Repository: autonomousvision/factor-fields Branch: main Commit: 2a43edea0d17 Files: 48 Total size: 1.7 MB Directory structure: gitextract_iica752a/ ├── .gitignore ├── 2D_regression.py ├── LICENSE ├── README.md ├── README_FactorField.md ├── configs/ │ ├── 360_v2.yaml │ ├── defaults.yaml │ ├── image.yaml │ ├── image_intro.yaml │ ├── image_set.yaml │ ├── nerf.yaml │ ├── nerf_ft.yaml │ ├── nerf_set.yaml │ ├── sdf.yaml │ └── tnt.yaml ├── dataLoader/ │ ├── __init__.py │ ├── blender.py │ ├── blender_set.py │ ├── colmap.py │ ├── colmap2nerf.py │ ├── dtu_objs.py │ ├── dtu_objs2.py │ ├── google_objs.py │ ├── image.py │ ├── image_set.py │ ├── llff.py │ ├── nsvf.py │ ├── ray_utils.py │ ├── sdf.py │ ├── tankstemple.py │ └── your_own_data.py ├── models/ │ ├── FactorFields.py │ ├── __init__.py │ └── sh.py ├── renderer.py ├── requirements.txt ├── run_batch.py ├── scripts/ │ ├── 2D_regression.ipynb │ ├── 2D_set_regression.ipynb │ ├── 2D_set_regression.py │ ├── __init__.py │ ├── formula_demostration.ipynb │ ├── mesh2SDF_data_process.ipynb │ └── sdf_regression.ipynb ├── train_across_scene.py ├── train_across_scene_ft.py ├── train_per_scene.py └── utils.py ================================================ FILE CONTENTS ================================================ ================================================ FILE: .gitignore ================================================ # Byte-compiled / optimized / DLL files __pycache__/ *.py[cod] *$py.class # C extensions *.so # Distribution / packaging .Python build/ develop-eggs/ dist/ downloads/ eggs/ .eggs/ lib/ lib64/ parts/ sdist/ var/ wheels/ share/python-wheels/ *.egg-info/ .installed.cfg *.egg MANIFEST # PyInstaller # Usually these files are written by a python script from a template # before PyInstaller builds the exe, so as to inject date/other infos into it. *.manifest *.spec # Installer logs pip-log.txt pip-delete-this-directory.txt # Unit test / coverage reports htmlcov/ .tox/ .nox/ .coverage .coverage.* .cache nosetests.xml coverage.xml *.cover *.py,cover .hypothesis/ .pytest_cache/ cover/ # Translations *.mo *.pot # Django stuff: *.log local_settings.py db.sqlite3 db.sqlite3-journal # Flask stuff: instance/ .webassets-cache # Scrapy stuff: .scrapy # Sphinx documentation docs/_build/ # PyBuilder .pybuilder/ target/ # Jupyter Notebook .ipynb_checkpoints # IPython profile_default/ ipython_config.py # pyenv # For a library or package, you might want to ignore these files since the code is # intended to run in multiple environments; otherwise, check them in: # .python-version # pipenv # According to pypa/pipenv#598, it is recommended to include Pipfile.lock in version control. # However, in case of collaboration, if having platform-specific dependencies or dependencies # having no cross-platform support, pipenv may install dependencies that don't work, or not # install all needed dependencies. #Pipfile.lock # poetry # Similar to Pipfile.lock, it is generally recommended to include poetry.lock in version control. # This is especially recommended for binary packages to ensure reproducibility, and is more # commonly ignored for libraries. # https://python-poetry.org/docs/basic-usage/#commit-your-poetrylock-file-to-version-control #poetry.lock # pdm # Similar to Pipfile.lock, it is generally recommended to include pdm.lock in version control. #pdm.lock # pdm stores project-wide configurations in .pdm.toml, but it is recommended to not include it # in version control. # https://pdm.fming.dev/#use-with-ide .pdm.toml # PEP 582; used by e.g. github.com/David-OConnor/pyflow and github.com/pdm-project/pdm __pypackages__/ # Celery stuff celerybeat-schedule celerybeat.pid # SageMath parsed files *.sage.py # Environments .env .venv env/ venv/ ENV/ env.bak/ venv.bak/ # Spyder project settings .spyderproject .spyproject # Rope project settings .ropeproject # mkdocs documentation /site # mypy .mypy_cache/ .dmypy.json dmypy.json # Pyre type checker .pyre/ # pytype static type analyzer .pytype/ # Cython debug symbols cython_debug/ # PyCharm # JetBrains specific template is maintained in a separate JetBrains.gitignore that can # be found at https://github.com/github/gitignore/blob/main/Global/JetBrains.gitignore # and can be added to the global gitignore or merged into this file. For a more nuclear # option (not recommended) you can uncomment the following to ignore the entire idea folder. #.idea/ data/ slurm/ logs/ ================================================ FILE: 2D_regression.py ================================================ import torch,imageio,sys,time,os,cmapy,scipy import numpy as np from tqdm import tqdm import matplotlib.pyplot as plt from omegaconf import OmegaConf import torch.nn.functional as F device = 'cuda' sys.path.append('..') from models.sparseCoding import sparseCoding from dataLoader import dataset_dict from torch.utils.data import DataLoader def PSNR(a, b): if type(a).__module__ == np.__name__: mse = np.mean((a - b) ** 2) else: mse = torch.mean((a - b) ** 2).item() psnr = -10.0 * np.log(mse) / np.log(10.0) return psnr def rgb_ssim(img0, img1, max_val, filter_size=11, filter_sigma=1.5, k1=0.01, k2=0.03, return_map=False): # Modified from https://github.com/google/mipnerf/blob/16e73dfdb52044dcceb47cda5243a686391a6e0f/internal/math.py#L58 assert len(img0.shape) == 3 assert img0.shape[-1] == 3 assert img0.shape == img1.shape # Construct a 1D Gaussian blur filter. hw = filter_size // 2 shift = (2 * hw - filter_size + 1) / 2 f_i = ((np.arange(filter_size) - hw + shift) / filter_sigma) ** 2 filt = np.exp(-0.5 * f_i) filt /= np.sum(filt) # Blur in x and y (faster than the 2D convolution). def convolve2d(z, f): return scipy.signal.convolve2d(z, f, mode='valid') filt_fn = lambda z: np.stack([ convolve2d(convolve2d(z[..., i], filt[:, None]), filt[None, :]) for i in range(z.shape[-1])], -1) mu0 = filt_fn(img0) mu1 = filt_fn(img1) mu00 = mu0 * mu0 mu11 = mu1 * mu1 mu01 = mu0 * mu1 sigma00 = filt_fn(img0 ** 2) - mu00 sigma11 = filt_fn(img1 ** 2) - mu11 sigma01 = filt_fn(img0 * img1) - mu01 # Clip the variances and covariances to valid values. # Variance must be non-negative: sigma00 = np.maximum(0., sigma00) sigma11 = np.maximum(0., sigma11) sigma01 = np.sign(sigma01) * np.minimum( np.sqrt(sigma00 * sigma11), np.abs(sigma01)) c1 = (k1 * max_val) ** 2 c2 = (k2 * max_val) ** 2 numer = (2 * mu01 + c1) * (2 * sigma01 + c2) denom = (mu00 + mu11 + c1) * (sigma00 + sigma11 + c2) ssim_map = numer / denom ssim = np.mean(ssim_map) return ssim_map if return_map else ssim @torch.no_grad() def eval_img(aabb, reso, shiftment=[0.5, 0.5], chunk=10240): y = torch.linspace(0, aabb[0] - 1, reso[0]) x = torch.linspace(0, aabb[1] - 1, reso[1]) yy, xx = torch.meshgrid((y, x), indexing='ij') idx = 0 res = torch.empty(reso[0] * reso[1], train_dataset.img.shape[-1]) coordiantes = torch.stack((xx, yy), dim=-1).reshape(-1, 2) + torch.tensor( shiftment) # /(torch.FloatTensor(reso[::-1])-1)*2-1 for coordiante in tqdm(torch.split(coordiantes, chunk, dim=0)): feats, _ = model.get_coding(coordiante.to(model.device)) y_recon = model.linear_mat(feats, is_train=False) # y_recon = torch.sum(feats,dim=-1,keepdim=True) res[idx:idx + y_recon.shape[0]] = y_recon.cpu() idx += y_recon.shape[0] return res.view(reso[0], reso[1], -1), coordiantes def linear_to_srgb(img): limit = 0.0031308 return np.where(img > limit, 1.055 * (img ** (1.0 / 2.4)) - 0.055, 12.92 * img) def write_image_imageio(img_file, img, colormap=None, quality=100): if colormap == 'turbo': shape = img.shape img = interpolate(turbo_colormap_data, img.reshape(-1)).reshape(*shape, -1) elif colormap is not None: img = cmapy.colorize((img * 255).astype('uint8'), colormap) if img.dtype != 'uint8': img = (img - np.min(img)) / (np.max(img) - np.min(img)) img = (img * 255.0).astype(np.uint8) kwargs = {} if os.path.splitext(img_file)[1].lower() in [".jpg", ".jpeg"]: if img.ndim >= 3 and img.shape[2] > 3: img = img[:, :, :3] kwargs["quality"] = quality kwargs["subsampling"] = 0 imageio.imwrite(img_file, img, **kwargs) if __name__ == '__main__': torch.set_default_dtype(torch.float32) torch.manual_seed(20211202) np.random.seed(20211202) base_conf = OmegaConf.load('configs/defaults.yaml') cli_conf = OmegaConf.from_cli() second_conf = OmegaConf.load('configs/image.yaml') cfg = OmegaConf.merge(base_conf, second_conf, cli_conf) print(cfg) folder = cfg.defaults.expname save_root = f'/vlg-nfs/anpei/project/NeuBasis/ours/images/' dataset = dataset_dict[cfg.dataset.dataset_name] delete_region = [[290,350,48,48],[300,380,48,48],[180, 407, 48, 48], [223, 263, 48, 48], [233, 150, 48, 48], [374, 119, 48, 48], [4, 199, 48, 48], [180, 234, 48, 48], [173, 39, 48, 48], [408, 308, 48, 48], [227, 177, 48, 48], [46, 330, 48, 48], [213, 26, 48, 48], [90, 44, 48, 48], [295, 61, 48, 48]] continue_sampling = False psnrs,ssims = [],[] for i in range(1,257): cfg.dataset.datadir = f'/vlg-nfs/anpei/dataset/Images/crop//{i:04d}.png' name = os.path.basename(cfg.dataset.datadir).split('.')[0] if os.path.exists(f'{save_root}/{folder}/{int(name):04d}.png'): continue train_dataset = dataset(cfg.dataset, cfg.training.batch_size, split='train',tolinear=True, perscent=1.0,HW=1024)#, continue_sampling=continue_sampling,delete_region=delete_region train_loader = DataLoader(train_dataset, num_workers=2, persistent_workers=True, batch_size=None, pin_memory=False) # train_dataset.img = train_dataset.img.to(device) cfg.model.out_dim = train_dataset.img.shape[-1] batch_size = cfg.training.batch_size n_iter = cfg.training.n_iters H,W = train_dataset.HW train_dataset.scene_bbox = [[0., 0.], [W, H]] cfg.dataset.aabb = train_dataset.scene_bbox model = sparseCoding(cfg, device) if 1==i: print(model) print('total parameters: ',model.n_parameters()) # tvreg = TVLoss() # trainingSampler = SimpleSampler(len(train_dataset), cfg.training.batch_size) grad_vars = model.get_optparam_groups(lr_small=cfg.training.lr_small,lr_large=cfg.training.lr_large) optimizer = torch.optim.Adam(grad_vars, betas=(0.9, 0.99))# loss_scale = 1.0 lr_factor = 0.1 ** (1 / n_iter) # pbar = tqdm(range(10000)) start = time.time() # for iteration in pbar: for (iteration, sample) in zip(range(10000),train_loader): loss_scale *= lr_factor # if iteration==5000: # model.coeffs = torch.nn.Parameter(F.interpolate(model.coeffs.data, size=None, scale_factor=2.0, align_corners=True,mode='bilinear')) # grad_vars = model.get_optparam_groups(lr_small=cfg.training.lr_small,lr_large=cfg.training.lr_large) # optimizer = torch.optim.Adam(grad_vars, betas=(0.9, 0.99))# # model.set_optimizable(['mlp','basis'], False) coordiantes, pixel_rgb = sample['xy'], sample['rgb'] feats,coeff = model.get_coding(coordiantes.to(device)) # tv_loss = model.TV_loss(tvreg) y_recon = model.linear_mat(feats,is_train=True) # y_recon = torch.sum(feats,dim=-1,keepdim=True) loss = torch.mean((y_recon.squeeze()-pixel_rgb.squeeze().to(device))**2) psnr = -10.0 * np.log(loss.item()) / np.log(10.0) # if iteration%100==0: # pbar.set_description( # f'Iteration {iteration:05d}:' # + f' loss_dist = {loss.item():.8f}' # # + f' tv_loss = {tv_loss.item():.6f}' # + f' psnr = {psnr:.3f}' # ) # loss = loss + tv_loss # loss = loss + torch.mean(coeff.abs())*1e-2 loss = loss * loss_scale optimizer.zero_grad() loss.backward() optimizer.step() # if iteration%100==0: # model.normalize_basis() iteration_time = time.time()-start H,W = train_dataset.HW img,coordinate = eval_img(train_dataset.HW,[1024,1024]) if continue_sampling: import torch.nn.functional as F coordinate_tmp = (coordinate.view(1,1,-1,2))/torch.tensor([W,H])*2-1.0 img_gt = F.grid_sample(train_dataset.img.view(1,H,W,-1).permute(0,3,1,2),coordinate_tmp, mode='bilinear', align_corners=False, padding_mode='border').reshape(-1,H,W).permute(1,2,0) else: img_gt = train_dataset.img.view(H,W,-1) psnrs.append(PSNR(img.clamp(0,1.),img_gt)) ssims.append(rgb_ssim(img.clamp(0,1.),img_gt,1.0)) # print(PSNR(img.clamp(0,1.),img_gt),iteration_time) # plt.figure(figsize=(10, 10)) # plt.imshow(linear_to_srgb(img.clamp(0,1.))) print(i, psnrs[-1], ssims[-1]) os.makedirs(f'{save_root}/{folder}',exist_ok=True) write_image_imageio(f'{save_root}/{folder}/{int(name):04d}.png',linear_to_srgb(img.clamp(0,1.))) np.savetxt(f'{save_root}/{folder}/{int(name):04d}.txt',[psnrs[-1],ssims[-1],iteration_time,model.n_parameters()]) ================================================ FILE: LICENSE ================================================ MIT License Copyright (c) 2023 autonomousvision Permission is hereby granted, free of charge, to any person obtaining a copy of this software and associated documentation files (the "Software"), to deal in the Software without restriction, including without limitation the rights to use, copy, modify, merge, publish, distribute, sublicense, and/or sell copies of the Software, and to permit persons to whom the Software is furnished to do so, subject to the following conditions: The above copyright notice and this permission notice shall be included in all copies or substantial portions of the Software. THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY, FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM, OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE SOFTWARE. ================================================ FILE: README.md ================================================ # Factor Fields ## [Project page](https://apchenstu.github.io/FactorFields/) | [Paper](https://arxiv.org/abs/2302.01226) This repository contains a pytorch implementation for the paper: [Factor Fields: A Unified Framework for Neural Fields and Beyond](https://arxiv.org/abs/2302.01226) and [Dictionary Fields: Learning a Neural Basis Decomposition](https://arxiv.org/abs/2302.01226). Our work present a novel framework for modeling and representing signals, we have also observed that Dictionary Fields offer benefits such as improved **approximation quality**, **compactness**, **faster training speed**, and the ability to **generalize** to unseen images and 3D scenes.

## Installation #### Tested on Ubuntu 20.04 + Pytorch 1.13.0 Install environment: ```sh conda create -n FactorFields python=3.9 conda activate FactorFields conda install -c "nvidia/label/cuda-11.7.1" cuda-toolkit conda install pytorch==1.13.0 torchvision==0.14.0 torchaudio==0.13.0 pytorch-cuda=11.7 -c pytorch -c nvidia pip install -r requirements.txt ``` Optionally install [tiny-cuda-nn](https://github.com/NVlabs/tiny-cuda-nn), only needed if you want to run hash grid based representations. ```sh conda install -c "nvidia/label/cuda-11.7.1" cuda-toolkit pip install git+https://github.com/NVlabs/tiny-cuda-nn/#subdirectory=bindings/torch ``` # Quick Start Please ensure that you download the corresponding dataset and extract its contents into the `data` folder. ## Image * [Data - Image Set](https://huggingface.co/apchen/Factor_Fields/blob/main/images.zip) The training script can be found at `scripts/2D_regression.ipynb`, and the configuration file is located at `configs/image.yaml`.

Girl with a Pearl Earring

## SDF * [Data - Mesh set](https://huggingface.co/apchen/Factor_Fields/blob/main/SDFs.zip) The training script can be found at `scripts/sdf_regression.ipynb`, and the configuration file is located at `configs/sdf.yaml`. GIF ## NeRF * [Data - Synthetic-NeRF](https://drive.google.com/drive/folders/128yBriW1IG_3NJ5Rp7APSTZsJqdJdfc1) * [Data-Tanks&Temples](https://dl.fbaipublicfiles.com/nsvf/dataset/TanksAndTemple.zip) The training script can be found at `train_per_scene.py`: ```python python train_per_scene.py configs/nerf.yaml defaults.expname=lego dataset.datadir=./data/nerf_synthetic/lego ``` GIF Inpainting

## Generalization NeRF * [Data - Google Scanned Objects](https://drive.google.com/file/d/1w1Cs0yztH6kE3JIz7mdggvPGCwIKkVi2/view) ```python python train_across_scene.py configs/nerf_set.yaml ``` GIF ## More examples Command explanation with a nerf example: * `model.basis_dims=[4, 4, 4, 2, 2, 2]` adjusts the number of levels and channels at each level, with a total of 6 levels and 18 channels. * `model.basis_resos=[32, 51, 70, 89, 108, 128]` represents the resolution of the feature embeddings. * `model.freq_bands=[2.0, 3.2, 4.4, 5.6, 6.8, 8.0]` indicates the frequency parameters applied at each level of the coordinate transformation function. * `model.coeff_type` represents the coefficient field representations and can be one of the following: [none, x, grid, mlp, vec, cp, vm]. * `model.basis_type` represents the basis field representation and can be one of the following: [none, x, grid, mlp, vec, cp, vm, hash]. * `model.basis_mapping` represents the coordinate transformation and can be one of the following: [x, triangle, sawtooth, trigonometric]. Please note that if you want to use orthogonal projection, choose the cp or vm basis type, as they automatically utilize the orthogonal projection functions. * `model.total_params` controls the total model size. It is important to note that the model's size capability is determined by model.basis_resos and model.basis_dims. The total_params parameter mainly affects the capability of the coefficients. * `exportation.render_only` you can rendering item after training by setting this label to 1. Please also specify the `defaults.ckpt` label. * `exportation....` you can specify whether to render the items of `[render_test, render_train, render_path, export_mesh]` after training by enable the corressponding label to 1. Some pre-defined configurations (such as occNet, DVGO, nerf, iNGP, EG3D) can be found in `README_FactorField.py`. ## COPY RIGHT * [Summer Day](https://www.rijksmuseum.nl/en/collection/SK-A-3005) - Credit goes to Johan Hendrik Weissenbruch and rijksmuseum. * [Mars](https://solarsystem.nasa.gov/resources/933/true-colors-of-pluto/) - Credit goes to NASA. * [Albert](https://cdn.loc.gov/service/pnp/cph/3b40000/3b46000/3b46000/3b46036v.jpg) - Credit goes to Orren Jack Turner. * [Girl With a Pearl Earring](http://profoundism.com/free_licenses.html) - Renovation copyright Koorosh Orooj (CC BY-SA 4.0). ## Citation If you find our code or paper helpful, please consider citing both of these papers: ``` @article{Chen2023factor, title={Factor Fields: A Unified Framework for Neural Fields and Beyond}, author={Chen, Anpei and Xu, Zexiang and Wei, Xinyue and Tang, Siyu and Su, Hao and Geiger, Andreas}, journal={arXiv preprint arXiv:2302.01226}, year={2023} } @article{Chen2023SIGGRAPH, title={{Dictionary Fields: Learning a Neural Basis Decomposition}}, author={Anpei, Chen and Zexiang, Xu and Xinyue, Wei and Siyu, Tang and Hao, Su and Andreas, Geiger}, booktitle={International Conference on Computer Graphics and Interactive Techniques (SIGGRAPH)}, year={2023}} ``` ================================================ FILE: README_FactorField.md ================================================ ## nerf reconstruction with Dictionary field ```python for scene in ['ship', 'mic', 'chair', 'lego', 'drums', 'ficus', 'hotdog', 'materials']: cmd = f'python train_basis.py configs/nerf.yaml defaults.expname={scene} ' \ f'dataset.datadir=./data/nerf_synthetic/{scene} ' ``` ## different model design choices ```python choice_dict = { '-grid': '', \ '-DVGO-like': 'model.basis_type=none model.coeff_reso=80', \ '-noC': 'model.coeff_type=none', \ '-SL':'model.basis_dims=[18] model.basis_resos=[70] model.freq_bands=[8.]', \ '-CP': f'model.coeff_type=vec model.basis_type=cp model.freq_bands=[1.,1.,1.,1.,1.,1.] model.basis_resos=[512,512,512,512,512,512] model.basis_dims=[32,32,32,32,32,32]', \ '-iNGP-like': 'model.basis_type=hash model.coeff_type=none', \ '-hash': f'model.basis_type=hash model.coef_init=1.0 ', \ '-sinc': f'model.basis_mapping=sinc', \ '-tria': f'model.basis_mapping=triangle', \ '-vm': f'model.coeff_type=vm model.basis_type=vm', \ '-mlpB': 'model.basis_type=mlp', \ '-mlpC': 'model.coeff_type=mlp', \ '-occNet': f'model.basis_type=x model.coeff_type=none model.basis_mapping=x model.num_layers=8 model.hidden_dim=256 ', \ '-nerf': f'model.basis_type=x model.coeff_type=none model.basis_mapping=trigonometric ' \ f'model.num_layers=8 model.hidden_dim=256 ' \ f'model.freq_bands=[1.,2.,4.,8.,16.,32.,64,128,256.,512.] model.basis_dims=[1,1,1,1,1,1,1,1,1,1] model.basis_resos=[1024,512,256,128,64,32,16,8,4,2]', \ '-hash-sl': f'model.basis_type=hash model.coef_init=1.0 model.basis_dims=[16] model.freq_bands=[8.] model.basis_resos=[64] ', \ '-vm-sl': f'model.coeff_type=vm model.basis_type=vm model.coef_init=1.0 model.basis_dims=[18] model.freq_bands=[1.] model.basis_resos=[64] model.total_params=1308416 ', \ '-DCT':'model.basis_type=fix-grid', \ } for name in choice_dict.keys(): for scene in [ 'ship', 'mic', 'chair', 'lego', 'drums', 'ficus', 'hotdog', 'materials']: cmd = f"python train_per_scene.py configs/nerf.yaml defaults.expname={scene}{name} dataset.datadir=./data/nerf_synthetic/{scene} {config}" ``` ## generalized nerf Your can choice of the the following design choice for testing. ```python choice_dict = { '-grid': '', \ '-DVGO-like': 'model.basis_type=none model.coeff_reso=48', '-SL':'model.basis_dims=[72] model.basis_resos=[48] model.freq_bands=[6.]', \ '-CP': f'model.coeff_type=vec model.basis_type=cp model.freq_bands=[1.,1.,1.,1.,1.,1.] model.basis_resos=[512,512,512,512,512,512] model.basis_dims=[32,32,32,32,32,32]', \ '-hash': f'model.basis_type=hash model.coef_init=1.0 ', \ '-sinc': f'model.basis_mapping=sinc', \ '-tria': f'model.basis_mapping=triangle', \ '-vm': f'model.coeff_type=vm model.basis_type=vm', \ '-mlpB': 'model.basis_type=mlp', \ '-mlpC': 'model.coeff_type=mlp', \ '-hash-sl': f'model.basis_type=hash model.coef_init=1.0 model.basis_dims=[16] model.freq_bands=[8.] model.basis_resos=[64] ', \ '-vm-sl': f'model.coeff_type=vm model.basis_type=vm model.coef_init=1.0 model.basis_dims=[18] model.freq_bands=[1.] model.basis_resos=[64] model.total_params=1308416 ', \ '-DCT':'model.basis_type=fix-grid', \ } for name in choice_dict.keys(): # cmd = f'python train_across_scene.py configs/nerf_set.yaml defaults.expname=google-obj{name} {config} ' \ f'training.volume_resoFinal=128 dataset.datadir=./data/google_scanned_objects/' ``` You can also fine tune of the trained model for a new scene: ```python for views in [5]:#3, for name in choice_dict.keys(): # for scene in [183]:#183,199,298,467,957,244,963,527, cmd = f'python train_across_scene_ft.py configs/nerf_ft.yaml defaults.expname=google_objs_{name}_{scene}_{views}_views ' \ f'{config} training.n_iters=10000 ' \ f'dataset.train_views={views} ' \ f'dataset.train_scene_list=[{scene}] ' \ f'dataset.test_scene_list=[{scene}] ' \ f'dataset.datadir=./data/google_scanned_objects/ ' \ f'defaults.ckpt=./logs/google-obj{name}//google-obj{name}.th' ``` # render path after optimization ```python for views in [5]: for name in choice_dict.keys(): # config = commands[name].replace(",", "','") for scene in [183]:#183,199,298,467,957,244,963,527,681,948 cmd = f'python train_across_scene.py configs/nerf_ft.yaml defaults.expname=google_objs_{name}_{scene}_{views}_views ' \ f'{config} training.n_iters=10000 ' \ f'dataset.train_views={views} exporation.render_only=True exporation.render_path=True exporation.render_test=False ' \ f'dataset.train_scene_list=[{scene}] ' \ f'dataset.test_scene_list=[{scene}] ' \ f'dataset.datadir=./data/google_scanned_objects/ ' \ f'defaults.ckpt=./logs/google_objs_{name}_{scene}_{views}_views//google_objs_{name}_{scene}_{views}_views.th' ``` ================================================ FILE: configs/360_v2.yaml ================================================ defaults: expname: basis_room_real_mask logdir: ./logs ckpt: null # help='specific weights npy file to reload for coarse network' model: basis_dims: [5,5,5,2,2,2] basis_resos: [ 64, 83, 102, 121, 140, 160] coeff_reso: 16 coef_init: 0.01 phases: [0.0] coef_mode: bilinear basis_mode: bilinear freq_bands: [ 1.0000, 1.7689, 2.3526, 3.1290, 4.1616, 6.] kernel_mapping_type: 'sawtooth' in_dim: 3 out_dim: 32 num_layers: 2 hidden_dim: 128 dataset: # loader options dataset_name: llff # choices=['blender', 'llff', 'nsvf', 'dtu','tankstemple', 'own_data'] datadir: /home/anpei/code/NeuBasis/data/360_v2/room/ ndc_ray: 0 is_unbound: True with_depth: 0 downsample_train: 4.0 downsample_test: 4.0 N_vis: 5 vis_every: 5000 training: n_iters: 30000 batch_size: 4096 volume_resoInit: 128 # 128**3: volume_resoFinal: 320 # 300**3 upsamp_list: [2000,3000,4000,5500] update_AlphaMask_list: [2500] shrinking_list: [-1] L1_weight_inital: 0.0 L1_weight_rest: 0.0 TV_weight_density: 0.0 TV_weight_app: 0.00 exportation: render_only: 0 render_test: 1 render_train: 0 render_path: 0 export_mesh: 0 export_mesh_only: 0 renderer: shadingMode: MLP_Fea num_layers: 3 hidden_dim: 128 fea2denseAct: 'relu' density_shift: -10 distance_scale: 25.0 view_pe: 6 fea_pe: 2 lindisp: 0 perturb: 1 # help='set to 0. for no jitter, 1. for jitter' step_ratio: 0.5 max_samples: 1600 alphaMask_thres: 0.04 rayMarch_weight_thres: 1e-3 ================================================ FILE: configs/defaults.yaml ================================================ defaults: expname: basis_lego logedir: ./logs mode: 'reconstruction' progress_refresh_rate: 10 add_timestamp: 0 model: basis_dims: [4,4,4,2,2,2] basis_resos: [32,51,70,89,108,128] coeff_reso: 32 total_params: 10744166 T_basis: 0 T_coeff: 0 coef_init: 1.0 coef_mode: bilinear basis_mode: bilinear freq_bands: [1.0000, 1.3300, 1.7689, 2.3526, 3.1290, 4.1616] basis_mapping: 'sawtooth' with_dropout: False in_dim: 3 out_dim: 32 num_layers: 2 hidden_dim: 128 dataset: # loader options dataset_name: blender # choices=['blender', 'llff', 'nsvf', 'dtu','tankstemple', 'own_data'] datadir: ./data/nerf_synthetic/lego with_depth: 0 downsample_train: 1.0 downsample_test: 1.0 is_unbound: False training: # training options batch_size: 4096 n_iters: 30000 # learning rate lr_small: 0.001 lr_large: 0.02 lr_decay_iters: -1 lr_decay_target_ratio: 0.1 # help = 'number of iterations the lr will decay to the target ratio; -1 will set it to n_iters' lr_upsample_reset: 1 # help='reset lr to inital after upsampling' # loss L1_weight_inital: 0.0 # help='loss weight' L1_weight_rest: 0 Ortho_weight: 0.0 TV_weight_density: 0.0 TV_weight_app: 0.0 # optimiziable coeff: True basis: True linear_mat: True renderModule: True ================================================ FILE: configs/image.yaml ================================================ defaults: expname: basis_image logdir: ./logs mode: 'image' ckpt: null # help='specific weights npy file to reload for coarse network' model: basis_dims: [32,32,32,16,16,16] basis_resos: [32,51,70,89,108,128] freq_bands: [2. , 3.2, 4.4, 5.6, 6.8, 8.] total_params: 1426063 # albert # total_params: 61445328 # pluto # total_params: 71848800 #Girl_with_a_Pearl_Earring # total_params: 37138096 # Weissenbruch_Jan_Hendrik_The_Shipping_Canal_at_Rijswijk.jpeg_base coeff_type: 'grid' basis_type: 'grid' coef_init: 0.001 coef_mode: nearest basis_mode: nearest basis_mapping: 'sawtooth' in_dim: 2 out_dim: 3 num_layers: 2 hidden_dim: 64 with_dropout: False dataset: # loader options dataset_name: image datadir: "../data/image/albert.exr" # datadir: "../data/image//pluto.jpeg" # datadir: "../data/image//Girl_with_a_Pearl_Earring.jpeg" # datadir: "../data/image//Weissenbruch_Jan_Hendrik_The_Shipping_Canal_at_Rijswijk.jpeg" training: n_iters: 10000 batch_size: 102400 # learning rate lr_small: 0.002 lr_large: 0.002 ================================================ FILE: configs/image_intro.yaml ================================================ defaults: expname: basis_image logdir: ./logs mode: 'demo' ckpt: null # help='specific weights npy file to reload for coarse network' model: in_dim: 2 out_dim: 1 basis_dims: [32,32,32,16,16,16] basis_resos: [32,51,70,89,108,128] freq_bands: [2. , 3.2, 4.4, 5.6, 6.8, 8.] # occNet coeff_type: 'none' basis_type: 'x' basis_mapping: 'x' num_layers: 8 hidden_dim: 256 # coef_init: 0.001 # coef_mode: nearest # basis_mode: nearest # basis_mapping: 'sawtooth' with_dropout: False dataset: # loader options dataset_name: image datadir: ../data/image/cat_occupancy.png training: n_iters: 10000 batch_size: 102400 # learning rate lr_small: 0.0002 lr_large: 0.0002 ================================================ FILE: configs/image_set.yaml ================================================ defaults: expname: basis_image logdir: ./logs mode: 'images' ckpt: null # help='specific weights npy file to reload for coarse network' model: basis_dims: [32,32,32,16,16,16] basis_resos: [32,51,70,89,108,128] freq_bands: [2. , 3.2, 4.4, 5.6, 6.8, 8.] coeff_reso: 32 total_params: 1024000 coef_init: 0.001 coef_mode: bilinear basis_mode: bilinear coeff_type: 'grid' basis_type: 'grid' in_dim: 3 out_dim: 3 num_layers: 2 hidden_dim: 64 with_dropout: True dataset: # loader options dataset_name: images datadir: data/ffhq/ffhq_512.npy training: n_iters: 300000 batch_size: 40960 # learning rate lr_small: 0.002 lr_large: 0.002 ================================================ FILE: configs/nerf.yaml ================================================ defaults: expname: basis_lego logdir: ./logs mode: 'reconstruction' ckpt: null # help='specific weights npy file to reload for coarse network' model: coeff_reso: 32 basis_dims: [4,4,4,2,2,2] basis_resos: [32,51,70,89,108,128] freq_bands: [2. , 3.2, 4.4, 5.6, 6.8, 8.] coef_init: 1.0 phases: [0.0] total_params: 5308416 coef_mode: bilinear basis_mode: bilinear coeff_type: 'grid' basis_type: 'grid' basis_mapping: 'sawtooth' in_dim: 3 out_dim: 32 num_layers: 2 hidden_dim: 64 dataset: # loader options dataset_name: blender # choices=['blender', 'llff', 'nsvf', 'dtu','tankstemple', 'own_data'] datadir: ./data/nerf_synthetic/lego ndc_ray: 0 with_depth: 0 downsample_train: 1.0 downsample_test: 1.0 N_vis: 5 vis_every: 100000 scene_reso: 768 training: n_iters: 30000 batch_size: 4096 volume_resoInit: 128 # 128**3: volume_resoFinal: 300 # 300**3 upsamp_list: [2000,3000,4000,5500,7000] update_AlphaMask_list: [2500,4000] shrinking_list: [500] L1_weight_inital: 0.0 L1_weight_rest: 0.0 TV_weight_density: 0.000 TV_weight_app: 0.00 exportation: render_only: 0 render_test: 1 render_train: 0 render_path: 0 export_mesh: 0 export_mesh_only: 0 renderer: shadingMode: MLP_Fea num_layers: 3 hidden_dim: 128 fea2denseAct: 'softplus' density_shift: -10 distance_scale: 25.0 view_pe: 6 fea_pe: 2 lindisp: 0 perturb: 1 # help='set to 0. for no jitter, 1. for jitter' step_ratio: 0.5 max_samples: 1200 alphaMask_thres: 0.02 rayMarch_weight_thres: 1e-3 ================================================ FILE: configs/nerf_ft.yaml ================================================ defaults: expname: basis logdir: ./logs mode: 'reconstructions' ckpt: null # help='specific weights npy file to reload for coarse network' model: coeff_reso: 16 basis_dims: [16,16,16,8,8,8] basis_resos: [32,51,70,89,108,128] freq_bands: [2. , 3.2, 4.4, 5.6, 6.8, 8.] with_dropout: True coef_init: 1.0 phases: [0.0] total_params: 5308416 coef_mode: bilinear basis_mode: bilinear coeff_type: 'grid' basis_type: 'grid' basis_mapping: 'sawtooth' in_dim: 3 out_dim: 32 num_layers: 2 hidden_dim: 64 dataset: # loader options dataset_name: google_objs # choices=['blender', 'llff', 'nsvf', 'dtu','tankstemple', 'own_data'] datadir: /vlg-nfs/anpei/dataset/google_scanned_objects ndc_ray: 0 train_scene_list: [100] test_scene_list: [100] train_views: 5 with_depth: 0 downsample_train: 1.0 downsample_test: 1.0 N_vis: 5 vis_every: 100000 scene_reso: 768 training: n_iters: 5000 batch_size: 4096 volume_resoInit: 128 # 128**3: volume_resoFinal: 300 # 300**3 upsamp_list: [2000,3000,4000] update_AlphaMask_list: [1500] shrinking_list: [-1] L1_weight_inital: 0.0 L1_weight_rest: 0.0 TV_weight_density: 0.000 TV_weight_app: 0.00 # optimiziable coeff: True basis: False linear_mat: False renderModule: False exportation: render_only: 0 render_test: 1 render_train: 0 render_path: 0 export_mesh: 0 export_mesh_only: 0 renderer: shadingMode: MLP_Fea num_layers: 3 hidden_dim: 128 fea2denseAct: 'softplus' density_shift: -10 distance_scale: 25.0 view_pe: 6 fea_pe: 2 lindisp: 0 perturb: 1 # help='set to 0. for no jitter, 1. for jitter' step_ratio: 0.5 max_samples: 1200 alphaMask_thres: 0.02 rayMarch_weight_thres: 1e-3 ================================================ FILE: configs/nerf_set.yaml ================================================ defaults: expname: basis_no_relu_lego logdir: ./logs mode: 'reconstructions' ckpt: null # help='specific weights npy file to reload for coarse network' model: coeff_reso: 16 basis_dims: [16,16,16,8,8,8] # basis_resos: [32,51,70,89,108,128] basis_resos: [32,51,70,89,108,128] # freq_bands: [1.0000, 1.7689, 2.3526, 3.1290, 4.1616, 6.] freq_bands: [2. , 3.2, 4.4, 5.6, 6.8, 8.] with_dropout: True coef_init: 1.0 phases: [0.0] total_params: 5308416 coef_mode: bilinear basis_mode: bilinear coeff_type: 'grid' basis_type: 'grid' basis_mapping: 'sawtooth' in_dim: 3 out_dim: 32 num_layers: 2 hidden_dim: 64 dataset: # loader options dataset_name: google_objs # choices=['blender', 'llff', 'nsvf', 'dtu','tankstemple', 'own_data'] datadir: /vlg-nfs/anpei/dataset/google_scanned_objects ndc_ray: 0 train_scene_list: [0,100] test_scene_list: [0] train_views: 100 with_depth: 0 downsample_train: 1.0 downsample_test: 1.0 N_vis: 5 vis_every: 100000 scene_reso: 768 training: n_iters: 50000 batch_size: 4096 volume_resoInit: 128 # 128**3: volume_resoFinal: 256 # 300**3 upsamp_list: [2000,3000,4000,5500,7000] update_AlphaMask_list: [-1] shrinking_list: [-1] L1_weight_inital: 0.0 L1_weight_rest: 0.0 TV_weight_density: 0.000 TV_weight_app: 0.00 exportation: render_only: 0 render_test: 0 render_train: 0 render_path: 0 export_mesh: 0 export_mesh_only: 0 renderer: shadingMode: MLP_Fea num_layers: 3 hidden_dim: 128 fea2denseAct: 'softplus' density_shift: -10 distance_scale: 25.0 view_pe: 6 fea_pe: 2 lindisp: 0 perturb: 1 # help='set to 0. for no jitter, 1. for jitter' step_ratio: 0.5 max_samples: 1200 alphaMask_thres: 0.005 rayMarch_weight_thres: 1e-3 ================================================ FILE: configs/sdf.yaml ================================================ defaults: expname: basis_sdf logdir: ./logs mode: 'sdf' ckpt: null # help='specific weights npy file to reload for coarse network' model: basis_dims: [4,4,4,2,2,2] basis_resos: [32,51,70,89,108,128] freq_bands: [2. , 3.2, 4.4, 5.6, 6.8, 8.] total_params: 5313942 coeff_reso: 32 coef_init: 0.05 coef_mode: bilinear basis_mode: bilinear coeff_type: 'grid' basis_type: 'grid' kernel_mapping_type: 'sawtooth' in_dim: 3 out_dim: 1 num_layers: 1 hidden_dim: 64 dataset: # loader options dataset_name: sdf datadir: "../data/mesh/statuette_close.npy" scene_reso: 384 training: n_iters: 10000 batch_size: 40960 # learning rate lr_small: 0.002 lr_large: 0.02 ================================================ FILE: configs/tnt.yaml ================================================ defaults: expname: basis_truck logdir: ./logs ckpt: null # help='specific weights npy file to reload for coarse network' model: coeff_reso: 32 # basis_dims: [8,4,2] # basis_resos: [32,64,128] # freq_bands: [3.0,4.7,6.8] ## 32.88 # basis_dims: [3, 3, 3, 3, 3, 3, 3] # basis_resos: [64, 64, 64, 64, 64, 64, 64] ## freq_bands: [1.52727273, 2.58181818, 3.63636364, 4.69090909, 5.21818182, 6.27272727, 6.8] # freq_bands: [2., 3., 4.,5.,6.,7.,8.] # basis_dims: [5,5,5,2,2,2] # basis_resos: [32,51,70,89,108,128] # coeff_reso: 26 # freq_bands: [1.0000, 1.7689, 2.3526, 3.1290, 4.1616, 6.] basis_dims: [4,4,4,2,2,2] basis_resos: [32,51,70,89,108,128] freq_bands: [2. , 3.2, 4.4, 5.6, 6.8, 8.] # freq_bands: [2. , 2.8, 3.6, 4.4, 5.2, 6.] coef_init: 1.0 phases: [0.0] total_params: 5744166 coef_mode: bilinear basis_mode: bilinear kernel_mapping_type: 'sawtooth' in_dim: 3 out_dim: 32 num_layers: 2 hidden_dim: 64 dataset: # loader options dataset_name: tankstemple # choices=['blender', 'llff', 'nsvf', 'dtu','tankstemple', 'own_data'] datadir: ./data/TanksAndTemple/Truck ndc_ray: 0 with_depth: 0 downsample_train: 1.0 downsample_test: 1.0 N_vis: 5 vis_every: 100000 scene_reso: 768 training: n_iters: 30000 batch_size: 4096 volume_resoInit: 128 # 128**3: volume_resoFinal: 320 # 300**3 # upsamp_list: [2000,4000,7000] # update_AlphaMask_list: [2000,3000] upsamp_list: [2000,3000,4000,5500,7000] update_AlphaMask_list: [2500,4000] shrinking_list: [500] L1_weight_inital: 0.0 L1_weight_rest: 0.0 TV_weight_density: 0.0 TV_weight_app: 0.00 exportation: render_only: 0 render_test: 1 render_train: 0 render_path: 0 export_mesh: 0 export_mesh_only: 0 renderer: shadingMode: MLP_Fea num_layers: 3 hidden_dim: 128 fea2denseAct: 'softplus' density_shift: -10 distance_scale: 25.0 view_pe: 2 fea_pe: 2 lindisp: 0 perturb: 1 # help='set to 0. for no jitter, 1. for jitter' step_ratio: 0.5 max_samples: 1200 alphaMask_thres: 0.005 rayMarch_weight_thres: 1e-3 ================================================ FILE: dataLoader/__init__.py ================================================ from .llff import LLFFDataset from .blender import BlenderDataset from .nsvf import NSVF from .tankstemple import TanksTempleDataset from .your_own_data import YourOwnDataset from .image import ImageDataset from .image_set import ImageSetDataset from .colmap import ColmapDataset from .sdf import SDFDataset from .blender_set import BlenderDatasetSet from .google_objs import GoogleObjsDataset from .dtu_objs import DTUDataset dataset_dict = {'blender': BlenderDataset, 'blender_set': BlenderDatasetSet, 'llff':LLFFDataset, 'tankstemple':TanksTempleDataset, 'nsvf':NSVF, 'own_data':YourOwnDataset, 'image':ImageDataset, 'images':ImageSetDataset, 'sdf':SDFDataset, 'colmap':ColmapDataset, 'google_objs':GoogleObjsDataset, 'dtu':DTUDataset} ================================================ FILE: dataLoader/blender.py ================================================ import torch, cv2 from torch.utils.data import Dataset import json from tqdm import tqdm import os from PIL import Image from torchvision import transforms as T from .ray_utils import * class BlenderDataset(Dataset): def __init__(self, cfg, split='train', batch_size=4096, is_stack=None): # self.N_vis = N_vis self.split = split self.batch_size = batch_size self.root_dir = cfg.datadir self.is_stack = is_stack if is_stack is not None else 'train'!=split self.downsample = cfg.get(f'downsample_{self.split}') self.img_wh = (int(800 / self.downsample), int(800 / self.downsample)) self.define_transforms() self.rot = torch.tensor([[0.65561799, -0.65561799, 0.37460659], [0.73729737, 0.44876192, -0.50498052], [0.16296514, 0.60727077, 0.77760181]]) self.scene_bbox = (np.array([[-1.0, -1.0, -1.0], [1.0, 1.0, 1.0]])).tolist() # self.scene_bbox = [[-0.8,-0.8,-0.22],[0.8,0.8,0.2]] self.blender2opencv = np.array([[1, 0, 0, 0], [0, -1, 0, 0], [0, 0, -1, 0], [0, 0, 0, 1]]) self.read_meta() self.define_proj_mat() self.white_bg = True self.near_far = [2.0, 6.0] # self.center = torch.mean(self.scene_bbox, axis=0).float().view(1, 1, 3) # self.radius = (self.scene_bbox[1] - self.center).float().view(1, 1, 3) def read_depth(self, filename): depth = np.array(read_pfm(filename)[0], dtype=np.float32) # (800, 800) return depth def read_meta(self): with open(os.path.join(self.root_dir, f"transforms_{self.split}.json"), 'r') as f: self.meta = json.load(f) w, h = self.img_wh self.focal = 0.5 * 800 / np.tan(0.5 * self.meta['camera_angle_x']) # original focal length self.focal *= self.img_wh[0] / 800 # modify focal length to match size self.img_wh # ray directions for all pixels, same for all images (same H, W, focal) self.directions = get_ray_directions(h, w, [self.focal, self.focal]) # (h, w, 3) self.directions = self.directions / torch.norm(self.directions, dim=-1, keepdim=True) self.intrinsics = torch.tensor([[self.focal, 0, w / 2], [0, self.focal, h / 2], [0, 0, 1]]).float() self.image_paths = [] self.poses = [] self.all_rays = [] self.all_rgbs = [] self.all_masks = [] self.all_depth = [] self.downsample = 1.0 img_eval_interval = 1 #if self.N_vis < 0 else len(self.meta['frames']) // self.N_vis idxs = list(range(0, len(self.meta['frames']), img_eval_interval)) # idxs = idxs[:10] if self.split=='train' else idxs for i in tqdm(idxs, desc=f'Loading data {self.split} ({len(idxs)})'): # img_list:# frame = self.meta['frames'][i] pose = np.array(frame['transform_matrix']) @ self.blender2opencv c2w = torch.FloatTensor(pose) c2w[:3,-1] /= 1.5 self.poses += [c2w] image_path = os.path.join(self.root_dir, f"{frame['file_path']}.png") self.image_paths += [image_path] img = Image.open(image_path) if self.downsample != 1.0: img = img.resize(self.img_wh, Image.LANCZOS) img = self.transform(img) # (4, h, w) img = img.view(4, -1).permute(1, 0) # (h*w, 4) RGBA img = img[:, :3] * img[:, -1:] + (1 - img[:, -1:]) # blend A to RGB self.all_rgbs += [img] rays_o, rays_d = get_rays(self.directions, c2w) # both (h*w, 3) # rays_o, rays_d = rays_o@self.rot, rays_d@self.rot self.all_rays += [torch.cat([rays_o, rays_d], 1)] # (h*w, 6) self.poses = torch.stack(self.poses) if not self.is_stack: self.all_rays = torch.cat(self.all_rays, 0) # (len(self.meta['frames])*h*w, 3) self.all_rgbs = torch.cat(self.all_rgbs, 0) # (len(self.meta['frames])*h*w, 3) # self.all_depth = torch.cat(self.all_depth, 0) # (len(self.meta['frames])*h*w, 3) else: self.all_rays = torch.stack(self.all_rays, 0) # (len(self.meta['frames]),h*w, 3) self.all_rgbs = torch.stack(self.all_rgbs, 0).reshape(-1, *self.img_wh[::-1],3) # (len(self.meta['frames]),h,w,3) # self.all_masks = torch.stack(self.all_masks, 0).reshape(-1,*self.img_wh[::-1]) # (len(self.meta['frames]),h,w,3) self.sampler = SimpleSampler(np.prod(self.all_rgbs.shape[:-1]),self.batch_size) def define_transforms(self): self.transform = T.ToTensor() def define_proj_mat(self): self.proj_mat = self.intrinsics.unsqueeze(0) @ torch.inverse(self.poses)[:, :3] # def world2ndc(self,points,lindisp=None): # device = points.device # return (points - self.center.to(device)) / self.radius.to(device) def __len__(self): return len(self.all_rgbs) if self.split=='test' else 300000 def __getitem__(self, idx): idx_rand = self.sampler.nextids() #torch.randint(0,len(self.all_rays),(self.batch_size,)) sample = {'rays': self.all_rays[idx_rand], 'rgbs': self.all_rgbs[idx_rand]} return sample ================================================ FILE: dataLoader/blender_set.py ================================================ import torch, cv2 from torch.utils.data import Dataset import json from tqdm import tqdm import os from PIL import Image from torchvision import transforms as T from .ray_utils import * class BlenderDatasetSet(Dataset): def __init__(self, cfg, split='train'): # self.N_vis = N_vis self.root_dir = cfg.datadir self.split = split self.is_stack = False if 'train'==split else True self.downsample = cfg.get(f'downsample_{self.split}') self.img_wh = (int(800 / self.downsample), int(800 / self.downsample)) self.define_transforms() self.rot = torch.tensor([[0.65561799, -0.65561799, 0.37460659], [0.73729737, 0.44876192, -0.50498052], [0.16296514, 0.60727077, 0.77760181]]) self.scene_bbox = (np.array([[-1.0, -1.0, -1.0, 0], [1.0, 1.0, 1.0, 2]])).tolist() # self.scene_bbox = [[-0.8,-0.8,-0.22],[0.8,0.8,0.2]] self.blender2opencv = np.array([[1, 0, 0, 0], [0, -1, 0, 0], [0, 0, -1, 0], [0, 0, 0, 1]]) self.read_meta() self.define_proj_mat() self.white_bg = True self.near_far = [2.0, 6.0] # self.center = torch.mean(self.scene_bbox, axis=0).float().view(1, 1, 3) # self.radius = (self.scene_bbox[1] - self.center).float().view(1, 1, 3) def read_depth(self, filename): depth = np.array(read_pfm(filename)[0], dtype=np.float32) # (800, 800) return depth def read_meta(self): with open(os.path.join(self.root_dir, f"transforms_{self.split}.json"), 'r') as f: self.meta = json.load(f) w, h = self.img_wh self.focal = 0.5 * 800 / np.tan(0.5 * self.meta['camera_angle_x']) # original focal length self.focal *= self.img_wh[0] / 800 # modify focal length to match size self.img_wh # ray directions for all pixels, same for all images (same H, W, focal) self.directions = get_ray_directions(h, w, [self.focal, self.focal]) # (h, w, 3) self.directions = self.directions / torch.norm(self.directions, dim=-1, keepdim=True) self.intrinsics = torch.tensor([[self.focal, 0, w / 2], [0, self.focal, h / 2], [0, 0, 1]]).float() self.image_paths = [] self.poses = [] self.all_rays = [] self.all_rgbs = [] self.all_masks = [] self.all_depth = [] self.downsample = 1.0 img_eval_interval = 1 #if self.N_vis < 0 else len(self.meta['frames']) // self.N_vis idxs = list(range(0, len(self.meta['frames']), img_eval_interval)) for i in tqdm(idxs, desc=f'Loading data {self.split} ({len(idxs)})'): # img_list:# frame = self.meta['frames'][i] pose = np.array(frame['transform_matrix']) @ self.blender2opencv c2w = torch.FloatTensor(pose) c2w[:3,-1] /= 1.5 self.poses += [c2w] image_path = os.path.join(self.root_dir, f"{frame['file_path']}.png") self.image_paths += [image_path] img = Image.open(image_path) if self.downsample != 1.0: img = img.resize(self.img_wh, Image.LANCZOS) img = self.transform(img) # (4, h, w) img = img.view(4, -1).permute(1, 0) # (h*w, 4) RGBA img = img[:, :3] * img[:, -1:] + (1 - img[:, -1:]) # blend A to RGB self.all_rgbs += [img] rays_o, rays_d = get_rays(self.directions, c2w) # both (h*w, 3) # rays_o, rays_d = rays_o@self.rot, rays_d@self.rot scene_id = torch.ones_like(rays_o[...,:1])*0 self.all_rays += [torch.cat([rays_o, rays_d, scene_id], 1)] # (h*w, 6) self.poses = torch.stack(self.poses) if not self.is_stack: self.all_rays = torch.cat(self.all_rays, 0) # (len(self.meta['frames])*h*w, 3) self.all_rgbs = torch.cat(self.all_rgbs, 0) # (len(self.meta['frames])*h*w, 3) # self.all_depth = torch.cat(self.all_depth, 0) # (len(self.meta['frames])*h*w, 3) else: self.all_rays = torch.stack(self.all_rays, 0) # (len(self.meta['frames]),h*w, 3) self.all_rgbs = torch.stack(self.all_rgbs, 0).reshape(-1, *self.img_wh[::-1],3) # (len(self.meta['frames]),h,w,3) # self.all_masks = torch.stack(self.all_masks, 0).reshape(-1,*self.img_wh[::-1]) # (len(self.meta['frames]),h,w,3) def define_transforms(self): self.transform = T.ToTensor() def define_proj_mat(self): self.proj_mat = self.intrinsics.unsqueeze(0) @ torch.inverse(self.poses)[:, :3] # def world2ndc(self,points,lindisp=None): # device = points.device # return (points - self.center.to(device)) / self.radius.to(device) def __len__(self): return len(self.all_rgbs) def __getitem__(self, idx): rays = torch.cat((self.all_rays[idx],torch.tensor([0+0.5])),dim=-1) sample = {'rays': rays, 'rgbs': self.all_rgbs[idx]} return sample ================================================ FILE: dataLoader/colmap.py ================================================ import torch, cv2 from torch.utils.data import Dataset from tqdm import tqdm import os from PIL import Image from torchvision import transforms as T from .ray_utils import * class ColmapDataset(Dataset): def __init__(self, cfg, split='train'): self.cfg = cfg self.root_dir = cfg.datadir self.split = split self.is_stack = False if 'train'==split else True self.downsample = cfg.get(f'downsample_{self.split}') self.define_transforms() self.img_eval_interval = 8 self.blender2opencv = np.array([[1, 0, 0, 0], [0, -1, 0, 0], [0, 0, -1, 0], [0, 0, 0, 1]])#np.eye(4)# self.read_meta() self.white_bg = cfg.get('white_bg') # self.near_far = [0.1,2.0] def read_meta(self): if os.path.exists(f'{self.root_dir}/transforms.json'): self.meta = load_json(f'{self.root_dir}/transforms.json') i_test = np.arange(0, len(self.meta['frames']), self.img_eval_interval) # [np.argmin(dists)] idxs = i_test if self.split != 'train' else list(set(np.arange(len(self.meta['frames']))) - set(i_test)) else: self.meta = load_json(f'{self.root_dir}/transforms_{self.split}.json') idxs = np.arange(0, len(self.meta['frames'])) # [np.argmin(dists)] inv_split = 'train' if self.split!='train' else 'test' self.meta['frames'] += load_json(f'{self.root_dir}/transforms_{inv_split}.json')['frames'] print(len(self.meta['frames']),len(idxs)) self.scale = self.meta.get('scale', 0.5) self.offset = torch.FloatTensor(self.meta.get('offset', [0.0,0.0,0.0])) # self.scene_bbox = (torch.tensor([[-6.,-7.,-10.0],[6.,7.,10.]])/5).tolist() # self.scene_bbox = [[-1., -1., -1.0], [1., 1., 1.]] # center, radius = torch.tensor([-0.082157, 2.415426,-3.703080]), torch.tensor([7.36916, 11.34958, 20.1616])/2 # self.scene_bbox = torch.stack([center-radius, center+radius]).tolist() h, w = int(self.meta.get('h')), int(self.meta.get('w')) cx, cy = self.meta.get('cx'), self.meta.get('cy') self.focal = [self.meta.get('fl_x'), self.meta.get('fl_y')] # ray directions for all pixels, same for all images (same H, W, focal) self.directions = get_ray_directions(h, w, self.focal, center=[cx, cy]) # (h, w, 3) self.directions = self.directions / torch.norm(self.directions, dim=-1, keepdim=True) # self.intrinsics = torch.FloatTensor([[self.focal[0], 0, cx], [0, self.focal[1], cy], [0, 0, 1]]) # self.intrinsics[:2] /= self.downsample poses = pose_from_json(self.meta, self.blender2opencv) poses, self.scene_bbox = orientation(poses, f'{self.root_dir}/colmap_text/points3D.txt') self.image_paths = [] self.poses = [] self.all_rays = [] self.all_rgbs = [] self.all_masks = [] self.all_depth = [] self.img_wh = [w,h] for i in tqdm(idxs, desc=f'Loading data {self.split} ({len(idxs)})'): # img_list:# frame = self.meta['frames'][i] c2w = torch.FloatTensor(poses[i]) # c2w[:3,3] = (c2w[:3,3]*self.scale + self.offset)*2-1 self.poses += [c2w] image_path = os.path.join(self.root_dir, frame['file_path']) self.image_paths += [image_path] img = Image.open(image_path) if self.downsample != 1.0: img = img.resize(self.img_wh, Image.LANCZOS) img = self.transform(img) if img.shape[0]==4: img = img[:3] * img[-1:] + (1 - img[-1:]) # blend A to RGB img = img.view(3, -1).permute(1, 0) self.all_rgbs += [img] rays_o, rays_d = get_rays(self.directions, c2w) # both (h*w, 3) self.all_rays += [torch.cat([rays_o, rays_d], 1)] # (h*w, 6) self.poses = torch.stack(self.poses) if not self.is_stack: self.all_rays = torch.cat(self.all_rays, 0) # (len(self.meta['frames])*h*w, 3) self.all_rgbs = torch.cat(self.all_rgbs, 0) # (len(self.meta['frames])*h*w, 3) else: self.all_rays = torch.stack(self.all_rays, 0) # (len(self.meta['frames]),h*w, 3) self.all_rgbs = torch.stack(self.all_rgbs, 0).reshape(-1, *self.img_wh[::-1],3) # (len(self.meta['frames]),h,w,3) def define_transforms(self): self.transform = T.ToTensor() def __len__(self): return len(self.all_rgbs) def __getitem__(self, idx): if self.split == 'train': # use data in the buffers sample = {'rays': self.all_rays[idx], 'rgbs': self.all_rgbs[idx]} else: # create data for each image separately img = self.all_rgbs[idx] rays = self.all_rays[idx] sample = {'rays': rays, 'rgbs': img} return sample ================================================ FILE: dataLoader/colmap2nerf.py ================================================ #!/usr/bin/env python3 # Copyright (c) 2020-2022, NVIDIA CORPORATION. All rights reserved. # # NVIDIA CORPORATION and its licensors retain all intellectual property # and proprietary rights in and to this software, related documentation # and any modifications thereto. Any use, reproduction, disclosure or # distribution of this software and related documentation without an express # license agreement from NVIDIA CORPORATION is strictly prohibited. import argparse import os from pathlib import Path, PurePosixPath import numpy as np import json import sys import math import cv2 import os import shutil def parse_args(): parser = argparse.ArgumentParser(description="convert a text colmap export to nerf format transforms.json; optionally convert video to images, and optionally run colmap in the first place") parser.add_argument("--video_in", default="", help="run ffmpeg first to convert a provided video file into a set of images. uses the video_fps parameter also") parser.add_argument("--video_fps", default=2) parser.add_argument("--time_slice", default="", help="time (in seconds) in the format t1,t2 within which the images should be generated from the video. eg: \"--time_slice '10,300'\" will generate images only from 10th second to 300th second of the video") parser.add_argument("--run_colmap", action="store_true", help="run colmap first on the image folder") parser.add_argument("--colmap_matcher", default="sequential", choices=["exhaustive","sequential","spatial","transitive","vocab_tree"], help="select which matcher colmap should use. sequential for videos, exhaustive for adhoc images") parser.add_argument("--colmap_db", default="colmap.db", help="colmap database filename") parser.add_argument("--colmap_camera_model", default="OPENCV", choices=["SIMPLE_PINHOLE", "PINHOLE", "SIMPLE_RADIAL", "RADIAL","OPENCV"], help="camera model") parser.add_argument("--colmap_camera_params", default="", help="intrinsic parameters, depending on the chosen model. Format: fx,fy,cx,cy,dist") parser.add_argument("--images", default="images", help="input path to the images") parser.add_argument("--text", default="colmap_text", help="input path to the colmap text files (set automatically if run_colmap is used)") parser.add_argument("--aabb_scale", default=16, choices=["1","2","4","8","16"], help="large scene scale factor. 1=scene fits in unit cube; power of 2 up to 16") parser.add_argument("--skip_early", default=0, help="skip this many images from the start") parser.add_argument("--keep_colmap_coords", action="store_true", help="keep transforms.json in COLMAP's original frame of reference (this will avoid reorienting and repositioning the scene for preview and rendering)") parser.add_argument("--out", default="transforms.json", help="output path") parser.add_argument("--vocab_path", default="", help="vocabulary tree path") args = parser.parse_args() return args def do_system(arg): print(f"==== running: {arg}") err = os.system(arg) if err: print("FATAL: command failed") sys.exit(err) def run_ffmpeg(args): if not os.path.isabs(args.images): args.images = os.path.join(os.path.dirname(args.video_in), args.images) images = args.images video = args.video_in fps = float(args.video_fps) or 1.0 print(f"running ffmpeg with input video file={video}, output image folder={images}, fps={fps}.") if (input(f"warning! folder '{images}' will be deleted/replaced. continue? (Y/n)").lower().strip()+"y")[:1] != "y": sys.exit(1) try: shutil.rmtree(images) except: pass do_system(f"mkdir {images}") time_slice_value = "" time_slice = args.time_slice if time_slice: start, end = time_slice.split(",") time_slice_value = f",select='between(t\,{start}\,{end})'" do_system(f"ffmpeg -i {video} -qscale:v 1 -qmin 1 -vf \"fps={fps}{time_slice_value}\" {images}/%04d.jpg") def run_colmap(args): db = args.colmap_db images = "\"" + args.images + "\"" db_noext=str(Path(db).with_suffix("")) if args.text=="text": args.text=db_noext+"_text" text=args.text sparse=db_noext+"_sparse" print(f"running colmap with:\n\tdb={db}\n\timages={images}\n\tsparse={sparse}\n\ttext={text}") if (input(f"warning! folders '{sparse}' and '{text}' will be deleted/replaced. continue? (Y/n)").lower().strip()+"y")[:1] != "y": sys.exit(1) if os.path.exists(db): os.remove(db) do_system(f"colmap feature_extractor --ImageReader.camera_model {args.colmap_camera_model} --ImageReader.camera_params \"{args.colmap_camera_params}\" --SiftExtraction.estimate_affine_shape=true --SiftExtraction.domain_size_pooling=true --ImageReader.single_camera 1 --database_path {db} --image_path {images}") match_cmd = f"colmap {args.colmap_matcher}_matcher --SiftMatching.guided_matching=true --database_path {db}" if args.vocab_path: match_cmd += f" --VocabTreeMatching.vocab_tree_path {args.vocab_path}" do_system(match_cmd) try: shutil.rmtree(sparse) except: pass do_system(f"mkdir {sparse}") do_system(f"colmap mapper --database_path {db} --image_path {images} --output_path {sparse}") do_system(f"colmap bundle_adjuster --input_path {sparse}/0 --output_path {sparse}/0 --BundleAdjustment.refine_principal_point 1") try: shutil.rmtree(text) except: pass do_system(f"mkdir {text}") do_system(f"colmap model_converter --input_path {sparse}/0 --output_path {text} --output_type TXT") def variance_of_laplacian(image): return cv2.Laplacian(image, cv2.CV_64F).var() def sharpness(imagePath): image = cv2.imread(imagePath) gray = cv2.cvtColor(image, cv2.COLOR_BGR2GRAY) fm = variance_of_laplacian(gray) return fm def qvec2rotmat(qvec): return np.array([ [ 1 - 2 * qvec[2]**2 - 2 * qvec[3]**2, 2 * qvec[1] * qvec[2] - 2 * qvec[0] * qvec[3], 2 * qvec[3] * qvec[1] + 2 * qvec[0] * qvec[2] ], [ 2 * qvec[1] * qvec[2] + 2 * qvec[0] * qvec[3], 1 - 2 * qvec[1]**2 - 2 * qvec[3]**2, 2 * qvec[2] * qvec[3] - 2 * qvec[0] * qvec[1] ], [ 2 * qvec[3] * qvec[1] - 2 * qvec[0] * qvec[2], 2 * qvec[2] * qvec[3] + 2 * qvec[0] * qvec[1], 1 - 2 * qvec[1]**2 - 2 * qvec[2]**2 ] ]) def rotmat(a, b): a, b = a / np.linalg.norm(a), b / np.linalg.norm(b) v = np.cross(a, b) c = np.dot(a, b) s = np.linalg.norm(v) kmat = np.array([[0, -v[2], v[1]], [v[2], 0, -v[0]], [-v[1], v[0], 0]]) return np.eye(3) + kmat + kmat.dot(kmat) * ((1 - c) / (s ** 2 + 1e-10)) def closest_point_2_lines(oa, da, ob, db): # returns point closest to both rays of form o+t*d, and a weight factor that goes to 0 if the lines are parallel da = da / np.linalg.norm(da) db = db / np.linalg.norm(db) c = np.cross(da, db) denom = np.linalg.norm(c)**2 t = ob - oa ta = np.linalg.det([t, db, c]) / (denom + 1e-10) tb = np.linalg.det([t, da, c]) / (denom + 1e-10) if ta > 0: ta = 0 if tb > 0: tb = 0 return (oa+ta*da+ob+tb*db) * 0.5, denom ############ orientation ############## def normalize(x): return x / np.linalg.norm(x) def rotation_matrix_from_vectors(vec1, vec2): """ Find the rotation matrix that aligns vec1 to vec2 :param vec1: A 3d "source" vector :param vec2: A 3d "destination" vector :return mat: A transform matrix (3x3) which when applied to vec1, aligns it with vec2. """ a, b = (vec1 / np.linalg.norm(vec1)).reshape(3), (vec2 / np.linalg.norm(vec2)).reshape(3) v = np.cross(a, b) if any(v): # if not all zeros then c = np.dot(a, b) s = np.linalg.norm(v) kmat = np.array([[0, -v[2], v[1]], [v[2], 0, -v[0]], [-v[1], v[0], 0]]) return np.eye(3) + kmat + kmat.dot(kmat) * ((1 - c) / (s ** 2)) else: return np.eye(3) # cross of all zeros only occurs on identical directions def rotation_up(poses): up = normalize(np.linalg.lstsq(poses[:, :3, 1],np.ones((poses.shape[0],1)),rcond=None)[0]) rot = rotation_matrix_from_vectors(up,np.array([0.,1.,0.])) return rot def search_orientation(points): from scipy.spatial.transform import Rotation as R bbox_sizes,rot_mats,bboxs = [],[],[] for y_angle in np.linspace(-45,45,15): rotvec = np.array([0,y_angle,0])/180*np.pi rot = R.from_rotvec(rotvec).as_matrix() point_orientation = rot@points bbox = np.max(point_orientation,axis=1) - np.min(point_orientation,axis=1) bbox_sizes.append(np.prod(bbox)) rot_mats.append(rot) bboxs.append(bbox) rot = rot_mats[np.argmin(bbox_sizes)] bbox = bboxs[np.argmin(bbox_sizes)] return rot,bbox def load_point_txt(path): points = [] with open(path, "r") as f: for line in f: if line[0] == "#": continue els = line.split(" ") points.append([float(els[1]),float(els[2]),float(els[3])]) return np.stack(points) # def load_c2ws(frames): # c2ws = # for f in frames: # f["transform_matrix"] -= totp # # def oritation(transform_matrix, point_txt): if __name__ == "__main__": args = parse_args() if args.video_in != "": run_ffmpeg(args) if args.run_colmap: run_colmap(args) AABB_SCALE = int(args.aabb_scale) SKIP_EARLY = int(args.skip_early) IMAGE_FOLDER = args.images TEXT_FOLDER = args.text OUT_PATH = args.out print(f"outputting to {OUT_PATH}...") with open(os.path.join(TEXT_FOLDER,"cameras.txt"), "r") as f: angle_x = math.pi / 2 for line in f: # 1 SIMPLE_RADIAL 2048 1536 1580.46 1024 768 0.0045691 # 1 OPENCV 3840 2160 3178.27 3182.09 1920 1080 0.159668 -0.231286 -0.00123982 0.00272224 # 1 RADIAL 1920 1080 1665.1 960 540 0.0672856 -0.0761443 if line[0] == "#": continue els = line.split(" ") w = float(els[2]) h = float(els[3]) fl_x = float(els[4]) fl_y = float(els[4]) k1 = 0 k2 = 0 p1 = 0 p2 = 0 cx = w / 2 cy = h / 2 if els[1] == "SIMPLE_PINHOLE": cx = float(els[5]) cy = float(els[6]) elif els[1] == "PINHOLE": fl_y = float(els[5]) cx = float(els[6]) cy = float(els[7]) elif els[1] == "SIMPLE_RADIAL": cx = float(els[5]) cy = float(els[6]) k1 = float(els[7]) elif els[1] == "RADIAL": cx = float(els[5]) cy = float(els[6]) k1 = float(els[7]) k2 = float(els[8]) elif els[1] == "OPENCV": fl_y = float(els[5]) cx = float(els[6]) cy = float(els[7]) k1 = float(els[8]) k2 = float(els[9]) p1 = float(els[10]) p2 = float(els[11]) else: print("unknown camera model ", els[1]) # fl = 0.5 * w / tan(0.5 * angle_x); angle_x = math.atan(w / (fl_x * 2)) * 2 angle_y = math.atan(h / (fl_y * 2)) * 2 fovx = angle_x * 180 / math.pi fovy = angle_y * 180 / math.pi print(f"camera:\n\tres={w,h}\n\tcenter={cx,cy}\n\tfocal={fl_x,fl_y}\n\tfov={fovx,fovy}\n\tk={k1,k2} p={p1,p2} ") with open(os.path.join(TEXT_FOLDER,"images.txt"), "r") as f: i = 0 bottom = np.array([0.0, 0.0, 0.0, 1.0]).reshape([1, 4]) out = { "camera_angle_x": angle_x, "camera_angle_y": angle_y, "fl_x": fl_x, "fl_y": fl_y, "k1": k1, "k2": k2, "p1": p1, "p2": p2, "cx": cx, "cy": cy, "w": w, "h": h, "aabb_scale": AABB_SCALE, "frames": [], } up = np.zeros(3) for line in f: line = line.strip() if line[0] == "#": continue i = i + 1 if i < SKIP_EARLY*2: continue if i % 2 == 1: elems=line.split(" ") # 1-4 is quat, 5-7 is trans, 9ff is filename (9, if filename contains no spaces) #name = str(PurePosixPath(Path(IMAGE_FOLDER, elems[9]))) # why is this requireing a relitive path while using ^ image_rel = os.path.relpath(IMAGE_FOLDER) name = str(f"./{image_rel}/{'_'.join(elems[9:])}") b=sharpness(name) print(name, "sharpness=",b) image_id = int(elems[0]) qvec = np.array(tuple(map(float, elems[1:5]))) tvec = np.array(tuple(map(float, elems[5:8]))) R = qvec2rotmat(-qvec) t = tvec.reshape([3,1]) m = np.concatenate([np.concatenate([R, t], 1), bottom], 0) c2w = np.linalg.inv(m) # c2w[0:3,2] *= -1 # flip the y and z axis # c2w[0:3,1] *= -1 # c2w = c2w[[1,0,2,3],:] # swap y and z # c2w[2,:] *= -1 # flip whole world upside down # up += c2w[0:3,1] frame={"file_path":name,"sharpness":b,"transform_matrix": c2w} out["frames"].append(frame) # up = up / np.linalg.norm(up) # print("up vector was", up) # R = rotmat(up,[0,0,1]) # rotate up vector to [0,0,1] # R = np.pad(R,[0,1]) # R[-1, -1] = 1 # for f in out["frames"]: # f["transform_matrix"] = np.matmul(R, f["transform_matrix"]) # rotate up to be the z axis nframes = len(out["frames"]) # find a central point they are all looking at print("computing center of attention...") totw = 0.0 totp = np.array([0.0, 0.0, 0.0]) for f in out["frames"]: mf = f["transform_matrix"][0:3,:] for g in out["frames"]: mg = g["transform_matrix"][0:3,:] p, w = closest_point_2_lines(mf[:,3], mf[:,2], mg[:,3], mg[:,2]) if w > 0.01: totp += p*w totw += w totp /= totw print(totp) # the cameras are looking at totp for f in out["frames"]: f["transform_matrix"][0:3,3] -= totp avglen = 0. for f in out["frames"]: avglen += np.linalg.norm(f["transform_matrix"][0:3,3]) avglen /= nframes print("avg camera distance from origin", avglen) for f in out["frames"]: f["transform_matrix"][0:3,3] *= 4.0 / avglen # scale to "nerf sized" for f in out["frames"]: f["transform_matrix"] = f["transform_matrix"].tolist() print(nframes,"frames") print(f"writing {OUT_PATH}") with open(OUT_PATH, "w") as outfile: json.dump(out, outfile, indent=2) ================================================ FILE: dataLoader/dtu_objs.py ================================================ import torch import cv2 as cv import numpy as np import os from glob import glob from .ray_utils import * from torch.utils.data import Dataset # This function is borrowed from IDR: https://github.com/lioryariv/idr def load_K_Rt_from_P(filename, P=None): if P is None: lines = open(filename).read().splitlines() if len(lines) == 4: lines = lines[1:] lines = [[x[0], x[1], x[2], x[3]] for x in (x.split(" ") for x in lines)] P = np.asarray(lines).astype(np.float32).squeeze() out = cv.decomposeProjectionMatrix(P) K = out[0] R = out[1] t = out[2] K = K / K[2, 2] intrinsics = np.eye(4) intrinsics[:3, :3] = K pose = np.eye(4, dtype=np.float32) pose[:3, :3] = R.transpose() pose[:3, 3] = (t[:3] / t[3])[:, 0] return intrinsics, pose def fps_downsample(points, n_points_to_sample): selected_points = np.zeros((n_points_to_sample, 3)) selected_idxs = [] dist = np.ones(points.shape[0]) * 100 for i in range(n_points_to_sample): idx = np.argmax(dist) selected_points[i] = points[idx] selected_idxs.append(idx) dist_ = ((points - selected_points[i]) ** 2).sum(-1) dist = np.minimum(dist, dist_) return selected_idxs class DTUDataset(Dataset): def __init__(self, cfg, split='train', batch_size=4096, is_stack=None): """ img_wh should be set to a tuple ex: (1152, 864) to enable test mode! """ # self.N_vis = N_vis self.split = split self.batch_size = batch_size self.root_dir = cfg.datadir self.is_stack = is_stack if is_stack is not None else 'train'!=split self.downsample = cfg.get(f'downsample_{self.split}') self.img_wh = (int(400 / self.downsample), int(300 / self.downsample)) train_scene_idxs = sorted(cfg.train_scene_list) test_scene_idxs = cfg.test_scene_list if len(train_scene_idxs)==2: train_scene_idxs = list(range(train_scene_idxs[0],train_scene_idxs[1])) self.scene_idxs = train_scene_idxs if self.split=='train' else test_scene_idxs print(self.scene_idxs) self.train_views = cfg.train_views self.scene_num = len(self.scene_idxs) self.test_index = test_scene_idxs # if 'test' == self.split: # self.test_index = train_scene_idxs.index(test_scene_idxs[0]) self.scene_path_list = [os.path.join(self.root_dir, f"scan{i}") for i in self.scene_idxs] # self.scene_path_list = sorted(glob(os.path.join(self.root_dir, "scan*"))) self.read_meta() self.white_bg = False def read_meta(self): self.aabbs = [] self.all_rgb_files,self.all_pose_files,self.all_intrinsics_files = {},{},{} for i, scene_idx in enumerate(self.scene_idxs): scene_path = self.scene_path_list[i] camera_dict = np.load(os.path.join(scene_path, 'cameras.npz')) self.all_rgb_files[scene_idx] = [ os.path.join(scene_path, "image", f) for f in sorted(os.listdir(os.path.join(scene_path, "image"))) ] # world_mat is a projection matrix from world to image n_images = len(self.all_rgb_files[scene_idx]) world_mats_np = [camera_dict['world_mat_%d' % idx].astype(np.float32) for idx in range(n_images)] scale_mats_np = [camera_dict['scale_mat_%d' % idx].astype(np.float32) for idx in range(n_images)] object_scale_mat = camera_dict['scale_mat_0'] self.aabbs.append(self.get_bbox(scale_mats_np,object_scale_mat)) # W,H = self.img_wh intrinsics_scene, poses_scene = [], [] for img_idx, (scale_mat, world_mat) in enumerate(zip(scale_mats_np, world_mats_np)): P = world_mat @ scale_mat P = P[:3, :4] intrinsic, c2w = load_K_Rt_from_P(None, P) c2w = torch.from_numpy(c2w).float() intrinsic = torch.from_numpy(intrinsic).float() intrinsic[:2] /= self.downsample poses_scene.append(c2w) intrinsics_scene.append(intrinsic) self.all_pose_files[scene_idx] = np.stack(poses_scene) self.all_intrinsics_files[scene_idx] = np.stack(intrinsics_scene) self.aabbs[0][0].append(0) self.aabbs[0][1].append(self.scene_num) self.scene_bbox = self.aabbs[0] print(self.scene_bbox) if self.split=='test' or self.scene_num==1: self.load_data(self.scene_idxs[0],range(49)) def load_data(self, scene_idx, img_idx=None): self.all_rays = [] n_views = len(self.all_pose_files[scene_idx]) cam_xyzs = self.all_pose_files[scene_idx][:,:3, -1] idxs = fps_downsample(cam_xyzs, min(self.train_views, n_views)) if img_idx is None else img_idx # if "test" == self.split: # idxs = [item for item in list(range(n_views)) if item not in idxs] # if len(idxs)==0: # idxs = list(range(n_views)) images_np = np.stack([cv.resize(cv.imread(self.all_rgb_files[scene_idx][idx]), self.img_wh) for idx in idxs]) / 255.0 self.all_rgbs = torch.from_numpy(images_np.astype(np.float32)[..., [2, 1, 0]]) # [n_images, H, W, 3] for c2w,intrinsic in zip(self.all_pose_files[scene_idx][idxs],self.all_intrinsics_files[scene_idx][idxs]): rays_o, rays_d = self.gen_rays_at(torch.from_numpy(intrinsic).float(), torch.from_numpy(c2w).float()) self.all_rays += [torch.cat([rays_o, rays_d], 1)] # (h*w, 6) if not self.is_stack: self.all_rays = torch.cat(self.all_rays, 0) # (len(self.meta['frames])*h*w, 3) self.all_rgbs = self.all_rgbs.reshape(-1, 3) else: self.all_rays = torch.stack(self.all_rays, 0) # (len(self.meta['frames]),h*w, 3) self.all_rgbs = self.all_rgbs.reshape(-1, *self.img_wh[::-1], 3) # (len(self.meta['frames]),h,w,3) # self.sampler = SimpleSampler(np.prod(self.all_rgbs.shape[:-1]), self.batch_size) # def read_meta(self): # # images_lis = sorted(glob(os.path.join(self.root_dir, 'image/*.png'))) # images_np = np.stack([cv.resize(cv.imread(im_name), self.img_wh) for im_name in images_lis]) / 255.0 # # masks_lis = sorted(glob(os.path.join(self.root_dir, 'mask/*.png'))) # # masks_np = np.stack([cv.resize(cv.imread(im_name),self.img_wh) for im_name in masks_lis])>128 # # self.all_rgbs = torch.from_numpy(images_np.astype(np.float32)[..., [2, 1, 0]]) # [n_images, H, W, 3] # # self.all_masks = torch.from_numpy(masks_np>0) # [n_images, H, W, 3] # self.img_wh = [self.all_rgbs.shape[2], self.all_rgbs.shape[1]] # # # world_mat is a projection matrix from world to image # n_images = len(images_lis) # world_mats_np = [self.camera_dict['world_mat_%d' % idx].astype(np.float32) for idx in range(n_images)] # self.scale_mats_np = [self.camera_dict['scale_mat_%d' % idx].astype(np.float32) for idx in range(n_images)] # # # W,H = self.img_wh # self.all_rays = [] # self.intrinsics, self.poses = [], [] # for img_idx, (scale_mat, world_mat) in enumerate(zip(self.scale_mats_np, world_mats_np)): # P = world_mat @ scale_mat # P = P[:3, :4] # intrinsic, c2w = load_K_Rt_from_P(None, P) # # c2w = torch.from_numpy(c2w).float() # intrinsic = torch.from_numpy(intrinsic).float() # intrinsic[:2] /= self.downsample # # self.poses.append(c2w) # self.intrinsics.append(intrinsic) # # rays_o, rays_d = self.gen_rays_at(intrinsic, c2w) # self.all_rays += [torch.cat([rays_o, rays_d], 1)] # (h*w, 6) # # self.intrinsics, self.poses = torch.stack(self.intrinsics), torch.stack(self.poses) # # # self.all_rgbs[~self.all_masks] = 1.0 # if not self.is_stack: # self.all_rays = torch.cat(self.all_rays, 0) # (len(self.meta['frames])*h*w, 3) # self.all_rgbs = self.all_rgbs.reshape(-1, 3) # else: # self.all_rays = torch.stack(self.all_rays, 0) # (len(self.meta['frames]),h*w, 3) # self.all_rgbs = self.all_rgbs.reshape(-1, *self.img_wh[::-1], 3) # (len(self.meta['frames]),h,w,3) # # self.sampler = SimpleSampler(np.prod(self.all_rgbs.shape[:-1]), self.batch_size) def get_bbox(self, scale_mats_np, object_scale_mat): object_bbox_min = np.array([-1.0, -1.0, -1.0, 1.0]) object_bbox_max = np.array([ 1.0, 1.0, 1.0, 1.0]) # Object scale mat: region of interest to **extract mesh** # object_scale_mat = np.load(os.path.join(scene_path, 'cameras.npz')) object_bbox_min = np.linalg.inv(scale_mats_np[0]) @ object_scale_mat @ object_bbox_min[:, None] object_bbox_max = np.linalg.inv(scale_mats_np[0]) @ object_scale_mat @ object_bbox_max[:, None] return [object_bbox_min[:3, 0].tolist(),object_bbox_max[:3, 0].tolist()] # self.near_far = [2.125, 4.525] def gen_rays_at(self, intrinsic, c2w, resolution_level=1): """ Generate rays at world space from one camera. """ l = resolution_level W,H = self.img_wh tx = torch.linspace(0, W - 1, W // l)+0.5 ty = torch.linspace(0, H - 1, H // l)+0.5 pixels_x, pixels_y = torch.meshgrid(tx, ty) p = torch.stack([pixels_x, pixels_y, torch.ones_like(pixels_y)], dim=-1) # W, H, 3 intrinsic_inv = torch.inverse(intrinsic) p = torch.matmul(intrinsic_inv[None, None, :3, :3], p[:, :, :, None]).squeeze() # W, H, 3 rays_v = p / torch.linalg.norm(p, ord=2, dim=-1, keepdim=True) # W, H, 3 rays_v = torch.matmul(c2w[None, None, :3, :3], rays_v[:, :, :, None]).squeeze() # W, H, 3 rays_o = c2w[None, None, :3, 3].expand(rays_v.shape) # W, H, 3 return rays_o.transpose(0, 1).reshape(-1,3), rays_v.transpose(0, 1).reshape(-1,3) def __len__(self): return 1000000 #len(self.all_rays) def __getitem__(self, idx): idx = torch.randint(self.scene_num,(1,)).item() if self.scene_num >= 1: scene_name = self.scene_idxs[idx] img_idx = np.random.choice(len(self.all_rgb_files[scene_name]), size=6) self.load_data(scene_name, img_idx) idxs = np.random.choice(self.all_rays.shape[0], size=self.batch_size) return {'rays': self.all_rays[idxs], 'rgbs': self.all_rgbs[idxs], 'idx': idx} ================================================ FILE: dataLoader/dtu_objs2.py ================================================ import torch import cv2 as cv import numpy as np import os from glob import glob from .ray_utils import * from torch.utils.data import Dataset # This function is borrowed from IDR: https://github.com/lioryariv/idr def load_K_Rt_from_P(filename, P=None): if P is None: lines = open(filename).read().splitlines() if len(lines) == 4: lines = lines[1:] lines = [[x[0], x[1], x[2], x[3]] for x in (x.split(" ") for x in lines)] P = np.asarray(lines).astype(np.float32).squeeze() out = cv.decomposeProjectionMatrix(P) K = out[0] R = out[1] t = out[2] K = K / K[2, 2] intrinsics = np.eye(4) intrinsics[:3, :3] = K pose = np.eye(4, dtype=np.float32) pose[:3, :3] = R.transpose() pose[:3, 3] = (t[:3] / t[3])[:, 0] return intrinsics, pose class DTUDataset(Dataset): def __init__(self, cfg, split='train', batch_size=4096, is_stack=None): """ img_wh should be set to a tuple ex: (1152, 864) to enable test mode! """ # self.N_vis = N_vis self.split = split self.batch_size = batch_size self.root_dir = cfg.datadir self.is_stack = is_stack if is_stack is not None else 'train'!=split self.downsample = cfg.get(f'downsample_{self.split}') self.img_wh = (int(400 / self.downsample), int(300 / self.downsample)) self.white_bg = False self.camera_dict = np.load(os.path.join(self.root_dir, 'cameras.npz')) self.read_meta() self.get_bbox() # def define_transforms(self): # self.transform = T.ToTensor() def get_bbox(self): object_bbox_min = np.array([-1.0, -1.0, -1.0, 1.0]) object_bbox_max = np.array([ 1.0, 1.0, 1.0, 1.0]) # Object scale mat: region of interest to **extract mesh** object_scale_mat = np.load(os.path.join(self.root_dir, 'cameras.npz'))['scale_mat_0'] object_bbox_min = np.linalg.inv(self.scale_mats_np[0]) @ object_scale_mat @ object_bbox_min[:, None] object_bbox_max = np.linalg.inv(self.scale_mats_np[0]) @ object_scale_mat @ object_bbox_max[:, None] self.scene_bbox = [object_bbox_min[:3, 0].tolist(),object_bbox_max[:3, 0].tolist()] self.scene_bbox[0].append(0) self.scene_bbox[1].append(1) def gen_rays_at(self, intrinsic, c2w, resolution_level=1): """ Generate rays at world space from one camera. """ l = resolution_level W,H = self.img_wh tx = torch.linspace(0, W - 1, W // l)+0.5 ty = torch.linspace(0, H - 1, H // l)+0.5 pixels_x, pixels_y = torch.meshgrid(tx, ty) p = torch.stack([pixels_x, pixels_y, torch.ones_like(pixels_y)], dim=-1) # W, H, 3 intrinsic_inv = torch.inverse(intrinsic) p = torch.matmul(intrinsic_inv[None, None, :3, :3], p[:, :, :, None]).squeeze() # W, H, 3 rays_v = p / torch.linalg.norm(p, ord=2, dim=-1, keepdim=True) # W, H, 3 rays_v = torch.matmul(c2w[None, None, :3, :3], rays_v[:, :, :, None]).squeeze() # W, H, 3 rays_o = c2w[None, None, :3, 3].expand(rays_v.shape) # W, H, 3 return rays_o.transpose(0, 1).reshape(-1,3), rays_v.transpose(0, 1).reshape(-1,3) def read_meta(self): images_lis = sorted(glob(os.path.join(self.root_dir, 'image/*.png'))) images_np = np.stack([cv.resize(cv.imread(im_name),self.img_wh) for im_name in images_lis]) / 255.0 # masks_lis = sorted(glob(os.path.join(self.root_dir, 'mask/*.png'))) # masks_np = np.stack([cv.resize(cv.imread(im_name),self.img_wh) for im_name in masks_lis])>128 self.all_rgbs = torch.from_numpy(images_np.astype(np.float32)[...,[2,1,0]]) # [n_images, H, W, 3] # self.all_masks = torch.from_numpy(masks_np>0) # [n_images, H, W, 3] self.img_wh = [self.all_rgbs.shape[2],self.all_rgbs.shape[1]] # world_mat is a projection matrix from world to image n_images = len(images_lis) world_mats_np = [self.camera_dict['world_mat_%d' % idx].astype(np.float32) for idx in range(n_images)] self.scale_mats_np = [self.camera_dict['scale_mat_%d' % idx].astype(np.float32) for idx in range(n_images)] # W,H = self.img_wh self.all_rays = [] self.intrinsics, self.poses = [],[] for img_idx, (scale_mat, world_mat) in enumerate(zip(self.scale_mats_np, world_mats_np)): P = world_mat @ scale_mat P = P[:3, :4] intrinsic, c2w = load_K_Rt_from_P(None, P) c2w = torch.from_numpy(c2w).float() intrinsic = torch.from_numpy(intrinsic).float() intrinsic[:2] /= self.downsample self.poses.append(c2w) self.intrinsics.append(intrinsic) rays_o, rays_d = self.gen_rays_at(intrinsic,c2w) self.all_rays += [torch.cat([rays_o, rays_d], 1)] # (h*w, 6) self.intrinsics, self.poses = torch.stack(self.intrinsics), torch.stack(self.poses) # self.all_rgbs[~self.all_masks] = 1.0 if not self.is_stack: self.all_rays = torch.cat(self.all_rays, 0) # (len(self.meta['frames])*h*w, 3) self.all_rgbs = self.all_rgbs.reshape(-1,3) else: self.all_rays = torch.stack(self.all_rays, 0) # (len(self.meta['frames]),h*w, 3) self.all_rgbs = self.all_rgbs.reshape(-1, *self.img_wh[::-1],3) # (len(self.meta['frames]),h,w,3) self.sampler = SimpleSampler(np.prod(self.all_rgbs.shape[:-1]), self.batch_size) def __len__(self): return len(self.all_rays) def __getitem__(self, idx): idx_rand = self.sampler.nextids() #torch.randint(0,len(self.all_rays),(self.batch_size,)) sample = {'rays': self.all_rays[idx_rand], 'rgbs': self.all_rgbs[idx_rand]} return sample ================================================ FILE: dataLoader/google_objs.py ================================================ import torch, cv2 from torch.utils.data import Dataset import json from tqdm import tqdm import os from PIL import Image from torchvision import transforms as T import glob from scipy.spatial.transform import Rotation as R from .ray_utils import * def fps_downsample(points, n_points_to_sample): selected_points = np.zeros((n_points_to_sample, 3)) selected_idxs = [] dist = np.ones(points.shape[0]) * 100 for i in range(n_points_to_sample): idx = np.argmax(dist).tolist() selected_points[i] = points[idx] print(idx) selected_idxs.extend([idx]) dist_ = ((points - selected_points[i]) ** 2).sum(-1) dist = np.minimum(dist, dist_).tolist() return selected_idxs ############################# Get Spherical Path ############################# def pose_spherical_nerf(euler, radius=1.8, ep=1): c2ws_render = np.eye(4) c2ws_render[:3,:3] = R.from_euler('xyz', euler, degrees=True).as_matrix() # 保留旋转矩阵的最后一列再乘个系数就能当作位置? c2ws_render[:3,3] = c2ws_render[:3,:3] @ np.array([0.0,0.0,ep*radius]) return c2ws_render def nerf_video_path(c2ws, theta_range=10,phi_range=20,N_views=120,radius=1.3,ep=-1): c2ws = torch.tensor(c2ws) mean_position = torch.mean(c2ws[:,:3, 3],dim=0).reshape(1,3).cpu().numpy() rotvec = [] for i in range(c2ws.shape[0]): r = R.from_matrix(c2ws[i, :3, :3]) euler_ange = r.as_euler('xyz', degrees=True).reshape(1, 3) if i: mask = np.abs(euler_ange - rotvec[0])>180 euler_ange[mask] += 360.0 rotvec.append(euler_ange) # 采用欧拉角做平均的方法求旋转矩阵的平均 rotvec = np.mean(np.stack(rotvec), axis=0) render_poses = [pose_spherical_nerf(rotvec+np.array([angle,0.0,-phi_range]), radius=radius, ep=ep) for angle in np.linspace(-theta_range,theta_range,N_views//4, endpoint=False)] render_poses += [pose_spherical_nerf(rotvec+np.array([theta_range,0.0,angle]), radius=radius, ep=ep) for angle in np.linspace(-phi_range,phi_range,N_views//4, endpoint=False)] render_poses += [pose_spherical_nerf(rotvec+np.array([angle,0.0,phi_range]), radius=radius, ep=ep) for angle in np.linspace(theta_range,-theta_range,N_views//4, endpoint=False)] render_poses += [pose_spherical_nerf(rotvec+np.array([-theta_range,0.0,angle]), radius=radius, ep=ep) for angle in np.linspace(phi_range,-phi_range,N_views//4, endpoint=False)] return render_poses def _interpolate_trajectory(c2ws, num_views: int = 300): """calculate interpolate path""" from scipy.interpolate import interp1d from scipy.spatial.transform import Rotation, Slerp key_rots = Rotation.from_matrix(c2ws[:, :3, :3]) key_times = list(range(len(c2ws))) slerp = Slerp(key_times, key_rots) interp = interp1d(key_times, c2ws[:, :3, 3], axis=0) render_c2ws = [] for i in range(num_views): time = float(i) / num_views * (len(c2ws) - 1) cam_location = interp(time) cam_rot = slerp(time).as_matrix() c2w = np.eye(4) c2w[:3, :3] = cam_rot c2w[:3, 3] = cam_location render_c2ws.append(c2w) return np.stack(render_c2ws, axis=0) def google_objs_path(c2ws, N_views=150): positions = c2ws[:, :3, 3] selected_idxs = fps_downsample(positions, 3) selected_idxs.append(selected_idxs[0]) return _interpolate_trajectory(c2ws[selected_idxs].numpy(), N_views) class GoogleObjsDataset(Dataset): def __init__(self, cfg, split="train", batch_size=4096): # self.N_vis = N_vis self.cfg = cfg self.root_dir = cfg.datadir self.split = split self.batch_size = batch_size self.is_stack = False if "train" == split else True self.downsample = cfg.get(f"downsample_{self.split}") self.img_wh = (int(512 / self.downsample), int(512 / self.downsample)) self.define_transforms() train_scene_idxs = sorted(cfg.train_scene_list) test_scene_idxs = cfg.test_scene_list if len(train_scene_idxs)==2: train_scene_idxs = list(range(train_scene_idxs[0],train_scene_idxs[1])) self.scene_idxs = train_scene_idxs if self.split=='train' else test_scene_idxs self.train_views = cfg.train_views self.scene_num = len(self.scene_idxs) if 'test' == self.split: self.test_index = train_scene_idxs.index(test_scene_idxs[0]) # self.rot = torch.tensor([[0.65561799, -0.65561799, 0.37460659], # [0.73729737, 0.44876192, -0.50498052], # [0.16296514, 0.60727077, 0.77760181]]) self.scene_bbox = [[-1.0, -1.0, -1.0, 0.0], [1.0, 1.0, 1.0, self.scene_num]] # self.blender2opencv = np.array([[1, 0, 0, 0], [0, -1, 0, 0], [0, 0, -1, 0], [0, 0, 0, 1]]) self.white_bg = True self.near_far = [0.4, 1.6] ################################# # self.folder_path = datadir # self.num_source_views = args.num_source_views # self.rectify_inplane_rotation = args.rectify_inplane_rotation self.scene_path_list = sorted(glob.glob(os.path.join(self.root_dir, "*/"))) all_rgb_files = [] # all_depth_files = [] all_pose_files = [] all_intrinsics_files = [] num_files = 250 for i, scene_idx in enumerate(self.scene_idxs): scene_path = self.scene_path_list[scene_idx] # print(scene_idx,scene_path) rgb_files = [ os.path.join(scene_path, "rgb", f) for f in sorted(os.listdir(os.path.join(scene_path, "rgb"))) ] # depth_files = [os.path.join(scene_path, 'depth', f) # for f in sorted(os.listdir(os.path.join(scene_path, 'depth')))] pose_files = [ f.replace("rgb", "pose").replace("png", "txt") for f in rgb_files ] intrinsics_files = [ f.replace("rgb", "intrinsics").replace("png", "txt") for f in rgb_files ] if ( np.min([len(rgb_files), len(pose_files), len(intrinsics_files)]) < num_files ): print(scene_path) continue all_rgb_files.append(rgb_files) # all_depth_files.append(depth_files) all_pose_files.append(pose_files) all_intrinsics_files.append(intrinsics_files) index = np.arange(len(all_rgb_files)) self.all_rgb_files = np.array(all_rgb_files)[index] # self.all_depth_files = np.array(all_depth_files)[index] self.all_pose_files = np.array(all_pose_files)[index] self.all_intrinsics_files = np.array(all_intrinsics_files)[index] if self.split=='test' or self.scene_num==1: self.read_meta() else: self.train_idxs = range(self.train_views) # self.define_proj_mat() def read_depth(self, filename): depth = np.array(read_pfm(filename)[0], dtype=np.float32) # (800, 800) return depth def read_meta(self): assert ( len(self.all_rgb_files) == len(self.all_pose_files) == len(self.all_intrinsics_files) ) self.all_image_paths = [] self.all_poses = [] self.all_rays = [] self.all_rgbs = [] for idx in range(len(self.all_rgb_files)): rgb_files = self.all_rgb_files[idx] pose_files = self.all_pose_files[idx] intrinsics_files = self.all_intrinsics_files[idx] intrinsics = np.loadtxt(intrinsics_files[0]) index_3x3 = np.array([0, 1, 2, 4, 5, 6, 8, 9, 10]) self.intrinsics = intrinsics[index_3x3] w, h = self.img_wh self.focal = self.intrinsics[0] self.focal *= ( self.img_wh[0] / 512 ) # modify focal length to match size self.img_wh # ray directions for all pixels, same for all images (same H, W, focal) self.directions = get_ray_directions( h, w, [self.focal, self.focal] ) # (h, w, 3) self.directions = self.directions / torch.norm( self.directions, dim=-1, keepdim=True ) self.intrinsics = torch.tensor( [[self.focal, 0, w / 2], [0, self.focal, h / 2], [0, 0, 1]] ).float() self.scene_image_paths = [] self.scene_poses = [] self.scene_rays = [] self.scene_rgbs = [] # self.downsample = 1.0 img_eval_interval = ( 1 # if self.N_vis < 0 else len(self.meta['frames']) // self.N_vis ) if "train" == self.split: cam_xyzs = [] # for i in range(len(pose_files)): for i in range(100): pose = np.loadtxt(pose_files[i]) cam_xyzs.append([pose[3], pose[7], pose[11]]) cam_xyzs = np.array(cam_xyzs) idxs = fps_downsample(cam_xyzs, min(self.train_views, len(rgb_files))) self.train_idxs = idxs print("train idxs:", idxs) else: idxs = list(range(100, 200)) for i in tqdm( idxs, desc=f"Loading data {self.split} ({len(idxs)})" ): # img_list:# pose = np.loadtxt(pose_files[i]) pose = torch.FloatTensor(pose).view(4, 4) self.scene_poses += [pose] image_path = rgb_files[i] self.scene_image_paths += [image_path] img = Image.open(image_path) if self.downsample != 1.0: img = img.resize(self.img_wh, Image.LANCZOS) img = self.transform(img) # (3, h, w) img = img.view(3, -1).permute(1, 0) # (h*w, 3) RGBA # img = img[:, :3] * img[:, -1:] + (1 - img[:, -1:]) # blend A to RGB self.scene_rgbs += [img] rays_o, rays_d = get_rays(self.directions, pose) # both (h*w, 3) # rays_o, rays_d = rays_o@self.rot, rays_d@self.rot self.scene_rays += [torch.cat([rays_o, rays_d], 1)] # (h*w, 6) self.scene_poses = torch.stack(self.scene_poses) views = 180 radius = {183: 1.3, 199: 1.7, 298: 1.5, 467: 1.1, 957: 1.9, 244: 1.2, 963: 1.2, 527: 1.2, 681:1.9,948:1.2} self.render_path = google_objs_path(self.scene_poses, N_views=views) name = self.scene_path_list[self.scene_idxs[0]].split('/')[-2] np.save(f'{self.root_dir}/{name}_render_path.npy', self.render_path) # self.render_path = nerf_video_path(self.scene_poses, N_views=views, theta_range=45,phi_range=90, radius=radius[self.scene_idxs[0]],ep=-1) if not self.is_stack: self.scene_rays = torch.cat( self.scene_rays, 0 ) # (len(self.meta['frames])*h*w, 3) self.scene_rgbs = torch.cat( self.scene_rgbs, 0 ) # (len(self.meta['frames])*h*w, 3) # self.all_depth = torch.cat(self.all_depth, 0) # (len(self.meta['frames])*h*w, 3) else: self.scene_rays = torch.stack( self.scene_rays, 0 ) # (len(self.meta['frames]),h*w, 3) self.scene_rgbs = torch.stack(self.scene_rgbs, 0).reshape( -1, *self.img_wh[::-1], 3 ) # (len(self.meta['frames]),h,w,3) # self.all_masks = torch.stack(self.all_masks, 0).reshape(-1,*self.img_wh[::-1]) # (len(self.meta['frames]),h,w,3) ######################## pre-generate and save in mem ######################## self.all_image_paths.append(self.scene_image_paths) self.all_poses.append(self.scene_poses) self.all_rays.append(self.scene_rays) self.all_rgbs.append(self.scene_rgbs) self.all_rays = torch.cat(self.all_rays) self.all_rgbs = torch.cat(self.all_rgbs) def get_rays(self, idx): ######################## pre-generate and save in mem ######################## return self.all_rays[idx] def get_rgbs(self, idx): ######################## pre-generate and save in mem ######################## return self.all_rgbs[idx] def define_transforms(self): self.transform = T.ToTensor() def define_proj_mat(self): self.proj_mat = ( self.intrinsics.unsqueeze(0) @ torch.inverse(self.scene_poses)[:, :3] ) def world2ndc(self, points, lindisp=None): device = points.device return (points - self.center.to(device)) / self.radius.to(device) def update_index(self): self.scene_idx = torch.randint(0, len(self.all_rgb_files), (1,)).item() def __len__(self): return 10000000 #len(self.all_rgb_files) def __getitem__(self, idx): # # self.update_index() # idx = self.scene_idx # idx = idx % len(self.all_rgb_files) # idx = torch.randint(len(self.all_rgb_files), (1,)).item() ######################## generate rays on the fly ######################## rgb_files = self.all_rgb_files[idx] pose_files = self.all_pose_files[idx] intrinsics_files = self.all_intrinsics_files[idx] intrinsics = np.loadtxt(intrinsics_files[0]) index_3x3 = np.array([0, 1, 2, 4, 5, 6, 8, 9, 10]) intrinsics = intrinsics[index_3x3] w, h = self.img_wh focal = intrinsics[0] focal *= self.img_wh[0] / 512 # modify focal length to match size self.img_wh # ray directions for all pixels, same for all images (same H, W, focal) directions = get_ray_directions(h, w, [focal, focal]) # (h, w, 3) directions = directions / torch.norm(directions, dim=-1, keepdim=True) intrinsics = torch.tensor( [[focal, 0, w / 2], [0, focal, h / 2], [0, 0, 1]] ).float() scene_poses = [] scene_rays = [] scene_image_paths = [] scene_rgbs = [] # downsample = 1.0 sample_views = 5 if self.scene_num>1: ids = np.random.choice(self.train_idxs, size=sample_views) for i in ids: image_path = rgb_files[i] scene_image_paths += [image_path] img = Image.open(image_path) idxs = torch.randint(0, w*h, (self.batch_size // sample_views,)) if self.downsample != 1.0: img = img.resize(self.img_wh, Image.LANCZOS) img = self.transform(img) # (3, h, w) img = img.view(3, -1).permute(1, 0) # (h*w, 3) RGBA # img = img[:, :3] * img[:, -1:] + (1 - img[:, -1:]) # blend A to RGB scene_rgbs += [img[idxs]] pose = np.loadtxt(pose_files[i]) pose = torch.FloatTensor(pose).view(4, 4) scene_poses += [pose] rays_o, rays_d = get_rays(directions, pose) # both (h*w, 3) scene_rays += [torch.cat([rays_o[idxs], rays_d[idxs]], 1)] # (h*w, 6) scene_poses = torch.stack(scene_poses) if not self.is_stack: scene_rays = torch.cat(scene_rays, 0) # (len(self.meta['frames])*h*w, 3) scene_rgbs = torch.cat(scene_rgbs, 0) # (len(self.meta['frames])*h*w, 3) else: scene_rays = torch.stack(scene_rays, 0) # (len(self.meta['frames]),h*w, 3) scene_rgbs = torch.stack(scene_rgbs, 0) # (len(self.meta['frames]),h*w, 3) return {'rays': scene_rays, 'rgbs': scene_rgbs, 'idx': idx} else: idx_rand = torch.randint(0, len(self.all_rays), (self.batch_size,)) return {'rays': self.all_rays[idx_rand], 'rgbs': self.all_rgbs[idx_rand]} ================================================ FILE: dataLoader/image.py ================================================ import torch,imageio,cv2 from PIL import Image Image.MAX_IMAGE_PIXELS = 1000000000 import numpy as np import torch.nn.functional as F from torch.utils.data import Dataset _img_suffix = ['png','jpg','jpeg','bmp','tif'] def load(path): suffix = path.split('.')