1</mechanicalReduction>\n    </actuator>\n  </transmission>\n  <link name=\"left_diff_unit_link\">\n    <inertial>\n      <origin rpy=\"0 0 0\" xyz=\"0 -0.05 0.197\"/>\n      <mass value=\"50\"/>\n      <inertia ixx=\"1.98041666667\" ixy=\"0\" ixz=\"0\" iyy=\"9.13541666667\" iyz=\"0\" izz=\"9.13541666667\"/>\n    </inertial>\n    <visual>\n      <origin rpy=\"0 0 1.57079632679\" xyz=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/rocker.stl\"/>\n      </geometry>\n      <material name=\"black\">\n        <color rgba=\"0.15 0.15 0.15 1.0\"/>\n      </material>\n    </visual>\n    <visual>\n      <origin rpy=\"0 0 1.57079632679\" xyz=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/fenders.stl\"/>\n      </geometry>\n      <material name=\"yellow\">\n        <color rgba=\"0.95 0.816 0.082 1.0\"/>\n      </material>\n    </visual>\n    <visual>\n      <origin rpy=\"0 0 0\" xyz=\"0 -0.0244 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/light.stl\"/>\n      </geometry>\n      <material name=\"white\">\n        <color rgba=\"0.9 0.9 0.9 1.0\"/>\n      </material>\n    </visual>\n    <visual>\n      <origin rpy=\"0 0 3.14159265359\" xyz=\"0 -0.0244 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/light.stl\"/>\n      </geometry>\n      <material name=\"red\">\n        <color rgba=\"0.9 0.0 0.0 1.0\"/>\n      </material>\n    </visual>\n    <collision>\n      <origin rpy=\"0 0 1.57079632679\" xyz=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/fenders.stl\"/>\n      </geometry>\n    </collision>\n  </link>\n  <joint name=\"left_diff_unit_joint\" type=\"revolute\">\n    <limit effort=\"100\" lower=\"-0.4\" upper=\"0.4\" velocity=\"1\"/>\n    <parent link=\"chassis_link\"/>\n    <child link=\"left_diff_unit_link\"/>\n    <origin rpy=\"0 0 0\" xyz=\"0.0 0.56821 0.0\"/>\n    <axis xyz=\"0 1 0\"/>\n    <dynamics damping=\"100\" friction=\"0.5\"/>\n  </joint>\n  <gazebo reference=\"left_diff_unit_link\">\n    <selfCollide>false</selfCollide>\n    <material>Gazebo/Yellow</material>\n  </gazebo>\n  <link name=\"right_diff_unit_link\">\n    <inertial>\n      <origin rpy=\"0 0 0\" xyz=\"0 0.05 0.197\"/>\n      <mass value=\"50\"/>\n      <inertia ixx=\"1.98041666667\" ixy=\"0\" ixz=\"0\" iyy=\"9.13541666667\" iyz=\"0\" izz=\"9.13541666667\"/>\n    </inertial>\n    <visual>\n      <origin rpy=\"0 0 -1.57079632679\" xyz=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/rocker.stl\"/>\n      </geometry>\n      <material name=\"black\">\n        <color rgba=\"0.15 0.15 0.15 1.0\"/>\n      </material>\n    </visual>\n    <visual>\n      <origin rpy=\"0 0 -1.57079632679\" xyz=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/fenders.stl\"/>\n      </geometry>\n      <material name=\"yellow\">\n        <color rgba=\"0.95 0.816 0.082 1.0\"/>\n      </material>\n    </visual>\n    <visual>\n      <origin rpy=\"0 0 0\" xyz=\"0 0.0244 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/light.stl\"/>\n      </geometry>\n      <material name=\"white\">\n        <color rgba=\"0.9 0.9 0.9 1.0\"/>\n      </material>\n    </visual>\n    <visual>\n      <origin rpy=\"0 0 -3.14159265359\" xyz=\"0 0.0244 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/light.stl\"/>\n      </geometry>\n      <material name=\"red\">\n        <color rgba=\"0.9 0.0 0.0 1.0\"/>\n      </material>\n    </visual>\n    <collision>\n      <origin rpy=\"0 0 -1.57079632679\" xyz=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/fenders.stl\"/>\n      </geometry>\n    </collision>\n  </link>\n  <joint name=\"right_diff_unit_joint\" type=\"revolute\">\n    <limit effort=\"100\" lower=\"-0.4\" upper=\"0.4\" velocity=\"1\"/>\n    <parent link=\"chassis_link\"/>\n    <child link=\"right_diff_unit_link\"/>\n    <origin rpy=\"0 0 0\" xyz=\"0.0 -0.56821 0.0\"/>\n    <axis xyz=\"0 1 0\"/>\n    <dynamics damping=\"100\" friction=\"0.5\"/>\n  </joint>\n  <gazebo reference=\"right_diff_unit_link\">\n    <selfCollide>false</selfCollide>\n    <material>Gazebo/Yellow</material>\n  </gazebo>\n  <link name=\"base_link\"/>\n  <joint name=\"base_link_joint\" type=\"fixed\">\n    <origin rpy=\"0 0 0\" xyz=\"0 0 0.025\"/>\n    <parent link=\"base_link\"/>\n    <child link=\"chassis_link\"/>\n  </joint>\n  <link name=\"chassis_link\">\n    <inertial>\n      <origin rpy=\"0 0 0\" xyz=\"0 0 0\"/>\n      <mass value=\"100\"/>\n      <inertia ixx=\"4.83333333333\" ixy=\"0\" ixz=\"0\" iyy=\"15.9375\" iyz=\"0\" izz=\"15.9375\"/>\n    </inertial>\n    <visual>\n      <origin rpy=\"0 0 0\" xyz=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/chassis.stl\"/>\n      </geometry>\n      <material name=\"black\">\n        <color rgba=\"0.15 0.15 0.15 1.0\"/>\n      </material>\n    </visual>\n    <visual>\n      <origin rpy=\"0 0 0\" xyz=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/e-stop.stl\"/>\n      </geometry>\n      <material name=\"red\">\n        <color rgba=\"0.9 0.0 0.0 1.0\"/>\n      </material>\n    </visual>\n    <collision>\n      <origin rpy=\"0 0 0\" xyz=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/chassis-collision.stl\"/>\n      </geometry>\n    </collision>\n  </link>\n  <link name=\"top_chassis_link\"/>\n  <joint name=\"top_link_joint\" type=\"fixed\">\n    <origin rpy=\"0 0 0\" xyz=\"0 0 0.27218\"/>\n    <parent link=\"chassis_link\"/>\n    <child link=\"top_chassis_link\"/>\n  </joint>\n  <!-- This link is purely to complete the visual look -->\n  <link name=\"diff_link\">\n    <visual>\n      <origin rpy=\"0 0 0\" xyz=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/diff-link.stl\"/>\n      </geometry>\n      <material name=\"light_grey\"/>\n    </visual>\n    <visual>\n      <origin rpy=\"0 0 0\" xyz=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/susp-link.stl\"/>\n      </geometry>\n      <material name=\"light_grey\"/>\n    </visual>\n    <visual>\n      <origin rpy=\"0 0 0\" xyz=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/susp-link.stl\"/>\n      </geometry>\n      <material name=\"light_grey\"/>\n    </visual>\n  </link>\n  <joint name=\"diff_link_joint\" type=\"fixed\">\n    <parent link=\"chassis_link\"/>\n    <child link=\"diff_link\"/>\n    <origin rpy=\"0 0 0\" xyz=\"-0.5826 0 0.24979\"/>\n  </joint>\n  <!-- Sensor Frame. -->\n  <link name=\"imu_link\"/>\n  <joint name=\"imu_link_joint\" type=\"fixed\">\n    <parent link=\"top_chassis_link\"/>\n    <child link=\"imu_link\"/>\n    <origin rpy=\"0 3.1415926 -3.1415926\" xyz=\"-0.26 0 0.445\"/>\n  </joint>\n  <link name=\"velodyne\"/>\n  <joint name=\"imu_to_velodyne\" type=\"fixed\">\n    <parent link=\"imu_link\"/>\n    <child link=\"velodyne\"/>\n    <origin rpy=\"0 3.1415926 -3.1415926\" xyz=\"0.6 0 0\"/>\n  </joint>\n  <link name=\"os1_frame\"/>\n  <joint name=\"os1_to_imu\" type=\"fixed\">\n    <parent link=\"imu_link\"/>\n    <child link=\"os1_frame\"/>\n    <origin rpy=\"0 3.1415926 0\" xyz=\"0.45 0 -0.07\"/>\n  </joint>\n  <link name=\"ouster1/os1_sensor\"/>\n  <joint name=\"os1_sensor_to_os1_frame\" type=\"fixed\">\n    <parent link=\"os1_frame\"/>\n    <child link=\"ouster1/os1_sensor\"/>\n    <origin rpy=\"0 0 -3.1415926\" xyz=\"0 0 0\"/>\n  </joint>\n  <link name=\"ouster1/os1_lidar\"/>\n  <joint name=\"os1_lidar_to_os1_sensor\" type=\"fixed\">\n    <parent link=\"ouster1/os1_sensor\"/>\n    <child link=\"ouster1/os1_lidar\"/>\n    <origin rpy=\"0 0 -3.1415927\" xyz=\"0 0 0.03618\"/>\n  </joint>\n  <link name=\"ouster1/os1_imu\"/>\n  <joint name=\"os1_imu_to_os1_sensor\" type=\"fixed\">\n    <parent link=\"ouster1/os1_sensor\"/>\n    <child link=\"ouster1/os1_imu\"/>\n    <origin rpy=\"0 0 0\" xyz=\"0.006253 -0.011775 0.007645\"/>\n  </joint>\n  <!-- Bring in simulation data for Gazebo. -->\n  <!--xacro:include filename=\"$(find platform_description)/urdf/warthog.gazebo\" /-->\n  <!-- Optional standard accessories, including their simulation data. The rendering\n       of these into the final description is controlled by optenv variables, which\n       default each one to off.-->\n  <!--xacro:include filename=\"$(find platform_description)/urdf/accessories.urdf.xacro\" /-->\n  <!-- Optional custom includes. -->\n  <!--xacro:include filename=\"$(optenv WARTHOG_URDF_EXTRAS empty.urdf)\" /-->\n</robot>\n"
  },
  {
    "path": "catkin_ws/src/platform_description/urdf/warthog.urdf.xacro",
    "content": "<?xml version='1.0'?>\n\n<robot name=\"warthog\" xmlns:xacro=\"http://www.ros.org/wiki/xacro\">\n\n  <xacro:property name=\"PI\" value=\"3.1415926535897931\"/>\n\n  <xacro:property name=\"wheel_radius\" value=\"0.3\" />\n  <xacro:property name=\"wheel_width\" value=\"0.25\" />\n  <xacro:property name=\"wheel_mass\" value=\"15\" />\n  <xacro:property name=\"wheel_to_track_ratio\" value=\"0.5962\" />\n\n  <xacro:property name=\"axle_x_offset\" value=\"0.457367\" />\n  <xacro:property name=\"axle_y_offset\" value=\"0.0\" />\n  <xacro:property name=\"axle_z_offset\" value=\"-0.012977\" />\n\n  <xacro:property name=\"diff_unit_length\" value=\"1.34\" />\n  <xacro:property name=\"diff_unit_width\" value=\"0.28\" />\n  <xacro:property name=\"diff_unit_height\" value=\"0.63\"/>\n  <xacro:property name=\"diff_unit_mass\" value=\"50\" />\n\n  <xacro:property name=\"diff_unit_offset_x\" value=\"0.00\" />\n  <xacro:property name=\"diff_unit_offset_y\" value=\"0.56821\" />\n  <xacro:property name=\"diff_unit_offset_z\" value=\"0.0\" />\n\n  <xacro:property name=\"chassis_length\" value=\"1.35\" />\n  <xacro:property name=\"chassis_width\" value=\"0.70\" />\n  <xacro:property name=\"chassis_height\" value=\"0.30\" />\n  <xacro:property name=\"chassis_mass\" value=\"100\" />\n\n  <xacro:property name=\"dummy_inertia\" value=\"1e-09\"/>\n\n  <xacro:macro name=\"wheel_inertia\" params=\"m r h\">\n    <inertia ixx=\"${m*(3*r*r+h*h)/12}\" ixy=\"0\" ixz=\"0\"\n             iyy=\"${m*r*r/2}\" iyz=\"0\"\n             izz=\"${m*(3*r*r+h*h)/12}\" />\n  </xacro:macro>\n\n  <xacro:macro name=\"box_inertia\" params=\"m x y z\">\n    <inertia ixx=\"${m*(y*y+z*z)/12}\" ixy=\"0\" ixz=\"0\"\n             iyy=\"${m*(x*x+z*z)/12}\" iyz=\"0\"\n             izz=\"${m*(x*x+z*z)/12}\" />\n  </xacro:macro>\n\n  <material name=\"dark_grey\"><color rgba=\"0.2 0.2 0.2 1.0\" /></material>\n  <material name=\"light_grey\"><color rgba=\"0.4 0.4 0.4 1.0\" /></material>\n  <material name=\"yellow\"><color rgba=\"0.95 0.816 0.082 1.0\" /></material>\n  <material name=\"black\"><color rgba=\"0.15 0.15 0.15 1.0\" /></material>\n  <material name=\"white\"><color rgba=\"0.9 0.9 0.9 1.0\" /></material>\n  <material name=\"red\"><color rgba=\"0.9 0.0 0.0 1.0\" /></material>\n\n  <xacro:macro name=\"wheel\" params=\"prefix side *joint_pose\">\n    <link name=\"${prefix}_${side}_wheel_link\">\n      <inertial>\n        <origin xyz=\"0 0 0\" rpy=\"0 0 0\" />\n        <mass value=\"${wheel_mass}\" />\n        <xacro:wheel_inertia m=\"${wheel_mass}\" r=\"${wheel_radius}\" h=\"${wheel_width}\" />\n      </inertial>\n      <visual>\n        <origin xyz=\"0 0 0\" rpy=\"0 0 ${PI/2}\"/>\n        <geometry>\n          <mesh filename=\"package://platform_description/meshes/wheel.stl\" />\n        </geometry>\n        <material name=\"dark_grey\" />\n      </visual>\n      <collision>\n        <origin xyz=\"0 0 0\" rpy=\"${PI/2} 0 0\"/>\n        <geometry>\n          <cylinder radius=\"${wheel_radius}\" length=\"${wheel_width}\"/>\n        </geometry>\n      </collision>\n    </link>\n    <joint name=\"${prefix}_${side}_wheel_joint\" type=\"continuous\">\n      <parent link=\"${side}_diff_unit_link\"/>\n      <child link=\"${prefix}_${side}_wheel_link\"/>\n      <xacro:insert_block name=\"joint_pose\" />\n      <axis xyz=\"0 1 0\"/>\n    </joint>\n    <gazebo reference=\"${prefix}_${side}_wheel_link\">\n      <selfCollide>false</selfCollide>\n      <mu1>0.5</mu1>\n      <mu2>0.5</mu2>\n      <kp value=\"10000000.0\" />\n      <kd value=\"1.0\" />\n      <fdir1 value=\"1 0 0\" />\n      <material>Gazebo/Grey</material>\n    </gazebo>\n    <transmission name=\"${prefix}_${side}_wheel_trans\">\n      <type>transmission_interface/SimpleTransmission</type>\n      <joint name=\"${prefix}_${side}_wheel_joint\">\n        <hardwareInterface>hardware_interface/VelocityJointInterface</hardwareInterface>\n      </joint>\n      <actuator name=\"${prefix}_${side}_actuator\">\n        <hardwareInterface>hardware_interface/VelocityJointInterface</hardwareInterface>\n        <mechanicalReduction>1</mechanicalReduction>\n      </actuator>\n    </transmission>\n  </xacro:macro>\n\n  <xacro:macro name=\"track\" params=\"prefix side *joint_pose\">\n    <link name=\"${prefix}_${side}_track_link\">\n      <visual>\n        <origin xyz=\"0 0 0\" rpy=\"0 0 0\"/>\n        <geometry>\n          <mesh filename=\"package://platform_description/meshes/tracks.dae\" />\n        </geometry>\n        <material name=\"dark_grey\" />\n      </visual>\n      <collision>\n        <origin xyz=\"0 0 0\" rpy=\"0 0 0\"/>\n        <geometry>\n          <mesh filename=\"package://platform_description/meshes/tracks_collision.stl\" />\n        </geometry>\n      </collision>\n    </link>\n    <joint name=\"${prefix}_${side}_track_joint\" type=\"fixed\">\n      <parent link=\"${side}_diff_unit_link\"/>\n      <child link=\"${prefix}_${side}_track_link\"/>\n      <xacro:insert_block name=\"joint_pose\" />\n      <axis xyz=\"0 1 0\"/>\n    </joint>\n\n    <!-- This adds wheels that rotate instead of tracks. -->\n    <link name=\"${prefix}_${side}_wheel_link\">\n      <collision>\n        <origin xyz=\"0 0 0\" rpy=\"${PI/2} 0 0\"/>\n        <geometry>\n          <cylinder radius=\"${wheel_radius*wheel_to_track_ratio}\" length=\"${wheel_width}\"/>\n        </geometry>\n      </collision>\n    </link>\n    <joint name=\"${prefix}_${side}_wheel_joint\" type=\"continuous\">\n      <parent link=\"${side}_diff_unit_link\"/>\n      <child link=\"${prefix}_${side}_wheel_link\"/>\n      <xacro:insert_block name=\"joint_pose\" />\n      <axis xyz=\"0 1 0\"/>\n    </joint>\n    <transmission name=\"${prefix}_${side}_wheel_trans\">\n      <type>transmission_interface/SimpleTransmission</type>\n      <joint name=\"${prefix}_${side}_wheel_joint\">\n        <hardwareInterface>hardware_interface/VelocityJointInterface</hardwareInterface>\n      </joint>\n      <actuator name=\"${prefix}_${side}_actuator\">\n        <hardwareInterface>hardware_interface/VelocityJointInterface</hardwareInterface>\n        <mechanicalReduction>1</mechanicalReduction>\n      </actuator>\n    </transmission>\n  </xacro:macro>\n\n  <xacro:unless value=\"$(optenv WARTHOG_TRACKS 0)\">\n    <xacro:wheel prefix=\"front\" side=\"left\">\n      <origin xyz=\"${axle_x_offset*1} ${axle_y_offset*1} ${axle_z_offset}\" rpy=\"0 0 0\" />\n    </xacro:wheel>\n    <xacro:wheel prefix=\"front\" side=\"right\">\n      <origin xyz=\"${axle_x_offset*1} ${axle_y_offset*-1} ${axle_z_offset}\" rpy=\"0 0 0\" />\n    </xacro:wheel>\n    <xacro:wheel prefix=\"rear\" side=\"left\">\n      <origin xyz=\"${axle_x_offset*-1} ${axle_y_offset*1} ${axle_z_offset}\" rpy=\"0 0 0\" />\n    </xacro:wheel>\n    <xacro:wheel prefix=\"rear\" side=\"right\">\n      <origin xyz=\"${axle_x_offset*-1} ${axle_y_offset*-1} ${axle_z_offset}\" rpy=\"0 0 0\" />\n    </xacro:wheel>\n  </xacro:unless>\n\n  <xacro:if value=\"$(optenv WARTHOG_TRACKS 0)\">\n    <xacro:track prefix=\"front\" side=\"left\">\n      <origin xyz=\"${axle_x_offset*1} ${axle_y_offset*1} ${axle_z_offset}\" rpy=\"0 0 0\" />\n    </xacro:track>\n    <xacro:track prefix=\"front\" side=\"right\">\n      <origin xyz=\"${axle_x_offset*1} ${axle_y_offset*-1} ${axle_z_offset}\" rpy=\"0 0 0\" />\n    </xacro:track>\n    <xacro:track prefix=\"rear\" side=\"left\">\n      <origin xyz=\"${axle_x_offset*-1} ${axle_y_offset*1} ${axle_z_offset}\" rpy=\"0 0 ${PI}\" />\n    </xacro:track>\n    <xacro:track prefix=\"rear\" side=\"right\">\n      <origin xyz=\"${axle_x_offset*-1} ${axle_y_offset*-1} ${axle_z_offset}\" rpy=\"0 0 ${PI}\" />\n    </xacro:track>\n  </xacro:if>\n\n  <xacro:macro name=\"diff_unit\" params=\"prefix side left\">\n    <link name=\"${prefix}_diff_unit_link\">\n      <inertial>\n        <origin xyz=\"0 ${side*-1*0.05} 0.197\" rpy=\"0 0 0\"/>\n        <mass value=\"${diff_unit_mass}\"/>\n        <xacro:box_inertia m=\"${diff_unit_mass}\" x=\"${diff_unit_length}\"\n                           y=\"${diff_unit_width}\" z=\"${diff_unit_height}\" />\n      </inertial>\n      <visual>\n        <origin xyz=\"0 0 0\" rpy=\"0 0 ${side*PI/2}\"/>\n        <geometry>\n          <mesh filename=\"package://platform_description/meshes/rocker.stl\" />\n        </geometry>\n        <material name=\"black\"><color rgba=\"0.15 0.15 0.15 1.0\" /></material>\n      </visual>\n      <visual>\n        <origin xyz=\"0 0 0\" rpy=\"0 0 ${side*PI/2}\"/>\n        <geometry>\n          <mesh filename=\"package://platform_description/meshes/fenders.stl\" />\n        </geometry>\n        <material name=\"yellow\"><color rgba=\"0.95 0.816 0.082 1.0\" /></material>\n      </visual>\n      <visual>\n        <origin xyz=\"0 ${side*-0.0244} 0\" rpy=\"0 0 0\"/>\n        <geometry>\n          <mesh filename=\"package://platform_description/meshes/light.stl\" />\n        </geometry>\n        <material name=\"white\"><color rgba=\"0.9 0.9 0.9 1.0\" /></material>\n      </visual>\n      <visual>\n        <origin xyz=\"0 ${side*-0.0244} 0\" rpy=\"0 0 ${side*PI}\"/>\n        <geometry>\n          <mesh filename=\"package://platform_description/meshes/light.stl\" />\n        </geometry>\n        <material name=\"red\"><color rgba=\"0.9 0.0 0.0 1.0\" /></material>\n      </visual>\n      <collision>\n        <origin xyz=\"0 0 0\" rpy=\"0 0 ${side*PI/2}\"/>\n        <geometry>\n          <mesh filename=\"package://platform_description/meshes/fenders.stl\" />\n        </geometry>\n      </collision>\n    </link>\n    <joint name=\"${prefix}_diff_unit_joint\" type=\"revolute\">\n      <limit upper=\"0.4\" lower=\"-0.4\" effort=\"100\" velocity=\"1\"/>\n      <parent link=\"chassis_link\"/>\n      <child link=\"${prefix}_diff_unit_link\"/>\n      <origin xyz=\"${diff_unit_offset_x} ${diff_unit_offset_y*side} ${diff_unit_offset_z}\" rpy=\"0 0 0\" />\n      <axis xyz=\"0 1 0\"/>\n      <dynamics damping=\"100\" friction=\"0.5\"/>\n    </joint>\n    <gazebo reference=\"${prefix}_diff_unit_link\">\n      <selfCollide>false</selfCollide>\n      <material>Gazebo/Yellow</material>\n    </gazebo>\n  </xacro:macro>\n\n  <xacro:diff_unit prefix=\"left\" side=\"1\" left=\"true\"/>\n  <xacro:diff_unit prefix=\"right\" side=\"-1\" left=\"false\"/>\n\n  <link name=\"base_link\"></link>\n\n  <joint name=\"base_link_joint\" type=\"fixed\">\n    <origin xyz=\"0 0 0.025\" rpy=\"0 0 0\" />\n    <parent link=\"base_link\"/>\n    <child link=\"chassis_link\" />\n  </joint>\n\n  <link name=\"chassis_link\">\n    <inertial>\n      <origin xyz=\"0 0 0\" rpy=\"0 0 0\"/>\n      <mass value=\"${chassis_mass}\"/>\n      <xacro:box_inertia m=\"${chassis_mass}\" x=\"${chassis_length}\"\n                         y=\"${chassis_width}\" z=\"${chassis_height}\" />\n    </inertial>\n    <visual>\n      <origin xyz=\"0 0 0\" rpy=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/chassis.stl\" />\n      </geometry>\n      <material name=\"black\"><color rgba=\"0.15 0.15 0.15 1.0\" /></material>\n    </visual>\n    <visual>\n      <origin xyz=\"0 0 0\" rpy=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/e-stop.stl\" />\n      </geometry>\n      <material name=\"red\"><color rgba=\"0.9 0.0 0.0 1.0\" /></material>\n    </visual>\n    <collision>\n      <origin xyz=\"0 0 0\" rpy=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/chassis-collision.stl\" />\n      </geometry>\n    </collision>\n  </link>\n\n  <link name=\"top_chassis_link\"></link>\n\n  <joint name=\"top_link_joint\" type=\"fixed\">\n    <origin xyz=\"0 0 0.27218\" rpy=\"0 0 0\" />\n    <parent link=\"chassis_link\"/>\n    <child link=\"top_chassis_link\" />\n  </joint>\n\n  <!-- This link is purely to complete the visual look -->\n  <link name=\"diff_link\">\n    <visual>\n      <origin xyz=\"0 0 0\" rpy=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/diff-link.stl\" />\n      </geometry>\n      <material name=\"light_grey\" />\n    </visual>\n    <visual>\n      <origin xyz=\"0 0 0\" rpy=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/susp-link.stl\" />\n      </geometry>\n      <material name=\"light_grey\" />\n    </visual>\n    <visual>\n      <origin xyz=\"0 0 0\" rpy=\"0 0 0\"/>\n      <geometry>\n        <mesh filename=\"package://platform_description/meshes/susp-link.stl\" />\n      </geometry>\n      <material name=\"light_grey\" />\n    </visual>\n  </link>\n  <joint name=\"diff_link_joint\" type=\"fixed\">\n    <parent link=\"chassis_link\"/>\n    <child link=\"diff_link\"/>\n    <origin xyz=\"-0.5826 0 0.24979\" rpy=\"0 0 0\" />\n  </joint>\n\n\n\n  <!-- Sensor Frame. -->\n  <link name=\"imu_link\" />\n  <joint name=\"imu_link_joint\" type=\"fixed\">\n    <parent link=\"top_chassis_link\"/>\n    <child link=\"imu_link\" />\n    <origin xyz=\"-0.26 0 0.445\" rpy=\"0 3.1415926 -3.1415926\" />\n  </joint>\n  <link name=\"velodyne\" />\n  <joint name=\"imu_to_velodyne\" type=\"fixed\">\n    <parent link=\"imu_link\"/>\n    <child link=\"velodyne\" />\n    <origin xyz=\"0.6 0 0\" rpy=\"0 3.1415926 -3.1415926\" />\n  </joint>\n  <link name=\"os1_frame\" />\n  <joint name=\"os1_to_imu\" type=\"fixed\">\n    <parent link=\"imu_link\"/>\n    <child link=\"os1_frame\" />\n    <origin xyz=\"0.45 0 -0.07\" rpy=\"0 3.1415926 0\" />\n  </joint>\n  <link name=\"ouster1/os1_sensor\" />\n  <joint name=\"os1_sensor_to_os1_frame\" type=\"fixed\">\n    <parent link=\"os1_frame\"/>\n    <child link=\"ouster1/os1_sensor\" />\n    <origin xyz=\"0 0 0\" rpy=\"0 0 -3.1415926\" />\n  </joint>\n\n  <link name=\"ouster1/os1_lidar\" />\n  <joint name=\"os1_lidar_to_os1_sensor\" type=\"fixed\">\n    <parent link=\"ouster1/os1_sensor\"/>\n    <child link=\"ouster1/os1_lidar\" />\n    <origin xyz=\"0 0 0.03618\" rpy=\"0 0 -3.1415927\" />\n  </joint>\n\n  <link name=\"ouster1/os1_imu\" />\n  <joint name=\"os1_imu_to_os1_sensor\" type=\"fixed\">\n    <parent link=\"ouster1/os1_sensor\"/>\n    <child link=\"ouster1/os1_imu\" />\n    <origin xyz=\"0.006253 -0.011775 0.007645\" rpy=\"0 0 0\" />\n  </joint>\n  <!-- Bring in simulation data for Gazebo. -->\n  <!--xacro:include filename=\"$(find platform_description)/urdf/warthog.gazebo\" /-->\n\n  <!-- Optional standard accessories, including their simulation data. The rendering\n       of these into the final description is controlled by optenv variables, which\n       default each one to off.-->\n  <!--xacro:include filename=\"$(find platform_description)/urdf/accessories.urdf.xacro\" /-->\n\n  <!-- Optional custom includes. -->\n  <!--xacro:include filename=\"$(optenv WARTHOG_URDF_EXTRAS empty.urdf)\" /-->\n</robot>\n"
  },
  {
    "path": "images/data_example.eps",
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def\n/f-0-0 currentdict end definefont pop\n%%EndResource\n%%BeginResource: font LiberationSerif\n11 dict begin\n/FontType 42 def\n/FontName /LiberationSerif def\n/PaintType 0 def\n/FontMatrix [ 1 0 0 1 0 0 ] def\n/FontBBox [ 0 0 0 0 ] def\n/Encoding 256 array def\n0 1 255 { Encoding exch /.notdef put } for\nEncoding 32 /space put\nEncoding 45 /hyphen put\nEncoding 48 /zero put\nEncoding 49 /one put\nEncoding 50 /two put\nEncoding 51 /three put\nEncoding 55 /seven put\nEncoding 66 /B put\nEncoding 67 /C put\nEncoding 70 /F put\nEncoding 75 /K put\nEncoding 76 /L put\nEncoding 78 /N put\nEncoding 79 /O put\nEncoding 80 /P put\nEncoding 83 /S put\nEncoding 84 /T put\nEncoding 86 /V put\nEncoding 97 /a put\nEncoding 100 /d put\nEncoding 101 /e put\nEncoding 105 /i put\nEncoding 108 /l put\nEncoding 109 /m put\nEncoding 110 /n put\nEncoding 111 /o put\nEncoding 112 /p put\nEncoding 114 /r put\nEncoding 115 /s put\nEncoding 116 /t put\nEncoding 119 /w put\n/CharStrings 32 dict dup 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177.355\n 48.094 177.453 48.094 177.57 c 48.094 177.688 47.996 177.785 47.879 177.785\n c 47.762 177.785 47.668 177.688 47.668 177.57 c h\n47.668 177.57 m S Q\n1 0 0 rg\n48.309 57.56 m 48.309 63.63 l 47.453 63.63 l 47.453 57.56 l h\n49.164 63.204 m 47.879 65.771 l 46.598 63.204 l h\n49.164 63.204 m f\n0.439216 0.678431 0.278431 rg\n46.824 56.079 m 40.754 56.079 l 40.754 56.935 l 46.824 56.935 l h\n41.184 55.224 m 38.617 56.505 l 41.184 57.79 l h\n41.184 55.224 m f\n0.266667 0.447059 0.768627 rg\n47.953 57.435 m 48.504 57.435 48.949 56.985 48.949 56.435 c 48.949 55.884\n 48.504 55.439 47.953 55.439 c 47.398 55.439 46.953 55.884 46.953 56.435\n c 46.953 56.985 47.398 57.435 47.953 57.435 c h\n47.953 57.435 m f*\n0 g\nq 1 0 0 -1 0 219.114334 cm\n47.953 161.68 m 48.504 161.68 48.949 162.129 48.949 162.68 c 48.949 163.23\n 48.504 163.676 47.953 163.676 c 47.398 163.676 46.953 163.23 46.953 162.68\n c 46.953 162.129 47.398 161.68 47.953 161.68 c h\n47.953 161.68 m S Q\n48.023 56.72 m 48.141 56.72 48.234 56.626 48.234 56.505 c 48.234 56.388\n 48.141 56.294 48.023 56.294 c 47.906 56.294 47.809 56.388 47.809 56.505\n c 47.809 56.626 47.906 56.72 48.023 56.72 c h\n48.023 56.72 m f*\nq 1 0 0 -1 0 219.114334 cm\n48.023 162.395 m 48.141 162.395 48.234 162.488 48.234 162.609 c 48.234 \n162.727 48.141 162.82 48.023 162.82 c 47.906 162.82 47.809 162.727 47.809\n 162.609 c 47.809 162.488 47.906 162.395 48.023 162.395 c h\n48.023 162.395 m S Q\n0.266667 0.447059 0.768627 rg\n180.062 108.134 m 180.062 104.04 l 172.426 104.04 l 172.426 104.466 l 179.852\n 104.466 l 179.637 104.251 l 179.637 108.134 l h\n172.641 103.61 m 171.355 104.251 l 172.641 104.896 l h\n172.641 103.61 m f\n146.203 100.657 m 146.203 92.064 l 158.273 92.064 l 158.273 92.493 l 146.418\n 92.493 l 146.633 92.278 l 146.633 100.657 l h\n158.059 91.638 m 159.344 92.278 l 158.059 92.919 l h\n158.059 91.638 m f\n117.273 74.255 m 117.211 74.255 l 117.52 74.044 l 117.52 79.482 l 117.211\n 79.267 l 157.477 79.267 l 157.477 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m 153.664 85.864 l 150.785 86.411 l h\n150.785 85.317 m f\n0 g\nBT\n8 0 0 8 104.393999 93.533522 Tm\n/f-1-0 1 Tf\n(Basler Cam)Tj\nET\nQ q\n154 88.114 5 -4 re W n\nq\n154 88.114 5 -4 re W n\n% Fallback Image: x=154 y=131 w=5 h=4 res=300ppi size=1071\n[ 0.24 0 0 0.24 154 84.034334 ] concat\n/DeviceRGB setcolorspace\n8 dict dup begin\n  /ImageType 1 def\n  /Width 21 def\n  /Height 17 def\n  /Interpolate false def\n  /BitsPerComponent 8 def\n  /Decode [ 0 1 0 1 0 1 ] def\n  /DataSource currentfile /ASCII85Decode filter /FlateDecode filter def\n  /ImageMatrix [ 1 0 0 -1 0 17 ] def\nend\nimage\nGap'YCJQ0d(u:Qq:_okUl-,AEBpV/[2gV0>[hmcDoJ4d]Q;Td2'W1LlDbOA=/dl2u$ad.D/;\n afbd>4im2(\"c*1th*X]$YHn6/ldf`a@X/5PQ=J`KN)rSi<'YT'&,U>::3nV0oG-8Z'%BmN4\n RijbMmj&(`b+)`tM=O7l@63r/-ifuXIhjb;^bC2KDtq.\\:FZtT+^SO'#MpQqrBq/U2<A(bS\n YcJ@VAhgKYI]gKM;87f>\".\\=c,-8RI64bs@WBQQihE=ntt/Z/Mu?;Pu?,+VG0CDG*UMB)@I\n pDRCgqrRgjk2K\"@aNr*G;Rp7_.QRU*?1\"2\"SUu$Y8:ZRdJ64a^?uVa4Q`on\"q(.Ii>+H!/r\n 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  },
  {
    "path": "utils/.gitignore",
    "content": ".ipynb_checkpoints/*\n"
  },
  {
    "path": "utils/Evaluate_img.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"import numpy as np\\n\",\n    \"from PIL import Image\\n\",\n    \"import seaborn as sn\\n\",\n    \"from skimage.transform import resize\\n\",\n    \"import os\\n\",\n    \"import pandas as pd\\n\",\n    \"import matplotlib.pyplot as plt\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"label_mapping = {0: 0,\\n\",\n    \"                 1: 0,\\n\",\n    \"                 3: 1,\\n\",\n    \"                 4: 2,\\n\",\n    \"                 5: 3,\\n\",\n    \"                 6: 4,\\n\",\n    \"                 7: 5,\\n\",\n    \"                 8: 6,\\n\",\n    \"                 9: 7,\\n\",\n    \"                 10: 8,\\n\",\n    \"                 12: 9,\\n\",\n    \"                 15: 10,\\n\",\n    \"                 17: 11,\\n\",\n    \"                 18: 12,\\n\",\n    \"                 19: 13,\\n\",\n    \"                 23: 14,\\n\",\n    \"                 27: 15,\\n\",\n    \"                 29: 1,\\n\",\n    \"                 30: 1,\\n\",\n    \"                 31: 16,\\n\",\n    \"                 32: 4,\\n\",\n    \"                 33: 17,\\n\",\n    \"                 34: 18}\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"classname_list = [\\\"void\\\", \\\"grass\\\", \\\"tree\\\", \\\"pole\\\", \\\"water\\\", \\\"sky\\\", \\\"vehicle\\\", \\\"object\\\", \\\"asphalt\\\",\\n\",\n    \"                  \\\"building\\\", \\\"log\\\", \\\"person\\\", \\\"fence\\\", \\\"bush\\\", \\\"concrete\\\", \\\"barrier\\\", \\\"puddle\\\", \\\"mud\\\", \\\"rubble\\\"]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 4,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"def get_confusion_matrix(label, pred, size, num_class, ignore=-1):\\n\",\n    \"    \\\"\\\"\\\"\\n\",\n    \"    Calcute the confusion matrix by given label and pred\\n\",\n    \"    \\\"\\\"\\\"\\n\",\n    \"    seg_pred = pred.flatten().astype('int32')\\n\",\n    \"    seg_gt = label.flatten().astype('int32')\\n\",\n    \"    ignore_index = seg_gt != ignore\\n\",\n    \"    seg_gt = seg_gt[ignore_index]\\n\",\n    \"    seg_pred = seg_pred[ignore_index]\\n\",\n    \"    index = (seg_gt * num_class + seg_pred).astype('int32')\\n\",\n    \"    label_count = np.bincount(index)\\n\",\n    \"    confusion_matrix = np.zeros((num_class, num_class))\\n\",\n    \"    for i_label in range(num_class):\\n\",\n    \"        for i_pred in range(num_class):\\n\",\n    \"            cur_index = i_label * num_class + i_pred\\n\",\n    \"            if cur_index < len(label_count):\\n\",\n    \"                confusion_matrix[i_label,\\n\",\n    \"                                 i_pred] = label_count[cur_index]\\n\",\n    \"    \\n\",\n    \"    return confusion_matrix\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"def convert_label(label, label_mapping, inverse=False):\\n\",\n    \"    temp = label.copy()\\n\",\n    \"    if inverse:\\n\",\n    \"        for v, k in label_mapping.items():\\n\",\n    \"            label[temp == k] = v\\n\",\n    \"    else:\\n\",\n    \"        for k, v in label_mapping.items():\\n\",\n    \"            label[temp == k] = v\\n\",\n    \"    return label\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 6,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"def plot_confusion_matrix(cm, classname_list):\\n\",\n    \"    cm_sum = cm.sum(axis=1)\\n\",\n    \"    cm_sum[cm_sum == 0] = 0.1\\n\",\n    \"\\n\",\n    \"    cmn = cm/cm_sum[:, np.newaxis]\\n\",\n    \"    #cmn = cm\\n\",\n    \"    df_cm = pd.DataFrame(cmn, index=classname_list,\\n\",\n    \"                         columns=classname_list)\\n\",\n    \"    fig = plt.figure(figsize=(20, 14))\\n\",\n    \"    sn.heatmap(df_cm, annot=True, fmt='.2f')\\n\",\n    \"    plt.ylabel('Actual')\\n\",\n    \"    plt.xlabel('Predicted')\\n\",\n    \"    plt.show()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 21,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"processing: 0 images\\n\",\n      \"mIoU: 0.3054\\n\",\n      \"processing: 100 images\\n\",\n      \"mIoU: 0.3395\\n\",\n      \"processing: 200 images\\n\",\n      \"mIoU: 0.3582\\n\",\n      \"processing: 300 images\\n\",\n      \"mIoU: 0.3595\\n\",\n      \"processing: 400 images\\n\",\n      \"mIoU: 0.3597\\n\",\n      \"processing: 500 images\\n\",\n      \"mIoU: 0.3566\\n\",\n      \"processing: 600 images\\n\",\n      \"mIoU: 0.3746\\n\",\n      \"processing: 700 images\\n\",\n      \"mIoU: 0.4432\\n\",\n      \"processing: 800 images\\n\",\n      \"mIoU: 0.4425\\n\",\n      \"processing: 900 images\\n\",\n      \"mIoU: 0.4443\\n\",\n      \"processing: 1000 images\\n\",\n      \"mIoU: 0.4533\\n\",\n      \"processing: 1100 images\\n\",\n      \"mIoU: 0.4599\\n\",\n      \"processing: 1200 images\\n\",\n      \"mIoU: 0.4865\\n\",\n      \"processing: 1300 images\\n\",\n      \"mIoU: 0.4953\\n\",\n      \"processing: 1400 images\\n\",\n      \"mIoU: 0.4931\\n\",\n      \"processing: 1500 images\\n\",\n      \"mIoU: 0.4905\\n\",\n      \"processing: 1600 images\\n\",\n      \"mIoU: 0.4877\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"root = \\\"/path/to/Datasets/\\\"\\n\",\n    \"list_path = \\\"test.lst\\\"\\n\",\n    \"num_class = 19\\n\",\n    \"img_list = [line.strip().split()[1] for line in open(root+\\\"/rellis/\\\"+list_path)]\\n\",\n    \"confusion_matrix = np.zeros((num_class,num_class)).astype(np.float64)\\n\",\n    \"for index, img_path in enumerate(img_list[:]):\\n\",\n    \"    label_path = os.path.join(root,\\\"rellis\\\",img_path)\\n\",\n    \"    pred_path = os.path.join(root,\\\"hrnet\\\",img_path)\\n\",\n    \"    label = Image.open(label_path)\\n\",\n    \"    label = np.array(label)\\n\",\n    \"    label = convert_label(label, label_mapping)\\n\",\n    \"    label_shape = label.shape\\n\",\n    \"    pred = Image.open(pred_path)\\n\",\n    \"    if label_shape[0] != pred.size[0] or label_shape[1] != pred.size[1]:\\n\",\n    \"        pred = pred.resize((label_shape[1],label_shape[0]),Image.NEAREST)\\n\",\n    \"    pred = np.array(pred)[:,:,0]\\n\",\n    \"    pred = convert_label(pred, label_mapping)\\n\",\n    \"    confusion_matrix =confusion_matrix + get_confusion_matrix(label,pred,label.shape,num_class,0)\\n\",\n    \"    if index % 100 == 0:\\n\",\n    \"        print('processing: %d images' % index)\\n\",\n    \"        pos = confusion_matrix.sum(1)\\n\",\n    \"        res = confusion_matrix.sum(0)\\n\",\n    \"        tp = np.diag(confusion_matrix)\\n\",\n    \"        IoU_array = (tp / np.maximum(1.0, pos + res - tp))\\n\",\n    \"        mean_IoU = IoU_array.mean()\\n\",\n    \"        print('mIoU: %.4f' % (mean_IoU))    \"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 22,\n   \"metadata\": {\n    \"scrolled\": false\n   },\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"[0.         0.90200604 0.80525071 0.09508234 0.00718181 0.96938115\\n\",\n      \" 0.41541659 0.46437056 0.33248209 0.04597741 0.         0.89477057\\n\",\n      \" 0.39517992 0.76757941 0.84215983 0.54863872 0.73935476 0.43287632\\n\",\n      \" 0.62028268] 0.4883153109165228\\n\",\n      \" 0.00 & 90.20 & 80.53 & 9.51 & 0.72 & 96.94 & 41.54 & 46.44 & 33.25 & 4.60 & 0.00 & 89.48 & 39.52 & 76.76 & 84.22 & 54.86 & 73.94 & 43.29 & 62.03 &\"\n     ]\n    },\n    {\n     \"data\": {\n      \"image/png\": 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\\n\",\n      \"text/plain\": [\n       \"<Figure size 1440x1008 with 2 Axes>\"\n      ]\n     },\n     \"metadata\": {\n      \"needs_background\": \"light\"\n     },\n     \"output_type\": \"display_data\"\n    }\n   ],\n   \"source\": [\n    \"pos = confusion_matrix.sum(1)\\n\",\n    \"res = confusion_matrix.sum(0)\\n\",\n    \"tp = np.diag(confusion_matrix)\\n\",\n    \"IoU_array = (tp / np.maximum(1.0, pos + res - tp))\\n\",\n    \"mean_IoU = IoU_array.mean()    \\n\",\n    \"print(IoU_array,mean_IoU)\\n\",\n    \"for iou in IoU_array:\\n\",\n    \"    iou = iou*100\\n\",\n    \"    print(f\\\" {iou:4.2f} &\\\",end = '')\\n\",\n    \"plot_confusion_matrix(confusion_matrix,classname_list)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 23,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"processing: 0 images\\n\",\n      \"mIoU: 0.3487\\n\",\n      \"processing: 100 images\\n\",\n      \"mIoU: 0.3572\\n\",\n      \"processing: 200 images\\n\",\n      \"mIoU: 0.3729\\n\",\n      \"processing: 300 images\\n\",\n      \"mIoU: 0.3692\\n\",\n      \"processing: 400 images\\n\",\n      \"mIoU: 0.3684\\n\",\n      \"processing: 500 images\\n\",\n      \"mIoU: 0.3659\\n\",\n      \"processing: 600 images\\n\",\n      \"mIoU: 0.3893\\n\",\n      \"processing: 700 images\\n\",\n      \"mIoU: 0.4528\\n\",\n      \"processing: 800 images\\n\",\n      \"mIoU: 0.4405\\n\",\n      \"processing: 900 images\\n\",\n      \"mIoU: 0.4402\\n\",\n      \"processing: 1000 images\\n\",\n      \"mIoU: 0.4555\\n\",\n      \"processing: 1100 images\\n\",\n      \"mIoU: 0.4681\\n\",\n      \"processing: 1200 images\\n\",\n      \"mIoU: 0.5026\\n\",\n      \"processing: 1300 images\\n\",\n      \"mIoU: 0.5081\\n\",\n      \"processing: 1400 images\\n\",\n      \"mIoU: 0.5050\\n\",\n      \"processing: 1500 images\\n\",\n      \"mIoU: 0.5016\\n\",\n      \"processing: 1600 images\\n\",\n      \"mIoU: 0.4996\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"root = \\\"/path/to/Datasets/\\\"\\n\",\n    \"list_path = \\\"test.lst\\\"\\n\",\n    \"num_class = 19\\n\",\n    \"img_list = [line.strip().split()[1] for line in open(root+\\\"/rellis/\\\"+list_path)]\\n\",\n    \"confusion_matrix = np.zeros((num_class,num_class)).astype(np.float64)\\n\",\n    \"for index, img_path in enumerate(img_list[:]):\\n\",\n    \"    label_path = os.path.join(root,\\\"rellis\\\",img_path)\\n\",\n    \"    pred_path = os.path.join(root,\\\"gscnn\\\",img_path)\\n\",\n    \"    label = Image.open(label_path)\\n\",\n    \"    label = np.array(label)\\n\",\n    \"    label = convert_label(label, label_mapping)\\n\",\n    \"    label_shape = label.shape\\n\",\n    \"    pred = Image.open(pred_path)\\n\",\n    \"    if label_shape[0] != pred.size[0] or label_shape[1] != pred.size[1]:\\n\",\n    \"        pred = pred.resize((label_shape[1],label_shape[0]),Image.NEAREST)\\n\",\n    \"    pred = np.array(pred)[:,:,0]\\n\",\n    \"    pred = convert_label(pred, label_mapping)\\n\",\n    \"    confusion_matrix =confusion_matrix + get_confusion_matrix(label,pred,label.shape,num_class,0)\\n\",\n    \"    if index % 100 == 0:\\n\",\n    \"        print('processing: %d images' % index)\\n\",\n    \"        pos = confusion_matrix.sum(1)\\n\",\n    \"        res = confusion_matrix.sum(0)\\n\",\n    \"        tp = np.diag(confusion_matrix)\\n\",\n    \"        IoU_array = (tp / np.maximum(1.0, pos + res - tp))\\n\",\n    \"        mean_IoU = IoU_array.mean()\\n\",\n    \"        print('mIoU: %.4f' % (mean_IoU))    \"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 24,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"[0.         0.84950016 0.78518555 0.0689726  0.0094221  0.97015389\\n\",\n      \" 0.46512348 0.54643349 0.44182191 0.11466227 0.02919252 0.90314871\\n\",\n      \" 0.41860319 0.70334837 0.83819885 0.5512475  0.7148825  0.45524855\\n\",\n      \" 0.66033976] 0.5013413361966305\\n\",\n      \" 0.00 & 84.95 & 78.52 & 6.90 & 0.94 & 97.02 & 46.51 & 54.64 & 44.18 & 11.47 & 2.92 & 90.31 & 41.86 & 70.33 & 83.82 & 55.12 & 71.49 & 45.52 & 66.03 &\"\n     ]\n    },\n    {\n     \"data\": {\n      \"image/png\": 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\\n\",\n      \"text/plain\": [\n       \"<Figure size 1440x1008 with 2 Axes>\"\n      ]\n     },\n     \"metadata\": {\n      \"needs_background\": \"light\"\n     },\n     \"output_type\": \"display_data\"\n    }\n   ],\n   \"source\": [\n    \"pos = confusion_matrix.sum(1)\\n\",\n    \"res = confusion_matrix.sum(0)\\n\",\n    \"tp = np.diag(confusion_matrix)\\n\",\n    \"IoU_array = (tp / np.maximum(1.0, pos + res - tp))\\n\",\n    \"mean_IoU = IoU_array.mean()    \\n\",\n    \"print(IoU_array,mean_IoU)\\n\",\n    \"for iou in IoU_array:\\n\",\n    \"    iou = iou*100\\n\",\n    \"    print(f\\\" {iou:4.2f} &\\\",end = '')\\n\",\n    \"plot_confusion_matrix(confusion_matrix,classname_list)\"\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\": \"3.6.13\"\n  },\n  \"varInspector\": {\n   \"cols\": {\n    \"lenName\": 16,\n    \"lenType\": 16,\n    \"lenVar\": 40\n   },\n   \"kernels_config\": {\n    \"python\": {\n     \"delete_cmd_postfix\": \"\",\n     \"delete_cmd_prefix\": \"del \",\n     \"library\": \"var_list.py\",\n     \"varRefreshCmd\": \"print(var_dic_list())\"\n    },\n    \"r\": {\n     \"delete_cmd_postfix\": \") \",\n     \"delete_cmd_prefix\": \"rm(\",\n     \"library\": \"var_list.r\",\n     \"varRefreshCmd\": \"cat(var_dic_list()) \"\n    }\n   },\n   \"types_to_exclude\": [\n    \"module\",\n    \"function\",\n    \"builtin_function_or_method\",\n    \"instance\",\n    \"_Feature\"\n   ],\n   \"window_display\": false\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 4\n}\n"