[-1] if suffix in _img_suffix: img = np.array(Image.open(path))#.convert('L') scale = 256.**(1+np.log2(np.max(img))//8)-1 return img/scale elif 'exr' == suffix: return imageio.imread(path) elif 'npy' == suffix: return np.load(path) def srgb_to_linear(img): limit = 0.04045 return np.where(img > limit, np.power((img + 0.055) / 1.055, 2.4), img / 12.92) class ImageDataset(Dataset): def __init__(self, cfg, batchsize, split='train', continue_sampling=False, tolinear=False, HW=-1, perscent=1.0, delete_region=None,mask=None): datadir = cfg.datadir self.batchsize = batchsize self.continue_sampling = continue_sampling img = load(datadir).astype(np.float32) if HW>0: img = cv2.resize(img,[HW,HW]) if tolinear: img = srgb_to_linear(img) self.img = torch.from_numpy(img) H,W = self.img.shape[:2] y, x = torch.meshgrid(torch.arange(0, H), torch.arange(0, W), indexing='ij') self.coordiante = torch.stack((x,y),-1).float()+0.5 n_channel = self.img.shape[-1] self.image = self.img self.img, self.coordiante = self.img.reshape(H*W,-1), self.coordiante.reshape(H*W,2) # if continue_sampling: # coordiante_tmp = self.coordiante.view(1,1,-1,2)/torch.tensor([W,H])*2-1.0 # self.img = F.grid_sample(self.img.view(1,H,W,-1).permute(0,3,1,2),coordiante_tmp, mode='bilinear', align_corners=True).reshape(self.img.shape[-1],-1).t() if 'train'==split: self.mask = torch.ones_like(y)>0 if mask is not None: self.mask = mask>0 print(torch.sum(mask)/1.0/HW/HW) elif delete_region is not None: if isinstance(delete_region[0], list): for item in delete_region: t_l_x,t_l_y,width,height = item self.mask[t_l_y:t_l_y+height,t_l_x:t_l_x+width] = False else: t_l_x,t_l_y,width,height = delete_region self.mask[t_l_y:t_l_y+height,t_l_x:t_l_x+width] = False else: index = torch.randperm(len(self.img))[:int(len(self.img)*perscent)] self.mask[:] = False self.mask.view(-1)[index] = True self.mask = self.mask.view(-1) self.image, self.coordiante = self.img[self.mask], self.coordiante[self.mask] else: self.image = self.img self.HW = [H,W] self.scene_bbox = [[0., 0.], [W, H]] cfg.aabb = self.scene_bbox # def __len__(self): return 10000 def __getitem__(self, idx): H,W = self.HW device = self.image.device idx = torch.randint(0,len(self.image),(self.batchsize,), device=device) if self.continue_sampling: coordinate = self.coordiante[idx] + torch.rand((self.batchsize,2))-0.5 coordinate_tmp = (coordinate.view(1,1,self.batchsize,2))/torch.tensor([W,H],device=device)*2-1.0 rgb = F.grid_sample(self.img.view(1,H,W,-1).permute(0,3,1,2),coordinate_tmp, mode='bilinear', align_corners=False, padding_mode='border').reshape(self.img.shape[-1],-1).t() sample = {'rgb': rgb, 'xy': coordinate} else: sample = {'rgb': self.image[idx], 'xy': self.coordiante[idx]} return sample ================================================ FILE: dataLoader/image_set.py ================================================ import torch,cv2 import numpy as np import torch.nn.functional as F from torch.utils.data import Dataset def srgb_to_linear(img): limit = 0.04045 return torch.where(img > limit, torch.pow((img + 0.055) / 1.055, 2.4), img / 12.92) def load(path, HW=512): suffix = path.split('.')[-1] if 'npy' == suffix: img = np.load(path) # img = 0.3*img[...,:1] + 0.59*img[...,1:2] + 0.11*img[...,2:] if img.shape[-2]!=HW: for i in range(img.shape[0]): img[i] = cv2.resize(img[i],[HW,HW]) return img class ImageSetDataset(Dataset): def __init__(self, cfg, batchsize, split='train', continue_sampling=False, HW=512, N=10, tolinear=True): datadir = cfg.datadir self.batchsize = batchsize self.continue_sampling = continue_sampling imgs = load(datadir,HW=HW)[:N] self.imgs = torch.from_numpy(imgs).float()/255 if tolinear: self.imgs = srgb_to_linear(self.imgs) D,H,W = self.imgs.shape[:3] y, x = torch.meshgrid(torch.arange(0, H), torch.arange(0, W), indexing='ij') self.coordinate = torch.stack((x,y),-1).float()+0.5 self.imgs, self.coordinate = self.imgs.reshape(D,H*W,-1), self.coordinate.reshape(H*W,2) self.DHW = [D,H,W] self.scene_bbox = [[0., 0., 0.], [W, H, D]] cfg.aabb = self.scene_bbox # self.down_scale = 512.0/H def __len__(self): return 1000000 def __getitem__(self, idx): D,H,W = self.DHW pix_idx = torch.randint(0,H*W,(self.batchsize,)) img_idx = torch.randint(0,D,(self.batchsize,)) if self.continue_sampling: coordinate = self.coordinate[pix_idx] + torch.rand((self.batchsize,2)) - 0.5 coordinate = torch.cat((coordinate,img_idx.unsqueeze(-1)+0.5),dim=-1) coordinate_tmp = (coordinate.view(1,1,1,self.batchsize,3))/torch.tensor([W,H,D])*2-1.0 rgb = F.grid_sample(self.imgs.view(1,D,H,W,-1).permute(0,4,1,2,3),coordinate_tmp, mode='bilinear', align_corners=False, padding_mode='border').reshape(self.imgs.shape[-1],-1).t() # coordinate[:,:2] *= self.down_scale sample = {'rgb': rgb, 'xy': coordinate} else: sample = {'rgb': self.imgs[img_idx,pix_idx], 'xy': torch.cat((self.coordinate[pix_idx],img_idx.unsqueeze(-1)+0.5),dim=-1)} # 'xy': torch.cat((self.coordiante[pix_idx],img_idx.expand_as(pix_idx).unsqueeze(-1)),dim=-1)} return sample ================================================ FILE: dataLoader/llff.py ================================================ import torch from torch.utils.data import Dataset import glob import numpy as np import os from PIL import Image from torchvision import transforms as T from .ray_utils import * def normalize(v): """Normalize a vector.""" return v / np.linalg.norm(v) def average_poses(poses): """ Calculate the average pose, which is then used to center all poses using @center_poses. Its computation is as follows: 1. Compute the center: the average of pose centers. 2. Compute the z axis: the normalized average z axis. 3. Compute axis y': the average y axis. 4. Compute x' = y' cross product z, then normalize it as the x axis. 5. Compute the y axis: z cross product x. Note that at step 3, we cannot directly use y' as y axis since it's not necessarily orthogonal to z axis. We need to pass from x to y. Inputs: poses: (N_images, 3, 4) Outputs: pose_avg: (3, 4) the average pose """ # 1. Compute the center center = poses[..., 3].mean(0) # (3) # 2. Compute the z axis z = normalize(poses[..., 2].mean(0)) # (3) # 3. Compute axis y' (no need to normalize as it's not the final output) y_ = poses[..., 1].mean(0) # (3) # 4. Compute the x axis x = normalize(np.cross(z, y_)) # (3) # 5. Compute the y axis (as z and x are normalized, y is already of norm 1) y = np.cross(x, z) # (3) pose_avg = np.stack([x, y, z, center], 1) # (3, 4) return pose_avg def center_poses(poses, blender2opencv): """ Center the poses so that we can use NDC. See https://github.com/bmild/nerf/issues/34 Inputs: poses: (N_images, 3, 4) Outputs: poses_centered: (N_images, 3, 4) the centered poses pose_avg: (3, 4) the average pose """ poses = poses @ blender2opencv pose_avg = average_poses(poses) # (3, 4) pose_avg_homo = np.eye(4) pose_avg_homo[:3] = pose_avg # convert to homogeneous coordinate for faster computation pose_avg_homo = pose_avg_homo # by simply adding 0, 0, 0, 1 as the last row last_row = np.tile(np.array([0, 0, 0, 1]), (len(poses), 1, 1)) # (N_images, 1, 4) poses_homo = \ np.concatenate([poses, last_row], 1) # (N_images, 4, 4) homogeneous coordinate poses_centered = np.linalg.inv(pose_avg_homo) @ poses_homo # (N_images, 4, 4) # poses_centered = poses_centered @ blender2opencv poses_centered = poses_centered[:, :3] # (N_images, 3, 4) return poses_centered, pose_avg_homo def viewmatrix(z, up, pos): vec2 = normalize(z) vec1_avg = up vec0 = normalize(np.cross(vec1_avg, vec2)) vec1 = normalize(np.cross(vec2, vec0)) m = np.eye(4) m[:3] = np.stack([-vec0, vec1, vec2, pos], 1) return m def render_path_spiral(c2w, up, rads, focal, zdelta, zrate, N_rots=2, N=120): render_poses = [] rads = np.array(list(rads) + [1.]) for theta in np.linspace(0., 2. * np.pi * N_rots, N + 1)[:-1]: c = np.dot(c2w[:3, :4], np.array([np.cos(theta), -np.sin(theta), -np.sin(theta * zrate), 1.]) * rads) z = normalize(c - np.dot(c2w[:3, :4], np.array([0, 0, -focal, 1.]))) render_poses.append(viewmatrix(z, up, c)) return render_poses def get_spiral(c2ws_all, near_fars, rads_scale=1.0, N_views=120): # center pose c2w = average_poses(c2ws_all) # Get average pose up = normalize(c2ws_all[:, :3, 1].sum(0)) # Find a reasonable "focus depth" for this dataset dt = 0.75 close_depth, inf_depth = near_fars.min() * 0.9, near_fars.max() * 5.0 focal = 1.0 / (((1.0 - dt) / close_depth + dt / inf_depth)) # Get radii for spiral path zdelta = near_fars.min() * .2 tt = c2ws_all[:, :3, 3] rads = np.percentile(np.abs(tt), 90, 0) * rads_scale render_poses = render_path_spiral(c2w, up, rads, focal, zdelta, zrate=.5, N=N_views) return np.stack(render_poses) class LLFFDataset(Dataset): def __init__(self, cfg , split='train', hold_every=8): """ spheric_poses: whether the images are taken in a spheric inward-facing manner default: False (forward-facing) val_num: number of val images (used for multigpu training, validate same image for all gpus) """ self.root_dir = cfg.datadir self.split = split self.hold_every = hold_every self.is_stack = False if 'train' == split else True self.downsample = cfg.get(f'downsample_{self.split}') self.define_transforms() self.blender2opencv = np.eye(4)#np.array([[1, 0, 0, 0], [0, -1, 0, 0], [0, 0, -1, 0], [0, 0, 0, 1]]) self.read_meta() self.white_bg = False # self.near_far = [np.min(self.near_fars[:,0]),np.max(self.near_fars[:,1])] self.near_far = [0.0, 1.0] self.scene_bbox = [[-1.5, -1.67, -1.0], [1.5, 1.67, 1.0]] # self.scene_bbox = torch.tensor([[-1.67, -1.5, -1.0], [1.67, 1.5, 1.0]]) # self.center = torch.mean(self.scene_bbox, dim=0).float().view(1, 1, 3) # self.invradius = 1.0 / (self.scene_bbox[1] - self.center).float().view(1, 1, 3) def read_meta(self): print(self.root_dir) poses_bounds = np.load(os.path.join(self.root_dir, 'poses_bounds.npy')) # (N_images, 17) self.image_paths = sorted(glob.glob(os.path.join(self.root_dir, 'images_4/*'))) # load full resolution image then resize if self.split in ['train', 'test']: assert len(poses_bounds) == len(self.image_paths), \ 'Mismatch between number of images and number of poses! Please rerun COLMAP!' poses = poses_bounds[:, :15].reshape(-1, 3, 5) # (N_images, 3, 5) self.near_fars = poses_bounds[:, -2:] # (N_images, 2) hwf = poses[:, :, -1] # Step 1: rescale focal length according to training resolution H, W, self.focal = poses[0, :, -1] # original intrinsics, same for all images self.img_wh = np.array([int(W / self.downsample), int(H / self.downsample)]) self.focal = [self.focal * self.img_wh[0] / W, self.focal * self.img_wh[1] / H] # Step 2: correct poses # Original poses has rotation in form "down right back", change to "right up back" # See https://github.com/bmild/nerf/issues/34 poses = np.concatenate([poses[..., 1:2], -poses[..., :1], poses[..., 2:4]], -1) # (N_images, 3, 4) exclude H, W, focal self.poses, self.pose_avg = center_poses(poses, self.blender2opencv) # Step 3: correct scale so that the nearest depth is at a little more than 1.0 # See https://github.com/bmild/nerf/issues/34 near_original = self.near_fars.min() scale_factor = near_original * 0.75 # 0.75 is the default parameter # the nearest depth is at 1/0.75=1.33 self.near_fars /= scale_factor self.poses[..., 3] /= scale_factor # build rendering path N_views, N_rots = 120, 2 tt = self.poses[:, :3, 3] # ptstocam(poses[:3,3,:].T, c2w).T up = normalize(self.poses[:, :3, 1].sum(0)) rads = np.percentile(np.abs(tt), 90, 0) self.render_path = get_spiral(self.poses, self.near_fars, N_views=N_views) # distances_from_center = np.linalg.norm(self.poses[..., 3], axis=1) # val_idx = np.argmin(distances_from_center) # choose val image as the closest to # center image # ray directions for all pixels, same for all images (same H, W, focal) W, H = self.img_wh self.directions = get_ray_directions_blender(H, W, self.focal) # (H, W, 3) average_pose = average_poses(self.poses) dists = np.sum(np.square(average_pose[:3, 3] - self.poses[:, :3, 3]), -1) i_test = np.arange(0, self.poses.shape[0], self.hold_every) # [np.argmin(dists)] img_list = i_test if self.split != 'train' else list(set(np.arange(len(self.poses))) - set(i_test)) # use first N_images-1 to train, the LAST is val self.all_rays = [] self.all_rgbs = [] for i in img_list: image_path = self.image_paths[i] c2w = torch.FloatTensor(self.poses[i]) img = Image.open(image_path).convert('RGB') if self.downsample != 1.0: img = img.resize(self.img_wh, Image.LANCZOS) img = self.transform(img) # (3, h, w) img = img.view(3, -1).permute(1, 0) # (h*w, 3) RGB self.all_rgbs += [img] rays_o, rays_d = get_rays(self.directions, c2w) # both (h*w, 3) rays_o, rays_d = ndc_rays_blender(H, W, self.focal[0], 1.0, rays_o, rays_d) # viewdir = rays_d / torch.norm(rays_d, dim=-1, keepdim=True) self.all_rays += [torch.cat([rays_o, rays_d], 1)] # (h*w, 6) if not self.is_stack: self.all_rays = torch.cat(self.all_rays, 0) # (len(self.meta['frames])*h*w, 3) self.all_rgbs = torch.cat(self.all_rgbs, 0) # (len(self.meta['frames])*h*w,3) else: self.all_rays = torch.stack(self.all_rays, 0) # (len(self.meta['frames]),h,w, 3) self.all_rgbs = torch.stack(self.all_rgbs, 0).reshape(-1,*self.img_wh[::-1], 3) # (len(self.meta['frames]),h,w,3) def define_transforms(self): self.transform = T.ToTensor() def __len__(self): return len(self.all_rgbs) def __getitem__(self, idx): sample = {'rays': self.all_rays[idx], 'rgbs': self.all_rgbs[idx]} return sample ================================================ FILE: dataLoader/nsvf.py ================================================ import torch from torch.utils.data import Dataset from tqdm import tqdm import os from PIL import Image from torchvision import transforms as T from .ray_utils import * trans_t = lambda t : torch.Tensor([ [1,0,0,0], [0,1,0,0], [0,0,1,t], [0,0,0,1]]).float() rot_phi = lambda phi : torch.Tensor([ [1,0,0,0], [0,np.cos(phi),-np.sin(phi),0], [0,np.sin(phi), np.cos(phi),0], [0,0,0,1]]).float() rot_theta = lambda th : torch.Tensor([ [np.cos(th),0,-np.sin(th),0], [0,1,0,0], [np.sin(th),0, np.cos(th),0], [0,0,0,1]]).float() def pose_spherical(theta, phi, radius): c2w = trans_t(radius) c2w = rot_phi(phi/180.*np.pi) @ c2w c2w = rot_theta(theta/180.*np.pi) @ c2w c2w = torch.Tensor(np.array([[-1,0,0,0],[0,0,1,0],[0,1,0,0],[0,0,0,1]])) @ c2w return c2w class NSVF(Dataset): """NSVF Generic Dataset.""" def __init__(self, datadir, split='train', downsample=1.0, wh=[800,800], is_stack=False): self.root_dir = datadir self.split = split self.is_stack = is_stack self.downsample = downsample self.img_wh = (int(wh[0]/downsample),int(wh[1]/downsample)) self.define_transforms() self.white_bg = True self.near_far = [0.5,6.0] self.scene_bbox = torch.from_numpy(np.loadtxt(f'{self.root_dir}/bbox.txt')).float()[:6].view(2,3) self.blender2opencv = np.array([[1, 0, 0, 0], [0, -1, 0, 0], [0, 0, -1, 0], [0, 0, 0, 1]]) self.read_meta() self.define_proj_mat() self.center = torch.mean(self.scene_bbox, axis=0).float().view(1, 1, 3) self.radius = (self.scene_bbox[1] - self.center).float().view(1, 1, 3) def bbox2corners(self): corners = self.scene_bbox.unsqueeze(0).repeat(4,1,1) for i in range(3): corners[i,[0,1],i] = corners[i,[1,0],i] return corners.view(-1,3) def read_meta(self): with open(os.path.join(self.root_dir, "intrinsics.txt")) as f: focal = float(f.readline().split()[0]) self.intrinsics = np.array([[focal,0,400.0],[0,focal,400.0],[0,0,1]]) self.intrinsics[:2] *= (np.array(self.img_wh)/np.array([800,800])).reshape(2,1) pose_files = sorted(os.listdir(os.path.join(self.root_dir, 'pose'))) img_files = sorted(os.listdir(os.path.join(self.root_dir, 'rgb'))) if self.split == 'train': pose_files = [x for x in pose_files if x.startswith('0_')] img_files = [x for x in img_files if x.startswith('0_')] elif self.split == 'val': pose_files = [x for x in pose_files if x.startswith('1_')] img_files = [x for x in img_files if x.startswith('1_')] elif self.split == 'test': test_pose_files = [x for x in pose_files if x.startswith('2_')] test_img_files = [x for x in img_files if x.startswith('2_')] if len(test_pose_files) == 0: test_pose_files = [x for x in pose_files if x.startswith('1_')] test_img_files = [x for x in img_files if x.startswith('1_')] pose_files = test_pose_files img_files = test_img_files # ray directions for all pixels, same for all images (same H, W, focal) self.directions = get_ray_directions(self.img_wh[1], self.img_wh[0], [self.intrinsics[0,0],self.intrinsics[1,1]], center=self.intrinsics[:2,2]) # (h, w, 3) self.directions = self.directions / torch.norm(self.directions, dim=-1, keepdim=True) frames = 200 self.render_path = torch.stack([pose_spherical(angle, -30.0, 4.0) for angle in np.linspace(-180,180,frames+1)[:-1]], 0) self.poses = [] self.all_rays = [] self.all_rgbs = [] assert len(img_files) == len(pose_files) for img_fname, pose_fname in tqdm(zip(img_files, pose_files), desc=f'Loading data {self.split} ({len(img_files)})'): image_path = os.path.join(self.root_dir, 'rgb', img_fname) img = Image.open(image_path) if self.downsample!=1.0: img = img.resize(self.img_wh, Image.LANCZOS) img = self.transform(img) # (4, h, w) img = img.view(img.shape[0], -1).permute(1, 0) # (h*w, 4) RGBA if img.shape[-1]==4: img = img[:, :3] * img[:, -1:] + (1 - img[:, -1:]) # blend A to RGB self.all_rgbs += [img] c2w = np.loadtxt(os.path.join(self.root_dir, 'pose', pose_fname)) #@ self.blender2opencv c2w = torch.FloatTensor(c2w) self.poses.append(c2w) # C2W rays_o, rays_d = get_rays(self.directions, c2w) # both (h*w, 3) self.all_rays += [torch.cat([rays_o, rays_d], 1)] # (h*w, 8) # w2c = torch.inverse(c2w) # self.poses = torch.stack(self.poses) if 'train' == self.split: if self.is_stack: self.all_rays = torch.stack(self.all_rays, 0).reshape(-1,*self.img_wh[::-1], 6) # (len(self.meta['frames])*h*w, 3) self.all_rgbs = torch.stack(self.all_rgbs, 0).reshape(-1,*self.img_wh[::-1], 3) # (len(self.meta['frames])*h*w, 3) else: self.all_rays = torch.cat(self.all_rays, 0) # (len(self.meta['frames])*h*w, 3) self.all_rgbs = torch.cat(self.all_rgbs, 0) # (len(self.meta['frames])*h*w, 3) else: self.all_rays = torch.stack(self.all_rays, 0) # (len(self.meta['frames]),h*w, 3) self.all_rgbs = torch.stack(self.all_rgbs, 0).reshape(-1,*self.img_wh[::-1], 3) # (len(self.meta['frames]),h,w,3) def define_transforms(self): self.transform = T.ToTensor() def define_proj_mat(self): self.proj_mat = torch.from_numpy(self.intrinsics[:3,:3]).unsqueeze(0).float() @ torch.inverse(self.poses)[:,:3] def world2ndc(self, points): device = points.device return (points - self.center.to(device)) / self.radius.to(device) def __len__(self): if self.split == 'train': return len(self.all_rays) return len(self.all_rgbs) def __getitem__(self, idx): if self.split == 'train': # use data in the buffers sample = {'rays': self.all_rays[idx], 'rgbs': self.all_rgbs[idx]} else: # create data for each image separately img = self.all_rgbs[idx] rays = self.all_rays[idx] sample = {'rays': rays, 'rgbs': img} return sample ================================================ FILE: dataLoader/ray_utils.py ================================================ import torch, re, json import numpy as np from torch import searchsorted from kornia import create_meshgrid def load_json(path): with open(path, 'r') as f: return json.load(f) # from utils import index_point_feature def depth2dist(z_vals, cos_angle): # z_vals: [N_ray N_sample] device = z_vals.device dists = z_vals[..., 1:] - z_vals[..., :-1] dists = torch.cat([dists, torch.Tensor([1e10]).to(device).expand(dists[..., :1].shape)], -1) # [N_rays, N_samples] dists = dists * cos_angle.unsqueeze(-1) return dists def ndc2dist(ndc_pts, cos_angle): dists = torch.norm(ndc_pts[:, 1:] - ndc_pts[:, :-1], dim=-1) dists = torch.cat([dists, 1e10 * cos_angle.unsqueeze(-1)], -1) # [N_rays, N_samples] return dists def get_ray_directions(H, W, focal, center=None): """ Get ray directions for all pixels in camera coordinate. Reference: https://www.scratchapixel.com/lessons/3d-basic-rendering/ ray-tracing-generating-camera-rays/standard-coordinate-systems Inputs: H, W, focal: image height, width and focal length Outputs: directions: (H, W, 3), the direction of the rays in camera coordinate """ grid = create_meshgrid(H, W, normalized_coordinates=False)[0] + 0.5 i, j = grid.unbind(-1) # the direction here is without +0.5 pixel centering as calibration is not so accurate # see https://github.com/bmild/nerf/issues/24 cent = center if center is not None else [W / 2, H / 2] directions = torch.stack([(i - cent[0]) / focal[0], (j - cent[1]) / focal[1], torch.ones_like(i)], -1) # (H, W, 3) return directions def get_ray_directions_blender(H, W, focal, center=None): """ Get ray directions for all pixels in camera coordinate. Reference: https://www.scratchapixel.com/lessons/3d-basic-rendering/ ray-tracing-generating-camera-rays/standard-coordinate-systems Inputs: H, W, focal: image height, width and focal length Outputs: directions: (H, W, 3), the direction of the rays in camera coordinate """ grid = create_meshgrid(H, W, normalized_coordinates=False)[0]+0.5 i, j = grid.unbind(-1) # the direction here is without +0.5 pixel centering as calibration is not so accurate # see https://github.com/bmild/nerf/issues/24 cent = center if center is not None else [W / 2, H / 2] directions = torch.stack([(i - cent[0]) / focal[0], -(j - cent[1]) / focal[1], -torch.ones_like(i)], -1) # (H, W, 3) return directions def get_rays(directions, c2w): """ Get ray origin and normalized directions in world coordinate for all pixels in one image. Reference: https://www.scratchapixel.com/lessons/3d-basic-rendering/ ray-tracing-generating-camera-rays/standard-coordinate-systems Inputs: directions: (H, W, 3) precomputed ray directions in camera coordinate c2w: (3, 4) transformation matrix from camera coordinate to world coordinate Outputs: rays_o: (H*W, 3), the origin of the rays in world coordinate rays_d: (H*W, 3), the normalized direction of the rays in world coordinate """ # Rotate ray directions from camera coordinate to the world coordinate rays_d = directions @ c2w[:3, :3].T # (H, W, 3) # rays_d = rays_d / torch.norm(rays_d, dim=-1, keepdim=True) # The origin of all rays is the camera origin in world coordinate rays_o = c2w[:3, 3].expand(rays_d.shape) # (H, W, 3) rays_d = rays_d.view(-1, 3) rays_o = rays_o.view(-1, 3) return rays_o, rays_d def ndc_rays_blender(H, W, focal, near, rays_o, rays_d): # Shift ray origins to near plane t = -(near + rays_o[..., 2]) / rays_d[..., 2] rays_o = rays_o + t[..., None] * rays_d # Projection o0 = -1. / (W / (2. * focal)) * rays_o[..., 0] / rays_o[..., 2] o1 = -1. / (H / (2. * focal)) * rays_o[..., 1] / rays_o[..., 2] o2 = 1. + 2. * near / rays_o[..., 2] d0 = -1. / (W / (2. * focal)) * (rays_d[..., 0] / rays_d[..., 2] - rays_o[..., 0] / rays_o[..., 2]) d1 = -1. / (H / (2. * focal)) * (rays_d[..., 1] / rays_d[..., 2] - rays_o[..., 1] / rays_o[..., 2]) d2 = -2. * near / rays_o[..., 2] rays_o = torch.stack([o0, o1, o2], -1) rays_d = torch.stack([d0, d1, d2], -1) return rays_o, rays_d def ndc_rays(H, W, focal, near, rays_o, rays_d): # Shift ray origins to near plane t = (near - rays_o[..., 2]) / rays_d[..., 2] rays_o = rays_o + t[..., None] * rays_d # Projection o0 = 1. / (W / (2. * focal)) * rays_o[..., 0] / rays_o[..., 2] o1 = 1. / (H / (2. * focal)) * rays_o[..., 1] / rays_o[..., 2] o2 = 1. - 2. * near / rays_o[..., 2] d0 = 1. / (W / (2. * focal)) * (rays_d[..., 0] / rays_d[..., 2] - rays_o[..., 0] / rays_o[..., 2]) d1 = 1. / (H / (2. * focal)) * (rays_d[..., 1] / rays_d[..., 2] - rays_o[..., 1] / rays_o[..., 2]) d2 = 2. * near / rays_o[..., 2] rays_o = torch.stack([o0, o1, o2], -1) rays_d = torch.stack([d0, d1, d2], -1) return rays_o, rays_d # Hierarchical sampling (section 5.2) def sample_pdf(bins, weights, N_samples, det=False, pytest=False): device = weights.device # Get pdf weights = weights + 1e-5 # prevent nans pdf = weights / torch.sum(weights, -1, keepdim=True) cdf = torch.cumsum(pdf, -1) cdf = torch.cat([torch.zeros_like(cdf[..., :1]), cdf], -1) # (batch, len(bins)) # Take uniform samples if det: u = torch.linspace(0., 1., steps=N_samples, device=device) u = u.expand(list(cdf.shape[:-1]) + [N_samples]) else: u = torch.rand(list(cdf.shape[:-1]) + [N_samples], device=device) # Pytest, overwrite u with numpy's fixed random numbers if pytest: np.random.seed(0) new_shape = list(cdf.shape[:-1]) + [N_samples] if det: u = np.linspace(0., 1., N_samples) u = np.broadcast_to(u, new_shape) else: u = np.random.rand(*new_shape) u = torch.Tensor(u) # Invert CDF u = u.contiguous() inds = searchsorted(cdf.detach(), u, right=True) below = torch.max(torch.zeros_like(inds - 1), inds - 1) above = torch.min((cdf.shape[-1] - 1) * torch.ones_like(inds), inds) inds_g = torch.stack([below, above], -1) # (batch, N_samples, 2) matched_shape = [inds_g.shape[0], inds_g.shape[1], cdf.shape[-1]] cdf_g = torch.gather(cdf.unsqueeze(1).expand(matched_shape), 2, inds_g) bins_g = torch.gather(bins.unsqueeze(1).expand(matched_shape), 2, inds_g) denom = (cdf_g[..., 1] - cdf_g[..., 0]) denom = torch.where(denom < 1e-5, torch.ones_like(denom), denom) t = (u - cdf_g[..., 0]) / denom samples = bins_g[..., 0] + t * (bins_g[..., 1] - bins_g[..., 0]) return samples def dda(rays_o, rays_d, bbox_3D): inv_ray_d = 1.0 / (rays_d + 1e-6) t_min = (bbox_3D[:1] - rays_o) * inv_ray_d # N_rays 3 t_max = (bbox_3D[1:] - rays_o) * inv_ray_d t = torch.stack((t_min, t_max)) # 2 N_rays 3 t_min = torch.max(torch.min(t, dim=0)[0], dim=-1, keepdim=True)[0] t_max = torch.min(torch.max(t, dim=0)[0], dim=-1, keepdim=True)[0] return t_min, t_max def ray_marcher(rays, N_samples=64, lindisp=False, perturb=0, bbox_3D=None): """ sample points along the rays Inputs: rays: () Returns: """ # Decompose the inputs N_rays = rays.shape[0] rays_o, rays_d = rays[:, 0:3], rays[:, 3:6] # both (N_rays, 3) near, far = rays[:, 6:7], rays[:, 7:8] # both (N_rays, 1) if bbox_3D is not None: # cal aabb boundles near, far = dda(rays_o, rays_d, bbox_3D) # Sample depth points z_steps = torch.linspace(0, 1, N_samples, device=rays.device) # (N_samples) if not lindisp: # use linear sampling in depth space z_vals = near * (1 - z_steps) + far * z_steps else: # use linear sampling in disparity space z_vals = 1 / (1 / near * (1 - z_steps) + 1 / far * z_steps) z_vals = z_vals.expand(N_rays, N_samples) if perturb > 0: # perturb sampling depths (z_vals) z_vals_mid = 0.5 * (z_vals[:, :-1] + z_vals[:, 1:]) # (N_rays, N_samples-1) interval mid points # get intervals between samples upper = torch.cat([z_vals_mid, z_vals[:, -1:]], -1) lower = torch.cat([z_vals[:, :1], z_vals_mid], -1) perturb_rand = perturb * torch.rand(z_vals.shape, device=rays.device) z_vals = lower + (upper - lower) * perturb_rand xyz_coarse_sampled = rays_o.unsqueeze(1) + \ rays_d.unsqueeze(1) * z_vals.unsqueeze(2) # (N_rays, N_samples, 3) return xyz_coarse_sampled, rays_o, rays_d, z_vals def read_pfm(filename): file = open(filename, 'rb') color = None width = None height = None scale = None endian = None header = file.readline().decode('utf-8').rstrip() if header == 'PF': color = True elif header == 'Pf': color = False else: raise Exception('Not a PFM file.') dim_match = re.match(r'^(\d+)\s(\d+)\s$', file.readline().decode('utf-8')) if dim_match: width, height = map(int, dim_match.groups()) else: raise Exception('Malformed PFM header.') scale = float(file.readline().rstrip()) if scale < 0: # little-endian endian = '<' scale = -scale else: endian = '>' # big-endian data = np.fromfile(file, endian + 'f') shape = (height, width, 3) if color else (height, width) data = np.reshape(data, shape) data = np.flipud(data) file.close() return data, scale class SimpleSampler: def __init__(self, total, batch): self.total = total self.batch = batch self.curr = total self.ids = None def nextids(self): self.curr += self.batch if self.curr + self.batch > self.total: self.ids = torch.LongTensor(np.random.permutation(self.total)) self.curr = 0 return self.ids[self.curr:self.curr + self.batch] def ndc_bbox(all_rays): near_min = torch.min(all_rays[...,:3].view(-1,3),dim=0)[0] near_max = torch.max(all_rays[..., :3].view(-1, 3), dim=0)[0] far_min = torch.min((all_rays[...,:3]+all_rays[...,3:6]).view(-1,3),dim=0)[0] far_max = torch.max((all_rays[...,:3]+all_rays[...,3:6]).view(-1, 3), dim=0)[0] print(f'===> ndc bbox near_min:{near_min} near_max:{near_max} far_min:{far_min} far_max:{far_max}') return torch.stack((torch.minimum(near_min,far_min),torch.maximum(near_max,far_max))) def pose_from_json(meta, transpose): c2ws = [] for frame in meta['frames']: c2ws.append(np.array(frame['transform_matrix'])@transpose) return np.stack(c2ws) def rotation_matrix_from_vectors(vec1, vec2): """ Find the rotation matrix that aligns vec1 to vec2 :param vec1: A 3d "source" vector :param vec2: A 3d "destination" vector :return mat: A transform matrix (3x3) which when applied to vec1, aligns it with vec2. """ a, b = (vec1 / np.linalg.norm(vec1)).reshape(3), (vec2 / np.linalg.norm(vec2)).reshape(3) v = np.cross(a, b) if any(v): # if not all zeros then c = np.dot(a, b) s = np.linalg.norm(v) kmat = np.array([[0, -v[2], v[1]], [v[2], 0, -v[0]], [-v[1], v[0], 0]]) return np.eye(3) + kmat + kmat.dot(kmat) * ((1 - c) / (s ** 2)) else: return np.eye(3) # cross of all zeros only occurs on identical directions def normalize(x): return x / np.linalg.norm(x) def rotation_up(poses): up = normalize(np.linalg.lstsq(poses[:, :3, 1],np.ones((poses.shape[0],1)))[0]) rot = rotation_matrix_from_vectors(up,np.array([0.,1.,0.])) return rot def search_orientation(points): from scipy.spatial.transform import Rotation as R bbox_sizes,rot_mats,bboxs = [],[],[] for y_angle in np.linspace(-45,45,15): rotvec = np.array([0,y_angle,0])/180*np.pi rot = R.from_rotvec(rotvec).as_matrix() point_orientation = rot@points bbox = np.max(point_orientation,axis=1) - np.min(point_orientation,axis=1) bbox_sizes.append(np.prod(bbox)) rot_mats.append(rot) bboxs.append(bbox) rot = rot_mats[np.argmin(bbox_sizes)] bbox = bboxs[np.argmin(bbox_sizes)] return rot,bbox def load_point_txt(path): points = [] with open(path, "r") as f: for line in f: if line[0] == "#": continue els = line.split(" ") err = float(els[7]) if err > 0.25: continue points.append([float(els[1]), float(els[2]), float(els[3])]) points = np.stack(points) # mask out outerliner with a sphere cover 95 percet poitns center = np.mean(points, axis=0) dist = np.sqrt(np.sum((points - center) ** 2, axis=1)) radius_idx = np.argsort(dist)[:int(points.shape[0] * 0.95)] points = points[radius_idx] return points p34_to_44 = lambda p: np.concatenate([p, np.tile(np.reshape(np.eye(4)[-1, :], [1, 1, 4]), [p.shape[0], 1, 1])], 1) def orientation(poses, point_path=None): if point_path is not None: points = load_point_txt(point_path) else: points = poses[:,:3,-1] # np.savetxt('points_1.txt', points) # np.savetxt('poses_center_1.txt', poses[:, :3, -1]) rot_up = rotation_up(poses) poses_new = rot_up[None] @ poses[:, :3] points = rot_up[:3, :3] @ points.T center = np.mean(poses_new[:,:3,-1], axis=0, keepdims=True) poses_new[:, :3, -1] -= center points -= center.T # scale = 1.5 rot, bbox = search_orientation(poses_new[:, :3, -1].T) poses_new[:, :3, :4] = rot[None] @ poses_new[:, :3, :4] points = rot @ points aabb = np.stack((np.min(points,axis=1),np.max(points,axis=1))) poses_new[:, :3, -1] /= np.min(aabb[1]-aabb[0]) points /= np.min(aabb[1] - aabb[0]) aabb = (aabb/np.min(aabb[1]-aabb[0])*1.5).tolist() np.savetxt('points.txt', points.T) np.savetxt('poses_center.txt', poses_new[:, :3, -1]) return p34_to_44(poses_new), aabb def spherify_poses(poses, radus=1): p34_to_44 = lambda p: np.concatenate([p, np.tile(np.reshape(np.eye(4)[-1, :], [1, 1, 4]), [p.shape[0], 1, 1])], 1) rays_d = poses[:, :3, 2:3] rays_o = poses[:, :3, 3:4] def min_line_dist(rays_o, rays_d): A_i = np.eye(3) - rays_d * np.transpose(rays_d, [0, 2, 1]) b_i = -A_i @ rays_o pt_mindist = np.squeeze(-np.linalg.inv((np.transpose(A_i, [0, 2, 1]) @ A_i).mean(0)) @ (b_i).mean(0)) return pt_mindist pt_mindist = min_line_dist(rays_o, rays_d) center = pt_mindist up = (poses[:, :3, 3] - center).mean(0) vec0 = normalize(up) vec1 = normalize(np.cross([.1, .2, .3], vec0)) vec2 = normalize(np.cross(vec0, vec1)) pos = center c2w = np.stack([vec1, vec2, vec0, pos], 1) poses_reset = np.linalg.inv(p34_to_44(c2w[None])) @ p34_to_44(poses[:, :3, :4]) rad = np.sqrt(np.mean(np.sum(np.square(poses_reset[:, :3, 3]), -1)))*radus # print(poses_reset,center,rad) scale = 1. / rad poses_reset[:, :3, 3] *= scale # bds *= sc rad *= scale # print ('========>',poses_reset) centroid = np.mean(poses_reset[:, :3, 3], 0) zh = centroid[2] radcircle = np.sqrt(rad ** 2 - zh ** 2) render_poses = [] for th in np.linspace(0., 2. * np.pi, 120): camorigin = np.array([radcircle * np.cos(th), radcircle * np.sin(th), zh]) up = np.array([0, 0, -1.]) vec2 = normalize(camorigin) vec0 = normalize(np.cross(vec2, up)) vec1 = normalize(np.cross(vec2, vec0)) pos = camorigin p = np.stack([vec0, vec1, vec2, pos], 1) render_poses.append(p) render_poses = np.stack(render_poses, 0) # render_poses = np.concatenate([render_poses, np.broadcast_to(poses[0, :3, -1:], render_poses[:, :3, -1:].shape)], -1) # poses_reset = np.concatenate( # [poses_reset[:, :3, :4], np.broadcast_to(poses[0, :3, -1:], poses_reset[:, :3, -1:].shape)], -1) return poses_reset, render_poses, scale ================================================ FILE: dataLoader/sdf.py ================================================ import torch import numpy as np from torch.utils.data import Dataset def N_to_reso(avg_reso, bbox): xyz_min, xyz_max = bbox dim = len(xyz_min) n_voxels = avg_reso**dim voxel_size = ((xyz_max - xyz_min).prod() / n_voxels).pow(1 / dim) return torch.ceil((xyz_max - xyz_min) / voxel_size).long().tolist() def load(path, split, dtype='points'): if 'grid' == dtype: sdf = torch.from_numpy(np.load(path).astype(np.float32)) D, H, W = sdf.shape z, y, x = torch.meshgrid(torch.arange(0, D), torch.arange(0, H), torch.arange(0, W), indexing='ij') coordiante = torch.stack((x,y,z),-1).reshape(D*H*W,3)#*2-1 # normalize to [-1,1] sdf = sdf.reshape(D*H*W,-1) DHW = [D,H,W] elif 'points' == dtype: DHW = [640] * 3 sdf_dict = np.load(path, allow_pickle=True).item() sdf = torch.from_numpy(sdf_dict[f'sdfs_{split}'].astype(np.float32)).reshape(-1,1) coordiante = torch.from_numpy(sdf_dict[f'points_{split}'].astype(np.float32)) aabb = [[-1,-1,-1],[1,1,1]] coordiante = ((coordiante + 1) / 2 * (torch.tensor(DHW[::-1]))).reshape(-1,3) DHW = DHW[::-1] return coordiante, sdf, DHW class SDFDataset(Dataset): def __init__(self, cfg, split='train'): datadir = cfg.datadir self.coordiante, self.sdf, self.DHW = load(datadir, split) [D, H, W] = self.DHW self.scene_bbox = [[0., 0., 0.], [W, H, D]] cfg.aabb = self.scene_bbox def __len__(self): return len(self.sdf) def __getitem__(self, idx): sample = {'rgb': self.sdf[idx], 'xy': self.coordiante[idx]} return sample ================================================ FILE: dataLoader/tankstemple.py ================================================ import torch from torch.utils.data import Dataset from tqdm import tqdm import os from PIL import Image from torchvision import transforms as T from .ray_utils import * def circle(radius=3.5, h=0.0, axis='z', t0=0, r=1): if axis == 'z': return lambda t: [radius * np.cos(r * t + t0), radius * np.sin(r * t + t0), h] elif axis == 'y': return lambda t: [radius * np.cos(r * t + t0), h, radius * np.sin(r * t + t0)] else: return lambda t: [h, radius * np.cos(r * t + t0), radius * np.sin(r * t + t0)] def cross(x, y, axis=0): T = torch if isinstance(x, torch.Tensor) else np return T.cross(x, y, axis) def normalize(x, axis=-1, order=2): if isinstance(x, torch.Tensor): l2 = x.norm(p=order, dim=axis, keepdim=True) return x / (l2 + 1e-8), l2 else: l2 = np.linalg.norm(x, order, axis) l2 = np.expand_dims(l2, axis) l2[l2 == 0] = 1 return x / l2, def cat(x, axis=1): if isinstance(x[0], torch.Tensor): return torch.cat(x, dim=axis) return np.concatenate(x, axis=axis) def look_at_rotation(camera_position, at=None, up=None, inverse=False, cv=False): """ This function takes a vector 'camera_position' which specifies the location of the camera in world coordinates and two vectors `at` and `up` which indicate the position of the object and the up directions of the world coordinate system respectively. The object is assumed to be centered at the origin. The output is a rotation matrix representing the transformation from world coordinates -> view coordinates. Input: camera_position: 3 at: 1 x 3 or N x 3 (0, 0, 0) in default up: 1 x 3 or N x 3 (0, 1, 0) in default """ if at is None: at = torch.zeros_like(camera_position) else: at = torch.tensor(at).type_as(camera_position) if up is None: up = torch.zeros_like(camera_position) up[2] = -1 else: up = torch.tensor(up).type_as(camera_position) z_axis = normalize(at - camera_position)[0] x_axis = normalize(cross(up, z_axis))[0] y_axis = normalize(cross(z_axis, x_axis))[0] R = cat([x_axis[:, None], y_axis[:, None], z_axis[:, None]], axis=1) return R def gen_path(pos_gen, at=(0, 0, 0), up=(0, -1, 0), frames=180): c2ws = [] for t in range(frames): c2w = torch.eye(4) cam_pos = torch.tensor(pos_gen(t * (360.0 / frames) / 180 * np.pi)) cam_rot = look_at_rotation(cam_pos, at=at, up=up, inverse=False, cv=True) c2w[:3, 3], c2w[:3, :3] = cam_pos, cam_rot c2ws.append(c2w) return torch.stack(c2ws) class TanksTempleDataset(Dataset): """NSVF Generic Dataset.""" def __init__(self, cfg, split='train'): self.root_dir = cfg.datadir self.split = split self.is_stack = False if 'train'==split else True self.downsample = cfg.get(f'downsample_{self.split}') self.img_wh = (int(1920 / self.downsample), int(1080 / self.downsample)) self.define_transforms() self.white_bg = True self.near_far = [0.01, 6.0] self.scene_bbox = (torch.from_numpy(np.loadtxt(f'{self.root_dir}/bbox.txt')).float()[:6].view(2, 3) * 1.2).tolist() self.blender2opencv = np.array([[1, 0, 0, 0], [0, -1, 0, 0], [0, 0, -1, 0], [0, 0, 0, 1]]) self.read_meta() self.define_proj_mat() # self.center = torch.mean(self.scene_bbox, axis=0).float().view(1, 1, 3) # self.radius = (self.scene_bbox[1] - self.center).float().view(1, 1, 3) def bbox2corners(self): corners = self.scene_bbox.unsqueeze(0).repeat(4, 1, 1) for i in range(3): corners[i, [0, 1], i] = corners[i, [1, 0], i] return corners.view(-1, 3) def read_meta(self): self.intrinsics = np.loadtxt(os.path.join(self.root_dir, "intrinsics.txt")) self.intrinsics[:2] *= (np.array(self.img_wh) / np.array([1920, 1080])).reshape(2, 1) pose_files = sorted(os.listdir(os.path.join(self.root_dir, 'pose'))) img_files = sorted(os.listdir(os.path.join(self.root_dir, 'rgb'))) if self.split == 'train': pose_files = [x for x in pose_files if x.startswith('0_')] img_files = [x for x in img_files if x.startswith('0_')] elif self.split == 'val': pose_files = [x for x in pose_files if x.startswith('1_')] img_files = [x for x in img_files if x.startswith('1_')] elif self.split == 'test': test_pose_files = [x for x in pose_files if x.startswith('2_')] test_img_files = [x for x in img_files if x.startswith('2_')] if len(test_pose_files) == 0: test_pose_files = [x for x in pose_files if x.startswith('1_')] test_img_files = [x for x in img_files if x.startswith('1_')] pose_files = test_pose_files img_files = test_img_files # ray directions for all pixels, same for all images (same H, W, focal) self.directions = get_ray_directions(self.img_wh[1], self.img_wh[0], [self.intrinsics[0, 0], self.intrinsics[1, 1]], center=self.intrinsics[:2, 2]) # (h, w, 3) self.directions = self.directions / torch.norm(self.directions, dim=-1, keepdim=True) self.poses = [] ray_per_frame = self.img_wh[0]*self.img_wh[1] self.all_rays = torch.empty(len(pose_files),ray_per_frame,6) self.all_rgbs = torch.empty(len(pose_files),ray_per_frame,3) assert len(img_files) == len(pose_files) for i in tqdm(range(len(pose_files)),desc=f'Loading data {self.split} ({len(img_files)})'): img_fname, pose_fname = img_files[i], pose_files[i] image_path = os.path.join(self.root_dir, 'rgb', img_fname) img = Image.open(image_path) if self.downsample != 1.0: img = img.resize(self.img_wh, Image.LANCZOS) img = self.transform(img) # (4, h, w) img = img.view(img.shape[0], -1).permute(1, 0) # (h*w, 4) RGBA if img.shape[-1] == 4: img = img[:, :3] * img[:, -1:] + (1 - img[:, -1:]) # blend A to RGB # self.all_rgbs.append(img) c2w = np.loadtxt(os.path.join(self.root_dir, 'pose', pose_fname)) # @ cam_trans c2w = torch.FloatTensor(c2w) self.poses.append(c2w) # C2W rays_o, rays_d = get_rays(self.directions, c2w) # both (h*w, 3) self.all_rays[i] = torch.cat([rays_o, rays_d], 1) # (h*w, 6) self.all_rgbs[i] = img self.poses = torch.stack(self.poses) frames = 200 scene_bbox = torch.tensor(self.scene_bbox).float() center = torch.mean(scene_bbox, dim=0) radius = torch.norm(scene_bbox[1] - center) * 1.2 up = torch.mean(self.poses[:, :3, 1], dim=0).tolist() pos_gen = circle(radius=radius, h=-0.2 * up[1], axis='y') self.render_path = gen_path(pos_gen, up=up, frames=frames) self.render_path[:, :3, 3] += center if 'train' == self.split: if not self.is_stack: # self.all_rays = torch.stack(self.all_rays, 0).reshape(-1, *self.img_wh[::-1], 6) # (len(self.meta['frames])*h*w, 3) # self.all_rgbs = torch.stack(self.all_rgbs, 0).reshape(-1, *self.img_wh[::-1], 3) # (len(self.meta['frames])*h*w, 3) # else: self.all_rays = self.all_rays.reshape(-1,6) # (len(self.meta['frames])*h*w, 3) self.all_rgbs = self.all_rgbs.reshape(-1,3) # (len(self.meta['frames])*h*w, 3) else: # self.all_rays = torch.stack(self.all_rays, 0) # (len(self.meta['frames]),h*w, 3) self.all_rgbs = self.all_rgbs.reshape(-1, *self.img_wh[::-1], 3) # (len(self.meta['frames]),h,w,3) def define_transforms(self): self.transform = T.ToTensor() def define_proj_mat(self): self.proj_mat = torch.from_numpy(self.intrinsics[:3, :3]).unsqueeze(0).float() @ torch.inverse(self.poses)[:, :3] def world2ndc(self, points): device = points.device return (points - self.center.to(device)) / self.radius.to(device) def __len__(self): if self.split == 'train': return len(self.all_rays) return len(self.all_rgbs) def __getitem__(self, idx): if self.split == 'train': # use data in the buffers sample = {'rays': self.all_rays[idx], 'rgbs': self.all_rgbs[idx]} else: # create data for each image separately img = self.all_rgbs[idx] rays = self.all_rays[idx] sample = {'rays': rays, 'rgbs': img} return sample ================================================ FILE: dataLoader/your_own_data.py ================================================ import torch,cv2 from torch.utils.data import Dataset import json from tqdm import tqdm import os from PIL import Image from torchvision import transforms as T from .ray_utils import * class YourOwnDataset(Dataset): def __init__(self, datadir, split='train', downsample=1.0, is_stack=False, N_vis=-1): self.N_vis = N_vis self.root_dir = datadir self.split = split self.is_stack = is_stack self.downsample = downsample self.define_transforms() self.scene_bbox = torch.tensor([[-1.5, -1.5, -1.5], [1.5, 1.5, 1.5]]) self.blender2opencv = np.array([[1, 0, 0, 0], [0, -1, 0, 0], [0, 0, -1, 0], [0, 0, 0, 1]]) self.read_meta() self.define_proj_mat() self.white_bg = True self.near_far = [0.1,100.0] self.center = torch.mean(self.scene_bbox, axis=0).float().view(1, 1, 3) self.radius = (self.scene_bbox[1] - self.center).float().view(1, 1, 3) self.downsample=downsample def read_depth(self, filename): depth = np.array(read_pfm(filename)[0], dtype=np.float32) # (800, 800) return depth def read_meta(self): with open(os.path.join(self.root_dir, f"transforms_{self.split}.json"), 'r') as f: self.meta = json.load(f) w, h = int(self.meta['w']/self.downsample), int(self.meta['h']/self.downsample) self.img_wh = [w,h] self.focal_x = 0.5 * w / np.tan(0.5 * self.meta['camera_angle_x']) # original focal length self.focal_y = 0.5 * h / np.tan(0.5 * self.meta['camera_angle_y']) # original focal length self.cx, self.cy = self.meta['cx'],self.meta['cy'] # ray directions for all pixels, same for all images (same H, W, focal) self.directions = get_ray_directions(h, w, [self.focal_x,self.focal_y], center=[self.cx, self.cy]) # (h, w, 3) self.directions = self.directions / torch.norm(self.directions, dim=-1, keepdim=True) self.intrinsics = torch.tensor([[self.focal_x,0,self.cx],[0,self.focal_y,self.cy],[0,0,1]]).float() self.image_paths = [] self.poses = [] self.all_rays = [] self.all_rgbs = [] self.all_masks = [] self.all_depth = [] img_eval_interval = 1 if self.N_vis < 0 else len(self.meta['frames']) // self.N_vis idxs = list(range(0, len(self.meta['frames']), img_eval_interval)) for i in tqdm(idxs, desc=f'Loading data {self.split} ({len(idxs)})'):#img_list:# frame = self.meta['frames'][i] pose = np.array(frame['transform_matrix']) @ self.blender2opencv c2w = torch.FloatTensor(pose) self.poses += [c2w] image_path = os.path.join(self.root_dir, f"{frame['file_path']}.png") self.image_paths += [image_path] img = Image.open(image_path) if self.downsample!=1.0: img = img.resize(self.img_wh, Image.LANCZOS) img = self.transform(img) # (4, h, w) img = img.view(-1, w*h).permute(1, 0) # (h*w, 4) RGBA if img.shape[-1]==4: img = img[:, :3] * img[:, -1:] + (1 - img[:, -1:]) # blend A to RGB self.all_rgbs += [img] rays_o, rays_d = get_rays(self.directions, c2w) # both (h*w, 3) self.all_rays += [torch.cat([rays_o, rays_d], 1)] # (h*w, 6) self.poses = torch.stack(self.poses) if not self.is_stack: self.all_rays = torch.cat(self.all_rays, 0) # (len(self.meta['frames])*h*w, 3) self.all_rgbs = torch.cat(self.all_rgbs, 0) # (len(self.meta['frames])*h*w, 3) # self.all_depth = torch.cat(self.all_depth, 0) # (len(self.meta['frames])*h*w, 3) else: self.all_rays = torch.stack(self.all_rays, 0) # (len(self.meta['frames]),h*w, 3) self.all_rgbs = torch.stack(self.all_rgbs, 0).reshape(-1,*self.img_wh[::-1], 3) # (len(self.meta['frames]),h,w,3) # self.all_masks = torch.stack(self.all_masks, 0).reshape(-1,*self.img_wh[::-1]) # (len(self.meta['frames]),h,w,3) def define_transforms(self): self.transform = T.ToTensor() def define_proj_mat(self): self.proj_mat = self.intrinsics.unsqueeze(0) @ torch.inverse(self.poses)[:,:3] def world2ndc(self,points,lindisp=None): device = points.device return (points - self.center.to(device)) / self.radius.to(device) def __len__(self): return len(self.all_rgbs) def __getitem__(self, idx): if self.split == 'train': # use data in the buffers sample = {'rays': self.all_rays[idx], 'rgbs': self.all_rgbs[idx]} else: # create data for each image separately img = self.all_rgbs[idx] rays = self.all_rays[idx] mask = self.all_masks[idx] # for quantity evaluation sample = {'rays': rays, 'rgbs': img} return sample ================================================ FILE: models/FactorFields.py ================================================ import torch, math import torch.nn import torch.nn.functional as F import numpy as np import time, skimage from utils import N_to_reso, N_to_vm_reso # import BasisCoding def grid_mapping(positions, freq_bands, aabb, basis_mapping='sawtooth'): aabbSize = max(aabb[1] - aabb[0]) scale = aabbSize[..., None] / freq_bands if basis_mapping == 'triangle': pts_local = (positions - aabb[0]).unsqueeze(-1) % scale pts_local_int = ((positions - aabb[0]).unsqueeze(-1) // scale) % 2 pts_local = pts_local / (scale / 2) - 1 pts_local = torch.where(pts_local_int == 1, -pts_local, pts_local) elif basis_mapping == 'sawtooth': pts_local = (positions - aabb[0])[..., None] % scale pts_local = pts_local / (scale / 2) - 1 pts_local = pts_local.clamp(-1., 1.) elif basis_mapping == 'sinc': pts_local = torch.sin((positions - aabb[0])[..., None] / (scale / np.pi) - np.pi / 2) elif basis_mapping == 'trigonometric': pts_local = (positions - aabb[0])[..., None] / scale * 2 * np.pi pts_local = torch.cat((torch.sin(pts_local), torch.cos(pts_local)), dim=-1) elif basis_mapping == 'x': pts_local = (positions - aabb[0]).unsqueeze(-1) / scale # elif basis_mapping=='hash': # pts_local = (positions - aabb[0])/max(aabbSize) return pts_local def dct_dict(n_atoms_fre, size, n_selete, dim=2): """ Create a dictionary using the Discrete Cosine Transform (DCT) basis. If n_atoms is not a perfect square, the returned dictionary will have ceil(sqrt(n_atoms))**2 atoms :param n_atoms: Number of atoms in dict :param size: Size of first patch dim :return: DCT dictionary, shape (size*size, ceil(sqrt(n_atoms))**2) """ # todo flip arguments to match random_dictionary p = n_atoms_fre # int(math.ceil(math.sqrt(n_atoms))) dct = np.zeros((p, size)) for k in range(p): basis = np.cos(np.arange(size) * k * math.pi / p) if k > 0: basis = basis - np.mean(basis) dct[k] = basis kron = np.kron(dct, dct) if 3 == dim: kron = np.kron(kron, dct) if n_selete < kron.shape[0]: idx = [x[0] for x in np.array_split(np.arange(kron.shape[0]), n_selete)] kron = kron[idx] for col in range(kron.shape[0]): norm = np.linalg.norm(kron[col]) or 1 kron[col] /= norm kron = torch.FloatTensor(kron) return kron def positional_encoding(positions, freqs): freq_bands = (2 ** torch.arange(freqs).float()).to(positions.device) # (F,) pts = (positions[..., None] * freq_bands).reshape( positions.shape[:-1] + (freqs * positions.shape[-1],)) # (..., DF) pts = torch.cat([torch.sin(pts), torch.cos(pts)], dim=-1) return pts def raw2alpha(sigma, dist): # sigma, dist [N_rays, N_samples] alpha = 1. - torch.exp(-sigma * dist) T = torch.cumprod(torch.cat([torch.ones_like(alpha[..., :1]), 1. - alpha + 1e-10], -1), -1) weights = alpha * T[..., :-1] # [N_rays, N_samples] return alpha, weights, T[..., -1:] class AlphaGridMask(torch.nn.Module): def __init__(self, device, aabb, alpha_volume): super(AlphaGridMask, self).__init__() self.device = device self.aabb = aabb.to(self.device) self.aabbSize = self.aabb[1] - self.aabb[0] self.invgridSize = 1.0 / self.aabbSize * 2 self.alpha_volume = alpha_volume.view(1, 1, *alpha_volume.shape[-3:]) self.gridSize = torch.LongTensor([alpha_volume.shape[-1], alpha_volume.shape[-2], alpha_volume.shape[-3]]).to( self.device) def sample_alpha(self, xyz_sampled): xyz_sampled = self.normalize_coord(xyz_sampled) alpha_vals = F.grid_sample(self.alpha_volume, xyz_sampled.view(1, -1, 1, 1, 3), align_corners=True).view(-1) return alpha_vals def normalize_coord(self, xyz_sampled): return (xyz_sampled - self.aabb[0]) * self.invgridSize - 1 class MLPMixer(torch.nn.Module): def __init__(self, in_dim, out_dim=16, num_layers=2, hidden_dim=64, pe=0, with_dropout=False): super().__init__() self.with_dropout = with_dropout self.in_dim = in_dim + 2 * in_dim * pe self.num_layers = num_layers self.hidden_dim = hidden_dim self.pe = pe backbone = [] for l in range(num_layers): if l == 0: layer_in_dim = self.in_dim else: layer_in_dim = self.hidden_dim if l == num_layers - 1: layer_out_dim, bias = out_dim, False else: layer_out_dim, bias = self.hidden_dim, True backbone.append(torch.nn.Linear(layer_in_dim, layer_out_dim, bias=bias)) self.backbone = torch.nn.ModuleList(backbone) # torch.nn.init.constant_(backbone[0].weight.data, 1.0/self.in_dim) def forward(self, x, is_train=False): # x: [B, 3] h = x if self.pe > 0: h = torch.cat([h, positional_encoding(h, self.pe)], dim=-1) if self.with_dropout and is_train: h = F.dropout(h, p=0.1) for l in range(self.num_layers): h = self.backbone[l](h) if l != self.num_layers - 1: # l!=0 and h = F.relu(h, inplace=True) # h = torch.sin(h) # sigma, feat = h[...,0], h[...,1:] return h class MLPRender_Fea(torch.nn.Module): def __init__(self, inChanel, num_layers=3, hidden_dim=64, viewpe=6, feape=2): super(MLPRender_Fea, self).__init__() self.in_mlpC = 3 + inChanel + 2 * viewpe * 3 + 2 * feape * inChanel self.num_layers = num_layers self.viewpe = viewpe self.feape = feape mlp = [] for l in range(num_layers): if l == 0: in_dim = self.in_mlpC else: in_dim = hidden_dim if l == num_layers - 1: out_dim, bias = 3, False # 3 rgb else: out_dim, bias = hidden_dim, True mlp.append(torch.nn.Linear(in_dim, out_dim, bias=bias)) self.mlp = torch.nn.ModuleList(mlp) # torch.nn.init.constant_(self.mlp[-1].bias, 0) def forward(self, viewdirs, features): indata = [features, viewdirs] if self.feape > 0: indata += [positional_encoding(features, self.feape)] if self.viewpe > 0: indata += [positional_encoding(viewdirs, self.viewpe)] h = torch.cat(indata, dim=-1) for l in range(self.num_layers): h = self.mlp[l](h) if l != self.num_layers - 1: h = F.relu(h, inplace=True) rgb = torch.sigmoid(h) return rgb class FactorFields(torch.nn.Module): def __init__(self, cfg, device): super(FactorFields, self).__init__() self.cfg = cfg self.device = device self.matMode = [[0, 1], [0, 2], [1, 2]] self.vecMode = [2, 1, 0] self.n_scene, self.scene_idx = 1, 0 self.alphaMask = None self.coeff_type, self.basis_type = cfg.model.coeff_type, cfg.model.basis_type self.setup_params(self.cfg.dataset.aabb) if self.cfg.model.coeff_type != 'none': self.coeffs = self.init_coef() if self.cfg.model.basis_type != 'none': self.basises = self.init_basis() out_dim = cfg.model.out_dim if 'vm' in self.coeff_type: in_dim = sum(cfg.model.basis_dims) * 3 elif 'x' in self.cfg.model.basis_type: in_dim = len( cfg.model.basis_dims) * 2 * self.in_dim if self.cfg.model.basis_mapping == 'trigonometric' else len( cfg.model.basis_dims) * self.in_dim else: in_dim = sum(cfg.model.basis_dims) self.linear_mat = MLPMixer(in_dim, out_dim, num_layers=cfg.model.num_layers, hidden_dim=cfg.model.hidden_dim, with_dropout=cfg.model.with_dropout).to(device) if 'reconstruction' in cfg.defaults.mode: # self.cur_volumeSize = N_to_reso(cfg.training.volume_resoInit, self.aabb) # self.update_renderParams(self.cur_volumeSize) view_pe, fea_pe = cfg.renderer.view_pe, cfg.renderer.fea_pe num_layers, hidden_dim = cfg.renderer.num_layers, cfg.renderer.hidden_dim self.renderModule = MLPRender_Fea(inChanel=out_dim - 1, num_layers=num_layers, hidden_dim=hidden_dim, viewpe=view_pe, feape=fea_pe).to(device) self.is_unbound = self.cfg.dataset.is_unbound if self.is_unbound: self.bg_len = 0.2 self.inward_aabb = torch.tensor([[-1.0, -1.0, -1.0], [1.0, 1.0, 1.0]]).to(device) self.aabb = self.inward_aabb * (1 + self.bg_len) else: self.inward_aabb = self.aabb # self.freq_bands = torch.FloatTensor(cfg.model.freq_bands).to(device) self.cur_volumeSize = N_to_reso(cfg.training.volume_resoInit ** self.in_dim, self.aabb) self.update_renderParams(self.cur_volumeSize) print('=====> total parameters: ', self.n_parameters()) def setup_params(self, aabb): self.in_dim = len(aabb[0]) - 1 if ( 'images' == self.cfg.defaults.mode or 'reconstructions' == self.cfg.defaults.mode) else len(aabb[0]) self.aabb = torch.FloatTensor(aabb)[:, :self.in_dim].to(self.device) self.basis_dims = self.cfg.model.basis_dims if 'reconstruction' not in self.cfg.defaults.mode: self.basis_reso = self.cfg.model.basis_resos if 'image' in self.cfg.defaults.mode else np.round( np.array(self.cfg.model.basis_resos) * (min(aabb[1][:self.in_dim]) + 1) / 1024.0).astype('int').tolist() self.T_basis = self.cfg.model.T_basis if self.cfg.model.T_basis>0 else sum(np.power(np.array(self.basis_reso), self.in_dim) * np.array(self.cfg.model.basis_dims)) self.T_coeff = self.cfg.model.T_coeff if self.cfg.model.T_coeff>0 else self.cfg.model.total_params - self.T_basis self.T_coeff = self.T_coeff if self.T_coeff > 0 else 8 ** self.in_dim * sum(self.basis_dims) if 'image' == self.cfg.defaults.mode: self.freq_bands = max(aabb[1][:self.in_dim]) / torch.FloatTensor(self.basis_reso).to(self.device) else: self.freq_bands = torch.FloatTensor(self.cfg.model.freq_bands).to(self.device) self.coeff_reso = N_to_reso(self.T_coeff // sum(self.basis_dims), self.aabb[:, :self.in_dim])[::-1] # DHW self.n_scene = 1 # int(aabb[1][-1]) if 'images' == self.cfg.defaults.mode else 1 if 'sdf' == self.cfg.defaults.mode: self.freq_bands *= 0.5 elif 'images' == self.cfg.defaults.mode: self.coeff_reso = [aabb[1][-1]] + self.coeff_reso self.aabb = torch.FloatTensor(aabb).to(self.device) if 'vec' in self.coeff_type or 'cp' in self.coeff_type or 'vm' in self.coeff_type: self.coeff_reso = aabb[1] else: self.coeff_reso = N_to_reso(self.cfg.model.coeff_reso ** self.in_dim, self.aabb[:, :self.in_dim])[::-1] self.T_coeff = sum(self.cfg.model.basis_dims) * np.prod(self.coeff_reso) self.T_basis = self.cfg.model.total_params - self.T_coeff scale = self.T_basis / sum( np.power(np.array(self.cfg.model.basis_resos), self.in_dim) * np.array(self.cfg.model.basis_dims)) scale = np.power(scale, 1.0 / self.in_dim) self.basis_reso = self.cfg.model.basis_resos if ( 'vec' in self.basis_type or 'cp' in self.basis_type) else np.round( np.array(self.cfg.model.basis_resos) * scale).astype('int').tolist() # self.freq_bands = self.cfg.dataset.scene_reso / torch.FloatTensor(self.basis_resos).to(self.device) self.freq_bands = torch.FloatTensor(self.cfg.model.freq_bands).to(self.device) \ if ( 'reconstructions' == self.cfg.defaults.mode or 'x' in self.basis_type or 'vec' in self.basis_type or 'cp' in self.basis_type) else torch.FloatTensor( self.cfg.model.freq_bands).to(self.device) * (self.cfg.dataset.scene_reso / float( max(self.basis_reso)) / max(self.cfg.model.freq_bands)) self.n_scene = int(aabb[1][-1]) if 'reconstructions' == self.cfg.defaults.mode else 1 # print(self.coeff_reso,self.basis_reso,self.freq_bands) def init_coef(self): n_scene = self.n_scene if 'reconstructions' == self.cfg.defaults.mode or 'images' == self.cfg.defaults.mode else 1 if 'hash' in self.coeff_type or 'grid' in self.coeff_type: coeffs = [ self.cfg.model.coef_init * torch.ones((1, sum(self.basis_dims), *self.coeff_reso), device=self.device) for _ in range(n_scene)] coeffs = torch.nn.ParameterList(coeffs) elif 'cp' in self.coeff_type or 'vm' in self.coeff_type: coeffs = [] for i in range(len(self.coeff_reso)): coeffs.append(self.cfg.model.coef_init * torch.ones( (1, sum(self.basis_dims), max(256, self.coeff_reso[i]), n_scene), device=self.device)) coeffs = torch.nn.ParameterList(coeffs) elif 'vec' in self.coeff_type: coeffs = self.cfg.model.coef_init * torch.ones( (1, sum(self.basis_dims), max(256, max(self.coeff_reso)), n_scene), device=self.device) coeffs = torch.nn.ParameterList([coeffs]) elif 'mlp' in self.coeff_type: coeffs = torch.nn.ParameterList( [MLPMixer(self.in_dim, sum(self.basis_dims), num_layers=2, hidden_dim=64, pe=4).to(self.device) for _ in range(n_scene)]) return coeffs def init_basis(self): if 'hash' in self.basis_type: import tinycudann as tcnn n_levels = len(self.basis_reso) if 'reconstruction' not in self.cfg.defaults.mode: base_resolution_low, base_resolution_high = 32, int(max(self.aabb[1]).item()) // 2 per_level_scale = torch.pow(self.freq_bands[-1] / self.freq_bands[0], 1.0 / n_levels).item() else: base_resolution_low = torch.round(self.basis_reso[0] * self.freq_bands[0]).long().item() per_level_scale = torch.pow(self.freq_bands[0] / self.freq_bands[-1], 1.0 / n_levels).item() base_resolution_high = torch.round( self.basis_reso[n_levels // 2] * self.freq_bands[n_levels // 2]).long().item() log2_hashmap_size = np.round(np.log2(self.T_basis / 3 / np.mean(self.basis_dims))) # per_level_scale = torch.pow((self.basis_reso[-1] * self.freq_bands[-1])/(self.basis_reso[0] * self.freq_bands[0]),1.0/n_levels).item() # per_level_scale = torch.pow(self.freq_bands[0] / self.freq_bands[-1], 1.0 / n_levels).item() basises = [] if len(self.basis_dims) == 1 or sum(self.basis_dims) > 32: encoding_config_low = { "otype": "HashGrid", "n_levels": n_levels, "n_features_per_level": sum(self.basis_dims) // n_levels, "log2_hashmap_size": log2_hashmap_size, "base_resolution": base_resolution_low, "per_level_scale": per_level_scale # 1.25992 #1.38191 # } basises.append(tcnn.Encoding( n_input_dims=self.in_dim, encoding_config=encoding_config_low)) else: encoding_config_low = { "otype": "HashGrid", "n_levels": n_levels // 2, "n_features_per_level": min(16, self.basis_dims[0]), "log2_hashmap_size": log2_hashmap_size, "base_resolution": base_resolution_low, "per_level_scale": per_level_scale # 1.25992 #1.38191 # } encoding_config_high = { "otype": "HashGrid", "n_levels": n_levels // 2, "n_features_per_level": self.basis_dims[-1], "log2_hashmap_size": log2_hashmap_size, "base_resolution": base_resolution_high, "per_level_scale": per_level_scale # 1.25992 #1.38191 # } basises = [] basises.append(tcnn.Encoding( n_input_dims=self.in_dim, encoding_config=encoding_config_low)) if self.basis_dims[0] == 32: basises.append(tcnn.Encoding( n_input_dims=self.in_dim, encoding_config=encoding_config_low)) basises.append(tcnn.Encoding( n_input_dims=self.in_dim, encoding_config=encoding_config_high)) return torch.nn.ParameterList(basises) else: basises, coeffs, n_params_basis = [], [], 0 # in_dim = self.in_dim if 'images' != self.cfg.defaults.mode else self.in_dim - 1 for i, (basis_dim, reso) in enumerate(zip(self.basis_dims, self.basis_reso)): # reso_cur = N_to_reso(reso, aabb)[::-1] if 'mlp' in self.basis_type: basises.append(MLPMixer(self.in_dim, basis_dim, num_layers=2, \ hidden_dim=64, pe=4).to(self.device)) elif 'grid' in self.basis_type: basises.append(torch.nn.Parameter(dct_dict(int(np.power(basis_dim, 1. / self.in_dim) + 1), reso, n_selete=basis_dim, dim=self.in_dim).reshape( [1, basis_dim] + [reso] * self.in_dim).to(self.device))) # basises.append(torch.nn.Parameter(torch.ones([1, basis_dim] + [reso] * self.in_dim).to(self.device))) elif 'vm' in self.basis_type: reso_level = N_to_vm_reso(reso ** self.in_dim, self.aabb[:, :self.in_dim]) for i in range(len(self.matMode)): mat_id_0, mat_id_1 = self.matMode[i] basises.append(torch.nn.Parameter( 0.1 * torch.randn((1, basis_dim, reso_level[mat_id_1], reso_level[mat_id_0]), device=self.device))) elif 'cp' in self.basis_type: for _ in range(self.in_dim - 1): basises.append(torch.nn.Parameter( 0.1 * torch.randn((1, basis_dim, max(reso, 128), 1), device=self.device))) elif 'x' in self.basis_type: continue return torch.nn.ParameterList(basises) def get_coeff(self, xyz_sampled): N_points, dim = xyz_sampled.shape in_dim = self.in_dim pts = self.normalize_coord(xyz_sampled).view([1, -1] + [1] * (dim - 1) + [dim]) if self.coeff_type in 'hash': coeffs = self.coeffs(pts * 0.5 + 0.5).float() elif 'grid' in self.coeff_type: coeffs = F.grid_sample(self.coeffs[self.scene_idx], pts, mode=self.cfg.model.coef_mode, align_corners=False, padding_mode='border').view(-1, N_points).t() elif 'vec' in self.coeff_type: pts = pts.view(1, -1, 1, in_dim) idx = (self.scene_idx + 0.5) / self.n_scene * 2 - 1 pts = torch.stack((torch.ones_like(pts[..., 0]) * idx, pts[..., 0]), dim=-1) coeffs = F.grid_sample(self.coeffs[0], pts, mode=self.cfg.model.coef_mode, align_corners=False, padding_mode='border').view(-1, N_points).t() elif 'cp' in self.coeff_type: pts = pts.squeeze(2) idx = (self.scene_idx + 0.5) / self.n_scene * 2 - 1 pts = torch.stack((torch.ones_like(pts) * idx, pts), dim=-2) coeffs = F.grid_sample(self.coeffs[0], pts[..., 0], mode=self.cfg.model.coef_mode, align_corners=False, padding_mode='border').view(-1, N_points).t() for i in range(1, in_dim): coeffs = coeffs * F.grid_sample(self.coeffs[i], pts[..., i], mode=self.cfg.model.coef_mode, align_corners=False, padding_mode='border').view(-1, N_points).t() elif 'vm' in self.coeff_type: pts = pts.squeeze(2) idx = (self.scene_idx + 0.5) / self.n_scene * 2 - 1 pts = torch.stack((torch.ones_like(pts) * idx, pts), dim=-2) coeffs = [] for i in range(in_dim): coeffs.append(F.grid_sample(self.coeffs[i], pts[..., self.vecMode[i]], mode=self.cfg.model.coef_mode, align_corners=False, padding_mode='border').view(-1, N_points).t()) coeffs = torch.cat(coeffs, dim=-1) elif 'mlp' in self.coeff_type: coeffs = self.coeffs[self.scene_idx](pts.view(N_points, in_dim)) elif 'hash' in self.coeff_type: coeffs = self.coeffs[self.scene_idx]((pts.view(N_points, in_dim) + 1) / 2) return coeffs def get_basis(self, x): N_points = x.shape[0] if 'images' == self.cfg.defaults.mode: x = x[..., :-1] if 'hash' in self.basis_type: x = (x - self.aabb[0]) / torch.max(self.aabb[1] - self.aabb[0]) if len(self.basises) == 1: basises = self.basises[0](x).float() if len(self.basises) == 2: basises = torch.cat((self.basises[0](x), self.basises[1](x)), dim=-1).float() elif len(self.basises) == 3: basises = torch.cat((self.basises[0](x), self.basises[1](x), self.basises[2](x)), dim=-1).float() else: freq_len = len(self.freq_bands) xyz = grid_mapping(x, self.freq_bands, self.aabb[:, :self.in_dim], self.cfg.model.basis_mapping).view(1, *( [1] * (self.in_dim - 1)), -1, self.in_dim, freq_len) basises = [] for i in range(freq_len): if 'mlp' in self.basis_type: basises.append(self.basises[i](xyz[..., i].view(-1, self.in_dim))) elif 'grid' in self.basis_type: basises.append( F.grid_sample(self.basises[i], xyz[..., i], mode=self.cfg.model.basis_mode, align_corners=True).view(-1, N_points).T) elif 'vm' in self.basis_type: coordinate_mat = torch.stack((xyz[..., self.matMode[0], i], xyz[..., self.matMode[1], i], xyz[..., self.matMode[2], i])).view(3, -1, 1, 2) for idx_mat in range(self.in_dim): basises.append(F.grid_sample(self.basises[i * self.in_dim + idx_mat], coordinate_mat[[idx_mat]], align_corners=True).view(-1, x.shape[0]).t()) elif 'cp' in self.basis_type: for idx_axis in range(self.in_dim - 1): coordinate_vec = torch.stack( (torch.zeros_like(xyz[..., idx_axis + 1, i]), xyz[..., idx_axis + 1, i]), dim=-1).squeeze(2) if 0 == idx_axis: basises_level = F.grid_sample(self.basises[i * (self.in_dim - 1) + idx_axis], coordinate_vec, align_corners=True).view(-1, x.shape[0]).t() else: basises_level = basises_level * F.grid_sample( self.basises[i * (self.in_dim - 1) + idx_axis], coordinate_vec, align_corners=True).view(-1, x.shape[0]).t() basises.append(basises_level) elif 'x' in self.basis_type: basises.append(xyz[..., i].view(x.shape[0], -1)) if isinstance(basises, list): basises = torch.cat(basises, dim=-1) if 'vm' in self.basis_type: # switch order basises = basises.view(x.shape[0], freq_len, -1).permute(0, 2, 1).reshape(x.shape[0], -1) return basises @torch.no_grad() def normalize_basis(self): for basis in self.basises: basis.data = basis.data / torch.norm(basis.data, dim=(2, 3), keepdim=True) def get_coding(self, x): if self.cfg.model.coeff_type != 'none' and self.cfg.model.basis_type != 'none': coeff = self.get_coeff(x) basises = self.get_basis(x) return basises * coeff, coeff elif self.cfg.model.coeff_type != 'none': coeff = self.get_coeff(x) return coeff, coeff elif self.cfg.model.basis_type != 'none': basises = self.get_basis(x) return basises, basises def n_parameters(self): total = sum(p.numel() for p in self.parameters()) if 'fix' in self.cfg.model.basis_type: total -= self.T_basis return total def get_optparam_groups(self, lr_small=0.001, lr_large=0.02): grad_vars = [] if self.cfg.training.linear_mat: grad_vars += [{'params': self.linear_mat.parameters(), 'lr': lr_small}] if 'none' != self.coeff_type and self.cfg.training.coeff: grad_vars += [{'params': self.coeffs.parameters(), 'lr': lr_large}] if 'fix' not in self.cfg.model.basis_type and 'none' != self.cfg.model.basis_type and self.cfg.training.basis: grad_vars += [{'params': self.basises.parameters(), 'lr': lr_large}] if 'reconstruction' in self.cfg.defaults.mode and self.cfg.training.renderModule: grad_vars += [{'params': self.renderModule.parameters(), 'lr': lr_small}] return grad_vars def set_optimizable(self, items, statue): for item in items: if item == 'basis' and self.cfg.model.basis_type != 'none': for item in self.basises: item.requires_grad = statue elif item == 'coeff' and self.cfg.model.coeff_type != 'none': for item in self.basises: item.requires_grad = statue elif item == 'proj': self.linear_mat.requires_grad = statue elif item == 'renderer': self.renderModule.requires_grad = statue def TV_loss(self, reg): total = 0 for idx in range(len(self.basises)): total = total + reg(self.basises[idx]) * 1e-2 return total def sample_point_ndc(self, rays_o, rays_d, is_train=True, N_samples=-1): N_samples = N_samples if N_samples > 0 else self.nSamples near, far = self.cfg.dataset.near_far interpx = torch.linspace(near, far, N_samples).unsqueeze(0).to(rays_o) if is_train: interpx += torch.rand_like(interpx).to(rays_o) * ((far - near) / N_samples) rays_pts = rays_o[..., None, :] + rays_d[..., None, :] * interpx[..., None] mask_outbbox = ((self.aabb[0, :self.in_dim] > rays_pts) | (rays_pts > self.aabb[1, :self.in_dim])).any(dim=-1) return rays_pts, interpx, ~mask_outbbox def sample_point(self, rays_o, rays_d, is_train=True, N_samples=-1): N_samples = N_samples if N_samples > 0 else self.nSamples vec = torch.where(rays_d == 0, torch.full_like(rays_d, 1e-6), rays_d) rate_a = (self.aabb[1, :self.in_dim] - rays_o) / vec rate_b = (self.aabb[0, :self.in_dim] - rays_o) / vec t_min = torch.minimum(rate_a, rate_b).amax(-1).clamp(min=0.05, max=1e3) rng = torch.arange(N_samples)[None].float() if is_train: rng = rng.repeat(rays_d.shape[-2], 1) rng += torch.rand_like(rng[:, [0]]) step = self.stepSize * rng.to(rays_o.device) interpx = (t_min[..., None] + step) rays_pts = rays_o[..., None, :] + rays_d[..., None, :] * interpx[..., None] mask_outbbox = ((self.aabb[0, :self.in_dim] > rays_pts) | (rays_pts > self.aabb[1, :self.in_dim])).any(dim=-1) return rays_pts, interpx, ~mask_outbbox def sample_point_unbound(self, rays_o, rays_d, is_train=True, N_samples=-1): N_samples = N_samples if N_samples > 0 else self.nSamples N_inner, N_outer = 3 * N_samples // 4, N_samples // 4 b_inner = torch.linspace(0, 2, N_inner + 1).to(self.device) b_outer = 2 / torch.linspace(1, 1 / 16, N_outer + 1).to(self.device) if is_train: rng = torch.rand((N_inner + N_outer), device=self.device) interpx = torch.cat([ b_inner[1:] * rng[:N_inner] + b_inner[:-1] * (1 - rng[:N_inner]), b_outer[1:] * rng[N_inner:] + b_outer[:-1] * (1 - rng[N_inner:]), ])[None] else: interpx = torch.cat([ (b_inner[1:] + b_inner[:-1]) * 0.5, (b_outer[1:] + b_outer[:-1]) * 0.5, ])[None] rays_pts = rays_o[:, None, :] + rays_d[:, None, :] * interpx[..., None] norm = rays_pts.abs().amax(dim=-1, keepdim=True) inner_mask = (norm <= 1) rays_pts = torch.where( inner_mask, rays_pts, rays_pts / norm * ((1 + self.bg_len) - self.bg_len / norm) ) return rays_pts, interpx, inner_mask.squeeze(-1) def normalize_coord(self, xyz_sampled): invaabbSize = 2.0 / (self.aabb[1] - self.aabb[0]) return (xyz_sampled - self.aabb[0]) * invaabbSize - 1 def basis2density(self, density_features): if self.cfg.renderer.fea2denseAct == "softplus": return F.softplus(density_features + self.cfg.renderer.density_shift) elif self.cfg.renderer.fea2denseAct == "relu": return F.relu(density_features + self.cfg.renderer.density_shift) @torch.no_grad() def cal_mean_coef(self, state_dict): if 'grid' in self.coeff_type or 'mlp' in self.coeff_type: key_list = [] for item in state_dict.keys(): if 'coeffs.0' in item: key_list.append(item) for key in key_list: average = torch.zeros_like(state_dict[key]) for i in range(self.n_scene): item = key.replace('0', f'{i}', 1) average += state_dict[item] state_dict.pop(item, None) average /= self.n_scene state_dict[key] = average elif 'vec' in self.coeff_type: state_dict['coeffs.0'] = torch.mean(state_dict['coeffs.0'], dim=-1, keepdim=True) elif 'cp' in self.coeff_type or 'vm' in self.coeff_type: for i in range(3): state_dict[f'coeffs.{i}'] = torch.mean(state_dict[f'coeffs.