  },
  {
    "path": "utils/Evaluate_pt.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 29,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"import numpy as np\\n\",\n    \"from PIL import Image\\n\",\n    \"import seaborn as sn\\n\",\n    \"from skimage.transform import resize\\n\",\n    \"import os\\n\",\n    \"import pandas as pd\\n\",\n    \"import matplotlib.pyplot as plt\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 30,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"label_mapping =   {0: 0, #\\\"void\\\"\\n\",\n    \"  1: 0, #\\\"dirt\\\"\\n\",\n    \"  3: 1, #\\\"grass\\\"\\n\",\n    \"  4: 2 ,#\\\"tree\\\"\\n\",\n    \"  5: 3, #\\\"pole\\\"\\n\",\n    \"  6: 4, #\\\"water\\\"\\n\",\n    \"  7: 0, #\\\"sky\\\"\\n\",\n    \"  8: 5, #\\\"vehicle\\\"\\n\",\n    \"  9: 0, #\\\"object\\\"\\n\",\n    \"  10: 0, #\\\"asphalt\\\"\\n\",\n    \"  12: 0, #\\\"building\\\"\\n\",\n    \"  15: 6, #\\\"log\\\"\\n\",\n    \"  17: 7, #\\\"person\\\"\\n\",\n    \"  18: 8, #\\\"fence\\\"\\n\",\n    \"  19: 9, #\\\"bush\\\"\\n\",\n    \"  23: 10, #\\\"concrete\\\"\\n\",\n    \"  27: 11, #\\\"barrier\\\"\\n\",\n    \"  31: 12, #\\\"puddle\\\"\\n\",\n    \"  33: 13, #\\\"mud\\\"\\n\",\n    \"  34: 14} #\\\"rubble\\\"}\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 31,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"classname_list = [\\\"void\\\", \\\"grass\\\", \\\"tree\\\", \\\"pole\\\", \\\"water\\\", \\\"vehicle\\\",\\n\",\n    \"                  \\\"log\\\", \\\"person\\\", \\\"fence\\\", \\\"bush\\\", \\\"concrete\\\", \\\"barrier\\\", \\\"puddle\\\", \\\"mud\\\", \\\"rubble\\\"]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 32,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"def get_confusion_matrix(label, pred, size, num_class, ignore=-1):\\n\",\n    \"    \\\"\\\"\\\"\\n\",\n    \"    Calcute the confusion matrix by given label and pred\\n\",\n    \"    \\\"\\\"\\\"\\n\",\n    \"    seg_pred = pred.flatten().astype('int32')\\n\",\n    \"    seg_gt = label.flatten().astype('int32')\\n\",\n    \"    ignore_index = seg_gt != ignore\\n\",\n    \"    seg_gt = seg_gt[ignore_index]\\n\",\n    \"    seg_pred = seg_pred[ignore_index]\\n\",\n    \"    index = (seg_gt * num_class + seg_pred).astype('int32')\\n\",\n    \"    label_count = np.bincount(index)\\n\",\n    \"    confusion_matrix = np.zeros((num_class, num_class))\\n\",\n    \"    for i_label in range(num_class):\\n\",\n    \"        for i_pred in range(num_class):\\n\",\n    \"            cur_index = i_label * num_class + i_pred\\n\",\n    \"            if cur_index < len(label_count):\\n\",\n    \"                confusion_matrix[i_label,\\n\",\n    \"                                 i_pred] = label_count[cur_index]\\n\",\n    \"    \\n\",\n    \"    return confusion_matrix\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 33,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"def convert_label(label, label_mapping, inverse=False):\\n\",\n    \"    temp = label.copy()\\n\",\n    \"    if inverse:\\n\",\n    \"        for v, k in label_mapping.items():\\n\",\n    \"            label[temp == k] = v\\n\",\n    \"    else:\\n\",\n    \"        for k, v in label_mapping.items():\\n\",\n    \"            label[temp == k] = v\\n\",\n    \"    return label\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 34,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"def plot_confusion_matrix(cm, classname_list):\\n\",\n    \"    cm_sum = cm.sum(axis=1)\\n\",\n    \"    cm_sum[cm_sum == 0] = 0.1\\n\",\n    \"\\n\",\n    \"    cmn = cm/cm_sum[:, np.newaxis]\\n\",\n    \"    #cmn = cm\\n\",\n    \"    df_cm = pd.DataFrame(cmn, index=classname_list,\\n\",\n    \"                         columns=classname_list)\\n\",\n    \"    fig = plt.figure(figsize=(20, 14))\\n\",\n    \"    sn.heatmap(df_cm, annot=True, fmt='.2f')\\n\",\n    \"    plt.ylabel('Actual')\\n\",\n    \"    plt.xlabel('Predicted')\\n\",\n    \"    plt.show()\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 35,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"processing: 0 images\\n\",\n      \"mIoU: 0.1812\\n\",\n      \"processing: 100 images\\n\",\n      \"mIoU: 0.2537\\n\",\n      \"processing: 200 images\\n\",\n      \"mIoU: 0.2410\\n\",\n      \"processing: 300 images\\n\",\n      \"mIoU: 0.2618\\n\",\n      \"processing: 400 images\\n\",\n      \"mIoU: 0.2511\\n\",\n      \"processing: 500 images\\n\",\n      \"mIoU: 0.2622\\n\",\n      \"processing: 600 images\\n\",\n      \"mIoU: 0.2680\\n\",\n      \"processing: 700 images\\n\",\n      \"mIoU: 0.2644\\n\",\n      \"processing: 800 images\\n\",\n      \"mIoU: 0.2625\\n\",\n      \"processing: 900 images\\n\",\n      \"mIoU: 0.2615\\n\",\n      \"processing: 1000 images\\n\",\n      \"mIoU: 0.2572\\n\",\n      \"processing: 1100 images\\n\",\n      \"mIoU: 0.2543\\n\",\n      \"processing: 1200 images\\n\",\n      \"mIoU: 0.2534\\n\",\n      \"processing: 1300 images\\n\",\n      \"mIoU: 0.2646\\n\",\n      \"processing: 1400 images\\n\",\n      \"mIoU: 0.2787\\n\",\n      \"processing: 1500 images\\n\",\n      \"mIoU: 0.2732\\n\",\n      \"processing: 1600 images\\n\",\n      \"mIoU: 0.2765\\n\",\n      \"processing: 1700 images\\n\",\n      \"mIoU: 0.2945\\n\",\n      \"processing: 1800 images\\n\",\n      \"mIoU: 0.3199\\n\",\n      \"processing: 1900 images\\n\",\n      \"mIoU: 0.3170\\n\",\n      \"processing: 2000 images\\n\",\n      \"mIoU: 0.3212\\n\",\n      \"processing: 2100 images\\n\",\n      \"mIoU: 0.3239\\n\",\n      \"processing: 2200 images\\n\",\n      \"mIoU: 0.3250\\n\",\n      \"processing: 2300 images\\n\",\n      \"mIoU: 0.3649\\n\",\n      \"processing: 2400 images\\n\",\n      \"mIoU: 0.3799\\n\",\n      \"processing: 2500 images\\n\",\n      \"mIoU: 0.3843\\n\",\n      \"processing: 2600 images\\n\",\n      \"mIoU: 0.3867\\n\",\n      \"processing: 2700 images\\n\",\n      \"mIoU: 0.3892\\n\",\n      \"processing: 2800 images\\n\",\n      \"mIoU: 0.3913\\n\",\n      \"processing: 2900 images\\n\",\n      \"mIoU: 0.3936\\n\",\n      \"processing: 3000 images\\n\",\n      \"mIoU: 0.3953\\n\",\n      \"processing: 3100 images\\n\",\n      \"mIoU: 0.3972\\n\",\n      \"processing: 3200 images\\n\",\n      \"mIoU: 0.3995\\n\",\n      \"processing: 3300 images\\n\",\n      \"mIoU: 0.4011\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"root = \\\"/path/to/Datasets/\\\"\\n\",\n    \"list_path = \\\"pt_test.lst\\\"\\n\",\n    \"num_class = 15\\n\",\n    \"img_list = [line.strip().split()[1] for line in open(root+\\\"/rellis/\\\"+list_path)]\\n\",\n    \"confusion_matrix = np.zeros((num_class,num_class)).astype(np.float64)\\n\",\n    \"for index, img_path in enumerate(img_list[:]):\\n\",\n    \"    label_path = os.path.join(root,\\\"rellis\\\",img_path)\\n\",\n    \"    pred_path = os.path.join(root,\\\"salsa\\\",img_path)\\n\",\n    \"    label = np.fromfile(label_path,dtype=np.int32)\\n\",\n    \"    label = label.reshape((-1,))\\n\",\n    \"    label = convert_label(label, label_mapping)\\n\",\n    \"    label_shape = label.shape\\n\",\n    \"    pred = np.fromfile(pred_path,dtype=np.int32)\\n\",\n    \"    pred = pred.reshape((-1,))\\n\",\n    \"    pred = convert_label(pred, label_mapping)\\n\",\n    \"    confusion_matrix =confusion_matrix + get_confusion_matrix(label,pred,label.shape,num_class,0)\\n\",\n    \"    if index % 100 == 0:\\n\",\n    \"        print('processing: %d images' % index)\\n\",\n    \"        pos = confusion_matrix.sum(1)\\n\",\n    \"        res = confusion_matrix.sum(0)\\n\",\n    \"        tp = np.diag(confusion_matrix)\\n\",\n    \"        IoU_array = (tp / np.maximum(1.0, pos + res - tp))\\n\",\n    \"        mean_IoU = IoU_array.mean()\\n\",\n    \"        print('mIoU: %.4f' % (mean_IoU))    \"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 36,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \" 0.00 & 64.74 & 79.04 & 56.26 & 0.00 & 23.12 & 18.76 & 83.17 & 16.13 & 72.90 & 75.27 & 75.89 & 23.20 & 9.58 & 5.01 &[0.         0.64738218 0.79042349 0.56256161 0.         0.23123991\\n\",\n      \" 0.18764614 0.83165025 0.16134766 0.72898169 0.7527398  0.75891187\\n\",\n      \" 0.23196699 0.09577922 0.05010921] 0.4020493339200974\\n\"\n     ]\n    },\n    {\n     \"data\": {\n      \"image/png\": 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\\n\",\n      \"text/plain\": [\n       \"<Figure size 1440x1008 with 2 Axes>\"\n      ]\n     },\n     \"metadata\": {\n      \"needs_background\": \"light\"\n     },\n     \"output_type\": \"display_data\"\n    }\n   ],\n   \"source\": [\n    \"pos = confusion_matrix.sum(1)\\n\",\n    \"res = confusion_matrix.sum(0)\\n\",\n    \"tp = np.diag(confusion_matrix)\\n\",\n    \"IoU_array = (tp / np.maximum(1.0, pos + res - tp))\\n\",\n    \"mean_IoU = IoU_array.mean() \\n\",\n    \"for iou in IoU_array:\\n\",\n    \"    iou = iou*100\\n\",\n    \"    print(f\\\" {iou:4.2f} &\\\",end = '')\\n\",\n    \"print(IoU_array,mean_IoU)\\n\",\n    \"plot_confusion_matrix(confusion_matrix,classname_list)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 39,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \"processing: 0 images\\n\",\n      \"mIoU: 0.1144\\n\",\n      \"processing: 100 images\\n\",\n      \"mIoU: 0.1484\\n\",\n      \"processing: 200 images\\n\",\n      \"mIoU: 0.1498\\n\",\n      \"processing: 300 images\\n\",\n      \"mIoU: 0.1551\\n\",\n      \"processing: 400 images\\n\",\n      \"mIoU: 0.1538\\n\",\n      \"processing: 500 images\\n\",\n      \"mIoU: 0.1582\\n\",\n      \"processing: 600 images\\n\",\n      \"mIoU: 0.1619\\n\",\n      \"processing: 700 images\\n\",\n      \"mIoU: 0.1581\\n\",\n      \"processing: 800 images\\n\",\n      \"mIoU: 0.1551\\n\",\n      \"processing: 900 images\\n\",\n      \"mIoU: 0.1561\\n\",\n      \"processing: 1000 images\\n\",\n      \"mIoU: 0.1527\\n\",\n      \"processing: 1100 images\\n\",\n      \"mIoU: 0.1501\\n\",\n      \"processing: 1200 images\\n\",\n      \"mIoU: 0.1491\\n\",\n      \"processing: 1300 images\\n\",\n      \"mIoU: 0.1496\\n\",\n      \"processing: 1400 images\\n\",\n      \"mIoU: 0.1503\\n\",\n      \"processing: 1500 images\\n\",\n      \"mIoU: 0.1531\\n\",\n      \"processing: 1600 images\\n\",\n      \"mIoU: 0.1561\\n\",\n      \"processing: 1700 images\\n\",\n      \"mIoU: 0.1583\\n\",\n      \"processing: 1800 images\\n\",\n      \"mIoU: 0.1605\\n\",\n      \"processing: 1900 images\\n\",\n      \"mIoU: 0.1630\\n\",\n      \"processing: 2000 images\\n\",\n      \"mIoU: 0.1647\\n\",\n      \"processing: 2100 images\\n\",\n      \"mIoU: 0.1668\\n\",\n      \"processing: 2200 images\\n\",\n      \"mIoU: 0.1682\\n\",\n      \"processing: 2300 images\\n\",\n      \"mIoU: 0.1697\\n\",\n      \"processing: 2400 images\\n\",\n      \"mIoU: 0.1714\\n\",\n      \"processing: 2500 images\\n\",\n      \"mIoU: 0.1728\\n\",\n      \"processing: 2600 images\\n\",\n      \"mIoU: 0.1737\\n\",\n      \"processing: 2700 images\\n\",\n      \"mIoU: 0.1757\\n\",\n      \"processing: 2800 images\\n\",\n      \"mIoU: 0.1771\\n\",\n      \"processing: 2900 images\\n\",\n      \"mIoU: 0.1782\\n\",\n      \"processing: 3000 images\\n\",\n      \"mIoU: 0.1789\\n\",\n      \"processing: 3100 images\\n\",\n      \"mIoU: 0.1799\\n\",\n      \"processing: 3200 images\\n\",\n      \"mIoU: 0.1806\\n\",\n      \"processing: 3300 images\\n\",\n      \"mIoU: 0.1806\\n\"\n     ]\n    }\n   ],\n   \"source\": [\n    \"root =\\\"/path/to/Datasets/\\\"\\n\",\n    \"list_path = \\\"pt_test.lst\\\"\\n\",\n    \"num_class = 15\\n\",\n    \"img_list = [line.strip().split()[1] for line in open(root+\\\"/rellis/\\\"+list_path)]\\n\",\n    \"confusion_matrix = np.zeros((num_class,num_class)).astype(np.float64)\\n\",\n    \"for index, img_path in enumerate(img_list[:]):\\n\",\n    \"    label_path = os.path.join(root,\\\"rellis\\\",img_path)\\n\",\n    \"    pred_path = os.path.join(root,\\\"kpconv\\\",img_path)\\n\",\n    \"    label = np.fromfile(label_path,dtype=np.int32)\\n\",\n    \"    label = label.reshape((-1,))\\n\",\n    \"    label = convert_label(label, label_mapping)\\n\",\n    \"    label_shape = label.shape\\n\",\n    \"    pred = np.fromfile(pred_path,dtype=np.int32)\\n\",\n    \"    pred = pred.reshape((-1,))\\n\",\n    \"    pred = convert_label(pred, label_mapping)\\n\",\n    \"    confusion_matrix =confusion_matrix + get_confusion_matrix(label,pred,label.shape,num_class,0)\\n\",\n    \"    if index % 100 == 0:\\n\",\n    \"        print('processing: %d images' % index)\\n\",\n    \"        pos = confusion_matrix.sum(1)\\n\",\n    \"        res = confusion_matrix.sum(0)\\n\",\n    \"        tp = np.diag(confusion_matrix)\\n\",\n    \"        IoU_array = (tp / np.maximum(1.0, pos + res - tp))\\n\",\n    \"        mean_IoU = IoU_array.mean()\\n\",\n    \"        print('mIoU: %.4f' % (mean_IoU))    \"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 40,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"name\": \"stdout\",\n     \"output_type\": \"stream\",\n     \"text\": [\n      \" 0.00 & 59.11 & 61.77 & 0.00 & 0.00 & 0.00 & 0.00 & 83.27 & 0.00 & 66.86 & 0.00 & 0.14 & 0.00 & 0.00 & 0.00 &[0.         0.59113512 0.61769105 0.         0.         0.\\n\",\n      \" 0.         0.83265905 0.         0.66862443 0.         0.00142073\\n\",\n      \" 0.         0.         0.        ] 0.1807686924408168\\n\"\n     ]\n    },\n    {\n     \"data\": {\n      \"image/png\": 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1qZb3UYnmMMQK9gL/GGP8GNFnT4BDCKSGE8SGE8R8trazXQmbNnE3ZKh26tqVtmDVzzmpjVnbxioqKaNq0CQsWLGRmxSyeHTueBQsW8vHHS/jviFHs2Hm7eq2vPrVuuiGzFn0yw2H2oo9o3bRxnTEPjHuT7jt1AKDz5q353/IqFn60hFenzeO6YeM55Op7GTimnH+NfIW7x5Y3ZPlrrWLGLNq3+2RdbLuytlRUzFrjmKKiIpo1a8r8+ZVUVHzGuTPqnltIUsoKaeVNKSuklbdixizarVJvWVlbZnzJrF9HKd3bWTPn0HaV7y3alLZm1szZdcbMnjmHtqWffG/RpOlGVC5YSK8fHMKo/45l+fLlzJ+3gPHPvcxOO2/foPWvrZTubUpZIa28KWWF9PKqcGXdeHg/hHAxcDwwNISQA9b4T+kxxptijLvFGHfbsKR+p5i+/OJEtthqc9pvXkZxcTG9jjqExx4ZWWfMY4+MpPcxRwBweK/ujB71HABPPjGGTtt9iw02WJ+ioiL22KsLb7z+Vr3WV5+2b7cJ781fzIwF77NseRWPTXib/bZrX2dM240b89xbMwF4e85Cli6ronnj9bnl1EN55KKjeeSiozlur+04qdtO/PC7hdtkARg3/mU6dtyCDh3aU1xcTO/evRg8ZHidMYOHDOeEE44G4KijDmPkk2Nq9/fu3YuSkhI6dGhPx45b8Py4lxo8w5eVUlZIK29KWSGtvJ/O2qd3L4Z8KuuQNWT9Okrp3r7y0iQ6bLkZ7TYro7i4ET2OPJjHH3mqzpjHH32So37YE4BDeh7IM08/D8CM6bPYc58Vz3vYYMMN2GW3HZny5jsNG2AtpXRvU8oKaeVNKSukl1eFK+ulFn2AY4GTYoyzQgibAX/M+Jqfqaqqil+ffwV33T+AoqIcd9/xAG9Mfovzf30mE16axPBHRnLX7fdzw41/YOyLj7KwciGn/vQ8ABYtWsyNf7uNR/47iBgjT4wYxRPDR+UjxpfSqCjHRT334LSbh1NdHem129Z03LQ5fx/+Itu124Su223GLw/bnd/9ZwwDR0+CEPjt0fsQQsh36eukqqqKs8+5lGFD76Qol+PW2+6hvPwNLut7HuNfmMCQISO4+Za7ue3WfkwuH01l5UKOPf50AMrL3+C++wbz6oSRLK+q4qyzLynoB4emlBXSyptSVkgr78qsQz+VtW/f83hhlay33tqP12qyHleTFeDNN56ladONKCkpoWfPgzn0sGN47bU385jo86V2b/teeBX/vrc/uaIc9975IG++PoVzLzqdV1+exOOPPsU9dzzAX/pfwchxg1m0cDG/OPkCAG7/19388Ybf8diY/xAC3HfnQ0wuL9z7Cund21SyQlp5U8oK6eUtOP561QorVkJk9OErHiy5JMZYFUL4FrAt8EiMcdkXndt24+2yK6zAvH3Lj/JdQoNq0ueGfJcgSWv09WzBrrtk/rAF2jfZJN8lNKhp78/LdwmS9LmWL53xjf5jd8mYgQX5x+z6ex3X4L/uWS+1GAWsF0IoA4YDJwC3ZnxNSZIkSZJUILJeahFijB+FEE4C/h5jvCaEMCHja0qSJEmSlF8utaiV9YyHEELYEzgOGNpA15QkSZIkSQUi6xkPZwMXAw/EGCeFELYERn7BOZIkSZIkfa3FWJXvEgpGpo2HGOMoVjznYeX228BZWV5TkiRJkiQVjkwbDyGEVsAFwPbA+iv3xxj3z/K6kiRJkiSpMGS91GIgcA9wOHAq8GNgbsbXlCRJkiQpv3y4ZK2sH/TYMsb4L2BZjPGpGONPAWc7SJIkSZKUiKxnPCyr+XFmCOEwoAJokfE1JUmSJElSgci68fD7EEIz4FfADUBT4NyMrylJkiRJUn5Fl1qslFnjIYRQBGwdYxwCLAK6ZXUtSZIkSZJUmDJ7xkNc8dLSY7L6fEmSJEmSVPiyXmoxJoTwV1a82eLDlTtjjC9mfF1JkiRJkvLHt1rUyrrxsHPNj7+t+TEAEd9sIUmSJElSErJuPAxhRaMh1GxHYHEIYecY48sZX1uSJEmSJOVZ1o2HXYHdgIdZ0Xw4HHgF+HkI4d4Y4zUZX1+SJEmSpIbnWy1qZd14aAd8O8b4AUAIoS8wFNgXeAGw8SBJkiRJ0jdYZm+1qNEa+N8q28uATWOMH39qvyRJkiRJ+gbKesbDQOC5EMJDNds9gDtDCI2B8oyvLUmSJElSfvhWi1qZNh5ijJeHEB4B9qrZdWqMcXzNz4/L8tqSJEmSJCn/sp7xQE2jYfwXDpQkSZIkSd84mTce1tU2G5Xmu4QGU3rCP/NdQoNacOIO+S6hwbS4ZWK+S5C0lmK+C1BmGjfaIN8lSJJS4lstamX9cElJkiRJkpQwGw+SJEmSJCkzBbvUQpIkSZKkry3falHLGQ+SJEmSJCkzNh4kSZIkSVJmXGohSZIkSVJ9c6lFLWc8SJIkSZKkzNh4kCRJkiRJmXGphSRJkiRJ9S261GIlZzxIkiRJkqTM2HiQJEmSJEmZcamFJEmSJEn1zbda1HLGgyRJkiRJyoyNB0mSJEmSlBmXWkiSJEmSVN98q0UtZzxIkiRJkqTM2HiQJEmSJEmZcamFJEmSJEn1zbda1HLGgyRJkiRJyoyNB0mSJEmSlJlkGg+7d+3Cv5+6hYGjb+PYM3642vGdvrMjNz3SnyemPsZ+h+1Tu3/n73bmn4/9o/Zr+FvD2Pug7zZk6evkewfsy/MvDueFCU9wzi9/vtrxkpIS/nXb9bww4QlGjLyP9puV1Tnerl1bps2awJlnndRQJX8lRdvvRuPf/pONLr+FkoN6f+aYRrvuS+O+N9G4701scNJFtfvX+/5JK/ZfNoD1+pzWUCWvs4O6d2XSxFFMLh/NBeefsdrxkpIS7hzYn8nloxk7ejCbb96u9tiFF5zJ5PLRTJo4iu4H7teQZa+zlPKmlBXSyptSVkgr717d9mDwmHsY9uy9nPSLE1Y7vuseOzNoxG28PGM0Bx7erXb/NttvzR1DB/DgU3fyn5F3cHCvAxqy7HWW0r1NKSuklTelrJBe3oISqwvzKw+SaDzkcjnO/v0vuPCEX/Pjbiexf69ubL71ZnXGzJkxh6t/eQ2PP/jfOvtfHjuBkw86lZMPOpVz+5zPkiVLGPfUCw1Z/lrL5XL88c+XcfT3T2KP3Q7mqKMPZ5ttO9YZc8KPj2bRwkXs2vl79P/bLVx2+QV1jv/+6kt4fMSohix73YUcGxxzBh/dcCkfXPYzirt0I9e27v3NtS5lvYP78OEff8mHvz2FJYP6A1C05XYUbbU9H/7uVD787c8p6vAtir61Uz5SfCm5XI5+11/B4T2OZ8fO3ejT5wg6ddq6zpifnngMlZWL2Ha7vbmu3wCuuvISADp12prevXux0877c9jhx3FDvyvJ5Qr7fwEp5U0pK6SVN6WskFbeXC7HpVefx2nHnkvPfY7h0CO7s+W3OtQZM3PGbC49+3KG/Wd4nf1LPl7Cr8/8HUfsdyw//+E5XHj5OTRpulEDVr/2Uru3qWSFtPKmlBXSy6vClcTvnG133oYZUyuY+d5Mli9bzn8fepK9uu9VZ8ys6bN5+7V3iJ/zAJD9DtuX50aO439L/pd1yV/Jrrt15u233+XdqdNYtmwZ/7lvKIceVvdfUg457ADuGvgAAA898Cj7dd2z9tihhx/Ae1OnMfm1Nxu07nVVtMU2VM+pIM6bBVXLWTb+SRp13rPOmOK9D2Hpk4Phow8AiO8vqjkSCcUl0KgRNComFDUiLq5s4ARf3u5ddmHKlKm88857LFu2jEGDHqJnj4PqjOnZozu3334vAPffP5T9u+1ds/8gBg16iKVLlzJ16jSmTJnK7l12afAMayOlvCllhbTyppQV0sq747e34713pjP93QqWL1vOIw+OYP+D960zpmLaTN4of4vq6lhn/7tvT+O9d6YBMHf2PBbMq6R5y+YNVvu6SOneppQV0sqbUlZIL68KV6aNhxDC3iGEE2t+3iqEsEWW11uTVm03Ye7MObXbc2fNpVXblmv9Ofv37Mp/PzUjohC1Ld2UGdNn1m5XzJhF29JN64wpXWVMVVUVixd9QIuWzWnceEPOPvfn/OGqGxq05q8ibNyS6sq5tduxch65jTepMya3aTtym5ax4fl/ZsMLr6No+90AqHr7NZa/PoEm19xFkz/exfJJL1A9a1qD1r82SsvaMG16Re329BkzKS1ts8YxVVVVLFq0mJYtm1Na+hnnltU9t9CklDelrJBW3pSyQlp5W7dpxayKT76/mF0xh9ZtWq315+ywy3YUFxczber0+iyv3qV0b1PKCmnlTSkrpJe34FRXF+ZXHmTWeAgh9AUuBC6u2VUM3JHV9bLWonULttx2C55/any+S8nUhb8+i/5/u4UPP/wo36XUr1wRudZlfHTt+Xz8z6vY4PhzYIPGhFal5Nq25/2LjuP9C4+laNvOFHXcId/VSpISsUnrllz1175ces7lxBi/+ARJkr6GspzxcCTQE/gQIMZYATT5vBNCCKeEEMaHEMZXfDij3gqZO3Merdq2rt1u1aYVc2fOX6vP6NZjP55+dAxVy6vqra6szKyYTVm7trXbpWVtmFkxu86YilXGFBUV0bTZRiyYX8luXTrz28svYMKkJznt9J/wy/NO42c/X/1hWYUkLpxPrvkn/8IUmm9C9cJ5dcdUzmP5K89CdRVx/myq50wn17qM4l2+S9Xbk+F/S+B/S1g+cTxFW3Zq6AhfWsWMWbRvV1q73a6sLRUVs9Y4pqioiGbNmjJ/fiUVFZ9x7oy65xaalPKmlBXSyptSVkgr75xZc2lT+sn3F5uWtmbOrLmfc0ZdjTfakL8P/DP9rvoHr7wwKYsS61VK9zalrJBW3pSyQnp5VbiybDwsjSta9xEghND4i06IMd4UY9wtxrhbaeOyLxr+pb0+4XXabVFGm/ZtaFTciP17dWXsiLFr9Rnf67U/TzxU+MssAF584RW22mpzNtu8HcXFxXz/B4fxyLAn6ox5dNgTHHPckQD0OvJgRj31LACHdj+Gztt3pfP2Xen/91v585/6M+DG2xs8w9qomvo6udZlhJabQlEjinfryvIJz9YZs2zC2NqHRobGTcm1bkecN5PqBXNp9K2dIJeDXBGNvrUj1bPey0eML2Xc+Jfp2HELOnRoT3FxMb1792LwkLoPLBs8ZDgnnHA0AEcddRgjnxxTu793716UlJTQoUN7OnbcgufHvdTgGdZGSnlTygpp5U0pK6SVd+JLr7HZlu0p26wtjYobccgRBzLysae/1LmNihtx/a1/4OF7hzFiyMiMK60fKd3blLJCWnlTygrp5S04+V5SUUBLLRpl+NmDQgg3AhuHEH4G/BQYkOH11qiqqprr/+8G/jjwanK5HI/c8yhT33iXE8/7Ma9PeIOxI55hm87b8Pt/XsZGzTZizwP35Ce//DEnfu9kANq025RWpa2Y8Mwr+Sh/rVVVVXHBr37L/Q/eQlFREQNvv5fJr73JxZeezcsvTuSRYU9w+22D+Mc/r+WFCU9QWbmQk35yTr7LXnfV1Sy5+29sePaVhFyOpWOGUz3zXdbr8SOq3n2D5a88S9Wk8TTa7ts07nsTxGqW3D+A+OH7LH/haRpt05nGv7kRYmR5+XiWv/JcvhOtUVVVFWefcynDht5JUS7HrbfdQ3n5G1zW9zzGvzCBIUNGcPMtd3Pbrf2YXD6aysqFHHv86QCUl7/BffcN5tUJI1leVcVZZ19CdZ7+x/NlpZQ3payQVt6UskJaeauqqrjy4j9x493XU1SU44G7hjDl9Xc444KfMWnCZJ587Gl22LkT193yB5pu3ISu3ffmjPN/xhH7HcvBPQ9g1z12YePmzTiiz2EAXHLW5bw+qXAf7JzavU0lK6SVN6WskF5eFa6Q5XrCEMKBQHcgAI/FGEd82XO7tjsgmYWOExZOzXcJDerd47bKdwkNpsUtE/NdgiSpxrbN2+e7hAY1ubJwH5YsSQDLl84I+a4hSx8P+l1B/p12g96/afBf9yxnPAC8AcQY4+MhhA1DCE1ijO9nfE1JkiRJkvLLhwbXyvKtFj8D7gNurNlVBjyY1fUkSZIkSVLhyfLhkmcAewGLAWKMb1fab0AAACAASURBVAKtP/cMSZIkSZL0jZLlUov/xRiXhrBi+UgIoRE1b7iQJEmSJOkbzYdx1spyxsNTIYRfAxvUPGTyXmBwhteTJEmSJEkFJsvGw4XAXOBV4OfAMODSDK8nSZIkSZIKTCZLLUIIRcCkGOO2wIAsriFJkiRJUsFyqUWtTGY8xBirgNdDCJtl8fmSJEmSJOnrIcuHSzYHJoUQngc+XLkzxtgzw2tKkiRJkqQCkmXjYX3g8FW2A/CHDK8nSZIkSVJhiC61WCnLxkOjGONTq+4IIWyQ4fUkSZIkSVKBqffGQwjhNOB0YMsQwiurHGoCjKnv60mSJEmSpMKVxYyHO4FHgKuAi1bZ/36McUEG15MkSZIkqbD4Vota9d54iDEuAhYBx9T3Z0uSJEmSpK+XTF6nKUmSJEmSBNk+XFKSJEmSpDTFmO8KCoYzHiRJkiRJUmZsPEiSJEmSJABCCAeHEF4PIbwVQrjoM45vFkIYGUJ4KYTwSgjh0C/6TJdaSJIkSZJU376Gb7UIIRQBfwMOBKYD40IID8cYy1cZdikwKMbYP4SwHTAM6PB5n+uMB0mSJEmSBLA78FaM8e0Y41LgbqDXp8ZEoGnNz5sBFV/0oQU742HLRhvnu4QGM3rpx/kuoUHdP6RVvkuQpDXapnm7fJfQoF6vnJ7vEhrM5Mpp9G67e77LaDCTmZbvEiStpVwI+S5BKoM6f4BMB77zqTGXAcNDCL8AGgMHfNGHOuNBkiQlIaWmgySpAFRXF+RXCOGUEML4Vb5OWctkxwC3xhjbAYcCt4cQPre3ULAzHiRJkiRJUv2KMd4E3LSGwzOA9qtst6vZt6qTgINrPuuZEML6wCbAnDVd0xkPkiRJkiQJYBywdQhhixBCCfBD4OFPjXkP+B5ACKETsD4w9/M+1BkPkiRJkiTVt/j1e6tFjHF5COFM4DGgCLg5xjgphPA7YHyM8WHgV8CAEMK5rHjQ5E9ijPHzPtfGgyRJkiRJAiDGOIwVr8hcdd9vVvl5ObDX2nymSy0kSZIkSVJmnPEgSZIkSVI9i9Wfu/ogKc54kCRJkiRJmbHxIEmSJEmSMuNSC0mSJEmS6lv11++tFllxxoMkSZIkScqMjQdJkiRJkpQZl1pIkiRJklTfokstVnLGgyRJkiRJyoyNB0mSJEmSlBmXWkiSJEmSVN+qY74rKBjOeJAkSZIkSZmx8SBJkiRJkjLjUgtJkiRJkupbtW+1WMkZD5IkSZIkKTM2HiRJkiRJUmaSaTzssN/OXPnE9Vz15A0cetoRqx3vftLh/H7EX/jtI9dy3sC+tCzbpPbYP6fcw2XD/shlw/7ILwZc2JBlr7ODundl0sRRTC4fzQXnn7Ha8ZKSEu4c2J/J5aMZO3owm2/ervbYhRecyeTy0UyaOIruB+7XkGWvs7KuO/H9UX/kqNHXsuMZPVY7vs0J+3PE41fRc/gVHPrA/9Fs61IAcsVF7P3nUzji8avoNeIK2uzZqaFLX2up3duU8qaUFdLKu3e3PRgyZhCPPHsfJ//iR6sd33WPnbl3xG1MmDGG7ofvX+fYjXddxzNvPM7f7ri2ocr9ylK6tzvttwt/+u9f+fNTf6fHad9f7fihJ/fkmsf7cfWjf+HXd/6WTcpaAbBJWSuuGPonrhz2Z64ZcT3fO+6ghi59naR0b1PKCmnlTSkrQPfuXZn46lOUl4/m/PM+O+/AO/5OefloRj/9Sd4WLTZm+GODWDD/da677vcNXfY3Q3V1YX7lQRKNh5DLcfzvTuYvP7mCSw88l+/03JvSju3qjHmv/B1+1+NC+h7yK8Y/8gxHX3xC7bGlS5Zy2aHnc9mh53PDz/7Q0OWvtVwuR7/rr+DwHsezY+du9OlzBJ06bV1nzE9PPIbKykVsu93eXNdvAFddeQkAnTptTe/evdhp5/057PDjuKHfleRyhf3bJOQCe1zxY4Yffw0PdLuALY/Yo7axsNLbDzzDgwdczMPdL+HVvw9l977HA/CtY7sB8OABF/PYD/9Al98cCyE0eIYvK7V7m1LelLJCWnlzuRyXXH0+px57Dj33+SGHHtmdrb61RZ0xM2fM5pKzL2fof4avdv7Nf7+Di8+8rIGq/epSurchl+PEy0/hmh9fzvkHnMV3e+5N2dZ1v7+YOultLj38PC46+FyeHzaWYy5e0XiqnFNJ3yMv4teH/pL/63UhPU/7Phu3bp6PGF9aSvc2payQVt6UssKKvNdf/3t69DyBzp270adPLzptWzfviSf+kMqFi9huu73p128AV17xawCWLPkfl/32j1x40eX5KF3fMIX9X0o92XLnjsx5dxZzp82hatlynhs8hp27d6kzZvIzk1i6ZCkAb7/0Js3btMxHqfVi9y67MGXKVN555z2WLVvGoEEP0bNH3X9J6dmjO7fffi8A998/lP277V2z/yAGDXqIpUuXMnXqNKZMmcruXXZp8AxrY5NdtuL9qbP54L25VC+r4u2HnmWzg3atM2bZBx/X/rzRhutBXPFO3Y2/VcbMMZMAWDJ/MUsXf8Qmnev+haCQpHZvU8qbUlZIK++O396Oae9MZ/q7FSxbtpxhD46g28H71hlTMW0mb5S/RfyMf4V47unxfPjBRw1V7leW0r3tuPPWzJ46kznTZlO1bDnPDB7NrgfuXmdM+TMTa7+/ePOlN2jRdsX3F1XLlrN86XIAikuKCbnCbXqvlNK9TSkrpJU3pawAXbrsvFreHj261xnTY9W8/xlKt5q8H330MWPHjmPJkv81eN365sm08RBC2DCE8H8hhAE121uHEA7P8pqfZeNNW7CgYl7tduXM+TTftMUax+/Te39effKl2u3i9Ur4zcN/4JIHrmSXTzUsClFpWRumTa+o3Z4+YyalpW3WOKaqqopFixbTsmVzSks/49yyuucWmg3bNOfDigW12x/NXEDjNqv/q9G2Pz6Ao8ZcS5dLf8hzv/k3AAvK36N9928TinJs1L4VLXfsQOPSwm06pXZvU8qbUlZIK++mbVozs2J27fbsijls2qZVHivKVkr3tnmbFsyf+cn3FwtmzqfF5/zDRbc+BzDhyRdrt1u0bcnVj/6FG54dwOB/PMDCOZWZ1vtVpXRvU8oKaeVNKStAWWlbpk+bWbs9Y8YsSsvafmpMG6ZPXzGmqqqKRYtX5FU9iLEwv/Ig69dp3gK8AOxZsz0DuBcY8lmDQwinAKcAfLfFLmzTZMuMy1vdHkfsQ4edtuIPfX5Tu+/8vU5j4ewFtGrfmvPvuozpk99j7nuzP+dTVIgm3/Y4k297nC2P2JPOZx/B0+fcyJt3P8XGW5fS45HL+XD6POaOf5NY5WtvJEn1a68j92OLHbfi8j6X1u5bMHM+Fx18Lhu3bs6vBlzMc8PGsnjeojxWKUlSNrJearFVjPEaYBlAjPEjYI1zCWOMN8UYd4sx7lafTYeFsxfQovSTh0U2b9uSytkLVhu33V47cviZR9Hv5Ktrpz+uPB9g7rQ5TH52EpttX7hT8QEqZsyifbtPnnHQrqwtFRWz1jimqKiIZs2aMn9+JRUVn3HujLrnFpqPZlXSuPSTGSwbtm3Bh7PW/K9Gqy7FiFXVPH/ZQB7ufglP/PQvlDTbkEVvz1zjufmW2r1NKW9KWSGtvLNnzaFt6aa125uWtmb2rLl5rChbKd3bylkLaNn2k+8vWrRtyYJZ81cbt8NeO3HEmT/g2pOvqvP9xUoL51Qy7Y332Hb37TKt96tK6d6mlBXSyptSVoAZFTNp1/6TGQ5lZW2omDHzU2Nm0a7dijFFRUU0a7oir1Sfsm48LA0hbABEgBDCVkCDLxJ6Z8JbbNqhLZu0a01RcSO+02MvXh4xrs6Yzbbfgh9d+XP6nXw1789fXLt/w6aNaVSyYmLIRs2bsPWu2zLzzekNWv/aGjf+ZTp23IIOHdpTXFxM7969GDyk7gPLBg8ZzgknHA3AUUcdxsgnx9Tu7927FyUlJXTo0J6OHbfg+XEvrXaNQjLv5bdpukUbNmrfilxxEVv22oNpw1+sM6bpFp9809/+gJ1Z/M6KPySK1i+h0QbrAVC6zw5UL69m0ZsVFKrU7m1KeVPKCmnlnfjSa2y2ZXvKNmtLcXEjDj3iQEY+NirfZWUmpXs7ZcKbtNmiLa3ar/j+Ys8ee/PCp76/2Hz7LTjpqtO49qQrWTz/k9kMLdq0pHi9EgAaN23MNrt1YuaUGQ1a/9pK6d6mlBXSyptSVoDx4yeslnfIkBF1xgwZMuKTvN8/jCdr8qoe5PvtFQX0Vousl1r0BR4F2ocQBgJ7AT/J+Jqrqa6q5o7f/JNf/vtSckU5Rg/6LxVvTueIc/sw9dUpvPz4eHpffALrbbg+p//9VwDMnzGPG372B9p2bMePrzyFGCMhBIb1f4CKtwq78VBVVcXZ51zKsKF3UpTLcett91Be/gaX9T2P8S9MYMiQEdx8y93cdms/JpePprJyIccefzoA5eVvcN99g3l1wkiWV1Vx1tmXUJ2n35xfVqyq5tlLb6P7nRcQcjnevOcpFr4xg13OO4p5E95h2ogX6fST7rTdZ3uql1exdNGHPH3OjQBssElTut95IbG6mo9mVTLqrP55TvP5Uru3KeVNKSuklbeqqoorLv4TN93dj1xRjgfuGsyU19/hzAtOYdKE1xj52NPssHMnrr/lGppu3ISu3ffhjPN/Rq/9jgHg3w/dyBYdN2fDxhvwxEuD+c25v2fMk8/lOdWapXRvq6uqufU3A7jo333JFeV4ctATzHhzGj/45TG8/cpbvPj4OI779Y9Zf8P1Oevv5wMwv2Iu1558FaUd23H8pT+p/f5i6E0PMu319/Kc6POldG9Tygpp5U0pK6zIe845/8fQIQPJFeW47dZ7KH/tDfr+5jxeeHFF3ltuuZtbb7me8vLRVC5YyPEnnF57/huvP0PTpk0oKSmmZ4+DOOywY3lt8pt5TKSvqxAzfrhECKElsAcrllg8G2Oc9wWnAPDTDj/Iz1Mv8uDfFc/ku4QGNaBVt3yX0GB+NndkvkuQtJa2ad7uiwd9g7xeWdjN9PrUu+3uXzzoG2TQzOfzXYKktZQr4Ne6Z2Hp/6Z/owN/9OefFeTfaTf85YAG/3XPZMZDCOHbn9q1ciHRZiGEzWKML376HEmSJEmSvjGqC7LvkBdZLbW49nOORWD/jK4rSZIkSZIKSCaNhxhjOnPpJUmSJEnSGmX6cMkQQjFwGrBvza4ngRtjjMuyvK4kSZIkSXkVC/vhow0p67da9AeKgb/XbJ9Qs+/kjK8rSZIkSZIKQNaNhy4xxs6rbP83hDAh42tKkiRJkqQCkXXjoSqEsFWMcQpACGFLoCrja0qSJEmSlF++1aJW1o2H84GRIYS3a7Y7ACdmfE1JkiRJklQgchl//hjgRqAaWFDz82cyvqYkSZIkSSoQWc94+DewGLi8ZvtY4Hbg6IyvK0mSJElS3sRq32qxUtaNhx1ijNutsj0yhFCe8TUlSZIkSVKByLrx8GIIYY8Y47MAIYTvAOMzvqYkSZIkSfnlwyVrZd142BUYG0J4r2Z7M+D1EMKrQIwx7pTx9SVJkiRJUh5l3Xg4OOPPlyRJkiRJBSzTxkOM8d0sP1+SJEmSpIIUfbjkSlm/TlOSJEmSJCXMxoMkSZIkScpM1s94kCRJkiQpPb7VopYzHiRJkiRJUmZsPEiSJEmSpMwU7FKLf1c8k+8SGszHFU/nu4QGtUHpPvkuQZLW6PXK6fkuQRkZNPP5fJcgSZ+rOjo1/xul2rdarOSMB0mSJEmSlBkbD5IkSZIkKTMFu9RCkiRJkqSvLd9qUcsZD5IkSZIkKTM2HiRJkiRJUmZcaiFJkiRJUn2LvtViJWc8SJIkSZKkzNh4kCRJkiRJmXGphSRJkiRJ9c23WtRyxoMkSZIkScqMjQdJkiRJkpQZl1pIkiRJklTPYrVvtVjJGQ+SJEmSJCkzNh4kSZIkSVJmXGohSZIkSVJ9860WtZzxIEmSJEmSMmPjQZIkSZIkZcalFpIkSZIk1TeXWtRyxoMkSZIkScqMjQdJkiRJkpQZl1pIkiRJklTfYnW+KygYSc14OKh7VyZNHMXk8tFccP4Zqx0vKSnhzoH9mVw+mrGjB7P55u1qj114wZlMLh/NpImj6H7gfg1Z9jq59Mo/s+9hP+SI40/9zOMxRq78S38O6f1TjvzRaZS//lbtsYeGjeDQPidxaJ+TeGjYiIYq+StJ6d6mlBXSyptSVkgrb0pZIa28KWWFtPKmlBXSyptSVkgvrwpTMo2HXC5Hv+uv4PAex7Nj52706XMEnTptXWfMT088hsrKRWy73d5c128AV115CQCdOm1N79692Gnn/Tns8OO4od+V5HKF/Ut3xKEH8o8//36Nx59+ZhzvTa9g2D3/4rILzuLyP/0VgEWL36f/LXdy14DruGvAdfS/5U4WLX6/ocpeJynd25SyQlp5U8oKaeVNKSuklTelrJBW3pSyQlp5U8oK6eVV4crsd04IIRdC6J3V56+t3bvswpQpU3nnnfdYtmwZgwY9RM8eB9UZ07NHd26//V4A7r9/KPt327tm/0EMGvQQS5cuZerUaUyZMpXdu+zS4BnWxm4770izpk3WeHzk6GfpefD3CCHQeYdOvP/+B8ydt4Axz73Anl12oVnTJjRr2oQ9u+zCmOdeaMDK115K9zalrJBW3pSyQlp5U8oKaeVNKSuklTelrJBW3pSyQnp5C051LMyvPMis8RBjrAYuyOrz11ZpWRumTa+o3Z4+YyalpW3WOKaqqopFixbTsmVzSks/49yyuud+3cyeO582rTep3d609SbMnjuP2XPn0aZ1q0/2t1qxv5CldG9Tygpp5U0pK6SVN6WskFbelLJCWnlTygpp5U0pK6SXV4Ur67kyj4cQzgshtA8htFj5tabBIYRTQgjjQwjjq6s/zLg0SZIkSZKUtawbD32AM4BRwAs1X+PXNDjGeFOMcbcY4265XON6LaRixizatyut3W5X1paKillrHFNUVESzZk2ZP7+SiorPOHdG3XO/bjZt1ZJZcz6ZyTB7zjw2bbUJm7bahFlz5n6yf+6K/YUspXubUlZIK29KWSGtvCllhbTyppQV0sqbUlZIK29KWSG9vIUmVseC/MqHTBsPMcYtPuNryyyvuSbjxr9Mx45b0KFDe4qLi+nduxeDhwyvM2bwkOGccMLRABx11GGMfHJM7f7evXtRUlJChw7t6dhxC54f91KDZ6hPXffeg4cffYIYIxMmvsZGGzWm1SYt2Os7uzL2+RdZtPh9Fi1+n7HPv8he39k13+V+rpTubUpZIa28KWWFtPKmlBXSyptSVkgrb0pZIa28KWWF9PKqcDXK8sNDCBsCvwQ2izGeEkLYGtgmxjgky+t+lqqqKs4+51KGDb2TolyOW2+7h/LyN7is73mMf2ECQ4aM4OZb7ua2W/sxuXw0lZULOfb40wEoL3+D++4bzKsTRrK8qoqzzr6E6urCfifr+X2vZtxLr7Bw4WK+d8TxnH7SCSxfvhyAPkcexr57duHpZ8ZxSO+fssH663P5r88FoFnTJvz8J8fww5PPBuDUE4/93IdUFoKU7m1KWSGtvCllhbTyppQV0sqbUlZIK29KWSGtvCllhfTyqnCFGLObahFCuIcVyyt+FGPcoaYRMTbGuPMXnduopCw/c0Dy4OOKp/NdQoPaoHSffJcgSZIkKc+WL50R8l1Dlt4/6/CC/Dttk35DGvzXPetnPGwVY7wGWAYQY/wI+Eb/5pIkSZIkSZ/IuvGwNISwARABQghbAf/L+JqSJEmSJKlAZPqMB+Ay4FGgfQhhILAXcGLG15QkSZIkKb98JkatTBsPMcbhIYQXgD1YscTi7BjjvC84TZIkSZIkfUNkutQihPBEjHF+jHFojHFIjHFeCOGJLK8pSZIkSZIKRyYzHkII6wMbApuEEJrzyQMlmwJlWVxTkiRJkqSCUV2QL7XIi6yWWvwcOAcoZcXrNFc2HhYDf83ompIkSZIkqcBk0niIMV4PXB9C+EWM8YYsriFJkiRJkgpf1g+XvCGEsAOwHbD+Kvv/neV1JUmSJEnKK5da1Mq08RBC6At0ZUXjYRhwCDAasPEgSZIkSVICMn2rBfAD4HvArBjjiUBnoFnG15QkSZIkSQUi0xkPwJIYY3UIYXkIoSkwB2if8TUlSZIkScqrGF1qsVLWjYdxIYSNgQGseLvFB8AzGV9TkiRJkiQViKwbD02Bo4EngUeBpjHGVzK+piRJkiRJKhBZNx7+BewD3ABsBbwUQhhV87pNSZIkSZK+mXyrRa2sX6c5MoQwCugCdANOBbYHbDxIkiRJkpSArF+n+QTQmBXPdXga6BJjnJPlNSVJkiRJUuHIeqnFK8CuwA7AImBhCOGZGOPHGV9XkiRJkqT8calFrayXWpwLEEJoAvwEuAVoA6yX5XUlSZIkSVJhyHqpxZmseLjkrsBU4GZWLLmQJEmSJEkJyHqpxfrAn4EXYozL1+bEG1t3y6aiArRdp6PzXUKDyoWQ7xIaTHV0epX0dXNc6R75LqFBDax4Nt8lNJg9W22b7xIa1DNzJ+e7hAbTpGSDfJfQoN5f6qrlb6pWGzbLdwmqR9GlFrWyXmrxpyw/X5IkSZIkFbZcvguQJEmSJEnfXFkvtZAkSZIkKT0utajljAdJkiRJkpQZGw+SJEmSJCkzLrWQJEmSJKm+Vee7gMLhjAdJkiRJkpQZGw+SJEmSJCkzLrWQJEmSJKmeRd9qUcsZD5IkSZIkKTM2HiRJkiRJUmZcaiFJkiRJUn1zqUUtZzxIkiRJkqTM2HiQJEmSJEmZcamFJEmSJEn1rTrfBRQOZzxIkiRJkqTM2HiQJEmSJEmZcamFJEmSJEn1LPpWi1rOeJAkSZIkSZmx8SBJkiRJkjKTVOOhrOtOHPXUHzl69LXsdEaP1Y5ve/z+HPn4VRzx2BUc9p//Y+OtSwHIFRexz7WnrDg2/Ara7NmpoUtfa/vsvyePPXM/jz//IKec9ZPVjpeUFHPdgKt4/PkHue/R2yhr3xaA4uJGXN2vL0OeuoeHR97F7t/dtYErXzfdu3dl4qtPUV4+mvPPO2O14yUlJQy84++Ul49m9NOD2XzzdgC0aLExwx8bxIL5r3Pddb9v6LLXyUHduzJp4igml4/mgvM/O+udA/szuXw0Y0d/khXgwgvOZHL5aCZNHEX3A/dryLLXWUp5U8oKaeXdcb+dufqJflzz5F857LQjVzt+0Ek9uHLEdfz+kT9zwcC+tCxrVef4+httwF+euYkTfntyQ5X8laR0b3fv2oWBo27lrtH/5rgzfrja8c7f2ZF/PfoPRr47nK6H7VvnWOvS1lx75x+4/cmbuX3kzbRpt2lDlb3OUrq33ztgX55/cTgvTHiCc37589WOl5SU8K/brueFCU8wYuR9tN+srM7xdu3aMm3WBM4866SGKvkrSeneppQVoNv39ubpcUMZ++KjnHnO6n+OlJQU84+br2Xsi48y9PG7abdZae2xTtt/i8HD7+TJZx7mv2MeZL31Shqy9K+/6gL9yoNkGg8hF/ju73/M8BOu4f5uF7Blrz1qGwsrTXnwGR444GIePOgSXu0/lO/0PR6AbY7tBsAD/8/encfZWPd/HH99zzETCqEyi31fyhZaKFuWYhAaLaTlzn3X3Y1KtKeF6r7vNt3VL20kFaJk7GTJVpYIY8nOLIhZZB1nvr8/ZgzHhMFc5xyu9/PxOI/mOtf3uq7P26U54zvf7/W95Wmm3PUG1z1/NxgT8Ax55fF4GPj6U/ztzt7c2rgr7W9vQ+WqFfzadL2nE+mp6dzSqBOf/99InnyhNwCxPbJ+IG7ftBv33fEIT7/8GCaEs0JW3nfffZWYDj2oU6c53bp1pEb1Kn5t7r//TlJS06hZswlDhnzM4EHPAHDo0GEGvvQfBjz1SjBKP2sej4ch7w6ifUx3rqnTnG7dOlGjhn/WB+6/i5SUNKrXbMI7Qz7mtcHPAlCjRhViYztSu24L2rW/h/eGDMbjCe1vAW7K66as4K68xuPh3pcf4s37BvF0q75c36EJUZVL+7XZGr+ZgTH9ee7Wx1kyeRHdnu7ht7/LE3ex7pf4QJZ9ztx0bz0eD48P6k2/7k/To/kD3NKpBeWrlPNrszNhF4Mf+zczvp+Z6/jn3h3A1x+OpkezB+jV7hFS/kgNVOnnxG339j9vDeSOzg9yfYO2dLmjPdWqV/Zr06PnHaSlpnFtnZZ8+P7nDHylv9/+V19/lhnT5way7HPmtnvrlqyQlXfwf5/jnq5/p+l1MXTqehtVq1Xya3NXjy6kpaZzY/22DP1gOM8NfAIAr9fL/4a+wYDHX6LZDR3o0r4nGRlHgxFDLgKh/X9KPrqybiXSt+xk37bdZGb42DR+EWVb+/82P+PPgzlfFyh8CdZmPQzk8irRJC1YDcChPekcST/AFXX8/yEfSmrXr8XWLdvZvjWBjIyjTPx+Gi1vbebX5pZbmzJuVBwAUybM5IabGgFQuVpFFv60GIC9f6SQnraPa+rWDGj9Z6thw7ps3LiFzZu3kZGRwejR44mJae3XJiamNSNGjAFg7LiJNG/eBIADBw6yYMFiDh06HPC6z0WjhvVyZe0Q08avTYcTs46dSIvsrB1i2jB69HiOHDnCli3b2bhxC40a1gt4hrPhprxuygruyluxbmV2bk1m9/ad+DKO8vOEedRv3dCvzdqFqzhy6AgAG35dT4mIkjn7yl9dkaJXFGPVTysCWve5ctO9rVGvOglbEkjalsTRjKPMHD+LJm1u9GuTvGMnG9dsyvWAsfJVyuEt4GXJT0sBOHjgEIdD/LPITff22gZ12LRpK1u3bCcjI4Nx307ktna3+LW5td0tfD3yOwDGfzeFps1uyNl3W/tb2LZlO2vX/B7Qus+Vm+6tm7IC1Lv2GrZs2sa2rTvIyMhg/NjJ/UsmXgAAIABJREFUtLmthV+btre1YPTX3wMQN34aNzW9HoCmLRqzZtV64letAyAlJY3MzCD9ulwueI52PBhjChljqjl5jbwqHFmc/Ul7c7YPJO/l0sjiudrV6HkLd8x7k4bP3smiF74AYO+abZRtVR/j9XBZmSspeU15LosqmevYUBEReRVJCTtztpMTd1Iq0n/YbqmIK0nObuPz+fgz/U+Kl7ictavW07JtU7xeL6XLRnF1nRpERof20M/oqEh2bE/K2U5ISCYqOvKkNhHs2JHVxufzkZaeTsmSue9/qIuKjmD7jsSc7R0JSURFRZyyjc/nIy0tK2tU1F8cG+1/bKhxU143ZQV35S1eqgR7E//I2d6btJfipU79GdI0tiW/zV4GgDGGO5/ryTeDhjteZ35x0729MuIKdiXuztnenbSbKyKuyNOxZSqW5s/0/bz68UA+nfp/PPJcr5D/zamb7m1kVCkSdhz/2SIxIZnIKP+fh6JOaOPz+UhP+5MSJYtz6aWF6fPY33njtfcCWvP5cNO9dVNWgIjIUiQkJOdsJyUmExF5Va42idltfD4f6en7KFHicipVLofF8vXYoUyb8y2P9H4goLVfDGymDclXMDj2CWeMiQGWA1Oyt+saY35w6nr5Zc3wGYxp8gSLB39D3d6dAFj/zRz2J+2l46RXuH5gd3Yt/R3ruzh7+7796geSE3fy3YwRPPvqEyxbvALfRZpVRCTU3NjpZsrXrsSkoeMBaNmjLb/NWkZK8t4zHCkXGm8BL7UbXc37r3xEr9seIbJsJLfGtjnzgRLyBjzTmw/f/5z9+w8EuxSR8+L1FqDR9fX550P96di2O7e2v4UmN18f7LLkAlXAwXMPBBoBswGstcuNMaedn2CM6QX0AuhxeSOaXlrldM3PyoGkFC6NLJGzXTiiBPuTUk7ZftP4RTQefD8A1pfJzy+NzNnX/vsXSNuUdKpDgy45aZffKIWIqFLsTNrt12Zn8m4iokuRnLQLr9fLZUUvI2Vv1tzSwc+/ldNu1MTP2LJxa2AKP0cJiUmULnN8hEN0dASJCUkntUmmdOlIEhKS8Hq9FCtalD17Tn3/Q1ViQjJlSh9/Nknp6EgSE5P/sk1O1mJZWRMT/+LYBP9jQ42b8ropK7grb8rOvZSIOv5b8BKRJUjZuSdXu5qNaxPzaBcGd3ueo0ey5tBWql+Vag1r0KJHWwoWLkiBsAIcOnCIMW98GbD6z5ab7u3u5D+4Kur4iMIrI6/kj+Q/TnPEcbuSdrNh9UaStmV9Xs2bOp+a9Wsy8ZvJjtSaH9x0b5MSdxJd+vjPFlHRESQl7vRrk5jdJjExGa/XS9Fil7F3TwoNGtahY6e2vPRKf4oVK0pmZiaHDx/h449GBDpGnrnp3ropK0By0k6iTxiVERkVQXLSrlxtjv0d93q9FC1ahL17U0lKTGbRgiXszf43wo/T53JNnZrMm7sooBnk4uDkmL4Ma23aSe+ddlyHtXaotbaBtbZBfnY6AOxesYmiFSK4rMyVeMK8VOx4PdumL/NrU7TC8X+sl2lZl7TNWd9IvAXDKVDoEgCibroaezST1N8TCVUrf42nfIUylC4bRVhYAdp1as3MKXP82sycMofO3doD0DamJYvmZT3XoWChghQqXBCAxk2vw+fzsWH95sAGOEtLlqygcuUKlC9fhrCwMGJjOxIXN92vTVzcdHr0uAOALp3bMXv2/GCUet4WL1meK+uEuGl+bSbETTuetUs7ZmVnnRA3jdjYjoSHh1O+fBkqV67AL4t/DXiGs+GmvG7KCu7Ku3nFBkqVj+SK0lfhDSvAdTFN+HX6Er82ZWtV4P7Bf+edv73Ovj3pOe9/1PddHm/8D/o1eZhvBn/B/HFzQrrTAdx1b9cuX0vpCtFElomgQFgBWnZszrxpC/J47DouK3YZl5coBkD9xvXYsj60O/rddG+XLf2NSpXKUbZcacLCwujctR2TJ/k/IHTKpJncdU/WQ7k73t6WuXOy/jF2W+u7qFOrGXVqNePDD4bx1n8/DOlOB3DXvXVTVoDly1ZRoVI5ypSLJiwsjI5dbmXq5Fl+baZOnkXsXVkjvdt3bM28uT8DMHvmfGrUrEqhQgXxer1c37gh69dtCHiGC1qwV68IoVUtnBzxsNoYczfgNcZUAXoDefs0doD1ZbLw+eG0Hdkf4/GwftQcUtcnUL9fF/5YsZlt05dR877WRDWpReZRH4fT9jP3sY8AKHRFUdqMHACZmexPTmFOnw+DFSNPfD4fLz39bz4b/T+8Hi/ffj2eDes20WfAP1i5PJ4fp85lzMjx/PeDV5jxy/ekpqTxWK+sVR5KXlGcz0b/D5tpSU7aRb9Hng9ymjPz+Xz07fs8E+NG4vF6GD5sFPFr1vPiC/1YumwFcXHT+fzzbxj2+bvEx88jZW8q3Xs8knP8+nULKVq0COHhYXSIaUO7dnezZm1oPgzK5/PRp+9zTJr4FV6Ph2HDRxEfv56BL/ZjydKsrJ99/g3Dhw1hbfw8UlJSubt7Vtb4+PV8++0EVq6YxVGfj959ng35BwS5Ka+bsoK78mb6Mhnxwic8+cXzeLwe5o7+kYTft3P7Y3eyZeUGfp2xhDufvpdLChfknx9kPUl8b8IfvPPQ60Gu/Ny46d76fJm8/dx7vPnVG3g8HiaOmsyW9Vt5sN99rF2xjvnTF1K9TjUGffoSRYpdxo2tbuCBJ3pyb4sHyczM5P2XP+KdUf8FA+tX/s6EryYGO9Jpueve+uj/xEuM/f5zvF4vI0eMYe2a33n6uT4sX7aKyZNmMmL4aP7vkzdZumImKSmpPHhf32CXfc7cdm/dkhWy8j7z5CC+HvsxXq+Hb778jvVrN/DkM4+y4tfVTJs8i69HjOW9j95gwbIppKak8o8H+gGQlpbOR+8PZ/KPo7HWMnP6XGZOuzBWapHQY46t3JDvJzamMPAs0BowwFTgFWvtobwc/2np7sF56kUQvH54TbBLCKit6TvP3OgikenQ/18i4px7otw1f3VkonuGzN5wZfVglxBQC3evDXYJAVMkvFCwSwiofUcOnrmRXJCuLFws2CUEVFJqvAl2DU7a27FpSP5joMT4OQH/c3dsxIO19gBZHQ/POnUNERERERERkVBkQ3tATEDle8eDMWYCp3mWg7W2Q35fU0RERERERERCkxMjHv7rwDlFRERERERE5AKU7x0P1to5AMaYS4GD1mYNMDHGeIFL8vt6IiIiIiIiIiFHUy1yOLmc5kyg8AnbhYAZDl5PREREREREREKMkx0PBa21fx7byP668Gnai4iIiIiIiMhFxrFVLYD9xpj61tplAMaYawGt/SMiIiIiIiIXPa1qcZyTHQ99gTHGmETAABFANwevJyIiIiIiIiIhxrGOB2vtYmNMdaBa9lvrrLUZTl1PREREREREREJPvnc8GGNaWGt/NMZ0PmlXVWMM1tpx+X1NERERERERkZCiqRY5nBjx0BT4EYj5i30WUMeDiIiIiIiIiEvke8eDtfbF7P/en9/nFhEREREREZELi2PPeDDGXAJ0AcqfeB1r7ctOXVNEREREREQkFGhVi+OcXNViPJAGLAUOO3gdEREREREREQlRTnY8lLbWtnXw/CIiIiIiIiIS4pzseFhgjLnGWrvSwWuIiIiIiIiIhBxNtTjOieU0V5K1ekUB4H5jzCayploYwFpra+f3NUVEREREREQkNDkx4qG9A+cUERERERERkQuQJ79PaK3deuwFlAFaZH99wInriYiIiIiIiIQamxmarzMxxrQ1xqwzxmwwxjx1ijaxxph4Y8xqY8xXZzqnk8tpvgg0AKoBnwNhwJdAY6euKSIiIiIiIiLnxhjjBd4HWgE7gMXGmB+stfEntKkCPA00ttamGGOuOtN5nXy45O1APWAZgLU20RhTxMHriYiIiIiIiIQGa4JdwbloBGyw1m4CMMZ8A3QE4k9o8xDwvrU2BcBau+tMJ3Wy4+GItdYaYyyAMebSszn4nnEdnakqBA26bXWwSwioTGuDXYKIyCmNTFwU7BLEIQt3rw12CeKQfUcOBrsEkXyx+0BasEsQFzDG9AJ6nfDWUGvt0Oyvo4HtJ+zbAVx30imqZp9nPuAFBlprp5zumk52PIw2xnwEXG6MeQh4APjYweuJiIiIiIiIyGlkdzIMPWPDUysAVAGaAaWBucaYa6y1qac7wCkWmAekk9Uj8