{i}'], dim=-1, keepdim=True) return state_dict def save(self, path): ckpt = {'state_dict': self.state_dict(), 'cfg': self.cfg} if self.alphaMask is not None: alpha_volume = self.alphaMask.alpha_volume.bool().cpu().numpy() ckpt.update({'alphaMask.shape': alpha_volume.shape}) ckpt.update({'alphaMask.mask': np.packbits(alpha_volume.reshape(-1))}) ckpt.update({'alphaMask.aabb': self.alphaMask.aabb.cpu()}) # average the coeff for saving if batch training if 'reconstruction' in self.cfg.defaults.mode: ckpt['state_dict'] = self.cal_mean_coef(ckpt['state_dict']) torch.save(ckpt, path) def load(self, ckpt): if 'alphaMask.aabb' in ckpt.keys(): length = np.prod(ckpt['alphaMask.shape']) alpha_volume = torch.from_numpy( np.unpackbits(ckpt['alphaMask.mask'])[:length].reshape(ckpt['alphaMask.shape'])) self.alphaMask = AlphaGridMask(self.device, ckpt['alphaMask.aabb'].to(self.device), alpha_volume.float().to(self.device)) self.load_state_dict(ckpt['state_dict']) volumeSize = N_to_reso(self.cfg.training.volume_resoFinal ** self.in_dim, self.aabb) self.update_renderParams(volumeSize) def update_renderParams(self, gridSize): self.aabbSize = self.aabb[1] - self.aabb[0] self.gridSize = torch.LongTensor(gridSize).to(self.device) units = self.aabbSize / (self.gridSize - 1) self.stepSize = torch.mean(units) * self.cfg.renderer.step_ratio aabbDiag = torch.sqrt(torch.sum(torch.square(self.aabbSize))) self.nSamples = int((aabbDiag / self.stepSize).item()) + 1 @torch.no_grad() def upsample_volume_grid(self, res_target): self.update_renderParams(res_target) if self.cfg.dataset.dataset_name == 'google_objs' and self.n_scene == 1 and self.cfg.model.coeff_type == 'grid': coeffs = [ F.interpolate(self.coeffs[0].data, size=None, scale_factor=1.3, align_corners=True, mode='trilinear')] self.coeffs = torch.nn.ParameterList(coeffs) def compute_alpha(self, xyz_locs, length=1): if self.alphaMask is not None: alphas = self.alphaMask.sample_alpha(xyz_locs) alpha_mask = alphas > 0 else: alpha_mask = torch.ones_like(xyz_locs[:, 0], dtype=bool) sigma = torch.zeros(xyz_locs.shape[:-1], device=xyz_locs.device) if alpha_mask.any(): feats, _ = self.get_coding(xyz_locs[alpha_mask]) validsigma = self.linear_mat(feats, is_train=False)[..., 0] sigma[alpha_mask] = self.basis2density(validsigma) alpha = 1 - torch.exp(-sigma * length).view(xyz_locs.shape[:-1]) return alpha @torch.no_grad() def getDenseAlpha(self, gridSize=None, times=16): gridSize = self.gridSize.tolist() if gridSize is None else gridSize aabbSize = self.inward_aabb[1] - self.inward_aabb[0] units = aabbSize / (torch.LongTensor(gridSize).to(self.device) - 1) units_half = 1.0 / (torch.LongTensor(gridSize) - 1) * 0.5 stepSize = torch.mean(units) samples = torch.stack(torch.meshgrid( [torch.linspace(units_half[0], 1 - units_half[0], gridSize[0]), torch.linspace(units_half[1], 1 - units_half[1], gridSize[1]), torch.linspace(units_half[2], 1 - units_half[2], gridSize[2])], indexing='ij' ), -1).to(self.device) dense_xyz = self.inward_aabb[0] * (1 - samples) + self.inward_aabb[1] * samples dense_xyz = dense_xyz.transpose(0, 2).contiguous() alpha = torch.zeros_like(dense_xyz[..., 0]) for _ in range(times): for i in range(gridSize[2]): shiftment = (torch.rand(dense_xyz[i].shape) * 2 - 1).to(self.device) * ( units / 2 * 1.2) if times > 1 else 0.0 alpha[i] += self.compute_alpha((dense_xyz[i] + shiftment).view(-1, 3), stepSize * self.cfg.renderer.distance_scale).view( (gridSize[1], gridSize[0])) return alpha / times, dense_xyz @torch.no_grad() def updateAlphaMask(self, gridSize=(200, 200, 200), is_update_alphaMask=False): alpha, dense_xyz = self.getDenseAlpha(gridSize) total_voxels = gridSize[0] * gridSize[1] * gridSize[2] ks = 3 alpha = alpha.clamp(0, 1)[None, None] alpha = F.max_pool3d(alpha, kernel_size=ks, padding=ks // 2, stride=1).view(gridSize[::-1]) # filter floaters min_size = np.mean(alpha.shape[-3:]).item() alphaMask_thres = self.cfg.renderer.alphaMask_thres if is_update_alphaMask else 0.08 if self.is_unbound: alphaMask_thres = 0.04 alpha = (alpha >= alphaMask_thres).float() else: alpha = skimage.morphology.remove_small_objects(alpha.cpu().numpy() >= alphaMask_thres, min_size=min_size, connectivity=1) alpha = torch.FloatTensor(alpha).to(self.device) if is_update_alphaMask: self.alphaMask = AlphaGridMask(self.device, self.inward_aabb, alpha) valid_xyz = dense_xyz[alpha > 0.5] xyz_min = valid_xyz.amin(0) xyz_max = valid_xyz.amax(0) if not self.is_unbound: pad = (xyz_max - xyz_min) / 20 xyz_min -= pad xyz_max += pad new_aabb = torch.stack((xyz_min, xyz_max)) total = torch.sum(alpha) return new_aabb @torch.no_grad() def shrink(self, new_aabb): self.setup_params(new_aabb.tolist()) if self.cfg.model.coeff_type != 'none': del self.coeffs self.coeffs = self.init_coef() if self.cfg.model.basis_type != 'none': del self.basises self.basises = self.init_basis() self.aabb = self.inward_aabb = new_aabb self.cfg.dataset.aabb = self.aabb.tolist() self.update_renderParams(self.gridSize.tolist()) @torch.no_grad() def filtering_rays(self, all_rays, all_rgbs, N_samples=256, chunk=10240 * 5, bbox_only=False): tt = time.time() N = torch.tensor(all_rays.shape[:-1]).prod() mask_filtered = [] length_current = 0 idx_chunks = torch.split(torch.arange(N), chunk) for idx_chunk in idx_chunks: rays_chunk = all_rays[idx_chunk].to(self.device) rays_o, rays_d = rays_chunk[..., :3], rays_chunk[..., 3:6] if bbox_only: vec = torch.where(rays_d == 0, torch.full_like(rays_d, 1e-6), rays_d) rate_a = (self.aabb[1] - rays_o) / vec rate_b = (self.aabb[0] - rays_o) / vec t_min = torch.minimum(rate_a, rate_b).amax(-1) # .clamp(min=near, max=far) t_max = torch.maximum(rate_a, rate_b).amin(-1) # .clamp(min=near, max=far) mask_inbbox = t_max > t_min else: xyz_sampled, _, _ = self.sample_point(rays_o, rays_d, N_samples=N_samples, is_train=False) mask_inbbox = (self.alphaMask.sample_alpha(xyz_sampled).view(xyz_sampled.shape[:-1]) > 0).any(-1) # mask_filtered.append(mask_inbbox.cpu()) length = torch.sum(mask_inbbox) all_rays[length_current:length_current + length], all_rgbs[length_current:length_current + length] = \ rays_chunk[mask_inbbox].cpu(), all_rgbs[idx_chunk][mask_inbbox.cpu()] length_current += length return all_rays[:length_current], all_rgbs[:length_current] def forward(self, rays_chunk, white_bg=True, is_train=False, ndc_ray=False, N_samples=-1): # sample points viewdirs = rays_chunk[:, 3:6] if self.is_unbound: xyz_sampled, z_vals, inner_mask = self.sample_point_unbound(rays_chunk[:, :3], viewdirs, is_train=is_train, N_samples=N_samples) dists = torch.cat((z_vals[:, 1:] - z_vals[:, :-1], z_vals[:, -1:] - z_vals[:, -2:-1]), dim=-1) elif ndc_ray: xyz_sampled, z_vals, inner_mask = self.sample_point_ndc(rays_chunk[:, :3], viewdirs, is_train=is_train, N_samples=N_samples) dists = torch.cat((z_vals[:, 1:] - z_vals[:, :-1], torch.zeros_like(z_vals[:, :1])), dim=-1) rays_norm = torch.norm(viewdirs, dim=-1, keepdim=True) dists = dists * rays_norm viewdirs = viewdirs / rays_norm else: xyz_sampled, z_vals, inner_mask = self.sample_point(rays_chunk[:, :3], viewdirs, is_train=is_train, N_samples=N_samples) dists = torch.cat((z_vals[:, 1:] - z_vals[:, :-1], torch.zeros_like(z_vals[:, :1])), dim=-1) viewdirs = viewdirs.view(-1, 1, 3).expand(xyz_sampled.shape) ray_valid = torch.ones_like(xyz_sampled[..., 0]).bool() if self.is_unbound else inner_mask if self.alphaMask is not None: alpha_inner_valid = self.alphaMask.sample_alpha(xyz_sampled[inner_mask]) > 0.5 ray_valid[inner_mask.clone()] = alpha_inner_valid sigma = torch.zeros(xyz_sampled.shape[:-1], device=xyz_sampled.device) rgb = torch.zeros((*xyz_sampled.shape[:2], 3), device=xyz_sampled.device) coeffs = torch.zeros((1, sum(self.cfg.model.basis_dims)), device=xyz_sampled.device) if ray_valid.any(): feats, coeffs = self.get_coding(xyz_sampled[ray_valid]) feat = self.linear_mat(feats, is_train=is_train) sigma[ray_valid] = self.basis2density(feat[..., 0]) alpha, weight, bg_weight = raw2alpha(sigma, dists * self.cfg.renderer.distance_scale) app_mask = weight > self.cfg.renderer.rayMarch_weight_thres ray_valid_new = torch.logical_and(ray_valid, app_mask) app_mask = ray_valid_new[ray_valid] if app_mask.any(): valid_rgbs = self.renderModule(viewdirs[ray_valid_new], feat[app_mask, 1:]) rgb[ray_valid_new] = valid_rgbs acc_map = torch.sum(weight, -1) rgb_map = torch.sum(weight[..., None] * rgb, -2) if white_bg or (is_train and torch.rand((1,)) < 0.5): rgb_map = rgb_map + (1. - acc_map[..., None]) rgb_map = rgb_map.clamp(0, 1) with torch.no_grad(): depth_map = torch.sum(weight * z_vals, -1) return rgb_map, depth_map, coeffs ================================================ FILE: models/__init__.py ================================================ ================================================ FILE: models/sh.py ================================================ import torch ################## sh function ################## C0 = 0.28209479177387814 C1 = 0.4886025119029199 C2 = [ 1.0925484305920792, -1.0925484305920792, 0.31539156525252005, -1.0925484305920792, 0.5462742152960396 ] C3 = [ -0.5900435899266435, 2.890611442640554, -0.4570457994644658, 0.3731763325901154, -0.4570457994644658, 1.445305721320277, -0.5900435899266435 ] C4 = [ 2.5033429417967046, -1.7701307697799304, 0.9461746957575601, -0.6690465435572892, 0.10578554691520431, -0.6690465435572892, 0.47308734787878004, -1.7701307697799304, 0.6258357354491761, ] def eval_sh(deg, sh, dirs): """ Evaluate spherical harmonics at unit directions using hardcoded SH polynomials. Works with torch/np/jnp. ... Can be 0 or more batch dimensions. :param deg: int SH max degree. Currently, 0-4 supported :param sh: torch.Tensor SH coeffs (..., C, (max degree + 1) ** 2) :param dirs: torch.Tensor unit directions (..., 3) :return: (..., C) """ assert deg <= 4 and deg >= 0 assert (deg + 1) ** 2 == sh.shape[-1] C = sh.shape[-2] result = C0 * sh[..., 0] if deg > 0: x, y, z = dirs[..., 0:1], dirs[..., 1:2], dirs[..., 2:3] result = (result - C1 * y * sh[..., 1] + C1 * z * sh[..., 2] - C1 * x * sh[..., 3]) if deg > 1: xx, yy, zz = x * x, y * y, z * z xy, yz, xz = x * y, y * z, x * z result = (result + C2[0] * xy * sh[..., 4] + C2[1] * yz * sh[..., 5] + C2[2] * (2.0 * zz - xx - yy) * sh[..., 6] + C2[3] * xz * sh[..., 7] + C2[4] * (xx - yy) * sh[..., 8]) if deg > 2: result = (result + C3[0] * y * (3 * xx - yy) * sh[..., 9] + C3[1] * xy * z * sh[..., 10] + C3[2] * y * (4 * zz - xx - yy)* sh[..., 11] + C3[3] * z * (2 * zz - 3 * xx - 3 * yy) * sh[..., 12] + C3[4] * x * (4 * zz - xx - yy) * sh[..., 13] + C3[5] * z * (xx - yy) * sh[..., 14] + C3[6] * x * (xx - 3 * yy) * sh[..., 15]) if deg > 3: result = (result + C4[0] * xy * (xx - yy) * sh[..., 16] + C4[1] * yz * (3 * xx - yy) * sh[..., 17] + C4[2] * xy * (7 * zz - 1) * sh[..., 18] + C4[3] * yz * (7 * zz - 3) * sh[..., 19] + C4[4] * (zz * (35 * zz - 30) + 3) * sh[..., 20] + C4[5] * xz * (7 * zz - 3) * sh[..., 21] + C4[6] * (xx - yy) * (7 * zz - 1) * sh[..., 22] + C4[7] * xz * (xx - 3 * yy) * sh[..., 23] + C4[8] * (xx * (xx - 3 * yy) - yy * (3 * xx - yy)) * sh[..., 24]) return result def eval_sh_bases(deg, dirs): """ Evaluate spherical harmonics bases at unit directions, without taking linear combination. At each point, the final result may the be obtained through simple multiplication. :param deg: int SH max degree. Currently, 0-4 supported :param dirs: torch.Tensor (..., 3) unit directions :return: torch.Tensor (..., (deg+1) ** 2) """ assert deg <= 4 and deg >= 0 result = torch.empty((*dirs.shape[:-1], (deg + 1) ** 2), dtype=dirs.dtype, device=dirs.device) result[..., 0] = C0 if deg > 0: x, y, z = dirs.unbind(-1) result[..., 1] = -C1 * y; result[..., 2] = C1 * z; result[..., 3] = -C1 * x; if deg > 1: xx, yy, zz = x * x, y * y, z * z xy, yz, xz = x * y, y * z, x * z result[..., 4] = C2[0] * xy; result[..., 5] = C2[1] * yz; result[..., 6] = C2[2] * (2.0 * zz - xx - yy); result[..., 7] = C2[3] * xz; result[..., 8] = C2[4] * (xx - yy); if deg > 2: result[..., 9] = C3[0] * y * (3 * xx - yy); result[..., 10] = C3[1] * xy * z; result[..., 11] = C3[2] * y * (4 * zz - xx - yy); result[..., 12] = C3[3] * z * (2 * zz - 3 * xx - 3 * yy); result[..., 13] = C3[4] * x * (4 * zz - xx - yy); result[..., 14] = C3[5] * z * (xx - yy); result[..., 15] = C3[6] * x * (xx - 3 * yy); if deg > 3: result[..., 16] = C4[0] * xy * (xx - yy); result[..., 17] = C4[1] * yz * (3 * xx - yy); result[..., 18] = C4[2] * xy * (7 * zz - 1); result[..., 19] = C4[3] * yz * (7 * zz - 3); result[..., 20] = C4[4] * (zz * (35 * zz - 30) + 3); result[..., 21] = C4[5] * xz * (7 * zz - 3); result[..., 22] = C4[6] * (xx - yy) * (7 * zz - 1); result[..., 23] = C4[7] * xz * (xx - 3 * yy); result[..., 24] = C4[8] * (xx * (xx - 3 * yy) - yy * (3 * xx - yy)); return result ================================================ FILE: renderer.py ================================================ import torch,os,imageio,sys from tqdm.auto import tqdm from dataLoader.ray_utils import get_rays from utils import * from dataLoader.ray_utils import ndc_rays_blender def render_ray(rays, factor_fields, chunk=4096, N_samples=-1, ndc_ray=False, white_bg=True, is_train=False, device='cuda'): rgbs, alphas, depth_maps, weights, coeffs = [], [], [], [], [] N_rays_all = rays.shape[0] for chunk_idx in range(N_rays_all // chunk + int(N_rays_all % chunk > 0)): rays_chunk = rays[chunk_idx * chunk:(chunk_idx + 1) * chunk].to(device) if is_train: rgb_map, depth_map, coeff = factor_fields(rays_chunk, is_train=is_train, white_bg=white_bg, ndc_ray=ndc_ray, N_samples=N_samples) coeffs.append(coeff) else: rgb_map, depth_map, _ = factor_fields(rays_chunk, is_train=is_train, white_bg=white_bg, ndc_ray=ndc_ray, N_samples=N_samples) rgbs.append(rgb_map) depth_maps.append(depth_map) if is_train: return torch.cat(rgbs), torch.cat(depth_maps), torch.cat(coeffs) else: return torch.cat(rgbs), torch.cat(depth_maps) @torch.no_grad() def evaluation(test_dataset,factor_fields, renderer, savePath=None, N_vis=5, prtx='', N_samples=-1, white_bg=False, ndc_ray=False, compute_extra_metrics=True, device='cuda'): PSNRs, rgb_maps, depth_maps = [], [], [] ssims,l_alex,l_vgg=[],[],[] os.makedirs(savePath, exist_ok=True) os.makedirs(savePath+"/rgbd", exist_ok=True) try: tqdm._instances.clear() except Exception: pass torch.cuda.empty_cache() img_eval_interval = 1 if N_vis < 0 else max(test_dataset.all_rays.shape[0] // N_vis,1) idxs = list(range(0, test_dataset.all_rays.shape[0], img_eval_interval)) for idx, samples in tqdm(enumerate(test_dataset.all_rays[0::img_eval_interval]), file=sys.stdout): W, H = test_dataset.img_wh rays = samples.view(-1,samples.shape[-1]) rgb_map, depth_map = renderer(rays, factor_fields, chunk=1024, N_samples=N_samples, ndc_ray=ndc_ray, white_bg = white_bg, device=device) rgb_map = rgb_map.clamp(0.0, 1.0) rgb_map, depth_map = rgb_map.reshape(H, W, 3).cpu(), depth_map.reshape(H, W).cpu() depth_map, _ = visualize_depth_numpy(depth_map.numpy()) if len(test_dataset.all_rgbs): gt_rgb = test_dataset.all_rgbs[idxs[idx]].view(H, W, 3) loss = torch.mean((rgb_map - gt_rgb) ** 2) PSNRs.append(-10.0 * np.log(loss.item()) / np.log(10.0)) if compute_extra_metrics: ssim = rgb_ssim(rgb_map, gt_rgb, 1) l_a = rgb_lpips(gt_rgb.numpy(), rgb_map.numpy(), 'alex', factor_fields.device) l_v = rgb_lpips(gt_rgb.numpy(), rgb_map.numpy(), 'vgg', factor_fields.device) ssims.append(ssim) l_alex.append(l_a) l_vgg.append(l_v) rgb_map = (rgb_map.numpy() * 255).astype('uint8') gt_rgb = (gt_rgb.numpy() * 255).astype('uint8') # rgb_map = np.concatenate((rgb_map, depth_map), axis=1) rgb_maps.append(rgb_map) depth_maps.append(depth_map) if savePath is not None: imageio.imwrite(f'{savePath}/{prtx}{idx:03d}.png', rgb_map) rgb_map = np.concatenate((rgb_map, gt_rgb, depth_map), axis=1) imageio.imwrite(f'{savePath}/rgbd/{prtx}{idx:03d}.png', rgb_map) torch.cuda.empty_cache() imageio.mimwrite(f'{savePath}/{prtx}video.mp4', np.stack(rgb_maps), fps=30, quality=10) imageio.mimwrite(f'{savePath}/{prtx}depthvideo.mp4', np.stack(depth_maps), fps=30, quality=10) n_params = factor_fields.n_parameters() if PSNRs: psnr = np.mean(np.asarray(PSNRs)) if compute_extra_metrics: ssim = np.mean(np.asarray(ssims)) l_a = np.mean(np.asarray(l_alex)) l_v = np.mean(np.asarray(l_vgg)) np.savetxt(f'{savePath}/{prtx}mean.txt', np.asarray([psnr, ssim, l_a, l_v, n_params])) print(f"PSNR={psnr} SSIM={ssim} {l_a} {l_v} ") else: np.savetxt(f'{savePath}/{prtx}mean.txt', np.asarray([psnr,n_params])) return PSNRs @torch.no_grad() def evaluation_path(test_dataset,factor_fields, c2ws, renderer, savePath=None, prtx='', N_samples=-1, white_bg=False, ndc_ray=False, compute_extra_metrics=True, device='cuda'): PSNRs, rgb_maps, depth_maps = [], [], [] ssims,l_alex,l_vgg=[],[],[] os.makedirs(savePath, exist_ok=True) os.makedirs(savePath+"/rgbd", exist_ok=True) try: tqdm._instances.clear() except Exception: pass near_far = test_dataset.near_far for idx, c2w in tqdm(enumerate(c2ws)): W, H = test_dataset.img_wh c2w = torch.FloatTensor(c2w) rays_o, rays_d = get_rays(test_dataset.directions, c2w) # both (h*w, 3) if ndc_ray: rays_o, rays_d = ndc_rays_blender(H, W, test_dataset.focal[0], 1.0, rays_o, rays_d) rays = torch.cat([rays_o, rays_d], 1) # (h*w, 6) rgb_map, depth_map = renderer(rays, factor_fields, chunk=8192, N_samples=N_samples, ndc_ray=ndc_ray, white_bg = white_bg, device=device) rgb_map = rgb_map.clamp(0.0, 1.0) rgb_map, depth_map = rgb_map.reshape(H, W, 3).cpu(), depth_map.reshape(H, W).cpu() depth_map, _ = visualize_depth_numpy(depth_map.numpy(),near_far) rgb_map = (rgb_map.numpy() * 255).astype('uint8') # rgb_map = np.concatenate((rgb_map, depth_map), axis=1) rgb_maps.append(rgb_map) depth_maps.append(depth_map) if savePath is not None: imageio.imwrite(f'{savePath}/{prtx}{idx:03d}.png', rgb_map) rgb_map = np.concatenate((rgb_map, depth_map), axis=1) imageio.imwrite(f'{savePath}/rgbd/{prtx}{idx:03d}.png', rgb_map) imageio.mimwrite(f'{savePath}/{prtx}video.mp4', np.stack(rgb_maps), fps=30, quality=8) imageio.mimwrite(f'{savePath}/{prtx}depthvideo.mp4', np.stack(depth_maps), fps=30, quality=8) if PSNRs: psnr = np.mean(np.asarray(PSNRs)) if compute_extra_metrics: ssim = np.mean(np.asarray(ssims)) l_a = np.mean(np.asarray(l_alex)) l_v = np.mean(np.asarray(l_vgg)) np.savetxt(f'{savePath}/{prtx}mean.txt', np.asarray([psnr, ssim, l_a, l_v])) else: np.savetxt(f'{savePath}/{prtx}mean.txt', np.asarray([psnr])) return PSNRs ================================================ FILE: requirements.txt ================================================ imageio==2.26.0 kornia==0.6.10 lpips==0.1.4 matplotlib==3.7.1 omegaconf==2.3.0 opencv_python==4.7.0.72 plyfile==0.7.4 scikit-image tqdm==4.65.0 trimesh==3.20.2 jupyterlab ================================================ FILE: run_batch.py ================================================ import os import threading, queue import numpy as np import time if __name__ == '__main__': ################ per scene NeRF ################ commands = { '-grid': '', \ # '-DVGO-like': 'model.basis_type=none model.coeff_reso=80', \ # '-noC': 'model.coeff_type=none', \ # '-SL':'model.basis_dims=[18] model.basis_resos=[70] model.freq_bands=[8.]', \ # '-CP': f'model.coeff_type=vec model.basis_type=cp model.freq_bands=[1.,1.,1.,1.,1.,1.] model.basis_resos=[512,512,512,512,512,512] model.basis_dims=[32,32,32,32,32,32]', \ # '-iNGP-like': 'model.basis_type=hash model.coeff_type=none', \ # '-hash': f'model.basis_type=hash model.coef_init=1.0', \ # '-sinc': f'model.basis_mapping=sinc', \ # '-tria': f'model.basis_mapping=triangle', \ # '-vm': f'model.coeff_type=vm model.basis_type=vm', \ # '-mlpB': 'model.basis_type=mlp', \ # '-mlpC': 'model.coeff_type=mlp', \ # '-occNet': f'model.basis_type=x model.coeff_type=none model.basis_mapping=x model.num_layers=8 model.hidden_dim=256 ', \ # '-nerf': f'model.basis_type=x model.coeff_type=none model.basis_mapping=trigonometric ' \ # f'model.num_layers=8 model.hidden_dim=256 ' \ # f'model.freq_bands=[1.,2.,4.,8.,16.,32.,64,128,256.,512.] model.basis_dims=[1,1,1,1,1,1,1,1,1,1] model.basis_resos=[1024,512,256,128,64,32,16,8,4,2]', \ # '-iNGP-like-sl': 'model.basis_type=hash model.coeff_type=none model.basis_dims=[16] model.freq_bands=[8.] model.basis_resos=[64] ', \ # '-hash-sl': f'model.basis_type=hash model.coef_init=1.0 model.basis_dims=[16] model.freq_bands=[8.] model.basis_resos=[64] ', \ # '-DCT':'model.basis_type=fix-grid', \ } ################ per scene NeRF ################ ###### uncomment the following five lines if you want to train on all scenes ######### cmds = [] for name in commands.keys(): # # for scene in ['ship', 'mic', 'chair', 'lego', 'drums', 'ficus', 'hotdog', 'materials']:# # cmd = f'python train_per_scene.py configs/nerf.yaml defaults.expname={scene}{name} dataset.datadir=./data/nerf_synthetic/{scene} {commands[name]}' # cmds.append(cmd) for scene in ['Ignatius','Truck']:# if scene != 'Ignatius': cmd = f'python train_per_scene.py configs/nerf.yaml defaults.expname={scene}{name} dataset.datadir=./data/TanksAndTemple/{scene} {commands[name]} ' \ f' dataset.dataset_name=tankstemple ' cmds.append(cmd) cmd = f'python train_per_scene.py configs/nerf.yaml defaults.expname={scene}{name} dataset.datadir=./data/TanksAndTemple/{scene} {commands[name]} ' \ f' dataset.dataset_name=tankstemple exportation.render_only=1 exportation.render_path=1 exportation.render_test=0 ' \ f' defaults.ckpt=/mnt/qb/home/geiger/zyu30/Projects/Anpei/Code/factor-fields/logs/{scene}-grid/{scene}-grid.th ' cmds.append(cmd) ################ generalization NeRF ################ commands = { # '-grid': '', \ # '-DVGO-like': 'model.basis_type=none model.coeff_reso=48', # '-SL':'model.basis_dims=[72] model.basis_resos=[48] model.freq_bands=[6.]', \ # '-CP': f'model.coeff_type=vec model.basis_type=cp model.freq_bands=[1.,1.,1.,1.,1.,1.] model.basis_resos=[512,512,512,512,512,512] model.basis_dims=[32,32,32,32,32,32]', \ # '-hash': f'model.basis_type=hash model.coef_init=1.0 ', \ # '-sinc': f'model.basis_mapping=sinc', \ # '-tria': f'model.basis_mapping=triangle', \ # '-vm': f'model.coeff_type=vm model.basis_type=vm', \ # '-mlpB': 'model.basis_type=mlp', \ # '-mlpC': 'model.coeff_type=mlp', \ # '-hash-sl': f'model.basis_type=hash model.coef_init=1.0 model.basis_dims=[16] model.freq_bands=[8.] model.basis_resos=[64] ', \ # '-DCT':'model.basis_type=fix-grid', \ } # for name in commands.keys(): # # config = commands[name] # config = f'python train_across_scene2.py configs/nerf_set.yaml defaults.expname=google-obj{name} {config} ' \ # f'training.volume_resoFinal=128 dataset.datadir=./data/google_scanned_objects/' # cmds.append(config) # # =========> fine tuning <================ # views = 5 # for name in commands.keys(): # # for scene in [183,199,298,467,957,244,963,527]:# # cmd = f'python train_across_scene.py configs/nerf_ft.yaml defaults.expname=google_objs_{name}_{scene}_{views}_views ' \ # f'dataset.datadir=/home/anpei/Dataset/google_scanned_objects/ {commands[name]} ' \ # f'dataset.train_views={views} ' \ # f'dataset.train_scene_list=[{scene}] ' \ # f'dataset.test_scene_list=[{scene}] ' \ # f'defaults.ckpt=/home/anpei/Code/NeuBasis/log/google-obj{name}//google-obj{name}.th ' # cmds.append(cmd) # for scene in ['Ignatius','Barn','Truck','Family','Caterpillar']:#'Ignatius','Barn','Truck','Family','Caterpillar' # cmds.append(f'python train_basis.py configs/tnt.yaml defaults.expname=tnt_{scene} ' \ # f'dataset.datadir=./data/TanksAndTemple/{scene}' # ) # cmds = [] # for scene in ['room']:#,'hall','kitchen','living_room','room2','sofa','meeting_room','room','salon2' # cmds.append(f'python train_basis.py configs/colmap_new.yaml defaults.expname=indoor_{scene} ' \ # f'dataset.datadir=./data/indoor/real/{scene}' # # f'defaults.ckpt=/home/anpei/code/NeuBasis2/log/basis_ship/basis_ship.th exporation.render_only=True' # ) # cmds = [] # cmds.append(f'python 2D_regression.py configs/image.yaml defaults.expname=NeRF model.basis_type=x model.coeff_type=none model.basis_mapping=trigonometric ' \ # f'model.num_layers=8 model.hidden_dim=256 ' \ # f'model.freq_bands=[1.,2.,4.,8.,16.,32.,64,128,256.,512.] model.basis_dims=[1,1,1,1,1,1,1,1,1,1] model.basis_resos=[1024,512,256,128,64,32,16,8,4,2]') # cmds.append(f'python 2D_regression.py configs/image.yaml defaults.expname=NeuBasis-grid') # cmds.append(f'python 2D_regression.py defaults.expname=NeuBasis-mlpB model.basis_type=mlp') # cmds.append(f'python 2D_regression.py defaults.expname=NeuBasis-mlpC model.coeff_type=mlp') # cmds.append(f'python 2D_regression.py configs/image.yaml defaults.expname=DVGO-like model.basis_type=none') # cmds.append(f'python 2D_regression.py configs/image.yaml defaults.expname=NeuBasis-noC model.coeff_type=none') # cmds.append(f'python 2D_regression.py configs/image.yaml defaults.expname=NeuBasis-sinc model.basis_mapping=sinc') # cmds.append(f'python 2D_regression.py configs/image.yaml defaults.expname=NeuBasis-tria model.basis_mapping=triangle') # cmds.append(f'python 2D_regression.py configs/image.yaml defaults.expname=NeuBasis-SL model.basis_dims=[144] model.basis_resos=[14] model.freq_bands=[73.14]') # cmds.append(f'python 2D_regression.py configs/image.yaml defaults.expname=NeuBasis-DCT model.basis_type=fix-grid') # cmds.append(f'python 2D_regression.py configs/image.yaml defaults.expname=NeuBasis-CP model.coeff_type=vec model.basis_type=cp \ # model.freq_bands=[1.,1.,1.,1.,1.,1.] model.basis_resos=[1024,1024,1024,1024,1024,1024] model.basis_dims=[64,64,64,32,32,32]') # cmds.append(f'python 2D_regression.py configs/image.yaml defaults.expname=iNGP-like model.basis_type=hash model.coeff_type=none') # cmds.append(f'python 2D_regression.py configs/image.yaml defaults.expname=NeuBasis-hash model.basis_type=hash model.coef_init=0.1 basis_dims=[16,16,16,16,16,16]') #setting available gpus gpu_idx = [0] gpus_que = queue.Queue(len(gpu_idx)) for i in gpu_idx: gpus_que.put(i) # os.makedirs(f"log/{expFolder}", exist_ok=True) def run_program(gpu, cmd): cmd = f'{cmd} ' print(cmd) os.system(cmd) gpus_que.put(gpu) ths = [] for i in range(len(cmds)): gpu = gpus_que.get() t = threading.Thread(target=run_program, args=(gpu, cmds[i]), daemon=True) t.start() ths.append(t) for th in ths: th.join() # import os # import numpy as np # root = f'/mnt/qb/home/geiger/zyu30/Projects/Anpei/Code/factor-fields/logs/' # # root = '/cluster/home/anchen/root/Code/NeuBasis/log/' # scores = [] # # for scene in ['ship', 'mic', 'chair', 'lego', 'drums', 'ficus', 'hotdog', 'materials']: # for scene in ['Caterpillar','Family','Ignatius','Truck']: # scores.append(np.loadtxt(f'{root}/{scene}-grid/imgs_test_all/mean.txt')) # # os.system(f'cp {root}/{scene}-grid/imgs_test_all/video.mp4 /mnt/qb/home/geiger/zyu30/Projects/Anpei/Code/factor-fields/logs/video/{scene}.mp4') # os.system(f'cp {root}/{scene}-grid/{scene}-grid/imgs_path_all/video.mp4 /mnt/qb/home/geiger/zyu30/Projects/Anpei/Code/factor-fields/logs/video/{scene}.mp4') # # print(np.mean(np.stack(scores),axis=0)) ================================================ FILE: scripts/2D_regression.ipynb ================================================ { "cells": [ { "cell_type": "code", "execution_count": 1, "id": "f969c229-5a8a-44b6-91a3-bba55968b202", "metadata": {}, "outputs": [], "source": [ "import torch,imageio,sys,time\n", "import numpy as np\n", "from tqdm import tqdm\n", "import matplotlib.pyplot as plt\n", "from omegaconf import OmegaConf\n", "\n", "sys.path.append('..')\n", "from models.FactorFields import FactorFields \n", "\n", "from utils import SimpleSampler\n", "from dataLoader import dataset_dict\n", "from torch.utils.data import DataLoader\n", "imageio.plugins.freeimage.download()\n", "\n", "device = 'cuda'\n", "torch.cuda.set_device(0)\n", "\n", "%load_ext autoreload\n", "%autoreload 2" ] }, { "cell_type": "code", "execution_count": 2, "id": "b9acd258-ab23-489a-93a0-7bc799bbab24", "metadata": {}, "outputs": [], "source": [ "def PSNR(a,b):\n", " if type(a).__module__ == np.__name__:\n", " mse = np.mean((a-b)**2)\n", " else:\n", " mse = torch.mean((a-b)**2).item()\n", " psnr = -10.0 * np.log(mse) / np.log(10.0)\n", " return psnr\n", "\n", "@torch.no_grad()\n", "def eval_img(reso, chunk=10240):\n", " y = torch.arange(0, reso[0])\n", " x = torch.arange(0, reso[1])\n", " yy, xx = torch.meshgrid((y, x), indexing='ij')\n", " res = []\n", " \n", " coordiantes = torch.stack((xx,yy),dim=-1).reshape(-1,2) + 0.5 #/(torch.FloatTensor(reso[::-1])-1)*2-1\n", " coordiantes = torch.split(coordiantes,chunk,dim=0)\n", " for coordiante in tqdm(coordiantes):\n", "\n", " feats,_ = model.get_coding(coordiante.to(model.device))\n", " y_recon = model.linear_mat(feats)\n", " \n", " res.append(y_recon.cpu())\n", " return torch.cat(res).reshape(reso[0],reso[1],-1)\n", "\n", "def srgb_to_linear(img):\n", "\tlimit = 0.04045\n", "\treturn np.where(img > limit, np.power((img + 0.055) / 1.055, 2.4), img / 12.92)" ] }, { "cell_type": "markdown", "id": "ee3a42f2-3314-4cf4-ba64-a015cd84d96f", "metadata": {}, "source": [ "# Data loader\n", "### please install the av package with \"pip install av\" if raise a error \"pyav: pip install imageio[pyav]\"" ] }, { "cell_type": "code", "execution_count": 3, "id": "9d2a3772-7637-4087-8890-d5e15122ffa3", "metadata": {}, "outputs": [], "source": [ "base_conf = OmegaConf.load('../configs/defaults.yaml')\n", "second_conf = OmegaConf.load('../configs/image.yaml')\n", "cfg = OmegaConf.merge(base_conf, second_conf)\n", "\n", "dataset = dataset_dict[cfg.dataset.dataset_name]\n", "tolinear = False if cfg.dataset.datadir.endswith('exr') else True\n", "train_dataset = dataset(cfg.dataset, cfg.training.batch_size, split='train', tolinear=tolinear)\n", "train_loader = DataLoader(train_dataset,\n", " num_workers=8,\n", " persistent_workers=True,\n", " batch_size=None,\n", " pin_memory=True)\n", "\n", "cfg.model.out_dim = train_dataset.img.shape[-1]\n", "batch_size = cfg.training.batch_size\n", "n_iter = cfg.training.n_iters\n", "\n", "H,W = train_dataset.HW\n", "cfg.dataset.aabb = train_dataset.scene_bbox" ] }, { "cell_type": "code", "execution_count": 4, "id": "634c9519-4be6-47b8-b030-616bdc4c6237", "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "=====> total parameters: 1429376\n", "FactorFields(\n", " (coeffs): ParameterList( (0): Parameter containing: [torch.cuda.FloatTensor of size 1x144x63x63 (GPU 0)])\n", " (basises): ParameterList(\n", " (0): Parameter containing: [torch.cuda.FloatTensor of size 1x32x32x32 (GPU 0)]\n", " (1): Parameter containing: [torch.cuda.FloatTensor of size 1x32x51x51 (GPU 0)]\n", " (2): Parameter containing: [torch.cuda.FloatTensor of size 1x32x70x70 (GPU 0)]\n", " (3): Parameter containing: [torch.cuda.FloatTensor of size 1x16x89x89 (GPU 0)]\n", " (4): Parameter containing: [torch.cuda.FloatTensor of size 1x16x108x108 (GPU 0)]\n", " (5): Parameter containing: [torch.cuda.FloatTensor of size 1x16x128x128 (GPU 0)]\n", " )\n", " (linear_mat): MLPMixer(\n", " (backbone): ModuleList(\n", " (0): Linear(in_features=144, out_features=64, bias=True)\n", " (1): Linear(in_features=64, out_features=4, bias=False)\n", " )\n", " )\n", ")\n", "total parameters: 1429376\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "Iteration 09999: loss_dist = 0.00000031 psnr = 65.022: 100%|██████████| 10000/10000 [01:32<00:00, 108.54it/s]\n", "100%|████████████████████████████████████████████████████████████████████| 103/103 [00:00<00:00, 1117.18it/s]\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "65.70337395134173 92.13329100608826\n" ] }, { "data": { "text/plain": [ "" ] }, "execution_count": 4, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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\n", "text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "model = FactorFields(cfg, device)\n", "print(model)\n", "print('total parameters: ',model.n_parameters())\n", "\n", "grad_vars = model.get_optparam_groups(lr_small=cfg.training.lr_small,lr_large=cfg.training.lr_large)\n", "optimizer = torch.optim.Adam(grad_vars, betas=(0.9, 0.99))#\n", "\n", "\n", "\n", "loss_scale = 1.0\n", "lr_factor = 0.1 ** (1 / n_iter)\n", "pbar = tqdm(range(n_iter))\n", "start = time.time()\n", "for (iteration, sample) in zip(pbar,train_loader):\n", " loss_scale *= lr_factor\n", "\n", " coordiantes, pixel_rgb = sample['xy'], sample['rgb']\n", " feats,coeff = model.get_coding(coordiantes.to(device))\n", " \n", " y_recon = model.linear_mat(feats)\n", " \n", " loss = torch.mean((y_recon.squeeze()-pixel_rgb.to(device))**2) \n", " \n", " \n", " psnr = -10.0 * np.log(loss.item()) / np.log(10.0)\n", " pbar.set_description(\n", " f'Iteration {iteration:05d}:'\n", " + f' loss_dist = {loss.item():.8f}'\n", " + f' psnr = {psnr:.3f}'\n", " )\n", " \n", " loss = loss * loss_scale\n", " optimizer.zero_grad()\n", " loss.backward()\n", " optimizer.step()\n", "iteration_time = time.time()-start \n", " \n", "H,W = train_dataset.HW\n", "img = eval_img(train_dataset.HW).clamp(0,1.)\n", "print(PSNR(img,train_dataset.image.view(img.shape)),iteration_time)\n", "plt.figure(figsize=(10, 10))\n", "plt.imshow(img)" ] }, { "cell_type": "code", "execution_count": null, "id": "3ad5ef63-9aeb-4d60-a7f0-28ea47b9811f", "metadata": {}, "outputs": [], "source": [] } ], "metadata": { "kernelspec": { "display_name": "factorfield", "language": "python", "name": "factorfield" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.9.16" } }, "nbformat": 4, "nbformat_minor": 5 } ================================================ FILE: scripts/2D_set_regression.ipynb ================================================ { "cells": [ { "cell_type": "code", "execution_count": 1, "id": "f969c229-5a8a-44b6-91a3-bba55968b202", "metadata": {}, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ "/local/home/anchen/anaconda3/envs/nerfacc/lib/python3.10/site-packages/tqdm/auto.py:22: TqdmWarning: IProgress not found. Please update jupyter and ipywidgets. See https://ipywidgets.readthedocs.io/en/stable/user_install.html\n", " from .autonotebook import tqdm as notebook_tqdm\n" ] } ], "source": [ "import torch,imageio,sys,time,os,cmapy\n", "import numpy as np\n", "from tqdm import tqdm\n", "# from .autonotebook import tqdm as tqdm\n", "import matplotlib.pyplot as plt\n", "from omegaconf import OmegaConf\n", "import torch.nn.functional as F\n", "\n", "sys.path.append('..')\n", "from models.FactorFields import FactorFields \n", "\n", "from utils import SimpleSampler,TVLoss\n", "from dataLoader import dataset_dict\n", "from torch.utils.data import DataLoader\n", "\n", "device = 'cuda'\n", "torch.cuda.set_device(0)\n", "\n", "%load_ext autoreload\n", "%autoreload 2" ] }, { "cell_type": "code", "execution_count": 2, "id": "b9acd258-ab23-489a-93a0-7bc799bbab24", "metadata": {}, "outputs": [], "source": [ "\n", "def PSNR(a, b):\n", "\tif type(a).__module__ == np.__name__:\n", "\t\tmse = np.mean((a - b) ** 2)\n", "\telse:\n", "\t\tmse = torch.mean((a - b) ** 2).item()\n", "\tpsnr = -10.0 * np.log(mse) / np.log(10.0)\n", "\treturn psnr\n", "\n", "\n", "@torch.no_grad()\n", "def eval_img(aabb, reso, idx, shiftment=[0.5,0.5,0.5], chunk=10240):\n", " y = torch.linspace(0, aabb[0]-1,reso[0])\n", " x = torch.linspace(0, aabb[1]-1,reso[1])\n", " yy, xx = torch.meshgrid((y, x), indexing='ij')\n", " zz = torch.ones_like(xx)*idx\n", " \n", " idx = 0\n", " res = torch.empty(reso[0]*reso[1],train_dataset.imgs.shape[-1])\n", " coordiantes = torch.stack((xx,yy,zz),dim=-1).reshape(-1,3) + torch.tensor(shiftment)#/(torch.FloatTensor(reso[::-1])-1)*2-1\n", " # coordiantes = torch.stack((xx,yy),dim=-1).reshape(-1,2) + torch.tensor(shiftment)#/(torch.FloatTensor(reso[::-1])-1)*2-1\n", " for coordiante in torch.split(coordiantes,chunk,dim=0):\n", "\n", " feats,_ = model.get_coding(coordiante.to(model.device))\n", " y_recon = model.linear_mat(feats,is_train=False)\n", " \n", " res[idx:idx+y_recon.shape[0]] = y_recon.cpu()\n", " idx += y_recon.shape[0]\n", " return res.view(reso[0],reso[1],-1), coordiantes\n", "\n", "@torch.no_grad()\n", "def eval_img_single(aabb, reso, chunk=10240):\n", " y = torch.linspace(0, aabb[0]-1,reso[0])\n", " x = torch.linspace(0, aabb[1]-1,reso[1])\n", " yy, xx = torch.meshgrid((y, x), indexing='ij')\n", " \n", " idx = 0\n", " res = torch.empty(reso[0]*reso[1],train_dataset.img.shape[-1])\n", " coordiantes = torch.stack((xx,yy),dim=-1).reshape(-1,2) + 0.5\n", "\n", " for coordiante in tqdm(torch.split(coordiantes,chunk,dim=0)):\n", "\n", " feats,_ = model.get_coding(coordiante.to(model.device))\n", " y_recon = model.linear_mat(feats,is_train=False)\n", " \n", " res[idx:idx+y_recon.shape[0]] = y_recon.cpu()\n", " idx += y_recon.shape[0]\n", " return res.view(reso[0],reso[1],-1),coordiantes\n", "\n", "def linear_to_srgb(img):\n", "\tlimit = 0.0031308\n", "\treturn np.where(img > limit, 1.055 * (img ** (1.0 / 2.4)) - 0.055, 12.92 * img)\n", "\n", "def srgb_to_linear(img):\n", "\tlimit = 0.04045\n", "\treturn torch.where(img > limit, torch.pow((img + 0.055) / 1.055, 2.4), img / 12.92)\n", "\n", "def write_image_imageio(img_file, img, colormap=None, quality=100):\n", " if colormap == 'turbo':\n", " shape = img.shape\n", " img = interpolate(turbo_colormap_data, img.reshape(-1)).reshape(*shape, -1)\n", " elif colormap is not None:\n", " img = cmapy.colorize((img * 255).astype('uint8'), colormap)\n", "\n", " if img.dtype != 'uint8':\n", " img = (img - np.min(img)) / (np.max(img) - np.min(img))\n", " img = (img * 255.0).astype(np.uint8)\n", "\n", " kwargs = {}\n", " if os.path.splitext(img_file)[1].lower() in [\".jpg\", \".jpeg\"]:\n", " if img.ndim >= 3 and img.shape[2] > 3:\n", " img = img[:, :, :3]\n", " kwargs[\"quality\"] = quality\n", " kwargs[\"subsampling\"] = 0\n", " imageio.imwrite(img_file, img, **kwargs)\n", "\n", "\n", "def interpolate(colormap, x):\n", "\ta = (x * 255.0).astype('uint8')\n", "\tb = np.clip(a + 1, 0, 255)\n", "\tf = x * 255.0 - a\n", "\n", "\treturn np.stack([colormap[a][..., 0] + (colormap[b][..., 0] - colormap[a][..., 0]) * f,\n", "\t\t\t\t\t colormap[a][..., 1] + (colormap[b][..., 1] - colormap[a][..., 1]) * f,\n", "\t\t\t\t\t colormap[a][..., 2] + (colormap[b][..., 2] - colormap[a][..., 2]) * f], axis=-1)\n" ] }, { "cell_type": "code", "execution_count": 3, "id": "9d2a3772-7637-4087-8890-d5e15122ffa3", "metadata": {}, "outputs": [], "source": [ "base_conf = OmegaConf.load('../configs/defaults.yaml')\n", "second_conf = OmegaConf.load('../configs/image_set.yaml')\n", "cfg = OmegaConf.merge(base_conf, second_conf)\n", "# cfg.model.coef_init=0.1\n", "\n", "# cfg.dataset.datadir = f'/vlg-nfs/anpei/dataset/MNIST/test_img.npy'\n", "# cfg.model.basis_dims = [8,8,8,4,4,4]\n", "# cfg.model.basis_resos = [ 4, 6, 8, 11, 13, 16]\n", "# cfg.model.coeff_reso = 2\n", "# cfg.model.total_params = 3344\n", "# cfg.model.out_dim = 1\n", "\n", "cfg.model.basis_type = 'grid'\n", "cfg.model.total_params = 256000\n", "cfg.model.freq_bands = [2. , 3.2, 4.4, 5.6, 6.8, 8.]\n", "cfg.model.basis_resos = (np.array([32,51,70,89,108,128])//2).tolist()\n", "dataset = dataset_dict[cfg.dataset.dataset_name]\n", "train_dataset = dataset(cfg.dataset,cfg.training.batch_size, split='train',N=1000,tolinear=True,HW=512, continue_sampling=False)\n", "train_loader = DataLoader(train_dataset,\n", " num_workers=8,\n", " persistent_workers=True,\n", " batch_size=None,\n", " pin_memory=True)\n", "\n", "\n", "batch_size = cfg.training.batch_size\n", "n_iter = cfg.training.n_iters" ] }, { "cell_type": "code", "execution_count": null, "id": "9fbcca3c-4514-4e97-aee6-d144b559c672", "metadata": {}, "outputs": [], "source": [ "model = FactorFields(cfg, device)\n", "tvreg = TVLoss()\n", "# print(model)\n", "print('total parameters: ',model.n_parameters())\n", "\n", "grad_vars = model.get_optparam_groups(lr_small=cfg.training.lr_small,lr_large=cfg.training.lr_large)\n", "optimizer = torch.optim.Adam(grad_vars, betas=(0.9, 0.99))#\n", "\n", "tv_loss = 0\n", "loss_scale = 1.0\n", "lr_factor = 0.1 ** (1 / n_iter)\n", "pbar = tqdm(range(n_iter))\n", "for (iteration, sample) in zip(pbar,train_loader):\n", " loss_scale *= lr_factor\n", " \n", "\n", " coordiantes, pixel_rgb = sample['xy'], sample['rgb']\n", "\n", " basis,coeff = model.get_coding(coordiantes.to(device))\n", " \n", " y_recon = model.linear_mat(basis,is_train=True)\n", " loss = torch.mean((y_recon.squeeze()-pixel_rgb.squeeze().to(device))**2) #+ 4e-3*coeff.abs().mean()\n", "\n", " optimizer.zero_grad()\n", " loss.backward()\n", " optimizer.step()\n", " \n", " psnr = -10.0 * np.log(l2_loss.item()) / np.log(10.0)\n", " if iteration%100==0:\n", " pbar.set_description(\n", " f'Iteration {iteration:05d}:'\n", " + f' loss_dist = {l2_loss.item():.8f}'\n", " + f' tv_loss = {tv_loss:.6f}'\n", " + f' psnr = {psnr:.3f}'\n", " )\n", "\n", "save_root = '../logs/imageSet/'\n", "os.makedirs(save_root, exist_ok=True)\n", "os.makedirs(save_root,exist_ok=True)\n", "model.save(f'{save_root}/ffhq_ckpt.th')" ] }, { "cell_type": "markdown", "id": "d174ecae-7aa4-4651-b5e6-88e25af3feec", "metadata": {}, "source": [ "# In-painting" ] }, { "cell_type": "code", "execution_count": 22, "id": "4941bb4b-7220-4b49-8884-4747534d889d", "metadata": {}, "outputs": [], "source": [ "base_conf = OmegaConf.load('../configs/defaults.yaml')\n", "second_conf = OmegaConf.load('../configs/image.yaml')\n", "cfg = OmegaConf.merge(base_conf, second_conf)\n", "cfg.model.total_params = 256000\n", "\n", "cfg.model.basis_type='mlp'" ] }, { "cell_type": "code", "execution_count": 23, "id": "72cf0d98-b38c-47be-851a-99e092a5a725", "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "tensor(0.7685)\n", "[40, 40] [16, 26, 35, 45, 54, 64] tensor([32.0000, 19.6923, 14.6286, 11.3778, 9.4815, 8.0000], device='cuda:0')\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "Iteration 09900: loss_dist = 0.00029065 psnr = 35.366: 100%|███████████████████████████████| 10000/10000 [01:26<00:00, 116.02it/s]\n", "100%|████████████████████████████████████████████████████████████████████████████████████████████| 26/26 [00:00<00:00, 514.34it/s]\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "993 31.857015272187365\n", "31.857015272187365\n" ] }, { "data": { "text/plain": [ "" ] }, "execution_count": 23, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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LQ8fr3AMWOTR+EjKb3+qvTkMXhnGQYZ4pwrXHn3xYDwb6Fw50mqbh3e9+Nz/0Qz/Er/t1vw4wa+EP/dAP8Z3f+Z2vub3twR5dsbrBSy6suaA2KUblb5QyG4BEt67Zvn9hOoztTS3Dw3vc6kexAg2KzmXodOum5xf1Zvs6uWa04Bam6HBR0LNA+8oZ+uIZcnvJwSrh+4D0EScet3cAzYzQRaLmcCcnuMqPCi+gATSpWQrXkdQF8zA4B95R7zX4WUWMSugCqUugJuR840ghEtrews1CIkXFJ29jLQklkkI0Qdrbcc0Mwe9VNAczW4ghAh4nFZXrSEFxeYC9iIXFiMNXFSEkunVvHqCkuLph/2bNrXv3OD67z219wMv7Zzw4CCx8YhEia41EEkETEWP63js0muVwmBlT5p8pqeA0giqJbKFzCZz1y+EsXGMi3wQ7llLM7zYZmPDezjW8YxgkK4slLK7o4uPcS4jzE2aSw92KZa4y5QPSMK9CtPARcbZOgfxeazQlYlBizJZYdQba7OmofU1Te+aNMnNCvd8gSenWiifhCHgUtCIFC0lQFdTV4CLN6pTm069y5/t/jHqv4vVf+WZmNxpyLAWm5NtDagYBNu6bVuwR/G+Hgm5oe+e9JTuWYrmPgYitUy8wjZ3nPNtCd2LvHcDTqPhPjR9p0uXCcTZBUr5WJ+xEUw5bkk1VYAoqpISOTTxa53iRbNxn+6+Rh51/+su84NPP5W+RUcEqT1oAnwoc3Lwx8urpWXK5V+dyukj12PH9I91jg/OzW215RBVrx0Pp1rGJtMpfFwA2hgVu98BFj1smwq0F7Ysn8OqC2SLgu4iLdqX4Cp0zjL94McYvAg4kWx4kqXk5QzRvelREBVdViFT4qsreZYyXU4BOXs/RQEwKkRQNKJEUzeG3IpCIaAgQovEj7/CNp24amrpBxJFUcThIiosmmwg2/1wliPc4Xw0gpKwh807YCLWrNad3j7nXHnHXHXP0hHK6l+hioItK1wfj46IEIFCATXknicG8NAlDo3hchgWqG+9EJofGdXpelpSPorvnxpbCggVYl/U7cI3N5rQoyMbBXT6teJMLfyohkAr2flSNJU/uF4m0KRG8J3nFifHNKtl4dSLUmmWyBxUlEaHtES9I9Ehw0Dnks3e4/QMfwFWOZ979Dprr9UQ7HtfPCPA2OcOw8jaW4Pn1OL6Zi9bkbr49DsYFl5TrtsIPLlv1gw7JI3CIcsJlJ13Efh7lks+Zn271Xc8/yYY42b7PxufCyfKDirB/87FH7sfPSujae9/7Xr7jO76Dr/7qr+Zrv/Zr+ZN/8k+yWCz4rb/1t76mdqYWz43vJ/9uuy23ha3KqCykIgm2hHn5VFSFcu3UujJIEkrezLRf00yASYPDZaMAH0M5rP2pd2a47w5SioIzXUw66XH23qjgkuCDo395wfrj96jvtVSLgHQBr4pTgZjd6r5CfEUzszAAzVbY0EdiSFSNKdySLC44hUS/6nFiJn9fV1TzBgRCm+jXAac5xA/FOYU+EbsWbQNxHUGLd8HhnBBDT4w9GoMxiBw+Zf2q2Ns/oKJCVz3aRUIIEEBStHfmDEDUsxoqT3JmkeoXPRWelCC0LcuzFSf3Trh15wGvhBNebFbc24ucaM+qS6w10Wmk1zh6a7zD+2zZzIBpOhPThocu5bCE8T2noBYzgAEmjyPGPAY6vkZNJbTNrGzOiQEMheyuQ6qiUFp7o2dDEVwOO7A5LgI+W1lVzQJp4SIWQpJST1XZ88QUqZxHXA5dcI6UlNArIeSgPVULW1MDPoKjD4l1p6xaT9vN2Ktq9nyFzBQfFZ8i2kdSpTY3QksbZ+zpjP0UmWlgfpbY/4Tn6B88hgg88+63Uu07Y3dTM5AUd/iW+qsZ9ow6w3h8Ww9lkz/YOWOoKvm9FfYw8pG0cY1kvnCJbcXA0rZnV9OATnZ5hAuom3a/9NH41+QmMomdkemo7JB25zxQMvCzkgd4kYe6tKiwMdc3cp+kPPN4n2l7G54fZCfAUtSURBVbQ1VzgeCWUUt4CO3gymxOiou+2frukTSRy77f3ZNNJW7ayu7ejKJrkwfJxroQRB0+CRKE9OIJy0/exz1YU62Vqo1IVCQmRMkhaQIl38WY1yj7ijm/KNxRLQwpJpyC5XM4nPMGQpLxCs0hZeR8Ro2R1Afz6Ifikdah/5qUpNGAUQyUfB5Xe/xsRtPM8M6bFykl894nRZKacSwlxDvzRjnLIxwUf9XsUYq0bcvxgwfc+dQtXmrv8SL3ePXxnhMvrNc9i9DTqaJEQEkCESFNWcZEf9Bz714nw5YMJJYhLVdNjA7jZSNYksnUsbEhO1pGzUfP/bsJboaZV1SGoU8lRNDGxjFpc2LISWXcwMYuY1WLCDDDV0DoUqSNnpg8UWCmQnIW5i4q9mqC0ACNQL9a0UvPnos09MxcZB6g+tirnD7xKSqtePo9b8fvuQzess61sSbG1TIFCufBzvCaLvq4Y03qzgM7WcC2wvdobImitV7ch/N0TlbsbvZSO/rDe7X14aJx3ClgL+zVJXe7uLMK4B8dvvysAJ1v+7Zv4+7du/z+3//7uXXrFl/5lV/JD/zAD5wrUPAwepTK2MPin0yEEo5SaLDDbzGrqSCTzARyY6UH23cz3nlOgdFydPfrGxiUDidMBVZJHC1MkOKdycxvUKziqHApakwqCznXA6tIPG5ZvnJK//wxs/s9B0GgT9SuQrPsQcB5h0ZjehHFeQ++xlfePDcuIPMcA51zQWJnYWACuNrha4vJTjHRrwKpV5w6XCX0IeAbC4cJ646waukXfQ7nEgt1cqZ4O/EgiT6FrPALkvNOqvmc+XyOrnskKnQBogE6SUIMivMuK281qMfj0R5SjIhXCJHTO/e5+9JL3Htwj1c55FOzY16tltwPaxb0rFOiR+hSMqFW4qljIiaHd466quhDyB4VQE3hz2+HUoxAvCk2RTG0V2oDL2LKRSrSCzumOUfCiYEMfJ7DqcRNu3wvQTVsyDVLHC3KiQzzNCYLEYEco64lbM4Nz6BWHcHG2lvYXQiJkBOGyc9hSqoO41JWVkyJ1EdijHRSE+qagGMVE9cb4aCqCH1P7aBulWUKnKWOOTXz1PBELciDY+oPvcDetWu8osozv+AtVAeVuRKnWfpbK1KyUibDsh0WVl6njNbo/N2GrWCy5p1zm16Jc8BGRmCwoaCUQzo5dwqo8jtOaRuiba5thqQsxn9HSoNyUkDZlEeN4W0DF9oCHRt9oxiHDGyfAzlbTKw87ZSnFg/aOdJy+02+POQLTZlk4deTRylgKIm/cBM4A2fntYpdXHv73EEx3Lr+HBTZeAGXIZ3zymUh3TrvXMGYh7S9KU+yr24qezR78DHjiETQRSQdrVm9fEJ45YTmuKM57ZAu4Z3DiZ8ohDL++CobOSZzX5MBkpRGRVyxMPAhnMrWXMohapq9wlLWnGaQ0/aEdUfsegNLzuFql+9nXuSYsiKel3FS45W1r2h8ZZEA2dNj0bpiJ+VQU/NeV4h4BAdJ8jMEYt9yenjE/Zdvcf+Ve7y4vMun5S4vPdZyt4FuHQgp0KVIj5IkmffQiYVkucm6nMylwms2X2wxQmhZ5BTmI+NV418FTJZLDHVs3Eco4WSDzXuy1I2nD+3qcNFGx8r8trEtfKTkIU3Cnocu5Xee1N5Z7r+KGdkSSkxKipEuCr3AHo5aPGutaEXY18h+5ZjPhVkN805ZHj3gJK5o2OMgXuPGccR5YfbhzzKf7fNKVJ7+2rdTX/P5Yc4r06MRTCZDp8NzsPV5c4W9FoV8pGH9auYhr6nV7aOXK/rbpz2KLgxMvLrbuuzDb3PuU+ERj3zdax3Z6Tsc/y6uie3iQ5fRz1oxgu/8zu/8nELVdtGllda2hPSucwuLkqlvXyZqh5rtYLC05L+3FZqiIJwDNBMvjaOE2Uxj70s/irV47OvoOdoSmYX55Qkgk0k3WvBM2XdrpX3hhPTZE/y9JQdnPVXXEc6W9MtEv4zUzZyDx6/jvHlyQkjDPX2upFPC0FwFqlahxmtlMdl9QIh476lmFdWsggih7WgXazQorsoJ7OKoGkGcErtEXPfEZU9aR6raWxy4y8mJPltuouKkImrM8dsBdcLj+3OL2W57wqqHkJU07/HOI5gQ9nWN5T44BA8pUjtH6lpO7t7lzqc/zeHyPnf9KZ+pT3jeLziiZ609a1XapEQSqYTGSBE4mgsdmLfGeRk8O+IspyRPjlFxTJrBB9kbYFV/UoyDgBI35eFmIys6RhGmwvSdC74ApEFxlJxIU5TgnEtScn2y0BQngztg6gVKyaymVeXx3qxwMRp4GUKJsGIHpdqQYQsLNyztK1i8tiRi6ol1w7wyj8+KyLW6Ya/2RCdE7aHraKlYawMq1NFRvXyL+oNzbs6El/uOZ979duY3Givo4PS8IjpZ42Vp5MeaAB7GqoXDUJe1mt9DXo4bnh4dx3M8NyttkyUq+Xtl5DtlTdm9hppJW16MUXiPS1zGdifPxjAHdrRPYSWTtoY7Tp5pkFtTXjk9e/t+PJyK0rXNk4VhnpQvzlWxo7zP7VuNSraWROaN67b+OqdrDDDmvMCVzctMkOrGiSMU0e1LTDZsPev0064hm+DchygAo5o2XDgYwcabbUiJ/H2poilrZf3ZI8Jnj+D2GfO1sh8TLDviqkMCxnTqGurKqtkN88rZsZxrOa4D4zXkkDWNEcTyXlzJpYxq4WglvFXEZEzpZ1IICW0DugqDQafwOWH8x3IFrfpW6E0R9wi18wZyUjKvUMyht85bVTBV65crxiA3hHxpSqS+Z3l8zIPnXuH+K3e4FY94kQc8f7Dk/hzWyXh81ERUNaCTlIwdci0Y3VqGw8oePg8zr9xbpsYHAwcbNtTMU0DHaosXTSRhywBTZE75Pp865CJPG9DNdosuM9FpRqVGB36Y8m/7I7c/4avDcycloLS5kV6VRiDg6SqhrRP7XpjNhBA9EmukS7SxI4SlGVYPwT9f01z/LAK8GhKv/9q3Mn8s524XoTgdvulYbhyZDuTgd94+8ZFoHLZi3Ny+z65P23TR0fPQbOcE2Pl8u2gD4uz89PCebX+z3adx3m1OMh1k4mU93M0zt68o6+XyvXOm9HlRde0iugzgnKMt3WSwJNqncsqgME2T+q36lw6rR3ZZK2Vc5FOoowO4Gc8b5oJsKmc6eZZpdTfYsijnFy0bbY33dwBJLIn03pqjD76KfPKQpo3EGLj5xA2avRnrtqOXNfsHM2KA1YNTVDxVUzO7NjdGLA7weC+5DLO3m6SUlXgh4fDNjL3r15hft5LPqYv0ixXrszM0JZz3OOezZ8hyQ2IfiH0wwCSCm+cKPpXD1X5g/JoA7/NTJ/q2J/Q9+49dRyQRlz26jmgbSH1AnFDt7Q+5KnXT5HAJi+mGhNMEKRKXSxZ37tJ1p6zmgdtpxcvhjKPUsXSRTpIJNky5Kq591dFT4Jwx85jfgRMDaEnN2zEu+DIP7LcvZXQzclJxVL6mD715srwDVasMN+gvxZNi42MZt1BQkeXRiJXmzp6j4sEcFAiZJuabtTfl/4Y5mueW945ZU5NUadtukLZS8oYQIA5WP81Jrhb+YGJSrfYq5BDCRE+UmrlzhKT0fcfSVdzca3DO0Z12LEPPvLJk40pBOgefeh43gxuaeHHd87Zf8vOyVW9Xcqpsftxa85shajt8DwUYydhWAYcb98hjq4ORZKLQlDaG9kaRijJYpDbxkwzV8oY7b3uFt3lE2gyd063n19z4eMq2d0YHzWS09eRnmwxJUlu3KU09x5kPT63OW+O7My9nMEBN+ycb4L48+1TNL+drCarZqcx8jrSl6wzvbdL+NlTaBDvlw3jWI91z0v4j94uJ7FA2OjHo20nw0VmBgQ+/As8dMWsTTZ+oNVfL6qLlPPZmqNFeYaZIUyEVZgRxpWCEGbrEuVxpK5vtkv1IVeXw5UgKgYSFHdvnaLmAlR+cRObNUSsh3VshFC9ukMND/kmW3aWkcUg5XzApTkvRgYD2xv8t4sBBJeCMP4h4cm1kCs8zb08krlYsbj9geeeYk3jKXXfKS+6EOzcinUJQyw1KmoiiRLUsRlEd+lhAz3QNiLAzaX6T22SDVAYjY/EQHa7ZOL8I+8JnZIBIJvgza5ciFqYzZpgYuR/TfLbht+axYZQDU5VYGfSQAngY2McYJDdd18Xzl0QI+XgggTrL86yEvnI0FaznQtU0SJegDewfr9BVslyr2zlcsXIchMittudNv+yLqa9XNg9LX2WUtLto4OtjlYXJAIzvb6dQGOTmo9Plpz+8sYlEgfKuH9La8EgTnbcw95F/MKytDUH1CLRZK+P8M5xXybeY2KPcY3Ll+E5GHWpcdA+nz2ugU2hX7Ph2rP05ULELHE3a2VZKpm92YMQUhW4KlMqpZcGNE2rULWWYV9uvf5f3aaM/WRnQcm+wipuQS0Q7tE1wGuifP2X9/pdpXjiiTpFmXuNqx8kL9whErj92Hd9UtKdLwjrgqxrvayqEsFpTz2fELuJnFtccg4GDlCw5nVy1pppZBaUuBGKfkFbRNuA0MZ/NCDHgqhpcZXsv1ErqLVQhdQFUrBJPbcIsaSJ0MQso0GQllj1C369JfYeIsj9vLBzvpCO10QoRSKKae5Kad0mjEEKy5FNnc8D7nI/Stpw9eMCqXbCuE/fCgle7Yw7dipVXOpReLVRNUUL2xBROXkSQVxBNozXLYRWGnIVHxKwwpkHZtH1sXN7rRidehFTyisqPQCLl0DM718CEWpECjeDAecl7EEXziKkMHiBEhoID5tGxfluaVLI9ekRBPZoLEQjGR3wOyYgh2bt1ZtV14kjOW2WkPC9dntfJXpgp7IqBbrHY7eSgBxZtQquamfeoKL1E1v2Sg9nMqs8tetaxQ3FUcYlPHkmKfNxxcLBPvQp86rTlHd/8FTQ36lwbdQIANtb1sIiGPzfyaIpFFCiFFAxkSxYEE4A05bp5oMaZwKiYb0iCHfHTE3miw2k6eHB1cvLUA7KdtD8+y0brFG600Z5unzvef/y6WCYn/C8/iivjsOWdKuNaermTF2/1b/Mecm6Mps8zqk9M3omfPubG+9Zzf/xMSEYlahDs5VknY8RkHU/nyMD8xyvzg2xqA+e8Rw/vvljyVDH6m0wS8+LrOqEnHatP36f9iZep762YJUflHXU2miVNaIhIn/Ny8j4y5AIt1AqVWtlo5ywXJE56qLq5HnIlPZES2TCGr3nnzBvk/ViGuu2JXU9ad9aid4MTQ5BcvSxmDzjgQDUZzwkRh1CLI7W97b3W9mgXbA02Jm/M6ifm2d4ILzMFPPUdy8MjVoenrPs1R9WSV90Rtx/raT2EqMPWAVESPRByldZqqnLqBOEUHVpHz+Tmi5PhWMkzLnNmI1976iEeFukGghnn2pbeN/Sm8I+McrQgoNzONCSINP4Wl8O/hz6WtvLvyc+EqY6ep7JqCxjE7mWmsTh8Ti57C3O0haoZVWXmoU50VQ9Hiiysbk/1iqeZVcyqhnodeX6x5i3f8mU0N2uTpWUdba+vbZocKs8w6HPK7ve2dd25r4a1/ihg4RGY0+TVbPK3cUzPHdeNX+dvo0U1Hfs5BbtTw95l/SnTdDhzi2Ht5l9yjs9Nm75o1HYeG0qvPhp9fgMdJVsudBjZMigbov+iCS+TucnFwkWGcyeAJp+8HZ6hGxdN2hDMgrsh53ZGse9URqZve6ztJQPAcSq4XmhfOaP79CHx04fUd1ccLHvqxuN9AyiVVDS1o1utaV++T9utmR/scXBzj9CZRT92HUogdR2uqdEYcKFCncfPGxNa1hETFjERuziEIaRgORmuMu9QlReXYgAg9j39MqJ9AssrHct5Jyy3pusI0QoeKCajUgiEbk1VC7P9fTyO/mRJXLRobwJQalCdmyBNRcmzPJ2ULW8pJjQm1oslp0fHnLUr7ncLXuiOeNUvOak6OucN5GB5RKlY2Sfm9/MKq+aN8iyQy1cVlc8KATIJW8TCO/I4psnLjcmqshnAi1mmlY1ArcSdSkTIJbdz2IBVbStr38LmyvwkmVdoWhingD6zzJW4ec2eSxNuXmzj1z6U2HobUy+KeLIAdMMmp1YGO1tNFaLKWOCjAIKstCSEdexRgeQM7CQnOKfU1xoUYb3qqVOg0RVVFLPerj33n3+RZ6/tERYtn5Wf4tlf9vOYP7Vn4Y6ye02NDz4V7pOvtXw/qK3Dp5IYreOrH8HUxFs2WDcnNxu8PePtrY0dzEbzuE+NLAUWWF8mcGEAHFOBtal4bzzfdrvFo1LuMHhYdDh/uP9F7HNqGJrceCf/GgDgtEEZFaXyPEr2JE+fSUfl0JycOVByVOYmo7i7s2NHHuGc6bn2exfYgU3j2c6Wha2XLRefy/g2L+1hGZKhb+Uvh2uV9uUT2k/eQ144osqVNGsxb4lLglel7a08c8phZU4cVdUwuNRiArXS0Frlio/R9tpyeY2XTYfJHgAtSm3ZFyfzX1/XWRE3sKFqPDj20TaKjsWTnOdeBsYxRiKREIMZdDLv1BCpvaOuaurKE9qOtM5e/ZiNMTi0TqB+AgQzD1IrnpM00LdrFg9OWBwvOEqnvNLc55Xra073IOSQq7IxZxDz2quAF/MkjS9rqhpnYTcpj36uSFgGNyWITwaQk40mMg6JNV+YT/lt/HpYd1O9T20My3YUg3esMCcle1x0MuNKv4tZwQ1za+BvUwVr4HMyvpcigBQrAZ3bcjrmDSVVohSZoCSxIjcFZ6lCpS5nmwoyr1k8DjVrZmdCw4zZ4pTjW3d4ptlDf/ouL8pP8aZv+nnMn5iTo8CZetiLF6BEGuQebz37plzYAIA6frubtr+f8OQLrthx6sPP2dHYZfz5sva2wc5wSLe/3+RbyrBMR94r7Dj/cn36It53YZcnB8v1g2HpEejzG+hMlZbN98HDZs9o9bUFMU1YLgpM+WwftfCBc0CygJ2BoW2HagzXjyJp8ARdZnXYetYhrC53xClIEnxy6GnP4qP30J++j3/1lGbdUaPZkOXN4q9C6ntWJ6fEtVUxa+qabtHRd5GbTzxGRKlmM7x4Qm/KfbtaoQsQ8cjejAT0697SOsThxSx2KMTQWwhC5cfE1azAOi9065Zu2ZHWAUk5yR4LRYg57ExMyuFSou96QtejLjKbzzh4Yo/59Rm1a+hPrR3tIxp6GxvNJZIlUc89obMqYiG0Vlo5QooQQ8d6ccrZ2TEnZ8fcDke87M44rCKtE1JRqDLYUG/CIk0sErbozaLqstBJxXuTEpICztU5thxitGstgkJBrMiDJCVl65lqyvvljKqcc2WemCJhhjsrdFDAky/eL41jYYEcIyJZKjnxViK8dB6Gna1T0hyKaJPN1yaANFdQw6kVbsjCs3iGLKRFKTUpFKh9bd/1YZz7DI9g4CdX5xENVqEPoRJPVdc4D01T058sCatEINHRs9KONrSsbp1wfHCPZ97+Ju596FVeCIm3ffOXM3+iyZvJpY1FumF13F5Wg3Ihw9ofK9dtLkDVScGAIkdFhvMnQUOb6zavc3v83Jkdy346VlPxO/yamPFkaGZTwIzFTwbNbuRlZTDcVvCDjJ8Hj8lUmG15w4eePSrv2jp387K8foZztnjnEKaTL0pF4F6kSGxoYY9EG/ldF6KM7Qyd8dvJk0x1q3Ndmn6cksmbXTfelG0y/Xp4xYIk2wcnnXWsP3GX8JE7+FfPmK0Vn5RKHF4Fl4CYCDHStW2uYGZhp1IJQ5K86GA8I1qorCYdFFkV21cnhgC5CIq9rgL2zeMvqOXJ1C7zO3uC1AfSsid1IVdJK+9XM9PNoDtlX0oIdF0LqjSzirquaaraChAkLBeoC6Q2ZDnpIIewlcWvqjnkcrgFIXYsTk84uXPC6XrBq/4BL1R3ubfX0KkjqOXYm+fCDDF4xYltuOp0e55NPMbTd1X0gQJIyhlZppcyAeeDHcuLnsyczK825pIUVj9ZO4O7JVOpLp2/H3kR9r6ZGB3AeITIeA8moa9Ti5mOl4zRYCXHyjzjuLKCSz02myOaIwbEieVvYjKhQqgRO4YQ9j2tRFZtzzy2zLsVJ/cPOdi7zhNPPsXJT77KCyHytn/5K2luVLbXm0z6VnjlhPXu5q9s/q2T45vDfsEi/hxpu91dbV3CPz6nm1wiE/OKeQ1tT+XZhQz0ob0resrDPDWXB+/tps9roDMk6k8X/iVjvJF3wxYzmp5nJzPNkSnnDUBlS8gPVkzBrNaTNzFYgCcehgvnwrAodykWuYpXUlx06CoQH7ScffYB/tUl/pUF/StHzH3FzFd0bWuKuY/Q9ayWPd3ZirBuaeZzqr0Zzf4ezouBl9Y0jjatiZJs87Wo1BZpQOw6usMl/aq3pEap8LMZrvb0KZrSWwmurkGcxUpX4BrLrO9XLe3pEu0SqU1oDKiGvAloIkbLS1ESla/x3oDEKq1JDfjrFVJXIDWhjcT1mtC3EGJ2uSo4R+wjoUvE2OPFAgxSr6gLVDMlEejWS06P7rNcnnDcnfKqnHI4j7S1oHlzIEnmKTEdM1GiZQrQ9EW4J7IV0co9m0XaLJL2yksp0yxesuAkKpCryql5SbxzhBBz+c7slXJQe7NMaoo4wUpL+4kNMedOlF2qjTIYynHvxduhAygywOW8Tbyi7FeNx+VS0nVt1/YhjetC0gDaypR1le0mrpqI6miceQ5D6AlDeFvZ4yeDCRFCinSxI8WaEEB9RXI1yQmzx67RND3pqKcjsg4dq7Rib33Mg+dfYD6reOyJxzn60C0+uep556/9KvZeN7edvHcWKDjPHoecN9HJju4TpYFREZaSAF+MHmgOG5VB4RiU9QlzGYyLRVEevDHTRT/2byO/pfy73XU3nqeTy4t3bhA+E34irszX8+FnG32aYoVBUzhP2yHDDxNxu7xK5fxB0ElRTLcu1hGElbZ20YW8dWOIJedZbvTu8t7reM5uSLKpiQxKX+nvMANKaOBWvyZ92NWL6WuQ/G5dFFgl4oMzls/fg7tn+JfOqO+sqWKuxh2j7UCflL6PhJgIIdi+YSJU3lNVucw8o8xL2dAiIvjK4RolLiOhC8QQEVVikmHTzaJtqxPwVnDAVWJGrsqZR14TfdsRFmtC25uRKuby0rkEtAazljjBNpl2DsUTcFCDn9VUdU3lbO+tsO7p17Y1gYZopbA9BrZSgOQQSvVLwbnKFG6N9N2Ss3tHLE+XHPoFr+gxD/Zn9CL4mMxeopBcIsroxYlO8WSD02DkmAKLiadU/MB37fXKRhXBSC4Kl3LjGxNuqqtsKpODPijDlM6XFSBRfvLayqF/VinOTh8i3cq6cqOBZwpuNj3Jk7mYSg4qQ2h1ubVMmnZO8zjZ+VHNM+awsG8z7hkoJ4c1Vt72iqvF5gCV0MfI8sGauVTMlg33X3mVPam5dvM6xx9+hU+sO97167+G2eMN4vK+bFMklvt9zrNTlH4d35ycs1SQdYwt0m2OsMmXzvGK6eBM5OeluujuQ49OOs6/qVQr8n96l4u5YJGEcv7EnRfsMgth83/y3dRRsbG9ygW0MR7/f+PR4SJAMIZBbLyPc9ZSLp09u3J/psd23l9Hq9642jevkXzehgo24WOik4sm30neA0cXkXBnSXjpBH9vzfWTlnh8hu8iBzcP8Art6YLYdRmQwGqxtvLLMTGfz/CzGl81xBDpu0SKgDiquafeb6idp1+1VLMZ1byiP1vRr9dojDR1hXMVSEU1q80bkGS0WGUw52uPq42jxT4Q2g6iVbkx839Cu0SMIYddCSkknDehiQiu8czqOX5WUe3NqasKF6FdrgmrgPa9CV4UqSyPqKpqS25Vq5SjgK9ygQA6EGW9WrBcnHHKinv1krv1mtWeccHGVwS1fBIngoREUkfEQN8oQDKrlJyY6itSsk3kVHQMecp5MJV3xBwGV8LGnIiVis4bclolVIdzBpRcWfwTcKJYbk/ZkVyz1Bvn4shMFc3WVfsixrwhqHM4Ubw4fOUJRGJM+Jx/E0M0gVhX1FVFTBBdjxfbcDTEmNuWrEDIAO6TJoKlWFHVNeKFGKMx1hwyZ9XhLN8nJEVQogZoW+t7XVkFvv0Z4SwSA3T0LOKKPanxJ6fc/fTLXJsfMNcOPhb5lH6At37Ll3HjjTdQbM+nYRyydnmekU5y6HADUNlO+B9OyWMrTGLPp1KqAJABtDAJX7PvnBSFPB8cr84KzKaQLcUkyvvcEDgTrblY1QWGubLBe8rnQdBvAivNjYiMytguwbctlDf4neY+ylQ9YrjPEN60wRsLKhgBzs7qmFLCLcf3uVOxuLDTunUij05b1xtQmx6WwrhHpfYR7rNxaNBYdZwMpfUyf9Xh1KHLSLh9Snr1hOr+kv0HC/RkjV8nvK+QpPQhF4ZJ2AabXSAG40XOCd7nHJeo9KlHnW3uWTlv4WlOUKdoA1GMb2sfcy5o1sujAjmf0nsbB28V0soeOlIy5BNoiMQ+DEUQTA7mgishZkDuBmOMqzy1F9SbwWw2q6m8hz4Z6Fr1SG8bj8qgTMvgabcyMpZUI5a8SNJIDC2r1YLTuyeczNbc6o+45XuOgbCOVhZZczhV8RDkOS1OIcrEsTHyCvvD+JkpbhZoLuXdlskv0znM+M6ByQQfPWEbrGJceKXdLCLGaSOTNicLblgf5Xrycyl5G698o4F3yijTSx+mpf6mYKrs58ZkPYhkQGNFHJRSfVyNR1tYCCmVrRMgOQsrVARXCQ2KOk84cPSd0GpPu1rge8dhfYc31DU3aDj5xF2e+xsf4E2//Eu5/uwNsiXyQir8jgnYuVjJfzR28dBztvHTqOdv45+dlzz8HruvPg8JzvPO6dWXHp3KpwuRmF7A+y7o/cbcfhQA8+ggB74AgM4u2rZMXn6y/Rr4wYSKApC2qhrtolGHkKHSyjmgVD5PlAIpv4stoSw2zXxCQdTho7C6v6B75QR/t6U57WmOVrhlz+ruERIi6m2/eZcSKhFXK2G5xvkK58D5ikocdTMjKfRtDxLxTc1sr8HVDa6qcJUzy9sysD5cUbJQ96/vU/t9YoftixMC/doEZD1viEmp/Mxish1mIcIEq6haiFlvu2bHvoMkpChUzgCXasrJqmZFq5qa+fyAXhvEC955iEp31hIXPbRAFEjBBKNt0z1aisWUfOcEqQUaIZJYnZ5ydHiPB90JL/lTPu1OuVN1tALRW15JFyJBTUhNFauYd4IWIecL5HAmVTyVCXdJ4BKVs+WleTM6VwmV2IZpfQwW3qXBNrOzTEpCl4bCAZKFq/d59+gcRjLmVuQQkTSZ73lTxaKwgu1n4FwJGct5uc5C6VxlIKU8h3cVGiz8TTAlSL3S1LV5k5yn6+KwPjRaLlLJT0rJkpFjsv15nBOqylFVjq7rbbPXiYKdYiKJkJx5jELXG/QIFZ4586qBytNptA3lXGSV1sy0pjtbcnL/ATeevE48PIFPJF7QD/Psr/xybr7lJmVTv7z0hsU2eoIvXs2bQCIr3LK5prWEfEyZwPAippqqDM+cezDyA2AKCSR7ugZFh828HVO2JsJLMu+YALNiZZ72ZMwhmniBJs9TgM/2kOySXeWfIdhmS3iXdnYZiaZhfOOlco5XboA0xnyyjX5tKXH/h9Cl8mILVE2rVj3ksu2QxV29no6JjheasQVBAsSjluXLJ/BghT9awdHCtgk4WZCWgVo9Te+R3gwHJWxZYxrmmxcZwkVjiCTBtgPwFjrqq9o2wkyJ0PfEZUCS4qOzcLacM1jAl4JVRHM5Gd05XA5dLrmI5DDl2EdSF9G2R/tscVcdQ+Qwz7Y6oHJIU1GJ4NTAV1V7JCVCtGpu9NHyiWIaJo2F/aZhVIuXz2w05unvuiWnp8ec9Ge84u7xHHd5db+n6xJBLWleMaVbIXuJ8k/SIf9lXBRsrg+XzWATo8f5qaST5H0z/AzKd5YxWt59CTcta+fcBBo7IVNPRs53kx1gR/L6lwH9aM6tGd/ryBlk4gmx9qx5HbGCZq/3oCuNAMy8X7kMQQ6P1JRI0YBpeXYrBlO2ZBC8WjRDpYoLiYZEp4520VLhOZVDHr9+jQP3GAdRWHz0VV5adbzhW76cm297HFzcfEfjShyGbdNgMZ61HZa6+yVOQNBFSOUR6SJO9lqaO9/Gw2HRrlydy/ozIN7tg9Pnv4AlT41Qn9swPYpSf56+4IDO9hhPh2RgKhvjJIMSs33tdnnUC62MRROeLPCBgW/0Y1xwOdApM0Y7300UFjTHSK+U/vYpDz5yG3npjOsIq/sPWDxY0B2esTw8oXFmOZvN9iEpBzcOEK/sXZ9z88nXQx/pF5HYRxyObt2hqtSzGlc1VPMGVzlCSCxPT4mr3so+a6KZ18z2GwsJ62ARO3zydGc9TV3RhxaZO1xVM69nuLqxAgKSkErNG9D2dCdrupMFqQ05TMGToj1r13VZ0beCA+odztUw9zD3FqKRcunRENBVhJBwLqfx54TGrusgJWrvETqzpolaUYS6Yb1uWR6fcnZ4yN27d3ihu8s/T3d5oV5yRG/V1ZwQs/Ktar8tgXZkaEOowuCxyaFqKdju3Ixg1jtDREkMbECOS867hEtm8mJ1qU2wpFGpLnHKDkcS8FX2BOHGTUCLsqoWg+68M8/NcDhvBCigGizO3Fs4ne01lJURgTHNu8TJK10XEAfz+R4pKV3flzMM1MQe76vRYi8GcFKycEQV87I1zZzQWyhbUQKsBo/ixEqMJ41W6SgFW6914nrlCJXSotQSWBJw/RrXnXF4+y7z/RqfIv7+CW7d8/xJx7Pf+lU89rbHwacBkG6t+hFk7PLcFkVEs5DbWvujmqOUktpDdbaCkbTwl22d3JjN6KGbho1NfusQ6DSSApLYLlyAmndt6JlILjtt1mxjTwW0K1LCGVWHvpV+lCfcUNC2QA4w7JpelL5B2E+BmpR7yHjOtJ8Dz9sEPyJjvpvKBAwW/W3ov3V+Q8e4QA7q9AZbQ7r5x6PSttDd/LylBtl3ZY7kr+2crIyWc0vp+mR5lawj8dYpZx+7h7+9pFp29McLwmJNWnWE4yXaW7Wx3jnWktd1LcznezR1g1QV2tjmvSnlPbIAX1U0VYXPIaqaEu1qbYVg8jp1InjMS2KKat4jq8hNr3ipLMfPeagFqsyTUoAukPqefmkyQLtgJaWTDmujWP/xglZZUNcOqS2sTtQDyaIH+mjhvSW/p7xYnz2R2WueUrAw01TKUidiG1ivl5zcP+Te3Xu8oHf5aP8yz93oWGLGn1JhzWRA5s8qSAE4k0ILg1ETGQq8SbaClfVfHq8wgGx/Mvk/FN5ww3lTHWAEI5KLxk3C7wdrwFZ2oL00+5yjEpyUHETJa0oHL3zJEkpCzhdlTLicun8GyKNjqJobC84UR9AmmMizOvM1lx++hHebPVQth4wCnBIhCsTAMqjxu4xImuRZJ88sBkTXuMUZD44eUDUVvmmY9x3txzteWqxJ/8q7efwdT+Iqpfw38tUdpONKLetyg87p2Fur+xIFf+uSnbQ50pddfMlNdKLnPuR+D23yIkW6KMtMVN5yWpnzGwbZ3bT7OR82gJ/bqZ/3QGcaW76thBQahMsOnQFGoXPhK9kBcOx7MjMalY5SXWX00MjYxwkT+Mv/n/+Rxdkit2ttCfBtv+k3cePaDeiU/vaS0w+/gr54wuv2DiAk2pMFs1a58dh15k8/YX2PSuwC7emSs6NjVmfHxIgxahqapsLv17THS0RTDlurcN7h6wqIdKsV65MVqY0472jqmnrWUM8rUlDWx2v+xqvv5+XFPeq6QYoy7oVf/65v4Bl3w/YZ6Na42uNzMur68Jj2ZEV/2lop6cHrEs1NnQGi8w7nBV/DTx5/hg/c+QzN/oxE3kAOQWLil177ubypv0bqA8SeECLFPCUefFOhmHdINfIP736Uz7b3QayAQr9uWS0XLPolN6Ti1WrFsevpxOr6O3G5PLOOTHmLgZWUSijWdZ0cSTkMDat6ILazdMqM3Ts37BdB1OEqxFMS+4vil1Rx1OYl8jmPJ5edKoKrzBs05YIEVoyhCCLnDRBJ3gjWWxzb8J1gwMtnwJRIJI059GSc5qELCN68M95TdjnXnNdSEn1tPgsp5uvFFJKQAuI8dV1TVZ4QelIGt3aRXZywfC0VIa5W5gXUimavpm6hbZWlBioXWaee5ckZx7eOeOLJm4S+Y9973Av3eeVv/gTpW76MJ9/1FOb52ooNnoYs7Fj5IzAqL18n58nW73HTic3KZWMonClB4zyRrLTI5LsiIIoGPA2NLPcrHuFpLpFmkJMmXqDBIjwNsNnS9GW868YsHv6WEQSNPBZKtafBsyTFuzMaeMblIkyfkI3v07CCyn1LzwYwIOPxkdfLxnNdyrs37rj7vIsVi0dos/D1wbuzlRmW+yay+ZzDOyzvLCna97kyWW2KdSf0t85YfvQW6fljDqSmbgO66qiTUN+4gbsG6XpvIWHRigt0ixXtqiUky/WrfMWsmpGIhlEk4WpvYWFVbR4KTcQY6bqelDddrpzlRxRAG5Lm0NuSr6amSBdgglo+hqhVQFQldT1919MvW8Lpitj2eQ4XC37xCIE4h59X5oEKU3BovEQTEAOpj7nKpvEq1WRiJQPolMFICgEJKSfPm/Gn7dYsT884un/E3eUxn2nv8cL1lmVlPHsIO86vNYHlZnp7vyl7sVHNJe3zOfmZ3FTzGxbYJsCRHBY2zO9hgpd1l5VxKY0UXi8bYKKcr9NVlOWMZNAogHNuADuoGVg198NCo115lQa+imdsAz2NfRzWpMv5T9O8oykXkU2woPk7V/osuVqoqLUjmo2XQlIDpityVIh6Kif0M1hFpakiro/49ZrjkyP2Zg03b96kih6JCffZB9z+mx9Cv+XLefKLn0Kq0ofJSi9L9xzn2+Xj2PSSl39HjTNfe1neyEOYzFTS/Ixo2p381fleyeT0nT7H86dPh+6CC8bT5BEfRHb8dRnp5zRIn9dA58LQiMnxS/NsGJWJ8nn72vE8s4J91+/4ThZnZ3YO45i//unX871/7L+0zwUAsamM3Lt7j+9+7+8C4P0/+j7zQGzRP/zBv8/Xf+3X8+3f8Buonjvl2q1DfFIOT2/x3r/9JxG1TRyHjiUr1fl/++Jv5pe/6at46smnkL7ju/7en+GFj96jqit8ZUpymRxf8bp38t1f/e1ohNi1rM+WhFULCHU9o2oq3Nyq2/Rdx0/deY4/8tH/lX9++llO4/pcn//uvZ/ger3Pt77j6/nXfs434Gqz/i1PzvgP/vF/Rdt1EMeQIecc/+XP+S3U6kdwWjmq6w3v/eCf59Nnr/KZs9s739n3H7yJx90+X7f3Tn7DY1+FrxzqlGrfo6Ejxh6Nwv3lkj/40b/BJxavcq8/29nWU7JHG5Rre/vMqjmurqyiUIzcPro3vOMpDYxyosAUOtjbY29/nzKrYlLb+yW///V6zcnp2QiKi0VU4fq161y7fh3nIAQdYpfxcHj4gBD6sQ9ThVYmncmz8eb1m5bL5DyVOPrQc/vuHVP2J2vhjU8/TV1VFhLYW0z03aMHrNs1WSIjwP7+AdcOrpNSou/U2q0sET/GXIGNogTnqZkVdec8pTx3ChGtaprG5lYIfQ6RSzifV2LM/iRVgiqtCj5FFl6Yzxv6EFn3idoFGl3TBOHwgXDjxh5VJYTjBQcK8VN3eOVvfxj5VV/J637uU7a5qSsAZIw3181FP44nMBZ/1cmzTRPldRMlyG6eNE6W8TYb722auT4BFQMzmazdoQRzbkiLR2/HXacd2/Y2lZdUSvkOUyn3t3C+cqx4gXIHN0CSannh2/mJ42RQdCiVW651Q05Uudc4gWxINgXwUFGuaIyvlWTM3dg1UkyMUeO/j9Ju+WdbYZrQMOF0nDbZYycJ0qLnlZ/4KNVBw+NvfTO1zGk/eUj85D38vQV76pg3ik/gXEV184BqPreE8DbQdx1d1+FSYu/gGrHruXfnNqvVmr29A5oKVBziK3wFvhJcXeHVwpT7tjOglBTvPLVUZpRRICmRaKFseX1K3ovFPBl5E1AzyeO8FThJfSCuVvSnK7pFa7k5GRCUipxlreOEauap5w2+qiBg2wWosw1BE2jIHqkuEgegkyh19V1VWWnrPpBiJIaA9IIm89R0saPt1pwtFhytFry0fMCL+yeczqOVws/zVBmBDmCAxqshGqdD5clpmLrahB75wbCGJ+GdQi6lXABLLnqDeYzK/Uq42NTAppkfu4x0RCWHhksGWkWbyW0Xb41YRVSH5PU76jOSc4kGg15eg6KlNpqWR8h66whoFHLFCIdM+NNkwuf/JygOcpXQsa+GduzZUwGA2fOkOQy9S8oqYgWWGoevIqvrkWqZ8AROVwv2F8cczBrqeo4ExQXQT93lzt/6SXBfweu++Kk8aXUc08x7M4ecrNnN9b+9mgsU2nxk3fpdrtx1zq7v5MIzLr5m8x4bfXwNQOAy0HL+i9fGdzfffuHyeu74o9LFwO1y+rwGOrCpaEJewNOXf8kbv+zYuRLRIvyu/+i7+IG/9bd3nv/MG97ArVdf5Zk3vjHLy7z4s4v7lZdf5jf/hn+DV156+dLn+bH3v58PfuAD/Lm/8F/zP/3q7+Ftjz1NdJBq5Uee//CF133dU1+Fe9s+NBW3+yU/fvIZnj+5deGzte0KL47F0QmpC/jK4+saXzdUTQWqdIsV3/6+P86Hjp5jnfqdbQF8+MFzAPyzux/DzR2//h1fT3+2YvHgmB+989Fz1zqEEDqapsaLo5PEf/PC/87//PIPswztpePzsYWN34+dfpqoiW975mvQWeLaW58ivPSAo/tH/OFX/zY/tnrh0j4D3NUVRDg9W/OG2euZie2wHEisusv7sYvaruVJJ+zv75lA08JA7adtW1br80ARoG1b6qamrmoqD0GjWQ+T0rbrnaD4IlqvW2azhre86U0WUtbBar06d958b05VV1bgItj+PX3fsW43n71urOSzr8TKfQerjuedmTSdG9dJjMm8Uk4HxuicQzXm45G2VSovzGYNIQT70UBd1Yh4YowDAOhCR+0alrFnH8ds7kkaOOvOIPU0ClUr3H9wlze/6RniqiUtVlxnTvr4HZ5vP0D41q/ide96Cqmtop9KzlfISu3EYUIBMiMwGJGMlg30KAB1VFqHykoweGmm7GVI7pdNJj1GhpimtMHOihEgkccwW1sLUIbNnJ6JcWYkGQ02Qx+zjX7LG775zFkoFXA0MfpsoDYZ1YDx+TfDsyYXZmA0OT+fO1ZQH/ltAQdFGZZp258Dzikd2LANXHTSljC+6Nwx4Kx40PL3pbqQjEroAFgnYEoSpCDc/ehLfObvfohQRV7/hjfypH+M5ihSLYKBm/kc8TVOhcpX1Pv7+D0LJU1Vhzpn29kkpWoczYFwPQRmMdJcO4DkcCkO4V2qFgUQE3SrNSH0VHnfM4/HJxmMaEkjkUCIiT4B4nAJy9lTwasB4BLCnVIktpGwWNEfnRFXHVETUc37buG64+6WrhJ846maiqqq834+gvpITNkLFZN5d9eBuAqkzsKrNVpVBKkEmXkkYuWmcx6PtqBRiW1PnzpWsed4seDFs7s87+5y5/qK3ikx549ELcVkICccmbfJl4gQHcIKcfkxVIcQsWGp5LkweGzLHjM5pMyZO8O+QkDFih/kULzhP8WgjObwQcYtAcwDPxobhpLw2QMm2ajovUM0Ax7JBXE0GeSQIQMnr7Fkm44PkQUMYG4EXZuzX7MBgbJ+C3vIoGwKATbV+XEdJ7F2KleC+PLzp0RIQo/SqRA00iGsrve4PZCouKQc9cdcX+/zpNh+gS4oe31CPnGbl//qj6H/2i8w7349Ub1l7NTgkR5x0PDMF2C4jTHZPm7H9Px3WyfqxgmXMbWLONDl18m5P7Y+7Lh0+Opc04/AdO2Vn+vtlIcWkfEasNgmDdc+uhBwDz/l/9p0vupZWW8TgXkBlZCz6efLzllfoKQC3Hr1Vf7sn/rTW/PCpOonP/5xfue/++8/FOQUijGybFf8fz/4g7QnK/ZvXMfPZ5deU809rnHECH/6/X/1QpADJgjWR8ec3T9CBObX92gO9qn396jnxihiG/hnr36U5xd3HgoYCvUp8Lv/4Z/j9suvsD5bDMrtLvKi1E3F7KDhv331h/jvn//Bh4KcKQUS/6+7f5d7J8eEQ+XBR+5ydLziv7z99/jhxacfuc9g8+X24T0T6BpJ6eJ+P4wOj4/w3lHX5rVwItTe473n6OT00msFBmHkvadsQ/RaSVFCDKy71vbDuaCNrgu0q54QE0k8sZSJ3W5PoWy7XSyBKVqeiBdP5a3YgPcGeoS8o7lOg/wsTwiUGAN96On6gMvhbKrQdwGceSzLpoQq0KaeVWw561estCdWSnKJlp6FtvTasVgukKpGRGwTwrZnvl5z8Jl7vPy3Pszdj95Ge2EajzGoqNnKr2qV7+yZi8I/KnAFHKCaQ9tMa5UB9Nj3tn3HyDcG3baM5XSMFeuTjoBjFKIFoIzKvSk/4wavRXEvIKA0ufn+itJSVBrOnVeunYbelBDK87TbkCRk2V5AE5PhHk4ruQGSK3KN9yzhOaVzQ2jcOXvqw5SCh9BlEnYcTMaZsutuMvmxRjdCW/I/xes6CPeS4xE1b+YC3UnLi+/7BKe3D1m9dEz70bukT91DXzki3j+DPuFdnQsLVDbPJz/qKtS0cVQ9STzqaqqDA/Yeu0m1tweN5VmiEPtIu25ZHp/RLpZoTDRNTTNrqKoKEQuDDH2gbzu6ZUt32tKdtYSuJ8U4eEySJqra1r44S/RvTxesHxzTHZ0S8xYHQ6lfbB05oBJoamd74zSVRSrkPBjxIJVVhyMpRNCgpC6RzqzkfDy0n3DUE9aWtzPkizkLg+1ToIstXVzThpbFasmds/s8r7e4d2NJ8FYBMpIImgyQJSt3bB6GCGL7+QRdk1iDRMSbF9p78A7jfZJDsZyb/FiOkfPOQoXzvjGl1LP3QlM56spRe3vebSBevDuikkGMQ5zH1bXtV+dLoQArwiDO2q0qR1N5msrjnbXfeEfjvYUwl9kqYsYSN/6UKt2OEspWij1sA3aGNTyGU5efcYloKogh5SeyogNmeMoeNFcAjxmj1NnxRCRKoiPSYbnGIQbaJtBWgb5KrLRjuVoRY8hVAZUqJGZnHc1n7vHy93+Qux+9hfaFR8lmdVtlWL8XYJJL+MbmQT33x+4mzjf3Oav+l9MOsLLNvdjx+SIW+yicV3b8tXF0a5rsuv5h93kto/V5D3TgPNgZgHQxdVxwzagAbLazC/D8/b/79/iJD3zwof0ouUBmpTErwYd/4kP89Ec+svOakn+yi/6nF/8hf+XlHwZXQ7j8Vf2lj/5dXjm9g2rKscoXU+giq7OOetZQ7VUkpyQHVVXRLVtWhwuWD075B7d+klfbw/N93lKYphQ18qd/+q/jYovKbrAhCPvXDmjqGST4y8//4wvPu/hORn/m7t9H2oSuEsfrFX//9GMXtHX5wokpcXR2SkzpZ8RuUlKOT07xVd6fIlcgeBRX8oPDQ/pcHanklFyWzHcZhRBZr9fY1j+72yhJybZnRhws0LtIGddLTMnEVUrEDAq986aIOY93nsr5QWlRxSoxeckKEWiCvotWwU18VrI8KViIDAJVZflcUawQwTJFFn2gU0UrIVaJThJdVGJQlusWV3niuoM2MFdwD47xH32JV3/wJzn67AOTpMnW5hR8DGvfjets5A86jOIY0nLeSDIoIdtQYgBBoySdhi5Obrhx79zwZluy8WkEXxMxeolpZ+PoOSEnm2cZb5qA36F/hU9uWv82eNk5KVrGaxtoji0qE7CTQd207QE8DEraa10bOhrCXvuVFx/Lnle94NzhacUqnlliO7Z5cRu5/ePPcfrpW9TLxGPrmse6GXudx0eH9xV+bw+3NzdQg0NxpBLGlZV7ze0R1XRSBKkrXNNAXUNdoZWzfUxCoG9b1qsVfdciDjOs5LmfcrW1br2mPVvRnqzoTjviWYeuO8slyjmQIomm8VRVzi8koiFA1yMxQtn8OFfAtCqY0NSevfmcWdVQizdvhYBqJEkg0pPoQeOwsXTKPxoSuohwGtGThB5GdG0KcOyjbXKcFA2BEDtCbAmpZdWtODo54fn2VV5tTjg9SCQnNmSJ7FEBVTco5lIsIFo2j06IH3NKrUy3AQcnDo9kpd94oavMyOVzyW6x8qcgPnuBzLtduVJswOaKGQ3yXMkgJ5uLEDyS95epvbe80sH4knCODGo8tXe5bwwAcwzIndpZZGNDWO+c/TAWCZgafYYfTNdxeb82yaXLy1q3fEGx7SeGS/KdpQDfMa/IPF0MYZA4JXnonLLSxKIN9F0ktJEuRDpN9EHp+0TbdfS9VTFNMSEhUfWR2dEa9/HbvPJ3Pszh8w/Q6LaMSzuMQ9OfbZ4h5fNuTrIZIXCeJ3wu/OdymrQmO34uotEig5y77nxDW5LogvN33HNqwNrVUdnS8B4FSb1G+rwPXYNNoGMgfWtmKjY5J+EZSGGsBQ/tUDLyxW3b8cEPfJD79+5d2o+/9lf/F77hG38Zv/JXfQtgC/fll17iD/6+7zl3buUr/s1f85v4tW/65Rz+0Mf4TP9pvu/Vv8PxejGc06fAxw9fwktNWoVL7/2pwxdZZ8v34frk0nNdJfSp4/79I2Z1w97ejHoOq9MT+kVnIQIh7PRsfOWNd/Bff8lvJ/Qdn2xf5Xd/6n/k7vp4OK7AR05epHGemC6YsQLUZqd974f/WxbxvCfnzXtP8pe//j+xUqnAd/z4n+Knz14CoMbzlvoJROAkrkGhrjy/8/n/ceftfr57Pf+R/yqej/f5QHOfH2pfoNeyiaVtmgcmyC5jQs453vqGN6PZ8vfqnTuEeP69tF1HTCYEnVc0Cbfv3rmg1cl165bQB6rKNgdNUehTvDDE8ue8423ECC+++gp9358H/CKoOELcfb3LVj9fCTFeXCFFxDxN0y8GQZnEqvUMVnmXnT9qQEXLujOrp4W9OCttnSuz2TM7mtpDEivxmvf78N6jIdGjLFEaTcxc3qTHV7Tas6Bjr+94cO+Q1z/xGM4p2rU4N+ear0kPTmk/9CLPB3Df9h6uv+k6VrUrjQ84DQXbFQI2/TwJ94IxZ0eHQBI2jo+MZlqoYBQb2/CkjC1D2Jh9u8XOGBO67fhF8uF8eO/mI9nvCXTS6fOW8VCKV89SkEd+OuaKATkUJk1D4ay2OTAWZSk8tzzrxjNv93sQhLvGb/upzj39ximfk4KROzddXiKboKm8RZMnu9+EkEswx1ySPirhuKX7xG2eOIWbe89wff+Aa7NrJO9J3uGrmnq+j+AJ64AsW3Q+g5CIqw4l1zxRjySX80i8hbnVc6i8vbcUkKZBuoCsyQq4I/Q9KmagqmMFKpbs3wVCH1ASrsleiN5K/DoXcY1SiXllNBp4iplXVXlMDEAk27S0hG7l+ewa24vNAGLKSnayKl4EJObKwEEtrDZEy7/RnGs3E/OQtAohv6TiZE0ZMHWB5Dti6mlXLSenZ7yyvM8r1Rn3biRahC5Br45UcmRy/ot54LL3SQVVh5MZTqByswnwHkH/OHfH3FxENiqgD2tVPPhkHhNfmQcthbwmCoAoG3JmEKLONi2tDNhUOTQtaSnrYcVn6gysvPMM1QkjE8PZuBbFMTHOONTnanx4NFcLTbbxDdMnGADPxtofoM24WDSH/GZleHNliIXyCXk7VwvPG8ps59tGcpGIFJFVopEah6J9LvLXQdUqZ9dXnHVLvK8M2CXzSs1DQh+sWXzkFZ6P78P9pq/j5psfswIFgwLIsF3ABun5jxsRabopGjaOT957EQH/R9HDmtp8jsvOnnRycvX59i46ku82yMA8mDtOHKqwbeEy3fp78LRJkRMPe4aH0xcE0JlWPRt4z3RiyXhe+W0W6qywDMxqV+EC4aUXX+TPfd+ffWg/Sr7BFFillGjb84r86594iv/nr/ntvPzXP8AXfc07+aY3vptP/u8P+Ks/+fd5++Nv5pe87d04FX7+01+Etonu+OKwueH+beCf3PsJvv+T/+jS86pZw+uefR2LBye0i5beCal1hLalrj31fkXslWrmz117rz3if33lh0GENz35NH/8Pf8uf/fTP46mZEUMnPBMfZP+tKc9Xl2opMteRZ08re4GcL/v5/1GXsc+ySmSEn/6nd/BX3zxH6Ap8RhzfvON95hsi7bfjmsca92dx/If+K9mEZcc+o51A2+un+Bev0AF6qrmYH9/SNSPCavrfxHl3JSzk2Pm8zlnix2FDjQLXZ9BREgXjsPGZSjrdsW+3weEKu/pc9GlzjmapuGtb36WF195+VxoZfGuuAs8fIeHR/jKgF7pYx92vI8sG23TTyvVGlPeH8nZurGQL7NOqpjXx0xhZkMcyharmCXUW0hEcs5K2nYBrWr2mpq6Au0CUe1+XkyjWofAAuVAPD4IdYy0UThNa+YsOX5wzMFsn/16Bm0gpp7ZwZxZC+HBGfqRWzz3/R/i7f/KV3Lj2Ru2r4akSZJ8GWtjuWMuyKT4xwS4wajs56uLisN4wSYztw+bwVj5bpgCtC1oN1M3S7nooRxvVqyLd0g2b7Rh4BHJhSM2FI5SaCFroAOwYlBktnN3Sp2MUq2J6SXl7hvSf6wyl1Ia7IPTUdjOrbyINktqT258IY0n/Yz1jFHqbja2tUDLs4zvFRDbPkDU9ptyCBKF9qUFB/cCb3j2HVw/OMDVNamNhKTZgODxvka7RHd0hvSRhIdGcSlBUNvrKiRil5C8IbCrgFSSSATFIWIAyNc9sl/j5xX9wiqhtTGSfMBj+RzihHpWoY0t/uQUFz3aRSz9TlHvqHxtG472PTGGoaokyQBK7HpC7OkrAeeoKg++IkqirhmT8HMuhzpFU0C6BMHAYAoRjVbBTftgBQFmYlXF1DYGc7i8mbHls8TevNSptvC1xcmSe6sTXpIj7h60LEKix9E7SMmhZaiQIWc9f7I1mDKYFEGkyrM357kg2RCgY7GLgY8w2A5GA0L2/ObS0jHGXNBlBM8jJCrgxO7hnFBXHkHxee+iyjmCs3C2urIcruJhRwRNFrEhoqgk2wuu5OZMQ87sBUDm7WWzJCtQMAEEU2i/Fa9ZQjSt2MSU1wjFCLI5NlmhFWH0hVtUTCSL0ixOo7N+zIi2r042Jq5njlnrOTldcrx/xnw+Z8/PKTmNDqVJiXi4ho/e4sXv/3H41q/hxrM3NwxO5xf2+E1ZzZOnGd/OLjC0q5EdX5w/d/ub3f25jC4xeT3C1xeDnEdps4zSBPLsOL551a6cno1r8tzalIWPwPon9AUBdCCXKZ5aYrdB5dSiOmopDHtLDAgJti26JW5/SiLC//P3fjd/5A/94Y3v/8Kf/W/4+m/4Jdy4aYto3Fhsk37v/+M/pVLhzV/2VubzhpQcv/U9v5Ff+a5fxhP1db74sbfhVaxq1lFLf/JwoPNf/Oh/x2/4ol/x0PPEefz8BgeP19R+xdnhMdonbty8TtV4xDmavTlV3Zy79qX2AX/shf8NgJuvHvALnngHsY+8ff9pfs/P+w1UlSMuW9qjBdruznVRVVbLM+bXrlnpzi36xie+lJ8/fwPa9oRVILSRm+2c//sT30IIAUGJfUfSiG8qXFVZmewdIYf/in8XKba8xAkv+BX3tUOqiseaG0QzHhFSyqETxa61m1JK3Lp7GwFW6/VO8CIiXL9+DcVyNZwIJ2enBoAnNJ/PqOua09NNoLRcLpjNZlkIkQXpBWzAO+rac//wwe5iBUIGMrtZwr37l3sodz1boaI+WUZuCcNSFA9qIU/jUiyKtpjXLIkBGO+pa6ty50LM4WwJ7z2zuWfddQaY8m59TmAZIwsNzHxNnxKVT6y1YxGX7K8bTs5OuPmmN9KuzqBXtAvsz+asV8fovSPaH1Oebzzv+NZfwMHTe1a5aGPjx03ryGBNEoayq9Pj2+fsElKlzPRgiNlQaCb3zCBq2sSmuNgMf5vCg6JgaHlPxUPFNNdoK9xuo7tb32u5d/5OJhBOGBWjyfPsWn+7qmAOT1QUQslg7dGQy9bzXahDTBSshzZ5jjZE6rm5sfWXTHsim9J8+qBZqfTq8b3gWqU6TLzuqWeYlXBP51AXcF2APlrIUhcJi47+eJ1DK1sIQn2wb0UD2mAVztYdEhUaJcVcYGQO6iVX1/OIVLhmhj+ooW6omob16YL2ZGF72zjjpVVVmcXbqu6jzrzYNA5C3pfJW/5JikrIe9p4BVRJQa0gwaqnTy1do7imxjFDnZIk0cWWylc5lDVXEhOsWlpIuF5IIdrea72i6x5NYay+tkrImeJnHucqalejJGwfnWAl112kbVuO2lNe5IgX9s64nzqWnRLmQvJiHqJcntqq/eU1mOeZFVpTFEdSh2rFaJkew66sxHjKIVoyKPxjaFT+Liv1KYFW2TuaDRJRzeBU9tgbl4itHe/G/M2Sw+mcp6oVxFFXNo9KKJ2qBSV77wbQlIZy1zJsTu0oxxPkctS2pDWDxwx4yrDIVEE1PlS8IxZJMK59Vy4qPCrbaSBXrZNpjhCQq76VCnWquUK4h1jDIip7ojQkKk20TaLbS6wWPUerM/b395nXc3un0UICK3HUIdDdWbD+4PO8vNfgv/WrOXj9Pvgc3TGw1k3wNnnCKaveovNwZbPNi66bsIjhljrMlemeOJdzxxGO7Wh9s6dbwGbK+YsceTQade3tby8GOzJ4w6cXlOItO8TRRsdHY+Rro89roKOMC84myO5pMAz5ZDIVK+YQCjEZvKkFM6XEv/Pt/9a5Nv/on/oTfPlXfMU5oPORn/opuknFrn/7N5+/FuAtJ6+jvXfEzNVo74ld4l033srb6zdAF6FNOCfEdcvq8IxwSSGEQj9+56N83dNf/tDzjPHWVHNP5RvqxnN855Cjw1NmucLW3rV9/sN3/GqeO32VH7jzoZ3tHHcL/sGtfw7Aj9z/GH/t1ffxn33Zt/HNN78UxHaV3kkCNfA/fOzv80/unM+pefP8cW5KQ79a8ldefh9/6tYPTjq/+eezsyf4n77o3+d7XvxrHIXFubbexD4nruMFOePH+1e4s15eWOp+bzbn5vWbm5Nhi1ar89XLplT5Ci8VfUiQ96NZrc57trz3zPdmnJ0tNo51XcdyseDg4DoI46agO+gTn3wOIQvhHatfk+b9bz4HTW9KUkKkithNmE5m68M2fjXpl2RM7C9M2+U4AtVJmFeCoCbO66qmrhpiiGbJS4Gq8cylou2CVSISUwiCKMsU2HPeCh8kRbyyTC0rXbNsl/QacY2HoHRtRzWruH59zuHJGXv3oX3fZ3h+XvHOX/tVzB6vQdLknReAM2UIOQdix3twrlRAywq8FtG/0Zox6ckxYdSDc7DXlmC9SKhtoKCsi41gZnJotISVa87FT0yOTWjou0y/kVGPH0BWFpMTEDQCIh3C1wYhLJNqcQUQyMYdppEkG92dXrth0Jo887ZQHUZbLxrLXXSxIN0I0RvPZtjwdwqCd0lsFeJKWT3/gKMfe4m526M6bLOCLuZNjpHY9rAO5sWIkdgGwrKjX7e4psrWcpDGg69NMczhXbbvVCKi9DOhmjX2HvsxD098hdRNDtHy7IunEs/y3hHr9Qpfe5qmMllQlE+f91ypBKcZ3MRESD3aJULX41JEvZK8ENY9oQ1oZ/t71dFeaNM0NE1jIUo5v6iqayrxVlq+LxuMRmKXbPPqZYAIMSRiFyw/aRlhoUgysOVdhYsVJMXteVJIRAIxKsvjljvplJf2Trk3bzk57unqGSE6805WiovJPMzJ3rMVyjAF3LCb4OoG52uca3KBBNtUe+COGkl5n5qYSsGQMem/TFknY4W+7GC1vW0ciM+AP+aZU/aoETGwUnlwNUqkT1Y4YR0VUcesqqhKPlCegilZ3lTKczQVMMV0z5/pQizr3GVOX77ajEqwDa7JezAxGB6smVzGejL1DUTaGknDahIKX8CBinnWbCsmM8y4BFXhPV7RA2XVJVYSaVzEa6QTWO07ajyL1YrVcoHu3xzCRBWTo5UXqi7i752xfv9zfLb2vOPXfS17jzWIj4ywcljcG6CjDM94bIQJmyxDd/wlw7/n2Mv2Fxcx/wx8xntvtn3+7/OfR5mwTZ+7jrAhFqc69lbLG2Mx+VJg8DA+HMM82lnb9HkNdITzOumu+PqyAAclJP+2TQ4nArhYJLaUncViee7e+3v73HzsMX7hL/5FvO+f/ujGsb/zv/1tfvNv/S0ALHdcCzB/fkF9fY56oQ0dzrtsqQpWfcU7+uWa9ugMQo+m8+Fvv/ANP5+fvv8ZTjpT8M/6Jf/5B/+7C8erkHiHn1XEdU9UqPYPePwZx9Htu/TrNY1UxL5FU+J73/UbEODvXAB2CiUSp2HFf/IT/wPLt/3r/EvVu+jiBZXPFOiU9XJtVsLtwynSLZbEZaDtOs52PHuhZeoAxzqFndN/nXpuu1Pu1GvaPlkVsAvWScqWtF0evEeh+WzG6x5/As07hzsR2nbJYnl+DuztzXji8cc4PTljvd58PucEX43W94sqB17Wz7qqeOLmdWZ1Rd//zJa53d0UcUvV8baecnJwCU8oBQusz7Z+tOwjZEkdaD4fgZQEiY4+9XhvZVBR0AhdH6jrir39JlfZMUEacawdLCTaRqe9UkVHp4G1dCzbM1btmhv7e4SztYX0SM/soGE+86zbluruA8L7P8NLN/Z4yzd+Mc2NOjuNzOI5NXQMltvBwon1cQJajG3oJG9lU2wMuTzjF0NDox3ObYTElbazFJhcMwEC+aQCsIaSzNN3NwUL5Yutd3suZ1GmATPlrFHAFGuthbScu+Vw410qwAYgm0ptxhC6kU+z4TmalpyeDtKGQjVtlo3TLiCdDOYFz7LR97G1XUrM7psKTh2+E5Yfu8XJ+14gvrxAbjyGy/uLRbF9XFKKSJ/Mvq7Jcl/ajth1pkgnJSSzrbuuRQjIOpHOWuLZEt8rUlf4a4qKx3W9eRS7kH8yoA5qMUHicb5mdnAAfaRfrIkhENoAIZk32AmucVB5fN3keRnRZCWekwZib9WuolOCt01L+1Vvm3bW4JKaAa/q0FzKmajEZB5dX3kQRXM1t9gF4jKQVj1EWx+AxTO1Cekt96tKDhesoqN4RyLaRqk1qHdEcSy05y5LbqcVR6ueXp3tm5M3rBbUwKLP3phcft2K+mRkrwrqQZ15paPxsrz9ppVHdwzASNCsnFjeXlkLZd1AynLCUWUjDrk6HWJGwmL4ds42jC6bPift81BoHhrB43L1Sz+ERqKlD2T9RzJyKQr9GGI5FARweb2VyDVRxJlXy/heOdsNkTClaiWQS1FP1kdZA1o4YNHWSyizGtjTLD9S4acy8CsvpahBLkghjmXfUzszBktMVsVVlXkXWC1a+ms9deXRoEgS1EPlHLOmIoYe7p0SP/Q8tx6/xpu/8UuY3TSD17hkRx40bghdnmPEQKPRdHyejcW/gw8O7GkHrxlZkQ7n6PYJ5Xth0vZDgMpwrmx9N/l2W8+4AGxddnjzyyIs86cp29Zyz3LYzr2oIvcG5y0NXaAX7aLPb6AzDYtgFMcwKiKllMkuI/10D4mNz5O//+x/9adZLs57Cv6bP/N9PPX613N4eHju2H/3F/4iv/m3/hZE4Hf/3u/mP/mu9547x/cR6RLtck01d+A9MfTUTWUu2xCI6xY0IiLUdX2ujV/1tl/M7cWDAeg8MiUI60BqA76qrSRj03DzmSfpFksOb93j9PSMa/v7IPB7f86/zq9/5y9B5p7f8Y/+NCEXKdilEySUv/TKD/PLnnkrfm9HXFqm7mSBdrvzc2IfaM9WpFUg9Q8HHX5S3WybDllxIi2Hridc4qkxyla5z6G89KyZ8dTrnqKpq2z9SjjnaPvd91wu16zXt+i682BwuVqxv79PXVcZWDys3zv6M2u4eeOGlcz+HIFbIXEWMqG9vS9fmVKe1OFc2eMlMY3SHEsySxZetvO1qtgmoS57Q5ISsgDrA1Te4XCkFGi7nqauqJvGNkWMVgLWSeLURWqpcRE8SpUiSw2su8D9O/dpnng9lVqpalVIIbF/MCfGFalb4+8csnr/Z7h1bc6bvu6duDk5MbaAtVGiFME7CB/7mhL2ujFWcE6wjceEUW/PPGcio7bzWjYvnvK6jaAyA6Dl+wEc27EBLFxCY7hvSSSeAI7hGCNq2hDuI1SbjsEGSGO0YJ+XyZP2t/qjY8zP1jE9B3CGJi5aKjvAz/hu86dtyboNlnLo4bBJZP5nOl8GGTQZI1GQHvoXjlj84+dIHzlkVtXUdcRHqyimmgZZ5ZzlYGhO5NcYEE14hxmpaoev7I2nZJXNolcrux4iqVO0FVLj0do20ix9t/K9UJ3ZWh72i8FR7e3hvadfrelWK7rlmuDAz2vq2Zz5fA6+MuOGCjF1hD6AQD3zzPZn+Jsz1mcL+gdHpBjw+xW+8ebpwTw2ISacOlLOL/J1byHIXlBnFd/iqiOcdGgEpx5xHsnVEiWBBCtW4ErNLye4WkiVrfUQI8El1iFwX095oX7AYbWma6OVZkaGVSRpUPUhgxbUlC5x+bMkhN4MGjk8LQdUUYKLB2cIm3NKMMDgyNFZLtF4waPUNVQiqHe0QUEi2BMNxgZE8E5ovIWUiY5GFVU1r4qQS5fbXCybbVpHbX7ZnkSJCvPqJBKIw+Hx1AwVoAtgk8mcVnIIn+SQuIz90AHoJKY5jsMKMb6XxyFqHhSdgIpUBmYEOlNjShI3KMRJhV7Nq1iFNCjLzilNF9jrhOXZmqNrZ9QHnsrqeBtMdkJdexoS2gfinWMWH3iOO9dnvOEXv4tqb5Oh2KNM5AAlwHaTw29JhskRhiMbHPIScS7DPz9zOt9WkQ2y4zzZPm3nx/J6H6WLmfMzCJXJkXPhaztueO4e+rkPzec10NnewwFGIQQTYQ0bAn8jLGXLQrgxRVX5yQ99+Fx+BcA///BPXtivl19+mT/0PX+A3/cH/jO+5qvfs/OcO8s7vN4f0NRWHjL1kT/8vv+e/+35H0GAf+ddv5pveOrns68znt5/HKnOK/Kpi+cVogl9/TNfwZuvPcVf/tQPbnyvqkh0VPUc1QDqiFrhqjl7N2uaec39e/f51NEd9g72kVTx5v3XQS38L9/0n/I01zk7POJ3fPQvcrc94bA/D7Rco8wfm21YZKfULXp+4+Pv5p+efYr3n31249jh6pTT+SnX3B43/Iy3VU8Awkla8SCd9444Ff7zt38b7z/9NIdb4Wsv6oK6alh5Ax6V98Yw0+4CAQ8L86qriphK8uhIbddyenbGzRs3EMESPkPgzt0HO9tZLi8Ogev7Pis5ySyVr2F5V97TNDXvetuz9KG3EIALgNvb3/ZW9ucNdVOTQiABn3n+pXMeTCcGQDR5RG1/iBTBVVmoqhKj5lLSatt1JBMLzoMJ2iL0ddzPI5gQdiLEkDcUDTGHuoGoYx0DaWYFDFLX06cEzmdrqiK+hhSpnGPV9ay05eTBIQdpzmPX9xG1d+1EmR3MiXNBWaFdi7x4l8WP1NyuKp7+mrfg98XCLYecnSzcBr5x3mBiOpGF1sGW1SpL52kIWCqZ/FttDFcI57zSyvZ3m/fancW1a87oEEqz4bXSMXemaGpFOI8RfaZkTmPvy/fluu2Q0JJzscujpMrW/ad9zlbwibd9vN0WAHsYPcJplwKknefK0PSYqyGDKNngeWqKtN5dcfYjnyX86D3m6qhumjfSFMhc/6/sAaMRkhL7nhR6AzOSQU7lJmWgIxpBUySmkEsfm3Ieut5KMHsPM0AcGpMZGWoP+MHjan13SNUgzjGra6pZQ79eW9RD49FZQ6oqcI4YIzHYvjVJI83ejGbWUL9uD3dQI8slGqN5XGYVfuatelaykr9S9hLKzy8VSPZsJReIfU84a4nLHsHZhpTeNkSVRnF50xVZOrxUyJ7PZYkjIXZ02tFJzzK0PFid8aIc8eK1lmVIaCWIilVmdGoKV0oQSzGEXDyF/C4pc1NxmpBkleiK48JArctrMDMInazIZCBnyLkUqJztnYOr8h43FgooYpuGkjKQKUqymNyqnBsqsUW1zU0NbyViglbNu1T5HNbLCFLKYnC4XEUOIpZXpblQAcjoUcpASbN2WWb8WLTAAOewB04GLzZ/y9SXwWAweGiGkTKGMaw9VVBXKv/bmOfxci4hLofSiRKc0lXKOoDEiGik0kQnkTbBsm85Ojtlz9fcbPazN8ohCk1dWUBCCHSrjv65u5yJ47ZzPP2ed+LnDpG0CVwGflhAzsTQVPjeVlW6h5FccKZecuyRGj3/58Y3O502k0iBh97iNSCNzWfYvlCGiTlinouefBfy0dfUl89roDPQZI4Vx/AQOkMWPLIZjDFeO1EoRvMLKHzspz/KSy+8+Jq7oymxXq5wyeHjbq/Gd/2DP8GP/Jt/fsij+OzJLT7y4DlOWlPU/8RP/VX+BH+VX/nMu/mj7/5tpB0TIIbEr3jDe/jzp3995z1qXzHz5zcaHePqU+ZNLis6nr7vwO3xKTnh2z/6X5279t2PvZO/+JW/A1/t8dd+4e/iv/7sD/J9n/o7m+17x/zGHFdd7NGpG8/1g2vM6vP9+4Hlx5i5it/1zDfxa/a/nF/9+JcjSfjLD36MP378g+fOl6TUXbcT9H2AOzydrrMne9zYv8Y1d50IHJ0es+42856GOv4XcBnnHG945ikOj445PTsPuI6Oj5g3Nb6qcuzyo1Vb20Vdu+bmwRM0sxne7x7H69cP8L7KSmPCO8eTjz/GE49fx3srmRpCIF7wQFVd4eraFChpIJd03qakuYhcbftdqJLzBxTcWP7aYtttbjlfEhtHqxu5QIFV/soVu7JwToOyLYRoAtN7wYsj9mblbHxFih2RSIdyEpMpD37GXJXWR1a6posVZ6cnHDSzvEGf5Tp0bcfBzT1olOVZQJZr0vN3OP0nFZoiT3zZG9h7ch91GRgWIKGjsrPJP9LAK/KZo4AsyrBsMu8paCpjVu5R+PwUIA3nSRGwI6gZFOstK+Nwy0FBKf3eYejJbY+lnMfGx6R/3ayMs+EGGS86J6a2BNP4hZ1pnsDNfJt8ZBDAqjokRo+tT4CnjK1fqDnsJL3k2NYzqAF3G0+ZPEbRxphod/Zd6ZdDkJVy+tN3iB89ZtY6qnmFMFasK22bddzASIqR2Pc5JExtU8hSKlrJoAVT0GMkpYCq5eeI5kIgvaJ9JHlHigHaAMl4nM4qA6IpUfyB5AqKKhYG5WeNWf5FoXLWTkpWXbTvSAL1vhU0EGzT0rSOSJuoZ3NSG/GuMm+wM++L+pjzDoFK8VVNVZuhJQYrHa19lkvOIcmS6hm80mKK6tx4jZ8J/rqHfSFKRx9XLLsli77lZL3ksF1xfxY585B8hVQZKNnAZ7maQ3BVbSwyWDWQoJYHiCIkU5oZPRdDoZE8p6ySWqJsAxPBcqHsbCoZ97dxrvx2Bjq0InrQGIepV6ohejHvd6+JkA0OZc6rWihdlyARqVJFXdk+O6K5UBPjOldK0QNBnRCT0kkscclMQ5B1uvJEJh5oGVCU6fkJkh0fPEOwySso/Iqx7Q2+MnrIpHiC85pyqhSgJd4AT4/JFhd6fF0xr4SuFjoi67ZltVpz4BscpYy5FeeZzxpc5XGhR9c9vHif9T/9NHcCPPEVzzJ7cmZzL+eVZsXyIbRDtxwGbhzHgQ1fUtl1kz1vtXuOt7P94YKujhXjhnPGfzYAz3bfL/niUno4YCsyZwxZ0+0+bJ556TeX0ec10BmVCjYE5iiHylDvHu4ivDfQ+4SRvf997+MTH//459S3f/LDP8xP/OiP82R6bOfxw/Up/8Hf+yP8mz/nm/mbn/5hPn74Aj91/7nzfZRcwHKHsutE+I53fgt//hN/fec9VHfncahC6tX2K0BAxUqUAuIrC52YzXe2+amzV/mPP/wX+Q/f+S38hZ/8IT61uHW+X95R781sM8gLqL42Y3Z9z/YE2EHff/ZT3Hn5jK9v3sGJdHysv8NL3eG580Sg2XOsTvudQAfgTnfKXFuu7x9wtloTU6IPO/KHVC18yV9Ud02JfWRvNmOxXO8c2+OTE17/+E3ECfeOTy98/ofR4ckpb3rDGy4NO3riicdp6sY2SVNlNp8xa2qW64D3nv2DPepcQWcXhZDoup6uU+qqOuelGknM2qYxx7RbWWmLtPH0Uc0iLAzhN2VxpWx8GHXUbJEv+xg5htKqZq0fwaFqIkasiKtzNJVjVnvWfSAJBK+chI7aeeZOaCXRJct3iCmQNKJim5nGJEjwkDyPP/kEKT5g3UdkuYDP3iXMZtw7XvPYV72Za2++jlS5ZLYUhT+Pw0B5vehogxsY+5YQG6ZlBiU2DDKetwF60miI2JjPOuoXW+xqhDAbwzxeJ5shbBfNqWmOkAxKjWyxz1HSjsIJxqpp52koXb3xeRtw6QDQnJTRzcBOGRS0UWCXObLzlhfSoJA+2ombzzW+6lFGD6cWxbhUsTLQLtHRPn+f8FMPqDuB/Qoqb16V2ue9YYQULccwpUjqe0IIpJis1C8u52nkDScTEHMNZM1zUK3amGbl3dXeKn458+imrkfbiJU1tlCpaaUs81xaOWLbrNijlbXpxF5KEttvx7bNTEjtkLoC70kKetSBgPM19cE+kY6yR4vk/VKocmnmZEn53lc2hiERQ4/WDBnwGoXUYbyiKmM6oHtkJvjrDrcvxDoRtGe5OuP45JST1HK6XnPMmsUcut4RGqjm5slyCCnaxpIW8lms+LLxbiWPkZRxjrYhtxUq2JosKN5ZLoi9mqL124+ngBxP7bxtoFzaQnLCvKfOHq4StZzUXlMfbaPm0iRo9tjbcyAQ+2I8qAoOobAo2/9KCSgxjSAjidIXcJZFX6liWzyv9ng71M1Bx7Iw5pTBYAFXg7VmS+sdPMjDqs6nZh5ZokHtMROqbjhXHLaFgSpBYRUDkjrmznHgLQqg10Df9bZHm/dD1YekSu0c86ZCgiesWvqzNen5e/RVzf2Tjse+5i3sv+kaudrNsE6mGG83rNlpSt8+5TWQbv3exYsfjXZX2zwPcjZaPIdULubxF973Ec96ZL68cdWjn/15DXQKwGFqkQTOm/pG68EglorgzFbk7TydT33yk/yx/+KPnrtlXdc8+5a3bHx3+9YtFlt5PC+//DKvfOizvLP6Ur73l/5H/KF/8hdYhDFcqY0df+8z7+dHXvww69DtnECP19f4T3/etwMe2fGqlIDzu/MvrlV7fO/X/Ha+76f/13PHUoiEdWd7LdSK8w5fVaYUegGnfM2zX8q//aW/hv/2I39r49rjsOQfHf40P/4Tn9650SeQGYrtH3ORJuJnFSH1/KFnfy3fcXKX59rzpY5/dPVZfnz1IooS2P2cqsrZcsnJ2Qm/z38d/1n6YU7Y7JcCq75jfdxfulAtjj0xn+1eFgLsO0XmDYtZzWJ1/vm7vuepm/uIc9y6fx6Y1ZWnmgIpMUW/3cpXUlWee+FFnnndU8S4GzCmmEguQdnVOyjRQYiRGG2/hKaumM3Oe83APILBlRo4kSHm+9zAMAhKU8psnVS1t32MvLfE3hxigwgpmHV6eMys6FhxgiLYZPBIOGebvGnC9gLJQKnI1j5GlEQzq2hECMFCLnpJnGhLUzn2BG70jj4J69Syji178wNSrxbSQyJ2EVcd8MTrn+TlF27ZHhNHp/Sfvc31JByfdvivfzvzN11HGsnVs4sClLIFt8ju7ZAxOTffB2sqU2PMtodifOdlcMYtADePF0i1oWMN4MRaTlkbGNKit/neoINMgE9W5sr9ByWp9F0mOv5gTs59LkrdpMriORlJEUzjHNv2nmq+v2rKe7GUlhieejJEr5mGMdfXcL2OAHOQH4NSoAPIK89n4X45lyII4ZUly3/2EtVha7trPtYADpl5Bs3S+aEUusZE7C18S1MagAl513nBrPSEnCCtmPKtubrhzCNNBU1tL60SVKMBqRBw4q16YX5fVmLYmZck90Wcz0YLsD1+7Z2E0FsYrLfCBKREVAUNVhGsV9vosxbqvWYI1XK1WLU2b1sXSFJiiEQNhLZDu0gKwaIJYg6xCxDXavmAIa81zWBHQURxe4I0ltfTxZbT1SlH9485Xq94wJLjsOaWLHlQrzlZR9YhcvNGzX5j5ftjCKgkkrPcEUmKk2iGPmeGG1EDEx6YecHVNVEVVzn6oHQhW/1FDLipUJfxA/q+HDcPS+UclbhcSVmGtaO5eplD8kagZJCjeTPRfE62GZSkf8HAl8Y8Fx2QhD7EbDQYvUn2SqVsj2N8Ynpd5jkCJE0ZRJVpXwqzbCJ9EYb1gBZPzGTV6nju4BwpxtsNy4G909FCY89nGH5kcKrkwjFC8hAyyF+mjlPvuIYBnaCJvgu0bU89q/P+UDrsB1TXFa7ytH0kti3xeEF84S6189w/XZO+4Z0cPHsDKtu3bMtxPz4PnC8hPWUuI27eeNaLoNJu2sFNty+fDt1wzUVtbX+6BDLsYuQ/Y5q+48k3E9m0fXzo4zixXtMdP7+BTqapEjFuGjp583LBizxnNTWyjT4j6x2lhP/t3/7b+F2/53dPzoX/+S/9Jf7g7/8e2q3qWT/49/53ftGXP82//Ob38MNv+jH+9vM/ut0cq3BxRbFvfN1Xsu/3rCa+O+/REVV8VH7J01/OD9/ezBkSER6/fo2q2fGKUyK2rW2MqeCqiqqp8Y2VOcVZLsrXve0X8Dc+80+4tzw618RFIEcQfvkbvozZzQNcU1+olSSNtKc987Xwh9/4a/g3PvM/7Gyv5/LCAN947Ys5vHWPo9NDXqf7fGv1xfy/w+78qctAjgjs781onLtw2YsITzx+jaCJt+09xXMv3mHVbu5fE1Pinz/3Mo/fuEbYAVDe/PQTPPv049k6a3Pt/uGan/rk8+fOjcnCRi7qteTk01JeOqZkcfMx4euK0PZouMB7RVbUstdCs9V416OrJkIfiDFmZcUSpjVFRMgb10EIWZElIS7ng0wMe+W3r9xQ0SilhCQ3UbrJyt2o+BelP4nS99EsdBrNKumFLiXOYs9SEmsia+3pY81yseb67MD2GkmWC5TWPauTJdefeoybj93k6PAE+pZ0fEJ7p2bfKXf/4ce5+Z63cfNdT5G1g4mwHwaP6cSegoeUpkUBTCKNIWoUhrX5LgZeNIUyOjD/Yd+J6QuSMt75XardZ7Ns7MQaiGwoHuW+4yljaIoqueTndCIUgTR+Hl+aUqRv4b9OnO0HogUsbc3ljQ+jRlC8zMM4Te7nZBqo96ikO/98LWQW/Ilg3hqY0UKdFcsoxFcWnLzvefSlYyREXO3QazUkNa+xxlzGOG9EGZXUhzGpPEdGGggpMArb2yZmRTejbvEO52vwDlfnvcXEIZUj9JZEr9lYYB4CtXO93d95P3izLUwu/52NESFYBTXFga+QRtHQW75iH4lJqJzgKgvnogLXuAx0HK72+Ko20BSsLLKSiKElLjpro48wd7bP1iqBd+b5ym26HALmytZalZDESlsfHR9yvDhi0a1Z9iseVCe8Wp1yi8C91YrDrkOdo1+e8Lpr1zmo5tRW3QFFiJbNb6DPVah4YlKr9piERMI3Fc18NvY9BXKiiuX9YHPeiw4bp2oci7R4Su04q+w5sgIlxsl7wZT3zCEz2LG1b8s3e0FEEbWcpxI+59QPAKmP0eaAWF6QK7wll7ceSkMP69INm4eK2hy0Qg2lsMEArRg0a5muBRk2i53yLzIwtTLsjHyknDMJUyscy/J+7FPKINSaykZtZ8ZUvM1/UuJUOm46zzr1tBpYr3vW2rFf71GJIEGRGM3DqYm6rtnfawiho217+uMF9asPmCU4/EefIP6it3Hjna9DqpIOsQNswC5H18Y5071wXhvJBX+/lusuOjzRcl5D09sS5bWw0+GOBRdPy2NORNbQnXNJn9O/t5wbD6GLYnQ+r2i7bHQRuaPLVTdlnVrc+bacNQOLLeo/8Uf/2M57/Tv/3r9XWqEkH/7G3/RvcHBw7dy5f+MDP8Dp0X2kgt/2nn+VP/wrv/ORn+lff+br+a53/quDrN/lz0gxca2+xm98+zeeOyYiNE29M2xJIW+oZiPgvbPQZC/gwc9qfDPnm97+9fyJX/678DvyNi6i//jn/mp+yzt+Gau+Q5uLJ+LqdEFqe4jw+nSN733yV/Nz69c/8n1+0cE7+SNv+lf5jse/mtNwxKmcstoLvHFvn186eyP1a5jaN/ZnvPGJmzx984DHrjU8/cT5dwn2Hg5P1zw4WXO27Lk239t5Xtv33Lp/uBPoJFWieNZtYnmWODsJVDgev35w7tyu61iuVly0nq3yWSJp2bPBjK1mcBWr0uQuZka+eA9yYQbn3W7mIVZpJ6lazk+MxBgIWXFyHuraU9feKuCJy/vLTHOUZLLGLGwuhEAIMe8Mnuy3pqyMWZWgEEPO6TEPUYiJPkYL5RSLL+9VWWngJK1YuJYla9a6ZtmtCJoQZz5RYiK2HWHZslquuP7ENfPe9T1puaK9d0T/4Jj9+0vu/7NPcvbiIS45iz3PjzAZlFHdnnhpSvjXaP3LY5wNMMMGfEVhKObVgR/pYAkf8gTK+E1ARPHesHG8jNOWSfEygaljyxuCS7ZAUNHKJqDDinUVyTS+3KyC2zObhjAWa5iCvkl3psKzaENlDIYuyXQkHBfP7B1UhMLnQjp59O3lMQFiwuQtHQfOPvQK6dP3YdXZGtlrqPZr3H6Na7JVX4SqcjRVZZtnKnmPFtOhbYunPGpi2/Ra6BpWIjpgCqT3+KbBzxp8bXmCvqrxzue9VczjkGIgho4QeqIGU5Y9GeDYPi1Se6SukapCvCchxIgVHEFQ8QZ2qgacJyXbr2pxekbbrgixR0kG0Dy4yuEqj2+qzTLJobfcIp+ssEJIpLOedNKDOKqbDdVjNX7PG1hqPK6pcHsVbs+DU9pVy8ntI05uP2CxXLKKLQtdcscf8tL+EYdpTeiceaL7RLvuuXP6gPvr+6hEZrOavfmMg70ZB/sz9uczDuYN+03FrKqofQ61o6KNjj5C2yeWq8C6s1BeSglmZ6FoXqwGROUMYFQevDOIkPLeN32MdCHSdYG2C3R9oO8DfTDeGlMkasy8PZcmyN6LUvRFI9mTnlUcLTypBPkJIRnPTCnl0OPEVPsx1qODN38w2JR5nEYWJRlQlLxKlfGnTH4pO5k6BiCUd5cef2/x0ZErZOU1e3zsx5mBSa1ghlJCsXN+kRN6B71T1ho5bQJL6Vi2a5btmtVZZ/k23kMUUptyPlggpcTefM5sXuE0EZct3fEpeu+Y2e0zjt/3WU6fP0QK/9etnw2GsovB6PCreNU3z9pu8HNnUpfp/JfDgdcSAPYo7e2+w+V3kR1/MWWoGwd2fPVQ+oLw6EBRMHYo9UO4x5bQLIrJoKtIQUeoKrdevcXb3vH2jbYE2819WqWoWDre8ta3cvPGTTQouughxKyQOGbX93j3G7+Ur9QvoVLPn/1n/3NpkDLRNCkaEzerff74z//32HMNe80evqnxs4o6Vbz95hutf5nR3ahvIM4zd3u87dobJgJX+JPf8F1oq9yIc94yf4qph+up5ibqTCuuqpyQ7gSS4BuPq8xqGrqOX/jUl/DnvuG7+YM//hcpC7VY+TTXgtSkvLV5nPe++Vfw+LWb9IvWWK13PDt/go6YLfimVDuEqhYkQEo9e6Hil9bv4N1PPMt33v9rrAkMalxWJAoDFIE/90XfzmO+RvrAg6MHrHRB2E8sfc+qa9mrKt5e3eS51XEZ5NG7nr8RgabyvP31T7B3rWI2qxGpiDiWixzXO40zxsoht11WUlNifzbjsYMDFnkz16FtlxXUbHUoiuferOHabJ/j+ysrFhCtchEITdUwq1sKICj7ChCjJeFXJfF9AuZFcmVOyREwZnWe7TX4ytMuOzQYiKirauxjtg5XtbMdzbF4dWlkqNo25bdVDjeZ5bmfGIFViokkgktmefNeLLk2gohVaLJ1V+aKDPw8YWF7Loe1iZA9TAyCV5D8Lsib39laqR14X9keO5pYS+JYhUNpuCE1B9qzF3tCSlBVJpyDWoWrdU93tmL+2B4HN/dZrzpS2xPSgmXjeGK/5uaDxL1//DE0/VxuvO0JNEcClb4NPIPRS7Kx58vAk6a8iPG8KQ8q03xSa3pcriOAmQoLO35efAwYZ+rRntCG9fWc+NHJL9nkmYNbpiCcoaebcCt7d8ZQ4U2eW64QBgxolC3BYziIlMk6LKzhkS40oY59mYzU9Mkm998+43LBOT6jFjx37mg5IKvE6QdfIf70XfRwifeOaq+hns9JKRJ72wxUECuLXBqMmNU5/wDmXTEXai47nddIWUBerCKnMzBRAIuvPF4cqbeE67S0OZ6S2m7NOLz3SO1wTYWvKwtZq7wZvLInMcZI6Hv6tkd7zTktdr3z9lJiDIQ+EJZLuhXU89ryirANlKkcNUUhz3lEyTJ91CnJJVSizXFV69O+g7m3qpN1QmYeXzwOHvAG2vqTJavulFZa2jqwkJb7/TG3qmPu9WvW3YxeakQUn1orzayJhV/x5N51Zk2Nd2IhbKW6HULM09cKupjXpw3C+qQnYSW9nZdh42QnMni2i5cb56isKKR5qTAvfQwpG6nEgIya7Df3lxuUagMTuf3CJPLstRQby6USUcSryYAql9rOhr5UPP1q4YopKQHjpTJdn2LgxLnsNS0/OVFI8noeM+UYBR6b8hUnSBpPKJXrBmdyAWZsqvaiwgQzbfIVNVkXRahzSKtqNqAUfqpw7AKP1R2ruKZ1MytOQ2TmG1gLqY9orbmSn6eezZjNataLjtD+/7j782DZ8uS+D/vkbzmn6i7vvV5mXzAgZjCDZQiAKySKIgCuImnSIiluomgRlLyF7QiKomiaECHKDIqWw6ZDEQxHWApZEbZFW7RFieAi7gQBAhgOgBlsM4PZerqnt9dvu1st5/yW9B/5O6eq7r2vp4eywtGqjtvv3qpTZz+Z+c385jcHxrXgo+ckeI4Rzv7+F9Dv+TCn3/QMhJ3tenqofRvYeUogf8vScn0hvf7hzT++VmFjtwdfL0TZrX+XO7Mr88+2psNdOFzTHPTsff60niC59u9b2Kz+s8pC/f/xdXFxwd27d/npz/08pyenu2ByOu7ZQd48tP0g5eA73L58+2T3MB5ELu1/U+l64xg/f8bwo6/gXjunjCPhtOPOu08R7xguB8rViGYL5sSJ9ceoY3y8YfvkippGsibEO0LX42KPREd/uiCEYBK7q0TNFR89IcTGyZemMIVl87xnvFixfnxOWm/I44iLAd91SIx0xz1+2RMXvWXKfMuWeEhjQSs2u2Q7GNUtJ6oWJFpvhhPIwwbJmbzdUMeBkkfWV5dodS2QDvTLnu5kQVhGfHAMVxvymIhOSBcD6XxLXiXjGVdBnCd0ERcCIo0m1QkSjI7hguCDktPAxdkZDx4/5MptuYqJ17niM6vXeWG84IkbydEMvwDRGyc+Rsdi2bWAXDk+WZJL5eJiy3qVSanMzqFoczSt0qG14pzHi8z0eqE5Z2wOhvOeZe/pgsOFzhzlaHzpkgsVJZVK7JqiUa1N1afNpAmmsBOaQxhyJVUlQZNV1kadYJa1dM5MwmLZ24RwJ+Rc2Kw2JqkdTE1v6hdxLuB9IAQ3V2a8dyyPltRSmrxptV4cXJPinoBGC2Jt2ITxypt6VjGJoXno3OQSnUwBjraEoFVitH3fe38AnEEoJVtgJwIqpFRmgF214p03qe9s/QdOoVfPOzniw/ke3zAc8bw/5QPPf4B3nt6D7WAzmZzNG/F3F/T3loDy5P4TNpuR6hzuzpKjdz/D6TuexR8f8XAJz3/Px7j7Tc9Rgu648Xt2QG91JYceamravWFiJmoah7ZoDnZmmz4FGvsObgIX03oPHaq29e+7gxlQqsxqZm6OVnbgZDKhMMVX+6BtH1BY5Q5kJz3drv0M1LThJGG6e26coYNTws7J3RoITGDyKR7+JnC55bzf2Ac9uILC0/fv8PvtmVKHqw43COMXzhl+9EXq6+doSvTHC5Z3jsEJeUiUYbQZYio45y0orUq62jBerMnjSMlGa3MhEroO30e6xcLixJwpQ4KiSHC7aoyzPh4XnFVPVBkurtieXTKerczWRI8/6nFdh190xOXCKkEhID4wAbmqtSm/ZfKYqGNuamB1DuZRo6/VNFBLopaRnLaM2y01mbqac4G47M0P9AtAySWRtwN1HKljomwSZZVgMyVQPK7vkOhxpfX+LAK+D1YxjoL4SkojV08ueHJxxlnecB4Sb+Rzvnz5Cp89fsxrqbIsDr/wPHBbTvqOow6qz8Sup5MFUTzeWxCda7H5O8WGsm7zpMZmowlQE1FQqXgU55XgITqreMtUzXGC9wGjxTXq2xzcm221BKkzoDNRFSeg0xI/zk343xrvS52qOUJFqOJQccxka998v7imqNfoirWiolbdaQp/rdvL/vMgQYjeG+VOLIGlKpRGXWNSA9RJ+noXQEv7n4LFDbR7ox2vCXHqzoc0ytzux54932IYnbbRKsKOZvcFsnNEAdpsIK0KWZDibGiqE96J58Nyh28Yn+Udlyd84EPv5bnlXeS8oFLIjLjTDnfU0x8vwRcunqy4vFxTek84WXL0zB1On3mGerzg4jTyzPd+hNOPPAdBd8/9fuzYnoeDIHT/8wN7dLuXYErAvIX4fSbK3rrsLW9OJv7ge1MV7Wtvb7ejt8TUtwCwA5bfU9Y/g+X95fTwz8PlDxNUV5eX/LJv/Tjn5+fcuXPnTXb+7V7R0T1nJ8056o6z/mbeakdrY7f83me7IXrTTb3v9dt3puyDOtzoGD5/Rv7UA8KDK9J2hAAnz52i4kmbzLgaLVvXSrq1GuWnbAfSdm3SuTU3eVDLyDiP0RJcQEfIK+My+2iBuwTflJ8MOIkXfPDUlBlWK/I4kNOAYk41LjrcIuA6P2dtcIAXk7oeMnVs06kHyzyqFtI4IEHofU8ejXKWh2K85K5nsTxCS6E/OmZcX1HSQCVzcTEQx4GTuycIMG63aFEyxfjorqLBOOZ1rIRO8MceiYLrrEJRVQkBxJnzL1UZSmLDQDmB7APnw4pXt2fcz5ds/IgPEHqH947jZeTuvRMWRz0qnsurkfXVwHocuLq6opbKmAopldlWGcixANV7b2BCTebUU4ghmDMSoXOOftHho6XErELiSEMmj9Yzg7MMqNOKFyG3vpmZko1l9Yo6ClCjIzrH6VFkzJltKQwlU0VQigWwaopiPvo5q0jNJmhWK7HNRwgOm7Rdp/u14hq33nk4WUSCD/b94Ew6tpqDFWfXQJ1QfXPY2EyLqq1q2UJTJ5aVnCovFiDYOXTizUnW2uRH7TmYPjec2KajK20QIE1q1+hsWi0x4Lw1WOfaFFGrrW/UzAUjFy6zjZWxJK5WV9w9OiG240ALZEfdVFJIhKPA6d0T0njGmAt1PbJ5sKI7Oubdzz/L+tFDHvzEL7J45ruI71iy47PvZfcOgvjbndr0ya5KM9mgPQBxPUKfo3q57k2YxFRuc57YKZlt2P5qD6pK7R6aX3vbkD3bKe2N/Xk3DYfPBz8T3/a/cz2P1La/P/RzruDs9vDwOKdt6IzQeKuvt7akHvw2dyDsMlvXPPL164AludThR2H84gXpU/eRx2skV0IX6RY9EryJhNRmD9QgptIEK0oxMYIxWyJsX84aCwBd9CYlTVMI81gfS/AzyJlAIsUkqtN6IF0OlFKt+uN9SxiF1m839U3YPtjQx2qzeXIhj4kyZjSZdDVOd+ejWC+rVvAx0h31KEf040DeDpSUSdvEsNqSxpF+mfDeUWpCc7EgXCvVqdGcW8WK1rM0U528g4VAL41erVSpDGlgK1uGkNiSuJQND8sZ93mDJ+OKJwrxKNDfucv7Fvc47Y5YdpFCJZXMuB1I48iIteGnYjbDGvC92dc6kcEw+9GmfjonRC90QYhu6mWSFtTbVZiqQjopnCm2pZb0sRlK7H2m81wjHDhx1keEyUGnLGQtTILgLQe0S7p5ixdMV0CZKG+CVYUmGfHJb80CmU7w3rYVmgpCLjt1N7s9WtW9JWWmtc+BM5awqeiOVNqejUl6AGmKirJvO3S3lmaTVNlJzU3xVzMB2pKPqFnbOtmYts4kcNEVzhkYXGE433Jxds7pckm/9MgIkoW6VVQKoxuJR8ZiiM5T15lct4xdJPVLjmLH0eMtT370i/TPHNG/czlX9neMj30bsidecs2y3Pb34bty8PH+JvYXfiu45Mbruvm6hsmmz+ZtPnUjt3xpH5zItcVu24e9RZ5mo2/7+tdPstu93tZA50CmVOwhmx/na2fwRiXn8MMDaHw4EG/+37yeCQULglRzcNvPnpF+8j7x4Yq0XqMoR3dPcJ0np0IZkmXunSLO4Z3RcTQX0tWGMg4gBS0VwZvOu01/o1t2xBAZhq3dn+KoVfHeU3JuQbRNzK5a0ZrZnl+Q1xtqGk1RRRwSTUZnUs7y0ZwnCGXMjBurFDkn1HGkjDYvQdWoZyFGq+wMyQBRU61Z9kcUL/hFJBwH+ueOKMPAcLlm0Y9srtZcvP4YqjM+rLMeIZWMWziKBMQryz4i3pPHTNlW2BhHt18uzEEjkCrbzRVnl4+51BVXMfEgr3mDKx7oBWVROAoedxQ5ffaEkzsn+K7napV4fL5ldX5BGsYWsApZqw2zK2omuqWendicD++lUYSsidMHR3Ceo0Wk74Su89aYj1BxjCmzHTI121wfH8BHG3oXQoCa6VRIY52b1gvSem0KWhXnI4qneqEET4zgM4QMm1Tx3kQevAjOh0bzqtafG224XE6ZQkZcIMZIbwhnvs09NifABcEFR4ydZS1rZcDobtVjnsn3pFzIuVKk0S8aaDLFHmvCleJsKOAUx6pQ29yO6U0DNQUf7BkQcU1NyIIm1+RzXWizD6bBru267ChRUNogVJnAh3MMtXCmW9Z+wVgTV6tzzvtj3nF6Dx8hJVOIslBGScOI7yLdcUfdbkh1JK/XrB9dctb3HHth++VHvPqjn+ND/9J3IgtHbbOD5qB/b0bXpGB2AHDaidoHSAd25rbK897Ssv/bfG53yZhaDyly123YbRS3fVum183dHvjeT/js76/CXBGaUz/NjE6UvHkbstNXmgVjZC/Ang9wAk32+05S+prXf8rxTLt+8Nf1Uzv7571qkR5+fDPDuVt2OpJ5kWogx43C5jNPyD91H/9kzbDa4ESIfYePNmS4jAlNVjEVcXgfbPhuyqRhIA9bU0fTOp9HJ0LoI7HvbLDulBGfAOZhbGSgwAlaC+N6TdpsqdqGXGLDh8U1uerpvwq15CYfXefGj5oyZQI67YEX37LyjW5VtdjzHwMaPc5FuhjpFks0F/IwMm7W5HFge7lGSyV0jnlQJ1aVcq0K7DBgUEtBtVDVqHterDG+WNMSQ9lyubrkclhxWdY8YcV9Lnn1+DGbO8o75YjnFiccHd+hXxwjYiBxmzZs8sYUJxu1NWclZxgrpFznqsxcsZfWfyONIhyELgSOukjwe89ku0W1WvVkOk9TMii2GWOTqIA2GuDEBq17qF9cowF7u0ZOdxYllTrfi5NUtsCOPjfdw2LXGlVCcCxa/97URyQ0PNTikTDfEzC2KlKa+gcFtFprWIU2sJQ5sTzZPie79+zfCRXsBbYyWYj9akKjcIqJOlQps72fqj6WZKsz5dUAU1u3NOW8Iqyz56zCapu4GyJXj1ecd5c8/9w9fAi4rVJro87nSi4Q+8jiuCdfFobNlmHlWB/1+EVksViwffWc+z/2eT7w236pxVFt+weZItm/Ea6ZELn+lu59dBP07EzXTdRxgFGuA6HDUPZwG/tA6boNlaf8fm3du1/lxkez79i7pjdXdVil/2eHLl/f620NdOYGOrALzAR6bp6+ycHextTbd760dT39jpluSsFVgS2sfvER+nMPCY9XpPMr8phxp5H+Xk8aR+pYqaMNfrMBePbAOifUTaMhVKMKiBMbtBms6dO1uTY5JZs2rebofKP1WKLTCuKqHi+evNmS1gOlGN0sl4qPsZXFjSZUaiE6TO1myGjNpJSscgRsr7aUZLNIJFSceHMOm4TUilBZHHWzSII6IDic7ywADZ7F6YLabfEhMl6tubpYMaaOvuupuUIUWHr6ux3SjHpZF+omGyhsGTBypW6MX1zyyNXlFWtds12OXOQ1b6wfcV/Pcc943vPMO5BFpIbAkANPHmbOzh4yDpsWuFVcVNSLyTLnqUw/BXaKc+boYrBzS/ue9zaBe7nsWSwiAQvSt5tCznmWz9SUrFHfh+Z0xHjLGFDyYk6pFgcSjB+uwpihqBB6R2i8+6xKHTPOGQe7D9KUZc05jSlTa7HKTTBCgmrBSTWwHIQuCsRoQwC9VU12I3Oa2k9t6kEiOB8NiE5qZ7navdeybL49AYjNZZBqmURcA265PZO+SbS2uRK1Wj+SdzbhHTGp3NL48UZrNxpOyYVUc2v2te05t2OIT30xtWVSJ7pDksqFbDij5w6ORQ2cXzzmqOs4jhEn0QLxWtBccDjKkFgul6QxUbWSx5F8uSZdbQh3lzzjO+5/5hUefPA53vGdHzQj73TOjyiyF7BPXm7nGXSel3O9j3ACPHZ8u8B7z6PMrqAFB1Mkfj1Xc32dswmTGZjc2LaKOeqp50ZuWduUIJrDrN16Jkc8VR2QXdJpuiZuslFM+9EAa1tuv6Kzn7iaKmQ7Ktxu/64Dxhuvp7x9/TUHC9M+7AWrzPuz6xtCJ/JEC9KmiGsL6888on76AeFsTb7aWOW3M6pV0UpJBhw0N6DjfKNDteGgjcalVKbBnc5Jq9Y0Sg8G/JkC3akaM91zrUcDrZQxkdZbynbcyb5P16kF41NfaKnJmuSxZINRqUzNLI/N77R9oCVltFQ0t0RJZ9UhmkCIcx51FXGF3kdCDKRhw3C5ZmxUNRXM5jsDMtbv0zL+pfn1bNvZv7dyqagvbOvApg6s3cCl23Cua879hnq64N7ifUiIFO9Jqqxz4vKNJygjNWaj2haZhQFKMfCGmnJcEHBNXGDqozL82ACPdyzCBAwaMGu+XZAmJjEBQZ19gPOtitIqPlV2rDUVhQYkaEk253a05KqYdHVwLahvT1+r3FihSYhOTaXVMhFz0sDsPnvJCOtVmhXb1Pyrm58rs/WOyQbYj2OquNtDUSf7t4ujm1LovJYZkM+mq5md/YTQ9aB78pnToE+LONoxNwBkFSdt97PpYEtVclLOgCfbFXdqoKuOy4dXHC+WHB0tbH+yGiVyVGpfURG62BG6kVQy+WrD2F8ydpHgPXdC4I2f+SqPPvgsz3/nB+dq42zvboT/e0ZmOtbb4lKm5/dpIf8OLNy21B7+OPj9KRu65XW41qd+f+8DlZvvyS2/3Houbmxkb++/lt2Wg3++rtfbGujs4KxdrOmhqs0dTcBnH8jsA539G2R2GCoHN8x+RpLmuK3kLLhRWH/2Menn73P8JDGcr82xeOX4mSXqlbJNpo5TmiB9MYck0aFZSdvRpleXRgMKYs2iXpAo+IU1G2puTg5aE6TbHbXs7gBRyNvUpCPtM4eniV9a9hcIvUdLZbu+oowjOWUUpe97tus1eUhGS2ja/9GHeV5DzokQTd4r+GCc8KUZ5jwWNDs8AZWCBPALoZPAkcB2tWZzlRiGRHfScXxniQRHGjOSbTBcOO2oJNIqE9TjqlGths1AKgM5JHTp2NbEla5wz8Od41Oyy2ycZ3WVuLpckZIyDIkhbylq1YKjZWdN+KUwlkLNJuHsgsO3MrvDgE7w1rNEzWiFXlpFKlrwX4CcEnlIpFrx3lpAozdrrgqhC63kXwlkq3x4IWULNMRZf05VC1yiE7ousFhEnBZqhrF4xjGhqiy6SPHKmBIlJbwWorcGykUnRN9mIalli8WZalApmZIhVyEXG6ZWSgN+3np/bJCdo0gb01GMZmfgOqO1EjD1G1RR14BVrQTviCqM2XppKtVoJu3ZqlXnyo6It0dh4sC3SNYmddvQvTJTF3QOePcrRTo5t8aPBzcDqi2VszrwnO84TSPjuGW7XXOyvENwkWGT8RIog87VL+k8/WJBWa2RWkmrNauzS/qjHtcLd7PjjR/7PIvnTzl+/z2mwPJ6xWJOkrQAeYoRTNLVzfZmBgmy69GZKj/TgeoUlDJ9f6+ideA0D52K7r2/+//OZk59Twf7e+Al96ot8zon6l1bp+5BqpbVlHnf23lhP4k0BTg7W7XjXB9Cpnm39qtSB0d740C/jtfNLx046b1zcJgtnY5x51tEQUZh/bknpE+9ztFFIq02lGHABUfoO4je6GB19zOpqIElWcqYqNvUJIebPXcmrSydVfenHsFaawNBlgiZKIhg9gMBLQZSyna0uTcCOlFEkVm+WkuhZFtvKcXoulM1JxfG7UDNTUK+83gfUBrIabbBe5Omdq06y3Q/T8+6q/jQbpYjoBYDYGNBnYnf+CBN1piZSm2ZfKPwifetF4mmxDgy6sjWJzZd5koHtpKpJ5HQe7ZktjoyjJVUYL0ZOXtwwfJeJDhnSTY1Fck2ZxUwICNOCTIVxiYqWgM+YmIDnXd03uHFQF8phdKacCaFUtGKa/bLieDRNh9HZoZFrdKAjlUrWskC5x0hmP/xDVzaeQARR2i+3/o1d/enc0p0Smg+ZZ7vorauySchEzCw622bLuYHRQ7BzfyvPTsiu0Gm+8+na8emLdSZxq9qS3RMPLnpuZns5WxD5nUyS9ybWWoAQnbPZD2wEnvVdBSngpbCyilP3IZn0pIjIttxYHs1sDxa4IKn5mI9bqnCaMDcOcei7yg5MZZMXm0Yl2u6rqd3S+64yMOf+CLLd9/j6D13ODQQ143J3i7u/y5PX3R+f+/wDkzQUzYle39MwPbWJP3+Og6WmTYkt+/UWwQgX+Ot3Wcy307tjxkSf/0re4uvtzfQmQEI89OxT/kwh72HVveoD/NyB45NdxdhWr45/AMKR/UGcj73hOFTr3NnC+nxmrq2HhuWgXi0II2N6Fp323GNNuMExnUiXSTqpqLVNQ6wBW3em6Rm6LzRiIqptTiU0AvqbLCZCkhQU08TYbzaksctadyayhQCURBPG0ZXiEeBEANlk6mbASj00QxvvtqSLjes11skOOJpRCWQ84iUQqkJHyEsIj6aFKkPHpFq1LdtIXpvyjRtBo6qoNVDjSz6Y2ocUUzeMa0rlEwethAqPgTIgquNshc7YoxUCi5W0mbL1idWcWTjhXGx4IzC6xfnPDq/YjWMqAcJgbEoWTPiwYujX0arotVi1K5sXk5q63tRy6QFLyyiBRd1TEBhsYjGxxZFxwQ4iirjUChqwC+IYPNbrTcoixK9iQz4RiswdTSHzyaLrK5SxZMHxdXWy9OQhguB2CudE4ZmD/ougFRqN5GyrTriPLjOhhGmsTAMmbTJ5sWr4sgmE1tB1WYJoCAhtoqQQ50w1ozDg1ZitG1RaE27rjlmmauTU0AfG1gUrRRRVDzig2X/xJFIODxFaZW5Ots51yRqJy+oaipM4nQOLE1UQpqgQm1pJQNo1eJC44c7RxJ4VBPPUXlGCqMb2JYNWe42eoWgWZEEVLGZJ6lw0mYfjRdrdBxYPz7n+HhJPO04Peq5euWCl//+L/Ch3/5ddM8dmf11k6LQvjdwMyCZaK7XrbVlVVviZQo+9tTMZgA1+x6Z84WH6pE7x7GvBjlRFfYr3NO5nL44U9fYbWN6zddjZzwPMnlThYYpENtz4nP150YgIEw9WLstyrTK2x30DSer8znQWz/nGmC5bV1y/Y1b1qWHS+5/dxKfGR2bz52RP3mf41WhrLak9YaaM4uTY/xR1yrHaiqcqSBlAkpiWf9UKKuRsrWkhiLgG2hwzvrvvO1PbY3l0/5Je/5EJml4GuUsUVYDOlgFlSk559v8Krv5zDeUar04KdkzJpbI2lyuGbfWveKjQ6IN2RSFaaCrD57QBXwfp9NiIKLs+tGsLU4oCbQKPkR0oeCzCTOMxW4dPwFwi5SdKK73uIXDdz0+WGN/zcqYMoNUxugYvGe17HigKx6WFeerNVtXjGKrgowKOE7etWx4ocUFKqaEVtSGnKqBGQGC2NBOs9faaGTgWuWkwxHUW9KyFrQNUrUqhMc7j/Nqct4toeCd4Bt4sWtgVeuC9T1WKlOSzTkDRR41sqGA5ZaEecird/YmDbCxEyGy6kwTk6gm019qQcskb61NWKDVSCYRC1dtmCkTqLMka9VJja6BKzWA1VqPUBTvjBKnCMW5pihHO6qJrqdMZNfaQJaBnrkz7jD4np44sTTtDHaKUYenOaKTS5hCDhWh+MKT/pLz7YJ7dIxktuPY7jWHBG09a9BaTQGl7zpyyeR1oWwzw+UGHzoE4Wi5YHV/zWs//Fne95s/Tv/s0Wz756rWbeBnBhC3VTn24tCnIZkbn8nh7/KUj/Zfk4/ZX2Ta9G345oYtlJufPWVbb95Ls2ecZf+9w4+e9s3D5d86Anp7A52WMZlKozMqbbnBuZR83Xc2lSDYu5emUvDsbPf5z7uAy1eH2wrrX3zM1Y+/zLPqYD1QVltK2pKl8Mwzz1CKPcQ1KXVMZlhRk/10Hh0KdTMgtZjk6Dzp2uFjMIW03uNcMN52qUwiBqq7O9aF0IacWYUor0fKUHAYxUkVcBWkIs4GOXoJ1FHJY8b8agSUmhPb9Zphu6UMo1V/SsVlacGNOVTfB8LRAuejOTNR0nokrzPeBQoF55SaC3WTyNtEGTJSgl0rB4tjIdfM9uISLaaEJgI1VRbd0rJ3FHKsaMxIENabzCbAJsBa4MF6y5dee4MXV2esdCS5SnJ2VYMAVMuIeXMy3jtKqaQhGzAIds6me8Z5Rx+g7yxjR2kVg9AZ6EkG3IKzDGYuibGM1phaheCFvu+M9ysQXEUoaDHaAljlw4tDup5+EcglM6SCX0yMFEcQhVQpWZuCjTXjh2CVm+Xy2ChWRVhtE5tNoRQlRhs2OI4jaUxWxxOl6wMeRVXwk/oNjfDQDLxr8120zayJYhlLJwaqqxOi+nmfgkz9ohYQO20ZS+/ICEVsoJtWUzOap3sjlk1TZRoLYvTAOstg654htHjP7r8ycfpbU/AECFBF1QKhXI0SeqmJR2x5R+y4U+FqndhsKyFGu+5aoEAdi1FrkqkSHp0uGDdbUsq4zZb1/Scc6V3CInJ3EXny4kO++o8/xzf91l8GRxaY1dZArAcOYK8q0iodO3U082/ipgzrJCzQ8pcC0uRhp/6wnW3aAZq2FaY+IBF38Nn0/dkqVgMmshfVz1WVlizS2e7tO589R6c7NzbT4uaodgdarKXqACnNqzp8dwf0Dvb5aT5MWjXxKR/PO3D9a9O2blv8aSuTaX8bxJzkb1s1f/v5MzY//lVONyCbgXy1oaaWWIlWya3F5sNou+dd8PO1rSlRNoPNE5uiRpFGEzPltNDZBHeqtkrEdHu5XcAbdoIEWqoJyaREk/Bowaz1Y9oMG5mvXUkV1WJVYLHvjpsN28sVJZndlRAoavs9q7o16p1zdixUNTpoMSrrTF7KFU2Jsk3UsaKj4CTSLey40phM2r65XWuqF/zSKNuI2GBQrxQtjCmx0ZGrvOXSDTzkipfHB7xeL1nnwromki8UcdTqcMmC+Sqyo8TR7s9GV3OCVby84l0lCCx8sOqPVKpk631R8M4RncfPd9RE59IZBHXNB2bKXjLH/IPz0oZ/CzWIxebVFCudUwI0ytruX7MJrlXFHcFHQujbIFFlSAOpJOuPdEanrtVAjjYUEFtPsKj1Jjpp/TbNfopUnJqPssdxEqi247MwqvnSarS7CexMxzclb6pYEjBXNSyouwrPPJOHCSTtPbAWdrVnbWcWdA8KTTN1YAcqpFWqXG0xSrue5wvl0bjhuc0R9zSz3m7ZDAPHi4WBHMznSTEwXEWIMbBcLkilmKT65ZYcIqkB2HviePSZ13l1EfnQb/1OXL+zVbrb4ZtB/D6G2z/ma2/J9e/tHviby++9/TSMsPvWTXSyv5vNgx1uZ/7wKdu+FfBcs91vaqhv+/7T3peDe+WtQxx7vb2BzvUHY6an0YZY7YEdJqR5G3RmplgAcD1YgMbHFlxypK+sWH3yNe6MitPMeGFiAlUz/UmHX1jQJdUMve1Ky7Z6j1Yhr0wRp44jteQGhITgglGgvKPreiiVvE3kbZvt0oIKc8Deeg68DZ9L42BzU5JSkrbkmCJd4N6738n2fEXoOnBizfJkcNpKuZVxvWa7vmIYR3wPYelxAXLJ0IL4ftmBeMR5ailtCF2lDtbv4Dym2DNU8iaj44jUglOharAZD94RYocrIyEU0phQr4gP1lwfzdnXWii+EI88QxlYxYGLvOJsu+FMN9y/eMzD1RnbOjJqJTdpYwtkKyEEUxsKJnVdS2EcrH/GicO35lxVa0DtO8+ic0SHUcCCY2yowMuu8dP75vCLCR+JWptvaNWggp0TRK1XRs1t+NZv5dq06qqV4AT1gPc2nbuCb0499t0sFZpKIXY9PvaMWdmu27C5YWt4zAUb3bTX6yU0Gqf3jTpnjlKrUIpH1TjqThx+7qNRuiCm1IZVvIIzuppl/Syjp848lorR+EQh0mRWsayuuVJpwYDHU63S52kZv73Mr+yC41JaBrE5UOddmz1Rm3oQcyZN2oK1iSAYl1vYuMqDsuYdfsG9UljmkdVqxfGzfTtWy5Dn7chicYTkymY1cHJ6yrDc4nSAVMnnV1yh0Adk4bgjjjc+8wqPPvwe3vHx980Ocw7255fuEi/NQKnubI9iwOO6Y9vvApls0bzQlP2TPbJGQ0ZTNXoGNHINaAitx2KqzDSr2MpB1gMybfLQds7JIt312MzHOP2zdz10trHt+7ss1HWre+jDHXvmWWbHP61vYv3fkvT9mq8pqJorXU/5/gSG9rOSEzizAM3hi2N88ZKrn3yZ020lDJVhvaVstyAVv+gI0QB7zRVyaUI0NrjQiUPHQtmOlNXWVName8U1yWnvZ7ECwe5vnSLL6XpMoMi3qjpiM3oaJVRLkyN2GMDqmv0JZoOpVk13U79BLaTthmESscEqpCJKJVPxhGAKoH6fGlVMpW2yAwptXEBtKnKm2kZWRD1SPUSjTyO2z3UWOzAghXeoB3VQfAInFDKbMnBe1lyUDWey5sH4hIf5jFWtDFlJCqnJklk+xICdk9YT0yoStdpMLWORGZowuWihd75R06wym7GKsVeHExPFmcTnnFqSZ7p9vbS/W0Svrc/GSaPDTYBADLx4hOIqxVkip9KqKWKgyPtgNrFmilREPV4ipWTGPJJLZptGGwXgnCVGG8WxVvNBvlHl5mb/9qwbdc6UMmdqsBiwsZlFu0hW9p7L6vaTZTt7PAfdupcc1okKt+sXsvfZsxXTV3dJFm0r0r1+n+lZPHw6mb/vJlNrKJYBx6Mw8MSveTYfsxwGri5XLBe9JR4rBn7bVFT11k8Xu45Fl5CslKGQrzasRREvhEXPCcLZZ17j8YffxTu+/QMgkzjNHmA7/GVnhPY+kvl4ri1zA2vcEq/OJ3336b6VvfENeUqd5TpIue39r2Vvbw+pb+7U0za7v/p933TrMl8vxLHX2xvoNCe8U/HZa3IFdmjYflW5ecYPsqP7YGf6DCtziwquOPJrAw9/9MucrBJ99JTzgbzeMI5btBNO7p0YL7WA5h2b1PavOYdUKJttc4DGc67OAn3pfJsDZ8dTxoLHUar1L5gql/V54Ezm1ztvziQXKCYsUPLOeWhS1k9WdAtvijcoqSZKTc0w2neGzSVVB/ojj+u8DchyFSXjuh7pPAXBO09Jxfo2LLJCnM2YKSlRU6EOxQzFthr/GkffB4okCNGMV1ZKguAxfXqppJSoxeO8kKMFmDVWNpq40g3nacWKkbVsWeuG0WWkE/rQYWkxa8qn1NZQSrsflFoaAFEHWVBRFt6ubYiePjg8Sh8j3kfG9UDNlRAcsVXixDuT/26gx4mbpUZt9o1RR6iVGJ3R3bxHGpUrhA7MtDK03hDfaBtjyvjeEbuIKoS+Q8RZ/1RSUoZxTAzbkZRSG77qLAfXpJ3x5sCNr2xNz5OKUPSenJv+krfG/1yaSloLzMULXTSHX4uiRXHaZEkdaOdRNeeKGkCqwcCFVssM52z8fZrxF1p8NkWuzcJPVc7JecVoxwt1zk47F2bO/5w9bs8muF2FRHYVlVwLOMe5H3m5XvFMjCxGx+XmnGflDnER0GQ7lVNm3KwJURhXG/Sk5+4zd7jK54xpII2J9cMzwtGCo3fdwYXKOyTw4Ec+y+J0wd1vfM5oJTdsy23OaQdyDubNzIKxzWrZAsxAAeZzsP/dAwWzOcq4Bh6m5ef39rzSVIHZC2j237+u1rYPhGQvsplvn/nrO+DFROuYNrvvNOcd3cvVyeFxzWGQMNv6N/OrX+t18N2n4a+2pM5gDWh9Nb46ymtbzv7JV1heZLriKNstebOh5ASLQLfsLaqlBX0WETZA2VZfKrVJ+WuuaKpWDZEpoWBgx+5xnSuX8+nwVqFxIVg1R8RocNtEXg1t3bWxm6zy47xrc7Us0ZJysqQIdslzGkylLY3Epcd3Njy0upbY8GIDTJ1AsWsz9aaIamts31WxKIpus9Fkkbaf3gAPFvSbBILgTCsHxcYnGH1VKU6RpSX4Rk2cDWsu8oarOrDWgXUdufJKakMxqzZgo0LT6ZwHYJYGkrVWci2oTP1OFe8FH63/ZtFmpaGVSp0pZDY/TebBpdM1qVh/j3dCEMWLVchNXKXgfTQFNeMtM1XjwCpNVcXGCtRiAgHi8M6SgiF2KMKYQJOJC6W8ZSwjuRSqkTVwtfWoUFt1bQIUTUBhz1e59lxWqagayNsJWwjSFDxnszHrQRgQV23tRJPa5B44UTW2vi2LVSJV2rK2nqlSdPiSWYRjXle7brWteE5OTImHZiPn1kBnrIUiBmZdFR7Hysv9Bc/4Y5ZDz/piIN3LLENvMnu5oKFV3sLUfwqLrkeHwlgr5XxLyiOhD4TgWYTA3a3y5Ic/T39yZAOlXW02Wg8Oaffr7Rarucnri+9ZoZ3ZvJVidvMsHv4m198/XHhnD3c06f829nVnN/c2cwMoXYNk7U+55bv7+3q4la9vJ9/mQGcKeG7+Dnt+veUEnnazzfSJW9arag1uvnjq/ZGHf++LLB5t6BcB3RaG8zVpOyLi8YuIWwYkOOrALCBgAxWtQiBFGVdNTrpl39NY2oBMywKJd8S+N2UYG2OMeHugXTBD6WOjNDiQmkjDlnG9Io/jrM4mjYMbvW+Nke2sSKVqxnmhloQW2F6tUcUGiXbWw1OrkmuyTBKZWs1J1rQlbzN9H62qYyeKPAykdd5JydSCUKlFCSGS8hbpwAdPHjIuQ++Mskat4DIlD2xWKwqV2gv+tKf2jnUaePzknIthzTomLsKGcalI6KzHp7SsmjepZ5zNCZrm7tTtSKlNMhqzLg7LLHUhcHzUGQfbQ3BCXg/UcSC24ajWDGqOLTTp41IHc2zO5uMEHL5W63HxAeeUZdcRu4DzwrAtlGEk9h2CbcdFz6Kz6oqotnPfURGC9w3EQE5WfREcWpJRDpwBMFcKKkrX2d2cWjYNFUK0ShXVBpY6LYTWM4STNp/IKk5aG3ij2AyJ5miAWWrbeQfqCQRysQbY2hprc1G8D1RXZorPJIfrnB0vc7JTqdIyq03JqDRH4ZxQCtb8rOykbSdqVnueTYvAzZUSaeIAVS17u5XCAza8xoJTt+CkDGRR8N5oKN7jCozbTOwWeCes11uOj47oFj15M+K04mpic3nB8pkl3kekwrNXlTd+7AvEoyWLdx+1aHYnnHDDDu1F1xNPXae/lDnIOLBKkw1iygLvenqkPXOTjTpULHszD7D7bB+wTPuwL5+/iyx2wOc2GzmBK5mSSXsObTeHo63KNc9+sKoddU8x2zEF39PMjH0TLdN5O9jWW31dc6Z7Plf33rBD173ASnDVU94YePT3v0D/ZGApAc1NGjqZYlrsA7Hv2nFOm7QDmZNdVVsyKFFzsRk1uUluBTs65/dECJrC2XzdnSAxmFhBW6ZmqxDl1Za6HtHR5mRpAOIusHZtFIEFoAWkUFtPTR4N+Pjo6fqI65zJTTtFuibM0oBCbTa+tZvs8GuyIaNa1BRNhtxEV+zYTC4Zm4WTC5I8nbdB0Ei1ytFQGM5WpJrRXvDSU5yyLgNnq0su05orRs7yJRcMbL2SBaoTamnSyQ3sQJ2rFXWm52aYZLG9VeK7EOijxzumOr9Vn7WYOAFTpaP1zUCbI2PvqShBTMjAZnY5s+GuELzShYBzgYKjiJ8eG9RN1gBKFYqajXc+gLN7oCo4U1tu+5Vt683GO7Hq16TsNpVfXLV7LogjyDQMdHrKqsHABi7EtTEANNkiZT4Lyq6iY+MW7AzknCla5kh2cvtlqt40jlrWpmoqMs/eEbFOxjnQpaGVyUfQ7E07nAqz7dtP5kyzdWYWdmthqwouVVxSXl8U3rm+4I4ccTdnclM9pACj9eiKA42g3vxSjBFdLKhXmbwZKbUyPLMhDh2OnoX0lEcDD3/4C8Tlx1m++4gqdc9cTld1P8rf/X7D3DMf2o0P5rCNW7504yU3fpX9v/XmYrvtXjenu9TcAbD4um3um+yn7P2pMgO/Gwmp/5avtznQ0Z3zh5vXeB9c38gS7r5zGGjsvN702Lvq0EeZs3/yEv3DNUe9J+LIFxtqUzgjCPG4R7ynZnNkU4NcVVoztTNO9raQt6ll8UpTb1GcD4jzhL4jhGDraWpsLlpWy7UBcTTqEApalLJOlE2jCNRKrabS5XzEd57QeQNaUik5tUZ8hTb13gVhce+I0IUmt6ymQOMcoat0SyuhkzN5OyBYdUBQxAXSJlHWo2Unp4L2ZMc84G0+hA/RqHVbm2ZvxAxr7BQJLJ31MiQdGXLG5cq4Hbl49Jir1Tkbl3jsN7xUznnAmgsyJTjLqnlBmpJNCAZw7N4oCAUvrs0eaup1VDrvOVnaTJySivU5jQYsfHDETkwkQI26UGoByUg1VZ3oXGtSNRnngJDVqnTeWxYwek/wAXUjYylILVYh8o64sOpWSpk+uHkAnHeYzPJQ0RGiuBkIB99uWGnUtOAITumCKZk5L5SMVZCc9WOJKl6nZtdKDJb5zNisnz64HT1TAyUXUEcqNsuiVMV745B7sSbksWSjMKqQszlHaqJ3JqyQpQEomqOq1jOltSK1EpyjIFAtWJomYItzRnOrahWouTdHdj/VRB7mgFz3khPo3PKw8oXXyobn3DF3a+FqPXJ074Qggpad5a5arS9szKQuszg9ZnOxoqYR7zzpYsvZK0+49/5nyNM09C8/5sV/+Bk++i//CtzSodNE1ms2Z7eTO+O++2uPirXviGbvtkvPzEpm0+dODn2A0oKVPSuok1PdF2q5aRP313+TbL4LSPYFDOytvWO87rgnaiETaJHD49tL9V2nFx+qu7X35qN6q55v59UPjnwfaO37CG7AoOYHHE4d9eHI+Y9/lfB4YKEOr0oeR6vkVJslY9Rg36Sb1aoabW6OJQmgjIm8tTllJecWqLWKZWjVl0XEd9GAey1zwgPX+nGia/02DdynTBlG661MJvSiUlvzOrvqnBhlVlu1Ynp4xFklWXw7Zpn6Kho4iVa9dapoySbmgYEHh7MMf1GbuzNkKIprD6EVRxQdFYJV6zUX8iab9Xd+vsume9g3/5ez0aJHMqv1ivV6xapueTSc87K/4P5iYKQ0SppJcU/Dk6UpcE0JAYeiUglN2dEHU8jsvGMRIl3wKKXN8KmtN0VmJTKnRkW2PpD2JE7BOa5Rlz3BGyzCCUEyMXijHYslg1K7m10L1MVZnaiIJ+nU1zPd/xXV1h/UAJs00IA464VETDRBbDZeUG/CA8XoalbNd207rcrTjs1ELyzQn/oypaGG2rZtQ2TtcEMbayAIMQipCSkoVpmqtQkH7LIx8/kXtZ4kMUWLXSVmOo/t5yA/gLR7rN2pE7jZr1yrmnqeXQbQqQoEmirJCS/HDc+lLffKyDqPHMkRsbeb3TCPzs+sSsEFR7foGKPHb6y/q25HRr/BV+jEsXCO8uIZr/yDz/JNv/tX4BaOXVfcdRu1s4/7RR+zo/sQ5ub3ZP7/1/G6DnImpzNt9Vp56EaCTA93dN813Qp4DnDcoa/7uoDRzVD+ho2+7f2v9XqbA50pE7lzkvugZx8E7d9Q82v/pOqhk5v4vVIdcqVc/fR93EvndM406eumMqy2ppWP4rpId7TEu0gaKq5a4EwRfHR0XaSOhbptQKEoacgWQIfW2NkoC13f43ykjFsm/UtV16oUDhfEZKjF6ALjZqCMI5pHSt42WpmV18V7VGU+/pIKOVk/Da7iuwVopfMduZWHSx1MiSuARKG/c4JmoWwz0hpXNRdKSk1SUkmrwTKItcx9FKgSlwHvhHEw4JWHTNk2CeoQ5mx+rYXtxSWrq7VJdkbonj2iUE0J7mrNmAYu3cjL6YzXwxWrUFnVSq2wWAa8txkuPkYDNGlAa8Z7zCkUtWN1EHyl6xxHC09wIKW0QXVNQtxbZaFrHGPrVylGc2vqMrUZVhvUBkGULjiCxxrruw4XPEEcnffQR7roSTW3a+ntXirZgIz3xk2nqdLkjLNYxZpZmaqCjohQ1Zo+i1ZikwCXltZyVKMrNAqRa8pzAY84y9pWNQGB6B19F5tCEghGWcljJQbLIOaS8KoE1BpyY4cM1mvjnDJ6o3+UVEw5rxg10UltwLXRTLE5UVmMLx+Cmx/C6G2wIlpMua3d+87vJyOwbJwmcwAN+NSiO6eH0Se8E1KtPK5bXklXPMMJ956c0xO4e3Rk/U+tr6zkgor1qg3bTDw95vjZO6SHmRgCaajksxWXXjh51yl1s+XYLyhfesjLn/giH/jnvxn6CbS0bpK5TLJve/ayfjNvYZfJmiWkr4EU9h3RFKjviapM9u/ADsot39k3f3sV8P0+nH37OtvZfZM5AZ52bE+rIM2iB7OD1z07fG07B+Bqt287+twOjOk8vevNXwdgcgZq+wdyuPS0u7vvNbqaOtwlnP/U6+gL5xxVZzLrLelTxgwi+BgIXY+E0AY3N7BTrdIsTtCUKZvWmzP10GBVfJNR9vjoCYsO8Q4ds93bU2DqTXZ6Wh9gyaqUqGOijjb7TJuU2JSptyx6q2xU66kxu2ZqXVNvjCsmvTvNBXPO1D9tyK60lH1tstXSgkw7Dhv0nGE0AGPlcZkb0Kti/TiJ1pdq9syJzA30uWRyztbvg1WRa6nk7cBwuWG72nC2fcJL3RlfPRnZ5ExNFWqjYAXzoU37hQJmR8yqIk6JYn1Q3tOUNB29g4C26kNuYKb5ZBGkdf+ZSIBR0wRlmrsm0ipD3s+DQQsQQ6SLgeC9zbehIKVagkeMbOaxfqDqTbWzYiCgsHv+gwtApTo1hTZtSptOTORF1BJnwVus76w3a1KZDN4SiKKZMNkVGkhzVgXrZRqU6lHaPZyTicm0eTZemh8SbLyANCVNmsqaWKV9EhwQNR/kKxQRsrO0o6g2qYbp2d4Bndoewjrds3uS9FaZ2yVE5qp2A0A7J2FCCyUoxVXOfOKr/oK74zF3Llcsl0tOY4/X1szVaIDWs2MKeosYWZwuKcNoFM5VYptXRG2JAfEcV+H8Cw/46j/6HB/4vo8hvcw44qkR+g37dxPezMd7C2Z6K5Dntu+92Rpsd/ecLBzgoVsxxZvuyM6HPXVB2f9FD/75//XrbQ50YHZQ9uu1T3avQyR4+9k8uBcRRB1+EM4/+Rrjz71GX4opjimM6405OBWTH4wRCUa1KSnjK3iT/jKVlQpptWG8WpO3o6moAerF5DmDR7wn9DYLQLU02d8WTbf5K3hnYAcTIChpQMeRsrWgXpsUpIqa/HMQkz6OVmHITTnM+Khiij1NWEDHxDgO5JzwC+sXCouAZsjb3IJmoxy4UAkOKMJwZSo9gsyDSUO0BtpcMyVZpjx2njRuceKRYMP0HELabhmuVqwvLhjrBnfskT6AKNuzNZvzNSlVLkrh5XLFy/WKC81kmuJQ46Gb8zfnqVpN8tJbmDaWBsJE6KOn7wJdDHithNa4qXm6noEYI6La1GoqvmWJDAAXFMUrRmPTSoxNbjUGSsnUnAgdNl8meOt5UUE1IAlyU9mrjMQuEJeB2gfGUigVG4ynbd5RLTjfG2hQG0RYsX7/lJRUhBAaYHOCSKT6Qt9HA2Gq89yLrvPk6kip2EBRsQGgoUDXBWtfSkaRjF4Yh4GSM85XO881U6sQJRJ9R8qFWmtz4koINr3chtYlkipejCKWnVXeTHHMUZ2Qa2nKghN93VHSJPttIHI3NHQK3GsLXMWUAQXEGYgV2GusN6rE2mdeCStO6xNOho7FRWDRdyxdAKz6U0brB6pZyZvCEDMnzz1DyiMXZ5dotuzg5o0rfAwcvfsOPnruFXjw4y9w/3jJO7/r/RAVdeWardlPgbUQowFQpImn7Fc/msXfBynm8FtmdaJ/2YoQ3fUu2d2uh5uTnS18OrVNZxQj+0CmrWTCQDeSSmLB7xxfTKBuThzteqdm+eC9o5y96EFZiwPAdUBJFqYogreS0tsPpaZjm/n+e0vo/sLtd8GquGEMXPzUyww/d58jI6YiWqnjNGxZITj8osfFYL0FteFQpD2TAkWpg0k/l03aO0Sj2LrgcMHj+86y5lmNslZbw/jUa9PkgKfgpJZiAGczmtSxyaHMQEfEkkl+kjamzvdbCKZCCFCyyb7nVmmy/sEml4xVYk0QoTZKdptmX03kZVyPkKtRpNqsF1R3lcipQb9YY7d3OxGUkjJpHG1OWhlt7llvA4/TODKstmwvN5xvL3lVznj1aGQtSh6npnuQkIkS8M63ZJQF/LYPO6Fj5yAGE46J3gJ3JxlVQaoldASrbvipXwY1ACQN3LQA0M1CLTaHrHNWJapScGpAJ3hnNGXnGoMhk9swUW33mO1TINZJeACKmuR/VUG9hxjacTi0OlIulGpVFQUT+fF2TVSwuTtY/1Awd4rHE5sqXGlDeJyz/tIuBKvaiaeUYvdnEEKGRG3iMdqobZYkwjmSagM5zGBHqj3fRjyZqGrGuJikonfMU7syZtJ3tDc3mQGVltqwh9JNtqNVhcr8kLdkmtB6iyH1ipfKJgivHK04GR9zcn7EctETTz2L9hzZLCPbb4BUEr0PLO4coR4uHp+RL0Y4UvAOF2xIbugcx9lz8VMvcf/uEe/85R9AuskKPyVy3zdnT4vq2/219783BQBfe4nDRNLTl73Z4rGfDnsrNvfgm1PiSPbeu7b+t27N/9lf/z0AOrPLtIY33bvoessd1YzuvvO90dujglOHHxyXP/uA9HMPWWLBX+cDeT2QhwHXJCTxnv6kwwVHGpJls9U24r3HOSGttwyXKzQN5iSrSXd6b1kv1wkuBtzCeLS1UcvEyayi5IJvlZzW3FdMFcSU3QRyk7OestvO5KxdcIivpJJbk6sFiCaB6m0S/GYkbQfj/3rbB+dM9qYOIMmyilUyRTN+YRODx/OR7cWGYbuhX1g2E4E0NOWtJvkoIkhw+GpKcVqseb2kzPbigpSviHcg9AtKsApZGQrpyZZhteWibniNS171V1yGzOAt8+K9NQhSFPXQ937uBckZNBtdALWel64L9H0ALdRc6FzL1tWKa42g0kCMx5pTp6Cvqk3m9hQ7rxnEWYY0NAdimTuQWud1aM2AEJtRliber65Sx2yVLTVHlXNTTKuBrB7nIn1UhpLwHqJ0NpBUbOjoVgegEn2g8wHBZiuVrPTeIyh9CIQ2bI7qCKXiymD75J0dO0p0JonrtZBLoZSCcxUXpc22EEpRajVVpFAr01xPmRrytWVXFbxCVU+uEMRmLW2rgZTojeDQpHta73a1azXxzpp2qWWi24ZcC7wbQDCaQmF2mXNQb8p1ToTkhQu2vJwveT4vONl23Nme0h8dW1CQq93TXYSipGHAbRzLOwve8cF3kXNmndZILtSxsn50weLeMS4qJWVOtsrDH3uB03c/y/L9R3aeW0pz54NlzxztjL3qntGXXa/KvjPYOYkGgGbn2ZbbBxDXbJ4y7crhmpUJtOju3O3/dbDNvf3Q3fk9OJp9ADKjKmF/g7PK3s1Vt13fXcODYxKZlZzmczDZ7Tf1vbsd3q/Wz/t/y/dmuCWCU08cPVefeoPtp17lqArRtVuwDdzU3EBIdHb/yD4gsG1IW76mTL4aKKuxSdXLnPCc1NNcCFZhqbTenMJUjZIGIIyCNJ+0eTktZVbbmkYoCNNQz6mRZnfc4vakjmshDeYDSs4QjIol8+f2XKq2y+pb4C5CHq0Kk1M2dbmmAjpVtHazRdq/jZYr3qEVSkqk7UDabqk+maCKgI+ORGZYDWzPt5yv17wqV7xyJ7PugAxSHE7FgnrLB+Jb301V8wm1aPP71ivknRCdI7hpZo714FDLTrJYrP8viDfZfBEqsdFTpVV0CrjcKg+OKBCda361IiXhfDiQilYgaFPIa8BAtA1l9b71sjaKse56fUQMgKBufm67YqyKoUAl2DnzfgaVMvWPIvRdb8mn9t1cMmNOFqOIzfex0QeegAGdTLab17Uqed3TSGuiGV7asOu6E7WQKohUS8w5x9TgP1UZZP7PILnOdmKK7u08NYzatiizwpvZNPtgustVpjjQjluwKlf2QmrCDBd95qvHlzy7PuPuxRF3l0dE3+NUKZMoxkTby5WcK91yyclzPdUp6SsPqdtMiSMpbgzoiCe4yGJVePJPvsDxu+9x+g13rakK3VHs2D1+h5bmNutzE7i8CR56+qc3MM0tBk+vgS2d/rd3IZ6OiW5u4tZlb6Cd29f93yHSeXsDneY1D2gUTNdqz7Ht/Q7MDdZTtulgldqoCoMNg1t/8hWOtlvj9vYBp23+TG6K814hWlN5TgUSkKyJL8RADIFxPZCvBhgKNVW0ZCvd+4B6Rb1puwB03YIyVtI2WaZWAAmWxQ3OuNlY8JzH3ChrRr2prRlctSDicT6Ct6b82ugT1kiaTb65KHXIpLVR31JKVKfE4yYTXbKp6mTM4ToFX3G9w0VP2lTWF1tyzsRlhzoYh5HOdzPtj9IqAd6kLKuzwNSr2NDOtEUXiX7ZkyhkLcRugWbh4tETVtsVV8vMfda8lq44Y6AENS6uM9locY6aRqgGZk6XgXG7oVIoahktEei7jth5tCSkFoIPtp9NGcxJsCweNjgt+GAOLNg5z9mqZbE15ktsyko+EHygFw9JETxeA9EFet+ZCEARhACaLaNlOqRUB46EdQ03qoT3xOBI1QKQ6D2qCcHR9R2KtySvs6qf1kTnlOUiWDCVM8vjBX3fodmoVzF6qEIeMpViUqeIVaycNG62ZTq9gCOzTRkvkKsSfLRAoVEanS+m3pR84zU3IBUcmiq1egs2SjUFHO/b7Aa14yrWGN25loGTXVWgeBumV/eUerzfRcxTJvIw12RfrmX3nk4ITJTBFx65Da+4C+6VBc8OV9y7e0reFMqoqLPBic45SsnkMXF5uSU8f8xz734HXh9x/ugJNtm9sj474zgan72uV8QXE1/5Oz/Dx/7Ad+NOjOt/oADZbI2bop1pr6/Z/l1Py35YPiVysEBaD7NuIsyO/rrq5G49Mtu3ebt7zmdfwlUasNh/6fW/JgdZp8TRFGYc9uXsf1kaOJsBzQz29vqvdI/2N+11O77WkYzhY91d4xuvaxu+8dccPR3iwvaRVfMFnzyrzzzm8p++SD+avL8TQUql5kROo923QfBdaIG7WlW9JZ+ceIvwhkJZbymXW3QsLTGjczV6UjRzvamd1Votq+7drNTmGrVN/OS/KjVn6jBStyNTU/aswhcc0hnVTbxrfR12pbUB8VpN5SyPiZRGchqtOh5snxBt2e6pRDVRYS3gzsVm2+QxUYcMVRAKLkhrft+/LDqfZFVTbJOqVgEvLVlRm6Ryo6ytnmxY55GL48Triwte55KrXqkFNIGOjaIVrOLVh0AfAp3zFIrNO9ZKrbZ+ca71TBoF2WN9R0517lcVMTDpnSd6A0S7xnlPEbtk9mwFVKzGYL0/laDZRAUUIkZxclURNYVLY0vZUNTpebVxAFYJ9t72SbSpjrVAp9XP2oBuqFlJCKoJJcxVO7Cqctcba2HqKbJxCp6aE5qFiEOd2nlwZve9mKhO6AK+QCrZmAXYnBnViuTcQK638+eEhA2jtjuvjZ1oyNMqPfbEhuZnZI/StC9QgGDjC5py3azWNtuLKWhuz377U1vVrra+3CpKaWUmVxt9TuDxnYFXywXPbk85vTzi6NnOkhVmVFAtqHMUUTbbDfSe5d0jTt9zD5XC+Stn1HUiNQPoG5AN3uPeuODFH/oU3/JH/kXCqZ8MVntW93uS9o3RWwUzt7/eDIfc/sE123zLMnP7zm2m9dp7N75+DfkcAqBb9tZQ662bmmP5G5u4ljh5C6+3NdCZpUalOWrZZQ32z8ENqsZU1bm2PsGyEa468ksbzn7kK/SXa1ygzQ/wbSBnopRs33Ge2HetSmKTk4sWYjT6Qdok6iajQ7IJW80BBmf9FaYkZYNBu6MFuIA2RTRa8Oi89TWIp8lPijW/toGeJglqGZVcMlrBRRuOGVqUYJxxmqSvA60mnzxk0na02SXRHG1/ZzlT1ChqUqg1WTasE8IyUkZYP1qT1hvjCY8JslqZf9m3hKyp+rhecB2ksZI3BacVPLgFuIVSsrDZjpRS6Y+XSHVs1iuu6ppHYeTzw2O+HM54Q7akiFE7WqapaqZkoesCMXj64Fn0kbxaIyUbhaGB1M4743OXavzszrc5CAYyK4UQrQoyCQg4560vKZqz8jSgI45CmxoOdMGbvKgzMQonniDmZIIXfK1tIrNHXSXUQhWTFRXvWr+Mo29iMDZYzgaquxhwQ8+YS5NbVkI0NaYuOMIyEJeRxSKyzUr0cHp6ZFnI1pypGVNmKq1S6MWcbZOd1lxw2L3pW/BWo6Bqlaqs1jtjDaIV0YI2KhxFGVPjZrvp/ChFHCQotZDriPOeRRA6EYZtJmcapdKRq4JWxFe7153gGkiS5mBhGqpqDce1VpxXtLq9IH1yevZsWf7AgoVVzbyia+6VFc+PG+6utsRSbP5UAPJId7QgJ0hXCdiwCoF+ETh95x2qJC7PLkllYHt5jjsKnNy7y+iUZclcfeYhX/3HX+AbfsPHoDPhjwkR7Br2962OGatZivmaEziocBx85dpyzfQrOzrcAfVr3w5eBxBMKfqdA1RtSktYsIVM1LVdxXzfUU6bmmaAXOdlT2/JfKz71neXUtQpGGBHn5ven0FR29/bneD07i3eeM5UPuUre+fIRgkExq9ecvGJr+AvtwTfaD1glegxtWoOSGhS0LJTjaNWZBorWTGBgNVoc2WaJPP8cq1KE7zRmJtgh833kCYoMA0F3UUhE6iqKRvgqaX1/TQuE9ZvIa7NrGoyzxYdWm9NSdUqOaPNZJmGnZoUdcu710ZXMxF58FbhyCUztEpMGZtAQVWqL0a1AgtiSm2awhaM7ktli1ZKzU39s+CWHumtbJbzyHrY8iCd86X0Gr+4fMDDUxN7mXtAxPyiCzYUOgTfaLwWaPriAE9Qm+8lzvpVpsHNFvqD1DZ2QLBr4RydF+vJbY/HJGRkl2Avkdo+j2IUNR8MUtRiYCLQRADEkjvTbB3rZ5mus7b98zZxTK3Pd5KfxrX5ZGpCCi4EcG0OkEDVaU6boFjPWL8INtqg3Y/2aBRKbgIaTC06dk5MQnvqSRJswJtVQ9qIN2pxIKXdlmqVK3EmY76fbG5KZpVGnQaLWSa70s6Hb7Z5UljTZhtUabRDu12n1Fat03O8i+Hc3mM82ZqJ3lYr1AK1muz04AovLy+4u1rybDrmGU5s+HXNkKzPyYWIOiXljBtGwtjRLSPHd0+puXL54Jy0GSAIuY903uG0slBBX3zCKz/yWT74G78V6awLbr8SfWB3rtv7G+8cvn8NQzz99aYLvCk0OlzqhpF968DiLW7GFn3Kat8c5Hx9u/O2BjotAbBz0lN2pH2+f+NPjnpXNJ0c4p5DbpQ1OVce/dhXiGdrnC8oAXEBTUreNHWzXKmi+K4jLDuc9yYZWgUXjW89SWzWoVBHpSa19ahxnpxYJag6xS088Sg2oGKKOM5LoyoY7UsEnJbmOaFMUp45o5oo1QL1LC2j1gVcFNQV8mjKbbXRtMbVlrItpGR86FwL3kW6PlKLkMeRGOJO2hQzyqJWudqcXZnCT82UrXV9BueRSpMoDbjOaF+VStlUSipt0rOVitNYGDcjVGtg748j4j3DeuDqySVPVhd8pb7Bi+GcRzoyBshi06mXRwvqODCMIw4hiLDoPIuus6pFMlnPad6EF48UcyahN2fYuY462NRr8XaTeG+qYtF5+s741TlZwGdD/LDhcUJzCs1htkFyfQxUKRSnRO/m4Mgy1UYl1OoQF62/JRUiQsqVEIQYPaVgfzepbK1CFyOlWDWwX1gWSbRa9pPYJK9bRq73LPuuOSghbZMBVSzgStm45uoE1CpXNiG6tIGiSs1KH6LRHcXjqyMlochobIbalIuaFPSin/a7zYLAeNxL71FXGNUAj2BzK6q3wEvVeOPeWXZ4Cho6L4aa2vS/UieABU0/abYCsiNzm0OuzfliQhU7yoPy0I18ya043ZyzdEueXfZUTfjqIAuxBZZ1GCmDY3vZ4f0CcYGju3comrm6uCRtNqTVmnJ0jBQYthtOFo5Hn/giJx98hue/7V0HmaopSNqvPl+31PvB/b5dOuirkX3bJo37Mp+JA+fyNDloi5OveQmdztBsVQHZZffaDgpTFtUM6zxocG8de3vIbZu6sT8HRS6Zg6J95bUZEO1X5yfwdPvq3/qr4c/JNzh16NnI4x9/Afd4ja+KC7bBOklD52nWC4QYLPDcnSgDJq16ZpnmOqunTUm5GcR4Z030XcB1AZCZJuQavWzqz5nv5JbB1lIbZW33Y+DLqu5+kqiupdGkbN+0VmoupM3AuBnJOZl9WoT52kxAyqh4bd1uCk6VYdgybAfydkC3ikvtYlZL1OCw/TOt4vY8TrLIJmig2YaK1lQhOFzvUQ+lZq6urrhYXfFSfsCL/QWPl2qCORZVt8pSq4R5McpaMGXNCYyY/HWj8LV71U80LaxGMvfLtaFrzpt62sJZD4+nBeANYDoO4whtYCE6IXgbD4Da+eyauuau90QwBRvracmSrfLk7P5zWL9WxRr3TVZGGnB21GJqpWEacgqtetJ6gRtICD6y6HqCOLQUCpVSbESB3SctBmm+MzbQJ2L0rcmmCk0kp9qRZy3GqGjgzGYDQcuA4dSq9kYndkSxKpprQK62SpfMqZRmn9v5rRPYmX4muTUmOzIFc/OTNg9vBWYlO8V8bmm09YKQq0CpPPEjX64POL4MHHcLnumWbYyAUvHEVkLVXElXA1sfAROEOLp7SkqZ4dEZdbslbXuTk8fGDiyB1Sde4PH7nuH573jfLiMk8w7vjM4t+Odpr6cuIk9f4C0Bo/3vyeEHE636enX/Lb/068I7/52+3tZAZ4Y6uh9AtCzg9PEuDpgd523BhNEVHH50PP7pF/H3L3AuzT0twTnrYUkZpTm4LthgzWjKI6pNzaX1iGi2JlGKZdpQAwGTbpCp3QRC9MRFMOOSzFE5iXPgIt6ocFMmTNCmtGMOt6gFl7X19MSThVFkJuqAWiOlVkuNjG3OQs4DORvQkRis/C/C+vySEB0uBtPKHxOFBJ0ZtjQOjJsNaTOQVyO+OvrQ44Mndiam4DwM64G8yVa96QBXG/uhonlEU0VyxS0DYRlBPHmbuXrwhKuLx5zpE+5355z5NRunED1dNGWyYTMSnSf4aAAveFwXCV3PcHUJToiuwwdPlQzZVIZC5ywwwaZ7WwBTcOqIcQml0nlbput8y2qaA/QuUKszvroKvY82X8Y5YrCqng8OtBD7jth1qFb62EByrQaIvVomsjmaLniCFjzWEJ/FqIgSnWU8m2S3JzeFIhPA6Dvo+4CR5Rw5JZYnS7x3LBYmE15VCcuO7WbTBBASXmqbp2FVHXPkbk6bTVPWqxrgqVnp+p4gwjgYWK1qQ0dDqLYdYLGMjAnGoZBab4ELwmnoWA2JYUwt0ytzb1TBKCqKEjsP2Qb/9d4hxTLa2h7rrFgW01mvkBdv9ATs2S+1zlnTyQhYIUUpVBDPRhMvc44blViVD7tnefZ4SUmZMhbC2BH7QB6tp2JYb8DDnXtLiAMnz9whl8LF1Zq0GdAy4nE2E8VtuPMw88rf/TmOnjvh+N1H4EqbBTP5PJmdy9S3s7NLe+/d6qX0YPmWurR1m2efszsHQzv3VzSbTJkDjn1/OwVj+4M5tW1rH2/Q1n3bwOXJbs1gbK7KtX8nDzgd1VQBOthnPTwn6G65Pas9LWf7PYGwN3nNYOwQIE2nTxB8Eh598iV4+YyQ1NT5FAv8c7ahyOMk32/VeAlhrp5Ms9ekYH08KaHbZODFYQkGMHlobwIELtqQZufdTL+cKgvSdNTnOlbFUtW5WG9Oysw0bLXvuehxMRrFzO1VZRrtoZZEHhLj1YYyZEtCdA5UzfZoy747sUA5pSZQINAZ/Wm73hgrYJ2QDUgOhCNLWPnooOreEMwJnLVrVIsl6MYCqdr+LiyDVOrI1cU5F2fnPMjnvOoveXSijDSRB7DzGFyj2Xl8B7FT+q6jCwEtI0oheOZZTF5ovSi+JaDMspvdazRkARccvRdTUPOtitceSsGZOIBZLqYmeu8gho4Qe5x3aHH4fmHKm87oyHbctYlVqM22wdQz7TXtg1VyUMjt5vRzAsKAGdXUL0OMTXihMgmIOYksYk8XO1StD8Z6TyxeMKlqA0W+mZDQqGtmS6olBlt/zyQx7Ru1urT7ydEk0QW8Wk+qdS4pWQu5VqprhDn1OJQ0Daidn15bfgInDhslJW6SxlZSO16ttZ0XbaI2cmANaP21MivT2fWsTihtBlQFkqu8dLKFi/v0Dxd85N5zPHt0bOyXVPCuWJ9ZEepYGerWBrvf6Qhd5PjeKUMZWV2urBKass1s2liyMjy64o1/+Ass33WH4/ecwJSWux7xy1P+3DPVt9my61bwINa9BVW8JcCzv2Ldf6P5ir2FbLG3Dl8m2zonsfZecm3v2mKHO36wpqd99uavtzfQaVncXSZzorLtqBaHix/+PVd2bDWIOurDDekrjwhlwDXOa9d1kBUdMmVIZqTFKiQSAz4Gm5XTmjOpUMeMDiY/SkpoTeQ82na8EkNojXjGd/YhoMXoRaZt79rwS0WLleZr6/zWXKnDaPMMigX5NA5srUYViH3Ee+v7gEaXgJYxL2RN5JKNNqBtTktRthdXpDJwdPqsZQGHkbxNJEZ8dBQSOWe2V2vyWUKSEvsOHyOL0wVxEam1MF5tGa9GwIayoc7ocdkCAFFvwUAPfhFIOUPOXNx/zPnFE57ollfcmkchM3SCW3iK9xTs3IqdOEKIiDf57rvHSzqnbPNA6G0AnAWjJmMcg1HLgg8IJj5QnVolxHk6H6nDSBcdR0eRrotoLnuVm9CaFLP1CIg3QOg9ITb1mtDAbjQqncmLRwNUw4CKNQcbfVnnmQ8L11GobSBrJjqlZtvHzhtAzsm40SqCOiV6a4713lHGxMmyQ0TbMRqdKzm7byJGNYne0wVng95UCbSGymiDPjPFZi+Jx5XWU9Xk5mLnEbXMVamm9uQDLHvPkAqCctR7eh9ZrSub0dSDQtdxhIBWUi3NiXkwsWvGmg1UFWsMrqnifEe36PE5sUnJGnqnGK8UVAURRXyT6NUJkOqBw5iKJzZI1JSotmHklf6cOzlyvHHcuXNEUIcOyrDNdPc6fOcpWdGSyKOwHRzHJyfkccvxnZH1ZkMeBraXAz709L2QhjWBDvn8q7z0j3+Bj/6uX4mLlj3HcfN1AHJ2lK551pceuroZODA5CGGCKvP8HGlN/weVlpYwAb764kt86qd/et62qrJcLvmN/9JvmTcy02ObiXUTNtsDCTNgkZ3rm/ezAY6DxFMrq88KerPJ1nn/dlS13XXD7ff07M7D9LdOVab9a66Hy83bODiEPbDTAI42SlR+7YrylSfEoViQNg1arGqzz1JTpGqBnklCx52krNLk1St1rNT1SB2S9bLVdlM6mo2fgI6pOGnRJq3cKjnSglvEBArsZrZKSSro1ih0u+rYpGDlZvoZsAOlgGoTDxhHe5bq1EvQ+hyy4vFNIUSoJVPSSC4Ff+yRXkmXA9vVhrxKyFiIdHR3OhanS2IbJJ1TpmxHVCwIn4OZpiQnqLEfOqto4aBo4vLsjIvzM56sL3hdHvNkmVirUkYbjFkd7fwZWLTKlSVdjrqezgtDrUAhTJTCWhFsWHL0NrvHJKgbtUi02WSZZae7PhCdb7L71r/nq40pKOqoJBATaQmhJ8SuDXm1inIIgdD5WW1Ndccgqw6TqQZKUqvGiEOtyarp5tk8MlVwVWagqLlQfSIQCMH6cGUGLmrVqqZqWotCsftYpuEyOELw5Jpaf4mp8gWs+qhN7VWa8EvAk2kDrbFzZ2XYJuLibNCqa1XIKIHqHUNObFIGB733RI2st22ukbE+KVoakJoq3vbIeuz+9YrRITU3OepGa9PpUTNjobNdnDI/ZqN8MRn06ppGTutRG4Ly5btr7o6PuVN6TuWozTNsZ6hVW7UK+WpkVEd3FIlLT79YcOeZu+SaqNmepYj5yyIjcXCMX7zPy//oM3z49/xqfKOwTaboNkRzHQLMfY6TCZP9z25/3QZyvp7Xnnm/to0duPk68cXhum/59s6WT2yCvaUm8Hbbd7/OY317A505ywXNU87ZxvbO9cX3sqbTQ7MrQ/sibF9fIVcDf+FH/6+MeWwT4YNRFcbMn/y2P8BJWBg1TZw1oapHU+GTr32Gv/q5f8AkjVtT5S5L/vhHfk+zbi1j2aSkHa30Lg5RTxkraHOeDqCA7rJYVEGzNApdoQ6lBXk27NCZ57fybwWCZXpKa/RU1GYS1GIZj8BMufJBKNkmdZvqF9QxWT9SzhRXG8VEGa625FXC4YiLjsXxkuXxEXFhkszjxYq0Hdr5bfr0o+PV7Tn/2eOfmPmz333nG/hNz36LccNL5fLhOVcXZ1yy4RW54LXFwPbIo07ItZJLmQMijwWuzimLPtL3kc+9/LplGjdbRBzvuHPMe44XRhH0Qgwm9extcIrRfrCKQQgOH0yBZrHw9MuIb2V5rTYw0OPIpbQ8nlJDxXnjcnsv/PxrT3jxyarda8Jv+rZv5N5R3/rhDWxVwa6XmMJS0mQSzwKapWXXLKOlqF0TTKWseqvyORXydiAeLVq2rA03bRU57xyuGphECkRH50/QqqRcgEpNhb73zcAUm+EhSqjWbO1dE77wAbaj0c2q0XSCQk6JVAqqHgmOiDUXU4Uu9shxRGTLNhecFJadp2ZBB6sQGe1BUFEilmWs1UghBtJMUCMGYRxbr85MW5r413UOOL1zbdL7LmjWdn0nGzkpJhVVNr7yRr7kQT7hnZcr3nFyShm2MGaQiPOW9S4pIVth6zZGkQmB5TP3eIbK1XqDFFMp7PrAX37hn/DK8AS8Z/hyx5/96P+B93zHB+y50dbPIcIrL7/MX/qL/xF/5N/8o3zko9+8l8W6lqt7Wsbv2h8TMJpg0XUBggnwPXn0hD/5x/44P/XJnzxY72K55E8/ecLv/YO/f8o97sDABE6upRnn5WZKz37W7hZ3OAHOKTGl02WRGfAc+v/21xT56P4RttB/WmRe7DDPODnIneNs2fC9zOK0KZONB1eE4Y01cjW2/oVGHYadmprSqizMSmiz5PcUmOWMjpW6zSYpnSs1VwM7Suu1kbliY6poQh1Ly0RPUtCYjZ/9mlpSKxcbOJryPOBZaXTUqQpKC5Cmasr0n1aqFkotNm8lGJ1Lmiy/NuAnavtb0kgZB6OE1g7JbXbbkKFCd9yzWCxZxIUF3mpqhGk7UIfRVLt8CxwVdKy4AH7hmgSyorWQc2J9ccVqdcF52fAKj3m9v+LyyJEGIeNtf6eZNmK9LsHZ8OFFXHDc9wQnlLwlOcUbr8zOJ0IMkRh9m6HVgPoEzBFCjMQodNHT9z3RGQVRS7HEXFY8lWxsbRBtw6FNDGCaqeNw+DafZmpfAUtqVixpYzYeKK1vxbmpaca22dgbUiqZifJnNtMEFIzYZrPobAAp7bz4Jt/tqM22O7wKEhLkRmN0RqsLrb/UqLDC1APnBAPjGIAobZ7TBNxqTWjOjUIY7NqoNiGHDpcjyoahWEzRSaTECMXmFJVd9qSJE0zqpjLbCTfT1xy1NKGCCezPpmqigjqmtICNVbKZg830MkXNUhWKkoH79ZLXL094vj/lnf0JlGpiE07sWQrYyIWaGFYDSIcD+n7B8ekxm2S9bV3fE08iqVVzFwkufvIrPPr4N/DOb39v277R/Z4SnfJmr50U9+1f3TEAdv5uur9vRSd666/zGzuftP/29SWv+auv9Xra4tOxHWSo9hJn7HzDXnj/db3e1kDHOzcPrGTvRthlRPfPSMOke5mtaVmnZlhkLNSzDU6VX/9Nv5r/6V/7cze2+f0f/m2cLo5bk0Y0+U2Bzz7+Cv+Lv/kXOBsuD5b/K//cD5JTaQ3qYepkRHy02Sri8NEaJ2spOOfb/pmBmcRuSm5ypS1Do7mSB6volGLVGR8deMsOglGCxGPc3GIlXU2VMlq/TEojLjhC55CgMBZcFI6Pl0gqpPVAHrekMkAvhHhEHQrpaqDrPDF2dF1Pf7wkhGic1u3aGku1INIa2JPRoM7HC/721Wfmc/PM6YLvqx9mXA+MZ2vWZ+es2fJ6vOIFveBBzKyqsq2Zce9Ot6KZNTmKVEIX6XrHS689YEy7GSbeCe89PUKTIE0qxwWTBvUh2PmejHrwnD5/jyAKQ8L70Jr0s/meArVU+t7P2WkVAy9dDDgRXr3Y8jOvPJ63/z0f/SBTP4YPYc66F61tdkVzolrpugUiySgOgNKa/YNjsxkhLuhCZKwjy/6IlBLUQoyufT8aRStnwBPblG/x9ohXUbrYMY4rmx8hvs12mLjrxm/XWpEqrU/M5Er72FEyRl1xzqqFUSibisPjG6BywaqKzgvLLhK7wNnFldEVgmcRO1MKyo1e1noXBKNO1KpkXKtIgFNl2eZHQIECqdYmBCptfoZl3apxNpiUzWqTvq7FJl9P1RIL/pTslUdxw1fyGc+tTlg4z8KZYywlWwVuzDAoNQmbbcZ1gbAM1FpYnN5js61cnq+4854Fyzsn/MzqRT798AXAAuQX/sanufee5zl61wIcrNcrLi4u+CO//w/x1Zde4rf+jt/ORz720dlpT7YJkZ1j3uX0dj5rDwPs6GP2wdP82sX5Of/6H/hX+dxnPnvjs+1mwyc/8U/5vX/w9zPl7Qx8yKxudlAdml9TarVx2vdBEtN+7ezzgeecd7QlG2b7vAOqM1nrIA06ZauwvrVJTpmJGjXtwlTpl33fv386521Le1sQXFLK1WDXsDXdSxD2YAJzFOjEFM1Mu30OoMhK3aYGcgpltF48LU21zEkb5GmVYmnZY1tv28kGWOYLPYH6JtpRs4GdmutMW66NXjXtm0rL5ehhFrzUTCnZGAG1gGgTVJA2Xd4qWzXb53kYycOARpu7ow0A+WDB/fKoZ9EtbahlhZomsYamPKhqQ0YVNLXeHyeUXHGV3ZiBqw3rixUrTbxRr3i5X/HoRBlS67WImDqdc20AsuKdVXV9EE6WC/rYZof5iYplvSE246tV9b2bVSZVrEIuaoClOz7GB9o8nEBo88Em8IEo1Sm05Bfs9fy062oxhd1PE91LxHqspnvTbJw3exnbhfJuV6lCDABVA3ZTlVXadbX5aOBqNaBFI1i3YN9hvUVOHDVEE4oQpbpAdqlRE01F0Ivd527aRxHbt6mK1B5d53Q3M80JxRuh2pgvrT+oVKPM+yZPriDbDWMTXYg+NOti9EixJsp9i2JJrAbMxVnfpOAo1TfBJ7UKl9vpmu09nfP/7VY2EDT3/rStiFRUC4/9lq8MT3hmveQ42Gy1WttMnVaFFynkTWKTCpqP6I5tlMiiOyLjyNV6n2LXA5VcICRlcT7w6t/6NMfvPOXkXSezfbwOWt4S5NkHM9cBg+69dZvxv80pXMsj3faa/Mutn3G4M28V7uj1fb/55y2fHRjtuWDx9bze1kDnuF+y6HpKk+Ksqk2thlmYYIdOZXaYB026e9UfTUodRlyAX/LO9/Kt7/olfOb+lw+2+b/88b/ID/2W/wARR1wK3VFPToXv/69/8AbI+c5738R747MmgdnoAd4HXLRMljpr7gy9DZmbsnr2n6mmaaOrOaCq8YJLsSDXKaTU1NSqt6x3VJyvaKhtaJva/BoBLZA3ea4ECVa2dqHRL1DL2HeBdDVQ05Y8bqguE/pIXDjyNpsC0VGg98YDpkp7CC2bZJlOgaZmRuMF15wPzs+wHlk/vIJBGS82pFJZaea+rngQB65E2WohoeaMmoKMU6HzmNMSiN5z9/T48LrCPF8i4Oi8Y9EFQhDE0eQ7K9qCYCeO9eWW5aLjKPb00aTEVQ0whc5bBrUUQtdmG1BZLgLeRZzzhHD4OIUgdNGBmDOQEAG1KsF0PFRKNcU3Hx0EMW71MCAuEjpPTZVKNilbreQ64IMgZMR1BOfx6pqYhokkhAjijX6FNnEJWz3OOfrOgEb0nq6bQLXgXGBx3LO+WBnNpkoLaJRq8ZzJS2skdiau4MUhqVKbaID1YtnU7KN+ycXFJUVH+kVvUrKkFqQ4JCu5mIS1SXub4EQuxdTnXMdR35F1oGgFF5DpGW/hqQkQWKZ697w7fKjIJDRFU2FDEIsA2Grh5XLOvbHnZN3x7jvP4EVYXW046nuierbDGlyhJGFzBqfdPbQUUoHTO3fZ3H/IsC70xzB7xrbJo5fO+eo//gwf/m3fyWU659//M/8uf/OHfuiGHZsA8EQ5m5z1vvuYaLZTRmtn5xvIaQqpk0NUOfQof/ZP/+CtIAdgsVjwXb/8uw4oYirXs2jTZ/vVkEMHNGGHeaszcGsf7gOfee/2/p7kdlVm2tuhPzu0333XehBKmQFPqWYz6wHYmnZhbz/nXT8EO6RKutjad7w1Yos3Wq9OK21ZZvFW0Q8x7I69qPWdjAUdm2hBsZ9pZLy0gZ+uJRjcPASUmeI4q6s1cDNVkqZhnTq2iv5UJWrzp+Zjm8DzIUQzalzJBkKqNsUy33qN3K7SVNWEdEqmpmQ01ZOI61riRhyhD0QCi66zpnQVtFQDdmOZbwaZck8CJMXFVslSo+nVYtWptEqkIXMZE2/UC+4fFS5HYSiV2jpNEFOjnKol3ineFaKPLLsFMXS2fz7ivTMbppbQiSHMqmzWd1XtOXGKaGnnQvHB0ftIFG/9jCjOBZw6CoUs1rhONVmUPkZi15u08zTvq913PoR2ba2qhLSgfBLbECGLMS3E0BuIVTuMBRCtBzCtKCp4ZzStib0nWhE1KrANsjWD51Ws58RNZK7a6Het+tOEMkzZ3OKD4Hb21IYnNyW/1lfpFChGa3NBDKRI1wB7wBlPxK5TNcDTdwHViI4DdVJdc+1Jrju6scnUy5TDaMnMBljEQGQXHKU6coszDCPZuaqisx3amYr2nE6JG5lsQG3XqbDtMq/KmnvrBzzXHfHOxR08VjHzGH1PXQWXGS5H5MjhjwKoR/GE0Nk9UYrFX06mM0Cflfylh7z6Dz/LN/3OX4ZfGoVNZd/+XXvtmdRbMMF1UzgvIQcfvPl6ryfQ3vx1LaZ6yruHFv32JfXg/ekzi+3Yu3w7dsMMbbjBE3iryKq93tZAp+siy663THAt1FJI09C0luXaP7H7vPP5PWCGFrmS11uolXefPMt/+Fv/GH/ir/9FPvtgB3Yebs/5Gy/9OP+Db/61uBgoJfOf/+zfYjWuD/btlz/7zfz5b/t+jomoZtDSZhk06VY1Ld7QWcNoKS13WmqTILZ+HapxvScesZZimbZJBacdjzX5W5m2qCm2WbJVyNnkqiUrOSWqjjgP3WJh3GhvJWHxgdh3SIYymNPRanKY8ciGgWrNxNgRpSNosOBanM3cSZlxbcpzYFQ4gXnoXFwsDs6RjkpXO5TCpgoDhcduywPWrEMhi5CbspFz5piMfuDoo+CkEAP0nWe57G4AHYAYHX20HpQQPEFsboDWioRAFYsQQwiQK32BftFZtUgV30ULyAGt2s6Tw0mhD9HoDaGzzNy17XsfCaFDMYqbE2uYD12PqhKjoDWbGXZWPcmNbuWbWECpnj70rNYrQu/og0Au1vyskIdMPDLxCU1KF9pcodJ4/t6bWEATUAhiLbjBT3MPPE480TkDEiipDTH1RnO34NEp3XGwJloXLEMbfct6T/eeZT+nwMs7WPYdZblgMww4qRwdeUodyQqVajMqFMgVxeiDoiYcMeZMwtMvO06W9iRvs53LbAOSQEw6XRyUYtUtsGw82IwkU2GTXSUOparRG65C4tXtOe8f7nCv3iG6jnFMprDTd/RDJg0DKpAH1+ZwLNhcrXF9oL+zpJTMOIxzwD69FpcDm0+8wJOPvJvX/aNbQQ40N6HM1QyZ7Zay39wz2SpkyrZdS+tNxsBNf07A4OY27969y5/4gT8FCEdHS37r7/jttJMzA8OJwmTJF+sZOMim7XPH2i8z+NlfcP7nJmzZR0YHrlH3KljTd/cBEzZJHkBDaHNn6gx6Sq3z/BedwKBey0ROQdXeD1kp69FipOibvDxIaapMdbePzlt/nvXFND9SgKSmFtjmxMxTdTkUbmDO9PtZUW0GKtM5aXQ5q47QqvqlKZUVo621hJg2oNPaJyygbsdcJnpbAyKaLFiULpoPaEGTtD5TrU1kpIEWcTZWwAWHjtYf6CUQtFUsWpKxZqPFMlXkikCe7os2R2qPWjkl9WqFnDMbMo/yFa/FS86SY1MxuepQmxCJm6vQwdnsmiCWsOtCJIZIbTbKO0cR64nsQpufEwLBu6a2Ju1Z0ZYYrUgtdK6j88HEYUQILhq/ovW4mMewZvzOB/r+yOa5iVVfqK0R3ptfmVgfbgI62oJnaNU9T0bAh5keTqOtWbXJk51jKBlt8/amHjxpAbvUjHMRh92P3nnbHmLUwRa0y0STxrYr2Gyb2ER1VFvORNT6Ir1vVZMdeHONoufUBHpQjxCoWqhupzAINm5i0fWgyjAmoKluqklgqzMKv4emetZuj/a8KIINP7WlalTaEMPJTLUi834CRXbVD2nnai8ynvCBfb+wWRReTRe8cX7OiXbESUp+Yjt4hwZFQ7b4CbuWJU/XOFqFsjZw1CpVvipHo7L+qRd58rH38vx3vG8yX8z66E+L2PeN3/Udn+zXwVG9xdcNO3j4ug6udsWBQ+ih17Z8CG7213foAybfZed/z2cdbPO6z7plb78WPrv2elsDneA9XTAhgKBGKema0ss02T030HMYhByeJaHdd0MlrbZEZ30rH3vnN/It7/hGPvfghflUX6UNP/7gs/yWj/1alqFjnUd++MWfZihpXp9D+Pa7H+L9y+dIaxs26gJkVZ6MF0hy+D4i0dF3hVA6M7qtP8fU0Vq2rlZrgK0W4FGUmpoSlxacb/S2om2ytgN1lNF6KnDt2IMz4xOtAX50mUvZmnRxDvR0BnyKY7hcU4YCapOx40Jsf4s94GEZOF9tyUOxgWQiyAh3tDcZysHOVXQBiZaxLFoJ0R+c937REWLg/OyCy7zioVzygjzhvtuwcZWENQeaYbEAsAtw1EPnrNnTd84qRWUvOti7zD4EiM4a3sdCEYcGx8LbdSqq4Gyom3TQLwPOWYCSFcZcWyCvaFa221aN8ILrPH4R8XijBtxyf/axs94iVaKLCNXArljw0Hc9kivaKAleC9451tmkoEvrSyqKZRjbLI2ADWxLuTKsEoteGxUtkApsNyMq0mSnK2Xc4qSBgCZV65vb9OIbF3qyQEaRGNQU0GqBnAquFE4XkdA5HHZNt8Uy6jUVqMJR9IhzlGLZanWVZ+4dES8r21TwwbHsOzZjYTtmSm3qbmhTm6ptAJ/NoVlvtiRV+s7jndK5Qq5uztLnuguIp+HvxuO24Mp7xyTFO2UwdaJaeZtOfpa3PCqXPH9xxtJb8y1U8AHtHOdpYCyZuhlge8qd7hQtwjgkjk5OGcfK9mrDn/rlvw/Nhcs3zqE47nQd6Wzgpf/mZ5B/4V03DdhshuTQf0Fz7BzQ0lpH96wONh3jLFXcvq91729u+BEAlkdH/O7f/3sP8m27apLtzuPHj63vam89J6fHLJdH875Nr4kdPx2OtqQEwJPHj01sBHjmuWeJIcwUvd26dyBg+nsO+pU94GTfU+z5mipMZuN0BjmlFHKppvo1U9sM/MwUtxk4tdVWgaGSr7ZEsWGfgmWupUB7fIzu5LBey2gDmU1pjTkxZWXaQ5DTuES0CLVR1pwBnmb/p4ulat+tuZjoQJ42bkDHKkXNP5RpOy1AaFRsraCuDfwsdfZztMqv+Qvre7GnY/efqu7GF1TFHwf8MlhSSxXEgkEprvWeYsmPSdxADPR5aQNLMQqRtD72KtWuh1hWPuXEZtzyhBVf5RGvH8HFqOAL0mXEKy641ntiVNdpXpd3an+3xFItJkIQfKNQNSAUfJtzM1G1mKrA2hh/nqBqFFZM+CX4MFO1pGC2TTetbUTwMRC6aHLPtP6m1ivpnM3UcT7M9/eUcFE1NCpTJU0L6mO7Txvzod0rDmWxWKDbtbEbsGOw4aAFqYmqlRLAhWhVdu/n4NSeJYuDzDi0JJiY2IV3zih64qaWeVq5CsQbs6ECNJqjN+p1kM6AUVZqdkhtSSotsz+DQuc8YXlKYM1QEqJCFBvQXOveIFuZ+jB3QHjPIJrMdQOK5Go9UtOzq65Vddqpm2JoCxxMMn5KkqglGWjbq5o5O6289uARz18csQwLAt7UUKd5UD6QXUaLyXyjDi32mIcu2Ey8WhBcEx2xsRwBYflk4JUf+jR3P/QOwp0wV9tnu841QLAXSOz/eRu0+Hpf8xndS04dbGOHaL7Glq5Doqe89Cl/6lNw3LRP1xT1bl/2raOdtzXQMe7rNMkd1LW5LRqIzdkVNceXS26ZBnuganPgE2lBVNH1iA5mZLzzMCp//rv/Z/y9L/4EF+Nq3u5//eUf4bk7z/DvfO/381c/+/f5B1/+pwf79Z7lc/zb3/x7qdUkgj3Cz158hZ978hL/4Zf/ixvH8YO/6vv5tmd/Cd/53DcjKk0WuLIdt/y9Vz4J2ABKVPnY8gO8L9xr0Y793E9nfPryRTsOL3zL6TfwDfFdCI5fePIiX169ioR2A9cMCH/7jU/zTx5/DoDf+Ox38Me/8XeydNGyhKllRsSCh3jSzTS4Sx355P0v8R+/8I/46nbXj/LB7jn+wvv/FR5uznmSr3AecMqduuRXHn1wN4Rs75VT4fLskqvNiie64gUe81I4542QuNLCa48ubmD599w7RdyCk5NjCo60qTgt1kx74/5QHp1dcJkqn/rqg/n999475uPvf44PP3/X+lLUJjkH3+EQ0pj54htP+KmvvMGX3zi/cb2+833P8ZF33eWXnh4TQ8QVaRm6wz2I0WHCdxYIhBhxGXJOiPf44FpzbTaJ8qL85BdfAyf8zU9/iUdXm3ldzx0v+Oc//B58DHz0Pc/QhUBJmeXCU6r1aA1FePH+ir/76S9x/8nVwb589N3P8G3ve44P3T21viMXiQsD9F+5/4htMSpLqVaxqrXwI59/lVfPdvf96SLyr333R/nAO09J3vG3PvsiP/GF1w628zu+/Rt5370T3nN6DCipVl653PLkastmO7Tp2sJmGPnFN854sBp258s5ftUH3sXJcslWlRcePublx08O1v8N73iGRexZLo8IKNtcWA9jyxZalqxWWCyWxucX6z0qBbabrdEnGo0kLo9QgVVX+NL6jPNhw7MX91kulnzr8oNcDFt+9upF/rPXfnS3Ay/Cv/FNv5lvcs/xbSfvBR85Pj3h8uqSLz16mUESw7ChDJX333mOLgU+8+M/wYuv3jTKn/zEJ7i8vNg5HtkZ8NPTU37t93yPOU6dmOjwd/+bv0Max7as8MEPfQPf/ks/vhNo2wM8Avy9v/N3GIaBV1955WDb2+2Gv/VDfx1UWSyX/Prf9BtmQPTqK6/w6Z/6af7cn/n3ePzo8cH3/pU/8Pv4dd/3ffyG3/Kb2CcUKPCP/+E/4uryYgYf0+t/9+f+PK+/ZvfJn/ozP8D/6N/8o0Bzuq06c706dX069wScpqZ81+imu35MmKhxrk21D6HO1f1SLMtcWl/YPCdmz+NKhbIeIWfLtKtlGDQpUhSKYnoWYhQjZ9S26VirDZKy3pnJ17RLIm0A9DxYcZI9nlgG1TL408FMgKEMJiE9EeZV6wwopgTeLCsNGOQ08EHGVKameTtqwEloIKclPHLd3V+2L9bDWbIxBlxvCSWjPAHaZsAxjS+wRJs2KXqjUmNqobHRdmn7OVUGitr1qIVx2LLdbjhjxVfcY17qB868WhLDJ2IsBni8xzmTlQ84gloM4GwHWo7GEiQTbhRSc5MOj82VCW2avVesT8nkXox+LA6vOgtRTGJENmLHxFaiROqYqVoJbVC1E2bRoKlnJYR27M435UpmoGjA07eKSSNCO6ECpYhRq+dnQVm4ANJDyhS1ZNU0xsK1+6KWAbpoNDs3jQgo7V635J22+3KKsYO3nlW7aybFuNoSqE0NrbiZHYI0ip83BVMnHqJR2nNu590FVFybm1uomDLs4vgYxo2JYKQ2b2fMqAQbaosdd5nmtzCRzqbepCaVruBcZUzFRhBMNmTKKTAVtXWXUIBGY2xy7c6hXk3pVivJw/2TDd+w2nBvk1j2fetfatuUiqsBNmpzDrSig6nOSXT4LjJqaTtRjaKdK65U+uApr13w2o/9Ih/8jR832p9rWEtsP+tki9gd+3Ttd4OBJkP3dYCc2xbfw4+Hi70JpNFpX/czcjqvX5/ybdvU7js3N63Tg3ptV59WczrY+lt+va2Bzn5G0R5c2d0mLcjxzRHUYI1sU5bPMn9lSnDgqmPzeIWvph0fJFC2CS2Z/8m3/U7+95/6zw+2/Z9++q/xez7+m/mrv/APb+zX//jDv32+ccQ7fvrJ5/mBX/i/8fL24a3H8Wf/6X/KB0/ezXe/+9v5E9/xB7nrl+Rh5MnqjH/7k3/pYNkf+Ngf4ve869cA03wV5RdWX+UHXvh/zMv88Q/9bj5w9DyuKn/zjZ/kL7/8j970PP7dxz/DH3z/r+PoKiJtkNyUfvNdO6Mtw/oXfuGv88Ov3+T6vzQ+4t97+a/yqFzxqOyC42/p38Wv/sY/DF6p63rwnbTdsnHnDLrhCWtec2ve8ImXhgu2JV/fBACvnV3yxsUVD083vOP4hLsnC1KubNbpxqPxeD3wcLVlNZaD9189W/Hq2YrXP/Ac3/uR95qcsVa8VLxW/t4vvMQnXnj9qefr06884udfe0zG833f+iGjkGm9QRES5/AxWPCjzMp4Uo1aEGKw2THrNaVW/tbPfJG/8dNfuHWbj1ZbfuhnXkCAX/ct7+d7v/0brQG1c4S4YH058F/90y/wmZcf3Pr9X3z9Cb/4+hO+/T3P8kueP+XjH3gHfVigpfLDn3+FL7xx9tTjnV6X28T/+6e/xB/85z7Gj37hVX7yy/dvLPPXfv4Fnj9e8Pt+xTfznpMF0Qmf/PKr/Nyrj29Z4+Er1cqnX3vId7z/XXz1ySUvP7kJMl988IQuBL7xPe/i9OiIkiurqxVPrnb9cSLC+9+7tABPLZPrRHhwdUFKeV7maHGEOKH0wgvDGX9//Qo0bPnNT97D/fGc87y+sQ//yZf+Nt969F7+/Ad/FxsK/ekC55X/+y/+Az57aYDC4/hVz34Tzyzv8Ndf+mE+/XMv3FjP/+Uv/Z8B+DX/4q/ljdfv84XPf37+7CMf/Wb+he/5HiZHIC2Y+YF/509yfrY7L7//X/tX+baPfztcAxcT1esH/9QP8PDBzXvi7MkZ/9b//H8FwLve/S5+/W/8DQhwcXHJn/q3/gSf+LEfv+0S8Vf+8v+Lv/Zf/lf8jt/1L/M7ftf/kF/53b96DiT+gz/7v+XLX/rSrd+bXv/R//H/xB/+N74faQFfC2OmOJ5WFGEig+20D2TOyNIAVq06yyfPS4ll+Z0D1SnxVam+UqunqlX8S2nUrLKzSa4Km0dXpuTlBZ+dzaoZrenftM0tkDGupFXXZznuXKgpWzW+sYYmiorRw3QWCiBYszetodqVHVjRBgpqk2e2/g2sZFlro3m2H7VgSGUHquZob7+ilCt5T1Uz+NbrITaEUlumW8VoVyVna8AP3npYZuBHq+w3vyAy9xBpbj+lVZm07XNowiNjq06lQtkmypgYy8i2DKzjhodsePFow3kouG3FJ0XIRF+pLiGuIBKNPiU7QKdVyKUy5kRqx5JVSVXxOhjAILJgabS0EA24lEquW6NcYVWd4ALeJATwOIKPNr6BRv91VjnHdWRNNhTauUhUYAABAABJREFUtwAdA7TeO2IMhBitatAU3pSJgm0VepMWd4iPuNEowgWTwdYmPqHaqJfeUaNDpWfItSmbmay0dwZock1GM8YhGs0OqCXStKjJxGWFYuAqBmMJOKrRwmX6gdh764EptGSco2pT5pNs1DV716rPISBaqRLnip5p4wmZQnYZvDFHtGZEs+k9+wIlUxrQVASp0zlq4Kb9VGehctRgYExhpPWtTlS/dvv7Vi2cY0Kx+32CdJbMM/r0mOzd81PlPI2sViMnd2pjKjYFPSK+FKR6fFKzC5c2iDu5SrhnILFqaTTObD1OKvjOs/SO8TOvk7/rQyze/4z1ibZeoTo9w8rNGGI/9J+TGdwCDPYqNdcRx/S9N8VHT4Mpu3Uf4qw9yHKwzRsHsCemNkXne0mVaacPJlPffF0HNXLbm2/yelsDHdiBHb32t7ECdll+Vcu8dXUCOo3e1igBcRAeP7hCFHwMODXuP7Xyhz7ym1mPA3/pF/4/B9v+1//Lf5c3VocB3J/++B/md33w10EycYQvXr3CH/vZ/5gn6TDDfv310tXrvPTF1/l9H/xevuX0A6RtIqfx5oKiuIjNWhCrRly/4EJtQ7Nym1D8tV/D+oq8PLFmx73thGVPlkxwgf/1T/4Xt4Kc6fX58WbgK94RFp7haiCth8PPxDjhK594tax44BNf3J4zfI19LlV5/fyKk+WCu5gxqCndOA+Xw+1gaXr97MuPoMD3ftN7cdUITX/7F17kk1+5eRzXX7kqn7//hF/7zR9g4QJSbgZd3nmC80gAa6L15vg6kxEVseb9fhH5oU98jr/96S9+ze0q8CO/+ArHRwt+zUfeZ3HPtvJXP/F5PvvKo6/5/Z9/7TGL6PmODxonuxxYz6/9euNiw3/ywz/PapueuszD1ZYn65EP3Dular7Ru/Rmr9WY+MkXXyOVp98DY87knOiDQ0Obh7H3EhqNTSxDOg1yvd7DVdQcsnfC4A+39/n1YaXq+usLm/v89cef5jc9+62MmyXLRWcZ1r1XzgOjjl/z/H7zxz6Kc+4A6OScWV2tOD45bjQ95Qf/Nz/A5cUO0DnnODk5mUoju+rANRrYW3mpClerK/7oH/rD/OynPv2myw7DwF/5y/9PPvSNH+KX/cpfYTSZr+MmmmVzW3/ERCOb4vN9fv2OY1ZnBzsLFsDuSzBXZ/bTX1Y8afLN3gLHWj3FVYqrqLfsOtky/OtXL2y2lJcmBW3VFdpsm2kfxLVZJQi52TWvbu6TwXTp50SaRV8TXc1m1EjXssta0dQyuxiVS0sb1DxmiyO8Mwrd1Lsgux8mUNUC47aHpppVTOgkpZFxHNFUkOAYsvVQnN47QXIlp2wBtZPW6F2Q0LbrbBaaF4/rjJrDCJLF5suVOmfWp6GTBbWgPzQ6dW6CdOuEXiZKThQtFF/RhXC1GbgfLrkKhbxq1FdVnAaoNqhaqgABxZPVA84GUUpFC6QxsXUj3kUWcoTz96jeEUQ5Cj29eGKGSEH8lHmK1Aa6XRU8oTWUi1X4ZdIzM5ahVR06IpWIGoV4qiI4wUUbmh27rlVaJjBv181myrXKk/etxwtc35FzIlcIXaTUsfXoCtI3Ge3iCUnw445qqO05CepwPhC6BaGLVrEwpInmQB5Tk3M2oOidb+IMrW/ICyXo3N9XnA1iddg4CxEbo4FXqo6oJvNlrvUbU1EaxdD71ifa1OXU4rDkhDFYda0jzvetjqn1kHmqtt4YoGAjPCw5AMXZY1SbgXcEw9HeUaoy5mqtCrRchMA8RHQyT9LiDm8gJ5WCbgpahMtF4YXnn3B6vqRbB5BMzT2L0FE3hfFixAVl2PSgwvhog3vGMW4G4nGg660fFwEV6wHN28S43rL0HfWNK85/9qv0z54iJ2GHauZndtrHltRpya1d+n5n6aa/pt9099XbQcHewgeqb7e8Dta+B2Kme+32LzVRgf0137YR3VvPbe0k+tQN7H79On0b/PcA6OxLScu191ybbXAwjduJDf3SwP+Xuv8Otya7ynvR35hzVtVaa6cvf92tbrVSC2UUERLCJsgYgTHJ5gIHHwPHYIsDNrY59sUHX665YGxjY4IvwRybYMA+vtgYk+SAwCQhEKCEJJQ69/f1l3Zaoapmun+MWSvsvVtCz+N/VP3s/vZeq1atinOOd4x3vG/tMkk1GuE40u5P2aotFY44W8ljOjG85MIzuTI+z43F/vK7T4KceyeXeeHe05VakBLvPPgwX/f27+M4LDbWe9H5Z/K07cs8Mb/Nu25vZkC/8te/gx94xTfywq2nk/3pYC+npLLQaENfOGud4jWQh4zeR1meUV+k9hFvFtA0SxNL1xhSDjhneHB2iw8e3dj43J4d88qt+8kpcxRb3rZ4+PTGE8S5/gxZpmHxJPZpucYxD8kh7/A3T4GcUeXYqitCSBx2m0Dpg9dvURvDPbtbxL470Ye1dnwXdqmdTigfunFQGv71OXvHE7d52rltXnj3Od57fZ+3nqhSvODeS9TFfPO9j9+mD6v9+6PHb/G7D17ndQ/cQz1WUYn1xVXqTSPoWG1NCeoqBTzGZHKOTDvPh28cLveLsv5Ln3mX8vQzvOPhJ5ePekyZtk+Iqeh94Gd/972nQM6kqXjufVeJMfHuh65tnJu3PXKTve0Jn/Oy51ChgOes5ZlXz7E7rrl5OOOJ/VWVblpAzqWdCfee26b1nvdd39/47ONHU156/yVsdk8ZdF/dnbBTVxy1HTem7fL1voCcSe24uD0mJOHawdHGZ6eLBcacZzyusO7E/oswqhvNjFMaetcoDGurqeITGdm8NQElAb1m59lYY/jD6SMcx9U++hxZoEZx7f6M8d0qCHFy+/2i5cU792GAPzh4cOP9V37Sq7h0+TLPf8Hz2dvb47d/87eKPDg8+KEP833/7Lv5e9/6LYBmw27duLmk3AI8/f77+aZv/rund3ztOD/jz3wmR4dHvOMP3861J55Yvj4ajfi0z/wMMnDu/DmeeOJxvvlvftMpkHP3PXfziS97GV3f8av/7Vc23vuuf/iPmGxv8eV/6Ss+CtFgtXzya19TqIPDPLdqPF0lC2Vzcl6VOvTwKMHK+jons4xDeCrD+Vi2w5NNwhod+xXIaICXp5543OEoNNucllx7yjpapbe48Yh6MsaIoTs4VhNj4wo/Py//JbFUa1tllnWXXOWWlSGBYhYaSl9RJHqvvW/GqHFk+ZxI6QFIau6YUiyBRqmwkJeRnmJCVS0LwRNDLN8TkZQYbY3IZILviTFhKvVVEVsMsYu8lzbNG4yxRDU00epNXypMSYGO0vsKcHMFvJWEYYoRUxtSo/0NQRLeRY7DnGv1IdfGMxZtICfL+GIDKdLPvQqRGaeUH7GYbLHJFGUxpcGpi32vc5gT6mywxuGNCgZUlS2iMmpeKiYTKecUwSQVVDDVQMsyqixX1PFyzkU8xeBMtfRmkaQWCkLGViou5KpKr20q5t9Zqx8IS0+miBQQqddLZfsb7RuVXFRU+xLolvsvKxivkinXVeGFa1RoIWMQW6/838iQktKRUzG9NpaRM7jK0DQVroJMJJhEqlRxLodASAuEBkeDkazmoaXHJ8ceIWCcijQMlVZjLbYyReRAVP0wqsG2ZDWfVrNorQDV1iMy137QYMjB6X1lIFWWIJkQIlES2RQympTtDNUeo9UdH9XbaNmbIwqIhDLuyzAMKG3MOH3GvUrXEUOm88ItWm4v5mz1jZqNjiIygVFTU+9a6BJupEqoRrQCGIrMuxkLtnHkpPM3kogpEHxL7BvsoeXo3Y8wuu8cW8+7B1ubUpnNBfyuKthJSi/RyeWjl2Y2Vs3rw+NTrLUcNWX19ybC2Rx/n3Ip6z31arL2z+m1ltWdj5o2+8hHdNbycQ90gA2QMzSqbqjb6G/LC2lMXp5rEc0czQ73cT5hrUAfCYsOvKqeicDr7vlE/j+f9LV8429+D4vYcXI5X+/wnS//K7z84rOJPhJy5Kce/ZVTIOcTzz+bf/jKv8Jzrjydh2e3+T9+4/t5x+0VXek4zPnJD/8XvuN5/6vKSJ881CLDGL1OcCJpI/hZrQdkLfmetbx28mxeff5ZPOoP2AkVV2S7ROOCYDGVYGpBWyETb3r0HTwyXVHvLIZvvucNfMb288ghcccf8x03fpnfnH/41HdJ1oG1ls3brY0dN+WQR/MhD8uU47R5vJW1PHD5AhNn6brAw0fH7C/ajXUeunmHe7fGpFB6NE4sL7h6nj/97Ptoaod18M4nbvHf3vPIiZNVnOXPOFdf8knP5/xOA2Te+qFr/PRvvmfj/ZQixkDVuFNAR/ndqtpkSpCQiwfGQB9JER69ecwffHizgvCGlz3An/+kB8g+EVLmP//hB/mvb1+B4vc9fotXPudpRGN518ObAFRE+JLXv4KXPuMeumnLf5nUvPmPHtpY583vfZg/89JnMaqrpTHh+vKcu8/zZZ/6Qi5OxvyPdz/Ez75tk1K3Par5ik95Cc+6uMeT+4d8xy/9zsb7/+OPH+MzXng/O6Nam0hPLPdd3OXPvew5jMm8+/Fb/Nf3PrrxfmUNr37OVS7t7DDv4Rf/cBPoPHlwzP1Xe8bjsWbFTyyhL3xxhubzQj3ZWBQIRWGjkXVY3tC8gL9y16cxmdT85uEH+I6HfnHpKwPwu9OHeN3k2dztLtPP/WaCSqCZjAnHPX/x6mt47YUX8MaDH9rY/hu//ht43ad/KgAxRn7kB3+Y2XSt8puHcD3zO7/9O7zvvWdUU5eIQVYZu+HjOfNt/+g7Afimv/6N/MJ/+rnlx86dP8/3/NC/YFj75/7Df+Stb9m8htvb2/zDf/pdvOZ1r6VtW/7ht/4D/v2//b831vne7/puvuwr/pfl2Txr+d+/8a9z5epV3vSLv8Tf+Ka/tQQ2Q+BPzhtj9hKUL/9eTX1Do/zJyW5JfZPNSVLWJtehS1DpMJqhJ2tgZbIwO5xiov4uCQU4PhQvkyG7KdhxQ7OzRb01UdVJd6cIx5TE0iD1nFfnZJASXoEug62qEtwo/YZQZKOjVjtU3reIGojSsYumsFZu0uonUyhSsjqPpZSgX2mHu70o0sWAkUwInpzSEuhYWyl1u1RixEA2Sb87Qw6QO63iDGBHYtmPXI4/Qfbllkx6ZxBRIRWnVexoIikHpr7lRnPE480R09RCECrbUG1VWFeT+0XpJVI/LCNGgY5YbBRcokhhZ5Lv6EWTgTYlbAxYWyvIccUvxxiwxXer9MYM94WI4CpL3WgvTyVGxUyKCoUthsGjqiEEVRkdnFyMNdRNVcxDtQqUSDirQXkqwFMGCeeUl547SwBU1Rjt7tdrZyDbpCp7OWHFEZOHEBRg2ISthcnuDs5ZfKvN/ZBLT0W591JUwlblcMaQEwrKKoOxKrpiahWNMFapjIvZLf18zIAhitdrTAaJGOMQKsiuVEwUJNlqdX/nkmlwRZkz50SkgO9YlPvqGhZzqh6SVypeyAFvEpKDUrxSIpThwEjGZb1yqs6lQDJmlHZnijreUsO6nN8BaJYkC4PnkQUaTR4m4ChGDnLLXjfF+YDtErWxNLs19Z4jdxlXPPics7jaYrxez+Aj9aTBVoZkVFY8kfELT4gdVWfpbx9z+OEnkKs7jC/tDsPBaowagMLG2PHRQ/+hVDJ4BT3l2k+BQk6vvzaGLBtAn2pjcuqV1csbJZw/ITz5CGkz+QjH9hGWj2ugkyneE2uvLQf5oZJzgtq2dk+VSUFLz4eP3aHBqg59H1UJK+aizBUxzvKp938il/7gHI8en6Y23TO5yMsvPJe+Ddqwijl1b1xq9vjuV76RyzsXcHXD/VzlBz71m/iCN/1dbrYHy/V89nj8idLecHxZTd6yDvohhbMreZnC8T0j+K/u5m9c/jNc3j7H4XzKIswxlVHVItGsm9SWJDpTDaX89cWI8NrJszTTYxLn7YiXT+7jLfOHiGsOYDlDSgFXu6L0v1pa6bhVT5k3CfEONmNZnnfXJbasJXqlKX3C1Qv88Y077M/bte2Xxt1wmsJnRXjmpV2axhaFpsxzr5w7BXR0cqt4xSfcy4ue/TSijxhRD4ALWw2JRJczDzztCrAJdIyBui5Z0JPXygqucURj1OvA6sRvk3od5IRKy54BNF72jHuwpiJXCUmJlz7jKr/13keWWY8H7rnA3t6IW9PToPsrPu1lvPz+q+TocURe/9JnEQ38j3c9tLFerhxVU52qRFzZnfDVn/5iRk1NyrI0HV1fxpXjOZf2MEa4vDfhc1/yLH7xnZsgV30SToOc7VHNX3jtC9nbGtEtFtSj+tQ6zghP250Qopr3vfCey/zRE5u9JrXNEMPp5yQXidTSPJ2TTownFyOGSBq6HU69/3x3icP5EW7rPJ98/jlsPzriKK4SFx+YX2deJ0bjqvibbG5jcm6PRXeoan/xdDJCkKX/jTWW7/4X38df/cqvXr7/sz/zH/iMz3o9r/mU1/KB97+fxx/bFBT45z/4L1bzSAnatH1kleQZlNnOXNZ40WdV3X7oR/8Vr/ykV0GG8WjE//PvfwvT6Yxf+vlfWG0iJY6nU3Z2djhrCvpr3/C/89e+4euo6prPesNnK9Uur/ZvADnAKcrd6u8VEFLgupZgXP1vxXI7OfEO90dGQUL5XUpkocwYw+yxA2wEi6hE8GBouVYNFGuwTY2pK+yoKpXvWoUMWlUoS4OJ6eD2TD4F2gZBjOHo1ItyECTIq6CSAaSXIA3RALSAmwHNLMOb9fNX+oOGSo8YKYGs+qlUlSXGQIyeSNDA1OqPOAUFOr4rvSn5TOpU0nopnU1e+lKRKYpWCQnltXKfGZSqRU7kymBcRRbP8XHPnaZlv2qRWIG0xDDH7/fYrB5vllJtKUIiJqtZpgOcaBcIgEmBnITeB2zOjLPQOLcUHzBC8TDS+35DKdBoFWc0GikworTCS9I5F9RU1RncqCreeD1qjA1VbbGlF9AYVeIzrkZcVu+3EsGK1WuYRYHbcL2MU6BBzsWDSHt4shiSKcAoGySHYnOgogCVq0pMrwyPlLQXTP1qNEnrnMojgyYdjSn76lbgzjaN0sGcVTr/Yg7ZFYEnihiRAjtLMULF6OguglRK9cLkFbgd7m0gUwR/ht6dYhRtqwrJEzrxJFGApKII5Z7uPYmkVS4pJqimQPas5zIVYQYjA2AdnvXyTKwXJ8r9uKRvWcGMrPoFiRBj5og5MypGSWiipY4NFYFmZDGVPqNGwG25IjalbRHRB7pFOSYMtqqpx4CxSIA+BkLbM792wNZ0wejCrqoQDvuXl0PjcnyTdSR08jjWl8zGOqdTemtj5vr6G0O2bK7DWeucXvLJHVtPGm584VPtfPma9e9Z37/NnFb5iqeEQmcuH99A52QKVcprZWJSICmngv3lRVekRFpk2ptTrDFYrx4yauSmKy3VP8Two5//rbz+J7/u1L78yJ/6u+QgKnMYPI/Nb3G93d9Yx4nl0uiieqtElTY87ya89uqL+LmHV8pOb771Tn7p+u/zugsvPPO4UzGeQ8A16tJ74swgRiVgzirojKuGi5Nd/MJj5ond8UizXClpI28tSCWkXrnBg0/E+iJAMx5jsyERcOOGr9z90/zm4kH+YLYCEiKZulHd/dxuBntdkzk6F1nUlsObp6tX1miT6SCD6qxwftxwMG+X+7MIkfffPuAV26eD5efddY5PuHIO69Q3xmQ157x7d8K1o1WT+fWjBS82hsmoYscaUsr80SO3MRkeejLx0O1DfvU9D515LVRQoF4qQK0vpmTvjCkyngXoZGMZbU3oOlXuqcan972ulVrge48xmQfuvsA//vLXM5vO6ULANjW1sbz/RDUHYG9kkRhxdYNJQhcD910+x/aoZtpq31fO8P2/+Fa+9Ss/C9dsfr+zlnOTLQLKsb68N2F33HC0WIGq5919garcG6au2Js0p/ZDcfJpaqUVYbcaEfpMXU84Pxmf2v69F/aoXEMiMrLCVn16qGpGW6Q+nEnPNAacdYAq4Jh8uo+kckrbSykRzhh9Z7Hj2C8Y+x3Gtub/df/n8U0nVBNj0Uzq5yWFvX6cTcV4b8z8zpwunAakuQSAqSQG7r7n7o33j4+OWMzmTI+nvPc9mwD7pS9/GU+//+lolmxIBQ4+N2dMAk/xmiC0bcu73v7OU2/ffc/dG7PPZGuLV7/2Nfzar7yZ+Vyfn8PDQ/7e3/47fN8P/wBnzWAXLl7EVSpDe/7C+eVUOigpayyyml6XiakBBK31XGrQv5Lp1TfWtsOwmXxi1tQlLc+BzgDrTuNpEehuzXBZsGvVnGWpqARaWLM0qPVtX+glstzeIAu9Ti2jNPqTDTmr0aUG/aURORad2iLpOySWSti27BUy2ayBtjKLySoYkkJVSwN6HqpA6H1hrUBS6jZGn/PYBkLsVXDAWV3fmgJuTqRP89qpHVSjzFClyMUCQMgmYlJCnMFVRT7ZFiPXXtXRss0cLebspxl38py2BK64DE0ijSISDM6WqkvSqoEImJwwA/CJEZEeaxxWEupZV550MRipBuxW5PSTKmmJWZ1DLBiDc6qUaRylH0qWQHUARwlla4gTTGPJVqWtnXMqDmAGxRm0x8Xk4mu0UjoTMk60hykPlMNCYzOpCD2IQGUZCjwp6/7YKpNFzSlt8V8KfYexmRgDOep1U3n+YldhhTycR2OXRrca36hnWlOPSi+MIXcLKsZkMYTsNRjHkG2F5IRBq55mAOzkoa6ltHkZhEM0fhhUARUUCiZr4m94JitXa9yEJlopPVGimyB1mtwIUGhrAAafta/WFpBaO7tUmTNQEk9DgmEN8AjkiLJ19DZRNTyEYODY9RzFOSMx1FhcaKniCKnHNBZiucc06RKLWIfSoLtZQiRqAqV2OOeoaoOPPSFqX3i4fsjiiQO2r1zCbFXL5Mu6euKQoDllgn5qVBtu4zUQcQIYnP7A2S9/tG86CwSduamPgEE+2q6d3Jkz8RhlfvgTbUiXs3lNHyfLEusuM32rM7y6cU68NvxeHkSy0O7PSTOPyYbUJ6UteFXk0U3oBOGcI/nTmdlhZ3TQBwz87sH7ePvRZv/N//rMz9IB0Lri86ODz99+0f/jjO0t/Xw3lhjT0hwUIyxSz3+6sSlvnXIq/ON0KsCpxfL551+qQUQIuEozi9EnsjWYkWYpAHUFJmrj7QnE9KUXX02OaqBJZZTqZs8I9q1ltD0qspCb4gCz2HNtfsQTR0c8frxZzrk4mZCCNm/WtcUZkBh5+u7OqZ4SVYA5Y8mr/q0cVQ1lt6755Gdsepr87kPX6UPAivAHH7rG//1bf8S//tU/5P/6tT/kR3/jHU8JckAzdMZajDvdi2KtUzECUfU1YzU6EDH03i8nz3hW471R6c+qMlROPSusVQ6va4rnkat40++/f+Njz7/3Elf3JkTfk3yLcWCN4SXPuIu7Luxs7p8I2QeVK948KnJqkOggwkuefoVnXN7bWOOLX/XcYsqZ2cg6bRy/wTmzTOyubR7nNGCxwLPuusAzLm1u/7XPfTqT8YSRq6mNo7ZnXOFoGLkR9lRQq4Fm6AM5aPA1m8+Ja0p+AjoJVdqQe1ZFY14HFlXkYH5MT4T6dHXK9wFrDanvNYO/thxNZ9S7Y6gSIZ0GOkO6feBiX73rKn/2c96wsca//cmf4qEPP8h/+HebAOur/9rXsrW1zVlZsvVjGe6xsyaFgdp3cHDAv/nRH9t4789/0Rdw7vz5Qq3IS7neL/lfvoxLVy6f3NIZx6YiC69+7WuW+1HqE6us6vC5ZcP2+iZP9Fwuh/KynbUPbHDwz1rW31iO++t/Q7e/IC88bgAWRSI6LilosswaBe/xXUc3X9AdzwitNo6XOGVtjhmMqxPDfwNSMM7p+mnoE0rLwGbweRwU2sSsJvXlZxjmMD0nS9rfUAHKsVRjMkguNGdZyh5XzmGSkLsCxAZa3ABgloGELE+hWA1cTfFrM05VuIyzxS/GliZ4QSqDayxVU9M0NfWowjVlbrGZdt5xe/8ON+cH3A7HtCHR+kCsLXlkoBKoM9gEEhFSEScoXi3RY4LHpp5Ksvoeob0wlUBtndLGCBgSBvUMc6hpcmUsDodLFpv1x1hR2WmjfTqs09ukmGnGWKwqVL3OVk5NpasK4xREYNCKmCv9KkZlqo01xUC00KbKPbscP2NEYmS4bNYYrBFsVZTdTFYQVgtSqX+Lq+1y3rVOM2mGgBCh/BgDtlrtm3FqdGuN/pCS9rgGX34CRhxGLEYqjFiscVSuoapGuKrBVTWu+BoZq8a6g5mr9viqArv6HokqhGaDibn4K62lnSTjrMU6wTqdG1xlqCtLU1fUdU1jDbXRz9lqhDi1gtDqqMEZQ+MsTWWpjGjCVsoDUgYPySjLILL0uZLhmVRoSBI43MnctgsO85yjbs60XzDtFiz6nuSUkpdIxBzxfkiRKQ3dzyOxTaQu0S96vFfQsxSH8Ik89Ry/9zpHH3qS1A2AenMcl/U/lufpjLEtr4Z3OfH6aoBYiyQ3ii0nCgDL8SSfPaSfMY+fPeQ+1YSzGiBPhOan9m3551peZ7X+x4BwyvJxDXTWw4oNZac8GE+VP1kh5OX7oA9Jgu72DBOjlkT9YNCWlWusxFAd0IxjdsKfZPmVKSunVhQcfMblTzxVkfmv199WBgVTMgoGsnC4OD61PRGW3ODNLwKwywbALnp+e/+PN89LSmAzpj6NAJxYXnfuOZpxMwlTaxOllAlev0O9fIxTXrV+7eZd+Oaj92IqQ9U4bGWJITPrWvyJDL6IQFVhRhX17mjjvUUOHOeAdZan7exuvHfUttgMFqtUwKgBqzZrb+6LNZbanu4mTymXptGsA58VbK0mketLbQ3OGt772C3+f295H7/7wY+suLXx3dZim4rsKlWI2dgvnXqNsSpWampVuzEWF8HEWGgyp0eVbAzZ6ESpajoVrlYtGlsJtjbUTviqz3rFxucevnnIcd9jjCGmhI8d4+16mT3c+A4yRtIpVTQh4+hxkqgrVZc6ObZY5zAOTGUQ5zQ6OLGYZTB7VnYoYE0kBgVZJ+l7dW1pRo66Eupa5VpPLiF4zMjgzqj2SFL5dR8zGWHeLjbNLwEf1JBVJYdPP2tTAsfTGdP9Kfs3jvH96eNIMWBqQzWxp0rvR3eOiBiqUc2grLO+dLcXhaGkHzx34QIvf9UrN9b5jV/7H/Qn1BfrpqGuatZnLxkOKrOk0On+DLJfp5ehanDp8iX+j//zmzfe++1f/02mx8enJsv5bL4hyTwc61nLPfc+jec+/3m6yhDEI8vJeTWd57LOcseWry59Yjb2mVP38lD9WMbna/v91CnGMg8kob05I017rcrEwaSZ5Zw/UL9yTPTzBe10Sns0ZXF4jO+0yX81G+dlph6KOlo5aBGtgNrKKigpfT0DfU2BiZ6D4TPrIC7n4rkxAKThzTUgmSiS2imqWEFUupkIWKfPUuWsBpwWDZadXfsuYQVJtYoiRvtVBklk46yaZTZOkzjOgqwMnsVZrKvUcNNZXFXpeo0husx0esTNcIsn5Q4HpqPLkJwjNzXUFTgLrlQ5BETyUs7YknA50pCpJVOLaCWOAewkMh5IZPGgtWkgF28cp4F8tphc/jVWVfTKMUoJ2kUGvyYLSUheFU9TUkq3dVYr+s4pDXl5fgYQIKUCWTx5jFoLWGtXdLZyy+cYSKEn+57Y+9LHY8o+W6ytsFWNcSpZXI9qXF1sCqqauhnhKosbVVSTkV6Tcu9WVU3lik9QMthsUDcinV+T7wldR+w6ldl2ag5rRcUXnKtxrsHZEc42OFdjXbVUWBtEFgawqdUeTUKqQavFSYXLFkehoIECjWK8JCZhbMbYrEk+Z2gqrdRUztIYQ20d1tXaIyRmWVWyxlBZw8gZGmdwBoykogi3Ed3rz1DRSXnjGpiU6arMrZ3EDTvjoJoz9XOOjo45PprSp4wvieRIIsS4TNyo+JzBZIf0hugzXe8Jg9x8SkgfMW1g8f4nefRNb+fO+6+TUwF9JQGTy/O9vl/wFKPYU2CKFUJY+3tjzCxjLpuvDfjorO86/fpTAI71jZwagk9848n3T+/imd/2sUKdj2vq2mqeX7EEPyIQHbIIIsubij7R7c8wOaiCTB+X2bXBVM46h7FCP2vxs7Mys5CTatmTlNO740Zs2U06z/V2H9dUOjCEopjTR77mt//pxnpX6j2u1rucFaD88exRpn7OVtUsHeVPHa8oXzeHQErh5Ju40QiMmplmyfgYEElUE4etDLGPpfSrWcHRuD6V8b7hj7CTmrquSF3Ah8RP3ngL75w/tnleyGAMEeH4eFOYwdtMXwFGFcg23kuJutJBUaKOTNbBe28dbKiTOSNc3Gpw1WnD0Pfe2OfZl7d5wV3nSajx22Ef+M/veHBjvc97yXPYbsb8zoM3af3m+XrBvZdpKkeMAR8j7318U2lPRIGA5KzUkLUlFelXyYV2UYji1jhEIMSkWbAzblrlZAsijkxi7jv+6NEbHB4cI7Wj2Z7w3Kdd5Py5rY3PzTtPHjdMrpyjnXekqNv5tXe+lw9d29z3B+66AP70qCaifUspJ5XBLeB8Y50irxuzVkDNGc381mWMqIztqeMbKAbGaf/KiVWsZCrJ1MbQeXBnANngO2KoyCdAhIKYnroekSRwVmUU0AbyQss8S5zwMM45ZsYIoQpw1C1OreNqR98F9bQ6MZEsDo853BqzuzOB26eB4Aff/Id82md8BvacK73ckfvufzqXLl/i1s1b5Txlfu933rrxuS/+kr/Ip33mZyzHu2WHRqlsD6Bn1dR/5uEzUCasc1y+vFmluXXrlnqSbFAiMt/17f+Qxx5dCUdUVcVLXvbSZeJoY1lmFVkey2r+XU3ESzfujRl9dUyroxzEBNbAzLKScUZAsP4iZdgffkcTJwJIgDTrMYmVmlgBOsoQluU+5hQJXY9fLAD1+zCpVOUSha5WxALIRUaeEgwa7fOo3WpnBopbHkJxrcYoSFndU7kEKjmnMjaUQKjQuZRllZcVpIxSu7IHH7wmiHLpZRgqmDEpXa0yxT8nL6sNQ+9jsgNFqfjWKD+tVDMG8QNK305RILOlp4bBxwjIEe87pgdHHB7vc72/xg3Z52DSMXdClEplt41Wl8SWgFlKFYe4pCg5hJF1jKmwqSdXCZxdUoVz8kTJeHFUpog9SEKsAiilTQpaHlHqE5WCwGU/qgFBG8qHvp7Yx6KRDVKpManGBm55j4iggj5mZcSZS5VuEKQQAzYrY0MBsRSVvV5V97yOJ1JAIqJVExHBhFCqTRZXV9jKlOqP3lOucpi6BmMJfU9YLAghanEqy5JCJxGWSZDhUYwK1o2YAly1D0vMSknNINrHnAs9kgySMVn9e/Ky/06fBVPS/lbMUgo9rt3rJudl0pbCQhExS6l+QYhOvzmKnoMoQi8KZYdkhR2ohQYqA9EZfAoIul+wJlKVWCV1UwH1onP0EPdNx3BTImY6ZeQdde+ovGU8HmF3VfEvuETMCYMrvlGqPJeOErnNcFnovSeJKvcaazSJvvCkPtAeHPHgLwT2nvE5VNuWZYJkSFeUe2MVe5UBbe3Pp5jZTv25NgqfGqc3h8l8+vX1wPrMcboglaeUht4cdzc2sr6tE0G8nPxc+d/HCnLg47yiM3BZZe1nuazTN5YvrR6eYWJOXaI/mOGSkBYBE7W0maOBZJeNcTkn+vkcOSPzCxCDR00L1GE+hdN0pCM/4+cf+S1VUyuVn//82G9y5Gcb671095m8fPtZjI3jz931qo33fvbJ3+HJbp8YIzkZzsKqgpB7iPNI6E7sR4aUhJgERJtCxVpkJJiJZuZFUCO8LhSH65PZADXI/LfX34IYS86G637Gbxyf9oFJMTG7fcCth57g8PpmM3k2QrZ2yWc/uTxxdAy5x5hI0wjHwXPcb/byjCvH8y7vYDnbd0UFWEyZKCzk0/QjUwnz4PnVE8pkn/Scp/HGP/sqvu6zX8XXfvon8uWvfcGZ3wFwEggCJTiQ0vhpMK485oI2XpYy+FnVkP/yBx8gWZBKvRkevz3n+3/+rfzEb7yHH/+Vd/Ivf+53uHE84yyU9Cu//0ESln7hSX3i5s1D3n1C1U0EPv+TnlvUoU4jHakt2ZZMZuT0IJYBMdRVRV1rtvfkkiNL871T5wt18LbWlHaAzX2w1mCdUiKdkzO3b0yAELj33B6NWz0HOWfuHB1T2SH7z5kZEDGa9dZtnb5+B7nlIHccxgVt7Fi0p32tjBFiH4jzzIYyugi7O1sc3zmgzwnTnL7v0iMHPPQ770eSepMEH3jdn/pTPP9Fm5Xg7/7H37W538uM//Dv2n/Dm7IK0OUpjn9F3z39HsCP/vCPDN+IILzn3e/hbb/3exvrbG1v81fe+FfP3sAZS2KocAz7L2tzXHk+1is4qxluNQYNmc/hUJdYLK9jpBNRQF6uOwSdUs5RXCTaW1N9lIqamMRcRGVYBvOkqP4vvse3Lf1iju87HbtSUlGUZV/OOhXNKsApNCdElOoWEzlkBVVeKy8xJmKMxBLw5hBIZbspRVLQnxgKoBkCo7Rp1GkQiJnQe/pFR+iDfmcxohTVxlWlLVfoVaVSoxTbrNXOsp8M6m/Lc6JVCq042NKHqDUV/U+D6hgSfd8zm065c/MWNx97kif2n+CxdI3DyjPbyYTKkCza32FQ3x5DqR7ZYuCqfYt1Y6lGjmqrwmwZ3N6EameCm4y0YmQEMY5me4tmZwdXj7ADdcwpLyoZR8xGm8Qrh4qHZcRJAUHlQS48NrHFyJIEWRXPjJiiNFeuM8P5sOq9M1DpSiVHjJRepdL/ZHT8N/VaNSwl9U7ynhSLiqOYAkYrxFWFeqaVIgzLqtPwENXjCVXTaHXKVbqNmKFcy+QVyJMCKXak6EmpVLxKhkR9ZqTQ5VZUNJOVATOkHHTqUjaEqs1VWFNjTa1xU1EvJOn4bkS9iay1a9Uy7VkzFNA+fN/gU2W1v3agbjsBlz0mxdKQnlBxgKTAspgFl4IgA+1xiQqWSYHlpVtWjVMexqVMksR0krkzidwJc2axZbHomB7OmM7mLLynz4lIJPpA6kMBionUBtKRJ7f6PLaLFh+8jjspQu8RH3Cdxz90nWu/936GilCKKqnt+4D3AR+Kme/JMY7VuLexrI+XT7GcZOeU0ZFT08RGleXEvDIkf0599/ofK1hzcpPDKptbkNWgPiS6Nvbn5Fz1J4c8H9cVnTTQGmRocV1DgYWetpHBg7VZUbNwcerxRwtcSApwCmXNlDRZLs9H7gvN5iw6GSAM1IVCAZPM2NYb+zAPLd/2e/8ak4XXXXkhv/7E2/mOd/0b5mty1QKMTbOUX3z13nP5heubwcW3fuin+J7nfS1GhG/5wE+esS8WZwzzbkYKJ00zS7ZAYqkzZ7JTap4YzXukIg/qbIUEIS0SVTRYhFKoJZH5/g//V2JMfO75T+SvfuDHeKQ7bViZQmR2e592ccwib7rMJ4EoOghZIxvnCuCxw2MMmWec36NN8I4n9ulP0GYaa6jEYZ8Cs/+PD17jGVfPs+NqYhb+3e9u0vysUV5ufwa16H2P3+Lm4ZyxM/z3d32IdzxyuvE/IcQ4qCideGzXsp7AkoogBuxWg1hDO+9wjdIK/Bo4/p33PYr8wlv4qs95NSEkfviXNp3qK2cRr5nKyhl8WO3/H7zvMX7g3/8qX/a6F+N94Ife9FZuHG6C6VGljfpnDXpDZmzIPAqnq2XWVVS2IsUIWXDudMVFJ5KzhSzq2hFL38Ay27l58gCDdZYkCXGn97MxhkoyF7cnVM7Srd3rs7blYHrM1mTCbL7gaHYW5bQ00oZ45pB5JJ7bZs4IS5MqfDoNdLpZj7e9qh+d3Lq1GN+zf2uf8c7Wqc/W846Hfu0POfcJV9m+Z4c+RvrQ8ca/9Y287a2/x2I+P/WZe59+H1/3jX/9xBetAMKq70WPb6m6dsYBrss5V3VNVav4xbD8u5/8aRDhG/723+To4JC/9tV/hRtPbipObm9vF1f1k0/vajklIEC5N1B59pSUjhVjUslWZ7VCKCy3uwRBDNV7WQKfU5Pzap5kNSOcSHwNs3oS0izQ3Z7hYtIqR8gwJK3L6RUgpEgIgTT4xsgw4VPAZAEceU2BTygythrUilO5+TwAh6IYmVJp0s9FAzDrT0lGLys25BWlbOhZ0mCyVIZIy2CRnAhtIHalH9TKUvjCLMUGtJVcSoJLQc7aaUwJoiasElETEgkV8YkZiUOAFsleKwB2EJuz2s8UU0/Xzll0HQd5ynVucoBnPjZ4qyaRZdJe3pdWsj4/CUzORelLFfGcFP8ZI2CtVnsNClzEsXX1PDYdIH3PZLQDMaiQQxnXchZyMqXNVXstFBBYJNhCUQyY2OOMw9mKFAM5JZxUWFPhHMTki1CPXhGlahUQYyhUtWoJQk0BNykJKWVMXeGcJgpNTGTjyNmQWCAh6L1SDD2Hm3owYZWiC0dGmSGSwDgSGZtZAbFScZGcUL+fUqEyCZUU1ApK0X/W6pvoeJitxgPGFJW90qtsnEHqRoHMUPYM5X4Ufd7j8OQVMIKYZSVKi50JjIpw6zHkcq1RUQrRSphBtHdnrWJKCrjioaR8gaR1HcnFr06oxDGqsnoNJpWiRsyqQj0IFayNk+RMIpJZtT4cjDOTo46dvKCJjlFX42aO2CSNWbKQuwRJRRtMbaESwnYmxYDvAqlUKdVqwpRnJGOy4OaB/d98Dxee/zTqC2P62NOGni56IpFq1LBHpqmq4elgqGQ/ZcF+/YWTQ/L6Ya8/6Gd8ZI0fsDGvKKV2Nf6uPnTGxs7ctdJzmQaQqePHMA9Ya5WhMySjhmzTiWP4WJaPa6CznDzzGtgrFyAxZAnWJtc8XN5S0UmZ+a0puY3QZ0xAS8ZZJ2BTMg+2NnTHLeSoSiVn7QsUadFcHmr41hd/BTN6/tv1P1iuN/Vzvukt338qqB+Wz7z8iXzzJ/wFQHScOuML3z9/gs/5g//3RzgxlAnZn6L1wBBwi8pJm4A4oNISfAqQOk/jHEYy0Xts7fjKp7+Ow77l3z7+luV+d8nzzx/8Zf75g7/81LtiBCrhKMy5ljYFB2JOhBxJCS5tbROy8MTR8UYi4eHDKQ8fnt0XdXl7zOe96H5GTb3OYtlYZn3gB371tKLUsDxw90WefvkCwQh3Xdzl+u3VPh4tOr7tZ37tKT8LZUIhlwBhcweq0RiK83VVV+RQ7MEqQxpXjPf2qIA/9Yz7+LyHnuQ//urqPsnAb7/7YX773Q+f+b2f/ern88B9VyB4vuqzX8FP/fd3MFurOLz9g0/w9g8+ceZnr5zb4m98wWs5t7tF8P6UMp9OGg6phMn2Ln7RFvWm1bJ1/hwm95iU8V0kxZOAWvuXNFV7AgCK8q9NyNjKEWI4RftrakPlBHCkrlPpoROL8shTocZsPk0pZ564dQe4c+pzy88blZfWbPnpp7Elcjt37ErDGE9Le2qdMOvJTaQeNRtVoZwzxwdTdvYmzLuehT29///kgz8DH/wZviK/jzf+jW/ksJ9yMDtiFk4/s8NSVRWXLl1eKoYtQ30pE1PS85vL3x9pPlgpmgmf/ec+h1s3b/DPvvOf0LZ6nDFGfurHfoKf/vF/c7rqB3zC85/Hv/yxf81KSuDsDN8wBqeYaDvPwcExR7OOtvP0IdB5rw7lCSrnaBrL9njM9taYyaRhd2tCXZWm/HXgtnZfnQV21qGNsB6IDUEYSBT6/TnSRyQO5qBD9WIYVHRySTFq1jZpcLaUbBaDYaA6r6hoynsz2sTvtKozCAtILjLUMZKS9ooN1RntG0tko4mRXFS7lMpSwur1RN5aNk8YsvwQvApyxDYOF7ysoEmm4d5R1S+rgZu1g2bbwFIrgXpE9bAUlNgIyUekB0ImdkG9csSo3HRBkyFHIoE+dezPDnkoX+dxmXEwEg62In0y2qOQU0l4mEG0TAsqFClpsVgRnKhctLMW5xzOuFIR1r32Vaa1B+xWyhSotxpSr/5EZKUzxZwJQXUOkvEEZzBUdBIZlWRlDGCTUOFp8JA63MgxmkwwFsRmqiIwo3FYXgHaqlpWQsBq0GyLTYMVSGqK6s7vYWyjFL8YsM2YrqrppkJoW1xjsbUtgNQqOKq0T0ftCgYR7EBpqCXFqAIDZHIYvG+SUvdM6StqMnZkqJqJejb5sAw2h0RoQs04jVWKnEmJOF3oPWYtthrpnOd7cioU16Icl0oFIhaQlbM+A4ghpZLEQCvNaU1VxGJJWSWeU1bqtyRwyRFSV+BMxEqgMhCMPkNDXccAWUQrTOh8nDD4AH0sc28eUnuaqFA52AEIqvhIyU5ozzWZ23uZ87OeSepp2hZTW2JOjKqGSgwm6r3urKN2NaFJCJEUVLRE9ipV5yxURieanMhZRQb9EwfcfNsH2XvVMzkKc27Nj5i3MzqJ2J1tnnHpIldlh6r0JS0reGct65n9s5ZhTOZ0AvLkhpYFA1mNM0N+aEXAOPsLl8NzXr2jia1M13YcHM44mrcs+kDXe3zw+BDwCHVVMW4qtkcjtsYNu9sTtscNdWWX+yIb3/3Rl49roLPM6MnmNJvZBDhnf1aQIBxf28elTOoDNkfEBFWrKZmvXDTsfe+L2/VT7YpmU3Xi0kycFeFvvuCLN4DOcv0ztvFnr7yM/+M5X0QsxlfZCs/duZsX7d7Pu4/ODnjPWqJPdMcer9js1JIGp2/ATqrVAx8tuQ+qFIZmJDDqOGyrmjc++zP590/8LuGsjT7FEkLkxv4hD7W3eUw2AUtKEErmtKor7ts7x/XjqSq5fZTlys6YT3vgabhafWpCH07Guh91qZ3l6fdc5WabGO9u8fz779kAOn+SRdCSufrobN5zIUC2NVIJwUlp3LUsXOLuFzybo9vHzG7eYeQcn/LyB/jNt3+AG/unhSlOLhd3J7zg/qtQtPo/+UXP5Fff/iAfeOzWR/3shZ0x/9vnfTLPeta9+Lbd6ANYLhlMMqQMPgvV1rbeH2tL5yOucZAz1mScOy0vXY0so9qdAjF63vJSqcmitI/1xTiLqSxOwHY9csa1ValYS4iBZ951nnc9fNrf6iMty4biykF3ulqTKuEwBW7EjoaaxRkP/2hnTOUcMZyWAu3mPTs721ixLGanqzPDsv+hJ7jx3ke45mZc37/NcTvjgZe/jHf+5m+dWvcrv+Z/Oztjl1mZZWZKn0XapH6dsax7jf2lr/4qfvRf/iueeHzTr+cskPO8Fzyff/I9382Vu+8aNvQRp50YIvsHxzx+/SaP3bzDjTvHdL6nD5HO+2J6rBnXbCyjpmF3a4urF87xwP13cd+VC0watyGcscz0nUhtDhhjY144o+Ik2SBRmD5yG+cjhOLHVYDMZuKwBFVLtaaSMDuZaRxYBhR+fak6mNLLYco4kUWFLFKKag5a5o2cEzHF4oEjSm0VhlS3/jtQbWJCTRMHMZ4yH+ZEiInQevpZT3/klTa1JVTV4JtVAhnlV2kVwpol+FEBgCEc0vkw51IhLNl1eu1FyItInAZVXastUgE2ka2QQqALLbePDniku8HD7pibOx3TGmZJiAx0N+1tpfQcWRFMfYSNNZWraWqL9eCypaJS4INDRANnPXohNIG0uE6ur7C4/STb9WX6hSfPe3I1IVYNHYlFmMPC450go20kGUwvNDZB6gmhZ4JlJEJjEo2JTEY1OEuixRo1CM1Z9D4qVD5rHcY5bKXPXw5amRLn9PiKjYNpRoyv3oNftHRHxxB6qlGNNTtYB76d40YjxLlS4XDgg6qdVYkQUqHQCeIqsmg1yNlKqwwpkmPQsdwYDBFnKsBgxxVuPNbeouhIqSX2fUmSUChhqySyYLH1CJkYrdq5plRmSiLASKkSVUgUJMUSkGrSwIgoDdoIvR9A+uD1o6qklHFIvXESMWvfbkoGsiVET8QvVU6ziVSipLTkIyErIJRSCcpiFVhlwUnCEOmCgvWhh24ADSIqopFjIsTSISNCzCpycSSJa5MZEzOiih7Td3ifSBPYHU+wY4ujUEBHBmMzeMizSGg9bs+CAZ8jdVY6uORBCCETZy3Hb/8Q7STzWNXyxHSf+XzKse8JF3eJkhg5x7lqrNd3+azLatw5tTxVKn05+K0SRScqJMOzNAyky+F/qOaUUWGYWmRtI7K+kVUaDrImzg4Oj3js+g0evX6LW0dzFq2n7z05emJM+GzJ1hYD3ppzO9tcvXSeZ997hfuuXNQ54CmP+amXjxno/Pqv/zrf9V3fxe///u9z7do1fvZnf5Yv+IIvWL6fc+Zbv/Vb+ZEf+REODg74lE/5FH7wB3+QBx54YLnOnTt3+IZv+AZ+/ud/HmMMX/zFX8z3fu/3qpncx7gsr8EZk/FZWFM56/qT5on25pS6T8p77nqd6HxaTtxGDKGP5ByVymOFbTdebmu5JKV1LfmURvOpV8bn+A+f8Q/44T/+BX77xruZ+tMNzVu24ZP3nsfffuYXMqLSgqHNEDN3V+f5tk/4cv7mu/8vHl6cMEwUxzk74UsufQo/euPNq11ZeBYypW87xGcmUi8f6Imp0aFkAIlCLim0EAISC8gSCrdcsGNHFqhE+Hev+Fp+9vHf5+eefMfGvjx7dJlvefqf41sf+c+8Z76qJPSx58HFI3yous0d12EXq8cii7Z/1JVWznLKvPieu9lfLHj8YFN0YFisEXZHNZ/xnKcxMZbQBaKoc3TtNNMCOvA++8p5fIw8dPOAsEZ5U38B4cXPuR/TjLk1zzCb0pgx9166wPX9zfUBKmvYnTR81suew8+99X3L1//LH36QVz3/Xu4ajxk1NVvjVcBfTyzVSCtyfevxFYh1VOOK/RvHmBS4fOU8i9tHPO++K3zLX/4z/J//8hdJKbPo/Jrvh2ZpR5XKTL/xz72W++4+X6pyCiS+5os+hUdvHvOv/uNv0PpwqkLhrKGpHH/zyz6Te+/aA6uBlq0cTV0xaQr1LMO4ttgUqawhty25aRgv19FhMMVEThU5GVKZMCZ12UYZY63R/qKmdkxqt3weFfwYfNTstxGhdo7xsE5GAZCrETyjUc2oaWgqxxCBZqB2Fc5aMoanX9gDDH/0yPWN8zYc+/mdHY7nc3ofgOIPhWaYzFIG+0Sw7oSWzM3FggkOQ1JTYVY9gePxFqZydL6nwi4FSEyG1AbamafadtxTn+ML738N//mRt5Z7tFxXhGa/Zf4HH+TmpY7Hjm9ztJiyd/WkhDNMJhP+7Od+7vocwvostY5pcs6sT4Tj8YSd3ZW8+PbO9hngMfGvf/rf8GtvfjP/33/+vUyPp6fG1dFoxMVLl/iBf/0j3HPPPRvj7/b2VvkO/d7JeLL8/Hw+5+EnHuOdf/xBHr12g6PDKbHtkKwy/qboGvcIRz4zjYZ6e4d7773KIgXqynHvlXPLvqtlaab8ulndKNNx8boYlo0KTzEbpEssnjzGpETqPdl78J4y+BeklInLXhnt30G0T0L7MQyI0kAHCszA/UdY+u5ITOTBNNMH8tAzE5MqeQWt5CRJpZUwl2tUMtGF1pZywodAKD2UpgAqISuFzaicdOg9i/kCP/Mqf7xllI5khZgzednfp7AticrtLn0sDcvq2UBty4Uml1IutLZEzpFsItkIcWTBQTKJWMEsd9y6c5MHjx/lQXebJy94ZjnRBvDZQPGy0udpCN4NTgTT7+BCxviE9PocOwM2J5UpzkGLZlYz6GESCPUdgum5uT8FD818Sqahq2pmObPoWo66GV13zDg68CNc6DE2qJ3OcFwIY1OzU9WcH02o6kr7mazFVZnKqBnxEFxboxYCrq6RqgYRBTuVJj9jitojJIIxDXa0RdctQAL1tiW1QuhbYuyKeatTZqNXEQVnKqxYJLZQFEi14mgxdb0M1geLC8lK+zUYgo/EzoMk3NYW1k2Kn44lRY8UFTjy0H0BJEEdiBLifaFDovelQPKd9vaYoixXO2IRclJ2fyrKaAIkcvErcwJJEhEFJImEGpvmJZ1JTLkGoqqvIpbMGBNsgd2eLjplooSOaDI5a2VVO3YU6MSShMMIyWbCoD44qBxSKLV5aD8TnRcZKrOa7Is5cbubs+srGgxVLv1LW0LVNIwmDblL+NBhvENCxLhEngZSF0jzTB4Z+qAVKVfy6EX5nSpm4iP7zJsPceeC57H+DkfzOdNuxla4yOzpV5n1Hdu20eNZG81OjuEbcwBDSfbkOD+sO4yOcvKNlYnpAKqGe52hxWCjrLAxwA7iElny6m9gNpvxoUcf5Y/++IM8/sQ1ZtMZoQ+EEHECiCEkQ+szXRQihmZrwtV772bW99R1xb2XzlPbIYb8KMWM9UPKZ7rLPfXyy7/8y/zWb/0Wr3jFK/iiL/qiU0DnH//jf8x3fud38uM//uM885nP5O///b/Pu971Lt7znvcwGqm88Bve8AauXbvGD//wD+O956u+6qt41atexU//9E//ifbh6OiIvb09nrh+jb29vZU22YlD0eu0FryU9002GG84+uM73Pr1D2JvHxMP5kgbwEedILOWol3tmB8eE7uuKNpANpZshNH2WLmjfSS3gdh5UggkiZrFqRymGKZV4zH7/Zy/91tqrLdU50mZv/fML2FPxmSDBu1oU2Y1qpYu21N/zLf/8c8sP5Nj5nPPvYxP2ntA5aqTDjKh84S+I4ZA3/VKCxpVXLz7MqN6TPKJ6HukglQn7KQmlonLGENlDJUYiKpyk8WTx8Jj80Me3b8NXdBm3STsyZgXubvVpKsSnkhT/u7D/5EPd6vKwl2M+aLmfq5vdRy4jgWJRcpEBuUe1conRyQnrEBTO5yBdzx2q1TK9GJaI7zo7ovctTPW8m8G5zRbQmWpLtV0dcDmMbYfkfvE9HjO7aOW3/7AQ0uFrfO729x9+eLyJqnqWv0NsoD3JN/z7oceLT4GquLy6S95Bq984F52trdwlaVpHL5rsaURt6prTN0gTUPvPc12QzaZsOhJPrC1ew5TNczaBZPz55ke7mOcyhqbEBk3Fe3BEQ5Hv+j4if/2Nh6+fnvZy/Ds+67wha97MYvZgrbvGY0bRNSw1NaWGCL9oqUZNfzMm9/Bw0/cHkYccoaXPvNuXvuiZ+LGNbax1CNL6nqsWNpZiwTNsKUYMdYwqmv1ogkRNxojxhGjYLOlXcxAErauMBWcO7/HwfU7RB+WvVbazKyAK8SgVIYY6XzAA8ZYoo8l260Td0p6Prrek8RgKqeZMN8TvGagUsosFh0hZjofWfiAjwkfIVvhwSfvcH1/SowlgDbC859xL4vWczxviVmzgK5yhYqUlcZjhJySKsBRMtblHrMLOOcrnskOd+dt9hhzYXKBC9sXuHRuj9T3zGcLRrtjJlsj+q5jNj3m9p19zGiLnSsXSSbSTCp+5tHf5oN3HlewbS331Of4mvs+jcU5ywfu6nhHd419P+PWwQF/8GubFZ3v/Zc/yJ/57M9a+keUuWfJSFpm6ct9LbCsQK8oG7oewqqKdgbvM+fM3/+738ztW7c26Adf9pe+gk/9tD+9IQe+Pr4OeT19TXuwUsw8ef06v/uOt/NH7/ojDm9fJ3ULqjwoakGIhpCh7xPTPrPfZzo34fxd9/CJL3khn/LKF/Li59zHzqhB0J6gu89dZOX3MhRUTs4BJ0BgLq8mwUbL4sOHXPuV92FvT8nHLXnekbtAjgoILNpT13cdvtVnOacExiCVw9UNTgyEROo8se9J3muiwaioh6kczqnXilQOfCR3Xr3UvCf1XgUterWfTQ4FIUNFqDAMVGxA7+sQAn5pljsIK2ijefQe3/XEztMf96SYGZ0fs31ph/HWWH3WkoIkLGSnAKj4iC7lfzWmzSBJTSONZdnX7RPSJWiz9oiEhIjDVIbsMtkmFouWm3du8/Dtx/hw/STXzkcOTM/Ce7oQNXNbKkxGMtYmrNV5T1LApgYbI9arzH1TD+IlgjUZawefFg2U45Zj/OwrbF3co7+zjz+O+Ns9x4uOoz5xIyyYR8+4adRPJSQsDcbWxfPLYrICDpMNIzOicZa9pmZvHLh8oebc3jbb44bR1gjXNMSuRVIqiZkKU1XgKrAWW2TvQ/DkFDFVhZgKjMHYij71pBywkiEELdZFr6IWHkylio4hJKxrsGJYzKbMZ1O89yrZ3QzKbAqwU4jYukaMoZ/NiPNe44XQawJpPMY0Nba2VJVDMCQfiG1H9mFZDRYMlVNwItYiRsUNBCElIfS671ihbkYYMnHRE73295gClFMu80AI2ueUoQte2aHDiFXon5pcNvQhquIjIMaRMYQQCFGVAxOBto10XaLretquo0uJKI4sRVUPQxi8maKCnD4EFp2nD1G/u1ACJWVCUpuBlFVoSXuGlGJmkuC8cCk2PKPf5a68ywW2OLe7y8WLF9g9v0XuI37WUu+NGe+MCHc6Fo/NuXm8j7kyoXnaDmINTbZYMWqdkYsamEBqhPmW8OC5Ke+KN7jtO46scM9LP4FPfPlLeen9z+JKvcWkqqms2xyv18bnk7F/3vwf66udCvzXN7JRJS+/Fy7aum9eHkDQqS8vQEdDEHJKXLt2jd97+zt4/3vfy9HNJ5G+xWqDHxlhHhJdNHS90HuIGEw9ojl/iee+4sW89hUv4EXPejo7dYUITKfHvPIFL+Hw8JDd3d2TR7OxfMwVnTe84Q284Q1vOPO9nDPf8z3fw7d8y7fw+Z//+QD8xE/8BFevXuU//af/xJd+6Zfy3ve+lze96U383u/9Hq98pXpGfP/3fz+f8zmfwz/9p/+Ue+6552PdpVPLcBH1+g4XTFbvllLC4vYxLkZiHzDa44bBalnTCMZp6V0bLwXywI/UrIFkgzbvr1VyyGp0aYCUywOsyjQX3Db/4pO+EbJmWKLXCS74oEAlpUJZMKrGEzPZRMRldu2Yf/S8L8e36vETeuV1h75bqq+kkIihJaZASD3ZeG3MG9e4xikgkQg1mLFgGgeVUvhMlGXzYug9ErI2QlaZ7DO/9Ng7+PGHfnvjPL9k9DR+5L4vVYnL2vHfrr9nA+QI8MLRBfYngXmV6WFZPrZWqCqlcw3Pld0SnvXiZ3Pw4A36W3NedtelksGDeuSUvpAFk0QHC2M1iyOZgGUxronPu8LuYszsHTeRAHOfmMfI85/7DNzOGB+0CdAKSArkHLEVjHdHOniGCDhe9rxPYDyqqcRzvoa7L+2R64boHPXWiGZri3h7HyPCaFwTQyb4SA4tWPClt2m8M6FvO/oUaA/njCYj2qNjZB5JsYMcGO9t0c9bpDbYUU2z5fiav/ip9IvAYtETU2a0NSalgO9bTK8g1DpBbOHQxogxQj2u+Iuvfwlh1pJDRETlwrFanROJNE2Fa6xSObqIpgAHgK1Bqk+Rushmx5QYbU00A28SjTEsFi3kzGi0zeH+8VLAo2pqVNDPIFmDQuk9qfMkMpWpiH0ogXipjEBR4oHkvb6e9flJKSNicU4zOAZDEyG1HY2zS5CuWb3Ms+66xAP33YP3PV0btBwePZOxAzNituhpfSCETFM1JImEmIhJA39jVflm8CESMYQqcSd1VNlS46jEUHfHWCy1c4zQTPNiNmWyN8Ymx3gywe4f0i862tmM8e6YsPB82X2fir8wh5ypmpqJaehnC8aLzNXDjq3umFtpyuMf2DQbfqpF6SMr4oBmKXUcUlqTrMQAGBJzsnzmcs4blax14YBv/yffufYsy8ZvG3NboaIMGT+d2TJqspjJKbCYH3N48xocPsn5OKWyHhsDEsHHxDwZ5sXpvo6R88aSiEzmt5k+eY07t+5mfvcltpqKpZfjar4tO3/WBK4raoVn8zWJML12CAsPrdckTkjL7QxCA0M1ZVmpWeY1V941klciActMqAxCHqbQZAzEvKa4VoBLysuEViKpVUGhYy11z9fUFXP5DmOlyIksQ0YwiezKvoaIVBk7srhthxs5sOoFhGSkNE4zyEmnuDympeqwaOo55VQo3UNWt9xnTu8naQolz2SS0yz48XzGjcM7XJMD9seBeQ3BQyjKcHZQ8yr2AsZk3HbNpefcz/TRJ8iHPVbSEtCYIttcplT9sdpXhAGJlqObU9zePfTGcZyOiGKYY1jEBa7aZWsMQRKNVBA6rRi4CmOgMobcCyEKBPXtiTljYkBSYscYUl2R6gZpJpjKaUU6J6x1ah8gAHEZbCMGU1dklL6oUW1WKel+oRUVW7zK0Eq2lOyaiNEg3Qd8uyDXDa6psF4IKWEqs0z0af8aCAZXV8TQI2i1WqyBYfysVODAOae2CIpGSEWFj0FMQ3QusFUNg3y2U/cb1Q+ypL4vMZCQfA85ln4pwVROq4AA3pcnTu9LmwuAWkbBOh6piq7BSNRzn2BQgxNjsMU/0MqIXEdyDgzUOfqekCEKxc/OlKFJCEIxRy1F2i7TxyLEU0RPbKleqrCHIZkV7TdHCDlzp/Y4M8UudF/sVL0V3chQiVWF2etzmskIa2uay5FqLvSLntD1VONm2ceXSiO+HSpiMdN0wt5+Yje2HJkZMmkgRPq2U2rvMqhdDmFlDF5TYlv7/+YYvTky5hP/rtdn1gsGsvFuWSejFThOLqv+yWGkYKid5US7mHF460n629cZ9zPqnKhRr6M2RFLMEAzioQoFiAaPmcHRY49x+5l3M7/7Mtt1tYG//iTL/9QenQcffJDr16/z+te/fvna3t4er371q3nLW97Cl37pl/KWt7yFc+fOLUEOwOtf/3qMMbz1rW/lC7/wC09tt+s6um6lTHZ0tNZHsbzgefnnpjypTjhDZWCQWo3zQNpvSbMF9H7lnUPRUxdtksxeVWcMEKNyTZd5S1GFNUHKfFQemsqRskGSKqpYq5QbSRoQhD4W5R590FJW0BIl4yqrQgIZgteJKmWlMCQiuFTMQHUOCkH7hhIJsVlNJfuEBEslBtfUNNs71DsWC/iuNM5XCtb6VrOPJgmp95p5zFqWz71SwlKKuKRDx7pvz/u7J/myh39sGTjdCaf7EC5vTziQllkKtBKJRJwzNJW6aQ8BRNVArmseu3GIXURsUpNPm1W6srKO2jn1H4hBHZSr4vFSHiyudfQ3b3EbR2oTIQtuZwsIjM5tM/eAy1y8coEtY6jpGdVq6Li9t8vD73uMW4uOzhmydSx8pI8RyYZtY7kwHkEzou9hnjqa8YSUe6rtMWnasTUeE5Meo5BoZzPcxT2q3QlRhHOXJjgjLG4eI6HXLN9Eq0ntfIGpDX0MSDakmLCjirERFsct7XSBdSU6NZBMpq5qgvfkHNm7sMPCt9hRrZOs9wQ0EJbBN8MIIUS6NhKjSsBKEGpbYZyjnbdocR2a7REycuyMasRUzI89yWbc9hg/z5jQUjUOyQmTgvLyUeqg1DXJWcaTXY5v7hP7HoNQuQYxiSpBKJGUs0Y/g6CmgAYnNSGFITwFtA8npIR1ltHWGBD63jMyCVdrJaDvMn3MiNVmVU/GOEFspU2qRpvGjRHaPpBjoC7Pi8lCiKHwfwcaEsRCWfU2c9PPscmoW3hqIR1SN5ZgGuWL58hi1rK9tw1EJpOa7nBGe3zEaKsmi+BTwrqa6Hv6LlKPDaay/MgHfpW3zR9inns6ErMTPT2f/Xmfyye95pNZBqKwAjUDthgm5gJWFCumUs0YoMrQZDpMWJt0vU1Pm9NVnlOpw/Jdy0l4QBOy/CbIieA7FseHpNkxO6lnIhlDJEiiFaEFQu+JIVGnzK4TrAu4NCMe3ORg/za97wrQYEkvX+7r+kFszN4njoHVdBEXgf7OHGk9uVfa7vp6ZkhcFcqLepCU81USZ1KA3hIIDfu27FsQBtNHQem52ZfqTIjkoBWalPLSF02DoRL/yXB4pQ9l6AESDfLJWf1uGLy6yr+AGRvN+jtHPal1vC33jDjRfpGs89EgclBGBcrNo9fQFFUv0UqWMWbZ1qmeMSvDyCSZZDKzWcftdsqT8ZibtudolOhyxhdlOGNRWWEZxNPKfkVop61WmwkqFWwMrirqW0XzReWnVXZerFKrsxjyEVx/z6P4RUeIiSSOVI9IVNTW4oshZW0cO26LrUnNzt4u48mIysCdJ+/w+PXMYhaJYsliWKBUqlm2hHpMbsb4GBEE62ocg4rdENZpIBhT0IpB5RBbqYmqcUqPzx6bosoMS61sAgNqgbAklhdpbUvXd/RdxDW1Ak6jwNM6o8+xUZ8WsiaNstfgHjOIcNhlb0cKgViqNkVJHCOGbNd8mLIhVxV2a1urVJhCsVSVTSNAaBk8lwblNiGXCypLqwpJ5V+joMpVFSl5pT2KkGVIBCgN1BpDMlYrhYXCtoTXOZHIOFdRRR3fslRgBB8jMUuhxamoBdlgTCbGXGSy9YGSvlfqdNb9TWjMo0mevIrnDPoshkzIiVt1i41gezVe5UioJ47tnTEGPT991zHZmcCoYTStaI86/GJBNaogG3KCGHNJFhikJG9dgAvVmKfbc7R0dBLpjo8J0ymh68ijHZZeZJvD2p9wORvsLH9f/k9Wq5dkzxI8FYpA3hhjz/qmNdpw1s/5vqWfHmLaKaMcGOWES2XcTNqrGYJAFBUoEVFqc3KEg9vcuXWHRduSdreRj/EE/E8FOtevXwfg6tWrG69fvXp1+d7169e5cuXK5k44x4ULF5brnFy+8zu/k3/wD/7Bme8lhpmvvDDM07KGagtvenlVEvSHLfGgRRaJ1CXN4AjLB8miVYPOR6JXyWVtLM1LyU8DhbOsMr8hB1KOmKG8iMoJ2kHqs0+EbjDv0iye9z05lzJuAh8SKel0k7yW9YwzkIUUlGqSctQqRo4qDGCLQo0RUjLYusZRqxxqUj6x76DrPDF4pLKIF/q+U2GCknesKlUFskYD4Bwgtp4oni+/+xW8Zf9B3nO88mNpc+DD/WlJ6WE5X404kJ5ZCPgiD1xVNUUURsvszmKc4LAwDbjZvqpxCdTWUhWHZKv9szoZWxCXFPQNfghYbEiMArQhsEiJ4AyTZpu98VWmfc9Oo91Jqe+QrS12di+xt7PFxUvnsS5xcbLDIx98lEcev8m8iyAWKoeMRxzOE3emme3xCBs79dMwDmtq+nlEsMwXPa52UGn2rsYQuoRPnmo8Yu4D+ITpBu1/IXWBeZrhRg5pHJKyghqrHggxaH9YThnjGqqtEZICyRianQmyWCAICx/xvVZEQuexOKy1hBxUuSdr9i92c1LntWm2NM92IZZqX8I4R0xC6zN1UxEwWBGkaairhumiZTKa4IJSKlIINOJUhimrYiElYJwfqTy4lOudc6IeWWLWe8uUydMao5UfsRiTqeqokrg+g6iJbQJszvjOY1xFLFlk0xfvjJQY1cIooxVSMcjIko1h0WkFp3YGM66pnDC30PaRHA2Vq/A+UBu7pEzkHHGVI4QiqG4zi5i5lmbleW0xZLbDiMlWRd9HrBjmxwvGO1u4umKyNWE6WxB9oJ0tmJzbIhPU5MFrZjREz2jU8NVP+9P8l3e8m8UZEtbjyZiXvPxljCfjEtQshzpgaBaVFeiQlcCAbATkq08tXztrkZKVLb0TuYxVm8ugzcVq1hsmRFE4tsRFOZOzmvdVIlSAK3K1Jjl8ABOEFDRoHxvDjs3UNpDylOPukHl/TB96nWgHcDaAu7NAzkdaMkgW+oM5/mCO9FrJWfY1iU7ugxeMUhzT8vwOwFHlcXVsHzLhrJ33wWhxqOpndMzLIZaenETyKzpaSpkkmZyGa5aXp3e4noOlwqpfJxJiUBaCDPLiWY0XK4OrDNZVKrghRTkuJ7LT57FvvfZmVuqjk8uNItmUxgXtGUoSFHg5i+CQbMhGy+0K7HTfQg60Xc+N4wMend7iMXPI7T3PVDzea2CqvU0ZY7UyrUBQWQnOB8Jj16lirxQ1gdoarM36U6pAIgNtTee+IEIqNMk0a5UtkaCNCbtV40Y1xjmayiBOqEQ4P7KcP7fD1tY258+fZzwZc+XCIUY+yKOP36H3KjDQ0uOs4zg5jvrMZKSVR5MFU1WFhWGXCHoQoBhU93Iu570E0UN8okasgmSdP3Qby+4R3Z7TRIgLFh+8yoO7CuOSKrKKWQbMxjj14vFBK+y2AieFcZKKClwmpqz3niQF4OU+VVsMpWoihmwrklEKsYjRvrKkdF/jlLaZQq/HbC2D4WbR1i6ZgoGirkbpg8y2anqEEnoLZA34xShTAzvQ+3X8NSsiZfE+kxVIFqXAZ5Fi3qt0ZFOSZC5rXGVikYQ2Wj3qQ8BHrRyRDWkA63kwuU1FSTcVql2ml8STozkh+yKnLkz2K5xoFcIsMotbM5r7RsjI0lwcYw46/J0FflRTNxOVU0dtTFPKBWxqhXnsLXePzzHPHYtqSujn9Hfu0B0fE7fPk221TGQ9xdD2ESDAWSDn5Cdk+bdQPI2GKk2m3EsntjLwp4d79sQyMAzICZO8GoHnRE3EWR3bfMzY4oXkyrxjxWBMJBHAL2iPp4QNu5Q/yWCvy8eF6to3f/M387f+1t9a/n10dMR9990HrGPUFdIxssJ7y1cHWkUSSOD3F4TD+RpVQQpVRZbZskwm5ViCuAjGFES7kgnVrEOAYjwoxunEJMODWyo/qajsFFOpOJi7JYfvO8SaEkyUm8VY/UrsCswlq/S0QnMIfSARiKWhVwwFMekgYYBqVFNliylIWYwDUwQWSkxlisa7cQ6iIQcFWbkfggrNIH3x3S/lE7au8LPX3/FRr9mVasKLdy6xiIFOdHBFSr1ANMPjSnbQYjEhqXpXzioPKWoUNtg9VMYgKalxpBjIhtCjlKaksuC9D3gMbRJ6Il2M+IMpl66c58pWRa6MVtiIjOqMyzA/aLF0nLt8jt3L59nb77FPHlKRWfhAco7YVDTntmn7OdOZcG5cI1bL/jlBstqv5fsOrFCNxsQMo1HD/HhGCpk+Z0aTCTEvqMYTUmrJvsckbeI1riKGqMBha4yYijj3WDE0Tc2iXZAkEkVNympnmB0dqzpRVVFJRY6B5Hs9T7WFHHSgsrqfSGY8GhEThChMtiakPiAYfOixVa2ZMGuLsaHB4CDqs+HnPXXlyMkgsVZ1HWepmoZueqwNu/rUqOcGQONwo1362YyQIm4yxvpI8EpJC1l74gY6qLOObEUHtJCUQhYytXP47CFnQtdDLGpVXiVEh0k6Fq62WBWCUFGNTNclBTPOEmKithkzsoSg0XjVuOLjYvDek9Lq2Y1kgoFoEws8T8YpdUzsyZi9fsE0CVW2jEcT+q5jejxle3eMG1e42hL6SN93TNgix0wUpZ2krkgLYzWZ8RTLl3z1X+azv/DPlyBXwX0mrU1Hm8tyIixooORVlsBolZ3bBEMn3kbEUhVKTYiBEMIKaJQxc93MbpnFy+sTnn6HEYMzplDlVGXLJCEmVW9KIWolWRw71rLtVKI3JIMpgEBpMpxAaKsdHnKIawnIzXMjrApOAfx+Sz7uEK+O94NMuQznJMuyLyaXis56P9Og2pRzZjDezWuTv1ZzZLl+joMxaCoVoiJtvlbRWWVWh2vJctsI2lNWzEITkRiKYWEqHjeK4orEr5rtGudwTVHXTKvE4PBZhioPFFrS6vcUM9pMXuRxjdLTBswsRn3IsmRC8MzmM/b7GY8d3uKxvM+tvQVT29P7QDZ6/RTUKMgxQ+BZfq8RXEoYY5WyJprAs0ZNIfX3VSDkihqk5AEUDupdmZAzQSyGxNZWRV3V2MoSy03gKkPlHL7tmE3n1KMJO+cucdflKYd3ZhykDp89pnGYyQ7UI4595LyPOFd8TPIATLTvUFDPFHGrKpOP6r+k51MDcMmi1RtrUUqXVrWHz4goQBFrEGd0v3PQ+9O4knBVI9OU1e9MY4xE7ENhj6CfzyoMgJFVwsOuGbyK6PWNCcpr2TliFiRGTM6YYk6bSlWTnFX9LKya/zEKRAGyKQqKKcJAZRNDJGKMwTn1YVoGzsOjlbJe32xJphjlFkobhe4Vs19R/QfV0DKHDNUfg+ZAdcwpz2E/VMAVlBoDNmRChJAysYDtnLVnJ5bEg1jUiiOrBH4vcGscaNJtts2IvbZmdNOQRfuN+ydbFrtzmt0RtqpxztAd9vTbLaMLjcYw68l5tGcQEWzIbMeae6rzTA3sp0g/ndEvOrz3xKopY9zaOF7+NwyLp8P/9UTUyRVk+f/1lwczVyOmKDrq6JrLGHMSHuXlfDN8xeZeCEX9z6hHVmWEKmvCI2elr1pUPMKUQoMTcDYTbcLTI3gKLH6K43zq5X8q0LnrLpUaffLJJ7n77ruXrz/55JO89KUvXa5z48am8WIIgTt37iw/f3JpmoamOS1fq+NMLpmSgTWty5Kbvr5+mZzpM/3tGWneYlLASNIMmMlFXUQfhBS8llhJpYqj29OACHJUd16j6SUNuIdyJPo82UZUtrNXTrZkFQNI3hNSIgxGcVAyQKlkQhLkSI5CDEF5nAnNIkS0/B002DHF3c4v1MsgA7b0e+zs7bG1vUPsAiEFqDXLnS1kq8H1UF2KIWrzbTYQot6EYsg4QvB86s4z+OS9Z/D5lz+Rf/bgf+dD81vLKzFM8p+1/SxsYznOHYGoTYLkUnjROrmzVgdPDFXxCXJYbIS6MkpHgIHdTuVK42QagJchRUs2llACgZihjzAPkUUGbwUax4XL5zECo6rSbKlo74hNkUsXtwmzBaY/5uhWJO2dJ2ZLNd5iPmuJsdeei/GImwdHjO/aw25PCCljqjHGCtl3pD6ySJ1mNlPAt73KiY4y1XYNc0/y0B/NSRJpzm8xGlfE2YKuXWDHFWbcaKCSVJEpLFpiStS7I/x8gQtWgxOvFziEyNbOLqn3kCAaqMc1XrQa0kwmtNOIM7ZMxIlkMjkKKVli77GNL+Z7tmQDh9km4+c9tjR3du0CSGxtbdEvelIKCDoBhjaySD3JQLU7wVbgjNBOF4S20xJ9diRTU1WGFDLWWKrKEqNSxmAIziNGlAfujMUTNFMXYunVUVBOqQ6ogAKIaobi+0QfElhH7L1mJcWSqOglIKMKQ2a3qRm1nj54Wu/pQsZIuccMODsCFCAeTRfMWo+P+nwkE1mQuJmES3nKxTDinNvSXqDeY5xlfjSlaiqqpmEyGdN1c0Ib6BY94+1xCagV7KcI3icqVzNxtT7bZLIV7nvus3jZp7yGV/6p19L1nq73OGOLOe1aIWVtgltOAoXuulHEWZuMcvl7COoHSsRy2stGuepJA6IQoQ9Bn82BDjeAAoYK0mpCXWe5SZkwM5p1D1nlW21lMRZqlxkJtIAOt1ohsVgCGkw7o5naEscvM8Hrh0aW5bk4M7NYzpBkg/SZ/sYUph3iA6oStQIIBrOheLYRmQzIMSVNlBXvHZPLNCxGKV2lP8JYW2jOaTlODsmA4b8ksWSxs6pqiSyrK0MwDaihdWBJK8t++ClGozEvwZCpDNW5htFkwmgyJmcNgsEVg8lIlUuzvE/kqEG2JmdzScRRKEmiCTofNEgvqnAUGlvKmUXbcuv4gMent3mQfZ7Ym3IUF/RtJNmB2qT3y2B4KUOyq/j42EgBvCVTX+ZjUyo/6w06CaNAGb2nvBh8hi6palMPpHHFaKdmMnY0VqtrXiCnRGWEyagmhYTvWg729xmNJpiqohmNsMGrxHBTE1NkvugYNQ5xDVJ6mzCWlAM5eCT6cj4chAxVEU8QUaWvOFTilLFR7eySQ68xxkADtAr8ckbH9oxS3poKRyImrXwqpcuV2Gc1V2bR6rdxWolPRogF+eectTJZno/hWbSmyIpnIWdNHEk2pD4SxdBLV5I+BuNsqeyo8iZGtFcYVSJztcPYimysChF0rSa9koJzU1fklLHW4VwihlCU+1bVUFNiAhMLHa8kNkFjPUuhPktaPe+l8upjwmtJagl4M0LMEItnT+1qKmeoq0DX9/igctZZ9F7TBHdWGnrO+DrS9rHMzRrHhZy4vdOzH+ZcdFvsdlr1CdsOqsj0zrTEPI7JuQltGwmHPWGrx227tUFYx+qhAmUyNN5y3k64K3iOUk/fJdq2p+1aRrV69whFhOnEchIErX/PRvZnVZbZXGX5fOo4ljUlpfdFOZ8yKJJsfGbzK1dzwrCqArloLF3Q8V5l/AZZfUFds7KqAGJwZdw3BjARJyXpMuDajwHp/E8FOs985jO56667+JVf+ZUlsDk6OuKtb30rb3zjGwF4zWtew8HBAb//+7/PK17xCgDe/OY3k1Li1a9+9cf+pWdUbwDlU59KdQIJ0swzv3aItIG48JiUNaNSFF2G7EzwvQZRsdBsRAeiFEGSJYWsfjQpahOozQxO5ClnrbAY1a9JMSpfFhU6UMrF0FBX4LhoM5A1lhw005aXKEhpD0RIfVRurnGa3ShZ1dpZ+qDKJiHAZLzNeHdP9yMIdtyQTML3ga7t1JjOK6/UOc1CJacymbHN+EWLqSBKIOSA1A6XhGeML/I9z/4LWNTca7Fo2T++xfV4wENyyCP5AJ89nSSio8hMojKgAhktX1e1Tm4mWyoDlTisjYjJ2sfjKgVDztA0larRJM3AiNEgYhjIk2RS7+glECQRbWZrYpHcMXEjXIjUTY0IhOSoayGkOeO9EZaK4+OWrptSb1eMt2qO5wsme1v4KNy6cci4sty4PuXSuQtcvucq8XhK7z2VQFNZYsl2ixFi9shY6ENLPRmTJCntahEQhOODKbvnd+ks9A6auqZPkel0xtb2dgmE9V4LZGRcsz0aMT2a0XeeqmloJhNC1gnA1Q5bO7pFT7aOZmdEb2D70gWO9g9wri4y6R0hBtzYMWoaFvMFGVMM3yLG5KWXRoyB2WLKxJ1jvLvFzoU92mlPnvZE7xlvjYmhw6aOelKRmRCdUTM+DGa0hYlCVQu+9WjHjZBzpKpHOjEFr4afRGJKuKou/W0RW1tsdKosZQxZsl5zUYobaKIBiwbcJasuEjShkDRoa7tOJ/SSWfRBn3PKfeOBuqmpm7E+8ynigwcRZm1HF6Mq6pXs4aLtCGSOrOexfsbFtMU56ZhIpefWZNqpClHs7O1QjybAMbGDxXHLZHeL2HVEL9SuAoGYAlUz4ide9nXkFJju9Exffo4P1QsWozGVqfBtx1TTEEzGo2VWez13tu6JU5JwG8aiq4Bds3XrdKiCE8rvmhmNOeO7zMFxy53FnAu7jnMjoV7SZYbmfEUeqewDrAOmsm9GQ1uTkv5rLMbotfedxwdtZE42YRuHqwCimvBVxWC2eHGsCkZrWc31WW8D3W2+rFYtgp8HptcOyZ3XcXUQlCnPXsmfEJPKQw1y1CWxrAktMnEpQ4YqmA2gxLAUFMgG7XYeqDil7zEVsJNyWH5mSM1uCkZQqklAgJLYB3R/rRGkKsEIsWTKgSS4cUM9bpQ2VJQEU476TPpA9IFYno1sNGknVhBxGph7FbDJTiuoOEM0aVn6kdKX0B0vuHNwh1v+NtfcPtdGx0xNJOSKZOwKVJeMrJRKs7UW6xQQWIP2ZZbT5SqVnTdGqE2hgxtUfjmXoEeGqoaqgfmY6FKiTZArw2hc4SqDk8yozO8uK1Oikowxia3tMUkss7YrOkWRZCypHi1FUuaLKcF7ooW7Lp/n/GQb6RYqAlOJ9j8FNdwkBvUYShGkxjhbjJFVbTRLJIvBVoInEQaVviwQM6ayWl0vHG+DqLedGFWkRJOjCqQ1gByMZZMIySlVrGoackz4vi9AOxLbXqt/FrLJxNBD1HHFOAtJ2R0YKRQxVWtrmglVMyIseqXzGqhHY2AERMQ6VZUrBs6avzIQ69JzYZWCPex3bbClGqOeUiqGI6L7brKqtcWogjapaOvKQPPKDA9cGe800WBiwiRNpJAV0KpFVgE9WXudE/psx6StCpRqjrV6V5uE1oVSwi8Df+1fJas2yJTAw+mIc26bc2lC7SsSAbGGbr7AzS3jvbH2xxlDO/e0bU89GRUz7VXlUW0WwKhOD01luXTlKgfnOvrJtvaKzXucbbFblnGptAzj/OmlnJey3ydhzbKCszZBDHmwAYxThG58FPYXkf1Fx4VJxblGqEyJr0/Sls8YgmXICUgxACZrX1vWyk1CMClji4eSEaXzudKOIUZZM9aVhNdQ2DjzuM9ePmagM51O+eAHP7j8+8EHH+Ttb387Fy5c4OlPfzrf+I3fyLd/+7fzwAMPLOWl77nnnqUE9fOf/3w++7M/m6/5mq/hh37oh/De8/Vf//V86Zd+6cesuLaatjdfW03/axm/MsyaLPSHHn/7GBNCUXeimGVlRcpAjpC8kFPJJhiVStUgyGmTM6ZkQk1BpWWPjDaFGqOfTT4VmkAkhkSMnpgDIRcHbAodWsDZ4v6qkZoGoVBkYsvtadDBzRpyQGU/RRuvjT7J2HpMM5og2eAXPb4L6gWRM77rSNEXJ2S9+TQrro2asff4NmDEkXxPyp5UBWy2YBztokf6ksU7njObT5nGI25yyGPc5ra0hErIVhBnV1TCMpFX1lE5Q1U5pRNkC0mzxepFmrBNxda5HfpZi0UH+WarIYeo3+8s2Wr2yvtMF4Q2RoKA2MzehRGX776E6QJblVAZVUUZj2tC0F6Sxjqa0YT5UUs7ndNFOJgumHpI2w120mB7kKNjLeOSWUznHOwfM0klSHdCvbdFN5+v6BM+E2ZzSEpbcFWFuJqwWGBrS3Nuh87UtO2MrXM7zGZzVcExlmoywVlHaDtspepioetVyQ+hqRyLGOjbHpzSE32k0A0h+UwyETepOZ4uFBiGpMmTpNQCKRnNMJ9rr8+4ZjIe0/UBU9dYW3F8a5/Ue7rZMaQJi4Pr2JyUymCFXjyj3R26vmb73ns4vH4TYwy+azGxIiQlV4WFys46J5qBq3TiMzmjsWxQ5by+14y0FJqTtdS2om09yWRSURbKAU0u5KExPCv1MhmlmRT5aFtpssE5mM1anHOEVDKRIZOtgrK+i8xzwnoFedYYcu/pO68TdhJ81OrrUD9FMr3J3LYdT8QZV/yEerKDMVYrSjkzPZxijGE8GdOMKtpZS2rnzGcTJqORihxYpXZIFkKfaFxNPws0C0d8smfrqiGMhIMnbxMWnu1z58hcpaoqpCrc6WF8WwbFRYggD6Ph8L7ZAAMbgi3r/5bZI2VhHuCxo8QHbvcEm3nFrqO0y6/Bq5ODcOnN0ZsMfey1ikJWX4pkwFYGJxBSRGqrSZpWAYD2wuRC7xlAWaLwcpeT94kdX5u82VyGuVhKNScZwkGHvznF9CqXn8u4qVQebY5WOuTqnGggsOqxGJTUMmtVeSMrs9I1poEC+1DU1XTcj1kDuCR5WVEbvkgvXy4TQ6nqZFkBHt0JpaViCgVEK0JSvHLsuKZqtNE9R63GRK/06dB6DbCz0lGkzGMQ9XtEFOT4RLYJDdE1wM0xkFQBB2Kmv71gdjjlkEOeNPs8Njni0HT0vdKTsihAVba3VmFNUc2sbU1VNcVUOOBEfXycSapoWDdkSVTiVDTFGmKqVLwnaWY9oUW1PgkLn5imiDSG7e0R57bGTGrLyBkaSYBhu6r1fqoilVH6W9v2dLOOtvMsjqe0GYKtMNaRnWBiwIpBfGAxb5k3FeOcFJhZlRrHyOpaBU/ynpgTdmuCsUaBPCWwtpbeGjyOaKryOa1aNJMJddPgnceg9w2l6kgM+nyTCSHodq1RAFVkknNJQHZtBzERY1wChPJLUSbTpvgsEecUXEnOYByZSFh4UhcJKRFDonI9xKQKgykjVY2px4g11KOGGHu879UqIIYlMyYjGOM0WWz0ATUYqEtyIWnSKQ6PQKHFuapRD6AYCjgxJb0gOg4NyQnAisGXCsQyoYHqEQ5UfqWHKhCLJRkdo7JqlNmtc0LOSrVXxo2qji57p0qSIotWoW5LxxP2mMvNlvq8SdKchk/Mnphq1XpcUY9r5tOetu0YB4+tiiFRibsyeQksJGWMh6bL7HnDft9z6+YtYhc5d75FLkO1a6iMY6i/rI/2eTVksT4HnAIiG7/Iss1mPbneBsMjx/ChA09IkZeOavYkl2rzsIklsl0DPPnUYLxUWBWDNQmDaD8Wlt5ETXYnTWhWVsWDrEA0mQjlvlv1in4sggQfM9B529vexqd/+qcv/x56Z/7yX/7L/NiP/Rh/5+/8HWazGV/7tV/LwcEBr3vd63jTm9609NAB+Kmf+im+/uu/ns/8zM9cGoZ+3/d938e6K8vJen2eXVbz1lCslHUFdcI+fuQOeaZKUBijDfmFM5uzDsqEpGobZYIdSquDepXyDSGgVQZXWYLXDF0e+lCGyTd5UvRLjfzQlwxaNFgnhOwVyWqEoA+dMUtFHmMFkt6IyeZVNtaULHfWBjX9uKq4OQtVbQmtJ3YeyZHUlwyJjwwS29kkTK2iCURKM58+bIPXj6mEqnbK028jsc24ZMihx7dzYuy4IzOupUMO8oJQZ6TSQU7KDZ/RINkVYQGL1ufPXdom9Yl+mjCiPRk5Qu4j3bTFRLBOMA7spIJcYzH4LGQj9N7T+sC8S/RJyA5s4zAjoW6Ekampk7YykgLiMxcu7OmA12a62OLnCwyR2dEhKQnztiWPKprdPUwXiMCFvW3GqWV7ZKmyxxFV5tZaDqetZiQrGDUN7e1DHYR7oXcJH1u2tkf4lJkvFnQNeK/3wOGsJ4fE2CbsaEQ3qhidO8f00SdwCJMLu8TpFOszpvdYtsgHR+pkbQQqBYCVGxF9pG5UZCCEgO9anBFwUFeORCQsAtJ32GzZ2R7R5UR0wqyPkAy5y2xtqxCCSaoMlRYeC+zsTQgh0s4X5JixkwoXPE8++BiQcZMJl+65j1uPX2d7Z0Kzt82dx26oMWldEZPB+4CzVhsMLTqZJTAxL+kQtjJYW2s/L0GpJZKX2cuYimM2gqgeKPWopp/GEgDnZdOzdWBKNkMMOIqUb85gLE1TE1uPbzuNH0UY1Q0+DjlE9f9JMZU+s5JJMpnWRQ7ynKnp2GEEWQqfHXInLI4cxhkmOxMOpzP6ecvxnWOaexqyC6vAKEEMgWAMrm7IfY+7FXB14GB2xNFiQbO3x6XQM9qesLM9pireGasqzioYH4QCVrWVVfVmGCMoIHEFD8raWfn2C2949MjyzkPHuw/h7i1HYdmeTjDJMLmuKb4NwhRQwKtQ1YbRxNGkNTlXMcrHTiyN4IzRapK1hoCaW5oSCGxMbnlIaLGsJJ1IXS5X3KgwhczskTvIrMeE0htRQIT2jw9p0pX0s2ab1xKYRR3KoipPw0Q/9GMPGdLlnJ9i6dEsPymW7JpSehNpsMQpVacSMMe8+tK81sOzDt4KANMsv0AySAV2XGNdpVSbkIi9J3q1M0h9KQtZ3ZiCSg0hzUCZC0UCeKDpDYpcpUGcCMSM7xb0oeMgTblWHbJvWvqUNFON2jSIW92fxhicVQ+0ph4xGW3pNY9zTAwMhJlcql2VUaNkMaoiZ3Imd55YToTPgU6gy4aOTC9qrlw3Nc2koXHCyCRs9ORsaGytGXVnqbOQ25646MBHukXH3AutdVA1yLgBdG7aMoZzJjMCpa07rYJkKfeocxqKx4Bvg871wdJN5+SmJleGRCBReg9TSx87cuhwti7GxRW+qsFZOturIM+4Ivuglbacsa3DJK3E+RQZjSuqqmbFstfzl3o19ZSSPDKmsFE0ba9gYlzju149biRhSx/TYKuR+6RxQgwwstpDmZIKCYhQjRq6vmWxONLr62qa8Q7zgztYq2p/M38Eyav6p5EC+L3GBM7o9bSuKNFqL7POpxWurgkhqtePKO0+YVRdLYUNyfja1cQKBehoYsAKS3hEigVMFHsJCkUtRPXOMRaRVOaX0pNUxs6cVbBKJeEjySayifQucsicaV5wTmpstKrOm4Sw8Lhrlq37dhjtVMhRot1vmTVzXFXhjC1jwwbe0Ps8ZNyNFhNb9meeW7Hn9u4RV33P1mTMztYY6yxWhnF8GOvL/5eg5Qx4k1evrTd3rDd/5Cy0wfLQ1PHOA/jQ1HKxhpcM1eaTya7V18OJ16Vs20rpvXYWYig+RqKUemVKDzew5hPN8NmS5MrD2LQa+/6ky8cMdD7t0z5tkyZwYhERvu3bvo1v+7Zve8p1Lly48Cc2B/1oy4DolxMtLC/XMsNHmVQT5Hnk8MM3cEFlNV0ZLI0RsqiWvyCa/aVXJF9IgZrsMKWfRyUYSXpBYmkodbXTWRxBbAaiZnZCT8gBTMLWWeUpKynzh1HQIiwrGqumUQVNSolQM8eUs5bFs06zSp3LpCQQlN84GW9TuYrceXIOhfaWICjgyRmwUqpOCVO8SiSrGZ3KlBajOCd08x4/D9BUZElEA8kEwlg4yD0PtQdcM3PaWqDJZBvQXK5WUrCGurKMRjU5ZuVf4ji+tVA1rPLIGUkYl6isxYRIXRUaS4T+qEOsIwVKpqwhhsDct8xSJroGM24wjeHypatUVc32ToOZL6iIOCzJZ+K8Y7K3DcbiY0ZsRbIRrCNbg+kqjoInJg/TOU3bszBTJhOr4hBJGO/u6eTrYLw3ZjY7glpY9D1SW6LPLHzGREubArYx2As1jgpfQXNpj+m0Z2fnIu2iJQnELnDnsTsc3znG5QAhY0cTqCZ4vyDXNXHaUtc1IXi8JM5fvojPieliQR476r1t+nmHmUNeUAQGpAygyqNOKZKcITtDnHtyn3B1xbm7Lmklo2tpKkvXB6SP9H3L1u42iy6Qu6gDfg7MD9QPpmkMrnLMZy1PPvwYJkamOWHO7+LGFb4DU42w2UPoSF2HEyFXlkWXVCUtq+leCB5MTQZMYzDJ4OcdXYSUTKE5LNs4CDGr90/MOOfwKL2TIsbholCJwYekXhWi8uoxZ2JUwF9ZVfHIGRZtR46ZqrH0fdBzYCySwBo1lfPFCDMIHItnKoE+BSqjsq5JMuSePJ1jnGO8O9aANCbaeUu76JhsVdrrhy0ZeKVDmbrC+EQ9C+zt93i5xdwFnnblHBfP77C3t7WUCR7Gv5NjoVYZCoxZC56HKsMQKa/XuweJ2CyWPjquTx1/NG14X284qOC87fC5BMQM1Q2Wk9vp/VifSlcAIy56Qk74ksGNyRT/MF0lFWpqgR/LKnAs3h5lkxu0hVX1au1FOTnv6vgvScht4vj9TyKh8O6X9JdVdnQAy5o5jgyyzgOoXAneDPPPMPGXbQ1qYkVyN0fNTMekIEczw+UqiiyNXVeBxtA4vbbdQuPA6HEMAE2GpFWRRQedp0ZbjYpJxKwqhq2yCtTHRys5uYAtbe4vVcKUl83eKnZVss25KMVpTkSTcZLxW7DftjzS3eFafUybtWeSIjBgXPkp3+GG3hsEYiCFVulMKQwxTqmgK2Xc4jBFBS70YVnkwmh9qE+JnogXSFazwHXlVDp6Z5vJyOBSh4mZWlzpBEhKV82iBpLGgUkkY/GS6EmkUUWzVUHfkvDaX7g90WRd6UexziFOsE1F9K1KKlv1EgshEDKYuiE4q5VpMZiqRuoJWRwmqWdMjpE29AQfqeipYyT2nq06k22jtg+jiGl7BcdO6XoYTfilnKDImKtSllKDMysgLEZpztGnktSJJEQFblKkNmombazSAV1dkX0kdB5CYjSaIKiyXY6Z0HWIWyjtWRTM+/YYP12o8lkWlTcX9bcxg574cL8m7YmOcRhM9O6NWXveUhZVGXOBftHT5Uw2DjGWmCKhiDvEAqgzasJsYipVGL2PnDFEiSqagSZNMithDGvQ3qesfjkpZfIyth7EDjQnkI0QrVmNS5LpcqDrPF4ilVD8BwUbDN1xi71jkbEm1Xzf0y46Rt5jazWTH0QW9OgNJMEEoTqGLZswx4csxjWjq1c4vzthe3uMs2Yg9pxOPJ1Y8jBQy/KPM1ZaFWUygo+G6zPHB44qHukM+1nYNl7vs+WXDRNLuXLLcXkYQ5dvr8bY0hoSUyQaNU7NJcGPteRsl/uciqBGSij4zPqzGtP/5MvHheraR1s2jrmctPXMI7lkMZIwf/yIeGeB6QMStDlvUFcaeNrGlHJxHgb8MvmUBk1jnEqjZiFbIGbNOqQEWWUa3SDXOciAJm32TLFkk0twoUHbineoi1Wt/DoiXgcxlRsu0R1gKgspar+BT/RtW7LcFXUzohk1mn1IUXFTN2QnS+E3a+OqrdQH2xbOZ/IJvMr+DSmB2CVMACMRKu1vSBnyds10fshjh3e4Fuccu0RvQLJFkvIpEYNYVbOyIuSgHGxXqGCEXo8fpVW5yqnrtRGcs7jKaoNgylqV6mJRjxO6zpPEkuoxprHaWFnVuMYy857zT79M1TT4W4F6a0KVhHQ810xxiCQx9FiCMVTbNZ2PHN28zeGdY+z9F9i994LKSvYdKS6o6x3GoxHOGLo+YAVyF4km0S0W1FSqjjOp8QG9Ny6eQ/rAzTvHeN8xPr9HSg5/Y8FsvqDNjqquOLh5SOpgd2eEGVV08ynn9i7gdf5CnPLTU+qpxoYqNbSdZ//OIaNxTe49GGF2cIwTQ+xDkW3WAT4aYXJxh3YqjFyN957FbIHJht5HfPLk6RFbuzvE2DPaVYWw4L1OhgZGkwYfFlR2RNd72uMWN3LUoxHz6UJ1NEKkdgK+Y37tpnLiyUsjVedUSCEnlRi1Ioi1+EJByRm6UkVLCL04Zr5jOu/J1lLXDgFCTJpNDgFMGWhtSTzkiImGnDJVbal7yD7hvUesLUZ0aJbUZJW6NcrR9l4IMWKipXE1KWR8KkFmFg0wpfCXKRSfQodLDqVG5aEyEukWLc3YMBnXHB4tSD4wPZxT1edoaqUeRO9LcUdwzmlzdg8Xupq76ppue48HrlzlvgvnOFc31KUxf0NmNG+q0UiWFdgZUnjrYIS8Bno00E2lGflwbvjQkeG9x5lbZBYJuqQBZSqqawzbHUbak8hj4+9BccdgTIWknpQToYy91mXtPUGpJqn0/khR5TEiSoUsx0Sh5q1nQYdjWs9q6nlYjWM5CRKF+ROHxIMFNg0N0BoU6UVYzSg5x1Wgsz7ZLAHjAHAKnS/l5di+rOaU6lZKUTPBZfwfjAOXDdOaqVsdz5A1LfPLUFEaUthiBEkGk7R5N0vxZoulb6cp4hpZA8ocE6kvdLNUzlVJpomTIjFsyvpRz79bxTSSgUBpzcngMtmpWfPUd9wIU54YzTiqIr7TZ1HNLxXE6/O1apo3aFItx0D05blaArqMM0rldVIVYYi8euZQ6oymEcGT8CKEQsutjNBUllFTs31uh7oR6BxNSEjQbL+zDdlWdFnw4oiVxbkRru0J7ZQ+hNIXpD1BImpO2Ywa6qbSuTIlQtSkRwpalTVZVe5SMyKYQECotsb00dMGj1SGka3wAY4XC3zyNKOK8XjM/nxB6Dx7UqmRqakR2xCzSjeLOL2fRIHsYNYZvFdqvQ6JuKpW6e81iedERpylrmpicIhx+OAJiw6cIaVIGzsk1owawdpGFW4CgPb1/P+p++9wy7KzvBf9jTTnCjtW6OrcLanVyiAkgsAiZxmTzDHhOnCOH/z4GJ5zfDE2OIDta2MbH8fzOF77gME2wTgIRDJBSCILoSwhdbc6V3VV7aodVpphpPvHN+baqdoX/6nRT3dX7TX3WnPNOccY3/e97/e+wXvcaEsKqgmSD3SLGWZUgXOk3pN7jyrKamTwXsQG1oWBXFDTcqtzaXEbkttcPGxC54lJEZSixbBMsGzbkvQVymjSpcAsD2giF8EBKVwNNExT6IlRJdLJWoiSS2SNOqYlr4P2Qs8ryLSgQ1ro+Eh33kBx67pA6CNBRaJSGKdRTtbSsIh0y56qHuG2K9Stjj70NE1DbZ14HpU5ncrTrZH5UHnLjh9zTxpzZEbcf/Ei91y6wOZ4JMITQ+HlxB4wMJnWqM7JcWoZO/nicVUoZ6mHH3aax2eax5aKmxF6NG1WUnDMp5bdExL/gqINsvjrDy1r4nAfMlIIOU5cpBCuk4Zkypp43C8aS9g7rPnHBaw/eLbzSZ3onIWujlUejm/+sN+QFdrD7Klb2D4VDXQglYpHCRqU0muPg2EjMm64+MW9unjPxCzhWByMpxSkkFBak0ypSQ4mW0l40CkWM7Byg40VJSqpbCSB1AuTN0WhHBgjTdy6bAXGamKOayhao3DGim8OAW2VKESZgmXLRSmcVhExgCIMkGSTSwkwQhPLWc4neaFf6SRmawZN3/Ukk8nOsAgdt7oFN+OSuY0kV/wQio6+NB5mNrYn7OxsMbt2gE4RZyVxycWbAWWkQiF5EcZYjDKisoMSpR8lpRftjLCctcarGm82WYQ9QhYkRVciS22VQnnFcrnEoGjahI+JrYs7TC9eoF9Fbl07ok3gxhOiVqxmBzTLltgGVlf36ZuOKxtbTLYd91/Z5uEHrlA1EVpPiuK7JCu2E7pYl2n6SDWd0tMzWy7I3Z5UnCqH3dgmuTHLwxX9csWqnbMMLZ01qB66oxkLP6bpJvj5kv15x8XNTVTo2JpWotjXe0wti+Pm5pjWRzGh0yJQYYa+D5epNjYIvSdHiCEzP1pCpRjvbuCPluRZR8iJenPC/GjB4a05MWk2J1Padk61M2EMzA5mHB4dUG9tosZTQiteMCl1uKqCpiUvV6SYcNZi6wnRBwxJqn9EUvDQZ3KURuIYI0oZDBFrDMbUNF1HzopF03G06gnGErXl5n5D10VcbbEhF9lLhQqJHIW+FhEz0WEjFeEDmYvOmYIeSDKhkM3LWUMXg9CojIKsqYwl9J6+6cA5aYaOmT4Wbx5j0EXlL5Ppc2SVPYGErm3pX8ildyLhW0+7CIxHE+arhkhH17SsVh43qokpHKsepUzvk2yAfaRuMvdvXKTdvsjFjW2mbkRlzBpJGNY8BSKUciLhKOH2MPXl6JOw/wk0Rw5RoBRNn3lqv+e9NwOf8BVNQZL3idxaJu4fK9wptZ+hEnkmgihB6ynJZRTBR8QwMkkFXYkSWz129J0mxIjNQdACICdNSh1GnVbQPPV17rSBn9kDFdKfo71i8cQe2nspB584UNaYAVHhWAZ6SCKzOt5bU1lPdan6phO78akTLccNyNG636ZgQLoEAiW5A9bB6fqfgVVQIoyB8idmkKWZtyDgqbAPTOHZCYUnHWcr6wKWXt/9IdEZCoRaK1TphVMgFebeYD3oWhGI+BiIKdOEnoO0ZM/NWU0hhwrlM6pSRW65oDNaqH5WITKyqfTiINLFKg8mpEMPpxVqjlYYVewdEG+64f4mZQja4bOmi63w+LVhUltGzpGzKRRhjYkanzQ4w3g6paonIsrTeDqhauBDZNm1tN2Krm2J84Qjo1LD5nTM3Tu73HXpAlOnUcELBTEnNEZUTHMieEE3kqtpk2LlA2YxJ+pMGyO6+A+FFJjPlzR9SzVx9MssPjkp0iyWbPoaFRMzUzOyFRNrGCM9JTnJ+qW1Li03qUj0Z0mQDCgSxlnRakmRmER11Tc91lW40RhaTQgtCY3WNU3X0M6OmGbFZDwBq3BbFToYumVD61dUehs9qshGQVBAwpqiVCbRq0gFKylMEgOq9N0JR0vQGpUGEY9U8rFiaKrEKH3ZtizaQJc1TU4crDraVY/WCVcFnJG1PgdBAY0W6eqYpIfoGFSQAoEpdDVpK5O1SQ3/FHPR0jVDGAocQ4FIVixJhhSFsQOEhEmZhfEsdCf9hrbCJHmzHEVSPSZPyhY71ugxRB1o2iWjusaOneRlGZIuiHyJX00yjLrIpZ1NNjcucHGywWY9oirzKg85xHE5a61r9QcbZ9dsSc76AE8dRD58q+ejbea2UliVGKfIXpe5b5xxmmNVSIZu2Tt0zWTWCYkCEf4K8lyAlkIjGVcKFUYbYVoMvTi6YLxZbB6SUkSVsYpjhP8PMD6pEx04UVk7Va1k3RguP5DqR3e7oXl+n9y3aALaDME/QmspD0nsEeg0ZB6bX2W/nwlUnDJv2H0Vta3W9JjQB9mXyoaprUYbh9JWKj1JoP4cIYeEzpqQxfsmRI+yiDhJkM1nMIEbkiRdpKYTSTjBlB6WOGzoFlsZcJHlckkOmRw6cnRoVUEWvqlWBme1UNdSlk3IajBC21MKETfQpcfAx2KEXb4HYmqms2XVNQQVWHULWgLtSBIj64ppW5aqnUI2tXY2Z6/pcElRG43OCbRw9ofm+GUINH3kwe1NauNQOaNCYt50HDadIE/GcGE6KVK1sjosloeEKEhTvVFjtWKzsmxh4fYhG5cmbF26THewQsVMryYsbkX6PsBkA5UVvXYcHhyxmHdMRyP07hYxZcxSYfoFu5e30MawmM+5e3sLrSM6SM+XNuIJYoyhbyJZa2Z+idewnC2pL9eYUc3N6/vE24dMtkZUdQU2Qm0YbU2JYYHZyIwubrBYtawmGaMcJLh5dMSFC7s0KRG7iDaVeH6UBk2nYHFwiAKq6YjsnEh8oui9ND/XVU3qepSCajRhtWpF5afSOFvx1PO3OTpq6H2A5/a5fOUiL7lnG68hKoXdnpAOl9zcu8WVe+/BjiC1nmk1wnuPKz1UymiM0/R9h0GqhEprdDZiKGcUbS/PojFiwqiyWkuIWpuJIdF1DatVT7CZJgWOWo/vPSb22Fij0QQf0DlhDdTWFhO7UAwFDdpmUigeCqYEhb4oFmmDMQpFoF8GVo0ELNZamXc5EeOxi7tS4KNUuUU0Qt6PlOl05Ci0tKpHO1EUS70UNmLxZlnOM5sXJtSVZdF4fNcynx8w3q6EHooWtSWTCbHFVSOSSuRVZqsfY9MYa2qqelQQKWmQ1cpz88YNnnnqaT7zTW+S56qsQzdv3OATjz/BsKi9/BWPcunSZY6RnFOrqFTHE+zNPR/Yz3x4btkv66FScFMlnm0SL/OG6VoIYQgWjtOF038rW6lSxdAYtFNFNaw0oqpcrrtFF0+ZwSJQDcaDqNJ8Htc0Ek5ucif363zy009sCIBKiu72kva5fXIIqOJptl6+1wgMkpgMdN/SP6aQSEmZ4/5LCjIu/YzlbbQ6TjhThtIInQtatK7HqdILkAZaHMc9V3pIMiiV74GWyPqmiBJoqUwbUK70R6EwyoiQgE1rQQNthGqWVF6L8CiGxElQcjXEo3k4RkHUqE4LWmEkIYpRBDtWiyWHccnMtjQukoOSXozCsRvQTZUHNOcY0Tclrxz6gCQgtVSmEgsCrdCq+MNhpIG9xJpSeQ70SQyZYxYKqxtVVJXBVhZrNCk0GFsxrmq0tSLV7EZ0EVqf6RAZ6hgSbR9YeUH6J5WjUopxjEy0ZWc8YqOyVCZjNVir0YNYRc4QhTmRk6bvIm3fsugiy67DqAqcYtX3pDYxCRFsRVQRVUOuI1pFRhb6qOh8whQbAZ8DfRafNWc0UVuSNhhtSqIjwh0pSMxgtMJYXSiIQ3Jd8Aqjpfdda1IMQhNW8szpqqKyjkWzYN612NG40BkNyUByTnozZzM2t7dRlSsCN4LERy89F8qKx6CwVTyD0FPOyFweIIMyBwZJbKlyCiqTUmTVBGarQJsVbY4sukTXZTQRExLWWUmuQsBEsEajVC6N7iXJVuq4OKFKc9LQRJcz6FIQUKYIRSDCC7Gs90rWIbGk0CXOA0pxYShIBBIrAj0BtcyosYjH51bmfWg8aqXRI4MzRgppqmeu5lhlccaV3hN9nOiUwrvpDRtMGLsNNsYb1LaW+CcjaGJB2K0Z/G7KqnxyiT+zIB6nHSfWz7JupgQ35okP3ox8/MhyPcFKK3ZNYj8nri4yj2zC9CTaq8qfT20r5U3LAfoEYylxojOjJKISS0ncmQugkNUJUZ0yx8TS5ewC//9/fFInOgN0NyjzSAWr/BzJOAdzLnxm9dyMfNSipbQrv2s0KYpeek5J6FUlm1ca/sXjb+NdNz+0/sxf+ZJ/SF3VMpF9RHHsGi5QZkLZDFqQHkGH4lpzPpNRSTYh0GtKW05FBz/IwqMM2JGVRsGUi7BsMahDgoOTPkExeqypqcey2GOQhteQ8V1kUAcaDPtUIXgqpRm0ShSZ5DMEsNK2TYyxVFUzuhL3Zd0ruv0lqzRnv1qwskmKOxrp+8nCJTeFCqGwmKCojbwrOQktTUm82PrEbz33AjcWDX/6M19HzqJcYozl8Ru3eMcnrq6v/1e99hEevLRLl2EReoIBVYv7tZ6MSStPjAZna/A9/cGcmY9Mty8RMHRY5kcrjmZLotPYjQ0WB4cs5zNyEWyoJyMuXtxiMqrwRwumIbERMqMojY2jSQ2LVipVCWKbCD6JsaYPzLqWtjK0WYKOkakgBEzyGGXoc8BOLFPnmGwqHr3rYVyteOzp57l1u6cPc0LjuXzxIpUxrNCMXAVuRQCss0x3J4w2a3zXow4bvA+4SqRUdVbMZyucNVgUq6Mj3MaE0XSD2eFivfHFEuD+l19+Lx9+7Pga33/vJb7vu76R2llmsxnTzW1YBRZtQ932TIwlhLhW2FHOokdj4eAbRT9fUY3HmCxmn74XxRxtNdiKalTTLxZC1zYatHhQKW0IKdH3QXpoci7KVJlkRISgWfVY54RS1gdqZwghUBf6WjZi2pazxSiRKo85QhZBDqGm6kKlMdw6vM3TN/bX3/3VD91LpaHLQkd95uaN9WvjUc29d90lga0VE8ugEg0Bnz1ts2LDjjHKEHNCqViCEAg+4CqL7jpi7OgaODo8ZGtjgxATVhuhUEQxF62sgy7iFlA3Gqcqos8sl63wyHNidnjED3zf3+C3f+M3+bX3vpsL1cU1PvOud7yD7/1Lf3l97n//n/5j/sjXfs2pJOck9U2hiRH2FvCJWeawS0SVqazGqEzn4doqc9AlLo/UMbVVrQt25ZPz+k8nMaOBuhJ8pA9BHOq1keA7a5o+0XlPH5PI68sCXoQaRB1SNsRSlDlRTeTkf9Wpk1kfkzMQYPXcIfFwhYrHXIih72YQmlkjMIOPjLBgSEOIoI6j7WMKWvnuSuiM62TnJDJUpKrXCNuJa3ZSUAJ1nDAqhmQpl2CwoC8cJ3XS31QogFoXs01RuRLUM5X9Rt5caSXIAqrkwWrdE6OUBFrHaFkuhXi5NidV5HzTspovOXQLlqMerzPZCnImUvCFg5CPY8yT1fWhZWOQDRJTWYtS5rjKPphjlkBw2LdBKvNd6oVdpTRUFdFZYkn2rFHk0IlyWEjUm5soNKumZ9V6FqtWzICNpe89q6aj84GoYGc6ZlpbtsZjbOyoAdP3pGaFLo3gCkluS8GZlIQ61TSBZYyskvRv6GQga+n7SRmTIk5F9NgwrWs2Nsc8cOUeUko8dfVZru0dMosRoxR9ioyypoqRuqiMRq3F7NRZtMnF76+oq2WNydI/nHOxtMhCr0zKYFxN9B7f94IOOREfwRpyVHjjaGKiSlDbqqhnWtLIEHzkaLkkW8d4VK/pU4PZ7SB3Lc9sRClbhJ3ycbyFkp5HbYRWTyzeTYpCsRH1uD4SfCIqg5fWYnyk+BEF8X9SkPuAiYlKK2pr0UZa11FIsk+hlhbPnTWlNJeuniLTr7MqU0yTbCKFIEp2w5wpiPm6qJ0hlbmeleLQtjS9J+RIFSym1EgSUTwMVorKVFTK0IaePnhWywarHdtbWyUJFGQrFRRWJ1BeU3ea4A0Eje8Tc9UJ7SuJQI+xhnFdMbKuJBQn1pIz48VzBJnnMSpuLDPPLjLXu0SrE5soajINmWeWkf1Wc6kS48+yRJz5uNOffQr3KUaySQ0SA6owY4a1SK55ykJj1jmXQlMUhDmdePf/iYTnkzrRAdZZ7FA5HP4se1y5ESmTlpHlcwfkVVcWcgn8Uxa432ipeJEH/fiTG+jxUCqJioxCfF0GKpoqN6wIhmttyFECnBQFzvYhiCZ4Ln45RpSwBpM6lSGlJJ9hDKlQb1Thglqny4Ym7yu7nCxwMUS0q5jubGCsIXQeqyyJnpw9ZCM0OG3RRjwcZGMufNcQEJsEoZXFlIQ33yO9DRZRZjGJvu8JbU8bG/bDnHbqS6Ww8FjLRqlN6YHK4mptK41BFj2jJAl6zwt73FisOOp6uVc5EM0IM7bipjzAxGUMXkaQyX1cy12qmMnzlXgyWE3vWyZTR6Uto2jwBwsOlz1Hs45VE5j3HWmrYmITTVyRN3JRJAuslpFRZdgZObYnNbX3uNajjSIaQ6xtscUQ6mE9ndAeLOlDZBUCQUli2QXP0c1bqNGM6caIYAzNpsVuTVh2ERUSD156gC94/ZeSaajz75LzU9ycN6xWM24dLphgiG1CjyxquSKpzGRSEa1hPm8gZ/SoYjqdsFg0mKTQMVFt1mxtbzM/PGR39yJtl1geNYyqETlGVqslauRQ1q05t8MIObOwNd5YltkwuzVH9xn6zP5zN+inYyYTTVVNCCExbwLjcY3TibZviVm8DJRxhNCRfI9zDkKg0pnQtlit5flWWuhkGnLIeO/pU0BIl4IO5awIWRGzmOWhZd7HnOhiwipwRmOMiBPoIImMNLNnTOkRMFaezaRS4Xjn4ypdGdZKohhzovRFnpj7iqqqiH5wEVcklZnnnmXy9J1UNa220mSdAjlHlIr0qx5TOYpnN6mPrI5WbG5MyeaYb220wfceN3EYXWHmCa423Hx6j2t7h+hxRRM8b/uJH+XxD3+YZ558EoC27wghFHn6Y5W10yNLhfNkwF7WOBE4UXgsyyAGt5VOWAS96hVcaxN7neKlWVMzJAgv8jnlv3pd7ZNeLLRZGz9K0V9oCxsTRxc8KUCfPR5RrIvKE53QTodG1AHQWVcUy7cYUgN1p3PKith4VtcOoBPn+DVSUqgieTB7yILgMCQ6+bh4Jsp/5STyQEsrFUdVKqm6UMuGQDAKOjSoaA6FtAGcGhLGYQ8bzn+t4DbcpJLkyHvntWrRWnwia4w1WOdwxoEAZtJ8HouqmwYoctR6uIiCT+nymUMJfujjGVTnpA9JfHhSiMRVzyKuODINSxfK9Rm6cNQabVi/byp/14Pr+rGogyJiKYhqqfVqraUQogodvMgwiW+0wRoDfStFysGcdXhAMpAjGiMFN6Pxq5amX7J3uORw6ZmHgKoMG9MRPidaH/EhobPQq2unmDjFeDSmUkX+1veoVBVsSvZ+4xxZCz04xMyqbVj2Hu8svZH+v6wy0RmRqx6NxEbAalJMPHDXy3jTp72J0PdsjT9ECh9hf9Gy7Dq6lPApYNoOF8XoWoRkDDgj90IrdGXlXuWEDyLtbJ1GO4tOipAH9xIpxYe+J2pNMo5sNCFnmpSYBel3yp1nbMVPJidht/TKEpInrRoCmcpI/6VBCVybhb4UYyL5iFYJo6yspelYwU8Varx4O6Xy/OuSwIvYhI+RkDJB57XQU0gR5TNB9aA1UWtijNgcUdlgSr/UkEzLnJIERyvZY9bJTplTWklylhBhKEXGaUOvrZiZFqPjPATiHCOrSiFCEEpxMOqYh44me2pXURX0Kha/LJpAqoVpoQu7J2hP07ZMphOMqY7nWHmGpfVIYWcRf2PO7WdvcGO2kOeq0Ls2xyO2NqZcuLhNHmfGTjzz4Cxyf7a0MlwCtX4pI3OrC5oDHzmKmbGCUZFvaFLi2QauN/DSDXCK43Xr2NzszmMoTg1CXcPKrXSh/2oY6MmlkBezQuUk3o+xqDgOe9s6Y/2DjU/qROdY+Yby1OXjhGdIM7OCpEiHPf2NgyIzjPD3lazpuuj8KxC4P4n8YRpkNE+MBFJYioEYs7x3zlhrilKQWW94KYp5oYioJZSSSRtDJCpp2EshlSqzGJ6JWZuSxsYBXcqs3evJ0gekxSdZPHRSxudI7UakaEWnxoqDeeiTmJvKFZNgQRlUNmSiONNnCh0vFlUlodLEUvXRNpFMxDnHYrYieE+2iln2zJRnniLRKrLOJBXXDXs6iFHmuhmwPKDSLJ/52ME+j90+PHV9czaSbPpMzKFM2uOhtMJsOLZ3t6CNLPYOia00nRtjUNbSqcyVu3bYvbyN9gmLIvSBePuIo1sHHC5beq3oWjhsVhIc5YRSngs7E0adYtdkJl3L2Cq2L42wKTFyFldb3LiSZyEG9GTCwbKDsUPXlsX1Bfu+wdoJatNy8eI2q5AIm1M2t3eY3zpkbHa5vDPiwsYO21uXeeaFQwwJ325ywd2HrRckl9m4sM1y7xYhB5ZdYDp2xKjJtSVn8G3AGYudjNDOUvlEN1tQTSrGF3eYNS3RahYqQ2Woa0NOisV+Qxo5VqqYg56hMnW95+OPP4dCs707pbYOTMTUEUPkqJmR9Aaug9HIsb27weHBPju7m2QvM2Y1X1HXY6FfOo1xmdD1gvqUMrRKYvgqghUiPZkWDT4plp3MpmVXDEhJ4pJca3wMYAy2cvjOs0wZiIyVQ2dN13jGYyusp6Qw2qF1xNrSsE0iZ0exsDyzqBiMttjkjxVeyogx4X1gNK4lqAgZT+bIBPbxXAieSR8wVXF9z5I05SLt6+oaa6DvPSpD6FqaZcN0OiGjCD5RVSJG0LYNI1vj+kT1wowbH498YtQz14qPv+89/M5//9lT5zZrGnaSrClGrYlVp9bKMsNOzLV84idSqKn0oDcSpdkdoZYkpdj3kWsrxcrDxJwIGM6NQoHKAwYihSVrxM/EZvE3sk5jXSX+J01PCglnFC5qVMpE7wnDmpckiMoDArPmS6wxGzgRJq+/ZlnfVFL0+y2rZ/cxpcI8ZPi5oBxrlCglkg+nErnjIEQQ8KECmgdq28msa0BeQCrZBdFJcUg4Spkp55J4FAQoDYkGx3v4ej9X647+UwFi+cYpZlJI0t9oDMY5KR7EBFqq5hTkSX5NAguhr6mCvBfUZYhesrjNJy8KbNlJYuj7Hh8CPiRmqmdRe9oqk5NUxwc6sirFBlUCGHn/kpaWSrrsu0qEblQsvH/FYNq69lNKGqwiGdDWgq1QGExtSU1XWA/Sm2mLDLWdTti8uMXmZIxDs5gtWezNuL13xCwm+pCJlaVNoK0InLicGdnMxGomBkY6M3Wa6WiEyYnaFsU4J4kGKFTlihyx0NH7HOizyMWrSU0eO6LVZGXBVSTjaLNhd7TN5Y2LTMeXuf7CPjEH2mVid7KFwmK0Zdn19DHRxsAydlQ+yONQj4gDZU0bbF1jgBQ6YjiRgA3FITuSuCNFoeFHTZ8goPE50cTAftNyfbUiYNgMirFx6AyVEtn8lCPGWlJK+LZlw1lG1kjnVAn8rVbEkIkhyz01FDPUtEYbckqopMsULoiTgqwNWafiiQReQU+mT1H8gXTG1galjHxehkCmzxlSlIS6MGMGupTIS6uCIiqSVmu0IJdpoIdnUVFiMXPspVXWnDQk/kNxY5gwpZLTk9gfNVz2EzbsiEqVtR8l6XBMpJWI4VglCoOZiO87Ot/hKotVptRPjtccqyzGJ/TVOUej53mq8txCTEZt7RhPx1zY3uBTeSn60gWM0tTKrdXN1IBAcUwDy8O6InWv422hfKVKy72pyIxzxmQ5MKG5GRLXW0UToTbD7nm8pxxvCeUNy70lS5+etbbcC9nvxThaEbMuAEQmE4X2niWR9FHUT6NWhc2Q162Gf9DxSZ3onKon5nVtbB2grDPNBM2NObFp0cFjchauX/lVpYqHwrAZeJHfJCrecuWzeO3mw+uHr1a20BqKkIAXlYyYklBztCqUDEMsMrSDt04onH2lBdJPRQJRaQ25SCwbyiYulREhS0VR50Cq0LLhBZIXVTXf9QQfsHVFihEzcmLe2LRyfYwmeyXf2UmzaSz+EUpJUJGSmJVSHrZ4Qnkn5YirK0FyYiJbwzz23DYNXZ2LUoooyOUsDaXWgSm9OrpUWHLfQyUu0dqAsmdK5hTD1JhLBd5w384mn//IAzI9teGu3Q1iNhzemHOw8vQhk7UhWEu9Maayok9/NO+pxj0XL+6CsaxeuE6zWrKMK0b37NDNOvFMmU7oFyuqnLjrykUqnRlpz7TSjJ1iWhkqqxmNRlhV5FSBzUu7NG1DnzJua0y7WHE0X0JlCE0Q36SdKe3miHbR08xarPFUraU6stz18P04DP1+z5PPf5yce6LvSYsGEzoeuvcy1w+PxHXBOdq2J65aHNLArVXGThzKWfLIoW1FpWHz8pSubVmsGgncnF3zplfLhtxBJLGKgRWWpQ/4M+l8JpMqTUDzfNtgbYWfHXH50hYTVeH3D0ghsVllcuxp5x0KxWq5FG79uGJje4xvPUlrTHb0fY/JpfBQAhxTl0BMCc3S+4BPBRmsNd3Q5O80zli2p9KD1TYtXYRea0iCDK2KPN24cpB7Yszr55uchU6ZxBw3qaL4ZgyY08+g0xZyEkW0mLi0Kf1auiAlbdsxmY5xtRUfi5zpUmAvLrlX14Tcg6pKEUaq3yA9Jg6RVdc5kfHkpGjbhunGtCxEIveqrKJrPVU9QltFddSxfSOS9B43QsOtG9fOzRspoASSFoPeV7/utfz5v/hd6837Fa965XrjU8NyebIgNCyYWYISCf5LoKkkwG2T5nqfmAfFbj7ua1/7eq1X5WGTLcWjIYhQWXjx1mKtGMKSRYikrhWm7TAEyIGcpGiBkgA09LGshwMaXz58qEauv9TpkbME1yoqur05tOG47+ZkYewkupWyIDBFcW2osgoCnk98bIFchj29vJdSJXjKqvjOFFREFRrmifc9TmoKGpSOT3z9z5DoKMVgoTCcTy4Uy+Alide17CfGCJwTCvIolLwTWNeQiKnTCY46mdylTA5ZKCMWss2kFIh9IFhY0HPLtCwmiVD2WUGaUjHIVEPrxVo2WgQzJIjUZggwZa5kJXTxgVYtCSpiyGmE8oJWJC1qb3309DEUSrhIPFeTEc5oVG3xIEiGqkhK49tDulVLiEGQHqQPKflI03eMXeaujSkjoxnlzIZRjDVMrGLqDNY4Cd6LPpYd1YWmWNQtvceTyZWTc0uFoj0a41UmJEmTU1RsT7a5b/cetKqYH8yYXd8DA01ziI5QK83OeAJZ0foeZTVd1+GbhtpIwCf9alJklZ4ZWeNUkAQoksSbxBpy7VDO0S/nkBKeTBsTXda0OjFPPTdCxw0lSnLLBrZdELQmZ8bOolWm0opAksAzJUKqGDmDVYIXYeTe2tEI58QvResEKaJi6T1G/GOUVoJwFTU9kXSPBDIeRQB8SvSl4Dwe1YyrGmsc2UPfJbRxLJFqf5eF3eGQ65BK649sOcd9dWq9TpVVROlCRxWEX2tV+pbVmrqaEepqKSscT30FKWaa3rMflrRxkxAEgdKArjToBH0mNQE7Fr89jVCDUwpi4D4eS6NdzutCfFaUVgBwRz3u2X16dcB+XhK1wm1tcjiueG7PMHKZza0Jo6rGWVOKeOuveEyNXSMwJ2Pnsv6UNSgBjsyuUjgkUYxlHjdJsddnFkGzXef1On822RmW4nVdpayZRuuSgJpSAJd9tRh3oMsSm0rPY1KBFDS4RPaewTD0f8ZDBz7JEx3gVAZcxCtYX/aMNGF2isOn9tD9oMstjX7ogqCgS9M/DFKgSooEfP7FTyXuilJQ1omxdehY5GRTos9euK4aTLJoY7jdzvied/5rBsPNnBL/6wNfzBu3H0FHJV4GRWnGDz09BFIEh8Fnz0+88Ou8e/Y4gxrPppvwN17yTWK0mYrviFLE4FEmSnN3FfhA9zQ/+OTb5bskaeqqcfz1u79BlGxKEKKtVMZDkKbubEXkwCQwSQQRMLJh67qmDR2LZk6qMg0d19pDbtuOFUN/TuZ2s+LmclmCH7k/CrhnY8r90w0mY4epNGbkpBdIn6mmIw12Rilsqerdv7vFvTubKK0JCnyWhs3URmLfU+9sUhUYP6D4lV/49ePJZDWucnztF382NvaEGFBVzaoNaGuYaE17c5+Rgd1LNQ/es004OEL5yNXnXuBHf/djmLJhK634jm/6Ei5f2ELRsdg7ksDLJJQTxZ5qPMJrS73qmc88R92CK5fvohppXEwcPXfIW//Vf8a5YuSXpFfsJS+9m2/9X78S7zuuXNplvnJ0KbMRM9XmGFtpmvmM1XzBxBke+8QeP/Zjby9VU1mQ//S3fhn3P3iBPkSMNfR9h6tH+BDJVrN9YZcf+9G38tjHnocsPuebu1u8+as+g3AmQMxKsdBCHTk8mlNdyKiHLnA0nrC6Nae2hr1Vx6L3XN6dMnWiVPbffu69fPzZGyjAWUcoEu3f8mVv4lX3XRLvnJRKMK/xvVSFc46kIpXa9ZHffewZntzbF+ZQyrzmkYfZnVZsTBwblaWzikXbM+sjISo6r+gT4IPM4xh510ceXwfaFzbGvPa+iyiK233KKJNRTp9DJXLKWKOlultVXNzapC9KihnoQ6DtewmmrEHFRO8DC3p+Ln6CLgRMb1AZ7lZTvtm+ikTGZpmPxgjaE0uQsuoa3v/C+/n1/Y/LfFHHwfab73oNf+SeN2B8YHq750q14unuOnFxeG7eXH/hGpvTMXpnFzMe8+grH+WlL32JJAVZvguc2PDkL3jv2du7xXf+799BzrDs4XaXaRPc92f+Oe7C/aBckYvN7PeJ213m7jqjUo/OUYRIrCWGyHve/W7+6T/4h0PmgQK+/we+n9pJ4UKKSbKbRp/EnDBGQhdIPhOyxhYESbwTQKW05sZnTlQqj7/GmQbV8h3XuZdC9ZnZE3voEFGlSVvQk4I+UDzFBhra4KQ+qP+ovG78LzmHSHgfl03XRStVkk1ySRYKmi8Vn6Fn4vg0VXlTxTGCP3yPcoryzVXpOIgFYSn9nzFKN4GuNcaZ0h8Eg8DBeiEertc65CunngvycuL5yykLOptBjYw0zRNIjTRpB5W5mZfcMp6VzqSohvhfznvdlJNKD6iEuOuAsyQ7aqD5KYtSsVTY1Qm1JVA5i5pkoeQkJLHvfY/vPdqOSJXDbtQidawyyUhv12rpISzxXU+7P8P30oAfUiyBliLGHseS+3d2eMndl/GrhjRbsGk0m84xtZZp5cQUPHSi4Nh7UJqI9EnELO7tejwWBdW2pWkDqmm5oC9itaZ2lrt2LlMpx85oysg6UvDE3NM3tyURDpFxZVHZYUJEjUcsjYgy9F0ieY9WFh/E4FilhKnE/01VVrziii1AaDvpIVIK52om4w3qesr8cJ8QV3TZM/ORlVV0ozHRbpKaBYvZESp6JkrknTsficDIWJKyNCFiQqDpAq1LbI4rpnVxJIwwHo2oKyeebV1H9gEL5D4QfTxOPBTiXRc8GV2k6xM+gk+WPgfaGIlZ6MAblWNnq2akE76LLImsfMYjx0mbT0RYUBrLUBTI67VIrVeQ8pyeWDdUobcNKoFalbQmD6hTKkWg47mVsvTg+SYwSysWqsF3nhjl2dYjJUhkLPPB5hJrygcnFQlNRxz1pcNfigs5yVxXlSRtdhXYPMxcVB1Pti/Q5MTitqWZVnSbFRtjxUP3XmHsakbWYsxZrGWY+cP14MQaeXKt1Bz6yNhqtlDiCVyKK1opqqw5KHvAPZPTIdyQQK6TnHwyqWRYaICCsmkjwkFKkrl1P32iWKP0KD1CW7EbySdELP5n0Bz4JE90jg3cTiQ38gIgm5DOmv5WQ3djjvVF5UkZQSCCZOdai6yeURrfx5Kty+b0Vz7yb/m1Wx9ef8Z//9K/x8W6RhnNs7PrfMNv/K31+bz5rteyih2/d/sxMb06Mf7SR/8dd9e7/MfXfqdU3JQ0+P/TZ3+aXz54//q4b7/7Lfzz6z93DJUOo4Gv+eDf4Tvu/TK+dPPVJK8EDk0JO7YsXM/3PPb/cL07WjfNnhz/y1P/hLdsv57P3XwVr5k8gFbwL2//Cr90+MHjoiLwbZfezDdOPlUawaxsOO9vn+cvvPDTJ68wO6rmU9xFvFY0KfCR6zfOUX2GMet6Ht8/4LPvu4crZkpcBt76sSek2nhm/PDvfRhQfN2nvYaHdrZ5/zM3+OWPfWL9+lte/wruvXxRro9WRONYLBs++v6PMDuY3bE34Z/90H/lwbsv8WmvexRla1LbgbVsjGteuH6NX3/3h0ulQ/HlX/g6fus9j3M0a86911/4+/+Rz/7UR/g/v+VLic0SjCE5TQoROx6hnMMuInFvCW3HVGvS/py+h3//Az/GwY2D48DpxHj8sSf45V/8Tb79O76ez/uC16PaFuUzB8/e5h/9/R9eH/e61z7ICy8ccOvWTOgAJ8Zf/ev/nle+6gH+zt/7Uzhj6VcNi9mClDPv+pWP8O//w68UesWJX3ruNmZnQ7jvJ4ZSsDF2bI5rLtWwUpnYJmzn6RaJmCty2zAPnnnTcuvGjJ98668WLv/58bf/3c+yszHme//EV/LglUuoDO/84OP8i7e+g5PP1B/7wjfwE29/77nn6Lfe/xHuvbTLH37T69hwmvHU4lTmZ37nQxytGjkow9Z0grOW27PZqe95a77k8eu3eMODd3HP1gYAxikJZs88gzF4JlVN23qwlseuXVs/B6Oq4vKFC8QY19SGmBJ7q9tc5/a57/4UB7w7XkWj+D/cZ/HIqsJVFSqtUFlzrZ3xg4e/RH+i7fXk+MTTN/kPz7yD7335H+HV7j7uq8f82q/9Nou+O3fs//tbvw2U4gf+yT/kK/7wV/JT//m/8jf+yveuX/97//gf8Jav/moEEZEl8tbeLf7aX/xufuPXfl346GfGk3/tC9h41R/i0h/+P6he8nqyq9jv4cArfvEXfpHv+/N/bn3s/+tb/yRv/8Vf5trVqyIPemJ8zVu+hk/7tE/hj339VxF8Rik3dHFID0tRMqP0bQlSoRDNRinLhhxLsCDvebJaOYyT69jJoRN0t1b4Wwu0F9h5QDGOf/HEb57su8nHr6uSyJzKsnT5WaGhKVNMAIeAf5CeXv9IQRoQMLVedxRC3UgJkZPWpYdyuB5rJElc6WMoiP5gVD0yjDdrrLWQdUl+UrmeoE0J8WJeJ3ZD3DEkN+WOSKDhyzVwGlUrae0o8tXRaQ6bhmvpiMPKE3rWCJEywkoQJFAV2prsu0aptf8op5IdvQ4yJaGUpCZrO8BAFAGs9e2KKYlyKRCNItvMeHPEqHaoFDFFUS/7zKKVtdClSNRKXNhTorKGymSiWnFlQ/Po/Zd54NIFYt+z98SSDaPYqirGzjEyDmWtUJxTJvae4HuhaTtHVIpkLLoaSSFr3pKWMwiJvuvQowl3bV3i0vYlkk/YrKhtRKuODWtx011QLbNFQ9MlQdKM+NlYqwkE5r0jOkUotYIYfRG5MTityUZQF6PB2BptKtrVkpCkT7hCM97YxdSbsJwz279Gu1hQX77CzpWHSLMFi/092hhIqyWuVoyqmkkS+woy9AG6lIkhojrPYdOzG2vu0htsVjUoTa4cZiqdHapQ5S3S/xH6XO69Wgf8OothqSrk/xwUcQGdV3gnFf+xgYlWbFeacWUJpsfljGkUXVQ00eOVWaOiruxpqqT1Oktjuypzei3kUYx712bzmXVPj1aq5O75WLZ5KGCgjhMgL4ygpZpzuDOhTzvkhSNHjRqgkDDgsyKnLcBgQYhiwi976rqWuRgy+EKum0oDvo6Jepm4ZzLmLjPh6TBjtZpzsOxowpRbh1vs3brGxa0LbIxGuGzXa8vxrFmHxus5dcx+kok2D5p56xllxTgplmWdGClNRWaZM4cebrbgo8IOFD5OfcwJ2m/5gcrH/dbFzFspUY4cVBlVQq5XgBwzKXmUGaGdqEvmlNYMBaEf3jnevNP4pE50To61n0T5+wDF66A4ePIm1gdIHkoGrrQpUnXlwc2iYhHX3gmSzcecCPnExl08ZwYe6MnX3nHjAy96fonMUVjya0cf5c27rwZkYc8qn0qK/u8XfuZF3yPmxG8ePsZnuYeYaqnWK6t5Ic74J8//PNe6wxf/XRJvO3ovvzL/MD/5yHeRYuLP3PVF/PfDD5x6YEJKZKWF3wv4lPn52ceInA4IX+52aVTmIPQ8Nd9/0SRn/f0zfOTWPndvbSKSj3cK7QbafCaQUc4QFafe21iNqxVV7XBeoWrLE+9+jKP9oxf/7JR5+toeT1/b4+u/5s1c2p5gTcW2s/hpxSBZm8n8/K+8+D2MKfPU1T0+8ex1XnbfFUiR5CU4OZgtSJs1mBFBJzqd2Ly4yQtPXeWXf/I3uf3C7Rd935ylQvmv//VP88Vf/umgRepzdLU+FYh/4ANP/w+/443rh7zvt57gVS+7h265QjvDr//GR/mRH33HucRoGB9814fO/awylocuX2BS1VTWindSCNzem3GtWdFoQ0oRkxJPPfE87/rV94p4xYudW87sz1e89dc/wJ99y5tF7KLrz/3Oj/3K773o9bm6d8Dbf+/3+V8+71MYjaxI/56pyB0tVy96DjnD+569SXoA7ru8S8qKvo/nrosyFpEbNYKGnfgApRTGaDETJtP2LbdnB//D5VZIq5l/49/LnzJv5FPq+1AKnk2H/Bf/YTrOJxjrc0a42P/mmXfxTza+mY12fCd2lnxOSS5CEEnxmKIgamWkNNC+ZO7N5wv++vf8Fd71q+948ZNPgcVH3sniI+/kZT/w25iNB2ljYq8DHfOp9//hf/uDL34NYuT556/y2ONPgFKFViPohvKKlAwxSBBilCpN6+BGwsefk2GQoB3463kQbjldM1Tr/+cChQhtbfbETXLny2aZ17lKLp+15t5HabQfkvYTcQEDdeyk4lumJGnl2q7FArLI5MYiAw+pJDCwNvQYApFUinalzyOnVKRtj/n0EmOVyrTKgoImUfPMCnTlsLUkWbm4zsf190goV/qACi3x+FqVKnYJvoS5WJCskXiyZJvJWijCOVlW3nMjzLntPJ2KwhEyhXp2EvEaAsQhkFmjRwOiJElj5pi+hhI53yHZKTxAsi5iEYUvpHXEGotVDjeeoiqNyYrUeWLo0N5ja4cyLSkmTA7EHFA2Mx07Cdy0ZmNsmY5HbG+NuG9nhys7u0L53tzEJKh1xpX+XZXBGIciYq0Wd3dESbALnt4YYkp4bchO0yvP1mhb+jC6jrF2XNzexZY+lb43jJTn4nbFpUv3klLPzRv7PH/tJopMbUV9MGqL1RVx3NO1HS6LMqHTcq2IEd80cq+NRiUIvif0HaRU1E8FCWxCw+F8xipDrKaYDc1k8yKjeoOdqUEluGJrquWSu0YVm5MRJBFZaL1nNluw8IHWaLw2dDEx95Gpj1gL1IaGjIpRvE5iQkeh/oaQCClLg3nMGKtFCTNFsUtIUawHlEF5EZDSE3CVolJQkxlpQ2U0rrbCzFGWgMPjWcWIMlY8b/KJ+V/mrCGjk4hNJNT6WSeWNaH8jDyoAQ6JEseCGpxglw5zVxuUdkQSR2rFXHdsVVNsq8hNKYBkJcnNKmMmGufN2l5BGaFP+t6THYW+JdfN789lnaoy2WU2U82j9RU6rQn9ESHDdj0uFgsDO2JArGVOngJU1MlV8hh1kVhXcdhkWp/oPKSsMFlRZUkUexRKWZYxs99D66V/S0RHiqLwkNeU99dKJLNFkVCQvKwKEnZCVj/F0ss1KKtlRT3ZYFpPaY2jMZkUe7lmAwL1B89zPrkTnXXTVqGBAMeVJUAlRVz0LF84QMVOKnlZpAwH/vUAT1prClxWKmFJKkJnr6bSYnwTB3O2O4xKy2UNKZ5KIpax4zcPP8bnXXgdqLymHJwdGlUa00Rk4OT43eWTLC63TJVFmcR+v+RvX3srV/uDU8c5JRzNUBpfh9Emz7++8Yv8mUtfis4aW+SOh/FTsw/wOeOHecDuorUhKM8vLx879d4P6U2c1ewTeXK+j0/H5zgUPSgVj5Nj3vU8dXDIIxelaS5yXuzB6GGn1GRriWdeTyjIhuAD85z40G++l1s3b506ZqgWDcnryfGe9z3G137dF7AzmTKNPYu9MXcazhhQ4MPpM7h685Bnbxzwqlc8wHhjg4P9GYujFT70tCrR1x31g7sc7AWaWvMzP/wrHNycHX8/Iw7xIAHgyfPrO8+/+Zc/xZ/+trfQtomjgzsnb9ZK5SqEeCrwvX17xkc/8jSf/fqXMw+RkBK/+dsfOx/MK/HDGDw8zn33quKhBx9ms57QzZZ407BsltSXnHhTbI6ZNz0fevdH+M13fYBw4hoZY9a0xbPX7n1PPMcHnniWT3347iIten5INW1QkeJUovHEtT1+/B3v48981WeR+nCiwf7se6h1gf7kd08ZPnz1FmjLvTubEM9/f2PNWmaUfD55M+iiBgNt151L1gbNKYBwojgwo+Nj8Savy/dwaDt+cvkhjmhPve/wfcJgVlfGzX7Gz9z4AF/hXocr3Oazn+ucO1UlPStGAJSlTGgt3/nnvoPfeNevnz53Y6HIvuZ4OgG7/kN/gZd894+RrOGoS4xfJD+r6xqAvu9P3bvr12/y+ONP8tLLO7ShY0QROtCGmIWillMutFPD9l0XuP+BK3Q+MX9hLjLJIZ1o1j9RoYRTEM/JMF5nRVx4mheOwHuK+owoquUTIf/Q+5KSUMNOojEDiqTVuq9keDalwKbXSI9Il4u07zp5SULJwSiRrz05aUuBpez8x/07OUsAce77ZQbVgpQjMRevqkqjrC6UF1n7Yjz26FHrPiGOhRcSrG3Nc0FSolSYswLlFEknks6SyGhN0Ir9vuGFcMRsU2hFRivQiUHhSmh9hSBXEh35ridEH9b/DtdOzgtjSUaU+XJRXctaqIwpihJTLtS2GDzajJlMN9HFxdZ3Lb7tcNmTtcJOIvXYorIi9JHxaMRmhspWTCrLtK7YnFTUlWacQfuA7gMjayFEjpujNTolrBbKaoJSBE3E4AldZBk7fEh4Z8jOUG1OMc4RCoqYgieHXooRfUfTZsy4Im0m8fdJotboFDithDLkpTctIApydT3ChYgxFlv0uVWOxSNMkYwRUYYSEOYyp2NOdKsZq6bl+tER8xBoYqYB2PTUW5mJG6HHoE3NzvQSlycV48qQQqDtW5qmZZwUYzStrViZnlXnSTmx7D3G9HK/ekXWHqcgdT268aixFGliiNK/VRIvchK/nVJo0NrgKkO94dC+R5HEvykrlIfsE9qBrQZ7DY/PkT7VqFVHkzLJKopOVFGCLS0KRThAZVlvE6WHjaJuqwR1GtaFQYRRvJ/UqVJvzkOP24m+n5w5yoklnl4namUxMQtKUSZ78hG9tLhsBJnTGa8jNgZM7zGVI5VeoZwz0Ud0VXqaItiouVtt4WvFyNQ809+C8YR7JttM6wnulKH0UKY5OU4mOfkYtM6SuByuEjOf8ehi5C3rWij9rSZpdEwc9olln5loMZlXJ3oX1YlPOibJSqE4ZkReeo1vJUTpWBWZcmFX6dqyc+kuLt59N33O9LcPsK74DOkBBbrz/n+n8Umd6MCJQEidFhUtnTcs9pYw70SIvUgcKiMPUM65qDeJ2VTXdsCg/y9iAOepUOL+mfNpV+1hvHTrXn7w876LcW/5N4/9LP/umV8+hfrs9wtu9zO2zZQUNZy5WVZpvunuP8Q33/1m5r7lLz7+IzzXnUYDnuxucameElPkb+69lav+dJJzT7XL99//jdzltviZo/fyQzfeSZc9IMjS247ew93VDn909zP4vnu+lr927T+vf/dmmNOojqx6+hB5LN0+l4xZpYhG4VU6leQAvOaui1yYjFFa89T+Ac8ezo+vXM6svEcpxde97lU8tneb91594dTv/4nP+yzx2xn07c/QqkJWdFnjtePj7/04t26cTnLquuKNn/46PvWVD3C4f8hP/8JvsWyOqT7PPnuTd7/r/Xzr134+NZYnnePseP3L7uM7v/4L0M7xf//UO3n3R5469fq1gwU+GZq9OaEN4CP9sqftIguXaEYr7LSmX7SnkhyAb/njX8sf/oo3k7oj3v6rv8t/+PFfou3k3uScefaZ68Suw9qa8ag6d24PPXQX3/Nd30Rt4N//6Nt5x69/+NTduXHjgKvPXGM6GfO2X/o9PvbE6et77wN3cf+j9/KKN72Gp558nvf9/HtYHi5PHaOUxqptQnTYukabBh8Ty/mS7emEg/kM33S0i5auyIIP43//9m/mkfsu4kLLP/uhn+H3nzj255mtOmarjtFoijHnlx6jNZ/32kd43cMPce1wydWjGb/30Y/Te78+5ubhApVgNKrv2JBYO8cbX/1SLu1uMjaZ3/nwkzx943h++Jhoul7QAE7ytWWkFKQCnuPaJ2AYa7PKrOg6z9F8fur1kXL8EfsKHs077NSb/PP2t3k6Hn/2YVqxSg3JcCrJAfgzV76IT7/8Upwy/MTV3+Tn9z+4LlD0ObLXL3De8o+++E/wzvAkP/xLv3Tq9//VT/w/PPzQS9je2Eab8yIfDJW7DN/33X/1XJKzfeEiX/d//l1uPfBmfv99v8UzP/zdhNnx3Fp+7De4+m/+PI98+z9jvgroO+Spn/XZb+L/+yP/DgV8z3d+Fz/3ttPo9Gw+x96zQx01xiiMMYKuZyVCKFbT9ZrR1gXue93refCBu5gvF9yobpJqV2gLpYBxhpJx6kk40fOisqa5ucAfLsWII2Uxex7u5fDLJQgaEhMpkpR+Ta1Eutic0KfNeV0so7yutCoKTpTezLJPrOkdQzCQ1wmUJBZ5nXhJEboEKYNCWc5rpTZKEU5CBEl43NjiRqL6mJpYTKqFms0ghjCgn8N3hXUP24kwTBK0GElBVOeyAZwSj6sQWfnAzeWcW/WKzgmarY0kcsVGUQJTdRzkaDS1qcUFXXNq3g7Vdl2SdKVNkSEXFCdpTSq0xpwNKSVCSgStCCj6GMltx0SPUShCFCl6a0SgZTSqqEeWkUnk5BhNRuisGDnHSGVMln5CTSQvl0Q7JvVelEFz8VMxRprpgyoiC3KvpT8jFlEg6BtPmzMLEsFacl2RlUajGTtLZSyhbahRqBCIXUvTNdz0HShLZWE1m5NCL5YSIdC3PYumY9X3TEcWk5BrhC7ifpocoxiFKr1u5hZz1WLPoBUxeWKO9CEy7zputR1JOdqkWd2+jZnusruxQzXS1K7monZsOEelMzF0qJiBnqwN2jmWUZKzrmlZtT2583Qrz9yu2JzWbG9PGVcW+kiVNbgaFSHRQ0yYykEpqKSQRDghQSaiLdQbhg0sK98KZbL073VzTW0do3rMaGTIyrCRoQsJHyKrtqPP4IwIUCQt+bwpNLSkxDA35EjOpY8l5VOFk8waSESpjC6S8ioPVLYBXC5PfFkSUso0PrFQgTZ4Jtlh1oF+KpYeSvqqjEbJt8aHgPUB3fW4cYXTphQatAiIJCnMqKxREUbJcN9oh7EbcWG6QXtxwr1X7ufKlXvYmAh9+3hBHCb9Gs5ZF1eEelfSopzpAsz6xL6HeVB4JTRJWwSycoYqK6qoaPrMPGh2YqLSglQPid96YS1rXkaW3a4L+E6kj6IqaU6W6xiziM7EKD28o+1NHnz9p3Ll3vtp247VU89gJhNJ+n3AuOpOdcgXHee7wT9Jx1q9RQ3a/AIVdvtL4rIj+SLznBLRB8nUjcCG0uAJOimBUHMsXjf5xAMzfFAuXgolGz0zvuO1X8eu28Qa+LaHv4xtOzn1+rtnj/E7+x8jBo/3TfHsOR6bZsy33PVmLJqL1QZ//K7PO/cZ//zmr4CDerMmn7mDD4wu8lcf/Fruq3apnOXrLn0633rX5546Rh48UYR7oL7Aa0b3nnr9548+zGreEPrEv7j566cQoTGWHTchWIWzmnumW9yzscV921s8uLvNtKrQCqyG19x98XzVvTSbDcI6Z4fOCasLp7yIAJwcAU3rE31M0tB9YrjK8fo3fip3XdxFWcunf8Zr+JY/+vmioHXyOKXZtJaRNrizRirAn/u6z2U8rjBW8W1f//nnXn/rL/0u157fJ3dRKFRFPtxNndBeZi3tomO6NeWLv/pz+OK3/CG+9Ku+gK/9xrfwile/hGoEWie+6kvewL13Xzj13ikmood20dEt2nOf/Ue//s2MR4aNyYj/7Vu+CHNGue5dv/0xbh0uGG04MY49MZRSfM03fxGvfuMjWKd58OH7eMnrXnLuM6yxbG/uMq4mqJiZ3zokLBpGJLZrw4Wsudj2PHJxk9e95qW85lNfyad95uv49M9+Pctlwwt7h7jNHb7pqz/33HsnBT7nO2B5MB1VfPkbX0POYJTmrq1NruxunztOo7HGnp+bwN0XdzHakdDEbHjjow+eO2a9Qd1hWMOaQnUnVEQqfIhy15mxa7eYE8lWoVPiG8evP/X67dQwDz0X3JgvsS/hi8xL+CL3Mr6kfpRLTEhdxirDt9zzJkb6dAKeyJAj48aQ5+c/+56Ll9nd3KZyTgLos9OOot6lONdDM93Y4Lv/5t/h07/gS1mhMK/4HO75lu9Hj7dOv0kUwZT9LjO7A6LzfX/7b1FVDldV/PXv//+cS0Tf94GPsnfrgFiQxBTjcYCw6uh9QtVj7n305Tz0yleweeUeJhfv5tJdd1M5y9HRnNv7Mw4OlhweLk/xwNd/PvmRWUGE7taCuOwkmYhprbp2kgWw3pQLskTh86+pWGZIdoZeknXOC0bENZTV66rxyYTpmGKA9ASURMJ3PX0ripmpNNCn0n9RGNUnaCe5yFSLGhxIAFZPa6YbEyrrhDKXSpI1KMul4/Mc3nNAjNY9rlnEZ3JJnLISBT+/7PGrTlQ9Q6DrPYtVxy1/yNIGvElkC+KHKegc638lIbDaMjIjtupt6mp0LN3LsXocCIJam1FBFbX4bRglKl7WigJf5YjO4DW0IdCnxKrvWDQr8a5ZdcyajmVM9Mqgq4qt3Sm721MubE+5uLPF7nTC7saEnUnN1BpGRmPJa9PssJyB73HGYK0RZsGA3sXSm7Na4ZdL/GpF7D0pSFVaKaF+9U3HYtHgI2htGVc1lXEiqewTtB7TR+JiRVisWB3c5mhvj4O9fZbzI9rlDN+2hK6nbTqWTcu8aYh9h+LYl0ihsabCoHHWMRqNGY1qqsphXSU9SFbjaoOrHMpoAtAk8MGQogEcyz5ysGrIMTEyjo1qzGg0pa6naDMi9gm/WBEWS0zfUZMZa6iJVCmQ+pbee7qUWcXM4eGCg4M5UVmisgQ0fYCojFTug8z9GBKxF4+eFORZjUXtMMUOlQNaZxSB3DfEpsOvWnKU/i5tDK6qGI0nbI4nTOoRIyf+N31KBEozPYqkLFmNyGaM0hWDqc5QmBgKXifXSVXmvTYiP66MOlYSPPGv1jL/k7J03jJf9rRdIIgSBEM5QUJ7oZbpWtBO+iSGtqtA7COhD5Ia6AGZ1aQoIh66rGf4ROVhO1fcvXWRl9zzUh566BEuX7jEdDQuqM5xUnO2IJ8Hmm46gRCTMTqiTGY/JG6nxEFOzFLiIEaWKdKQCUqKzYseDlrog1ovLvnMfpmRtT3FTNt55suGZbMiFh1iQXMCSsv6E6Ik49SGKy95Kfe//FG277rCaHuH0c4uGcPe/iF7+zNuHy3Yn50u0P6Pxic1ouP7nt73DPKAQ5NlyqIelleR5Y2Z0DCyKIjl4MsmpdYBgUIX92dgSHgy4pNzZihlBN40Gn0HeeRUdpbUi2nWd7/8G/hLH/2hU8eE2NP7Iv2szn9GzqLwFGLi0zZfwmdtPMLvLJ44fUytcZvjc4nA/dUFXjG5m9gNVIXMl2y/jh+8+c5TNLi3Hb6Xz9l5hPurTV47vZ+PtMeStb84f4w/ufUGHPpcT8BEW7ZsxUxFKmO5Z3Mba0RC0RqFs4ZF1/L4C3sSxNyB3qeURhknG+PZ13QFxoHTJKtJZ5TZEkokgWPP2ZOr6or7X/EAadXg0fTAa179MJNxTdcfR2Yf+PgzfOSxZ3njow+IgemZceHeK5i2IfeBbVvzzV/6Jn7sl3771DGx7yGPUZVhvFMz6aDNhv5Wy2h7SjSa5Srw6s/4FHbHE3Y2t7i8vUtzeIu9q1f5R//0J1Bkrl7fP/39EXWRrmkl8DgznNPEHHCbE7RJ/Mk/9mZ+8EffefogCz719P5807qPHfXGlIPlglYZHv6iT+HWzSOuf/y5U2dhdEXXLcndiiquUNqz7FtiE6j6jsvbU6wxTKcj9ruM3dhAK81y1fHBjz7Nf33rr9I1zbnPV1oRUncuwQewWmNSIrcdqe3QVnwQTo6m8/zCez7Ol3/Gq16UnjV4lqAM1lhpKj3xrDxz+5DLm5tMRhVns6UYI+O6RleWbnX6+inAAVlr+uA5O6LJ7KeeIwLT0HHJjPmLG28mtj1GaXb0hN00wTnLF5mHiEmRrEbZilGyPDu7wY9ffTeKTJtOv79WWnxKltAf9Oc+ezLewLmKNX/53BionNK/c3JMp1O+/Cu/jKsLxec+POW5lcU/8A389Nv+L46uHiOSs4/8Gvvv+QW23/wlGH+ncto6Kmc63eC7vucv8X/93R84fYgTKVyUSMmnLJx5bYQCduHK3bzsFa9ia+cSy7bh+b0F1/fnLLLlo088w62jHlNZnDM8eM/lNQ1UDAGHXorS3p8MaRVZ7c3BR0HwFAzqZZT9YkBohmRiMArN6UR5t9CEBuPAIXGgBDmqqPCRkzTS5rTui6IgOClngg/0q1Zk+nMGdUxllb3rBF1alc9OFHGaRELoaiFL3021UWOsIftECl5477H05wjfRM41D9pTFMp2efsEID0KiQSlcT314p/DWK5NaD1d23F7eZsDN6cfh4IQSQVXUQqMBSWySmGNxmYYBUfVK/SoprMlMFR6nfAopaiNY6QcvcpErda9crH47Fhr0JMxNRq/XJAXC/kcZ8E4uhAl4aykv1FXGkZjfM74XjyhKmtxWlMNyY0xrFXhjGG6uctkMkVry3J2xHL/gBhy8SYSBKLve9KqR1WObJXIiCgRJHDWEE1mpKR3qms65mnJqK6ZjGrMKEHvCV1PajvSfAG1RY1g/7kn0SbjQ6BLmoQjhUxsGnLfYbR4ZDljMFljraYe1+gUiQlsZXCVxVh5MFNMNMtA1/XkaMi2xqdElz3KjbFVYN73eBXYHFVsj0fUzjAyFpsVEUNSBblIAZM8NnYo35T+G42tK9RkRN97DrtE7CN1bWi7ljpW8n8FdjLCjGvCIghCqChJtRSFclLyvKWh/1mSzuQjXimi0mTnqJRGWekJyTmiBvbN4AmlIip7TIwkY4ipImsrtKoUMBqsMtIfmI+rFYIQU+TfRehiKLZlBX5YN3RmCKFkamaMEbqdFMUTQSdu6EPu7zbYSA5HohKSLqrQD7UGPTJYpfArUDGSfCAsPF3VYZzBKYWrFARh/ZhiyKq8lOhMhlGl0dUm1cXL3Hv3PWxPN0TV82TfYkFvch7maEnsynqZM4WKqxgB920rPuu+CVdbQxssy2DEZypBFzO3cuJahjrCC11iYoViu10rHJohacplHQaxXlksG5pVQ9f60pdUKMtkTOoL8hxQtWbzyl08+JpXM929QN95bs4W3Jqt6HJHePJZbi866vGItjlfCH6x8Umd6Cy6Ft06BnnOYaE1STY5tR9Y3ThERZFjTiHL86hFclXrY9e7nMUkTvDTIu03lPNODaEkxJikKnD21SScXaXBOsNLJ1fOHZNUIqiEKn04p0fRvik80Q1VsWOn595DZcO/evLtPN8cB8oGxQPVBYKXc1NZk2JknCu++56v5m9f+2/rY2+EI3oj3jtX3BZj5WgKva0j8v3Lt/OoucjjYW/9OxrFZ1VXODRBKBPO0KbAKgQeu3n9FM3vjrEWBXa3qvgF3eH6mYpUnKZRmqhOJ0O7d+9y4e6LPP2Bj3Nj73SSUI1HHC5W3H3vZTYubuFjZlsb/uK3voW/8k9/cn3cbNmw6hqMSecSRYDZwYwrWxukXhaxB69cPP9FYgSl8D5wdH3FgW+J9YiRmkJniKtM9A1MJjx/9QX+xX/5dxweHK0XnngHRACkmXyxmNP0kYPDo3OvO6OojCK2HlLikYfPP19mMmK8tbkOoIZx5f5LTO+5xK2jBXpU0aQOMxnj0+nyfAyR2f5tXI6o1EBaQddiuxalMtZp3GRC6hL7KK5+4ml+6z2Pl98+31tzcgzB451oZ9/51W/GmMxkYjGLTJcVr3joQW4czmgKRS7lzN5scUeFt52NCfdc3C3UAjHYNVnx5le9lHd99Fi5r/WekNI5NEzeX4pmKOkVOXVdjcaOHLEN6HCHZ9cpjkLH1ThnB8WoN7xktIUeyboTo9CdVNIsVeB6XvIfmw/hiTCXgPFOSBflfJRy6FVk1J1ftrW2pbeJF0l25Adv+29v5ed/5udOvfLKV7+KyiTun2Z2KmhSoI+JT/2X/4nv+uo3rI+LiwPS0S06rzjqzp9nGvpCyne9/6GHzx0TQiApRx7VJKPQypKanpQVm1s7PPiaV3DvfffQxsTTN/Z44oUXuHX7gCYrZm3PM7duk43BWM1XfvbrhfIGx6Z/sOZv22zJB57FC/vokkCsq/MMaE2J5lBrf7R1tXONeOS1h4ZUxCT4VyCJji4iBFqRS7U6B0GOxBMiF8qVeJ71XhISrMCD4vZdeiqywN1aFS7IcB5qsEbIIrsNIuFrhb+fYyQlCdJCX3zgzjwGA4aSSOtimjwaUkEmnxBDCImBx5P7SGgii2bFrXRA40KhLAuKhRaa+GD+Z7T4xzgj5rDGWnIW3zmrbUkuKddMaGlRQa8VXmmS0mhlUcqgTaHP1JZ6Y0LWFjOdkuqKsFpiWxFEaGNRcsqZcV1RjSdsbUwwRkxEDQqnM05nLCKPrJUSWlJK6JjIvoc0ou87YujLnDvGflPORE1RgUqkVAwhs9Dput6zypGu94SSKDerFfWmwuga7WPpD5H7PNrZLQppkb49JMaOqBRtkB6GxWLJfL6kDZ40qdATh01gM1hdi+hA59EYcsr0XYNLBm0rslaYUYUzcj3RFSmDMwmtViQltESjFfP5Ps9ejeRmyU61wRSLme7SB4NFEBsVemoDnoiKPTkrXClINvWIeefpo4LSd7q/f4RBMVGaJiq60YKKLKJQ5rjpf00zLc+FylmSUWtRQfbYWJrTszUoq9FOZOqTNOGQsyVlS0hKaM5J5P1jFpPLPKCVRn5XJ4tetx4U0SmVC8rA2u9Lo7FKSQKTB3S0JAzlqRAAV5e+E6m/zgjcMit28pgNpdeFBZ1KdKcKmwglaCqy8sdWigwxR+kRRu6RQhFFIg1ioYMaMM6weeUiFx9+kN3tbZx1x3N6HbvmNaSbh+82YEyl2DGoDlcmcf9mYMMl2pjxCW60ik/MFXsLeH6ROOo8ezqzaxVzr1jGxDIlqpIA6kFEJUu/YQiZ5WLJrYMDbs1mYkViMzl2qKpCF38mXSmoMhubOzzwyldzz/0PEFLm6t4tHnv2Wfb29/FZMWtWPH/zBbSxhPjiQj5nxyd1orPqGmwnFI8BCldZobPGRIW+1bE6OGJaUJq1R0IWtZ4Yk2TYRiogqfjTpBSkwjVsdCdGJq+bUu80UogQkkCwBbY7OwSBzKUd7vzIOQ+JsSQGdwjGrVF85s7DvOP2R5gFqZwbZXhJfVkKlEhlTyHVyOoOQV3sE13o+ZrNT+UXDj7EY92N4++hs1RbzhSPWy3wJUbT5sRTB/vMuz94Zn187U4SF45H0hAQ1AddnZM+prJQVexsb7MxGbNYHaMGk60paVpzu1lhDiI7Vy6iK4u9Qx+OMgbycQP4yaGVZjQZ49sgSMAdjrFOBAFiCBASahlZHhyRXYXvEjEkfPC8/Rd+jSc/8ewf/PoojYmWo+dv0N9BSS6GxGRjC90nmvkKdQdU7GDviPDoA5jxadrkvQ9e4flPXOfmwSGjC2O0q0iLGebMM2qMZmt7io49h6seY0A5xWSzpm86VIL2cMHzz+/x4z//29zcP92r8j8afQiidnaHeVGNLK62TCY1VWVo+1z62M5dpfL/0y9obdCVJeVM1/VUShbeO0wfDCI4Yc7M49AnslNok3HmtJJjRugLxqg7WUCBVrQmsp9alkzZ4rj5m1A265Q58A0/2f8+j6WTvXcvVhoo5xXCml5rw51R0pwHEYbztLvhb4++8pW8/NGX89jHPr5+7bWf8joUCWcU2yqzRSannrx1HjnqQ8Qqw8bkvIjHtRsHqPomvQ80Xc9TV2+cO+belz/MA/dfZLO2TCqLdRV9gj5p3OYOm7tXsM5x4/Yhz15/gYPZAX3foHImpJ5+sU9SGmMtq7aVREedSJylsIrOGpct+XbD6vacaTpxPU5H/wz1T+lPCWtBmnWfPiXxSUmQCEoydYIdkiWjKf0xcZ0wpbIX9N7jY8DHQlMT44iC6JfkKWZySOisj6OQDAP/LCPqRDFKkiTrqJLUJcnnhL7QqIwpFOuyZ2Up5ikBkcp3KiqXufTOIIEjGnSh4SWTSU0kriIr1bMg0E4UASHva2swRtZMo7QE7lrmlTEGXfqOkhJfMzXw/tQgIa1BCfoeckTMdi0ZUdzDGrKBgDikG6VRBtx0gupXaBtBK3nm2g7nDHZ0gTZFDvuebTbYqhyuazDZQy9m2BqFdrWo/KkixJESfrUUbzutqadjQitJafQ9UQHO4rSSpFKJKBExkT34RceiaeliJhYxIKWBKpBHPbFpCNYVo1LPZGeX0aTGGOiaDRazA3Iv59Y1gcODQ9qul77CEFjWNeORYWQMzjrpH+p6MBa/bPHtIUYnGG2h6hHTrS0mow36ZcNq1dD1mdVyya396+w1HZ3WaFuT0DSLlnA44+6Ni9y/c4WN3Ytsjsck3xByJqrSP6WMyK9HEfUwWTHSgrLMQ4O1Dhci1nuO0hHeGEYowqqhVpkNa4lW4Yw8L4ImiP+TBlIIODKTiaOuFCuf0SUpNyOLHTuyE1GMnLXIemuI2rGKiphr8Rf04hFWG03SRRRDJYxVVMkWhF8UDFVBIkLxzooDdbVElWJwedznpgqyaxDjWtAkLYmSXwWanLnhVtytNtnWNVVSmB40FjAQFckDXlB6wWkTtpxTSpGQNSpEfA5oqzHlLA2iqqesIU8qtl92D7t3X8ZVDpRax8GyMB0nO6dCmIJID4WMVPxpVMpUwMUqkehJeHZMi+phdqC4fZRpgyBJW1PHXeOaqWtpfc9e26NCh4pekM/gWfmeVdsxOzpkvlqwXMyYXtji4vajbNjMtLJMnMVZRaBi0Wvc5ha7l+/COceNWwc8efV5Do4OyH2DSgrvezrEwLTvz7MqXmx8Uic6IQT6rl83WQ7NSTqVRGd/Qex7coGBbVHBAeTGIhB6jGUjKxWwVB4QBZylR8WQRBVDn+BBnhgpSbE/B0XyBf4/M2LOwunMZ1uhy4mVqqM2Wna2M11XSinG4zF/aPMVbD/79nWi0+fAuxYf40uuvLZI98liuwgtP3jznafeQ6NQKVJVCp0yf/7S5/MdV39ynXp9IuxzLZ4OYD9D30XSmmxAW0Pn23NJjsRZx1fmLHVNF3PBpMt3PTPMZIR2DqWNKOycaTZYroTXPp1UbG5MTiU6t6/fIraBrKHTFUerll014Ud++nTjtVJAH8QT4Q5BsMrgO4+1mq7rCe35RE6SHI8yiu0rO8y8x3WRZulRyqINbG5MzyU5Q9Pt8CbhjDJZ3wcOFw1uXLF94UyPBGCCo73ZUwM0iXZ+np5WT6dU041ziMX7fusjfNpXvIrNhx9ilgJ3X76Hp979GLE5vWDkDL6VJsN+1QrNqKroVz2hTWhjMEaxv+zOJTknFc/I5++/7zxt056jTwH8+7e/l2//6s9nXCcmTtNFz2O3rtP50+enigrMWdBotlxx4+CIC9tbIuucMtHC+5++ytmhnRGq0ZlEOmehMKCFIXn6NZmbg+rd2ZFSJhpYhoi3Bt9GMRtVGpU0oFEZDtLiTJJT5uPxNzwn5x59EtpESkUa6Py5rSkLd0DTBiTjla9+NY++8hWnEp2f/PH/xP/2Z/8cOSVCiCIDGzL/4G/+1dNvohR9ijw4MVyozifYH3j8SZ6ZL2i9p+16nnzu+XPHvO7TXs8rHnkJ1ujiVSEGmyiFT4quh9sHM565epVbe7foFktxV88Jnfy6EmmTw/uelMz63IYCkUaKXclH0tGC3HuytlL4KaiNOJEOHbRI8Db0DkkaIHLQSmq45EyK4oGRGahmnDLnFLS/eNsMptLF5+ZY2EbW/FTeoDDhJCHOrOWny6dKmKKK/0ehnhhrcWPHeFyL/3npb8hePF6E71k2xeGCpYxKJegZgp8SAGnEy0Qh56xWoFbASIEttgs60yRPT6IjlWRLS+A1CMeUdcEoKQRZrcWMWsyG5LhiKDRIShdOEIPKpq4qlLNSiFKaZCSRy14RVh4zkur2slvhQ0AlSaQC0EVp8o4p4lOkDYmVD/jaYjWlL6v4tSgj6z/l+cOQQqILjRi+2kpo6ioSYy/PhJEEUitQzpCTQiF9ZkaLvLXyGRXKOmi00NaqirExVDETViusEdSr61Zk01FVlpA7QuxZNT29V4Q+4axhQ4+pogSgtbIoL7TEPjdYlaAP0tgdOpQPJC2VcW0sqqrBVYTWk1UiO010mWpzxO7FDbKuyNnw/MEBq2aFbROdqlCbF6U/raBP9D0qJnQq/iVZvq9yDuPG9EFzZQy+7WmjIpX5tuoj6ISpK3yO5NBjsZiQCMZQ1zXOVaAs2uqCdkeM04zGFdONmr5LZC8iUabSqLoiGS1CEDmTczF7N5qsHUE7QpSCxagUHrKxoMSM01aCIHjfy+eVQpTJgvrFxDr5WSO25e8BX0IWQXty1usCBCiS0kQtNNJFjDQpkJQgSUprUT4cgsy+FEaIFLF9IpauaUkmkeoRIWh6B8aXxBBFrYTBlNsoxqKFlh1jwmDW7RtlUZTErKBWZSdYo2l50HkuhRwfIz4mQowEL2Ikq6an2W9ZHFY8tZgwTxU1FZdszf2jhPOeo9mM/ds3mS0O8akjEeiCp/M9ofekrkXlwIXtES999BEubU4YOY0rbXjaWCnUaYuPmT4kDudLPvHcs9y4eYNutZSCghIRD02h4vXnC3EvNj6pEx0fpEJ2MnkRjRODi47m1gL6AtEqTYphvdgba0gUtZwonOdUfAzIEEPZas5ENJqKgidyp/4apVRxXx/e7zy8phQEJCC+wzswPJraJFLyx9/vxGfU47r8/PT5zULDjeaAXbsl75ISTy/3eKbdO3Xcn7r4Zl5WX4Jyfi+rdk+9vsw9yxNwzhTH1I5orCiuGa14/Nb1U79TO8enP/wQl7Y3mYxGdIsFP/WBD58SDciC2xbZ3/PRok8gtRIrG92ZQDQFmYij3U3suD7zWqQ/WLC7cTfMM2pq2Fu2PHX15qnjvuD1j/JFb3iF0F3ucA5awWQyopHVtNBezgylcM4QYmaxXKC1IUclkuEqkLXmx37iZ0/9ymQ84lu/4Ut40xtfjt2s0JXlu//qv+WZZ48r39oZ9MRiqVDc4XP7RFysSBWMJ5bqDsjiar5kvn+beAbazTnziWev4h66i6OUmd26wdVPPH/O48dozc7uDnE5Y4ShOeroux7lA5vTDTofuH5rdi6BnE5GvOENr+LSPXdhM6iu4z+97R2n39sqss503fkE7dm9I7TRVLXh4oUNahTvf+7aqWRpMqr46i/49MJ6OH3vQoy0TYefRvqY6HMmeThcnk5UX3nPXUxqWyrIp8/BVk6ev1SoEWdGjAlr3R1Rwj50jGrLLPXcTC09ih9anr5Gf859Jv/26LRf0AYV31i9jofMBayrcZMx33vjrbT5OMFLOeJTz8jqOyZZi2XLxpZfV/T6MwWW2bLh+s19QkwsV6evR9u2/PI7f5Ppzi59CIQY2L+xx/vf995Tx41e/UXc9ZlfzVbbwq3zaOPHnnySjf3b0iMSA3s3Xjh3zNb2FbZ272XwTRkULlEZGyJdmHN7dsRzN65zdDQj9z2aYzqEUkID1OUzpAJaGusp6l1Z4wACtLdmJanJEIb+mxKdFJliQReAdUBw3M+SGBB2cTTPyO8I+sH6dwdqWaZImq97fgTVP+kbNtgbDNXWVCgz0vjsSOttpxTfoiRcRmkwFlNp6lGFs1qocjmUJu5c0BpO/Pn0Z0veUyrWKgvimRM6IcpOq/Jv6VnNGoKOHMUV+yxY6kCXJHnRaEkYVGEdaANaYa3COYs1GpViMWcUdOi44iyIjlJmnehgbOnJNCRMkcCP+Cj7tUkG3Uc5pzIPN4wjJU2TPZs2oRGfphwzXetp+4zWFa5WmNBjosfEgNVWipV5oBBRkIpA1pIAaWUxSp6JEEXG2yL9MVkrkk+l4k+p+mt0lC01KrnPU2Ux2mExmCz0JfE6CvTtkpgVfVCk7GnDij542jYTk/QluZRxKjHWhg1jpOrfekIwaGewul4XKHRMJCV9YilJ0zvaEF2Nqyt036OtIU0cwWlS1sQgEtRJJ8gWkzWbozGT8YTxZEJ31JF9IjY9yXfQB+zQF6MV1XjKZoSN+YyJ72l7EQpqR9KMY5UiKC1JsXHoYmqaVaJPgZRMoRAeJw1aK+rasbExJjqPCpZFK0Iuda7J3oMykmwMsu7GgnNoV9PHFhUVfYj4kKhsxhiR5XfVmOwSi/lhibGsIJMxYkAQsVRQ4oJ2rssTUVzRBlqY0bokKMfKYqE2aJWYRc9hbOjzpvSOlX4wmdyZ3KbCNIhEehTQ0xEWkZA8jBMhGZZTwYHqbHERTJZ+tlyqI1obYgg0qxZtDVVVS4Gx0FtjLlTXlAh9T/KBPkTaGPExsjveYNE0HK6WNF2H956m88ToScHTtw0rFC7vcKG9xKbe5iWV4/4USftLls2C21df4Klnn2DWH9Kxwqcoa5LvUCgqZ5lOHBt3bXPl8t1c2NnE6hORl7GoJPPIx0iaL9k/us7e7dus5jNiV/rwKfTknCXJ1/9jFsTJ8Umd6OScyIPnAazdbA2aCsP+7Rk2D9UqJQ8awqdOIM2luSQjSjZSVAQdyTqtN6iTQ8Q6ip73nXpMslQxspZenHwH3oxwTgUuPd9wnklalMdQZWLdgSaTgFSy7pPjI8ur/JNnf5G/8OBXsaUnvGf2Cf7xtZ8/l1BVRuOMRqeMimCi5YvqR/jl7nHuNF5mdqhqx6IKqBKsnv3saV1T12O0rrg1W3Btb+9cRT9nRUq2PKN36JEImWQy2Cyc5TPBeowZpSpRNzsDCvRtx0fe/X7G48/Eu4qP7h/xe7/+uyzPBLpaS/VxvcmdGTlmVvMlKmWsFhncs8NgUEmjg8G0GVYRFSLGGKIyeO8JZ9SttjYn3HP3JZy23Ly6z2++9/c5OlqcOia0Hcu9Ay5fucDuxfOIjtaBakMaUdumId+BkliPLNPJ6HxlP8O7f/IDfO6f/HwefdX97D19i5tPng9GM9CtOmbXbtIdNdio1tKaMUVMZdjYnp7zctnenDKdTkgGnnv+Joc39s+9t6kM1djdsT+m7T1v+60P8+oHrrAxcjx17TZ7B6fluVPKzFaBjZE9h+gAzJcrsoLp5B5ihmdfuHnuGGsVtRN+vrVnEJ0hmDSadKZ3iayQWxpEgOPsZzcL8RqwE26EBY+n+SkvHRDj3rM/21Ujpgh147n+Nk+n2WmTYvlwOt9RVZNz3lIAz129zrwNxJTpQ+C566cLG09efYHpRz5OzJlbR6ev6fzoiH/0t/46X/yN38z0wkVuXb/Gr//X/8Ls8ODUcRcrzedenHBviFydnU9U8+o2yXRCscgJE8+r4mxtX2B79/I6MQFBPWII9GFF7wOzxZLFYoH3nWxox6GGSBRnJJiLUgldU4yVaFINCkU2K/obc3RB4taL4CCbNKh7KQUpHjudn+jPGdCWARlRujTRl6beXFCcARnM6x7PYXWXJEsVVEVM/USYQOVh5xL6C1qjSaUv4Pi+q0K/tEVmWTkjcrmxiBwUdTelVGFnS+VdpUHpiXXWpkoAp7II9uio0FEMJfGglqz7z1IfyE2ia1v2OeC2mXG0EURAQym0NUXKXJxGhl4FZQza2iI6UNCwcu8GB3YoKmVaPHOw0pMToySOqiR4kVy8czQ+g4rFY8RUKKsxMTFRmhDBWzD1SKh0IbNYzTkyCr+1jR7VGJ3RaUhMDIMQglLin6W1Jp1AwDJRvtnaEJYinGElqR4S3iJnN5iUFzxQkLAAIYCPEnCKj5/0bcSuB2vRSeNGY2Lap28WhCDiBzvb22gUoV3iQ0edeun1sZrKakkkEYQda0lUotalS79yzDTLFcvGM00VTmnGtmZ3e5daZ9plYL9tMCFTqxFTVTFxI0ajCdY5vPd0izm5bbApilAFyDNoHLqeYOoR0w0YOxinntpHohIxHGMMXQafNRGHq530F1krsyMlYhZz9hijoHNJKKRWwaS2NL3HaosxY1bNkhuzBQtfc2nTsDEyiPot2Noxmo7IXUPKTs5BO0KRCZcHviKbRExBaJVkMJpgjCTH+SR5ZpiDwx1VpUAhgbbcbAm21Xq+R0wlj0MbM3thwVHcYpIqoXIqyDqtqWO61pgwzI9IwkPMpDYTMGTt6A4zeaLQVuanx1BPnOBNXaR5+gZhoyaPnBgW1LUgMyHSpkATPX1RTNQ+oKL0CrbeE0LEYOlDT+N7WYtJovzme/zsgLxaganxo4vcpTyXdiwPVJtc8R3+xoJmdsDh09dpjg5ow208SwENSr9fNaox2rM5HnP3xQtc2LnA7s42g6kylFg2DolYy9GiZe/giNVyWUSfhsWr3BdRikHfcSe88/jkTnSKFOFA89JKYZXGKYMLCj9rGBVoXiaQKnC9XicgqThLxb4kO0lUcxgQnjMpQiKjbXmfOyUgUfozBkWeO5Vfc6HKDdW2U0MpjGO9MWm4g0RzFp+DlPnzD3853/2xnzhFdXnP8im+7+mfpFaOa/0Bh/G0Y/xrxvfxhZuvRidL7L00uCvDV05fxdu7J+7YObQygYXriYYirH7ssj6M/cWC3/3EE9TW0fqexZ0oX0aBUxh752D3F3/7d9Ba88ZPeS333H03ujpTOdcVyTrqUcUbPuP17O3doj/h5TI/OOI9v/rbWGvpu57l4nSwdWFryjd83hulVJk5d39BkALhggsaeKfKga1L419WVK7CuUbMZ6NEENKUe/oBuX5zn3/2Q2/lwvYGi1XLcy/cOve+dWW598oOajxi4c8/O8lAcpZsK9AeH+6ENmlin3nj61/KO9/xQZ599jjoXR0u+bUfeSfTCxu0i5b5zfOVeQUYlRmPEqnO2KpCBcVq5tFZEbL0GJxVM7t24zbN73wIZTWL2fKOHFqVIPT+XG8MQOcDb/vtD/E7v/8U05FQD/fnp5/dVz74EHsHS/Rdm3e4czBbLpktlyyWK4zWHJ29/5sTHrh7l/FkRFL2nChEDjKTfAZlTj97aznepKhNxcXtbW4fnb5+R82ClW7Zz0cs8unn/zP0PTyoNjFnkuvn8owf9x9hEhyz3LHfnleryzkXJ/YsgeGZ8Xe/73ux1vHGL/1S7n3py3n25un+mKs3X2D0zBPklHnoNa/h8Q99kHZ1fG1vXn2en/3hH2Q0mdCsVsxvn0b5qvGUz/icr+Clfk6V7B3lta1vscnJtzOG7Y2Nc8f4PrNqwprO1bRiRDhfLpjND7m5d4Pnrl2la1cYEiqLuMHAcCqRKFpZ6bXQw99lrTVayx6AwaEJ+w0uHaMYUOhmqCJCIPc0pUgOgeTjKWnotWJRESAYqs7q+A/HiFFJesTzpuwd5edKZREMiPFY4GBIwKBUe5ECjC45GEroLiUX0/ZY1YwQ1yar5MIkKDlTQvxtVEGEhthgCMR1lON1UuiQRX0jZeilAGdGgsSEEEhLT8eSQ+YcVB2rUQQ1qMzp4z1OqXWSo6wlD14g+gS6NRw62OoWKWplHdpZ0JaEgSEBUhltHc44olYkxGwSo9HGYmxN6CLJ94yAHCOVqRg5S+5bYtNxePM2192I0T0XmSiFTWI+mdHH54T06Mp9GASKSvKidZG8hoHud9xCa0AVNT9EdthahSuBdVYyZ9veo53Calk3rHMoZUnZ46ymmmzgRhN0vg4hMzIVo4KqRN/TqCUhtuRegzNo4zDOlGcqSYLsRnKt8ZKEaEvykabrRI4ZSWhNEIQgppbuaIXuEtvKYYxhYhy1qyRhDlGSpRQxsUcZRUbQRvQxCpdiwGrFxnSTzYXHxw6dPT73kKUnRamSJGqDiVHQQzj1jOZQCgYRSFH8dQGbIlWMuJJXrFY9fZswyaG0pXIlAVFy65JDhKiUAgyBwUoggxKkIacOWxuyssXwNRBSpI+ZPhavGyUUTD3c9TJXhcRTyhjrVghZCByekXMsyESbOWpb9tKCzTymCo7KqIIKAbVBjxTOO/ruRLEepFevSagqYfqIVhq9aclkYhZpZqtBLQPtB59nEXr6rZrbDhaFWhpyoose7wPRe2Lw63mYUib4jhR6kh7R9S2LdgVEnJZ7oUNE9x0ug9aObBou15oLk4qLecI4TFGLlnR7Tlgs0KEH30JelZqQsH6mtcHpzLgStTkfAm0XZP4lYWE0fcditaJZrDg6OuTa3g2uvvACzXLBCdWKdaw2FI/uUKN+0fFJnegIuiKVFWMMVmlqXWGzgWUgN/1aHSOXTVGpUnWCkrQrgk/SNNpFUhgSIKSCd5a6ZqRGls642g9DvCFKUJKCIDJnhjZK+oKGDffkdwKMU/IgJ0NU7tw5AKQ+QoY3bL2Ev/ySP8LffuqnTr3+eHP93O8AvGp8L3//gW9m6iwqZIy2aynVT58+yDf61/Nj8/ed+p0LesQD1S6r0ktnnKWqLK996CE++PTTp46dNw1zzgdq6++ndHH/tVI9PzNu7gsK0GaFd8IxPjlsPUKPRmDgnvvv5Qu/+Av57z/330+fw9Gdm+PvurDN3/q2r+XKzhQGfas7op8ZtJaqXMwodX6adG2Lmo5IKqLGE/Kywo568mKJmY7Z2JjwlV/x2fzHH/uFU79349YhN24dvsjVkSCgVhX0ijqevz5h0dEfNFBF6XPo75CEZUN72HBlc5NXPHIfzz23dwr9WB0uWR2+uAZ9SpkQAsZpUBHfd8S+x44d081NFvMFlzfG/PGv/hx+5Kd+49TvHhzOXuRdZRhbUelKVJ1eZNw8WsD5/ItxXXFxe0ImMV+253yUTo7Z4vz3U8BdF3a4eOEiWWsOD2fnUDefMzGKcpY+R03NVFbhjIQ2I2fPJfuZTJ88PaeTvArDS/MFNuKIb68+m3/Q/9rp75yXL/IsykgkQujofX1HIZSnnxAk9spLHwKTmd8+jeh0R7dZ3HwOUmJk4Qu+6sv4hf/01lPHzG7fZnYmwQGYbGzwprf8UeqR44WbV3nw7ntx5vz9UylKD0yCpDT+DsnQB598hut9KuZwga7vWayWrJoly9mM1fKQ5eFt8AGLNECnSElocslPZBMdfNNMqawrrbDKYLXFZUtatqjWF+VXqRiXkO+4AJUKMyBEqeoWadmhpwkGTvtxwK5UQX1gjfIoo4ogW16jPLk0N0szu/RrphSPkaKc19Q9tQ6u5LtZo7ClqpyH5CVHSfbW58NawpUSjK1fGjwyzIA4lO+e1drDTGslYWAULzClNXpHaDs5KfCasAzMuzm3aZmZSA9FaU6SnFzocUoVkR5n0daWPiPks1OU66IpEuBaolJtUK5CW1f6YQxJG3AW5QzKyl6DccS+w7qK0aTCmKJSlzO97mlTD0ZhTCSHBpU3wMMoWXLbc/XadcZVxd3bNROjMdqscbShGk8phq532nX1mNJfYcg5FkU+td47RGlORE9UBqMzRkXxFTKaqANd8tio8El6kMxojMKQ4oKcM248JfUe5TNOO6xxjIwlhUhMCqUclRlhVEXqM13yEBSVE1aITnqtvrc2DE0QmpYUM1pZuq7DR6CTfp7l6gjfBpzdYFrXqACVclKASpEUAxhzLJvu5RmzVS1+PCHg+xWajKvHbO5sc7epMLMF8XCfhe+JKUpPbwSdhUFhtRWx5eFBDbFQHuVZVgnpMwsRkzOVUTjfUvlAjSeT0NqRgKaLxCT9Okd9YLFqMBEqNDkmdM7EHPFaE42TQkKWXiWzMcaoEf1ygW8bfMr0OePzGl8l5+N2t4GOevr5KGuDEiykVxlRgVakrGhruOXnXGabKSOsMagoU0LVoIzGOIvtLOFEnKiMQldC53OriOoyakvmmfee3nuMNaiYMXNPePY27Y7hZtVxu1vSFXPhlGU9k+JKlLmvywJSTO+9rvChR8VITJ42yVpgk6IqBYGcMyl68mqfg9t7bO7scpd11D7Qdw1V7CG1KO2FglaujzWKHAOdz8wP5zxz7QXmfcKNpviYiCHTe0GblqsFXdMwnx2wmB/SLg7F700L2nwcAQ8CEqXm9Qccn9SJjjUWZy1ai2u1xcg/QdMdrnBKPEmE/qXWGuhGKXlwNQiE6skpSpVfF151UkXi+PTVFOOwE2LqZ4ZSihhEJnCQ6zw7Yk4kfQyXnx5CzTBaFtaQwh0bt0m58JETD7vLfNOlz+JnDz7APL64AtobNh7mL9//NYyoZIOPUkHJSnwEtDI4e8ZkErjXbdPVimABq0lK3KcrO2ZzPGHerO74eQAP7l7k2YPj4OnmbMas69jcGnP58iU2r11lvjr/+9k5zMZEPDdO/lxrJpvbpBjxTcP21haPvupRrj1/jcV8ce59hnHf3Zf4s9/4ZezsbgpUWqpzdxqqTG5yKi7Y5wNLVTYVqyzzxZLxxLJqFGOnaTrPPGcuXLnCw488wNNPPHeHT5HxhZ/3at7xax9dJyK39md8/InrPPLS+5lO6nPH66xEm19D6ALnnCEB38qmCZlv+WNfSEDzq29/77njAC49cIl22bE4ISogBU1NxqKURWlpljV1TcwKFRT4yKvuv48H77nEs3dApgCctVy+sM21m8f3//cee5bXP3D5jnTAP/TKh/iNjz1zx/fanIx4wytfws7WhM3NKZWz52iHo5FsJovlnZO4lz50P69/3SsIOVO7Cq1X5+hvqdAnxPn8fKKDiuJY7f9/5P13sG9Zdt+HfdYO55xfuOGFft3T3RMxM8AMMkCQABgAwqJJMEpMIk2raImSTblKsqpoSpSrxCpbRYjlINlly2VZJm2rrGIQVbSKEpNJiwRJ5EACJBIJDDChu1/3Czf+fuecHZb/WPucexvBIP+c0m/qTb/77r2/cMLea33TUk42A0/Oz3n68uUv+nrLQ4Df5j/Ft8jH0Fp5JFu+1L/CT5b3fsnf+cb9R/iem59dv/7s/JK3p0s+6CMf6R/xenfOW/PFL/zFfKAeX0J6/z2leYJ0MNCkwBA9n/7qL+cLn/08ly9/ka6yPU7Ozvj6X/er2Z/umUsl7Lc87hzPfhG2TkURaQgzyvSLMLo/+FM/w9nVra3LOVPyRJ5H8mFCyoSWI6QJ31BxQ/4NzvUtltahOKc21NEHK7AX2bLzBBy+OuaLI07NbyIrAnjHspt3pBo7lS1SeWlwljO/NiSrPK6d0EW7L2LDRJ3DLPEAjdVZ4pobk1OaZG0JOliebJHDOWeNzhKH7KWhl9X8SLLIpVp62t2bXFgpvVsO7t8arSFyyjpM2y0StnY8bBiizSlRmuzNK/M0cTtNvHQTt9EA9+V3lh7LZGnWu7TYNQOK2udlOU5NLrj4cjR0aIgQooVFiKdKGxAaA0Sbn1Kqgu8gBHwcTG6qCrWi1RHmGZdSi30u5JygKl49SOCYEs+vrjnbRUvh+nmaBV0+yP2DV++z/fbemyoRTQ3srHVNR9Va8V0kzBGfM9XdSbCryza8UgPSbZDY4yXg5kK+OXC8uDE2cUoM3ZbgBwRPqY7QDXgXmFXNYzZla0LVgdhwVQNMPUhHrRlX1FgBKq4s0vdiExFqpcueQTuqE7wLFhrhofeWUKooJafG3oAET02Nc1hTPu26FCd02w3dNHHuI9V5rsYbDmki18JxLkzVkYcOCHdphWIyTajrEM6GL6Jq1370sBkCWToySm7Fu4sB30VciFQ8xzlzOyWbedT8eakxtoIdtrF6umpSfZwxYt511JsbitqdmxGqWyRq926jxqbT1oEFJzGb8SJvNc/ZTKV6oajjeg9Xk3KVRh7Knq0Lbf1pLDHW+HV0uOb0EXH4jcdvI0ECcayUainB6iwMa06J2HXE4nDHgjw/UrJy211zDKWxPneMk4ErFe+W+8/4EVE1dYH9M1ltSPsSh41aWqKtkk1G6pVNEB6LsKkzc5lx9cCcr1CZWcaGOswXdJhnA04vrrmdfpbPvP0MQr82UKUUcppJ00hKEzqPltFdi8nbBKTdZKu7r8lNfzEC4Jd6fFE3OjFGQmd6RSeWhEG1/44XB5gr4m1Qk9aGzDcWwQcbVlemQk023FM1m4mv0ZGi8K9+7Dfxez70ay2iue857beQTD7yZPuQ//Tb/h2c92jJpOPEh8JDjNa01zyXHd/x0d9P0UyqGXXCa905pWacOn7ro6/n1z/4coLziCrbLhJDIDhPmgplKvzmk6/k1z76FF0XERxBF30wlHHmdX/Ov/T41/AN20/wwzc/y5958V3vO069i/x7r/9OPrh5yAO/t5SetumpWKoNzrL7f8v+03xaH3Acr7hk5PN6ze0AF1EtGYUW343Fj370tQ9yfbjlZ9/9AqvGBPjQ41f42JMnPBwGPjl+AJWKjyZt6IeeCjx55Qnf8g3fxF/7e3/7fcj6hz/6JTx67U1SdXzoSz7J2fkTXAhsH+54/PgxUypQTEG9eXjGV/2qr+OVN1/j4uUFP/aDP/oLrpP/3q//NXzNpz7KG6+/QtUJHFgdpXzNx9/gT/5r/7wVVc3wdr7dUMtCeBe++iMf4Dv+ld9hx6ja3IRHuy2aDSXugyfXxNAH5jkiPpBiJJfKr/22X8Wnvumr+Lv/zd/h9uKuEfvIh1/jN/yOb+J3/oHfye/88c/x1o/9GHJ7hFJ49OAUv+n4wMff4N/+n/0+/DhTU6LkzAcenZJKYegDISof/NBj/v1/+/eZuXWaUZQPfeAc10NwHS5V/uDv/ha+8Ss+zJ/5i3+Xz36hNSUi/Mrf9jWcf/g1xpuJ5z/1lI9/6CO8+vgJj07OePbuOwzcItGRDjMBx/TyQB2scKNWPvHhD/Bv/r5v55989l3+07/4/7ECrm0Qn/rSL+G1x+e8dral9zZ3sHNC9BDCknT0/sdv+4Yv4xu/9IP89b//T/hH9wIavv1rP0nwnrgZ2gA75X2JWe2x3W74yIc/zDge+PGfuPOanZ+d8skv+RiPzs+odHRDtHtcHK+/cs7Jfo+NDRQ2fVwR9uA8n/rwmxRVcplNHuudDfIrVlie7HeId0xz4vr29n3X8SAdX+1f5+PunK9zbzQvIJxq5A/uvo63ueT/evX9pHuy06+Mr/Kr4ht84sEbfG3/Bmmq9NsNfRfZ5UieEx/tH/E/f+M388d/7r/kUOdFZcPrb77Ok8cPkZR49bVX+HW/4deZ10GV80cP0DnhfTCjc/R8+us+zesffYPry0u+72993y84H1//634lZw8es3/8Cjrs+cCbr/HpR2c8vjrwdU8+wv/id/4b/MzxbZ7OL0mS2O63be0EinJ6eso3/vf/Oaq4NZo1H6+5+vwRqdVQRYqxLaUAtZnXzUwiBGoxCZgTa0JNhWXpRSFGQohLu9A2WAtidVWYXxwaAwNL2bokqUnb4FFjdGrOzT+zyNWafA1sOl/jAFapTWt2rMAXxLUmmUW21v4sDY8swJqy5Lq1TsnefWNYvBOCc0Rnmv7ckq5SLkgMq1SPuqSnyZrypix+pYWNqivjY8XB4i1tRYIohDsGSFGcClUL8zwx3h64mScuEW52nrIxcE38EkloR3xtG/Se+VnEfKgeK+zqPZ+DiEnbGohkaVUODR4Vj8SIxkDxDvXGMsQOQhfwm96GDudsjbJXXOwhJOZJQCp9MFDz9jjb1+IYUyG7QPVulSWad0lb2EW1YZUiy6m24Jz2M6pQtQ0WL3ZOitheICJ0XWColSFF5prQYrNXaptJNM+FYyhc396gonTREr7GpHzoY1/BfBy5ujwix8maGGhqC0Grw8tAZUIk2fsVtfcnLUzD+5ailqliBv8YO0I1vwah2MDQwxXH8ZpSE6LKYbpBpUMzXJUj0UdOb2/YxsgRwY1XdjDavCiW+qgYo0YuzNc3ZpJ3nl48IQsb2ZAw0FddG+WAkKnEtdm2hlWqormsBbeqxZ3H6BkkmK+xRadrtkhmX+16xjtmJ0wt+h1nkeaxj/Q4G1XlnQUi4HAVYuzoug2aUlsT3M8DpO16dnIvQbQV8GtSoF0ybZZSa4kTLLOqVCuTwrNt4vnNgSdh5oTOhmpWRSYxdUxZhZxrIIl2Qi7Nf70TyrHN1gmWHJlTocyFgDPPWs0EX4nbCYmLEmGJw17mQCmu1nVtpTU6xvAqWgtBzacY/OJ+kdaKmhKnG7Z86I1X+IqzEx5MM/XmBj1cc0xXZJ2omlmmAlkzJ1QSFeFYK+M0oxfXbYirATZoZhlSXGrFt8O7NJj3a4qGTLGsor/UrL5f7PFF3eh4Z3I1oGknG1KXlfnigBfBicmP3EJnBtfWkeVUNp1rq9HFmdFJnS1gH9s+QQHfdQx7M3irGD237Tb8iidfiguOMs/Mt0ebcHs4mhZUbPjVV27fNGZGlOKyTcVuqN2H+lfw4hi6YAPWQqCLPTbgeIJaeT2cM2w39MNgN1K1wXDiQILYoiPCl26f8NHuIb/94dfYQCpnmetOPIP0Le5TCZ0zrahUVBM1Q04VJ8pD7dl2r3BVej6fX3AzZF5uRrRzbfNX8GbwUwddF3jUn/Pw4QOGrud0vyMKeJTt4Omc0t12iPOE6G0zcwHVQClwfvqA3/vbfjcaPSqd0eWbiOt6FKEbel770ANA0SCWNhM6pFMcA+XyglSUzckJ24c7Pv7VnyDdZG5emDG8j57zsw0PXntCDpGUM1FMSlFr5cHJjoenJ+anaUiOpSvZTVSLcrYd+KqPvmmjLmqrT5yhH5tdwBcl3Srb7YbDMTMeEjJVvJvZO8fZ2QM+/i//Lh6cnXEybDjdDtR5ZhL4kX/0Hqey4xNvvklIo82i8J755YFthS9/9QlSk9G4AlWU0PVMUyZPiS4Evuyjb5KmIzll4q6n2/V4L/SxI99c000Tv/IrPsLXfuWHeXZ9xXvzyIsCbz8fuboaGVLHxz/9CR49fsyjzY4v/cCr5It3mcsI0y1dH+h2PbfPr0BnRAoueNRlPvTmI958/Qnf9I1fybPnt/zkz3yOG8mEYUsdj/j5yCtnJ3z48Rldnk2Oo/c08fce0Xu+/ENP+PgHHpJLJeVCykoqlcvrI9elMhWTbcrmFzI6znlOTk/YbgZ+9Td/EzF4as4Wexs8EgPdbksMgs4jSmXoeyT0ZBVStkWgasZLxbvAw/0Z8zyRSiRrMf+fE4452byDUuhih3OeEDtKMamAw7EpgU3peKxbkk70ISLJ1plHYcOp9Pyxza+xSFj1dN4TvXkIJMNXPHiTF88u2fgd225DzYk8FaYu88HNY/6TT/7LzH3m6g34ibNrLmNBvaNqYbvt2e9ebcy1tQdo8yTqYuxUTk9PODk74bf+D17HEqRcS2sC9RF1PaU74/UPfylf/5GP8OZtoXt+zXQ1cb5/wOl2otI1M20hlWysDtB1wpNXz+1+asSJphtkNhQXYfVYLgMzrX+oViS7xriAFXwq7b215B0f7nxwuqzmrQspSro4tvv4/dztIlVa/C7a0Eddt/WFcbmjTXRhZ5YGZiGGnNjPqjYWp6zNTVWTQNZS7jU6tH3HnsDKL2Nyojg6cUQxn5FgRWBNhTxlQhdZI6orrN6XUltDyNrMtfIEluZmbYuk2SuaHNcAYcUAAQAASURBVMRzNyC1mJG8ambOIyMjL+vIe13iZudaahqoawWgLZmLiq41oWCDsA2B9l1AFg+sYkiuD2hD/xGbPl/N4GLFfZvXUtTjXA/iqKpkHFNpbEtxqAbUK64b8NNM0mDP7xzZwdzkUF4dV4eRSSE7T64eT7FCXRvbp3d5cHVhutaidZmpZ7Nblhlg4jFmuvmj+uAZYmCaPbmYHF4b6FkVssvcXN9SM2y3fWs8B37yH/wkLifKdSKqgWs4W7tqTWjOUECKawMjjfooNpCvBUwYq6PEZuQUpApSHT4n8jxxstmwee0x++OGR9PEi+sbPnfxkovpiGiHL54XLy848R2nKL0qfr4l1ongjLEwb3BL+MOk+mVKuGBFfOcCUQJDCAY468ScZ1KaEelZBpC51giv0sFa20yaBjI781sPrrP120WcjPhxZsr284rgQoSoxsjUavVOsftSvDdGQkyonqoSfWTotnTbLfPtjTU5LCEDWO2npvoxhpUGki9+HVZ/6ZSLsY1tfViLA9p6UIUjlcswcyszk9oMMlEFS8xGEDTeARTSG+NSk81yDNthTbEM3qNUSimklGwO3CzIWPCzEgfF19wYJ12ZXm2BIA4LflgDsppqxZgdq2nVQXSeLBaiURtzuN895MmHPsI3vPkGr2WHXFxy9ew5T6/e5UW6ZCZRaENYl7Wznc5Vmru+5EhtAIMs8vD2PkScsc00Ke6ysCy1vdytn/KLpXT9Eo8v6kZnTTzBUD5PW7Tnwnx7AJcBZx4empmrKjE0uk4xtC3bRoG3MAFEcc4ow3XaoDdUzqj/Znbz7QaQSsoZLZipTg11yPNMynlF9FSMnnTOhvs5sWCD6LwFKmsgVo+kQqVSJkPytRa8a3GKRdugt+YFKpbD7nwANbmQzAXvrRHELXiB4oJd7CJW6NRUcFFQn6kykzWDE/KUuK0zL1ziqZs5UMlFbSFyLYgBpeJZY129Jww9ru+pudJFwfUdOeV2lcl60zjfUdQhPkD0SLTmxUTZnlqFMhbcrmf38AHzYaSkCe881QfUOUoqaAHfbRlOMje3NyiOY66kueBDJGJNy2Gceeu95/jH5zzwph0VhCDB7h9piwx2I9aybHMVJ54qFe8t8c2Jua7EGw5Ysg2/7LxjStCLkEWYi5ILSHDIpKAZd6KMtyO+ChsvPNr1lMvnMCU8VgjkUgibQKjYRlnBJj1XUq5kCnHnGm3rKNUij/thoN8opVYijjorVy9v8LkSFLQWJAoPX3vMmev5qR/7LNe3B4SeiQpj5dlnPs/mlYdcRsceCK6ieaZ4zzHlhjiBhIDLSj5MjCmxf/AKHbDrZ85Pttxe3nL57IqaZ7beCr95numCN7OzKDH8IotUM4R7UXwUYojkCnOTX8iUubiZOZbEhNwhru2R5szlxQER2Gx6FCytxjWPq/NIZzr/25cz1XubEC5mjC9FCbEDrZbIFgNzmQxdxEFRYozkebLBocGTkt2PpSghWBwuy3UkcMPM0WWyZop6YrAlN+eC30Z6F21Arm8y1qWYR/FDxEdhLhNd9Thv92yuM1V6ojqCdjAr5zVyQJnuSYW0SZlso5aVcVCtzexN2y4EidKKvsWk7amuo8ZzHr36Cb7yI5/gg0T6y2vGl5e8ffmMd8olB5mobmkAbPNyYk1KpWKzyT2lWvQvTtCshmouTIszlFzU3qM0oMGS/s2HYMNQvT03BlytzMS9QnttfrNSjndzd9pBaZuv3ezLl8uGT2Py9R4quVTxaxAF3DGJ4u7m6NTFt7lI1kzibOuzTctYmJ4FVbOlxwosUzmZ/Dq0r614KtQxWzKmeJz6uxqiNM9ILtborPO59F5FsPiSeB+bY6CeHTUpioq9R1RNfcDMzTzy3B15vp2Z4t1zirC+1l3GmKkcgot4Z/IngiDB4zSt+5a6QG0yNG0sE+JR51uR41oSW7B/J7DdbphTJmllztKKIwF1FLwN/gwd4juyMwnSmIs9v1ri2e1t4gvvvCC89pAH0UBG4wztuPj7p3UpVtdr6q5N1nbeFdtf69JniyV0dl7oRBiLIrmNJmia+SwzIyOabWjkrvcMm4H84po0HYhNDudbAI62YAyqorkl97UOu6r5rVQViiX1xdib5L2qSePUkaeZOiXLuhgnXHQ83u442Z3hk/JeeoGMpTUvhet0wQXCKx7zwZWZUm29A9rg3Hb/OGeDamuxcARnA4D70PPycMVNVRvyqoncmiPzPbfBu34Bqds9U+t6DpY1zAt0EmBjkeP4gB4Ss1Zr9HC40OFDx+EwMh5mShFc51YWyoF5R5wQYofrOpvV5wPgrJhWsWYr6zrk2bX3ALJ63117T7VhIuv8RW2C+HvzuLQ4kjhuZOaQJkaZ6bWzckhBsvm1RUGX5APLebIUOid0Jx1jGsklNYbJfr5qWddINyt+qmyq4Guliq1iwlIe3wE21ri38Ib29RKm0aYGExprXBxU9YThlLPXP8ynPvolPOk2hNuRw8tL3rl4j3fmC251ori278lyA9kfr4pBOW29WLIbVFcPrEl5uZPkcleLSXuHyz+ufc/6U/90jy/qRqc2Wp97C4BDKIcZmUpLsXG2gbaj5r2nVpvHoAp5LiAVF80waheohcAuN4F4MaQ2a9Myy0r9iw8teGBB/Lh345jMRWlpGd56XloGvbbFWrA4VI/gU7ZJ1ClT80QfPf2wYdhtoHqKVnJNhqyosU/CUsQYeuecxzc3nYha00O7jotri3VBgt1Q1VX8xiESGY+JuWRu6sgzueVaMskppW2eft3cvekrS0W8I4aOYTPYjRg82UNxHhsY1ttirUJVbzIhb6ZV9Q4fIrUhe+Zb8mgNZAJHdSB9kwIaglWnTKkZMKrTS6A7PaF75ZR8GBlfvIurhYpQ1MzK7739kpgd2w88oPe5bXR2CwUxhFSCo+87cpPGobapuuYNCO16cKqt6bFt3pdCzJU4ppZ1jzWlWnFixQq3mdtyQTd0dDnTbTekEAm5IimjJbFUMElnarFUPdEWgVwD03wEKaRDpnpH8J4pJygOt9+iKZHGmc1+C+OMOyZqyfhgpmLZdCxzk14ZNtyGW+abkVQTDz5wTkqOKR/xUemDIHOGkphvZ87OzznO2ZAY56lkRKDvO6QPuAqbkw3BCdP1DSEEEoJ0oTXIDrrOGBZdUOef92gJR6q1sZ6OYTfgNVuMdl+owcPkTK7y8xY6bQXksNsx7Aao2eZLCDZdOpp0dWFwKtJm5QilloYIVnwVUGOL81KoOKGLPbhAqompZCotma/URq871goayKJcSuI9nXjid8Tc5Jta0dr8hDhyQyfbngDSGqEu4jpPOiRK0yxrrcxToQxmVncVwk3m/KzjRTebzGnd4dxaiII0gKWCC7Z2ObHrvK0Ntgs5zEDYUeIZcvZBHn/gY7x++oiTpOjpzLu98rSbeDlPpBaBr7WsYIqS21rZREG5sTWyoNWyphXpsk41+ezSfCnWdDmw1Chx3GnbMelqseJiaXbWQrwK6XaijOkuaUzuGO7l8Nhara3Iu2NroP1bY26WYmHZkO1FrIhaG62qKzu1bAJLYIFKkzrVYsAI2PyPJuuSxswsIc1aGrBUMzkluk1k6AbiZkDEUbIBa7XavBgti3jsbkbNgoovzc2dJ6fdNUo7960pc4rbeNTZc6Ypc8PMyzByNdjeh1ueUxr6urSFdt85Z0CAiJBqBumoLuBx+MEb87REyjUJkIpQpUnWFo+OuAaKmdF8yu3GaPv9/XNHhahC8B37/SnRC1JqkxgvR0MoVXn24pohBOIrp4QYEAqixfYbARWbSyJtGJFmm9NkAyuWStfeupm9F49ObZ4gxasQ8DiJaDF/bWxFtNTajpPDJaHiyXlGquKTotWkrRShYmlZ1tx7A08RtGY73qVa1Lo4G5yajFVRabrsItSaKVOiHmeLoBbQEBEZCBVO6HlFTkguIyHShYimkel4i/IY7wvBVVy2z+p8sIZHlqvIWY3lPC70aIh0m4LrLLJYXLCQKKxuqs4Yg6Y/ZjV2qRh90Nhb86xZoWxlh0DwbPwiaTwi1Xw6EgIlTwbXaCDnmSye7WZP6HucJnIa7Xmct7RXHxDnUJzNX1ZnQzIL5IWQ8PI+xldQvBO7dJ0pEqpqm+PTivlaQeVuHWhBJJdu4r3+lnO/pZ89QzKW0XnF955QHFkq1VlkvBxrm8Wk7TA5SslUXwliQEfJpiZwPuAy9Ac4PfFED7kxr3K3ErSG7R5wc38daCW0LOBhi8533iOyh7OP0L/6MR49eJUT58iHxNFnnnLkhZ85LoDUuqc3RYy2RkzqCrW0q4ZFYWA/3tZ0XbqgpTJbF9v2fVvEFhxC9b8jjE5aihMB14oAqjBfjshsTQstqlnaxlOLNUgxBOsgqWgtlDmbL0Pa2qViekO7svEhEEIEERtWFhcsCEPUUjHDaFVKsrtFXcZFJadsEYYlm8HSLfpPM8pSimmzi1JuJ8p8BFeR6NifnBI3A+o8acpM80SprSiuzSBZDe0UL5Rc7pLUNOH8osP05i3C2AFDKYSazOBG8BaFeZiYmLkOI1cyk7xx4ybpMrRNxQydLvp1k47Os+l7ypy5PR4I/YAPsNtsqdPUjKNW/OBsBkNVKyiLiqErYs2NSKA6j6ue8tIWqdA2eI9DvCfGgDSZTK0FpePF2zf0OTO4aLIJVYJzBAI5Ce89v+FktyWc9y3Cu/kp2myFhXmuqDUoTX1ucg9ZdjgrRrIxAMuUdRGhH3qGOTOVyu3NZL1SNegmRodjZv9gz9n5KfP1xHwccc5YRJvpA6XMaGlItDMZ0ZygVrtGqA5Jlb7vyVUpYtKImNs5ro6rd28I0qZaN/NhyZltd8qtrzx+/Jj88sCHT7b008TnpxHXVY4X19SsvHjxnO5ky5AzwcZCcX1xRQjevELzZEWJwuyULgwYgKvgIacj/YNzwnbAp8JclerEosydAQUh/MKBm0uMq7E+JgmZ27RviR1OKn0YOPVbdDj7BeljxipuCLtTwn5Hno4tFrjgCHRxQL23oWTANEHKzVSNzc2Zx4lN16GqFE244CBbIzT0HfM8U6qS5rIaNWMwBrfqij0182bl2id+Ol3ySDdEBkL1eKNZ2MWBvpvI02R+BSyoRDA/5nhMBgaQmMeED4MZO2fzY/mhR0rF31ZOD4FN7xjFBjRWtKG7xgSos8K0ZkAWcMQYT7cYcC3QGbpICSeMm4/C/uNcySOej4Hzk57pgfLOK3vevYlMNw6KQ6pbUU2bOt821zXlhxXl807IDfiRteO4tyVLK4LWxkUaw3OH9lqUrKyzaJYtdJVwFyVdjOicWzT/XUO8eGO0+Su01DZgst6bn9MKldbY6NLdtLSxlUm8V7TVWlaZWi2lyaGtgdBqhWJRY3gWkZ7zC2Js+5PTilcHpVJyIqeEeNjuBkLXgXOWVlctyEFzWXDb1jSwdGVrkbYUMCLLjDlpwJrtH83ZQ2lFfSmZeZ6Yp8TldOBiMxnjW3Q9DtJQM7WUh/VUxRDoY2d+wZzJYnLUMESMBcnNE2o83eLPUWdT0dV5kxs5T6E1O1k5ToUhmMhvMXF77/BO0GrS6xB7QslM05FynNDJZoY4BO/NVzofK2+9c8EQPN2Drf27Cz8vea22NDrabMe7zycG8be5THo3GLaxLk4rnXP0zjGIY6zVhieKsezeK04LaKJqBgK1Qmzye0uPtWvBZGvZhmuSLemsNIUKgqZKddUilaVAF82DVJINRc8V71oB7iOakwG9VQlAFzpke4KezmzSS54eJ+ZcqHU2f+7LPduzDd61Y6Kt4Ne723ORidZaibFDfST2VuyXXMErXoSC1UAL+4GaqkUk2H0itk+1vHQQt84oqlobCCAE7+g6YYMjdKcw7Cg4fFKbPzNbg9ftB/rNjq7rkDJbQ6BK3/U26NkHsgq5KnMbFl90YfVr82ndMc6yAEUN3MiqpGSprXbqZN1/3jeuQJWcK7cu87n4Ho/KwN4FfIg2yL4oIQT6Tcd0yKhXclXD1byQQ2VKydaquVJCxYtDXSXnzDwnwsbmMIVR2U+B/RAY2wDS+2vA0vbcrZdtr2ryTmN0FuBBDJCIZ9z0n8Cffpxr/xov5g0nG0fZJ56fb3jvMnBzEDRxL/3xnqcG1qaEJSVT70IF9O7N2ffq0ly6e2u23Psbbe22r36+ouP/3+OLutHRhidZN98WpaLk2xmdK86ZVhXEIiGXAaBiJlKLb5xZkATnDEkVR5uMbtKhQiVEv84Okcb7OX+XHEGthuCUgvi2cWIoWNGMyhI1WhtCYwuEVDXPiZgRN7ZNfc6JbrOxzH3EBqOmRMQ2zkxlCXr3jUqn1LYMGhoqYlGcHkN/bdqztKawoaMKmgrzPJNKIteZJJmrOnEbK0UasanGbLgQ8MEzl0yejR0I3rM/3fHg/JyLd59R58xhPuB9ZH96YgtVnQ0FaRuGoaPW4FRsejTtIrdpzb4hjqlJBDwq0dLeuq4h6QnNMyEOnElPubgGyY2VsyXKLSZK4Pb6lrfeepdtfEzYhVb82bm0pCOlzpMVbbKgtQ35pun2RWxTCy2hSeza8tpy4/cbigipJI7JkqnMH6LszjoOhwNzqjw4OcV5Ty6mYx82HTXNhCykNkdlnmZCiHRDxzTanCdp7NLt9Wib36nn9IOvM753gNsjQwiE2PC23kIyVAvb7YZ8nChauJyeExTOdxu2XWD3PPL0C9eQLTb04u0XnItjf7al6ys6Gwo/7DZMt1iTp+BctKbEWZMqzpu/LPaMY2a+PtClysOHZzCBhLbxRs+bTx7w237VpxtKa8eyazLLfugo1UyXoVZSyjixbPPQ9fjtI9z2lK/7Fd/As/eecXNzw/FwJA4b8JFaAyl5VDuUCXHC/vSM0HXUXMnOEojGOTGXStd5gqmtjKFsqLIhjjZ/oHMBr4rmuSF12eYLqaVIVa+MzdwqTYqlKEUK1/7Ii3LFYxWieAbfo1WYcqLbRW7TcY2qFwy0QaDOlRgix3Ig14J0Dh/FmLt5YrfZoNniZeNtZX/aceVrk4ZY0+nE8nysUDOAYdl93L19Qta0IU/xW47dm4ynn0S2H+Bp2fDj14L4yib2XJ/tmE93pDG0SOX2HEhD2RTfdpZFJmWo4l1BaYhqQ3DbmrYU5DRzsDTZlbaG0jtp6rKlo3n/btC6LahKvpkh1zVlbLlvaUWt1arGLGmuq09zRTjhXhNhr+D8Pala27yXYJPV55NzK1LbLDUqSEXJVC2UWtAWeuLX42Yyaq820JLWzJILIUais1XdhoA2hrhJ/Za1imW9Ws6nLM2N+Q188/24FtQgauuZNnpEa6VMiVQSqc7MrnLpE1eDie7QpWgyds3OXzsN7do6Oz3l7MEDrl68oNRCmpQxdGzOT6FkmMa21Ro7YQCSMxaixUu7xu4oAVGHFiFLZaxqEcrOgC4fvLFL9W5wq0wTh6nip4wvav6VtakCLZXDofK5t1+w7QNxG5G6sAztNIsdi/v98fLvi9vJWLu7fVQAVwtehC54NkNPzpU8O2JpfrfFIK7KXBVSph8s6rpoxcfY5JgKxZoc1WrAVwh0mxPqbV1rBotdLygZt+sYdieUXEjzaLJnXRLCPBIHECH0PfM4UlLGhQGmmbOhp3/4gNPLSz53deCWyjxe8+K9d9m5V+hPh9YwtPRC3Lpei18G55ocvfpA6B2x35KKo9TczrKFPbUN04DBENq9TdOBsdYny/1qjVQ7By1lVpzH9z3+7BF+u2fOyjaBPL8ipwri8aFDJVAlgFOyRJNLdwMh9iieKRemZA150vo+VU7FGUi5LCntOjegVyhTarMWl1qwrWv3WBNd2IwCuRZehCMXcsOr9YTO23BoCiZBDBagoi2GvTpFq1CjhW44HPlorLnfDm3+Yaa4DANIFdzs6CYLurkkMUmTpDWAw9Zf+0xLGyGIAWztg1bnWsAGVNly3X+Y8dEncCev86xs+OkbRx8jIe54dvqQq7NTdHoHyQtg0/6sxMwSduVW9tu1g1kbOHzHAd17jns3n9yt7OtfjJ17n+Xxl318UTc6TpxJqdrNoWoa9npMsKQfFVimRi/NhohQaqKmeTW5QkPf268tDEZtjY0WaQxK0z54zLejCXymarJGp8WuGtplsyJUm/HfKbDMhXB4H3At8ce5wYCN3posSdLcb2oytlKx4T6WqhEagifqQU2X64KhV5Z7aMPVHLYxeedwYjpy2jErxXTpIoVSJzKJGiqjJi6YGJ3aoDYF8WYwxRkS54ptsqXasNbN2Sn9dot3HlurLWnmehzZbgZqEkPZxEIlVZwVXc6B8yjW/GlpyIJp/Gyx6ZXiFBcC0keSODRlvAu4OuNwbHZbNtc981SJvZnpXGtSSio4Z43a1e2RZ1e3bLo9vhOimDChqm26TlvTqndot7TPLEjT3FvD450j67KYe5xC13V0pXJKZu82VHWkVDiUwmiXBIfDkTjswHe4Cr0Ebg9Hho0NyytHMXrJO9wu4PcdWmZyasVTqXgfoCr95Jl+9j1cS0qQ2BN84Hh9g7jMdr9lLBPudI8cR8LFFZIgVtBgEsfXH52zwfH84poDjnw1crm7pes8r7/2iPnyhpIS43EyIKCaJytXYwE2+zOux0QqIGHAxw2Hw2y68FIoObU5JtL03JEPPTnjzV/zVVZHOtf8DMY0Lp/TClJBfSQMe/MqdDvi7hS6Dd/8a38tL58/5+c+81neffcZc66kSQhxYTYNKRTnka4ndAGnMI4z4zwzpYlcc0u+cXex8U5a3LqjFGsSYu+t0FZznqwFe2sinMdSHpfF3oTUprWvJtFyYBJObyxfJRNjbGyitmJVrTAWY/H6oSeISSVSSeYDSpk0TyZzqDZ+NByVk7ljiIlZoFqVZ83xUpgvXp1m8tS2YRgIKW2OSc8UX+N2/3Hm7QcYulOO4pm6iAyGone7HWGzQ7toy2yTyMoq5THwY+lHpHUGdUFJl4K8mv/GNTmUzTdp7LH3dzI17tbkpQFxfpk/w1qRaEPkNSt6TDajo52npfBY58vgVpZ5Nb3qvS7HtUZnhRNl3YiX4t5euoUQtNkjtZQ7hqhJ4ZZ5FuuMnuV3awNPWvgDRdCS7TgWi4M1FlepySRLNRV0Lnd+J1n6vnuVOfcaHbfsk972Sr1XIGhbZ8tyrbaGTeC2JC78zDE2WZyTli53J9mreleoRBfZbPb0w6alWFlS4Xi0+N+uswACnBmOa8XAEQlU8et9ak2OX7uPJda5tIYNZ36eIn4F9BCP95Fd6Jl8R2a24B1xjdVfrho7t1fXR967uGYTziwsgTsXgbRQAuc8rOEUrDP4aEyYCLbmNgm88+DE4nr7oaXPqdKVYsZuUYoKqVSbhYLgu4mTfoPXu2jw0K6xgiHrhIAbOmrnKUfzvaFqYrqqiCv0/Y48T0y3I8wmcXWApRrWJq/3Nkg0JyiKo+BKJgYh7gaG4Oi7yMvDgaNsmcaReRqpav4XJ9U8Q9lGGoh4cMHS/sQThi0ZB66wPTkDCZSSTdJHbaoS8zmqs0LXLU0BYCwOa0AELP+xa0kxj6/6jtDvYHcCoQfNFkjgHKUBKqWpjW1ZMJhXA0iIhOaRnMfEOE7MOVmDg7YgzwWYaZJfkbs0RG+s/SJJXe+4VtQv7Tu6rkxtPbFE27w49aTauS2tcY2uzcUprUZsDHbwFg4QA6EIelNMWurNdFpzXaXHVCGOwnby9MExNYmw3FsTlvesC1OOrvdvxUrfgqC1Iw+vczj7KHL6GvQ75hDRGJEghC6we7BjeL5l9n6dZ3P/WNw1KotMtUnb2jq7NDB2S+q9o/V+Bmd9unufoGHT7wN2frnHF3WjsxzYZbJ1LQU3KfUw4apRg8uqnlNhyX23yb+YKVA9ucyG1GlAFmOttgyeVuTbDbhozVsogGtaySmhFNN1ek+puW1+7WJ0rk3frU33WPHBGCDNpn1lSWWrhUxl2G/otxu0WqMzT41p0EZfZuuWQwi0GgmtGeeXtrdFbqsjum5lJsx06ahVCTFSSbYIeUcXBlI+8uxwy0ufmQMrCizeNgktUEWJfUc6zjZBeRtxLnLx/BKcI3jQlDlOB8JxY0W9QNgODH3HOM0UFaoEvI+oOHJVfIwNnezwaoEP4qz4VecoztgEtBJbQ+V8j2ih20bOHmQuL56Bq7js8GpDw0xfbc8zj4l33nnJpov40w0uAF6x2Wu2qYeuZxg2jC0KVL0zHXcuSIvuRFuanwjFmawmBGOhhhBw/Yab2WYRVCdI9qTnR0Lf4b3ncHsghp7eecYp4UuxmzenJilxqIcUPDVXUoXcmksXBPVAp5x/+ITB91w/vSAdlfkwMotwerIhp4nD9TVeHOl4YVHYLhJDZC4zWhw+Rps/ExxvfOwJ03Hm5dMXxD6wix3H65E6FjRVLCI8UDz052ekw4zUgSyBEB2pKGdP3mT6R5+hjjZHKkjL72+STVGhzMWaVlxL2mloOa6ZuQvLbIuqQk7CocyEc4s5ZrtjSpWb45HjnDgcZ/N+qSJO8b7S9R5PpEixTboqsR+YjgduDrfkki0ZsRV2i0lSGxpqPgqbw+GdMvQ9x3Ey0KBdTrUoXQyGjei99bw2+r1hDkngKFBwlJSoPq5JZI5AFyKpTCbrXCQxgYYwwrDZcHN1zTxC128ptVLaxOvYELlwhN0NDB1cBUWCDSUWpCWpLRvDIq1oFffS7YhHNTK7BxyGj3G7/QBs9nSd54PnHV956njNj3SxEB9GpicnzBeR61FtQ23xxrq8HrL6igyvsXO5lC+CrCEJomJIfrG5VQtz2kbPtZ+zCet1iYFtxfQSELCy09XhZ0XHhJTmi8CtKYsLPOtc83uUcucXglVFt7BIC6K77KnrhHQnK3JrzXy+Sz+rS+paaYVRCyoodb2u1+da5re1RrAs6V9a8V0wQEOhNrWAzc6y+2VBTGn19yota82kCHi3NDmL/V5puuZWe9j67iW0Ys+TxpHnhwMvwsjsmm/LyTojR5v8WKus4K33kTwXri+vDUzDVAjzODEeJ9QHYr8ltqKxVCjVNblasCS21uBoda3w9Sua69vNVVohVEtdCDXA4VykjwNnw5abacI5k1u51hSsARlSmVPhvedX7PqeeL6zPVnv6gknbXxD87sIjYEQh6bUAEdhMXG79bpvDT5C3yu5VkgZqsnoiyolF2A2Vn6cEALb4HFLQlsLyqniqV5wXUCHwQDHFmghYtJUEatNnPd0sUNDpk5taK8qvmthQcVS29I40fKbrZmT1rx6R/SeLkZeefCAnB7z8uKK4NSS1VvjXnNeQUAVY1e0VKrvcLEniCc1WTM4U9FULEnV+RVc0RbGpNDuPRq6L4iWdR3RVooXzDuTJFCHPf70EaXfkrMlc04pMZdiYTPBmJ/OO2KICBXdmExRfCC4gNbCNM2M02gA03KDO4tXX/wsZnO0Bi04A3lKrq0usdvILc2CmqTR1QaFOExx422twlsgSwkW6qQD6GQAQwyRGCNpzhY6ga0vKk31o0o3RNJtpo6Z4gRXg81nyq3RUyUcYD8GdkPgxhXrgWQ5jkufIcvqvwJRqq3RqUKWQJWHXG4/Rtp/gBR37EPgtY3nw1t40CU2sTBIZHyy42dedFyOBtSp3AEuS7uyAluy9q/va3KWi8JSIF2Tgy+s3r2fXQCo9t2f17/9so8v6kanlGJpZ7UhqTPEUamHGZIhyLIwHEshgyUOUSslz0bjLj3liqSarErXC0WNvaGgGItkCzlYNIU1TrVUKnfmXMQWpZIyaDWqW8VM0S1y00vFe5O/1YYeOxcIXQ8qlGOmzGZYzC0ZTpzirGokOCVpMWQ3+Ka3B9VicggRvDeTZJ2bplpaihWC10jnNoBnKonLww0vdOImKjk0Lw4NjXUOF9oskWrNpQvCZrvl+uKabbTBV1a0VtI0MY4jh3Fgd7Kj6zcgjk2vzCkxpWz5/2IzFTIKYhpaaygtKcVqg7ZZAbiKj+ZsrGpDyLRWfBiIEpmnI0N7L6FR+EmzoXLVcTjOvP3sis2wpRt6vBT80mw5zHN1PFgx4cB1AecCOVssogVIqOX1C6s0x3uxEIQQmI8JHWuTV9SGHhdSgaH5li5fXLHb7NkGT+yaV6cAzvxSRSth1yMhkJ/dtGvU9LMuBiQoN89GRjcj6nFBkAy1JKZpNCO/j6TjSDd4QvCM04RGhyRHLYW46dBSiKGjjpWOyJNXHlFrpveONM4Eb/KSzjtyMlng9fMrMgF6xzhODLsTVAJPP/dj5GnCddao9n1H7Xpq7EyOZFGHa5G0rrINRRMBJzZjx9BCbABbiCQfcMOWLI45J+ZcOIwT1UERAxFiF+n6DofHO0+33dN5KDW14buZPI9MtwfTSHvzrDkPPtimVrWQq1CwuRsmT3CUUpuvoCxlcWtYWhGwkAVLdYb9vQrcMnF0id57OtdMqwhFK3HT4YoVP1odDk9N1Rii3mZ0CIbqa2ixuBSm+UC/twG4sTr628L+rOeih6PkJoFz63GFelfQLclVYgMHFUf2O47DR7mIr3MMewR4vYMviYlXXWbnC12obHZCerzn8u0t6SZYOEozcNOiq21cQzAWwykSsKjkJi2zgvKu7bEiu83pWjZn1WaRNBbYpK2sUtRFD7+yMSr4opSpUsfZqKqqLP4gXbf5ttnXFv+8hNCsRUErwtazbL9RWxPq7iGlJpNtXp9a7libe7+9/MyKSN0hdK0sqCu+WipWqGJzy2yfMbCr5Iymuh64hWlm9Q21IkHu3rOjsfk4k43ce1/SpI3ee6oaYKaSuHk58qIcGPf1Dp11WKy0F3v9JjtZ9fII0zjhmies8x2JmVIr0zjBsCH0G+JmY0BRyuZxFGGZYWWW2MbkOA/O2/FuBadF0tq5tjwDac4ti6T1IbIdBnQcyMmkVq6l/TnEUuVqBVGuDyNPX96w2QzEEPDevBfLo1Y1dQStIV3ulbYGS7uFRNXqgXZjLTKg4ivRe8Y5t/WurgyvVEFKZTqMlg3TD+y7gIojtfAUcQHFwhtEaddYtvulFcESPBIcNQvpOKFztrERFTQ4awaD7QtaiilIHOQ8mux+kd6Js4YHCGqeyz52VM1E362ST6FdA8odS4ngfAQEHyI5F47HEdUMlKbYMB+W+JYY6KC2OOG7tVLuWLVV8kTziwhZHNn36PYU6bdUF0h15jgnbg5HjlOyJNfgCc1P7VuS5WbbW62C1QJzSkzjyDS2RqeV00vNYRLb1sA0JYd3Swy+AY1rgnJ776tcbVnYlpswtyJfOkZfmDVTiG0Y/V1z4NpV6poUUqKszGHwnrqztE9VpaZqSiAp64gJwUKQhlHYzh4f2iycFtK1NgkLe839/9p9VASq2/K8+xhX2zcJ8YyDCk88fMmgvN5nzmOij4WT6JhfOeHy6SmHq2eU43xvZZW2Jiyn9863I/fW8YVAd22dWsD5u8fS7Cwrt97de7xfqvvLPb6oG52UE1OaDdmv4IpDp0o9TI2eBbTa/uIaPiCYkTVZY1GaYVWL2hCylrSzpLnVFvMHtkW4dgM65xFn1GPNJoswlgg7Yc5RyJaelZtkLtrmslB4oopN/PZIyZRsCGgVm0TMVMnHtLJVJj8RpBMsMQY0FTM3IyZ9aGlH4kxaZbMmjJFyUVqa0LLh2udxNeJK5Xh9xWE6cktmcoak4BpSXgUfzCRYtZKrhaaGYSB2gelwYP+wx1Wh7zqGuXDIVkhMU8IPSr+J1KLUZqoUF1Hs8yoB1NtE7lIssaULFvmNmQnJaU3IobTiQGvzAxdCCJyc7hlvK/N0sHPog33U3OKZK5QsvLyaeHY9stkMraCozf9kN4U4Q/JKgXosuDaozWIqbcOrVQ0NxJFrAbwNt1OhC4EgmeM0cSyZeSl95pZTP1fy1RW5n9l84BX8Zksej1QK/UnPJnhuXl6Sn16bH6boGo0AGMsWPA7T69apsHijh/2GPE/cXo04sfe3PT1n2PTMbz1dTZA1J3SeVn+MXcdmXsW75v+wzbKoMQRgKGktxZDEbc/J6Y6ihgSn2wOlSTPiNlKWNb+Udi4tKS9rogksrIivS6G2jO8T0yoL5Bog7pCwAz80Nsbq2OvjkeIdRR3OBXanpwybAVXoN5HHr54z3lxxuDWGKc8jZZqaLEPpfECrJcjFYAhz1WJAgia8V5CwTlt3C9LfVgTnHVPOLdKzrRvcYee2gdNiyW3IoPrlc1qghVSHr4Zee7EAARALS3G2RgzbjvmYyC36Wqslb+Vq61rNhTg5NqMjDsLcJGqVsjbioGsSF63+X953doExPuZF/wbPhzOyBPYp80oVXgEGVw2UEWWInlfPd7z26Ix3nxqTZ/kmrQFoRTgtjt7q8nqH3omYx6RFRS/FD4tMuNU/5ocEVPGiVvQt7Dqs08rtaZtnpSp1yqSrY0sXWRqcuyJ2fc2qFuFedN104a5xMkxD736lLkUvK9S4yuUamLZK4e53vXr32VnqDlnag4VBWGqjJmeR9lzZ2KAyLrO0pAEDbV/yy3FvyvuVemL1Yzppzs17713bMTANv40uoEJKidv5yC0TdbjXPC0o6h21xSIZlBbYY2pji4Xvu54pTaSUTVI1zPhuYLP1LWAjmAxHrcxDAhWT7i5/1MyyeO9wzuQ/XrTN2TC52WKeRtXYq9ghuy2HQ6amsjYkWmoLhLDmeK7K8+sjp7cTu6EjLmly7RBaAWx7gMPCXERacd6aD5GKbwzkAuCgFkoQnaMLAc+MpkJJdu9W5/A0WVyZmVPlasp0p3t2ewtLKfPc0kft3tdSyeN47xxYkI+TgLgOzZ6ci93MLTYeTD5e1QAccR2b0wd0XeDm2VNqLYgE0LyWpb4VxLUpPNDQmO66gr7LPS4NJBDX4fvOpFchUsqB43gklXEFDvABF2PrzLHPtPh83ndf0hYOWgNsg2fNOxJgs4dhB6GjZmVMmcNx5OLqmnEuVBxdF+k3vc00U5vDd3ayYR6PTLcjJVfG48hxnJjnCW37kXPefM8tttkK8oYKtRCSWppPdrnN1hj3trfbRWmMFZh8rgEE6gIZC5up2FqBt89YakW91aVSLYGXgDWggoHbneC2Hk0NDG1BSHlOlKEjdNZEhknZzZ5uY4mhdUk0u7eWrtLZxeyyLAoSyd0TrjYf5KU7paumUDmj8MTBiS9EKXYPeseT01NeefCQp29/jvF4b31jWTdY95oVWLs70Q07uLvvVjZI1p9YG0lpNet9MfM/Q5/zxd3oaEPKm+nDEh1yJY+TXWVVcYSWzgK1ChKEWk1qUIsVAavsrW28tZbW5BiCaz+DSQOcGpsguTU5lZIsJcUKH6FUQyOlFWrO2dKWpUk12tA+cTb9OLgOT8X5xHScCEEp04xWocwzaDEExJm/R2eTERn6pSDRPquXFi9pxbgLluyjjU1ArVmqpQlYxaKLp/HA8XDN4faaSQpTizoUbUikgOuDXWiqFDENsraN5XAc2W56hu2G+SYTfGCIA6Umjpe3zKMyz6BVePzqQ/puSx+iaa8RZpTDITPNimIxo+KNPVIthBgITthuB5PxzakNPrWoaieKOW0CvezwknEU0pxIqVAmkymlxuZJDExz5umzS3bbjnDa4cU0uLZpm1pVFRye4AwJcgjq3Wo+BqzRcsGiiJuZMHrPbj8wpsRV84t5EWMHqJTrS5xENi5Q51vefUc5fXjGw4d7NruB29trs+h0PdE70vGA7wNJKupci+n0uBoge/p+g/S2Gdrk6ob6OPNB1biD/etsHpzyqjvh6Wd/ljpPZvada1teDCWiybyW4iG0VCnvvDEKAt2uh6KE7Rnh9Jx+e8o0ZdtMjiM4j4uefruFMrE/2xOjQDH2FLHp1GWeoQ3Hs8Mpdn3jLRHHC7PzpDDQPXxMCjuqOMabiZvra56+/R4v3nrONCUz6PYOYod0Zj4dTjdUL8RNj9zccnNx4HB5aJtEafdntVlH4nChkLMxrz44PCbvQZXpMBpLhMlFvU90fWcx2E2WtSRKLSu0RfouaGikk858EghaPVrt2IqCU7cWL7qwIthwOPUO33ncNFuzLwFQk8HVbGqUqsgEp1NkOyfGvqCuski87OEsbruZiHVJPFOP1i05PuFazjnQUwtsvNKTibAOsHQYo7EdBh6dnVnaklhhIrDGr6oa41lZUEtlFfooLANMRO8VPXLn/5BWBOky2HKRHy1SIlG0FmvUqrY9VvAVdKqU6xEpd56YpU6z/9r7W1D2tXVVvUteq0sT077n7+2qS0N373dq+6N6J7lZ/mcy5rq+B/M5AssREWMy7jMXIlBzm2uTCnVsU9yd3SfiZakC7Fy6Rd1+h3q6hpC69l51abjWRs+ANcTAp5RGjscjx5pJQ6VGWKxe7VXXJsP8rGoMhWsMrGr7jI7oA0PsqaWQ54n64pKcFe87Ts9O6bZbdl1n13lVplQ5pErNrYVpVcySdmmMOSYxpp2nFibjXZtD5ASJgbjbIWSOBzOY12JMx1L4WYw9zLXy/Gbk7GxPDA3NXz4nimvX5HIAZGnS7R00prchywpetBUKQAz0QHf0HFWRWg3WEYdUtXlh3hrnec48Sxn1Dzg52eFCoMyTeUxR6pyo88wyowXnLYafDgm7VqM0IHMaLRDD4litka0B/JZ48oiTB+eEuOHynS+Q82gBA016vQyZFLjLOFwvl3bNtELfDz1aI7HbMpyd0+1PmVO1lLHDDVVHinSICy3av7P3qXdSNRFW3+ByTS41xuIZySIk8Wi3x508oMaBXIXjOHM8jDx79oIXL65Ic0a80A2R2Hf4EMA5Nvst2/0Gkcrx5sBhnDgeR0qajf3CmlVpIEG7rMzj5dp7bPfjsudbo2O1ICzABu8HAmor3KOtjcU5clsbzBduFsW6hA84bB/KGPDqGj7SfH4482DXpWmoaqBIk826YsAgGXZz5CwnZp8oS/Pa9qK13bh3yG0xclQGxvCEm+6cG4lQ4LWgPHKVQZQgheVXvXPsNxteOT+j7wxM1nYQljVAFhC6qWruHx9d1tG12V3O/7LStP1haYTX+3BpoHQ91P80jy/qRkdqXU35ri2OblbqNCNaWIZqlZZGpmKLP7UVF84uxDzXdmFVi31cN1O7sdUZLWtc/2KYtWKpTAVNilRvm54KORWc16b/VGo1w5vgTRMOFqNZK046NC/RtI7QmUG8pNQYHihaGmWpqCwTYNQ6fcyQyCIdaSwN1WRpmmnDNXPb2IyZsZQ4ZRxnpsPIeDiSS2aK2XTZUlcasXpw0SR3ahWYKQBwpDmRsyI+8vLyhsF5fBgIUelK5niYSNr04GLI+6Mnj4hnA36IBOeReURrtk3Je0qqVCqlNjNuwSJLDzeA4EXRNFOKI3YRJ5Z058UjEvC6oY4jeU52nFxdZ3G4YBIBEWHUwlUtnLhAL+C02B+gZbxYc1Ntw2hun7bYm3TRuQVRdHgHNWe8M1Np33u2Q4fOmaKQ1I5BUEHVBoBVVXIeub4KuK7j7GRPjHvK8YDOhaQzIsqUZ3IqiIv46plH4fTRQ7rNllwym86j9QVlPJCTzRwqXuhPz7g9CBpOcJtHnLy2ZzocuXjnc9RkhYTzpuPPS4lWbZjX2lyrFVHqIhqE+OCcUoR49oRu94gkQqoViYpuBbeJqCZuL6/YeE+eBQaLcS2lEiI2AM2DaLiT+qigDlLJZByzerTf0e8fM8cdWR3H2wMpTxxur3nx3tvUPNnMKBGG7QbnncnBhoHh7IR+CEx5Is0TN5fXBOeYinmeaquAfUvTqWANjpjfynuL064UUi24GNd7suuswC+1zVNQbeg565yuZV2uIoy1oDEgxRoLMP11KU1v32SVLlhSpGZFk6DFW5gDzqKBM3gfrMHykLMSl0qvKv0Ij33HwWWOmJF2vldkW2y3tqCjpWC3mN/qPXRdmyGh9GqhFV5sXfHBInK9E2KM7Lc7tv2GS7H7dOUxWlqlNPS9VmmoaCvK103P5Ilewh3p0dYXXGPHtK1DAmpWWZao0oWtufd0dtfOFSaL+r/bLFhVHMuMC13nNrTmRpeBf3qvOWRFKeWOilmL35otMlqX4b7LLyyvyfL0ul7nbv2Je4p2Xd6KLGDnGmFfp2xG8NZMI6BtO1ptxE3iuzaLTlYmxzysi7yyrpIrWjJo0Zl5HpnmA6kk5pjJWyvAJN9jfhCimEyu1Fa8VDvfc5qZ0sgQrAhHTHLTxWgRuWlkvlLeM0UmDx89Yth1xM4KYJ8yTJnjMVPmaq/RJGo2qFuJah6IxeolDUIPbV/33j6zuIDohpys6E8pWbMpWPBBU2XgHIc5cT0XA7y81RQWKtCIs3sMrtwrtJYbakmOsnhw7MK1woFeHJuhZ5xmcrXmQ1CkZhwRcdn2afHkNHN5dUB94Ox0hwPyeIA0QbVxA2igarHmpDrA4+IG30UDkYIloM3Xl9SaGtDS4aQn06Fhi9+ccvqBDSVVLj//s2tjs0gCabNgFvmoNR6Lh63BFSHguoHYneK2p3SnD6gS0NqasTa2oTTkf51Jo0uzaBXt4ntu9MiyetDG5ZHVkX2kxg1u/wAddhQV5ilR0sTt1QVXz95Dx9GAt74ndLHN5xPCtqffby2EZvIWeX48ommGktD1/rP6JLSC37Wm2XlvSqA2Y2thRK3ht6a/co8NXj6fqSMNjPHSvN5CRqAucfwC3sCH2qSv4kwJ5EMAXym5WL3o6x2IFIy7xbWEuBZ+UmtTAmShn4TzMnBN4diOpzEirZldrt+2Aq3zgtQz1c6YyAa8dGJVT1lWd8EsDM61PWBD3/VIu19haQ7XG2Y938CdxFYWqeC99fHnrZ3rair31u97i/J/Z+KlzTB41+l5HBwTTLYYuLU79CwoIGCUYrFNOC9mtGpGQa1t6jAm3ZEYTI62mOZCALXfnedCnvOd+RLXfDaLZldx0Vlxk4wh8t48nVpmfLWWZb4dW9pKZdhtbQNKlVzziiIozSPjxAqf5oYz/aijWtWKyQAsflMzoJWSCmlKiJgmm1pxGMuT05FcJorOFFc41kRucoEstoG6sJiCC05skGL1VjRltajTPI7cCsSzU7RUChaMMPSBsWTyfMt44/Eucuk6SorsHpww7Hr63Tk+FnI5cnM8NFS4Jck5wZPpouK8LYrOmcwNJ2w2Hen2GqfFCsEQ6MKeeZrMpEiTuLimR+96pjoRhsAkhRfjkf44MJxsCWqzT6qzwIflBpSmzVZRS9dq0OoSl2uDF62Z9liWfnCek92GOc2klJhKA4CKITlOpMmK7HwcDwf8VY9Xz3ZJy/PmcbDC9s5UT1U0O46T0u0HynzD4Xjg9TdfZb665MXTd6kiDP2G6eqWUgbmVJmqw/V7No8/wPXzZ5R0BQ58FNP/qxWXPgZC55nG0XwymJ67SsWFnsKW3cPHzDJQ/Yb5mADhMGde3h45ziOyibz62iPqyytiTbgc8BLwrliE7lLNNuBBRSEoVS3as7iADHvcyUPK5gTViKZi178WDrc3LRLd4qBD17E/2dum7zz9sKXrhoaMK2VOeIF5HjmOR+a8tHX2x2YQ2WYbhtDM6gW8s40VRaSQarY4eITjcUScmYF9mwPhaAzCIslRk+sddOa6TGxrWAEHhDZfy4yj3gdbzJdCviq1TcQGMQamVFTMkq25kqZM2AxoDZAy7gYeTJHnwTP5xko2MMg3b0dZitfGDrSKCIeylcoUPDXYBnVVK1dJeJCVLkPXLUVsZL/Zst9u0dIiwsWK39okXlWant0bp+CxzVBRk+uaKPWu1mmI+RLfy7KehjYjrRUWTmSdw+MMY2ipThajrGNC0p0nRpTVo2nFSPvaKpB7m/77/wvtfVl0Ga1TY+l0tFZyLsa45NJQ1uX9NPZpaTqcW03iqwtIacVTNRm1KWOIXVjNzmt6m6NJ8ZpUijZTprZKodqaSTPWu6b6l2rFVMktMKEWK2LUmtmK+X/y7UROmVwLKVRqbwZq8244SyH03iSzTla/VXv3lJqY0pExepz0CGKm68VHVEGnmVSvuPYRS1uL7E49w65n2A74vqJ6wzEdkZqRtk6GBR3W2ppuafuAM4WFwxjddm147wnDwDwN5GlujFMLQGmNSW3enTFlnr68pusj4aQzkApjCnFLR9Wui4WFWJrR2vyjenedCSbtVRWCh+2mI6W+pbxmCzgJJlOtxaTYiFCA480VBfvMm7iMxrBQBlmKwVZvi6s2O2bxDRbBh45X3niD2+dPuXr3CyaBE0+tMGdLxVTXEbqB4fQhV/5z1Noakba/r5WnE2Rhl5sks6oivsP1J8T9ObJ9QHE9VUxKVqpyvL3hOI3kOKC+p9/t2AWIJaE5WZKgCE7zeh6XolUbm1kQG+gcehj2uM0JZTihus4UJiglV24ub5iOs30uad6cGJDgIThiHwmxQxFSbtaEnMnjSJ0nSlUqniptELqAU2+hArI0ABmb1WSfby3GpQWcUO/AD0xu7Eo12XFrfpfksTHOTCSyDSwxwFYqNaeVvfXi8L1DffOAz/Ya5jdbpN6LRFjR2eY2hoINsy+KOyono2ffB6aQmnRYW3CJa5f0nW9mec4oQqTywMO281xh1/fzChcFjtXRszRkNmpku9mw3W6bx+2uXQXbCxambAGHVqxg6VoWHd0ir11vNr1bh++90dV28fPW6V/u8UXd6CzKa5EFfXfUQ7IP5exCqc1st0o2KpS5QMUS0dpmbEZHR54bctbmFGgpOInQFvsF3UvHmfm2oTROW8NTWypQSzxynlwsD9/QzdBkKja4y1e1oV45W8vihVrElFMI3gfSNBur1JiJ2lAjk7tmtDrSaBGSPgSij/jo0WxMUs65IQaWAFS9paGEqIQAzJnaEKNERaJn2284holUK2lByRB7bh/bgK3COE3UaklcUj0lO3JNBAepJFSg7zukVG7HmeP1LbWYZ2QeM6kUdqXy4LUn9BvHoz6wO0RyzUxjIqdMDGpoVUtQA0FSaYhKpE6zzcARZwtoi/vcnuw5HA6klPHedL7DbuB4M6K5UEZjeJ5/4SX1WDn/xJYYIp6713JwLwzhTmGlpXkwWiSr3XENvVguTifELnC23UOtXB0Tx1zZnu+ZUza/UC42X6IUhMzty5d0EvCbQBSLyaZ6lIIrglax35FKzRM3L15ycv4Q6Xpy6Hjza76Rt//xT7AfMzcvXzCNCaozNq9FUoeuJ/Z7XBhQuUFVbcp6O6beR1KbL7AspkULYRM5ffgEGR7AcE7WjuPtRCXZZlJnrt59j+nikuF0w4utML7+gMehsu2EKIqXavLAhhxWrYYMt4jxXJQsQvYRHfaE00ccZYDQk1OlAtM08/zpBe+99YKcKj5Eigou9usmbfKawvFwQBQO1zfgLV3q5uWVSVdLXsED7yx6twsd43gk+EgXIzVNiCp5TnatFeh8oEqlzAnNSqEQB5OzaS5UckNBabJVsYLEFaY6UcSRcyJ6i6oWuWM1nAjBBWouqxxG26YZJJrpt5mpBUGTkqeZOlggh0eoU2V7GXkcI0dfOUrB27silyYdE4dNTtbmXaygEyG95CRfoXpK9ht8FN7xyo8fMz4qIXg2ap2+94HNsOF0v6PvO9I8k9tQHUPhl4ZN2zkxRkerQlakNE1UbhB9YxaXZLSl8UFcCwAw4ENc2wDveyp0KUoEp0I5ptWfY0j4wtpwx5q0ivHOT7PsKXd7y+LTWW/s+zYYXQJkLE2tVltjlxS3ZejoIqtb0tYa/mVbut4pC2SRghWQLjYgpNLiyWjw8fp+FjR6iYcWKY3ht5heL4b81lwouTU6KYFU1Bki7YPiBWpNzUtqn6V4tThkYf1Z9fbBpbF3CEhpcvGqiJhEbEqTzf0R1/wIIP6eZ2FOzJeXXOKY5sJpKuyr45XHDxkGj+96tqcz0zQxTSPkjKMiWppE2ZpI50Boc+hof28MohOH85H9/pQ055agKPjgbU5IY7cW1uj51Q2hi+y3rxCjMe7R1RXBviusdC0S7RsNeFpRamHxIlh/rAx9RPc7Y34PBzJiXhZxlGQeUC21RS5Xjtc3XDmPnGyJ4oldh5pyyQbgOmk+10o9zhzcjcUmxwGGPdvHr+GaLPj2vWeWx1EnqvpW2DvURfxmTxh2THVuckttgIMDLWjNrRB1LWgDXL+nO39Md3KOG3akGkiTUb4hOkoqvHz+kuOYED/gfCBETx+Vofert8OJ4m1itwFc7YhWFapgTY4EareH7RkMOzT0lGJ77jTPvPviJZeXl+RpNo+y94TY4UKg2g0AwHGcyUA6znTOcVsyaZ5J2QJnUJPwSlN50GRWTizEA7X1uZSyylJpSiFjSu36XxLmtH3P5WUVWRwrleIKdTIlDVXRDpO2NXmzAROyAlOKMfuLSseAMwPAtIIUW0/LsVC3NjfSOSGqsrsUzofAdUhkt6A73CWjrWvsCtsQmNiVS6bxim7Yso8DzgvvKfzjSdkflRg8XQcRIxqGfsN+f4ILAXdvWGpbjdutIU1y2/atu8rdrgG9e2+09VqXdVvex/Os96L9/N3ff7nHF3mj01BDtcUtqGO6ndYIYhG7qZb5GG5BXVsuZVnkYGoSkpyL7bnRUZKludUKPnaraVfbidGi5DTjfPO8iA0fva/NVsEkbblNLI6CNOlZLZXoHTEY1lnboFJNqRU42hQJHvU031CbFowaWAlQDR3VCnUulmBm0XGmS06zyfJaB28TkltxKaZZzlot2lqEq1K5ypUDSnLLAm5DEW2Am6GFvjh8NU9LiD1VnEnbFKZpshhQMcmfpxB9oabENN5weSF000h2lUPJyH7H6fkJw4MzNo8fomkiT0fSZJ6PNBYrHPB4tdhoG6w24xpFv4DT1XmQiB/g4SuvcPHyBYfDjbFUuw49HO1EVmNoVJUxJ66KsukinThihdB5NCWKtkwgtYXMNaRdnUKQltffUC9pqEoz8os4+m3HNm85jNeUPHN5ddOkcw1MLpXgrcid5sTN4UDoT3FDT4zV4ipLwneQk808sqnmBa2J5289pT/dk4Ln+37gR9lQefjam6RpYr45mOck2DWXc2GeMxo8buiQa0OVYrDXNqbMqHcXA6oWiTqcndI9fEx//gFUthzHzO3FDbe3R4bNQHDC9eUtF8+eU0oiEDm9rhx/5GcJT07po0U0+2AWfPOvCQFns3gazFNKpbhAjhsYTpGwI4Se4gJzOpLnwvOnL3n6ubeY0xFLm/KoV4b9BtZZIUoZM5fHlwTniAhd1/PeW0+Z5mSNL7bs+mARvlIrXYzkNBGCN622RKbjEa2eYegpxYqmMTfwovl3Sq4NETWZVVnM5KrteRyd82yCN6YhWESvilBSMtbONaNuw8hZwA2FIJ6gkMW3EDErqkwBV6kFM2yrELJDXyr7TthE5VaqacHVCldjc6001BaX71TxNRF5QX/7Ll08Q2KA2HOF46ezEI+V/SBsZyV4IQah6wf2+xNiiJScCWqac0tLuwdCtZliq8RsaXjarJTV79C+X9SGoDY6yjY3ByIe1bJkuTRpm33h21boKqTrqSH860bR9lRdQbHluwvCuK6P3Ek01qRObV6j9u8L21aKxbtWte/WVGxY6MJzaBsSvUwfXKNrl1OteA8hOlwGycVer7bP3WR0tCaxBkzTc28vsmCGhrYUazjEmycEtT2h5vYnFQj2GcxTZb+jFDQoNSt5glEqcwMhDLZrjejin5LFVySU0ogPuXdU7yG4SwqoSesqZCUfJnK9YJ4TqShjVvww8ODhOduTgf0J5JKZ5wM1zYw3N8zjAbeE+KBrgwOLVK8VTwsbiqfrN5w9OEeCcH1tLI1rKYRLjG0uxqZd3IxczZWh6+mcp0qj4KuxYBXuJJQLUt0a7bVVlmWmn66HwFXou8C27zmME/OczBvT9U1C2cDYYE1jmW1e2bDpcYPJiKSwShslTXYt1YIyk45wuBkYTnvI8O7zK3wtbB6+Rhkzh6tLS0hzgVKUXApKh48dYbNlPlxZk+jc6h1RHNRsa0St4AJxf0r36FW6/QNcv2GeKzcXN6RU8Q86XIA0JV48u2AaU8vIMEDLixCihSJ4vyht2mBmZ9H3C+hQxFHUU8OADCdov4fQUzFLQEqZp8+e8YW3vsB4vIXe47KD0OG7AeciUSJehTImrqZLOoVNLSZbTgawzlXJGLuEttQz166ousj2BVWHqo1BCMHAOC2tS1CsEanVmjTumKm156Vdr6oWFHW0+kkx8KA0Ca2AsaztvqcqmhQGBwlzTWA1m428WPCapkIpiiuYtBmHuxXODp6LzjG6ZKM5XJOHv6+IXtAfUBLd9Bx3eMqx31NCBNdxpcJPj0rvKsEJMSox2N+7OHCys0ZHsg1rXxon19aCda1ZwKtVAngHMdle15peZX1PsvxtWXflrun5Z+hzvsgbHa3NUGpIli9Cvp6QYnIV8+W3jjgINsCztsQQmhkYqLJ206pK9QUbqms3YWrJHNrS11KamNIRdcXMZMvEa7WJ6aaBb1I4hUViJuslYEiCC53FBIulsy2Td62oVpSMetN5mqen/bY3RMd5uwxyzag6YnDkOqPZZFXm7anmIWpAbtGZqcz85Zc/zXePP0etNp/BKfyu/Se51pFLHTnIEqZtvgWLxq+EaHSwTI4xJ2ui1AyzuSgintj3OOe5uryBosTYsdltcVPmOBemwzX/+J/8kElafKTbbvjSX/GNfPk3fyu9j7gKw+6Es0fnTNeXXLx4Rh4deTbjtwQBLYg6rm8u+Zt/9b+xY9vQim/4pl/Nmx/6IP3JnnMqOU/oPJNfHpBq8wVc5/jh7/5BxnHEd4Ef/K7v5Ss++SX8pm/7ZmIcSA68VKRkqii+0Tk2C2OZh9EgXm03oWu6bjX5BLlQxdEPHft9T3c68N7FLSlnfLDJ3/huRb+dF47jhD/MVHpydXSuZ4g9Jd2gdZHDGFqoNVPHa9h1PH70CpRiA26HE15544M8/ZmfIZcZm7+grbCPVBepaqVhwYbcWZJPbR6VyDxlVBwnr75GPH8M3QmZDVTPdHvN9bvv4vqOkmaydxyPR+aSqU7JhyPROTZ9YOscXQz4YPeBKoY8xUaPzSbDyrWgwQYBus0etzunhC0KjLdH6jjx8vlLXj57yjzfmvnam2esGwb63ZbQUP+aHTfTzHi84iMf+yA3lzPvvP0eac4mD6IlFnnQVmybZC9arDu2geSKSeOC4KMdn5IVwRuLgG3mtRqapk0+VRYmoH3txEIWUJNu2nqkgMlZKECsuOgt2U4NzFjYChWTbPlW9FDb186Y45xprJjiOmD2bC4LZ7uOC29zuRRtzZR5CdsYyNbEVyIVLTf087t0tw9JPlK9Zw6Rl+L4XIYPp8qTCruqBLXZKZthS+x6pjRb0qU0M30blCpqn31JEsM5C4Vp0gXnzbe4SNKgpYAt87PW1d6KWXQpqG0oLMHOQ1XFN6lIujiwbpSLD8AMF635ggVJXIUWrdBaGqf7UdBrjOn6dyUXi3uurVE1FLKtDUtb1J5LpPV095675U3c7QulsWHBGt41vU0wQKUl2C0pcNqM47a91YYCV6QWarJ7DVXKXNo+tLBhSj1W6m2lDorzSg4Fts7ksK5w088cuha5XTE21DlC9C2Iw6FamZx5C9bBjy2q1/looKKqsUTaYsUt3sref5nR20rykaNEng0Dru/J4vENvd7s9mx6z3Sy4er5C9LxFs15vSqWAkidUoN5JL0Phq4XizbuNwOnWpjnA1Oam6di8eAKEY+KMYFzrsxVSMGRXVM4sBTCy9reEPy12lr/rzXSrN5WRNZ9erPteSinxHHk+nhg1mTNofdNsioEjNSbU+HmMFPFU/D0oSeop6QRXMG5lgDnmkQ+JyQXovMcb27onLDdnvDgyeuQMsfxlryAD3WZeSIgoalaCq6tb5Z25ynVG+PrO7qHrxFPHuG3J0iIFgZwO3L94gIfOur+hBxmDuMNUzoiRXHFwNOolX3o6IO39LcFbGhNJ7gmx66WwidQXUC3J8juBBk2oI48JfMxvXzJsy+8jYxHPNXmC3lH13X02w2hiyiQ5kqqI7UUzl455/blDU9fXDIdRkpOJFUr/oHOO2xgrV1Dogb+yELLi28yXwsTWu5raOuErrCDBcC0249itaUWG5CbGmBg/iox9ja1RmMp7oOuKZBawVW5G/ze/FONg7eHB8KdV0izmMUhC5vbwNmm4yose0Bb54CV1WnXrYE5GccFm+NTxv4ht66z0CMfuXDC55PwelJez3YNeWcg+7Yf6LqeOSXKEuMtS5Pyvrbq7ivVleXWdWlcmKvGV7fy/E4ZKHdNDro2kv80jy/qRoeFNiymY6xTIV0dCbW2pLXS0o1o3orG5gDmAjbIrtbc4pvbRVta8yLCd/zYn+f7X/7U3Wa3PN6nG7Svf8Ojr+I2j3zX5U+t3/g/fOz3sovB0kakIDRWSZSSJiat+OqI3UA/RCjWNKgUqjM0UFtGr6Mt6rkY4qpwkUb+0NP/vC36diH8aw9+Nb/l5Mvv3psDF5Rn8zVfOD7njz//60wthez+40cv3uWN4ZzX+4eGmHn4ybc/z+08YU8vPDg94+s+/VVt8nPlrXef8uLqol2QVuD/jt/62zlc3Fi8ZckgHcOup3OOn/38j/P0vXfMN3Pv8fSz/4Tv/kt/nt/xh/8oH/jQRynHxHvvvsX/8zv+OMtQsU9/1dfxzd/yGxiPI3//B7+bv//934dqZZ7n9z3XZ3/2M5ydnfF7/8Af4HTX8/DhA54/e8nt4cDTp+/xQz/wgwDklN73e5//6c/w//0b38kf/Tf+IJ96/QmxKpeHif/pf/Cn7p33X/xS/MoveZM/8vu/nf1mQJ1QWm6NE+Uv/O3v469+z4+2S1bpQuBf/z3fbklLzmIxS1X+/F/+Gzx9ccFiDrxDLxq8rPB7/7lv5hu+4pOIKP/xn/2LfOatp4gIr736Kv/rP/knCC5wdZt5551r/q1/7z9cL9Pf83t+N3/wD/5LHMR866XN69GqjDeTyWi8mF6/errdKbvHrxEfvEoiIj6iFcbrS9LtM7Rc8eD8Q2w3A7kqt7fXHHUibjfMtwdeefVVYjpy2ns671oikV0jKtgMjbbCZa1ocJTqcNsTuoevkLs9WR1pmplTZp5Hnj99l6uLC3LNSPCkeabbbtk/PCd0XQujqRzGkYvnV4hUvvD593j21hdI0zXRK7EL9zxuQi6Kl0xwlioWO5sJ4byQS8JHxxA6SlGmXPnCsxe8/fwlqsrD01NOtltyqYQhUmrhvRfP6fuezbDB0CkFB7MWxpypahK4mkE1tTXJZg5RzG9QXeXpeMX/+fZ7kAt4NZzwxx59CyEI82yzKzyuydgykEEt8taG2HrCCKfXwskmkCRZTKsaM+wa8ryY1BFLhAp6IM9foJNTpjBw6Dt8cFQ8RyfMtOdQbUi+o+8HuqFHb69NarUid9IkOQusaZ4N39iAJbKflpzp2swLMICmNHTTrSwXTVpju59vjXqLIWq+FIG5kK9HfJOt3QGWi17cfkdLhVSav6g1FYvcrDVAtTWYVujeFTSWdNTkXtXAJHOq2Oc1P0NZn8cIuCbbWJgrBY83+WHOuEltAvoQjb1ZQLLW6C5/lvMm2opVDzYHA3vSFqjg0hJgY88jwVI4NUNNdQ3SSaqUPjN3hRod2SmTr8zUNnDQEDJx3q5T742xViEGm6EkDfF2YuMMxDl86AgYyi9qfhiCGe/NdxLowsbWuvnI7fPnvO3h0ZNHbDZbYvDUmSYBHug2O4TKfDxa2ArW3Hvv8H0k7npDmJ2HXJnHkTTOiHd0w5bz0wdcXL7gONt8Jbc0nC1wRXNlup3I2x6J0WKeq7kprEe9pxtca4FWCGvrZpeCta3f0iRRTqCPHaqOomKDLg+jjVWomLRPbQbf4tmZU8GNM7kGyiayiR2VZL6pdqpdex2XM/n6hqnbcf7KQ7wXDnOl8wMSBsi31JoMvClKSks8v+JCgFooeW71j8GbVTpks2F48Cr9wyeIN99VKYXp9sB0dY3OIycPTtluPYXK8faaVCbi0FHyROihJ7H3A0MIdN43NURbf2iNV6lkVYqzFFXZnNI9eEjttja2IFfmnLg93PDOF95mvrlG8kzwQiqKdB2b0x3bjQVbjFNhPE4cj0d8Lbw3T7x7+Zw6jch6vxoLvEhqFyZQmjfX/DXtvPrFo2wM/WLvs5rQramStVYyFnqRnYfa0jxF7hgZNekkVLNWjK5JiGX1pC1MmhTwyVgnr2LjQ9qadlfkK6ptoOuy1lZFihCPwu7o2EXHIdpA+1VmCet1a4y0wZ5wZF/eodyco77nECI1OKpz3ChMis2YK61RFGHTb+jjhoMcqJR79wksLeA9koaFtXkfVsACQC4w1s/7AWH515X5+WcgdL7IGx3umgxUybeTDdpDGlLbDPwLaqaKDbJSGg1k0oLMnZa4VGoVFBvaeCwTt3n8p3ovxzJzrInbYo3B1+4/RCe+yb28lScK0TtDH3MhH0eqD8Te0sC0ZnJKlJJXfaM0vba2i50mTasIf2f8DDc63zsYMJW0msuVlqrlA3/h5kf5L17+0C/5/kct/PTxOfvdjn23IYdW1NS7hmjOiVJmhsHz/DLx3sWL9z1HrZVxKsTYsd1uOE4zVTPTPHMcj7z19Au/6GvXnJly5i/93/4jvvVf/Fd44yOf4HB5y3g4vP+1vePv//D3871/9zt/yc+RU+L5s2f8V3/hL/Bb//nfzsPzM+Y58/kvvMUPff8PkHP+RX+vlMqxjPxv/o//D/6tP/T7+NpPvoki3B6nX/K1lsf3/KOf5r/9oR/nt3/z10DFYm4V3r284R9/7h2O010zVqsyHTJhEHwXEKn83Off5uXV1S9o2n7+4z//q3+Hr/6yL8V5k5sdR3tv/8K3/2a8BIbNlul45Nmz6/V9n+z3fPD1D5hp3ltxhTiq82acbP4z84FFdueP2Dx5Hb9/aBtetvvrePGSm+dPmQ4vcX3H5tFDivPM08zL6yvoPbMUfPRcPHvOGw92bDc9XfDme2qUvlvus2W1awW6H04I569S+535dXImp8zN1TU/95mf4+riEqQSu2im3qngY0c3bIhxwziOjNORw+GSm6t30SpcvXhO7Cuxj7ZMFsyfooYiirjWcGLMk3pyOlqshBNcF3EukvJkk63r++8H7xyHaeR4PXF5fQ0Cfde179qS7WANG6lk8LF5Gmqb2t72U4MTjTVSYVRrxKeaCC0NyCJ0apO6YOEWNaMtr3kxtAd19FfK7kS43AiJhqhrbQ3J6kttpvICKnTc0k9vUW5PKf0OjZ0VvziuZ2XOnpIL1VnRvu03DLG3a0g8OefWS7TmZQlmaVI111BPRQ3trO16UDXGXdWYXsXOzcI+VcwDhMmBzLfR+paGqjqFdJiaYfmuMbAipu0Cy9K/SFAWmcjSlKz/s98vqmitdBpaZkNrhrhjbtAmj27A2aLdX9OqagOr2rlxTbYZHUiq5DER1EEvKwtQcjEp8mz+DW3z13TR6KONUJYmC5MVRKhi768Wa+S0YpIhF4z1i96UCNEGq6bxSCKTvJBqupsr5NqozVYgLUH0guCcp/PVJG9NPiPek2tlLgXXCXGzJaXUWEoFrPCLcWDod4TQoeJsiOJ4y81Lx5hndid79tstQxeZp5nOO4SAi4MxmmJsiIuRoes4OdkaSOjEAItSmI8j1y+u2rUt7Pcn5JJJV5dWA5iym5wtdtplOFzdMO0is1M2vgPxrX2tmFl6CV22usKCaoylWFD+e6I2hGZYb0VsVE9XAnH0JrHMmeoF51vKXFmu8Uz1HSGbr7BqAB8Ig/2cTrN5wdShSdE64QuMFxek8wfE2FNL4nLMHKsnYYmaOdlQ49p8YwtrTAiUlFlGdrrQE88eMjx6lbhfEtUszv726prj5QXHqyuGkx3DycYCfsaJq6srDmWiki1ZLsHJfss+eDZtBIPzS3Phmmql2PWtJnZywwnu9KENBSWQU2GeZ64vLvn8z/wcly+uKLUBvQ3577dbNmd7pOtIU+I4zdwebjjcXqF54t3nhU5sVIIAOI9US1c19nAJMmmSMzFx2eIJdm0dmVOLs2/MgxMDxLTFABrL0CS63op546wsenxTBXWF7LMB8CKWoqeCr23elXdIL+iIgc1CWwvtOSuyeolsGW/rUG3sqrO9VTP4EYZb4bTzXPpCWkGnddt938NsNJlaL9hOn6MetkjsITqCGzg6x2FWpiTkIkRvPvS+6+hCxKS5NGa3vcDisdEmF136rPcBA6wglLTAnOV9rumX7Ud1Zc/ufe+f4vFF3ujIasZMKcH1DCkZzdwWasVuKi++oV1Qy2xMSW2IjD0VpeQ2hM7QRxH4Fz/0LXz7R76RfuhwFf6XP/CfcchWQP47n/xdbJ3NsCk58ySe8Oeefs/67n792afZyIashVJTu+gFxNH1jugCZUzkUkiloONopKSvOHWUWqxwEdZEEh+MYl2Ayr9488O/4KioNHSx2J1WNfLjh3f5ezc/876f+x+dfjWP3MB3jp/j+8e31n//uetnfHr3QZ7fXHFM7y+8l/z0lAqff/fpL3pOKsqj1x4Rh8DLl5eMyRqvNZsf2Gx3fOorvoaSCze3t/z0Txrjcby+4se/++/i3YCW4/rzJ2fn/Mpv+w3sz0/4Bz/wPe97xa/6+q/nW3/Tb6Sq8iM/+IN851/76wC89YUv8PTpMx6/8oTTBw94+vTp+5qcGDs+/RVfzaIq/ZEf/l57D+PE3/reH+arvuwjNvG9PbZDxx/5A7/FFkSFH/u5L/Dn/sb3rt//y9/9D/jmL/8Ej8/27aaFzz59zj/8mfc3d4KhSXkuFA2IKD/zuafcHO4a6l/zq7+ZV197nRA8f/Nv/g2ePXt+9wRO+N5/+JO8/eyuySzTgcsXF+zPztjuPf3Qr997eH7Gl3/yk5RSmebEpuvAGwrb9ZFEZi6V2G84ffU1dPcIHU5I2rWiu3B8+ZKrtz9Hma4QL4ThnDlVJFTmeeK9p+/x2c+8xTQloqsEVzndPSB4Y1YX35K2FKBFK1xRqvOEYYc7f8XSdSQ2g7RydXnNZz/zc1y9eEEqVqLHoSelzG63YbPb4tVR50w+Tly/uKRMszUSdTapauxIh0TvPU4KRZXgrOC0HARZ5UWd82iyxXoYBm5vR0pK5vWrhfP9ju1mIKVMaILzXArPLy/smgqRruvMvNo2P4/nQezoGhsi0UAYlVa4AKIBcjCjbs08kg3/49Nvous64ozJH5rso9bUpGABQZp/T8FpA/UNRfdXhfOzwDNfmEM1WUWTO7lm5tfm2anVGg3qTHQv6ee3mQ9nHPueFDbcJs/bk/L2UdkGk5FFZ+mOXd+3lMdqkjPFZGYtVQgVtJpcpbQi3YgaWZPfbO++8zwANFMcoovvyXZ9cS0YRhcDcCUXpSaoF0fzqjRT8HrHNQZvKVRNGtLYnLr8qavMapn/s+CRq0eHhflpHhwtlqZWFjao3eBL8SuLVMc1Od/ylswcHzB2hQxUbVGxLbK8zddQaP+VtUhY0c3Gnt2907sABtWloTQG0XUO13twASY7tumYqWQ0wnw7MXaJOVbwdwDhmkAlhji74Ol8wIsjuEBRk08jmJy22Myf7X4LjdsukxXZThxD3BD7DeK9DfDUTE0H6nUm54n55oYbH9lsBrYnWzabgV0X2cZIvw14reAcQz9wvt9zfroldoGkpTFVE1Tohok8JYqChMjpySkA17cHUvMrmm9FuS0zz1/egkA+38CjUx6dbBFnA0ClMeqrcUu4J1+1Zqe200FrIsAKN9cYN+8dwXtisGNHmkmzmgfHW5JgqUKZjuisqHqqC0gobIaIDz1SHTU7SwKrtc3Vy/TFofWS48UV+92WuNkaa9/vye6Wu1lPhVLFIulFIQre9+Sc8RJxcaB/+Jju/DHSb8i1gaw5c7i44PDiuUkIJRP6gHpHBsbDzIuXV1zfHhhvRtRluq5jCC0BVmrz0d+Z/lWhqqBqbK7rd8jpY8r2lOI7aoacE9dXN3z2n/wcFy9ekpsfxuFQJ3TOse0jEYWUOB6OXF9dkY/XpOMVt8lmrEUfqC1YQ9SaF9+uZ1lYlOX8vY8ruGPrGnxge1aTgC2JguahqhizLmu8tLE0Rgqd5A4fmw0g3z39kvzodLnXHB67xn20gAHzg94ZINQtAA2tIVukdsu6VqFAPMJmEDad4yiF4u8IyTt52d266LTimIm8wI3v4TfnpLRhypEUhLcTvH2AbWfgiRdHCJFN1xsziqwhAXq/oVnWLhYG9O7QSmuIlt+zPWD5+/IOF7JU7tbYfwaTzhd1o5NSYWRivJ6YLif6tybOFXItJnmo2ORraSktizZc7eLL2hKsnA2OMibo/ck+nzp/g7Dp2Gw3/Pvf///imO/Q/V9x/nFOfY+2vPPr+cCh3H3/P37rb/Cf2LADVJXzsOXfffLbeaU/hd3A//v6B/nPnn7XSiEuj68f3uTffPDr2NZg0ZhO2hwYQ2Rd8JSS+VMX38Nb+QqAc7fhpk5kKn/64nv42v4N3gxnoMKhjPzRt/8Ch8b8bCTyrz78Br4tfoji4Sv2b/AfPft7/MhojcvVfEQcjGl+H3oNFuhgRfTE9eHmF5yTT33pV3IcM9djIe72bBS6oqRU0Js7diaEwKtvfAinjuubG1Th7c/9jB33nLh99pTv/mv/xfrzvh84eeNj/JU/+6dXluf04WP+yH/4v+fRk1fofUCTMk7wvd/5d5iOrUmqJlP4yZ/4KX7qp/4xALGLfO2v+HqevPIqZYZpMras7zdMk/2eOo/GnqcX1+t7iMHzTV/+JbagiPANn/ool9cH/ur3WpP2s28/4zBO1LMdODhOmf/dn/krgN2gD093PL+8Yc6Z//q7v5/f/E2/gjyPSIsbXR5D3/P666/z6usfIsbI/+QP/+v8B9/xHY3yBoLnvZeXHMa7ay3WkePzp1ye7Tl5+JD/1Xf8ybvvdR3783NyypQy43tHITHWA2OB5+++4E/8qf+KKRVDhNrC/z/8vb+Xb/uWX8PgK9dv/yz/6Md/nP/Tn/2vbc1qxRsC+92e3/it30KZC16Fz33+XX7spz+zzqdZQJzl8Ye+/Rv5U3/FmtXlc/+u3/ob+dZv/QTqB/78n/tzfNd3/T0rGNqsAANv7KfPHj3Gh8CLd5+uRV8Ika/4um/hcHtNmid++id+aKXQt/s9r73xYUot/MRP/CiKNexf/dVfTi6JH/6Rn2Ic77G299bl/WbgK77kDYuinSd+6nN2j2z6jg+9+iqfffout/d+N+XEe8+fve+eeGN4wEnfs1HHTZn5v7z8O7ScRf7d4VvZBguj6Jz5VUoV/rfjdzKOGRHhT5x9O4eU+L/ffh8/ld67O2pNxsWt8Me638xH/SOT3M6FIfSEydG/qAwDvH245r/9W3+Habq7ZgT4sq/6FB//sk+aZEbBSSXogS49o59fMuZTVHu0Bi4k8tlZ2R4zXW+T3/t+Q/DRit1mvl9Rb2llYfPniDRJBi14QRrQJKxo8orUrYWCtIhW26Fry6IWZ5K/WpVpSlxfHamHwvYLR/ZZ71LMRFoYy12bA7BEQbMwOXqv6VkRw/dvtDR2x1L7lsS1Atki9leZ3II+tucV73DqrV3Ky7NXG6YYPWyA2ZrCsszOadWT+tYwtYhaWFBPXUMZjFTSlmBlJZsuIv92omsqlORwncftA3SKZMGHHr8XUpoYgzJ2SuqsEfZNKthC1oxAcmIDeX20ZjPN+FoJ2QqvY0mkNONyYnCO7mTP1jnmlKljwUnAD1tc1zeGMUPKSEmUw0gdD1TnSTimLjLudoTtwHa74/z0lN1+S9fmpcR+IOy2uM0O6QK+FhusmRU4spSF5l9yhNhxsj+hYmCWIi3UrpBy5TBNyKVdY76LbPc7tiHacaxpvd8cclekIS0QotVutaw+pBWpxhBtcULfR3Z1y5wKOWfmsZCLGf+zFpP0Fk/NgrgjxXtqcAzFMWw2+FDJEkk31xYz71wLlFCkTNy++xb70w3d44cMQ0c+OaNWoROIuz25FEgV7yqlJKpAP+woNSJ4/HZHPHmIdBvm2YbIKlCmkdtn75Cur/BDRzdsif2GEDtQ4fb2wMsXFxwPI6Wa1zP4jk30xODbPdi45KLtfrGxBa4bcNs9sjsldSdo6DBFTeb65sg777zH9dUNKpBbk6l4Kp7gI723ZNc5TdzeXnF1vEAON8SshIypvmtBPUhoMmHxa6qqOJOW3R+Y6lpjv4AI9rU2qW1Za3UvUJwgFezKsKgXbfNNHBbb3wEndHQSTDrs22vbh7KLRQUXpUXCizU63hJ2leX2b4icM2CLrHfNQl0gGdAquCLESdgehdON4yoUGzbegKX37Xfo6pv0WlE9sE3vcHX7kDqcoH3HRh2zizxX4WyC7QAnQ2QYtgzDxqStOPvs95qptiItgYTLnXL30izrrKz/tv4Yd+dgaTfv3vwdCP3LPb6oG52rlzeMh0tePLtmfDnx4bLlJBWCCq4NyTMmrLQQAtckCyaVAVimO9Xc0nHwbYp1O1nOpqOQlWOa3leQWpRsB03r/p0XP8EPXn9m/f6kmUnvGIRDmvnzL7+XP/zg2/gvr3+AP/3e37p7sntP/LcPP81X+Q/wG3dfZrGaYHKDaglKDng7X/MT47sr+vn7z76ev3T9D/l8vmDSQpZM1kIQS8866h0z81WbN/gXTr+GrDOTVA5T4veffjl4xxUT2RtisGyc9x+qQvn/UffnQbdk13Uf+NvnnBzuvd/4xppRVQCqCoWREwiQIEVSFCFOIi1LFM02Lastt8NhtVpy23K4HeEeFGFb7lZ7VLTdalGyZLullmRKoCaSIkSJBEWCBEGgMNdc9areqzd+0x0y85yz+499Mu/3AEqmI/qPRoKP79Ud82aeYe+111pbPTeP7/G1z1qSOUSlj8LiYI9EoN8MhNbR63Zgnp4c8+uf+CdcffARrly9wsMPPcSDDzxsSHUIdEf3GM4FZbEfeO4Tn+TaC9uq1Pf+2L9KZM7pWeZ4c0buet7+1Pv4/t/3B3n9pa8AmUuXLjH0PS+98OKUKDz2+GO8813vYFhH1rohRkVxfNMHv523bl6jmbU8+cwzxHrO//2/+9hX/f7SbdoJ128fc+3Wvfued1Mw4vnEcy9MlLW2rvjf/P7v4T/+ix8rtzszawMnndl0x7wdJ88+9RTzqmV9cgY7u7z04gvbMq0I7d6+wSnleOLhq1zca6lZc/eNV8E5Vucofy5UzA8OyJqpQsA5c2ZaVh1/++//Jj/385/6be4k/Dc/9VNUdeYjH3iK3/rCc/zX/+PfpR++lvZ3drbkY3//Z3n26Xdy6fIhLniGmBhIv82nwn/5019LO/wrf+NneP+3foT9WWC93rA+d/5ffdx568bXPDb0HV/53K/y2NufIXvr9G6XS5jv7BHqGqdmEwqAmjj/2utvcXa2/Gd+173TJTduH/PQhT2sXZKNoZyVTddbM8SvKqF7V+bqxAV3tARCFH6mf4HTMhdtefGMDTTFm5W0i8pKBzbECUX+p/3r/Nbw5n3fM01AhT938xf4vz78B8jRxmdWq1g2654bX3mdn/nCJ37b3/fZ3/gsIDz17NOGMueMcwO1O2WebtEtLzKElt225oG6ZbcRet+xSYk5ptGxTS6gOuBDmK796Msufgy6bTOf3HOUYp0P5sxWki03Gg74os8bBaq5FGfsh6+6yPJszb07x9y6dUw86Xh0WbGjVSHSl6pMtqBgdMGTUn0xZzuZkhLT7+t9SfU4hihJUC6UwxyLGUFJcqSUV8xprVBJzp2zq0rvlNIPSMtr8vjbvZ2bZiV2VnUc80FzPDuHu7opk8LAOaaqFCVhG5McASRYkpRjIm4Gu64oUnnqB+ZkdcQ7PX1Q+iqTgm4TGygpqP23Bo96P1WZsmQG7dHUEyyrpRt6UtfRDInFYs7M1/h+IM0U7wI+NGYDjEIER8JFgaFH6adwMfaOLnV0fUNeb+iXK5pZQzNvme/u0O7s0CXlrE80TbF37zrc0BNXa4a+3zbodtb8saZmMV8YZS0mqsrMOaRYTnernlXw3F0PXEiOembGOrFbWVkMKK0fGS3NJ9xB8zRqLFAr6PtIuXRCwDOfNUUjk8l+yemQ6LOQcpraYWQd6Ic1ae0ZBFwI7DYN7WxGaGpc5YhdZxqfnPE6ICSG7pjjG9dwTgl1g3PCbGdBPZvTLGb4ECZQV0JDyg5fLwipJTuHW+yiVcMwJPpNR+w7ck4Mp8ekk7t4Tczm+1Q7B/j5DvianOHe0THHx8fWnL0KSA0ShODAjxXzkkjkyU3QgQ9mPjPfR9sdsmtQ8cRBOT1bcefOHU6Ojkk5EQF1DqcO0RpPw6ypqaoKEaUfBlbdBh0GQobgAq04Bmf90EqvWAMKiiOvjNwyObdWGCqznT8l6bE2z8VwwmaQgTFlHqIgKgTdVl+ds0SnUqGVQMgOl8q6OGqCfAHhgxhNdFAzdJAST6itFyUDK8l1+b6x2iNjvDYCLgrq8FFo18JO52gbxxC2SbkwUl7PIyYGdjmNtP6E3fUtjtaXmM1brriGwyD4ysw6+qSlOXdD3cxKhfN8Q+SyDahOfa60gKPnd0w9/9/bHOi+z4AJtyxrMv+Ljq/rROflF9/i6HjD8Z1TWEUeuPQgThqr5KQitB1pIlRojKUvgSXmzjtizIW3XzZCSrnRma0gBcxRJ1vuIfAHHvxWGheKzkCmfglfffxbj/xuXlq+xd+/9zmglDFz4m/d+fXpNbuu4X93+B38zNnn+Ux3HYC/u/4i39g+zCELRCB4KTqKzDJ2/Jlb/5Av9zcBeLq+wje3j/Ezp5/bfrEW5qnz/KV7vzINpBrP72/ey7obcE1gGDbWbwX4joMneEWPOK1yaf70taPp5OyUV1+/xovXXvltOZIx9iQd2AwdmyQsLhwyS4n1aoDl/cHr7ZtvcPvmG9y88gAXLl7hypWHgIzmWMTK289/4l3v5+brX+b4jgW5lx59Apqak3t3uH1tYB4cPm2gX/OuZ5/m2WfejmBuWKenpzz3nFVd2rblfe97L6kzmmLdVnRDzzBE5nsL3vPwN7N7sMvbHnuI1fk6L7Bc9/zpv/gxRseeO8dnfPm1bdD9A9/6fi7t7SLq+fuf+Cx//mMfn577yR/4iAWS5aiC48JuTfY9t6/f4+XXt0GsU4Vh4Oa9N3nui1/gzetvTNdaBJqdPaqmnV6/7nr+2s/9Eogj4/D1zKic2Dj+l378x+n6xGzegCZ8FWhmuxx9Ybgvyfngt3wL3/1d38l//l/+1xPy/zf/5scIy4/wU3/rH26THIH/8D/8P/DJT36Kf/D3fxaAeyfHrLozluvAK9eu33eff+8H380vffZ5lpttsv3M2x7k+z78jfzUxz7O2cqqaCkrw9BPCcJ4vOPZ97I8OeH6tVfve/zdH/x2Pv/JbQCvakLx4ZzJhIjj4NIVfKi4/tr91E1zLbp/jDsR3vPOx7l+6w637p1Mr3MCr948l9SK4IPjwcsXee36lsJ5sHeA84HTs+OiF4TW14TkeT4ec1O3dMzva56hUXMZNIvXRM6Rnx2+TH8uSbydVvxStz33d7srfGf1OHfjkr+WPj+eEKK+uBIX+/pQ4c5WhHPGH1cfuspT734nv/ZPPklfkvDnv/AVnnr30+CKiYsoTja0+Yjd7gjNuzxaKQ/IhgsitJrICbpeSWr9vrw3p0chm/FLuYXeSWlpY9ufue/Z2pySjpGE+QIqjK5qwZfgnbGyYwYWIzqYXeLN63e4ffMeN966zb3bJ1Qb5YH5VUTDBACNWiySs75FSS3RGV8xgjljVWT8s73NE3ihqqSxJ1nKZhiQ8oSEnq8M2Z/SRFVsr6GIz625SaGpWfaDpDStt2NVzi6HIJWUBMGVIM2qJxM1L5esp9CTrAIxQs4OF1xp2mrNQTVGW2ODg1oYuoG+j8Qw9o6RiZblkPNx31TVUE2ll5vpElKK1hhahZQdOQxsVj3zxT7tzg4VsFqtAaFuZyhCHHqUjNNEiIHgHcSElObPSYXUQ587GAbiesXmJODrirtNRbszZ+fgAjs7u3jnCElxcYA84LQnEM09qwBTzgUInholrAOy7kw/4QTv7NoMUdj0gbNN4rjPzGeeqp4DQo4dKXa4VBgj5w4d9Rxu64glJRA+t2SUoN+zmLcFDEmk1YahM5c7Lx4p9N6UerrNEpet1cVB29A0NW3bgMumkxsikhOVE4RI7nri5oSzuxXz/QuoWtwg3gxvvAhNqHESqXcOWJ+eEpPHhQo/a6Ge0Wchx0i/XpP7FTp05OUx3mXq2Q7NYo967xA/W4CrWJ6uuHP3DuvVGYr14tPK9CveFw1kAezFhVIBMxoz9Qw320HaOclXJDxDguV6ze27dzg5OrIWEymTnSP4ipA9zjfIrKVdVFjRzUxWKhUaAqoRHypmotYTaHQzLO6FNp4zToqeryQIk8+jlARnBGuyK736SsUCA5MmN75zfwxXsXXMl/HVZk/jAqHoFEn2+a51pdGnXa+xMiMZGMOPAs5LOFcmKVo9GOm7RnO1wkgBcNRc2/zgaLvMPDlWmsa3bavscm69K5Vip5mUOw79XejvsZN3eKha8IBP7DulEi062lyAhDA5LY52AuO6Oq6tcO76jk+NOda5fVjOv+C+f+v9j/0vOL6uE50vfvk1zo6X5LMNF+o51f5VoywUzqMgaG9uUjknW/c91gxUzHqTAUhMFqF2MYWshR6B/X06nE3aHICnF48QklHLchqMXnbOxWzmav7oAx/h23afJMVt4OUc/MXlL3Mvb1Hk//jyD/Cu/Yf40IW38Ude/qvcikteindYas8uczxKzAmRjBfPteF4SnIcwjuqy1xxe/ddm5SBypNU+Fy/DaK9OJ4Khwzak3tl1S0Zhg6tTGQt3vpenHVr3rxnGhAngneOISWGOPCbX/yMJXi/zRHjwNnJGX0MDNRcffQR5rszXD7l4MGHef+3fy8vfO7TLI+3mpNbN29w5/ZNROHq1QeJaWCzXN+Xwoe64e7NrdbFiePGqy+RhiU3X3yJT/+TXyjP6DRRmrblB3/fj3J46dL0vrquedsTT3LrrZvcOz3iH/38x78qsDHnuG/+tg/xI//Cj3AutyWmxK9+7oWv+c1OhIcuHfC+dzzGbFaz6js+99JrUzVnf2fGNz71BG/e2QbKIQT29xZ0aYAcOTlH6/v0F7/Ic1/5Cjlnhq8yTvhTf+pP8Pzr1/l7H//l6bEbt+9x4/b9laXxEBE+8IH3E/uBPGupfc0QI/XikD/7F356et1jjz3Kv/dv/0m8d1z+P/4H/Nn/7L9AyVy+sMudo3scn9r57SwW/O//nT/Bhz78Yd733m/g5o2b/OanPz19l3Yb7h1bguCd8NFvfQ9/6Hu+iV/9wsuAXY/D3QV/8id/hN3LD/I//OwvT4lOTJnT5SmnJyfTeT3xzme5+sBj3Ak3pkQnVBXv+/B38+Ajb7sv0REnBC+8+epXzl0As0d33rE629IQ27bB3J+2lbEqeN73rqe4cmGfk+V6m+iI2daerrcUtaYKtE1jDkJs199ZO7tvHQDTY4UsvJnOWBdy9oyKZ6qr5hKVoiUYvSLZ8Uo6mjj+h25GQjnR7drz5Xyb9+uDvMNf5P9Ufx+7YYd6NiOpM1QQJfVKmDmIyjdffBvtOy7xRr1GKsFVYWuBO127oh8SxYsBPiGfMdO32Jcd3iYNl1zDQgK1COte2Gw2pPWaPlkVyRBPxuzAKDk62mAbt93hmJZoYeq7wIialtuRilU1IsRs6r6x0i5qsvAvPPcCN27e5ejuMXkduVzPqVqdQCvjrI/KmoTLGG1m3HjH5ycxuXIuSmXEdMd7O37mlOQUZzOh9DaToqtBi9nGaE4w5hwOVwWyJlzc0uFG1Nh5S2RGjVAaMlp0mvb54F0o72Pi5G/pd5TfVtDe6YeIJTVOQfLU70fXSvaZ9WrFsB7IszzFE/bOgjo7NzIA8UkJKeGy4rwQsqIpETWxyR3raNfbpxXH7giqlsOLNe18QVgEui7SiTkbqvcE16BSG32nynRxQ9KOrKaBy5pZ9xFSRKsanCd30J0mOKpob73F4f5FDvYPmfuKWhQvCXJvegQ/OnwB3lG3ZpnbdgOr07WZ+qRkpCpnwWQSZT0MnHaR3QjzprH52ZkrWC4OafdBcSMqLSNWXioHlH7veUs1VIHghMWsBd0n5Uw/rFFVHAGRQBZIJGLq0T6TcuLecs5sb4FraxJmMJJSpPGOg6tXODjcQ0VYni1ZLzfkbkXVzBFfmqXmYjXuHMkJ9c4B8yvgfIUv9yM7Z/ql9Yrh7B50Z+iwxpFp9nep9y5R71+g2tlFXMVyuebNN6/x5vVr9N0ZUgOhIVQVbRWoQqDynuCtBuJdg/psttZhhts9wM13IFRmp53g9PSMN954g7fevMnZas2m7xgwqmrjWioJ+NkM2a3xFThneuTKeRahQapITNYXLedMTEL2Qi6JucMSTltFEnDOIbG4wk131gmU3ocuGrXb5UAmW5U1jwpfbPzkUuWByQmycsKCmsaXio6CRNDSc0/EDFYm6/JS/RgBh3Ft0pFONy7d2WLZnEsVttJSaRonsSLqcMlRrWE+OHyTrDXDtFZvE7WxsmJFrmwVepZcGm6xiPs87BdcCY45jhpH12XuxIFuvaK3HgeMbnqUKjhgJltFEjY+Na6n0/yZdDuTufQUyY3zTM8lTArF/OV3dnxdJzrXX3+NkCItjlmoaTK40i3WYRafTqry6mJEUHjWmoyqJuLsTclBigQvpFysnIuYVjP87PXf4FN3np++WxDEZ9RFyMoydnx+uQ3Ev3X3ST688w42MfL51XmqjbLJw32J6a+tr/GinCCS7qO6uQBReysva8C7ACL8J7d+fnpNJZ5HwwX+3uoLnOVtMPSrm1d5ormI6NfSh1ww4ejQdQxxQ5RENH9ZVDIj0D0mM/uzOQfzHV6+bcj1V+t2xmPWtjRVQGPPsDplfbfiptYcXLlIqAIpKE984Nt59F0f5vO/+vMc3XqTe2+9ZncnZ770pc/ivXDl0lW++IXPbmlGwMFBzfHt7X8HMq0m7rx6nWsvPc9m/bVUp3c+824effwdHJ8cbR8UoVnsMJ+vuPGZz/22LmdhseD93/FtfPErX2G9/uc77r3n7Y/wzKMP8q/90O8y5D8In/nia3z8U1/YvuaJR/jM86/y6o2tduPO8Rm3jtYc7h5Syf2mDiml+347wM7uLk8/+x766Dg76+6rWjz99BO8//3P2JhNmY//409y61ziU1UVqnBydMLuzi4hONziIutzFRbvHLNZTezWPLBf83/7D/5NclyRY88//MRnptf9nt/zPXz3d38X6/XAjTdvsFpuE/amqVnMtyYIh3sLfuKjH6IK/r7CifOe3csPoM3eubQUui7yj3/xl/n8557bnvtsDk2FC9uE5OojT/D2p99Ht9omRM45Hnn8cQ4vHd533Q4uXNgiiueOp9/1tAVR622F5dEHrzCvHX3sOTv3uBRNyPn/fuLBq/RD5I0bb903l30YhffbL/zi2Rv4NvFcsnVgQcUfaN/Pk+ESmmJhGY12yPejVv/S/Bt51O3wQ4un+X+ffhaASOZ/7O2evNNd4l+RD7KvO6WxoW1wlmxVDJr55M2X+MQLL/H62TlDi3PHo088WjQ6OnXldpLQvELSPZrhDkH3cDJj1UGWmrN1RzdE2mFg3Q8FWzIHIjdqaUZ0OyuC8c3tB5zrKyZa/lgaZBpJigNmSUrM9KpsoqYNyxlefP5FutMNcd3hvaOuG2plapZZ1M6M2YuWKoW5QRd6WenhMdoybyun59vZbQ8dP7PsIWNGNAawY3ut0XJ2up/ZmoG6bI5rDqjwhBIRuSClz5F9pogwuEjsxh5l2dotiY11oqG+4zhTLYG1lDC7BE7Wx6MklKNNHTC6svWnG4bYW9PB0WChBHzj51nfGRvTDgip2IRjSfx4N0cDhCGX5tnHp5yGlkTFHgF1nkxgSGGbREkmNN48SbNYk95OEQYkwpCAlKmrQPBK1h5NmVaVIfVI7uldYh0Ut7NvVa+UScOANIHs7dzMEE/IOELdMF/ssJqfsek2Ji8Xs553VYU4MbfHszVn8wWz4FGnBkpUDSn3SMqMFrjibM5bdumme2CV4DE5L7HHORjbO8+8bTnc3afrMqlbMgwRXGWIqDN96difb9V3nG0GsmzQYUO3XKPDwM4DF9l94BKL/R2qULPbDQzrjm41EJMQ1QyMUsr0nVEDQxBcPaPZsyqFA1IcUE0wDAzLE3J3hqQVSibMFlQ7e1SLXar5Dr6q6bqB1197lS889xneeP1F4uYui9kF5nVgXtfsNw1NqAil4psVgq+JmnBNQBZ7luT4YNW7BMuzU57/wpe5ffsOJ+sVp0MH4vClp4tUFcFV1Ds12jirCDojVzZ1xbxtrFVCVVFl4XRYErIWeMmqqh5HcIqThIhZpZMHRrt9J1YNMfOCYiaCw7uIF2+PF5MGM5UsVUNkmzRkGwMOM0yY5YqgHukwcH0CEQSJZiUtZS2cpIsOS3TG+VvMScoCXZaVbLTLPqP1dr1RNcDEKfgo1L0wj44mC6lUXMakaQIC2FJWxzVCdU2dT6g2d3HdHmjDJkKUwM3eqvJ1jHTRtJPmoGfvn6o6xaJeycXZ7Xz8WNbHshVMJaApvdnqNu8ze0F/2/X5n3V8XSc6uT8yDY00tN5RK5PjTh4vfB5LdFBGwH3lM7MPtdKniDN6RBCcL84pKiClC/p9h6BRSZIhKff6Ff/46Ivbp8tgO0kdv3SyRZgl34cDAfBXTn4dTviao/FCpcqQExEhKXx8+UXupm1w2Wnkvzn+pa957986/Sw/vvcNX4PcAqZJyZE0DCQ18WTSjkTabm5f866vfWR3NuNwMee14gi2O1swCzXkSI4bUlxSyQGrkzOyq5C6oR8UL4FnvvUH6JZHLO+8yW98/G+QCq//9ddf5h3vfCdVVd33Xauu41xRE8gIERkSDz36GE+9531U3vPGKy/y3G98slxsIeHJ+f6bF3zNYrHDxUsX+fC3fZghDiTNfPrXf9M+OWduvHGb5371n94XyP/Rn/wXOZxV/PwvfZLf+qJRiVabnh/5zm8yhz8Rll3i//MLn7zv+z7x3PN84rnn73vsjVt3+cLLr/PRD30jh7u70+OHe3t8w7veZc1pFaI6tGq49PCDPPXMu6hFuPXWNmB9+OGH+N/+8T/GO9/1hNE3HHzpxWv3JTpQKERDNLqS1pyX2ogIf+SP/GGaeUOQDe2VfUgz+vUSJ8Js5+XptSoOQsXx8R1e/MqXWa2310dzYmfR3ve5rgrEfP+S9BM//L34eoe/94ufuE8f8/wXvsKtczSwxc4+3s9YryKvv7StpJmLTcKdSz58CDzxzmfImqxZazmuPPAQtQ/cvX2bvj+n+UpKTAP37h1tT0ytqnl8tub23ePtw5QGeucOdVJEx9sxebC3x6gm2ZnNuVuSaAWe22zBjgM34wPVA1RiiCw6ClDzFvEaf1pWiJ53+4d5PFzjlXj3vvN4Pt/mL2z+Kf/u7u9lloUcQSrT/qSU6Cvhr7786/zzjne995lisMF2E8kRXI9jRdefcO3eKbfyDrRzmrWjizWaBh6isrVJzPl+onuLK05EJZFxOoXEudDyUhFo2001q1dNoyi2uPfo9jLASCOzTf/09i3oE0EVT0WNUmVBihnBWNEZk5FxC2BEbsd+Olm3VtPlOpR0A9gmPNtwQC2RGJOM6XaV9+oWHdWy5+Qs1sOjBx8dLjuC81RecLXRV/JgvW1SZ5WgUAKaLNYAMTOYiLm2ipyLWsZhSU7dGB2BZOz5MUDIag20xmrTkMgSSTqQvZKc0e1icaLbjn0t+qmtZlXEbOrFZYIL4DzBOYITggiDwqAZ6QfSes2wWXN8dAqhxVU1Eky3FrzHO0uuwwyqSqhmNfOVkOKKfLImZmUjicolYkpoTFSYjfS8aMrCMOBSxIsSnMMlpVdIKlTip94n4Gzdy0JwgfliwdnpKW4YCN6Ztg4YYiauO+7ePaKua2M9tWYK1PpADjVJI6LFJCUXqk4JNCaXOjd6ZN0/SuwyWqUAzSxmDYd7u3Sbns1mIGtFruzaULSy4pT1ZsPJsmPTR1zu0K7oA+uZVdJWA1XAdMjqUG/ujzFjupGij+kHs6MX8fh6RvDWS0e9w2nCSaY63Ef2GjR2hWkpuGqGq+Zm8y2Bu3dv8+LzL3Dz+nWWm7s41jTec7FtaaqKw/mMRdHv5Tw6wSakanHNHDffg6q1PTo67ty5y1e+9AI33rpF7AbcuqMSpWugDh7xFUPtmVcBXzvz83NCVQUkJrLz1HWF81a9YDOwjGc4ydazCkEwy3snmXG6mPFGhiykrMSY7D7iEK+loqkTOONwUw8jcaOtNGO6b+ueK3MQoVJPoxUhOeinTyAEmzeac7HM1wKonXMZUzHGUdIp/B+flEluqmZDX6zkrfuITrooo68JVQ+NBtajxmyc5OPaSHGj2xZXSAxoPqFbH/HG0SlH1S65CcyCsEwenwKXck1m7Mdz/oPtQ+yzxEwYtFTnp1xmu9nJfWhkecFYkT+3lE+f/7Wh7T/z+LpOdILrqaTGq7BoWhr1MOSSbZvTmmomJ8FL2CJrSdGYrHFYseITJ4aSi1FJMjL1FtFByHG7+H/fxffzwd0nzeoR0Fx2+XJcCjv8K5e/3ZDNc8j8BTfnj+x+iP/X8ZZu80eufDs/uvsBXFbe2txjmXsWTcOFas6+q4hDT5d6BhJLHXiuu8ZG76cz/bMOcVaEvOQXvDJYgKSq3E5rLkpDVsfgHT+9/iK/1r9BvmfJ3XseeoQvvHlt+hybyl/rcHFhd4+92QxKouMwNDVhKHXqBvrNipAyz336l7l75wYgvO87f5wrjz/Fzv4FLhwu+NQvOkZJgnOOtq3vqwC8693voe4jet4xKid2qkB7eMD88ALt7j6r4zN+4WN/c3veAtlTOLV25Jw5PT6jbWc88eSTHB3fpR96fvEXfvHc7zXjiM05V7Pd3R3e9a5neWhvxkuvXee5r7xCSpmX3rjJa7dPODw4QHLm2o3bfOHl375X0FcfrgQHm3NZR1tXPPbQA/QpEyqP4kiuot3dY3WyJM9ajk62QfjOzg6XLj3I0Z2Oum4QgXRuePypP/XvUjc1OSttCKSY6IeNVTLPHd/wjd9IlsDNE+OLpyHhtOGBBx4ghm0illLmzs27vPbyS3zmuc9w7Y2tHme3cfzdj2+DalWIm8xJt9o6xgHvfc+7qBb7vHLtTfpSmWrqmrtvXmfot5WUqq5ZzFuqJnA69msSoW7nFgB156ttQu0bnvutX2d5jqLmQo1m4ezk+L656HxNOlcVu3B4wKOPPmoNSc996uH+Lk88/AC/8bkv3afBc84TvN43TusQJjirqRp+u0OAf23+jdTel0XfZpZTa7j4j9NLfCHf3L5BlVt5ia8CP7H4Bg6l5TP9dX52/WVu6xIFXsn3GFJkLo0ZJsQE3uzy/9M3/sH0UQ9cusx3ffd3suxX/NzPfpyujO/RLnVEGdEC4rgIumJ1fMQdTtm4izgWzAZFfKCVllZbVBuUYvfMSNUq/SXENmunBh5BZtsQV0s/km1zXZwhrJqt8/uodYESOIpF8SqKpGXh0DucVuz6hkad0UBGftx9175870hVK3QilG1SNG6sBZodg5kpGVLbOzRmJBe6mp6r3py/03K+MV5hEPQKXSbgDT2v/NSnhsH6Z3jxhWoGdWiocmRzZo0yrdG1Q71Dg1V1FJ2SnQKelrxEilanVPhGqkss2pCcyRWol6JBlRIsaWn0mkulRmysqvUWUbVec8HZHhlCoKHG+q9HFEdfqpQaN8T1sZ1TZVgyWllSTEkWvUO8J1Q1deMJc896bXTzHDPrPpmltGZSwaOdq6jrQFXNaNs96mZB5QPGkYEQGrz3ZPVTtQ2cdY7PCtnRzhbs7u4Q+956pAw9mUSvpeGjgxCgCVCnBt82uCBUOJDKNDUlqxXGnic6fZ9o0fUme41j2/xVcHaueCpgf2+H9WrDanPEOvZTpdtpIA2G2qdu4Gy1pG5qWg8aBdRxdDrQLCLrrse5TBAsYclluOAJIoSqmvKtlPIkbI9qVGpxkNOAVA21FyTPEVVrI7nuUanIviVl4Wy55KWXXubezduc3F2zjJkL+1eYN3MOm4b5vDIr/qrazgvxSDXDz/eRZo40MwbxpKy8cfMWX/zM57l3dEq37onrDpczrvI4Ak3TEOZztGrxVUVCjJ7mAl68rSEq1FVAnDIjbEFrVyOp9FZ0btp3BcF7mLcVGoU0mGNf320wd9uAqEN8qQinvC1Al7E7VkZs/bKgfZTOTQH6AK7zEI3c63AE8VTeFQZSGZMj99RuvCF6IyiTzq0tWgBzlRKVbbVEFFBDwZpEi7m2kYUQhTbZ2KD8DtMDjUYB56oo42/QSM5LuvU9rh+vWLkBv7tgVnuy8yxSwjHDSUPGT795LCw4DLhyZW8ZG6JKeXwqQggT62JieZT9YwSnzic2kxHI7/D4uk50Ku9pCdTR0WjA52JRWkqJOUd8ML91TdmEZEVo5wTrfl66WmsuYtAizDKhqDVBW6aOz959Zfre2gWCmjd8VuMmGlpmh4gwC5Vpc84FV4LQ5oppFAF/8eYnCFFYSMXPnX6BL/Rv8XR7lX//6vdxeb5LJRUhBXod+OTpi/zKansez9ZXeSxcwBBO6FPiF9bPj19mfO+Y+Pcu/G5+7M2/hAIbIn/66OP8W/Nv4Y10zJfjPf5R96q9R2G3bq2ydU7AfHln16y4zx3OOb7pmWf5tc9/dns/gqNtPWG+4OR0jeYNJ3dvliaWpwzFuvnGy58hxyUPv/1prr/2FesDMn6uDySgOxfEHh7u88ADlzg9PZoee+PaNXa++AUefNvbuNrOePmFF9isVgznqGiKlArENug8Oz3lr//V/4H3fuADPPG2R3nlxZfph4HNOYqa5szm3hH5XA+hH/zB72d3d5cskT/0A7+bX/nUc1y/ZcH3f/KX/if++//zn8CJ8Gf+ys9M7wne83u+5X2jfhcEvvTKG7z8pgWy4gQc/IWf+YfbMSIWVHjRifaQJePmkfaio18u+djf/unp9TEl1usVi8UOKUZee/U17t7dVnPm87ndm9p48U6sM/Sm6+4LzH75E7/C2972Nv7Mn/lPefWVV6dz+St/6S/gqm2V5pWXX+FnPva3eeP1V3j59VemBObC/g5PPniVX/nNL0+v/ZZnHsej/I9/759ystxeX9fu0au7Lw599p3vQirHnXMNaMV55ru7NLs702N10/LeD/8uYoz80j+43xEPhdj39/0ulcC1117hzq1tRWVv/5B2tstpPFf1KpRWL+4+C2Yvjto7YtomavuzGZIy601v6N94vmOiMFKafpvjmXCJHdficSUjtc7sFDF+lwZS2eweCQccyIz/ZPWPzMwD+Bfb9/H2cMiPN+/hv938xmRaIOLB5cllChXSkKbmxQDvedvbiX3Pr/zyr01JDhj6N+pl0IR33iJlBshrtD8mn52xaQZSpXStI+DoCdxJM3bcDvjKwmI1uoebSlJG4RlpTVoSOimoKg5SdqCmvVGd/NVKlUkJwReKxrbaogKLWUCzmcY0Epg7j1eZBLWWu22TGiWXoL0kOYyoKfffrzJ+cszF1Uig6DLIGe0NJDN+Sy6mA0AxH4Bt0iS6rerIqBFKZVcfqy0pG8AWwa0xEGIGNCChCLDrQN/3xG6YnNucE7OCKoNfNE2lJIXtd4zjO2FJGsmAqHVx+apLQJEUHTK0OhFDXNG7mimCFqGO7ZOu0Ghc5WmkIktjtvwiEK33kcae2K1Qp4Q0EASCODI1mWBNE0uLB1wmeKEKM6R2aF0TNx1765qqqQ24KuPV46irmjrMaPYuEBZz6lljyWcfrV9X6Z1klBopdB5XGjEGfKiZ7+yzWq5JKRNTz5AGFGFIkfUGmhM4qjxt2sVnxbV1SZiL4YWaDs1xLrF2o26rJMxaqpslwbd9yZIUEWv0izouXTwk5sTNo1NWlB5b1mQHfE3dKKFWhtjTVjVRBK/CMCRWyx5HwAfwlaeqaxubfbLKhHOWzCjkGBliobmqpbNNHRASOQ5oHhj6bmKDZPHW4yY0qAusVxuuvf46b775GvfuHbHOPdo2HO4e8uDhARf3WxbzhlldIbFQNr0jqSNXM6RqkXpG9jU4x8nJCV956Xnu3btH0soMM1IkOxiqQDVrme3tEtoderHGsN0QSRiAMoy0RPHgzVWuV6UPGakrJGvRxlTFXhqEBDkhwVHXnkEzsesNBEg69mUmqytrR2EClYagU5VXxHQwagL+XHR+WhLgrBYCplgAcWsRTXDOjCmiFqlJSWxG84qxQfDoCueAmM2gIFHifqsOgS9an3HNHTWCzrRk6hA81QBtEmr1DOX3aJbpK8f1MDH2CTIKcNINwjEnp8ec1R2uytwDdoIjUjHPDQs3Nwe+KeHagkqc0yzdl6w4wY8LOoVae66K8//L4+s70RFzOZn5hnlTE5wiXtGYbUNyhVqWDS3MOZOHaB3JnUwbodnem4hsLL+p2gBJKXNrc5dffOsz0/da9p4ZklG/nPf89zf+yX3Pj3npX7/3qfvfR+aHF8/ym91rnBaB8Z+/uxWWg3VQdr0nN7ZguVhztjrmb59sqXFPVZf54xe+k6vsTY4mSx22iY5CyoNNuq8aNtfyCf+P1a9zO69ZsUW1d0LDuy8+RHBb2pgT4dGLF3jl9s37PuMD73iK09NT3rizpVHVwVEHBZexzu8bfOXNtu7cObzxwqd469XPcf2lx7l389p9SPs3fvg7eOP6W9y7tw1CZ/uH7F1+kHfWO7zx+hvcumFVhC9//vO89Pzz7F+4yO0b9zt9zRYL3vctH0REaBYLPvCt385v/ZpV0q5fe53r117nsccf57VXXuGrj3c89U6O37rOnXMNUftNT9cl6toRpOIPff/38J//5b8BmOvZ//SPfpXdxYzbx9tqwh/94e/hhz7yzeV2ZHDKX/jYx6dEx4n7qnKtmcPMfGaThXbeUM8r7p2cssxnNM0+cdXfdy1zSqxWK1RhsbPgU5/+NG++ec58wgUmeaEqp2enhMrG9U/8xE/wUz/1U6gq//V/9ee4cuXKlOQAfP/3fS+KEup6euy5556bHOzGo21qfs9HPsA7Hn/wPm3KD3/b+4r+4f7x10f40vMv8sUvbymdkUTv4Po56+iqCix2d63nxvnDt2geOL9qfsO3fNsWGjp3XHvpy9tqUDmuPPgYVbvg2uc+vb2OqvR9T6gD1167du7Vinf3V24uHxygIpyMIsxyHJ2d0nQ9O/Odfyba9OHqUWa+NlF+FkPmikZlgsPK8a76Ko81B8g5+dnf3HyWy27BoOk+Z7YkkaSBpGZBnxNUlbvvLH7xt36dC68ccOfO9nq849mnaGfzolUsNAxJuDBSBnqEU7zeIcQludtHq4aEkH3gVD11aKBqyDgqg4VRLEkcM3xLBMxxKk/o3FjxgdH7Vcu9GCkKmixBsjsBZDVDGbJtXg4QR+08cx+w4ksJ+mU0JSjVDDmXcI2hfPmeaeiMVR21oH5CKEeaW+HAi5NSITGQLDusISvY+U5IfjalcfkMYywpWgm5UnJj1DXvPWRBfCT3Sl6rWSJX3qoIhd7mgjBsBuPs+y3imWPRDHlGH9zJlS3bACnXwxrH6gqrSqG4zva7oUqsw8AkNzkXnIsq0pTrFcp/o8W1yl6sIiQReqcWNKuSoqBdZ/1SxBOanoaBXGzVRy1B0kgqQWQUQXxFmO3g6hl7ix3qunQoFGeBaJ8gQ1U1NLMWHxxVzoUiVRJi0cm5akt9kUIH9AgNs71DLiBw5y3i8T1iHKblNcdA7DObdc9p1dG6mhpnVSfxqA6krNYwtiS7Ftxtm09aVdMXa2WmcW+JvjPxuhOyT8xnLQ9cuYxK4vbJKb0TsjPkPDph8Bu8rFGEnAbqSgi+Rlyk75ZsNLHY28eP+3cJhnVMVsu47vuBISU7lzJO+74jDRv6zZKhX9KvVgae1DMW+4fsHu7hQk233nDrxltcf+Vl1nfu0OWOvPBcbA+5ur/DlYtz9ucNTQi4nDAApwS+riJJAJXiQOoY+sidO/c4Xa7oizGxlnkdQ0AWCxa7B9SLHSTUtL5ChogLvhhF2eeID7hQMXSRjKP3iY1P4Cu8KHUVcFSmyXFmRJBTQiXTx8wwZDabxNAnCBVSBUsYvVV/fM5omW8Zcy7LYglcELHkW4WUpGgQy8KRhUFgNVOGDLlUY0MbbO3vFRksKRpJM9MOIONNtHukpxmpXblvGHU6l4SaZL0W/bk1FJDkCApOPXWEtoe6dQy+lKzHnlxQQP6y3upIydPSbPYM5+7SDGfM0h5rrRmyJexnWlO5Fgk14K3yKyPwt3V32epxTa8zAoNjwq3jXlHG6ri2aal0jdXScR6dd0H+nzu+lo/0dXQE76nrQDOrmDUOl81NZkS0nPNoGtNhQUnGD67c9gKLIYJOS2O6Yts5IouSIXzVZRLBuJml0VTWxGfPXpuevxAWk/Xo5zfbAPyCm6F54KlwgT9z8Qc4CPOv+U0PVHs8O3uIR6pDVJXNpicl5cZwxpe6rdPaU4vLvO3gEFclogwMOhDPkW6W2vNnb/0j652ijn//wveykG3A+lo+uS/J2fMN33v5GXbq2fmCU/nBaYs0lOPq4S5V2D52uJjz7oceIERY3TtDo6G3ORm3+p3PvJ92tpheH4eOG69+ma5oPOq64Xu+/0d525PvvA+Rr+uGpt7B+zkHF6/yw3/wX+bC5SvT80Pff02SM1/scPHKAzzwyOOknKmqmm//6A/wvg9++D7K1lcnOd575osFV65eJcbuvl4ufYqs+4E+C1Ec73v67RzsWaUhpsxvfeVlnnvh1clpbW8x45uefRL1luBoqYidD4D/6s/9Eq/dOJ8oBv7kj/0Ql+YzZg76zZo7d4/pusTm7gl3X7/GW29dn1ZC7z0/9pP/IqqRo7fe4voLr3B8axvEzmczNidrlicrVmdL+s2GEIze0TQt3/CBb+DBq1dp6prlcsnLL78MwKXDfb7/uz7CD37nt7HTNnz0o7+X7/nu72F/b4+vPuqm5kd+4CO856nH2Fk09yUEImJUpHOv/1//5E9wePEyN27e5vbt29PvyAhdvE84xO7BAbv7e/zKz/6tc58gpRtzuO9aXrpyBXHCs9/wLVy68uD0+OnRXepzVtwALtj7T462yXQIgSEr2TtOzumG2toS9fO/yxdtzkOXL3FwrtrU9T3rfmO0nzHoOXd8S/0IT1QPEKQ1Wo4kXLDg3yoTbOv3gN3ozB+bfYjLsqAu8P2tvORIN3iEy7LgD1ffTJM8QxysaacYfXTIkX/n0Y+y6+z3x5S4eQ6YAHjl+ZcYuh7vHN6JCd0LUujVG1qZFT+cEbpTcrchR2tkmhRWWrFMNSat9xa4jZUtGYNxA6BcKJtqgeZHTYg5pZpVaS5d6GWqdNgaa4R3C1xHvUUQISAETKTfSsCP9spj4iLbAE91NCDI58CfLdXItontjVMoWp5tb5xJx3Pu/uj0d/nslLcaoJF2MiRkGG2kM6rm9GWIrQUcrvG4vRp/WOP3avCOPGRilyCa9XDlg4nmVUuyUULDbABfipkUrRllTJFcaH6K/Y7pWsTRArbAcg66OjM0kDzbyo0Xa+vundErY0SS6VOck2J5naid0DhHECWgOBKilgRSLK1zSqVhrKIaLQF02ZgRYHuxBBCPuApCi28WNLMdfNXiq4ZQNbSzOYv9AxYHh7S7e4TKnOjM9ltBBB8C3lcWrJffmce7JZb0qg/4umW+c8iFg6vMZwuaytMGxyIEGhw6KN26Z7nqONt0rIeBTYYojuw96ly5h1u93nlHP+5b/ewMxs5NUu6hA4JzVN4zqyquXrjIhdmcRsHlDBH6deT06Izju3c5Pj7i6OSYrl+TdQCJ5Ljm7OQ2r7/4PK89/2VuX3+D49tvcXTrBke3b7FZLVktV2zWG1KMRt8KDi8Zp2Y+sL5zi+7uTTZ3bzAsLdkhJdp5i3OO1emS66+9yStf+iJ33nyd9fE9hrjC+8RDe7s8uL9gbzaz6z4i+0XsnyIQZhAaXD1D6pb1MPDatdd5/stf4vT2bYahZ9ABKoXaEWeBxc4Oi90dQlXRVBVNFayJsBO8jNVZm5cZc3isZYz3BHGepmqo64aqqajqQF0H6qamaqpCnTVAxZwhBbxHgie0FaGtrHKKlrXB2p6mMuulaE9G62lXwHeKTkudIwahdwZAee/xwePrMCWhWjSJo8HANHYK/dbojxhYYWI8O28nxeVxbGIcSTkSs/VQjOXfOWckKtUm03RKk2Ryd5sSqXGNEMZazzRybb4O7OgJMqw4XvecrROaYMjCaa5Y5sYqOi6UEV4W0XE9nUo645+xHKDbtfZcUjOtzefWcTmvfRP5Gvr9P+/4uq7oOF+8x52hv14dkvOUqOQsps/QTBxysfBLpmNIqVjz6dZ1QiyQiENEnSDRKhozGn7wwW8pnNvEu3ceA3VoGhAxNOq7Dp9hGXsE+Jcvf4iRhPztO0/Q5QFJ8JM7H8A5Iany6OwKf3rnR/m54y/iC0+drPybV34Xh82cfrOh61Y26LzjlzbP80N770YVGuf51y9+EHKmntf4HBmGiGyU752/w66NczzuL0Dp8/Dh2eNEjXx6/bptfKXMGkXpiDy1uMKqgP/BBR7YPzRhmkAQz6X9QwhNcSBR9vZ3mYfAux95iJwjO23LrKpZdRmvhm7kLGaRPESqeof3ftP3cOP6Kzgv0/0DC6seeexJHn3HM2QnXLjyMM+89xsB5eFHH+OxJ55ESjAcFhU/8i/9K/zaL/1iGf+jE9MIc8B7v+lbufrIIwV8DUR1hGbO9/6BH6dqZ3TrDVu+fgKN6NDTNjUPPvwIvSrJeR567AlElVAF2sUeZ5uBUAWcC8z39vj3/43/FT//y59kFCMCfPRD70cEvuMDz/DApX1boBxTh+NnHn+Ij37o/WUEC3vzOb/ngx8gqzmSXNxb0DghxcTtVYeIw1ceXfcMt1c453jinU8gAu2sBQ/rfkklPbVGHr885zu/+b2oKu9793t4+okHqL2yPD0lqzBbzGhnLaLC448+yv/zz/1X/IN/8Pf48hc/T442nn/so98FUrFz6ZDF/gH37pzyE7//D/L+J5/gb/3sz4JAjEbZePLJR3n06lUOdnepRfiODzzNZtOjQNvOUDzPvv1JFodXSOJ551NPMWSlksA7Hn0bfYrMdna4cOkiOXiuPvwompXF7i7v+9CH8U3FQ0++ncsPP1oADIeTSNLEI08+Tbc+wzmhalrEe+bzGR/+Xd/Lp3/tl83lp2545PEnufbyCxN1au/gEO8djz72OJSg+uEHrtIPG4IXHn3oCqglP9/4zOMM6w1XDvdogydms6HOUanaiicffphXr18HcbamjMWKcn/HRXsmFY/Xl0xH5YQ8RAQLZC3W9Tbe3S4fCY+hwBNyAR2Et+VD/vTio/wSL/NqfxcnnhwTB27GD8nTDGZlQxzRbHVogtRHrrQH/LEr380njr5M3yibC55NZdSMjNF86zpMtAFz+Um26Zau6xBxeY3rznCrntRmQlCSh47AydDSaAsSUDfYZl9+dy6VdDBKW8H5Jg2qdZnfOg2BFqpb6asz5h2+BCTjZqeAGA0OGXt1bGlrU6loijO1uK2NJgXl0XHPPV/ZKedEScLE8LASD2w335HWdp6epmMBcwx0ivuZ5IwkM52QbMtOHvUc42jxDtcGq1o5SDnRnXWk04hfCGEWcOoJuk2iqK1qoFlI1vyMXAZgEp3Og7Fg6LFFfQZs3AQKRslsZEArhwsen5U8XVcLil0QXE5IElxdU9dzvFMGVmTtqbxQB0+Iico50ri+Z52c0FKKpqfwWppSC1nMNMCpBUhagiMt93A0LtBizDD2h2P8u/RFGQs2FpO6ErDJOLAKai1lDDkTW4tAVdHs7LHfX4JkPYUsMDLK5OZsTeWEVdPS1APOO1zjmIsYFSphVcOUS1xnd9WoPzrFyBNaIiNtcrQRNlaJL/b487bh0oVD4r1j+tXaDPsi9Jrp+hPUBYbKERcLkgoSHNLWtAKNz6Tlkrund/DOUc12aXcPSWlg6Ae8OGZNSz1rGB3yUMHPArpR0nKNT2vIDYrgHagOnNy9za2b97j24svcevM1VssTNt0aTSv2Zy0P78+5tLdHcFtYWIuYxYCEGt9avxw/a4mqXH/rLV58/kXuXr9Jv+mJrsJXnlwJKXjqnTkHOwuqeUvlKkIIJOfZ7t6258ccjaY3mhOIZ+gTTjxNqPGhsnE8Bd/jGu2MauuszYBI6TflHFVdmVmGt+bztliNQbutm+PY0jLexJnlug2sQr8tQIbD/vatM+c2VSiACKIFUBh/kk7ViqntSaG5M4IQDiaXtqkSg8VcmNELauuP80LoFJczfp6o9gSptyL/cUxy7r/Hh924HkpG8xK3OmLTXKaa7RrYgrn6ncSGGQ2UxtF2gfN9eb6c+8fW2GWCmspzUiqR4zGChnI/eDgmlL/DQ/S36/r4/+fHyckJ+/v7/NgP/D4WYc6F+pBvvvx2Hht2qZbgsrfO1S5Zh17n0I0iRgOGmNDehI5KYsg9mpUhJmJW4pDxwQajc4KrhOBtQcv9UJCxTNevS8ndBJI5l9JhSuQUSXEgx4EKoUpSGgNCTkpKjp3FAW1TU4dqst2zSqI1zVyvzuiHAVd7qtp69gxdsRpNCV97fOOIdNY5eDA0z5zmPMFVU7lPgNQPpNRDUFKMDJpYSc8dv+G1sOR61bF0icEn1EPtjUs6WyzAWw+BUNUsdhp2DxbMvGM4OqI7OyGmzLrP3F313Nv0dOLQUKEhgG8IzZx2/wqLi1cIjS08dVPj1YTYIZiC1lBacBrxQaw6C4gPJYO3zdEFX1w8tuiJiXBNIOxDRVYTJKrY57hgHzYuk86ZHsblHu1OOb17m5OTY1abnq6LxNInY+/SBQ4OD7m4t8uiEvYWDfuNp04bKnpz5YkmGHUFtbCgywIQF2yhAAzhyhR6j40ZgJwycTC6x5Aid++d8OrNOxyrchaVLkULPn0A72jmDbsHB9RVxYXdBXtNRZsGqjTgyHafDi5z8ODj9MkxdAPee3YODgm+YnW6ZOjWOK9ULuL6E25ff50ce4bNQM4BbfcJOxc4Pj7h7p3bvPH6q9y9d8ygidj3eBKPPnSRJx+5ysGsohbbrJ1aH6pQtwxdIuzs0156kI0EfDvjretv8aXPfI63rl9nFRNHmw3ZA3WLcxXeOS5euUy7a0hudgF8hcuObrVGi9tCVnC1o6k8q6MTAhmXB4ZuRT9EBnWEdmaBaIoWXeLxXsnDQBrWBKf0qzXLs1OG2FMHYV5XeDHkz+dE6jtyHjg9XbGJwhAN+avqmiEaDcQHT4yJe8cn3D0+BuQ+s4QHwh7/xuF3sNCGdgA3DAjmEOWgUKyA4AyFd46qbkhDJG0ivqrwrTD0PXWoyIPRUnNKaOVIVcVgmQNauWKT6qnqikUO6Lrn7EC59b6aG/uJjVOyc7YhFjDaFac0TaXS4IWknogjuQWb6p2c7TzL5uKD1Lu7+CD4oaO9+wLNvd/Cnb1KyCskxa10xLmymReMdRRoS0HXRy1LqeqMWKD4EeErTHSBGK0B8IgS1jc6vKtwrmK32uVbdh7nCQ6peyYXu/G7KEGJZJCUIWarOhcr9xQjKUViLiJ9pSCsdl9CKE5jWUu1vqzxaTAKM3lKXBDThKbBnC2RhM8ZH8F3AoMBUW7WULc1dVNTVzXBeaO9lC05xUh/tqY/7dGgVPsVUjlySqRNtOagTQmrh0zO5p4Ws+HN4tSowyLFiasgti6Ru0Q8Ghi6no1EbjZrXtk54tbBwCooSSGLUeqq4Lfi7eComorZfMHuYp+m8gzdPdarY4ZuwyYqR13mtM90UchqblmubtGmpd2/yO7hZXwzR6pgPV6cUDspoBrmnlaMK5yznjOujKUsbkpUpCDb5nK2TXAzBe016gXTil8E3iXVtuV4rAqkgbw5Y3nvJqfHx6y7DcNgPVgGYLGYc/niJQ73Fuy0NQczz14FNZFAxudk4nkZO8PrpLcc58E2UCsJXUm8xzAvZyUm29/7oefu2ZJrd+9wvEwsN0oXshklEHCNZ7HT0i4WzGY1B21jJgBBCtCo1L5icXiFdu8QQkvXRypfsXdwgAuBbr0hdhvQSFWB9EtObrxOd3aHofMkAn53n7CYs1x1vPram7z+2qssT08Zhh5xmapxXLl0yJNXLnFhNsdrxkspcKkiOHA1Mt+nOrxErlsIgZu37vKFz36et966zulyTZdBg9H0kiihbbm4d8jOhYuEelaqHoGEsD5dF4fibGNcjJ6qaTCNYhyI/UBKg+E03huQpIqS7N6r2WkTI8FF+uWa1ckJKUVc5WibQBMclTOmkEuJvu9ZrTas+sgmZ7JIMUKwBs1JE92Q6WMkpmRN6XHs5YoH04wn/UWupl32NDDPHh/VbOJFDWMPBRxJxUFNINQ1OZYKrBNcY313dMgwlPVNlewFbRwpCNkXCWE2AK1xgdp7nFNOLyZuPh64vpvoK1DvzFBF1ByIwWIsHWeNK/XZQHZzNvXbub33buLFR9jb26HygsQ17t7L7Nz5NPnkZXzaEERxxcBk+kxkMikY6cl6HiQqc2OsVI941ZQtnztEYOgjf+t/+GmOj4/Z+23YJuePr+uKjmDcyBBqfPZI2eBMlDngFXJ01pjJWSXCqTDEhHhfkC4TIEcGso4bBCaQd8mcv1Mw1ESsWZzz5m1eBYdGSDEXFJKpmmTcZodkQ1cRQykpPX5C5clDR68JKorTmE0YQQpNoSmLX6TvxaxIU6bKzjbywWw8q3ltHu8+oymQcinDpkguYmkfPIQ8jR4r3ysJpcuJtSaiKwiBWjm2ahp29/bQBN1yjbhUOKAzUhRC20DdkCqPukTjHPNcsc42UQYFVUNcxUHMHX2/IdQzHJ40KL7edtR1UPidGed1Qi6sV4OW+MYZ9V0rkprmqTxrHHcE56y7cs4m9K7alhx7ck5G3UqGFg/JFmVVh69m7B5exDmH3rmN10SnSp8Sy+MzUgcheWTX9CKSAwuXjHYTExVjs66C8KqC5oLqjh3NmRKyrM5cXMaOx8EoWYINk8PL+8Sg5Jt36btIHDLROXJMhFYgJo5v3aGtZwxna1Y7LQezwOFuay5B8332rj5ENyir1Rl4z2zW4uqaoR9s/KVAHAakqXngbU+QJHLn2mv4ylGHQJfWrJY3UC+8du0Vbh8dG49eEtXc89ClQx69eomd2lNLkUWqTFa9WSLVYhdZ7LLJinrl+O5dXn3hBc5Wx2yIrFKk2p/hZg2bpDTzBU3d4Hd22L16GRJszjqzSu4HcxrC4Zyh53Ed0b7HeyE4bwFgctTNjEDxjXJSkHZhFLRlFBe8udBFE/764BHn2PSZKiRcFCQPBGci5uBqUu5JaomHOG/N6mIqxkqmN9icMzMAaHzFRxbvZBApQXVx7yFZv5iokEtlsiz4Wa1Hl8qASAEvUoVDSNk265gTLpgzFCRiqYpo2bhiTCZgrY3a4/uM3yiyZ02BEasiUPp8aAnWXWmCmpNRLq253kAajqnSGZs0EJOJpDUrHUpFMdBQE+dOqHXKhW8tRQupjM0WTTIjoKYfsyXSNJIuO0ZP/5xLgCrm7CZFdDFqbMQLi9Aw8w1uYGoKuoUsCxo6+gzfV0Y5T+Bi+tw8wkPl3JXxs86936Dqc3e6vEe2L5KyiRvNWYodrYEsDsjrgWEAN3e4SkrfFKb10AeHD444RFKXCN56eojYqmgd1i1g8Y0zoKUzUAssER7XFMXWU80ZrRQ5EPQexJiIJAanZh4qpn3wzlFVFW1jeog0pDFvQJwnhJq6qpA8I9Y9mhKNJmbesXaRwZV7Z5AOKSubIdLExKJ1xUDDvsuVRMdmZirNa8tVFSnmcaOGbEwXpFSktqGUarm2Yu8b95+xJHdfk8LzoZyrCM2cvQuXqCrP6fE9lssNXWcNW5fLDZ5jXHEX9CiSHQsPtSgVxRdCmao0Y+NHNwZqxfp7DNxG4/LxIeeFIN4C2tBysfL02hPjEV03tiHOaB7IKdP3noEN624gNwlmkTwLzNuAryvaxYL53g4SPP3QIwih8YQmEHslJxAJ0560ODikX5+Q4xnkhFMYhjXDWc/JcsVbd97k3vKE1abDB2Fn1nBlf49HDg/YbWo8WtiO4zzwIAGpWvx8B9/OcCFwdHLGK8+/yN27t+hNTGixXPBE75B2znyxoF7sUc3nePHEpAwpM8SxOjzOSatij4wK1Ww6RZTgQ1nu3dZyudgum1bHg9PSP0oQFwz4VEE7AzwkOJriCuh8wJU1n7JOySjuc0CWMvYM5KQwCMjWxyk5JXsl95kU1SqjUuZkycspBh/bfjgFHXelAjquUaoFPB2rOkWrIxgt0+kkj40JwrierBJV7/BTgq3n8oiygYiMLL1yOuNIjbh4QhOXpNizypkdb5qclK3iGBirmueWxDLXxuX0/HI5JTTIuX9T1ozzFLjz75H7P/p3cHx9JzrZdA01nppQEp8MJXCQ0ouEDLGgjDlROH7W+FLFEpU8OVlQeK8l+Ha20ahanx3vgzX5S6NriXEsUx433gxe0SGBG/A+4iJoMi2Qd97Ek84RxNFteoZBqRvBU7J1tSCmmVXgErrJxC6Ta8wm2ys+mDOMRhCdUdcLUk4M2gMWICHmqpNTQbS9ot4cuPJQUKwcyRpJdCSXSvXDISHQzud060juO5xGo4kkR+ojPtQ0i11008FZZd77tbBQzypm+l4Z0sjXV/KQycs1oepgrjivRudSa8jqQkFmculSrCbUThiq6EtJ13lArAGkZuOJj64l4o2WEJNNVkNkPatljy8VnSEaj965UOg5aiJDzXjXsucPaWeB1fKU27duI10ykeZKOT6pCfUBvoLT9YBWCt4xc9Z/wNa7grCq4rwFC2PymrNOv3ei2LiS3AaxDSglJEHTNBzowji2espwusF544U7L6TY085ndOslMXZUlbCshZmv2D3c4aHHnmDoA/2R0d3qumF9tsR5x87OLkOC+d4eQ9+RcuStm2coC9rFIc57snhObt7m9tld3rx1j9PNkl4j6jKzecWVC7tc3p2z2zbMgmkGzJG2TCInUNf4vT1yPSPPAheuXuDNTz3HyeqENRlpK1QT0TuGlNF2xt7DjyGDUtcVZ6uOUBqNMWRChuwVCRVb6mjGacZXjpwiQx6gAuch4DFX+FTGvm0KOQveB8il34fzBF8ZBShFO6eU6XSgaVozDlDwTaaOxalKvd1v541qhDW7bOqGxXxuC3rR+z1z+BhVqok+kzNIlfEZXCp1D2cIdBaFAJqS8b3V+OBjxWWkTIhiVR+fCKEixcRAtoaMya6RCsRsgu1UGbznYyasMpVUbMwCbKqI4opEtFRWLOk2tD1LNtRX1lRxicsDQjYND+BVCTmb7W7pEzY1yhQ5v0cVt0s3LbaOsQGxTtR0VbMtFpSUxwq1mzZc03mAlwjO2xjw5Z722IdkGHlkWr5uTHwsKNJp8xwtfy3LoPDmc3HMsvPVcZMuG20x62SyqC57gV0rMSpKKgFtKuJckdKjTajnFaGuzAL4LJHOOtJcCgBnQIEq+CpQ7Sts1PK0IZsAOnizj9UCvgWPr4JVrn1AGwPJUhrIKaLZ3BYVIGekAqkFaZV8FokhkbyW22fJlBOPqJB6nZRIaNG6qHWq996TXMCLUHvzlEpZWWezkM5RyZPNcib1A103MJuDS0zVmFFXrDkbFUcyW68FLdSiMQgbk2Cr6Eu55VPCk43ipliklvX8eNwOBS8GLqn9ZJCAdy0Lf4G6rmiaY06OzpBlTx8T67Mlx95T1Y4Q7D7nCuZGQWCKU8drjCWEEx1npGieo06Owd1E0/QGMqJKG1quXDg0Kmk84W6fUIk4X9E7JaSM6wZS33MWO7y2EOaEvZpLVy5y6erDpAibdbJ0ywmr5Yqqqmhmu4S6RqgRzUQdOFou6ZlDe5VmAcMQWZ+ccuvOXd64+Rb3jo6I0aoMzSxwuDfn6oU9dndq6iDGqiq/VctFlXaO27tAnu+Sqpp6PuP2a9e5d3RMTzaDEGfAY3KCm+1yePUBqqpCQkWkmE/EbJXUmAnibH5lW3PzeAFHiqLavRWHmaNgTmI2rph0NB5zW+s7JYu5B6qUqi1Knw1ICM7bOu8UxOAzCm1LitxBxIAakYzDAIscbWGJFXS1sCERJVssODYNLcDoxDct8ao1MlWkH4FDsBy7xJxDRpIaqFPWLx1jPRm1NlhlWa3diiYzOwod1FKxltIcuMwd04tZDDUaWEwNqEUsgUxr2rw24EszqgGPtVkJpccWRd9u/ycTAFG2A8ZURcrEPZ+4THtFee/4xPmkRhhper/zVOfrOtFBMHvAKlCFMJXbXAke05DIlQW4tkHabiUlaCZj6COjxWMmEy2gkLzd9MG62apOG7HRKUoa7jHnFclWMrTdDY0Zn4XKUyghMEjCq1K52ipCOTPESMw9LjQ4nNEQIkRRnA80teJiJg4RvCfUxudvqhoZEsNJx0YH8BAah8dTNQFfOfp+Q98P9F1vSKWDVbexLuVF1JWTFqeiUs0SqOrGLlHsSvNAcJIJOSHZmjLmrMQhmfuJN2eYUAt1SFRDJDrLOUm+oFpCHnrr89HMAOO3JrXeR6JmN+hK0CUj9UAEvE1CEbVKXR6mTc9YAfZbSr5qC7sKWSPemXORC860WmINrpwI2dkm6Fww5NoJ80qoKsip4+TukuXQM/Qdp8dH1HstPos19usztDWu8Yh4HGZJjlpio+pI2RZDLUFv1kLDSbHwyBVEDCHPNtWdBnKfmc9bnry0j2/eIl+7xRKhDw5fVxxt1rh5zbBcUTvP8fIMtxd495MP8JFv+FYWi32ef/55To9PCKEm9x1nt94i9muCeLI6ZjsN4h2r01O65QYngYuPvJOz0xVHR3c52/S8+eYt7pyc0aWBdlGRdWBnXnFpseCwnVm/BUcRmCe8twahhICbHaDNHtXOLonMSy9c441rN1iulqy7Na4O6CYzbDrC/j4SGvIm0VQtDo92RrVMMSOE0g/AoGmzfrdNRdSjOZMGQcVDULO51eKWo4YyJU1UwZOyEMUzdJZ44EyXMHRDmdfFFlSF5ByhrnHRkWNm0I54zrhENdtcKsl5FSouHl4oDo+KDACO6FwRMFtlN+s4SouYWbUgziBicytngRis4uNMgyHO9DQpmi7R5lQucHI2oSp2D1I28GDIvSFtWfHdQJWDNVQOBvqM7GWLF6SgokW7qBiwEMDljqAbQuysM7xoqRikCWWUUhFGbU1xZQ21mNNE7YJaNVOKO5GMWgq7VkkTmo3+6XGkqbiTLSItgY13AScWhITyRybE7/7dcdvLYxsQb59k3FkLAlsQ2xJ9ZnF2P5zFOiM6vw24z1UW1OxpNY3BSD5vhGZBzVlGnQXZvnG4WSIdRXKVUO/t/GXULYlp9AgMXSSdDUYhbj2+9jiHUeRiIp5lNIwalCLIb4NReNKAbnpzuCyMBa0UnYN2MNawxqBRpvz3nGi+oLxoIuUeq7yEyUDCOzv34JTKZbxYZ40xKLG9MxNTJOZM60xbeR6fnb53RJXLHiCjtei515YMeAoG3IjUFyRYsXk5It2T0Gr8pPG1UtQyIobaC9Sj3gjB52NOlwNd37NZr1muZjinpErI2Xqd+coZmIZCjkV3J1PBb1t9Knl4lilgs5MpSagy6TLEOebzBQ8/3OB9Rbp1m+OEra04UozFalzJSThadeQw8PT7nuaD3/4dzNsFr7zwCt1wF5dg2GxYn5ySuo5LDzXkDE1lTllxSPQD+HrBbLFLShvi3bucLjfcuHWbWzffYr1MxOQItWPeBK7sLdjfsZ4+lRTjBGVyQlNfIe0OuZ6TXYUmuHnjLV5/+WVOVscGcHhLNFMG37aE3R1qNzaTLWtRsiQnlXhKNKPqCt11TBYF7zwxeVSSOQuWjMsJOB1TdYsjPJDLYEsIKs6Ag7JWZMyIyotYZSrYHp6dIya1Hj2FKUCZ11vl0Mg+MX1iNyTO3MCaRO+EWAt5bYDNVMYZ1580Ai1FUxhsUCjnKpwFEbK4hSmJ1jTaQlOYJkpxxLdYLglSKW4TccniXTIG9E5zZpucONVpbjqyxX+yxuuZ2bDnTEwGNAqlRYuec5zbTrTtPylJYanXjGBXLtdwWpnLGja+cdJBcu46T3P/f/74Ok90BBdqnA+GJqha6V4yeKN3WNOwVBbo8eKZ6439bbzaJNGqBYMad9upLbDBFoEgVqLTYgWYC8qbcYUvbI4yGo1L7lF8cugmTTxklUSKSup6olS0dUvbtuh6ZYhFgBAsw0+lGZh3AYInxQ0aEzFhojZnSEeFJ4TEetkxZBj6gNQOT0XfCb5qrXrSlj4QURg2kZwG0xfljPNQ18GQcedxwRuKJOMUGykyrvg1ZIZ+Q7cWNG3surkaEAZ1tPNAnc7Y9IN1rxerFIUp/lDraiwex1judtvFQdIkCvSh8H2hVGjsHjqx5lQ5m1W4OLsnFDQYrJLiHGhQsiv0B2dBJKUKV42bcTLU37og1zTNHhcOHdrdZFj3aMoM3ZrT2/dwmlmLaXVc7WlCS1s7NA+kfoP3FNpHIA1pXE9GJ8eyOAfGbuXiBa9uCgiM4+zIOOI6crgzp7+yy82zFadZWG16WCa69RF1DTGuydHz6usDDzwuuJ1HSSHSi6NetITouPPaG7A6YzkkdhcHqKvoNoPRoFygWeyYSUGwnhj97Zu8cf0tbr11l0EzWZQ4DMwquLKYcXkxY6+pqV0J+hVcCNa/wglutgftLr0Gzs42KHD72i1uv3WHZd8TVSEWr39x7F66yMHFB/DJESSQ+4jLUiqWQsyDAQwi5NRZ1cOr2Xk6aOczcl7hZWbzTBKaI5IToeg9XHTEPk30gpzzObRXSUPEScIHZ0i0eLKrGbIt9ZsucrbckIBQqHpWHXSm0Rk2pKE35LBsrFlhkwZWMrDSgR3X0A8ZBqic2iofE1PvL5VpfFq3WwUxJ8k0RDQYWucRag0E7zGCbaZPilZFmD4MhXrgrO9CiiZ4XjvcRnGtuQXmaS+xzW4U0I9NOl0JXmOOZDpEl/hsFBIX8kQVGTBHsVrHNYPJ4tQVKtTUmFRH/YJVjw3FL1uqWKNc5wTJrtA+os1rEVywvhSiVnEYE525r6kK7QdKlWWkt52DCsc85b5tZPyHjkYFY7ID6sakbUwCRlpKSc6kOHRqCVAovPlStXWlamDVCYEuo8sShOeSpDWeYT7AkKBRoxNmA0pEDUQu8kJyP5BXiSTgq3J/mgpEGM560tpYCq7y+D3bv5wVQPGp9PzxRgMiK7kGFqVTu3gEM+tBjIrrRAsMmKfr5HCW7KSBlILtpap4X+OrQI0yI7OJGwaSGUaVC61qVaZYNIfWYb7ossoaOQrznRPrD+LduN2XxMht710xXDBkeFTHmK4gFyBJxzeXsx91ApRqzujEZmfirW2NE0O/ETNmiPeQ2DGszjg9rckoXQgMMyVpRVXXzOYtaEa7FTl3dr2cn4K+bSIDY3XWhl0JL0vgPSZIKhZyNiFw9cplupxwyzN6EYZNT6daerGZtkezcLQUjnNDs/sgTRB8XRlFdzPQn56wvneXbrU0G+owIzhPTsp6PSChpZ0HmqaiH5Zsbt3htetv8vKbr6NdghhwouzMPA8dzLmw2zCrhLb2eN0mj+Zk5nDNDJo5KdSWSOTEzes3OLp3t/QvlGJJDtHBYrFgZ2eHtm0JrmhZkzmGacrbJrhqtPzx/lsu7Cy51EAil1jPtK+oyRPsYTXaYclQcgnmrThgFVJXkiHVUasmqPNESfSqdEMiJvuccUEZwZVt6J0tDi1xSD9kujqzcpkdB02l+KiWuAWZ3qITIKCW9IRxPSqJT6GFU86z2a0gWl8hkunOQcjOmEokS9bMeEaQhH1v0tKXzGKekjlMgNO4fpaIy8YlGS+RnNYwFD2UN0dKr6ZZdOdcKW3tHdVw4wRmSga3D8t9icyWTizbdXsEWc6t17/zNOfrPNEJ4glJaHLAZyu3ZbJtiD5MGhX1pdxd+k6M6HpZ66xJlibQhOSIy3lyr8gpod42DMGZdiSDDmJofVHL52wOQCkmQnJWOs2RqrYmdo33JOmpRKjr1hILF/BOWHhPjMb1j2r0J+eENBgdRbynmbdkMv2mp++iCfmpbDH0jtlccP2GflibWFob8MEEcSOlINrApNZCoWkJ4mkrzwylSokoFihVPkBSgijqk6GS4vHekVNP3KwZQtlwKkcza0nqGHqjMFQxE/KqBEI9MPI8dZpUtrgnvE9FdOoKOoBtipXDNbVxQIdIFYK5wJQmgWM1xDQYVgYXH4xKqGoGCmJUDrDgaCwvG2JMWfCKe1NOgODU4VzNfL5L/ZCj8cLtO/dY9Znu9IRT55jNFzhJZAayePzlffbaOd57+mFl1q4OdIgF6SyLl8OaaolZTaqWxakUr6o6WDUyFypEhibUPHDpCs7f47AJvPzaTes5WFW2UUfr5fTkI48xpA0/8yu/wOHenLzsqAnk0yPWyyNIA6qezemancOGYbnmxps32T3cY/dgh+wrkmburda4pmbWVNSVkLLHqbKoKx66uMODhwfs1BXBCe3c3GnWp0sIgfnBHienA/XuAblqbSxL5nR1yo3rb3J0dIRb1DTNjPW6owoNoWoJ0aO94irTrGjOzBc1mio2qw0MivhAShEk42uHD0IezErXhblR+3Lp+oxDXY1U3rqAExnL88SIRwkaEe+I2TNEE28bv9nharOgzgLZebp1T9d1ZDVHMqdqCUrR7IkXo6R/dRgtsMkDJ/XAbV2ZMYlkwujgk0GyjUsNZmTiZKTZJXI2lyrnPJk4uaJVVUVd1ShG2+tSMgpksgopSXC2M6Jq73NU+EHw0Sol5nwmpZmiljlkBiyTYU6peEqycoboQIixSF3K/6JRU1WVqLkggeOz9j1Os9FFfNFLjX1WTCgwNZ61eWp/ZzHE14mfEDwtLpI2oQp9CU/A4wvVTDl3H0bOxMg9u+/2TL/g3L9HxNBNiLuqmh04Y5JTENVcEFSdPs7G3sQcKI5OYgmPU+z3tIGqqgihoqoq3Mzh3EBaR5RMSlqS0xIzODG72wBaKdEPpD5Bb1/pK2/06rk3LeTpQNoMpD7icmWGBc5+mdFfpYwx+62uNkffmWRCHswYRNgGWLKl3rkRac2ZftgY9SsBeKqmJvuAF6glUUdlkzaGnhf6X4G+keAn3SWihLFUVrKdPDrGFUes8XDezAcYq43lTk8UTPGgroy7sYJjY1pkBMrsZo34NWqW31MiVTRmzgXa+Qx35RKIcDvdZtVF1mcniChusZh0rq6pqGaO3bqyVqJdQrUAGLmwHsYxUvaC0R73PLPSOWfU4WzzIxtigMPxwJWr1CctJ+sVqbSdEF+RciILhHbO5auPcuPuMX/vl/8Jl3YXdCcnuJjR1ZrN8gxyh0YlrlfUuzXDZs2d28e4uuLg4j6+CqSUOFv19C5QL+ZUbUV2Ay4PzOqGR64c8OCFXXaqisYHqlCZwQdipkHBFEt+Zw9tWrTy9DlycnzE9Ruvc7o5IzvTTkeFiPUDmi92mFc1Dil9oaCmtAIRo4UqlObshSpGAU7KkJWSHMOYHBsAY5qWwvco2hnNitdswnlnOrIsioTCFKEAqCqkBENM9EMiji5sohZLjGF5Lmeh0xIxnedA5th17AxnzNOCVgPBCZqklDMKCjyOz3GwjGtWocka7d3GaagNYCNh7AIpsWnSCYRxwZhHo+5SRAhRqJJRo6EkTqN8bJoTeTqfbVUyIySGNJSxmQmMa2G+r8/YV2cj45o8JS96br0dq1CqU6r41cUa+ZoH9Wte8887vq4THYcSvKPBE4aSuJRGC3GIE29WS13MunIHq/Bgi2ZO0Z7LEKMizuODQNSCxOciYC4DKQjECFgFJ5dJZCLSXJA3LUivLa6SBWt+3dK0M4JvaKrWFnxvFRkkMnSD9QFwFmirlNK0swpB0zQ4ha7r6NaZUDWEOtggd0rd1oTaEdPAZrMiaknQKo+vIRAYBjNvCPOKdYrkLAxEQpgRco/TgSSJYeisMiGKL647dVXhQkXGWzIYE+IqQ0UWe7RNw+remWlT1gOsenLuSzZulZqq8ag35FYRu7biQTMpx9J3w4SBKYOkbAii87gqUNUVw9mw7eYuheMvpivKpfswBUGWwsVzQumx4KYqnkUSNjZwJREqA0ZErMlWO2f/4ALdas2wOTUa4NITvBBbz3oAWQrOnzHszdmtWnxMJbG0hDqlVHjXMOIZzjlD04tAEmdOcuKElLSMTaPAhWD9oC4fHnC2WnLVe27nnnU/EL1Rn3YOL7J3cBEdEke373B69x5uEIaTMw48oAPBZRwDQ39GTDMYOiStQOd4X7Fe96y7NTdv3yOEioPHHuPtBwteeP4lajKPXTzk8t4uMx8IyRpp5sEWf9Sqm0enS3y9C02DVrX1qzk+4tUXX+TOnRtIyNbLahaQNJBRLj5wmb3DS2Qx/VtWhUrJQYgx0WdBSwJLqTjixfrelKrA+mRpibkzfZE1zUsQIzl2eFeTAxCtp4emaN2pBbMCdWYQojnhS3BVhdJgToV+iCbud0IVAmNXjhHFcxO6V4LBiWIHXVS6KrHWjl5qc7ARq9g5tQQrS0GkLV4o1DVLopJizSglEeoKSRWVa6iqwKbfGBUodmghAaRkwfIImOQCAqCC76FOpnmLJJyMVqQFJRQo0OmEMBqaV/DuPDDXaBUk3TqQWaIuY1xpFdxQFWocRbOgWMKZidnmvyui2SGbHjKUfiQx2aboCvfdtlmjakixTbWzsqCmdjXeivT3BZRj4DHOvSmGmNDD8rLpNcr0yoJ4bv+X0a0Kz6p2BTEeK0db2pxdizEooSSVUgnhSk2oapsDdUCCx4sHiaQuTgG8JV9bjr5kR2gqVCGuOtIqTq5LrnKEOuAqh2uEtIoMm0Q6zjBzSC0ouTiVKV4qCEJODoIiOVO5QKVieq9yHcypzS6Sd47gg1FxgTT0JFeVbKvFzxe4usX5Di8Dvk+4zYAbQcDzyaGYs1/xoiiagqKZdFKspMtauY3CjJo5mlRMGaYUyqY3gbnaaDVdV/kdIyeuBEgWj1mC47Dk3AtlnI/aUgNM29mMgwsXGFZrNrfuEU9PWUmmrQO+dqxz5u6qo6o2qLbs+ID3DaQOE/UX6hHj/JBpkE50pFzmiSvJVmnjMJYSvQqtD1zc2aESSJuevFkVY4AAs5bd3UMO5juE7Hjrxm1u3zlCuzWy3rA7KGFYUdy4WZ+dUjVzY5jEgao4oQ7DwHK14tbJGUN2HF55gIfTipPT29QqXJgvePBgj906UGF9rKb8QYvxDgHXzgmzBSk0OO9Znxzz0qsvcLY8tRjKlYpsVmbNgnbvkMXeHk4qwFm7BUdJWm1/VydTDD1ZC2tm7Hk4XVrxhVZa1jKcVR9K8lxkLSMMQ+2E6G1Mekq1uZhkiPMl8cRcUYfIaJstZZzaWjGuJdsVxqoldq/VwyDKMESGFMkulOr7+bzgXDLsMErleavpcuLiBR+EZqem8oF+09uaPypqxthIRyzIzpOsSA9hI9TJEbD2ImnKGEryfw4MGmmwJW+yKpL0ZCKB4tSWzQV4mltlyZVtxjYBTyIjCGaXbKr+KNOaM6k6ZTvtpyVxTJZ0+9zv5Pi6TnQoVA/viygWgYhR1THUPydTYDkJltEXxFQEUjQENzPyms033yhOig6RXFyHNA12Y7Kipdmfll4PDjM3wjn+/M1/wm+cvTqd4n/x4O9nX2srg8ZETJ7KC7GyJTW0xY0oC+oc//rLf5Fb8RQQDtyMv/Tov0rqI1kEkYB4panNurbfLBliRbtT40Nto2VwVL4m+Jph6Ima+A9u/zzX0jEADRV/9tF/wRKpYWWbzpiIj4YKmL1hjkJTO0JoqLzH1ErByoxDJg3ZSsMukMPChIeNVaacbyyBEUcINUMSXFKGriOnSF1XWxtBl4lYciCV6UZKfmcNX8tiEgcl5d6oDCPlQQA8VDXqArlPRDXKIm7LORXMAMFc6Iy6OPF2g3LzjTf5G3/pz5+bPLr9S02L8CPf853QCOu4pOugGhyEGYOrOOsG6m7AS00rNTilGzoqPSfQTObtPwkK83lUEWJvugcwWp0UZzYt47GuPHvzOeGBy8ybU946WXHcJ6r5LpcuXSFnR1z2+FBRVZ5br13j3ps32F80XNxt2W0CXjvOTo9o9/ao2xkXHroKoeZkuWbVdaxXSzR41qkjhYZ2b8HJ2Sm/+PFfNzqJOP7oD383H3jH2wgi6JAL19gh6pnvHKDNLskHksCdu3e4efMmJ92at33gSa69eYOzPiKVw+3MeM9T7+H4uKeaL6xh5GBUqHpW8eXPfobf+Ic/N1HxP/Dtv5vHnn4Wak8qpfpQxko+58ZliKw3S06p8d4qEZoFpEKdIyUAq+QKBkpUzqiZlfdk9VaVQ6cKw5AyKZsFOiImiFXbtKP5ESN+q+8R58AlkiaohHkOzDoIubhmnWuumTWhkpjtzcySeB3NAhlbYKJGCHBbV/xnZ5+wxf4UPuwf5of82+lzROpmCr4lm1OQzaLKegoBIWdCzMVK2uzoxU1dbyyozPb7siuggxTxuSi19lysIqdOuampVIUyNWOSZIjq1CNLxapwMFVtpu8USwQ8pT9KSQy8G7dFSwJtvlrISxGf55wnEwAnQkMwq+6RMaLbP+fj4ZHfPW2rY3Vmmu/bxMiQUVCfS9XLzivrqOHJ0x4wbelqQc/YF21K/LIWzrwgmhAXIQpRMzLY/kWeTqekdXmi5aC5JL6OahbAZeJZT7zbk9qEnwf8POBCMGOCWcAP0XSqJWkWwfr3OC1Bvzd3JuctxFG979qpAuJwLpj20luPNZFgcV1K5KE3YCgEmO8SZgs8Z2hekcPGKqSiU7AEOhkjUMaL/W2vU1cSHzdWgMyQpuS6k7bS5k3RMhS9VBZXqGKF3ubMKVWnkW0/LNlObnqCc9UcdHs6Von2E1jZzlouXrlETj3cOmLTr9j0NbO9FgmOTjNHq852mlnNwtUETebwWQCNLeHu3Fibki47ciqWvFoMIHJJ+MtvkarCLRZUztH4ittHS5Yp4VxNWy9wUqHDgFtt6IbE0d3brE9uMSdweW/O3rzFx554fIyb7dK0LbsXd/ChZt33nK2WrLuOVR/RLEiz4NKVh7h8cEClkZ3g2AlCiAmXRj2GudWmDOoVTyA0C7Kv2WTlZH3Kjds3eev4yJqJhmRslhBw3rN7+SpSzQiuBVeRMB2XK1q3TKGP5TI3S+I79cNSDIQo44jikml5hxsj9DJWSi26zCe0VPucTFRKylzIuTgFFq2QDpHRot3mZQn+VMxNUZkSmxFfyaUqqaXBp3OOUCrQ1t5itEkfDTu21SlLzpXRGc4o1tYotWorQl1DsrgyaaGlihT6mpsAIjMpMMMtieDWio+5AElb+iZs18EppZRthckqj5mZ23Ch6liTuJ4SKVn1TWQLQtyX7331IlzWXaUUH8p3Cfe/9WtisfJPHRfV84//zxxf14mOYBSxtqqQPjM6/ozBqSYsycETu2yBNIrzGXJCxDYf7ctneYqQNNP3nWlEfDC+ts+ID1YVwASM+RyqS7lpZ7njXlpN56jJaF+x7xiGSPYdWtV0K0ET+KqxRaxMsjvDGbfTGQDfvPc4UgVCMBpbHqJRWDy0c+iHjj52LJcDrqqYtTNcaIxOEzxtXRNjx0necDetAWgZ6E5Wps2pHSQTmuXiwIY3RFtcRd3O2L24j3eKi7Zoe5xpmIYe3dgkCIsZ9WxOaBf4JtGd3GMdB7Jko41JoVZgzRbrYA0PnTgGAZVA8FYZGrCmeGbFpsUtzUOOoJmqnjH0hqzntOX5Gv0rocUWW6VMSy0oTrI0zVUWdLicjYbj4fqrL/PTf/m/Y7Pe3revPt722CM89rYHOTo+4kuvvsGNV1/lS1/4Er/r9/8g733PB+iBZUyEIVG3Na4SvDMthjHirNRsVElLtoL3JXgyjCNUwRadrAS1prYian0kvMM3gR5FdlrqRc3OasGtow2zyw/i5wtOl525VUnk1ddf4eTOW6TNiu6e0h/sES8csjefU5V+UW1d05cq16d/8zMcb1Y88vbHmLUBdKDyNbP6AhcPL7FaWU+YBy8ecLgzQ8wX25DarGh2DIOSO6jnM/ANXd8RGUiVcjpEnv/0Kyx2F6gX1LfsX73AvbNIHVquPf8Kt958k9/4+N/hW7//R3j3hz6E4Fmf2VxY7B3Q7h8gJaH3wYI0TQX+cm7bmDIXFBwpzormzKW+ph9iQf6sAZ3GDgmRYbUsNvEWbW+6jtPlktlsRlNXBkY4q+r6Kpj2onRkTyUBSjlbcpFS2ZxK3JuTiXFzRXCeKgghmy5C8wTjlsqLN6ONacNxZJfpNRHE4b1wpHYvWg1crRckGQM3E6BarxlfXNEUcRFRZw2UU0JiBHUF3XVGgyxaQ1VzYtPJwcg229ECfncWeWix5o4buJ2FLkbmKaDZGj4K1vRQ1Sy3R3TSlSRFUZy3qkQYtbgKVTFicAWJHfULht5Nrf6YmjDKKDdXavG0eFzaLsfbIlVJmXJBGMtjFqCVQHmKNMcIxYIDHbIJdS2zsioDWhD6RMa0nCOvngQlyzXkKxV0uGi2cgJ6Ja8TaW7Us7FJoXO+tEYQpLWEmWiMBR+shxqxuPZ5TzVvkCDEk564iaSN4taZsFfhW+u+7kLAVZbsxGRodE5mmJKdDRjzXUpEhqmHkJat1DuhqlsWe7s0c0/IyXREuYRECZJak+Gqaalaq+hI1dPnM/ohTjRditOpYL/JjeYC4/0WNyU5I2UNp8UhdQyeLOiNJUAbNdxIMYwQq7NKqe5kOZ/oFBzZej2UZGb82KLzGJNc7L6YBbixP0II7BzsIu4KTgdurs5YD8c0fcvuosF7T5cTyyFSVcUMyM9thMaeUbM3FZamQM2uz2iXPIIqNmi3QaHNY4r+pWIxE4JUzOs5J1lxh5egXTAMGacJiRtObt/l1huvEfsjVlJBd4G4u8v+bJ9mnG9NAwin6w1ffuEVlps1V65eoZm15GyMjcO9K7TSE9KaSgeq2IH2Vr2RUVuaS/rokLqFZsYgnj4lNnlgA6TkWK825OxNW93MmO3v4aoZTitiKhTa4BAJNtdJBqL5MuZGrV4BalSTjZuyTlnVRzHLegMc7JER+DQgSnOakJWkinpjgYgbwQwzc8lJ6YZICKZxU7RUmUcKZFk2CugyDixlK6cRw8JIpTriGAGXAs75c2F7AXvGfxsQYUmXMYcczU7DbDHDiZCGntjFYqltJg2WcQq+sV6DPoFELdQ6oM/QJ3SsfE5Jzrl8ZMxsRrCrrL4+K7shc2k2cOIjN3OkK4Yr0+Uov1NkXITzlJKM6y7nAMTR6c2+Yfx7fL1O75us4cv/m8Cp38HxdZ3ohOBoQkWFue8g4LyiMZWSnxjf3xUXrETJ1IuQqvAQjXIh1lOEbEFz9haoGzOblBxKMp50TOYwIUXEJr5oA1IJsOz4aPNO2jgKqRPzRWUOTdk0IlEHclyTNNii4dz5kcYfWnwz636g8gVtE+uhARnnPbVUQKTrB2IfOemSJRzO4cWaXXl/bqMAfmzn3SwqRxwGus5oPcltGEJHCslMAlxl2qDZArfYp20rKie42CPdmmG1MioaA1LNWBwe4puWVR85XXWcHS3plh0iATSR42ANH93IFS1/Smcx8VVBDozqJUU3QGNOev2QqUKNkuh7NbTG2Z2ZLeasN73dayww1IJ85jJZrZ+OoRbivAU2gUKLi3z2k792X5Lz/T/8g+zu7hUkIiM58cRjD3Fhp+L2vTt8+jNf4Ph0CcDyrjUZi4MlyE6hrVqzjq1m5KSIJkOHMG0EYq5WeQI1bYFMw2CbRirl9rJIqmZCZdWqPGSqqiKnxOHFSzzyroc5i47TZUfaJHzb4jIsb94i9SaOzyjHJ2cMUcmXHLt7O/R9YrXsuHX7Njfv3OKNV17iZBk5OV7x1Hue5MLeDMEzqxwf/KZv5tJiweb4Lo8/cInHLu7ZOFcp4z9gTlA7NHsXIDQsNx3Hp6e8ducGx+szVsslfojQ9fjaM3MtM2nJMXP7zVf55b/z05we3QUgZ6FfZfYvPsCHvu+HEfHM9g+49PDbiAh1qCFHkgYLhsR6s6izSkGMJmR1IVvT3jyOqUiUZD2xnGOIkVA+SyUQ04DLQk6JrhsYekPeRTx1sOrxKGZ2RaRudJRUdIEgIyJX+MZjoCVOSV5ZbiIHWuGL65iXYqyRgSikPto6VOg8MUfUZ7wKkoQHFxf543sfsU0vRp51F9jE3vZXtxWd1k0gZAgKYiIKWweiItEyDBXbQAn2W7JqWe1spzWRqhaUUwlBOFgEDpsNueqY5YrjYAEpHqTD7MALVe78RmSWpSOvzALKke0hxd592k5L8IqUxKK4FtpGbsmNoITKktVZaKhcMNrRefDwHPBXChiMW6hOFZkpsp3OS5NRMnPKU5RiHPQSkJefYKX8Ei+V9YeMAUG9IkOGOIYQyZrANh6XHS4rSQo7IBptWjfW2d3NKqS1xC17Zz26iinEWG23gMtR7dVQO7p7A8NpYugyYT8Q5h5XG/VGvNi4LFx974wuq31GGEAHVI2OYulbCQilNDW9sEc9b6gUpB+QYSANPf3QgSihnTE7PMA3LX1S1uuO5fEp/bq3YLE4AGYP3huoNWp+RgG+OqPtGh3ZvtuSWauOGqNZCw3H0o+J4lXoSEO5MTYXKID0lk6Zi5NfUW9M/y61rWJkNGo/bVw6zDLVqRlf7OztkC8ektLAUjP98owTX7F/cIFBldXQUw2eWVPTNDYudXVm4EWOW8S/zLGxajfy6RQLKvTc4LUEUSZDDyfGUKnbwAMXLvLQwSHL5Nj0yr2jU4Z+YNDE2e0byMkxvjtB3Q7H6ZjUJfJBw4HfIabEZr3h7p17vPH6q7x+/RrLzYpbtx/k7U8/xeFOy3xnh5lTWp+RoYb1sTEhgpp+MI9Tze6hn8+p9/fRqmYYEsenp9y4fYO7x7dJmyWb1ZqqWhAk0LRz2tkOKRajAGIxOyqgz5ANmDFPemPZZEuOQwiQzYZFkytkyxEEGcEKgDgxdtBEUiWJudZaxa5oZtlqolRLopMyKVqFXBujFsYxZuT+oH1cV0YzDSljD8PUzQypgsFl+k0qoIIj9WWwSqkUMVqt56JRZEo23CAEPE3TEkJlmu4ukSqM+VIqbFrAPunNtMpnZ5VuFajETFJGM4LxzEdAYlyfz6+J02ugrgK7s4aDpod6oO1qomNqEGpTx/bbbRV3m8RMS7OOCemoASpzf0zuy7Gt8xRQgDEL/F92fH0nOt5Tu0AbKqTDRHZDnnjRQrmZmnHBhMopJjxSSsJGOwjekYbEEJWh700Ip7m4n0WOWfGJo6/wt2/+KgJ8+8HT/OErH+E4njFEszk+DPPSOX2Yzu/Z6jJVEpaxY11l/qPb/4CTbM0ED1zL/+XqR9lzNQ2eYTNwZ3NqNJdy/Ntv/bWpn8Wub/mvHvlx9lyNpkiMkaVG7riOf+foY+cqg8IPz97LD7XPUrnAShLDOaHvN7aPIdkTjIBPm63Jk+rAKvfWobjvUXW8+OUvc/1XbyECz77zKT70DR9gb2+PfQ9vvfEab968x8996pdw3lsgo8ozTzyDdxXiHKmQr2M20TbicHHDpz7+P3Fy5yYIfOB7fh+PPvOBiQu6Xp7ivCPlzOm1O/zjn/7LJVAR3v7eD/Ch3/vDOGe81GHoOV1tyDnzyZ/7GG+8+GUAftfv/0kefeo9bJan/OrP/jTXnv/C9Pt/8A//MfYODqhnNQ5ltTwjxTg9/52/+7t5zwfeT10H6jrQL1dIzixmNavlCSfrbkpyAE5u3+Xs5JS9nT1STKy7xLKBxc4OYQ53T075Oz/3i/zyb35umrJ/8id+mEcuXWB/MUdE6PvI8dmqUI2Uv/8rv8k/+s3PA/Cj3/VBfuAj38BvfPEr/Ld//ectMBP47g9/Mz/6oz/E3ZOB5XLDzs6CFYkbr73MvTtH/PTf+RmzrC4D4/FHH+bd736axe4+tcKtu/dwx0fceP0aL734Ajdu3uBTn/ksivDgQw/xx//En+Shq5dJ3ZrKtbz32XeT13epGGjqmhtv3jZ7bWO4k31F4xfUXQ/ZEqCT0yNuvfYGv/KJX+ON198sa54w3/n/Uvfn0bLkV30n+vlNEZl5hjvWvbfmKlWVSqXSPCDJksUgIYEZLCMwpsE2mPbqhwXdBp6fn91+b7WbNrjx6rW6bUN322AwpgU2gwAJDAKB5rk0jyXVPN35jJkZEb9hvz/2LzLPlcTU/uMtQqtUdfLkOSczMuL323t/pw2+7bu/h2AbdvYPufjkU6smByD1C/rFIcE5nvbMZwKOoahWwIjDpMRH3/VWHvrsJ1c/E5qGV/y17yG0E6WFOei7SOw7gocSI/ODfT7wtt9CESHPX3r1X2GyOSNLWk1wqVSk4B1NaLh88TKXrlwEWFMdnOWeO25X1M4VzaLKhkefPM+y6+umIJw4dkLdwRAWywULY9lLhmkpNBl+e/gcj5VdAL49PItbzTE2Y0tbm4UkkbmLlCB4LKaD0Gee01xPyonOdEixHORIZxIiCwYDe5L4jwefABGOmwk/GF7GlgnYiSLg/WLgN37r7cyHJQJMphNe+ZpXrtaQ0HhC0+r00QBGAz1D69loApMAG6GwNRj2gWASttLYVBuk9K5xOqqySVFk58heZQwYRy2tdQiV66BonAi6kdKBAusjf56xaLWWYBy+rpOjHnAcrmrjU78QXaNU91Dd0Spvd7WdZ6XeStKJb/3LOiEeRcj1ucKavlZ/mjLSAcdnJVn9LjsDHyC0HowldHrOjDWUoZBEiH2mHBbsUnNymGhYtbNqOkBFKai6U2MtYbMGKu4MxKFjuKyW1G7DYYMiJmpEIzXHx2rOW8x4q+u/LZlilQKT1U8KMZbkPRG1yW9tYLoxYxIsnsLB/lWwMN3eJMw2KNbQzTv2r+5xsHNIHK1yx+vACME5gqtWzEaqkYfq7pSexXoEbnW4J6VUao1S0ky19NZrSJHRjCJzxprVpwOCq/tSndNrMzyCSfX6cJja6FApSKoFG4NH9fov+nclsH3yJMNyiT+cMx8SO1eukMVy8tgJUi50KdMVYSO0uEYDpstirnTvnLVRH80WGMvmcfq9nlyvmx2ONG22issF307YuP4svp1iDzpc7JnHgfnBLvP5HvnKBSbzA/ruKRbpLF0WljkiYUbY2GSrX5KkcOXSBS49/ghlOMDlzPzSJZZnbuT0bMqxrRmNKTiUnphTrhmBqqHJKSl1MLRY1+BmW9h2ShRHN3Ts7u5y8cIFlsM+k2BhNsH7CaGdMG2nmGKJNQzUNpaNqSMjzFNGTKEJlhAq2hILQyo4a5k0HiOOPg51wCOKqudSqWta0Bvrqt216i8V9Fe9TrHgvKd1MHSiJgp9hJHaCIoalarNs26FyNXeYzUMldWaVj8f1IClJBCbFTNtEl3IdCSGkmkseFdf51j41yZYqu56RPE0S9DQNi3BBWwxxCGT+kTxI+rilEJW/+ew1fFRqZPiwLQVacmlGhzUa29laXYEpqr34pG2Ducd07Zl4g2tL7gIHsGWqtVkbE7MqjdZra4VUYfa1K2s1Na/nxHZXK2yR48jzc7qE/qzHX+hGx1FY9Tq1dTpqqaMF6j0CdVDmLr5VFQkJg10KtQpii5AUsbEcrXtlFL41OFj/MTjb6KXdTH8m5c+TEmZ39/7FF3Rxubf3fl9vC8+zMeGx1fPa0Igkfm55X38wf4D17zyy3nOf/X4G/mW7WfxhtN/iWZq+A+H7+OKLFfP2SlrlOFSPuD/+eSv8v++7hu5JZzgYtnnf778+3y0f/ya34vAz8/fTx46vsXfzS8MH+HxvLv6dowdvXhwagpgvE43Uym87fwX/9hm+UMf/xi33nY7myfv5Mmdi/zHP3wfV3d3v+x5H/7kh9mYbnDPXc8E61kMSz7z2Y/9sZ/g+37rF7FN4Gn3PA+K8Gv/5p8T++4rPvfj73k7Z++4m9vveT6f+9j7eM+bf/krPm/oF3zmg+/gXb/xxi/73n/6lz/GDbffwWu/63twwM/8+I9d8/13vu2PeO873sVNN93Eww8/vHr8O7/jr/G2P3wHl69cveb593/q01x33fXcdvfTOXnqJNlAdI7DZPjoRz7Ov/xXP/1lr+Gf/O9v5JZzp/nhv/FN3H79GT750GP8j//uV7/ie1ksez74yS/yL37xt46Ib+HXfvft/Nrvvn319T/+7/4eU1f4vd/5HT734KNf9ns++4UHGWJGSiBLy5t/+9/z0EMPfcW/+dADX+TNv/or/J3v+zvs7F3lh/67H1197zUvfz4ve87d/M8/+2t0Q/yKP/+KV7yc7/zrr+dd73gXv//7b/+y73fLJW/+lV/jq7/5dfz2G/8984P9a77/0be/lRtuu5Xf/vl/u3rslnvu5au+6Tt45NOf4EP/+Ve+7Hcugd/52f+V577yr3DHs78KKZnPfOAPefDTH/6KrxHgU/e9j9e87nWUqaUMh+yXvrraGGyG+fwKTzz1+Jf/YM58/sGHufvWW5i1jvOXd3ni4s6XPe3yzhUa37A1PcZ+d8iHh6e4stz9iq/lZwZ9nV+bb+P1/hkU4CkO+IXuEzxRDgC4N5zj84uLpLoRn7Eb/Nj2q/l180U+kp4cTSWvOfak49/GD/G97Qs5K9tcGg5540c/zKVh/XqXiyW/+Uu/ufr61jtu4S997cuVJpu1KBtzTIwP4BuSWIYslC5h00CJPWOohVLQXEVkRgt/Vg3KiKRbdOpq61S+SEViyyhEhtELRv06LLkqNtRyWPUMVgRfg/uO9CGrYetKJ1N1cavI8NV0sD45lxXSw4gAVboiddpYoO61gpRELqnqXyo1y1pMsDgM3he8FUynU3lvG0L2OBwmGOgF02r3J0FwE4fdj+S5VH0WMNjqvllPxCi7GifGDs3k2fS4ZSR1mShRp7mD03Pla1bTBOwE1cIsM7nPiEvYSbXYt0rjyWMmnIFYYNkr+pgbRZZnkykhWKZeUdO2acgYlsslBweH2uRENZswSHUS08BXa02lrqmOyzrNsLJVU2mNIXinmlALVoRhiJWao8YEhmofDSAGK2r2IyI4KgpXVK6j+W3liBlGnRGbI2iJaFOzpvCMg0FT9VKm2hc7cEK7scnG9jHyMEAqdF3H3lMXscVx6vgxYioshsJ0EGazFj/d0EJTCjIslTblQD+U9fW6olKOk/bxuquvSkoBqwYfDlTPisMkoYmJfpgzLUvmwx7zvfNsykAKBVMalqhGZEiZnYM9XDshTCZszGbQL5iUjBFh1jSQwO3skmct0cFkc4ZYpaD7jZMaQLnYAxKSekWBJxNMM8H4FjGOlAvz+YLdy1fo54f4WWA6mdFMCo2b4MIGYjydZEpwTBvHZMuzud3Q95k+R5z3TFy9FrCIy8ROqcfWVdtkY0lJzaBMVh1PZkRslR4VnCVYU5H9gifX6ETPZBKYNp5u7tgblpSur4ZjY+eigwWr0A/BVQt2aoNslCKXpA5OzEgHoyLPqnUqYuhzpGsy0QnFWYo3FK9hqDbbekkqcjwm6BpUk+O8obEt040Z3nkN3t3tdIgd1ECruIwsR4MlU0OUa/yD0bUMD8ar5ki5ddWNza7NHMZmwohZ3SOrV2PqYMK4GoVQlBERB2SkXB/p28cldkU0q+txLcsZm5XV/6/6mHoPMN6X1zy8fu6f8bB/+lPWx0/8xE/w4he/mK2tLc6cOcPrXvc6Pv/5z1/znK7reMMb3sCpU6fY3Nzk9a9/PRcuXLjmOY8++ijf9E3fxGw248yZM/yDf/APSEem6n/WQ4pgxeCyUX6zBecNrlGbTesBVzdZKjrntCsdg/UkV3pb5V8ab7HersSmb9m575om5zuuexkAb9756KrJee32M5m5oJ3ykcNay890H+YP4rrJefbkeu5tr199/eb9TzEn4UN7DcUMYGY83zC5Y/X1Z7un+OD+Q3TDwGeGi9c0Oa+aPp2Tdrb6+tfjp/Eu4uy1ryk4QxOsuqkBZRBMMpD/9Evhvo9/jEUUPvbZB75ikzMe/dCzs79TxXB/XOu0Pj79rt8DY/jMh96hQuw/4fjku/+Iw/lSc1i+wnH9bXdx8bGHee9b/tPqsXa2wd0vetnq6ycfeoAnHnxgJUr90mM6nfKSv/TS1de33HIzd9zxtD/2nTRlYPfiJa5c3mHZD+zuHvL2P3on//Znfm79nOD55q95yerrR89f5iOfe6gG6X3l33zTdSdJMfHTv/Z71zQ5X+nIB1dZ7u9c0+TceuY0xzc3Vl8/+MijGIs68v0p5/nTn/40n/zwB5jv7K0eO3XyBN/8zd/M73/os39skwOqLbpy9Srvfe8HV4+1k5a7n/2M1dcXnniM8089/scuVmFzuv7vyYRnfs3XYhrHZ97/tj/xdT/6uY+xPLiCRk9/5c93PPauXuHiU0/SbmxoWF3T0DYTGh/Y2dvh4cceWz331hvOcuPZ06uvu35gZ3+fxy9evabJCd6zNVvfh0MayCWxTN0f2+Rcc5jq/tPAg2531eQAvP7YC5jasPr6rzTPIMk4+f3jj/vLZR7kKgel5z/sfYRHjjQ5X+mQ2gvEYQCUYjkat+g/E+YS2E1qNZpijzDqPlC66DhhFzClUoDGAsJQqaWsClQRRZiNrDN1QB3hksIBiqYBmaw9UB3NWzE4MXXjVhOAIyKdSpGo/z1ybUwtec34nketzljgyGr9WmEERpsBqWYmJefqurlGdawz+GBppo4w0Ywcv+VpplPadpMmbOJsWw0DGtykwTctLjQY73HHWsLpFr/pcdYiJZOWHcPekm5vSXfQ0Xc9QxqIRc+EGLCNI2x71YdgcZSqL0nqEjpoESSDYJLAINgIpgOWimJgVNCcRYMAU0zMD+dcunqFvfmcxTDQlcJQDLEYUg1E7rrI7v6Cy1f22L26T99nchwLdm0AnbM07ZQwmdDMJvjQMGrTRvoaaMPResek8TTB45xH4wgtWQypQMyGIUOfDH2yDNmSsqKJORelBUlWalOJ5NxTyoApEUpESIgkRH15OeqsNzZAWVSfMRr1gNKfxBhsE9jY2mK2MWFj1rLpPc2y4+DCJXYv79AtIgfzyO7hwDxBNA3SbmCnGzooqGY6agBhqgnF+AqOoITjtShUh9dqfFEHAxIj3c4e3e4ecW8XFgdsNMKZjYYbt7fZbhpa42n8Bs10g+BbglNd4nx+yNUrlzm4epm4v4NNC47NJly3scH1xyZsxA67f4X5pfMsd3d1X3YBN90kbJ/Cz46BVSvqOAwMQ6L4BnygYOiHyM7VHfavXME5R7O1Qbu5wWxrk2ZjgmuC2jgHSzNrmG42tFM1vZjOAs3E4SYG3xpcA64x0FiKU6vmwxwZjIbeFifVumP8/ArUuJBSMjFnljESi7qttsExm03Y3Npgc2uLyWzCbKOlnU3wbcA6bbydtcp2Ha9Raj6eVQTZO/3vYHWwsdJSQQ2UVrMLEb3ehjSou+bUY5sG03pM47R5KNT1i9oMaJ5ccMpY2tzYYOv4Ju1sghHNzBqGrBROb3GNxzaeEa4cs+J0/V2vu8YZRXlXZh/jos81wIrUNXHtVDXii9q+4T1d8fRFSClC7nStgWq5v6YG6z9csy6vMJnVva+fnb6ENYa0JrutRhTXDLP+rMefC9F5xzvewRve8AZe/OIXk1LiH//jf8xrXvMaPvOZz7CxoQXVD//wD/Pbv/3b/Mqv/ArHjh3jB3/wB/m2b/s23vOe9wBaBH3TN30T586d473vfS9PPfUUf+tv/S1CCPz4j//4n+flYIx21BY9sTkKXmrgHiNDoSBW06DVAahc292NXakTTC5IKqSk2Sdv2/kUn5hr4djawBtu+XpevnUXjTP8X+ffu/oV906vx6W1uArgL7e3c7c9y09371s9dmd7hp+8/a8jufBDj/wyD/SXAPhHT7yFf3PzfwVHGp1N2/Bjp17NTWaLuSTe1T8CwNAvWfpDrAgn7QyD4Z7JOb5788W8unk6/2jvLfXkQNtMscMRfc7Gc7nZn6nDJEsukcYOhOJ4x/7D11w3x2ab3HzmBh546lGWFWF59LFHeeTRx7jvI+sC9hl3P4un33U3sVvy+fs/y4OPPqS0mr7DB49P60vMWMtdz30Jt977Yg73rvK+N/9i/QxAsnD+oc+r1qm+ge/57/9HYi988HffxEOf+hggPPXg/SwWc4Zujfq40PCSb/h2rr/9LqDwwd9704qO1kymfNP3/V2OX3cWSuL+j34YEeGdv/XrfPd/+8N8zTd/C29/y5sB8CHw2m/+Rp75zHt47KFHVr//xIljnLzuBN//d76bn/wX/2r9ed56E1/7VS/gYN5zOD/kynLAW4s/bvjCZz/Lcqno3Gw25f/zoz/E068/jneeN//R+8il8Otv/wAvvPsODg7WKJ53ju/42q/ia55/D4jlN9/1YQ6qEcC0bfj73/N6Co7/7Rf/E10/rH6usRnvHCe2NhARTmxt8JoXP4f5UPilt75DLbiBGHs+8rH7ePKpp1Y/O520fN/rX8X9Dz3JH7z3YwBcuHyJxdWnmJp85HlTbr3t6fzQ3/0+vvevPsFyb5ed/UN+8hd+nUWnlExrLU0T2LlyWfUTG1OMNXzjd/8VNqfbLBcdjz7wsH7sDr7+e/8Wv/Ev//Xqb9zxvGfyom/4evYO142UdY6Nc2f5+Ft/j8Xe7urxV/2t76OZbuGM5Y9++d8z391h5+KTxG6f/Z3zPHr/p665Rr7qVX+FfrngI+94KwCLw0N2r17hpptupGkmTKczYtcjJnO4WFwzfNnamDFpAyULV3b32JxOuOXUcT758LoZCt7xtJtuoO80RX2oPy/kVTDn6vMyjr+5/UJuTlt8LJ/nLd1nSRTeGx/nhbObuG56gjdfuF9fO4ZvmNzDM8rpoxI+7g3X45zXaeP4GRH4gc2/zLZt+dXlx/hU1M9ZClzOCx6IVwBdO+98+tN41vPu5Y/e+k52d9bnVV+zVE2APldGH2ACmSkH0dPFQhx6jCSM0U0tj6nu1XXMjqL3I/Su9ezcjEyNOnFUVMYVfU6RdQFqncEWNDBZDFR7ep3yG43WKAWTwGQ5Mk2sG6uhDgtkTYA4OhQcm5zVZswRKKhO9UcUpa5Xkgqm1AGZNdXlT7nqtjZekjN2YiF5pLGaal8tlM3MaNGLhajn0AaDTDTwzwQwtiApkZcR21jyIJSojWKYeIINalbgLX4WkFJwcygpKf7h9JwWEYpTiEaswW17TPG4VOikYIqGWhcLQykUSUjMSsWcNJiuI589AyEQJlMEw3KuiNDQZ+Z9ZFgMHOwesoypmiboVNmEwGRjA9fO8BsbNLMNEF/du7XIkaKU0Dxa4VrV3WAN2Zi1FKLoxZypgd2ixi0jhUj1mNVJy2mUQJFUUTq9jleB9Mrz0bZZlCa5dncTUslgq1tbLfjEggmezWPblGGfNmr23XK5z97BAVeGQTHHdkYXhS5B0zT4aUOYNNA44v4uEntSViTCmuq2OTbWK4aPXqmrIYAZrzctjK3N0C8YDiJ5iLi8xJtC07aEzeMwNDiXWKZDejaJDobYkfrMouzhBFzXYfo5bXBsTifM2gnBN9jSMjWJtNyjk0iOPWFjk9Q0TEJD2D6uAZFD0gyddgMJE7ILGCCmgZ2rV5nPD5meO06YtPhJi/NCSmCKQ7ynOKFpPZNgsY2QbCFhGGxm0Xf0xjBxAWM9S6AEGCTTp8hgDUFN9sjV7EGqTTRZr4WcSl1/9J9AoW0cvmkwwUOjOmecOplNpjOW5VAnMOSqFdOLQs0kbHUeLIpMUh3hjCEZRf4SOjgwpWicAQUxmeyEJInUCCRtUKwxaoyU6wCmgBXVbfpGz0sTAt63mKhmMkM3sNxbMiDQKDqK02tCpOqRRgRezCotgPo6pTGIr+WmG+lj4/ePrNCrvWZcMfU5eA+h4WDpGJJw0A+cKBFT1H1vXEbtipk2wjRjjbz+e1R6HOMwYcSOVl/Xp37p3vTnaHLgz9no/O7v/u41X//8z/88Z86c4b777uOVr3wle3t7/OzP/ixvfOMb+bqv+zoAfu7nfo577rmH97///bz0pS/lrW99K5/5zGf4gz/4A86ePcvznvc8fuzHfox/+A//If/D//A/0DTNn/0FDRmXq4ORiBoFZEGHWBnjRmtfQ4q68CMqAMZphoOUDElD6CwGUsYDSSJLOoaK5rzq5LN49XXPIceBGde+RieGRb/gC90auWrF8TN772evrAvyHz/3eiZxUv/7O/jOR5TWdDUteKpf8FRaU3j+m5Mv557JTeRcmNp29biRyLA85Kyd8L0bL8V5zxfzJf7Oxf/rS06OYUeEJ2VNf5smS+kKfSm0W1PECYaGMhiWZV1YGmO47eRZVlar9Th58iz7BwuGQQvstmk5ceIk08kUk9diYlDNxGxjxvmL51ePHTt1lue87BvA2muQG70Jy4jWAnD2tjsxbpPQGl7+rd/DE1/8HEOnDcH80hU++gdrqs3t976A2+99LuTIA5/4II99fl3gvuJbvpnrbjiFkcjXvu6beewLn2NxcEC3WODomc3Wn+Uz7n0mz3vxC5GUeOCBB1eP6zAiM9uYrB7zznHvM27j7Oktcor0XSbnnqcee4JHH3mET3z0I6vnfudf/w6e/YIXMrGR7/+u1/HRz36RR568wLzrOZgv+Ze/9p9Xz73nthv49q99KYjwqQcf43c+8LHV9/7qV7+U5995C0Xgm1/xVfzq294NwM1nT3Fs0jJtW/7Ga19BHAaevLTD//lbX4p+CEM353Bvr/re6/G6V72M28+d5fz5NS3vhutOcvb4lE9/4XOrx0oRcoJjJ67j5NYGD33xC/zCL79l1eQAvPKVr+RbvvWbuO8DH+C2229i68xxwsaEN//8bzF068YMdDLXnt5efe2C5/S9t8HJhguf+fSRVy30ckg/zJW+ARy/8Rxb128jxWHieuIGYCaWxcVDUlz/vTue/VVsnb6BeH7dmGxsbXHqurO6NhjwwdMdHuCdZWM6wzunOifgU194CICT29vcev313Hhyi8XQMaT1eTx78gTdsme+7MhHLmbhWtRuYjzfevw5PGfrJswi89pyF/fnS3wmXqQnU8KEj3XnWYjeIze4Y/zdjZfy8eXjxCMaPhG4LB07R9aYb5s8hxvtcbwtNEe3BwP/6vDdqy9nsymveMXLSWS+5rVfw2/88m/oZ+Ac1509U9lZtbo0BeVIaZEYreMAYZCMISPoJqf1qVnTE+x6Ex2n+yNdwVqLcypUx7DKfRi1N/pxVpdHPYlH7F91oyu5WjC7WhyIumqa+nukbtarf9fPYOU/cOT/GVEfxiwJWdFfFDKpwXtVNF7qPmNyzfqp1DeM/u2cEjYKdJUS7ZbkwwjbM2xja+NIPQ+VfiAFKVFd+Y3FtmCcQxLIMmGagnGaX5YOCqULyLbgq55kPMeu9fgthzGeUXqfkxrlpPmgDWRjaoNssK3HJC3S1PAmEXNR2mI0SEzkXtj3LdZ5FULPNhiyELvEso8gwrDs6JcdrrE0mxsQlGfnplOajU38bINmYxvclCwWsa462ennnY2WNl3J5GQYaobMkHOdjo9xAnWyXNQmXkN7C4aEMVlpONZiG19LpYw3Sl8r9WPCGBxZg3tXyF6dysuoMxOKtXgLpvJCFfkS2tmU2bFtfNcTozA/7FksD5kvlly9fJnJ1gm8bzjsWhrncU1D07S0k0a1qFcvkUtiVQDW69bAyrJY7yPBZE2PNcViTF7pzIx11c4rYSRiciTHhLGOxjg2Jts4J4SwwWIRMTmxXArLZUYWPdZYzmxMaGYB8ROmE8e0sTTe4E2Dn4CXTB4O6Hciqe9pZhvY2YQmeCYnTmP8hMWiI/kWcQ3ZQB4iO1d32blyiSEmmiyUmiVIURtqEPCW7DPRZqIpBCMMAocpcVgWzOOShQgz32BtoBOLc4HEQB8HsjU0YjBltMevC48VxGRSKhqsa3WVSkBEMOJorcNX1CZgicbgbcBZdTg0pdIabV1XbFWeGANWaXOu5oYZC+IsQZSGmWxtYDDa7OSEiCVbmMeOue1YxI4mB3yxoMkBqutxqsfxLtBMG6bealOEIIOQSqHbXzKMVE5RKpn+cI0UqPXtypShLnijYUqp97mzptJg6zpvBeMNJHNk0FPvC51E1VmDpS+OeTIMqbCMmRN5tLys9LbV/yqYNN5fyJFfaVY9jqxv7CPPHQdh9cHxfYx3zZcYF/xJx3+RRmdvbw+AkydPAnDfffcRY+TVr3716jnPeMYzuOWWW3jf+97HS1/6Ut73vvfx7Gc/m7Nnz66e89rXvpYf+IEf4NOf/jTPf/7zv+zv9H1P36+Lqf19bQjiINhscdnhxCIp1Q+zpouLBnpWp2EEtU5NOWPFVGcN3RzUQaTSFQyYPLpf6SGVB2zxmKPcWpQ7fpgTf3h4/+ox7x3+SHHzmvbpmP2eObtghH+/fO81v+Pji8f4RPeEnrPmHM8ON2MJYPI1DYRxwkDkX8/fy6fl4h/72Xz3iZfwgOzy4bimtxnJSFbb7L7vyCbT5+HLKFxnNo9V685xIdbj5htuZ3FwuPp6Y3OL68/eyPJwznJvr/oo69FMWrZPXsej7/iD9S82BkKLsYb773v3kcepQaHrh57x4q+mJJ1MfikFKc93rvm6DANpfxfvi4a01eP622/huhuvQ5aHlJT4/Cc+tWqWAEQ6cl4Xw6UkhqFj2S350Ac+eOTxTEpRIdp6tG3gFS9/Hv28o90L+GWvaGK3ZOfyldXzbrjxJm6/6+ksM1gbeO+nvsiV3Ws1KdccdTLNapmov+f0CV5w123IkBEUlh+PFz/zDs6e3OZ//Y//mfs+/9Af+6vvvPkGFcQeKc7vufMW7r37NjZnLd6vr+vn3HUrt527jh8/oh2SnNi7cJ6DtiFR+Je/+Gs8+PgaGfrLL385r3n1q3n80Uf4whcf4JOf+Nw1ifdHj1O33MCJ288yH9bXU5hNuPnl9zKf93zunR84ck4EzMAR4IJz99xJJwPOOULTXkPC7VLEN+s09Y3jpzh+9kZyubaZPnX2em69626ICxpbuLSY453mG5w+cYJ0yy18/kt0TFf397m6v0/O14EIyyOo2uMXL3/F92pGC7V6bPkpt2+c5SB2NKmA8Ry9z3KM/Mb+x1dff/vW8xCTeUv6DD1HKb6G+9MlHoxXOHoYIzxQrvLIEW3el0JKL37Wc5GRZnEESQ5N4I577gSjltBFCkXUyDlLJklhKEIq1UE5l+rWppulNVRtwWpsrhqUvG72rKsuQ0eBExSxGfsKqdPsMmovBTTzSFZibZ2CFlxGnYUYheYjErP+9zojTF2WrO6UrHQRq6aOWvfW5mW0jjYqSB67MiNuNXE3kisSpK+7FENwDj+pFL35QJ4PpMGQu15dJsVji8GGRi2hZyqolgyyEGQAJkFrlqJkDm3gEsUVzFSgj6Q9IfdRC95YoMvYalzgGl8LHX1rJUVMY6FLSF8LzJIY+iXSoCYe9fRJDbzVxq1g+sjy8g7BGIJkZOhrw1dUq9T1DIs5zgp+c0q7OdPMFxc0PHIyQyvnCeJaDAYbHNap+6aplKOSDUMpRJNJIxUxZ9UB5ESRpLRyVPegqQNqtOBswdhctUyOLE7pUVbIOdW9pLK0q/FLGl1JjZBTJeaINuwmq3apCRoQrfWjujWKyUSK5j95o+haY7B9Is73uXLhSVLJeKuojauFtHUeO51hQov02rTIiBSO1+qRa1Pr9koBShmRMZ2zrqsiKIxZwKjlvhE1UZhM1ZVSfGSrQNzvKUOHpEQhsTULnDq7TWMyabGktdBYNSzx3mJMxJSERSixIx0I9D0sJwxNw2Rjhpsdo3EzUkpkEYZlz3LZcfH8ebrFPjlnum7AdpEs0CR1N5ZgcK4hBWEuC6auwZvCIkYO+4EUO1JcEOt937pMxkHJxKGnlEismhxbjtrh64CipKJOrCJrhNcI2UIRDRC1xeJEwHkNTG8SYg4YiVOmIhtOgVisxjCuzAhchaNFNFjdr4ELbcRxiHG1Z1UEcpkTh6ZnIT3tINjotJGJFlssJjhs63HB44PHZJBY19dgKH1RtkoNNLVeremLVcdh23p9zzUbTa3iFdmxMobvqlFBMI6OVBuT+o7FwKhzO4ri6IpIFkOfCosUSFn1lEm0iRzXcgUn6/o7riGrWlhWjcvY2K+HgF/SuBylL4z/LeMf+rM3OfBf0OiUUvj7f//v8/KXv5xnPetZAJw/f56maTh+/Pg1zz179iznz59fPedokzN+f/zeVzp+4id+gn/6T//plz0uYsn1Hlf8UhEbhXmlpuvWTVyg5IzF1ZwWoQwFo3F11ZffIC7Qdz2PLS7zK1c/tPpbRqCusSyPFNNfvXU3L5jdztVuzaW3GDbdhD6v3bnu8NtMTUcZ5sxJvK/74up7WzSVD6/HKbfBdW4LI5YhZ4Uo6+Fcwz9fvpfP1CZn2zTca87yreFe/pfhXVwW/ZvPbW7kSjpSRGLZDFM2N6aaceMSuXSI7RnMyHrXY3syYwwtO3qxLXZ3idM1qlFi4vDCZSwDjnyNRsmHQJhOOXrxNpMNcB685fwja21XM93g/vvez4WHvrD+bFMhdxEpiQ/9/q9fQ1XzRybYG5tbPO8Fz8MMO5oQXdafzXQyoxVDOjwkDz2PfP5+UqyUtrZh98pl3vGf141YjJH5fJ/5fP25TacTvubrXsZ8fsB/+IUjRb/AohdSVJGqMypGtNbg7bqR2NjYYGP7OH0s5CHxkU9/kcNFzTRqwrha6mvynh983Wtq4Ne1jfaJzRm3nzkORB544gK/8977Vt8zYvipX3vrqsnZnLbcdN1JXv/VL+EXfu9dPHZRC+EzJ09isKQjjc71Z05x/NgGSLmmaF8VfkeOH3z9a8l7F9iNmX/x82/kyfOKYFpjeNlLX8Jf+6vfysHBAR+976N89OOfqAGHjtA2/KXXfB3nH32Cz37kYwCcvukMNz3jBn79f/o/13+zFJa7e/QxrrUUwEu+6zW4MpCPIDSGwrw/xM8mxMViFUoJsDiYs5ivr/1mMsW1DQd7B8z3149rSruGgy77QtdnkigNasgD042ESjNEAAEAAElEQVSWr3rBs7h8+QpPnL9EP6z/xs7+nFPbm9ecHz/ShMpYNJtV4b632Fv/XYSYe9ICZqbVxvXIwv3vDj5AV9GcTdPyAnMjkq9FV7+zeRbHmkYdkOoRcAQMxsKFfo8r1cwk4GhcA3H9N5524y3EolScd/zBO468C6UDrwY+omGSGUsUYZ7AZ88iGUq2OmXOihtosrz+zoI6tZnqIIcxK6TGGLXyLbkGlFLRCCPKYR83WWuPbIY6bBqdtUpRcb5BqX0rq9RaMI4aB6mkd91zv2SzXA8XdahgjlYqdZMuok10ob5Gsyoki5U6b6guWqLogiTBtKoXtd5hNzx+atQG91CgSxjRYEVZ9gwHHWJtpappQWW3XR0Vgy1OXa/EgEezNRwQBOkL6aAjV2tXoeAwhHmAUnO6CuD0RJqZ8vkxle7Tp/q+3KrPs7XRqyd03ejFnn5nh8OhI7Y7GO/Vyj+n8eNiMmtoNmcqYHcesYFiWwoNiEOMx/mA9w7j7DgoHssopWYVLW6lACUjOWFywpWIJSGSySWpm13M+hn7+sItWG8xRdGkFLUpkJwqGqzuU3iPCZo3pULzQsyZnJJab6ei1KySmXiPbxotPo3BsElPpu96JCr6JRiMN7ihkFNH3t9lYT1XjBBsvTfsJmbiaFyLm8xg0ekaXytEW685qUiWGbUM4/BLik5gzWgAXpFsl6u2zSK2gaRZeI14Yu5wLtG4TI5zJC6xSTA2srXVMp05XMz4YHCm4KzqeJGIkQEnOmh1HnLpYdkThyW9n1KyZbK5BWGKyFJtrUvk4OCQ5fKQnDPZWOZpgL5HSsJnUYpq4/AuEp3QkYnO4HLPbrdgOajtdYk9YizRGrzR4GETe9J8We8D1ewUMdTUDYxouHdOgHgkF1wZhzGQKSxKWlFqjbU0NGQ8OQkxJcaTLlRDASs03uKLISYddKgrH5DVvQ3AVTOPkbpVjKFYjV7Aq3FCToVlU+hCZpBMawzZVUQqamtlncUGh3MWGYrKTSviog5w9Rr3DhsUwRkd24w149YDBooRZS8lwximqsYalcEk67XPGFnjMCOoc80KacgiLIeMGyzLorRPZ5Ruat2YBSZrgBRWNeRqizvSRI3L7FEkR8Yh03jtjwMsGX+nPfK6/mzH/+1G5w1veAOf+tSnePe73/2nP/m/8PhH/+gf8SM/8iOrr/f397n55ptpmkAbmhVt4KhrSqkuGMWo0cA4iYPK6zVG2QIJ/ZmaHp1TxJjMxHnO+G0OB9XRSJ0UXIi7/IfL71m9llYcPpprePLX2U2+N7yEn+zX1KH/ff5hXr19N6en2/zrnbezI+ti/Z8e+3o+EddN3nuWD/CHi/v52und/OzB+/mj5RopMrhVYCDA/7T1tZzLM362+9iqyQEYFnM61rS154Qbee3sueSi+RA6SG4IAd67/wUuHQk5LVm59hcOdlnGo3SjBeUIsjYMHcuDC5w6sc3nn3iCLz5W9UzthOuuO6de9+PrNoaXfuN36SQuH5FPG8Mr//rf5YsfeQ/5CGJy/uH7OX36epYHV9i5+ARjVXL67DkuHqEfWWuYNAVjelpvIa9/x4Of/Rw33nyO2+66nS9+/n4eeeCh1fde+vUv49h123S16XDecfrMNkO3R+yuDQ7NObK7e5W9vTUSc+MNZzncP8QkwTuHEUuJPTnYa2hUX7j/8/zhH7yNV3/91/PYIw/ye7+/vib+2te8lKv7h6sCzBg4vrVReeJrqBZg93DB4xevcuPp43zs/gdZfAkNbPdw/Zr/2+/4Ru688Ry/9e77Vk0OgMGy6AceeuwoyldwKXH+/BXe/Pa1Q5kWpNeiMac2W3aunOen3/RWnjy/RhP/8itfwV//9teDdSxST5g0q2bq3B0386LXvILF3uGqyQFYDh1XDi6z2F8PCM7ecRNNKsTD7pr3PtuYMd/ZIx259nbPX+DOV9zLhUcv8Lnfez/LipJtnjqOmCWffc/bV88VU5httexdusLnP/RHq8eHlLh8dQ+fB5Y7+3Rdr0nypvCFBx7m8pWrbExbXvzcO3je3dfzzg9+jst7i3ou4dispfFuRV+79/ZbkVy4uLvPYoiqcSlFnXmOIFunJttKbXOBDAQfuLs5zeeGSxSEg9qs32C3+eHZVzMTh9hyzYDrVLPJxLeYfn2tvai9mWdPbgTGZkuPrwq38LzmRt7YrT/fRy88wY0nbuPCxYscHPkMjKE6mqlOQaeX4zTPMu8NTac7ThkrY2+x2Wg4bu0TLEr2KVlwTgW3pYbaOawO6mXc1qgbmKnBnrXwNeN6DRj9PVIshYwxbhV46ozm0oyC7rFZOdosw2jiK6uv1jx03dhXlPFx0x3P4TjwGd+bdUioGzJaFJMFkw0mAQNglPo1On5Zb/GTBjNz2DTS7CzSCWmZSTGTl0p9M9t+NQAxGHAWO3XqkGmd0rS8XtelZIhgBhjDPyOFvEikRQIsxnr9+YAG4jZa9AhgfMAMCTEDJWa8RbPX1mdRrwRT+fdpoPSGLBrObI1arLsQsEEpWu20xbcB41oET3EN2QSSUeeupKoqzYaqfaSpg6Ico+Y8FdFw35ygJDQpJaljFkV1LaI5V5KjTuepLnNR1GSo1OJYpNqaq0A6SyF7A9MW32wRnP7d2C2Jfa/oY1ZauzWQooXlHGcNjbOUHCuKtUQSmk2T85rqNGRsP0A3sNybc9X5GlYOwoypM4TpJmEzkg73Kyqm16sBbdrLusyUGlypwpyieoxKl7QrXpB+Wsaozkp7owQ2KfUuKxwR2oBYHWv2w4Lh8IDWgLU1od6opsTIUJtKpfybSvPKZFLsyUnobQM2wLRVg/jqUFakkIBi9dPKpRDTQCoWUiK0HoMjGc9gDKGxJD9waW+P3S5iIyy6JU0WQlCEYsiRNBSky5huiW0cZlxXqpBfwa5SbaQNSTwll8qsEYJVaiup0M01QDf2icZ7SAPzw8MVLR9U0I8xeCdMbFFzK6t3vTFKO9UQT8hGcJl1o0MNsfWOItroWOsoIixTz7yJbBVHyhaxFvwYHFz/7SqKUmdrJWmuTu4zxhlcY5GgaKiY2gCVsr5vpTY5xmCcKC/UVXpqXZ/tyDIYqcJmvBfNNc3HNdYAAssENhqGui4Gq+e9YtIVFVhrzY7uWyO1ebUqH52lXmM3LavnrXY4MzZlq5f9Zz7+bzU6P/iDP8hb3vIW3vnOd3LTTTetHj937hzDMLC7u3sNqnPhwgXOnTu3es4HP/jBa37f6Mo2PudLj7Ztadv2yx9vDNPG6nRQCd616QHJKm4UIiIKT1urbjnONpUepE2R1UYXweCU8M11bpOv3bqbB69oo/PJ+aP8qyd+l2Xqv+x1CIX/tHPExlaEEhd8vXkaH+ZRFmjx/dN7H2RiA58e1kXiN2/dy3TS8tYjtDeA35t/mo/0j/BH8/Xjd4XTPHt6PW9arPNDfqn7FDMCnyvX0maW+ZC39Ov8mFIKi2UHkjWo1IE4c2SCocfxyZRZ8HVysP7G9uYmbespRyfnfccnH/4iJ69u8dBTa33S9rFj3Pn0u4jFXnOVeh/wzivcf7QbL0KJ17ru3f/Rd9Mf7nKwe4WdS2t61NOf8Qw+/L6jtD/BOr2x5jv7nDx1ghOnTrJTbaDv/9RneeLRxzk40qScOnuSrRObzBfrxrBpA3c+62ksujn3ffAT1/z+ZZyTk1xTrKZc+J23vpu7bruFc6eOY4MHWSBSCM2MY8dPslezYT72kQ9z/sknmB+uC8pbbzzHC557L//6F3/9mpu9VBjYwJq3CjxxeYd/9eu/xy1nTvGOT6zRsHMnj/OiZ9zBpx9aN3+//d6Psr0x45Hzl645py6EqnHQ4/jWBi94+u34MrJv9TixtcHLnnkXv/e+jzN8iTvbx7/4MA89dS1lsut7fvGNv0zOBTHCsUplBdg9f5mP/v57vtxVsag70tF1LsXMfb/+TlKMxOX6PsuZupivn/3Upx7gQ1Lo9ufsP7F+Pdc/43aa42vdlXWOG+64g+XhwWrqD1qs3vC0Z3C4t0sgkWNf8zMMhweHKxvx+bLnE597hBNbs2saWIzh+hPHePD8ZYZDbZYfu3gJKYV516+MCEIIzKZr5zuAs1tnmCNMSqGxgYbAN2zcy3+e3093xOHxBf4mnmZPIAgf6R7jobzWUDk8RLvSLIHW1DJoIWuODF50mx8t0fR4+wfez+2XznP+/AWGI0jePc99JqDTYSuycpoSsZRkiQOUAVpnsEazLrRhUB68qRu/csCplLYC1tWwv3Gj0tyiEbW01qzug1KR0VUemqmWAzUvw9UwOucNDnUmMqsToP9ei1qPmA/AtZvkqBWQo1u5UT5+GTn5ahww/lwRRaGMrbbNyaw2cyd1I7dmTaHJinRrcKfFWY8NY9aGxczA9Rm7SKRFVN1kgLUDEfq3GoeYkRDj1XEuFIxxausa9TOo5S6CkIg6/SwFu/DYTaPdJYYkmUQhm6IGEo3gsuCzTvStMStKs6zE8uq6V8gU0WKsbQPORsLU4ZoG30xoJlXo7TyYQLYNBo/gyUbpPGV0S7W1LipC7HpSt4ScsZgVoqKNbaGYvA7mrm5pxuj6b1BXshKPCPuzoaSkSKJTBKuURCyZkh0u2CrwFyRFuuVcNR2V+oRQDRr0fEQRohS6vsOmogySojqMLOCbhqaouUBXIsvlPqcnU4b9BQfO44w212ni2fSesLkNOZLmSWuGMt4/5kidpw18qeikLVkHEYZK5aOil6wob2LdikoaJkEb4iQYF3BBLbhLDdJMqdA4vc9s5fiXXLAlKbQogpSkqIFxlFKqseFA6jtMM8EFRQg1ByuTRMhYsrGILRo2LrneD0lRO+nwpiVZy+nNCTn2XNzbY5ktm8areYlTGl3MiaEM5D5RuowMS4zx2KZVs4hS7+UyDjjyGjSwmr1jrZBRCqExliyFPhZKGuiwuJwofbf6OXOEGta4RBN0HUo2IniM9VXPFus6w9o+nxHRcYo46YVEsZZsYF4iO6Zjyzk2vFPM2ah5xhjwexSlkaC1R+wjORYIZoV2I4ogS6kOkJX2vlr76/olDo1cqUN9Rb/sejk+cqzqvnGtXD1D1+gYdR0ZtYlK98yrZsfUAdn4Y6PU25ox+2oF34yr8mqFvsZkwKz+b7X3rtbyETX6Mx5/rkZHRPihH/oh3vSmN/H2t7+d22+//Zrvv/CFLySEwNve9jZe//rXA/D5z3+eRx99lJe9TO19X/ayl/HP/tk/4+LFi5w5cwaA3//932d7e5tnPvOZf56Xgwkea43mDIh+QKaK0WztWkupKbi+btrZICVRSq4bmV4Mxla3DoDsMLnQ0uCxJAqPD1d4/OqVL38NDmxj+VD38NEzhbfwguYGTg0zFrIHwNsWa2qWwXDcTnnZxp00oeUTw1P1cZiahk/1T8KRnupGf5yfOPutHHMN/9/rXsX/4/ybAHjf8MSXvaZv9E/juHg+mdbNh0iixEOKQJREyoUhZYZmWDkiAWy1E0KwdDlfU1jOmgnBBUI74bYbbuCRp55CRNidL9idHzE8mEx51atfjTGG9/zRW68J48S2FOP54O/8Aimu31x3MKc7XFOKxuORL6xNBYwx3PmMp3PDLWfh/evnvPzrXqH6mSFSUiJ4x/axrVWjc+HJC/Dk+jw0beDYqWNsn9o6anJHKcLu7gEGePShJ9ePi3DYDUpVOVKWP/TwY1hrOX7qGFunt7A3bXHLc2/iwY89jBsGtjY3V43OE489xhNHrIo3Nja45ZZbuO2OO68pSH/w216jCxZgrOOOm87yrS9/Ab/9vo+RS+HBpy7x4FPXNi/bm1NuPXeav/e6b+BH/vW/J+XMx7/4yJedy9tuPMsNN57mqUs769cxnXD7jed0k7PrpWBj0nL72dO86R0fJB2hzw1D/jIkCeAD718PLra2tnntN34TZ86c5eLFCyz2D1nsX/vZtptTbvm6F2DPnsYeQf2e/PQDau2OoRyh1+1dvsr2yePc/oJncHDxModX9H46/+mHrvm9Z++6mVuefzeHR/6esYZjZ4/jQ76mUTHGsLm5SVwc4BqnhaoPOAfb21vcctONPPbEk4gIV3fnXN1dN8VtE3jJPXdgCzzvlht5z/0PMaTM1SPICOjCHkJYhRiOx6X5HjduzjjReFKXUPLNtc+5wW7z7bPnIhRSiTwar3JFjqKuhfNymTd166EHRVPWd5jz28vPHPltWrz/4PFX8r/s/iGdRFJKfOH+L/Klx0233kTOgnPqmJZLoRSlaghCjIViBC+ZVizRFMQOiNVJcH3j4MAUWxuYurFWVD0XwTmLs1YLPIG6Wtc1vDYoplRdpFWhbH2+FhKCDwGPxzu/Ql9W4ZBHUZjVWajTyVqUHUVpGDf/+rmVccoJuk5YquYTii2KUolRu2kjq81dsyusFqSVRq1CYd3tS9UqFVPwVs+Bn2rTZBo1ApAarT4GRGJQBEeEVUp6LSKdBSuWmA1lyJQolPq/ym2oU1ANJ6WCTKlkUimkknRIaMFlo+Gr1uCCEI9MaI1V8x5jtckQU3DB0E6CWlrPWlw7wfsptvGIs1pUmdrEOquohnWIdWo8oCAAUjLLgwOG/pDcL7Ela0FqFeUQyRirxCORrO5O1ep7pEEaMaSUGGKvjZnTItUVwXs1LciSGbI2OliHbSx91wLCwcE+Owd75KRXIgV8Uc2Kcdq8SjE4EWyfsWI1nFKExmnjG6pIf/9gwWK/w+XMlabFYZk0HcsQ8NZScouZBY41U+xsC1nMteHPWbVjo+nF6gKsLbhhVaNokGqukVCq9UlZGy5tJBVZsN7ixGNCABfUeMlmrINJM8G5BiuZEcNF9N4iZbLTa0dKJg8DYiy51KzJIpAHSsm42ojFGOljUg1Hn1SLY9HEo6IIYMxCjhkZOtLQwmTG1mzC3u6Spw4O8cUym25gTMZ7TzCw7BfEqBbpJYLLC9Jg8ZNMcA2mGGLM5JxpfaifmRoIEXJFHw2+BtImSZAjJllSsXgxNIo94uy4RlRarNGA3zCB1EXE9ZhsCW5Sz1jS67z+bxyf64CItYGKVdQslUwvcHE44HTxJAk6dLasfkaBlqK6I6vITDKZZLPm7phK9a1IVSk6ABApMGhTNVqYa3bOUbhGalOor9SMLofrtnoNs6wajTUaLrkwJJ2XWCAYIUvCqViOapq+RoLMuHbKquH5UhMBs/q749888j1z5Em6cB9Z0oU/6/HnanTe8IY38MY3vpHf/M3fZGtra6WpOXbsGNPplGPHjvH93//9/MiP/AgnT55ke3ubH/qhH+JlL3sZL32p5pK85jWv4ZnPfCZ/82/+TX7yJ3+S8+fP80/+yT/hDW94w1dEbf6kQ6zT7IGoJ8A6AznqxmMg5VQ3r3oxCDoZHHnLlUw5utVYo6FUkoWF9EyN55bmJE/FPZ67cQvWWHqJ3Hf4MAATE7g9nEGwvHR2O8vSQxZO0FZIdeDHZ6/iZ9JHxxeM1KLjRNjgH5x8DULhUDpetfEMQJjh+dr2Tn6r+zSCWaVFv+HYqzhupxiTuLm9jq+e3gljxy/jhqCb8Z4MRGt4qb1Jv2+Ep7mT+Imr4jzVJRXA+IYb8xZPb0+xDIVTW8fwzhCMMG0ajm9sYgy0IajwLAq3Xn8OayHljK+J1mIdxlhe9KIXs72xRc6FY8dPcPtd94BRbravncXmieu4+Z4XYIB+seTq4w/x+fvesfpcZ5tbHKuIoDEgpdBOWp75/GczxIGz586SUkJECN4zLDUXph96QLj3OXdjrKyes0ZihHuffye2abjy1BU+9+HPcvZGFZWHNtD3HSJw6swJhl71Fz44Dg7nOGc5ffYUm8c2K53HcuLEMc7eco6lCPPLhzz6+BXS4UApcNMtt5BFbVZDO2U2nWER2rbh21//bdx520240vOce57O6e0tkMwNp49RjKIAOSU+dv/D3HHDGa47vsWiG7jn9hsRKXzosw+utXkipJI4dnzCi5/5NGLKjC5RYtROfYgDyz7y1MXL+EnLzTedYzJpedqtN2JnU0iJjY0ZL7rnDgzCqWObYOHpt1xPExxjfuLhcsGjFy/zgrtvp2Bx7RR8QIwhDlFd2XKh6weOnTpFsqjFrLeVBqWbpvGWRz/4KQ6bwtkX3cnhxR0Wu/uYXDh3x/U4Zzg8v0sugsWxvRVoTMTOLC/6qy/hc+/8ZF3oAfQ9uuC56yX30u/sEkrh3NNu0HvcOpqpFnrGFs7cflNdE6xqy0xDSZkmWEzWsLdkDPc+82k0QRhijzOQYqLrEqUYXnTvPcyCYVh0TCYtL7zrVh64cIWUMkNM5KLF+7FtpagtFgtCaHXNF8g2MS89Qw4QDc5pgPHz7fVECs46rnObbDhPLolu6DglU55vz2nBaSzHbMCYzF3uZF1rMjeZLYokvLHc6U+vtCS3+eM8mC6x6zpeMr2Ndyy+wG033YxpHJcuXeLwYN3EaUGlJgAlVXKWKAU4SUKwzAfDEKwiGEVocyIIOLFYJ+js1FSHK1nRFSqlvWp3CuKopYGpgyeld1CKruXWrKbbus7lSklmTSuzBmdt1WNLpf2w/ofVTFAbBVWar/fykSZUqP4JR0eRVCqO1HtAVusRdaqu95k+zzjVKhlnMTErpc1K1aJYBZzSulC1QSlVxrlKbVMHKaX21opHKmveqlWysWoZLTbXAZVgG4vZ1CDsvDTkPmLK6IFU32cr4EUbUFFkwUhBOv15Z52K5f2ADWruoJ+h3vzWKnXQ2vrZUTC2YJ3QNIHQtLim1f217kuZShAcmzajCE4ZtU5e0YLl/gGLgx0kdeRuiS0Jbw0+aAGYSVqclqS5JtTm0hYsRVl+Yhn6npx6Pd/eIUWRryIqsiq1uctSyBLJJRO7JZISy25BjLKiQpos9CWzqAjdGPBpqvWvBoBqQezEYr0hFWExRC3KUfOH5e5VzseMc4bJbELX9Tjv8MExDY3qVkNL6uYqkBfB2WrSYEa3LxWcr006VPs2xIFUsj63jLq40bAAfc+gqq0QNFWpvv/gLMUaXJhqU14SlQqjFMIcGV2xChWdRFGnUi2MU061SaoFfM3TOdibs78/p8/a6OchEa2hN44+pmpM0rMoPSZvcdvZ4+zEgYcXc2bGshkMxQrOtxgyEye0owC/sRTrSVJAYtVSwWIYFG3KDms8RjxWLDghN4VgHRo7qutJzpVFUtQkAGtqgK2iJZIrqh0cfmJxDnqBLg+QIfg1wi/ISgNUFCqpi4/gxkYcgxVFw7qcaQosUk+KUyRoVy2mIE6bmMwYgqoOwDFGotG9BanE4LqgStLBvZiig3xRUy0xFQ0OOpDXx6Q2C4qu2OrAVnsIrtHHMK5tpiKGaogRizDPqi1qaiSAl4r+1eHGWLzZupfYOli6Zk2SL7GblqMgzrhqs2r0WTVK9T1cw3v7kw8jf45nX0PdOHL83M/9HN/7vd8LaGDoj/7oj/JLv/RL9H3Pa1/7Wn76p3/6GlraI488wg/8wA/w9re/nY2NDf723/7b/PN//s+v0XT8Scf+/j7Hjh3jh7/z7/Ls7du4fblFuwQfLdJpu7midFhDLBHx6rBmrYekGzQ1DRiJ5BIrNJjJMfPAwQV+6Mk3AjCzDd9/+pUsSHyue5L37Cud7Hp/jP/t+u/CYgkiuJKRPmGiOryIFNrZhMlEQ55KNqQMxVhC09JOG52UZlm5xZUSa+drlO5RYXdJRuF0WzBOb1LNBig13ExTuqUksihdL3WZXGd7Rjw4hwuenCJd7uhJlBnspzlPmjmPHc/Mp7BzsMsi9Yi3+BAqBVA3Kh8cwVumbcPJ48fY3NygnbYQpuA8xniyWHAe8Q0SZmQakrQUG8jWECVjnSMulhxevEi3f553/+5/BKCdTHnBS17OidMn8c6Q4qDQOQXnleecYkQoOGvq5qu0hWHQTa4YCI2r02FDToWUo072UsL5UAsJS648bOM0GDFFdWuBOp21Uj9Li3NeU6m9w1jR6W4GisFbTxoi3aIjDhnnPX1MtNNjTDZOcfPNt7C92XLuzHVMHJw4PmMzWOTwMnuPPwyxV7tKqxa/Q5/4r3/yZ1Zai+ObM77/W76GRy9c5lf/6EPKDbaGH/i2V/Gylz2H0ATmlw+IXdLN3TvCxoxYMld2rvLEU1e4eOWAPheOH9vi+nOnueGG62hKockZMwzYShkaK0RBsNjVUKBIIaZClwS/fYLm5DlymBCL4crVXUrJfO4zn2dnb59l6pCpZXJsqg2ktzhvSUNPCVo0z9vC9X/5OVy6/1HKhR2m3nB8a4Z14KcN/VCI+5GyjEynrU7RncG5QFwOuEnDxnSTS49ewABDPyCl4BvPxuYGZEOKymlOAknAWYdEkF4b/on3mBSZNh6JEck9kgdsGTDSszFzNBZ2Lh6wu9PTRcOZs2cJJpL6SJZElyJiAweHC67uzZkPmZiL2r+KFnal6CbrBLbNlLv9aW4fppw1EzbdhBaLSzBxE7zxOOsoOTEMA0PqKdYQjV5X3ur1N8ShsrUKQxqAQLEON2nIBUU7AOeEn198mA/2j67W0Gff/Qxuu/tpvOMd72J/T5Go2+66nRe9/KtwwVW9wDhRdmA9g90gTe5ETj6P/ckp9nLiWH+FUwefwB4+gC8d1kQwNQ1c9/pVkzPqdFKp4nXn1nkJRQuLsZkwzq4bnBFLLeumwwLXxwmt2+Dp5hx39CeY9BY7CGbIagowZmvAyhlOdUVVGzJONlNGctY1NCZSSqQYVbdBIVtdY41YrPH4JhCCpxQh9gOSlGLlC7WoKbActJCyECaeyWSKJVAGqlOYYK3DB69hfyt0K1NiqT2OUW79aEJQFMWgNpOlZhbp5q8C/RwTJSbVmsVMSXrtiQeZAA2wMGRTSJLo+0xsCnsbS55qD3l8tmDPFxYp0yVFG3VN0jBcaxzOeZz3tG1gYzpha2uTdmOKayZY5xHjIHjEeoydUMKU7FpS8STxRJS+LCaRlnOW+3uU7gCTIpITloSxohQ6K0QZVCtStKnRFaqsKHXeaOOaUlJRvtWptvFOkRIDopDOiiaURJT+Y3Rty6VUswy7Oq/K1quNDiAp4woQQqWhVZ0VkCTX4QCkLjN0EZOVLmZ9y2z7BDfeeCPHjm9z4tgWWxsTTm5M2WwscniVwyceJg8dxgjO2nWjY0aRuL6PUu8jax1DNUIAQzuZ4icNi8M5Q7XLF+egaUjGcGX3kMeevMiV3UNiymzMAjfdeD3Xn7qOKYVGCkZSRSGlIj8oylqHEAXNsYoFsvHY6XGa46ehndLlxMH+IXEofOGLD3Bp9zKRSLYZ2yjCEK0nFyGZhG8MXYCDieG2267n4f0rHDz+ONtNy83HNjFtoHEtpUuaqzUsGZJBssd7rzNqC631eCy7izkSI642EzFngm0JPhCl4EOr+31SvVNJgs8WJzWL0UBAMFmt8skRk3usdExb1WbtXNln5+AQcByfnNY9Pw/kMpCkEEvhcNmzf9CxWEaGVEhJXRhlHIykgimWrSbwnOY0tw/HOFUmbJrA1Hja4GlCwInDFUseMnFIpD6SQtboJ6sNsA5utL2KWbV5Imq7bkazD7VKwosiqkyFeKKwc7Pjyk0zDmZCdGq7nYsOT0zV+oxDH8Hq7xUDbsZyegf+3AvYb0/Sx4Lrr7K58wkm3f3YvFRkbFzHrSHVTCNFDCt+Y0w13KjopK0Od+OWcQTNHM0SBCp1Utf21A385i/9Bnt7e2xvb/+JPcOfm7r2px2TyYSf+qmf4qd+6qf+2Ofceuut/M7v/M6f509/xaNxCrVbTJ3qqPA3F7XMK6gt4yhYE7ToNWVkAFh1YwEMOqUpGSTFegHpsSgDP3PpnRQK/REO/Y+efq2KSgUdVeq4kpwGckoUFP7OxRJsIHhwptANA0NfECuEEAg+VEi6WuIWUaGtdaRUMOKqtkILeoWTDaDcWOd0YuTxYDIxeuIQCROLSUnXraiBqkPMpBKJ0pN8pl8kBhuJLpHFgFX+qTBQciG7TDMJNJMA1jJ0yklNklkMCeki0jR4V/COVRePM9hglCcuBi+OYcjEqMXofL4gLhZ4E4mLtX4mhMD21jFICWsNzigtxjh9/9YI2KSUDV8Lp2HABUtoBUjKdc6pckGt3lA5kotO90rJ1Vbcrtgrzju1Hx2pWtU5atzM0pDIpoAztKbVoqto8YOoY1upaIpUFKVkoYv75L5wdRJom3Ps7u1yfHODxaInbLZMJhuE6YY+X0oNPlTKz8akXYWF7h4u+D/e9DYV6Nb7cHM64d47bmN/Z4FrHDnVAskJ0UT6vKQrwjCbkjc2SHsdJUeccQQ8w+5cKSvB6mTbKPqSY8HUpiAl3TRLLaiGXDB+gp9tkrEMQ+Jw3mEwXLlylWW/oBAxNtPHnrzf44Mh2KAFqggb7YQSYMPA4bs/w0Y/EHxh69QWp24+RTPd5MkHn6Ac7HPXzTdw5clLQNZMEe/pBrXJzWTmiwO2NhtKLExmSlvYubzH4d4B3hqaqaedTBiGQpr3ZCyuOi1JydoAG0M/JBqnDnoWD+i00InqNVIsgN7r3XKBnRlsY4hDXayVWTPyDhjNS7SOrw1knQJnlP4lTieuUapL0rTBSsBkIaWBoR9IRcjWUkzBWo8zdZMv6g4VTCDliBOHaTzZVd2AvgpK0Sl0K541QQE+df/n+cIjD9NVN0PrLDfcrAieMYY80g5M/T0oPWLIEG2gA7Z84GbZwvnjLP0MGaIWRpTqwmN08p1lNTV0GCSrRgNj8M5UTU5YrQHWmorKG0YmtqnoimbSGEWSo6G1QQnGq9wRw3qkCLpRy/oz0f+oZ0eLVSp12RzNyxgRHylILuSYIVucVyqdoOsKg3J51tQLpXdIn8m9bjSu0pCsAStaZOek4dmmWP3bjbp2GVh5CmFWRJAaYyQV0SradNVcDIPy8I13OO+RJlFi1qatz+Q+k2NRDV0EGbTpyaI6ntgnxBZKA8XVxHQREMdY5yvAVhsyo0VvToUYM31M2FSwrTovidF8F6kuaMaI5iwVMDFjhiUp9iyHJSkuofSYPEDJOFsn4Fb/sSYTyqDXuzFVYwGjK5zUjJSyGtKMV3k1Iyq6v0vR65AygoFGheUjf7nGTUCimFroYShGnaRcEcygDS/GUKwdWYRH9v9S/8YaGUEMUiyL3T3OT2eEdkIbehrn6Jyn9S2T6SZhtkUa+oqG1ekAsrpmTZ1yF6iDJxX8J0G1GTFCSRXl0esui+iwp7qTGa+i95FS6wT6xRxLqeGVijivmjtTUatxTdOzSiwCTcDNpiTrGIbI4bJjGAo7O3vs7O+RRNeBLFnpr3op0GZLg6K8MzwbJfHkA4/RS+TOdpPrjm9w4tgJokkczufEFDnebJIMHKRDdfmyuk4PWVGcoTYJzqtddMmZeY5IWoIkNSkqhlxMjVcARIc5pazvz2whjEAt6uRoq3VGyQ6TwJZ6vaWklDMpleGh6HPJet+Rsmq/ChVRtJVBpHVFMpYYKg1wAWXQgQrHlfHDIKQhMiwjOet5LILm3Li1ZTyCWlI3BpsLKhmqn1k2SI1JyeOKZ+rgw2jzachVU7m+dcS6o0t/DREtaj7StohviDYQnWNmLFt2SrPcRsomuR8qw2hM8NLPHRnBh3rTjGwqKkJl1mvvCk8yqmUcabwWwJaK/jvEr/eMP+34L8rR+f/3UeqIw4hb8avFZt0wRBQBqYuiVAtIybqIZaNe4sZZSrRIVk6wc5liDFum4eWzp/GZ7jw7ZcFS1tqE65sT3Nme4abmlNr2ScZbFe9mkcrxVoLqMAwaguoCodEIP+88Q9RFsZhI8nXkWQwY5ZeOTY0kQUxecZmF6s5SJ5slZbBlTQERh8HTuKlyJ73acRI7JA8UCqFRrnRMA9bVROig03JBeb0+KyLi0EJeskBMNDoepRTDcujIpuCmga3pRG1lJYFxGAxpiIitk6iY6Q56hjgwLOekYY736lqyd3XtOGcMTDelOv8kfH2/QxwwrqEY0YbRO1KfSd0AZIw4Qqt5JE4xWXV5SgJSbwzR5rGkghXBmkJMWZGCKPq3KCvDG2sV8fFGg8BKTlAM/bLDBwXCx+vLiNEJPlGnxLlUm95Ciod0iz0knSanRJasyMgQ8cEx2TpGf7C/mvoLOj397//263jTuz7Mpx54jPmyZ34kmPP60yf4b17/9WAsJQkpRXJWfU9KhWSEHBODgb3DyMUnr5AdnLr5DHLYEYfIYATXWBIBSYKzQirVJatS/jRpXM/nEDPLJBw/dwY2thmSTmuSCE9evMhTTz1JtoKZWkwyTJzXBbhVITVRF7tuucT0jpQjx1qD9wYXAhu2pbu44Inz5xmu7LF5PJGA6Yah24ss5z1R4My5U1w5f5E0FLLxtNMpUgxxyGQRAhmSmrIvEywPlxjjtAGwXm110xgQLDinA4Migq9CbIxFilFKW8q0wRAnXiW8FvKgyQHOGkzTqkZCx9SozLyshcK1GpJSBZnGEL0l2YYhQcgaBIfxiBi1uY2RmKM2ROjG4Y1S6wQhDeCkqSitNjOxZDJZ0S/ryP0A9Yr6G83zQIRH8y6PlB1EZNXkOOd43kufz6133Ta682uBVpszNQLQTBQ3CQzGYYrhRBbutBuYYzexN+3Y33uE2O9RsiaWW6frs3hZNcsIVTxuVoJSrxpoRWCd0kYar1RZzSDSnzMG3GR0+nIUO4C1OHGMgZ6rDqU2qDpAWheMei7Rxl40u4daACtNzK6CQW09eyRB+lKvH0vwgSY0ihY4RVYkZxUSV33DWGgQBRmEsgmyZQmzhhCUbpmiIH29z1Kqa8i6iNF+oxaZWZBUVhbJiNShjNSe5Es0psnh8RifcZLJVulfWTLFV0isFERUCK9ZI4qaO2rTYGXV7OrZy7VG0fs4UgjFMeSEl6z/mKLvoRaPRSK5F2LpSWKJXaI/7OjjkmQi1hacFKhiZqe3nmaCWKM5NI0jHpnkAiuULkkmFcFntbk1DhibtdXVX1E9hRVxRWnXkos2ZLUos/XE51XRVxtNFWhSsGRbcNUSuqzc6ZTiUwxVa1F/DzpwA4d0HYe7u+TTp9R2uRT6lFhEhw2WsL1Fv9inpF6vOXPUyKd+3FKpaBWBUsalQZyhSwMSoVRXuZINMWVKKmTj2D1YcGl/n5iF1rcY68hDprhI8tBVCqBFaYtjQynVunkUkA9FSMbTzjZxTUsSiEMhZuHyzi5PPvYkUQCvuylWPRtMsHjvcH1fEQNB8gA5cVLgeO45HgKz5FjsXqVLc/rFEiMtdqNl6iClBUN24CCEGfuLK6Q4sOFP4UygGKXmiRSCbRniQCxJ87ak1/ciHkTv0yy6Zo8GPUZGa2Nt/JzxuOwITpHDtnGEXumBxQwV9RCMDYBeiyIOKa7eN8q+saC00SykJOB04JoxJKv03lykopx6LSWT1Nghq4auiGCKVwpaXTsFqvNcbU7rWiNAOKVrdV5k5CBrR4zuwQaDeEdyshoauLrgFKMhuaYUvf1FhzNFrwz92lvEBYZk2EqWp4ctpsdv5nCWuHL4IP18D5N0XXHGENp2VU+IGe9HpcAaSg1a1hgDESqzxWFtNZkpArXm1cc1dLd8ib/Rn3T8hW50DAGL0w8xm9XUxoipBZrymksSnTRVrjk1SCqjDYrxFusyOeokwwTDWXuM/1d4DR/ce4Sn4j5SeamT6ZS7Ns7yrPYccYikopzTUhQaN6XChdbRtC0+TPG+0YwXq545Ydbii2qIYknERXU1EUWebOVTYgxSNWU6eLLajYvgfCDHrJlAGBClUtjKwUwpY40j16mCdQ1t43ElIsEQB9UbUPPTpShcbhG8bwhFxX068ByhSD03WLNy6zGu8mBtxjlwVmlu1KyLmDLLbknqkxa4JtP4wsZEhbcIbGw4nv3C51JKYjJryUZRmdlmS7ccGHqdFOfUKR2m0rlsQafmRiBDXuoNZIPyqGVIaNaA0ITKfc0JZzTo0Jga3m2iFnN1elCM0UWn6rcypQoKLaNmIZeirlEpYcRRwSzlX7eOkvXzzEl534vDnsVyYDpT4XkqKrRexsysnRAmE1K3VIjbWXIRrr/uJH/v9V/Phz7zADvzRV0kFJa//YZznDp5nKHoza+ZBXXzMxWlsgETI4urB5SYKBkuP3mR648fAyKpCH1WobcTEBzT2YwcI5Ij3unUTGUNlj5msgvMY8YNiSSWIcPVK1e58MQTlDIw7+ZkWzABbFBKUu4zk0lLSgMe5etOjCGnRFwcKrI5a+kenNM2hlvaBo4FwuYmXLXYIULu2GgDORi2tjP50JAOCqFmXFgfSCXRL3tyM6XEJVaEmDQbo4gwJIVeRJQ+VIoKVEeDDudCvYcUMXDG4xs9lxtbLf2wxFCYTVpyN1eY3xnEKsWAOqkc6VjjKrUKA6z/P5TMQiKDiQx9T1Na2jAj50SXkmbjKPwFFmIqBNeugj1TihgB74JOWLNKYlPtBlzT6uAFwzDXtcUZy3c3L+Qpf8DHzu6xf8bTV+cqGzy3P/32imxaxrBOUDMCYxylOBUuuwkUSzDCyQI3OM9s+zS9Ex4L8PiFBylmibGaOm9G6q1RRGHkhI9UrVwpclKDR6VOLS2K1g5dXDlDumDx1Km5GLaL0VgR6pqwEuiy6gUY30ptqkxtPtX1uTZe6xGirv+VQlqH2quGp5Q6MKu9hkWd1oBKPy6YXC1wS1EqqPeErQl+1mIbpfZa8bjG4Gwmm0zsE3mI6pYHq8mvwrPqdKY0FX0DQqkFVm2KVHyqTaIOX4GqK/J6HyqN0oNUaqHLyJ4oJaUiQlTXJ4dRhkApVQuh+lfvbc2KMisKFQa1HKZQvEG8VstSHfdyGohpoB+0mEv9gJQB7zLeVB1CRQGLyeMdo/+2BusKqQykErVQKiPGpSe+lAxF9WCrRHbRTkVgRV+0RpEzyUX3OGsq3SzDqrnVy0XPSG1e6jVZKkIx6mFX97Op0/H6kBFFLYtRVFLvn4IxhmG5YLGYM5tNSWmqBW4qRGdoXMA4jwx9HVnq54tZDe61HzcViSuyerwYna2VygwSKl22MlmGnDjcP2AYBiSriQVVhxOz0uCk7m1uzBNUazVFtSqVD2tIWSjWUVDUNwPJCHv7+1y8cIFl6ihUCqHJGApNLaQ14yurBqsiRT4NuBSxkmlyYXnlIj4IW84xK0bp/0NHsktmJrLZGHARMR1NUIdSH6Tm4miIcUwFktBoG0guWutk8RQKuRqikBSNL1Id1qylVIMLvdkKvno4eAt5YvFLzdLxVpFvxnMjBUm5Mm702h01Tqs1kBULEpHCPA/0koh4MupAmbqaRyilvu7qn2eoTbxeVzoUUtS89EUzvUrVxTmLnQRcq4HBeSmrfBsbLCZYNfJy1eQFDTw1tblO9VqwMr5eB7Yh4Sku0NgJfYRNI9wQ4QYMp6bH6SY38ahLnJdH6avmzPtq5lHUzRDMEWqm6BC+aBhzEnXts5hKYzYVTU/V1EqdlK3T9TB21zrC/knHX+hGxwMm60KCNysxaU51o7Br6M44FPmoCxvG1aZhXdCaUqeK1lQaCjxvcj3P9GcpxWF9QzudsjmdYSh4VzAuk5NCx/p3x7Rjjw8TQruhBYlAwevmM9FpJQZKl0lDIuW0stmUGjyFMbigDirqyqJTMnWgGfCuXqysp4DWqk2hc4YiGZtVqCiukIxOObtuTjd0JJMoYnVKEwpiLS54bPFU1SqjdaXDEqYB24Q6TExkdBEdcmbDK3wKerGWlFnOe7pFX7elgvMJ56p42OjnJQLnbrieJAlTkakYe9pJYNktGPolIegi0FTIVgEvRSCcM5pWbKncbAhtoOREaVBqTEXPnBFM1nwLYy0518WhFBXS189fXbB0woCzys+3lsZbUl/Rs7rhSsrVsc9hjSU0XlO4V5x+vbbioufqhSsEGzAitGdPEXOi9V43MO/oc8GmQtsGoFQUUnjOXbeSJINXSkhf6ZZ9/QxM0etbmzOdFuM9fR/pFpG8yJheL+jZ1kbVGOn9kBEGNAsoAmm+xImKfGPqMVIo0ZKSkLOl2ZjStBNsO4VsuXL1MpcvX6K4TJREzh3OKi94FibkMmAc+JTARLwRTMqYeIgDnC9sTDw595RSmLUzZlsNfdex2D8gZhXXXn/uBDhhvuwoFy6xlTNmYphsTmknE+LQkUtUV5pSQDRVvu8Ly2WhiCUmw5CEvk8MWbCmqdeS6t2idFoseksIhVD0ei5kXDAUFFlt20DfaxEj4hlS1oaqZIytYmZG2+VaENWCuNQsj8O4JIaZFl4GDJmYOywW42QVEleyEEKLNV7pY1mn/8EFXNWwqauQbtjONWRxNTtMixnPRIs4EU5PtnjRTWe5cteUzhcSWYunXFamAbkIUnkHwQW9tn2DaWaInTEYj83C6UHYHno2JCOzDWRyI5zKXDl4gsV8lyHHirJoZpHBMJ0GQuPoup7lYkkf1cTCGMvQDfS9mqsbp2h11/V01f66nQSaxoOxDEPkRadvxkrV+YiM5emRHWJEcmSFHlGpX8oPN1/2E6YiESqcNyvbWFM55JLVMlptpivNpeh9Z6QgMWkIZ0VX/CQQNhtFGSw6jCBjsltP5FFEluqsJrFoGnpCczScWdHAxjXZuLXA37rqEKeDZa3KWqMQRtWiYFgJt4utfHz0/s+Izgqd0kecEYJYpTKXhJisOSvWEiZetS9JVqhTzolMRjyU0eoZNSZJKTMMua4fmULS3J0KFTlBz2kVwpfK4x/1KYlEV5aqXfFHGkE0SyfYokM6GoIziNHfYb3VBrbaaRcUdZOiGglTPz9FR1SfVTJkRgttkCq0F2sq9UrjxcfiVsrIGKGig/Uac8oUcQV6W5tSKeSh42Bvj63pBst2wqwJpKaQc6UnVtttpfSU6uqn10euSI1YfW2Z2teb6lroLaVSp4zYSv3Umzh2A8Oy15wnASdC45Tqla3WBfr3dbiQM9iir1vpWLXBK4ZUDG46wU03MGFCGQoHB/tcvnKRvptjiEgZsK5gSbRGCFbNxQNWy4qc8ah+KqRIYwYaq9Sr3A9smhnBOATV9OTlPsXNmbZTvBeM7ckmkyZAOyV4h/ehoua6T0kRJHmyDPTR0g8Qh8p2QIjAgF4LboX7aeSB8aoUcT4TglOkSyA4X9cGi7dhNcrScyMrFz69sNDVYZyAmjoINdUIpBSWMtDbRAmlZjdp/hViMUER2lK7DeOdDpmNBt2TBbftMcFQFoXcaQ2ja5nqubMt5CFrgHGl2Ovgx2KMIxhPZwxjsWvQ7427l60jBxGdXBjjsOIoJWCy4bgtnElw0sCx4Nj2x2lmt2JL5on8GMt0QNf1K51ZLmrN773HY1ZMneViThE1tEpdT4kRRFlDMUbi0BNzZhV26rXW+tJIkj/p+Avd6FAKXqze2FkpItZDiaLFb4X5x6J/5FNiFYGxgi7Y2VYnmoxDJ1+5cuBtAS+WoWSKRAoNUSJN1W1QFBUCQ8pDNQVQmNkMAWcGson6ehgUWVpoSnDJiZiSNmoUSlLaUy7KBbbe0/VS6XmVwsCYEWGRqqkQGRkbehEAjBkDowNLHAZSSaS0JDIovc8afW2+kBpw04DxEGhoJZGSqXoLA96oVmfaIMbR95Ghi+RBBauDJGzUyVaKA0NMNG2rxeZyqeiZV0Sq6wVnHGlQwa+xGed1euQnLc20oaQlwTs2plOsE5I4zaoxYMk4KRpuN/a01iISVaA4CdjstAlBkCiQsyaoY2ic140qJxCj1K8sZBx9hCSOIemZHmKij4o+GVvwwYHTILKSM8GbFb9VQ9ccIQVtrkXpO0kKxibm8326eJxZmpJyUV2INTQ+kBLkmHBe6WBYsxrqxpR1ESsJcXX+KQasI5vE7NQWRQzxYF9hdedxrkGKNh1ioZnNtMFqJwQfMDQYGyiilMBsdCKluQpGOemiwYZjjkM2ns1TZ3CzYywjXLp4hb29fWKMLA87jBOmbUPTOja3JkynjjQkrEkEo/knpe+wQ8JKza+ymaZx5Er9ysuOg/kSbw0zp01+s9HgRJHTrSawublFjD3WajZWM4m1y1O7+ZQ0tRxj6Je6IaaUWS5hiJbOGZYdioSUrJkIlVFcKjLggmXiA3QD3tcusk66MQbj/ZGMloS1ldxTaQ9GLCWnWnybuvaMAvvCIi7ZMQuum25hJJCLfs4mFUKla5WaZRUcCJXyGAseXehTTisBqa16RRFHigMmZ9IwIHmgcUFt9sWoNs21NM2UyKCUICk18NjUIlL1JyIQx79hCrlf0PeHZFnQhCnHS2A6JLxowXD9xnG2TsAD/ZIPPfgIu8t9DKrb6IdIEdiYzpi2geWwZH8+Z9n1K2OAmAvz5UAaCsbp5L3kREkRiyG0nqYNBO8xxuKuuw0vVqml9d6uix91sayDd1mhHuNEaGXmJnLEWUinjNZYiqkIr9QBWiowaDGUUyIljx9NWhQo1JYpS+XEK43UDhHXx8okQIdvAdXcZMhdIg1JC9OiCEWJhdKV6nonFdkXTLCI10GYRg/o4IrakOMqGubUAVO7l7zS9qQUdUDlE4lEspkcMslAdIVkFYmwVhHNgNUsGmMwpmC9w88CPujATnKBKDWfRoeIIpUuVZSelXM1c8kqale+iVIEpVRL5Np0GZuwHnyjAzwXDBh13MTpvi31c7bGEJxqKJxkHXebDGJxvsWHRpva3EOJlByVcSEQjMHj6pS5Mo2jshoylkEgZUUvcskMWehlXAK80qSyEHPVaaIFnEpbKipYPMZkih1rDKXe7O3vsr25RZi0zKYNTePU0bQ6kxbRoWAZr9Oqw8pSVrQsrFMDorEMMigt3lhy15OTrjt2vNxL1UyIr4iWpQkt3ntscOTRpbbeD+SMFzX7WaFGpRp5+AnN9gncdIs+wdW9Pa5evUK3mCMSaUokSUcbLLOthnbSYKWQhwErWfd6I3gRJGdccEzsBG8MOUelVqZdxDicabRIN5Gm8YRgcL5gvFdpAAFnGoJvaZq2TvozkvXzzknIpSElQzcUbXSiox8KXZ/oKAyxUETpcGJVU2hMwZnCpHUEW3CV2omoW5sxDu+CMlKMGZm1OsSqi4EYqbJts6JRjmfTiObHLfPAIR2JluJ1D8g5I8uimkMjKsN2yqQRI8hCTUZsa8FXR8waOKvZZ1o05EHPeT6I2KS5axaQaKqZi8WZUFlPRucBZXROO2Ihnoo2mySSaZAmcJg7BpacaAwbbcMkGEIpkCyn7BZ2chOpOeT+C09xsHNVz5mzlc6qelATPClH5otDlvMlFIt1gdx16p6Ys1qlr84Z1XHSqgFVpdf/WY+/0I2OMU6591JtSWv2i4h22Zp/lWEUF0oVYlXTApx2q1YsJIVrrfXgCrkKoXRJ1hTmUlR3ErFY5zFJ3Tus9dhQ8E7NDIZhIPUDuTj6ZYJM5YIGRtGjUOrikTGudvSVkpWl1A1j3KtVPwQaCjUiUmBUXDpOHrGYWAX0Fn2+ZDBSwxyhWEUGCpkYE9FZBlMUrhTw1jGpyEzfKy3GOIMLECYGHxQx8q7FGaXLmJxh6MhBN+eh79VTv18AtWgpQuwGNRhAvUDaVnBT/b5vFWVoZg7rBYPX9xkCftbqOalOSsYUWmeZNQZbhjVqkgTrA8E7TIwgKia32ePEYY26EHmjiF2OumFKUapYKYVcDLEUUl2WUnJ0vYrVI4auTn2SgchqQKIOcMaSU8Z5QxM8JWWKEawtpNixXAgH+7s0bWC+3MAxITfa5HjfELyHkihJF0qxagFaRA170bqLlNdcfrGWg90Diqlp0+O0MUWss7VIcfSLJTElNiaBJmzgvK+UB6NoQVqqYBhPqkiWzXrdaD1QCNvHce0W/ZCYHyw5/8R5ru7scjC/SioLmtayMfNsb0/Y2Ag0ITPZntAd7kCOamPaFHxYF4iSrb5WC37iCZOWlAohKF/AOlGrWGfAQ5hMwYK3GhY3mW3o/WdH4Xum5CWtM2peMG00mXsodL0hl0CWhkUHu/sLYsyk7Ii9mld4W2iDoXVef1/RyW+XMnHISG6wtkVEK1XvlTY4lEoeE+Uh13Exo7DYmKpJMUr36CSyIwNd41h2BVsctigZV7KuD1iqfsgAWvAbYwihwRlPXCGHqLOO88RiMLVAiykRnCGEar+MITiHK+pcZ8hI1glxTEmde/pITkofiCnSd1GLAedJrqebnMRxAzecatg8fYyJFYLpKaUnCIRl4Ia0ydbQ8NCTV4lFi64+KZVm0noa7+j7JcMwkJNOoI3oJj/EoVJwpBaOFTkxhpQMxIBpG9qmYTUmXe0HrOldRlabJCJV06hIgAqHUDpypTkZRjTHrmksxtYmRqrZhCAx10Yn6Xx/pHaNSFBTbY2twJDJQ6K/Oq9NjE5nxSnFqxQNuJQilaZYh1hFv5fHoZYosmeyToiLybVfU5G1rN6/0Sa7InOqFxpTdao9MEKpGSnJZUpTEG/IwZCdLmbWOap+G6zqx7QR0ZDWSat7bsqZbCuiUITUR2yl8MQ0EKXeD0URAWcKYmOlelfKkDM0jdUGx4NvAr4J4BzWQjFF3S690rh1sKA5da03NE7zT1YRC4wW0VI/N6PXV2k0A0fWNJ4VMoPqHJXzL+oslsci1RCLoUvQp8SQC1EcQ6qNamV+GBG8ddWool5bKDW6WAWWXBbicsHh4T6zjQ36fkaaNhQC2TqMV8MfKUpdFaSuJYrW5LFUlvGz1EMEhl4HO1ogygrhVOp6URoukSSqfWqasVHXGycLSvevdM7xPdjqKjo2XH6yiWtnpAwHhwsuXLzMzqXzzJeHSOrVOXNq2dx2zDY9TePUIMDXk1UiRpSKbErQAlwOMSaRJNJOGvx0ppTIpEMo17SIy+CUrmtDwDUzdWMVNVbwIeC9p5RUC/+ClHalVzqWhBQLMRpStmTjmS8jewdL0mAZojauDoOTQusN3hUcOnAxpq4cxmJNi/dTNTvIab3GWxR1dKbCbRXtkap3MnVIgVCs0JvEnJ7OJgZfCEXwURHkYvSeMuPvs1RzjTrQbx2IkKsOy1irTI1S68tYqutirk1NRSNB74miNZB4SxRII9+91j4xK1uFISm9skCPZ/DCvt+lyCGnr5uwdazFN1bRzAi+CKfylNvzcR5fCo9d3VXGUx4dL/WexhmGnOmj7gFSLFkstlTEPWszWEbMXbRxd9bivVXTFdZr/592/MVudADt9pSKoHClWiEi6goDjFRn3QkFYheR4OrEWjcI641mGBSHZFOD3xSm1nRlqTdWVppBVOeyHAecsXgD234COJrWI2hgmcfoomUKKQ1VM1SRGcNqcVb64uge4ygSNYxu1OoYUY90a0EKecVnVmqeda5O1aomIAuFNYdRqXAKVevinWu+g6kQtxZQofEkatGfA33scaWep5zY8K2iSI3FimM5DJR+SXcIMo16IRPBJmYbgcnEUyQpL9o1GBFizMSi9CG1r/Y0sxasIcwmQMHblhI1vTgNHS445ZtboXWOYKFxBW90imOAGQ5JCWcK1gvOgKNgYl65MlnrQTLWa4NYVp+D04ZURk983fBT0sY55cDOYWSRYT4UlgVccNS/oMUVGbGCC7qwlWgQ57AxYowQS6RfzpF0ksXBIcdmE6XQUbDtDHxLGcad0yp6Y4V2NmXRDeRSSKkoDUYSpton6AcctZAu6jqTLEgWbMm0zjAN0ATLbOqYtpbgM5hM03py7BWJMII3+t5jBNtnnWRZSyqCxdP3mcNlx87lK+xfvcD+zg5DPOTYduDEpmNrA7ZmGVuWMCRMjBwPBduqA5hEiL1mSVhRjYwPunmJt8xOHKdYzS8auoEYIwiEScuQI8YZtk+eYP/yLiKevBQGEsdOnWF5cBWfI+SEN+C9wYRAyRa3FRj6QkxCkcDmIEzbQNc7+kGIXU2xpzBpDF6hSdrWgjji3pwhWXyzSQgtnTjtZaptuSy1aRxtjJ012jBi1hudVFps1dmVkjgcOpreEYylbVu88+RuIMWsTY51lGpWINkwbaY6eimK2FgUcXN4MlInimq1m3Ji2k51PSHhvAOrmUDzZc+hzQzZkMSQxRJrqB8WdXLC6npjBaRgUq+OWcMS21j8mZn+jj6zYR1b0eN3Bm5wJ3nmxvU8Jg/z+MFVshRidcVaLESzSUqBigTYqk+UkrFZkXRlfugGb6veyBSjVK5g8bZZlXrmCJpTsQ3WlEGpe8PaAY/6WYxAjx1/Zmx4qFkpNdAzK/6g6LAoBaqkRJaCqygcRRReFqV4uanHtA6bK1W3gIlC6ZVKIumI7gNFO9ap5nZUrdTXNRJqzaoJ1nLJjjugvnoxEMcJsqzE9eNvGuP8iiiKVxClxQX9h9pk+BBUJzIs0aZQp/6utUycYTPoWRqyI5pCiYKkROo6THEIiVQGcInZxNH4Kph2riLphZQhWV/FxVUT5R3GOx0iVpG17nsZIVXdlFpOB6uWv+q8atQ+enUVJCwFV1AUoRZOTqp7nKhe09Q9QSRSgg68tHFUoboGNip1KxdHyoEuFboC894w7yxdMiq+N0aHamMDTc2W0/EHZVC6XowD+/tX2d7epFtOSRsTikC2DryiMqV+atrosMoFMnGtN8yVNqf1jdEB2ZEJt2AUKatNnRNtDsVCCNVkZdSRwGoATKXfWWt1LatTfQBrA8ZPSAkWw5Krl66yf+Eyy90dYpkzmziOTSdsb7VszDI2REpZ6DlvdV8mJXJckMgY32JtJLikCJyd4KYn8LNtbfGLBvMKPSl3COo+a5wntBNy7EkxYnMdoFowJSG5R8dJWdHfuoZLcaSk6L7kwsYk0E6g6yJdL3TLjE2q4W0CeFtwkjTXqFiGtCQXCKFRKq9EiHX9MeDcOotnbCRGHdsKm6i16PhPlkJvEoNkWlPbKqk6zwRMLeoXUsapN651WGeQviCxMgW8g2Cw0SBJKF1ehbWPeUA2gjhtdHIS+pRZmsKyUkal6rkTqq0mJmTQwWvOMEhmbi1Lu0czndOF05RjE/adJSbLpgm00tMeDJw7PMG9kxt5sHuYw26pDJhSyBay0QF/qiYkJmeqLWA1wykqAUFWd8Iqh0tqbEO5dsj1px1/sRsdo5GyIhbJagEpRbSwtpWjnvSmT0MGrxxWX/NYxpNVxo6xTgJ94wAPJdMGT0kDUoQv5B16Mbzg2O2UWPivz/8HDoo6F11vtvg/Zn8NrAr9XTslhAnBWtxM4UbXR0VqGEPLsk5qkuAbU501xo1bJ+64qisyRu0Mc4WziwpEJRecUxjTZN0wpKprrXGrDV7qxJQ6fXPGIM7jAojkCrNqAGcbHMVp4u199z/G/kIDBZ2zvOG7vwaDMGTRjdxalmnA2RaRHsj4FmYzy2TDMp1amrDJ+UevcvXqnJOnNjh94zZPPbnPG//NuwA4fe4Y3/X3XqWTDAfYgJ9MKEPEJ7WSJveKrOUMKavLSDHK10Q/O2+E0FAdPwompzUn1uok0FFXGgs4Q05qUoEtSs8pqHuS0WIyWMglc+nqnJ990+c4mK+bx6fddh1f88p76ZLS3YoUNLvWYkNL9oV+3q3E7aTC4d4V9mdT2mCZL2Zs1jRtMZqZVJwKtSuZg+wN0xMb9Bc7nPfkLiJJmfXGakaMMx6DUkRCRSpTipXnDqFkZkHIzrCx2RBar8MB47Rpiln1ZSIqIvdqPWqMUeFmn/AbW5imZdktWSyWXLx8kcVyl9YuOb7tOFzscfbGE5w7ZbEsNNuoRFKOyoX2gZIKYeLwkw3VWjm1f7YhICaQq+UyJSMpsbm1gQUW+weUlNkMDbEUhoMls0lDnC8hL2lsIF69TEME6bAOhr5OUduW2caMoT+k8ZHWqQmCSZmw6elaFULmOKFf9KumvAyJQsH5wNAVDuc9MRnCRJFU5xwp1fuwDYQm88iFS+xXO/CTJ07gnKfWQEovRYu8KIWLh7s8wSXeD7zM38Q3NHeRS0SlyAkXAp6ApKKi6SIE3wBUHn1UIxA0CE+KJo4TQBiQEvEYgp1B1k2iVBet3A0c7C254hNZhFgb9FxDLq2tm14UNdUoTps4I8hwyDA/ZL/veaRLPGlhN8GNE8/dmw0nW8fmtudZs4Hf/Phb+eJDmjk2m045c+Z03ekrLaNUioaMqItO2BMFV80KrLErtNQao5atKevUu9YQKzOBdZtTWWqyylQTqUUzdeusCI8Vo2L/uk5orajDH2cc4lQblVBatHq/SKXIFCRmTJ+qriJTekWe1efFavHReL3/MWr7XK+ttEiUoaIbhppQbisCAWNGi7FSxeK6toureTAVVRgLIKpZiam6ADOmhoqt6GQ9M67+Q/25XO3DRZuhxgYdLBlBJOp65h3eW9oAx6b/P/L+O96y7LrvA79r733OueGFyl3VoTqjgUYGAZBgBJNoEuJQooIlUbZGtjz2aJz0GXk81gSPx/bMOMgajWxJY0mWSdkSRVGmKVKkaGaCCURsxA5A51TxpRvOOTus+WPte18VoZH5Lz4+/XnVr27d9+69J+211i95ihRicoy+IC4SC0aVCx7xStNlms4xnbdMJg1N46pgvPLqNVDUBMixUrXlDktqnLmTqiZ8MXWMU6OJmYum4tSoOubUVggqOM14sZbOGYyGq9eUiJjDKFIF+Zt95ynq6jHY0AWt6VStVvAWTMVeZwL4dQeLNtCPwjIKPY5xsw+UrZ4gq6O4so1cUJTVesG6XzCMu/TDYMYEDajb4Ad27loraoIPkUBxkLRsNaUbFEGcoT4bvMv500GvmZY4pr6QA6TGsbs3pZ2Eamhh+pSC2fZu0EnT6hdjrcSCcw3adGh2sBpYnCw5vnad1eEt3LDmnn2453zL/k5gNm9p/IBqZMzVLU4iTqINlMMU6Ry+meBCoa10yyweDTOK8+CMnuscgEdLCyp474jFGllXh9waB9MSJXPxCiSK1uMbi5kT1UGpd7pl3nhvERaxdaYHGQNpvaIkK7LtHAOnzmi1w0hOhWlXtdGx3m1kMxwxZ0wvFqbs0Uq/qqd8dS8zlhBM8EzrsDKTt8MHzQUdpepqHDrWQ+sUN/W4xqNRyWuLMJFmQ2OjIlmVSkrBNR4/9Uhx5DHhQjDEeMws+p6DMRGrwUneDEBKMTZK/ZJomqBYILoAcsJwcMTtKyPP5sIcQUc4L4GHdxvu2WnY3Q28bQdeHXo+8flPcPvoGslBCQ71CmS2lhYlobmxaITRrm+TXGwcX+vgScw0wVWWVflfCqID9SZWCmATCLPZsws8J2WjVbEE7BrwJfVGUUwnYE5nYZtRk7MieLxvcCFxXDI/uvoUn06vE5znvbsP0jT+rneiqjCOVT8BaYjGuw0tjdgKGboOaqK1OY8UUs40E92KV3MUBL+FkkPrrKhxBkurYLqCbDdB5xtb0GrhqFKFqpsk5WKdvUfJ3ia2MUVUTDydpJDCyEZobYulpV0Pzn3VqbR/ocXnzHqdWDsltIEmOdRnXPD4tjFL4VaQxkPjef6Fm/zsj30KEeEP/alvYHJml8niVEgmIkzmE4RMFihOcAx0reInlR4SKzUpKWk0vU0Qz0QKrkR8RS8mnccFAMVlaxk301Hn7aafY8GJt0K2VqGlFLI3get2CqOF4gqv3Fjzoz/75buaHIDOwZWJsBxhVYRV2izSNafFV7/9NCK1OB7HWLObirnu5UgyP3GKCFksM8VQt0JeFa69+CbiPT1xi1J67ygYdJ/zcDqLbk1/ZIu9mXGcOTehnZgAc9JNENcgFJy3c6ukWKfqdjHkOJKTUWVKKeADrp2y6AcSI8fHx4yrBZJH3rx1k5PlgudeusaDl97Oo5fPIgFQZRzNctf7KaWAnwhNY9qWAPV8CQxjYhjXhEnHsFgTvN0CY1oymTTsNI5mOsW1E9arHhpPSSNeUhWKK1qWOCKFRI5KW8WKaTjh6PDE7MBdwXvL82lEQQemjVVVQxlxEyUnIcWIb5wZbxRh1Y+shwTO0XZtdX4yznApgqZC13VV51LP6c09Aan0hVqEOKHE08nrjrQ81l6oi2WuE9Vs1L2SbKEpSuNbK7yxAEXL1anqczVtR6pFKVkgF1rfGNpUjQlwtsg2ydEfrTlqRiJWuKnY4o/WIr6YPX8phZxsuBJLZpAla24zXFzhjuyYja7jRnYssuNqG7jQBFRXfOzpz9x1vYQNduLKdvWXzbRTjMpUCttrUpztL6FSQze7txTSkO6oIGzogYFE1tzUXDPN5c5Ko6JT9ftix2g7ZaXe76SKXr3HayCEVF25ig0etzz808YiTDxxZVbThUxeKQyCm3ik6p988EY5CWIWzo0zx6QhUbyiod5/FbMKHuyzyUTRSXWKo6Cu4kBxoz/Evjb5GlXPIt7fgf4oksSe3whoxiWtaEdBJZFioqiJup0z+m1MjpKVLIUgHmmV3f0O5wrDEFmPQA9DVFxTcK1DGrsP+U7w04DvPKFxW2t1cQ4RYz2EYnSXpFoRHDH3NbGg2yBCKN7ofXmTTVIQLTRSaFRpsXMjFCt+PaUCd0Z+kUq7M3ahNc+qZm0qbGbGlVllCdCbK9j25wblLJnCSIuj7YRZI4xJWK2VVYST7FgJVR9cjYGyowRFm80YXxlyZBhXKJEh9sRxpHPBLK6cM6kE5qBlDJDRhpEIieqEx6k1MIoh72Kf0dX/i7fMLukc+/tz2sYRBWbTjuDYCrtLznXQUO9VsDVAkupwCB58R4yZcTjh8OCA48PrEE/YmYxc3ms4v1PY3XU41yNiw0ZXhCSg3uQFnlDz8aaE0Nk5I6WyPKCM67rPq2W893gRnA+EdkpoPUPq7Zi5QHLW1IhaULxz1QxDDWHPJZNTJI+jIQGV1QPW/DcMhGD0sqhCROw6yMXqRXWUCMsxsuwjWsxoR7ZsHDE3M3EEPHPfEHVgzOCLELRSNMXYNkktFDMI7Ehg7lqaYHYIW7tUI1vYOTsAqQ7KWqOmqhoynHOBzteaow75a5OmKBIgzDzNrIGVndIbx0qGQr+MLF1icGxtyZPWwNCUSJVu61LGZVsfsgxkFqzKAcPBisnhmt3ZFBXHbhM4JvBgabkwDUweaHlACzcprH/1NzhxJ5UcUM0vsNrclWqX7jb2+dYA1RPBhk7O1gXL88JAie2N/X9++5pudEolqW6ExCJQ1JyPUrYJjhag0omKpjqlUqNJVHjWYVN9F7yhHaFFMftnCY7/aPHzPJ9uAXBF9u0iCO6u9/J/3Pt2hqLkYoJPl4TYRwpGBWgnLeo9izRSiVEEAl3TIkHttSovWVRoEeOBO+MlAvSsbSpZ83ba4usESmzUWO20beE35xDB4Zw5NBUyQxrxdaFMOjLkwtones1o3xOmRl8Q54mt+ZVvtq9/3/34aWa3C3RLZTLxDCMsh0RuPSUE1JtjUtM2dNOO2zeO+am/+3HWy5F77jvL+XsvcXASafem/Jm/8P0g3rJ8GkfbtsSU6dc9KiawTuseT0Iq37sJMJt4Qkm0AVqfaH1gXBdSgriMTAI0XlG1sK+NDa864/23bUDEk2JhnXJdwOwEmsxMGKnFGiPNcPSVI968tQas4Pr+b3mIdz96Hu88OxNlv3MsRzjulROUwRVW0cwcVM1cQLRORxRW/ZKm86zXC27dyuT5hDCu6YcejSNt58x3HzPQ8EFoZg2lH0il0PcWaOtEmUwsQHIYYqWujLgQaENAckYa6HxH6NzWTatfLWnnUxM7D9nArVC10i6YHiInSNXWtrrQLE4WHB4dc3DrFmV1ws0bb/DUcy/aDRfs7uwUxPb3UO3FccpkPmVn3iHJnNecF9argf5oIEdYHq8ZdIA6gezEIXlkHdSKmNmM3XvOM59PWY+ZMoDkgBaloeB9Aa/mOpYLaeOslxJ9LKz7jFaNgfemv1iueqNzZruZNB7jZStW3OXCuC4sTgbGUcnFCpGsalNFEVoXSCq8fnjC8Wq9vVYENToTskUJPKbB2Q0d7zxzgb0YOOtnXMoTC9j1DWmIqIeUR0BIDOw2k0oJBZIylszoFS0RRbeZF+SMKwEnlbbRzmweHLMhuFnNZXEcWRytWPrEIMmEqK03NBNr3FDT2yXV6phVyLoikliV8yyv32Kc7rN35izNpGUxjLzpEmeCcslnLuj+dhly4rjv8n0EKWgx9zWt02gzurBFXdOp85shsDWut1r/opsmiEpVsv1bNs1NMeOAkoplzlRK2ea/bXMF1fHRUA6VygSXigZtBOXe9Jtmu19HCWrDMxVrJAjF9E/BIZ3YNTgKZK0Ier2W6jDFbTyMBXwTLAm8bdBQtTZS6bTFmh0y0Ba0KafU2uqalkuq+p4N0uSMFqebRhyKc6cgWoDijMakEVxScxWLBSWShxHRKc4pwaklv0dPikqJkdxnhuiRbo/daUc3QDsU2qahT54sDdI6tFVoHK5zhM7Z64ppXmQjNKTqaZwJixtqAeOlZomY72UgV+1tBDUTk+CgEUfQQnCFNgQ8zpCdkrcufCLOTBxUaphoLRjFEHR7LwWwBtV7qZTGeoBgS30UhZR91WsXfFGaoHSuMPWe3RH2onIUleMIQ7asFO8Kkh0aTSMiWsz5wEdCCykP9GNP5zokJWtgqwlAEXv9XGlF5nVc6YrG8cEcQO3dFtWtZfAmU8pvbI1nLaENFQGwQt0HK/zVxCechu3WiIiqG1Z14EwTsVyvODo55vat66T+gPl0yZmzDXs7gSAJJ0tcYzVLTqYXDGK6tGbSELSpaGmH4BlWR8Q4kPKEcUho7qEY6ddJIZUBR8bJFNfuMLvnCpP9faO0uZGEJ6W+Nmim33UUirgtS6Wo3QvMkErZOPqpAiVVrbbln7VO8I0jSbZrcFTGMbHsR8suo6EJHd4Ho7SJrw5+5kY3nQWy61ikI3w/GjXW1eFIPaZOlE7gTGqZhkDnAt676qpmTbUtpdbobM/GhGlvFDMswTIXq1y73g/tveAE7YQw9fhgGjiqIYAqlHViPFmzCpk1ht5FlEELoRSaaJrkguCzne/OZg24sOSkHDLePKDs7XPhjGdv3rIUx+sInw2Bh9yMyzhO9h+heWTJ2eu3WX75U6ZD3DIc2DCJrQmrA6dNOHltcyw3rbqZ+k0jX8/33+v2Nd3oeDyaHS406Dje0d8Z57kUO8lLLGYs4B3OmTDKFnStSc813K/4OnXKiFeu64Jn16/xej7e/uZBIy8PN3k0XLzrvXx6/Tr/dvwkAGek49+ffiuPt5cJwWysv7R+g5fdMX/55KPbn3l3cy9/cP5Ovs5dZdrumgWytyNvxggOBL4Sb/CVdIu/dPRr28/4hD/P/6p5K+/0l1mVyJfzdUpS9rThUX/eLGoVXs4HXGNhCzfCo5xnIPNcucU/HL/ILV3DCtyR8AF5Cxe98sDuFZrgORhu2iJdt0Yajg5OGCYNR7cjwzozmzbs7k9ZDpEXX75JmLSId5y5uMutWye89upt1kuzhx36yIvPvMHVh87x2ou3GLPgQsMTb7+Ayz2vP3/C6y/e5Gd+7JN37dtv/vDDPP7YOd72+D6NFnTIPPvlA2Ng1DC3n/mVl/jyS3acfv+3PsCf+L7HCF2HE0u1L0OiFEPE8ph56dohz792xI/83PN3vdZ3fPBe3vPEBd724BmcwDOvHPLardMC9qF7d7j3YsfBqufJB8+Zyx5CN2mZd47ZqvCpr9zg88+9ziuv3tz+3BOPPMjObEo3dzz41kvM9nqe/ezz/Oovf5TDw8Pt8+69eJZ/7pvfw0NXLzKdT3Gt8OWX32B0LcN6QIC//w9+mVyM3vND//y3s7sz5cd+4qPcuHkE2CTxT/6R7+DRh67gGs/Tz7xcJ+Se28cLfubnP7Z9vbc88gC//zu+np35HM2Zl964yWq9tgDBXHj0/ntpnefll17ljRs3WSwX7LaQ4pIkw2mTA3zl9RPe/p4HSXQ89/Sr/J2f+Cyr3s6f3Z2WP/2Db+Ph+/aQYWQ4irzw+jGLQZlMO1wW/u6vfI5F9cb/C9/7JBdnLU6EPGSiHHF4q+fpk8jf+B8+s70O3vrIPfzAdz1BigtSTjxw7y77uy2ff+52tZmGF19b8o9/2Y7zk4+e5/u//TFevbHg7/6jL3DnvfLdT17k+z/8MNPGUwSeffmYWzd7Tk4yi1753PNfQXkGgL3ZhG986+PsTCakokZ/Kae/rB9GFqvV9u/7u3tMQ8eseMqQGQP0rrBmZOJ2aJznC+trfDFd47fTK9ufE+B/230D73SXKZJZlp6fTF/iN8bT5wDs0fKvNF/HVTellIynIUgLKeKk4JvAyitPrV/ll557mq8MN7Y/60LD5be/j2Y2g6KUsWdYHpnGrPZrR689Z66QQHhoATtXOOj2WA4R3vwM/Sf/AcMzv3Z6Xv3Rf4ftzhWh29mFYW3mLcX0hdYH2pRuYym8EayaPMfuWV6EgJgNd516B2euaFbQVQOW2vBsqHAKdWHX7Xsx4Pz0ObKd3OupJe+mS6hmAy4Ec+WMWJNTxfU27HeUldm9M0Z73xNnFB8thM4KIsmG5OWNtbV3RpEuUMfrOByIGF0ngLqCrotx7p0hj66iX0EcSWxifUrfdzbRVUPoVDGUKMgGOjN90ahbVNJhWp5CIsY1sGP20sFEvylPWA8naBrIi8g4E45WcGbnMnu7M6aThrZZ0QyFgiH6pQHtHNoIJRgdFoRcvOmVqFTKYnpIcaVSlHL9N3O4TKvbhBLxLhgFqRglqBGl844ghcaZGYGntYbfuRoUmxHX2vEv1iTGOJDTQCkrE+3nREk95DUuCL47g/NT08CMI76xbJummdnwU0AkIsU0qIoSJRGc0rqGaeeYZWXWZxa5oc+OIUaQbEY2x4k4jDQ+Md8NxuTIPet+QecUnwY75hvQESpDxNAaa7gd3psOU3PdX1q2l5oFidY6ot4/nBe8eELXGtMDm5lrHeiYXM40ylp/UdlcoGrXi4oQhxXL42OObt8grxfcc144d+kyOzueSUlIjiTWTGY77F24nzFG+sND0jggTWBnbwfGQsmO9dEx61sHjP2I+H28n9Lh0biyc21cISXV66KDIkSWLI9fIV9YMd3dpWs7pu0uMtkl60AsPbn0VCyMvKEiqtnn51gpXeJJG5qWd2jokGzDPiMO+hrkCUMq9H1itY6QA42fMJvu0jUdsWnx4wjFGBbd3lmiOqYuMFv0jEdrXLFhp3PWkMQAnXOcX7fsa8MkCE0RGnwNGJdKsQSvdWCyaXWKUPqNqk/qZ9voPo16WDFmXBGkeEL2MGQY2coadMjk45Ho1wxNYgn0lT6KVIfVasuepWrQMOCIPBLSEfdMr/PS4Zu8+eYON6JjspozmbaELnDDCxcn8OjEE3SPI65w4d4Had98jjQc2WAG2dqdC7b/zAXY6rmsdh9WV+/DuKqb3DQ6Ds9p7fE/t31NNzqqmNC2JANYklYNi8GLuabUi2IdLtXusubxee9PEQs57bo3up/fPPkKf+X1n7/rNW+XFT+/+iLPpwv0ekpl+uF4Wpwf6sBfGj7On+++g7f4C3xZr/OX+l/n1Xx01+96Kr7OU4ev8wcm7+Rf2//mU4pFnb4iylfyAf/p0a/wcj6462efybf4z/Jv8PvK47xTLvMXB2ug3iuX+bf169ECr8sJ/9/xk7xc7HXfJRe56J/kx8rTfLZcu+v3FVU+9sozXDy6xr33XWbHB964dYtFTU8H6NfCSy8t+fhnXuKV16yp+I4PXeXDH3qI64cn/ORPfWb73Cv3nmGx6Dk5Pv35w1sLfvy/+VX+xT/7rfzkf/9bjENCBP6v/9kf4IUvX+N//NHPcHx42lRstl//lRd47ovX+Lo/9/VMm8DNZc9f/5HPf9XzNttP/9orOHH8wW+4yrgYGZYjUiAOkZKUl26t+PuffI3rJ+NX/ewv/c7rfPyz1/k/fd9bkSD8zX/8DLeXp8/7yqsn/NUff5o//r2PMZ3KqTe/RmZt4Oc/9hI//7Hnv+r3PvP8S3RtwyOPX+Hl16/zzP/0KV74whtf9bzXbxzw3/zEL/Nv/Knv5eruhKzKz/7Cp3nl9Vtf9dxcCv/DT/0m+3vzbZMDBjf/4q99hkcfvkJR5cf+0a8ZsvJP2Z59/hV+BvjB7/pWnMBvfOwpvvzy69t//3N/8g/jQubXP/47PPfSywB83zc+wUef+gr9eLeP/S997DXe//WP8Usfe55PfOy5u/7tZDHy//mRp3j3E/fwg++4yLVrS/7Bp17l1uqrQ7/ed+UMu8Xhi6edzkhlpMTIp750ix/99Et3AdZPP3+Np//r03P5T/2Bt/BN77vMX/nhp/6pn1e08ImnXuUXP/7aV/3bU1+8gUf5Y9/zOMXBRz/5Cq+8ufin/p7jVc/vPPc8H3rbExQ1S+s7tzubHID1asWFvR3OhgmfPHqBL2Pv+R63wzvnV/j4+Br/qP9SXdRONwX+2+GT/Inm3bzLX+J/zF/iN8vdTQ7AMSN/N3+efyG9h8vs0PiGxnm0t+a4kPmJ5VP84vrZr/rZkiLXn/ks5x9+nLabsz68zc0Xv/p5my29+lvM7/9Guv4eFr/69xg/+d991XOe/bH/dPu9OMfswoOsb7xsTlia6pTWprBQEQeEBiwM0apwnIPGC8ELTuqi7kxMbT9ojmobq1GhOtxVylv1bNlORas+3wTjauiN1CHQ6ZM2EIjUAtObpWmG0quFbTpHKa42REa5cEGML++g9AKrDNHoaiLO8nf6bEnzld4pjeFbjIpEm/7TiU2ZR2AJ0np8Y8VnThkdCiTwNTwrF2XLh8mFMibjuCfbh5pNw6oJiwMoY7W/Nq0fFLRR0kRtXwdPF1pzjuwyfTtjWJ9Qhshwo3B4tnBhPzCfg4RojlGpICURpKIOwSGNJ7dUUX5jCIff7Np6IGpWmJIoGmnUWZJ9TLS5MG8602C5BGWkcQ2tCzTOVcaOaXictuQ4GDMDB8VRCgzHB4yrNXFV7dbjmpJ7YiqUNuJdY9Nqv8I1a8TNKdKRekHzIRJGJvtnmZ+5goSG4FvTX3QTcJkxD6SkJBlw2Xgavgs0AxxnCN0E1zlSk1nFFWm5wDeF5XJhKHLjcDKS1KNqSH3B6EOVqGLntDNEsKizxla1God4Sh5qU2IW1hu6lwiV8rdBR2sII0bXK1W7JlptLapGmErLEt1cOZmSeuIwENLA3sTh5xMeuG/O1Yfv5exex7BecnB4xLK/RemmzK88xmQcaJqbpNUBTQNt1zHEE8t3u35EPAFxZ/HNHDcqIRc0ObQ0eJlDDngX8LT2GUrE9YoeRUo8QacRnU4IuzO8bxHJjPSV0hQRZ9bniKPxE4vSGFNF5CJBleLngGkpDe0pqIMUPKk61fZpRR4TXi0TsZtOaLuWNja0vbf7VVFKTCiePERkNaB9oqg39DAIftrSeeXC2HImtrTO47MQsphNvjPEwgfwc6HphHxDt1lXiliNu0FBFKSappSS7d64Lf6FkBy+B7fOph3DUaIwlMI6DBz2a3PexbREAqRQ3VBVEGNSk8QofRnLYJr7kV09IJxcZ3e8xCzukfOEW8uR0EdKEG4PyiQXzrbKrTP76M0rdOcuk68PoOYeWqkT5gInEJxWrZpjEwewMZnwYuZgzmFDLueQu5fKf+b2Nd3obKZA1IRsh52keWPPqqa1KUUrPQFAKpdRUclmyVc7bqUmdyOoehpaPK4mItg2paEpnk8sXybqaXEzIyAIPZYr83I+5CvLG0z7wH8w/Dy3ShX0I/xQ8z5+Lj3DNbUi6qPj8/yr/tuqM43QhJaxHzhKK/5vhz/Lze3POn5o/l5+pX9+2/j8ZnyZ904e2L4P+5wjEuFVDrZNjkN4uzvPj+Uv8lk9neY+3Oyz7zqeGq6jwI3jQ06WSy7OZjQbwSrWRWuMvPFK3DY5YJag07Yw607Punuv7PLkE+f4jd9++a7jNZkG3v/1D/LQ1d3TaS/QaOH6K0fbJicERxNMSJ+Sed3furXmV3/1ZX7wux8m/C7I0juhrRk9Q9Ww/Pon3uA7L55BR7VFvlgQV47wxo24bXK8yPZz5qLEoiyHxM9+8g0+8thFWuSu13ICrXe89/GzNG2gbRpyUcYh8Y9+7QV++RMvbp+7M+/40Afewi/+2uftvY2R4aRw+9nhriZnMulqEabbcMS//9O/yZ/7l7+P3/zUs7xx/XD7XKPdWWGdc2GxWLNYrGkbu5THGqLlvWMy7eiXp40mWGH3gfc8xq2DBV950d7DMy+8Qs6DTfrK6bn+Pd/wXiZO+NJzz/HSa6fNzz1XJuzstPS3Txsd74Sm8fzNH/kdbtfjKMB7H79IUeWpL99Egaeeucb3P36WJfJVTU7n7Zi///ErzKcT4wRX2tQXXj/k73/2Jfpo11zjzDKzz3c3GJsi4M7NO7PE7ZrAt73/Kj/8U1+wY+mEj3z4IT7/7C1eeNXO6c8/e5vp9zn6VUF/V2946cIFLpw9y5e+/GVUldsnS/phpAkNy2rYsdncRmtR7zoxJ2I/cnZydosiCPAD87ejCp8brm2bnNZY4OZ+Q2FF5IvpTb6Ur/FbdzQ5//v2m/myHvDT8YtklOtlwfXxhEthh67x5sSXE6G1yfYn+tPrcdpOOH/xCq++/iKokvo1cbmgazs0/64BQHW80c25kXrcK7/IfVcf5NnnfuF0P+9eYvpNf4bFz/9nRs+pW5jsMr/ybvI4MJbXkGhaO1dpFsUZ/ThJtWMX3ea5eNkEsIJ3nlDDGJtgBhwbLcbGaGBjPIKjojtli94U9M7bTjWusQLC+qdKdcLowypi1uWtMD+/g28c65M1YzQqVW4KOXjcmUBcZaQ1Hv1mfSkJ0iKiK7Pr1o0WkIIkT1770yllsdw0aT1+5nHBtIRlYvlqeTlu978Eh0Sp/vYFNwGdCtqCdAILJQ+KhmLZOs70Voxq1C5Atvc1j06EdKaFM1aYN01H207MmCYnZrMZi6EjipBT4fg6HF7wnGsDKpHWR6QdTEfljbLmO480gdII0VWrZldjIMSovGYJVvW0GtESadQ0hpSMDy17sx0TK0coQ8KrWFguRjM3kXpHHoT1yUjJm6ZVKOsV8eiAvM6kQdAIojvAHi4r2q6gSSiZoi0qO9VlEDQFdJijBNZHR5QDh5/PQTJ5UMKuMr2wTzPdo2khxYEcI5qFzimNDnTFM7gZx8WTXGLdNvTOUVLh8PoRq3sGwt6E4sze2mVr/Mhm0U2lJSlGVcoumXmRAlSNmDPrZ+e0akcU77wdh5rblTEKpYo5sWodJIh3BK0ufMWcBM3HotpOa9U/i2XUhU4JM2WvdeztzXnLo4+xf26fRhL9iefkZMEwOsYD4Y3nXiMOPf3hDVwqNO2EaQt+gNXRbbT3OL9L8ZWTGiNlbdoTcQU/bS1TKEajQyeP5kCyVHjyqmdgQPwRTBPhzB5uFsx4IEzNzU8S6iPONXTzM4g44npBjmPN2UmIM5SrqJK96YOzKm6MlDGSVoXlyYq4asyUY94wmXU4UUMBQ0POSswjq4M3GVLP0Wpg5RNydoJLvp6TZoR0xrdczB17xTOVQFc8rQZrdIoNdTyCDkoKxbR71QlwO9Sxu4DVrckbIjwUG2RgmmSR6lQ2KqSCa82evfQFF6FLniYX1Jmcw4uhhp2atpnsrKbO1HPHLK+TKCsBjSsuliMutT07LAml46SZcL2Y4UIocGaEKcrF+Ry57wl20iGkxHD9FfCKBtMuumJojTgLPpey+apugWKNisXYO9P3ysbS4fe2fU03OvhsELVsbo528MXSjircRaWvKcUVQiukEtGqYylYArEJ1azQs0Ge8AMX3svHTp7lN45Op9N/efr9zMOc/3c6pWk85s7xH84+zK7r+H8tf51fz1aMSB5ILLZNTovjj7kn+Z78AO/nIv8m/wSwwmy56vGNMDk7w3vH2CsDbJucgOOHZu/nD0/fzfd0T/JDt/+OvbjCmTLhosy5oUs+U67z0fAG39I+wF/rPw1Yk/MHwlt4u1zgf8ovbt/3E80F/uT+u3iJY44b5fmFNUA//qu/wL/7R/9kFdHa9tDF8+w0Lcf96aR6Ng3cd3HGpIHX3jzZPj6deP7UH3+SP/FH38a/9m/9LONo3PT/5D//PrpJx1/+i7/KOJ5WkddfvcU/+cdf3P7927/pKn/iB95CJ46f//WX+dv/8IukrCwXkSmOqW+2z22D4wc/cB/f9NhZrh+M/Ic//fT2M0/DnDEOjONAGmxqcLge+PEvvLr9+Xdd3uOff/sVNGaeurbgR59+w6g6q5EyKn/mnVf5j37bjr8X+M6HL/Atj50lv3HCAcL87IzJrGHRKy9dOyHZKsSVC3P+1A9+HW66QwKe+8o1UszMZzO++MyXT99/2/Lv/3t/ngkD48kt/r2/+N9SVDk4WuCKsFz0d6EFP/THvosLF/b5xz/723zxSy8BcP7cLv/8H/o2xjHyN3/45wCqvmQ0ZPCO7YPvfZyPfPf7UfH8x//F32McE6rwyrXr3D5c8Pyrb26fe/7MLk0QTk6OGdMdFMap8B/8hY/wv/vz/2D72PvfcS8/+OHH+b//jd/YPvbOS7t83wPnOHv5Ai+8fszRygro9cnIqr+7mL4yn/AvvesBdqce33nW/UAWz85uYBwHXjgZWNcmZ7dr+NMfeJL7Jg3/5ce+wCsnpyjg8saKpz5zivB4J/zB73qMP/7734YW4bkXbvG2Ry4AwgNXpnzo3Zd48PKc/+rvfX5LGemPEsOJOZBttrO7e3zr+z/Ig1cf4OjkhNfetP10/fA2Z3d3ef710/3WhsDD917h+HjJG4e3Afu9QR07dHd97gvS8dvDi3w5nyJ2f6b9Ot7lL/NUfoOPxhdBhBOJvJQP78J7jmTNfTrnm+VBbrLiCbnAO9xlQ7px5r5DMTRb4C3hIiuJaOOY7+9zsy3M5rusFtbkCUoae2698uL2NVxo2L90Fd9NufnCBkVVfDzizd/+GwzH9rnnFx/jgT/+Vyn793Ht1oscffzvbn/HW//X/xWu8Uz7Q3Jc4PqCS642Q6ab01wICLkaFjgVnFZutjf3JS+O1nvwYjkvqiZcr9SzDV3N3uKpLkfueMzevW7diWw6WqffrjY/tQ0Q6whsetgFwm6HGyOyzJQhU1wh+4ifOBiy6d2yWjjoUOOJFXJOdfxV3dJQm2omj5yABFuLXJPwrqHxDaJSA0MLmhJ5aQ5EblbDQJVqNQ3aKzSCtEIIDW7XUTqP+rR1aMNB1owWwRcxI5NNE46yboVUAyuLGjc/l00T6AnB8q00J+I6E4+XlDNTfNPQhp62tTyU0A40szl+Ima8I44oiaQK1TmplGy6iqygGZFCowlKpGFi67EWAo6wXCIlojniZIp3U5wGo6dlJfY94+qAvCqsj46t6G+m5i6VMlLmSBmQVIyyR0DVoTgkBVQjKsnQtmgGL64tlByR2EA244J48DphZ2r6qHEXusTJ7evs3nOJ2f5ZQtfhu2CWyKXgWvBtYl16UvLs4hingfVsQuxHPIH1Yo2TCTr1TFw1hlBrsq25MNMkjx0T05NppfTYYFa1mP20GhSzQR/NjClbpoxuIitM8wlVp6KFjUu1c/V31+vIgtOtLsqaiP0aaWAy9bRTRxNGVHtK7OhT5OjGDY5v3kKiSQmGgzWpX7F+9UXK4oj5mUegNapX7lekZSZ3AzppQDypH/BDpdC5Qu7tvTrvKE4RX3MHC2gphBQqEhBhHCywecwkXZLiEa6Z0u3uEeYzhEIRcxzzpcGHAE2VNZRquuAMndU4UoaBeNKTjiN55dF+1wZuIpzZOUsbJqRxRRxSXV9tspJyYT1Go/s7c3oLUumoWsyAgIbd0rKvgWk217WWQKPOdGbOVTdNJR+aE6IF0G5uX1vbIfsz2v4gKRtCl93MHa4I2zymAqXRamLjmLaBfTw3vBmcDNnG+YZ4Gw3YmS9AXRmMELgsykmExg3c0y05z4LzO9BMHSdFkAQ3IyyScGOtvHUvsM7C3s4FuPg48/uvo6sjcjxCGgUxcyKnFiCcS8ap4cwqps9xdehlLnwbNz5X7fN/b9vXdKOzMRMqWp1zoHqB14AnNezeQiZtskUNVrLpmO1Y7wIbJmTJ5kuuWWmaGlpZt9/XPs68OAujvGPy/QfdW5kks8e7M8Som0z4J+mUxuRw3JQV/70+xVrylqqmqgwnB4h3DKs1Tiz5+yfSp+74WeF2XvM3Fh9j1Dsn4cpb/AXe7x/gZ5MV+UjLPymnFJ8Ozx+dvJMf6T/DLU4n/B/pHqOPAyufeejcfbywuLGFcF+5fZPnr52iDs45ci68cv2UInXl4owPvucSqspP/uLp5xSUzmd+8VdeJqXTk7HTjI/9Xfvuwx+6ys4d5duZvZZveud5dr0JZZs7zBDiMnHr5WP+x984nWrvTxq+8fJZ0q2RTk5PZwXW40hcj+QhW4aLlrsarM473r4/Z1gZRpvi6fvKGYZVZrjjYpp4z7deOkc5KcQxcfPkgOMzS3Yvz3nu2pJPP3Oqyfnm91zhytmWk1h43zuu8sij93NyOLI4GHjxldNG673vejclWno5+W70yM6+08fe8si9XDqzw82bx9smB+Dtb3uIK/ec59U76G3G/Cn89mee2eponAjf823vs2mn3v1av/hbn+Xdb3v4rsdEC5rGuyb8jz5whisX9nnt5dPXmk8C73lgn0999tW79m/jhJ//4jXKl66x6u84Z1NL6k8bp8v7U/7Qkw8ym3eoQt8nwqxBvGNxsmC5Tvz8s6dUs4fP7vDOB88TF0s+8sT9/PVPWCN6Zd7xVj/nv/n5033TNZ7veef9XH/hiPneDmTlngtzQ1/7kb/2o1/ghddOm3QU+tdGnr2+2DZmAI/fe5X9nTM1JPj0M37h5Tf4pnedv2u/7c5mTLqWNE1waI9NXMP93Tle6G9R7jjfuxKsqNi8jlzgfjmLAO/gAm9vzuO8RxGeiq/zt9NniBVh/puD0WXf4S7xEGf48ORhM1xLtpjlOFapiSOjnHNTpq5DW8fH3nyOsdxNPdSNW9kdWzfdpZudJaU7GlPnac7cS16dngOPv/+Psje/yI2S7kJrARZ+ws7uWdpzDzE9eZWYlxbo6G31zuXUG2xDs6GGdlqDo9W2dUPZsKyJTQO3nXYWo+FsUuXtYfteNk2QbPx+Ns1R/exSHa5qCbFBYJzbMNnMRbLZbYirwQxpsjmflWSc+E1YIcF0IlVRUT+ZmcFYyeAqnbDa4Mb6GbJRvFJucbM7LK9XyRqUEGqO2ilaWGwBNHQnbyhHahlfAiUYLcncCb1N9JPgRrZFUAzKgGV05aykbG6gpSTGFEmlWJQDhiCUBLqOlNVIs2c6FvGF4DJtp/jWMptUquuXuIqMiyFhecSnTZGodToroJ6gNrW1kENXdQqt2b2PiRRX5HFEU6YkoSTH2C9Jy5E8FsTPzWK9MUfKMghxraRRas5VMRMHNfte1RrfkKLdfz1GD0LRaJQfcQHKhMxAEY+lRbfkUYmLl1nsvcLOpQeY7p6vOUSlNnlmAz9xkWkJ7LRCnDWsRFEn5H5gkIHWtZQunVLHfldBKwhOa+adbnQ75tJpF0RFy7BrZutkqHcimnUIvEE1a5OMWs2EUu8z2c4fJyZez5k0Lskp4p2nkTmtNGhcc+PNF0n9eXQs3HjldVY3R3JsKRyT5YS0XhFfW+DKlHg80PnCzHek0dOPQtlrcM5iLkoZiXlTGwhktjlWXkCkUIIRLn0Gp9MaVDvaFdYrZUhov7Zrbz6HMiOPmRxXFF1QnKObTgldIHTBbjf9YE6ovSeeRFI098G8TmgMyDih04B3Ay5M2J/s4fGs+0jsE5sQaCqKqMXyekStQN9QbZ0KjRPmtMx9yywGJs5bJqB6As5yG0P9GcSc1JI1TXaUNy3H5k+73kuyjsRtnuHFhicYcg6gSSjO6JBh7plOHXPf0ITe3OrIZqaFq6wxYePit3ndUuzeAEJ0iXVZsyOZq3NlrQnNgZ3oOKq25efEIT2MxbOQFrdzhebco7SXrjFe6w2xD2ImONlDzjSpnu/1MhBx9d7v8S7Y91Wf+b8YjY4Ub52nlCpUZRvCtrFZLKpbVEeKLQ15E65VKp87Z3MsQ7ZNEQh9zJY0X7cPdQ8zHTp+ZXyez+vpBNdpgjTy0fgSn86nzUHKjl8dT4uunsTP5K/WbwiK92aXqn0kE8A5PhpPkaSRzE8Nn/un7ASz8pTsjJMNDDnx0TuQm39z58OEZoKMpwXVh90DXMwtB6yJU+ULN1/cll+q8NLNA964ffv0dVShwPXDU82CE8ekacmat3QcgOmkoQsNn/z0ta1Ae9J6ZiidF8IdNfY3vOcezk5O39ferOUdV8+QDxP9SWR5/RRBKqtMfGPkNz57uu/JCicmNv1bnzndtyUXlrcW1kQUqQu20t9xbTROuDKbcrIwl6P1cFqgxZQ5WkWO7zj+Coy9LQguCwyFsR+5dTxw+w6K2JOPnOXbP3gF5y2fqNTpa5gFZD1u7lsAvOWxhy3gVAuUu7lSTuQuKtmD911if77LrYNTmtTle87y9R94K1Hhf/hHv37He7VAyi8+98rWnaRpAjlaUZh13BZ5IvBHPvJtPPv8aQP5nsev8ui9F2xiOp5+tssX5pyZTHnptcPtY5133FuEj37xTeId5gSffPOU4njn1pcp/XD6Oy/s7TKdT1gUc3rqY0L6zNmLu0zaBtk5/dlp8HzvWx7i5GhAU2Z9hwHA5Z0Zj545h3BK0WoQls8dkZNyEgb+4q9+hptHfd2/0Dp/x5lr33SD47XbSxbDJnBNCKGl62a2CN5Bl3vfY28xsfRmXzQNe9M5JydLuKNJn/qWe9t9fmX5OhvcocVzkAd+Nb64fd5Vd5bzMiemHrDitmghxpF3+Uv8q837+JvxM4zmxQTA58t1vsQNKI7v9o/RhAYolJwIPhAl8+Prz/JLw3P2M2sIzlfnIfsd3c4e3XzPrOrrJt6ze/Ey1Ing9nHx9P0Jq9e+tH3sUi486ALSwI3fxSgYENbtHv7sI4T1NYiH6OLAEPjicakW/E5wLhMqXcY5Vyd6zmyGqxNbUZtcirNVWKhTTZW7ijvZmBBsGy/drNqb+pBtxbA5KvU+V+pxt58sFdkRQuPxYlPQjb5F8sb2DFtLsjl51peq3wfUVwOG6j5WJgNIxszvI1kKZTlYyv3ozUFLbQDiaKtjlzWDmipaVzEiEjVY0ASoomqFUi3CtDaQvvXQGr3FDR7IRFcYNRNTJsZEypkxRbQkxtjTjz1jGq2oQ9AEcRUZjg5ouylh3uBlpA2eJhScJJw2FnWgNrByrkE0UXRgYw1cc+iN5lnsfuWSce+lZMpqwdivKeNoVvGL3nRR2uLcHEqLloZ8sqasoagHVyitWdWmOKLLQhoTJTtSttyeVGlfnt4siIESPSKN2S37SNaCjpb47htvlDmyOZ+tzbHOjx3an2N1co1x8SWmF68wP3uJ6d4ZvA+0LaZzwE5JmTr8XssJyjJm8jDQ5wWzyQTJDY5K57uDnoRItaCwSa44C1zELhEQc47dNERsTveq2dk6C26uATVqPxUpsCm+rZ9+o1crZnahoiRNlByBZIJ6sgn3S8fqsGc8eY0SC+vbPcPtTOoTY4ms0wnD0SFuMWF65gJB5+joOS4ZyXuUxkEBNxQaH6DMUPWgA6WMWHi10IpAaPC+oaRshhIlQh5RdUiKRoPKJzaQG07wYYqTFo0OXRbi2tH3PUUzaXfNZK8jtiZpSEMi9QVdt+S1mVhRFCkNrswgmqNfEwTChFnTkWOmX/Zm/GGHyAYQ4u0zFLvQHVSDE3vOWT/hLBN2QssUR6eOTgOtOHwQO561odgcRw31OAOI2ty9bKyVHVoT9+xsMe2Ka0Fa0DGby2KoDoNiFDa35wmt4IrlTXnY5g2aQYidL/Zy1QFQ1azXc30f5j3NVIVJSuy5JXMRdtsZ89FxuwhjcAwrxbeOEhzLyTlmFx+jW14n90e41Q2CCFTrbYpZzVuTaPRlEalNjhmZ2JftKy13D2v/WdvXdqPjLPNEo1mhumSQt3MVto3VeADdQr6yCakTRbzdYMMmTEcVLYniHbiGn7zxcT52ctps+CbQSGCZBtYVVbnkd7hv7zzzMqNfJVaVm35BZpzf8I3r1uJ5b3vVmv8azKSq7NDgpa1ZOhkYjUJ3x+Q34Hgn92z/blaowlQaYh4onBZf/90dSNC97HJvmbPqx7scsgZfIAS6Zkqfl5yMpw3FvfdeuWva23jPtJ3S+Em9qu1GfN9uRzzoeflwvS2mvRf+z3/2fehoPvqb7S/86x/kzMTxxvUFi8XpdLipX5utjJmT547IJ5F+mXnl5VMESYrQpHBHVQoP700p60RMkesnp8Xz/fMJ/TKCOoaY6LMyFGVxx88WFW70oToxFV5dDtt/G9VzlFp+7MUXT/e5wnLwZkHpTDQoBSQr6fD0F0+7wNl9S5A+OVnz8ssnjNlElmdCe1ejE2vyMBReeu3anR+NL7/8Jr/0O6eUPufNccfd8aymaZjOZlAcBwenyMQD917EFGGnL/bN738bjbPHXnvz1l0uYaFtuHH7dF/PpxNaF3jjYMFHv/DC6XsQSOslf+PH73DGy0q+PVhGxx3bffMZIVjTXsSRaEjZ8eKq5WefO92v63Xk9qLgVWkbZRjN6WhxY83umYbFHfoXcY79/T2GMbJaZX7kU6c0wBQTy8PlXZ/rX3/7W3HXhdAEcivc2jQ5wHddvcr3PnY///nvPMVrJ/YaD+3vENwUKafV+j1nzzHb3aUfI7eObzOMp+fvfD7h9snpfvPOMWkCKSVuHZ02el5hH2+BrnX7F9p34WLhRE/Pu0JiSGsGV3ieAzQWWoS3hou8Ug4pJfPn2w/xmfQmX9JbfEVtGJFRDuOaUiJtNyVny94IYcKvrV/gF3ozFzjjp9w7O8vDlx7kd24/z40Do/l5b4X1+vj0PQuCC5YbFMc7TRnUprzx9HrbST3v8IkzOzvcnHRssM320mOE2Tnizj5D69jVnrY/YJ2+gAzRhLRYgG3STPC1KFclOKH1nsaZPkec2tSzoi0bbpluEZvT0FHRU8RGa+q7bqbZnkoHqevApvkxONsm3KU2CWKZN7L5PphlcuqNDd/NGqbnpqaL6dM2g0MwowEnVTjbOGRu+g+nDomOrJ5SMtkXshvQ9YiI8dQLaTv3MKqaI8eadq4279wQ4baN6Gifkw0FylfheQEd6/8DuMYRnLf8rmrZtqHt5ZxJOTGMPTmPDHFFP64oG4cvsQZuXGfWq5Hu9pLGTQnzQCOZlmKBpzUTySEgwdAGUSBYkygtSAPYc3PMDMtIWp5QhhVlvSCvTpAIkiaQBMccCR5cg0pLyY48Dkgf0L6jlJGUepJagGmubvfFtWQaejKjRpJkkoKkgmpb0SoQPF49PrcVBMnkEgm9MGt2iNlQOZLgoprbcztB8gOMB8eUeEDqV+R0hZ2z5wlth3PWlLikNF3ATYDFSE7QL5ZIA2l3F80taLbkdzbFca2Qa/6LoGSxQpDNkS+b+ubUIVErdX9DdbIcr3ql1EZeMfS2UMjZCKPOmSDIeysoS8pQojWqQQmNooykVPPhhsg6rShxIB0p8RakHOh15PD4BmXsmE0vkdyMIoEjIkfaW0Gt4AZwa/CMljlUw8Eb31HE9kWTMpMotEWQHEhZaQOUpBYyGz1uyDhdI+mYoAl1Did9jVKO5D7i84hvClKCUcFdoSTIayWtzDbaaYMWh0q2fUEwfYx4a7bajjFllrlnFW0NkA16LGIGJZscs1q/STFkZyKee3TKvrTMCUyAtji67CxjylldpdHCkLXekDSc1ltbhz02M5qyvQNsEUAHLlSCbLFMRW0sU5FRkdaG/ohjpFI2UyJSiKXm3W60QKWeY0I9hzYUKm8Dl9EyivqDJcFlznaZC3stl3amvBGFZ4dCaRyudRQP6xDw5+9nru9mNh6S3hiR4QinxbKcst0bTx0wzYnTVfqyaQAxU5qNO+XvcfuabnQUsUWlNKee78XEecVS8EDLNmgTL0hwIFahOufIJVbItnbzG2yi3F2ov2NyHw9PLxIGh/NszS2+vrvKO7qrlJgJoTUKAfD+9j4+ML/KH3Lv5m+tzc73jJvx/zz3B8g58XeWv8NJXlGKMsVbQYFCynbDc8r3lsf4Yf0sADMa/g98A4Lwk3yZY3oU6GhI/ch780V+kxc45rQIu5cd/je8m911JEquYWi2/VZ8jW+cPEJTHC8sb7G6g5ry9iee5PDWwfbvO5MpV86crwuVbd4JH3n8Cl/83A1++NdfqHaEdgFOnKNVrKGsWxDBJfjNj73OC6+cFlPlpNCvT5usw8XIJz97k/dd2Ocffv4Nfu0lK+R228D7Lu1RVps4Ytu+74GzjMWcQ+7cvvHSOQ7WmaSZvkCfhKF4lnc0hGMpfOF4xb17Z3j2xpt86cAK1uA8D9/zAGk65U4q4tvPXWQVA9ELXSOEVAiYwLfcwex55c0Fn3v6Jk88coEf/bln+eSXrgPw6H3n+IFvePIuCd3nv/Ql3vHYVb7wwvP86M/86nby9uH3PWH0gbpdOLvL2x65F4fy8U+fOmKJmHYh5bRFCpxzfNe3vZ98p2YB+KXf+hwfet8TvPb6LX7i5z5GugOZuHnzOp/+4ldOn1wKJY584tkXtw/NJ4G3PnCWcWmBkpvtfRf3GUbh8d0zfPlwRayf4TsffZyds2d45vqbXD9ZMOiUMXlSOEXwgnOc3TvDjVEIEpg0EzRAXAyUnLlxckg3O9W1jCnza19+hXfdc4HfefXG3UddHJ+5fcLxeEqTa7wy6QK5mObh9HHPDzz8BJ+99ibHw+nB+4HHHrEF8I5f/ObtWzzSr7h54zq/+ZmPcbQ8LfpFlc9/5bQRVDU3rOAdB3ec16LCLPs657fN47in2+Od5R4+t3FBlIIE5Sfj0/x6NjR4TsOHygM8Vd7kBivuy7v86fbdfEt5kB/VL2xRZIfi1XIkYoqWFxTkLjTmiek9/NEHvp6P9i9umxx730rRxNG1u93oRAoqyvLmq3c93s7PUvYuMhybru9zz/0K3/Ke72TeZw5e+MT2eec+9MeZXrxK8RCnc8qZ+5lceIS8uEaMIxpHRBPBZaSYy1Gu6fVSUfrgfc1eMvFqcJb+bgjM5ktPEZ1SthRmip5+T52EVnMDqX8Ip03Oplrc0KpUjR7npIp/cTSTlnRkWqHmfIefd2ZEkDN+SJR1jTBovRVMvjqv1XA/WTvyYUHmRgcTF42qVzxFHG4quFYtIT0XQ+rXiUy290Ndpcx5dVu4MpStVsme5EzEX04pLETBlWBuT1Ld0SaOpmnw3rK5SokMYybngTH2aM54HKU2hEEdcV1YLUbmLppOye/RTWY0jBiO2tisWBxoQEqw+2QyWpJGC8MlCyUW4mLNcHiMriN5vYIh48ocGRtkXQurTqBTcugp0tdhZk8aVvTjnDFFRqYk35C9XQMlZUYgkllrZCRSQiE7C3K9ayashaAwQWjEculK40gIQToaCWTtybHg1dAQL2JFMufIC88gPcht0Mxs/wxNt0srZnyEU2LjGD3EIpwMEZURzdGONaZPsLP8jvPTsaVpbrrSTf5UwZgVpd79i1jeyaZCtdO5uhXWht0yvqp22UJ0Nv4P9ni1slaX0ZyMLeMV7wqUREoJxpG0OiH2NyirJfm2pywukHFkPyWE+5FuAmFO9oGxwO00kDBqXc5W3JacKjJtoZBBYeYayJ6UI/QFv+5p24IvDlJk3gohZVpJRvnSgI+JEDvEdUhuyMsEugYPLhuiaNQej66CURcJuF5wfUFcU5FerS6BZllfBIozYpgKHK9XJBLRQQiekK3JFC2236uQ3tcmwYnVQ5d0xpnSMRdDcExcX53WnFESN2gtRU0QHJxRJ5MZ51hhf+qaZxXwZhyu1lh5G1aYqYqiWVCXyUHImmG0BrZMhejMYj2rEhWSKnkLc1cnPgGcIpJxWuUWzlCvPI6shp4+RsLoKMdwrl1y6dKcoi1vHCbEeVLryGIB6insEM/ex+6lR1gsblDSGsmVul8RK1EzU9hkmYn3ZpHuwDndum+63ztz7Wu70QEMHfEYJzFppTBYxkjWXLtzE93lZGnUiDnzZE0g1WWjujhohe+05LsoKi+Pt/n3b/xjLjLlnf6ebUNTMqTRkaMw3LHjTcA55bunT/J31p9gJHO7LPlXbv4dVJWX8sHWze0/3v0eyy3RgnPBMhiAb/EP8vfS5xkpLBj5d/lFAF5nUdOR4d/h6ylx4O2cZU57V6NzP7s84vbMRUbgI/5RnorXuIZNr39kacjP8R0T5Ycv30856vnc01/YPuadY9Z2d2kTUlH+i198muWYOO7v5vqH6PiF336dZ1483D72l//bT/P4/fs8cmVv+9iHn7zMW3emvPrGMcEJqSiLMfPDn36Fn+ze5NU7EJqzbeAR37E4vjMvCR5834O8+JmXOV4l7qi9OahM70XMjCrE4hiLMrIJC1NSKXz69dd5+sYNFndQqdoQ2D93nl5LpX7Y9vj5SxQJZBFGFYoYKtdmj89hS5W8frDmr/6DL7Azb3n12mlRPGk8k9bR3FHof+Hpp/kvb95gsVyyqIGTwTs++OTDrIbT43Jmb87D91+gz5HPfunF7eNNE6w4SXceA2vPPvXZ53ntjVMdharyX/+9/4l1P3BSqXbOOf65b34X3e9CgT/93Mt8+dXrXL8DlZh1DVfP7DMexVMqBPCZG8c8dfOYD128j0nTEkd73z/13HO44DlZr7dmBg9fvpeT1SmG573n/OXLjC5wuFwyUZhPJgzFNAM6mm3tZt+mUvjFZ17kEy+/wcHq9Jh1zvGdD93HJ27eZlXP07D9mYRzgXyHucCYM/+PT/w2R33PIt3hENbu8uLxmo+/cbf9+mee/jzOuS26JMATD17lwv7uXc97+MIlXIaJn9zFjPrec0/y9OoGr8c7UB4X2JUJT/iLfKFcp6B8PL3Bs/k2r+spOndGpkxcw61i58drnPDX4ieZaGApcft+mnrOG/VHcY0nFaN7OIyu9LnVa7z8lX/C8i6dn6EG5u5zuu3f80C1uS/c6eW5e/lhZrMzsHN+2+g898pn+E9++M+SSuLmwSl9d68LTIOwUmVwgWG6z3z3PiazS6TjA0PlSw2/E280ZO/qJJtaRNg1IVjBYdxuXykm1PT26rpWJ5Ibzugm8HFrTrBx4Kznu6FA27/c9aU1NBYHWgtFE7sH2tmEEhIUoaygHBdoBdeZ2FlLxvlgJjfBGxKBoKOSjwq5j+aCVRLabmgi3oraXN9M2H4gcBkpcXtOFRxMxZ4Tqa5Lp+qvTfGzqU22m2LZHnWgl3JiTAV1Qtd4RBJjXCHZ9DSUjBcryFwl7Ht1kAv9YqB4j+iAhhVuMsFpA8XjtUFCB2J5OapKGSMaB8jZAg8HRQeljEpeRKMgDx7Xz5DRqCxlSJTlaChVBzrJ5C5RnFkxz648gO92efFzX+FElRMiOZuT25hH+rFnmZWletRb59z4KcF3uOBP6Tr1HHHiWBWFnAji8b6aQ0hgRqCIUnwx6+9YKE4oCqEI5BkqDgnK0h/jRGj2JzSuw3XB9Agx0neBNSNtqootzZCThWRTC7nafUstYAvFnLQq2uOwAYZAdaoSNpRI3Uw2tFTDDmoAb6VzbjQfRU/L5kpZcpgVeRxGNOZqaJBwUqA4coqUcSAtToj9m6T1AWWh6KKBIuSmpYQpXieMQMIxZqXXyEkuKN7QVjGtkW5ootV50anQj0ZDZaiIoxSkidZ8pcTeAF2JtEFpfKDFzsnG76IS6KLDZQtZdinar1CPZKMnUmoulmuM0hU4ddgMUu93topmMqMo2Qto4mhc2z2LUrOxjbVjQbWKL2r24xXBbEPgTO44r1Pm0tBtryXFOwsjlnqv2g5Aa5aO7NSBSLFGx+i21f55c+Qq3U2KOfbSgazVHMu8BQjndYTGjBdEW2gN9cveBikFy/fSDfoHCHZugzUXopkQUqVL2nGJKXG4WnIcE46OEpXVQc+ZcyPTiWcSTOPceMdKzUJbQ8vY7SH7V+h2LrBa3oQc7ZpqKk2v6oBwYk2ndzhvzoKuhr5vKIG/1+1rutGxBiaRi+CL30J3WpSsJqbUkshjwgWP8zbpElVyKltNvGrEibleGJG6OrHdgUgclzXH45quu4e/1Z9OLLUU4mrFy/EWfz3/5vbxnGG9TpyRlv/L9Lv5L9a/wgE9X0mngvVzTHmIs9w37CJeCC5YGn0xP/ezZcpfkG/mr+jHucWalzktkvZpeZh9HtZdE+NtqBd1m9Hw56bfiOAsVA44R8tb3QWuVSe3G+UOShBwaXefe+Zzdp2yGk6drBrnONu1LBm2Cy3AG3dk5Gy2xy7v4hbKrHga5+grgvLGjRXzEHj03GlhuOc97UnkAQJ/9j0P8bc/9zInMXMy2tdme2A24d968iHikPjbz7yyLWQBnvrKNYbU8HOv3mB9BzXvmloadR/V8ga8WKyEON5y5QovXL/GmDKpZE6G09837Tre/uCj3FovGeN4l0bLTzq6poNo+ztrREloKTy8e5bvub/wC6+9RiyFw8XI4R0UvXc8epE/+R1PcnCQ+O53Ps5Pf+oZDhZLVJU3b5yeE/NJy5/47g/y4KUzfOnl63ftW2u6TvEg7x3/4h/7TpyHv/vjv3wXNVFFWa7Hrd30mf05wxC5fuuUZtU2ge/8xnfxvrc9xNHRkvP7O9w6ssZsNYyshrud0UourK6dWFFyR1N/sx/ZaTva/Yv8oXsf4See+m2O1su7EA0nwv7OHhcuXOJgcfoeCnBrsSamRAgN43Lk9u0FOWf2z+6RU4RceNdb3sbTL3yFfhyIpXBzeXfekojgdY/V6lRX9v1XH+aCzE083HrmuxMe2t/nhaMjFHhtccLv3kZtWKmyrKhQCIEmNKz6u1/vLVev8nVPvJV0B41NgGnjaYpn7sMdjwtnwoRX3QHjHYiiAjEPfLO/l2Nd8QvpBRaMLPT0d151+/y55kO0KhSX+LnyPBm1oN/NLwE+6B7gD7l3oGQkKUE8bdOwij3v4x6ecTf5dHmTVYmshtP9D6Y52zt3nsZx14S7DRMrh+/Q7QD4EMglMztzmcX158kVDX7z1lfn++T1wLhck3wgeeVIhfn0DM183/RHQ0UfMH2ALza5zLUIc5gjkmL5KH473RMkZFKJxJLJTcCXinLoBrvZyPXNneqURlyMaqJAqXkilSZhDGfZ4PqUZIJjFzbdj9Gl/bwhH45kGZGpJy1GJEnV1RR0JhX5T9UGGGtGektnLxR0hS1YK0FEccu6K+ow2qqt2mCJtTeb9yauuqltTifdnGu1SVQQGqi2shs6iDol9iO5FCKRSM/oR3JQJj5UwXvC4S393QebmouguRBzYkiJXpWToWWxbNjJLUkiyS8J+1NcYzogmoog5EhJCUnFik1tcEnQPlOOl5T1SFkkWBfUjTgX8BNDg1KjZJ+tYFNHig0pOZILjGRuvbJgTCM31zvc0hVLHVEsiyfmgWG1YGSX4h3BW7M5RiW4WDODAuqUlGLV95ouV4vpwLwGWhKx7chOmISOxjlrbGK055NhSHa88h6xQImFNKxZnzzHZOciYbJfm+6M+VwLvcLq9iEnxwvK/fdw/8WzuJBpvOL85hyUelSlZuHq5iHTY2yQSBFcCDRdwzhEoznWBJZSMFu1opAz3vntKWPIYDCn2qyoJkqJjOIoYyHmyBAHnJpFPmNPWQ/kYUlKEWUP1R3YOYdzOzg/oeRCP44ss1HKiyboFIKjZCFlY1rEkreaatgYRpmcIKdCLkqHo/UBV6CdOJpmxgmRGFoaHZF+JKjS4ui8ZdpMiqCj0AULiBc1sxCfHEiDc61dLs7hpg5tIffmMEjbkRSGYlTgAxK9U7yboD6QEZriaKUhNFbwm/25Us3WaL1DnEkiZurZUc+k6gy9Bz9hG5yLKjlaYwI2hKjSPyv4a/B7TgoTGzS4ety2lvWu4IJDvJD7gkbBE3DZQaukfiBqws2DNWdnPEyhLQ2NNqBKW8Mlw7b1xahztekKYlb/F322e5UITRDEKzdLppfCVBNxjOxoJpQRySNxsJvUigAS8FGIrmXd7NO0ewTfoDnTEq3xUmOmiLhKHa6mTOrNhbOCEopUNPL3tn1NNzpgQVq22WKh9csMCBTB4V1jB68USmS7qDlNG9WppSSrOb1sON5PNpf5l89+S82QsNf6zvlj/NLR05Ro4VOPlLOMZcG5eeBfn3wTxzcOcHgeKudIyyME5b3s82/wdbzK8RamRYQHOcf7uNcSYrewdGYjD/BeeK/cw7/BB3gxHxkFRRQlc0WnfJ3eQ0GqY5Dy/TzC0mXEexoaRBvAToxYElETf1jewhnvyV5ZaeSwiaRZoJl43nbvVUKdcn3To4/hnCPg2J/MuDDZIajnvQ8+whgjosps6tmdBHZbYdJY4NO3ve0i8faab7jvDH/2O5/g+sGqMkKU/UnDA+d2+Rc++DClLzy6NyEfZYjK+8/toU/ez/UhVj6xkIZEyco79/ZxEdY58uTOnP3QkENL9p5btwPRec6fO4+GifFkc6GPSi7JkC9vQXXeQ3DCxeke7dSzHiKizowqRMg5s7uzYxO5YcnRyZJ7zp5l2gSmTUOYTqBpaWeCpkgeM0hrDUYqvO/CJYITBo3gi8HHE2Gy3/G93/5W0gqOjxIO4QOPPcSLN24jEtjfm3Nmb8Kkddyzv8MH3nrVGs9ze/zh7/ogRWB3b46qweUf+c73k2z8hg/W4X7DNzzJ+97/NpaLpdF+Nrzcur3trQ9x+eJZjk9OtlSf3dmM977tEcbVmv1Jxw9+2/t58fVbSCmkGOmHnqKJbtYgJdNlZTwZKEn5wP2X6KNS1DHd2WV/ssvu7h6DZt710CO8fOsaSY1u1DQtznnuOXueYbmmdfDIvfeSxZwNvSgRywBaxZ7gLRTv2s0DmuA5ODpAEJrQMMbIvRcv07Ytr7z5KrEiRYrQ03Hv9Byzi1MaF7hvep7E1K7n0aFZ+Ffe/XX8zmuvYG6MVUugCsGjEtidnOP2+rTx3Jnu8MjVx1iOK7yYLDiPPW+7erXa8MLj912x0MYCne9w2XIK3rtzH0HN9bBNhcfa87QdSCo4Ee7xMyTbufeR5i3samfWxFrtX0V4l7tEUye3v989zp6bEusN3jmxIUbOfIc8Tko9vrFkySaYg91m/7zP38vV9gJ4T5l6Xkq3uOFG4uaeOfZIG9i/cL7SaJSmVSCiWTl75vzWEanzDi2ZB574Ju67/CgHq4HjMXKmaXj47D5h0vGVIfLmmOgvv400DCRnTlxQOE6BPTcH39jnrOGPWiD7uoBj+yg4IbiM92Y1jTMXL+dB1BHwOHV1mm3/aQWhTlfsOwiouvlbdaCqDxrVvo6XjT1sbVJWSEaF2/QQiMP7QDOdkHQgr3tKijTdzGx9xwiLmtuzHQttFmXDpbZFrAQoHsmbJrM2NmrljNZGU11GSoN4qTTtTF5WxFlcpa/VwlVd/d7ZVDQYpSn3kTiMJK2cfBI9A30YgcBEWlrXWMPpPK3ULxdoxBFdYsnAUV7Rl8IyKYejsNNMaNOEuFRcHhBZIV5wbYu4gObeqOBFKNGhxVGikvtMGSI6KvQJGRRjJxYL+3ZCSgNJI7kIKQdicoxJ6VXpfaAflLVLHLnCcYZ1MZe7kh3KnNxOUBy+8bjGW9GoSiVz4MSDWLGoYqhnzjaoLMWK2KSm5/W+wwVzmfMILgc0jXYe+UQZEjJihhCloGkN/TE5ws65luneeVIZaZqBoiOaOqjMkRx7Sk4QaoNf6ZUbV8HT4vMUdTWti27vBd4LTeutlsnWGCOCirP7ihQTLbl6cWgheENi4jhATGwMDXJJ5CEzrNaMGunqAFb7kdwPxBRJdKjsIbKD7+YUmbBKhVtxxSpF1qWQ8QTvaVQYshJToT8phJIoM+u9tk5xG3qeWG7LWDInJTErytQFpA2EWcNysWadMl0TaNyEqdZryZtt+IBjTJlpLEwnHa1vaVBEPa60lOyNrVO5mKUomj3FeVQDGYilsFRYCox5g/bVxqRkohbEV3pYKlszlCAe9eCzMsmO3RzY046pBpoiNCr4XBF3e6Fag57eryTXAcfSVLZ40EQNTa3ITXUqdI01TSQoQ8RwGWd69YlQQjEUUjGTlKSwLripq7TOgVE3nsOnTbTVDtZoiIAnI2RrHMXhiEx8IXhwbeC4eI6islhHzq5HQuOIJXEzKj7AoWT6kpmLY9oURCec6+Y00waJgTya+1rSRHb1nK90PV/P7eAcba3lcDVD6Pe4fU03OkUgi0NCMCHmZoUqmRyzQZbVmccQW28Lghhkn2IhBEsocnVihRejNhTlkXCBR3YugNg02zlBivJH5u+DOBC1J8UB8cK+n/GRYU6e3EsTWkLxVjCoCW6/tdxH4T40C2BWGqV2rj4Eko6nWT51cVYt4ApfV67wAX/VpjleABOslazmhoNNk35feAwX2ipQUwhCEU/f9/RxTZaEd4UPywNEp9x2S17f6UkXZ7TzjrZxtE1LcPANDz1M41oabHqBOvDKuy89wMk4IE6ZzQL7M889O4HzU9iZO2YTT16PjOPIBy+dgQv7lStvnv4g3P/AecjWnedkfPaiwvvvOY+qElNCC/TLkRIhjsJq7ehpuH93l/MXAn3oWCXlKGb6MtL6lrNzB8HX+iFAhKZxtDtTE4VqwbkWEC50NpGxxHK7YeUSiakwpkzWzGzacsbP2Ok6dtopy1hwDcyC0IQAHkoqW6vcmHredfEczhVcKKiPyATasxPGRU833bX3QWTaOB69chnxLZcv7fPAlTOc3emYVA99HJw/M+e7v+FJ1HuGYnoB55Rv/8Z3E7WQHWykiW9/x+O0TUseR0rJvP7GTX7nk1+642pR3vbW+3CV96vRnOZiVDQJkoX79vZ5YHcPitL3PceLJWMe2NltcTkz3F4yJjvb3nLxLMU1SDuhmc5ZreFgueSoX1EE7jl/HpxRRYPvKKXh8CTybb/vI7jxhI/95q9D62gac79pnSMma9JdtXfPo03Dr926yRhPUY4hDhQtd2mMPvx17yU2gQfOX+TqOjORwCw0LLNjtjNn0k6IY8/Fect3hx1wHU07Ja5GRIRRExnHMhZ++ulTowUR2N/b48LsstFD8mjTTFVcjJScefCey+SYIBfyOjHxnlnyvHvnPnaLp0swkcC5MOPhZkoTHI1rqr2tUR7axvOd4SGjnom3mlsT02ZKHKMJS/F8h3uMpHHL684yEBpPyaZTc2pTasQx1im1CDwZLhHaKW7aMuzCb/YB/IK1UwtZFlus9/b2t6ChcfkLLmfO7s+ZYCJluobVxNHIyNV3fAvzcYdXTnrmbeDRBy5z5dJ5zuTEK1E4GpXFWBj7TBEhezjKLZPpOaZnz1NYktaZnD2SIMjGzcwEqI1zBCdba2nTZteAuTrb3BRHmwZeNxqbjbvUBjRSOS0oqP9Wy8jtnKnARvygTq0IplDGYvRoZxoIHzxh1lBOItonG6jtObOlzWKZGFMHQzEkI1ijvZ1iIbDnKRvhy2j7W6UWNrXg1GJrgDZKaOr7jwpB0WDWsmmZqxmNxzUB8d4KoyJkZ/k5qY+MqSeRahCtEkNhDJnUKl6E1nkmLtB4T3CB1nka8QSExnmQQMCGZhmjhB7GDEMgdo4yeOau0HmPHwusI0IyN6w8ggYTe2fdGghpZlvA1fAMazaqfiStR4YxMmpHxDOqY+UdfRFiglUpnLjCksQqKUNt+CjgmkCaNDQiNMFCNAsWfKg5YzQvawB8cDW4Vs2GOluTa/Qwpc3KUN0xjSUmtDi8esSbdXcuoHHASzGEZJHojz3DIpPiASoTNEwREVIZjUIFQCbmgVxGlFAtfe+gZ2DZTrWlMeaZSHWlKtvGveTCOERbz8TaeN2c6/WVNjbqGyDIFfBq0/pSs6ukgCalxMzQD5TgyNmb1fRKycUTmULTkbVDtKPQsMqJ2+Oak3HY5rKIs0Ymogw5sziC9773g9y49hLXDl5n04xtDUGcs8vWCdkVRmDiHSE0zPbntHsd61E4Xo2sFms677gy32HuPUUs/6kRIUthUBgGYaYN80mLumDIQBFKCdXNDmsK1dg8aSwkMV1bUmUUA1ZKNj2QblBeMlIL7lLzipyaU5wER1tgPjr2mbBLxzQ3dDnQ4XERJILLghtOj42Eag+uZsiio1HI3NQaVU1qdtwOG75g1413YGklm1GJMxOQxnRYWTMkByPQOuSkwJ4jjYkUNhlXdgvd0Ao3tyiHmp5ITY/cUGhIuBJBEo0z9HGRlMOY8WXk4nLNlb2OSzsNoyucINxOmcVY8AqalVY87txZ2nSOqEcwJiQbRdCNo9HsxKhq3hWCOIKzz+rFcnWk+V9Mo2OLnLlIGEoDvoaLOYpkg0C3PGVBvTULThzBBdPFqCCu1AXG6A7OW5OUc7GCCzvJnJoOqHGBZtJumygdPUOMqARKDuADTeegTABovMNhDl+lFCv6PVWE5fAlIBWNQPRUHCiOUqNiNwiVOqWoddddCDZBEoeEBg0VFcLTx0iflgxpXeeXxsMvKDSu0hYshCn4li4EOhdopJilogQCntZ5HBAmc1xRGlV6EillTnohlcQyKZeajp1SaJJayq+YiFRSbToRKOCz6XGyOjs+aozxNGZKMivdlAopOtZJWCdY+8LQBdbesyqF9Xqgz4VVzPTJvoZSQANN2xC6jnZnhghM5hO8iCWNF0Vi5Nx0zqztuNUvKZ0iHgIBHzNNUpomM/SWIp29Y62ZcSiMJdF3DXMnTF1D8N6mc9KAg1JSTSIfzQFqgOGwMJY107OelCFGow+4khGXLCVcTURYxG4cNlxxlW2Qq5jUbmYFNRvUOmUqYjfENK7rmuboY2axuJNuZW5ORgUzTYDW/5sToeKKLXIxWsOXkiLSEAdHGRPqO4pTYilM93dJxUSMR+sVJ8vMwcmS1RiRRvATTzMJtEGgRIZUSOMFfuIfvMr+/BAh0/lC6ByhNWqCJMX4v2b76YsSQsO5c+d489qppfiNg1vcuU3blrjquemVuW+YzCz4LZZCF1vWhz3zidA4Q2w1TRE8Q8yWjO0DEy8MwxrJkdvrU12VzRaEHHtWqx40E8g0rQ1GtORT8bAKoQi7tOwR2CnCrnRMfUNQh88O54y2Q95w8Wv0efY0vqHkbNlTWvDeE8ds9J9gU0hNuQqGoekcs9ke4zjiJONVUfEVacpEhkqntgLGVY6/cxYmii+I2+jQlK00uzYNVgZkOsnsaWbfC13jcE3LMtjzS1+IY2Q9FA5LZHpyQnt2ynvv2ecDTcut4vjC8cCX3lxxsBxJRVh5B5fOcfnyE7iTXfJiaU5bw8jyZMlisaRfDkjJNTbAhMqCORu5UEX+tckpju2irxtBb80EMregTcNz2gzVi2nrzGaifnueibcx2khtAPOY7PeaiSA0loweSkPpBaZW8AyLkUKknU4sYPSMmUuLmWkiySG16ChLRZu6Js3tJFIsyNAGckY1Uxuxo3h0VDRWR6RiAxbZKeTB+PMyC0b/GZTYR8YcieNI1GgOW9Q1zis6E8YA2tj+DM7ROU/rGhpnDoEeaESMjiNCCA6cEkbHMpohzkkU0omypnBBHTtdptFMyJlQGiQHpLiKslX9QxKj6OVCyWrFJAFytbhWJY+RuC70OdC3U5ZO6DWxyoUhe4YEKymsiBSvxHo/spPXEXzYFo/Oe6Raqm8S4++dXWDUBcfp2JzunBXKWhQprup0TcOl4oglk4YVURKj98ycMBElYG56tObOhVckRETPQoHcO5a3M7ncJOyco1/avclpwqvWaTU4MkI9r9mUv9s70dYYQzfQYv0sdj4b+hfHDR3McMNSg2o3dB8qgm30eE+MiawCMeMr4CPFLKhTNMtxcEQx/U50Lbl4pG0JswmkQr/OxLHnOGcO+4GYCplkKFhwiN9QRwteHJ/50tOQbuObZPoP52m832bqxFrMt/UynYeWvf09ds/tESae5ZFHZoF1KNw4vM2wOubibI/pxDP3LZ1rmOLtvuALuRRyynTi6Zzl1ghaHdaqwJ3GBjF5xFdDhw7PBE+PMpRMGkbGkvA50TpBGkHDhiurtdFRAsIsC3ulY087ZrRMckMzOkIBGWuDsmlaK4LvfHVJrfpEc22zdcUFKGOBRtDx1HnNBRuoSFTKsNH5eLQTC7dd5a37noyCayrqjQ3vS9BqNlANYOokaKMN8yiNQqPGPrygQmeyJhZe6URx9Zp9sxRWWjh/eMR8v+GRi+d46/0tx0n48uHAMzd7XlxE1lJIIlw8e4H5/lvQy7uU5RFhPZCLMB4dsT46pF8uqq5Iq1kMdg2oYDbe/5Sm4P/P9jXd6BjP2uHUCmpN9SvXA5lMk6FSqq28XfCpurBtJh9ibIIqzGLrSFIpguCKuVMkKwRb5xnrRYt6pCgp9uS8tkkXkeQCrvq/N027TXVtgglOpSS72YBBttlSf0UdKVpaPQ4rRHLeThyLKuqMt17UClHxwYStrTK7sMPJ7QWrkwVDXJMZ6+TCI6JkCx4i1fyE5JxZDteFIHhHkDrJc47GCUEtQKzzLcHv0vaO43Fg8AkVxzAWbmVhKMquy0xyz8RndrqGYP0cko164up+L2O0oiI6clF821BittA6hEhmUQorhHUnDK3jOBVW/UhfMsNo9Kq8CdET21++cfi2IcvGZauQV72J9p1ntZow330L7/qmD/DGUx/njYMvwNzyW1I2g6OC4ttAI56UCvOzZ5iGhrzsSasVq3XGtQ3FWa5L1zT13hTw6iFGkLZOnLNNV1eOwzFyuBhJ2aPqmAbPZBLY6YTGFbOxhW3hXEqq1J5QgxALqQh4T86lLnoColXoqviutYnkHc4Mu7szHnv4XjQVs01WjwsNcezNWnSTuwGoWhMex8i6H5nOp4a0oCQpRFWka5HdGXk9sDgZGLJj8JnogdZBMMF2aBvaNtixLpmd2Rs0/hqpJHynTKZTuq7BeXNFo07SUEUCkDJN1/HB9389r776Ei+/8go3b9/d5EyahscuX6HkzPGwYnCenXbC3qRFVBljxCn0o5BCw2xvD8XcmJyzgiGrQPZQAg6/nfqLCG+9dB/73pNF6eNI1IxvHAUYc6rFoDkjebHp6DQp02yTxK4Y2owaQuVoEK0WrptJmnOgjnFMRmkQhw+NTWXFCu8cI1WCThO8FQ7ZEcdCHLJlX4QGkYakWmNdDEUQZ6J4UWdW4FLIIaPOyl5xFlkqtUlGxabUZLz3hFSYoOw1yhTYUyitZxkcy6yshsiYCik7XjpYcWl+zAPzwOWzhSuTln0aVsuWk2G0gYT3nEx3Gc9e5sy9M8I4cMYr5yctLcLy5Jgbb1zn+PCQk4Nj+qMVWgMmBXPcMbmF0dQydThUrxvEJsJS6tcdAZu6ZfRU3Ut93FV3K3W1qagFCKjdwLxRrShQAkbNMtjNmqFo3xcSmURcD9ZYOWsijPboccERZh6ZWXEimSoArq/jFK+uGoZWjVEukASdCCVsJmtYlgUO6QQXanHUGEoRJdKnNQMjOZRtEKyIbIOJNRczVik1NBNqZpGz81qERtgOCFxFfZpmRoMwFc+QR5IoKSq3joV+UOZtpGPNTEd2mymBBqcQijd76rqm5Rhrfg7k7GxeXBy5BGIWxuxZ54G1NAzZc0JmkTPrnFnknqSOXgXtornyYQ1VAlsXJJi2SBx2d/UU8YyLKXuTy1x99zt487lnuHntczQzW1NF7FhTDY6kZjr5+YSuC+S4Zuh7Q8G7pjbctl9DG3Au4AScJqQkkFgHpsJqMUA8ZLkaKFkQEp14Zu2E3a4174lKRTSAo0KMNdy0lgDWyKgxQopY/RBaG7qOMdZOXMwdq55Wpn05zSvZwC2azY3V1QD1jUthTpEh9sRkA5eshg7qdEogIE1j9Gg/MqQ16xxZZ6WPVb9ZBwLeb8TslltX5krkwKjdYmsZvkFCU5EqbwU4SisOXIOfTOj2dmi6CYIymeyw61vS4TEiLWPMnIw9Y4IYeibSkCcz5l1LCEIuUhkRCYqz5sA5u++ruZaa4wi2PrpCcJ4dOsYC4jxDRUFvjyMpm2GKeGveNzbIXsXu/wPMBs+sBDoCnXh8AUnZXr8xxMXjEFFzbK3yiFrW2v23q66JaqYdig3IZINli+kaNVrGjVkub9hCQLHhOBVlkgZcUWuWRMmVLyteKgJo9bQN3zMiVHc4CKo0AntS2KMwC5mhDawksM4KMZNUGRSuLVa89sYhl6Ydl6bC5WlgJi3DqBwNmVtaWHnHarqD7NzP3pUZTRrZEbgwmTJ3wvrkiMNr1zm8fcDBrVusj0+I/Uj1Fq2I290mWP+s7Wu70UGJOaE0tSmpi5r3pDESvCeXGmaZaz5BySZuVYVsN0GcoiTrmnMVsVaHJhHjK6dxJFsoj4kpsxKHiI5jLRTNCcU7R9t4gjjjsaaeMjaIq8Vl09B0Dd5766Sd2NSoMbGguoxrnK1lBZw3ykRONoFx2O/FeVwbKDmizuDJsU/0bx4y9itiWtUF3FdKnCNTcF4IQRiJxJzMVjBG2pSYNKEOh0yIGtwm6s6oI8Fbku8sNOzFgUUeiCUxlkxRIR1njjXSU2hDZnEyMnV1cfT2JVnpmmCCxBFEWxvApoYsjjWRISdWcSRNPKucWabIyWrkZBxZp5FEIeEBpe2s0WAQNBV82+Hblg0W7pzDB/AuU8ZMXne8drPhJ68/y5RXkaZnosGQBO8pSauXvFAkIAGme3uc399Dxp6Ta9cZlkvWeYVzDUFbQ728FTOtD2jwlGRZSFrH73GdGMSRRkE04ICudezMAvNpqAu1JbFb02QaH+dlax2KGNUhq53HOIe6wpnz5xjHxMm4YugLRTNnL+zyp/+l7wOF6WyHS2d3GZcnlvYNFuxZcxJETbCpxVzkMpbvo9l88oUaTtg1XHnoAcacObx9zMk4wGxqLktDZJKhjCtc6/FdC94hTYOnOqDlSNcm+1yhxYWG0EzNurNgk7/a3KkarXQ6nzGd7/COt7+bhx54kMWxTXpWJwsWi5XRSpxniMlE6WrHUIown3Zcfvhejl+7TtaMc4GT9QnT0KKYGUnrHVKUmAacg4kL/Jvv+R60MTrbfGdOdLAmsXbCSVK8CnnM1tg0DmkCJUZ8UrosTCQQJCBJyXEwN84MDcHSnasmpWRDIMzUM5lgtg4dfAjEIVqzqxknBe+FkgXvGzSbyGCMA1oKbWjt/DUosBbxhuBa3thpE1A0GXIYPMHVurciaSLOCi1n4v/GO4IveDITn9nHcdErrYPrbiS7wtQHgoxkHCfrzDNvHnOvOnZWifMXdrngO856ofGOUe2cXTYzjmd7zHYbUk4c58KZ+Zx7z5zl0u4EKZH1asnRwRG3btzi5o2bHN2+zdGt26wWa2I9j02TWbZNAg6LEfCyNZSxZscaxs3Av0bR1Pu5nNLZKrVnM1iC6u4TAF8oK0Nf5YzHkWGMlDTa8zJ4LCy02WmMDrSszmp25eKDwp4Qpt5C/aLd54uAVpe1raIoG41Ka0Aek7rqqdRke6MnZTWUp+SCpkwuiXHdM5aeHE4bOsFcnkrOJn6OQiyFISdQIWmpdGozVQjOBNSN1Pu/mGZzEgIT17IXIutxzaA26U7FkKT1mMnSkNURZaSTSOsaWnU28Gs8oh4tE0q1mdbiKSUQS2GtyiDQ+8C6aRm0sCqZ47HnOK0YSyY5QV1jGpOp4ItDBsFLQ/bOglG9ELylqbtqJ11wZEnceHHNrx89zXD7K0wesKGluasJ2ReSL7hgJaUXYXp2lzP7e0gaWd+6ST5ZkYeBsW2grrHBBZwPRistAUkDKnZvlQxxVMZxYIxidD0xR6r5pGPahIpaWsK9qwNY5TQ4USqCqXXguRloe++Z7c7IRekPq6lCqf/uNhP8skVpS0U3DR0uVZCUtwZ/mi1UfYyDZSEVIdURYLezSzudo+Lox4G1OtJ8RmkUt040qWaz+II01lQ473Ba6Oqw1ZfCqFoHuQHnW3xorClV8C7a0KWxIYtvJrSTmdEDh5HGNXRpYLJYmsmF93jNkAopRXpNSFQ0F9xOsIZLlOwg+UIimeNapY2qyjZ+WXB4BXDsiqeVwI5PjJ2ylsSY16wGG/xtkOJNw+G8EJJjkoWJBlqp517FyrUYXdxNPL5UZCbV28xmMOnF0k/q8L3EzUGpaHwBaWzgLvV6y+RaN3q8HSYz4NE7vurziaCdDZJjUyrtsp4nNa9L6gB1Mx5w1OtDlAmOuSbOzBNN03JzVK7FQucEX4zu+cYislcWnC+enXXiwuUd9lzD1Fuzuy6OIp5bbsK5dp/p3OHcQFLodne5eu4sF+ZzKInV4oTjo0Nu37rBzRs3uHnzgMMbt1kfnbBenZod/c9tX9ONTq4CUXPVqfQR73EUo/YUE5yZRaLdRKwjydYZ1ylHybbAFbIVSSgugGidLqSMc0ocI4Ijabahj0Sy9iZWtPaIIFPwE1zjmXYYrzWm7eLVBGtWKKZJyMVcu3IxipLzBvHmVMvbamGMOnOYI+OdWXKqmpZENW8nm8Zvt+kvVDtF58hayDiiFLOczYXoCtkVKJHVuLbCe7JDK8GCrqiTPIohPFJw0tC1DWfmOxAC6/WKqAMlmN2giDVTkjO5X+I147zQTafkwd5hCp7kOqTzVuTiWY+JfswMsdj36litRlY5ss4jy9GmwX1O5MbRzCc0TWDv7D5NaPHHK8pqiZt1hKalbRsTOTtnzUOJVgTtnBD8x0EtPbudNbi2xTcNqoHOCy5lxt4aASeObjpntrtPYM608yxu3WRcrhlXa6MAlRYwCpWGlmbSGVLVG20SjANtlqXCtPFEhEnwTJuGJnja1hOCIBUpLKqWXeEcm+yMEmzaZ0ikPS7Oc7KwqX7OmGtJGmiD5777Llh5NWbW6yXB23knWiCOdikUwUmDSDb6ZrGCaRzNraeUjBPFNQ3aTXj95jHjOtL3EdfN8dMZrpixQTvpyLdNqInYcR3GTHDCZN7SlQHpR/ANvgt1sGDhfSkLPjR0LpiT4RjxvmE+mxOcp6TMJExpJpk+jsy7hjNMMJqmISB5dATfklNhsRiIEcbhFWbq2J01iC/kpjBKAimEYtcFmmtx4Wl84OGd82QK0jUMJEbJ9M6znnSUpenhLC3brI5FAjlD41p8ztawqNC5hi74Sk+wQiOLWba6UgcjtYgUEVzrcb4hJxjGHtVkKCiV1iCKaCEn0xXFNBBJOA31HpTJVinY9Z8LHvvWxPRCEaXPiVGM3rPJplFXKa1otTJ1lkgtWH6GGl1jVzz74vEKh1qYeGG3CXQ+s44F6R0348Cz/QFXjiO7OTCe8awLJG/UM2jpU+RgPWU2d3RNZh0Ka3X0GZQZD5/d48JFz9WrmRjXjP2Kvl+xODnm4OCIw4Mjnv3tF0zLtUE4qFQeqU5jdVC7aWi2dLCK2AFbCueGE55r8Sc1VNogVsV5E/TrGMmlwJHDTxVKRCWe0uAQPB7JAT9vaDqBhUKGYoIFc0hyRi3KMZPHTOm0shBSLUq1ajyLIUaDwhKKN/0BNRSy1FgCo6VtKEuJxMjGvpcEdZU0d6i6SiQHff2+aDGtYwl00jIJjaGOgFOt56k1FF4cXdP8/6j782Db8uyuD/ys37D3Pufc++6b8uWcWVlZVVmjqlRzlSRUaAChASyEkQIEGKsxGEMbsNuOJuw2HeEJ2oGJtlG3ALsdRAsLJKSmkUEgJAEaS1Kp5lLNmZVzvvkO55y9929Y/cf6nXNfYrVR/9e1I2689+679wz77P37rbW+E4fLBbgLzJpJLY8j10zVRHCKVzWBfTY7Km3FYa0CrresqhYBkZwy18JUZ7aamWpl0soYhLt1YpO3jGkiF7vG1SBLYg9dvMCyP2S72ZLbAMhHhw8O7zxBPMF5W+9UkaPMGJ/j+NbE6gElLGKjWLXJfBQ6xNbebNT2g9WSw8uX8aIsh57N9Ruk4xMqQhI7u06s6TCHtw5XI9oF6jxCVVzt2yRfzUksemIMdJ2j82I0TRqy5NrQtqEFu2LaSnPZ00zV2d4wToY01LJzorVMpR0VyfYpW9+dNHSomK7QlUJo65FRN622qqX9bp5RV4n9AK4ypg2pCtukbGugxJ5uiHSrShiWrO/eJmnbb3dZcGKBxN7E0ghi9Hux5coJ0IY80Tuj6Y6ZzkUW/UB0DkmFup1x20Q423LBCasLHUpD3io25JkLUx6pG2xv60FdsHqq2Fpb1SypvTatX2smTWAArjTnSudZBquV1i6RF0uu65q5WDB9kF1T2tzJnDPjFG8mKR7XtJ02WBeBOtlkQ1LTRNkK384LpluTNmyvdl05J4YyDu2xZprJgN3tGhTfCdTajFQsS9LCcAtS1K7xhhbPmqmuSSqc2LDLWXaQa0wp1Kqz6JTBwSBKp8IqeC52CzyOKc2cBaVXxwHK3QQnpfL0PHMwnXJJYdl70oFjU5RbTmwYgHJcCi/OmbhUll3P6ISpOuZJeWoZeezSVa5ce9QMQeaRabthu7U94PbNW1y/cYsf+0e/8NvqFb6qG51dcaYtXAivJgxTg+KdM/2Cjw6RarqQ2aBKaRPSsucIt6ikbNPPotoEsJbZUCdztyg5U0rBB0FlxpEa49GRUXItzKUiIRJDMMpuvwus8sQ+MrUE7Wk0t56sRlWr1bQ4SG0BnKVxbHesSYxlXXKjtNS2jNl089yo0SgPRn8ym8ZdCzSVQg2OSSqjZKRpPXJJzDUxaebi4QVkU/DYxNtVuxE1G80m+IATM1s4XAzgO2Lv2KxH09sIVE241YHRMnYZBV4pmtlOmUqH4owHnDLjWMilMOaZqWaST2SZmMrIdp5tc5NCDMZDDZpZri4wrA7plwdIXJC9Z6bS9T2hi82AwmguWiuxE6QWoi+NnhaJfYeLAfUt1E5s+hYCiCp9v2S1OiT0HVE6+i7gfeTsxk1qKaR5YlNME1UoZMlcOjikP4jkM0jb0T49VRbB4dURVEkVuiEQYzBjA91NXWmTN2/ig2y0lK4LbIvl13QxUqo5M81Zmc/W9hytEHbicF73RgtW61kRJtFhHIRk+Q3V9D/OGcJQC+RsYmCVlu7sPcPBIYRIOt0wbxNuscINS3zXmftNHOiGkfVmJK3PTG/lFaJhgkk9k3ZkFbwLqAZcteLCYHd/bv86zqCw7Bcs+x43zaTNhjpt0XHDUCaWndl9O1VKqsbPx5FKssfTgJuFvg/E4NmerkkSyaGy8B2hCdPVVfo4GIohgqYMTb9HdnQCvvc4UR68cAHnlXXJaJBmAVsoJbVMCtc2SxO61mK0iTJXXN7V25neW6HrXSS4uEcOKjDP1jz3XcBLQKqnpNI2aCwPqGSqmOuPV6GqTdMlm9OeF1vWjVaTjXdfzIxFHSQq1QXAKKnshcsWyia7wLxd3sOOVuEKffR03qGhGjeYGaXYujhZYVW7wI2zxOmgpK2wHYRtFZJ4nLfPfc4D148TXVSuXczEUDmpymfXI8ecclIDT164wLXVIQfDBVhlas3U+2ZyTkzTyBc//DS7gFBK3dN79vvDPX+2spBzfc7O6fJ8il1p2smiphdzptWxCWv7+cZ9q3NFouK6ai5t4y6JvjUO22LOQBcCsgSXPdIFxDs0ejMR2Mzks0QuiTJVy+UqhZ0dtmpphJkdyuNbo5LRV632u2trh/K0x8BB3Y3glEy1NYpCEceohdFl1FuRm2plrIksID40TaoZ9fiGMuxYC0bFFlznWLhoBRZKKsWYD20irVr3BZvW2ZA1DEwu1UxoigpztiHXXOyKmlSZtbJhZtSJ0rSsNGRCVPBBGIaBg9VV+m5AJLKdTnHeE6JRi5zz+yHGrtGJWhgOPSkaghMa8mCWtoZmisNctaohWavlith3htofWRTEmffMJxvmnMklIc6oNMu4hCESQofOYsMRbe5iiInYfaQEW5sWMRD2sptz90BpRXTdOROK4EXb/WpXdRVbY7bryejMpRXOAru8CXME26EC7X5vtEtKtbVL2WdQqbb8KMUGl+LwfUfoB5DAOCc2SczRMg50safroplZhJ55nmB7SsYkA3V/z9kG53yg051uF0RbeGgWYmxNXbU6LQ6RlReYNqQ0Us4mdLNlqIVh6PEScbUipZA1Mzsh9UqdBXO0m8nFkYrldVGqWZU7JeKIqqjzeBf2ocFCM6ZzYnpu3F5He39cQJ85KYniDPWkMSGkqtnjN3OHgLf7L1XIO/1MMxoI7R7K9vN2U+zu4oYuOcF31gAbotwWtMw+92enKSfbZ1ezMQRUnQ0UohjFbtcke4dGc7AtnQXjehEzYMAGpyquWTcbaOC9MU2cmK504R0LpA14El6sGdvN2IvC7Vl5Jmdef5R5JFWSOqaiLEOgd8pZVe7UiGwjF4aI68D7ymlVvrSeuFvPuKOB1124wH2LJQcXDjg4tEynkhOPPZ44Pj7+LfuC3+r4qm50VJRUzf3CeUUn4yKb0M7ZNEl2yAh2Y4sV63ghzwnnIOVkF45CyeauVktpBt7gPLgQcCWbg0U1HVBNtKJ0t5kYBUVJ4AKhW1KTUeUkRpDIOCbGzUQaN5Qyge42rjaBU1pzU/ePWtkxdlsg3N471YSGuGYnKrILl7XdGYFqRgq7BGRpBd7kEqkHCe0mxzGPlamvJFGGAKECteIJxstFzX5aaFMGzEseT50rnevZhZ7Wzri98zaRS0YLlHlGJVByJhcl58q8SaQ5M84zGqF2jlIyc5kYy4R4pQ9WcPbYVKuq0TxczUijKXXdii5MpHlLnm2a5ZxxU8dxxHulC45+GZjFpl/iAyH2RusrnlR2KIY2mFlZHR6wXC3o+o4gQhmVbjhkdcmmJeu7d5jHraGFJaEp4zeOwwsD8XCJdEKdZ1xVnPcMoWNQK8xd8AxDRxSP02CwsTfespPmvkVh6DtmUWK2qarRsLwF1ak33i1t0WvuM4gzV7KGrngLJ0FLsmmSGlrovC3qUqs9TjFL1SCFOARCCGZZnCopZdZnM0f3PUQNkbM0oy7i+yVdN+B9x6ULa6aNbf7Oe7SaeUFVmItZd9YqSK7GmdJkKKyDmrLRJtYblsDFoSPmGU1r+nkL4wav0kJSbaOIQYAMAjkp283EXJScqm2gc4EuMriIZIFis25ih8P0brUowQdDUksldgtKbVNTL22q5hh85KgbkHlDcqaDckDNs+mrqiEowTtkdtRkBUZ0bbrsA14bP7vdc1qqIb7V7s8YI669v5rtPYQQKUUa+pstiFIMhcglNXtl22zVmQ6nioA6AtEME5xlSeSKrTTR4YNZoSr2+yJ2jTpvdA/UilpxguZMdRWCQ4JvzIhC9JVQq4Xe5UpmBi0cL3vuLCN58CyiZ5gyXoWUFIuTdejUc/NkZDkULq1siR7nzFfSmpNZuZkK78DzyMGSwUd8UGKsDMAwzFRvIuPamGfSzoMd53Q0xUT9O7OB8w2koTC6aywaHaU2rWcbqpBa0xMEFxyayr6A11pgrvv8nYq544GD2SMpNi6/UbaqgzzOzPNEPptJdaI0zZgRx3Jb683tbQc97YZdlZ1pdStwbJ7N+azfPk/dK/1oxNPdqMy+iqtsyZShgnetkLHHzzayQ1oRtEtxd9i65GjFnDpcNcRSxKHe4V1z0tyNVpplcE6JVION7qqSUiGnRJ5tXZm1kIvpm7LONjAUZWJCnFHQTAIoFBG0A+0dMpjmQaKjl4GFz/vhDa2oN7c9+5IdzbxRoxBpYYS+oeSNQl5bgyCBxdXLrA4vELsBpwpV6A8skgINzKenUBOZmXEyOjAs4XBhhixxQckTqhDF0ePoKyTxxOBYDJGu6wnet3wV7HWZt67du759es0Sq7aPV7SZDKkhNerVHMuwQEtjrEBzrMGgRbO6E4pdKa0p2pHchNL2/cIQPTH2uNBRMmy3iaQe5xcEP6C+Q9rApouBUOHC6oDjNFLS3LJ5dlfD+T0XvDMWjSpSrZkX35zkqtVRy6gcBE+X1vis+Fzok1lw+9BcAZ01kKDUmsgqTKUybjfM24lePbFAF3qielypaErUINQQTOfRmhitzfHMSaPVnY9IGvGTwUcudJGSc2MuKFlbE0U1FNmLDYeL4IqZ/Phq7pFu6Zq5ijPzH4eFz94zptiZAjgEGZqrJBX1gk6tQVWrf9t4xtD3Zq2+ezQammtNjjZWQTWGT4AcjI3Q2Mq7SZppTtV0z1HMCTM4LLDVJWvSQkfqIB8IxSt5zpxppXrbN1IpbNSz6TzVB7oQ6DWzLMLtrIzqWLqeXAp3fWYRqumUvXKWZs7ymqTKOlfeeOkSD69WLGOH90qIyrAAXP9b9gW/1fHV3ejUak5XIljQZzFtzE5tpxY85dSR0syO59h8eaEYXUxbaJylAts0Yx8Sp5VPbp83QXDNRFGekCOj9KDNNtQWmY4O73uC74wrXAshBmhozfb0LtO4pVTz0a/7ydyusdnJzLT9aYdjN8HRPfVCKfuLlCagtmC9NplqripVMlMdqdXSb51XZp/ZuJlpAPWO6IUuCIso+FLYHp/S9T0STH/iq+Pm2Rl3pjM7r87xuiv3c7Ra2E3UBJhRIU+5CeUDi8MjxpNbaDLnOK3CuJ0pJbPdGg1BayalGRfMIGGeJ1QzQSsrZ9SteLAgdBZS2EZC5KqMRdneuUOaC35YchgCOhuMX2rBD53Z8spOA7KklolcZuZktEYNwmKxgFK5fesVs4nEsRpWLPslV65cYbFYEbxHczKxX6eE5YpewXnPeHzMfRePuHvjOuv1xgrGoBweLZhq5IVbd8wOXOG+Sxe5tFoaDcYZ5Sp6b5N0rabl8s6m8qpE76m14qvSO09xQpa2RXmPi23z29NGAO9ZXbzI2ematFm3ohVqyXbdFiU6j6ZstBS1iW3FFpvsDalTb8WZcdCF7fGGtE7ckg3x8AAXHcyQ68TsM2WeWIhydYist8ms16uz5nZWgmaGIaLiyDkbTc95ghZrEmqiA+LKcTgMOCqyPiGQGYLSHUY8ZoHufdsAmgVwKUb5m4Yt82YijwVNVqT1xeyctaEoceiIMVI3s1lVquLVilbbU3LTqtgG4dTyi7wzaptNRJXgPJozUotJndX0GR7wVenEQix9DXQhGhLsI5pNvK11tHBGEaLvcBJxEqi1oCXjg5kITM1e2qkieKPhihIUvET6uMA7x5QmMqb5c0EatcFym0QrUhJahYlK9ubYUwRiF61JyjaUibFdMGp0ihgjPvQWwhw9ycEYKnMb7FSdqXk2qowLJK1MIswHwAqWUbniPH1VTlOiInQ+oghnZ5m7g7LwiRiLWbXXzN3jzKenmfWceOvlyzxycMDlRc/gO0Pa1SADvWf11DaV3tXze7c17kVy7ml0DPK2996Eu9ooP/sgUQzJEYdZsx4G5M7O2apVzNEoMU4cEnqcBiQGdOXQlTkpVYUsM2mdmG9vyHVsZLO8H2zZKzX+jZU77lVtDrQ13huKJdU1ExELtwTXNKdWuWgwWhu5mJbzHvQnSWXjZ1IwQwMnQmxGBKKVXGbUdTjfmWNfa2y8c4YCYvlPTk27j3eI881Qh3ZOzSCg5NIMOYSUrbHJu0YnJXI2tI5abLBYwedK5wqHQyCHgOuUzvVWzDfKdXHCVoQ5nZkblus4lB7Na6Y0U5zDxWB61rg7l400oXsQvTUBtvdaXo+SC2gRutWKK/fdZ3uAM1c4xUTfvl8SDhX1jlCXLCJsb99mTGcwKbIMdIsex2DxF7kYWuoDHULBmpkQo51Xkb0pjOgOswGcDRy0sSWKiO0DrrlPOYcZddo6WMW0uVWh5kZhq/e0ulXN9ARpxgnW5LpG1TSdUKWPzjKDfDDTAAUtiTQr1Sc0RsBE66lmdFTIEwcOct8TciZUC+reBd46BG0urrU1nk5hCB6iI/hGkXSOlXet0M50qvShEiJEP5jVsA84702+oGpoaK7kOTFWR84zjo6gkY6OINHMBqqYC2ZtSKVraKXAPksLMwrANSzVOaq3WjI4097stG+mb9OmZ7ISyYvfa7PcDC4b/Uxcq+xSMYORwt4cRBC8eNOG7S7WaMNvnez+MSv23WDDhtseR1h0ePGk03TPeARDp3cpDEGRTtFOmUOF4Bu7qdWUbXrdiTdKZNM2eWmIjlNDmDtPwjG5QnYJJ2ZmURuzyHkb7B10WNiqOGKGg3b/z1QGgUE969JzfTtxuM0MXaILxbJ5auWlOzOnm5E724m33Xcfj64OOOqisYycUe5/u8dXdaNTvWsT4jbXioGSEwp7C0XN1fzxncGDlWri65apk0tjLAvUmnFBKTlbA2W/wH9586c5U5tDPiiH/Dfd79kNiKwB8Q4ItsmEtrh6W1hzzqRpJk1bfjR9irWOvJ+rPM5Ba0q0cUZN0Fh1N1dpHfn+grYJiBMxihs2ipfqcA29cdqcZdQoA7kWo4ZWv2dwpzIzklmHmdKQsOgdnfPNIcU40ze2Z3zyuef4na99A9f6A/7lc5/jH3zu4/tz/1/9ru/m4sEKveeG00LTgFgo1p1nb1KSTclzmZnmiZxn4hAQTfRRiENPzsI8WyjcQEcVT5EO9RXpBekC21r5xaef511PPMKVgwU5K5txYjNWSt5SN5nOOYYhss6JDYWaR7QGVC1rKSXTYKUqpGL2oUwJZWKeE7/xG58AIMbI1737PVy87zJHly8SomUb1N2XGt++FgG34ODiijAMaLmN6ExKiTlPqB949s4x/+PP/cb+vH3nu9/Eh976pG06SuO9G7VoNzzSlCCCD1Zouj7gkvn6Z2dC4Yz166i5/SxWC46Pz0jJ8L/12YbcKGC16a2cmIGDaEFqIYg3i8tWDOo9xaF3NNN6E/GWnAneM3QwjreobAhDR3Deinzx9BREZw6WnjkMTLlQvW+Wx1Dp6Q9WbOfJkAiEPkYTMrYCZwi+uUxVAgXnM97DMPQMjQ4izlt4mzRqZi7UbHk0vhf65CEZlUmr0HUdXT8wT9VSo2eQUhhCZ9SV4AkxoMkMGHbOc7VxyZ1rNt/ZUdVbMyMV72Bu+TaITSTV6R5tQo32Ker2hd9czXY8umAZXrvRbLXmSYLiXaAUb+LweURLJbjYUANDnxyenDzijNPgQyTiQcz3saBtyrvjpHibrEaYfEY6c3/0u7XFWxPlQ8CHYNO7dn3GCK5YSnrySvbCSGZWm87b/qgsesfR0oYfByvPJRX88YSvkWVxxKxIsmmud4Y45eI5O3Oc+sJBPzIEJToYxw2na88X1xvKnBivZF7HRS71PdGxdxGjmSmch+O28tDqKhti7uoR1b0bYTOX218/Wg312P2wajWNJ3a/IQ3dG5xNVrMZQ0jRfXFaXUVjox8fajOJaZ/FXEjjSNpM5Ho+5Dq3dG3rvt/x42lMn7YXNOSG6HABSKUVvmLuYKUtTp2gnSEVtdGy1bf3qmJWu1optTC5RAkt5dx5YgsJdarUMqPB6I2yQ3GQFt5n59PtRNO7c6/SCvRWqLUslrxN5M1EDsXcSXNpegDM2XPoUA2UUqzpcZ6FTtAldFDK0JmxgBNc9DgvFK3MqTBOZlwzZwGvpNaEjD6zLramUUrbY82kohb7vHOyxs9H2YF/dtkUjIbpPReOLnB0cEjwsTWsmVpsT6OY0YV3HTF2eKcoJ5Q8MW23+EXHcmkaTNf1Vu3umqTmageNHSHW3NDu8XPWhFHYVAwNEprdfUNaSxtsxkWPi5Htek1OmVzN7licNb/aEFiV9l5rMxPcaVPUGhzTGhkbogvedDNiDbiXtldMo5kddSPD8gCfAp0XQp1xOuIcdJ0j0yO5kCQwmaVjG6QEZq3kanlDnQvE3ijhUR2xZqNVqzb2mA3ghi4QwkAX+r2Dq1IbUNGQRFeJRLohGPqtDimW5eZ9bzWg2IDNtcY9uJ0Tm92JZW667VL3yI5D8CFAzaQEtNEgNN2XtuZUpa3/cn5BlYa1KrBtjKMK0gt0BiiJ2nM430wodqLz03PqP1FwxR5bWmiob/pyh7nK7pqNHQHObs+GFqmtlyrK7CsSmu5TzEQFZ7o074IhiI1ibden0TmnMjH6yrYU299rIpZCRyZggbOXup7DGHh00fGggJyO9L7nAfWsBG41t2OPEIkcjz3rzcyBVzQmQpctr2uGO+sNeUyQYXu58PiFA64MvRnb/PZN1766G53iYKqQG11NGw9Tq1lyWsNtFJM9Eawq2gwKUsqknK0YABOZVvtAqxbjuzar5a6JH//k6n244izRXM3BBrXNY0YhF0KqdCHbdKwqKU38nfpxfpzP8nau8u08jAvRMjVEKAWb3XmromvTWeygam0bqRWhVmRVTTii8erF7Iq1QJVCrpmspW2ymYmN8bKpZKkUqWRXcM1ZLXiP99FE31X4Bx/7KK+cnnDz7JR3PfIwDy6XeIeFxgHf9OQbePzyJbxUUKEmQ4/SVJpbiBpkurfdziaudxBWHX7wrA7vI81z08QszGq0mM6kukxxBXpIofATn/k8n795m5dP13zNG17L5WtXyPPMxTYZ3E6J9SaR1FE6x0HXMXll0sKUK3O1DASdbYK4m5zUUihTZswTudT9dSUIBweHXL5ylc73aCokzeR5QpMhF3mcSdOMywWnmfXNYzob/Zut8XrD+thsoGMTfD9230Xe87pHCMGRC3vuLAaamGUl0mgk1fjlPlBytZyBtuBk59hR1kWE4ULH6vKK9XZE1bROmhOHy55xDTkbN37Hs0XNIMDwv92cb1dqNdC8dXZSrIEwlF4YpNJJwisMNVueVHCEYEWQTcIdDD0VoYgDF0gzpKzEvifFYFPskghdYAgDnsK0WROoLBfGu3YCfb/Cicd1vqFdFtDnnLkG1aQEVUqZ0VKI1ZFyc1tyEYriieiseA1WLqpvE2rT78U+UFXpFh1pnMyWXLAVPgSyM7VcVtjMmTljrnKI3cM+UWhomcR2rrBiU5Vc5vY6BO8DXT9Y01m10V/U1ooYqVJJ04jWgndmV+5cRwwRxCx5c7LPT8QzlYSrGRcxu9dUGhpgBUtt0/XQxNbJV6ZoU2jvnYmdPYAnOCVEc47qQ0euZiTivBkvlDmxJTHWRhnWShBlcJWOihfhDTHw8GrJ5aOOB8cM4wluFO6LSx6UwCTFED4aiu56prMtZ+OMchO6SnWOO8cbNrlwsDog3F4zXTrlzpWLPHL5Eod9pPeNYuIdxatZ1bbiYgfi7A6jztCCi9v/+2axmgt5bjqY3UMAUJt2zEImZVeIemDhcOsmDlcbHihG0S2bZDz3uZJJeBet2/KVEjJTGjHakDYcxpCYSjVL8IEWVtnegxNzUAJrZIyNjSbBSPHGq5feI1lbHqnlG+Vk12UmkZhIVJKaRmemkELeowXBe6JzxtlHKJqpmjGbfBolWvcFj93WZkyAnKPKO/TJzrfRgEuy67zUGaewWAy4oeXGZUWKINWMC1JOhnVIocZCiQn6pm/qLaRZvVC9MRRqzkybmXEsrE8nigh54ZndwFl2VHGMyZxBzUfKUaqtkaUWcrKQx+q93fKYPiQUYXlhyZWji8TQGVKSC2XcWgJ9TqadSxWfBZ0TU044jUi3QrDcle3pGne4IsS4b2mdM5TPfGpkTzkHbchCMyYQbX+267hBi+qanrBRq8QJ3WC5caUYc0VTo3QKbTXYmRpUQ1KA5ki+NyHYQQGidj0odf/68AEqdFJZhomeGV9nFnMh1J5u0RP7ihOP7z0ZIZdolL4SkNCTx8JUhD6YgUMWba5emb73eAJlyniXWASj7+KtsQ7B2A/4iJeI920EUEzrU7MNDWqtRqmVHtctCDik+jaA9aZREbsW3G4fkNbo7CyjKU0z18wgnA2wK5W5KlOupGLX4W6vFLzZiStmfFGwIUjWc3RGMQMC2r2z8OAts0iSNUm2J9iwzeiLZk8vutNtYcHFDfEz84kCG0EOHLKMyNTc9AKQdrRBW/sAMpWRgt7T6DjO11AXA37nEOHNLGd3Hc7Vs65bVurIFriEr7m5xlYue+GRzvHUQc+bD1ZcrBBuntGVwINuxeuq56UCpwJLGtJde05P1izGmd7dQeIaRDnewHou3O4PmO5sOLtyxu3LRzx4dMBh31PH6bfVJ8BXeaNjUzjjGN/LU3a4c61FMXQn5wK+hTFKRkRJ86ZR0lpnjm+oDyiuBVkqP3jp+0wDpBWXW0HjAlKMGlM18RleYaLiNfI2fRCdCgnbIH6Or/Bj/CYKXGDgcjwi9gu0ep5Lx9zRNfhCqRY+9gZ31RApXwx1UNsMXRVe5JTbrIHKg3rERV1wXLc8LyfG1qxmNf0IS7zdmvjW3xenvBS23GbktsxMs+Na7UEqMRhN6lef+TKffumF/TmWNhH+A1/zLr7nze+2UKzoWC57yNY0OjzD4gCtW7MHrkqqExevLUiTZ57Nwep5t2Uct8zTyNHQ8dDyPptkVNDZ6AtFbZPLUqhR+elnPs+/fPq589dDoFssObhyRJ4zT790g812y1hmalEeuXSJKRc2pVD8kowtuifjyMu37pC14kNg4Ryh6+zeF+XnP/qx/XN45zhYDFx/6QXuvHKdwXku9T1aZso4Qck2Wa/F6AxaeenODTRNdCHwQBgsYHBOvOWR+/krf+K77bU3TYcIrLcjz986Nu2XgweuXODalQOiF0NJnDfdCBZuVqpxkcMu+E5Bmu4grZUb67uWVRCEl164ztl6RNVs0V/z8FXTCNVdwKVNoZ+5fqtZi1rBd3G15OKixyWjPBmSpY2b65Ayc9B1+BAMVQgB58304eDSAVUq/bLDiZC2I1oc05ipRZmnTFXB94GUQSTgJZJSYjlYGvuoiRg6FsuBru9s79VKjL1NgXe2CjWjyeByp0AVfHGUEVwyi+/gvW1wO3GvOPpFt6dWOjG6p3cOKWaljBg6qpKRAD56inMtlLIwpcm0ZAglg4/2WTrfMq1yscyQUpEsuJoQbfbqEomut8FLaRwHVULfU3MzgJiSIViihC4QQoenMxRynlEpNnVsFXnVmRiw4YcP+1DIGIxqMo8bpJgYW1pjNEtlxCirIco+h8Ompw3dCoEYPS7buetiR+97Upq4tZ1AJ0K/aIWYoeHOedIIdRx53f0XeHzl4XiCKbOMM4/HwHu6BVELz6FsCqgL5FzIo+fO3S13N89ydZW51HXcvnWHO2dblssDTg5e5jeXB8jqgKuXLnPt4gEXh2huaZjIXuWeDV12jJIm2VdtBYHuDQO0GsZd5kxJZnnOzsbZSoiGAFVDW7MYx6dW6GzA4Gab6LOMll+znqg0FK+aKUDZ0aidFU+ihpD4zhEuLpDJmeUrULcFnaGITeN3YaZ1xxzAHooK6gytVLAQ0mBZbDqb1iVZK8O5MY1ZxRZsmpoHOc8DaoMD1zLVfKPM5WquoOIN4ZPSnqMhnV7dvqE3q14aLaihAAFcF/G90tcDuksrFhcP0VKYN2e27mwqZV2aJi2jJZtzpDeEbGZGB8EtPNUbVlm9QB+tQdeKHmSmcWaz3DLPE8UpSR0HCUZxlH7BVAzRmklMKtQopBKQpUPFzDd6sew09R697Di6dMhSlHR2TNaETlt0mgxNawV2yLU501nRFxCM6ttsiqcMSyUuOnwMRo8VqzYohrA0/+M9EuAblcq7XSNpgzLfUHlt+h3nbEXMCHUcGXNC50afdWqmRdWot7sGVMQCLXf0NHFmOmCUeG2U6la47GzpXWwUscpqJawOe5xb4FxHkAHo8UOg68XslL1DfGzi+Jk8QpkhS8L5CGINefFWX4hWFn3EU5nWGc+Cflhabk5DWXZMfkNyTYunrXlFFVfAJUFngclDsSGRb05iqA3JfDRd5I5y5sTjnbQhq6Ef3qBsu4adWPCoM5R3mmeKVnwzunJtSCGtVlK0BQSbFbRPGPUTc870/fn9Bg6S0Yx3QcfaKlhpdHF/wRxwZbRVSbXlalW1zLo2R6lqek6TZCh+GZBQUV9xc3tcL0gHKVa2vmnzGnq3u33NyMhMU7y3fcM7WnSGp+aO7TRzikMCVHV4b8PXoo67VXhL53jjQc9rhohMM92cGDYjl8TzFt+TXeCXpDChRCdcwHPjVMhnZ/SnzxAONpxoz/X1yPE003vPK8tn+fzBBZZHF7lwdIGrBytW906z/jXHV3WjI2Dpr1LNLUXahVArNdtUTHbOHo0rqBidreRMnTO51kYyFhtxqF2gpu2An5+/wAvlxKZYKL+veyNf0Vt8NL/UKD+msflJnmZqsOH3y9v4Xv8mtCo/qr/JZ7m1/0ie5pgfrp/lD/K13HRn/JX8L3lG79B+lYHAn4nv44PuUVSVZzjhF/V5dnf6R3mJp/UOAH9c30Gm8jm9ya/qi686Nx/iIf4gryP4Japwq675FV7gl+dXOCNZSveZ8FQaefzqZYbhKr/yzJd4/u6dVz3OLzz9NBefOuAXv/wpmyoIOG90oDRlRIXf/fq3ck2M/vPTX/ws189OmMYtsfP84Xd9PV/ZvsKvf+7L/OjHPrxvKi8ulnzb67+Gb3ntW3loeRG/bJQCFDSTNfHDn/xVPnPjpVe9nl//0jO84/GH+OLLL/Hx51/ip3/jN1t6Myy6wAdf9xjveOJhHji6wHrMVC/8/Oee4blbd3jmpev7x3ns/qvcf/kib3/y8T39ZneknPjwr/0aT79k5/TK4SHf9Y638/DRAZD5zZdf4cXjU6MvYIjiR5+3ZsyL8G2vf4K3PXIFRPnpj34WHwwJu3bxgK97y5PMc+InPvxJfv2L5w3cU49c4/WP3If3Zokdg+d7v/l9fPJLz/OpZ54Hscynb/3AO7hy6ZCPffFZPvGl56jAG596gqde/zg3bp/yL3/xN/jVX/8Md+6c2j0i8PXvfwtPPno/Tz32AN47nnnhOp97+iX+xSe+aBbt7Xj0ygWevP8y73/Nw2ZeIDbd8yFAAD9ElocXrcERzzwZFaOqwNChuXK2SfRDh8QeCULnIq4qfV+gUaNqLfhobkc1V0LT3Gx7s1/t+56qthnklBhWC8b1iOZk9Bgs84ViQY06W9HZaW9Oe86cbpx0LRndEB5qpe86ai7W1ASHC55SMi54crLgTe8bFS0Eq0coUBKUxOCUKs6GGE3Ho6o2mS+mZQhiHPTgdq42PVKjuew6m8gZgqCUPDfZm9AFR+xWhhw0s5OcslELgnHbc67glK7zSInUUslFGactVasZDEhA9xNA3XP7tRPSIKQOXLDppogJlwXwrcH23mi4vjlRxS4SnJLjwOnZGSFVLohCKdbEzkKtnpHKK1K56wuPVnA5EVzE5cSRJN6oHVk9N/OW2xRKbCF72TGfTZRbN1lsM1cvHhKPb8KtE86kY+pvUroFOSx5aXFAt4isVj3f2Bw3C1ag7XqBBiUYet/2g53zlBUkTdRfzcVHc6E6hSANFGri3arnBgXCeaOTC0x27VVVXHaIC/hQkQzgjWKFGCtxtsLEyumILAW/8jjXI97tN7O6tgwUtKFLzibVZqFuFElpgbyIUkdpjmYCs1Ln3DQ/E4pl++yiCZFgLliukkOhdMUkWA1V1saVM9VQwePJauYVNWD0J23ITbHBQZDI7qRr41r5wTLiaknGqugCsQR8F/F9jw+RnGaCLpAyszjoKN4KT+cN1dGaqWqJ9qFMZMlGM3dqDb7YvaYl4zvT3xih1JGzIcm1KKuUmLSSxJHoSSps0pbkaxtynNPF66Rotul+Wgh+EA59JqZT2yvnDZJnJBvdqmalKJZThTbks+Xy7TS+YG5kwZmmJASaxV2rMywsW0XwnSf6SHTW6ATv8N7jG3WY1vho+yoN9fHSGh21wOiAbzT9ukeUPcLOiMPtvpomR9pQoIqZPOzsLXacRCuQXXNbVcJqYFhexoeIQ8hTQWvA98EogKWYFqliTneuN2fCCCJd0/GZs5cET/Bi1NwYcFQG37ccMQuS3huImPAL1WbWocY4sOZeYQafHGQbVos2dkT7OecCPoamL2uAr9ga7r2grum90UZVbZKChnJUbFAZVBnEMUuliH126mmDCdq+qc1V0+E6M/GQ7HCdoYUUGrOoWINVxRoUb6Ya4jCjApV9Xg55txaZcYpZYtvvmAtbRbfGQgKPhMYFF2Nq7GiAEoXZmUZTvLmJ0rRDAiBuT10OzpojL0IXItEFkl8wccDp9pg4jFBTC/kWczIFptpyqLTgaiHi6F1mReHBUtio49jDx6pyh8pKlFo8p3dmeP4G6/sKg+9Ybk5Zr49tJQs9J2Gg9gu6xYohRJbnMvZ/7fFV3eggTY7qmiS1tIRnNa5pzmm/UbmG9kiDbWvZ0QdyS481lyppj7cjcf/y/GU+kgzhCDi+zT3Bl/Mtfjx/5v/ry/q7+dOEGJhd5u/WTzeDaDu+wgnPl9/kG9wb+Cvrn+MFPX7V745kfij9OhdWB7yTB3mZ6/x4+exv9db5x3yBW2yb+YLN/nfP9S95kY6OPyhfwxkTf5NP8XJdv+r3FeWzt17hudM7fEu/5Fef/vL/qkf+xS9/ifc8/Bp+4jMf2//etz75Zj777DM8e3wbgPc88SSPHT1CWC74uZ/5LB/7ypcB6EPkPa97K3/5Z/4hN85OAJpHO9zdbviRT/wKv/zsl/jr3/0DrA4GSsqUKVE1UJPjJ7/wadbp1fDkrz/9HN/1ygl/81/8EjdP1+ePibKdMz/zmS/zyReu8x9/9+/mYKn8w9/4NL/4mc/vufneCaUqz75yk+dv3CKI411PPr6vkcB0W7smB+DW6Sm3jm/y+isDIvDC3dt8+OkX+K2OosqXju/ywbc+Qo6On/7Y5/f/9/YnH+YDb3mSv/2zv/aqJgfgc89f53PPnzdi//t/85uI0fObX3mBH/u5j9j7dMIHvuZJHrzviM998Tn+4U//CgCdD7zxNY/yQ//DT/Dscy/vH8M1Z7Cf/+VP8/FPfpk/+vu+gVUX+Z//2a9z93Rzz+dhs/Dnbp3w/K0T3vPYwwS/4wwH0+oGQVYD3SNXrVwrnnLzBCnFtFnzjKaMJGF7tkZRQuhwCNFHo58FE4+KZnx0hM4aqJ2AuYsdqJFMfSsgIo58NuKbaQhqFFXXCsKawRUL6MzFqJQOo2MJ3lChYqYRPkRqNuqia1onEeMiO286hXmi5Ve068ULHR60o8QFvXdMNXGaZmsPnJAzppVTm4jlUk1cW422pwrVZaPOeJtGljmh1XKVYmcGJkKg5kot2ZLKq5w3Y1VIczY2XexAPUVnppL3OTwxRNR5qhO208hON0Q2vVcms/WZFECCCU537n5FjbYWY7RZr4o5GgWbRDoHvl+QuhWFieI8U5qpU2HKypQLSeAkwO0qHG8S3Wbk6KDn4L5DpuJJZyMPb5SviT3VO54vyeZLLoJG0lio0QImL/TCnbwh5TXUNX3pWfgePQtkEdYuIE89YGibKNVZ4yjNSMDoy21PyGYpK40KJvds/jQdp1JbZgn7dc6QH/u37sSgucJUcKk2A5sKkyBRzNAIm8jGg65RTCr17u45FJGA64I1ydXsjVEQqdB5ZLaVGe+RwQoYSYmcZ8Do0m4wjF6aOxgC6i0HziTutlc1I34IHl0J2Zt+K6fMTKIGQ4ld038WKYxayRrotMPXzFQKKVX6aAWwitlBG5XG7udKRaIn9JG4WuCjp55tLaohRnI1eqbDG9qjnqo9LnYsDhbUwdBMAtRitLCqlu9CcXhmSstnKxgyV6tplJxTfPS257uIeMticSGw1Gq6n5IYa+A4F6oIg48MzhGcUlQYa2Au2YyLcMROOQgw1DWB3hBUV/Bd08kGR3XKPCa0FPAQQm+vwwdrQmuyPXARrQGW2rRwjQrWjGeohSqOxeEBB8sVEdA0GXW10UvdnqrW9DbOWSOEklQtGF0cBSGBNfoqkJ1lLmF1tOPceMD6UtnXATiPBm9ObRjibRbF1gy7oGgUuoMDlkdXGgpScS6hSXFRIMBcM1ULjFuzOlbZI8XeB2uAvENiMIaCc41lY5bXoVvs9c87J0OjqDWzlNzuU63291RMqJ9Ni7MLARUa5UyMbuq8IdUOo+hZY25NnDWoTV/Z7vu9q0lrBEWgC55V6IHCRiuTqvVVNmFvTqbS4hoaOty3c60CSalbPW8q6nlt6jHdqfNNc1fNJZNUYW6a0X0b2hapCUOXm2zDSIjWpOyGPzu6riA47ylRGKWQgjQmlDU6O0MGcbtGxxpuaUiv82aM48JA7o4YkzGQSFvb94syICxEmIC7NbFWT09mMSzoLw7UGjlcV65OhcdwnInwqSpMAgfec1Yq11wipMwFVXopZJm5uTllIQcgI3NYU8NtkipnJpb6bR1f1Y1OpVBCobjmrFUSWhIlJ8qUjcuspU3zXIO6BdQRNFB92DstGT3SkB1rdHbuG+fHn4rvZzF3zfHn/HiEFYd03GHmZdYkKq/ohvtkyevkCp/TmwBEHE/JVT4Yn+D/fPpPuK1bAJ5y1+jE8Xw55g5bTpn4+PwSbxseaoF+58eDHHJZBt7IFU6Y+Gl9GoBrLPmzvIMf4hM8zxkVeIUtZOWv8su8jDUFAjzVHbHoI588u0VWZT3PpJq5vFpxa33eDB0NC64dHJ774ANvuPoA//Z7v4H/7J/9g/33wkGP6z0//Mv/nI+3Juf+o4v85//mH+Hf/9t/g81szcqy6/lTX/9tfOXmK/zEJz9MVeW545uEoSNnE0663gIju87z5LX7+cQLz+6f58pyxYMXjvgv/vE/ZbYkTqL3/P63v41tSvwvn/oMRZXrx2eA8BvPvsRPf+xz++btvqMDvu/rv5Yf+YWPcuP4jFqV45MTTu7copSyfx4vwmNXLnLzbMNp44H+5Cc/x3vf/FokF9b5/GcBHrtyiVQKL921Zu5zr9zm49fv8r43Prr/maEL/Dvf+QF+4pc+yq997vw9PfbAFVwIPPP8K696zEevXWQzb7lxfLL/3vd+6/t461OP88kvPs+P/7MP778vTvhrf+PvvarJ+eC73sQTj97Pj//jX2I7zZycbZm2Mx3sm5wueL7r3W/k1umWf/GZL+9F2z/96S/xnV/zehukiTSLUs+yO2C8vTVNVrapI0BcmEbn7GxksRqI4QBNcHbr1IYRJVOKElygOMFHj2bPvM2EYBbU1btmICBGmXBtOLGb6JXdpmAQP8XBLJTREWqErARtOTYCONm/fhc8IXSkyezkuyE2KoLtqCKe6pTFwUA921gadSvqcqm4KEQXWcrCsobHkY5KwlPUXM4UNdSlNMWTBGuEup3lvWlcmCtejCbq+x6vHZJN3I6zaTZV8aHRocTs0bUURNSsvrMNZdQVYmyNIpZXVBFyTaQ62aRSm/1+8BSBcSHkrhVbTcjsjG2DD47Y7fR+zTQgWOFYpRKGDi5cYN5suVOFs5RZlUSImBGMKAw9syintbI46Dl67DLT5SU3j2euH49MU+VBHJtouWK3y4So0RtrVubZGtGDPtIHICckVSKFLmYCLfivetD7bSItSmk0NbczoWkNTk2loX7WOMrQCglpjbwaJci0TVZE0cT7526FbZpaKqRiTYk/b7btWpNGC21m/ClaAdUrdSHoqV0XTr3ZTotHY9eqKHPc9CtnBiyzor2gllyI02LW6Ci+iFHpPGgUtAq4xl7Avjr8jpiE4qnOUTtBB8uN224mNnGihPOibDcsqiKW3FMtHy6o0OPpQ9xP0V1bJ3KF6AXXgevE8qaWwTJXgumUVJU6GaOibpTQeXzXk0ebeMfQQajM3tBL1wXoPDUVXKl0GvDSm9mEFGqZTcMggeqCrR1zRRP4WZt7nrm7dF2HdAMqHX1V6rimi55IoBMhpZFxtgysIFBblscQlE4qMXb768vFaOGQPYhWypSI3sJPVZXQR1wXwRvllbDEuYoPzgps58B5ajO5EMD5DnwhDh2Xrl01c5SUyZMjT2NzunLnn4+Tdn06qhOjM1craL1vgxZna3Nueg/KPQghrdlxcr6+FivUnQRc7PB+Zt6O9vjI3gFPgwVAi0TSuDWL790wJgYrqjWhsRL7nlB76qaSz86MhqdCGWc0g2aaiN7svItWG8g4bDFz9mKlmsW5c82co6376gzlkCJodqa/qcH+3DUB0pAob6iPa/l/VEOBDb3Yrf+w5wHCuTmPtH2oFfwqwrILCBFyItdEKec9ke4YPq59oyqkZl1fMVqdsmfvuKZrlSL4aroetwVdtBu5Alu7h7Kl/jbcshnYKKYBik0rVK1+MqSpGNqWmqGKmIPq1ilnoTCH9p5pDd++0fHEhugYbbG9d28OncQBESFJQBPMk+Lmgu6o3kUgBO6K42ZQVuo4uLYiHS1Yr4Xbx1vmKbF0HdeGjsui3KmFVBO1ZIaa8Wm0PKUAq6Bcr3fpEJZaKDWh1RsNP8/8do+v6kbHHHfMalJpbkVazFHEC7maxsUg90wZjaLiGh82+h4BUk2kmhFvIWvaoEQv/+rTaWM8nx9PcpE/576Wh2TJT+vz/N/rx+0/VPkj/p18W/cUf2j6EQAusuCvxm/nr5Rf2Dc5AH9p+Xu45pb8Ynqav7z9WdbM/P30Cb6xPMrP8+X9zz0mF/kPum/gtXIBqHw4v8A1d8G4o2nio7zCI3LA83oG2L3yGbnOHR33j/FOfx9v6S4yXQqE1YLkbcJwcdnzvtc+yT/65Cf2P/u1Dz3K73rqLVw/PbvnHasZNdzT/EzzyI3tXT785fOm4lvf/HZee+G+PVVNEP707/h2/sDbv4716Rn/6DO/wbZdqHHR4abCsOoZpy39MuIWPf/B7/v9/LEf/Gv75/n6J9/An/7g7+QP/E8/uG90/vC73sl3vekpSq38889/kZPJGpPx5IyPfP6Z/et5+PIF/tDveCeP3n+ZP/F7PsAnn3mRmitXVws+8cxLbNO5hcc3v+11/K63vJ4f/dVP8uEvPdc+TmV7NvHC3RM+dU9D8aYHr/HHvuG9PH3zFj/0s7/czhD4EOmHVZuY2Rm4eWfNF5+/ef67r3mQP/57P0R3eMRf/+Gf5AvPPL//vyCeZ164y89+5BwRCt5T50Ip5VXNp1NDKPfn6b1v5Q991zeiufBrH/s8n3/G0Kkd/3539DGwnma6GPiub3g/w3LB8fVXeP/jD5h2ZyeUdY5aldMbdzm4ehFRZbVcMo+JUpSaMhtXkTc8wOLSJbbP3aafPcsyM/SOruuom8y8npnmzNGlq2zPNkRnznd5TJRsYnZXxYSQaMtoMqGuVqFmD01P43HUqRJKwNEcy5oZgjlzm9h7xzqqOuO8ZdJoo3PpjnLiApXKdjNbk+PsNRRtJiHOUIPghVCF3nm2LpmZRa6teKkgjU+tZmZSa6UUswXTqnTOih6poQV/WkikgE14tVmmhkCtZsNbik3yY4hmBaotq0SNzFTrzqFLzObYV6btRKmWtaSaCb4Dr0yDcuyyOfftrJ5aUeGdTT1jiIZKmZUlPprduSgUcciwQMSTN8qUOobqiVEIfcugQDityu3oWa4i2Tm+cLrlCzfvcv36HVIqLOJFpK5YJmVdM+70lDDdQXVNUCuwLx0dct/lC9y9c2zFthcGr3Samji6DbGoZrzCrvpv9LJqzbEktYK7Fd0SzY5Xm/jaBw9LRWYl5dT0U3ZedNdozxXGRoejgrTMHYdNRQcjiDGZk1MIgpwVpBqyYJRpv18H2DpIHi7stt/anNsU9RV6MyaotUKyoq49A66AbDAzBRUops8x2q/p+TQo4chTJihtmynF9jRFKTVRooK3ibq/Z5orzrRrVYuFB1chuchUormWNVtiH3pqrNArErM1WwqlRJz6Roho9wWYNV6xpl9CwIdsBivRhgVSDMGQYE6qfrFAuka9rJk6z+TNFg3RduEWaFyqDTZTFnMd7ATtHcUbLV2r2S0HHCsfGAS6PiCSyWmg22bSpOSWP+NDIOrOrdCysGpSXGd1A7lSy4xoJgS1ossP+GGJHzpcdIQ+4LuAkKEkW4esjTbakdhcvvqIiNlfz9sRH0zvs6PNi3P7RkcaamuCcVvfnGqzpDYqlPhgzXcTGu+8IQT7Xdrjea3gPJJrMwlySFzQH6wA5fTWDUqZkWLoMLT1suo+88uHnSLaruucR4ovrB66n8OLV5levEOpiQDWXHaRmgtpyrAT2BfBa9NRl4LO1ahaLbvMGIZqPxscmlvzECzVSXbe5hmg3dPF0ItdiLzgUVcbetXcx8Ku65MdxGWNtO5+xm5T2TUADkO/aeiUd8TqCNVcN2szqjAgyJqHHZOgjmr6mxY6bP/b7rcWdShIo/oZLdUMO5u9vZbdK8ITWpuzx5utFq3VAm+qoWzVVVIycxRbymxgVaNjHoR1r5TgDTXevdc9guNxwdu9aBdOa3bs377rrD8ClERKzjABJ/S9YzV7CpG1Rq6HyGG0+0rPRj5/64zrrxxDhuHSRea546oDVxKnp3e57+yYrsyQW/BuN3BUDrg2HLDIyrLmpik29GunK/rtHF/djY6Yk9OcPDmZXePO2rUoDeoWmw7tKAKKTVgbtBmk23fjc7L2vPli8Cvj03w237jn6So3OOUf5fPi80ku8RAXrYG/p4h03hGGwH979gv3vlwcHfwriNBf2v4UsQmtZ84L1uQyv5TPp/+P6AUeKxfMmFSV5/SUj+pLqCovccpdxl1VDZhB0Cd5hVPm/fO/rbtK8hWRwBuu3E+3CuAcwUWO9Zwm9sDhBd7x0KOICD/2yV8/fw8CcWiLfjtCF3nu9CafeP4rALzm6jW++51fx//tn/8Uc7GLVlF+6tMf4Z9+5qPUUpjKOeyY1olFjE1/ECxyYc64cO6Tfv+FI/7A+z7A//TRX94jRAC//Mwz/OpXnkUxZGr/mmLkE8+e089e//A13va6R+lWPY+9/mHe+sbHrfDeznzu5dvnn5sIH3zDk7TYrP33v/mp13Hkep6fzk+wAO949GEuDiu8nCMvb3riUb7lGz7I//ATP/UqKuArt9d8+aVb+999yxMPcrQIRF95/cNX943Ot733LTx27TJfePHGq54resdi0RHuuXwef+g+gvAqROjpZ1/ir/6tH0er8uL18/cWELpW1FRVTrcTP/XRLwDw2ocf5INvfxO/+91vYXtyhzkV06pgpqPihBgCJRW8c5ytTzg4WDFtzcEoR8ed6S5vfPhJrj99nenuloGesslMtXB48Yha1maJmizIcvABqNRqdEIL0TSNHDhksmmq3POacZ7F8pAgMLEhScWVnXDbNrJSmqqz8eR9NE2G7wJVbUpac8Z7E5I2sr1lJTTEV9tGKs1f05nKE+cr3kNPYJqLORfVAtnOl8NoUmSgBjyeLlgWlVdryqoYrRZVagAfY7vebB/PZSKnEdp5D94C+RzsA5Fd02/MarqlIB5NypwSKW2bYNwmpjF21OjYHAjrboJoxYk6zHTBGxXJOWvAovdItUwOp00nUIWSA945+g7KNhnNSGb6KCy7yLo6ZDmwXSwYvSOhfOHl2zy/WfPcSy9RxjMeurLi6qoSOGW8k5CzCcablJOvUOuWPhld42h1wCOXLtJNI5ISESWQbKpOaMNfazIT9rWjrxlKwl5cLFhBpKIgNvja8fh9F4zm6BUdK7lkcy7zu2W6ITltkNC+ZXSUzuEWDt8Ha/ImE/66QWCtpp2ZQFxAFg6ddlQ4ywyRpWkQZBTYWpGngwPXBhlFTfAs0tzZjBbHvCt9BOnEMmJE8FO21+sUOQjUrWE6xvlX0xbVBFKp4fy+Mu1QozE6CzVFzaUwSDAKLIWCWK5GCPjOIaFYgGznjLLljN6iBQuPzWXfcOpopg7ShhKuNdBuiBYUvFZzxVK7Hmtt+qNo9yvRsol88KadaJornWcyCWkNjxPBS4ROyJIx120hi9I1NKBfDbgYmLaJ8WxDmmZKStRsxgtSMXpcVjRlmLMNrJxdB5pnE3F7hwsDrlshPiJ4gu/oFwu6xYAPQt5uyeNksRd5NqqUU0otFDXhe50Tm+MzqrO1IridvXRz9GootbaiEyemc2xWwNbamObFV0NMSsuFspbKriHEzA28gqq3GkiM8hRiZLVcUAQ2pxEJhryLOtOiiiLURgezYHVB8cG1eBczIJLoWF26hL5ywlQ2ZgbSNNP9sIQ84kIwsb0F/ZgFdvHUOeFVzMlQlSDB7qHS0JtW9DvX2VpFa4Tn3IZNuTmXtSagVmjabdMqtns40Ar4Vi416+s2Ebdmy53T5pCmVWoueM0o1ezBd2HJtbkoqukOyVjocKHx3oxW53KrAxV0X66dhwNLcdRCi1go7ZM12l+IEZew/aqzB9FUjCngBI2CzEp2hSQzVYqZIKjDdZ7SC2dd4aSrFEtaZZed5L3YOu89PpzTJaWtM/ucJw9SmyGGCG62XD4vQugiFyVyebmg73tm77irM8/euMvLmy0fefk6/emaJy8NPB5mrhXPdCuTjjdcna9zMD6Hyhmq1sqt+hVBBF9m5u0xMbX1rFoendwrrP7XHF/VjY6WZhHqMtU5yk7kpQY35q3ahLYoSTO+9xTUpqbON5pJxUsgZsiqlCrgzGDgjkysLbaWi7LgQliSauU65/Su0AUuXDziMzef5W/Vj+2/P6fMhi1fLLf233siXDX7v62He6Qnnyuvpi3tDulim1aAx/GYO8IXc575cf00/zOfprZb5X6WvJ5LfIE7ACwI/Lt8LX9Xf3P/eN/sHuFSjbwkW6pXfLDQ0RgCPkROp/NGYdF1XLt4iSCBl07u2usBHrl0CRHhsYtX+NwrL6PAf/z3/s6+oBfgax55nEthwZeuv/Qq5OdTL503bfcerrnNSTUqTZ0LZS585umn9z/Th8CjDz7Ai798SrnnMT93/cZv9ZA4t9j//eqFA/7Uv/HtdEPPPE+sTzLk0Di/sufhA3zf+9/J1cWSMibu6Tm56BwxJySfN2hf+9ijfNOb3oa4Du/PG52gnvFO5ekXzz/7h69cfFUT+ubHH+R3veONBOc4WNjmtjseuHzEajG8qtF665OP8L3f+l6m7cizL50/7moxEJ1jO55/di+8fP7/9x5B4Ymrl/jj3/pe/sXHv8iXrt9idyq//MJLPP3iy5y85628/3UPEVzLlhJDKmoMHD10BR8id1+4Tk4zc0lcunzEoIGz9ZbXHx2x/tRX6CePlEqUjs26sIyHbF9KkAa8wP2HV7h9fJ1yAp4OlwSp1TZApU2WTQSp1bI4RKzUW1085Oxkw3rOXL58ia2ckTezUbSq7APVYtex45qXUiiaQDPqIPYWglhzQfCUXFpujBJDJLcJKR7TvFTTAnqwoLiq+w3KtY0uODFHrQyhCl3ocNmRk00VqyilJEOsnDZKXTAmQ1HLVskJ1YRQLePIR0LscdI1VAiQtLcknXVGJYM0WoFCKRnVGegxV6GI8x2jc9yJiW1UtGsuTmLTSkGQ4AjBN6qIZwjCnHNrGMSCj1vAr5sT3bjmkhdC2uIWlWX0PLI85HUPXOH+zuHGU168dYOv3LrJnbsvI5vrHA0zrz18Prs3hAABAABJREFUmNcdVrbriXR2A3/jGNIxZfMKqls0d0zrDfOy42i1gKMVpzdvWziqCj6YJ5izSsPsi0UxBsv5xPtVX8GoeXuKSd3lXYhNl+2jpEYbINlUFHQ3HVfLGHI4zPrAUD4ZQFbWTOEs20UUWzs0UsdkBT6Cj4IcWXFJcBAFHcx+lqnC1gIHJQCd2Ivt299nhyvBpvItoFq1ol2FYO5oNemupIVUqbcKdTQefXWgqSEjJGsId9bE+0JabNDgO7wTOoWlRJaxo+96s2tHCdg94p2zSbIqxB4XFziNeNfh1XRoFnKHZZl0zSXMq9naOm/BvQc9um7UG2d0KNfMEfI2wWQZXVUFLR6ix3cWUK3ZLJSdOmh6EnWYJm32RpMTR3Gm6YiLJRJtuFGnhCuCl0B1pVmLOySbm5rMis4FSZUAuEZXFq34GlphGPDdstHjrNlEIY2JNFuzWmdDNajtdFEQr5ZBRMKr0VSXQ4erivdt6i9NZ6K0wnuHuBmd1dyyPLswIxWH+l3GU6Y0lELaa95rGyvmKuZMZ1SqnUdXrBHLpeDFMpWSr9aMuIAGMQrvwrLH5mkmz4nFomdxsKQrHWPy1OMzNuk53LoSZo9mYG7OiGczWoW4tNwh1ULZFKQITiM6GSLpMMqga++Vpl3RmlEgBDNhkay4YmgpDSFRMQSXYvpG6R2iu1DgRo93sPN81kY73kEbYmnsTdQkoA05VVozo7toXqAiLTB1Z3Tl1TWXxp21tKKuUiWzG5V4mp350gwKdIZy2hwac6Oj0fKrojcbaucgYfdUBxordWxmKlieItmyEovLpkX1rRnBHBOzF86iso00dK+hNULTrPqmWfJNG7ajf5tWzKvawKfpkYZacWmkrs8oq8qiCxweLrnv0gWOFgGmLa/cvMNLd25ydnaL5fo21w4zj1+6xCMXFD9nws2bxFfusFjeYqo3mMsE1VPqhJcDVl2kLgY25RRqwhWjfXpPy5D77R1f1Y1OdUoJldRVagQsPsto/aUQvE0DSrWLdUetyNkWUx88u3BAhzldUQulWsDfHnYH3hce483uQZ6/p3E5oOPt+Qq3b16HmvdNxwEdX989amZu91S3/174IGOyxWR3vN89zhP+qsGsahM/Wy8rizrsf+6Qjj/SvQctlU1d88PlUwB0OL5TXs+7uI/PcYcvNEc2Oxtpz+0Eu5ezZjQoL2/PuH02EoLn0StXeeDSZX7+C+emB845Ytc2LZtnEZzn+9/zARTH/+49v4Of/cJvkqsFf+0O7zx/7pu/k9g44/c+9/e/7xuJwVOK4vvI6sIBZUzNStg+n2HomaaE1MJ/909/8lWPUEezg733+P3vfC+dO6eA2EtVFpyfO6qQbySyJNbTmp/6zKdtyCLC6y9f4oWb5+dMx0Q+GXnl5Iznbp1///DiJQ6vXePTnzo3obDQ2ciUlF/5whfOv18V36YPu+MPfeg9HG/OKYROhM4HfOy5vU587tnzZtfsioWf+ch5k+q9o4sdm3HiB//ez9zzGswB6d7jG9/9Vq4cHtgErC0MWgrXDpf81K/9JjknfuCb3s2vffF55pz58Bef48bpBlXlH/7qJ3nvax80UbqKTVdiB13g9DQzHEQWRxcY12d0Bz0XXvMAZy+dsJw6DqaL3H36Fn4WJIMER8wLtq8kHN5C7w57chG0OILSbKJtfO6Kt3vOge98K3oCoevJybIFtqcbJCtRHSc3j43qURQXAmVO+M4ZtW1h+TPTOBm6WuxedyqUaSYGR1JBszXZ1rzY+lC1GA8ecxecSzIKZnCm9xBrNEqplFSsMGni7NooUTmZFbTzFS0z7BKvWzaXViFlpdQZ0ULVYo2UF6I3W2khNBZKanpByzcxPYkSfGxC32AolBNyVVTdnqoRuwhRSEs4HSp5R3kSE5maO5DZAXvnMY65OdJFcaRaKQ6ic4TgmOfMvD7hsZx5Xe2Yxw0vxjNWNTIppLOZl4Myrk8Yt68w8BIPdNfBr+kWgQvLzLKbCdMZi/IV5ukldJ6pmsgopQjzdsN6WnA0BA5XB2xvn1pWkOwmjY6K5SmpFiqFRDEjll3n3tA9gk1nKcC8g/QxxC64PQ3OVcU7T/Wekmy6akim7lF+F9taKOAXihsUnJJOZpiMTuhwRsOMVrhL0vNwyo3A4CE7a3asM8WNjXrS8jLqRtGs1F7RhcAQcBE0sA/itNyZSpnN+a4mG86ZnXamnhUySiJTspJTJfeVOlj8QMUKaKc7A4VmL+48MTg6FXofibG3zLcm5JZ6HkhYciYnj24rsp7xruKS2nvLBanmlOC6ppVQJVe1rDsK0hvNq6RiTU6puGBFq6sVr7uA412+mEKuTU9phgTVQamCCz2xGE1JG+3OZXMg06kyb0aqNz1DlUotiZIt3DmnYll8Ta9FM3nw4gnDuUta6DqC71H1jWpazRlMbWChxRqoPGeqOOg7VB05F6RkfGwoSaxNJF7bkFHoIsS4oF8MFgjasnpEjEYbo2WAVWcIu2uOcTuNoQsOQqBUpUiiOAsTzq7ixPIFa1Ukm3pLd12oYGhCnpm3Z4w5U/JkzaU3gwonQomB4pSsELsOtyMQ7xDgONANHVEC5eaI3im44kAcOmXmTcF1wXLHQsD7QKkVLYIbmzymBqPIjbSMLLs3wxBwImSbQKFnO8slQ/7Qpl+KDpVmVtByatwQKZtkLAEH2h5zlymD3MPwoe0B2qhjtFiFzlChMpfWD7Whgrb9t1ENod3vpeBGacYiDrzatafYfSxANEqlTMBMe+ZmU43DR48frMFxUWxQsTV/TAm2hokXXOcJszQ9UkNj2/vy3uFLMxuJQgmwiZXanEi1NTtIM4holMJ9A+T3Fl6GcJX2HhVImSvzlsFDKne5Md3lZd8xs+I0VXKd8NsTztavEMqLXAi36foNRzESu0OW3UzNp0R5kYPhBep6oqvZ7PyrkPJoYaTeMcSO5DxVckOdbe/SV5c9/5vHV3WjI2ITquIrVYpd5JoBozQUtS65aLEPtoDd3IJ43yw8g5ECqhBdS8luv5PreUMizm64gKcxwTgk8rV6zbp81+3NCw6k5+v7J0nzq10hxmnNVjDyZjue07v8Sfd+ntG7/P3yib2m4Lvlrfztck4ZU2CaM6qFrZ4/bsTz7foYKoX/Ts8REFAmRu5VFP1avc59ErmbE79252W2jVYWY8cDly/v+hm8c3zT274GfzCQ1zO7+TU0+nvOiGWqv+r9ORH+9Ad/F3WT0C7yZ3/n7+Hf+Ts/RCoWvPeH3/87WC0G/vuf+cd89pmv0HUdXoXvfsO7zWu+c8xkUp0JnX/VY/97X//tTOvEH33vh/iNrzy9p69973u/jmtHR/zQz/wTPvmC6Wmcc7z3wSf2v3t3s+EnfuFX+PbXvZkf/NV/zsdfNMe0S8PA8k1P8fydY/uMgUVYcLi6yBfPRl44Pd1/3w0HbHTg15+9J2PIxBukaeLXnv7i+XnoPP1DByas3Z23VM4XV+BLL93kI19+gXc+9Tj/5f/jH/BsQ2FEhG4YqM7zMx85bzyrGk3zB3/sZ/fGCcE7/uz3fweXjy7wSx//LF/8illxf+jdb+ENDz7Az3/s0/zcRz7Vpnrwm195ic+/eB1V+MgXnuM/+o4P0oXA09dvc2PnwuaEu+sz/v6vfAZFOFot+X3f8E6jnaRCqZX+YEEsBSbl5U+9wqLrue/hBynbiYtXLrM93eCz2R+7uUBKqBZDME4zN+++glclqzZ7XAtuix1Gd9GCOMg5060W9KuBzct36LqAU0/OidgFask28fTOGrOa7Z72jrqKhlDkGRHHanGBzdkpFHNvskW9mCuRN5qMuNZoNVG6eo+sFhx0K9anJ4zT1LQbO2MESKk2pMXjvYBWS+FW4zhIE9KWWq1pTJXE1K4FC1kTZ0Wll0DwLR9FzaRBwDZozBI/+ECIPRqwQjMrVSMxdMw5t816oiMaKtQHSihwMJDj2FAbE5dWaJS1VsxZXWKJ5TjTSBmPiYq2EEHYpJHT01MupJFDPWAaDxl84Eup5ytZWQTlajrm4nSDZbmB+DWZGaeVlCbbsHymi5nebSnM5F24KZ5aMnPKTMEaT/EdmmnCYnuNlZ2JTKW4XRxyPZ/GNrehBuGYKLs0zpm0YqNifPdGd3beNx78zoXNikGb+FZromOjFEVgLNR1QbI1Jn4Z4dRG95VMWAZ0U2CySX6eKjWBekMgpHMwWuYSrXCVydn1VOwxdaswCDI4ynreh2GXPFHqtNdLWulq50Abmck81ioZZY6V7EyLkkIGvCFktorZseP0YYQnFwK+7wGjliIgPljAdYHgbT/grCLF0EXdpEZLAxfNrcn11lTmbaU2G9qAR2fdo7Blazof30dDKOdi5hGtmNwVtlTLoVItVFepTvDLJbE6is52PqRQ82yPD9QpU88yWbNVPAFKSdR5RhsV1wWztA8hWEXXC4vLKzMkSZl5s6WLPbielD05VWQ8s2HqrnlyVodUBQ2Rw2uHSBeZ1yP57BQt66a3ceAs32YIAyqmeTm4eEB/cEjse8a7p2xv32kohA08SknNXrrpY1zTdWD5Nd57isOy46p9OH5Hw1U1Gn+tUJJd26XunQK1zKRtpdRCLZM1vdLQiIZmoI5SzN3Re0PZNtuJrJXFquPo4JBQItN0averBGtcU6akGdScNvPJTF5PoOaKyNwKbbFMI4qFEYtTKFiwZ+zQ0Wi6NVsT5DsL8666MxGxmkFFrUnqfcvAcfjO1j0LwjWUdQ/k7KFAMyQwC+e2V3uH6zriYQ8boWxn015SjS6ItOa/IUTJHkvU0CP6gEYPwRgExSuatA0rLOPHFKfS/m73jV8ZukIS6onRPrVazSHZUFjtHGXdWiM12rG6ikweo1FGfPG43vQ5uRe2XTFaojcEcEdFdO5c9mEoYgsGDr41O9p+zqiKc55Y33yFA3eZw8UNppMjltKzLgtensGHxEW9TdDrBG6ymY6JZUuXV3hNRJcoOuPTGUM+o9TCnIpRbAuUMrNNW4SOonW/RstOe9tMU367x1d1o6NKc9zBch+8o5BQUUI02ouZjjTYl3M4VNWg+to4oj4YMbvrPHMqPFuP+XvTx/bPVVTJNfMcJ//Kayhk4Muc3fO9ytnpKX9Nf4U7nE/x/7T+JB/Sx/h3eQcf50VuM/KCHvMnph+1CVn74A7pUV/5cj0Xrj/CAWM9pppJLPcz8AojaxJ/ip8BtcTb3fEwB3QSuKYrOhwzlbvM/Mj0DEzn7U/nPatoQYq7aWiplf/xn/9ss8HUVwnfpXjUxVdR0nbH933t1/Gdb3pnY3sor33gId7wwEN8+oXnqFr5rv/+v0KAVM/NDP7r7/pjxOxQKmkqXLh0yHiyZUyJe5/iP/lffhiA/+zbv4/X3fcgn3jhGQC+/2/+XxHkVY/5F77x27i0WHH/4RGvnB6Ta+HHP/Ux/t+f+TjpHvTpNZevsVpc2P/7/a95Hd/4+q9BDgKH+Rw5esdDj/OuS4+yvX1uILHqev6td30QqpLzOQ9x0XX80Q9+HX/7x/4Rz798TqsL3nNh2XPxYMndsw2baeav/79+1nIb7kH43vO2p/jDv/dbuP3SueEBwCe/+Czf8ef/L+a2tfssRHjN5cvEIfLmJx7lS8++hCr8F3/zR21Rb1M8gO9895uYU+bzL5qF9XO3jvnz/89/AsI+DwjgBz70TqLzPH3jLgD3TTMuTW1a5FhdWDFOW1aXD5jXE6HrWFy4wFZm8jxy+soJrjgGAoulcP+TVzh98YTtyQhRWAyRPFZ0VtKcib6zjV8g10yIjsVywTyPeIFpHFkdXbRgX7XcmayV5eEhUivj8SnZiNDgm1Y1Bup6Yltsctqves5OT2Eure51Jl5vU1VjZ/iWYdJORLWiar1N3PfQAxwd9ZSXZ7Yna8NIvYnOk7aCjIpUE6AXVaoKKRWkuWi5YoutKKYzcWa323UHps9R18wLauPT28QtZZvLO6CPAyF01AppsyXVra0ZVZASrUEqlc5FlmFoYlxnxa5aoS4+471lAwVvWRW10hogdtmEVkyKOfBUba9LwYnnWBy/utlyqcy8dr7FsL3IwAFT6kjeE93MPN/g9uYF0uYVKCOqmTgsuDhfpdSM00oQaVoZTOivsMvAmceZjUDeJHIrSLwajUjVrMEVe63qIUtt62cTbjfhPK0x0FyQ4poRBXZuvOyLEuc8IappeQySa1m6TVfjadNikGYZSxb0zFA5RXF5p2lJlLSBO6YxtHYrUynNpQtDdc4AlRbaaQWRzGKOgjgr6kqhTBky5DShNVGZKUxUUqOr2e/WQ0NQyA4dK8ym/DIkU5uWopJ7eZXQ3SzmrQhO1YpPIUAw/abto3ZjOBxBWjaPmtuVqIWHOgRXgFrQYBNhF5o9bQgQFPFW7PpZ0XVlm9bM6yZWcNIKzdaQNsS1oqRSUM17y1v1zcSg64kHS5izORpqRKnMGcp2Ng1KUmSsFuQbHdJ5K5ro7e9dtMcrlrVXpUAUDi9dZZ5mxvmUMiXKWEl5y5w9Zap0AaRr9CRvJhASZB/AGL0QloPRE8dtGyL6vR22b8Ce7wJD3zEslywuHIE4Rj3ZMwIcYpbbOe3Xhd29jW9FtnfmYucCs2xIVcyFq1G/KkIGihoKXXXneGnXkPORpEbLsuHCziggQe1MD9jGmy52Fl6MOYy5aBqPUiplzIxTMhRknFj0hyzvWxH8ljxWXHXEpWUpaYI82j1AhZqLif6jx3UtzDQp8zrhnaO0xgcBh6HzLnbkUm346gT17d7XakhnzQ21ddYQZWvwbKFzSDGkRbRdd07ZmV3U6qhZqMWxvHyR7r5D0jNbyqRMpZDFBlu1ZHJJuOow+0qPRkcdlbKdkK2gvjVEbeAeML2jE4eXYLk5GLwq3lw4dVILE867oVizIahYrk5WiyNoK4yZ8YidYyJd6PAE6MRMKr2D4PG+It4a5p3rnGu0yJ1uz4m5K4pK+57dkpXE7ArHdeKFzZbHuMVD3YD6E/r5lLv5gNsHlVU/s+QWZf0cZye3KNuRSGISpc4j1AxaCEBfCqmOlFLMea6KDcXyyCSVad5ScsYVy+XZOSL/K1L3/83j/wfw5///DhW70WYSMwn1zUpVdv4ajXpAoZRszcCMhSpVbRPTXffbWRq98/ahFvZUNLDmZc6Jv7H51Ve9BnOvn/lb+pF7XxleEu+TBxg4RyaysYPpgG/h8Vd9f1e+DgT+tH8/75IHX4Wk/ABPUTihcMrAxPfw2Kt+/94mB8wNLsiSb3Gv5Tt4zf77u3kf2Hn6wKOP84arlxH3asvkUiuPXb7Csutf/X6dJ3hHHwPf/Lo37b9/dXXIux59nC6aUUEcIt7Df/09f4SvfdTQlVQyc8moKpdXh/xb7/tmXnvxKjE6FocDPnhyzVy4coHVatngYNrvFl5z+RoPHF3iP/22P8i7Hn1y//3dYx4OC/7o132I11x9iEurS/yH3/hdPHp0pX0i+qom510PPsGf+/rvQPWc4ubUERjQjePOi+e0teAcfRHYvpo255KSNqMtnu0QYBHDq9AbMKefNz35MH/y934jF1amH6pVX9XkAOSUmNZbovd807vevP++KqRc+F/1l7XSDT3/4b/9PXzPt3ydPUappFyMqiDwPR94O+98zSP8wIfezbe85cnz56qVXM6v8ieuXeThq0evosIJSqCiJZOrUgi4sOTkdOLuyRmbceTu3VPu3j1jO1d833P14fvpFgNzymw10V1ZIIOjGzzhyNM/OBAvBiqFuYwkP7O4byCsHDMTZ+MZU57R4KhaWJ/dAZ+RoHS9Y+gcxzdugav4PhK7jhgj3TDY5p1ngkAMgcWwIJ2O+KT7EDZXMXc0MUGpBerVttnZ4l6TbZSocHI2sbr/GtoHxprZzJmpGLXBKGBCFNNGSFU0ZxMe58loaySCqwQn9CGw6AYW3YohHkDuqNkZfdYZ5b6KMtdMziMhKFE8fTeAt6ygkmc8lc55Bj8wuJ7eB6KDzkVW4cgC8oIVcISIK44V0ag54pAQLPVbDIGUYHQ1EPZOr22aHlzAh5YArspchRs+8KXQ8ZU+crzsKIMjuIzkNQtGVm4kbdacnJxyfHzM6ckp2+3G7Pyb9a0VKxbCF1VwtSCNbllLYt5OTE3IXbWSa7E1dEdLExPUGpurUGqmtmaEluq9R53FqFP70D3MNW3XLFlRfh6Y6tUTkuBTm7eqULdKWStlbBqrfhcM6i0Ho3pcCbi6IBD3xZSRP4wxE7D36+eCW4PbgttWZCw4KYgR/FESlYkqI3WxJfszsluT2VAYW5Nj9FlHMJ0pPSF73FpwcyAQifR0dAQJeBesebJfZOe4t0MorS+su9NFnibSdoumuWnRTI/mdhNgb5EN0hoU8eCi4Dtn6FfYhVdi1NQYcNEEU9r26DxOiChxGYiLaHRCL3TLjriI7Zo0hErknKKjFeoM9ayyfWXD9vZISWazXbMF2FY8tRpm1fWRxWrBsFjS9Uv6YUXsV8RuiSfisuCrM/SgBnSE02dvM904I9+dzf43VdyU6XJmoOByNfvgbOGxNqU35zbnHHkcme7cJt29hctbhkVH6Dq87/DS0YWOEIVh0eGqI4+JPM6Md49Jm23TR8je/th5bzqiXY5RVaRo238cSETb/RtdpXM2TNjJPwUsE6tp8UQ8oesJXW9UOAUphaAQgtBF136/aRG1kkqC0MJfFx1+8KhTUs6s11vOxpHSBTjoYemZ00jSQjjs8EuHdgX1hdg5nAetmVImckxw1cMVIfeZEpU5VCaXSDFT+gq94gchRgidI5WJQobgzBgCMbqhj3aeQ0BU8WINm+6Gl41mRuund6G50rQ7NmeSRvmu5Lkwjpnu4BA3DMzA3AZv5oymLbBWrFGqrbmultMoZFypBDxRIh09XeyJBz1hFa2BqYJUCxZlBD2r1K1dW7QVRNp+o5VmlFHxeIILhFWAzq7fqJGFG+j6Hr+KlqOFw1fhkPgqk4udfbQ4adabuya6naqdyY+289LWjLkmbujMF+rIV8rM3d4zLYUcMxvdIjIhmpi3a9Zna+bthnEzMk4zc9lVq+conKPY8K8hS7S1KGf7Ss0BMmPBtkWNPv7bPb6qER0R1+gOBq3nUgkeXPTU7Bu3t01Ia6XqRFUH1W4Cy9fZaRwUNFognygPxSP+E/fNFgrnhCPtIFf+Qv87bCpblD7XZvin/EX3AQg9IfYsxDPUQ76FN/FgvkrSRGne+Ue1wxH4Pnkbb9cH7Y2o8SmrCp7AU1yllMS/z3vYsKGQOMSco0TMAvYt5QH+IhetaBHfpqHW1Re16WsQR6qZD8nDPOhWbNzMdb9hPPD4RaAbIg8eXTBaSvB819e+E8GamME5Hrp4iWkyobarGHe7B+cLwXf8qa//Fr7ldW9Dq7LqB974wEOUUlgcLHHek6aJK6tD/tL3/hFeunNM3s70/ZLtesNBv+Brn3gNDuX47ilx4YzTS2UuCecdf/n3/jHmaTaecnRcPlzxxIMPsj7Z8hc+9J28cHKXPGdKKYTeuMJvvP9h0namTpUnD6/xH33dd3I8bUyD4dye9vXw0SWWseet9z3G/+kbv4dSCxeXh+hY8ChvXl3j//C+b6Nq5b4rF+iD59AH/vy7vwnEmy0rEec9Kx/4cx/63UgPcQgMBwPf9t538O7XP2aJFl548PIRwTve/dRr+Ivf/x2kUrl05RJn6w3/x7/+I3s0SkuGtGXoPH/me76Z3/c730uekk0NobmPnTvxROcY11uqc/zAv/E7+cAbn7DskGo2oOTMGx64QkkJzYU/9IG38b7XPmRc5KZLQQy1u7DouXK0xC1X/Kd/+Ns5vnXbxLeYSDjNibPTU+573UNce/IS8+kZ4/Ga8XSmqmeeEg8+9gB3Ts5wWqlT4eTuCJtiAb0e5jsT8zQzhIhfWUPdX+vRI2G+VbnvifvZbs5YHay4/vINrr3mIcbTiVkSiwtL8jhz4eohh6qUDGm2a6rmiqMwLJaWZ5Mz6+M1qUzEuKN0lL1tK2qUiApUSxRttZ8apal12WXO1DkjMSJdsIkotuiC8aedbxSS2c6ji9Ycx2SDgW4IdBpwxeE1glpDDxZqGYKFLaoqeZ6hwsFiRZqT2WrXQp6VnRrVKFvg48Jsg4nNoMcRXXO0igENjiQZPwSkJJalI9KE9ijONz2Eb4UrTYuijcONUQmjNxm+czTaB1RxFN9x3C05uryEEvFrgIobIGbHEBybkigl06QwzRnTqGBWvCoiFSeKl3PTB3IhOhMnF53tORVKsawgOwd2HyBQnFKk2vXs1ArwYHbcoq6Fa1bUa6PpNb47bdN3AM4anmzTcY+3DbdNTM0EAPKkuE6IzrQAMkUrDILHx544dObiVqCuiwl4i0djQZM5LNXZYCJtfGGpAmuB1HziXKEOmZITeRxbs7cLC3R4urZ3GBNBUoQzqMUhxebyNCc/SARVglYLIdx9GO06uHcm08g45myWM6UKNUYkBrOWdpglezCxd4gBSY0RKKb3cLKzp7UMk9Im5fZ61ahlJVtRGdpnUG3fVtdc2RrrwokVN75v92dDG+rUhPLbSsqzTflb0Z2z0QRV3b6Y88EahirmXltpjora0MtW0O3ymGqt1O1MzRmcNL2EuUu5bA5+4gUJwUwwXNMBt2T5xWoBVUlnp3gqcRBCb9bxiFhA73LB4ZWLSJkpqTCfbA25yyb0d243w2+aHPEtOFLbJH434a/WkKrFGlAtq0scdg02BieyoyrdQwVsNtNaC1KLIX8Iw2KFC450+xYlV4Ka0UfKhbkkVkdH9G5JHrfUaWQ+3TCngtRA5zqzLo6BPM5szjb7jB+/cGRmxKtZkx/aheOOOrr7LljtW4BxglrJqRCWS1uLTgp9HJBU8UMPRSmpwGTaOEPW21Xs1Ix0tOCbs1hRG/Kay1sr+Vqz0wpKuybZNRaYzqyYNth1PXS9mVapIdC15bx5cc3cxAZqYAV7UNOAhsFqzoDHJxuSiAJbQ2zuMZ5mz78VQ3doWT3irDlT2lrWiKpoywrytncFHHLokD6gxXLeJICrhaUGohSzDW9f59byDYWVZqzT7td7GWJeLcVgaHXD5APH3YLFqsero06FC8Gx9Oaiui0eSkbTjGLskSINjNi9P6MAmW6+fYLSToH3Vmepipk5yDnVVvft2L/++CpvdBo3Weyi07K78ECcJeHW2fielGJomSipzFRRXAfRmdCtzAm8ZQREDRww8KbxmoWFOTXb0QpP6mWiur3X/s5y8M3xfrowMPQDJbfXVjNvjQ9j7NhWyFZzeKlVeTeP243WcMFaoeTClLfMjDzOQG5bD3i89NZ0eMdlgWsu0DB/BEfJee8fr+3uCMW6/Kec4zRM9CKcDIJfdMTlgrkoTgI+ex65dJnY9USBZYgsfMewDAx9JKij88Zf3gWXrYYlX/Pwo3gVnIvUrLjojNozGUXI+cDR1HO0uoY7DMSup1yY8EE4PTtBC3T9QByWSC6UcSafJUoqvOXKo7a5dR6iUiVzdnJCDD0PHB5xuTuwBUyUg0uHnNw6Jq2TBZKFSFx4Hov3MY+z8Zdr3Tc6tVam9ZZBhScOLwFmTlFSosyJC0TedPF+iihx2TPljA+Rt1x71LjrMVC9s7C2DG+89og5JB0Il1/7EN2Nnit9YOg9ITr80BOGJaUmnnj8EV7zpreyvHiBmy++iPzgj+ynd48/eF/b4OBoMXD06MoWOif4ISIIOTXNWbUi3SW7pg8vLHnHG15DHTNlntFSKGmmpmQNvjNq3Zsevs/czNpExJZMm+QkVfrVEe999HFe/vLTnJ2ckiv7KVD0cPvGDY6XcPnoAD8FOF6TTkZIketPX2dwkUtHlzjZ3mC+c4YTWB4tUS0MMbK4uMT7nlJGtnnm8M0Pc3jfEccf/ix3FnD/G1/LyUsvcfHwMlnh9PaGkgVdLlAH/r4LpM2G6dYpiwsDaZ2hKLnx9+fNlgsLS9heXVzRLXq22zX1bISslJShQkrWxEvw+2LP6MBGz0lZca5AycwlIcESyGc11yrjnbfN0dMQZEfsBkKKRNqGWn3Lu1GqJkRS+1kh9pHQ9TTSEd5HVITtaC5xdjubpbULZhed00ythXkeLbRReno/NIFmxIeOGqB4qF5MBFwSQxYGH0itSNv5jMRGTfDO5pKNAGbnQ5Vc1GhjpXDooF/01EXHzckmrnXpiFnoJmXroPoerYfE0BGCswwV2ZketOLTe5y3TBQXPLaNaXNGs/MYgmNYdUxnAtkY8a4V54bI7KbdkBsSpo2iRZv+u2pflWJ5OF7RqGgwioQZMzRRN21SLuD7gNdq9BHK3mq61ErZVtCKW3lcrsjQ7J17EwdLSznXBNIH8BWZq7mobU1YbLoC5RxxUqOrdEKqM9Un0jhZKCEZmvzbSUsol8bv1/OyTKu5kKqraKhQXQt1hFrENF7F4ZupgbomwWLn19bscVvRdV5wGbfHNQ3X7rpQaU1aM9KxIbntdIa4FMymXYwilTMuOKM5TY1SFNyeqqYqJl8tSp5GyjabjsBSs6woytZod4MNKsucTS3aJsNpO5njWSl7ihtiaKV407XVajoNsDDxmlqj463Vt4BHMzvQWiyksl3HTrxZwjtnzVewvL7qTPfmg6cbFvSrBTmN6HYkRk8/DKbZbE1OXFzg2pvfxPLCIeubNzl98Xm0wHi6NdpY7CzHrxajXwKIww8LGwi094eClEpNiVQKJQ5oKg2x3tkiGzIvsrs3aMjAjqYFFDNfQEzk3R0cMVy8yHY7o9mCx11DKOtmyzYoi9WCbrGgANPJKTlXZM74UloWoQcNlKnY/TEE1AMuEJe9eQ1MCbfoGC4fEhaRzfEanGdx5cBME6qSZzh56Q46V2JQ+gsrwrIzO+pccSWSj0fqxgbXu6GhiCN29jyuC8xnW/I82/u2CVfLzdL9ureDeJ2dsVZUq2lkxKMxkEolq+2ZtRitU2h0L2cObP5CwC08noifwWlA1PQt1QOpwmh0NOfM1tlF2dvai3h0stwpvM2FJIjRIOs9ayDF1rDRNE7ixKysg1FLa4HqTVvoBYbq6MjMDSUU7xtCe24p7Z3YHKp1gEJbL2pBcmGJYxE7xqP7uT0p43LFGB1OCotUqK6jCxHRBaFbEpyd24C0N+fbgN7W2pKz0SWdqZQUaVTGDB46H5mdbzvEzgiiTS1+m8dXdaNje6IlA2uwaVL0Yd/lVrVAQF89NZsY1TRrrWNVoy+IF4KLzE1sHPpArYXgPYmEBIMhS5pto8NQJE/Aq/FftY4UdS2tGCjVaBDObGJ9cA16NG8c1GDkWszhKZeEzolURxIjmQlBiNIj0gFGRXHSqBQtTMXtdp/mHFdzNUQnmNlC0YSWjCMQpLaU5jbhSMXEnyoEAl0IJjJMuyRkNeqAWvMkIpTsSdXcpOY8mre683tos5bKfDLZVC845jsToVFINFcr8lJCiAy+pwZr8Da3z4wjreDxTTulxL5nnhNpnHGNf3t45YDjV+5QppkqEJYdpzdPGI/Xhngg4IVpnPHikWXk4PIBxzfvUtbZKF3YVDl22GJVKqU2fn6wKUipFR8CZUqNJtPGoCGizqx8xdum66LDDZ6wDNz8wrP4XBicowuOxYUl6jzzNFOcJx5eRQ4eoPjAdn5pfz33MfBnvu/3MCx7gvesbx/b5yoevGO4dECeM+lsix8G4+7PABXvhLSZYDa3o+C9beq7HBrf3H+cVTdG36FNbGw6axbFnjE5hqsPc3HMjNsvQjao2amj3NniU6WcZu6cjCy6SO8ELQWyZ9kpThN3blxHstLFgI+C65VUHBtXuf/RB6glsz1VYg4c3zxjezJxMR5y+4U73C2GinRxwcmzd1nMViBvX7jD5UeukMYCruORt7+RfDpy/OwNxmltHHUimmemactwccXi0hFpmsinBvfLTuCvNpmuVBYHK7brsXG1rKnMpRqnWQQfIuIjqXpOE0zSWUjrVNCU7b5WK9i0OnJxlOqYsxIw7ZG4YLcR1c6HCyZClWjFSGNVGrpcDeXwNrVVgg0vpKI10Q2O1DInPKY1BGHOxexIg1CozKUgQyREzyJ0bEthUGH0kHf87Hu0Lvg2VGlTf9c0el7UsopyZlkL9ztP6iKbkpjLzKwTmS21OnzuDZXQjkKw4ruaPazDNz3Wbnhj6xG1mJaifS6GJFWqCHEYCDGS56mt+NmoT+p3J8z2PKfU/aSa84n3Tlz7/yHvv6Nny676XvQz11p77wq/cGKfzuqW1MpSKyIkgQxCZJtg4wBOOMAzYBsPXz9f25hxbTA8GM/g4UCwjQED11zDI2ckSwKBQDmH7lbncPI5v1RVe+8V5vtjrqrfOYb37Punhjfj0Dp16le/ql17rzXn/KZRkaiQahHWGOu9FMUV3VA50LqmOiFoqAY3ihaTH2dL7IEh4rPH54ybuBrOma04UMVhDYlMzRDCOdOHIJYzo0lhWkspsQFcJhGXAzlGxn6oIajBLNgrcu/bBteYUNn0BWvqiRWomsyaXzVZ6GiyoEGniou2ToivRZLYTLh+M5s/tj0VayS91OtQNy5fpVRUKtu17WpzZM5W9XVj2aBtuFpUJ6yZc7ZP+NZcttYU21Ldr8gGQRQ1K9tmNiGNI6XPFaVQfCOEBlKfNsVgipk4DJRkDaSKOShqrtNib7+jkDevrZi+puRsVsjiqxjdaEt1vE9Ja4G67b0S7HsrxfQO5qYmhGlDCIG8OITUMwmO0Da0XWc6x4rKNTsnCbNdiuuIpaHvi7mOt8FMekLAiVKG3nwA6trUNKb7ciHYHZTt81kxJEiMUDZG42hFI52z87xumNYsFi2mMUTrR82max4j7J46x9aiJw5P0ojtdSoFPw5wWKxemhmLpZlMIS5Ng9WYMYuukXxnKFc7nzKMI9I1dCd28MER+kRKibgc7RyPyjD0SBTarqGMmeFghawUFyEtIt2OoF5xs452MsGNmSFdpx+WJvQfbL/SxtFOWrrZBHUQVxERc6w0y+mK6OQ6LHDUHDVYa8TYoMZSh+puo8/JCKnun2sEiII1z0UpEXIUZLR1yVdLXWndcb2PWWDTmI6H2rwSS433Efu3YT3Ar+tLFahUrNkantFRig1sSfZ+46iUmcd1jTXcmpgWxwqlVBdLV1HPjU5HxPRRVMtp1AY7qkgubIkwbTr251usxGrFJBnnEjknFknZwfat4H1FiA3lDd5tfo+r1+B6jFPpFhVJUzQnSo54hMY34PramEuF9/8XaXSoXbSKUhrQBjTbIuSKg9GRI2TTPeFVjDISCkUbo76Jr5naCskWNpvMdDShUEomj3UqXgYEpfWeiQQ0DawtrbOai4xKwgVP27Y4Grw0BpmmakFYvyPxTfW+F0qO9KslfTxkLCvDaKSpeT8Noi2iHi++iguLhY5l3UxJwSMNqIw2tU6lApsRwVKnEUdZcwyccaib4DYTn5IFqRcWpVQKjNhEzVWL0CiggVKqsNeJUceCOdaUVCgxGUe+aezzZtBkGoQhG99epCGnyGSrIw0jPpjdNCI4FfbOX0IamJ6dk68dURZWaO3s7HB0+dC4qCFY0NvREodyanfCcrkiKZQygDqGlIh5ZBwHNGViHAjBWRMcpBqy22Qvjeb8I2KoWdO2G8FbUctfEmcNYCoVDWgdzdQ+pwuCpMxkKASfmWy15sijRp8MFJw25L5w6bGn8E5ZXb9mydRYQnVcDSyC5/QtJ9HrR1j2ixUC/WpFzgU/bZjuzjm8eN0WvlwDBZOam4rWRHBntqLi1rxj+yzBO6ICJW/MChyKr/brQ585WhUmO6fx7nEKmXVgpmpiPBo5ffdtLMcByY6wu03bzMirTOcCITqSS0gXGMaCzAIn77qNJx94gmY+JTWgQcj7hROTKcvrA74xNs2sNOj1Qs7KYlzSlQniMdpHjBxePcRvTwm7c566cpVb5ieYntii3ztC88hq2eNQYkyU1NCp4ENbtRxKN50Qh0hKow0NnDAuBttwvEHra3TNrDYdcTVydG3B0eHIok/ErEyCZxiMEtTi0GguSqqZcVwRKEYhkGDGKN6ccQLONCiYdbeqbAJAvYci5opTimyE62sXnHV2x3q6bve3oXmOVKlcdi3mbJq0gOBCQyNCy8AMOCgJ73TDyXZ+fXHUAq6sp5PrZsdMFXwUGs1MFCaupe08yTfVwWxJlz2xzHD9iEpf08KtqdGKvKfq9KRi+qBBM06UjCPXgExzfy0MOTMLgdlkysGiR7FBkgTdACEK9n6rqF9FKtIjtQCxQkZ6qFUIRLV1zJeaxVKLFMcG1XEIoTHEqWSl9Gv/smxrvjPrVgsHLPU7haLHfkyucWat7GwD15UgK2wDcBgdzFlBnfuRPi/p05LIWKfJnfH3xSa0Xsx10EVfWYzVjra1wkHXxgmVUpNjOj5HqBXAdQ/SOoUWLGzWpraFtUGH5f2EDb3FrLirM1ahWs+zKcJdZRLUxZKi2V594/xfESetA4eq6VlrqRRFg8PPJwQv6NiTMdRnst0yrpTYVw6WmDsqxfbBQrKmBKM/GgplYmulOompWsYMqZZWFUEUm5TjoMT6us6uTxxIMDMGavaV1QdWc+SCoYZtwHe17ggeUkTHkdA42naCa1szm6jICc6Th8T189cRlPFwzzJ3Ki0p54ILZplfoq+0a7X9W+19+BBYRwvUmJyNS+O6ac/rJkdkQ/NcF+1STSZMf1ERXOeMuo+Qx0zqC7MTt7D/9HlEEsGBlBGJHqceYWJIZBmZTeYU6XCj4sTjsiP2o33HTnHThtnpbRYXrtK1jQ1YK7ISEDMIWEYLPB2UnEfSSkmLER8TbdtRvDXfaYz0acR3LW5rznQ6pUmR5dGSXLVEWqr3YBDEtxQ11EDXKIWaRqjOW5AiGyTYshjreuAMKU7jyGqx5GixYpUysQ5UU6V4uZqjsx5k55JJxeFGAfxGUmH6yEo5zKAjx99D1ho0rTbAHNc3c0U41o2Xr3PXXBFQyaatKwDWIJMgjYUsamtH65EQmCBslcShRpKraJJUvd2avib1/NT9T7CBSqh92Axlx3tOdC2Hmsk+gQ5QBnIaGVIy23BN1iCJQ30AZ6wEL2vgTKpDXtjkGQnVrKVSjUWVSWgpviFVx8GSi6Fjx2Ot/+HxGd3oWDMttZguaKmQu6wJXR5Rj9NsnEpfcHUhIZuTkEq2kC5nFrWm+bDOuwkdFBj6VBELh3eerpsxKZ5SBpyzcsNLS+Mt3K9tp4gEpDhS5adLdT/JJgAglUzuI+OwYMz7xLKy6ZoLBN8iWtODXU0mV1fFpDWVWFyFotcXvxCkNSqCKBojRXPN0ikYAWLE0hWMYiY+brQJSiSroOIJvibUV1jcBft9uWS8FLLanFF8S06ZUAWpKWWkmPAzp0JcruwGUiU0nhgjeGGy3eFnymR7ztHBkiQJf2qHftqyc3KHkDJzN6A5EbMhO+0sULJwdLTEYW5E3gntbGJc4jJSdCTMLTc9JfPdd67gRWjaBu1g6+ScXJTV0UCKCcmpWqGarkIrAiL1f2uusLRTXKNkzfgmMJtvoSjz3W0WB0uj1vQR7zKts5CvydbEXNIKpjloA03XMMZD3LUlIrDtlF/6nn9A27WkGJlNJuRRWVy4buhDnX774A22joVeM/3yCp1rcGKbYNFSiwvbCLUKuwWsOA4GBRcVcrJp32bDU4zfLBCkoOOS648/QdsahN16D04ooqCZnAsHl/cI3ZSkhTwXztx9G4t+yfZsyvDMHuMY2WonlMOeYdHzxOPnOXH7WZrdjt2TJ3nqwceZb21ZQy82LJhtTem6CbunTrK8dsDq+hLq5NnNWuZ+StjuYCIs+57nvvg+ltcP6ZgyXpuw98xVmtCSokHe0+05ftqRFn1F8YR+1eOqjWwaayisl9ocGFUgl2JFqJiFdDpacvlTj3Jt/zJa3ZK8mjNXqILXUkakplnnAikYbTNlIY9Kjd4gl3UQaoISaxNQGysqqZ6aAI0zW26wgUmqwtJgxVY/HDGWkZYGpcFJg4gQY6ruYkoaK/bshB0v7JaRA5SF5I0AVaq1satTvbXo2Xmju3g1sWxHZqe0zDtle2fOrSHAyVOcnjVIGZhrIpcJbcwIe/iypPFWSDrvNo2grXOCVC1RSZlcakAttegqhSGOlM7Rzaewf0CJ9Typt/wMxCxai1FIolNygFDt/1WwYZITdCLQO0vNDWpEc1HLPvHFmpLG4ZoGBiENCUlCQzC6m6wTyWw9me3O6FyA6wlpTbzthoZQGhpawnaL69yGKqQe8IUS6ozdC+VosD1AVwwsiawwMkswFEirOFmdGR24WmBWN7L1FFpUNg5nGjyEZOhJMX1UsjQdciiURpAmWAOlDl+t3a05ymYtXjxBjCbjvNqwBCsuwIrAgg3T/LrYroWfW1MA6/DMUlCN0mZUKjvvEsyiWzyANUFMWtzOjGZnZo34VkveO7QsOGeDKS1QYnWbymqGC11neSkrS4PPIdkAjIw609aUmgrdNJ7QdGSxRPmcEqprrRhsItm0oHX4UTbsEBPya/A0raedtDVzyiMloykiqwHJA65zdF2gmTeGAJZ1JIA1f5oXlMuPgyheE9s7rQ28tNS8rUwaB3Naq+fV6I2jjZyS6Ry8C5spvK67XBPsIkauMjoUHpcVV7PEFDMZoIbnChUdcLYilf6Ag4c/je9m+Gj5Yc4btbnEEZEGSZGkjhihmzfMT5ymwcxL0tECSQlpO0op9Ksll55cMj97hp2Tu9bgjZEgQgjW9OTRctO6W08RQmDYX+BDqUMgQdqOJIKbdQQPYTpl++wOjYJPc1azjn5Ymv6n5p4x87iZR4caO7Ix9DEjB+qgw7D2qrVKlda9pnGJEI8WXP7Ew1zfv2i1IA6XFD8Wy2gbjfKuy0RbOnIU4qogFvBow5ax1DWu2LW/dnxbgQxyAxWRDSInaL3XQdVCi2WtQSrmwZvV4j5cLedLMqps6Qy5Jthrt75hpo4TpXAIHKxNLSoraN04u1r/eG/BuCLGgPE50yLMozJNDV1R5o0yP7nFbNZwdTVykgWrwaGrQMr7rJY96gPFB/qScTnXWIhiNHQJOGkozqJhzBTFNGMlK6s80IWOECZkERuMaKXW/XeGT///js/oRofKEbYVqopns01SMSc/fMAC9rJNqTIY17cUC89yStKMawXXNnWiEE170Qi0jpwcJTsaCYSmYdK0MCjiOqiXnriA84EmtBZeGIt59debKyeD3NYO7GMZUB0wiXSsE9QJ4jvzPxezi81SALPOpsLeQYyKoLUQZg2DiqDZkYoSGRkZiIxksglJs+l2VAVN6+FSQatGQWOhaWTjVqTU/IQ1rYY1n5rNJLltGpsrVyq3C9YQrUFVRJAu0G3PSdf3UbEg1uX1AxarJSE0eBEWlw7I4YjF4QFnbjvJ5Nyc/fOXkVQo3oSr3ayj5EgZEy7Yjd9sTZnOWsZxoKTEweV90woJNOLIjkrVG1GXGGsuQZgEms4yO7IWms6g3mbSmLtYUvJom6sALnjcxOGk0G4F0w4sMmMyi0RNJnps/NpdyJFzoZtNGONI07bElInjyrQHE0+Oxlmfz7cYx4Q0gTBpoB8pw2D2mZWSkmMy21kRpi6Qs9DNZsR+ZUnsFGxoYuntzgvirVnOKVdWlnGOS0XZ1jQpBOPRiukGJPeMl5/msGQm047tE6c5OtxjtTILyAYHi2ge/yqU3vPY5ScJTcv0WTOK65hsC5oLvhO2Z9ZwMGtwTcO1i1c4deIM/ZEZbcx35gxHI8ujyIk7ztjErChh2uBbx+T0FonMwbUDmgyOhu6WHa7riDSenVtOcnpU+v2l6ZmCIk1DqoJN3zgm21PyMJCWkaxK17bEPlqRFit3XRWyWpAwbETRXgsuR1qndF5seJKr441vKGPlsGehcw1BxdAXFXPbUcElQw2z2ut6BV8dbJz3JkbXNbJjuQpeAloyTm3tKsVyWGI0V67gqG6RLYZJW0hgoSInWSl9ZlxEwsxcuLa90PnC2DijODsPXgihRgB6j/NG3fJe6oTXjBumFLZyRzcUmlLYdoGp9+w2jiH0zGRFKtdooiByFed7Qig1o8bRNrZBI6YHcBrq5pxwZoUHVKpYLgzDSN6eMmlbfNsyjCO+UsPq2JE1cWOT/1ApPKzxigxSB/galDoaNedNI96zdhU6dhe3jVSTTU6Dc5SuocQGVwwR7doOt6gUp1GNmhG85VZgXP0yGC1Hg5oBRFI0FbIaRTYNkcxIod6/NeTFSdiEdBKBESR4a8SKNZ12juo1S0Xk6jWs2SiVJY9kRrSisRaAY38zJEyrdXSxYtlgAQqeIs7+VMRRC0Y5q3tQEbOvz5X2ojWPY/3H6FRmNIFzFU02NIaKOKfV2gzF1pG8GlmtVkzzDltndmhOzknLo/X2g/PeclOyfY+uBiY2kw4/acjTQBxHhqOMJhv+0VS6+DqlHgv29sHjuoJvTGOxNmaR1rSMORZKsomzqFreUHUm1BrgGSYNirfaIhckJrwqPrQ0nVF2VRXfNptapZRSqxDsAgNcE2jaYDzDnPG+tSk/1sRu0FZdrxG2D8gxPFfPtRWkFgLpyepskFGvtwpYVE1V1acp9nMKstaiiTVG/cE1VA/o5hPmJ+ekuECXhzVHqUBMkDxRlFW/z2pvxbTr2NnZNZSvM1MOL4Vm1hAmE3zbGe2y5I1pineO3EfKYEGlPrRVO9kg3lCh5sQMN23RftyE7RZxrJYR9YFme4cTz4LL/RPkQZHOMnw26HwIhOnEDB/Q9Y1eEVy1dSkrJPuvOFdNS7DYAFULfRWt2j+hsM7kqehYyvgsBBz+Rmczr4izLBwL3VQz8Ai1dlTbi234IJulzaikbNa4tWGBDQasWfKtNxtxZ0ivjpVSGbUGvtrQW1KAYAj0zLVMpdA7yE4Qb1TY40GXIbc+eLPA9oaUhuyYo2xJohlaupCZirLtGzqB3g2c9COLYaBZOEQOoYwV7a1glRg12Ivpg0LT4OsgwsxO6gCq/l8sFgQdQkvTzohSjdKT/q/T6BjNXNYlNVkLQZxRFsoaorUT5kMgZoOwqWIrl+3EZskkNQ96HOgNm60gdN3UshZ8NIGtNJQykrKJixXFlYimFm2FUJQ4DMQ4oLqONfIVJbVoN0+stCiH91NwAfGdiU2husCU6lJk7jB+7RZSedJGM1inARtcOoxLYjkiszSxn/MEHAsyUjFP24PMbtAm+/ZSXuymSzGCDybYHyNt6PBYSBqYkNk48co49kynHb4RhmUygXF1KtHKg81j4eB6gpgRr8R+IKhQ9hNDshC0dnuLLNBNZmydPommgcm4ZHV4xMlzZ7l2/irqqeFzhdnuFBWHazqGMZoYOTqadkqSSLvVMNuac/Xi1Zp1poTJlLEofjJh0AEfCm0742BvDzdRtk7vMA6ZeNjTtJZM7CSYYFEs1dr45kZDcknJixWhutX44HEO2mkDjXHuU8lIcGTNplUqxaghJSHOOO6+ZCjZxL7BM9maEZc9JSa896QcbYMTMz+Ybk1ZHqwYjhZQJ/5KFXtji3Qupr2QWgiVOrV0zq5ExVGSvacCINmoU1psYxG7XvzOLqef/WzCxacZH3+yOkgVs00uBa9CjA6XO0qjXOUIl5Z0jdJ1nund29A2TF1HXCSGvRXBNxzlgVMnd3AUWp0Sl9dQlOEomlBTA9oII+DVc+bOW9k+fYbF/j5HcWR1uSdev4YPLSkUtqZTpqd22LtwlTBtUW9Taa26q9nOnNW1AyvSYiGldGy17E3z4kQo3qgFNSYEqlZMc0/jEm1QSrLNMQSH1CGCpmPBqd/wjIsJstU2c0RriGmhqWYpthw1NuVWV2c2RhvzYsGLpZpPSCOQq804DUltAuuwYYM0TaUC1QWyKDkO9AeOkDpKMmeqyTSwEGuGiw9Vw2Up54bkWJMjTqrrjdHzphqZjPV9Lwd8v+LEdGA6DnSaafMBfjnYJtutMDX+sWZUVY22hDVSLhiXv0ipdKG6VotNlYdBGUaYTVvariP2NZncGTJuIlqsuA827TMUhwpZWl29cSxq1g2NrZ02KTUL1+IrzceBFEPX0pjNZqgVwiSgpSP3nsZbbowJ1qkOask0knUynA9HUolEtYDUIkZBESsnN7RDk956wIpm+80el+sFOFJnEVXXtP5sflORWt1WNSRlSOTlSCxLMqtNFKGtAY6Q10WuGflUwKhmelghXYoNo9TLJnfVRPq215ZSEMlkwRodMb2bEyPtId4c0RS0CL4WJOtYU5uvOMowssYeJHjE237hPIR5Y4yIxZzxqMd3HZIzeWV7lzjTK/lJZ2h9Mge3QrYA3Ba0sUwWSRkXE2bbXUtF5yzxtNqT52QXipsFilNSn9FoukYVteBTJ/jgUGemAgowRLQfLBfKGaUsdJ521iKdEssKLQnfNMcIOgWRVGlCVmg2bUvu1zWB2rBBmg21rM4XqYCYvf9NnWDXsdR6iIoLajaq+tqhc92Hrh2vtKJYcPyPsh6aloQPNlxxsyln7rqb/mCP9FhP0oSmwf6Nxty2gEihn4Job+eiONomMN3ucF3A48kRoxmqEpqGxnc0zpOKI6/su8urZNmIKritOeSI296mPbmNpxCPjiirnn7/kHF/xTiZMJvPme5ss3PrKa4fnK9oXKgaE9tX/aRD1EMejxeIiqIJ4Iqi0ehSMqmat7WTY1FUR1oPnQ+gJgoQV+lXOZv1evHVtdKG064UW4NYIzRS+ydbW0PrkCiQpDpErqmztdGpg2etAaP2nVsciRSxXKgRJHkku6q5NBMCHe0+LhRGEcpYKBLwU0ernlDvfdbNzXofCMHen3P4YBq94KDzjk4TbTSqXigZF033OXGOzo0EOWK37BEPoS8Jx8ruO7G6Yp0Vl7UyTbzYYJK6jmNtXSkFLWJ7aLHnhtDSJ2yvlP87xLXP8EZnw7kUIFiHTAQc+M4TGW0i3ziz203FFvloVJJCsc2zCRbuFxzBmX3z2I/kbI5ALjiaieDGaM5jBYILKIksBh21vqFzE9p2YpkjucdLxLeOHBOi5nWfKoczSAe+Qddwo5oWxtA5Ia+pCWJogfMNJWVEnRUsULUY4IKi0Ry2YjkkE5k0M0LoyNnsmhMj0QmNVgsPZ9Bu1oIkx1qICybEHkumk0DXWpZBKZGmpab5rsM5G3zjzXVmlQjOEYceVKog0dN0HeLFggeTZRF17ZTV0QJQwkTYOnmCq/uH+G6Cmzcc5chk2tLMpxzsHfLMhctsdR3ttENVGVYFpi3Ot4QwIZUF06YjjiuSG3FNy5gy+egQ3wiNbynSGHUuFtJqhUhGnCfGZAGVMdLv9TgvzLc6fAj0/YAAuRiPte0aZvMtDq4dsbqyMAvd6lbiGw++QOdpdzoIyjgckdPIbHcOqoyLZS1YHGSj83XzLbZPnWLv4iXj65fEojc+dHeiJY8FVpU24TylZPrFCtXEfD5jWPXEVJif3CKnTI6J6XTK4up1vEvWwDLixEw0XDCUwKtRGNdhYOosNdo7MfccZ2Lqo1Vk5SacuPMelnsHHF2/hlDqNFDRIiwPjS6w2jtkcf2Ak6e3mZ+dk2KkX4w0BdiZMD+1hesdi2tLpi5wtHdEN5+yODpERIz2thiNZrIl3PPS53Hx/BX8ZMpe4/HNnJ1T20yuHXLxsfPkNIIIfUmcvOcct78skGLP4ZUFftIxPb2N88HMQ3I2SD8rXS06YjXtyKUQJoE4RCsRgpVETestn4uMY8CT6byniFHnxMHYR9yg1ZWowfsGNxpa3DQtvm1opaMROZ7e1SZGpNrqrvUAYtN6qd1BkVInXZ5c6hQXqSYjiaEsKUVpnNJOJmbnipJKBLANvBRSFbbnUYihYzIPhI4aeCfr3a46FVdEt17XKBvRKJXWIiieDP2Sfm+P5sSuOeTkPfIwokkorqmJ4Xat5CLErIypkLLSYFPImNWGqLXsL8VE0w5PKZEhFpoTHbOtOctlj6YIYk277QFG9MsOihdzmnN1aLOheVReuxr1SbPWYstQ8uIVHQuaxDI5xJmpg7MsCwmYY9aMitoosqTyxM0i2osnbNkQzK+8iYkxm9/g7fxlrNEStTOoU0Fqrps5OlmT7bSaCkfA4t8sSLSKxinryXDtc8aKVkim9CNJV2RWdLPW9gAElyMljLQpE+p1WCod1YmFM7p1g16L66xG61Fnxjab0kKO/1MlD5sGSapvr5T1pNos3Jt5i2vNBU6TIUg5RruegjUbxQl4pQQhCnTzCX53Rn/hCk3bGOrhQRpzpZSuwU87XNuQh1zFyWbD7Mz+yv7brPVFnpyT5c4U08ihSmjN1S2XaNdxdYazpt+auHW4ovdGIy5FIEYkZqOQNQ2hMRdUH8xsRCp6mFPCdS1NEyjVZteK64IPDX7SEoI3ao7ztZFUQl0/ct9TUsKFGkCrRoVz3uObxihTxTRlTpyxVRA0R3PnrPetq38M9BRUDLXQijIja8oh1axJjD50NJCbGTu379JfP+Bo76rhQ2sX0wJpTBytBlb9Ht2JyM72lGnrmXSCNpG2cWxtbdFIIO33jPtLQtMijcO7Ql5Gy7GTYHo4LTQnZjQnt8kpIfOO5tQOjkzYniPLHr28R1lF0jDSF8FvO+ZnT3N04TqLK0uCBCazGWyYCxYWLzWg2eFtwBHENEJeyVq90r3fDNHtpGcYBwKJNggpK6OaFk81mV6uFIJraUZPkz1NEhpVGjxBA00xV0tX0eYgTY0xsO7VUP11LbZmzohN9Dtn+TpgToQuIAJ5fzCEsuYIoR6telTNCrnKOtJADgktDaVrmExsvJIM4ttQ1pz3dWBqzbSrltNQ9WwVAAhiA4y0XDA2+0ynW7jcMwxXiEOy9yGC07UtfqnABIzJ6pJGKjnPBVQHCqZZLcXWYXFCLImhDGx3LbO2ZTlKHfI4Q3X+J4/P6EYHPCVXxJEKwwUxHnhMthu4ivrU7BHNqVLICk1XHSGiob+5CtQlOJrOE4fEOxcPc1GOAHid3MOtqcP4MfAr8mmiM/3KCbfNV05eYZMeLTwaFrxXn2BrvsXicFGFmAbhfZa/m3vCli02BRYp8ivlk7wm38Vz3Fkez9f4w/w4AHe7HV7r79kUUkZXMw6/waVGA8h5JJcBL4HWT2iaKZdkxe+Mj/DZ5RytFx4p+3ywXGGxX7itPcHpZgstRnkKQWgq1L4OpCoTWyNKGvDO4u7shoJ1eJuuNzXEJs91UpJzJlUR7fTULhIEXzJb3pPHwrR1jMMSRFjFFaqZmBLjKtIguOmE4CdwmJg0wiQ0HF46xOPR6FgejsxOz2Fq9pFl1ePaQNO1xNVIENsYBxXcxETFsvLEtEJLNmOfmAmN0LQtv/HRj7KKRln84pe9gGnb4cWCP9epFGkYWcZ9Zj6YA81YbHqI4n0tSrXQ749oKEgH87OnmZ89Tec91558wmhm2YpFaSzQ8dNPPc1vvf29eFcnrbnQzVr+8p96I3EYwHmarS0brQ5mG+0aj5935L7Hec/YDxY6qcJi78hohDXvoqyMJqVeDJUr1WnJBzLHEbK+QtbBBzLmhseQ2N9bsHvf3Zy++1n0h4fEZHk0aqITRDIHq30WixFoefzSJa5+aJ8QhK5redlL7uMl99/CWAraL1nuH8Bsxtb2nHF/RTwcmU6nRvUcRkQ8y/2BT3/8YYp4up3C1vYEvGdFYHLLaW6ZTJCYWVy4xmp/xcG1PRqXaXa30KsL1Afa7RnjoieNCT+mmrIO0gQziOhafOgoKdJOAikvrQwQE2COMeI6MZF2LDQqdM4E8WNlA8UxWyq8gFOYdC2tM12Ld41ZixcrIL0Gm96Lg1wF5CRKsgtMxWb6qglXmxRszbdpGGamomJIXCtCEct8AaGY4VJ1yiobfYVqtGkegbLfEw5nhJkjBkMKLCywaoSKMfudM6xhHRBHsfubXAjVOWGBsowDaexJDpyMSN7H4Wl02/RMYki7NWlsNna33kSdFY0p2vQRscbTARRluVohssts1tG21jBlra5R9T2q2+h1NyYHrp4zqn7QARK12qTWIgBbj8VXjUIstiYHm4y6Tqz5qYL8UClauszoogZoUm2fvduIjc21DiQLvvX4mb2HksRCLlXMGWxW0adBoPHoxFW2gZhhQnUFs4rHVRoTFaEpteWsBgRRqyGCdUCdn9GFCbr0VryTYArSQhM83mkVqLPRkEqdQhurIddg0WBNSM7mUOr8Jpxxfc2qml7HKJmCSqkFm+mj3LwlnNzCd41R5ACN2Rrw1Yqcow1pELJoDTuGpu2ITWv7US5VJG4FuQZvAucQKM5D69AoqA+4tkVTrqYU9p2Hzhogogm4dR2ULGr6H19bgWyWw5pNRxak0n2Los4GpV7V6IxOkQaCVB1trVk1F9Iwgto5m549x/att+I0sbzwDKnvOaZfyiY/SJpgtMOSWdPEN7om72mmU8R5xn5Z319tTKkhroBZJudaqJo2Totd1+vnFNaozvqPNWRru18pYohiMar2kJTlIrJz5ixbd97N0d51KJV6u94/UiQuBxbXIoulJ50YmM8mzGeFlEfamGj8jG4SzIGyOBsulMI4jpQh4X2zCWAtpTAeHpJ1hNCQcqLdmZvNd2gJU8fWuYZ81DNcPSQPkbjsCZMJ3cktDq8eWdZYqF7qBcqYzGWuGgio8fWsKbwpKLM2g2ujBrXG1Gmi0ZEWZcBCVH1RJFlTSDFTIO8bGt/S4miiEnywUM/kTKuzNksZbdAgyZoIrd/lGtUrakG0khxu7k3nVzB3tokDH5CSTBsqBs8oWGjyhpWuxjhQpSwKJSdSiLjZBL/drGcW9Tqy4cT6kU2Y6OYZdn2JWtOiIowpsr86ohl7iiZcGQm5tz00eNMhiblquvqaRaTqnMBppcGq5W3len02NfZhyJlBI37i2JpMOcyBtMiGkq3NT/4njs/oRkcxNytV4xMTvIlI11OzYtQU74wTSsqVr6qI2uSkdeaulJLZJQoNjfP4RtGUePvwEO/JTwBw53SXO2Qbik0h/0v5BIdlAOC2tMMXuhfhRLmmR3zX+E4e1z24Bq9xd5AofLCchwInZYd7OIvDkVX4V/kd/F5+lFvaHe6Tczyq1/mx+F4A/kR5Dq/vnmdUDwfqrFGzis0KrJjSZpLWhTm+aVlq5nv63+XhcoXny+s5F7b4RL7Gu8bzMEDYaji3u8PaJCGEBu8CMdkG6oM33UYURlWkBd94m4iIq643I77tyNk2W++Muxxjqpu0I3thyCYybOdbJFHCzNGe6Gj6juFgyXJ/abSA1jNtA6HqGqKqNSITR9/3aCm0WxOKg61Tp3GTKcuFNWHiPKtxIKXRIHeUpAVxnjxGtk7O0Ylnsa9mVU1CXaIMmZ/5wPv5yT98D2PN2HnjvXezvdMg3vRRWukUNvwozE52DKuR7uSUIA3L6wfgTHdRyIjYzSvzbXaf+2La2Rb0SwhXEHdkvPVgSMN0PuPbvvOH+eQjT910bU+7hj/zhleaAYU4UsycOHOKw6vXKH3GqbDaO8IXLEOiFLbnUxaHC6MwOzbuXV68TUtKpU6K1j82rS+oaaegXkdGPWlqsOVy75A+KmG+bYur85tiK3hld+7IaWBRBvb6nkevXOW9D38KgPvuvIsX3XsfFx+4wHSn4cTuNmfuuIXV9QWra0v0aCSogE/kJAS1jXnuPJPSsBpGUjyEkzOWSVmtIrNuSovDDSPEwjQEdDFAIwQfaFrTyaWVIXLBedK4sg1OsBwaVcR7VqtDvA8sl8NmYU5DseF5sALU5OHCJDiyKkOOSMqUUSEKjoB3Ri1QhNAEQvFIxv53tA0OqdNatSmv2eBbY6fGSUUI5pLnjCMtzigYqKApE7xDnDmrkU1gm7M1qlktjE2R43A8sSGOeIfPGVlGZM/hzkxtYxOt17YV2Gu7UahNSanUM+cIarTclDPZKasmsCjZ9tzG4xtwkmpRYEMmM3YzOp3UoqgUw2/MxjdTSiRX1zKj3WBUULBptcJk0jGbdgypMGZHXueEVH67CGRfowYqrUGdIZVqu7IVFNXoQbNWJy2lMpFMr9IndOLwrSBTjws1eLCi61QdhOa1R5Czz5VMTK0uo9EgF/VWLFth6aGpzR2CxLVIH6o/tq01aroi1oLoWv4Y1aqifaqQ19NmZ2YkznRHHo93M9xc8CtnlCyy4Um5QFDaILQBK4J9JdSIM01QMGt/SrXIljplra5Ilr1Um1+1MtfXc1eUah1b1wcR1DuyE1JFEJwPRvGdGGKThwlxuUKPFqZxmTR45yhDJK56SrS9Q9Qop2YXKbiupd2eIT6QoiEYa4qda3yl49o5rvEvhEkgzFv8aiQtV6SxMhNitAbG1aK3ivU1lWqms+5JzH5bNBtttWkQ11pTElNFaSw0uDgLp/XbO+w++/nMTuwQjw7h+oFpW7ygTQPTFpnNzBYbO7fr31nGim5julLq+XO+oehoiHpOUCxaQqo19tr4wCHHyI13FOfq39dIQXXUWn+ZpmC2a7BYvooXjyvK4uo+/blbCPM5ru1MQ1oRLyHTNMp0KvRtZH//EiXPictdxrky5pY2FTRdY/f0KebdlGY2hT5RhkhejEiGZtJQxogINlQYCshA8RFJhWHvyPJranBvGzzeBdpuYvdezGhTaGcTmmkw8wrU7v+iaI7mRjomSjA2g2pFTsXXe0o3xT96/Mc0mdD6wEQzK024lI1WV9RQWBfWxFNcE0yL1BiqKVplBy2Vw6aWJVWjLswQot6LZU02FavQJ6CdwsCm31ArTWyIexgNoUQo3ui0utEvgrQCjSJZKKuEXM3ISUc4bTIJVG9ocOxeFn+DBkzW72cjW7K1EkcJE66TmFHIwdMECMXyrxxrJ9K67tciyjl7rGD77JiSaXEUUjGCq9fqxlcgmkc+k6ZlOpuwWI7WnP/fOD6jGx0HOMkUP9rkJ0DKGZeFNnhwnpijnTgnZMU4f9WBpYxqF5AUJJlYcxiAaaBtwGVzIlprB30Qgld0UL53fCeHDJv3UjSzXF3CE/gkl6zJwVJqX+BuIVE40AHnhF1tKKvE2/VR/rX+AQORz/PP5c3+eRzIwPf179i87jrV2caU4Fy1ZUwJ723K1YjBhIEpTdfxw8t38Wvpk/Qk/pJ/Kc9pb+O96UneEZ/YvK5WmNxcOYXkvFm81gJDvGyMB9YW1iUnYrafm7SNFVCtIAnKUECFPkZCF5jMJvRjRCk2jWlbFvsL40wHT+gc3fYWp245SXvlGsMyEr1jst3RHy7YGxITdTTNhHi4QHCcOHeSxTBw4p5bkbZjHDLttGVre5v9py4hCt3OhK5rSX2kH1a4iTKZTYgSTRQ6Cls7E3KOrA4tO+HRS1c2Tc4t29vM2jlBWsDcuWJM+Gq1nXJicXSIekcUhxtHfFCyGp/w1NkzXD/YZ3Zimzg/SSxzxsNE2tsn9sZDaWcd3e4W2sy4ev2ABx592r5rEZ57xy0A/OO/9OX4sqZNGOS+f/UAF+umlm0K17hgE3Af6Bc9mhO+aQ3+LZa+7Mh479GmWOU5uork1eWrKo1Ltb01+1ybngfN9Bcu8MSHlFMnppSiVRBuTaSrP3/LyR1EPAcXrrPsjzbXWdu0+G7OUR85cftZhljYv3iZLjra7JCYrZhaJjQ0lS5lxWJa9DSdZ+f0NuX6kvHiPvSwagKrIJw+d4YQWtoWxjFCM2F68hRy4TrrdHOcY7ozZ9GvTLvTJEJj+rOcMhIacs44dXURrlbfXswCW42OI2XES6J1ECiUcYSU8NlQWbAskpQT2QU8VmQ6LeSYLS27jHWPy5spWfC1uCqNUU+cDRnWQvOspiVxzjatlNTcaWpwbxqNBoaY8kO8NaepOsepGo1GVcjDgG8VFgNdntHXibF9l1XzWC2anW9QV6Mjq01554WgkCui46YtQ1bTYHUNk7ajDcHCAYOvlr9SqRDmGKbRqC5ZIGZhNRaGJGRctRp1Gz63C8KYRo76FWd3OqaTjv5oQfBS9S7WLInhDySx7J26hWIjzXW1slmpgVwpANkoEiaRpDjIR9HuHeetmJVq24xNuq0I8YYWWfAUhWTI6FGdilrZzZrC5ZRjm10MPZNcLckjprMsDlItqhOVs19/b0XPbWHedBjgFPUKvmotisdnh8w8biYwKiUmRDKeFmkyGhVpjoXpeOPzp6S41lWbY6Vxpk+Uag9u9/lxhs76erFT6zeNz9rWeZMP5CGXwtCPBOdswpvNWaxpPG5rSrc9I5zcJvY9tKa9kayk5WgU0NCgMR7bJ3tPd3KHZj5j7EdC2xFCYHV5z+jdDtqdlhJHcwr1HjcJOO/MrTMofqcjRE9aLjHXCTVqmDftVc6GNtSPbU2cd0gQMmaI4CmEprVCrnVItiGXC95c5aYdsrVFyo7F/pLV3iGrpWW7ha7FzWaE6YQ09owH+2g2R08fOqNSVYGUVKS9pGwNqK6plxUpVTbIolGMKlpfBgqVvued6YvyunHFHDvFGVV+Y/lgyJw0doF4PE1M9Fcvc/Ehx3RefwfWR5rEQ5h1HvwEFWW4eI3VuKBIxyJ7DlJkx89J0uO6JYyFsuhpsqIDMCSTAsSMy7bnybpGyYL3Hh8C5WDF6vqRUfnbhuw8oW2s0aiIJM4RZjOa6QQkmIbMm/yg3Z4yOTWQV9HYKGtTjBht0CSuZi2KUXjraoGrbnXFIiAs9ibhxogMA5Ib0+bU70JTQVujxKZsaJAWyyJzca1pwzQ969TmIMd6KVdbiiymh11JZd6pyS6KQLZ7X2stu8ZdSrHmwTKT9HjJW9nriiqyUmQZaYvWZtjWAlcHHiJUQwvZNFYGfhc672i9vah4D5Mpo3PEEAhtg286RPcrG0+qHtjaR6M7KmkYGHMkiJIKpJTNklsLpRhjIidjJBhrIrJMPdN2TucmLOXABhH/88y1z+xGZy3oVLEJSglCaCssrUavCWJp4qXShdBMEJvSObHn+dCQx4zISErKaukZG8+0bWyDMco7ORpE+BgHPK77N70XB8zbFicN/6b/w83jp5ny2nQrH5BLvCk8m/u6s7y+fRa/cPARPpDP09cXfzLv8bP9h/lsuZu47qzWjw8frhC20eS+NLyILddiFxuABXZmLfzM6kN8qlyir2aoD+g1fHyY3eyrr74dFw4OEblgl6DzNE3L887ejhOlCy2pKI9eu8KlvQPLWahQ46nZjDfce18tMBw5Fn7voU9x9egI5xxf9OKXc6aZ8L5HHuJTVy7iu45+THzhy1/D7Wdu4YEnH+ODj3+6ijNtqtoIvOy++7j/+S8iO0fTdHgX+L/e9uvsX7pK6gejUTSON77sfp5/22mmsxZ05Off8TaGGBn2F7z5xS/lt97/bk6cPcHhtX3SGPmC19zPHZMZ4/UFaTzkVz/6IYYy0k0mDIsVd57Y2YSvAvzF172Oc7ec5eHz53nPo48ynU4YhmGTIn/P7bfw+pc9j8Wixyu4VshOmLRzhn7Jtf467YkZ7/30o3z8iXejzqb9jSTuODnjCz7rhbQ7U2IqvPdDH+Wjn358syB5J3zha17EK557Ny+861bWie0oXLtynbe8+yM2UVbYBGZgDel0NucNL3o2b//wJ2v2y0DJiTe97D5u3d02JCEmfvF9n7SFJZv7kzihlMyXvOw55lCoym9+9GFy5QuXYiLm+EFH0cxzz24xxMiFvcMNh3k2m/K6597L7rzj1p2O31scbs7nU1ev8usf/gAdjq2PBlqFL3nZq+h8Z6hGzvzaJz5sVpahIUXLKplNGr7is94A6tm7dMAv/P7vIkWYtC2f9cIX87YPfxDxnrOzbT7/Za/grR/7ABEzAen3D8lZaacTvuz1b6SbNrRndzl1YmpULiCnjKZEHgq/+cH3cXlvz3QD2RZwFeX1d93HTttS0ggpcjgu+YMLz7DqE0dHK1szsuMV09vMGU2Fdy+eskJGHS92p/hUvIpTYae0fLa/A4rwDn2CihFsJnevcLdztszRDBJHFpp5V3kSm+aaOUHJimjhLt3ixeEsTmDSTflAfIYL+YiEZUUUNUrYi/Kt3NLuWhFeCupsAuwGoUHwops1YT3pNRqM26ywNgyuSJkPeBfIroD3FDWuOs4TvKdrWyuw1OgzqKWE5yp6Xus8Yk40OBKeAcjVlcf2eWsR1u50JUeWw4i6GdPZlOvONIqF2giomZ5kV0hrZKP+Vxy4RvDZoYOYC1delwQ2zddo+VN1TImSyUtzosyNq9Rd40dLVlwCFzH3M7trwQVKpxV5s4ZIR63IDBaEWNdZxOEDlXpn97AGTCdQMDpcHT7dfIVQh132+ZixWZPWRYXzVZfSWSOWp9nCScXOWU6KTmz4gSsk0U1kQVFHTIWiyQZ/3jQ6aEXYRI5rnlKL4o2eywTUcEz3MQlfpdMNPaUko9x2E2g8kiCVYIV9Y0LxZjbBNZVCJK5Oph1+0pFyqpW1w0073LyD1jQprhoTuNWEJo80nTDZnZKHJf3ekspAJi4H4jCSU7SmPjj8rKVEQ7Sls6yRkku1wbUsJD9roamRCWlkfnaXeLRiOFxZHpf3NYi1Om2FgHQt0jTEceT6E09DTujygK6DbjrBT20goOMKjQkfOnLpISV0TYes59Gm7qUGKNr30IQG4zGVKqivmYLOE9oJ3nszX3JWB4h61HvUOwv2rdRH6i5yc9guVadmBb93sOqP2H98n0Ww4EgbCBW79rDGeBKENCns7HS4PrGKS44OR+KRY7kt6HwKqyWr5cAUYSaeJkPbWJirCya+9+LN8Cgn+3jiCM6R+oEwRHwwtCCteuJRj4i5RnrXGssnNEzP3EJOip9OcZ3dG13T4LdmRrd2mIVxMo3PcNQzHAzoaC2fBGeohio5RzSOkJO9Rwk0MuLJyBiRRV0HGoe2QnaFqNHMIEYFjL7sbWqM92JDi1wq/bPSC13tLRTL7dNqlJAd0tvP6HrNq2YqSqkYkq/F/zHlVUUh1LVdFZmBREGyon3GJ71hJHO8PntcDSg+bnTMHMfRrHWiTsh4kjhipUA6F+i6eQ3aNt3gmmK8cUhTJcdo2VauOokWNXfEqIamqiMn08NpFspYrcinji2Zsm9Jq7j1NvU/cXxGNzrriV12SjbaO8VBTBGfhMYFJGQLInOOLLlSdKoodT3RxDiEUmzSmnNmLGxyBTa/LWY0wMfLZR7V6ze9E3Ge6fwEP7n4AIeMm8e/pX0Nj5c9fjS9HyJ8kT6fV/p7+M/5w1zRxeZ5D3OFR9IVXuJO3vS6D5crPDxcuemxV4Y7aNwJ1n5zaz79kfb8x/jum5773vI0Hy8X+Ru85KbHnznY45mDvc3fvXPce+ocjYdV7HnLez/I9eWC64vFTT83a1re9ejD/PXXvZ5nn72N33noQf7DH76Do6EH4Hmnb2fn1o4PPf44P/Gh39v83H2nzjCsVnznL/4ET169/Ee+ydvOnOG7vvlbecnzX8C7PvJBfua3fp13f+yjJna84XjHpz7GT37P9xLF0W5N+cFf/Bn2Dq2w/t0HPsRHHnn45te96xZu2d5FAvzce97Hj//e7xFveM1T8xnHilrACVeWB3zvb/wmj165+bwDnD25yxgczzt3C9LaZJQYmUnG+8KomX/5oz/D4xevcP7KzdfIia0Zv/G+j/L3/9KXsX+45Ht+7Oc5f/X4O0i58IO/8Ha+6Ss/j5fde6dNGZ2jqOPpy9f5N/+f3/gj72d9iMALn3UHn3js6Zsef/uHH+AHv+nPA8qP/s77+a9/8BFzHvzvjmf2jviGN72SUjI/++5PsRrTH/t7Ts+nxFw46I/RzNZ7+n7gT7zgXrpWeGrveAiwf7DHu9/9rpte48lLF/lbX/6nmSb4wXf8Ku+qNLcbj8Z7jlLir37xl3HUR37krfbZg/f81kfex4PPGNXvs5/zfK7vXeM///5/Y0jxj7zOR84/wXf9tb8NviMXRzGegoXPSeC3P/4efuT9b2c5Dn/kZz904TH+0eu/FC2Rn33g4zx8cI3H9vb+yPNWaeRzt+4gaeF3lo9tmoePuC2eLoZu3SU7NBJ4d3qKT+qV46KiXop/wFPcyy5/NbwYVfj3+b18nHr9/Xco/WmmfEN+Fc/WE3xcnuLH8wfZX6PLNzz3D9NjfEv4PLpsU1gchOqoQ82LMr66VIqPbEproxdY+J93lv2TciLFRC7QK6yiMiZlGTOzpq2FvE3akmZEpVr3WtDfejSVSjEzGDXfZ6maR1WjuFmsQ6mNAPTLkVIc7WRerbSzNS26tlxVklRTAVdMYO+oVC+HqMcnb8Gaq7UUeL29Fyvs3Vo3V9AhEpcJGjEB/SIhUQ2VUzMLsBnlmmfuTds5t8GYy0JZZmuKkliIqDedhAyCRCsiineot2JAgyBO6xRzbQZseh9RtWFbKRZ8qQVtasODbqAV9SbsJ4BmJS0jo4zEFEkloo0inbP3RGHEaIdBzHGvqJBiBpeMEp2TZXNJsO+E9bBQoZj+LwRf3QIrypyPabBgn0WLoClBKlb4tRMzD0oZFzK+awhdazoaHypyYqgIucFNAjLUibN3+GmHtAFaT5i0ZkmshW4aCG6K9xa4Kc7TygwtiTiMqCZEU7X+z5RhMD2Sq41uMCSjrL9dB0wFv9Pit7Y4OkqslsrOuTP0+RIH1/Yp2cJSvShtE+jaidGbJi0+NIhkYupJY49jhQ8TfGMFbK7GBKGbIiSrP6oD59qa2JCK6g5XJ+2CVF2e1mJZasNRG6OKbLgQTKMSTbfhajiwy5Uaug59BaPRk2thalCcK0aLdMHRtJkYI2m1om0bC2HGbYr1xjWoF6Zt4NTOjHayYn/Rs4owSuFgCOyGE/RFaQZl1wdOhY4dZ4iSbxylNfe5RoKZ4ozVuCG01T9JCaKmWaxe8poSJRdGBVKkaR2uadk6dwspgdFlo1GlnIeuoyTLclFsD5DO44tD+2LD7HoIautCKWgagWT3QkU/nFgWkawi4tt6Hxvimcdo9zrOBhlQTTFAunqvF0NdVQzi1oqQwXqtrCBupXBZs6CsI0rWkfCetv5cHRg5B9mek9UAyxKMeYOq6XvlmKK8Ri1re4RNGHRTFnnnTZuthZgLfTKq6OBsUJVUSUUtnNt5E5Wu6clOrCivMSlFtVJb63uhUMRZE57VTCLUW+isOMvTQonR3Iun3cQQTymWZfc/eXxGNzqW/gvJqfGzS6mp2YVSahYGBiW7VpEEUjxr/9FSDALWpLjKchBRtERKLvS5CmTr4bzwdN7n3w9/+EfeiyqsBngwXSPVZf6c2+b+rXv4lf4TVIAFJ8JPDx9kS7pNo+NxPMud5C/PX8mdsgsHx6+7Rcs5t8XjZW/zut+WfpX/LF9du3aIqoh4flDfyTnmXMRed4rnDDP+Ji/mkixvYnBMQkPXtOyv7Lm5FH7nwY/yeS94IW/9xEe5dGBvQoA7Tp5AEC4eHLCMIx89/xSPXL7MPSfOcP76lU2TA4agSQ2SWx8nJjMmxfH3/s8fYr9fAnDv2dsQJ5y/fpXVOHD+yhW++Xv/Bb/0L/8NT125yLs+/CEAdmdzzuxs8+jFixRVHnjqSf7Kt/9Tfvr7v5+ri/2bivZPPvEY991xO+evXuOot/f0XT/9X/mc7/ku/uvv/i4/+s53kktha9JxdnubVDJPXr25GSlk/uFP/yxPXr0GwG2nTuCD5/rhgsWq5/L1fb7np36Bb/mKL+Tk7hZ57AkUzpze5pYzp/hH//7n+PTTl+y7dsJz7rqdkhNPXrjK3tGSP/joQzzw8DOc3t1maz6lOzhiqAnmd91yiknbcHp3G9+Y1bltdoKXmxu+07tbnNqe8+mnLtp1rvCJx57m1Pac1RhZDdZsf+qpi+Qc+fk//MhNTc653TlehGf2rBD/5NOXuX44MOZ8kz194x3b045rRysAri7sv3ee2mExjFxf9Iw5c+HggNAKs+nNS0rTBLquZbFYbqDmTzz1OO85usRH3vs+3n1Dk3P36VsY4sjFgz1izjx47TzLoSftH19fKWcefOYpzmxtc9j3PH75Eu999CFyKcwnU247eZqshUcvPAPAuz/1Uf7Zj/8Q/+Sr/irkTBwiOSp5THz4qYf4wbf+Cqly2ne7GdtNx1NHdk08fO0iUjK/8tDHedsTj2xun1OTKSkmDrI1Vh9dXmbLNbx6cu6mz/50OWIuDVELvUv8ZPzI5h7epmWXlkjmIiueYJ9REsugRFUeznub17nL7eIQLpUjViSusmK/HHG+FH6A95Cw7LDb2AYRntZ9CsrTZZ9/ffg2/vfZ5xN8MNpi4/Gdae0yxbJJMPRFlY27VE7Jpv1YcT+myJV+ZJEGigoLcdi+aaiONIaCJc3EnGmKrQWlcrFVQUomRtN/mGDapp24FlIyipzY+o04Y+4grEZL296ZdExmHQOrzeYsQNFirnKSycGQ7zUoos7oeOtAzeNVab3JW0MlYn9cA/hC6jO5L5b1UaAh4OcNLoMuCyb6z7ZR60g5BJYtYXeC71pz56qZROoUplCcwqhIFLNO9YZG0VRaGliRWQ0UdBTL2xCgq+85mT6oxAR1eosT4/5XIx49ypQhM6aeKJGo0UJDSyRpokQz2khdIJZcbb7N2tqsaWsTVhsYKzhqUYdWkwxLSvfYZNxJfXwdoearkF6zTYAFc5bLAy4GXBdM+N+aTapWtytXwy9lXbw7b7oUcZBGC8bzAUKDm3Y0sylegaMFY4mIWggoziNBDbHJFhidRnNQXFOyc29/lwnWICMV8S1I4xnTSBky/jCi/YpL+yPXj4646BLp4IDrw57lxCz3aYcFJ3fPcOrkbRCEJje1EQwUErTFmvOgFMxhTMWDb4wypwWvTQ16teGDr4i+VAtswQxjnPNGmcuZXIZaIFvjD1hzqQXLdmqsxhGMoqrWmFnaWj0Uc/EqlVvgPFlN8ySxgBOabsqWzIj9ESUvzDLbW14cCjShvkFDp1zMxGak9coYC8NwwIUrFyjTbbrQciDKsi/cURpoW6OrOaGptt+uCczmE1TNTj/2IzmOSK5y9ZxhlWA5sgnAckqJuWoc7VwZG2Q0xktvhgl5GG34sKYCChZiWYOjy5hgVSgea0pd2RiWgKGnmjJlHO36bG0Q5F21Vc8FVkB0SFMZQUWrqYHZNUswwoZqtZ+uuTXOB2uAksG1rpjz72bdSoY6l027o5hhfbWmF0W7ysZY5ereq5YrVByudTB3uImj1MYLWQ8xqNeQIYVaDRZcY4vTIivLIXHYJyTCQoTkhKTK6Byzxtt7qpoxxW0CexG/sc7WoixXPSowpEKq1zQp48UR8PhgOTvrLLeUYCyFrm2ZbG0z9v2NV/D/8PiMbnQKFTonk0sk184Q5yyJXAR8IA8RaHEk0AFRQ3ak+nSTLczP+0BkAM1VkJkp5fhkuhB4x/jpm6hl60O18KnVEzxRrm0e+6atNzA65UeW77nhNRxfv/Vavrh/AX/u8McBOCFTfnj6NTgn/Hz8yOa5HYG/PXsDX9o+j689+GmeKdZ8DCRChw10su34xRX+fnkd7+Ypvju/E4AXcIpv5X4WRH5LH9u87iQ0vOrOZ3Pb6TP83Pt/f1PA5VK4dHi4aRIAXnvvs/mGN7yBIMJ3/uZv8OnLhsb88O//Lp/37BfcUDjA88/cxqnJlKYGeq2PL7nvpbzg9LnNxF0Q3vySV/KS5z6PJ69c4tEL583au2mYtlOef+c9/MUv+1O0ref+O+7iNXfdy5f882/jcGVFdp8ik9tP84+/7V9zcHSsB/m6N38+3/xVf5J/+iM/wVve9wEAxpj4+EMP8B/e8pbN8z77vmfz9778C7h8eMBf+4Gf2Dx+x5mT3HrbWfp0jGa88nn3cued57i4OOJTjzwJsRBd5vC+Geeecyfh6ctw7YDTt+/ysUee4fLeMW3ryz/31fyjr/8z5GHJ13/HD/PIM9YAffdP/DJv+w//Bz91/9/hL3/bv+PBx60o/+5v+Bqed9c5xDmadkJMccNuLXp8zZ07tct3fOOf5xXPuYM3fNN3EJP925ndbf7ZX/0qfvw338n7Hjz+vvf7gQ889vSmybnv1tP8b1/6Otrg+L5f/wM+/vRlzu8d8Wsffohnrh9sGi+Ar3rNC9matvzY2z94fE7uuZ1v+cLX8rufepT//M4PAcZfD8HRNn7zvMZ7Xvvi53D6jlv5wAcf5Mlnztv33zY8sy08cOHYgOGV9z6Hb//qv8SVwyO++xf/C49ePs87P/ph3vGsF/HZ976AG487dk/xD7/oq/jEhac4M9nmu97yc3ZeTpziS1/1Or7gNZ/NT7/9t8zJaUw869RZJI4MByv6vYVNUlNh+yjx5jteuIHoX3bmTp574hb+H2/7CZucAxeuXeXB68cIzD0nT/JVz3k+l565ylsuPcnl1G8aTV9uXk63pOHPzp7Pfhm5xsA7Vo8D1uT8teZlvFxO81ja4zuKobAXdMGvpUe5oIcb6inAFzf38UXtfbxl9RCPZ8sbuk126FwgJWucJgRe7+7hFd09vDM9zEFegIctP8WFDmhtiCPZQpCduUzKDe5NUKfCxcwQxDm8s4FRUdjH8xSOrmuJpeDbHhdHuuDpargcBfKYoSvmgClqtJjKX1/1AxevXqNzwv7BkuQCdC2EYJk1IohvaduOSdviVj3SeAasmZqf3oHG4V3Y0DMsU8E0Otmt5StKUStAWPP3fbWb5oYP69fjsEq1qFNc1O45jRnXdYRt01AxFnKfzO2oUok9wWxpcybvj/ipR6Kz3+sb0zsEscR2V9BgXHucQhJDFaiUMFGjsVXheB3VIhMrENQZNczoYhj6UyqJOyo6moarEMlEkmYSicRASpFYEqowZiWr6VbVObJgrmSWxIzIca7SOofFiVEnQfHOjDbWGSFSqgvdOvCQNeVKrLHFGlB0xCVPK1MrgvDmGrrqiSnhZGZBj8XQOgmBZmtOXq4s+6ppcbMp4eQO7e62GRL0A7lEfBfMGEcEmXWEztMPhXGI5GGANiDaIXGwMHDfmuObi6a7QRFn2rSomcO0ZEwjeVgwSsvVg5Frh9dYHj2Bm7Z0Z09zdmuLbjFheniN7VNnaWdza8qCIQkO6BpPkQA6xbli96B4fDux71ixBsQ7IJjOCG8NUKXaCjaEtWbHNCtZ19OJtTFGRfjAKIv1u3JOzGQieEo0pGjNnHRYs+zc2rigvtaaOin2XYTGE9oWT6kD/2hFfl0jaDtE7DOLeLJr6MjMi+Ji4Chm9i5epj/dsLUtpMkEjY5ytMKHQOc8oSg5JlK1d3feWfB7DXcvq9FcOR3WlEfTzIiaFXE7mZoesQBiNvUlrZtbY+SkwyXDtSMzLVGFZNipajbTkRwNOY3ZrDWzoD5VVBZcRX7JmdyP6FgQ3+C9zZFkqciQkVhVU6VSwIrRjQSQWL1p6xBAEJrOrMIFh46CtsZjK2NGpvX7qOgZGaONeo9L5qq2XsNMTKaUFrIXCz3HIV0wCpwUpHXo1FkvxbERwbrRsRlDMTR5bTUtjozjCLiiphkuHbixh1QsvLr1hKrxtLiUtb7YGzqaIYSGEgtXrx/SecfBYoDG0EFpJkCwMG3f4LoOv36PrSd6Ydp1bO3usvQe8X+UhfH/6/iMbnRs4TUntZqBbhxW70jVGjJ0HnrB+4bsA95ZkSNFqv2q1umRJ+bBJnylgMuVi3xcsI858kvp45u//+PwBj6WL/Ir+mlE4OFwhUdHa3Q+q3kWr2jvIbpjROiETPnT3cvp+8QPrN55/EFUyTmj6vi51XGjM5eWN/kXEWv44/oQxB5TKCWRtZg7lg78Vz62eZ6JZFcMRP6AC5vHt5qOE5MpN1ltYOjBM9f3WI7H1LvPve/5JqDNmT/7spfzvW97qxXMAmEyuYko+eo77+XOUyd5ZrnPWx45Pk+qStuFShM0iPQ/vv3XuPOj7+FZZ27l277665lubxG2JuyePMXLtma89xMf48HHHuGRxx/nZ/q3sRyOL2rnHSW4m2iFIsLf/No/w865U3Q7s5sen53b3fx9dz7la7/o9ezecYLV9RvbNHjWbWe59fZT6A1n+9f+8IPMZxNOn97ldV/wKtpuwta5UywnEd3tONucYXpml1tOnOGnfvN97FfEA+BPf94ryf0hDvg7f+ZN/P1/939tXEWbWcvP/fo7efrS1eP3Wp1OVC1zhApZjynxQ7/wts3z7jx3ljfc/0KWh8cUMe8c3/s3/xyvuu8efuw3jq8tEbi4d8C7PvnY5rH7776Vu06dIJfMa+69nY8/vaYS3nw9fM3rXsxXf9aL+O0PP3TT4298/l20wVx+bjzP3sHP/sHx9TdtG+6/6zauZ+U5t9+6aXTyGHnw9z/C3oVjCuObX/1qptsznrt7kuffcRePXrbnqsIPvv1XNs+btx3/x5f8Be4+cYo/8brP4i0fOW7AHrnwNP/2V3+Wd37qI7z83ufxdW/6ItIwcvLkNssr19i7dgUWEckZr3BnmPN1z341P/Xwe7jUH/LMUTUxuAElvLS4xieuXdr8/QVnb2E7NCwl8Mb5bSwxp7izfsbvLZ+imtYiwNdtvZj73Em0eL7t8Pj7O+Wm3N+eBVFubbd5M8/hrUdGuSwKf7q9n0+sLjHUZuenhg/xvvgMaOGb5OW0xZNQLpfjgcQRI/+1fJg/HJ7kdtnlK5sXIp1p7zSvC/3qTDYLljBd9RSomCmJZzPwkWKFjlLF0Hh8N0G3tig+EHKmmw2EbM2GNbmN2Smr0cR84+nchKaIZQr5ltAGDvqegKBty/YtZxHN1pA4Ry4W7jybTkCVEkdDFNoZo2/pTpyBbk5wnuzcZoitQNJC9ooGm2ZaDbh2M7LrdZMuLgWZyIa+V3JBh0wZzJWQbYHBtDZQLJivceQhkzXhMGpHac0FKtYQWMQRFxGnZt3qJjattLdp4ZO5FPIqGSpUg0RLwaa1jdiuXK1kRUCyIUFlTLZPuALTgrTWlOZVJo2putlllIQwGJJQTRmUSPGF5DJZhIQn14IF70GCOZc2jdEVgzlZ1vLppqmvhBow2FhIoV24II3YtVPtzi00tBbyxlyxGXQcYOlomxlOHDHbfNpyRAQXzAhGQkuzNSXsbIP39Nc63M4W7R3nCCe3yUE4jD1OCs28w91ygiZOLWZg1uE85NVI6ZewfwhhiUxbWIF3gSY4cokMeSCOA1GVEchFOOp7Li6vsELoi2OUGbRT4u4J+mZgvrOFTju2dnc4u3uC7eE0u7M5jXh8tkwbNJPLaMiHX58DqblOVgDnYpa/JPOYl9pcrBvMNWqpG8pgzSipFLfaJVlTc8Pyvd7DREzfp+rMkKYNdo3UYraUvJaDIWLDTq2RtuLMMtua2WR0NfWU0po2rw4RwON8gy+ZgAdX6Fxg6hy7IdMU06joUFgtR/Zz5MrRId0Kzg2B3VnHTjtn2niLSNFMGqOhckXMwEQF74KhM8k0NmHSMbvtNOp8bQ5tuJAVtEgdVmkV15vmTFcDLHvQbIOD3pDRXEp1RKtGMTFXZzHQkFCfj9HTVMgxMh4N5FXCtwFaMxaRlZkOWAtvjY5r/KZxBEFGQYqtTSiELtCe6iALZVW1NyLVmAXU13WuWtdLcGyMVrTU7zpvUOzshOyU0lb9n1t/wcZm0g7KLDC4smbD1f9Xv1Nn14YNO6ruR6wRL22gn1rwaovS9AO+jAiZSXDMJg1+MiGvBkBxTTD5gQjNtGMymUKBxWpkFIcmz+72GTI9yTtS9vhiEQbTrRk4MSddKWQfiE3DZH4C5xpcc1z//I+Oz+hGR9XgsVQKWWyDo3UwsamiibASoXWUvl7wOLw0tTM28bGryE0ek4XOFV+9ztezFDu+f/gdxormnGXG/eU29rFi44Ie8cPj+wFzWns+59gap5y/QcvTqOPcomXQQz6ezm8ev5UtUozmVHTD5/sXzZeRx0IsdtOtj2/njfTjikKiMNYNLROJPIz9PgFuc9vMpCOr23D3A8IrZ7ewTOtN0A7vPG96+ev4yGMPbB578wtezB27p8nFJj6//PGP3VQEfvSZp/nZD71383fnHS607PeRp/aPP7c4wavw/V/6dXzbW36Wa5Uu99SVyzx15TJf833fxptf8Rr+7p/9i3zwIx/lm7/vO+mHgVz+eGjyx374hwl+WimIdvy//vk/5fSLXooET24mm8f/+bf/b/yz//hTm79Pt+a89s9/BVqUKx//5E2v27fKtdPwxZ9/P7/42+9lsbTmarHsWSx7zv+fv82pO0/zqje9ghM+MHHzystuGBb9uiQA4O/8hS/injtPcfqOWygp8WP/6iePizJVVlcPeeypyyxW9jtO727RdkYvcgqUwcSlKFoyH6v20wLcdnKb1C955sp1W3wxSuT9z7m75jkcn5fv+8avYdp1N33OX3z/J/n1Dz0IcJNeabPY1ePesztmm3zDPbA1aZlPO2IuXF8eF9oWdtvy0IXjxu3c7pzTrWOWQGfN5vGSE8PeceMN8K9/8ef5d7/8SwgwxBu1NsrHnnr0+D3dehsvv//FtCdmtGdO8MaTn89fv3qZn/yNXyZWJO5Dn36Ajz7yED/zu2/hn/zZv8KbTr0S0cxs2hBHs2fPY+J3zj/ET3763fQ53dTcHn8mrRbjdrTes920lKEgEU63c85JQxihKw0X0mLzKqfdlHvcGRrt2OhgsO/vm8OriVHwTrgkPb/TH3++VCK3lym3VroqQE/iQ8VQv3+hv8//7l7HpAhnaflG9yp+snyEVTU1ebxc4wmu8YH8JF/sXsCf8M+16aHUyf0E4rZjrJuc1iLAQmyP08DxYoYCwZqDrN747K4hTKaQMpNpph3Nxto1gVNnT3EviVIKk65DEFZDJKdCcGZlWoyvYWtx26LBQnDRWpzlgoSW4htD5JyAFq4cjZRmStvMGQZYxMy0kxodoLWQb0heoXEUXzMAZZ375XGd0fby4HBNQdt6zodsrkQrJZdMDphmhopGjMnyJ5yQYyJqRrDMqjxUcwsCbWghmtZFAZ0m8sRoJNoruEyJI2k5UIaEq8UErIsyQVb2PpnUosbG1+hgVJKi5kikqxE9Gii6xiJsD6gtRr0j53igIeFlRMvAMilxMTK6xNCYrrBtwHWO7B2NaxDNtM54/JqFEs3cwQWH61pwZkRh1t/2G9R5aKVmMtkkviSljBmk4DohtOauKAkoI3LNIYuImwkyLWhwRi29vrBmZXebdveECaG7Ce70aWQ+JcynlhWFZXqICG42Q6Yzq+lQ0wl4kO3INBXKadOKOa+kONSsn0S/2CMe7aGL64zjQB8jR0cDj54/z75PXHGOhTpO+oBfjMRVz/UY2cnXuG10TNuWrpnQeofmxGhOGUwE5jO7jn3T2jwwW4abmdV3DIsVKddGp0TaJhB8s8mu0hJhY1tSp/UaKSWi48oeF4ziXI5ds6y8r7R7J8dIZhNw2uLRanqQTAhe3dvAmw5ZE0V7kBYn1abZmWEBPhvVE6lGNbWR9Y3Rk6THk5k0DafchC4UDpeZCdB2Hk9isYRrB9dwqxUuTrmQe/xin3tuP03YmqDZEVeJMG4xne1UB8aGyVZDmAaa0ODalmZni+bkNn0fScvBqJApU3ImrnpSVKREJjNzsyzB4ZtKYS0F0UQ+6tHrCXdugmbB1ddqthx0hZgjOPCtDSEs+7CgY8L1DvoOCcHc4xYF0RZHweMJBPzE/jicUVaPCkntu3QeW3xTwfcZGYW8TNb84iDVBL8DDzNrjojVop2CpohTLHhUHYlCLp482uC8VNt8JwXXJ1xbgSUVNFi0SSpmAECWChQ5XJV2UC8NzcVyhtRMadq2RSTQibCdog0qBFzjueXMGUPLYiKEgA8TlkNkNSZz8SzYoDFlcy9tPBbYGCi+EIq5HvqmpTQTUilEFRBlkQwVc74lO8cyHw/k/0fHZ3SjgyuoN/63BkekEDHucCmlJkLblDy0gdx7snqjbKDm/Z/BdncTp+WczZHJG/VCnGz6gfEGytrX8zK6IpsJrt7w76eZ8efS81keXOItclxMK0qJRyjlpsLqH8jrEE2kMR3zbIG2CEn7atN6/PiUhLDAoxUeL3gX6NxkowWa0fAN/lUg0NJzgz8CncIqR4aUNq8qAtP5tMLndjTOQzHO/WxrTrrhPaCQxuWmUD41nXPf6XOkvEbC7Dg5nXP/Hfcy2ZrzQrmDb3/TV/J7jz3IL33yAxtEZjn2/PK738nnv+az+MADn2KxMh3PiZ0dvvLLvgxE+Omf+znGijSFSWfJxTegSc51DNlsefMNGrUw2aIfjwvnonDh0ASX18L8+HnBc/rcGT71wKO0TeDzv+KzefCpKzz8ngfIVZgfY+LioxfxD5/nS/7U57EznzFtGrrWJtDd7BhJaqYtvmm5fOEK4uHohqYAMI+UGxC1r/ui13HvbWeNy+vWzmrYdPUYOKFpAt/5N/80wcM//7FfIN3wYV21sL2RTzjtupvO04n5hC94yXNtil2qBbMIRQtd47l8sDz+YRFzknLHb+D1z7+LF917C8/srfil9338huca7eLGS+Qbv/C1oAU3JJ65etwAOWB2w9Jzdnebl9x1G9NJYHtnl+XBEicB7xuedfvpmglgx3d9wzfR3nkS9YHDZaTfW/B1r/9C/Kh8/NFP864HPwrYZHI59HzPz/0Ub3zpK+ljZro7x2Vl2F8ylMR/fOD3Ucwu+8233Qeq/MGVJzmI1ny++uwtlHyM0N19Ypc3PudunnnsKtTsDt/aKQ830L8AvqZ7odk+B3D5+P0L0FjgB0pAfEe8QVTpKJB7vjW8jt9IDxG85y3xoY2250kO+QV9kL/sX4I4x+d1z0aS8NHhGd6l1gwpRm/95dXHeLXcwal2C8EKZZl44pajNPZFOBECrmbx1GmzlKq9gaZYVplrgiXGh4Bz3qglLoA6UlIktJw6FdietYgqwQX6MXJtf8HBUc9qSIwpMcaRXBLOfLUZYjSnO4WcErkos+mEnfmUfhgZYiQ4JTjP1nzGPEyJfWT/+iGTrbNmKFP9UW2iKxRvuraSKtJfwKng1VGC4C3LkTKAejX9pkAZDBk3/j6oS8hMcMkxLge8JnRlGgErJjO5UoNEwW2BSw6WQimWAxNXxfKYOo/0hZyXtSmBQGtDWdZU3zp5dUZzy9nQHi26GXSpy2ge0bTCYYJfIRl6hMPT1km7ISIIlmnUNgzeEXpwuUOz1oDOSi9pAq4JeFVcyQSpDDqxhjjlQrc9Z7K7a8OumCirAWpGmiFj3LD223eB9zgvhEZoW4/PijYmxlZGcnGk0uDaCc18C5nNLJ+mafCzKcV7K6J2d5jsbBPL2jp8/X27akurZLWtWhWjo7tCdoJTD67qhbSQXEvMI0k917Pn8lDYO+xZLg9ZLldcPn+JxarHnd3GN44ue4JMEd8T2pbb2ym3TOC5p2fcNt9mMpkwn0+ZtROUxlzdklnAx3FFTGOlWI2VKgbOe1xFQtdVhVsHSYLZH2dDMtYDWkQ3jaxdMbWK0HrtiN279tAN+0t1zJOK3prBhRB8U92uxorc3aDTyGb3r9XYQJ2gYuHDWkoNJQ640BFm27QnTpJWK+JqiWqPU2XLd7ROII9GJc0jq5IYxkSIirs6ooeRJZ6jRjjagmmzhW+nrNKRBU+WRGhmdJMZvgm4nYZ2OsVNOmg8/ZBYXD2ywFHnKTESx5F4lJGuI0w7M/RJkZITzcSjs1Cty82ESttMWqxs6KAj3o2mi2mNfZBypqga6OYmIGJDWFUz1QgOPwRCbAjTCe1SaVTsO66h3a6ef/WWdSPFqKZOxKzGCYZUrb8otWZVcLbBlIr0dgKtQ8aCi2pNz1YgHxXGPJLaltRU99BiwzrnFJfEUOJtRznRMEw8yQvqrTm2UGUxJ1nF6HtSv3OptZZrkaarbm3BdELO1z+BtmnYmbXMZg0kLM9xFTk8OOQqS5YxkVNh6AcomcZ7ejJjLjTOVRvuzJAjbduwq4WcldVyRS+FmEdC27A761hQWN0QY/E/Oj6jG51S2wwViDXVS7LZo6oTxj4TxDZnmkToAmV0MAipZJJGRIMJ0QQTmFlsMhKKQcR/jEPVq7iVF3MSwaxw//vjG/3LaYiIZn65fGLzuOFPo/Efb6gInVMohV/lIfa4oSAuiVJ6fpUHuM7qhtfJNF6sUNLGbqjQkqRwA7Wftt0Cl/kvyw8dNzQIQexzferJx2963+qqKKwe73v8Ue6//VbuPn2C333oQZ6+wXHq6171asINBfi57R3e8JznoeL40fe+Y/P42fkOyzHyD37pJynZ6DJf/6o/wWuf9Tze9vDH+c0HPrx57vy20/zCj9rPigjf+x3fyZ/4nM/hh/7Tj9xkCkFS3va23+GDHz6m+UlwhNbzjt95Jx/84IeOnzre7MxRCly+uM/lK1f58Z/48eNz1TT4CL/5K++1nKXtCWdedDf3f9lnc3jhIg/94TF96/TuLp2aZSs7O5y85zlMtrdpdo9d5n7hre/l9S+9jzvPnuIX3/5eLlw5Pnff8me+wEZwN/aNtfFo2mDWoMNg01xsinTT90S2KcwNx9/+6i8gBPit936Eh566cMNzq8VjPWIqPPfcab7oZffx9JV9/u1vvwsnwt//8jfwGx98gKeuHTthiAqX9xe89SPHn10rOnHj93Fqd4ev+PzPRSRxo4Pdz7374/zFz305BfjADYGoDqG54bMPMfHSZ93Ka593J09cP+Lnf+8jbHcz/uGXvAlCh97QCDQnd+izpZN/94/8MJeuXKHkwryb8k2v+zLeeO4+/uP738LVpWmltBQOL1zh2tMX2Z1PmEwculKODm420Pi6Z70AEeWBg8ubRucL77ydo3gDD1ggkYkl8ttHTxuS4Txn3Zwv2XrBTefZJUAyWfxN31UBfik/xNe6lyJO+NnhmOp3VmacDDP+TXovmh2vkNt5kzyHl/hzvK88xdv1EXsNLfxK+TSf1us2VVTlT8uzeXFzK/8tP8Yj+Vgn2PrGJvMiuHlDOT1l1QlZk+lbnBkGeBGcFqSYVW1R0+6kSjuYtg27W3MTh6ojj4lcMkMc6WNkiNVuvgQEJY3Kos8cLQf6ZU+/SvQ5s1wN9MNIN7Up9+FihXPCtAkMq5GYMq0ItA0+J3yJuFzD5IYVk/mUiRQOxgVwxibKTlA8yUGS6vQTzFksF7PDFVF868idw/XmPEVWSlN39k6RxmgpmjO6BJ2bqFk6MYRiTEhjBalTqjOWUds0KiUONF2DiKOMgluZuUkxXp11V9h7xRmHX4LlmmhcLwdGSdFUNTcZm7oX+1mjN8XqxhSsUNIGow8Fs5Zujt3vNFvxUCaCz5kQM23pCMNAyTZdTth7aby3vBBRGjIN0ZqpYjbzInOaaWfrUT/AMFQ9juUsSRHCJFjBOZoAfm3Tq41FOiiZnCFSyN5RvKFX87M7zM+eod2aUZxjVMV5Q11SDYfFWeCqzdaszPc+2HfpbdBgW6k1uFlTNRwSSHat98NAv1qwtzzk/PU9nrl8nr2r51kdXSMNI6lPrPoVbAWanCiaiLGQnDDVyG5TuHt7i9u2Jmx1E1oJzHfOcsuddzOdzygK4+KQuHeNcXGIW+fdZNDckouhx+oimiqyWbBA0IrYuVDpf2VNvZLjP7puRuqaYvax69X5eK2yScoGRxaETbGkNpSq/bCFp1MBI7W8PI0WvisTVyf+hcRQQ1HdxqWrNAG3MyOc2KKIDYdJGZLZK/swZdIoqUTmNAwRFv2Ck7OGOMEQznbgYHXAtX3HrFPCiUSYjIRYcFHQPELn8aHFz+bI1IYgjKM1IkcL0tGA9pHcj5Q0ko8izdlTqJ+iCMvrexydv0TjPc3E0JWkCWVAQsQ3JpxP4wAyoBpMrxbMHS8Ohd4FnJjEAFV0BN8IoXGEvqWZd6ZlUsWvTFuEQk7Rrl2Dy8G5Sg22RiV0DS57NDo0m6YGR0WP1KhzyUFQmNh9lFO0tWDbw641Q2mvIjm5rlsZfDLER7KR6ZgG2OoYGq22/4aWCAb+WTaZoTxSJRVeA+o8jQ/MtuZ4Z/fTMI4GGnhhFRNDrIHWWBbaMI4sVyP7w8CyXzIsetKY6YdEdhC6hpUmrsfIBMdUFSkDYxnZKTNoWgIOlyNjTjivlqFUFJcT0v/xzrB/3PEZ3ehokQrnG8c3S6ZggXniLIBoWAu1nOBbb8hOHKFCvRoz0io+iHWU1eo0R0c7DccWfPUIOF7U3spZOQEx426uo7nFbfGGk89nngI5J+RINuvPdzdvpmXKv87v5doN/PqnWRCalsfSdcYqOj/FBCkmknyUywysH58ybXZwftvyb8TjXINm4dv7n9+8ZgGeyAds945P3VD4nJTOUtsVrh8dC+e35lsQPJNJZ1bcpXB5cci//d138Gfufxn/5f3HCMzOZMLL77qd/gY73wcuX+Ar/9P3o8DiBqteEWGZet7/xCOb53/o/JP83c/5It726WNEYHd7h2ZrZ4NGqCr/6gd/gI984hP8+x/9T6RKS7r91ttwCk8++SRXqv3zzs4O27s7NF3L1WvXuFwf35rPmXVTvveffyd/41u+GYCrV6/y7f/on1JK4ZGnnji+lrSwWB5y/vI1s1g9D888fJ6Xvup5PPLBRzbPm3Utt8y3mGlAZcr26bsJW7dx1I+cOnWOpmmIMfLokxf5W9/xI/zNP/clfN9P/NrGMODUzpxXP/85vOdjj/Izbzs2qVhzs4trKakKJqrjzrf+yx+/CbmxoPabm+X7n30XDuGxC5c2OqETWzPmXUvXeE5tz7h2uGQxjHz/r/0eP/Bbf0BWZVXRrh98y7t59tkTm9d780vu5aV3neXC/pInrxxzYY2zXbhy/Xia0ohwpvP8h19/B4er4+v63Q8+TtFCTJnD1fE18Sc/61U8s3dA8J6UMwfLFT/0W7/Pj7zVkXJhTJngHHfMOg6GyMUb7KqvX7xKu1OYbAXOXznPez517Np2dG2P3W7KteXxe7tte5fxwjPkS5c4ahvKvGXSOeZbpc4wYSiZb3qP2Vf3+XjxdE1gGhxbTcNRjDxy9Tq/+OEHeOz6dR6Px79j1k34/cUTPBGP36fDoePIkAecazgpEy5Wl8Xf1SdxGrg0LPi4Hut/nuVP0vmOD0fTLn1CL/Oz48f4+vAKfk+PhxKCcsCKj5aLrPvN8xzy6nI7j+djyuhJNyV4j7gG17Xo1oRh5ullJOZc9RlmO8uGk3+DRkkLKRb6MdOElp2tbRrvSSlyFCOiBYcVMeM4krNwdHDIYrE0zUhMLBcrVssVYzatT06ROPZ0jaFHZRzwoaFpLJ9nLAa3OJHq9IW5SKXEatGTdiy/wmmiZFvbFaPVZGzzRtRQFGf6mVzUZChdIGhDWTS2NqMQMR57o7iZw/eepDV7BFfPjcMFV4sHxY1mduC8wzWQhxGf182QhRiH1pk5Tm+uV2a7HCC0FMloZzQRaXylrGXKmFEP+EzJpTqs2WBDKHhpjcSkDY7WRO9Tb7k0xTREbuLBGwuhxEw+jJQVeF+YbrdsS2HVj0yycJgSqWSi2hAuyFrOXpASzZ1LgmlhsXDN4epVpGmRVAhq1yKazJShbZHGtJiS8iZ0EvEUCkMaTfStnlyU2HrY6gg7WzDdonQTYmjMz06VmC3Iu7hAjhHfthaqixCTNQy53gCh8dZgYRkkGUUTxDhSxpHV4ZLV4T7Lgz2OhiM++fSjXLx2nXE8gDQi0aFjYRxHVnnEdQrLIwIDu8Wx4z23NVvc0nnumE+YdFOcTPBlznx2K35yiiRCTiMxCv3RgESlbaaUnMgxGjVKjIamuQ6rTGhrmpu2qSYgRtc0oLJad1dUXksNn6xN77qZMXqq1v7HOEeb0sVmAZs/RUxjpSi+FHPYq65grpqQiJiDmKz3Hbdutpz1VsXs0svYs7p+1ayg+x4vStPY50hjJqXMvGlonCAlUfAwmbAfM0fbU3KfGHNiVUauXNtj2iSSn9B1AV8GdBzRckgqPcXfCj7TLw9IWWmCp/QRGVboYkk8OCIvllAiusqUVqHZIYfCcP4i4/krRGB2ck5oBL8FJSVwS2g8pW2QuETzirJwuDDDT8zqOBcYkkOSOQM2bUvbVjovVbM28bjW2fo0FiQpOmZSUnLjaUrASzBnsRZcdjRtgxdDxgW1NUGUEqqvWkmmF6oBsiVkckmUGHEu4LYsDBd1tAtlNSbcUG3ksVwiKZ2ZvTQe6QJx4ln5kYQ1NK5YWLOKp5SCesFh4VMqhXEwt8Nuu2PLb9F6z9ivGGNEi723osoqZcqy0PdLlqsVe6uekgrj4oj+aMHYDzawwphVkh1BPE2JNCQ6tJouKS2K11yv2cKoiRhhjD1pbJE80rj/VVzXcjKIOntiUZKYJZ0552DZBdXxJYRgGh5nNoDqisHgxbzTpQiNbxijNTqCoyThlf5OPpzO32AZvcWfnbyckjJtaAhjuwkUBfjbW5/HtpxgSKtKUTs+Tk52aJlxf7ybt/dPsKrwyz/J/40vkGcT3LGW5mt5EafwKPEmSsxfbF7GufZ0XQwtAXntEfjZ3b08tLIif0XkW/pf4hv8K+yf6xv5C/7ZXI7GI74RrXrDqz+booUX3HYHMi75gwdtir8YR37ive87/gyzGd/8uZ/DPadP88DFYzF5UeXov8siEYTPe/FL+FOvfi2xE37grb9ulKI48D03CMxP7Ozy7X/37/Pie5/Hm173Bn75rb8NwKcefJBPPfjgTa/5ua9/PVs72/gb+Fxf+sVfzBs/5401XOz4kn71y17KTkw8+u7386xbbuHxS5dQVT79xGP890cpynw65wX33cMnH3jUkrFz4SPvOS6k2+D5xi/7XN50/4uAwJgb+kVBri4A5W987V9g/5mn+MlftKL5yt4h3/Mffnbz87ee2uWffv1Xcve5kzx9+cqm+Tl3aocX3Hur8bjjAKp1umLOKsvhhgtMAVU+9shTXN47LrbX0zl3A03taz73lbz03tspMfIv/tKX88//y29wcf+ImPNN2hwR+JY3fxa/8eHjcx28JT3faFgx71pefNetiPP80G/fkNekBYkLhvFmzqwC73noyZsee86tt3Bma8ak61iNAx9+6GFysWZofT4AdiYtf/11L+T//dZ3b2ier3rWXcyX12hCBhr+j6/+Cv7ZTy5471P2O97zzKdv+l3333En3/FlX024vseUnnR4yDB2lK3W+Js3HMv8x0yHvHD39i6fc/cd/ObDj1FU+Z3HH73pKS+YneFPbj+PPzx8avM+72SLHRxes6VkN/CN3cv5qeFjPKr7KPD2cvPrvKa5k783/xweHK9yVuZc1gWpqvB+MB03xDMCz+MUr/V3UiTw36KZGFxgwa+mY+TtNr/D39h+LdthDs0EugCTltgkhhIteyyZXsmlRNsEvGjNJBGKaG24LdhNvbDjpmZXq1SXJrvvUXPl0pQYlyv2r16n7wemTUseBlbLIzIwnU6ZeEUbaLwV1rPWMmj82pEMc0ESh6FNRWmqjdfi8JD92ZQ45E0OGuvSvBSSlo2ZhKg1PFmMCmqjA4drAmHeksdEVFtbdTThru8wO9gRG2+nWhmuw32c2mR+rDlsHiSINQMUo8o5o5ysxfo6Sp3YA1NFOmMilLp8OW8UL2msiFprK3RRzCABs491eMIkWKZK1OrqVglrIVg2j1unbtQprUgd3NmUuXGZaRuYiDNEtSRyTmYxXTLmrK2UNJJ0tGsAzDVp7Z62WiHZ9EkbypQDnGUmSa6uTaXggkAjEKoRjWuRuUfUbJVl3iLTKe3uDn57m6RCHJIV0BhdT8RTJBOHAfzAfHeb0FhBlkupeZmGOJRKXUslszg64uqFiyyv77N3/hJ7Fy6QJaEzz1GTOBgOORj2GZZHzF3ARdMiDbEQYyIcWXN/onPsOuHsbMLpbsZu45n5Fu86irbo4FgdJdx+j/NKGXvG69cp+0fMJoHgA2PKlGLaDpGyMRgw4xnb8CV4q10chhbU9Vk25gW+BknCWrfD+tuWii4Cx4S22gEVNvfI8R7BZsPQXClz9f5AzVqcJlQtiVGbqxTH7nPqPQFoyaSjQ/KqJwANxRg0viKL2T6DLw0prSjiaXa2cUcHlK2Ow2VEoyJFGA+XIEd0Z++h9UIImTAOaFogq5F0XWF5naQOxZPFkxY9cX9FPlzCsMLH0Rg6CEE7Qq4NXjpC0hGaCsOVJWWrtSDRkw1szcxhNyVcEyHXgPLkEDeHJlCyx0AUocERZlO6k9MaGq1GC2vs/mZZbFiDWIYR2bJsxNF0jjDzhAUEAiE3G4tuCVIzd6qVYbVrd2tiYbL3qFRU0Nv9J8UhxdFQyAIpKyp1OOMdIgGdtcjUoxNP9MrobG0plaZmi3khO0dwviJ3mM14yZQldG1D00xoXYs0mT4MqDhiNa7JWhgRFkPPwd4+h4ueSXAwDkjJx9cQCmSaul9uqZg7vlMLvFUhYKwjdYpvPJKhaOZoccQUhyupOi7/zx2f0Y0OGN9UsbC4VBEds2q0kzTGbL7zwbiQMit2Qasad1lBYwHXEJpAyJBLrpB8w5vbF/LT44c40gEBvs6/gnEYauxBIJfjwvKVchfPHc+wHJfWiUu+ydhMXAMa+OLuRXga/kX/lhs+iV0sx4fFaje+w5Vj7UMILW0zsQu9gPNhM9X9y91nkXPhv1RTBHu+LeLrn5+5jq6sLQWPf1/OhRQHXBl51b13MiHz9gePkQyAr33F/Tz/3C28+PbbQAt37p7gc59zH+98+LjA+iuv+lx++oPvIpaMd44/+wVfgEwn/Ll7/xTN7Wf5vh//sZte0znHd/6d/yef9ZJXIEPmH/2tb6VpO37u13+FP+74mV/4eb71W/72+tsHYLl/yIVPPgwULj3y2Oa5y2tXufDQx+n7/y91fx5tWX7ddYKf33TOufe+Kd6LOedByklSStZgpeQJYVmobWNsd2FswGrK0FViaLCBAtcyxpgyZtHduN2UURWUYZnBQNtGGGMjTxota7Qka0xlKlM5xxxvvMM5v2H3H/t374tAwljVq1c3N1esyHhx4w5n+P32/u7vMOWNX/sK/sN7P8zFK7tf8poA9z5wJzKHWze3mNx7Bx/6/Be/5Dl/6Y+8gTd+1UNYowWYm/UcPX2B/voMTMGkOd/9Da9B5gf8i199/xJzA+Avfvcf4qE7zvHSu2+hlELbHRsm3HX+FF/94N2IyVUIuORcK1f3xivjL/7RN+FDy/s+9QTPX9ld/dwaAzUA7sb31eNkee2L7uBH/9ib+As//e8YbmgoXv/i23njS+6l8+7m6aXo9XWjH8TWpOM199xKzLJ6XwN899e/FG8LN6473/qah3jnJx9nutDmZ61r+c7XvYLzp0+BCOVwxt3nTlMwfOLzNzezb375XXz7H3wF+AFuQG3+4H13sFn2yLuHpCvQLAb+0qse5idiz0cvXb7pNR48e4Yf/KY3cGpNmPeJmesJoVDKwOJIC96/+lUv570vXOADFy8B8LVnTvLYwSGX6vTJBI8JnpecO4P3Db/y2OOracdOGPH6rds4Z9YoOd9Er7vfbnOKEdYJTc0ZaG3gT42/in88/xjPluPJz2mzxlvaV/Mit4PPjgc5w19sv47H01V+Jn2EGx9/2N7Ng2abe+UEMWe+yz+I8cJvpJvv003T8afXH+G25qQK+4OFccPgC71NVMkCxepal3Ih5YRzlq5pVbTv1Zhg6AdyKuSUsbnQBS24nNMwQrNKt9Zpt4pZC+RE03X44Jhb1I7aavHtKirqQ8CXSDEgrhbsXidN1tpqFqTT+CCWFAcOZ0c0FM2oqWYdmvmgovxc10VJSmUuVgvihOZqGO9qQGWgLNRdKueMDBbTOvzE47Ij5QiDVXOQYKsepJKlc7WmLVCmWieUXCgZLInkEiYsbW4r/31kal6L2sUb5b4pjWVFIcqakdNnckwrirPD40yDbxrVNgWDLPS+Fo9O4gQVOxuDydXEQGrDNXGYtuCKxWdLixYTZKFIYSgFUiKkpJSQrHk72UAhgq1201VkrPyqGuOAOnMJqItfziSzzM9x2C5gNzawTYNrW3w7xlpPFoN4j29bzekwhtwPan7hVdtAFtJ0QS6Gfj7XBkEK3fpkBe6BYXFwSJpOiYue+XzOdHrI/u4e+5evsTg65OjwgAUDi8awGAQz8TXryDJbFEQGfKW4lVywi8i6M5yn4Xy3xunJBuNmzCiMab0GGRqxpFRILJhdvMJiOsfZDMMMO0xpJCKhJQ8oYFAbFKkuWUvDMik6OTbueGpTcuLYwGRpQHy83h43Naz+xtyIZtbt48ZANG1+q97H1SaH5cRIp0z1dlNth/OYXFPrkdpEUy9U6odX2iIIJsc6CarZUHUStXThy1LwKeFSog2BcR7RY+nFMN+PxGlESmKIh9wyZDY6T9O2uKQTXiNzyvQKMjeakSgOSZk8j8hsgekjVrl3YEp1CWuxVq24m1HG+b7S8hzxaK5xAMFgg0GGjJReJQtBKck0jmKMrpMCQw2GNaWQooA0ylE+1JwkWUTVns1SbVDU0MNZq3o7K9jGKJCyqKYdI7MCt8Xq+oBR2pldEjuWTWuqFDOsTnuSIIuCZIOZW2wKeGf0vFkLXtc7gtOJTmdJHmYm0pukpgSiRigx1+bKWTobEIuaq4gCYjElnDPQRNVuA7au06WgLnmScVZ1fpIzeYiMxuvaluVMllJzdBRYNjnRavorCUN2DoMnGN2fB9HJuTiNjckUhjQwxB4nmfQVBIYa+XIilP8/fxwcHLC5uclb/7v/E+OmwxZYy2NO73WcOQw0c0s5HHBRoM8EMXTOYlOCvkeGyLC/YDE7ImMgdDSdhrzN51PmqWcoBetafBvordp6GjLrNNBrZoLHM0hmTkQwjEzHxLY0tgp2rWMIamtonaErgRjr5lpg7iPOKqpjUyH2cxYyJZMZm0DjAk2zxmANBI8RQyOexgVALxhn1bVIsi5akciCREoZKYnWGAZZMMsHDJLobeR3/BW+sJWYjj3d+ga+a9lcn9BRCMOciSS2nOALjIJjMh7RNC1j72mcOsN450E8xThysUivxcvIBfb7gdIEZGvC1t234dfWKAnatiWVioBIofUBiZHOBorAaGONKIkohWJVJB6nc46u7zKUzPjUCbrtLbZPnSSXxPzoCNJAiAuGa9e49OzzXLhwgesHu6Qc6XOkN5kphSOXsWuBXnrO3HULzz52iaPLR+R5BivcecsZDp6/woaDO09OuGVnnY2uxRbRIK/QsrF2QgXY1qrzEE5D32pKtfMGYxSHn6eBjVObzA6PKDGx1nW6MKBrcRaYDwPWGto20LWN0inrPqIiVN0o5n1U8XARJk1D4x1Dysznc6i2j5OuwRnDrB+YxwGRQmstbRX55SGRhriitRURUtQ0bmcsKUbmw4LpvCeJ4JzD18VlHhU9ccYzatTBbToo4uuDZ9wGTVJPy4Ay1TwNRelQWeBgOmc66xmsI0zWuHJ1l/1p5DBldg+myBDZCPCyO3a4+/QaO2uGURbyPJH6ARI01uOxlFihzSLIUJjNevrFoICHtSQf2Dxzku2TJzAiLPZ2Obq8x/xoXlFou6Kql4AWdTnjBWIxpKrx6yYjFlnYi4XLswjtmE48V5+8gpkVWnHYLDTWEyTArNCKYewaxiao5gFLTJlUCqGZMESp1pyaWO6sYWzDyspeiiLlYhJzm1C704KURMiqN9Fnepwb47rAgqLRlTaR6/ggWIdpG0zTkJtAGTmmXeSFkwMXuoHSqkELqC6gj7Fan1tG4xHrax1NE+j7yHyRSKUwGnV0wdMFT+x7rl3f5dkXLrO5fYJ77jhPY2Bv9xrXr11jNl1wevsEI2+5evUqu4cz/HjMPCX2Z3O68YhR17BICWMd6+OWUgrTIbK5scHOxjpxGNjb3adFsGkgx54Tm+ucXJ8wn84YnzuvIn0x+OQZp5az044zVwNhX7M3iAmGTBAYWYdLBbNIxMMZcbog9lFNVlzArQfs2LGY9iyO1BHLNg4/adV5yih9xM7BzIqaUGAQkpq7GvC2oWlbggtQ1FbWFgMdiNPGIi8F9dZUUbdBSiQPvYYa9gNFUjUXaPG+wXbaFBjnVJgcAYzS1AKwUBoTXtcODIhNxPlAKYliIkPo6dPA3nzKx8wlHt/p6bfXcJN1mq5hfTKmk0yTFqyT2DTC2BombcNkNKJrWo06whKcxzcNplis9Tg3whal8WSL5tJ4g2xsYra2MG1L6DpGowlN6FZCaW8NSCb1AyUl3KjDtgHberxXhsMwXzC9dp1Mpjt5gm5rg2Y80karZExckI4O2b14iStPPcXuxRc4PNhjMJYjehYkps4xLRk6x9qJNULouHxtl8sXrpFmC9Z8QzAeXyLrDNxzdp07zpysltEWaxzetTqtwIIPiK0Oe6L7gTVFHcKM4JzQdAE36ig5q/ZDamgkuTYcimkbW6lPy+akGoNYY1Z1hLW1sZBKVzN1I5HjaY0+dKIppdRmvP5/VkvkHKMGZdZGZ+gH1SalTMpZs5ZyVAt0EbUgF1FjphpcqTbLDrVGUJDNWA2rdJTadKllgq5LliLCdDrl2uFAtJZoLId95iAWhli4cvWA2XTOpsu86oHTvOiWHU5YQ7MYsDFic8Eaj0gmxaTBqlmQWJTyWYwaiBRR4KRAd3aH0faW0ucvX2W2e8CwP1PrecC0BtMarK9RHUnt2UuMmBAooSE3DfMiHGbh2iJjfcBkw3C9p//iDMbghkI4gHZtRNc4whyaIWjIcNVWlSGTiuA3OlwK+METrL0B2AQzgATRCekgIBlxWcN3B1OZiuqxuDQB902LN2r3nBGS0SlnHtUsnsYhISChoXTC4Ubm2RM9F0cRWoc4u8oqTqIxyN4ZXAiM2hFdCAw5ErNes411tKHBeUiLxNVru+xeO2BtbcTtt56i7RoODo64fm2P/d1DTp/cpOTE4uiIeT8woNldOWWoRjeDccTW07Ta5ATjaEcdoW0wkhkWMxbzOV4yG01gIwQ665innn/y//qP7O/vs7Gx8Xv2DP9VT3SaJuhYq+iAX3y1vcwF64wKtkxBInjjab1fZe40E0+KAZLoTT4kGLWEbkzugSGSS8JkQ5t1v3Q+gLM0bYsvBpMEXwYmXt1fGtPicATfUIrDWY9PRe3wUmYYIkPUoC3nPBvS6Mg0J1LqERkYY/Guw4cOFzqcbQkCzhw721hryAl1T7EG5y0EDdvy2bBuPMUYhkEzH5wxNLQrHnywXrmvrS5IJRcW81793I2jsYbgMq0Xxp1jHKBxYHKueiBdWEUKQYEP7LhTu26xGOeZxkScDRw9d4nQHTBpRmyNJnQ+YGJCcsaHqA5CxpByYTabMt5ep2s9NIE2NExnc6wkxBVYzHHThtgeEkYNa01QYV4uRAZimjEs9jBpirGOeUmU9RYphtnBLrYR2p2OwVjNBetF0c8oXH/mEreNA/ee3+DWM5tsro0xVYNVjMWHToXHViio44qxBec0C8NXa/AlSrY26jC5MA4t1jcrpKwqCgjO0ax1CJqgLlk3wVzUicUatAgyjkmrmeVK5dCNtPXQro/qBlfFi5IZtY4udNWxp7qqiW6mxjs21saIqI1uiY5YEXspQuMCtrXaaBqpVDLDuGmUHmKshqoBXeuOueOiBVsTHK5RwTBAkIwPDVk04DEXyI3jzAN3cfjpgQN7wP0PPMgnPvC7LPagl8yF/UPuuPMsMff4YUGD0DVBM69QrUYxRXV5SYW44xY6XxdQDMVaRo0FW5gezTDOENYCMS1I80GnccEhRl1mFFRSHnYIFWESgaKZCt7pNECK2qS3FUV1pSjqJgUnQucaxrR44wmu2nOKIRhLST2ZSGsCNmp8saaZF3IaoNKUliipscJYBEm2Tk4anQKgwnzBkiKkacFbzT2hacCJakC8pViHBP0Vc6YYmKfIIg4kA65kRk1LEzwhePqYWKTIwWJOXwon1tcYty3WOY7mcxaLKbE3zJ2HkhmGAY/gJSExaqJ55fLnnGkax6TxHLUNZqpNOdaRnMWvj9k+dZL1zQlbm2uc2d5m3Ol7dV1H4x2LxYL9/QPS0ZSDa9d44dlnaRrPeH1M0zqlIovSb5wofSPbSnsyN1J4hCRCFL1mnfe4cavPyRoqmHOhzAXbQDMKWgxOBzUEWCSiFTWqsep8GMYOO6u5J8HhgocAzgQcDlssy1RxUzSnpywyOVfK1VK43WjmheRE7iN5UJGxRwsY5wJ2Lawocho6WOli1W0OEQ0+rVSupWOT5AJDoUT1I80uISIqoE5g6l4pMYKBhXVYD02dJGg2S0F5zpmSekzNM5GlWL4W1RCX2ANJ4KgfmA4DwyzSJKEdjxl1A3kaGfkGnwquFm0iRdcgBNbXMOsjUIKQjsvmh3C0B5JIMtAPc9jaxI1GakSRE30aSGWgpBlpegUfCrSB/nCP7Dfo8RzlhBPDqDjMkMn9gE0JFxOuQGeFkyPPXWc3ufv8KdZHa5AyEqNaXINmA1mdWhgyzlS6sFuaBsjquKWYNeAVfa6pe4PU41ZMXtFvtF+R1T6wJKatmpnldEZumOiY+oPl60I9X+hEpV4Hy6AcXa+VHldkOa2pjZatRiTG65SmUkP1rWUVrLkapGUqNRKKsypQt2q3pAHESrgyRm3AEcE1DbYxuFHL5rnTmCt7HD1zka2tbQ6HnlmcscjCs5evsrPR0owaSk40JeLL8XVopVTznuV5KPX7oQYrmOrKWsAUhukUKQPNWkOezSgzdf7QyW+VF9g69TBqX1ww1WlOv68xqqNKSY1D+sOBNKsZOrn64OWMRINtGqz32OKwxWBinbhJgUGQJiPeUBZSzaNECTwIDMtzX8OLkx50Yw0mo8DqciIo2hwVkta53mJaXRMtqhHEOcRaihGSZKLRQJJhSEpVC44uOHxwBO+wpZBS1pDd7HCTgPctxiaSFPoYGSRBL7i+kGcL2pxZc4aRswRrcHUGuaTcNc6RnSNadRgsYrCNJXQtWyc2GG2ssXZinbOnT7LWdgTXMBpP8N4wDHMO93eZ7h9wtLfH3uUruJhouw7HzbEZv9fjK2p03va2t/G2t72Np556CoCHHnqIH/7hH+bNb34zAIvFgr/8l/8y//pf/2v6vudNb3oT//Af/kPOnDmzeo1nnnmGt771rbzrXe9ibW2Nt7zlLfz4j/843n/lPdcSDXPG6aLYqDGBFKpIUQtTLCQEmwsBFe+XkAltRym9FrNF+Yq+CbSm07TmOJDigIgw5ERJEP0IQqtuGc6osD+A90ox89bhxGLrhAWMNjlxUNtJk/W7alVLLomcB3IZFMHzDc1oDR+6lVDMOMF5tcKWYimi49BCwVizojgYm1cLrRODrTz8Ij1CIhVd1IiiSHZKxBjx1rBYDDjJtI1DnGNIibDcPFOmpKgjUxO1m6+e6gUItiHnTCKzdzTnyv4RvS34YcS6iWw1DWG2IB/MGTC0DroaJGW9QZwlBIuzYBkwqMi5PziEYY+R6+mP5qTZEcPRIbKY4TcmmNYzXywYhgXJN7gT62wNngdOnOfTn7zA1RwRE+jWOsyRpdvcwI1GPPO7zzJcnVPmic45OhFuW+u47/YTnDo55kUPv4ij568xu3YIxmmx4UJd9HRDK6t5cxVVUxOohVp8CTKPrEJSBUxNcVcdQVGkl4oUY5CyjDNUSqb11IalUl5s3exs3diS8qeNq3k7lTO/3IAApCQdkRsVDBepm2xWC2FrHaW+nlk6+RRRm3CU/kk25GIwvrpxVQ79yooYQOoUc9yxtrbOsOgZ5gvl7VsVKofRhDAe40+f5Y6HA/0nPsWlJ56mSVmjDYvh0mHhs89d5b4Nz2m0SVeapegGhzbYJQ/a3OVaMBqztA3S5HE0U2F+MMU5R2g7rJ2BcermpG4kakCEQYxVo5J6NznbkrC1jhSSRHIasEU3iZC1mHUC3ji935dBb2joYLBWUULJeBf0tUvE1uwUEcEuixij5ijW6Cbm6hqRclnRCDVsMJBTT8kZv8xrWQI9xmnxEiy4BqnNbZZMMZHcWM2IAYYhkYfEYih0XcNk1NGGQBMcg8AiCtcOZuT1ERuTjjY4pvM5/aJnGBaK5UqkcYX1YJl4Q2gcfRPUwc1qRtNQ1CRAaRGO0dqIhx64m5c+9GJedOs5Tm+fYDwaM247XTtd3Sat5viUPJD6BYcHuzzx+