oK1drqD1xMREREREREJCXl5kGMISiBrkYhjSme/d6IdwM/W2gxgszFmPVkdEYtPdVInV5m4DHgKuB7YCvzm4LVERERERERE5PwsBqoYYyoYY8KBO4EfTmrzPVmjHTDGXEHWQINNpzupYx0P1tqXrLW1gH8CkcAcY8wMp64nIiIiIiIiIufOWnsUeBSYCqwBRltrVxtjXjbGdMhuNhXYY4yJB2YBT1pr95zuvE5OtThmF5AM7AHOuMyGiIiIiIiIyIXOZl6Qq1pgrZ0ETDrpvRdO+NoCj2e/8sSxEQ/GmEeMMbOBmUBJ4CFrbW2nriciIiIiIiIiocfJEQ9lgL7W2uUOXkNEREREREREQphjHQ/W2qedOreIiIiIiIhIKLtAV7VwhJOrWoiIiIiIiIiIy6njQUREREREREQcE4hVLURERERERERcxdoLc1ULJ2jEg4iIiIiIiIg4Rh0PIiIiIiIiIuIYTbUQERERERERyWda1eI4jXgQEREREREREceo40FEREREREREHKOpFiIiIiIiIiL5zGZqVYtjNOJBRERERERERByjjgcRERERERERcYymWoiIiIiIiIjkM2uDXUHocM2Ih/m/rafDk+/Q/om3+HTCnFz7E/9I4aHXPqPrM+/x4KBP2Lk3LWffw/8eTpO/v8qjb44IZMnn5eYWNzJj0Xf8+Mt4/tH7/lz7w8PDGPLJ6/z4y3jGTf2C6DKRAISFFeDfQwYyee5oJs4exXWNrw106eekTetmrF41l7Xx8+j/5D9z7Q8PD+erkR+yNn4eC+ZNoFy50jn7BvR/lLXx81i9ai6tWzUNZNnnxE1ZwV153ZQV3JXXTVnBXXndlBXclddNWcFded2UFdyXV0KTKzoefJmZDB4+gQ+evJfv3ujNlIUr2Ziwy6/NW19NIaZJXb4d/C96dWrOu6On5ey7r10TXv1710CXfc48Hg8vvfEU93d7lDaNuxDTuS2Vq1b0axN7TyfSU/fRolFHPvu/kQx4sQ8Ad/boDMCtN8dyb9d/8MzLj2NMaD8UxePxMOTdQbSP6c41dZrTrVsnatSo4tfmgfvvIiUljeo1m/DOkI95bfCzANSoUYXY2I7UrtuCdu3v4b0hg/F4Qvd/CzdlBXfldVNWcFdeN2UFd+V1U1ZwV143ZQV35XVTVnBfXgldrvibs2rjDsqUKknpq0oQVqAAba+/htlL1/i12Zi4m0Y1s/5x3qhmRWYvXZuz77palbi0UHhAaz4fdepfzdbN29m+NYGMjKPEfTeVVrc282tzy63NGPvNBAAm/zCDG29qBEDlahVZ8NNiAPb8kcK+tH1cU7dmQOs/W40a1mPjxi1s3ryNjIwMRo8eT4eYNn5tOsS0ZsSIMQCMHTuRFs2bZL/fhtGjx3PkyBG2bNnOxo1baNSwXsAz5JWbsoK78ropK7grr5uygrvyuikruCuvm7KCu/K6KSu4L2+osZkmJF/B4GjHgzGm81+8WhpjrnLyuifblZJORIliOdtXlSjKzpR0vzbVykYwc0k8ADOXxLP/0GFS9x0IZJn5JiLyKpISd+ZsJyXupFTklX5tSkVeRVJCMgA+n4996X9SvMTlrFm9nlvaNsXr9VK6bBRX16lJVHREQOs/W1HREWzfkZizvSMhiaioiFO28fl8pKWlU7JkcaKi/uLYEM7rpqzgrrxuygruyuumrOCuvG7KCu7K66as4K68bsoK7ssrocvph0s+CNwAzMrebgYsBSoYY1621obMQxMev6str30Rx/iffuXaauW5qnhRPJ7QnmLghDEjx1O5agXGzxhJwo4klv2yAp/PF+yyRERERERE5ALl9FSLAkANa20Xa20XoCZggeuAASc3Nsb0MsYsMcYs+fS7GflWxFXFi5J8wsMid+1Np1TxornavN3nbka/+k/+dcctABS9tFC+1RBIyUm7iIwqlbMdGVWKnUm7/drsTNpFZHaPpdfrpUjRy0jZm4rP5+PV596kffM7+XuPxyhSrAibN24LaP1nKzEhmTKlo3K2S0dHkpiYfMo2Xq+XYsWKsmdPComJf3Fsgv+xocRNWcFded2UFdyV101ZwV153ZQV3JXXTVnBXXndlBXclzfUBHtKhWumWgBlrLU7T9jelf3eXiDj5MbW2qHW2gbW2gYP3n5LvhVRq2I025L3sGPXXjKOHmXKopU0rV/dr03Kvv1kZmYC8OmEuXRqWj/frh9ov/26mvIVy1K6bBRhYQVof3sbZkyZ7ddm5pQ5dLkzBoBbO9zCwuznOhQsVJBChQsC0KTpdfh8Pjas3xTQ+s/W4iXLqVy5AuXLlyEsLIzY2I5MiJvm12ZC3DR69LgDgC5d2jFr9vyc92NjOxIeHk758mWoXLkCvyz+NeAZ8spNWcFded2UFdyV101ZwV153ZQV3JXXTVnBXXndlBXcl1dCl9NTLWYbY+KAMdnbXbPfuxRIdfjaOQp4vTx9b3se/s9wMjMz6XTztVQuXYr3x86gVoVomtWvwZI1mxkyejoYuLZaeZ7pGZNz/H2vfMyWpN0cOHSEVr3/zcC/3U7j2lVOc8Xg8vl8DHzqDYaP+QCPx8OYr8bz+7pN9H3qYVYuj2fmlDmMGvk9b33wKj/+Mp601HR6P/QUACWvKM7wMR+QmZnJzqTdPP7wc0FOc2Y+n48+fZ9j0sSv8Ho8DBs+ivj49Qx8sR9Llq4gLm46n33+DcOHDWFt/DxSUlK5u/sjAMTHr+fbbyewcsUsjvp89O7zbE4HVChyU1ZwV143ZQV35XVTVnBXXjdlBXfldVNWcFdeN2UF9+WV0GWstc6dPGsdxs5Ak+y35gNjbR4ueuiXMc4VFmJq3jY42CUE1Lb0XWduJCIiIiIiF7WjRxIu6ofqba7TKiT/TVthxfSA/7k7OuLBWmuNMfOAI2Q92+GXvHQ6iIiIiIiIiMjFwenlNGOBX8iaYhEL/GyM6erkNUVEREREREQkdDj9jIdngYbW2l0AxpgrgRnAtw5fV0RERERERCRogrWCRChyelULz7FOh2x7AnBNEREREREREQkRTo94mGKMmQp8nb3dDZjk8DVFREREREREJEQ4/XDJJ40xXYDG2W8NtdZ+5+Q1RURERERERILNWk21OMbpEQ9Ya8cCY52+joiIiIiIiIiEHkc6Howx+8haPjPXLrJW2SzqxHVFREREREREJLQ40vFgrS3ixHlFRERERERELgQ2M9gVhA6tMCEiIiIiIiIijlHHg4iIiIiIiIg4xvGHS4qIiIiIiIi4TaZWtcihEQ8iIiIiIiIi4hh1PIiIiIiIiIiIYzTVQkRERERERCSfWU21yKERDyIiIiIiIiLiGHU8iIiIiIiIiIhjNNVCREREREREJJ/ZTE21OEYjHkRERERERETEMep4EBERERERERHHhOxUi8tvfiLYJQRMAY832CUElJsGHNlgFyAiZ23/r18Eu4SAurTevcEuIWDc9PkD+gwSEQk2q2/EOTTiQUREREREREQco44HEREREREREXFMyE61EBEREREREblQaVWL4zTiQUREREREREQco44HEREREREREXGMplqIiIiIiIiI5LNMq6kWx2jEg4iIiIiIiIg4Rh0PIiIiIiIiIuIYTbUQERERERERyWdWUy1yaMSDiIiIiIiIiDhGHQ8iIiIiIiIi4hhNtRARERERERHJZ9YGu4LQccqOB2PMe8Ap/6istb0dqUhERERERERELhqnG/GwJGBViIiIiIiIiMhF6ZQdD9ba4YEsRERERERERORikalVLXKc8RkPxpgrgQFATaDgsfettS0crEtERERERERELgJ5WdViJLAGqAC8BGwBFjtYk4iIiIiIiIhcJPKyqkVJa+2nxpg+1to5wBxjjDoeRERERERERE7BaqpFjrx0PGRk/zfJGNMOSARKOFeSiIiIiIiIiFws8tLx8KoxphjwBPAeUBR4zNGqREREREREROSicMaOB2ttXPaXaUBzZ8sRERERERERufBZG+wKQscZHy5pjPncGPPZya9AFJffWrVqym+/zWL16rn06/dIrv3h4eGMGPE+q1fPZe7c8ZQrVxqAli1vYsGCiSxZMo0FCybSrNmNgS79rN3S6maWLZ/JipWzePyJf+TaHx4ezvAv3mPFylnMmvMdZctGA3BtgzosWDSRBYsmsnDRJGI6tA506eekdetmrFo1lzXx83jyyX/m2h8eHs7IkR+yJn4e8+dNyLm3JUoUZ/q0MaTsXc+777wa6LLPSZvWzVi9ai5r4+fR/xRZvxr5IWvj57HghKwAA/o/ytr4eaxeNZfWrZoGsuxz5qa8bsoK7so7b9lqYh4dSLtHXuTTcVNz7U/ctYe/vfguXR57lQeef5vkP1L89v954CC3/O0ZBn88KlAlnxc33dtz/fwB6N//UdbEz2PVqrm0ugCygrvurZuygrvyuikruC+vhKa8rGoRB0zMfs0ka6rFn04W5QSPx8O7775Kx449qVu3JbGxHahevYpfm/vu60Zqahq1at3Me+99wquvPg3AH3/spUuXB2jQoDV/+9tjfPrpO8GIkGcej4e33n6Zzp3uo0H91txxRweqV6/s16bnfbGkpqZR55rmvP/ep7zy6lMAxK9ex02NO3Dj9e3o1KknQ4YMwuv1BiNGnnk8Hoa8O4iYmO7UrtOcO7t1okYN/3v7wP13kZqSRo2aTXh3yMcMHvwsAIcOHWLgwH8zYMArwSj9rB3L2j6mO9fUaU63U2RNSUmjes0mvDPkY17LzlqjRhViYztSu24L2rW/h/eGDMbjycu3gOBxU143ZQV35fX5Mhn88Sg+fO5Rvn/3eSb/tISN25P82rw5fBwxza5j7NvP8ffY2xgycrzf/v99PYFra/l/Hw9Vbrq35/P5U6NGFbrFdqRO3Ra0vwCygjvvrRuygrvyuikruC+vhK4z/s2x1o494TUSiAUaOF9a/mrYsC4bN25h8+ZtZGRkMGbMBGJi/H+bHxPTmi+//BaAceMm0bx5YwBWrFhNUtJOAOLj11OoUEHCw8MDG+AsNGhQh00bt7Jly3YyMjL49tsJtGvfyq9Nu3atGPnlWAC++25yziiOgwcP4fP5ACh4ySUXxPCgRg3r+d3bUaPHExPTxq9NTExrRowYA8DYsRNp0bwJAAcOHGT+gsUcOnQ44HWfi5Ozjh49ng4nZe1wiqwdYtowevR4jhw5wpYt29m4cQuNGtYLeIaz4aa8bsoK7sq7asMWykZeSemIKwgLK0DbJtcy65cVfm027UjmumuqAtDo6qrM+uW3nH3xG7exN3UfN9apEdC6z5Wb7u35fP7ExLRh1AWUFdx9by/mrOCuvG7KCu7LG2oyrQnJVzCcS5dVFeCqvDY2xkQbY240xtx87HUO1zxvUVER7NiRmLOdkJBEVFSpU7bx+Xykp++jZMnifm1uv/02li9fxZEjR5wv+hxFRUWwI+H4b9MSEpKJioo4qU2pnDY+n4+0E7I2aFiXxUum8vPiKfTp82xOR0SoiorOfW+jT84bHcH2E+5tWlp6rnt7ITgxB8COhKTc9/YUWaOi/uLYaP9jQ42b8ropK7gr7849qZQ64ftNqZLF2bU3za9N1fLRzFi0HICZPy9n/8FDpO77k8zMTP47bCyP9+wc0JrPh5vu7fl8/kT/1c8lIZwV3Hdv3ZIV3JXXTVnBfXkldJ3x4ZLGmH3Aib/3TgYG5OXkxpg3gG5APHDsX68WmHuK9r2AXgAFChTH670sL5cJmBo1qjJo0NO0b9892KU4asni5TRs0IZq1Srx0cdvMm3qbA4fDt2OFhGRC90TPTvz2sej+GHWIurXrMxVJS7H4/EwaspcmtSvRcQVF15HqYiIiMgxeVnVosh5nL8TUM1am6dx7NbaocBQgIIFy+brIP/ExGRKl47K2Y6OjiQxcedftklISMbr9VK0aBH27EnJbh/B6NFDefDBx9i0aWt+lpbvEhOTKR0dmbMdHR1BYmLySW12Ujo6ksTsrMVOyHrMunUb2f/nfmrWqsavy1YGpPZzkZiQ+94mnJw3IZkypaNISEjKylusaK68F4JjOY4pHR2Z+96eImti4l8cm+B/bKhxU143ZQV35S1V8nJ2nvD9ZueeFK4qUcyvzVUlLuftAX8H4MDBQ8xYuJyilxZmxbrNLFuzgdFT5nLg0GEyjvooXPAS+vboFNAMZ8NN9/Z8Pn8S/urnkhDOCu67t27JCu7K66as4L68ocYGaVpDKMrLqhYz8/LeKWwCws62KCcsWbKCypUrUL58GcLCwrjjjhji4qb7tYmLm0737l0B6Nz5NmbPXgBAsWJF+e67YTz33OssXLgk4LWfraVLf6NS5fKUK1easLAwunaNYdLEGX5tJk2awT3duwBw++23MmfOQgDKlSud8zDJMmWiqVqtEtu27ghsgLO0eMlyv3vbLbYjcXHT/NrExU2jR487AOjSpR2zZs8PRqnn7eSssbEdmXBS1gmnyDohbhqxsR0JDw+nfPkyVK5cgV8W/xrwDGfDTXndlBXclbdW5XJsTdrFjp1/kJFxlCnzltKsYW2/NinpWdMqAD4ZN5XbW94AwOuP3c+0oYOY8tGrPNGzMzHNrgvpTgdw1709n8+fuLhpdLuAsoK77+3FnBXclddNWcF9eSV0nXLEgzGmIFAYuMIYUxw41l1TFIjO4/kPAMuzOypyRj1Ya3ufW7nnzufz0bfv80yYMAKv18vw4aNYs2Y9L7zxMyuiAAAgAElEQVTwOEuXrmTixOkMGzaKzz57h9Wr57J3byr33vsoAA8/3JNKlcrzzDN9eOaZPgC0b9+d3bv3BDpGnvh8Pp54/EW+/+ELvF4PI74Yw5o1v/Pc84+xbNlKJk2cwfBho/jk07dZsXIWKSlp3HfvvwC44caGPPHEP8g4epTMzEwe6/t8yI8M8Pl89On7HBMnfoXX42HY8FHEx6/nxRf7sXTpCuLipvPZ598wbNgQ1sTPIyUllXu6H19O9ff1iyha9DLCw8Pp0KEtt7W7izVrfg9iolM7lnXSSVkHvtiPJSdkHT5sCGuzs96dnTU+fj3ffjuBlStmcdTno3efZ3P+oROq3JTXTVnBXXkLeL0887duPPzy//BlZtKp5Q1ULhvF+19PoGalcjRvVJvFq9YzZOR4DIb6NSvzbK9uwS77nLnp3p7P5098/HrGfDuB3y6QrODOe+uGrOCuvG7KCu7LK6HL2FMsW2CM6QP0BaKABI53PKQDH1tr/3fGkxvT86/et9YOP9Ox+T3VIpQV8IT2cpX57fBR9zwvwjV/iUUuIvt//SLYJQTUpfXuDXYJAeO2Aa/6DBKRUHf0SMJF/a3556jOIfmt+LrEcQH/cz/liAdr7bvAu8aYf1lr3zuXk1trhxtjwoGq2W+ts9ZmnMu5REREREREROTCk5flNDONMZcf2zDGFDfGPHK6A05o2wz4HXgf+ABYH6zlNEVEREREREQk8PLS8fCQtTb12Ia1NgV4KI/nfxNoba1taq29GWgDvH32ZYqIiIiIiIhcOGyIvoIhLx0PXmNMzhwQY4wXCM/j+cOsteuObVhr1xMiq1yIiIiIiIiIiPNO+YyHE0wBRhljPsre/jswOY/nX2KM+QT4Mnu7OxD661GKiIiIiIiISL7IS8fDAKAX8I/s7d+AiDye/2Hgn8Cx5TN/IutZDyIiIiIiIiIXrUx7US/acVbO2PFgrc00xvwMVAJigSuAsXk5ubX2MPAW8JYxpgRQOvs9EREREREREXGBU3Y8GGOqAndlv/4ARgFYa5vn9eTGmNlAh+zrLAV2GWMWWGsfO4+aRUREREREROQCcboRD2vJmhrR3lq7AcAYc7YdBsWstenGmL8BX1hrXzTG/HaOtYqIiIiIiIhcEKymWuQ43aoWnYEkYJYx5mNjTEvgbP/kChhjIsmaohF3jjWKiIiIiIiIyAXqlB0P1trvrbV3AtWBWUBf4CpjzIfGmNZ5PP9LwFRgg7V2sTGmIvD7+RYtIiIiIiIiIheGvDxccj/wFfCVMaY4cAdZK11MO91xxhgvUMZaW/uEc20CupxXxSIiIiIiIiIhLjPYBYSQ0021yMVam2KtHWqtbZmHtj6yHkwpIiIiIiIiIi51xhEP52m+MeZ/ZK2Isf/Ym9baZQ5fV0RERERERERCgNMdD3Wz//vyCe9ZoIXD1xUREREREREJGnvWazNcvBzteLDWNnfy/CIiIiIiIiIS2s7qGQ9nyxhTyhjzqTFmcvZ2TWPMg05eU0RERERERERCh6MdD8AwspbTjMreXk/WspwiIiIiIiIiF61MG5qvYHC64+EKa+1oslcSsdYeBXwOX1NEREREREREQoTTHQ/7jTElyXqgJMaY64E0h68pIiIiIiIiIiHC6VUtHgd+ACoaY+YDVwJd83Lg/5W82cm6QsqAP5cEu4SA+rro9cEuIWBu3zs32CWIyFkqeu19wS5BHFKhWGSwSwioTWlJwS5BRMTVMrWqRQ6nOx7ige+AA8A+4HuynvMgIiIiIiIiIi7g9FSLL4DqwGDgPaAqMMLha4qIiIiIiIhIiHB6xMPV1tqaJ2zPMsbEO3xNERERERERkaCymmqRw+kRD8uyHygJgDHmOsBdDzQQERERERERcTGnRzxcCywwxmzL3i4LrDPGrASstba2w9cXERERERERkSByuuOhrcPnFxEREREREQk5mcEuIIQ42vFgrd3q5PlFREREREREJLQ5PeJBRERERERExHX0cMnjnH64pIiIiIiIiIi4mDoeRERERERERMQxmmohIiIiIiIiks/0cMnjNOJBRERERERERByjjgcRERERERERcYymWoiIiIiIiIjkM021OE4jHkRERERERETEMep4EBERERERERHHaKqFiIiIiIiISD6zmGCXEDI04kFEREREREREHKOOBxERERERERFxjKZaiIiIiIiIiOSzTM20yOGqEQ/RzWpz+9z/0Hnem1zzz5hc+6v1aEHHGa/RYdogbv3ueYpViQLAE+al8Vu9svZNH0TEDTUCXfpZa96yCfOXTGbRr1P512MP5dofHh7G0M/fYtGvU5k8cxRlykbn7KtZqyoTp3/DnEUTmL3gBy65JDyQpZ+TK5vXofm8N2mx8G0qP9rhlO0i2zUiJvlritWp6Pd+oeiS3Lrxcyo+3M7pUs9bm9bNWL1qLmvj59H/yX/m2h8eHs5XIz9kbfw8FsybQLlypXP2Dej/KGvj57F61Vxat2oayLLPmZvyuikruCtv61bNWPnbbOJX/0S/fo/k2h8eHs6XIz4gfvVP/DT3h5ysJUpcztSpo9jzx1reefuVQJd9ztx0b29qcQNTFo5l+i/f0at3z1z7G9xQj+9mfkl80iLaxLT023d7t3ZM+3kc034ex+3dQv/zB9x1b92UFdyV101ZwX15JTS5puPBeAzXDerJ9O7/5vvm/anQ6fqcjoVjNn23kPG3PM0PrZ9l1QcTafRidwCq3t0cgPG3PM20O9+gwQt3gwnd7iuPx8Prb77A3V0f4qZG7bm9SzuqVqvk1+bue7uSmprO9fXa8NEHw3n+pScA8Hq9vD/0Pzz52Is0vT6G29vdS0bG0WDEyDuP4ZrX7ufnu99g1s39iLr9Ri6rGp2rmffSglT4W1tSlv6ea1/Nl3qw68flgaj2vHg8Hoa8O4j2Md25pk5zunXrRI0aVfzaPHD/XaSkpFG9ZhPeGfIxrw1+FoAaNaoQG9uR2nVb0K79Pbw3ZDAeT2h/C3BTXjdlBXfl9Xg8vPvuq3ToeC916ragW2xHqlf3z3r/fXeSmppKzVo3MeS9Txj06jMAHDp0mJde+i9PPfVqMEo/J267ty++PoCH7uzNbY3voP3tbahUtYJfm6QdyTz1r4HEjZ3q936xy4vyaL+HuKPNfXRt3ZNH+z1E0WJFAln+WXPbvXVLVnBXXjdlBfflldDlmr85V9SrxL4tO/lz224yM3xsHr+Ism2u9WuT8efBnK8LFL4Eay0AxapGkzR/NQCH9qRzJP0AV9Tx/8EilNS/tjabN21j65YdZGRk8P24SbRt5/9blra3tWT0V98DMOH7qTRpegMAzVo0Jn71OuJXrQMgJSWVzMzMwAY4S8XrVWb/5mQObNuFzfCR+P1CIto0yNWu+oBYNrw/Ad/hDL/3I9o24MC2XexbtyNQJZ+zRg3rsXHjFjZv3kZGRgajR4+nQ0wbvzYdYlozYsQYAMaOnUiL5k2y32/D6NHjOXLkCFu2bGfjxi00algv4BnOhpvyuikruCtvw4Z1/bOO+YGYmNZ+bWJiWjPiy28BGDduIs2bNwbgwIGDLFiwmEOHDwe87nPlpntbu34ttm7ZzvatCWRkHGXi99O45Vb/3wgmbE9iXfwGMq3/Z2mT5jcwf84vpKWmk562j/lzfuGmFjcGsvyz5qZ766as4K68bsoK7ssbajIxIfkKBkc7HowxhYwx1Zy8Rl4VjijO/sS9Odv7k/ZSOKJ4rnbVe95C5/lv0uC5O/n5hS8ASInfRtnW9TFeD5eVuZIrrinPpVElA1b72YqIKkViQlLOdmJCMhGRpfzaREZeRUJ2G5/Px770fZQocTmVKpfHWss34z5h+tyx/LPPgwGt/VwUjCzOwcQ9OduHkvZQMNL/3ha7pjyFokqwa8avfu97C19CpUdjWP/fsQGp9XxFRUewfUdizvaOhCSioiJO2cbn85GWlk7JksWJivqLY6P9jw01bsrrpqzgrrwn15uQkET0yVmjIthxQtb09H2ULJn7M+pC4KZ7WyryKpITduZsJyfuolTkVXk89kqSEk88dielIq/M9xrzk5vurZuygrvyuikruC+vhC7HHi5pjIkB/guEAxWMMXWBl621p56AHwLWDp/B2uEzqNDpBur06cS8vh/x+zdzKFYlipjJr/Dnjj/YteR3rC+0RwGcK2+BAlx3w7W0adaVgwcP8e0Pw/ht+Wp+mrMo2KWdO2Oo+VIPlvf5MNeuak92ZdPQyfgOXDi/TRQREREREbmQODniYSDQCEgFsNYuB047P8EY08sYs8QYs2T2/tzz8M/HgeQULo0qkbN9aWQJDiSnnLL9iVMxrC+TxQNH8kPrZ/nxgbcJL1aYtE1Jpzw22JITdxIVHZmzHRUdQXLSTr82SUm7iM5u4/V6KVK0CHv3ppKUmMzC+UvYuzeVgwcPMWPaHK6pUzOg9Z+tQ0kpFDphBErByJIcSjp+bwtcVpCi1cpw47gXaLl4CMXrV6bR8H4Uq1ORy+tVpubzd9Ny8RAqPnQrVXp3ovwDrf/qMiEhMSGZMqWPP5ukdHQkiYnJp2zj9XopVqwoe/akkJj4F8cm+B8batyU101ZwV15T643OjqShJOzJiZT+oSsRYsWYc+eU39GhTI33dudSbuIiD4+ojAi6ip2Ju3K47G7iYw68dhS7Ezane815ic33Vs3ZQV35XVTVnBf3lBjQ/QVDE52PGRYa9NOeu+0Oa21Q621Day1DZpdWuV0Tc/aH8s3UbRCBJeVuRJPmJcKHa9n+7Rlfm2KVDj+A0DpW+qSvjnrfyxvwXAKFLoEgMibribzaCZpvycSqn5dtpKKlcpRtlw0YWFhdOp8G1Mn/ejXZuqkH4m9uxMAMZ3aMG9u1oiGWTPnUaNWFQoVKojX6+XGJg1Zv3ZjwDOcjdTlG7m0YgSFyl6JCfMS1ekGkqctzdl/dN9BptbqxcyGvZnZsDcpyzbwS8//krZiEws6vZTz/qaPJ/P7kO/Z8tm0IKY5vcVLllO5cgXKly9DWFgYsbEdmRDnX++EuGn06HEHAF26tGPW7Pk578fGdiQ8PJzy5ctQuXIFfln8a65rhBI35XVTVnBX3iVLVlC5cvnjWe/oQFzcdL82cXHT6dG9KwCdO7djdnbWC5Gb7u3KX+MpX6EMpctGERZWgHadWjNzytw8HTtv1kIaN7uOosWKULRYERo3u455sxY6XPH5cdO9dVNWcFdeN2UF9+WV0OXYVAtgtTHmbsBrjKkC9AYWOHi907K+TBY9N5xWX/XHeDxsGDWH1PUJ1O3XhT0rNrN9+jJq3NeayJtqYY/6OJy2n3l9PwKg0BVFafXVAGxmJgeSU/ipd+4h+6HE5/PxdL9X+Gbcp3i9Hr7+cizr1m6g/zP/YsWvq5g6eRZfjfiW/w39N4t+nUpqShp/f+BxANJS0/m//w1jyqwxYC0zps9lxrQ5QU50etaXyapnhnH9109jvB62fz2bP9ftoFr/rqQu38zOEzohLnQ+n48+fZ9j0sSv8Ho8DBs+ivj49Qx8sR9Llq4gLm46n33+DcOHDWFt/DxSUlK5u3vW0n3x8ev59tsJrFwxi6M+H737PBvyDw51U143ZQV35fX5fPTt+zxxE77E6/UybPgo1qxZzwsvPMGypb8RN3E6nw/7hs8/e4f41T+xd28qPe49vtzZunULKFqkCOHhYcTEtKFd+3tYuzZ/RwXmJ7fd25ef/g+fjn4Pr8fLt1//wIZ1m+g94O+sWr6GH6fO5Zq6NXl/+H8oWqwozVvfRO/+vWh3UzfSUtP54K1PGTs963lS77/5CWmp6UFOdHpuu7duyQruyuumrOC+vBK6zLGVG/L9xMYUBp4Fjo1bnwq8aq09lJfjh0V3D9YokIAb8OeSYJcQUJ8Ucs/TcG/fm7fffIlI6PC6bKkwn4t+iKxYLPLMjS4im9JCd1qoiAjA0SMJwVliIUDGRdwdkv+m7Zz8VcD/3B0b8WCtPUBWx8OzTl1DREREREREREKbY7/WMcZMN8ZcfsJ2cWPMVKeuJyIiIiIiIiKhx8lnPFxhrU09tmGtTTHG5G1xaxEREREREZELWKa5qGeSnBUnJ7JmGmPKHtswxpQjeKt3iIiIiIiIiEgQODni4VlgnjFmDmCAm4BeDl5PREREREREREKMkw+XnGKMqQ9cn/1WX2vtH05dT0RERERERCRUaLj/cU6OeAC4BNibfZ2axhistVpfUERERERERMQlHOt4MMa8AXQDVgPHFgm3gDoeRERERERERFzCyREPnYBq1trDDl5DREREREREJORknrmJazi5qsUmIMzB84uIiIiIiIhIiHNyxMMBYLkxZiaQM+rBWtvbwWuKiIiIiIiISAhxsuPhh+yXiIiIiIiIiKtkmmBXEDqcXE5zuDGmEFDWWrvOqeuIiIiIiIiISOhy7BkPxpgYYDkwJXu7rjFGIyBEREREREREXMTJqRYDgUbAbABr7XJjTEUHryciIiIiIiISEjLRXItjnFzVIsNam3bSe1pRRERERERERMRFnBzxsNoYczfgNcZUAXoDCxy8noiIiIiIiIiEmHwf8WCMGZH95UagFllLaX4NpAN98/t6IiIiIiIiIqHGhugrGJyYanGtMSYK6Aa8CbQBWmd/XdiB64mIiIiIiIhIPjDGtDXGrDPGbDDGPHWadl2MMdYY0+BM53RiqsX/ATOBisCSE+siq4NFD5gUERERERERCTHGGC/wPtAK2AEsNsb8YK2NP6ldEaAP8HNezpvvIx6stUOstTWAz6y1FU94VbDWqtNBRERERERELnqZJjRfZ9AI2GCt3WStPQJ8A3T8i3avAG8Ah/LyZ+HYwyWttQ+fz/FP7V+aX6WEvGuLuas/Jna3njEqIqHLl6kFmC5Wv/7DXZ+3xd5ICnYJIiISgowxvYBeJ7w11Fo7NPvraGD7Cft2ANeddHx9oIy1dqIx5sm8XNPJVS1EREREREREJIRkdzIMPWPDv2CM8QBvAfedzXHqeBARERERERHJZxfoGMoEoMwJ26Wz3zumCHA1MNsYAxAB/GCM6WCtPfEZj36cWNVCRERERERERC48i4EqxpgKxphw4E7gh2M7rbVp1torrLXlrbXlgUXAaTsdQB0PIiIiIiIiIgJYa48CjwJTgTXAaGvtamPMy8aYDud6Xk21EBEREREREclnNtgFnCNr7SRg0knvvXCKts3yck6NeBARERERERERx6jjQUREREREREQco6kWIiIiIiIiIvks0wS7gtChEQ8iIiIiIiIi4hh1PIiIiIiIiIiIYzTVQkRERERERCSfZQa7gBCiEQ8iIiIiIiIi4hh1PIiIiIiIiIiIYzTVQkRERERERCSfaarFcRrxICIiIiIiIiKOUceDiIiIiIiIiDhGUy1ERERERERE8pk1wa4gdGjEg4iIiIiIiIg4Rh0PIiIiIiIiIuIYTbUQERERERERyWda1eI4V414aN6yCfMWT2Lhsik82vdvufaHh4fx0WdvsXDZFCbN+IYyZaNy9tWoVZW4aV8zZ+EEZs0fzyWXhAey9LN2bdNrGTprKJ/M/YQ7Hrkj1/6rG13NkIlDmLBpAo1va+y37/6n7+eD6R/wwfQPuDnm5kCVfF5atWrKihU/smrVHPr1ezjX/vDwcEaM+B+rVs1h7tzvKVu2NAAtWjRh/vw4Fi+eyvz5cTRtemOgSz9rbVo3Y/WquayNn0f/J/+Za394eDhfjfyQtfHzWDBvAuXKlc7ZN6D/o6yNn8fqVXNp3appIMs+Z27K66as4K68bsoK7srrrVyHQn3eoVDfIYTd1DHX/vBbe1LwkX9T8JF/U6jPOxR+5nMATLErKPjw61nv/+tNCjRsFejSz4mb7q2bsoK78ropK7gvr4Qm13Q8eDweXvvv89zdtRc3XxfD7V3bUbVaJb82d/foSmpqGjfUb8tHH3zBcwP7AeD1enl/6L/p//hAmt4QQ+f2PcnIOBqMGHni8Xh45NVHeKHnC/yj5T9o2qEpZaqU8WuzK3EXbz3xFrPHz/Z7v2GLhlS+ujKPtn2Uxzo8RudenSl0WaEAVn/2PB4P77zzCh079qRevVu4444OVK9exa/Nffd1IyUljauvbsp7733KoEFPAbBnTwpduz5Aw4ZteOihx/nss7eDESHPPB4PQ94dRPuY7lxTpzndunWiRg3/rA/cfxcpKWlUr9mEd4Z8zGuDnwWgRo0qxMZ2pHbdFrRrfw/vDRmMxxPa3wLclNdNWcFded2UFVyW1xjCYx7k0BeDOfjeY3hrN8ZcGe3X5Mjk4Rz6oD+HPuhPxqIpHI3/BQD7ZwqHhj7HoQ/6c/CjZwi7qSOmSPFgpMgzN91bN2UFd+V1U1ZwX14JXa75m1Pv2tps3rSNbVt3kJGRwfdjJ9HmthZ+bdrc1oLRX48HIG78VJo0vR6AZi0aE79qHfGr1gGQkpJKZmboDpypWrcqiVsSSd6WzNGMo8ydMJcbWt/g12bXjl1sWbslV46yVcqy6udVZPoyOXzwMJvXbKZBswaBLP+sNWxYl40bt7Bly3YyMjIYM2YC7dv7/+aofftWjBw5FoBx4ybRrFnWKI8VK1aTlLQLgPj49RQsWJDw8NAdzdKoYT02btzC5s3byMjIYPTo8XSIaePXpkNMa0aMGAPA2LETadG8Sfb7bRg9ejxHjhxhy5btbNy4hUYN6wU8w9lwU143ZQV35XVTVnBXXk/pymTuScam7AKfD9/KBRSo0fCU7QvUbszRlfOyNnw+8GX/EsMbBib0fyRz0711U1ZwV143ZQX35Q01mSH6CgbHP+WMMTcaY+42xtx77OX0Nf9KZORVJCYk52wnJe4kMrLUSW1KkZiQBIDP52Nf+j5KlLicipXLY4Gvx/4/e/cer9WY/3/8de3d3s6lk2pXqp9CDTmGGWaoIYZ2GZFBxmHMgTEYxxmHwYzDd2aMQ2b4Dr7UOEcM1UQxkeRQcsqWiKR2hdqVkVT3vn5/tNu1O5Cmte+b6/X0uB+11rrWuj7vvcquq+ta61ZGPj2EX57xk/os/Str2rIpH1d+XLv98ayPadqi6Xqd+27Fu+xxwB5ssukmNGzckK7f6UqzVs2yKnWjKCtryYwZs2q3Z86cRevWLdfSphJYfm8XLvyEpk3r/svSD394KK+8MoklS5ZkX/QGKmvdkg9qcgDMmDmLsrKW62yTy+VYsGAhTZs2pqxsLeeu9nUqNCnlTSkrpJU3payQVt7QsAlxwdza7bhgLmGrJmtv26gZofE2VL87aZXzm7LZL//M5ufezNJnHiF+UpV5zf+NlO5tSlkhrbwpZYX08qpwZfpwyRDCncB2wCtArmZ3BP6RZb8bW4PiYvbeZ3cO6X4Un322mAceuYNXX3mDsWOez3dpG93Lz7zM9rtszzUPX8PCeQuZ/NLkgp7dsbF07tyJK674Db169c93KZKkb6AGXfcl98bzEGPtvrhwLp/97TzCVo3Z5NjzWPbG8/DpgjxWKUlSNrKe8bAnsG+M8bQY469qPmesq3EI4WchhAkhhAmLlszfqIXMmvVhnRG6VmUtmDVrzmpt5lDWuhWw/LkOWzXcinnz5lNZOYfnx01g3rz5fPbZYp4cNYauu3TZqPVtTHNnz6VZ2cpZCs1aNWPunLlfcEZd9//1fn71g19x0XEXEUJg5rszsyhzo6msnE2bNq1qt1u3bsXMVWa3rGyz/GGhxcXFNGy4FXPnVtW0b8n999/CKaeczXvvTa+/wjdA5czZtG2z8qGnbVq3orJy9jrbFBcX06hRQ+bOraKyci3nrvZ1KjQp5U0pK6SVN6WskFbeuHAeodHKGYWhUVPiJ/PW2rZ45++w7LVn136dT6qonvMBxe13zKTOjSWle5tSVkgrb0pZIb28hSYW6Ccfsh54mASs93ycGOMtMcY9Y4x7bl669UYt5JWJr/P/tmvHtu1aU1JSwuF9D2XkiNF12owcMZp+xyx/InWvPgfzbM2MhqeeHMuOXbZns802pbi4mG/v240pb03dqPVtTFNenUJZhzJatG1Bg5IGfK/8ezw/av1mZxQVFbHV1lsB0H7H9rTv3J6JYyZmWe5/bcKEV+nYsQPt2rWlpKSEo44qZ/jwUXXaDB/+BMcd1xeAI444lKefHgdAo0YNeeihO7jkkj/y3HMT6r32r2r8hFfo2LED7dsvz9qvXx+GDhtZp83QYSM5/vjlbzLp2/cwRj/1bO3+fv36UFpaSvv2benYsQMvjn+53jN8FSnlTSkrpJU3payQVt7qmVMpatqKsHVzKC5ePrgwec3vJaFZGWHTLaj+YMrKfQ2bQIOS5RubbkFxux2o/rhyjXMLSUr3NqWskFbelLJCenlVuDJZahFCGMrywZStgIoQwovA5yuOxxh7Z9HvF8nlclx43hXcO+Q2iouLuPeuh3hr8jucf+GveOXlSYwcMZp77nyQv/79jzw38THmVy3g5yefA8CCBQv5+98G8ti/HyDGyJOjxvDEyKfrO8J6q85Vc/MlN3PFnVdQVFzEyPtHMn3KdPqf3Z+3X3+bF0a9QKeunbjk1kvYstGW7H3g3vQ/uz+nHngqxSXF/HnInwFY9MkirjnzGqpzhb3UIpfL8etf/46hQ/9BcXExgwYN5s033+aSS85m4sTXGD78CQYOvJ/bb7+OSZOepqpqPscffzoAv/jFCWy3XXt++9sz+O1vl0/GKS8/no8+Wv8ZIvUpl8tx5lkX86/h91BcVMTAQfdTUTGFyy49lwkvvcqwYaO4/Y77GDRwAJMrxlJVNZ9j+58GLH945oMPDuX1V0ezLJfjjDMvKvhlNCnlTSkrpJU3payQWN7qapYMu51NT7gIiopYNnE08cMZlPToR3XlVHKTXwKgwc77suz1cXVODc1bs+khPyYSCQSWPjuUOOeDfKRYbynd25SyQlp5U0KfCN0AACAASURBVMoK6eVV4QoxbvzJFiGEL3zJa4zxS//W3nLrzvmaBVLvdm/YId8l1KvRH72R7xLqzdJc4b52VZJSs+CCffNdQr1q9Me1L+2QpEKxbMnMkO8asnTDtv0L8u+0Z06/q96/7pnMeFgxsBBC2AL4LMZYHULYHtgRGJFFn5IkSZIkqfBk/YyHMcCmIYTWwEjgeGBgxn1KkiRJkqQCkenrNFm+lGNRCOEnwE0xxj+FEF7NuE9JkiRJkvLKJ2KslPWMhxBC+DZwHDC8nvqUJEmSJEkFIutBgLOA3wIPxxjfCCH8P2D0l5wjSZIkSZK+ITJdalHzkMmnV9l+Fzgjyz4lSZIkSco3l1qslOnAQwhhNLDGK0RijD2y7FeSJEmSJBWGrB8uee4qP98U6Assy7hPSZIkSZJUILJeavHSarueDSG8mGWfkiRJkiTl2xpT/xOW9VKLJqtsFgF7Ao2y7FOSJEmSJBWOrJdavMTKgZ5lwDTgJxn3KUmSJEmSCkTWAw9dgNOA/Vg+APEMMCHjPiVJkiRJyqvqkO8KCkfWAw+DgIXAgJrtY4E7gaMy7leSJEmSJBWArAcedooxdllle3QIoSLjPiVJkiRJUoHIeuBhYghhnxjj8wAhhL1xqYUkSZIk6RuuOt8FFJBMBh5CCK+z/JkOJcC4EML0mu12wOQs+pQkSZIkSYUnqxkPvTK6riRJkiRJ+hrJZOAhxvh+FteVJEmSJOnrIOa7gAJSlO8CJEmSJEnSN5cDD5IkSZIkKTNZv9VCkiRJkqTkVLvYolbBDjxcs/ke+S6h3vRoMzPfJdSrbWcvy3cJkrROId8F1LOU/kjU6I/P5rsESZKS5FILSZIkSZKUmYKd8SBJkiRJ0tdVdb4LKCDOeJAkSZIkSZlx4EGSJEmSJGXGpRaSJEmSJG1kKT3A+cs440GSJEmSJGXGgQdJkiRJkpQZl1pIkiRJkrSR+VaLlZzxIEmSJEmSMuPAgyRJkiRJyoxLLSRJkiRJ2siqQ74rKBzOeJAkSZIkSZlx4EGSJEmSJGXGpRaSJEmSJG1k1cR8l1AwnPEgSZIkSZIy44wHSZIkSZI2Muc7rOSMB0mSJEmSlBkHHiRJkiRJUmZcaiFJkiRJ0kZWne8CCogzHiRJkiRJUmaSGnhodUBXej/zZ/o8+xe+dXr5Otu1PbQb/SvvoknXDrX7vnV6OX2e/Qu9n/kzrfbfuT7K/a9ssnc3trl3ENsMvostjz9mjeObHXowLYY/TPOBt9J84K1sXn5o7bGtTvsZze+6neZ33c6m3+9en2VvsIN7HsAbk8YwuWIs55/3yzWOl5aWcs/dNzO5Yizjxg6lXbs2tccuOP90JleM5Y1JY+h50P71WfYGSSkrpJU3payQVt6ePQ9g0qQxvFkxlvPWkfXuu2/mzYqxPLtK1iZNGjNq5ANUzZvCDddfUd9lb7CU7m1KWSGtvCllhbTyppQV0surwpTMwEMoCux11Qn8+7g/MfSA82nfZx8adSpbo12DLTZlx1MO5qOX3qnd16hTGe377MPQ7hfw5LF/Yq+rTyQUhfos/6spKqLRuWcy95zf8OGxJ7LZgd+nQft2azRb/ORoPjrxp3x04k9ZNPRfAGzynX0o3b4TH51wCh+fchpbHtuPsPnm9Z3gKykqKmLADVfSq7w/O+/SnaOPPpzOnTvVaXPyScdQVbWAHbvsx/UDbuXqqy4CoHPnTvTr14euu/bgsF7HceOAqygqKtzfFillhbTyppQV0sq7Imt5eX+67tKdH60j6/yqBXTush83DLiVq2qyLl68mMsu+xMXXPCHfJS+QVK8tylkhbTyppQV0sqbUlZIL2+hqSYW5CcfkvmV03S37fhk2hz+M/0jqpfmmPbI87Q5eI812u1y/pFU/G0Y1Z8vrd3X5uA9mPbI81QvWcanH3zEJ9Pm0HS37eqz/K+kpMuOLJtRSa5yFixbxmdP/JtNv7vvep3boH07Pn/lNchVExcvZuk777LJPntlXPF/Z69uuzF16jTee286S5cuZfDgR+hdfnCdNr3Le3LnnQ8AMGTIcHp0369m/8EMHvwIS5YsYdq0D5g6dRp7ddut3jOsr5SyQlp5U8oKaeVdPev9gx+hfLWs5evIumjRZzw7bjyLF39e73VvqJTv7Tc5K6SVN6WskFbelLJCenlVuDIdeAghtAgh/F8IYUTNdpcQwk+y7HNdNm/ZmEWV82q3F82ax+atGtdp02Tn9mxR1oSZT75S99xWazm3Zd1zC0lx82bk5nxYu5376COKmzdbo92mB3yP5v+4jcZXXkbRNs0BWPbOVDbdZy/CJptQ1Kghm+y+K8Utmtdb7RuirHVLPphRWbs9Y+YsysparrNNLpdjwYKFNG3amLKytZzbuu65hSSlrJBW3pSyQlp5y1q3ZMYq9c6cOYvW65n16yi1e5tKVkgrb0pZIa28KWWF9PKqcGU942Eg8DiwYk3DFOCsdTUOIfwshDAhhDDh34vezri0NTpnj0uP46XL76nffvNk8djnmNP3GD768Sl8/uJLNL7kNwB8/uIEFj/3PM3+/lcaX34JSyZVQM7nsUqSJEnSVxEL9JMPWQ88NIsxDqbmTSIxxmVAbl2NY4y3xBj3jDHu2WPzTutqtkEWza5i87Imtdubt2rCollVtdslW25Kox3bcNCQizj8hetotvt2HDDwbJp07cCiWWs5d3YVhSr30ccUt9imdru4eXNyH31cp01cuBCWLl9OsmjocEp22L722H8G3c1HJ/6UuWedByGw7IMZ9VP4BqqcOZu2bVY+r6NN61ZUVs5eZ5vi4mIaNWrI3LlVVFau5dyZdc8tJCllhbTyppQV0spbOXM2bVapt3XrVsxcz6xfR6nd21SyQlp5U8oKaeVNKSukl1eFK+uBh09DCE2pGVgJIewDLMi4z7Wa+8q7bNWhJVu0bU5RSTHt++zDjJETa48v/eQzHtzpVP6596/5596/5uOJU3nqxGuZ99p7zBg5kfZ99qGotAFbtG3OVh1aMvflqfmIsV6WvjmZBm1aU9yqJTRowGYH9mDx2HF12hQ1XTmQsul+32HZtOk1B4oIDRsC0GC7/0dJx//H5y+Or7faN8T4Ca/QsWMH2rdvS0lJCf369WHosJF12gwdNpLjjz8KgL59D2P0U8/W7u/Xrw+lpaW0b9+Wjh078OL4l+s9w/pKKSuklTelrJBW3tWzHt2vD8NWyzpsHVm/jlK+t9/krJBW3pSyQlp5U8oK6eVV4WqQ8fXPBh4FtgshPAs0B47KuM+1irlqxl80iO/fcz6huIip9z3Ngikz6XpeX+a9+l6dQYjVLZgyk/eHvkD5U39cfp0LBxKr8zVJZT3kqllw7QCaXvcnKC5i0bARLHtvGludchJLJr/F52PHscVRR7DpfvtCLkf1woXMv/J/lp/boJhmN98AQPx0EVWXX1nwSy1yuRxnnnUx/xp+D8VFRQwcdD8VFVO47NJzmfDSqwwbNorb77iPQQMHMLliLFVV8zm2/2kAVFRM4cEHh/L6q6NZlstxxpkXUV1duHlTygpp5U0pK6SVd0XW4atlvfTSc3lplawDBw7gzZqsx9VkBXh7yvM0bLglpaWl9O59CIcedgxvvlnPyxG/ghTvbQpZIa28KWWFtPKmlBXSy1to/GqtFGLM7i/QIYRNWL60YgcgAG8BRTHGL308911l/Qv4b/YbV4/2M/NdQr3adsKUfJcgSetUwC9LzkQy32wlSQVn2ZKZ3+hvu+e2P6Ygv81eM+3eev+6Z73U4rkY47IY4xsxxkkxxqXAcxn3KUmSJEmSCkQmSy1CCC2B1sBmIYTdWPkPSA2BzbPoU5IkSZKkQlHtvMJaWT3j4WDgRKANcO0q+xcCF2bUpyRJkiRJKjCZDDzEGAcBg0IIfWOMQ7LoQ5IkSZIkFb6sn/HwbAjh/0IIIwBCCF1CCD/JuE9JkiRJkvIqFugnH7IeeLgDeBwoq9meApyVcZ+SJEmSJKlAZD3w0CzGOJiaV5jGGJex/PWakiRJkiQpAVk9XHKFT0MITamZ0RFC2AdYkHGfkiRJkiTlVXW+CyggWQ88nA08CmwXQngWaA4cmXGfkiRJkiSpQGQ28BBCKAb2r/nsAATgrRjj0qz6lCRJkiRJhSWzgYcYYy6EcEyM8Trgjaz6kSRJkiSp0MS8vUOi8GS91OLZEMJfgfuBT1fsjDFOzLhfSZIkSZJUALIeeNi15sffr7IvAj0y7leSJEmSJBWATAceYozds7y+JEmSJEmFyLdarFSU5cVDCFeFELZeZbtxCOGKLPuUJEmSJEmFI9OBB+AHMcb5KzZijFXAoRn3KUmSJEmSCkTWz3goDiFsEmP8HCCEsBmwScZ9SpIkSZKUV9W+1aJW1gMPdwNPhhDuqNk+CRiUcZ+SJEmSJKlAZP1wyT+GEF4Dvl+z6w8xxsez7FOSJEmSJBWOrGc8EGMcAYzIuh9JkiRJkgqFCy1WynTgIYRwBPBHYBsg1HxijLHhl53bpfiTLEsrKKfM2CzfJUiSaoQQ8l1CvYoxnT8W9W3VLd8l1Kshs8bnuwRJX1HzzRvluwQpE1nPePgTUB5jfDPjfiRJkiRJUgHKeuBhjoMOkiRJkqTU+FaLlbIeeJgQQrgf+Cfw+YqdMcaHMu5XkiRJkiQVgKwHHhoCi4Ceq+yLgAMPkiRJkiQlIOvXaZ6U5fUlSZIkSSpE1fkuoIAUZXnxEEKbEMLDIYQPaz5DQghtsuxTkiRJkiQVjkwHHoA7gEeBsprP0Jp9kiRJkiQpAVkPPDSPMd4RY1xW8xkINM+4T0mSJEmS8ioW6H/5kPXAw9wQQv8QQnHNpz8wN+M+JUmSJElSgch64OFkoB8wG5gFHAmcmHGfkiRJkiSpQGT9Os3fAyfEGKsAQghNgGtYPiAhSZIkSdI3km+1WCnrGQ9dVww6AMQY5wG7ZdynJEmSJEkqEFkPPBSFEBqv2KiZ8ZD1LAtJkiRJklQgsh4E+AvwXAjhgZrto4ArM+5TkiRJkqS8ytcbJApRpgMPMcZ/hBAmAD1qdh0RY6zIsk9JkiRJklQ4Ml/2UDPQ4GCDJEmSJEkJ8nkLkiRJkiRtZL7VYqWsHy4pSZIkSZIS5sCDJEmSJEnKjEstJEmSJEnayKqjb7VYwRkPkiRJkiQpM0kNPDQ8YDe6PHUTXZ75X1qc1neN402O6sHOr/yDHR+7jh0fu46mPzpo5bEju9NlzM10GXMzTY7sXp9lb5A99t+DW0bfwm1jbuOo045a4/hOe+3EgOEDGPruUPY9dN86x0767UncNOombhp1E98r/159lfxfObjnAbwxaQyTK8Zy/nm/XON4aWkp99x9M5MrxjJu7FDatWtTe+yC809ncsVY3pg0hp4H7V+fZW+QlLJCWnlTygpp5e3Z8wAmvf40FRVjOe/ctWe9+66bqKgYy9hnVmZt0mRrRj4+mHlz3+L666+o77I3WEr3dpf9d+O6f/+NG56+mT6nHrHG8cNO6c1fnriRPz12PRff83uatW4OQLsuHfjDw//DNaMG8KfHrufbvfZd49xClNK9TSkrpJU3pawA3b+/H8+MH864iY9x+lmnrHG8tLSE/739L4yb+BjDn7iPNtuWAXDEUb0Y9cxDtZ+Z8ybxrZ13rO/y9Q2RzsBDURFtr/g57/z4ct7scTqN+3yXTTu1XaNZ1dCxTD7k10w+5NfMvW8UAMVbb0mrs37EW73P463yc2l11o8obrRFfSdYb0VFRZx2xWn87oTf8Yvv/4L9e+9P29Wyflj5Ideecy1PPfJUnf3denSj404dOf2Q0/l1719zxM+OYLMtN6vH6r+6oqIiBtxwJb3K+7PzLt05+ujD6dy5U502J590DFVVC9ixy35cP+BWrr7qIgA6d+5Ev3596LprDw7rdRw3DriKoqLC/W2RUlZIK29KWSGtvEVFRdxwwxWU9z6eXXbpztFH96HzjnWznnTSj6iav4AuXfZjwIBbuerKCwFYvPhzLrv8z1zwmz/ko/QNktK9DUVFnPyHn3P1Cb/n7AN/xb69v0vrTm3qtJn2xrv8ttc5nH/IWbzwr3Ec99sTAFjy2ef87dc3cO5BZ3D1jy/nhEt/wuYNC/fPFpDWvU0pK6SVN6WssDzvVddczHFH/pz99y7n8CMPZfsdtqvT5pjj+7Jg/kK+s/sh3HLTIC6+7BwAHnpgGAd99wgO+u4R/OrnFzD9/Rm88frkfMT42ooF+smHzH6nhBCKQwjXZHX9r2qLXTvx+bTZLJk+h7h0GVWPPkOjnnut17kN99+Nhc+8Qm7+f8gt+JSFz7xCwwN2z7jiDbf9rttTOa2S2dNns2zpMsYMHcO3e367TpsPZ3zItMnTqK6u+5KXbTtty6QXJlGdq+bzzz7nvTffY88D9qzP8r+yvbrtxtSp03jvveksXbqUwYMfoXf5wXXa9C7vyZ13PgDAkCHD6dF9v5r9BzN48CMsWbKEadM+YOrUaezVbbd6z7C+UsoKaeVNKSuklbdbt13XyFpe3rNOm/JVsz40nO41WRct+oxx48azePHn9V73hkrp3nbctRNzps3iww/mkFu6jHFDx9LtoL3rtHnjuUksWbwEgLdffoumrZoCMOu9SmZPmwVA1YdVLPx4AQ2bNKzfAF9RSvc2payQVt6UsgLstsfOTHt3OtPfn8HSpUt5ZMgIDj60R502hxzag8H3/hOAYY+M5Lv777PGdX7Y9zAeGTKiXmrWN1NmAw8xxhywX1bX/6pKWjZlSeXHtdtLZ82lpGXTNdo1/sG36TzyBjr87wWUtGpWe+7SWaucO3vt5xaKpi2b8vEqWT+e9TFNW6xfve9WvMseB+zBJptuQsPGDen6na40q/k6FKqy1i35YEZl7faMmbMoK2u5zja5XI4FCxbStGljysrWcm7ruucWkpSyQlp5U8oKaeVtXdaKGR/Mqt2eOXM2Za1brdamJTNmLG+Ty+VYsHB51q+jlO5tk5ZNmLvKnw/mzppL45ZN1tm++9EH8spTE9fYv90unWhQ2oA578/OpM6NJaV7m1JWSCtvSlkBWrZqwcyZK//fMqtyNi1bbbNGm8qaNrlcjoULP6FJk63rtOl9xCE8PGR49gXrGyvrt1q8HEJ4FHgA+HTFzhjjQ2trHEL4GfAzgIu27soRW7bPuLy6FowaT9UjY4hLltHsuINpf92ZvP2jS+q1hnx7+ZmX2X6X7bnm4WtYOG8hk1+avMasCEmS9NXs98P92W7njlx29EV19m+9TWNOv+4sbjrnBqJPP5dUgHbboyufLVrMW2++k+9Svnaq87awofBkvShpU2Au0AMor/n0WlfjGOMtMcY9Y4x7buxBh6Wz51JatvJf7ktaNWXp7Ll12uTmf0JcsgyAj+8dxeY7b1d7bskq/+pf0nLNcwvJ3NlzabZK1matmjF3zvrXe/9f7+dXP/gVFx13ESEEZr47M4syN5rKmbNp26asdrtN61ZUVs5eZ5vi4mIaNWrI3LlVVFau5dyZhfsvTillhbTyppQV0so7s3IWbdqunOHQunVLKmfOWq3NbNq0Wd6muLiYRg2XZ/06Sunezps9j6ar/PmgaaumVM2et0a7nfftyhGnH8mfTrmKZTV/zgDYbMvN+M0dF3PfNXfx9stT6qXm/0ZK9zalrJBW3pSyAsyeNYfWq8zKaFXWktmzPlyjzYqZG8XFxTRsuBXz5s2vPX543x/wzyH/qp+C9Y2V6cBDjPGktXxOzrLPdfn01bfZpH0rSttuQyhpQOPe32XBqBfrtGmwzcpprY167sXid2YAsPDpl2n4vd0obrQFxY22oOH3dmPh0y/Xa/1fxZRXp1DWoYwWbVvQoKQB3yv/Hs+Pen69zi0qKmKrrbcCoP2O7WnfuT0Tx6w5LbSQjJ/wCh07dqB9+7aUlJTQr18fhg4bWafN0GEjOf745W/36Nv3MEY/9Wzt/n79+lBaWkr79m3p2LEDL44v3HubUlZIK29KWSGtvBMmvLpG1mHDRtVpM2zYqJVZjziMp2qyfh2ldG+nvvo2LTu0onnbbSguacB3yvdjwmp/tmj/rQ6ccvVp/OknV7Fw7oLa/cUlDTjnlt8yZshTvPCv5+q79A2S0r1NKSuklTelrACvTJxEh+3a0bZda0pKSujT9wc8PmJ0nTaPjxhNv2MOB6BXn56MHfNC7bEQAuWHH+LAg/5rmS61CCFsD9wMtIgx7hRC6Ar0jjHW/zvBctV8cMktdLzrMkJxEXPvf5LFUz6g1TnHsui1d1gw6kW2OakXjQ7ai5jLkZv/H6adfcPyU+f/h9kD7meHYX8BYNYN95Ob/596j7C+qnPV3HzJzVxx5xUUFRcx8v6RTJ8ynf5n9+ft19/mhVEv0KlrJy659RK2bLQlex+4N/3P7s+pB55KcUkxfx7yZwAWfbKIa868hupcYS+1yOVynHnWxfxr+D0UFxUxcND9VFRM4bJLz2XCS68ybNgobr/jPgYNHMDkirFUVc3n2P6nAVBRMYUHHxzK66+OZlkuxxlnXlTQS0tSygpp5U0pK6SVN5fLcdZZlzB82N0UFRcxaOD9VLw5hUt/dy4vTVye9Y477mPgHTdQUTGWqnnz6X/8abXnT3nrORo23IrS0hJ6lx/MYYcdy5uT385joi+W0r2tzlVz++9u5cJ/XEpRcTFPDX6CGW9/wFFnH8O7r73DS0+Mp/+FJ7Lp5pvy65vOB+Djyo/48ylX8e1e+9J5ry5stfVW7H/k8ge93XTuAN6veC+fkb5QSvc2payQVt6UssLyvBeedyX3DrmV4uIi7rvrYaZMfofzLjydV19+g5EjRnPvnUO48e9/ZNzEx5hfNZ9fnHxu7fn77LsnlTNnM/39GXlM8fUVXWpRK2S5njCE8DRwHvD3GONuNfsmxRh3+rJzJ7btk8xdujgszXcJ9Wrk7FfzXYIkrVNRCPkuoV5VJ/Rcgb6tuuW7hHo1ZNb4fJcg6StqvnmjfJdQr2bNr/hGf9M9pt3hBflN9t73/1nvX/esn/GweYzxxdX2LVtrS0mSJEmS9I2T9VstPg4hbAfL55iEEI4EZn3xKZIkSZIkfb0V9kKc+pX1wMMvgVuAHUMIM4H3gP4Z9ylJkiRJkgpEpgMPMcZ3gQNDCFsARTHGT7LsT5IkSZIkFZZMBh5CCP1jjHeFEM5ebT8AMcZrs+hXkiRJkqRCUO1bLWplNeNhi5oft8ro+pIkSZIk6Wsgk4GHGOPfQwjFwMIY43VZ9CFJkiRJkgpfZq/TjDHmgGOyur4kSZIkSYUqFuh/+ZD1Wy2eDSH8Fbgf+HTFzhjjxIz7lSRJkiRJBSDrgYdda378/Sr7ItAj434lSZIkSVIByGzgoeYZD4/6jAdJkiRJUmqq811AAfEZD5IkSZIkKTM+40GSJEmSJGXGZzxIkiRJkrSRxZifN0gUokwHHmKM3bO8viRJkiRJKmxZz3gghHAY8C1g0xX7Yoy/X/cZkiRJkiTpmyLTgYcQwv8CmwPdgduAI4EXs+xTkiRJkqR8q8alFitk9laLGt+JMf4YqIoxXg58G9g+4z4lSZIkSdIGCCEcEkJ4K4TwTgjhN2s5fnYIoSKE8FoI4ckQQrsvu2bWAw+f1fy4KIRQBiwFWmXcpyRJkiRJ+opCCMXA34AfAF2AY0IIXVZr9jKwZ4yxK/Ag8Kcvu27Wz3gYFkLYuqaQl2r23ZZxn5IkSZIk5VV1vgvYMHsB78QY3wUIIdwH9AEqVjSIMY5epf3zQP8vu2jWAw/XAKcC3wWeA54Bbl6fE/eeMyHDsgrLohlP5buEerVZmwPyXYIkrVO1r776xhoya3y+S5CkL/TRogX5LkFqDXywyvYMYO8vaP8TYMSXXTTrgYdBwCfAgJrtY4F/AP0y7leSJEmSJK0mhPAz4Ger7LolxnjLBlynP7AnsP+Xtc164GGnGOOq60FGhxAq1tlakiRJkqRvgFigb7WoGWRY10DDTKDtKtttavbVEUI4ELgI2D/G+PmX9Zn1wyUnhhD2WbERQtgbSGcNhSRJkiRJXx/jgU4hhA4hhFLgR8CjqzYIIewG/B3oHWP8cH0umsmMhxDC60AESoBxIYTpNdvtgMlZ9ClJkiRJkjZcjHFZCOF04HGgGLg9xvhGCOH3wIQY46PAn4EtgQdCCADTY4y9v+i6WS216JXRdSVJkiRJKnjVBbrU4svEGP8F/Gu1fb9b5ecHftVrZjLwEGN8P4vrSpIkSZKkr5esn/EgSZIkSZISlvVbLSRJkiRJSk6MX8+lFllwxoMkSZIkScqMAw+SJEmSJCkzLrWQJEmSJGkjq853AQXEGQ+SJEmSJCkzDjxIkiRJkqTMuNRCkiRJkqSNLOJbLVZwxoMkSZIkScqMAw+SJEmSJCkzLrWQJEmSJGkjq3apRS1nPEiSJEmSpMw48CBJkiRJkjLjUgtJkiRJkjayGF1qsUJSMx569jyASZPG8GbFWM4775drHC8tLeXuu2/mzYqxPDt2KO3atQGgSZPGjBr5AFXzpnDD9VfUd9kbZOwLL9Hr2J/zgx/9lNvuemCN45WzP+QnZ17ID084nRN/9Rtmf/hx7bFrb76Dw398Gof/+DRGPDmmPsveYAf3PIA3Jo1hcsVYzl/Hvb3n7puZXDGWcavcW4ALzj+dyRVjeWPSGHoetH99lr1BUsoKaeVNKSuklTelrJBW3pSyQlp5U8oKaeVNKSukl1eFKZmBh6KiIgbccCXl5f3pukt3fnT04XTu3KlOm5NPOob5VQvo3GU/bhhwK1dddREAixcv5rLL/sQFF/whH6V/ZblcjiuuvZmbr7mcR++8iX898TRT35tep801f/s/eh/yfR4e9FdOPfEYrv/7IACeHjeeiilTefD2G7nn79cy8L6H+c+ni/IRY72tuLe9yvuz8y7dOXod97aqagE7dtmPGXTc3QAAIABJREFU6wfcytU197Zz507069eHrrv24LBex3HjgKsoKirc3xYpZYW08qaUFdLKm1JWSCtvSlkhrbwpZYW08qaUFdLLW2iqiQX5yYdkfuXs1W03pk6dxnvvTWfp0qXcP/gRyssPrtOmvLwnd965fHbAkCHD6dF9PwAWLfqMZ8eNZ/Hiz+u97g3x+ptT2LZ1K9qWtaSkpIQffP97/Hvs83XaTJ32AXvt3hWAvXbvyuia41OnTWfPXb5FgwbFbL7Zpmy/XXvGvvBSvWf4Kla/t4MHP0Lv1e5t73Xc297lBzN48CMsWbKEadM+YOrUaezVbbd6z7C+UsoKaeVNKSuklTelrJBW3pSyQlp5U8oKaeVNKSukl1eFK5mBh7LWLZkxo7J2e+bMWbQua7lGmw9q2uRyORYsWEjTpo3rtc6N4cOP5tJym+a12y2aN+PDj+fWabNDxw48MWYcAE+MeY5PF33G/AUL2aFjB8a+MJHPFi+mav4Cxk98jdkfflSv9X9Vq943gBkzZ1G2nve2rGwt57aue24hSSkrpJU3payQVt6UskJaeVPKCmnlTSkrpJU3payQXl4VrkwfLhlCaAFcBZTFGH8QQugCfDvG+H9Z9qsvd+4vT+bK6/6XR0Y8yR67fIsWzZtSVFTEvnvtzqTJb9P/1PNovHUjdtlpR4qLivNdriRJkiR9rcQ8LWsoRFnPeBgIPA6U1WxPAc5aV+MQws9CCBNCCBOqqz/dqIVUzpxNmzZltdutW7diZuXsNdq0rWlTXFxMo0YNmTu3aqPWUR+2ad60ziyFOR99zDbNmtZt06wpN1x5EQ/ePoAzf/pjABputSUAP//x0Qy540Zuu+4KYoR2bcsoZKveN4A2rVtRuZ73trJyLefOrHtuIUkpK6SVN6WskFbelLJCWnlTygpp5U0pK6SVN6WskF5eFa6sBx6axRgHA9UAMcZlQG5djWOMt8QY94wx7llUtMVGLWT8hFfo2LED7du3paSkhKP79WHYsJF12gwbNpLjjz8KgL59D2P0U89u1Brqy047bs/0GZXMqJzN0qVLGfHkGLrvt3edNlXzF1BdXQ3ArXc9wA8PPQhYPr1q/oKFALz1zntMmfoe3+m2e/0G+IpWv7f9+vVh6Gr3dug67u3QYSPp168PpaWltG/flo4dO/Di+JfrPcP6SikrpJU3payQVt6UskJaeVPKCmnlTSkrpJU3payQXl4VrkyXWgCfhhCawvI5JiGEfYAFGfe5VrlcjjPPupjhw++huKiIgYPup6JiCpdeei4vvfQqw4aN4vY77mPgwAG8WTGWqqr5HNf/tNrz357yPA0bbklpaSm9ex/CoYcdw5tvvp2PKF+qQYNiLvz1L/j5Ob8jV13NDw87iI4d2vHX2+7iWzt2ovt+ezP+5de5/pZBBAJ77LITF599KgDLluX48S8vAGDLLTbnfy45lwYNCnupxYp7+6/V7u1ll57LhFXu7aCBA5hcc2+Prbm3FRVTePDBobz+6miW5XKcceZFtQMyhSilrJBW3pSyQlp5U8oKaeVNKSuklTelrJBW3pSyQnp5C011dKnFCiFm+MUIIewO3AjsBEwCmgNHxhhf+7JzS0pbJ3OXFs14Kt8l1KvN2hyQ7xIkSZIk5dmyJTNDvmvI0vdaf78g/047ZuaT9f51z3TGQ4xxYghhf2AHIABvxRiXZtmnJEmSJEkqHJkMPIQQjljHoe1DCMQYH8qiX0mSJEmSCkFBTnfIk6xmPJR/wbEIOPAgSZIkSVICMhl4iDGelMV1JUmSJEnS10tWSy3O/qLjMcZrs+hXkiRJkqRCUO1ii1pZLbXYqubHHYBuwKM12+XAixn1KUmSJEmSCkxWSy0uBwghjAF2jzF+UrN9GTA8iz4lSZIkSVLhyfR1mkALYMkq20tq9kmSJEmS9I3lUouVsh54+AfwYgjh4Zrtw4GBGfcpSZIkSZIKRKYDDzHGK0MII4Dv1uw6Kcb4cpZ9SpIkSZKkwpHVWy2arLI5reZTeyzGOC+LfiVJkiRJKgQxutRihaxmPLwERCAA2wJVNT/fGpgOdMioX0mSJEmSVECKsrhojLFDjPH/AU8A5THGZjHGpkAvYGQWfUqSJEmSpMKT9cMl94kx/nTFRoxxRAjhTxn3KUmSJElSXvlWi5WyHnioDCFcDNxVs30cUJlxn5IkSZIkqUBkstRiFccAzYGHaz7b1OyTJEmSJEkJyPp1mvOAM7PsQ5IkSZKkQhNdalEr04GHEMJoWPOrHWPskWW/kiRJkiSpMGT9jIdzV/n5pkBfYFnGfUqSJEmSpAKR9VKLl1bb9WwI4cUs+5QkSZIkKd9idKnFClkvtWiyymYRsCfQKMs+JUmSJElS4ch6qcVLrHzGwzJgGvCT9Tmx2ebpjE9Ufzgt3yVIkiRJkpSJrAceugCnAfuxfADiGWBCxn1KkiRJkpRX1b7VolbWAw+DgIXAgJrtY4E7gaMy7leSJEmSJBWArAcedooxdllle3QIoSLjPiVJkiRJUoHIeuBhYghhnxjj8wAhhL1xqYUkSZIk6RvOt1qslPXAwx7AuBDC9JrtbYG3QgivAzHG2DXj/iVJkiRJUh5lPfBwSMbXlyRJkiRJBSzTgYcY4/tZXl+SJEmSpELkWy1WKsp3AZIkSZIk6ZvLgQdJkiRJkpSZrJ/xIEmSJElScqJLLWo540GSJEmSJGXGgQdJkiRJkpQZl1pIkiRJkrSRVUeXWqzgjAdJkiRJkpQZBx4kSZIkSVJmXGohSZIkSdJG5lstVnLGgyRJkiRJyowDD5IkSZIkKTMutZAkSZIkaSPzrRYrOeNBkiRJkiRlJqmBh+7f349nxg9n3MTHOP2sU9Y4Xlpawv/e/hfGTXyM4U/cR5tty2qPdf7W9gwdeQ9PPfco/372n2yySWl9lv6VjX25gvJf/Z7DfnkZ//fQyDWOV344j1MuG0DfX1/Fyb+7ntlzq2r39zv3fzjqnKv54ZlXMPjxZ+q79A1ycM8DeGPSGCZXjOX88365xvHS0lLuuftmJleMZdzYobRr16b22AXnn87kirG8MWkMPQ/avz7L3iApZYW08qaUFdLKm1JWSCtvSlkhrbwpZYW08qaUFdLLq8KUzMBDUVERV11zMccd+XP237ucw488lO132K5Om2OO78uC+Qv5zu6HcMtNg7j4snMAKC4u5q+3/JELzr6cA77dm769TmDp0mX5iLFecrlqrrp1MDdfdBr/vP5iRox9iakfzKrT5i//eJjy/fdiyHUX8vOjfsCAux4FoHnjhtx19Tk88Jffcvf/nMftD4/iw3nz8xFjvRUVFTHghivpVd6fnXfpztFHH07nzp3qtDn5pGOoqlrAjl324/oBt3L1VRcB0LlzJ/r160PXXXtwWK/juHHAVRQVFe5vi5SyQlp5U8oKaeVNKSuklTelrJBW3pSyQlp5U8oK6eUtNLFA/8uHZH7l7LbHzkx7dzrT35/B0qVLeWTICA4+tEedNocc2oPB9/4TgGGPjOS7++8DwP499uXNSVOomPQWAFVVC6iurq7fAF/BpHemsW3LZrRp2YySkgYcst/ujB7/Wp02734wi7133gGAvXbantHjXwegpKQBpSUlACxZtvRrsS5pr267MXXqNN57bzpLly5l8OBH6F1+cJ02vct7cuedDwAwZMhwenTfr2b/wQwe/AhLlixh2rQPmDp1Gnt1263eM6yvlLJCWnlTygpp5U0pK6SVN6WskFbelLJCWnlTygrp5VXhSmbgoWWrFsycObt2e1blbFq22maNNpU1bXK5HAsXfkKTJluzXcd2RCL3DrmFkU8/yGlnnFyvtX9Vc+YtoEWzxrXbLZo05sO5C+q02b59a554/hUAnnzhVT79bDHzP/kPALM/rqLvr6+i588u4eTDD2SbJlvXX/EboKx1Sz6YUVm7PWPmLMrKWq6zTS6XY8GChTRt2piysrWc27ruuYUkpayQVt6UskJaeVPKCmnlTSkrpJU3payQVt6UskJ6eVW4MnmrRQjh7C86HmO8Not+s1Jc3IC99tmdH3Tvx2efLWbwI7fz2isVjB3zfL5L22DnnPBDrr7tAR596gV279yRbZpsXTt1qmWzxgy57kI+nDefs/54Kwd9ezeabt0wzxVLkiRJ0tfH12H2eH3JasbDVjWfPYFTgdY1n18Au6/rpBDCz0IIE0IIExYtqdqoBc2eNYfWq4zQtSpryexZH67RZsUoXnFxMQ0bbsW8efOZVTmb58dNYN68+Xz22WL+PWoMO+/SZaPWtzG1aNKIOR+v/PrNmVfFNk0b1WmzTZOtue78nzL4mt9wxrHlADTcYvM12nTcthUvvTk1+6L/C5UzZ9O2zcoHgbZp3YrKytnrbFNcXEyjRg2ZO7eKysq1nDuz7rmFJKWskFbelLJCWnlTygpp5U0pK6SVN6WskFbelLJCenlVuDIZeIgxXh5jvBxoA+weYzwnxngOsAew7Recd0uMcc8Y456blzZeV7MN8srESXTYrh1t27WmpKSEPn1/wOMjRtdp8/iI0fQ75nAAevXpydgxLwDw1JPP0rnL9my22aYUFxezz77dmPLWOxu1vo3pWx3b8f6sj5gx52OWLl3GY2MncsCeXeu0qVr4n9rnVNz20OP8sMfy51nMnlvF4s+XALDwP4t4+c2ptC+ruySl0Iyf8AodO3agffu2lJSU0K9fH4YOq/smj6HDRnL88UcB0LfvYYx+6tna/f369aG0tJT27dvSsWMHXhz/cr1nWF8pZYW08qaUFdLKm1JWSCtvSlkhrbwpZYW08qaUFdLLq8KVyVKLVbQAlqyyvaRmX73L5XJceN6V3DvkVoqLi7jvroeZMvkdzrvwdF59+Q1GjhjNvXcO4ca//5FxEx9jftV8fnHyuQAsWLCQv/9tECP+PZgYI0+OGsOTI8fkI8Z6aVBczIWn9OPUP/yNXHXk8B770HHbVvzt3mF06bgt3bt1ZfwbbzPgrkcJAXbv0pGLftoPgPdmzOaagQ8TQiDGyAm9v8/27VrnOdEXy+VynHnWxfxr+D0UFxUxcND9VFRM4bJLz2XCS68ybNgobr/jPgYNHMDkirFUVc3n2P6nAVBRMYUHHxzK66+OZlkuxxlnXlTQDw5NKSuklTelrJBW3pSyQlp5U8oKaeVNKSuklTelrJBe3kKTrzdIFKIQM1x3EkK4COgHPFyz63BgcIzxqi87t9XWXZK5S9PG3pDvEurVFrufmO8SJEmSJOXZsiUzQ75ryFKn5nsU5N9p3/7opXr/umc64yHGeGUIYQTw3ZpdJ8UYnZ8jSZIkSVIiMh14CCFsC3zMyhkPhBC2jTFOz7JfSZIkSZLyybdarJT1Mx6GQ+3Cls2ADsBbwLcy7leSJEmSJBWArJda7Lzqdghhd+C0LPuUJEmSJEmFI+sZD3XEGCeGEPauzz4lSZIkSapvvtVipayf8XD2KptFwB5AZZZ9SpIkSZKkwpH1jIetWPmMh2XAUGBIxn1KkiRJkqQCkfXAw7+AC4H2q/T1G6Brxv1KkiRJkpQ3MVbnu4SCkfXAw13AucAkwK+6JEmSJEmJyXrg4aMY49CM+5AkSZIkSQUq64GHS0MItwFPAp+v2BljfCjjfiVJkiRJyptq32pRK+uBh5OAHYESVi61iIADD5IkSZIkJSDrgYduMcYdMu5DkiRJkiQVqKwHHsaFELrEGCsy7keSJEmSpIIRo0stVsh64GEf4JUQwnssf8ZDAGKM0ddpSpIkSZKUgKwHHg7J+PqSJEmSJKmAZTrwEGN8P8vrS5IkSZJUiHyrxUpF+S5AkiRJkiR9cznwIEmSJEmSMpP1Mx4kSZIkSUqOb7VYyRkPkiRJkiQpMwU742Ha8zfnu4R603yPk/JdgiRJ33jFRWn9e0uuujrfJUiSBBTwwIMkSZIkSV9X1S61qJXW0L8kSZIkSapXDjxIkiRJkqTMuNRCkiRJkqSNLOJSixWc8SBJkiRJkjLjwIMkSZIkScqMSy0kSZIkSdrIom+1qOWMB0mSJEmSlBkHHiRJkiRJUmZcaiFJkiRJ0kZW7VstajnjQZIkSZIkZcaBB0mSJEmSlBmXWkiSJEmStJH5VouVnPEgSZIkSZIy48CDJEmSJEnKjEstJEmSJEnayKpdalHLGQ+SJEmSJCkzDjxIkiRJkqTMuNRCkiRJkqSNzLdarOSMB0mSJEmSlJlkBh7GTpxE+amXcNjPL+L/HhyxxvHKD+dyyiXX0veMyzn5omuY/XFV7bFdf/hzjjrr9xx11u/51RV/rc+yN9iBB32Pl15+glde+ze/PucXaxwvLS3ljkEDeOW1f/Pvpx5i221bA7DHHl0Z+9wwxj43jGefH06v8p71XfoGObjnAbwxaQyTK8Zy/nm/XON4aWkp99x9M5MrxjJu7FDatWtTe+yC809ncsVY3pg0hp4H7V+fZW+QlLJCWnlTygpp5U0pK6SVt+dBB/D6a09R8cYznHvuaWscLy0t5a47b6LijWd4ZsyjtVmbNNmaxx+/n7kfT+b66/5Q32VvsJTubUpZIa28KWWF9PKqMCUx8JDLVXPV3+/h5kvP4J9/vZwRz4xn6vTKOm3+cscDlHffhyEDLuXnR/diwJ0P1R7bpLSUB67/HQ9c/ztuvPj0+i7/KysqKuIv115O3x+eRLc9DubIo8rZYceOddr8+IR+zJ+/kF279uBvf72dy/9wAQAVFVPYf78+7PftXhxx+InccOMVFBcX5yPGeisqKmLADVfSq7w/O+/SnaOPPpzOnTvVaXPyScdQVbWAHbvsx/UDbuXqqy4CoHPnTvTr14euu/bgsF7HceOAqygqKtzfFillhbTyppQV0sqbUlZIK29RURE33HAFvfv8mF127cHR/fqw4451s5504o+YP38+Xb71XQbceBtXXnEhAIsXf87ll1/Db35zRT5K3yCp3dtUskJaeVPKCunlLTTVxIL85EMSv3Imvf0e27bchjYtm1NS0oBDvtuN0S++WqfNux/MYu+ddwRgr513YPQLr67tUl8Le+65C++++z7Tpn3A0qVLGfLgMA7rdVCdNof1OpB77x4CwD8fHsEBB3wHgM8+W0wulwNg00024euwLGmvbrsxdeo03ntvOkuXLmXw4EfoXX5wnTa9y3ty550PADBkyHB6dN+vZv/BDB78CEuWLGHatA+YOnUae3Xbrd4zrK+UskJaeVPKCmnlTSkrpJW3W7dd62Z94FHKV5spWF7ekzvvehCAhx4aTvfu+wKwaNFnjBs3nsWff17vdW+olO5tSlkhrbwpZYX08qpwZT7wEELYL4RwUs3Pm4cQOmTd5+rmzJ1Pi2ZNardbNN2aD+dW1WmzfYe2PPH8ywA8+fzLfPrZYuYv/A8AS5Ys5UdnX8lx513Nv2vaFLJWZS2ZMWNW7XblzFmUtWqxWpsWtW1yuRwLF35Ck6aNgeUDFy+Mf4znXhzBWWdcXDsQUajKWrfkgxkrZ7DMmDmLsrKW62yTy+VYsGAhTZs2pqxsLee2rntuIUkpK6SVN6WskFbelLJCWnlXr3fmzFm0Xj1rWUtmrJJ14cJPaFrz/fbrJql7m1BWSCtvSlkhvbwqXJm+1SKEcCmwJ7ADcAdQAtwF7LuO9j8Dfgbw18vP4ZR+5VmWV8c5Jx7J1bfcy6NPjmP3b3Vim6Zb104leuy2q2nRtDEzZn/EKZdcS6d2rWnbapt6q62+TZjwKnt3O4Ttd9iOv99yDaNGPsXnny/Jd1mSJEmS9LXhWy1WynrGww+B3sCnADHGSmCrdTWOMd4SY9wzxrjnxhx0aNF0a+Z8PK92e87c+Wyz2r82bNN0a6777akMvv4Szuh/OAANt9y85vzlbdu0bM6eO23Pm+9+sNFqy8Ksytm0adOqdrusdSsqZ81Zrc2c2jbFxcU0bLgV81abBTLlran859NP6dJlh+yL/i9UzpxN2zZltdttWreisnL2OtsUFxfTqFHD/9/evYfbUdX3H39/EhOuCchFyz0pARGpIgRBQYRyUUQKEi4qokDbiLVgqqB9BBG1/f3w56+UB1pBREhACiEICgm3CIYkXHMhCUkggIT7RYSIBMGQk2//WGsnk529z8k5OXP2Tubzep48mT17zcz67rVmzZw1M2t49dVFvPBCg2WfX3nZdlKlWKFa8VYpVqhWvFWKFaoVb31+t9lmK56vj/WFl9i2EOvgwYN4te54u7aoVNlWKFaoVrxVihWqF6+1r7I7HpZE6uYJAEkblby9hj6w0xCefvH3PPfyH3jnnaXcNmUaB3zkQyulWfSnN1i2bBkAl11/K589KN2U8afFb7LknXeWp5n1yO/YcbutaGczZszhr3ccwg47bMuAAQMYccxnuGXCb1ZKc8uEO/n8CSMAOOqzh3H33fcBsMMO2y4fTHK77bZm55135OlnnuvbALpp2vRZDBs2lCFDtmPAgAEcd9yR3Dz+jpXS3Dz+Dk488VgARow4nN9Oumf5/OOOO5KBAwcyZMh2DBs2lAente/jNFWKFaoVb5VihWrFW6VYoVrxTp8+m2HDhqyI9di/Y/z4iSulGT9+Iid+8RgAjj76cCblWNdGVSrbKsUK1Yq3SrFC9eK19lXqoxbAdZJ+Cmwq6R+BU4CflbzNVbyrf3++M/LzfPXcC+hYtoyjDtqXYdtvzX9f/Wt2HbYDB+69O9MefowLr7oRCfbYdWfOOvXzADz57Ev84OKr6Kd+LItlnDLiU+y4/dZdbLG1Ojo6OPOb53Ljr8fQv38/rrpyHI8+8jhnnT2KmTMf5tZb7uTKMWO59LLzmTXnLhYtep2Tv3w6AB/92HD+5Run8s7SpSxbtoxvjDpnlTsh2k1HRwdfH3U2t0z4H/r368foMWOZP/8xzv3eGUyfMZvx4ydy+RXXMmb0hTw6fyqLFv2RL3wxvfJs/vzHuP76m3l49m9Z2tHB6V8/a3kHVDuqUqxQrXirFCtUK94qxQrVirejo4NRo77L+Jt/Qf/+/Rk9ZiyPPPIY55zzTWbOmMP4CRO5YvS1XHH5BcyfN4XXXvsjJ35pxavsFiy4l8GDBjFw4ACOOOKTHP6ZE3j00cdbGFHnqla2VYkVqhVvlWKF6sXbbpb5UYvlVPZzJ5IOAQ4FBNweERO7WASAvzx6d2VKacs9T251FvrUn99Ze0bwNjOzdUf/ir0GrsN/IJhZm1u65Hm1Og9l2njDoW35N+3iPy/s89+97DseyB0Nq9XZYGZmZmZmZrYuCNqy36ElSul4kPQGNPyVBUREDC5ju2ZmZmZmZmbWXkrpeIiIpm+uMDMzMzMzM7PqKP1RC0l7APuR7oCYGhEeCtXMzMzMzMzWaR5ccoVSR1mSdA4wBtgc2AIYLensMrdpZmZmZmZmZu2j7DseTgA+FBFvA0g6D5gF/FvJ2zUzMzMzMzOzNlB2x8MLwPrA2/nzesDzJW/TzMzMzMzMrKXCj1osV9ZbLS4ijenwOjBP0sT8+RDgwTK2aWZmZmZmZmbtp6w7Hqbn/2cANxbmTyppe2ZmZmZmZmbWhsp6neaY2rSkgcAupDseFkTEkjK2aWZmZmZmZtYuAj9qUVPqGA+SPg38FPgdIGCopK9ExK1lbtfMzMzMzMzM2kPZg0ueDxwYEU8ASNoRmAC448HMzMzMzMysAsrueHij1umQPQm8UfI2zczMzMzMzFrKb7VYoay3WhydJ6dLugW4jjTGw7HAtDK2aWZmZmZmZmbtp6w7Ho4oTL8MfCJPvwJsUNI2zczMzMzMzKzNlPVWi5PLWK+ZmZmZmZnZ2sCPWqxQ9lstroBV3yESEaeUuV0zMzMzMzMzaw/9Sl7/eNJbLCYAdwKDgcUlb9PMzMzMzMzMekDSpyQtkPSEpH9t8P16ksbm7x+QNKSrdZZ6x0NE/LL4WdI1wNQyt2lmZmZmZmbWamvjgxaS+gP/DRwCPAdMk3RTRMwvJPt7YFFEDJP0OeBHwPGdrbfsOx7q7QS8p4+3aWZmZmZmZmZd+wjwREQ8GRFLgGuBI+vSHAmMydPXAwdJUmcrLe2Oh7zhDlZ+tOIl4NtlbdPMzMzMzMzMemwb4NnC5+eAvZuliYilkl4HNgf+0GylpXU8RERImh8Ru/Vk+fV2+USnPSZlkTQyIi7ty23+6c0n+3Jzy7Ui1lZyvOuuKsUK1Yq3SrFCteKtUqxQrXirFCtUK94qxQrVirdKsfalpUueb8nftF2RNBIYWZh1adnlX/ajFjMk7VXyNnrbyK6TrDOqFCs43nVZlWKFasVbpVihWvFWKVaoVrxVihWqFW+VYoVqxVulWCsvIi6NiOGFf8VOh+eB7Qqft83zaJRG0ruATYBXO9tm2R0PewP3SfqdpDmSHpY0p+RtmpmZmZmZmVn3TQN2kjRU0kDgc8BNdWluAr6cp48B7oqITsfSLPWtFsAnS16/mZmZmZmZmfWCPGbDPwO3A/2ByyNinqQfANMj4ibg58BVkp4AXiN1TnSq7NdpPl3m+ktSpWebqhQrON51WZVihWrFW6VYoVrxVilWqFa8VYoVqhVvlWKFasVbpVitCxFxC3BL3bxzCtNvA8d2Z53q4o4IMzMzMzMzM7MeK3uMBzMzMzMzMzOrMHc8NCBpa0nXN/lukqThfZ0na07SppL+qdX5aFdVqLOSRknasNX56E2Shkia2+S7H0g6uJNlD5A0vrzc9S5Ji1udB1tzkk6X9Iikq1udl77Q2T7ajXWsVftqWSSdJGnrFm5/jcuybn2nSvpSb62vnUh6StIWDeafK+mMPD1a0jF9n7u+V4x7bdKsjPK++F9NlvGx2taIOx4aiIgXImKdazDzq07WRZsCq3Q8rMPx2qpGAd3qeJDUv6S8lC4izomI37Q6H9Z71pH26p+AQyLihFZnxNpPF3X8JKBlHQ9roj4uSe+KiEsi4sqersOsNyjx33rx4V3dAAAO7klEQVTWNipTGSWdJ+lrhc/nSjpT0o8lzc2v+jw+f7e851vSBpKuzVdxbgQ2aFEIXZL0XUkLJE2VdI2kM/LV7gskTQe+LukISQ9IekjSbyS9Ny/7CUmz8r+HJA2StJWkyXneXEkfb3GIzZwH7JjzOU3SFEk3AfMl9c9lPC2/0vUrtYVy+dfmf7912e+eXD8flXR1rpfXS9pQ0kG57B6WdLmk9Rose6ik+yTNlDRO0satiKGZXCan5+n/lHRXnv7bHO/FkqZLmlcrs5x+a+C3kn6b5zWMM1+p+ZGkmXRzQJxeiq9RO3RGJ3Wxv6Sf5XjvkLRBXm75lQpJe0m6V9JsSQ9KGlS3zY1yfXgw148j+yTYHsgnSY3a5H6SfpLr/URJt6gNr6Z1sm/uKeluSTMk3S5pq5y+vn0+Nsc+W9LknGZ9SVfk3+MhSQfm+SdJukHSbZIel/T/Whg6ki4B/hq4VdJZjepcZ3mW9Km8v86WdGeetzbU3Xc1KO/lV4QlDZc0KU+vcpzN69g4L1urO+rrICR9Kbc/syVdlevyXXnenZK2z+lGS7owtzlPFvdDSd/O9XS2pPPyvPo6vsq+kNcxHLg6/zYbNNtnStaoLM9RapvnSrq0VjYN4qr/XLz6v2Ou8zOUzk92KfyWl0h6AOiz/VfN26lm9XZzpePPPEmXASqs6yxJj0maCryvyfZaUZadKvwGo3P+r5Z0sKR7ctv0EdXdyZDrwJA83WXcrZJjWyDpSmAu0FH47hhJowvJD1Y6p3pM0mcK87fLdfpxSd9rsp218hzaWiwiKvEP+DBwd+HzfNK7RyeSXhPyXuAZYCtgCDA3p/sG6RUiAB8ElgLDWx1Pg/j2AmYB6wODgMeBM4BJwE8K6d7NikFF/wH4jzx9M7Bvnt6Y9MaTbwJn5Xn9gUGtjrNJ7MXyOgB4ExiaP48Ezs7T6wHTgaHAoaTRe0XqgBsP7N/qWLoRbxTK63LgbOBZYOc870pgVJ6eRDqp2wKYDGyU538bOKfV8dTFtg8wLk9PAR4EBgDfA74CbFaoj5OAD+bPTwFb5OmmceZ032phfM3aoVXqYi7npcDuOe11wBfz9GjSO5MHAk8Ce+X5g/O+ewAwPs/7P4XlNgUeq/027fIPWJz/H0HjNvkY0sjK/YC/AhYBx7Q63w3iaLRvngncC2yZ5x3PimPKJFZunx8GtqmVVf7/m4X0u+TfZH3SFeIngU3y56eB7Voc/1N5/2tY55rlGdiS1H7V2u3aft7WdbdJeZ/Byu3RcGBSnm50nD0AeB3YNtfv+4D9+jiOD+TftpbnzXJev5w/nwL8Kk+PBsblvO4KPJHnH5br+YZ1Zbi8jpPa8s72heFdpWtBWW5WSHMVcER9XE0+nwuckafvBHbK03uT3nVf+y3HA/3bvN5eyIpj6OF52S2APUlt1oakY88ThZhHk9rtPi/LbvwGS4G/yXV5Rv4dBBwJ/KpYhnmZuXm5pnG3w7+cx2XAPvnz4sJ3xwCjC2V0W45/J+A5VhxbXgQ2J11snVvYN2vH6rX2HNr/WvuvMrd2RcRDkt6j9AzhlqQT192BayKiA3hZ0t2kP+DnFBbdn9ToEhFzJM2hPe0L/DrSq03elnRz4buxheltgbG5x3kgsDDPvwc4X+nZ3Bsi4jlJ04DLJQ0gnXTMKj+MXvFgRNTiOhT4YOGqzCakBvbQ/O+hPH/jPH9yX2Z0DTwbEffk6V8A3wUWRsRjed4Y4GvABYVl9iGdKN6TL9oMJJ3ktpMZwJ6SBgN/AWaSToA+DpwOHCdpJOmEfStSPPX7ZFdxjqVFmrRDf0PjuvgMqUxr+90M0glF0fuAFyNiWl7/nwC08gXTQ4G/K1y5WR/YHnik9yLrNfvRuE3ej9QhtQx4SfnOljZVv29+B9gNmJjLpT/ppK6mWB/vAUZLug64Ic/bD7gIICIelfQ0sHP+7s6IeB1A0nxgB9If8K3WrM5B4zy/G5hca7cj4rUu1tNOdbe+vE/vJG2j4yykY9ZzAJJmkfbzqeVleRV/S9q//gDp95f0UeDo/P1VrHxF/ld5X5yvfNckcDBwRUT8ubaOQvpaHX8fne8LdDNdb2tUlgslfYv0R+ZmwDxSpwyseixZ5diidLfdx4BxhXa5eDfiuNze9bXu1Nv9yXUhIiZIWpTnfxy4sVbmSnea1mtVWa6OhRHxMICkeaS2KSQ9TNoHm53zrk7crfZ0RNy/Gumuy/vy45KeJHVuA0yMiFcBJN1AOg5NLyy3tp9DW4tUpuMhG0fq7fsr0gFiaGuz02feLExfBJwfETdJOoDUo0tEnCdpAvBp0h9sn4yIyZL2J/Vwj5Z0fnTjmcUWKsYr4LSIuL2YQNIngf8bET/t05z1nvr34P6R1DvdGZEOJp8vJ0trLiLekbSQ1ON+L6lT4UBgGPAW6arMXhGxKN8uuH6D1XQV55tN5veV+nZoBxrUxXxL518Kszro2aNeAkZExIKeZNa6rX7ffAOYFxEfbZJ+eX2MiFMl7U1qc2dI2rOLbdXXj3Y5pjesczm27uR5bai79eUdpCuptUdZl7dRjY6z+at2LcdmivldncdCanVcdL4v0M10va1RWf6EdLX3WUnnsvIxp/5Y0ujY0g/4Y0Ts3mSbrToerXa9XUOtKsvVUazHywqfl5H2weLvAb33m/SFYr0qlnV9DI3qQWfza8TafQ5tLVKZMR6yscDnSCf940i3ch+vNA7AlqRe3QfrlpkMfAFA0m6kxy3a0T3AEUrPA28MfKZJuk2A5/P0l2szJe0YEQ9HxI+AacAuknYAXo6InwGXAXuUl/018gbp8ZJGbge+mu/aQNLOkjbK80/Rimf/t5H0nj7Jbe/YPl+RglQ/pwNDJA3L804E7q5b5n5g31oapeend6b9TCF1MEzO06eSetUHkw6mr+erbIcVlinWgXaPs74dWpO6uADYStJeedlBWnWQstuB06TlzyZ/uBdiKEuzNvkeYITSWA/vJd2e3q7q9837gS1r8yQNkPSBRgvmdviBiDgHeIX0GMIU4IT8/c6kK/7t/Ic4dL/O3Q/sL2loTr9ZD9fTCvXlPZV0y3qt02hELWGj42xfZrQTdwHHStoclv/+95LaKUj1b0oX65gInKz8dqFCGRYtoPm+UGzDO0tXpkZlCfCH3D53e1yZfBfaQknHwvJxbD7UK7ldM6tdb1n5PPgw0h1KtflHKY3JMQg4osF2WlWWveEp8nmvpD1YcbFydeJuJy9Ler/SIJOfrfvu2Hxc3ZE0Rk/t2HKIpM2UxpU6inQMLlrbz6GtRdq9V71XRcS83Eg8HxEvKg0W+VFgNqk371sR8VK+0lhzMXCFpEdIt3fO6ONsr5aImJZv95oDvEx6/uz1BknPJd3yt4h0slFrSEcpDVq2jHQr4a2kk44zJb0DLAba8tVQEfGq0oBAc0lXxV8ufH0Z6Za5mfnk9RXgqIi4Q9L7gfvyOe1i4IvA7/s08z23APiapMtJ4wScTjp5H5f/8JwGXFJcICJekXQScI1WDDx5NunZ3nYyBTgLuC8i3pT0NjAlImZLegh4lHQ7efFAeClwm6QXIuLAdo6zvh0CXmxSF7u8/TYiligNwHhRPkF4i3TLc9EPSY/czMknHgtp3jHZas3a5F8CB5Hq+rOkR3AatW/toH7fvIh0knahpE1Ix90LSO1svR9L2ol0NelO0u/wKHCx0u2/S4GTIuIv6vvxB7ujW3Uut00jgRty+t8Dh3R3PS1SX94XkzrLfi7ph6Rn/2saHWdbfiU4t0n/DtwtqYPU0Xsa6dznTNJx8+Qu1nGbpN2B6ZKWkMZk+U5dmiVKjz022hdGA5dIeov0mzRLV6ZGZflu0jPuL5GOqz1xAmkfPps05sG1pH27lbpTb79POp7OI3VIPQMQETMljSXF8nsa/D5dlHm7+yXwpRz3A+RziNWJu838K2kMhldIF6mKg4o/Qyr3wcCpEfF2PrY8SIp/W+AXEVF8zIJ14BzaWqQ2yKCtAyRtHBGL8xWHycDIiJjZ6nxZ78odY+MjYrcWZ8WszxTat81JJ0X7RsRLrc5XkfdNM2t3bqfMrFUqdcdDBVwqaVfSM1xj3OlgZuuQ8ZI2JQ0W+sN263QwMzMzs+Z8x4OZmZmZmZmZlaZqg0uamZmZmZmZWR9yx4OZmZmZmZmZlcYdD2ZmZmZmZmZWGnc8mJmZdYOkDkmzJM2VNC6/Sain6xqdXzeHpMvyAMHN0h4g6WM92MZTkrboaR7NzMzM1pQ7HszMzLrnrYjYPb+ObglwavFLST16Y1RE/ENEzO8kyQFAtzsezMzMzFrNHQ9mZmY9NwUYlu9GmCLpJmC+pP6SfixpmqQ5kr4CoOS/JC2Q9BvgPbUVSZokaXie/pSkmZJmS7pT0hBSB8e/5LstPi5pS0m/zNuYJmnfvOzmku6QNE/SZYD69icxMzMzW1mPrsqYmZlVXb6z4TDgtjxrD2C3iFgoaSTwekTsJWk94B5JdwAfBt4H7Aq8F5gPXF633i2BnwH753VtFhGvSboEWBwR/z+n+x/gPyNiqqTtgduB9wPfA6ZGxA8kHQ78fak/hJmZmVkX3PFgZmbWPRtImpWnpwA/Jz0C8WBELMzzDwU+WBu/AdgE2AnYH7gmIjqAFyTd1WD9+wCTa+uKiNea5ONgYFdp+Q0NgyVtnLdxdF52gqRFPYzTzMzMrFe448HMzKx73oqI3Ysz8h//bxZnAadFxO116T7di/noB+wTEW83yIuZmZlZ2/AYD2ZmZr3vduCrkgYASNpZ0kbAZOD4PAbEVsCBDZa9H9hf0tC87GZ5/hvAoEK6O4DTah8k1TpDJgNfyPMOA97da1GZmZmZ9YA7HszMzHrfZaTxG2ZKmgv8lHSX4Y3A4/m7K4H76heMiFeAkcANkmYDY/NXNwOfrQ0uCZwODM+DV85nxds1vk/quJhHeuTimZJiNDMzM1stiohW58HMzMzMzMzM1lG+48HMzMzMzMzMSuOOBzMzMzMzMzMrjTsezMzMzMzMzKw07ngwMzMzMzMzs9K448HMzMzMzMzMSuOOBzMzMzMzMzMrjTsezMzMzMzMzKw07ngwMzMzMzMzs9L8L9n00wAT9Ch7AAAAAElFTkSuQmCC\\n\",\n      \"text/plain\": [\n       \"<Figure size 1440x1008 with 2 Axes>\"\n      ]\n     },\n     \"metadata\": {\n      \"needs_background\": \"light\"\n     },\n     \"output_type\": \"display_data\"\n    }\n   ],\n   \"source\": [\n    \"pos = confusion_matrix.sum(1)\\n\",\n    \"res = confusion_matrix.sum(0)\\n\",\n    \"tp = np.diag(confusion_matrix)\\n\",\n    \"IoU_array = (tp / np.maximum(1.0, pos + res - tp))\\n\",\n    \"mean_IoU = IoU_array.mean()  \\n\",\n    \"for iou in IoU_array:\\n\",\n    \"    iou = iou*100\\n\",\n    \"    print(f\\\" {iou:4.2f} &\\\",end = '')\\n\",\n    \"print(IoU_array,mean_IoU)\\n\",\n    \"plot_confusion_matrix(confusion_matrix,classname_list)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": []\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\": \"3.6.13\"\n  },\n  \"varInspector\": {\n   \"cols\": {\n    \"lenName\": 16,\n    \"lenType\": 16,\n    \"lenVar\": 40\n   },\n   \"kernels_config\": {\n    \"python\": {\n     \"delete_cmd_postfix\": \"\",\n     \"delete_cmd_prefix\": \"del \",\n     \"library\": \"var_list.py\",\n     \"varRefreshCmd\": \"print(var_dic_list())\"\n    },\n    \"r\": {\n     \"delete_cmd_postfix\": \") \",\n     \"delete_cmd_prefix\": \"rm(\",\n     \"library\": \"var_list.r\",\n     \"varRefreshCmd\": \"cat(var_dic_list()) \"\n    }\n   },\n   \"types_to_exclude\": [\n    \"module\",\n    \"function\",\n    \"builtin_function_or_method\",\n    \"instance\",\n    \"_Feature\"\n   ],\n   \"window_display\": false\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 4\n}\n"
  },
  {
    "path": "utils/__init__.py",
    "content": ""
  },
  {
    "path": "utils/convert_ply2bin.py",
    "content": "from json import load\nimport numpy as np\nfrom plyreader import PlyReader\n\ndef load_from_bin(bin_path):\n    obj = np.fromfile(bin_path, dtype=np.float32).reshape(-1, 4)\n    return obj\n\ndef convert_ply2bin(ply_path,bin_path=None):\n    pr = PlyReader()\n    plydata = pr.open(ply_path)\n    vertex =plydata['vertex']\n    x,y,z,i= vertex['x'],vertex['y'],vertex['z'],vertex['intensity']/65535\n    pcd = np.stack([x,y,z,i],axis=1)\n    if bin_path:\n        pcd.tofile(bin_path)\n    return pcd\n\nif __name__ == \"__main__\":\n    bin_pcd = load_from_bin('./example/000104.bin')\n    ply_pcd = convert_ply2bin('./example/frame000104-1581624663_170.ply')\n    print(np.sum(bin_pcd-ply_pcd))"
  },
  {
    "path": "utils/example/camera_info.txt",
    "content": "2813.643275 2808.326079 969.285772 624.049972\n"
  },
  {
    "path": "utils/example/transforms.yaml",
    "content": "os1_cloud_node-pylon_camera_node:\n  q:\n    w: -0.50507811\n    x: 0.51206185\n    y: 0.49024953\n    z: -0.49228464\n  t:\n    x: -0.13165462\n    y: 0.03870398\n    z: -0.17253834\n"
  },
  {
    "path": "utils/example/vel2os1.yaml",
    "content": "vel2os1:\n  q:\n    w: 0.00018954284517174916\n    x: 0.00021657374105704352\n    y: -0.0001811754269666679\n    z: 0.9999999421723929\n  t:\n    x: -0.25209722874775564\n    y: 0.0010963734677045065\n    z: -0.09197253613570998\n"
  },
  {
    "path": "utils/label2color.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"metadata\": {\n    \"ExecuteTime\": {\n     \"end_time\": \"2021-06-15T03:30:52.647448Z\",\n     \"start_time\": \"2021-06-15T03:30:52.419245Z\"\n    }\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"import numpy as np\\n\",\n    \"import os\\n\",\n    \"\\n\",\n    \"from numpy.linalg.linalg import LinAlgError\\n\",\n    \"from plyfile import PlyData, PlyElement\\n\",\n    \"import cv2\\n\",\n    \"import yaml\\n\",\n    \"from collections import namedtuple\\n\",\n    \"import imageio\\n\",\n    \"from tqdm import tqdm\\n\",\n    \"import logging\\n\",\n    \"from PIL import Image\\n\",\n    \"from matplotlib import pyplot as plt\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"metadata\": {\n    \"ExecuteTime\": {\n     \"end_time\": \"2021-06-15T03:30:52.656701Z\",\n     \"start_time\": \"2021-06-15T03:30:52.649083Z\"\n    }\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"color_palette = {\\n\",\n    \"    0: {\\\"color\\\": [0, 0, 0],  \\\"name\\\": \\\"void\\\"},\\n\",\n    \"    1: {\\\"color\\\": [108, 64, 20],   \\\"name\\\": \\\"dirt\\\"},\\n\",\n    \"    3: {\\\"color\\\": [0, 102, 0],   \\\"name\\\": \\\"grass\\\"},\\n\",\n    \"    4: {\\\"color\\\": [0, 255, 0],  \\\"name\\\": \\\"tree\\\"},\\n\",\n    \"    5: {\\\"color\\\": [0, 153, 153],  \\\"name\\\": \\\"pole\\\"},\\n\",\n    \"    6: {\\\"color\\\": [0, 128, 255],  \\\"name\\\": \\\"water\\\"},\\n\",\n    \"    7: {\\\"color\\\": [0, 0, 255],  \\\"name\\\": \\\"sky\\\"},\\n\",\n    \"    8: {\\\"color\\\": [255, 255, 0],  \\\"name\\\": \\\"vehicle\\\"},\\n\",\n    \"    9: {\\\"color\\\": [255, 0, 127],  \\\"name\\\": \\\"object\\\"},\\n\",\n    \"    10: {\\\"color\\\": [64, 64, 64],  \\\"name\\\": \\\"asphalt\\\"},\\n\",\n    \"    12: {\\\"color\\\": [255, 0, 0],  \\\"name\\\": \\\"building\\\"},\\n\",\n    \"    15: {\\\"color\\\": [102, 0, 0],  \\\"name\\\": \\\"log\\\"},\\n\",\n    \"    17: {\\\"color\\\": [204, 153, 255],  \\\"name\\\": \\\"person\\\"},\\n\",\n    \"    18: {\\\"color\\\": [102, 0, 204],  \\\"name\\\": \\\"fence\\\"},\\n\",\n    \"    19: {\\\"color\\\": [255, 153, 204],  \\\"name\\\": \\\"bush\\\"},\\n\",\n    \"    23: {\\\"color\\\": [170, 170, 170],  \\\"name\\\": \\\"concrete\\\"},\\n\",\n    \"    27: {\\\"color\\\": [41, 121, 255],  \\\"name\\\": \\\"barrier\\\"},\\n\",\n    \"    31: {\\\"color\\\": [134, 255, 239],  \\\"name\\\": \\\"puddle\\\"},\\n\",\n    \"    33: {\\\"color\\\": [99, 66, 34],  \\\"name\\\": \\\"mud\\\"},\\n\",\n    \"    34: {\\\"color\\\": [110, 22, 138],  \\\"name\\\": \\\"rubble\\\"}\\n\",\n    \"}\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"metadata\": {\n    \"ExecuteTime\": {\n     \"end_time\": \"2021-06-15T03:30:52.671886Z\",\n     \"start_time\": \"2021-06-15T03:30:52.658397Z\"\n    }\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"def convert_label(label, inverse=False):\\n\",\n    \"    temp = label.copy()\\n\",\n    \"    if inverse:\\n\",\n    \"        for v, k in color_palette.items():\\n\",\n    \"            label[temp == k[\\\"color\\\"]] = v\\n\",\n    \"    else:\\n\",\n    \"        label = np.zeros(temp.shape+(3,))\\n\",\n    \"        for k, v in  color_palette.items():\\n\",\n    \"            label[temp == k, :] = v[\\\"color\\\"]\\n\",\n    \"    return label\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 4,\n   \"metadata\": {\n    \"ExecuteTime\": {\n     \"end_time\": \"2021-06-15T03:30:52.687652Z\",\n     \"start_time\": \"2021-06-15T03:30:52.677557Z\"\n    }\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"def open_img_label(img_label_path,label_size=None):\\n\",\n    \"    pred = Image.open(img_label_path)\\n\",\n    \"    if label_size is not None:  \\n\",\n    \"        if label_size[0] != pred.size[0] or label_size[1] != pred.size[1]:\\n\",\n    \"            pred = pred.resize((label_size[1],label_size[0]),Image.NEAREST)\\n\",\n    \"            pred = np.array(pred)[:,:,0]\\n\",\n    \"    pred = np.array(pred)\\n\",\n    \"    return pred\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"metadata\": {\n    \"ExecuteTime\": {\n     \"end_time\": \"2021-06-15T03:30:53.364478Z\",\n     \"start_time\": \"2021-06-15T03:30:52.689524Z\"\n    }\n   },\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"<matplotlib.image.AxesImage at 0x7f13b2319a58>\"\n      ]\n     },\n     \"execution_count\": 5,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    },\n    {\n     \"data\": {\n      \"image/png\": 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\\n\",\n      \"text/plain\": [\n       \"<Figure size 432x288 with 1 Axes>\"\n      ]\n     },\n     \"metadata\": {\n      \"needs_background\": \"light\"\n     },\n     \"output_type\": \"display_data\"\n    }\n   ],\n   \"source\": [\n    \"gt_label_path = '/home/maskjp/Datasets/Rellis-3D/00003/pylon_camera_node_label_id/frame000000-1581624075_250.png'\\n\",\n    \"gt_label_id = open_img_label(gt_label_path)\\n\",\n    \"label_size = gt_label_id.shape\\n\",\n    \"gt_label_color = convert_label(gt_label_id,False)/255\\n\",\n    \"plt.imshow(gt_label_color)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 9,\n   \"metadata\": {\n    \"ExecuteTime\": {\n     \"end_time\": \"2021-06-15T03:30:16.308922Z\",\n     \"start_time\": \"2021-06-15T03:30:15.683583Z\"\n    }\n   },\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"<matplotlib.image.AxesImage at 0x7f5cc7e24dd8>\"\n      ]\n     },\n     \"execution_count\": 9,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    },\n    {\n     \"data\": {\n      \"image/png\": 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\\n\",\n      \"text/plain\": [\n       \"<Figure size 432x288 with 1 Axes>\"\n      ]\n     },\n     \"metadata\": {\n      \"needs_background\": \"light\"\n     },\n     \"output_type\": \"display_data\"\n    }\n   ],\n   \"source\": [\n    \"pred_label_path = '/home/maskjp/Datasets/Rellis-3D/hrnet/00003/pylon_camera_node_label_id/frame000000-1581624075_250.png'\\n\",\n    \"pred_label_id = open_img_label(pred_label_path,label_size)\\n\",\n    \"pred_label_color = convert_label(pred_label_id,False)/255\\n\",\n    \"plt.imshow(pred_label_color)\"\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\": \"3.6.13\"\n  },\n  \"varInspector\": {\n   \"cols\": {\n    \"lenName\": 16,\n    \"lenType\": 16,\n    \"lenVar\": 40\n   },\n   \"kernels_config\": {\n    \"python\": {\n     \"delete_cmd_postfix\": \"\",\n     \"delete_cmd_prefix\": \"del \",\n     \"library\": \"var_list.py\",\n     \"varRefreshCmd\": \"print(var_dic_list())\"\n    },\n    \"r\": {\n     \"delete_cmd_postfix\": \") \",\n     \"delete_cmd_prefix\": \"rm(\",\n     \"library\": \"var_list.r\",\n     \"varRefreshCmd\": \"cat(var_dic_list()) \"\n    }\n   },\n   \"types_to_exclude\": [\n    \"module\",\n    \"function\",\n    \"builtin_function_or_method\",\n    \"instance\",\n    \"_Feature\"\n   ],\n   \"window_display\": false\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 4\n}\n"
  },
  {
    "path": "utils/label_convert.py",
    "content": "import os\n\nimport cv2\nimport numpy as np\nfrom PIL import Image\nimport yaml\nimport argparse\nfrom tqdm import tqdm\n\n\ndef convert_label(label, label_mapping, inverse=False):\n    temp = label.copy()\n    if inverse:\n        for v,k in label_mapping.items():\n            temp[label == k] = v\n    else:\n        for k, v in label_mapping.items():\n            temp[label == k] = v\n    return temp\n\ndef convert_color(label, color_map):\n        temp = np.zeros(label.shape + (3,)).astype(np.uint8)\n        for k,v in color_map.items():\n            temp[label == k] = v\n        return temp\n\ndef save_output(label_dir, output_dir, config_path):\n    config_dict = yaml.safe_load(open(config_path, 'r'))\n    color_map = config_dict['color_map']\n    learning_map = {0: 0,\n                    1: 0,\n                    3: 1,\n                    4: 2,\n                    5: 3,\n                    6: 4,\n                    7: 5,\n                    8: 6,\n                    9: 7,\n                    10: 8,\n                    12: 9,\n                    15: 10,\n                    17: 11,\n                    18: 12,\n                    19: 13,\n                    23: 14,\n                    27: 15,\n                    29: 1,\n                    30: 1,\n                    31: 16,\n                    32: 4,\n                    33: 17,\n                    34: 18}\n\n    label_list = os.listdir(label_dir)\n    color_dir = os.path.join(output_dir,'color')\n    id_dir = os.path.join(output_dir,'id')\n    if not os.path.exists(color_dir):\n        os.makedirs(color_dir)\n    if not os.path.exists(id_dir):\n        os.makedirs(id_dir)\n\n    for label_path in tqdm(label_list):\n        label = np.array(Image.open(os.path.join(label_dir, label_path)))\n        label = label[:, :,0]\n        label = convert_label(label, learning_map, True)\n        color_label = convert_color(label, color_map)\n        id_label = Image.fromarray(label)\n        id_label.save(os.path.join(id_dir, label_path))\n        color_label = Image.fromarray(color_label,'RGB')\n        color_label.save(os.path.join(color_dir, label_path.replace(\"png\",'jpg')))\n\n\nif __name__ == \"__main__\":\n    parser = argparse.ArgumentParser()\n    parser.add_argument('label_dir')\n    parser.add_argument('output_dir')\n    parser.add_argument('--config_path',default='./benchmarks/SalsaNext/train/tasks/semantic/config/labels/rellis.yaml')\n    args = parser.parse_args()\n    save_output(args.label_dir,args.output_dir,args.config_path)\n    \n"
  },
  {
    "path": "utils/lidar2img.ipynb",
    "content": "{\n \"cells\": [\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 1,\n   \"metadata\": {\n    \"ExecuteTime\": {\n     \"end_time\": \"2021-02-25T15:26:10.229943Z\",\n     \"start_time\": \"2021-02-25T15:26:09.505914Z\"\n    }\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"from IPython.display import Image\\n\",\n    \"import numpy as np\\n\",\n    \"import cv2\\n\",\n    \"import matplotlib.pyplot as plt\\n\",\n    \"from scipy.spatial.transform import Rotation\\n\",\n    \"import matplotlib.image as mpimg\\n\",\n    \"import yaml\\n\",\n    \"%matplotlib inline\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 2,\n   \"metadata\": {\n    \"ExecuteTime\": {\n     \"end_time\": \"2021-02-25T15:26:10.234675Z\",\n     \"start_time\": \"2021-02-25T15:26:10.231516Z\"\n    }\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"def load_from_bin(bin_path):\\n\",\n    \"    obj = np.fromfile(bin_path, dtype=np.float32).reshape(-1, 4)\\n\",\n    \"    # ignore reflectivity info\\n\",\n    \"    return obj[:,:3]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 3,\n   \"metadata\": {\n    \"ExecuteTime\": {\n     \"end_time\": \"2021-02-25T15:26:10.519499Z\",\n     \"start_time\": \"2021-02-25T15:26:10.507427Z\"\n    }\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"def print_projection_plt(points, color, image):\\n\",\n    \"    hsv_image = cv2.cvtColor(image, cv2.COLOR_BGR2HSV)\\n\",\n    \"\\n\",\n    \"    for i in range(points.shape[1]):\\n\",\n    \"        cv2.circle(hsv_image, (np.int32(points[0][i]),np.int32(points[1][i])),2, (int(color[i]),255,255),-1)\\n\",\n    \"\\n\",\n    \"    return cv2.cvtColor(hsv_image, cv2.COLOR_HSV2RGB)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 4,\n   \"metadata\": {\n    \"ExecuteTime\": {\n     \"end_time\": \"2021-02-25T15:26:10.957876Z\",\n     \"start_time\": \"2021-02-25T15:26:10.936193Z\"\n    }\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"def depth_color(val, min_d=0, max_d=120):\\n\",\n    \"    np.clip(val, 0, max_d, out=val) \\n\",\n    \"    return (((val - min_d) / (max_d - min_d)) * 120).astype(np.uint8) \\n\",\n    \"def points_filter(points,img_width,img_height,P,RT):\\n\",\n    \"    ctl = RT\\n\",\n    \"    ctl = np.array(ctl)\\n\",\n    \"    fov_x = 2*np.arctan2(img_width, 2*P[0,0])*180/3.1415926+10\\n\",\n    \"    fov_y = 2*np.arctan2(img_height, 2*P[1,1])*180/3.1415926+10\\n\",\n    \"    R= np.eye(4)\\n\",\n    \"    p_l = np.ones((points.shape[0],points.shape[1]+1))\\n\",\n    \"    p_l[:,:3] = points\\n\",\n    \"    p_c = np.matmul(ctl,p_l.T)\\n\",\n    \"    p_c = p_c.T\\n\",\n    \"    x = p_c[:,0]\\n\",\n    \"    y = p_c[:,1]\\n\",\n    \"    z = p_c[:,2]\\n\",\n    \"    dist = np.sqrt(x ** 2 + y ** 2 + z ** 2)\\n\",\n    \"    xangle = np.arctan2(x, z)*180/np.pi;\\n\",\n    \"    yangle = np.arctan2(y, z)*180/np.pi;\\n\",\n    \"    flag2 = (xangle > -fov_x/2) & (xangle < fov_x/2)\\n\",\n    \"    flag3 = (yangle > -fov_y/2) & (yangle < fov_y/2)\\n\",\n    \"    res = p_l[flag2&flag3,:3]\\n\",\n    \"    res = np.array(res)\\n\",\n    \"    x = res[:, 0]\\n\",\n    \"    y = res[:, 1]\\n\",\n    \"    z = res[:, 2]\\n\",\n    \"    dist = np.sqrt(x ** 2 + y ** 2 + z ** 2)\\n\",\n    \"    color = depth_color(dist, 0, 70)\\n\",\n    \"    return res,color\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 5,\n   \"metadata\": {\n    \"ExecuteTime\": {\n     \"end_time\": \"2021-02-25T15:26:11.413003Z\",\n     \"start_time\": \"2021-02-25T15:26:11.397947Z\"\n    }\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"def get_cam_mtx(filepath):\\n\",\n    \"    data = np.loadtxt(filepath)\\n\",\n    \"    P = np.zeros((3,3))\\n\",\n    \"    P[0,0] = data[0]\\n\",\n    \"    P[1,1] = data[1]\\n\",\n    \"    P[2,2] = 1\\n\",\n    \"    P[0,2] = data[2]\\n\",\n    \"    P[1,2] = data[3]\\n\",\n    \"    return P\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 6,\n   \"metadata\": {\n    \"ExecuteTime\": {\n     \"end_time\": \"2021-02-25T15:26:12.218226Z\",\n     \"start_time\": \"2021-02-25T15:26:12.201299Z\"\n    }\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"def get_mtx_from_yaml(filepath,key='os1_cloud_node-pylon_camera_node'):\\n\",\n    \"    with open(filepath,'r') as f:\\n\",\n    \"        data = yaml.load(f,Loader= yaml.Loader)\\n\",\n    \"    q = data[key]['q']\\n\",\n    \"    q = np.array([q['x'],q['y'],q['z'],q['w']])\\n\",\n    \"    t = data[key]['t']\\n\",\n    \"    t = np.array([t['x'],t['y'],t['z']])\\n\",\n    \"    R_vc = Rotation.from_quat(q)\\n\",\n    \"    R_vc = R_vc.as_matrix()\\n\",\n    \"\\n\",\n    \"    RT = np.eye(4,4)\\n\",\n    \"    RT[:3,:3] = R_vc\\n\",\n    \"    RT[:3,-1] = t\\n\",\n    \"    RT = np.linalg.inv(RT)\\n\",\n    \"    return RT\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 27,\n   \"metadata\": {\n    \"ExecuteTime\": {\n     \"end_time\": \"2021-02-25T15:26:13.051049Z\",\n     \"start_time\": \"2021-02-25T15:26:12.964766Z\"\n    },\n    \"scrolled\": true\n   },\n   \"outputs\": [],\n   \"source\": [\n    \"image = cv2.imread('./example/frame000104-1581624663_149.jpg')\\n\",\n    \"points = load_from_bin('./example/000104.bin')\\n\",\n    \"img_height, img_width, channels = image.shape\\n\",\n    \"distCoeff = np.array([-0.134313,-0.025905,0.002181,0.00084,0])\\n\",\n    \"distCoeff = distCoeff.reshape((5,1))\\n\",\n    \"P = get_cam_mtx('./example/camera_info.txt')\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 28,\n   \"metadata\": {\n    \"ExecuteTime\": {\n     \"end_time\": \"2021-02-25T15:26:14.894656Z\",\n     \"start_time\": \"2021-02-25T15:26:13.925066Z\"\n    }\n   },\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"<matplotlib.image.AxesImage at 0x7fbdbfc05eb8>\"\n      ]\n     },\n     \"execution_count\": 28,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    },\n    {\n     \"data\": {\n      \"image/png\": 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\\n\",\n      \"text/plain\": [\n       \"<Figure size 1440x1440 with 1 Axes>\"\n      ]\n     },\n     \"metadata\": {\n      \"needs_background\": \"light\"\n     },\n     \"output_type\": \"display_data\"\n    }\n   ],\n   \"source\": [\n    \"RT= get_mtx_from_yaml('./example/transforms.yaml')\\n\",\n    \"R_vc = RT[:3,:3]\\n\",\n    \"T_vc = RT[:3,3]\\n\",\n    \"T_vc = T_vc.reshape(3, 1)\\n\",\n    \"rvec,_ = cv2.Rodrigues(R_vc)\\n\",\n    \"tvec = T_vc\\n\",\n    \"xyz_v, c_ = points_filter(points,img_width,img_height,P,RT)\\n\",\n    \"\\n\",\n    \"imgpoints, _ = cv2.projectPoints(xyz_v[:,:],rvec, tvec, P, distCoeff)\\n\",\n    \"imgpoints = np.squeeze(imgpoints,1)\\n\",\n    \"imgpoints = imgpoints.T\\n\",\n    \"res = print_projection_plt(points=imgpoints, color=c_, image=image)\\n\",\n    \"\\n\",\n    \"plt.subplots(1,1, figsize = (20,20) )\\n\",\n    \"plt.title(\\\"Velodyne points to camera image Result\\\")\\n\",\n    \"plt.imshow(res)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 30,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"vel2os = get_mtx_from_yaml(\\n\",\n    \"    './example/vel2os1.yaml', 'vel2os1')\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 31,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"velpoints = load_from_bin('./example/vel000104.bin')\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 32,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": [\n    \"velpcd_ = np.ones((velpoints.shape[0],4))\\n\",\n    \"velpcd_[:,:3] = velpoints\\n\",\n    \"velpcdos = vel2os@velpcd_.T\\n\",\n    \"velpcdos = velpcdos.T[:,:3]\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": 33,\n   \"metadata\": {},\n   \"outputs\": [\n    {\n     \"data\": {\n      \"text/plain\": [\n       \"<matplotlib.image.AxesImage at 0x7fbdbfb71a90>\"\n      ]\n     },\n     \"execution_count\": 33,\n     \"metadata\": {},\n     \"output_type\": \"execute_result\"\n    },\n    {\n     \"data\": {\n      \"image/png\": 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\\n\",\n      \"text/plain\": [\n       \"<Figure size 1440x1440 with 1 Axes>\"\n      ]\n     },\n     \"metadata\": {\n      \"needs_background\": \"light\"\n     },\n     \"output_type\": \"display_data\"\n    }\n   ],\n   \"source\": [\n    \"xyz_v, c_ = points_filter(velpcdos,img_width,img_height,P,RT)\\n\",\n    \"\\n\",\n    \"imgpoints, _ = cv2.projectPoints(xyz_v[:,:],rvec, tvec, P, distCoeff)\\n\",\n    \"imgpoints = np.squeeze(imgpoints,1)\\n\",\n    \"imgpoints = imgpoints.T\\n\",\n    \"res = print_projection_plt(points=imgpoints, color=c_, image=image)\\n\",\n    \"\\n\",\n    \"plt.subplots(1,1, figsize = (20,20) )\\n\",\n    \"plt.title(\\\"Velodyne points to camera image Result\\\")\\n\",\n    \"plt.imshow(res)\"\n   ]\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": []\n  },\n  {\n   \"cell_type\": \"code\",\n   \"execution_count\": null,\n   \"metadata\": {},\n   \"outputs\": [],\n   \"source\": []\n  }\n ],\n \"metadata\": {\n  \"anaconda-cloud\": {},\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\": \"3.6.13\"\n  },\n  \"varInspector\": {\n   \"cols\": {\n    \"lenName\": 16,\n    \"lenType\": 16,\n    \"lenVar\": 40\n   },\n   \"kernels_config\": {\n    \"python\": {\n     \"delete_cmd_postfix\": \"\",\n     \"delete_cmd_prefix\": \"del \",\n     \"library\": \"var_list.py\",\n     \"varRefreshCmd\": \"print(var_dic_list())\"\n    },\n    \"r\": {\n     \"delete_cmd_postfix\": \") \",\n     \"delete_cmd_prefix\": \"rm(\",\n     \"library\": \"var_list.r\",\n     \"varRefreshCmd\": \"cat(var_dic_list()) \"\n    }\n   },\n   \"types_to_exclude\": [\n    \"module\",\n    \"function\",\n    \"builtin_function_or_method\",\n    \"instance\",\n    \"_Feature\"\n   ],\n   \"window_display\": false\n  }\n },\n \"nbformat\": 4,\n \"nbformat_minor\": 1\n}\n"
  },
  {
    "path": "utils/nerian_camera_info.yaml",
    "content": "M1: [ 6.5446097578519868e+02, 0., 4.0838789584433096e+02, 0.,\n    6.5406762994100598e+02, 2.9848072034310803e+02, 0., 0., 1. ]\nD1: [ -6.5815841014726942e-02, 1.0923061909816000e-01,\n    3.1579177506356319e-04, 9.8548771229215099e-04,\n    -4.7917064148919955e-02 ]\nM2: [ 6.5145293115691925e+02, 0., 3.8972065266498765e+02, 0.,\n    6.5082923730518962e+02, 2.9326812924773066e+02, 0., 0., 1. ]\nD2: [ -5.3196445337586620e-02, 4.1221233092849446e-02,\n    3.7832937308889111e-04, 2.4934560104091078e-03,\n    3.0300821225274058e-02 ]\nR1: [ 9.9999925375956933e-01, -1.2212287491046930e-03,\n    -3.2873192220899390e-05, 1.2211933552632847e-03,\n    9.9999869678944830e-01, -1.0559858872126445e-03,\n    3.4162749704327199e-05, 1.0559449546693562e-03,\n    9.9999944190642387e-01 ]\nR2: [ 9.9997379762183980e-01, 8.3715602194671607e-04,\n    7.1904964745447509e-03, -8.4474852199112490e-04,\n    9.9999908886305833e-01, 1.0529354147862592e-03,\n    -7.1896084517945689e-03, -1.0589819866436154e-03,\n    9.9997359369508443e-01 ]\nP1: [ 6.4520563312293916e+02, 0., 3.9747498321533203e+02, 0., 0.,\n    6.4520563312293916e+02, 2.9611025238037109e+02, 0., 0., 0., 1., 0. ]\nP2: [ 6.4520563312293916e+02, 0., 3.9747498321533203e+02,\n    -1.6125371416485538e+02, 0., 6.4520563312293916e+02,\n    2.9611025238037109e+02, 0., 0., 0., 1., 0. ]\nQ: [ 1., 0., 0., -3.9747498321533203e+02, 0., 1., 0.,\n    -2.9611025238037109e+02, 0., 0., 0., 6.4520563312293916e+02, 0., 0.,\n    4.0011830826006447e+00, 0. ]\nT: [ -2.4991953054342320e-01, -2.0922712224442989e-04,\n    -1.7970925913971287e-03 ]\nR: [ 9.9997177418288619e-01, -2.0735360018986067e-03,\n    -7.2215847277191563e-03, 2.0583114620939757e-03,\n    9.9999564506800664e-01, -2.1149938407033458e-03,\n    7.2259387940812768e-03, 2.1000698726544482e-03,\n    9.9997168735673414e-01 ]\nsize: [ 800, 592 ]\nreprojectionError: 1.2728329403791436e-01\n"
  },
  {
    "path": "utils/plyreader.py",
    "content": "import numpy as np\n\n\nclass PlyObject:\n    def __init__(self,header) -> None:\n        self.header = header\n        self.elements={k: None for k in header['element'].keys()}\n\n    def __str__(self):\n        return self.header\n\n    def __getitem__(self, key):\n        return self.elements[key]\n    \n    def element_info(self,key):\n        return self.header['element'][key]\n\nclass PlyReader:\n    TypeTable = {\n        'char': (1, np.byte),\n        'uchar': (1, np.ubyte),\n        'short': (2, np.short),\n        'ushort': (2, np.ushort),\n        'int': (4, np.intc),\n        'uint': (4, np.uintc),\n        'float': (4, np.float32),\n        'double': (8, np.float64),\n    }\n    def __init__(self):\n        pass\n    \n    def _headerparse(self,f):\n        header = {}\n        line = f.readline()\n        line = line.decode('ascii').strip().split()\n        while line[0] != 'end_header':\n            if line[0] == 'format':\n                header['format'] = line[1]\n                header['verion'] = line[2]\n            elif line[0] == 'comment':\n                if 'comment' in header.keys():\n                    header['comment'].append(line[1:])\n                else:\n                    header['comment'] = [line[1:]]\n            elif line[0] == 'element':\n                if ('element' not in header.keys()):\n                    header['element'] = {}\n                elem_name = line[1]\n                element ={'number': int(line[2]), 'itemsize': 0 }\n                elem_type = []\n                line = f.readline()\n                line = line.decode('ascii').strip().split()\n                while line[0]=='property':\n                    if line[1] == 'list':\n                        raise NotImplementedError\n                    else:\n                        dtype_size,dtype = self.TypeTable[line[1]]\n                        elem_type.append((line[2],dtype))\n                        element['itemsize']+=dtype_size\n                    line = f.readline()\n                    line = line.decode('ascii').strip().split()  \n                element['property'] = elem_type\n                header['element'][elem_name]=element\n                continue                \n            line = f.readline()\n            line = line.decode('ascii').strip().split()\n        return header\n\n    def open(self,filename):\n        with open(filename,'rb') as f:\n            header = self._headerparse(f)\n            plyobj = PlyObject(header)\n            for elem_name, elem_info in header['element'].items():\n                elem_num = elem_info['number']\n                elem_itemsize = elem_info['itemsize']\n                elem_dtype = elem_info['property']\n                elem_bytessize = elem_num * elem_itemsize\n                elem_buffer = f.read(elem_bytessize)\n                plyobj.elements[elem_name]=np.frombuffer(elem_buffer,dtype=elem_dtype)\n            return plyobj\n            \n\n\nif __name__==\"__main__\":\n    filepath = \"/home/maskjp/Code/RELLIS-3D/utils/example/frame000104-1581624663_170.ply\"\n\n    plyreader = PlyReader()\n    plyobj = plyreader.open(filepath)\n    print(np.max(plyobj['vertex']['intensity']))\n"
  },
  {
    "path": "utils/stereo_camerainfo_pub.py",
    "content": "import rospy\nimport yaml\n\nfrom sensor_msgs.msg import CameraInfo\n\nclass NerianStereoInfoPub():\n    def __init__(self):\n        info_file = rospy.get_param('~info_file','nerian_camera_info.yaml')\n        with open(info_file) as f:\n            info = yaml.load(f, Loader=yaml.SafeLoader)\n        self.new_infos = self.get_infos(info)\n        self.copy_left = rospy.get_param('~copy_left', False) # more generally, False\n        in_topic_l = rospy.get_param('~in_topic_l','/nerian/left/camera_info_mono')\n        in_topic_r = rospy.get_param('~in_topic_r','/nerian/right/camera_info_mono')\n        out_topic_l = rospy.get_param('~out_topic_l','/nerian/left/camera_info')\n        out_topic_r = rospy.get_param('~out_topic_r','/nerian/right/camera_info')\n        self.sub_l = rospy.Subscriber(in_topic_l, CameraInfo, self.cb_l)\n        self.sub_r = rospy.Subscriber(in_topic_r, CameraInfo, self.cb_r)\n        self.pub_l = rospy.Publisher(out_topic_l, CameraInfo, queue_size=5)\n        self.pub_r = rospy.Publisher(out_topic_r, CameraInfo, queue_size=5)\n\n    def get_infos(self, info):\n        # print('input infos',info)\n        new_infos = {}\n        new_infos['left'] = CameraInfo()\n        new_infos['left'].width = info['size'][0]\n        new_infos['left'].height = info['size'][1]\n        new_infos['left'].distortion_model = \"plumb_bob\"\n        new_infos['left'].D = info['D1']\n        new_infos['left'].K = info['M1']\n        new_infos['left'].R = info['R1']\n        new_infos['left'].P = info['P1']\n        \n        new_infos['right'] = CameraInfo()\n        new_infos['right'].width = info['size'][0]\n        new_infos['right'].height = info['size'][1]\n        new_infos['right'].distortion_model = \"plumb_bob\"\n        new_infos['right'].D = info['D2']\n        new_infos['right'].K = info['M2']\n        new_infos['right'].R = info['R2']\n        new_infos['right'].P = info['P2']\n        return new_infos\n\n    def cb_l(self, m):\n        if self.copy_left:\n            # self.new_infos['left'] = m\n            pass\n        else:\n            self.new_infos['left'].header = m.header\n        self.pub_l.publish(self.new_infos['left'])\n\n    def cb_r(self, m):\n        self.new_infos['right'].header = m.header\n        self.new_infos['right'].header.frame_id = self.new_infos['left'].header.frame_id\n        self.pub_r.publish(self.new_infos['right'])\n\nif __name__ == \"__main__\":\n    rospy.init_node('stereo_info_pub')\n    n = NerianStereoInfoPub()\n    rospy.spin() "
  }
]