BP87mcepW07Rt2IQ0FT0TEYUUE+1iiiqxe/Fs/VGS2J5ltY6zBNUAQ6Fdx+jUgcCmUm2DVLMwpIX0gpIYtERtc3pUlnbNdqkQO4DVfpR2CTw/XHae3W6d4ivea05WoqYxBMsUid8ItEpTuDNjm2xbWNvm4wOurNdqUbWrloJX21usBgKApGqCe0it7JFJI2Pk5tZH29p0rMYHs1CwBC45FWwSrdVrJSYdJQadoW21gw1JgGfftEwQShj8LB4Zxru4cMpmBTZqNr6AyYNFDMjFIcuWgzL67S96zRyXkKOAk1b0MDY12a0tqBYTYlD1PKfEpazLGbm6o7GxYMizm9NdjtddY4j2st13avkfcHkugaIcVgnWXRR+LQM5seYvJAK5kmZ85MGu677QS3nNlme2cH6aNScpaOds7XM6f0QxGqhoaVUH/F/0KNMKRXq2Kg2qDfUMDU+9rUvWRJhzx+Ul3PpLqv3fCPV1lpNzg9LvcZ6h6ycutc5gEugSkrlX5ZVmCVsVXbbLTZwYDkVN9bwTLJWW2vC7p+mqSmBSgAU7waQrjQ0a1vkYaevmbmOePwrSckj11fY/3MOdzaFru7B+Q8IESKRLJ1XDqc8fQLF1m75QzOCLYUTA1HVZtmvZ+peVaKNi0pfppBY2y9Roee4ehQ113f6l4RdE/FCTBUK+5WnfucP+7tbT1sdehSsgJsEiHN1AzFTnV/NOJUq5cCtnFL+RwmLZsUbTjLXKlmYjJEgbyMJahNZ/1/A9jWQLFKw/UGKsBspfauy3qjUmnFAK1OGAu2Ur4sOUC2hUhCWrXYN9aSYqFPhRIzTetpRkG1ucESRcg5Mgw9jfE47/BGj03MA8MwUAZRy26EkbN03uKdJTiDq8PmkgshOLyzlV4PbjLi/J23c9+9d/Ki289zcmeb8WjEeDSidR5vPc7aui7WKeNizuH+Po8//hif+/TnsMbQLIuc38fjK+oubr31Vv7u3/27vOhFL0JE+Jmf+Rm+7du+jY9//OM89NBDfP/3fz+//Mu/zM/93M+xubnJn//zf57v+I7v4P3vfz8AOWe++Zu/mbNnz/Lbv/3bXLhwge/93u8lhMDf+Tt/5yv5KEBFz61SuFKppafOf3VDirly/GDeDxjfKWfSGXxw0DnIltLPdWw7DLi2A+9pu04bnDSQSiSjVnolJpCEcSNi1gyK1EdF6MTRNg2d7wjOgxRi7InDgiwR6wxt65V3KZB75UOrpWfAGE9ox1jXIFlNE4y1iFFKkMFgRS0H8aIucVGnBMbVm8OpcDRnXTiSiTjrGDnPvAw0YllzgWDmiBTm/ZxgEp1ryOLJeEpb72yBHDNxKFgvYD29g65T04deNPwsJk0zv7q3y970ELvWMnaOUbB0aUEzO6AVS2fAW483ljIobcfiaboxyWZCZ9VJRcBRSGnKeCLMjqaYxQE2ZeKeY75/lWnXsWhHuI11XNsgeOKoY+u+W7GpJze6QBzMDhnmM+YxcnTxgPjsPu284CKMQmAjwB0nt7jvjlOcPDGhaz0Xn7xEOVzgsqF4hw+tcl6LNhcFtVS0HozTAt1bp2PzpeiuCIIi3M45XSglV45t3bKq7a0ieHVzLOqC5Vyg5Fw3nxs2Kak0BaMuS5quXT39M0p9Mjp9LEknmyVnwNU9uNJvlvQtU3BO8D4QY8KYrIhM1sZqieoZaymxVKl4FWcnqoDSUKwhi2M0Ocno3HnWJHN45SKz/X1STFhvGW2s4TdOcTSF9VNnWV97mvnVC7TGkULDQgbmMfHEF56jOTdm8/wJbEx0xiK5YK3mD1T8QDdqVzUiytVRjn3QhTYvFpR+zhAFvzZe1YM3PnISzUFwjlQK1qvrnRQNyTMWnBgaA/NUyEMhD5kgjpIqqmaU1hdMi1E1qeo2UC2LMV5dlVJEpKbHm4Irtblxin7pTlWLojp5MNVQJWc98oJuHDiHk0ARQ8y6xi3Pl2LlDowlJiGZRA6Z3DhcF9hoHB2RWVZu9mxY0JdI5xvGXcO4cXSNoU+Fw8WMYgrrTcvmZMLQNMxmc1K/wEmhk8KWhY0A0kAXnFqkW8N0tiDnhqN5JImlm2zwkle/nK973au49eQ2XdOi1HCH900tOI6bdOtUGL822mRn5zQnNrdZFLh84RJBBHM041gQr4YJUpv+Uhuc2gJSLMRYKq/cqfuRFVgT5Eg39SxCmRW1qu8cMvFwVIg5kYkkIoWCpEAzWJ2aJSjTUi11C04cnkBAczQkq5taSgOJiKmENFu1TpovWer9qSGrzrS4ccB6LaxB1xOTwGQFQagTYq2FhXq6dU+sdCX6spoAWOdxooh3cJ42emwZiDHjTNJARWMoZKJ4cuvq2xhtAEkkr5olo4gbllK/j65jWTJ7hzP2946IEmm7jq4JTGJibVjQJkNjHQGPpQLoIpiKgJtgsQ04WzASKUMk93NcWeDzlByPyFkYpgf0e3vMuhFxPMaMO5RRbMlrE9ruFkq/YHphl6E0HOXEzEamNrM/TDHTI5hPSUdHtMmwNW64a2eT+285y6kTG6ytTSj9gng0wyTB2oCxagSh60eddFUjDpWFGA2eX1UmVEBJg8utMTc0LKBAh4JfOhapTU05Xu+Xr7+a0tgKg9XRyo26HK39qwV5FX2ZSpUryz7HCBrqKUh1dzVGKediRHVxRbUXCrZJNSOoYEEF8DQQt763Eb2PjFPGgrFMtk4zPnUWJDPfv8589xIlDfjgaUeePF4H1zLZaNjc3uLScxexWd3ZUoK5OD5/8SojMved2lYAtKiFuQJaeg7UuGFZCNYWNJc6tdQ8qbjoibOenGaEMdqoVfAbV1brjQrll1oqwJnaQwqVLrHSliCoEYDRAFpbjURwSnE0y41D9J5yYnUiO+jrSbXir1ibHm9Xv0MBcs3m6sC0lrJfKL1+0WOKM7hOzQbKoOGt4rWxKTXIRJzuy0tzj+IgWSFboWm95ofVL1yAOKhzsTGGdhSgtWRJRNGJuTOWEFqCtTgssfT4YKGHxlL1NrpiWWO0litZzSOcI1sLoeHhV7+KP/A1X83tZ08r46NAsIbggxrJrKaehSwJExom3Rontk+zubnDYohceOGi6p5+n4+vqNH51m/91pv+/GM/9mO87W1v44Mf/CC33norP/3TP83P/uzP8oY3vAGAf/pP/ykPPPAAH/zgB3nta1/Lr/3ar/HZz36W3/iN3+DMmTO8/OUv52//7b/NX/trf40f+ZEfoWmaL/u+fd/T98eOXgcHBwCaD5ALTrw663hteBrJUKp9qNExIcnS54jxns57JAtu1ODSQINF+gRFBZE2WIoTXFA0QSksiiI0rePE+gTfG9JsIOYeqRqdYDpMv3R/aVWAlQas1ybItw3WqY2whjMFKJZCW8UZHh86QJGnnLSQS9GokNYJOKm89HLMWrAqzC3FKmc16djcOM/GaATAPM1oPWSTacTixQKFmAZshuxQNDQJvQjBFNpgycWQxTDEATEZZ5XqZVKuxWVhKJGYZ8yHGdEkGrGM/Jj1TullzdDjrcEHT2OtrplFxbYpGrxYXOiwGIaDI4bY430h9rsMzJlfvcLIBYbFnEUfuXw5czE6ppN1/KlTTE5sMl5rcWXM9WtbTK9eYT9ssHAaXnqwOMDfdpI1OvaevMSw6Bl5x9n1MQ/dcZpbT2+xMW5pgDSdEQ+m6t8eGlyjqb0GpyizFLyhCv2otvg3BMcuF1+FgCrSLrUgqDaeK9W+bmCGY8tO3XjULcmIrdeLBVntotpAeQ+SlaNepzilwj2+ack5qed/kprhgVImrQqtDcuxf0WSjFpbZuM0D6F+BSNS06+Pt+hS1NWqlAgErPFk48jGI6NtFnYNaw2bt08ozzzBdG9PtU5i8b5luj/QNGNOrO1wLV9gFBpKipUfbphmx5PXpmyPPHdOOlxWkbY3jpKT0iSMkFNZ7lCVgoSK1L0nx0Sa99rsDIUFpWqtDILF+qXpiAM5zotJVVdknNI/c8xaRGSHyQEZlM5oVhNjS7aaOVEcqsspWvhIPa8mg8tqKzqIZg3Zes96U41i63QC0ea4FA2MFFjRekSEHHX65a1OdSkZYxVJi6KIvVSheMFAEqwF0xjmvnBkIrluWJtWm+RUCkPOxBjZS5GmDVWLExB0HTpyCeMDbdfgrWVOIU0NXU6cALpSmKfqGFanC4JmLRTAhJaTt97KV7/61dxz212kUrh8cMT+fE7TNOysmVpgLdFxw5Aiu7MFozZwen2Cn2wz2jhJvLLPuGvJB1Ol5xS9dsXqBFJqASi1CZBaiMeSVTNT3TldMCrK3yrk3VK7jowsBNMaXKO/8kILw0Ksk0xPt9kRcOTrvQqZWVKURBFxW2mjM1FqiRVNMM/VCckaTGNwUZDklzc2iMV2HtsoCCcFXfPJihznCuInVkXaCrgvaFGTwAxKy3Wtw41HMBHsrIeDiPeBjgbLjFQ0N0gTyZXGnExmMJYUHNnoRC4OSruL1hDweBvq9VoQsUSJ9FlYTBcUl2i8ZW3csNY5RibT9lOlgPoGZ4MGaKZSi++I7ya4ttXp0/QQEc2ok36O6Y9Ih9chRUoszOcDF/YWXEuOYWMTc2KL0fY6Gxsdpc/IYFgcJK7NPbsEDr0lr41o3ATmh8znh9AvmLiGW7e3ecmt57l1e4uttTGhRIajI9LRAWTB2WbliKZ9R21TzKqiq5NtWAaBS21eVtTJstTEHNsKmLrALucQpk5uVr+b4xO7/F9rzOreMMtw0QpEsdTGLBsgU1kFyyaq/swaXReMLCcjsnp9V/eQFTWuiAI0Vil1ywyYKhOqjVpBzJKk5BDbUroNzEidUddGa0hOTK9dxFpHCKrjitOe0LZsbGxzOV1gbAPNyDCdJhZFOJDMpy8fMbaBuzbHOCnq6FcyGG2UFUysH15AJGldVK2aKUVzdqZzcux1H/ce23YICRGd1onxIE6zq2qhvwwJXIX1ZgNF9aaSi+7zVjCuYBoHbjlloTY5Vo+L0x/akU5aTJcpgyDVSNV4i+3Uup5ej7mpUKj0y4m0no+645BRO2eLWTGIBLNM+FWDAWMo9XOQKvOiswym0EsGsXhvsfa4Z1/OBo1A6hOuValGKqJUN6/anSaM8E3DHEhzPU4jZwlAn7KagVXd2ZAS86Qur3NrufWuO3nda7+au++6m5wL1w+POJj1TJqWjYlqY60pePS4LwZhnhLBO3Y2OsJkg40TJ3nh6lU8gd/v43+3RifnzM/93M8xnU555JFH+J3f+R1ijHzjN37j6jn3338/t99+Ox/4wAd47Wtfywc+8AFe+tKX3kRle9Ob3sRb3/pWPvOZz/CKV7ziy77Xj//4j/O3/tbf+pKfl1TIVmVZFqdWot6yFGyZYKp9XoagF+tQE1ldUEFhIyOEpAishRR7inj1SvctORYGBr2oTEPbTmj8GBN7QudIw9In1OJdw6hdwxhHyYYUVaxtgtfMg2WXn3Rk71wLzuC9FrGa9xAUiZSMsWoz7F1F3kPQIiIbluRRDXAUnKV67C9H9B7f6Dh16BdaYHuD94FxaVRnkBRtEhGMs6SSGMQRxVBcXQIN9FmYph6Mw+NYyBzvNF26Hw6JRSccIQS8N0yCYXMU6JzDDRGIDGTC2hixiobpou3BG5oWrFeXtDQMGJPBF9oyZ3F4DZkeclRgd9pzaX/GpWniwDckG2FXeP7KVTZ3dtjeXsMkaHZO6TlfF1Ls2e8TR5uRyYWeScycmEy47fQWL7nnFs5ubdBIIaREf/06DAsaC8Z7TAjK1y22Tg+1SbHeqQWnNUrtqyjTkj2lGhVdmozxlcKosJNdbpC1+dFdQ1F7yVpkl4qUeq+okhaAdrme17wTXdCWTZXyogGUuhNrzklRvqKi/cvkZVjpfZYokTFSQcRCKbrYl3KsdZBKxTFGN5AU64ZQckV4PaUYjqY9a2fHNJMOYcCvbyGH+1ijrPthOscFx+z6nPF4i64dkeMRBEOKIMWSnWX/SHjsmaucuP88lKy6s2qDKVnU9EBqg7ekVzinC6VX17C06DFFsEbF/DY4DV0TqtBWT5N1ek/WVQWxlpwjYgM5C5U9pscnF83sKKprCasMCkOMkXnWqavPDpcMRgLkagFvkn52oyGNpU7KTNFJXCkFYxMWdV4SFNmzzpKSgjoxJ22WnMN6wbpGQRGn2VdL8W+q50nLKIHWsbCZRYqk6owWgsN7x7gJjEVW7jtJoI+FRMJbT2O0KJ2bhLSB1ju6tiW1QelCfU+cR46iMO9jratspTk63fC9Z33nJDvbpzCuYbo4ZJ4jbQistR1daHSD5LhQ8xjsWClNxnoGHNE51k+d4u5bzvHcs89XJByKyXiTSU4dh0TKDb8q351CHJTq7DuPM0o7duNM0yeYFpJkSixqrjI2uLHDRodLtkIVMF4f0a63mEXBdB56p+5ZWLwPNL7BjAOShDJPytU32rjo5qnTV7ce1KSg1wvRFJ3WmEZBFbJBooCXVT6kcUpVXVanykoSXX9EJ1cGRdctBtPo2lUOEmahLB9XzQQMrIxsclagLJVCEdVaFoHsHAkNbcxRJ08ugk8GTFRHtEGTfvAG7wRvhVHbMe4MIy80aAq9REFCxK5NsM4jNQvHGgUVnU0M012GvgcK1hZs7kmH14n9lFjU1OTC9SmXdnuOXMc8DcT5HLu7y8b2OuNJR9cFUjfCnDzBaJw4KjP2zT5dtvi0YFwSm5Mtbt8+w/23nuP81joj72DR0+8dInGhwY3WYVzA+EYbBosySMSAdXoebnAwAzlei25oYEx1IVs96nRFi8sliMRqqqPPqW9YJzTGaoO86kpWYhn9N8agVFWWTY1FJNccJtHPWxSOs3UoaCoQsHzoZyj6a9Vs3fCXsqw76o/qNLXUyZHWMHA0i4zxjNsRvhvhRhuIuYYxSmuSlDDzATENa5MNRmFEXPQYCm2GbAK5JA6GzBevL9jqRoSgoKovgimx3vPmGOgqSgdXUPHYqbTEnpKjZkr1Eds4bOvJKUFR6n0h6D0Jq0kIxVTAuurrEpT6XaVAGTLei078xkb/fa906VL1nyUJDNTwZaeDwKTNsrFaM5QimL5qbqKs6rpShLIoyAKtD73U76h7V6nnXYroNFGqLkrqBOfG81brUxroTWSo/9bWSY1U2qVxRq9xVJdVYqmMBSEup+POqHGLdzRNQLqGaI5oDZiU6uUo6FfXyU8uhYP5QG8sa9snObG9A9azmE0Zoko5mqahDU2lU+p9Y4OyYXxyKkd0geITyXs2tk9xcuccv9/HV9zofOpTn+KRRx5hsViwtrbG29/+dh588EE+8YlP0DQNW1tbNz3/zJkzXLyoSe0XL168qclZ/v3y7/5zjx/8wR/kB37gB1Z/Pjg44LbbbtMN1FCpK0IvmWQgJaV06QqvF61a8glDyiqsr25UpnO4MqI1ln5YYJPRkVijyHDTeGKylFLw3jNuGobpAhky3his6ciSCL6hm6wDjpx0jO9HgSIZayw5ZUV5kzYxyYii8gYYBGtUzJ5S1NJEUIcvoY6WUW5n5fAao8iK9RXesyiH0xtF21xDkayNW1HnnZQ0RHW5IGcn1XXDVsFgRYqcxQWP8Y5ZSvRzdfLy3uFiIiwCIp5cnJorBO3eWw/jYAjjDUw8pKFTWtIQkRIxbca1Y5qu1WDIeEQzavFNoQx7yNEeMp9rQ9F5jCRkPiPGgcu7Rzx3bcpBFGbW0TvD4f41prv7xBzY29tnMZzn9NmTLEqkt54yNJza2ebgC3PW9iKboePUPSc5s7nOnae3OTFu6azQUhgOjyAlPeZQ+bwBqXx4FXtqoJ9YbUyWKJ3CPLrBWWeWvYtadNZz7yqX264gFHPM/Y31HFv9gSmm5uGos41YanGzFKFKXTGXtDKlTQC1Io9YW6c5Dta3Nzm4dh2qc4qzVqcwUrQgskrhSksrTwXucMVqKrmv+3RNxzVOMGJXOtlcAxxNSRxcuYLpNtg5f5b1ccuiN5Ss4nUvQhymnNo5zcGQGY3XOHn6DHExkGKhc4GUehZFyDguzyLP7Q+MtydMj+Y0SV2unDG1MaDqk/Q2TzliTMA7LXSHYaGbfSn0fc/IjbQEqdNSbc5UJ2eMV6QTVydoQsxRN0JTOculkIaF5gokFLk1QTeqIniBYNTG15SMzTqBkpLULateH8pPSEixJBmwlUO/KmCtVR62KAhirDq3OesRSTjT6AQjC9lqgVMEjHcUqykLWlxVMW3jSCPDEXNqVUDOhiw6sW6bQPAebwxtqzukGFTAn426kolgU9ZN0lqsKTSjgB0HdawqMMSo6dihZTRRUw1tqC3JOEpolAIklolraMcTDf00Blv0+K7IPUYbx8XQM25HmEbZYSd2TnHbLbdydnub9/zaO/VyB/1OkkmSSbU4YWmPW5bIuk4BhxireNrhjYUmYDcaggM50sIoDxZa1d6EdUPeF0xxYKAbtZRZgqMCs7xCuK23MLJIaxFXzRDa6qiVwSzM6h7V4pO6HxRYFbEKaplikBpCajKK1oKeU5XKVJb2DRMCFZepMB6dvIsr5EUkzQYSg1LvqllPI0vxfNbIjqINjmq7DMZbirNM00AcZqRUQBwuZlyfsdaTsiH1GbEG1xna1rHmoTEOXxb4rGYZhgy5YAMY0yAUdZbzBtt4rC+QZ+TpPmV6gPUW3zokJ+IwZT4MXLx0mUtXjtiLwtyPWbjEop9xLffko8D16REnTm2xtbWGdY4+BFwzZksC0luICyZ+gxOnxpzfOMFdp7fZGTV01mBiYjiaQxSlkQflJbturE2CEbX/NXJcqBoHckNzU5vOpS6sStRZUi+0PzHHv9cFdNmIr4rS5YWwbGiMveH/WY539KmlXgt1SnM8o7mhYTJU7UlG+Y9ofhMecqKIupAV0fqglGqXby0GV4vP44bIGWV5qAauOp7lVEG9zPTKFXbbMfb8WZrGk/AarCma1+RQVNkWw6gZc3rnFP1iRomJrnGkZIjFkCVzeRq5NF1nsjUGkyky4IaFajiMq8CvzlKPzRW0YC+pJw1zKtlcM2hsrwZIkvTfG3ccoWBAqcO6r2dRjWQslggUU6ncfcYcKMXb9eDmKsB31Ps8FaWVS4GkzZJZRjJUujduWc8p3X0576uFnH6cYHUdsEa1N7n++6iMIGsdkurkF/37IpXZauo6UwolWEoQpIGF1aMhUjXpLE0qNHdHadR2BXIa7/R3A8VDRt1WNUy50IZAGwLrttDmyKKoo9qQddLnbCA4yN0SJGxofEsQr/vGGIpVKj0mKTW9ANRJUlQDr9BqXZZyYevEac6euY3JeI3f7+MrbnTuu+8+PvGJT7C/v8/P//zP85a3vIX3vOc9X+nLfEWPtm1p2y91WCgVrUOUgpErH7DetaphyXrmVfugtJw+JkwIOgI14EZON6mZgdlAHiI5KlJvQ8NovIZJPdY3NM6DVcs/J5aYElEy8zwwy4cE67DZUCoX3zkI3mKsNjXW6kVSstIZlhvb0s1K5XZqIZpzxgUdY6YhrlK6NVuiBhxazSzI2WDUWxRYLpUZ7y0xapquFMG4RI4DNmQc2pDFYUHwLaYJWlh5S5TM/rwnxch0FslFCC7R+EzjFbXLUm1Vs2BzpnGeNowIRIIIwar2oG10gmNlQRmEg+kexhjCpMPZQBlm9AcHOObEeIgbtWCh7wemKXJh75Dnrh5wmAwzDAsKi8WCvqDIownMiVzfbciu0ASdUrWhY344Z2u8zsapNXbWNthqGs5vjlgz0OSCzTA9OID5Am891lc3MR8QowWx5vApWsRqSap0s+qwI3WRVT60oujGFMqgVs22LqCITmhUeKojoBVPu2oUsBbrA7ZmEFCnFs6a1UZJ5X0fb44ABTw0o5aUkl5NAod7B7ryWXQ0760umlkR3VzH89Yc0xJAER6HILbUaZavRVnBYuj7Qs6JHAVvHd4VmmHK0bNfJE+POBo3DLuXsDFhTMFhcWKYz+esbZ8kSeH2F93H3vXrxKjBhrFkYp9pNsbMjgrP95b1WeEW47EmQsnkqNOv0ARyLCr6LYIVCxa8s6R+QV705EGTm8UY4hBV051ro1aUaiRiECtqIS/oxKpmr2SpTo7JYGixecBJoi2WpjhcAofaRXc0NDSqcc1115Fc08YLOHDeIcVhy9J69Ab0VFDjB6movIWYhFx0Yy6iG7NmmjiwQiZps2Y9yehEy1fTiALgHKkxpJFhMHmlJygoBQQxmtwtGefVvrvxBt9Ymmqrq4YNDmctzlXTELF4Sfi1CafaluAcV0vPoTN0bUPO6qzonKW3qpfrUyZmpbfNZgueff4Cz125ysaJDe49fx7nlJ7jnMdiuL5/wOeefpbN9XUeuvsOnCmc3T7Fxni8ki9Q8XMrqoHLdR4qudTJSaWe1MaCRkhDYUhJJyjeKqWxazHewtgi+xCHSF5U0Md7mkmH6R02gEse0xtstJgQiENPJpNTIk0LcUiKvietK23j8ROHaWSltVGTpghJkCTVCKTez1mn/4rUGmydphZXtRq14DXR1EkOq8ZHQP+t14KrGLCt1SaraIGF16ljSAYTpE43jWoIazZGFqWBz3Ii9j3z2UAxBjX4HNTq3DSUjDrUWchzq1lKocG7iEe1lgGLlFSb5UTpNXfJGqthtiZR0oI8OyQdHlGGGbYLZKeA2LQfuHRtjxcuHrC3yEw7S+8SA5FFFGK2HPVT5osp0gjFJrrRiChCtB1SLGutY20SON1NODMesdM1bHiDy4LERJ6pyYErGds0VbRfgaaik1WpVsBqAATLxVJ1jPXcUBuLGsKpTql1smq9MhnqKQQ9v8fCQT2BZjXBr6BLBdRK3TtWtDVY6TaXr6G/LSldHDdFFeBc9VB2GXXgINXPvqSyWVP1OlKBOVnVGsapPlMd3Sw5Z82hEsGK02ZHZhw8+0Xy7IB21DLsX4NUIwpEtIhOBe8CJrScv/tu9meH5JQwyRCkEFyLKcIsz3luf8r2ZIz3AbVY9PqZqhBSsk5bZKlnUvEjaTYlzRe6DqSsoLOtDJbK0gD0uxilmZcS6zTs2CFMrTyOGx2GjE061QzG4WbgjNKH27VA6xvsYDCLUss1UZqbsVpxu3oSfCU31ry8JeWWKKvrgGpYxKwgvk6nbTU7SUq7LpiaIwk5UUNHZbU+iimavRWgd8tQZQUtlpOvejVVtojTDLjg8K1DjZYseIe3QnCWpQWFGSJ+1DAJjjHCYU6QogYQW0NwWqd4ERpR84KYtOY4PFzwzMVLPHVtl5Mba9x9/gyuGho4a8gFruzu88yVa2yNO24/c4pJ13Du1HlGoxGz6XFg+n/p8RU3Ok3TcO+99wLwyle+ko985CP85E/+JN/1Xd/FMAzs7e3dNNW5dOkSZ8+eBeDs2bN8+MMfvun1Ll26tPq7r/Rhlj6MRpGF7AoliF7oJrLU1RQUTS+mYL1lyFF7Fd9QkGopq1kYJSVEHH1KlOyxocE3ni4HjPP8s+nH+TNrr8V18H/bfyd7MkVEWJeWP7N4OcUqiq8hStSmROkbllCRnKIj7Vq0lpreLSgnuGRwNtSFTtEkHFrYVItPSVVm2+txUBceiwtqP1jvFBW6VqcwYy2+MUxsR2sdSgpV5DD2ieKCuqdJpneFlArTRWJ31vPolctYAyfHI153+60UklIHZVlDF+jUXeMfffBjGGNonOWvve6VmuViAEmkYaGnLHg8HnKP9Ib59WvkYVYpO4V/8+FP8y2vuJ9Lu0f8/Ce+wJO7R8Q6En31i29HrGeRBT8ZYb0lSuJg9xKZBd3WBnfedw+Hl67QGUsebbG9tsZGcOy0lonRcLyxNcx2dymLBd7oTU5FilQGVXDBE5qGlFO93oy63y0dnYRaLBfdQJQUrU0KOnFwwSiCXDGbFXJTCxJWIkg1F7A2YFxY0SJKKVjv6pRIXfakaFG4tDVVAN9SUmS2f6QUGBRxNHWCJHW0DWpakYZUAQEq6iX8248/yhcuX0eK8K1f9SLuOrVFLooqGuomK2oHbowi59aqe1TOC1zI+JQpV6fMHXhVV1ZTDY+XzHR3F0Zr+MkaZrLO2Ttu5+jwc1gyTbDYwZKykMTz7LPXOWlPsX1irIVRXGiTPSRYFAUEUs0ioWCyoQyRfjGvHHtTN+RSqXtKETIGTFCbdsloirueSVLNmcgi/NrTz/LIHXeCc/zqY5+k9BGGwhnp+KbmDkVGxUKqCGm9PiyOQsY55WYLDivqevfv+s/yHTxYzw2rAoOKymYqpaVo6J6txUUpy2uuaAq386rbsejaV8WnpqKxUrKCwd6QvJCsQEXqvbN4p9Oi5fTWWU1yX9qEB+sIIeAqLdXVf6Mu14mDmBjEMMSeiVG77Vw0jycOA1R6XOcNazhGpcDQk/qBxWwBQ+bWrW1OnTvDmZ2dCgjodNMYw+baOifWN7DOs7WxjjVL9BMuX7m6Cj1dZosISguUAOKOJ6Ys60BbIECZGIacsaI5FnqMA7YWKxgwU+inRfWdjcG7gB1ZtcfNFpc14dxZA9cMkOmZg4naQCepRjEoR36o950sC10DSyRTgMiKRmSMQ8XdVj9jdLquN8tpmyiSnwSZ61JC0D3OKLtMMf0oFFcooSA6UFxpC8PgCQuDDfU7Zqn7kt4P0QqzGClxoF8MLIao59JoXoqt1MhShCRJpzUYDA1NYwm24CXhyvI7qi2w6aO6BhqveTlRMNmSpj1x9zJpMSgoR6CEwDxlLu0dcWn3kL3FwNS3zINn4YTBRHopGDxNpfddmV5n4QZOhx0219bpZIQTrYa3vOdU17ATPGNraJ3BxEiaHpFnU/1eoeofsZX2Dr5rMYh+LqPrnxSQiryLlLrG1nrEmop4L3U11Ewcq2uYHBsSgDoU1hNbI5B0WmSWmW0YJTMvTQBkqc1arsvLSaisrnWpzY9ZNlOl0qOP/ZJrYc9Ko4HR9WY1RKKsGAjKWtOmyxjBAeKUCSClToRyVNfBoBPa/toLJGcxJRGMNkLe6LrUTw/J3YiwsUG3tcXJc2c53L2sTBeqY5cRhiI8u7/L9rhlfPIEzqtbIikiOUHKuuaL0zrPKBhTCqRFj0TUjZGi4HJpMD7od01KMbRGKZ8YdaotZDWRwCLW6+91qmGKAhNOtBhXGQSYuWD6SheNYAZRoKOu68vfrKsTmixLia6aI4jWactmGsAklTqY5cQp13NMpakPes1LVzFTK5RBf9erSBC3pNsbossMTrBeJ7b4qolxNeh5ub5bp/EXnSd4XwEuh/WOtvFIBfmLj8z6nqwSJQIQEKxkWiO1R6vDiJzwRaDoBDGnpCHSPnDu5Glu2dnh1PYGjXfcqEFbG6+zvbVNcI710YjGq5NXoTA9+v9io/OfPkqlhbzyla8khMBv/uZv8p3f+Z0AfP7zn+eZZ57hkUceAeCRRx7hx37sx7h8+TKnT58G4Nd//dfZ2NjgwQcf/IrfWylFpTYLhmgTOXjwisCUVNS9QkRdKYyosDNlFlWk6ys6H3wLYhmtNxg7Q6YLYirEmCgYfnHxef7d7JOs0/En/atoreM9/VMcyAKAl5rTrI/WdGqUE77kSqUBMaoBkryoHN+iepoqXtWWRXUcGQMmkKRBjGeImpHhGxWSi9ORohWlrlhUQCqIGgkMuTZNisIXScQcSaYoOp11EbBFtT990XG1TsSSUsowDAWGoRATXJ3PebYaQMSSoWQtOKzDFENMmrkzaj3/24c+wacvXgV0xP1XX/MSbFA3IVKiiMW4huAD3hpkMedwbxeZz5EU+eiFq/yd936C2RB58JazXN+f8vlr+zx+bR+ANnjM+oghJdY31zEjQ7u2xqUX9llMZyQ7UNYdz158nnNrO4yMZ23DcmbS0cYj1l1hFFrWRpscXb6GDJHgvWqbltYnxZEsbN96ltHmJovDKYfXr5HToAVEdTkTo3SVEtVCWDmsbkXzMs7XItWAMzhjV3k6y2RxRfPdsaMLivjnlJWiRf1ICTDVrs/oJidGJxhLXbxqRdzKxrSUUi1Cq1hawFh1c8sx6vstCdtYZjHxiWcv86nnlEb6tfffplekVR5vES1mnAkICXdDU7Byr8mi3HoG/NKJp2681hqCjbTFMr1wkfbkGWzXMt7YYjRqSAcznIHWw6yfQ8okDE9cPmB7fQ3XjHHOkfspkpRykFOuk351nGmCJfZzhkWPsx6LJeaotDApmiXV63eXOn2z3pJLxjpPTJlhyLz9qef5wMUrnF5f49V3CEPOfOH6Jc2UAFq/g7NO6VCDAhclqzOXW6KxxdbaUjfLX0qf59f7x9iRMf+NfVD1Q4BQ7dsAjBAkVMtx3WyV+ixgHNaHatnt8U3AOTQkzhi9jkSnAyUbjG/13HjLrJ+STcFbtSx2jacNOsHFWbz3+BDwweO9w3uPMSo+DV5/FpY5OUXop1OSCHvTnj1bOLltCAV1ucwZ4oApMPKBRgrbo5bX3X47d5w6Qzsas7a2wS233MYy22PJ/Tdmua5D13Wc7TY1YLNo9pNzhuAtt5xTbZIsi0ajBedgEqnRqAH6iqhTHa/kWPtItvQLwTSiDnaoBa514DudqpbFnLSolWOn14kxei+L02K32FU2PM4F/ETXaSOFMi0rxzK1gbZVvbHEkqXWOjVAdNnsVsqqipIdduHxOWDXvV7HqE6NgFJgli5SETUeSUIl86s1tkSGPCcykLIhRzCLjDMZl3M9p2AIZGBADQpKLqQYSbkg1hCsr5QpLcxEUrU9VxtYnMMHg7dFJ5+u1WmBdzULylKGiETBNhYfLM4WGKYM80Pi/EjpcxT9nIsFl/ZmPLt3xO7RlKOY6JuW3kCkMBihdBa/ZllrN7l46RJXdvcZJNJ2Ld14Qtd0nBi1bHjLFsK6M0waT2MMTjJxfkSZH2l/4gIGo5bwBkw7YnTyJM1kQp7Pme1doSQ1HtL+uTY2aLdglmAXFjGlFq0O6xzWLWlBsPItrvRlUwthMctl4BhjpyhljqJA7fL1V4Y25obnV3c0qdMbkaXTW506LV92OYWqk/wlzKJYW92jxGCd6NrE0gC73qCijZu3hWQhRaWGYTLYWN3Qku59y73JGMQpo8ViMXlBv3dNqfNdx4ntba5sTOhnM2yJuKzXXUnCNEWeubTP9nhCWB+r7bgs130wKVHigJiAG3fgnMZq5KR7rFew2eQCWWnEsjxv5Xg/XdrSrwz1WAr7ISVBEkptzJqn5opTzU9BgQJEwd8hVQC0NrKohsZZjwu1aRJ9LZOU1qaH1iw7Tj2exdb6UNcKLPV81ahWYzGdRYJFBoEBbbKzToKkHn68gWA4KpE+JaR1+OBxTcA4S+M9jfcEH2har3tL0FB4b3UvsN7jvCU0llIyViAly0wgpkgeAlZUhyuuAu4pkZKhtZaTo3W2Nrb56gdexh3bZ/Au0G2POLNzplKh3QoMMJgqTxM21lo2Jpt6vealnlhDTcejTX6/j6+o0fnBH/xB3vzmN3P77bdzeHjIz/7sz/Lud7+bX/3VX2Vzc5Pv+77v4wd+4AfY3t5mY2ODv/AX/gKPPPIIr33tawH4pm/6Jh588EH+5J/8k/y9v/f3uHjxIj/0Qz/En/tzf+7LUtP+y4+aoWBrwSBCcuo2EfCr7tgaQbmkinCJVa72IkLnWmwxJKOv5xtLIxOM8TCbkqLw7xaf5mf6jwCwZhpKHxUdvUHI91fM65nHogicqQigs7UAVJ2ObRV9NIUqFC6rXBL9pLUYNabyZgVs1s9C0cTsojQmvSPtSixGzWjBqoiriOp9UhmIJTIQNUhQNAkeydXhRYOwwJGAhThN8DX62Y0TPnHhhRuOuWBdVgF0jsq1laJFkBRmw7B65qvPncSQ8F2DtZbFYayUYuX1Ujyxn5NmM1KMfPTCNf7GOz/GkHVZfeFgYFGEVMf0AC+58xb2pzPoGq7Od3n5Kx9k74VdZv0U4xyjiePkZMzJySYT33BiNGYrGMalZ319zLixDAdTLjzxLDKfK9lP1ApW6wwhlYTpNlmYNa4+d4AbZpicKDGiG1SpvhJCjrrBLWnUImBUyKPHymrekHGVEqe9zDH45/xKCO9c5eGKaj5Uc1n54Or7qX9vVGej8ga3unaKybjQUmKmpEF/ulw4zXK5XG5wgHWUUkhFEGN5x6ceWzU5oEWic17fZ2mtWgtSHzy5FFzdUKS6BpIEMfrnlKXKEXWqIGjj7YyhKTMaIoInjBpuveM8X/j0HkPKjLxj6DX3Y5Y0SPHp9QO689sY19AFwZaesohVQwW5fr9i0aBgq4iVKQVbKsWiFEqf0PLDEHM9pkZNOXJRd5h//8zz/PqzFwA4JYaStGF7+NRtLPaOCNnwLeHu2liWCqokPf8ZDXbUEQKN02biF4bP8IvlcwDsmAnetoqYGqn6nUrlQV2zQhOIEhFTHZtKYdYvGAZo7EgpAMXTjDusRCxq7+0o9TwtdSAGEyyHiwUHZSBLJpSGUApJhEDAmxZQFzfj6qYWPCE02vQ4h3O2NhaFVDJDdVeTkiliMCnTYmmLJS4GzozXufXcOV50zz3c95KHOHfPixhcyyIWjo4G0lKbUze0JQ3IVmTRuZqjUDnsOcuKqhy8Qw/ZcUG4nJIUhOQE8dSQ2/oLqr6x0lSckJLQDwYT9F5QyEubOe8NzRoYGdTk4UiDgcUqaoygNvxS6jS02oDPBeM1lNMGh80KXCz3K9U9FIyrm3aWFWKOo1KVbhDhFNX8lZyQeVkV2JKWCwjgtQBiUbO8PJhWJ5y5RFLfE8uCRCYXS4mQJVJsNSGpKLHKHYS+6PdE1IzAGEtjGlpvaY3QLO9qoU6y9ZfznsZbTOp1GlFBtWLUDRH0ejFGnZUoSS3rh0ScT5XSAgwiLFJk/2Cfi0cLrmLZy8LUQLZCzolUMjLx+C3HuVvPM9s7JM4vYkvLRjjNZjdmo+lYbzt2RiM2Gk+XE2uNpbOGPD1ksX+dMjtkabFsRBtRMZZiDMF7YizMd6fk+VGlo+aqiWDVWFRf/7r/Gp14shrTrBBqWwtq6pWmjgCmNjp1T681ABUwWBrdsGQcCJqFJHXqstwba4Mkujlog5RjpXMtG/0b3qZAybLyP1j+vFDduqzB2IJdGSloPs2NpgpGFLzLKHBrlnbUKekeUOwKaCh41XF6pcx5Y0nDgnh0CMbgQ8vOqTPs717D9pq/ZIaMiQZZWK72C55fm9I1HbZtaIK+n8nLe6DSuIooFVuSOsg5o/dVsVjr1VggVpv4kqt5k1XLbO+opZkem1qfibWryRcVgHBG6bV2CV5SUIdfbeSVFlbN5I3DNw2u9RpUnTTnTf3elTKu2hS9u02liWGOtTKlOqwuW1LxaL7WWKMGbBTsQoOtS1PNpBzQ6PqfHRzFnrkMzMTgUqJpM20XbnCiLNhSlJpsnTY+PhCaUJ0HNRRcNap6fAV1ZeyHSEmCzdBkQxMLp9Y2ePFd93Db6bPc/9KXcuquu0neMcTCEFUXqCWFHg/VC2s9g0WNV8yyKVeKeslFt3bvlHb5+3x8RY3O5cuX+d7v/V4uXLjA5uYmL3vZy/jVX/1V3vjGNwLwEz/xE1hr+c7v/M6bAkOXD+cc/+E//Afe+ta38sgjjzCZTHjLW97Cj/7oj34lH+OmR6lgVilZPb9dXSjKsnBNSh8SNSnAqhCvJEOMmWCVo6wjZhVAubbBUfhUvsovHXyaD+SnV+93Xea8szzBH3L33fQ5/ufyIUKpzjzG8kp7C9/aPKSiZwTj4Cfj+zksCx0qViTyW939vNyfB6sObVKqywZwWBb8vcN3QzaMY8uf56vJKfKP5He4zgIQvs88zAkZYQz8Ez7JrllAhj/lXs6JHPjN/CQf5fnq0mFgblhzjtNhhLcFB+xPp0x3r+Od4/zpHQ6nU4ZepxevuveeJQgE6BLtMTjx/MoTT1RHKp2Ovea2M8dPBL7t3tugZIbUI0Wd+kzl/7etJw8LhtmU567v8dMff4JPXtpdNTkAv/Lpz/Ha++4i3fCaT164yvPX9/Xm7SwDDaMQ8K4j94nTJ87x9KNP89vPfgBvLK33BApfdf+9/LE3v4Hp9essrlzBDb02h6J2ztNhwU/+8nvBwKTt+IaXvoRf/Nl/D1J48JYzfPtrX8b/+o73cX060+NgAIRvevmLeMVd5/WcWsPRoucf/NJv1WOlFDFjVbfwI9/3h3U6UpvZX/nAp3jfJz5/I3OJe8+d5k//H76OHFcHnLf9h3fx3NXrq8kJGL7pq1/Gm177iurUZfipn38HT75wCeecLub5WOD4N//EH+b9n/o87/jop1e7WqnI0GvuuoU/8NA9ii0f95MA/NLHH+d9jz27mnycmIz44697WBtmhM++cJV3feaL+n1qINjGuOO7v+Zliki7zGefv8K7PvOkLt7LL2QcGcPXvfa1fOKJL7J/sI/kyP7Va6QYEWN40Zkz2qQZIUnh+au7bG+uE9ZG+FGLc3OMmWOWugVRet+vP32Rj71wFRGlQC0bu68/d4pXnNpCCrz3+ct8/NruDfakdoVo5iJ87Oru6hhcnh7x6csXObe+Q58TQ6UBelGq66/HL3KlzKrhCSv07lvMPdwRTvDxcoEPpwt8pDy/es0rMuV9+Ys8wm38tHyUWEEYszoBhlNxjT/RvgKhaGRRHhRRr1QgbwMal2dwoVFqnhwX95GK6AUh+USMPYs4Z1EsZeixjdq9O9/QtiNGo46ubRh3ibW1Cc4H1co41WpJZVtI1imewRJcwLUNQx8pKRNyYlIML3/d67j/4Yc5fdvthPEasTj2YyYOSZuGlG8wmDJaHCpkpXzwUijZ3ABq52M9JlpvKh2HVZbMEqVOosnfxRq8tRXh1ucv9Qu4im6LhiYnp9k6SzTd1iLFt2gDlBMcRg2PXs5vnKnGJBVEq+L60hdkEMRbQhuwI3ecd2Nt7V8yxguUrIVazb4iqO01RovVVdhwEXVzKoU41aDXpZWxfqNaIGE0ib3oMZVWSPNYM3w0BUhZXHWm5IqKm6p4ewmAZIFoIHhHaDTMtbOWJk5xcUpIOtllGcooWqg4KxgSxIjYhmy0IM+26pLQCYEVgzdBz3aNYMhZAZdkDLOYOUiw2ycOY2ThDfNRyx6FbHXSVEyhay0nz52inbRcfeFJQgicHp/mlp0znN06wc5ozNh6Nq1jJIZR8IyCI+5fZ9i9hvQLPVZUe15bp+T1uhsWM/r9qQIPHkKnSEapQc2quygshVJL8EpuBEFrXbHU2mjhXylJzq5Qf+1mZbUXrDLZuOF1bEa8GhSJs5iledBy80A1xcZabZLSkmmgbAFZvv4NdDV18tKGp0idTipkDimu9EL1zljOEtQBU29O6lbIUjezbAJL0UbDuaBAdBZEIkLCeYM3hjQ/gq7Fesfa1g6jyZj5fAFRATMESnbMUuH5q0esrY/pdtYxjVM3wzLonDRXvKT2hUUEsUqzXAaxSrWgL5JrHk6djRRb84Gk6nJqo2OWTYbe9QXqxBxca/GpgjJSAQiXkVHd56ZU9oPBVSqwa53uSaJTumJU6y2NUcBjAJPrtaIORKo9dIL1htLLyn6cxkBnoXXqECva9JmCaniCQAAbFPArNhNRnVJKMJ2p810Ijq5paNqWdtJqtEBTwHrNNqu6LOu0+df4ACjVldEED94xHxL9tEeGyEaCr3rka3nRV72Cc7feRjMekzD0RWvwmAo51cYFPRYGPXHW1O6n0u2WmiqpTY7q5fRyz+W4VvwvPb6iRuenf/qnf8+/77qOn/qpn+Knfuqn/rPPueOOO/iVX/mVr+Rt/7OPnArZFXIVlUvOLHIkWUcXFG3oF6KOLjYr82e5ihmldw0p6oQHaJ3HVZtWF1pesDPel79403vOiXyB6/z94X0ccpzt8xFumHoIfKh/llNui9e5Oxm88Pfn7+Idw6M39gEAfDg/z9/338ZD3a06mhZDVeUSM7wrPQXAJh3/vXk5e3LEB3mWy2jB/YRc4218Hf9cHuOXeJIiwhqB15dT/C/yKWZE+uWMV1CDtmRoBsvd9hS2CQxDZK/yHXcPD2tRof/kda9eW427nTF8z0vuoTWWf/WZx3li/+Cm7/L0wSG5HH/DIQ861jxMGNQqMLiA8VaRxjxggnBUMu966ktd957ZO+DkwZTnr++vfrZ7NIUbqJmXn7rK+VtO8/DL7ufel7+Uxz7/NO/8tXdWMf7x4yOf+DQ2wzfccxtNqV1E3ShyVlvc93z2Cb00DLznM48z7XU6NQxznr16lV/7xGdX1KXl46OPP8Pf+p5v4sHbTnG0iPyNf/FrPPb8lS/5LgY4mvf86J/5diZdy69/5DP8Tz/z71n08abnvcs5Ukp87ze+jseev8Jf/Uf/hv3ZjJRvvqnf+/HP4oCvf8VDTPvIez/+OT795DNf8r6nt9Z536ce42/+s19k1g9f8vfvf/SLbI4nPHTrqRXyvXx87oWrN/35zOaEP/Kq+xi3gccuXOcf/NqHWcSbj7M1hpQS3/3Iy3DW8oXnr/DBx57myz0++eTT9MOwKmBvfFw5OOLld9yOGBiKcPlowWefuwq3n4ONjkljCabFuh5JESnCbz13mX/88cdvapaXj49f3uN/ev1L2XKWz+4f8oFLu1/ynC/3mA6RCweHfPyFF3h6fw/QaVCyhXcMT/K+9Bz5S+5qeEyu8zfM1/MCR3woPXfzazLwtFzlYzzHh3h+RcG48WGTFqz/R/tSnLdq/SuGJnQYAtbrPMzWaZ1OWAVbdXYuqPsXDUQXca1jbALBQkTXGAHIhb5fkEpm1i847FuOSua0M4S21eKmbi5WlKISQsCLUCYTuq1tjq5fY69E7nvJS/jOb3wj7fYpkvUMGRaxFgqlUimXzkgrms3NBdTSmldV9Cxh1GoypUVVCJo8XlJR6qRWNpg6pZsXR7bN8USnVHrnIIpyBmqRqntAkqziZHErxNrgqr2pjlokG8p+IVOnupZq0KT0ErsqhVSHRdQpsR8pPWRFOTNwbKVWaaZLDZw/nkCp6HtZdA0Uk8lDJpdBqXC+IL4WcAOVzqKNL0VUn7PQdVysTqmVCNoAAduq16b1rjoBavUgqD25s5ZmfY219U3Wu5aN4JkwwNFV0v4+EiEvYBqlUtsS3rZYyRgVCpD7UicggZIbNXpBqsmKICWRpZoIISxEWKTEwSKyN88cGM8hhiMH05Fj5hx9FBaxYF3kpDeMJ5vMhynGek5sn2fzxC3cdv4WtsZrbHUj1nxgfTJiEix26IkHe/TXrkNM2GxXza82fsvpgxaTpeSqL1nOpTW4OMeixaStGghTjuuKIjrgsVKvvZtLLHPDtG5lUIOwzHy+kaJTlhQ0WDm9mZQpoayogMYum1zNfZMbdD1YR5FYpzdlRVVTLZBOZ0tRq/5chFSkSkdMpStXu2L9ADcAbfqOUlAtSyl69ZVKYSw3NH51Iulc0DtkGMAYnGtonSBpwJWEcw2TzW3O3fMQtnmGfPkiMQsmDSQPySQu5jlcuYoPDedPrDNuA54F4jI212kSpTYsqQp9tC4U0dBl0dkLBUux9a4pHcUmsqnsBhR4EFetmkW1SDkborFIHGgXBrfh8CMNWc1HWScQoWqi0OXARKXzGjQqxFRaqdQGuQz1xPs6A1xOcXOGTtc4SVbXrFib4joFXEJrOG16bDHkWcFVoIRGIFiKN5SgAKN3jnEDzuiaHGNkUHiCqWR8dHRtIleNmA8KFCOmGjNUvZlA2zasb6zjt05Qru0Rh8y9r3wND37DH2R88iQmtPQpMVtO5VfX17J5XO4N9fpFmxcD1Wq/mjZJXd9NDWk3qATk99/n/H+u0fn/5WOxWBAHpwvDIMigAtcTfoOxdzRiCFZHtzHpQTVB+c22cRhfKHFY5dckoabcB4oT7ginOe3WuZwPV+/5Bn8v98tJ3p+fuqm8GRH4OnMPvyvPc5FDejKLkhmC8JOL9/Afe6Wt3Oa2eEV7G/MS+fXFo0yJ/NDiHfzCxp9Gim6yMWZyyhwtpje8g1Bkzr/gU6smB+CIgWs28vmyxzK08nvsffzL8ii7qH7IYfh6exsYw4fyC0yJLCRzkHq2pbsBSa4XmjGcP3OGIQ5c2j86Bqes4fStp/ln7/3YqsnZ6Vq2Rx19jjxzcPy5QFGkvh9w1tJ2zYreZUVYzGYkE5EA442Oe05u8MTV48bplrOn2Vpf5/Lu0Zc0FydPnWCxGDg61OOzsbbO/Q88yO9+8nO88zfeo+eja/kDr3sNvmn41Xe9j74f+Mmf/Tle9Zf+DCcnnW5I6GJv6mK2OtIC037gwVvO8sXL1/jIF44L9dOba7zs9nPEnHnPZ59kNkR+9N/8Bj/7/d/DP//Nj62anAdvP8NdZ3a4fDDlI59/GgHe9TuP8vYXf4xTW+v8j//Lz+sGYC3f+vqXY4B3ffxR9o5m/KNfeS+vffGdzIfItUPt6nY2JrzuwXv5rU8/zu7RjFk/8Fd+6l/yvn/ww/zMf3zPl21yAN74yof4wX/yCxqICWyOR3ztg/fwwce+yNWDKX1M9EMiZiH+J0nDL7v9LKPW86HHtVC/tD/lFz78WV519y3833/5/fRRX/Or776VEByPvnCFq4cz3v25p7jvzEnuPnWCn/vwp7/s5wJY1BDgc2fO8MCL7+Pw6JCPfPzjgB7/L169yn3nz3JYEnMRXri+h7eG5u5bYNQwaQLBNpgUmc3m/NSHPrV67Z1Rx0tPb/PhFy4zi4l5zsyHgRf6gXd/mUYU4PaNCdfmPdPavFlj+KpbbuH8+olVkwNwj9/kubLPu9OzAKwReMBtY8TykXIBAQ4ZeFv6KN/S3s9Gajm4ART5WnMbLY7n5fh6f9icZFtanuWIL7BPQViUOYYFeVDajzWQciKEVpurJS2r2DrpMZAtTdMwuEjxjuyF1FhyCIwaSxsMtgnYoOF9ITQ457UY904zaIxFHAySNNXbKLWhG43YWJuwPlE7/hJ7ju6+jXEqPPDgSzl194tYZKt001g3teVGtUS2rVTsuWpmalGhFI4lMCwrvcKyrLJVL6T5UUI/9EznAzEOWrxVd7UcDe4ospM2GTu1GseqeUvlelZEXDdcG4oajSwpoz4AVoccYiFVekTW4tHUib0ZOUxwq3JD2yFF6y0Oh8eIVzTbO2ywS54GBJ3+iFEKWqmBvpJqgSUFMbUwqDTUktTkoKQINilduwFRz2MkaYFloNrCKoKuqTlSC3WH7QIpVn2qCB6HMwZrPMZ4/U7OMurWGW9uMZ5M6IJjfdKw6cb4NU8Zj1kczpnvLljM56SierKhnxFNi+nUbBexFEmkfo7khG9UV2acR0gKghktHhfWsJd6Zj1cPxq4Njccdp5p61iYyOANkhtkgD5FiD0lNySxdKMNTp5qML1jZ/sMt5w+wyS0bHYdjbWsjVpszPTzQ+LBESap1bVURHhF/yoco/dLy18rWK3Ya9GZKSnr/VKn47ZOxJavJQY9r0X/vWqFj5vdZbOzFP6XSqlcNgcKCBzreJf3hKkhjFSnTzXP0evZGIczvtqaRyRFpRdlfa7qNZffWT9bKoWU66+igHFGJ49W3W4UDKxakVWVUIdSudR7mzoFW7nIympClTN4qWr1IpQ0IM5jU4/B4sOI4KBpGyyeydZZzrgRpl0nxy9Q+l1im4kCB24g95HRtTG26Ti9PmbceXyKuFSwOUFJmJwpRQ09xJRq8W+U9l8K4tRkIIqygHCFVA0JxCgDw4qojtZ4JCuMkYuhTwm7UNMbOyv4LQdzodjqktjrPS0WSlex5T7rNLwHWwzEcvy5SJSoUyIpSk8U0DXdGRQFM8fGJui6yKBrGL4gjQNnMI3BFnVNtFb9ccTpEpaWuZFB6Fp11rXBY1xTzWe8mhN4tQ63Xl0ei9HrT4fEhqZrOLG1zqRrab0nx5751dsZJXjRfQ9x6u57ScYxZNHsonLczBRZMiiorn9LNkbdH+pg0lBpngjLpxhj9HTYajJT4NgX/L/8+K+60bl48ToYiH2hDCCDYWYSZ5oR20Vdr7zz5Hqzk1VkiFWKmjWC8WpakKuo2lXzAmcKr2jv4N5w+qZG5/8cvpotOt7/n0x6/iyv5Ou4h/8rcy6iz7fOcGAW/PLiM6vnvSSc569O/iAXhkN+ffEoAEUKs70jdXWRXJGXTJTDm97jMXb5JP9pkWZ4qhn41OIaAC+yJzhwhatlsXrGH+cBvsXdg20DT8z2mBadkLww3+P0xokvOa4vf8lLeNmDD2CN8I53vnuFuBvgWsx86tL11XNvWV/jZadOcH16dFOj86rTJ7h1HNSK0Fm8M3VDNYjNlBQZhkzfZ6TAAyfXb2p07rnzDm655Qyff+LJmz7bLWdOceutZ7l05fqq0RmN1zh78hz/+IP/fPW8rc1NfuR/+H6GxcBvffCj9HWa4SripBuMInEikIebb5r7z53mL77pa/n8C5f4++947+rn957e5s9+02s5mPe857P1swnKw5dj/vJyAvODf+yNfPrpS2ph6z0P3HUr/8P//K9XzWMbPD/8lm/FAI8+c4G9o3oMRbjz1BZ/87vfDBh2Ntd49X138WcuXmX36Pg451RtjG94/Ldv+hruPLODsYZ/8o7fWjU5xhj++ne+kdffdxc/8E/fztUDPX7/9qOf5MR6x3s/d3ysH779HG9941czHRarRgeUAvTrn3xi1eQA/NHXvISN9Y7/9Z0f4eqhfrYictN0D+C+szv8gQfuxljP5y9e5Z2feVy/Qyn0w8Af/fbv4OGXPISNC575whNkMq23ECIHRz2pFC5eO2BtNCKcP41tPMU6vAffFf7c17yaJZl6Z9Ty4q0Jj1/fY7acOjmj9KEbHg+ePMGLT++AFG7fmPALn31y1eg4Y/gjDz7E7iLz2889tfo3r2/PEm7gBxeEKJk3mdt5wJ7Q/CRvGCXLfXGds0xWjY7F8L28lN/kaZ7j+P5OUvhvm5dwVXqeMlMMnnN5HW8CanKhiGnOwjDMMcXjRq0Kbo3DOi3QjYfiC3iDOKVf5MYRncVOAhs765w4vcPOzhZb62uMm5ZR02hKtnMaGrrSban7YKrOeme2tzm1tcVa16ohYEkYsaytnyB068Si2Tcpy4p/bTjWh1mvlrWlTmeWNAgFQJeF+rGeYHnNemeVwmCElJXbnWLm+vUDZtMpOSdKUlOIMsC8TDjXdJzwdYrQaJOTJbEcvEh1uZRqxpGVmI/JBozHFaPIfFQ0vMyq2Qi1v2zBBINDaZiKSS5Z+Uu8VWmMFovNtqLLQloUEgUJQl5kykIL0VJtvjS1vSp/itKPDLm+ouBwevxr6rqZOEpvkHltdoNgGkPsVT9VVPhHMQLBk+IcEzMNRek/y+asaXBNIISGMJoQ2pHSG4Ny84PNBBpkPAEJpD5QdgcWRWlOMc4YLSJ5Y0QpWa27TbUjN+om6VyjNvZ5IKaBwTcssOzOjrh8cMg8Oa7GlgPXkEYNsdGw1kBhIp4OR5PnzBdTFgdHDNlwYrRFMIaRjDi5s83ZM2fYGI1Za1skDqSjGdefukg52MXLgmUyQ5VRshTMlxLJWRAftEEwGVOjH2ypAZCVRrmioxVNmTe1wNTk7toWLPU12gcqHXGp1azFHKZ60izzd5Yht9WGXd9PtbTWOW1snUOs2uNXsWgdRGqAq+REiXMkR6VnlSqSL1knBUXUkKbqFnMupJxJopTPJRXdeFsbfEcwrIwNamdFRg1Q9N6sRahlpTHS651j3ROix1eExAAxAx4nQvCBRMCGEZNJ4dyZs8yvXafsT2FkkOiYSmHeR57f3Sc4j23Os9N5OkRd3azFVl+XbII2OmSyZD0WVFqe88Ri6JNlHgcG26vG0+o60zpH41Q/i/V6j/SiIe9Ygg2EseCTwfUGWWikiCkG9mudGfT6irkgA5hslLJnrFJZDZVWGOu0x6ipgLWaU6cHDY0M0anfEpAuSL0+suqLc0WQvcOu6bRFUEA5oY1rIlOaQJg4Nk9vsn16m53tTTbXNxh3LY1XmrKzymjqi+rlXKVZJtEA3VM7Jzi5tcW4aWicVWOc+x2Tbp22HROLAvUxq65Sg6PVeRTqVMaA9UXdSaU21ytjjkosEV13Qeto45bX+DGFLeWb2SS/1+O/6kbn6ecu6U0zJM11KA14z3TnlHp+G09OEYnV2k5QoVijlnslazZKlgy5LkxJ3VLEVZeOG2q1/0v4GkYSmLvEYI4Lvb9kX8Uf4DwLOyVK4kam2NVyXJRuMeJb0gN8YfcFruUb+FcipMUBNfaKKglccVRBC4bdABfizVOTIwZ+YvHB+hy4rznDYAyzqDf2umn5uu4uJr6ll8L3+Yf5m8N7V19rFudcnR43GC++514eftnL2Fyf0N3AEwdYH43Ymx7Tn06OOh46uQ1S8HJzAXnHxogzax0hhDptVRtDQVj0A/NhIFq4ejjjhcMZB/NjxPvO8+c4fWqHJIbp7PjnZ05tc/st55SymI6P/+b6Bpvr6ze9/9/463+ZZ569xOVHHyMNx/Sw1C+wo6460JRaF2d+9O2/evx6o44f+sNvYBw8063j1520Dd/xmpdyeW/KYd/f+HZYY1kftauF4rHnr/D481f4wKNP8d1veA1vfuRl3Hp2h8NZT8zHn/0H/8Q388LVXYyoZmz5iLkwHyJPXrzKr3z0syxP8P50vnrO9vpEF9UbqFqTruWR++/moTvPU4rw9t/6OF9EKWg//N+8mdfeewcpJv7HP/JG5n1Pv0ikLFw/OuSpK9rAOmt48flTnBiPbqK7Oasp9cMNn//bv+p++hS5dpgZbvj8FaS54fgY7tjZ4jV336Zpx87y/s9/kT4lLl+5wuUrV/jkZz7DA/fdxzd/0xt58T33cPXZp7j4/AsQr5O8IWWdaFy4fJ1xaLAnT7DeWEJR04O7d7Z5x+ce5yPPPF8/g3B4AzUwNi1DMTd9pnG3xub6DpZEj9Lklo8/9aqHEQe9pJumio1t8UkYGc9cEjMSnyhXeYw9brfr/An3ICftGo2ALa4i/fr473kYJ/AN3MYnuMijKEDxGa7z54d3Y4A/NX4Vrzf3aHhfjhSpU4fa1JmS6VMiDwJO8HaMCQpA4iyFpKoRK0pvah0y6rjlgdt5xcMPcfvZ02ytT2iX1qFWBbPLMycsETjl7deBA+N2ROurM1UpFDE0zQjnGqW7GKFpGrXszRWllLqeVkTaBRXJa5NjauHDio6BCCJmJTptmkApuTY4y2ZAi64vPvkM89kRORZIDpMtrgTMSJjuRIrXNUezY0BsNTWozfCqbFvuAVRGmRVYBuKSyCZR3DGgoIHBWZ08K3tkqVVYMriI9aQAAQAASURBVNp0Al9Fu1ktscsgpEUkSiQvkVopLHU/eosnINXPdtw2WROw1lNjCdWWOVoYaeEsQZBGCYDWKfXIu1zVQxkZj0gmMeQeLxYbAtY1tEa0CbaWELTZCaOObm2N0XhMGwytB5d1ClKSNrEJC00gLykkg8X5Fo9AP8U0tubIuWpjrra1OuWxpJToszAbFlw9nHH1aMGlg8TUjjnwntRBEIMQiP28TlMEcsKayJpP2ARNEjrbsrO1zvZ4i+3tLbY2NzSwVApHe7tc+/wXOHryIo2H0XrAO6m5YEv3tHo9poQ6iqYaZLt8Xq3bs9TJTRUyCdVIqObdVNBMBF2Tq8GFLAu9pYBkdZ+pLrJU63vJOjUqdWokRZseqi5DpDIPcqlTJYdyeXQCKamnSKTEBSIJlhwPgZIyKWq2lTF6f6WU616qzU6R5VSjkEi6txSptNElvRGdPGlaMxrnpeCFWRqEiGrBqFOkWID5Qj/7EKsIvxIl3UA5OiKP1nDNiM4WpsB4fcKdD7wY3zmuXb6COUjYhTCLhcUwcOHaPqHpcKc22Qpq0OQN1So5UJxXU4UyaGnXGgiBXGDeF6azzOH+gitXEotxgpEhhELnYb2DzfUR3upUqI+COEsxGXs00ARDYwNuz2L2DSzUvdeKJVjBi8dGi51ZXKNOjmAwA1CTvup4Vw+ns6rPM9W0yDtsUEvFlRZqqLTD2u6IFEq1YjeDGlDZ1mMbnQQVhBIKxUPxltSCjAPnXnyeV73mYW47fZqtyYSmbXAoAL20dF5SGqUyBqRog2owdF2nx0VUG1ZwBK+sADE6SQpeF0VrpTrCLk2R5Hgi4yziqhnXqs4+5hZJKTqlWl12uQ4y61Sy/v/v9/FfdaNzsHegAYBJR/MNiambsrc+px+tMyoZ3zhIGRFXRdRV4CfLcWGpAceRVO19rXXkrCNQOV6ZGBVPzJlfk8f4iByj3Gu0GBd4r3mKDw3HouP5dMYP8u7Vn/eY8+fSL3yZb6LeFTr2VvEexjIxY16Wz/LJdJGBzKfMl1JuBG12ANZMy1/fehP/j8P3rP7+Le2ruKe7nWx74nDIT6ffvYlyJxXFBWiblq2tHaxvCC7QVGe21Wu97tX8P3/jeLrhrKWxFpuh9Tc7YDhnCU3Ae9UMrDb+oTDkwixFLh3NuDYXri+gv6EAxTmGDNP5EZ9/7InVj42xtF3H4cGUZ1841vS0jeOf/8t/xdHRMdXvz37/X/syxxmC8zoxqxZpWowJhzc0Wq+68xZGzpJT4u/+8rtXP5/2A3/lX/7yl31dRPjjX/MqFjHx9g99Un8EXD+c8VO/+G7+t1/5LX7yL34Pv/XJx/niC8fn8W/89Nu/7Mst5j3f9Q//1e8puPuRP/6H2T+Y8thzF1Y/+45HXsGLz55imEWevHiFa/vHU4P1UVPLWMMkBEI2DCGTXOZaPm52z5/Y5Dtf/VL9ww0uO2e31jl7YoNf+fjnVz97+8ce5e0fe/TLHRA+9fzl1Z+2Ri3f8fCLSIue4iyvuO0c3/PIV/EvP/A7DLVpPTw65MO/81E+/Dsf5du+5Zv5+kdew85tt/Hs44/ywgvPc3g4Z7HILNLA01eukXPk1u0N1pvAx596ln/yWx/5zx4rgN3S8LuXjnVHJybrbJ+6jQvRUobMWmtIcnwdNqElYfmdZ5/hytEN01VruGd8gj/uH+TfHD3Koej9NyPxaNnlhxbv583cw3dxvyJ4N3yGTTOixdIIvJLTPM71lcZnv059fmL2fkrn+JrmDs1gkaWRB4R2hMQeEwcW/RwwNC7QThrwhiQ13K5qPHILab3j5K07fMPXfi3333E7o7apBXRFX83xFmMqnHYTW3RJJ7A1qBSjdN+a96LOTrqK6fTWVtFpIhWzKtKWRLRlkHJOGUT588v3RSrSHZyizmlQjnxRVyspRW29Rbh4+Xk1mCkekzxBPJ0tHJoZ1+Oc6NW1SqkcOlEtaelctOR6C8vAlJI1TBajiL3u2rUdshaZWkpfSClhrg24BmJnsUEgW0yq74MjlUg/RNKgBgZFI0VVO1DPuKktkZYFy/A+tRQ3LEXg9TUbi2m80l+wmE4ndsZVPQ8G22rD4tBJivhMrq6axRf6WU+eCtZkuhdv4Znh0yFukfSYDgkWETNq8M6okYtkzGzOMCy0iUuJEhPDfCAezTH0GDuAZMbBs7U5YtxE2rUO5wOhOqzpd9MgxhQzMQuHMXN5f58rswW7YtkPLb11RGcQH+gxuNjjFpEwF5hlpjFCY2g3ttg8cYYNt8FO2OL0+jobkxEjK8T9PQ6v7ZL2dyl71wi5sHNmpHbJOa4E6pKXTXi1ypao04yKPJecKTHVQb1QstqKWyfYal2/zDzSjqU2JkXACyULtgkryvbSXXVJeStVjyBFaT5lSffp47H2pZQV4GBW723Uwt+pyZExallcspDj8vqqepmaubPUHC33vFJk5WKVU22wjO4Nxts6Ga+WyZqjUJEU0UmEqIVDaGwFVbTANqLBy1Kd+AyZPETS3lVyKrhWj4crGqRd+jnxYE8F9W3HqAjDomeBxY7Wuf3Bhzl5+wEXn/gcly9Z9mZzUu8ZFparT10kzOeU0ydYCw2ddQRjwKtzpW1HmM4hkhgWU/phwWwWOYywO0/sHsHlZoOhC4gMtDGzkSLRQDMytEE1dLkIJUG5PMM/F/HicOOAyw6OtAFwNATjCRsWP3g4Kpgo6oa2mvCqwYA4ncboxNBigzkOAC0O0wbwAbLBjIw2wUnXQF0V1IU35UyaJ8q84NcczXYHtemLRsiNIbWGFAyl9Zy5dYdHvu5reODeu+iCNji1DLpprV+B6+aGa0fqHuAczjmMuHqv6GSzYFexFs7pz0SEmEt1wbuhsatvJU4pkqaabkhthECnUDqNrCDA8j9ZNsk3fNDfx+O/6kaH2LO8jEQyBUOk5zDNibaQCwSzNBgweGNXDiNZMs6q25ImzBuGYcD4gDEFC3xseIrH43FRajA4b5F4XHy+jJPcUSb0MhA5HqU9bE7zkFm/iVa0TsNb/cu1S76hg+0IONPhGq8FhPcIsGkc31pewiePLjIj8kvD537Pw2EwGBsqulQf4rB4RKLyQ7/Mv1k+1tbWOXv6LKYURsHx2KOPcf0Gw4F8cHTTXSGgIYOk2sXr4+yk42tuOY0UGPq+Oo95jAv0w8DRPHJx94Cri8xhdlweEl+4dlxI2mBpJoGD2fHUK3jPqfV1JAtnzt8Cn1Y64NbWJn/oG7+Bf/vvbza4+O/e8Ho2RkG/ozU6zxYYt143I2o2DElT3G/4Xt/+ivtJ8UuF+6Pg+b5veDXea9CirQ5oIaibSgH+5Ne/mnvObfPOTz7Ox548bnr7mPhn7/ht7jp78ubP+c1fx7ntTUrVGCw3t9/45KMrNMdby/d/yxvw1vLP3vuhlTlDyYWnLl7hPZ967PgFi5AGpef99me/wNNXrt/4V5qAXsrSJ6omQqebfQgEtYa2Vdy8ehwXq8vHGx64i7vOntSMkSr+Lilz78kt/s4vvuem18yLpAVAMrhseP3dt7HWtnz6wmXe9ZnP3/S673rP+/jar/9GYvGcftFDnDh3joOrV3nmyWc4mM2ZpYGnL++SCtx68gS/9MnjZus7vuphTqyt8ZGnn+GTT6uO5r5z59gvnvfdoGUS6xlcq4t9I3zh6iWO+mPKZzENfb75GDzQ7HDSjiBbXmpPEzrPF+M+70jHDTnAr/Ekf9S8mI9zmedvcM8wptJccHwLL2aHNQqZf88XeIbje+3f9p/k9eM7Mc4r9TAEQujIGTRfQTeJOPQMvSMwVlcuhGyN2vBaYeYs5cSEW+69hztvuZ218foqC2d5yS8bjdU9YM0q1ifmTExJ9bK24J1oPpFVSoVZ6oREVkWcoMhqYwMuV+7/jbtp/V/N6tE/O7tssHRDTCmzDD2MccB7r5/BuxW9YRFVV2YpWKl2pdkSbOIgLli01YnOKPc9W1ejBiqafmNzp6KcVWGZKxgmplBsnbp01QK2Byot0AyZMiTNUUIRe+NtnWjq3vT/Ju/Pw227rvJO+Deb1ey9T3s7XV3pqpcl2bIsy41sjG2MbTDBEJoQKJo4ECB84UulJamCNFRCAvmKpJLAl1Cp8AFJPoo0NLENGDfYgBvZuJcly5Js9dLt7+n23quZc476Y8y19rk2CfxZfmrpOY/O2XefffaeazZjvOMd75ui/j2b6SeS6SiDd9oYvBijMfPQzyFGgx2vfQMki5s4bKVIulhNdKzJVCnJ9L9kxqAazMCuUunupH0htIbSV7g4V+lw7zGFV48lX6i8rLUUqacIPa7vicuG2HWkEGkDtH1Pk3qsV/+coqwoJxPKMlOV1RVOm6+tQ6wqRPUhst80nLt8mXPLlp1oOTCeZfR0xtFVYIl4VMUtmQZTGsAhnVAUhiOnT3PVNac4vn0VW9MN1usZ69MJtbO0O5eJly+Sdi9poiTgks208KjjO5zBOeFIMWmAHhMYTwyrHhmsouyal+pacXboXctJzHC/sKhJYt7zQgTT5wTejci1mq0qkj0g5jL0MuQlMuhUiAxVSEFETR7FDnTJ4dm52hb61fyW1fvQpvoB4NXXi/nvpijEBMkYleS3Tqs/WeDDOu3bG8ywB7/aJEpTUoWzgKt89o4bPkAalctwFslWAdgEKc+H5JE0V4W2ekIyFldU1JOKUFS0IVGtO07eehfrJ65ld+cizz7+GPOdA5Z94Mz5jmSFE9tbbE4nmFJB57BYYo1QlDVte8BeF9hfJHb3I/NlYq+z7NuKfjYl1YbQaxK4NJa5WA56ybpQdtxP/bSgnEX8wo7WIbZU02HbeTwOvxTcEowMoia64seTU0QFociVHAcmGAh5/hhGywQJq/0Yp3uYCfk1xeSQJhGdYCYqwGCtqqGJMwSbVSitwW5MOH3LTdx4zXVMq5nuiYf2f53ZWQrdHEpGBDX4zPNV+kRRQOGU6mwZREyuvEx+EcdK+U6++FkySKgwhhaSq/YiOi9hxQzRPS3bnqDy73/S68s60UkxqEGnUZRLiPSpY6ddMDeBbVcBBl8W9H2nWbPRZyIBjIIUEg1E5Un2XY84R+kdj/cXuJBWQYotE7boMRLVnA24hhknKelliTGrROdav8m15Tb/SF7PX1poFaA0jlfUNxAl8bcX72ZXFMH9x7M3UZZrhCgUpTavxpi9d7ovvUU/tfHN/OT+O9iV5RWP/+TmN48l9OH6hfY+bvFHuNVt8u/6z/B0WgVTLzt2PZdZUXusNazNpqzPphQGzl64wPIQRctJy3pZsJPpTEnUbV1IvPWxVVC/WRXctL1GksTFJmipthW2p47LBx3nd5cchJJF6jgIgQvNkouLVYAZu8DBzgFFsfJW8s5y/MhRrrnxRmabW+Pjs8mEF93xfG6/+Xl8x2f+Irt7mjDddf1VXHt0k5/9nQ/w8ce0+vY9r34phXcjPxZRedO9+fIKalLsArHSfq6//vqX8z/9xnv18zvLi2+8hqIs+YlffRcXco/QX/661/A9P/Mfxg3jzutO8le/8TWc3d3nR37h7ePrigjf93Wv4oOfeZTHsqnqbddczYtuvIaf/533886PPwgivPmlL+SBJ8+M28JfftOrefXtN/ErH/w4Z3dWCWGSdIgKAbdefYJve8XdxOxl9PV33cYHH/o8Dz5zFoCLewc8d2mX93z6Id720c+AQF14fuC19/KvfveDh15XaBudy//rW9936P3Dq2+9mY89+jSfelJVBk9urHPP9Vfz/kef5LdzpefuG67mJddfzeHr+1/xAvrsf/HT7/so+20HGNYnNX/la17L626/jZ/+rXext8xz2hiKYsrly3u0y0SQCWvX3sQLT13L45/7HGeeOUezaHnm2Yu0+90VtL9TR7bZXl+jfm5V6ZpubPPU3qG5bB133PJ8TSKM9sRdXhxcQStcmkhtIByaG1ebGb+6/zmejQcZyTP8tepVvNbfws+19/GE7B761IanORgrNXlweYo9fgqlm17NGj/MPdzBMR4yF/kZ+Vge60TXNHRVYkHDsu3xfctxO0WDY4u1CW+FGFpEAn0SoveEQlXhYhRSXXLy5tPceefz2ZjOMNjcs7hCx3JRZ9Q2IKk0t94G9dtpeq1QeOM4tnmEIiswKQdbP6vJc2fs6cuBgjqV56Auo8kYMEYonO5v6dABF2MkhB7n1Ei3riussSN10lpHVVXU2egSow3j3iRMjHShZ69raFMgpRIwI0UvOU1qkgyKW/kAtbm6Y3P/ghiN5ExCrKpIZYMUHawE0iotDCIOS6IBLMWkxk8cBosTg90Dv10huRpCDkboQJai1COvoAwFmDKDBgEVGSisouzGjlKv2veUcq/ykOBY/Tn3nqS9iBQCRUKImGJorjfQCK6wFL3DTi2pKjHTinJtSj1bZzKZ4K3FJ+1/MO0S0/dI35Niou2FZQz0JlEWJZWFyaSk8AbvchXHqBrXwNE31tGFxM7OPpd2drnURi71wtwIjUk0XaRNECVgPTBREKa1YErPQUi40nH6+tNcd/NNXH3NKY5sH2WtLJgWDtu2LC5fpDnzLLKzg5Oewrk8LrlRxqQxKZRczdfgKmoFJ/fGxJjGY1SSwflCfWXGRoJDwa6z4xoaqGukTPELKVeSIqHrIClbQ0SIIffjSn5u1xL6sBInQIgh95UZizFj1qIVUqMefQMLSsQQQ8gIfBr7FYWssnaILqXy1SubAYxRIRIsISrFctgHijL/rRiUEmeMihn0Kb9fFXkahOZsXiBp8BYaqG4ieb/VBLIoQJpF9vyLmP0FyZWk2RqmmODrgl5yxamYMj1aMT1ylK1jx3j2C49z8clnOdg7IDy3y3IROXl8m801qEvBBn1fTW/YXxywu7Ng56Bhd9HS4QmmJtU1xkcN+gtHSNo2FGxJIw6PxaNk0mQt5azETzpcbzGtUr3sxOOMxVceHzw2m0cPlNO86WuFLSf+Y9ITFchYbSp57syVmigBVYScWt2XgmiSXoB4i2k0ZktRkxERIYRANNBb9YbsJRGrgqM3X8ttL3o+a+trgBn32mH/H/4/qM1LPhAkV/lSEvoQabtIGYRp7SiMuzIpGr4fH1AAa2DPrP5OnoM5C7fWjNWaKEqBRrQSr9lYTm5sptjlzKdoS/6k15d3ojM06eWsGRGi9CyahrYLGDNRRMJDUagpU0y62IRBItLhnMHQIyj11pqc4V8Bc8OnwxkOpOURWaHkznlqP6ENCx5hdyUVaz3Wr7F9KEi6KEv+fvsHCMIXZGd8/G395/gb1SnlmBp1W/coN9J8UUP3C/zV3OZP8NfXX8/f31sF0c8vrubaYhNr4PnFSdZMxYG0zOn4W/O38fX+Dn49PDg+/6pijQ1b85Gzj4+PWecoJ1PKcpI33VXQd+3GlK3a8T133cLP/KG+zoXFkvc//SyXFg0Hh2SGBUhO+Phzl/mJDzyYhR/gn371y9nZbzhIsMSwjImWjCQduubLhjNnz7F/iIpWlBW33PUCTt9wA5/8xKdXTxahubDL/pmz2YhLrx/9j7/Fvbdcz7sOVTve9emH+crn3cSs9Jm2kJA+8gt/8FEuHep9CW0kVIFohFm1WkwHTcdPvvW91EXBw8+tKn3v+szDXHtsi0/lZO/3H/wCxsD9T6zodd5qklRhMnqt19/++f/CN778hfzqhz65er1PfJbLi9X7+Zfv+AMeu3CJ3/jISlXsppPHWK8qLu+vnuetocQiIRKDUBpPYVeUwn/yG+/mi6+vf9HzufnECfabQz1S69tcOn+A8469QwnoHcePkxYRd4je9csf/jS7bctvfnJVkfnsM+d4dnf/iuWzOa0wRg/3U+tTPpwTtp1lw79+z/sxxqySHOCWU9dx9umn+ZVf/WW+8JhWS77uTW/mhS+8i9PPfzGz9cc598STtPtL9pvFFRS/n333+77kc565eIl+68p5VhiDkVXj9xdNQx4+c4Gp3+fiwQrsSDFxNVM+J5fGRPRn249w2m1dkeTcaU6oCtIXMQ/vN+eoxY6KiJdp+GHeyddxI++WJw49U5DY8DOLj/AJdB49P53gb/mvonaV0kGTAy/4SUWQRO8svUT6TM/qgHayzqkbTnP6+Am8sXR9n6lkV+4rA0o2HrtOgzpnLetVRe0LDmhwrlBqLYper4IyVJJ2lI8GZ4Zub6W0DX/TWpMVeDJ15lBFdaD4lEWhNCxrVUrXudEMsE+JRRcogzZZi9XgygPOJIxE9tsli9RrrmLUld4VmWKRT/U03sEh0UnZGzFXV0lgBxBezwrtcbYgHmLESsLZieZAWeYZK/hphUkg+wG/UVBMPFAirfZ/aFCSoLLYUj+fxqxJhSfGIIMM7Vs9r6L2xAzvXAYgWMiSrIxocOoT0gekjMhUEzZTi6potULRMhraxrKknEyoZ2uU1QTvPIQAocOEFmujelY5Dcq72LPoWxIl3mRct48QElTkCk5BjApERuvpusSF3V0u7izYD4b9VDLH0EqiRWhST9M6YnKaHNQtRQ1z5yBYyrriuutPc+MN13H18WMcP3aMWT3FNA3duQvMz5/BzC/jQ8Cn/HnFKT3d5htpdYwP8/0lxKxIpkm29nHJKKKBBEwQrHdQOO37yqjA4DOl/WWoxDK5Lyequl5Ak2Zxkj14coN37seJfU/XNrRNQ9u1dL2KgcSUkL7HYSjLimo6pZpUeW0YEhGbeyCGHCYFFRmQMdHRyq2YHExCfn8gUddTxBANdCHRdT1dt6TbX2CSijkVpccXKrxgjcH6AZzQvjkhqUlySqMhrEoBO/27QatDyRkQrZwRyH4vltgusMUEbwz0htjNkeiIi45QVtn/xiHWY21J5Twnb62p149y6akztPt77LQ9XNqnWXbUpSMul/RY5r5mGSM7+wsuHyyZ7zS4osTPHHXpIOoc9xgVchCD1A4pCoJ1udolGG+ppgVm6jB7QuqCZgRx1e9lnFGpsxV0xCqszxUTBvW6XP37IxgTQoJ22J+SjpWoF5U4o+9hZpEuIC2YTqu+MQghdapkmKBHaEmEap1rXngrV12lZ0CMMZsw60ZirVtRljEqFpMrO8N7d057wULQ/XTUzhyyF/I8PFQRGuaBJjnDc/NIZDrzMCO14pOyrLnR6un42uqnA9qjJiM6d2Vf+H/v+rJOdEzWt9dmTZU4FBJNaFlG5arjLM4LrvDKsyRikgoVhKilVWcN2lgneK/lOZ1cVw7k2/vP8R327tHbBsDYEus22E897+pXj8eQ6GPiaL3ON9R38rZGZXbv75+74jX/9OQu/sraa7GdZKQzUVQFaUByvkjy9+uq53OUNWy68r193fQFnCi2SLHna4vbYBL5XxbvAKAj8uthJfN70s74U/UtnO/7cSJba7nt5tsgJNr9OYVtWblWwj3XHOfY5hrRddx+4hgPndOKxBcu7nzJfRm4mb/60NO570nXwNO7CzosnXE0zjHvA8k5+i/q77lw8RJrkwlPPrsaq7Iquel5t3L8yFF+6nd+enw8dT2Lxx6mbA74zlfezc+9RysTu4uGd356FXy/4JqT/I0/9VqmVUEfepVeTZmucGiIX3PTaaaFo+si4qHwhtffcT3v+awGoY+euXjFe33Di2/jh9/8Wg4WDf/s13+XT3xBq0e/98AXrnje973hFfyZV9xNu2j5H151Dz/xn38HQalBh5OcLV/ylVsnOFcveN+ZZzT5TumKJEcHFGKXD87hoQShU8lK8vz4lpfexQPPnMkSsFdeR9dmvPymG+j6K+fYXbMNLjx7jqL2VzT8fc0NN9AeLHjNTad54LkztDmxPJzkbEwqfvBrXs6NR7evGFdfljivm+CfvuNGDIb7ntIA/vPnrxzTV916M1/34pfwsfs+MiY5AJPZGrP1LQ72d/Bbxzm9scHOM8+w8+zZLy2Lf/HlzJf43UxLy6xwpJBY9GEooo/Xhx59mLuvu4nHL656jQThq/31FNbzzu5xAM7KPmfDqtL2YnMV329fjBfHYLY3XG+XR/kBczev4lo+cKjP77d57Irnfat5AZWtsXH1nl7PTVSuopXAbj8n4TBlgas8yajbdB8TySdMhLl0pI1rcbM1rPMqbpApCINijcsVFZfNH5MITd8RYqSuKuqiwFlHVXiV8raD98chSg0yomzWDI2tjKjhWCnK/76iKOhRPiirHUYHVdVKw4I+m42GqOIhMSb6PuLF4jO6ba3B26zsmIRFbFkQSG6lgFZUqsIUQsqc8qFjzYyHsjE5UzCKwZrMqzfO4awHE6FVF2/jM22uBJPAxYBE0WRkEYmLhOkMbj1rvBoBCkyubrkKlak2Fps57+rdkmkpUZBeVFrWC8ZrTwZOK1mpV+RcvQXz4AXy7wgUBumT9n/MtUqdvIA36ufRBkIdSMZnGq7es9gn+qaldxEfG4itKkE5Df6TEfoUaNuWvreKU/eJSQFhzRBnU4IpieKy/xO0MbKz2OPMwQF7UtFERyeRzlh6Am1qaVKi6TXpNYuIn2iAH6xlq55x9YmruenG67j6xDGOrM2YWIPMD1g8+wzxwnP4rlFD+QGRzpQa4zSgUpNIszLjjKKJQQia4PQqehGHaodEsKK0vtRhTak9OdZmp3ittFmXA8UhXpCUq0MBiYmQtYHFgjERUhYD6AKh62mbhmbZMF/M2d3b4eLePss+Efoe2yyoU6IoZ2yfPs32iWNsbm1SVyU2JewQHCbRpHZIPlIuLYlSNEUgikr8ktdVSmqW3gu0XWR3b5/Lly6wWOxiu0hhC+qqpp7UFJVX80tb4EqfBS90R1TJ+JTXuC5249R7SiRhXAHisBKxBGLs6ZuO0Pe4ugLrKVD03hKwqaNbzGmtpZ3MiGsbMJtiJzWmLME6ijXD+jHAefbPnyPs79FLYHce2Z0nmt05HZa4VrCopuz7xA4tB/OWrYljfQYzm/CFRVxJSoa+VdNNZxyFr/DOEqP6ZhXe4AVY8zAJ0OscSvsx13NNJles9mubTwx9dEUlHTJug8sqfEZBjhzs59AfYw3Oe60eY7Ci9EQx0Hcd852GiIVpTQRCH1RdLRmiU1piINFPPcXGGs5oNV89bUI2fiYzAzI9Fp0jXYz0KVIVJZUvcNZiradar3Q/HJhD8qUnr+6nKBAwVIZEGPDRgcw3GHbr9wkxDueGFGpVFhLJczUmVQnM87v/Ig+//971ZZ3olFWWajTqau3FUVgQF2hNIBUmO9Em5Xgn0QDQJaLkAwWnMndW+diIlvYF4fXVbTzYPcODh5KTr6hu5l2dyuKeYMafk5fQtwLJcwT1pDlqZvwFfw/TmapR/PX11/IXqpfzIwdvYyctwcC2nfJPtr6ZDVtTG4+pRJFNyGZqgqNgYmuOm7Vx/UypMBEmpuC4XUME7imv4+vKO4lND0SshTfUz8NY4WfnfzCWCAX4f9X3shbhTLvHU3SUzoPRgGfmKxY7F6k2plzYv8xDTz3NxlQ/02Q6Rcqa9Y0JX3PrrRw0HRcW80MNllqmLJzl/33v82nFUhfFOG5fe/MNNMWERTS0SbB+SmsSflZxbHOTW3bnPHn+4rhZHt3c5sLlHZJo0+Kf+Y5v48j2ETbWZhw7coRpXRH7nh/9s2+maPdxNvGNL7uLV912M7/0+x/hE4+vgsgf/5Y3cWJjxtqkJIZA6gYFj0joe6bOsV1XCHDH8SN4o8iIFW0R/o577+SbXnYn/+J37uPSYonBMJtU/MO3fCMb05pZVbNW1/zd7/hT/N3/8DbOXN7T8c6IxDfd+0K+4aV30C0aJAr3nj7Fv/nub+Ltn3yQ9z38+PjcrzlynJkk7GLJtcbzms3j/OHBJYaMwWR02znLznzJxd19fv69H+Do2hSAjbrU3qKBI24ML7r2JD/29V/Nz/zuBzIKohPpz3/lvdx0/DheLE889iw1auhqraFwLVVtKQrDRl1S5YQmxo4+wE3bG/zYG7+STz13lvc8/PgY5H7rK17IndedZHNW8Wsfuh9vLVvTGgDnC1xhsSZRF4lvvO0mksDnLlyCYWPEcOc1J/nOl9+F9y3HbUvpVOXtppufz0233I3xFZvbR9k3hsX+PmZ9m63rCl5f1zxz5iwPPPkEIobN2QZlUXJu7xIpJSyO584+R12UWGupvOf05pRKNwx2Dhbcdf2NLJYLln2HQYP/09vHeOTss5CE46nmZcVJCmN5vZzGOsOH4rNXpEfXssFfNC9hliqSON7ATTzKRR5jR8cBw6uLG/hKbuQ75W5+Iv4+rQx6t8JXmGt5k9zMpkww1mPV8EV/1zhiiizigk4aonf4whMixINOj0gHEoMCJGswuXqL/dDRpUhls4yyCHuLBRFVUlQlNQ34E8LOfM7lZsk1R45QFYXSzSKY3JeTsvrP0N+gimpZmt8MiJt+r3042hc2mg2K4J1D3JAEHgoOBudwUSPKmGVwJQ0JUzYvNVDOClJPVvtxWhFP2gOVCmFJIHmD5L4UKw4v2gsjKULMFJ9hXZhD/x/Wb5QMvhpVRiLHjkkgZB55zEGfcUAizSNpAc57yvUaX3qVrS5yNcHq37Exj1NSJJuQML3BVJk/3+deqtKooaDPFLZ8D2xKSG8USa8U7VVGgWBqTY5ir83gsQv0faA3gd6rLEJPZNEtWOy1FF2Hzapj9D3LNKOeGE3srFNAD5dl9CPJdQQr9Nks05jIskkslyXthgXvEOPpYmIZIgd9y06zYN96GmNpUlQJWycEYzCupPAJKUEiSBcxbU8hU46sb3Jy/QSnT53k6uPHOLq5wayqcElYnD9PPPccRezwxmSqjIyVrRQPzTs0wUhBaWoi6mUS+16TnBDogyospphIpFHBDvy4p9qiwBUu956aXNFZARqSbK6W6N9CVCTAO1XNU9PRnq7paRcL5rsHzOdLlgf77Oxe5PKyVRPHPsL+EtcbUrHLxb0Dju2c5Lpbb+XYsaN4m1X2bPbICUHpkcLY3zag7KSx6KNJvGjXWBBYLBounHmGc889QRNajIG1ehtfVbhCQ8TYRw1IHerTpK1LWG9x1mF9ifUlSgfPdMAMphjrxmTc5zJBFxKpC1kYyCOF4CpLUVpKp5RgL4Jb7NEul/T7a8S1dcJsiptV+GJGMYE6qNR8k4TULpi3LV0XaTpLW1oa42kSNMHRtJamj1Qbhq2p4+hmRVk79YwJsDxQJTZiysNWaE2l76inNbYLhP0eaZJWHazJe7OCP2MXigEptIJljK5vaYfBBwahEeMwpcNOPTSGtIgk6ccqBwndNzAYn4nSmQbYLzu6NhCdx8SICT0iKltvsQp2EOnKyOz0cZLVvvTBSyjGRNcHQghMqxpbWNy4rQv73ZK9xZxjW0eovdJ/VYxGBVJCHBSCs+z1sH2SK8yHznRWYUfeXvNYHaJQiFUqsbWr58rgvZP71oZe2UMv+ye+jPxRtuT/N7/29vbY3Nzktptu0gPWeaVQ4yhtybpscM+xW3hpdRVH44QyWExMpL4nimp8q1GWIjeFs7nvJiBtUDTMJJzzuZlQnQaIohr8ocekRGqD0l9iok0LxAmTcoazNUVZ4QqloZlRcchoNdmiNIoQSJL194dGyQH5FHVMGIQWfN5wEH2N2Pcjf9IAIprgmMLhvCeEnhQb2nZB17REG+ldoLXCgVnyiFzkfrfL7pqFicdVBWVRsrE+YWt7xvasZqv2TIwwMYbSQmwDB/OO5y7scebSJRahoSo8a94xlcTJLf09b1QK+NNnLvJvP/kQUYRvuP0Wjs1mdAJ9SvRiiJIIVkjOqqFrzKZoRYErp2yduortq45x7MRxrj11iquPHcUnmDgLB/tcfOQR/HyH0qozPOgWkmLCiFk5S0saG+pIkPpAij2x71V2s+uJIdLHnjhQSpyjmJQUdUE1rbHe4wpPMamxhVNKjVNRAmcGDqn2IqRe1ZZC2xKzzLe3DhMh9YnUB9pFw3xvn+X+kpAVVZrlkt2DfZouEowi1QlFB8UYytk6V52+mutvvoa16QQngrcGSUGN7PqUg8SYN2r1WhjK0imBOKuCBGKYLzoef/QJzj79NMSealYy3VxjbXuD6WyqybYA2W9oNL0zBlt4yrqgnBRKvcmAAkZVYogpN2FrYJhS1PeZkcwYFEGVlCgKj/fqseELlaSNES7OO37+Qx/h4XNnOb11Da98wavYuOkajlxzAl8k6BsOdndolgeExYK9M89B3xOioSkK5mKhntI3DSx61iwcX6s4ujFhfVJQec+AGDW9cG5nj8s7+1x/zSkqbwltz/Kg5fiRY3DxgMVDz1LtRSaxYOZrdaDuhCJ5bDI4o+vW5rVuM1NbyA3xJtM1rMXaEmMLfFmCCKHriF1u3hblcz9r9vmX8T4eZ4dTZp3/sX41p+wau90+SxORqsBNp1rZUTc1pauQWMqS9VffzF0//C2Uxzc5dXQbbzLCCuwuFzR9z/pkysT7kfucJLG3WLCMge3ZGlOvfY7WllmNUpE1RYkl9+FoRUX3oYTzWZknv+bgiyOZx3eFgMEhzvXquasEamiaToPkae7labqW7/r6N2oFwLisNgZOHCaW1H6Nl67fwCsmpzkSKyoxmBiJvSKZapaoPRlj1SmCCUkN/ULKKlpof3mhIin676L/75TUb6wGfXHeYsTirKeYVvhZhfceGzTwMOuW1Iu+tjEZeMt9RoGRRmWKHDgPgGWZ34PNPTiCUvaijEGlKY0adWbhFWMhEQhNS1h0BOnpy0AfO9o+sFd0fN5e4BP2HAfbJUVZUVQFdlYw3ZiyPZmxtVayWRnWnDB1FieW1Ab2DxrO7O5ybvciXVRzxSoGtqznqq01Nte8+qIILOcdB23DPHYsBVo3oQtC3wXaGLPCmiFZmHc9BA+xQLylWPNcdd1pJkev4sSxY1x39VWcOLqlZoXO0F26zPzxJ7AHlynIzIy8Pw2GoGMfTqa5a5KTSCEgKZBSIPR5/w+qqJdyxcdYgys8vi4pphWuKNRnaJL9hbK/k817v/a1ZTnePhC6htipcefQu2KS3rvY9zTzJYvdA5pFSwiJEHqWzYK9gyVt7BT4nEdicHTO4UpHPfOcOH2SUzfcyObGGoXJLVkxQVT56EHlakh2RHIPc6YiiWRhGufYXzSce+JJzj12P52FcrZBPZ2ytnGcsqxxNvfeZLKStTYnd4IrHUVV4usaVxa5qpVy31Ea1ztpJaE9VpS7ltjp+ZiixfmSqlI7CusLrQgZRxJHHy3zZeLSXmDHONyJo8xOHsV5R4w97WKfducS7f4+i/mSpmlpli195ekrTygKTICwd0AdW05trXF0bY31aUFZqhFlCobFPHHh0gFN33Hs2DbToqY9aJA+sH1kk3hpj/6BC5QXe2pbMJlU+M7iepctgrMtr0PBioSCIMlg4lDHcKNanyk8tnbYiYPekPZV5W+QCsqTRqvEA8DhIEwje4slyzaQyhIzKZX66q2CHcnoHldEpq+5mbt/6JvYOLXNkbUZVaYQh5Ro2462a5lNJkqHHOlrwl7Xsug6NidrrBUVGJWLt0YFs0KII0PPGqUjG2OyIqAyrIw1I0gLK0LfFdeh/f9w9V97ObWCPxiOau/ZymZgb2+Pu26/hd3dXTY2Nv67OcOXdUVnUlXazOqy1J0xOCmwxnIQljQ+kUEznLOQHDEmnFOUDwPRZFnnZLCiFaJEALGjIgmHMtdBfYLQq8eFdXgrGONwRYkrJhS+zJ4BYIwfqLJZKSfl4qQ2mdoBHcz0D+t1N7LGIslAspnvq5NXUszwagIryhvPE0swGKuUvNDrYY51+KpEUtSNOSlaXRhLZQ1OlJ9cpIRPghMPXUsqHcGDlI5kDdF4orVEDx3QxIQKlfSUBrbXJyTn2W+Evun57MVLvPULTxBFuG5rg83pROURnaEgQUiKzHpPoCCmNtPJAOco6wmbR46xvr7Fka1tNmYznMBsUmHmcy4+/hhFt1ApQwQjVtHSofnRDKiSKAKZlDIgMeWDTnsD+r7TRru+o+16kgjWObw3+MphS1XccWWhiLZ1jNzaHDgmYzJybbMxntGmYe/pF0tSn53Ne0F6PdC6rsE4Q7UxobIOkUTVOMqpZzFvCEkP3gFsttaRKGh39rjwXIU9eZzppFQKSjY6MWJUXjRvDBAzjWNVVk8SScbStIFnHn+CvfNnqUuhnEyoZlOKyZSinkChFBsRySaKliDKMfbe4icltvDZgHPYrIbgDURs9iMZqomCZMPOuprRNEuMMXSLln7ZIx6kBGMSBkfbJ37+g/fx8PmL1N7ztbecYtqfZ+fROc9cuMjs+CYbx7dY2z6OryZcbs+ycfIaDnZ26JoGt7FO2N1nPt/n2mMnmU46TqwVbJZC6YSy8qpQExLGFPjSsrO/T+EMzmkS3kvClo6qLFg0vTaDDk0bVpPFIanxTuUw1SR9QLktpBx8M/CMLdYopc1gCE3Qhn1jidIT0oCCGj4pZ3icHbao+UH/cq416wQnRG+x3iJViXEen43ukAwWGKG3kTteeQ/Pu+l6KCxuVEXU5x5xa4QY8c6NtCXQRG1rNmUzCRg1hLPWI+h+GPL6Gao0vhgCvKxG5f2Y5AxBzSD0Ibo0cz8MeUZemeSM7yOLIQwJzPACMUVtfiZTfK3y962xOdG0mOjxxjKnZ2mzK3nMMtPOY1OWdB6B03zAIphsvmdQE0QRbQoWEd1vQXs62gRtUF8XsvKZKDTlSo+dePVqS4ncPKSmxJ0GLgN8qhYHWokzzmArp0lNl4P2Tsh4DaYFabTJWykumQ6i7T8rKeykjcvJqCyxOIvxHlsL9sDhEIpkqCNUBpailD9I0Lf4aHHRqdmjFKRRsc4jeFIrdBgWydCFhjIGCmewW2v0ZcVeEzB0hBTpelj0MF8KvXMkn88/k3BWMFZNf7sYME0gSE8sA366Rr22xXS2zZHto5w4dpSj25v5zHf0u7ssn3kW28zxPiuCWZch5bxOM8iFHBYcyLSy7PESQlBQKia6Vj2PBJ3ftqxxVYmrqny2Fzjv9WxnUJrSZmtV7suAV64CWWcIzhPaltR3KiwQNOCPXU9oO4x1VNMJZRYLqNsJld+lWe4RghC9I0ZPotIKUmHo9/a49NxZ7Z+bKeBlYsr77uqMG5kcRjTxy4lOwpCMZdG2nHvsaXbPPotxU9bW1yknpb6fulLhD6NZ0SAPn9CqqnMOV1a4KgfZHKogDT1DrJTtGMYnr3lX1SP9yWQz99B1GEl4BG8K3UdzL+IkwXrqafb2uHTuIrvPbDE7dYzZyW2K6RRJiS5aCj+hLQ4oJiVYQ9t2uJTYmkzZmBasV46taU1J0sqR0ThErMXZgnnXstxrsYUjiJqollVBWZUsIlnDymOTxziLFCkLUw31sgxGLAExKCfEjlUP690qySmdGsyaXOEoFPhQMyPdE5KPanUiBrvuEe9oFpHQWYytsHWhNErJwFqhysIUht4KL3rty7jj1hsQn/dcI7nlw+G9YzoptSI3qshqQrHlPGvVdJTXds6gHliDiIae6pYM3l2R5JjRL0enwmr/lxz75t1P66BmqOLkM+DQ84xVFoQbD4GB4pvo2v+HqK4Vk4rCF5rx5qDCihoXzWOkRTd7yaZm3hdIhGUbczk6ZrdhkMFd1iXVvk+Jvm2zFGMkDSZJJiKux5JInfbhDNKpurV29L1ulEbyexrkGb3KUxsRJBpiiKMbuPNgMi1pgMElxRGpT1EbZa3VpkZT5EQt6+QbY+m7SOra3NyrAYbxjkgCL9pyYw2VtdTRMBH1HopowmOJkAI2RaRv1am3MJjSM5RbpUmEZBHjSQRNIssCW5UcdEJYtjhjObG2yXfc9nyCgWS1Oma9R4whdC3FxFFUNXvzA5rlPKuyOFU3qQo2jx9l+8g2J44f5fjmFmu+oEzC/plzdGefxSx3sNm52hhNFARBotVFaHJ1Y2g4laymFMKhAy7QdyGXcNVzwHuHn1b6VZf4slDXeeMxXgVPh8ZkjHL4ByTcWqNV7FGlR5H+3hj6ZYPYiLiEdIrw6fz1ublZqLqCyaRmc7Onb9X0MaaobslmSMId7f6CS+4C9sRRplWd6TRJOR+s+o6G0rIq7mj4Lc7Sd4ELz56lPdhjbaOmnGyoakzp8VUFVj0ScAaiaB6VG1F9qZUuV/qRp54Ufsny2Lo2jc9Ggol8wA5O4qJ+CtZjCqGuK7plh6Sgxo9oMFx7yw++6iU69tFSO8t80TDZPeDCmTn7l9co5CbCbELbNiTx2OkExFBvJM6dvUAhnrUQmLQLrjm2wVZlKU3QBnKnB2xyBnxBWVRaFTYGU0DohC4k7V1BaJZzYug0KaoyetlGbBj8EcimjlZPQ1EwxeFWaycZnNVeQeMs3lqgJwRFr4rSYrOctbGWr+JG7uyP4ZNjM06YxwazVmGrCb6wmKJUYzmLBiQSiDnJLI9tsXHraWxZ6JxIaeRLJ1FaXuE0QRjop4PyjYhWbvqgQInOPT2EtJUn09KcpSh8PjxXyb5k6o/A6Lw+HITkv4WQE79MTZAB0RtPvRwbrRStIANW6NQsypLkIgn9HAN1DaMH/4ENLEwkOQ0AEQ0+bVKJXWuUPmF0saisqx0SsXwfcgKQUiJ2KueMz0h5yCj60PuQr9DqWRLoIWryBSozbSqLnSjaaaNDFqJysz4DX4c++9hnMSDxUVRSupKVHL0HcQI+swIiKkQQVBY7tkH3P5+IffZOqTXRckuok6OMClBYwKaACR2SCiR6EAfGKxUN9UyKLtAnSwqeEAKlEXxRgrMsQmSxiBiEaAShpqWkt55oFaXWwFJVSMV42sUC2dvFzAMymVDMSurJlO0jxzhy9DjHjx/j2PY2s4kG9d2lHZpnnoH9PXzocUWWzB77CSUDLjKKzqQ4mLcO50JU1LsPuQesp297jDO40o1nmp9otcIOPTl2zNDB2FWSM34NstMZ8MrKVAGIcZn7Z/J5jqEcEgVVwSDVBdOypms2CINRrqDsDqO2EyFF0qJl98wF3NUnmNXVmLSPQF42eNUyjLbbitGkTKyhk8ilZ8+wuHiRopgw2TpKUXt84XCVw5cuS2ZnRD0nMAaDtx5b1tiiXIkcDAHqUC46xBMach1NvHTvsMZCVeGBmFrtIwsdIYvDWISiKHBZWdIkMGsG60qK3Tl7++eYP3SZ2F3H9MQ2MRlsValxpgsUwXL5/D6x7zEScL3nyFUbbG1UTJzBpixfHgOCVZpeabEXd5E+YlDmQ5/UKwhraPfmxP2eCjVNZj8D1CScUeEUa7Tqa2X16QdaMKKVnYHlqAQIIbV5niLgUbAFXddi4yhKkIKhPRBCsriixpQOak1SdOM3yh6KCWyi2JywefIo1hoCaaTSK3NWYx2X55RhUDTT+22ygJQuqSyNbkxmiKz24eF7l5OcIcEx430f+sIY50Q+hlYUtTG50e8PTZ0rKv76u6t+0LL8f4jqmmrb2xHxNhhMtKRoWIjKVvbABIegwgM4S1lVhF4Dnj5vBs4rpckXWvqPjai6kPSE1GsDlLEYEykKRwJ8aXFRiH2HoD02NhXI4DGB1ZKbVSqOcQXRKZ/c2IC1eZIU6hhtk1FKQopa5s0lb2Ms5bTQbFqESCJ2Wq2IAwKFGTdvTFKjODEkE7JNXUOgoy+E6CPJGkJUBCEFUQ5oFBwJZyJW+lUFw6msqYFc0VKaXI56wHgWy4SNiiRaD74oWC9LuiR0okGELz0GqF1BWRbszxtMSPgUEefBWop6wubx4xw/eYqN9Q22N7eYlCW18zRnzzJ/+knKuNAkx+bEEUGC5IBFF2KMSgNJeeOPIRBDD0YlMTXJ6ehDoO37VeIxrfBVqUlnUWoS4h3Gm8wfzQiZE0Y4wg7RUUbxDaNjdJSkSK31xNCQOhBJKntqXXa31l3ATDxmfapNslFVUfouqgqK6BYVQ8LM58RmSbtoKIzTGGcwBkxREd+ozbbWWcgBBjhiD/u7+/TtgulajasKfF3giyIj8hZycJmGYBeVgPRlgS0cUnitzpiMambeL7lpUJCRMicmaW+B0V6TZBKSAs4YjPNI6SjEEJqWbtni+oSVCYaCI5OJ+p8EfS+zsoKpULnIfmi59LmHCbMJR665itoZuqaldAVpsWTTl/RNoE+O5byh3VzDzCaqaFh41tY3MFj2d/dxhaqWaVXCEjrJHH6whScidL1W+6IxJGdIvVZBCwwl5IqaKD1PdZbQbdmOhyZi6JP6qDg8fQw4LzmYj9q7Vmg1WESwXctxM9P9xmj/gJgJ5WRCyPuGyT0JBuXRW6PiI5PTJzh2+pT2uBBX1BVJo0ynGEsyKUsvO/UEGVBY1Gxy6E0YqGTWWlxeCzBQFmx+z3ndSZaRzQfcUJ0ZkLyUR2XwiRqkbgeOu1JgYHDqXh2MZnydhFHPMwZzTZMTApObsw0NkQWB4NDqeEYQ3UDtSeolZXL/AoPkqkXpY0aVOgna3B/7iIRs2Fjl5zQWs1C1MckYZ5SI6UNWQUtDaKGfrtHzyTiDE4/pc1XQOgW3gn5ucax6egyIHimk7OsTm1VVIg0Ag9EcO/W6D4gdBB8EaRMh9vT0BNOrfD5qHmn7RKii9gSklBN+BTssKhFsvTZPazCblKKHxUuhyXOq6INVWdw+8/dzsGxMwnvwXok73nqsV1Wr5cGcRCKWFUEqZDqhqNfZPno1x05dzfbRbbY31piVBS4E+suXaM88i20X6tPjAaPJg5Eh6M73MoMvKen+n7JPTsxiHKHr6dqO0Hd6jnqLqyt8VeCqAlvmrzHJcatEh9Wef+VXvg/5LHCAMZXSPp0j+obU9RgnWVnKZDAh04IRZCaIrCMSCbmHSNeHQzCEBO2ihRjo5wtSoYpnRBUjkBQgJ1NCvpniEGvAWQKw2J8TQ8/0yDrWe3xV5uqsskqM0+enLL9vjGRp8wJXV7maDwNqoZokg6LYCsEfxsMMtL4YGTJ3re6qkS+i/6b9eL1idhOjPVImqS9XaVnDYSmYdnDQ9uw99ijt/hGK7S2q0oPAxDpSUbFW9zQITdOrgXHS9Wmspygr6qogdZHlwRJshVaMzbiXDU37rqjpQ8+iW2JcIhqQaHJyYNVAVApscjnBGVKHAUBaGc/r/QFCFiMwWU1xoF0OX+IgJuJSq0TOO6Sw0IGbFDr+hYMy71Eylqfz3gZX3XEjR2+9ViurKWCdXcmjS/bgsi7Hz/n9GoMjxzYDyCJDfKH3bExo8l49JPXD64pkhu1QSSXf60OAGiOGM3QkjZlOnj1577eH6M15bAc1xEPY0h97fVknOtZ5XSg5u0xRRlfWAFzqW64rN4hBQwvnYKBKDAo3jqSoOXpIm+SxyepB7iSjr2jTYlYvTmLwBsrCklKgKL2GNN5TFlMK44FIColu2SumayDFThEejfg0yPReKz/BEJMi8piE9YqK+7JSXnzWMe+7nHiFjjyrkUwREom5uqTJEGQ0C3UoFlRtTGltvR6YOfiIAo6B7jXm/eCcmgOKzSoyARsjhKi2d6La850z+HzUh6QopxM1NZyUep8KZ6krRz0tWTY9e3vq/+FcQXIlrlad/BPXXsvmkS22NteYlgWToqDf26XfOU9FhyOpF0TUwCbL06HUHTKypcmPxEQKvR4EIanaSN/Td71KaYaI9QW+8ri6wJQ+9+OUY0lWdd2HVTWgXIqeDO7BJqPB1ggpmox+iKo1GaWy+eihr/Blq6hrUtdpM24cZgwkYkpU04q+7+nantRHbX5OUBQlCSis1cpi0MqfyqTq/2PUDSL0CWMLjLckg3KX+5Z6o0YwFIXHeIvzxWqzHJBKEskp1cQVVr/cqllcJJCSViAH6qRK4ap3hDWSPVby/My9PmR5bYno+BS6t7cZ7WybNlc4knpJmQITwWOYljXW9lRRqDthL3SESztUR9bBKljgqwmlc4Q2cPn8BWIIXN5dsLWxzmS2TjGt8RtbSNNhlh2TzXUWy1Z9aER5wX0UutAznU3o+p7d5ZKismz7ijSPmGRxudIxBoZ5Kiq1Zei3kZGrrtheQgiEpBXfFAuct9hSE4KYssx9TjItFnyNLwBZgFMqqsmIsgFSjJk65RXM8YbZ6RNMj2zQxpZ5v6CqSrx1REk4cVpNyjiFFZOdr3MyYbQCIqLVLJvXAfk59lDSMSQZQy9NCCknSCs1Mw2aB2ROg+uY4orWQj7ohqmSg6MR2st/e6AzgFLoMD7Hlnb4VV13+W8mhIPU0XulTZrsjWOtyhe7AfFPcaz6Du8nZXE5Q34/IsQ2qMqhBVtZXGUoJjlBbDWYc7bAWo8vC0wH6SDkxvgMCohAl8emRCtM1qg7erI52copoWITCqo4stRtIHSR2Pa5iq3BbBoCAFFJ40S8QtWIKFqBJ6gvkMssXBGS1XshSatPku+BzrEc9GRzDRFVExtshRzKiYli6XpwA/Um3+cC3Qsql6WKfUFdzbBFxd58wTwEojGEokAKj59O2Tx+FceuPsnm9jabG2usT2omhUP29+jPn8F2C5wR7CFqrFaUc6KTVvuNAl0h9wMq8DWIDnRtR9+0JIlKJapKbFliq6wsVnqVNrdmPAt0fuVpOMzNcW2vjgiTp6pxFpvHyDqv53nfkboW3/W5j1ErOiPdRzXRtcjjLCnTuob+ohiFsqryWeBHBUPSAHBp/2PqM0fTaXBPZh60y4bQNZR1QWFK7akr1OjTGFaVnEPV12SS7tVVifV2ZG/nnDKbiTKu4cPnpRkXs6zGDaugJDouBo/YSGib/FkCve/xMgAZhVIunTCrPUXhKMtI1UWWiznJGlhfU3qcLQnOsbnhqYuafdmnD4mDRc/6LFEXFlvWFLMJqUr0OIppTWxaYrSAJQSthMbYg4E+BJapo5wJkhyyzL2WEVwqcPjcnwmSe3XIhsFmkBtTHY+824WxRcJGj4258u/d6nxMA+jkwBdQGPBJn+O1J8e4fC/yekspIkG9f6ZbW0y31lmElkVoKMuCqiiVnj+CRsIg/bzCkQZzWDMmr0MVf1gDZkhg9en6SjlJCTH3VR76PWsZKcgDhU2PS8nx1JD5GA6/MyureN2Mv6tXPKQ4+8ddX9aJjjpPK7KSsuPxcHqHFNiXji57EZhsSjTAg9ZaisIRml4bngwZNQl5mqaMMAhiNaHRZnaV10zW4fzQE1Rm/XxLoNJNURzJCNVkgkU3WUUTVIGkLEt93yFvAEOCUyiaYqzVTSlEYp+NoEJLCoGYmjz5tDlLy55p9TpDmmKsIvCmQCThjaf34EzHWjGljAeQOq38DE5zYnNJ1Y6VimGqx6DVkKIoqKqK0PeIRNogeJuRxYgmAEGR/KIoqOuCelIwnZSUVUkIhgvndpUuIJboS5KvsNWUo6ev58hVJ9lcnzGrS6ZVSS3ChWefwTcHeJuG9qSxyd3mHyQkpW6AasVLGiscaTjY+o4+RLquV2O60uFrbTi1ZaZvFYWiWjmIcqJt5RpMDiViATLCZ8jBhgb9KheZ+zS81/4ob5HowJfYYkpoWw0ycjBinNM+I8lO0ybhNmrisqH0hSZqoptfuZaU9mi0mpWiHnLkZmYVW4i5EuewXgP4EAJReoppCbYYEzXrPFilcimCrGslSsQVGvy4oUE0J7D0Rqs6TrerpNnxSvVInQwzpYTx0FdkKHtboBuXzb07JSX9stNgLQSCaHAkxuT+KnDJUSSH98KkELaMozU9e7v79OLw9YR6bcZmXbA4WGCMpz2Ys7d/wMWdGVV5DCsTuuiwRcn0+HFsVUM6GDprCDEooBA6yrJguT+nswHnPKFJmF4NHo1oolgaFS1JSfQ+p4SRTHkk4W0xqmElCZDBlUhPIpKCJ4mnmJb4WggB8IkiqIKYAMl53LQmFI6I9u1Zo/uSSsXmXhNn6Cs4deMpbGGgFxZ9j/Weuqxyu4jSLIZUBfIhJWDsyil9jFXyIeO8jk+MkcEQT4kV6ovTh8iyaQlx2HMt1ijFrSw8ZeHyfMhoOzDIl49gwQAsXPG+NGkfAvcQE8um1wCRQ6hjzkoUuBH6FNlJLZ1JSmFmoBPJ2Fdjh0AsDailDEfEoQNXz4bUS/YWE0xnSI2BUkEMN9VjXINtSEqowxqX/07uH/FowJIb3QfqsnEWenJlRkaaSRpcxYMQ25jPgY6oZKgx0ZEMag1VsXFHslb9X4yqKrqiwFpNeMqqxFtPcmreK0npu9rUNJxLOhhDIJ9C0J4Bq/c1UmnYJoYO8Clioq5/L2AkUhWOajKjKmvKssRnx3vaDglCSBCsg3rC2tEjnDh1NSeuOs7W1iYba1PW6hLbtSzOPYfM9zTJQbCS9F1lmpruj2ms5Ega5KMjsQuklJXVup6+77PZZQLvMaVSlZ332MJji2KlqmaGYH11yRXfm3EvG4K/ASwAFIAhR3te70Eqa1LoM4NDwaUh0kw5lrBO6e4xBmxR6PNQSnAIKnhgRM1yJVf39EsykMYIElgRUsyqcjFqYlMUo2rcgMgPAewQjCLq6+ScxTifPYS48pLhA5Ory+bQOOQg+ouj4rz3aGLlM1KkFcPU6xkQY8zmm2BMyFVEMlhhcJWnqkraCK1EmoM5xhWYqqSerjGZbNE2HdNixv6FCywOWuazikldMXUecYUKPJQl3nuaKISgle4udmNcZaxheXBAEyKmVL+dqEg4tjXY4HV955lgh8QuJ40mV3+YWK06Vnq+p0UiNeiZD+qTU2mCK+Peqv5NBocUBkpG76xhXermrDctRUskkZynuu6YUstDog9B1UbLYQ/Mc+0QuKMUeTJwZTIQuwLABuBqmKdjhSYnOEmEro80jcZYghYjXN4rJpXPgGiunJMBifwa6Na3Mh5Fwxoz+lkxJkVJoD3k8/jHXV/WiY6IcshjXPEPBaXstNKyy4KlC0hR5ExG0VeHNp+mGPDGaelcAqZMqoojRlXO+rz2LNgk+AJtXk4Gk9SBu5CK0LeYkLI5ndJnPBrku4m+gBFVQ5OhIzDT6WwpeULo8xKqNRC7iHVkZAEkdlgTwSeIAz9SctAdSXn2G1JW3DHgSkxZaEBshJBasIGQVLGttBYrkik3eWOzgrER6xIiqkwjmReRUlS0xxmtNmEJ0RCMAeuRpIFbgad2ntmkYH1jyvrmmvZCYYhimM8XzOeBpjf0piAZgy0cR685xfax42xuzDi2tc56WVHFyO4zT+CaXbx0WJR/OuJoRhMriYxKRDFof1KMkdRHYt8Rum6siDVdC95QTGtcUSoK5MpcIbRZ8eUQJScHHIiM1DQy2pmEPK9yIjJuCHmOJg02svYWGMmIuFXXbPSMtkNpVhwuJ25dk0hiD8naijYy5zPBJFGlLqXn68ZEDpKsVqZwhiBCCL1KQhYOPx7bZkxojSUHMBYFliV/hhwKDvSKDC4MFSzkEDVJFFVWqrrLqM2qxyLlZtlBuMAYkIzqiXEYD8knXQDSa0CMbqgSjVbKgCLPQXFCZaG2hjpF9kJkt3XYySaFm7G2uUZVHuFieop2vmTvwj5HJzNK0XL/2uY6Uii9sgla3RyU8yKCKzSxm+/Pme8tiIuCmfFUfkabDBZPsgW9aFDivKiaUw6eY4pYZ4gpqACBGKwp9PCyCSOBKIFIwFISe0PoIkhk0S8oKChtgbUF0RikLEgeUhYs8L6ga3qtuOZxx1oOip6rb75eK3HOKvWzLJmUSs9Ig5/OcNbkuZrJGGoij5rlYUTP0HwXBaWRmIwCCiqj23WBtg/6/67XiqJ1WAtl4ZCJvhfLSlGN4d7mvVuXmIzVhOE5A2ocYqKLiT4k5ot2NN7UPVWyAIkKy6QYaKRlxy9ZxJ5kagZiDWiS6KwjmYgzlmRi7hXSw9MksrHvsJ6sov6iYEcWN4Nl0sBCABImKihSeI8kTzH0+QWLLBJmZmGiPXlWLEOHuAJbjNU/oigNzaD/j5HYRgW28h4ywOoK4CkwJqLVK/Fgu4SbOfCe1AkmxAw66FnhS0+1VoNt4BDAkfVcFDwagpJ8P2JU+VtjEsWkoG8gRDUndDkocaajLB11XTKpSjbWZ0zXpvgMloQozA926JqWvg2EIEhZUs/WOHLiBFtHjrC1ucX2+hqbdU0pwvLiedLeZbzV/g0jSb9STvAE3SOGqkYWogl9GBMdBTA6/btBDR9tWWDrClseSm6Gnpk8TldQ04YZKYmh+wJyRTT3OWlwmNHpobox0G9SpoAZh7EeY+NKrn2oeMKKWpkVDo33maIESbKQg1NAjRQZVM5S7s1NaNySy6kEicSgTAFjrfYoZpBuYBQMa01EMA41qUT78jhEsdJhGNYeGYU/nNwcSmyGozJ/JzbDSQOQ4myObvVvu0KD+hSjAl5xSCNXtDeXlDprraGwhqpw9GJpxLJIwrIPpD5Sb2xQlTMqX0EfmF+6yP7eklldMa0C3gd85TC+JGFoe6GPA3XNEFIWe8KwnM9Zzltk3zF3kUkF/VLwqFCLGIOpjMq9Rx03EQVezQCeNAJFHitvMIXBtkOOnuOLkVYLqe+V5ptsZq/ouRxzUjvMF+yKSoxV0MvNaq66++Z81ljKomQyqamyymeS3CuWcwil8Eo+l3VPjVEy6G3Ge7raQTmUpCiw1PWBpulo257Qr1glzlnK0mGpKUufQwU9fCS/zpVX/lw5cSbvtUl0urch0aXE7rLnT3p9WSc6zXKJMy3qX7BCKF3SJsqFbdgvlwSvZXHpVnKoRkCcQ5InmI4oEZXltfnGBa0UGAPJUrha+zILTXJsiux2Hf/HwX2QhA0KvtPcTulrCmspXUlRlAzKIikmknhcYZW2YTTwTbkOHsOYw2rALoaRmiYB5zWZcMZhKPR9GuVPp5R4d/MoHw/P6iYl8J3uRWzhtJcnBXrpCPT0tsf4iDfqDD9s2Oq9kulPKVeHMmJmh0MuRZJR7r5Riy+SBO0nKnWh1s6wtTlhc2PCdFJTTCuqusp8eMtyr+Vgf06IucplIhQFs60tto4eYzat2V5foy4qppMp5mAXFvuURtErJL+fjASnKEifcpk58sDTZ3nv5z6fwYIV0qV828Q33Hwdz84P+MjZC2oEh+XVz7uBW0+d0LEVh6SBj53TE+9ydcvpz8bkkqug0ss2N+7JSGVSoYJBajMnMiknFl4PLyvaSyBGedAWq0hKrhZZ9KAVEWLu1wpdz//xng9lVN3wllfcgxPJyKAhJUs0BpzivcSkAYDIGBgab8BqM6IYAatJ6EBVGVAs6/JBnufoQGeMCJKUmuWsmgKaAZCLSeV+IfubWN2UNfXOvFuTgzIYoHjJSLwrHRJEDwsD4w4/KiLqGicKfRL+02fv19jNWk6sb3P3dc9jZ+ciwQjF+ia2sEzqCXE6g25B6ltS72kPIkVZYaqKLkT2D5ZEY/CTWp3CY6IuSyQIi0XDvO3oo1DXPXURsS14a3h79wUupiUG4ev987jaTrBW9xKi+jPop+gZ+kl0bYtKjhtwSQNeYxO1172sTwabFN1NMZLE0fWRMFTLjB0l5m2mmmAE8ZYDE7nqumvy2jWsVSV1lg/tg/L+08ABuAKdHUAYm/u9ciKSgwpJsqIpoMdUEqHtAk3b04fIgw98ml/5D79ESsKttz2f7/jOtyDWUHmvwi45yZK8Pu2ImK+CrBwjjgj5gN7tzpfsLXpCMuwtWvWHSWGklskIeliIlkW/YO6XHJQtsVhjSArMkNLl+WmtVYqEyZ9KhrQu162sxRaewllcnXJsoevbLgOy7HNFfPCWcBAK3HqB26iUfngATA1USq1DhNgdyjR9Dpyt3l5tBMhjHIXUCTijyl+Fz4II+XzI+3VKSnGm0D0jdQGCJS11f4j5v2QiaaA2T4cg49D/83ianOQNe9hAlRtAHuOHvhJLjIFktD+ztp719Smz2RqzyYTZdEJR1ZDnXzc/YLF/QNt0ubfD4VzJdH2Tje0jbGxssD6bMatqlcNdLoiXL2Ez0dqYfD4ZGRMxZRNoT0nqewZlptTn6nDb0fU9fd9pJQfR6k1V4UpVkHR5LgwCMybvdxq0ZyGCsS81j5YcGjvJVOQ8n83AJvkjoxeTkykZn7dag3LodgxngBkzfl0/QzVPqYorEYKsymeVXi0kBquoJIf7H8h7fO4PMWZMXMbg0uYKvdgrf2+YJ2MZFQY607iSx++Ha3iFvIG4/JMohU3FdJKa4g5qlkPj2UAJIH+bDCYlZdQ4N1aonVED4SLBfLkkUOBmM+qyYra5QTffp122dG1P13SYZClmBl+XSIL9/ZZoFNRLyRCjofYFgtEAvulJYpi4QLNoqaSkSJ6AgI3YqYMWmGcgNoMFw3RRhdQES8miRcNQZeDP5+QzGSQbkhp0/SUbCcHQtT3RahJoxOm5WJjcQ5bHLQpu6jh27VWA0hvxhrIo8c4RYxz7EcfCyjjhTI73shVK0ik/0tW5cq/WM8DQdYGm7eg6FXaKMc+7lDRhLjWeSmm1z6xUNgcIatifx6EZUIN8BiQOmo69pqPtE5cvr0y6/7jryzzRaVUNAsZSHNHgxJFMYteWXKoaumKTZMA7k0u7KFQGuNJQugJpI30fiRm5t6IbXYoGayuMSwqRJJcnWeTH52/l8XQZgJPM+N7yBRS+oLA1zhaqMJaRmRgTRno9sCRDZslgjCLfzhcrFFOSNmFlST9nlVdpcsBhC0Po+3zgWqSPfJbL/E76go6BwDdXd3HCOELoiGg/jxH1DsIapWGYSCp0QmnvsIonMHDZc+DTdR3eZq+U3INQVAXz2KOYfQJ6JmsFR9enbG7MmFY1dV1Tr88U8W17umVkb3fBYj5HiPjS4Ekwqdk6eoyNtTW219eZVjWlscSDA+ZPPw1tQzIBfwhU06BcKzgETWZ+5Fd/i3P7B+w17R85X2rn+JqbruNSEO576uz4+O2nr+I273NgblavL5mP7VSMQP+mHggrbE+wJuUxU/lxl4OElNWoTFb9k+FgMFk4IQd7w6aYkBUqmwQxShckDshlZHd/zu/e/zAhJby1fOeLX6CBeZ8gog2oBpWXTUmDgkHGM1dujPKJEG/GoJvcCJvEZDnhHDxFydztfLyJjDS+wbqFnOBZ5xFbqH9RTuxSn8v5VqWK9WBPGJuwxihFClXPs96RxOSKUtDjLQ20nAF0AGvUhLKJgQ888cR4H++9PvG6MuDDkksXztI3HXZSMykddlYz7/fZP5hTOotvHXsB7GyKcZZm74C+7anKChFDGyJVXYERmtDQl8KFtM/7Dx5n3db8wPQlSCF8qn+OL6RLAHxFuo7j1BldjTix+BwsDf462v6uQUpMnkfZ5f/Lx1iTir9vv5YyWdSN3SFd7q8rEou0ZLdZULm13A/kiDEnkqmnrEownt5CdXST6ZENDbIGDzBhdJZO6TCadniF5Kb+PEcHkZMhu1Fg347V3xAjTRdoc5ITU+KZp57iN371PwLwmte+nu/+7rewsTbBGq1OMzTlDlWYIUYcAjx0LsVMI4sihAh785Znz+5yaR7YbwwPPnKWZrHUBMNI3t9yICUOkifGyEG74FK1oC22mIrXaqag6yHvn845EhYnmmhIpgFqsk5Oipz2sg0eyJLUQ4fBmT5lBF8r3cao0mbsE6mL0At4kEYTRnpBWm3qB4OpHGaS+0BiHuzMJhABM3GYIgNtpcXYgaqbRo5+DDoGFAo4RHGkJmG8funfi1oJISFNnz19NJoZFJIk6llh0c+DaKWSNOwXwxDoXjMAF9YbJrXnSDljY3OdejJlbTqlnq4REvSt0kGbxYK2aXI/mcrw+8mE9a0tNjY22JjNlLLsHXQtzZnnkMX+qpqTvzKePKqCScwGqX3Q+Z0bqFOItEut4kQj4L32xVXaWO+KAuvMIe+nlcrlqpqTK99DpD+g6XkBSZ5T5OBveIpZHSYaJEqeVHneq2DL4cRGGBRTB/od4/e5WpNV1SSlTM1LSB9JvVL1JK8ykYQYTYdMVs1iqMrkpsLBF02PIzPmLcOc0jcpDOyh4Z/HIRhQiUMfeAyF5fBv6LcjgIGM72HkYplMoXOaWGUR0TxyCu7IkDyKTluTMoXRG6xJOKumpDa07O1cJsUeW9bUpWe2PmW5s0PXtoS2x/UqntRnr8T5oiP6hDcmj78mQdEYln2k7RO9EaYbqsoZohD2Ez2RmCKuNfiigJyQ2zGF0a+h24jhs63SR6UPTrLctBikiJgm79JVIq1D03U0bYcYh5MSZwqMEUyhtFirTegKQE4K6o0ZSbJab45bBuBs5Vd2OBXX/w99M4fX+vivZvWYgt9C23UKdPVxZFe5LK8uMVGUnkldKkB8SBnx0MLJZ5X+lQFoOqxm2UVhd9Fy9vI+l/dbdvYSX/j8Kob7464v60Qn9aqiJeiAGmsgacUkAbWZslMvWUwjW0YXlbNKUzAuZu15wSSHiR5CxJD7cnyJGEUJrPgVnxelAUnsuRAX43u5y54kScHBMlCYJYXtGFNiGYJIyXKuSnVJSVF1W2iyI5mbbpweHKEHhsVhrLoLV3ogGeuUS53savPM183mCDPRZkVnCnzh6WKri80ZllHwos2cJiM+QwI3NO2bmDBRdAM12pQ+8qElKsc5G2s6qzS9rSMbbK1N1YBqMmGyvkFR1hzs7rOcL1keHCB9g0Eoy4IQLB5hdvw428ePsrW5wVpdU4iwUTp2Hn8cWVzC0+PI/TeSsrZ/7k2K2l8kkq5IcirneNHJE9q8mXRhv/aG6zm2ucmj8/k4VkfXply1uaEy5bnvwWUZUcm0K0mqGCZOExSTvXswA20ryy6SsHkhG5fxYKt815Xspi7cNHjfGMkled3UUkZPY26SSGPDnbp5/3/e/l71R8qXdSa7FRuSzckCOVnOzZCS54/NtDvJwGQi5oqjzXQHp5QFa5Q9lqIiekkwNp8sKSdqeYzUN8LmA1vvzwAojGw80MZWrxt/jEEPsxhxpcGII/RC6pU+ZHEjFkCWKwYNwFSqN2Gsw4vlZaeuAaM9IG95+b3ElNgswRHYb3ag2MCYiJ14+oWnXewha57pbIMQlsSl4GfrzJcNyViKuqbvOkISiqomIPRG2PeJ+xfPIcCbjrwg04kCt7DBZlbPKaSnZQFJKJ2upy4GwONNmftCRJMfAw9ygX8cP0hP4vvrVzDBY0yi73tMiDofbQJalouLhJhwpWVSTPEZtTcWvNeKA9bS28DJF9xEawMTPGKEpgs0MbJWTzBGhQBGtDUHJoNaGeSKdtTHvXeZwqVzfeRjR6UqHE5y0lCCOTQ3Nzan+KGKnalQA7VT6TImN2RnSX6T14Foj0EfEvMmcHFnzpmLCx47s+Azj1zkkc89h2nmiIk5YRtIRA6L14A+FeybBZemC5YpsEWFkMEh0ffhFLYmidN+GrQCnlIiZeoqhkzvNYjNAUJMSNtD16skM1GVtAL0RBBH2hPMnibyWoUjJ41WE/Yc+licKrAlTeBzRglO1IkerXyJRWnD6Dk3osE5WDY+jTTD2KURZLGFwUwNdB630L8Y244CT9lKThY9KbcCpqABNCnvZzHvQ0NjcEZlYwjEVntcjRW8M2zOZmzP1phtrFNPZ0zXZtiiptvZp2sa2sWSZrlABHxRUjqD2JL66BZHjh5hc22NWV0xKQsKA+2FC/SXL+gYGz1PRyQ46T4ng6hEECQEJARN1EXFafquo297ZXy7wRtN18zg+2T9UM0ZAKFMYQOtwNlDSc+wqw376TDrx0ogq2B8SAIyuj/QRXMkd/iHEeAaqt0pG5rL0H+Z1MoiDZS2jLCP5XSXe9ny2IjJqmtZmGI0K3bKTNAkZ4XkS05aBtqZjnPuSR0SmXGdMc4vk2OrlRRwjmNGcI/8GjkRMgMdMubAXk8/VV5TUEGGBDAnjYq/KHVchjkoIH3CepVzVnBa15Uq9weWSxXPqArD+lpFOrC08yVhNqEuDWGxhBQxk4omLDGux7rsoSiC+IJODAfLlr5yFHVBW0FjLWu9IRX6WWIXSJ2OuXGCyyC2MSbTD1HVXofeAw7PAYcprAIZXuebCXm6iWC8kFyiXzYE6XBS4ZLHO7B+8K5ZGdZaY5ndczoLlOh8aLPCrJQlQ79jysnOkGCM19gGkc8HM9z/YSrr2MckWslpuiuSHGsUNPBehVqKSoGFQQVQ18Yw18hzX/8/mkyzounFCAdd5OLOgmfPH/Dk03s88Og+D3/+DH/S68s60Qkx4XKfgB6YOpDOAinQpSX7YUGTIiEKBRbrBBNFldgKr41iAskmklGljTQgD7m/IoXEA/1z/N7yoZzFBr6aG4Y/DMCf5Xm0/RwRQ195frH9FKDAyAs4yhvN9RRuoKqpEos2G2YqkUka/BpdxClp4mOt553dwzwQz+iLLYSpKfiL9StQjCCBS6q8lq+vKW/hmK2Vm5yEX+k/zUUWiE0UxvJd5fOZmAofLCYalQAuAKN48yeefIr4hOC9miV+yytfohtt0LKycp+F+599imTAIpzaXue2G09QT2uq6YxqbR0/mZGi0C463vWpB3j64kVC33P3tdewubbGsxcu8dmzZyn29pg8+TTTyYS/9Oe/l7XphGZvl273Mj526neRkkZfSfuRxKDVHNGqx7sefIRlH8Yx+O67X8BrT1/DYtnQ9gGMxVWF8qNHQivcdvI4t111FZJ0s7bOMm97fvm9HwUMk7Lgz3/NqzHAL7/nQ+wu1OhyUpf84Jtfh8pZ50MwkXnPifd++iE+9fmnAcNrX3gbd990mi88d47/et8nQeCGE0f40/fepUFJ7gvo+sS/eef7GZyADfDSm67j7uuuwVhZ0Rfy9XV33w5FsZK7TrpBDU3FxsC7HniEMzsHehYaw7e/7EWU1itinVFnYw0m82nf9+AjPHN5F0R49W03sF5X/OYnP7tC7zB81R03c92JLX3MKQI6HDzW5cMPo30GNjcUKvaNGPjPH7mfZdsx6BTddHSLV5w+pX5Y6MbqrOOxSzt88Klnh1SNe6++ils2t4GEdZ5ZUfJD97xU5dstGOnx1hJj5K33f5JeDJQVfRJuvvZajq+vsbh8kTYmjK9IfQNA3/WcO3+e+x97GF94pkXNLSevpfAFzbLh/OUDPnfxzDj0AQOuQLrIm82N2jOUpW2d0zF5N09xNi4ISmzgmEx5MzdrQ61xOLH8ujxMP1Q4jIzjZoBfDp+hJWGTQRrhdKx5ESeQtqOY1tSVJ4n2vLlCvZhs4Wn7ljtf/AKtCOdDpQuBX/nl/5PHHn5YUbWY2Nra5G//2I8eitIcInbcSyHx0//kH7G7t4MBfvTv/D22t48MIRldSPzaf/nP3PehD+QDE97yfT/Ef/6V/zDOT5tlq+MgV8mqHydnHAw0nbE5NvdlRVHluUWbuDzvOHu548HP73HfRx9nbxmxZU00g2Km6DzGaCVCElYEGxNN07LXLllMepI/FFtYo0mR1/4+KwkfA5Jf0wQD3qwCNLRPM2YUPTR9liVeYOkxRErjFezA4KkUgHMRnNKFbZH7/6JFWodptSpqS6BQNT4N8FIO7PLtSKjwQa3BqRhRI9FOwQRTckXQktpEWio9LaWItKIV1AKtBvWGaKA0JaaJSG3AekzSEpIkNHBrO8W/vIqo6ERVcEy/zZS6CLayTOsJ62tr1NM16umMen2DYjrNwh6BrmlZLud0XYuxlsKU4FTafrq5wXRSM51UTOuSSelJezv0OxcwqV+BWzIkO4rLqXCJaHVLIjG2xNhpFV2g6yJt1xJSBOtwzmhSU7gVUMNQuWI0+xyD9rEncxALGILvFQp+BWgg47eMClWs5t3hKs3hr6EpXGmCadRXSNlqQGI4FJBKzjlFKVDqZYDxyjrRaoeK9gxAhjIOVVyI4aNkitrqvWs0q6CHwYoqsA6fcrhMBvjsoEY3VLr4omQnj4eMgSyMEbNoT5gWi/U8TqMIRn6vI1E5g3nG6H1OyiOxmTqpyYOuGRX+AF+orKAzQjSJ3hpMZeimhSY6oaPYnGL6HPulSN8tsKnHVlP6rHTqvO5fi2VLqD2+diyWLQtTKmPDqlS48RYTtK/ZmgHA0OQlRdSSIOlcHQiR1mXBCWt1r7FGHXxtgoOAkWxGvBRMbTCNgmTeWMrKU0w8plTTbrVX8SMAcvqlLxjvre7XfWZ4QOmLDKiu2CSs0tdDE2KYx6ySj0GuXiCESNP2tF0Yk5xxzluNBYrCaZIz9DAfruCw+lOrsCYnsAxKw8KyT+zsd5y5uOSRRy7x0U+d4em9jkX8o5k7f9T1ZZ3oiAzKIoezQx3wiKU3gd12ySJFTGFUuSYNhkfaaGxiwHkoJw6hIDUJiYHYq3TugsjfvfBfuBAO2JPl+Lc/zuPM6cafCwLGGX4+PcAnuwucY1U1+D2e5JflQf7p+pt4LOzwswcfxojhNfVN/OX115CSZdn1/Nzy/dwXHkeACZ6/V3w1D3KBn+k+wJJV45XFcLk54AfsS5k4z0f7p3h3emT897bvmYclH0nP8u/kU1xgQSDpZhfgo/0Z7nUnuMpWiAjPNAec31mMwfCyD2PJEGDRBr771S/Xxk4Dn3ruDJ966inm3WqiPXN5h4fPnud7XvcqXvy8I7zr4/fzWx/+hN6jENlZLOhzwHPNiWO8/Q8/x0Hb0vQ9nDs3vs4jjz7Km77ylXzjPS/C9XOcKBoqos1y2oSXqTQpcebyDj/+1t9lZ9GMrw/wXz/7CG976NFDpVLDt73wDm48tsWvffqh8XlKq3L8xH/9HS4vlhnxFi7sH+hYG0ObInVZ8Fsf+bQq7+XHQxT+0je9nv1Fy1/92f+w2swRdhdLFo3Ojz+4/2FmdUXb9Vw60HlRFZ4kka9/yZ2YCL/64U/y2594kLM7e1fM8Q8+/AX+xp96HXeevoorUBfgRaev5cEzF/iF3/swAypSFZ7vfc3LabqWX/yDj7GzWKpXVL4eePYcr7z1et589/PBCO958BF+94FHx51md7mkCzqOn37qWZyxXF4sr/i7n37qDNce3eRvfMPr9HDy6tejzfY5EHBK0zJRN88owgc+9wXe/vEHuLg/v2J+3ecdb//Uw/zIV72crUlJ0wX+5Qc/ztmDBfvdao19/Mx5jkxq/tpLX87MC//bfR/kwlKTlUnh+btf/To6CfzsBz/EQ4fmFMDnnvw8b3rpK1jDYlLBv3372zi/ezmj4YamaVjm+Wxz8nfy1EmeOn+GP3zm4VyZ0eudlz7Do/4oN7otPhQexwCvN9fxRrmOh+JlftE8wI60YxIDKo39fp7iB8ydiFj+Lfezw2r9/OvlB7nebnOPu4bf6h/iHAcj0EmEGsdv8yT/YPONTCcl1aRGnKNtO8hUKeMs867j1ttvoc6yuGefe45v+dPfxMXz51kuV/fROcdy2fA//90fo6omvPO3f5t/9A//l3GGCfDMM0+rmzvwqU99gne8670IhhAib/uN3+DH/87/xMHBiif9/t97L+fPKcpmjGF9fUPV+BiKFBm/G2OdtEJ5rc2qasrj7qIwXwYuHXQ8/MQO9330CT7zmbN0ySLe088X2G5ozgesIqEqj5xyj5EhSM9+v6AxQemZmRpIrkJgdD/1YqHw6lqP00AgqEy/EauvGwQ6oBFle6EBV0GFQ3C9YNXIAEeBs4M3lcFPFdCyzmTjToONGcmts29Hm+XNOwU/EoK43InRRzUa9qJBUStj4UeDkKyrT1YdY6BQWdzMYWcQm54w70EKkklEqxXVygldFgUBIcVeFd56D1LhxVKIJUbteRExlIWnsFBWWgkGwVmLr9Vs2VWl9r4Yo0adIRKDsOwCB6En+orkPOI8tizwhaVEKGLEdh1hp6M98wxpvosjgcl9bymNyTG5B0AyXU26QGgalWLOdPHlvCEaoPRK+ys0QHbeYrzHOneF0eFYXdGNgKwck//PGJRljdIs05uTJJ1MY3A4rCSxJgd5q7euGalWarR38pBSnAzrwIwV/qHCYdCELqWA9jXmnr+URvJIsiZ7+Q0sjYBJ2TDYa4I39uGMQaZZFZhyIjJ8mVxBN3b4nJroaIJjxz1jSJ4OGzwyvpysPvcwnrl9wOSxttZo3/QwWGgiMxhZSoyrz0pC8lq3yeQ9EIxRtyGbqf82wmLeEroCaQNpT5khuUUIW3v63mKDpa426TtDEEcXwRk1yG72D/CVoQxQWwuNofHQFxVSR8SDry1FtJg2qnx8bm8wrfrSqBKhZp46EpYUPUSt7qQk2h4RQAohVIluAtPlFJcscUdYY42ahF2rqI7WuIlHCqM9uTmJDcEgpeGmFz2PqnAKkAKV9+wuDmgPOiZlxbSeqhl2rsIPtTC1P8kJbz6j7bAuZAWoJIE+K41KPHR/IfeIWd1vjSrgXjEjhoR9qIAK4zkMAxUVugAHbWJn3vO5z1/g3e9/nIe/sIOVpKp1h4DtP+76sk50YIh5FYEcUAmtsEai6ThIcw5oaVNPiTadKaUIkIg1lpA0uCmcJ5kAksjiVvzzy+/gC/358e/d6U/ymXCGXa7MJu10yi81n+Gd6YnxsdvNcT4vl1gSWBL4a3u/w/fVL+U5DkBglx5SSd/0vKf5HL/Wf3r83R82L+HT3VP8Mz78JZ85IbwrPsINccLX9jeyZHFF0kXquY8v8NN8bHxok5IJjjMsOZvmvDU9xpv9tRhRdbImrCaNAa7eXOe5XQ1iPvX405zcWOM1t93Chx59lA9+/tHxuRt1RRMCXYhc3F/wM29/D7/wI8+j6XvOXLr8Je99rax492ceoj0UOF539UmefE4DpHPnz/Pp+z/DV5w6yvGJ+mQQD/e0gKRI7LU/p1sGzuwdfMnfufBFwfmRac10WpKcZb9djZUYeOzCRZ7d2WX/j+jtSSK86+MP/JGP7xwsAUdK8OzFnS95znDtLZbsLZZsr0255ugWz1zcoe0D//s73s/zr7mao2trPPT0mTHJue7YES4dzDloWg6alp9867v4pR/+Hp77ovf4mafP8rZPfFp7X4BZVfJN997FIkX+xTveP1LcZlXJ9mzK05d2uHAw522feJDnXXMVG9MJ//FDn/xvv+/l6m/dfNVRHj9/iZiEvWXLM5f2ePL8DtcfP6KsHJcle60ZqT0Go0gXiYs7c37hfau5fGRtCsClgwVtiJw/WPDg+UvcdnyLX/zw/Tx6aTWetx87wkMXLnHQ9xz0Pf/+M/fzQ3e/iIvLJecXSh996TXXsNe2/OLHP/4lSQ5A07X85oc/wHe88o2AYXcx59KhIP3Ke5v4xCMPcssN1/Pbf/hBRaMOXcvUsVWuM5fIBXSeLSXijeef83H6/PwZBUeoeYp9AsI5lnzKXOR35PErkiCAHWm4Kvb8Qvzo+NhVrNES2KGhIdKw5HNxj5eZk0gqsaVjMiuIEaJYooHZNcepj26MvWa//7738fSTTwJQT2puuvVWHvz0/cQY+aVf+AVe9OIX883f8m0sFkuefOLx/+ZcePyxx/noRz/K3S9+CW9762/wP/7wD3zJc4YkB2B9fYN/+s9/NvfzJAbZ5wH9jbn6YDKqmEIc5CrogrC/TJzb6fjEA2d413sf5Oz5JcZ67XNpl0xdx9IYyD2OA+VmwAu1KpKIEtntFuzFhj5FSsyh6llGscVmCo0FbxGn3M4YwWSWgHVmDHxVLNohlFgcBWSTvYQVh5qzemyhCZJL6u9k8jo1kvtqJmAKpZyGJiKFossh9cS2JxByNdTlwK5H+l77e3ISY7OJJwwwSKYYG0C02pWWGojELhBTnz+3lkSiJQNEmhxKUtZByv1RKSkNlSxLHKKejQkQKyTbIRSsr1ecOnmcjY01qqLCl5X25fW9eqMEVWJazjvmbQ+mUDd1LN4VFMZRiOD6nnRwwOJgH/ZUgED9qWSkbw1JTgopK6qpAEFsO6X3tJ36eCSlgYq3gMcP1C2b5eHLMlPJzRXI9VClGAUIIKPUilQPFcFVk+KhikcO8sdgfSjnsEqhFMDQqpDS4sj9ugP1bZjHq7s6xLJaTUpoCj4kH1kwwDAmMKCfwxqHSerTZYxWOdLg1zcyGyT3PuZalckslySZ2sxqTAbq2pgcmvFtDkCpGVD5ka69qgjIWE4C7QMc3FUSWpkiUwBEAQkZbkwa8yPJIImkmD+/XY2nCEKAoGeRtw5vEy5GbMq0Km8UFjAGX1ekwhJbBc2tdYjxOFNQ1B6cZWdnj/3dFlMValfSJPo+IScMpvCYViX7fe+yMi4YscqSkKH+1yOHEp2BwqvdRwpupM7AgYM1o0BH0H0s1Qa8pVjU2ArsepH7yjym0NYB7cky9EnwmzPKaTUOszWGuqroYk/bB2UU5D40nQuGIdk5dDv1ng105FxlGdQ6Q0z0g8ErKfeQa5XKF079IfM8H1QbD89nhhE4lGwLMnZP9BH2msT5vZaPf+ZZ3vt7X+CxpxcUpaW2iZnr8KblT0pes3/8U/7vfWlJOA9QNuNOkvJWEGmlY6+b04uMjWxirHJ0cz9G4QuqsqKsPNNZyWTqKQvDZ7qnePxQkvOmyQv4m5tfzaurm694D19f3EETLb8ZPj8+9kJ3kh8tv4ofLF+xeq9igHL8+f72Wf5w51HOLs7yju7B8fFb2OKMHPCvDyUq32Vu54e4mzs4Oj72AZ5h4SPeF+NjN7DJPf4k/4lVhafA8pfMnfywfSFHqMbHP5t286F1JQLzwmuO8sYX3MINx7bHx0JMLPvA7z+0SnJmZcmrbr2Rb3z5Cw8ZUDFyUw9fL7/mar7y1NW84tQ1bNb1+PhdN9/Mt7/hDdx16y3jY33bkrpWkYIgSvXINAVCIrYRAtAn1p3j+17yIm7Y2hx//1Wnrubbb7uFl1x1bHzstuNHufXEEfWryNe0LHnt7bfyrgceviKB+I5Xv4wf+NrXcNu1J6/4DN/1+q/gjS954eoBQ27ovHIZ3Xj1cf7yN7+RI+uz8bHSO/7qt7yRe2+/6YrnWud47NxF7nvkcQCuPbrFX/+Gr+aH3vjqK8bQGK3uPHeo4vMbH/vUmORYY/ie17yce2+5kbd/9DNjkmOM4S2veyU/9LWv4ert1RjhzMhBP3y9/s5b+XOvfikvven0+Njt11zFD77xK/jTL71zfExE6CXmJl47YEAgOeERm1WQ8tF9aDpMq5Lv/ap7+d6vegXTcrUe5iHy8IUdPnd+lSC/4rpT/MV77+LVN1xz6F3mA/TQ9ebbb+MXP/Zx7j+jDYqnNjb59nteyje+6KXjc2KKPPzck0pxPVRRstZy7wvu4RV33sNsMh0f79vAjUeOMzu0vraLde45chu3b1zHQ+0qoVKH69V4GuAvcBc/bF7M1azmQS+R7za38xJOjI89n6O8xdzJn+WO8bEtav6ivZcfdK+gZPW68+zRkzptiBVxGO9xpaMncdUt19FZpaxGSfyTf/yT4+/+zR/7UX7m5/4VL77nntVIRuHypT3+03/8P68Yz2/5M3+WH/2xvzf+vL+/x7/51/+Kvo/89E/94/HxyWTC3/qxf8A9L7uXL75SNjoWzHiQJVEzucEbh0N87JSg7YX9ReTcpZYPf/Qp3v27n+XMuTm2rIhJsH2Hb88Rdz6TA6DcT5HbfK0+tDpAjdDEnnnf0okqRip3fRgAXSPOOXxRUtQl9bRiUhcUyWBbgSaRsvCA9YKtDM44CgoqKipqSmrKWU0xKXETj5tYbKU+KJIg7gn9rtDtRLoDDRCCBHp6mvmSxcGC+f6Beja1SwItQsBqOIvFqHco5MdAhXgdhasopxN8XVNUExwV3hcUvqKYVdrzsDS5ATpT/Apw4nBR7RVEAiLqzWOM0Z4v58fKQgiRrgt0fZ9V+1Tx03pDPYWTJ7bYmE0oi4qiyH8zqtdLClE9bPpAtwy0TaBrIyQVApoUJdOioLLgQk/a3yPuXkL6BqL2Yo6Vj8EjpkukLiGdUqpTrz/HDmKX6ULGqL1C4bWa5r16kmQJaZP3buNcphG5LC+dKUUDrc0M+nsZ8bYuI9/DnRmobisxDxWZsAxqkkOhZEwQhqTZDvQrfS/W536h7F2jXw7nPM753DOW5/yYlJmhvKQJe349lbz3+KrC1xNcXeVqllExBmdWhrU2/7oRBnE5m1XXvFdvOZf7cZ1TSqqaOWc/qtwDOtZoNNDKAIdZVbNyBUwybVqsJ2HzfsWgBTgqxOlLaG+0sWC99sCYnPRJVpnDgWSQQlBRIFXXixivQJyvLOW0UJU1ozRq6zz1tCSkQNc0pCTYBGVVUs0mNE3LxfM7XN5ZMl92zPuOZQyIFWxAKzLRYuYO01hc73GFx607HS8cHo+nwLsSV5R4W+Ep1WRUd0qEyGAiKl2ERcL2IF5IU0OqDWbqsFOl36ekdgsSHEY8iEfEEa1l447TiM9UuVw1r6qS9dkaG7MZa1P1tFJhGbMq3g15aU5OVoIFafwKUc2au64fKamDeqa1ZpyvBk1GU5aoHl7/ii8OFWdFiFENp7teKcsXdlved99jvO23HuTccweUJZTSYvoD3PIS6+2XApr/revLuqKjyIOMCIECGWYs8MSUaGxkV1o6Gwl9pLQrDwiTKR/eK22i9JZoSgpf0TYLzsz3OB+1WvDayW187/armVnPC/pT/EG7SmpeXl5LiKsqwVEz5W/MXs222eDu4BiKLUkSL1we52Wc5g95iqfTDl/onsayzad4DoBNKv5+9Rr+Xf9plmlV9XiZuYZjMuFOc4Iflz/gAkse5CJN7emC0cAfOGnX+LCc5VlWVY6/U3wld8kxYhJ+fHqUv7L4bQR4PB1wMm6oy3i+bj2+xQtOHWM28Vy1tc7jFzTo/OAjj3F0sjYiTQZ4+XVXc3JzxtUnjylFIQePT527wFvf/4fja77qpht4/Y3Xc+7CJfa6eAVe9flnnuH/99a3cc8dd/ATr38Dk27Jhk9sTUrsQBCWVWk/9ao2BCAxUeGYOM+Zg9Xnvf3oJi+66ii9RD529kKeK6pet+xXCU1deO687hre/8hjVzz2VXfezuMXLvLk+Yvj49/1+lfyra95CR/+7OO862P3D28La2DZNOPzplXJT3zvt3Fsc4O3fvATXNpXqtrm2pSX3X4Tn/7C0xy+jIXbbzjJ//b9f4YUhcIYPvLoE7z705+7Mhh35kuSx8PXD77hVdz7vBvpQhiTH4A/99X3ctfNpyEJm7MJz13ePTSmh+iQxvC6O2/l277iRZTO0cXAR7/wFABPnL/EP3vb+9ia1fydb30Dk8pT+YLj62sjXWBA0jmk4mIz2p5iOETrg6br+fe//4dgDN/3mpepV4azFNbyU7/93vF5d119gu966Z1MvOPbX3QbX3PDddhkKIylSVfSK7vYc//ZlQrL1mTCS06fphVPMpa3f/IjJBHO7J4npXakVAF8w+vexMRWOGN55MnHmC+1StQsl6wVtTas52ujmHDj9Bh7cc6zYUc/J4bKFmB9NgbVzfs/8hBG4Ju4jevcBjNbckRqvFj2U+Jjohv1adb4Knuap9N8RH8P6Pjf04cxGP56/QZmtqIqPCcnR3QeiIXoiB1QGZIRGmMptzfZ7Ro2JxqA/NIv//tMPzH4suT7v/stnD9U8epDYrFY8qEP/MH42Ovf8Eb+4U/8JMvFkn/8j/4BoHvtbG3GP/+nP8Uzzzw1Pvd//Rc/x8u/4lV87dd/PW/59m/m6aeeHP8t5R4BRHIxxI4VHmstA6tUgJQMXZ/0gNsPvPP3PssHP/woe4tEUU5Yzg8ofUKai5TpGerygIujP1WukiCr82DoFch+GHt9SyuRmDxupGrku+dMFiKImvC4Au9LfNHS+0C325OWEVMZzTSmgqkMNjlsn5t5s0eVItBKtRqFOjDQKIU3EEgk7CRD08HQth299CQJ2KRKfS4nJDb7dOgddFkLcSDN+dzr6bETnytbAnXU/pog2HUPMzRRSxZs0GbrRYPpLa4B1o1SjoZXzk37DNXZBCEl/YoxN8Ir5beqKrY31jmyNqEuKwpfaRIgWgmKfSD0gb7THp3Q9FotCAmwlNWE2do6m5sbrE8nlBaYzzH9EqRXVSij/ksMwggxK84FUTuEPmqiEyUb5zIKCFir/RGmyD2xLktijwlH7m+wmSKVAaCx78To2WHH3pNRdDwnNYwVIYYCBF905Qe1grNi7kDuXUlmFOYwBgbT2mQMNvdmCkZpmml4P258rUEYJuZKyMCms9Zp9WpIwMiVJjt4LuVqg7WMypaygiVMFp1Rfzl3xXlkDq+x4Wf9ToU7cr1CjBnHZfh3weSKTK5vjFmgijANBtg2N++PA6aGhlpVS3m8sqkqLp9DOfEZjZut4K1677hkVBglOiQJfR8oUsQmQ7Nc0jRLVVg1CeMdeMPlnR3OXLzIk/EC6+06m1aYuRLZyMaXUZDOop0FOldNArMPdjAKdSjdtAAKmxsQDfRaOQt9yNWeoRIIPuo42SSYIMRBpMAY9XHstIoXc/ErWe27C7WjPLbOMvb4pGbFDq1iTic1k7LGWkcMknt5B8xQ1VAHR5Wxqig6rkPuGnP/eN/39F0YqZXqzZSTu8NVvTz5h0olhnHNrKpEuYKcoO8V7Lq06PjdDz7CO3/3YUwniLeU0uDlgKbfA9nHyQoQ/eOuL+tEJ+UBJqWRMqM3J4tQGkOXAhcWc+azyKZoM74xkPqgPQVe7ROtVrdxMZD6giYFnkqrgZyIxyVDMOlL3kcIkf+5fc/480VZ8Of3/vOXPM8gbJjA2iG6gbWOf5A+MD7nxf4UJ6otnHgOs9H+asqvfyWQzdLBPz14//iztZ59k8bk5Xo2OWW3ScmTXOSZcCXN6yB0XOhW6nGVd1hTsFK70mutrHjbp+4fg0sB3vvoE/DoE1/yOZdNx/6hfgBvTDYQ1ErZifV1zs3nCDBvGuZNw7vuu493f/g+fuTNb+T0DSchNURBN55cKZAM+Zi8UYYQQGDZ9TS5r+RoXbFVlVxuen7t4VUCg9Wm33/+3tVYDxCwHBrU7339qzi2OeOhM2dZtpoIHN1Y0+pOMjz89LOr3xdIPfydn/8vh8bfcnS2zmPPnmNxqEr0E3/+z+DMlRWUG04cZVJW/PqHPskvv+8jXzKOh69R8OC/cR3dnmG95R0f/SyPnllVIX/pPffxS++570tfT+SKAP6aI5t816tfwuAWePLoBpvTmt1Fw7LrWXY9Z3f3+YlffTdff88dfOu9L2KUzs5y0immlXxmRkKJCQGqsuT6Y9s8ceEySYRzmW74s+/+ALdedYy3fMVLSCGyl/uavLU878Qx6rLGANPKMtkqFclNwv//gQe5cGiOrdSD9Hrw7Bn+1n/99T9iHA2//9n7Ob+3Oz5mY6Jrlsy7Be2hRHjvYI8LB5fZO/QYAqaNuEPJ5M1mmze72yAJt3OM+9FE4mzu0/s5Ps7JOONvyquoTMVjZof/Iqs+scIXlM6xQcV1/QZPpj0CibMZrPip5nd4kbuW73WvwkRL7IbgWhDjIRikEJgWPN3sc/TyJarJCR5+6AHe8l3fze7u6rN+6TVwo/WqqopXvPIrqSdr7B2ihB45cpSf+Mmf5u/92N/KMtFw6213cMPNt2Kt49iJqyiKVXXuZS9/JcNmpUQNO9DBGeSuJWZ6FGo6OW8CZy43/P4HH+Ed7/gYppiBd8R+SW2WLC8/wrG1nrJoMbnykD9Bvjc5QMPp4SwyBtUXmjmLtY4tKUA8I10js4+U6efBRMQUSndxHudajDMsnluqeeGawU0VcbcGNS9MQtrpSF2CTsAmpMhUG1tgM+0qDbQyC5RmHA9gTGscjtJ4nAxitHqWaR2qIA00NgzWeFzlRxWxZAYUFmzjVIFsIVAbkkskqw3gMWlVPKE9IaZwGO9GlciRL6/8lezJku9jjKMxprWGmSvZntXM6oqyKMYqiAayQtf2LJcNy0XD8mCJEPDOEYzFuoJqOmNze4vtrQ3WZjU+Bvq+xcQOk9E7vauZ0zIkOWlQ5otZajnmIJ6hNAHFUPUAY/3oNQLkXh8GvpVWY+3qMw/3ZWiEt+bK5Fizc8akYghQrwBb0X1bBiMbDicEaMkkZRqj2Ey5h0HOeXyvoElOEO0xQ7RvjKxSVXi9XyEwUuNAfYLsoSoT+bWBOJirDgmGtWphkKek5ERpEBcYjH0HQZyhj2MMXln1dAwqs6uU7xA8OtgFZCVUyQnsIC4Rs/iCyVQorV5lUFo01xE3vKQZ6VI6rtnnSSKCw3kwhXrQDep8Bu3h0SRck/ZIZNm0tKHBmRrjVGmy7TsuXr7IxYN9lrQsm5bkPBWlvqciwdKogEAwmnyFnIgMYaK1UGR57kAGqNBEJ+j9c95n6qCMFS/tYdKpYRKEJluU2Lx/Ov07w9SSEqgtcWZ5brnPMzuXua4+RmUsJosUuSx6EIMQQqTvw8r2YshBbMphRs5skDHs0Ir8MEd1jQ/egc47fOFxdiDkrSo2X5z+m/yPw6wYk5wA86Vwfm/J+z/8KL/52w9o3OMMLna4tE+M53Fxh5IGn760ZeG/dX15U9dEM2JVKdNNxIqiUtaSNeQjB+2Svb4hZoMxjOBLhystRenHMr2xVkuLVc15aXj75VXPTEpCaCN9m0jpyoDTWP/fDULH52GoM3d5uN7HkxwcEhr4wcm9eMpc+v7jL2/8FbmPqrSsHnk9pznSJmK/T+gX/HL3ySue7w79NC0825NqtVke+kh3XXs1x9Zm/ImuQ0HgZl1x48YGy6bBeIcrSl50+kZee9eLueX0dVf8mgj8q3f+Hvc98piiDSmSul7pD73ysXMbYqYxQEyDWZ9edxzb5tbj2/hqFXTNyoJ7r7tWPWm+KFF89MxZPn8oMfjiwA/gjutO8eJbbmLZ9Pz6+z925QukYTHr9a2vfinGCe/46Kc4v7vqARGJmC+6pW+4+/kc3VzjV35vVf265sgWf+lNr+XE5voVz7XGfsl7/+J/92Wp5qZ/gst5xzs+sQq2MZmmYC02wYtvvJbv/5pX8g0vfcGX/O5vfvyz/NpH7s/JsAFslsvWg0lypVREUWBjHRuTCX/hq76C/+GVL2FSFFe83iNnL/DvPvAxDg4lhtPC87pbTmfOuQGr6jL4fNAdukcvP32KrWnNn+TSzfqLBlICfer+L/L+O9627KrvRL9jzrnW2uGcc1PdyqooqVSlnAPKyAKBSA04tx9+2O2A28bGfsaNjRu3G7dDP7dx25jweQ5gTJCMAAESEgKhUkJCuUqpqlS56sZz7wl777VmGO+PMdfe56p4bt6f+vSGq6o6d58dVphzjN/4Be5/4mEOlpum/+KFC0cCzqB1ge0wM/71kZOp9Y9D+L7wUr7Xv5DrZOuKt3iSQ/7P8vs8LgcctYI/yZSXy400MuFaf5zva17K9zTPq3G8m8en86P8f5Z3s0orSsrVTlShZvIUQFvHpcNLnLu4yzIO/ORP/OQVTc7f/Z/+Ht/xXd95xesWZW2wAXDs2HG+53v/IjmbA+UVh0n1ikvw27/rT3D1NdcSQuC3fuOdnD+/uY/+xg/8IKM3lRvNQ8ZKsA4zjK5QGGJh/yDy2NkVv3v3/bznvZ/Fd1tI8OTYQ3+esvdFdsIugUNKWdn6IOvhTa0ttaKPVyLTOWd245K9tBpzOK0ZcEfpSh7ngjUmvsX5Fu9bxDe4aYN2kFIk5UiSTG4K2ik6VWhtr0nLTBoSqU82dahewlLrbyM7OXzrrUFpLFqg6VpaWjo3YTqd0HYdwTWV8uIJ4gk+EGiNAkNLoDPh/7wlzBp84/G+Bp8OWFFMoez15LNLyvmeciGSz0fy5by2vA142uIram9+UBW7tSnZiOZKPf9ayUWaacQxb1tmrScEK9T9qGMphTRE+uWSxf4hh/uHpJyQ1uFDg3eBpm2ZzKfMt2fM5hO6rqlh3rVYLXm9D1iUQA3ELGPobM2Vqf+u9fNK45DWjq0LRvtyYy4OtV5Iuf6erqk0o6B77F6++v+AtTubFq2jo3oTjf8+NjRX3jhXbhLjE9bUs6/+s2kunKu0uvVUqTp6VTvhUbfiK03Nj5bZ1XRAnJ1bs9E22pm5IRr9zDtfqcZWnI6zn/V7rx3VxiOyfsamCRobPz1CUVOpsipdN0CCWFOTjpzPGi5pf2rTWk+FvaxNh8b/xknV0bGmHrqRvic2fRCnaElQzSvG62jMj3JiE2YbwATcZEZyECUTNRFLIsYVh4eX2Vvs0Td1TyiwWCyQCC6aq505+LmqRRXUWcOj9Y5HxaY9UWAQWAoSPS55q/EqzdE3DWHW0nSBhvH8OKQTSo+F/sZsNVBStEaSOZWqS7djlKRw7uIuj52/wGEc6HNiiGndlMSYLPdm1TNEm5iu/6iu7yf7Y/dILuZEOU5zVNXoafXacLXJcTJeGeN1/9Q9Y3071P3EsAslJeVwpZy9vOT3Pvhlfvu9XzBdYckQe+JwkWX/OCWdo5Ulnojk/5uYEZhIsayRaWMq1Cu4FEP9XGKZllwcFsTZzpEmxeODx3nLDClqlrV5qM4eBDpp6Cu9Z9BIn3rcAIu0oSq9trmd5+h1THRTYF4lU/5J90Ym3ZTFaBWq0GhL47aZ6xSpge+fKiananD8xe4VXOdP4LJaF14ff7p7Id84eRZRE/txhRYsSdpNOXmE/z+j4S/zQt5eNnqft/Mlvq69ketlzs8N9/CEbtzgvtndwBNHnORWKbO7iFxXhAfPXeQzDz2x/jul0IZN8eVF+Atf/wqOzWcEH3BNQzeZ4fDs72/eYxoCpyZTktiC9fmzZ/ncmbNcdfIk3/71b+Dk6VPs71/in/7UfwTgoB/40hPneNWtN7G/WJkXf1G2um49ms4po6nmXaTEkDaNoniH6zoom6K5C4E7rj71lM3mr379q3n84uW17iV4R/AeLcJyecSwoFiOxNECeWvS8Ze+5U24IFdsaq953p0j62Pz/k3AC3z2gUd49x9sjA1Gbvb4aEPgR//cd3B8Pufdn7qXs7VR+oFveTMPPHGRd31yc15b72mC57AaK/zku+/mX3zvn2Tatngna/raX/uON/P0a65iWC2JOa7H0dcd3+FfvfP9m/NU0VhFeej8Zf7dez6EiPD9b3kNr7njNlThf37bu1gOdqw/fv8j/MlXvZjlkEnV9rtr2xo2OmZBmMJ1GSP/x2+8n/1lz1tf9Fz+3rf8MdKQeMcnP8tnHrNr7Etnz19hiKFAnxM+ey6ulvyr3/0Iqsq8Cfzd17zsCojmWVefZtZttGddCPyt172GJrTs95FeAwtgMSRmTeCexx/anK+Xv5Krr7uWhx569ArXvluuugZHMcem+vAu0LVzNHh+49ym4RWEKIV/Wz7Ow+Uyr/c38feaV5MU3pvv5zeqI+KDXOIiPVuuXVPcdqTjTn+alc/88PJ3WGnkv2+fzz+ffwPqHD+9+Bj3ZJsQfSY9xv7hAVtzxzJlQmsOX0EsaC7PAnvpkDOXL7KMN1xhovBDP/wP+PPf+73855/5WX75bW8H4I1vejNveNOb+b7/4Xv46oeq8v1/469+1c+uvIWGfjDHKpSPfPD32D8yJaMWOTZx13WTP4ZxKkLOhZSF1VA4vzvwgQ9+mfd/4F5SdhSv5LjCpUvo6gHm7SGUhMOTs5mfyJEMkHXXM35QFBMwF0qJLHPPpbgiNjXkUsxmWGrFI2ORVsXTBSEXK9bUO9h25JXBzlmVnCzkPBYlrAT6hOZsKLuqIbyqEKwQdJ05XTkKdOAbTw6GdPp5AN9YsekF+oqiuhoy2znEK3qoiFbzBVwN27Q/oKZXOczoMqFqLmyjVD7QolNHrEiuuIamFGa0NMmRvGlqSqUPpdxTSlMbm3qIa6OT1Xj5bdswn3Y0oalNRC3cEXKOxH6gPzykPzhgtVwQXYZphytK205pp4G2c7StWdBSMiUONibfCAas0K3/XVJtckY3snXDYxMzs7u3CZcFT7o6nboSvBodzsw4xTZjGc0HxoblyK/YoEXXTbJi4Dw1XBfdvMUIiMt4wdcXu2LorLZXaS6b9xJrpMYdpYxTmPqGoqMSTWxSoOaAZ1magvdhbTs9auDGZt4K/bFRq/NDR7U8tumKfW5ZD7qohevRv9u4I9aDMGpu1sdI6i1Ys4BGalOd+FwRgFqP5xhimWMyCig22VDVI9+nvlU1nxKsUVjfw4IBK96P+cEWQ5Hr53dU5znFeyHUxrCZz9FJR0LJJNKglBiRMnCwusDB4RniEfMiyQNNMFraaHiw3scFqHb1Y32Hqk3eUdZ6Luq9Mp6nXK+97JAANFTmgmnlSl9rEJcpUVBvuYXjtMWJEGswLE0gSubJCxe4vb+O1k9RVSbZgrBjqjTSIZKLrl3Z1tTGGmty5WI/Nisb6/ExjwksJNWPGVTra3w0IZBxBLS5J6jubWOTk5XVAOf3ez7w4S/x27/9RWKf8ZIRGYhxn1U6w8Qf4J3pFiHXnKU/2uNrutFRUXM+oTpZ1LGs1NGf1kVoSJHd1YLVTJmWwqzrcMW4uXnIpJouvErZLsocOZ22+PMnXs+/u/geAH43fpktbTjFjJ9NG2ekNmYol/kH7hV8X3kvAAnlcd/jtfBP997HvlrR/ceaO/ihrW/g72y/mQ/Hhzh3ZPT2huYZ/KnmhWifyUPPM+Uq3sf9rEj8XP9JrmuO8eiwyy8Mn17/zt+cvoGTZSOedghXacNt4Tiz1LAgcpmBT8guj7LkPtkn1Y3rBtnitvYEX+g34vaiyoXDFV85t8vHH3ps3YnP2oYTW1Oed8PV/Nj7PrIWCl48NJOH3/zEvTyxa6/zrBuv50uPbRokEFKGhWYuDj0fqkn2e48/xrs++CFe+5IXsb+/mXxMm8CNx4/zhcfP8r/8+u/Sp4QA//7PfjuteEQLWpIZS0jmzPKAn/vclzbXBA5C4L5LX5Waq8rDu3tXFLMnt2ac3du89yueeRuvvvN2dg8O+Il3/e7mGwiIK+vbHQwNPrk1577HnmR5xAJ5nPiWI8/9njd/HbdcexUf+9JDHCw3TbK99mY3VZT7z17gfZ+++4op09XHd+j7tDZM2Jp0/IU3vIqX3H4T3/PjP0PKhQt7hzhxfOsrX8Qn7n+Iex82it3Z3Uu0Ah/74lf4wD1WcF93coe/+dY3MC47IvD/+tY34tUSMv63d/z2uqH5p7/6Pv7c614KuCsavTuuO83ZvX1+/Lfu5stP2Gf9vm98PS+//RYrHpIJNIoK//H9H+PL9fv89O98kD/zipcwbxuWcdOgXr+zDXFTmO/3A//27k/wx+64nf/8B59dB8Fudy37OXPxyHEU5wjOc9upkzxw4SJ9SvyXT3yKb3jWs/jFT3+a3erM1vrAX37TN11xzLfmW6RYKKlcMcFIKTOIsEyb6yWXwqVhn+y32MvL8XRzezjJr5cv8pFi+qufy/eQC9zkjrF/hH96LVvsuIZ7daORWRD5/fIkb+s/xwOVc/zP+g/y1+RVTMTTs2n+buU4/bDgv8ZPc/dF0wi+6fTz+H/c9AaSFObXbnHNjRN2lwccpv6K83X2zBne9ku/yD/8+39/8923dpjPtnns0Y3m5iUve7khq0Wv+PmLX/Iym24d2Vv+1b/4UbZ3tnny8cd4+y/83Prnz7zjTubzOapKLNl44hWNBmohbYHIq6Rc3Iv85m99ivf+7j00kxmqynCwS8MeDI8wnw14zYQmEIe+stmt4Bq1AohDxWMjVpDqcGT5GoUh9+wWs5neco2h5MHKRpssZXJUcm1YcszEg55hsYJthalDjgmpZCRmiipJC9JnmkOPj0Ywk3GOFT2aBcQbbaqxCZwrFmbpykbz4BBryla5XlNiDVIVqGtTs3OWis9VG+BGO2CxPSsWyuVULVeLubHhKJjLmhcPTUAkIEnQoMy8sLOcMo0TDsWTnTWmmUyKS2IK5LK1EQyjlGptjLP8prY1Tav4FrEwtvX9VVKGmNGo5D6ziivypIPJhG42YboVCD6RhwXDoU1S9HDP8q1KXlP+GGlTZdPkFN38s1CMtlcd8ZwDGv8UBtWmLx4b4lpAWrJlvZYqMn3k3lmHXlILdVylPNsxOTpgHvNgNxQ51h+g1uyM2hbTvVABCVnrFmrHg+WiFbTUBmd0PfP2ztb0mrBf1IrPGiIIIx2p6pRydWoSzABHa1C1jF0BBZxfA2FXsBqUDX2tAgM66nrHZufINEurTtOaydoEqVEOa8SbGZLUAPZcMilGy9sqhSC1DfDV0AGLL7C+UteGC2htTN1mH9MCjGGvWs0gstYAYcvYEi9mQNV1NJOOJGIh6TFThoFYlFKWLA7Pk86v0OLpEKT1NINYZmFyaIOxXdkcchoqlQ2THmRrwMbZ1Phfsv636k4qvjIFBFqBxhp7G25W0L6Yvi07wfvGZmvizUq75gXNTxzn2ltPknPPkHoyLa5253Z86uSsbBpRwLIUq3ubhchX7ZQe1VDZ+jBOkHydhjdNY99p0xcdmezV6xC1z1EbH2MSKCnDqlfOX1rxa+/+NO97/5fNzt4JrhxS9CJ5OMfELWlKVSvWNX2zM/9fP762Gx0wm1KOmguobSQoTszPXCWyNxzSM0DjyVponIeiDIuBfjmQcyL2hZwiJUfiasXQX2k3/M5071M+g/eONgROli1eq0/j9/QRLumKf3j43qc89y9NXgmJGoy1+fkWLd8oz0D7RPBCM53yp9uX8ouXPsfjxVDS//3gd694rdvdVTyvuY4fPviN9c8E6CZbfEf3Yn7l4D4ezFY4/Zv+qRbVb5zczE3+OF9effaKnz+xv88TRxoPJ8K3vvS53HHNKQ4OFzzvaVfzqYfPUFT5pQ9/5qtflj/+mlfxv/3SOxhqg/K622+npMKqT4gITztxgkd27XPd+8AD3PvAA1f8/lXbc15/xy3803d9gD5tONolFgjeGgiBnC29PKUr6TXOWwP79k8dzcoBh+c9n3+Aw2FTXGulQaz/uyglJvRIcTttG974vLsoUfnluzcNLoAm5Tc/8mkuHNEyjCP/o9QmV60cj57zm685xUvuuOWK14sp849+7lefckxRQ6bHx9NOHee1d93GcMREIqvy7k9+jm//uhfxlpc9jy8++iS5FH7xD9H+vOKZt3D7tVdd8bNQ3XjI8JYX3Ml//X07txf2F/zLI5Of8fHdL3sBH3vwkXWTY5/T0Lmc8lpLJaq88vZb+czDj1tmEvCfP/Lxp7zeK2+6nmPB8cJrT/PJ2hTdd36X+85f+dxvuPPpfOXyHp+rJhNgG+d00vLWZz+LH/u9DwHw4O4uP/HhD1/xuy+97TYOlvs8fO5IE5wSPkf6fsHu3qX1j1erFa7p2O83VLahDNy//zDPCBvnQ4/jOyZ38sSwxwd5eK3L+QW9h69eiV8uN3KTHueH4kbPd1YP+WfDB3hzuINH0h4Ro27869WHnnKMvtk/g1XpubtsjFBG0npxhduffzvPuOtq7rl4gZSHKyY6P/UTP/mU14MNVjc+/uYP/KCJY7+K5fnXv//vUgp887d+B+/5rd9k96IZdfzjH/57T3nN7/rjf4arr7luQwtykAuWSVOLnJwLMcHeQeHuD36BD3/4CxAsyDb3kZAPKKuvsD0dcAmymlVwWzfV0WJTVYziIs4KEB1tckHdCH4pgw7s6pIliXw0Q0QLKQ0Mq0RcJuJeT1ll8pBI+z0x9oQmoNOCtoourXAnmwOkGwpN9pU2TXVHc9B4iA4dHBqsSJWsuFRR/MLafcuBBZQmty64ZeaQViA4irOJE40a4utBRwpnVnRV0GWCWMzEQCb4rlJH+xWZwdD8pfmEqQayKm7iOTZMOS5TzmlkJdamtUDMA31ckTRbQ8c4plbQbO5g3kTx3rcE35rGR8fhxGiZYP+VEfpcz+FkQjftmM06GlfIq0MGzSAOWR6gKeKyrSHWA2TMIaqsmx1DhAs5J9sLVE3P6SwXR90INukVUyETsRvSXJK9pz3fmUFJdaYj1PNTg4AZkW6Amq1kVC2lIGa24er6L0caHYSRYj/qWY78zdo0gSPHSpxULcs4Dam/UwOFs3UwNQ7qiEXa+Kd+Vxlt1EXW05BxXuQqECw23ly7wClYc1InOsA6wFZqM1ZG4fy6ual04NrUjboP+2edzOQ6jUv2vTY0qELORgm141/Mlt27+rnYuMSJ6UHtNNTvOea2SW34xuMrxsxQrWtFKUjOeFUQT1MnOoJALjQUuurUR1D2DpcMlxMhd1yH0Isj7MzIe8O6sUGcDR0z1VgBmyiGqgtDoK9UzErvG6+pMZzVTorU7s/WAMnmhqcT0MHcHs0qRWzahKdItM/qzCVQpaCN45aXPoPbn38DDx1eMCMLFO/sOLmaFRVTtFq5nsARC9BS2Udi0R06aqeqGQZidYKtnVLdfnXdwB9tjNaObfVKF2fHYDQpyAVSVsvKWWZ+5wMP8N733G+m6ZIZdKCU8zg5QydLgmSDbkptxJxewbb4v3p8TTc6ttAcQWewG1uLsdadN3Qq+sShrujVshq8D+RB6S8vONw9oF8NDNHsPHMazJe/JF7KtXzCXc+XyljMffWoTJj5KZ2fMsmZv+FeipbCJ/VcvdnsYn51dyvfM3spp8vMLlwP265jla3wu0pmvCxcR2gCEhrwQtLMP5y/ib998E6umBIDW9LxT49/C1f7bbYWHdtqtJ1t6WjaOaFp+Z+338pfv/yLFdXdfO6JNPyv229iCzg/XDzyTeBp28d4/HAPQ5esyfmWlz2XZz3tWjRmgjhe/fSb8M5xz2PnjnB0hZuuOc1f+da3cGzSMetamsrfvPPU1Zw7fxmvjqDK6+94Jh+4/37OXN6rC/7Y8dvC8Fff+DJUlGmzoQJOQjBLSbHgs2GIpKFWYtn0HCCcmE74jmebKHzaBEvDxmhZCjTOMzuiDylZ8cja4ritVAJNmXnV+Bybz3jBrTcChU8/8DBbEzvW80mHOGHSNWxNTR/y373mJVxzfIdP3vcQH7n3vvXP26ZBi6FIW1MT199yzWmefsP1lKz87e/+Jv7tr22K369+NG1ARdfvPetas3UWYWvSrY0nPvvgI/x3r3oxr3rGbbhveRM//u73b04udj7/lz/zVk7NZ/zH933UFntnoX5OqSJj5dte8CwE5V2f/uIf+nn++Mufx/a0o3FmN5pLIThHQMh9dZsST06ZlArPPHU1f+nrXs1PfvDuNdK4AUyV204e57ZjW1AGvu2um3FB+PzZ3SveUxC++bnP5Buf/XQ+89iTzLtmjX42wTRyd11/Da97xq187KFHGeHc8W1eeuvTeeXtz+Dh3QtcXhwy7TpA6NqW2WSCaGZIA13TbPj/KCe2drh0uL8+jIIg04bJ5QZVS6rWLNxSTvJ3/ev4kfzbFs7LlXDyjezwbe5Ogjj+VngVP5Y+sn4GwMt4Gi/pbuRf9Rv3M44s5C9xN/Ls7gb2ZaA99AxkBKGVBh8aLukhNz//uWw/bZtTV19Fr/CDP/T3+NI993L50uV6zK24GDWCk+kUimXeLOvUazQKKCWztbXN9s5ORb5t8vGSl7+Kn/z3P8f3/rk/wXphesr12tp7KFXbUSkk9XzkDDF7DvvCx/7gQd71rj9gVQAp9Ks9pN9FVw9zbDbgxNLBU0o0TUvOWgPoLHRz7GrGKY8d07w58xWtL6rspYHooIgzzWXOxH7FweUD+sOedJgoewNlyGRNJgAnM5wtqGRSiZWOWdBQcyMaT+gCUxr00gqnCaFAUnM7oiKglVMvPUaBGrJlHVm1C2qUGilHeP65Fh0Ko5uhtAITqd9f0SXIAGRHELum3ZbDTR0lJaOz1amHxrieNE8nDUkiLZntmAj9AX0JEDxt52iYEjOs8sAkD+ZihYmhvRdcG2ibQNc2NJMpoWtpuoYmBEqMaKrHQQsFx5DMDj2TCVKYtcKs80wCNGVAa1q9pGTFKIpWFwSVbOex6i0oGwpzjqnSC2VNIzb9F2sHLxWzbbYBiV2z4s2EBJesibIO3O4RtYJMkaoFGacjdSWqe6MtX5t1phR7Til2fqwRNNR+nJTY3wCi1TrZgTsCN9QJCE5qX2k1Tin2d+Ne6WRcSmtLafC8vfposFMnUc47XFNzTYpRK7UY3U+qu5lpK6lThCvBQxlrK1/vMVXcuI5Xa8U1NU2xIrl+blUqeGzi/5RtGprVzoXmRM4DKffkFHGa8W5CaCdGQ2/MPp/g1+9j39+mPeJcbaSKHavakKVsDWip33Nc94KABE/TBIIDTclo113DdFKp1wEu5n32Q+GM9PjQscwrOoU5GTeJNllYFXKAFGXtkibRrg2XK3hRgBqoa57w1RygUGmEsq4TNVV9a3B1mmdOgFbNZgKhNkQGpKoISZUiyiBQ5i23vfK5TK8/wenlVWQKnTML61wyriQOhxX7w8B2O6/eGwb42zGt13KWqoXb0AvHOtscCmubKTY3H2mIsq7Fx7V309KXer5FbR9JCVISFhE+/qmHePdvfQovPbO2IDrQpz20nCHoAc5lPNmovcWkJuqE4avy7f5bD9Gj1lpfI4+9vT2OHTvGrTffYhdmBhj5nPWhlufRSMtE5tza3sA3XP9cbmKLeW4p+z37Z3dZHSzJ0aw9i/ZoTqSccU4pJLIar5OSbPOrCdQZYdae5OR0x9LWVxkpA4VEQphMjxFCh/cdOWaChzz0aFG7eX0grQag0HTmU5/r4pBSomi0rl6VkiFX6kbWsikiDJjCYQvH6ODhxJFzpF8cEvsVkFApJA++meCcUFzPexZf5P/oP4ViF+7zrrma2aRhe9pwbGvKiePbbG/PmXUtxMywXJJKoamczOPHj3Ps2DEm7RTfmutOXi6JBweUPrE4HHji8Quc3dvnIJqI99TVx7jmmtPsbM1opeDINGYGYvK9ulDef+4C//id76dPmR944yt42Y3X2QIaM3EY0KKkGl6l3uFaD2KUMkOLhzomD4gPaJFqv2luNBKE0FSdVrCFI3hfswUq2lPRMDdakuLwvtIzgq83clkjm4aa2IbhR/tSZTMhchVVcdhIu9ji6J2rkyVDvsSPhcyIpCklVVOGMfV83GBVGWk7gti1WhFLcUKRYp+jVoMCkAqpj5YzoNloBXUClXOpm50e8ZRQnPem+1FZayzO7R/w7957N/edOc/r7ngGf/aVL6vf34ow02BUGtCQWa5WFljoteZqRNMSiG2cgcxs3jGdz2i7zgwWXEDEzhOUtfbJ+Q1ip6UWfRjIkZKSsiOp0qfEkIVU2xQXhDDt8FvHoJuRnWP33Hku757HVxT4wYcf44sPfIXegWsb27ALuAwn2x3umt7AjYcNJ3zDLDm2+oYmCY3WHIoqGLbdfNzMXF33ixUMVUick+IqTG/0+XreSkFaJWGi+xgTGRic8p8XH+f98X6u9jv86E1/mvb0Fl85HvnLP/UPcDPIGunTYHqMnGjbjja07O0f8OT5Pa4+dQ2uIuQlZ7wXbGpYC5McjTNfj2suinOepm1p2hZxzkAEJ9Z01OtqDBq0ybotKiPhc8xRSBmGAZbR8cnPPMLP/KffYhGB1pNzT2Cf/vKXOT5b4h1IrsnazuODkgqgRlvbP/8AoxOBrrUFBacZpwWnjkCD1w7HlBt3rudbTj+bm3WHWXaU5cBid4/FhX27F2JGh4GMGZzoui3I2DxqzLqoKhkJdPMpJ2YnmLsOd2mgrJYYf7zFy5TGTfCVDjXqQowmZBSaceggCK6xIi6P+VMt5qbnatERsQq3we7RqJWyVG/U4CALbuJxAUqKxMsrC+0kVuc2NYe1Y0J0A2cvnuEr7hIfv+YCn18lJk3DsUnDTiec3HEcP7HDsfkO825CiZF+sSKlhO8sd+jE9g7Hjp+m6zra4AnOU/pIXBwS+8hyf8mT5y9z5vxl9vb2ka2Wk9ce4+prTrGzNSeUTNBCi9kAj1J3p+CKh5RR+rXBjVZ76ZKVFBM5Jjv3nqpV8nWWZI2srZcOkcYE11jIpASb/Pu2Cvh9wK/NKeoe4IMZVbjq/CVqk3rXHBHAj5oF1iG9hmDXLJyxGag6hXWJMpqsHKm+RmR8zbkrtYWqIvqS08aMQXMtMM1m+ArWW53OGPJeJwneGjQp1jCWeuxKstfMRddBnEYLXGNSFa8Zp0VUwfpm4mTW1/YzSnUfUyNlpZRt6pYycdXTx2hhmNR9Jke0DCgZXCGgzOYzJhPbA5pmNFGw/W2NXxwBWceAauv1xKbHWcnFaoE+FoYCyRm5VIKnmXS08znMt8jOc/HiBfbOX8CpELXngbMP8ujDj3KwgpJbcJ5F6NlRx1V+m6e313HTsM1JCcyXntky0CZHaCoQgIEbkmRz3usUVlSQvEH71NeJSbbmRZoKdiQriMrK6lBbgepefbyDSYO2HjdvWXSFcvMx/vj/+Tehc2RNxDQQUyKXTNt2dF3Lxf0DLlxecHJ6jDFHpxTbV6We7FEztZ6cric0FlFg94uvExvdgAf1ApR6fa9DYsep3nqao/RR6JPwiU8/yn/46fezyImuczg5YDVcQvJZJrqHhIRzmSDJjFaKNYMJT18yn//473D58mV2dnb4bz2+pic6toSVGgR6ZMxb0YlST5pKtR10hZISaZk4PH+B1d4Bse/JJVa7w0qqBFIe814KmVS76joMF4/zkxrU1+ClITglrzwprqzYLiBZKcmaGy8NTTdB6kJCLnRdY4FyItbkFKlFheCkRVF8Y5uey4ZuuSyUku27Omuti5SKStnFmnOkDBGvGd80mC2p4uvz8Ma1/pX0lfU6W4cjJuAbl2Mdx5eV3+mCrXVjsNkk4NuACyDF3pMysH6FklFNKBEXCpPWM5u1zLdbpp0nr3qaYKkE4yqtKPc+cZafeP/H6FPmzmuv4uaTx+tNYyNLcWZXjRttwWtBX8X0YwOgY9GtiTRUh52K5gZpSE5tzKwOERNyjt4zR2xfKhptFopjkLCrEJ0bQyIr8pGLNRaKcYNdtTo1R5KyFlMiJmS066kmryvrhkPEHPUQY9pnBe8NGcrrEC5D00ZEhYq2juNspDZ3xYSQdo8kxrRjJ74WX9ZkFa2FQsl2zY0FZAHFGSVNIKXC/nLgp9//Ye47c5551/L8668nrlIdo0MczOo0l8zQD6yWKw4OFsQSDaGl0AVhNm0Zw9/aYE6ILjhCG3AIwXujM1Cvdx03caMzjMhTLXPrAqAg5vHvvSPUAlwdRosIDkc2R6+mYb6zhZNMjisu7+1yeW+3atmqaFTEFm4EiQJiTjRuaraguGCuOypQj69mm47IyLCwo18Lh4r0OWqGl0HBG5qKZXVo1IqkZ2uGFf7L0pocgG+YPoe8iKRcOHnjNUjjyZprvskEJzYxHgXAXdNxbHt7jYqWomvbXDX+V3XaGUEUh/PY2lfXgZzz2rmp6Ei3gTFF22m9zqjILmONak1UqmFwn7v3MX7pv7yP5apA09CvegJ7DP3DTEJfBc/m/DMWNTllgvfE3IN6o6pRRb7Fbpo1g2ZcuytqjRoi6EsBjcRlZnl2n+W5PeJyUVf3ghLRCgyNQnxltO0dPR/tflB1SB9wM0spd0Hrc21Nsnvbigb1gps4QnX10mBUthGBRmUTPJyAaOdsROid2nehWivrUCp9RozKRjUwUKNgabL1QTrB+UAz2FpQMFcysEawlVAd3TpCW4zyJVDwlBQM3VUljxes81XwXwMnG4/zGE0mJ3JKhpJrdW1T23NRa6jbSWBrNmU+6ehEIWdrTcaATquMqKMIq1B0vLvF9iOMwoTq2qXMisUjxZpWHHzU8IzHDTV6m922UEbtB5S6Ho+Tg1L3JakATx18IOPrHFlunErN/Bk/Q1nnRI01CespzPqDMv5wQ7nafAbXuPWxEAzgVJ8rQOHXIbvrjV/HD2Mv5ioYpxUwM62RrOlI5qYwar1GLcb4ie36Kzq+LhVMssnV2NiUlKqAfXOfg02gzDZYSTkx9APLxYLVEOnTkkLGO6H1StdZ4SzeE6TgGsG1SmirSxxGgbbjM5peVLrd2BhWGtzmoaAGSkhtOEWsqcA7kzKRKf2K4gOzyYTm1CnSYsnFgyWrS3vki5dop1sU9QzFkXPgcJXZ3oLiBRpBB49GB1LdG0uBeLR/tXt4zBNa667yGMRQv5JTA/2KMQTUg3QejSCtOaEaTdfbPt0L6otN74aMOgg7c7TGcTjnCcHKe8lm/JITtNKxFRSHr5rL0bBkbGiOGH2My+gIJioWIRHGSY+ur8/1tVObos2Fby9k141drzHBKsJn732MX/iZu1n0K1LjkRxZ6SXadI5p2UNctBqSXNdmq9VGKp3+/yHS+ZpudGBc4I17q0U56uFr15ahoioF0Yyuela7C/qDS2hegKa1SC0TAfNZd2ILpAPGuG1VW+CLNOAamtAieFQDqSRiHNCUSFJtMF1PE1pC2xmK673Z7YrgWpsS5JyN59zU0bGd2/HLVaeUjKgjD6Yf8Q6zSnbmAIRTnIeYlZKbGpYliDT1QhN0MAGpNJ5M3DQz9eFESEWIxTFE285TSeSSSBIIwdXJuRB8Q9M15v8+8n/X9p9WxBYyRdREgUVoGsdkOmFra4u2a+o2YsVRypkgvmotC49d3uOwH7j11HG+/w2v4MR0Qo7Rig+ptMRQxZGVAuDrKNvouIKqFX1ZEylbYSricTSINy5uAShCQukaRxExB6u6adm0rPrPq6JptIgWLKvDtAPkMTNDxiEPuXK4q27Xxu+1eB2RMe+qg1JJdWpQbdGdMN/ZRgusDleMWRfeCzklGi+WNSD2T+pnLWhF0WUzPVbbYEdbzzQkNFcdkioy5lII1tEVqYheIRUrVlO2+0qxyVOMhcv7Sx48e4GJD/zFl7yEm+Y7LPYXdr+lTBYl5sQqDuxd3qdf9ayWPUNKOCl4Xzh5aptu5uk6Q0iDt0mNhGBW5M7VIsLsVNfNvYwOL6ZDEG8bYcnZJnxi4EZovNEXYmHsWxrv7dpTo7zkVJAQ6LbnlCHw6BOPsXuwT5ZiFKeccTi8mL5BSmIoS9xsThwKs2SZJy7bSF3EmtHgXLVKHTe6molSnAnFHWsqmYl8yxo5NZpIWBdTJWezQXXKZ+NjzKTluyYv4XXNHaScOFwsueqWGzkcVrTOJkPO1WyD4km5EHPG+8C0mVS3m7EoEIZYs02qpbR9rto0VD0NmEGD1M181LdoqXSC2vTkEXhSa36AihradbkcMg88eJF3/uqHuLC7oDQezT0TN7C4dB/zyR6dt4I3JVt/ndRjS2DImdFuVt2IIhqGX8aCTUy7IPVJ46ZtlrYZTZHVhQWrM/ukfomphquRgBTUqzVRWev9YBqKURhdamPoaPA54LK32IvlOAWqba0rlGDNBmOh6+0eJVSNhLdzLsWmMZrA3OJs3a43r4F3qpS+/l3RakigaKxgVAaCQlNf1ys6cdXedmzQFO0zNEoeIj4HtBHiEFEixRWSE5JzxAhDr8RpJmUTE4/7hhNPCB3OjyVEXXC0oNX7VoyfgyPjRGmnjumsMQvtpsHXtW7jeGcTehmBS0mWc4RNyzUdsXgRqfa2auJ0t/n5UY1IqftLqnQqnBXOTgVvIwzI2cI5xZLdx2/jldELoX6PEbCyv1hn9NQ9R0aNjmOtwSiqG1votVWzrA/ZqFnYUISsq/DB45uu7pHValsqNa0ovljjbtMTrR9yBHxt/R53+JFSRkXqNUVzWqtumaMN81iQGiKxCWDVUp9WzWqK2uQ/xUgeogG3IlXeVKfClRo6aGHV9+zt77E6PGB5uEJZIo3STTq2t3eYzI/h29YiZ0QJbYNvQtWBGfXK2IOVHkY9nlQtkVrzKrqBIWyibNN172p4KGon1SvemUFBSQOaE845ukkHKbFYrNi/eMn8BHKkOMdiiITs6OMKX7bxxcI1SQVXHD6Ya5qtP7J2i13fF9XoA0DHbCNbfs3UwNe9Olqj6zoHrQNfKiPF9mpxalOiDCzsWsAVJMDWTadZrHqaidm9O2dZQiCkUojJas1JM0YxaP3fcSqjbCzXNzEM4z5VipJdtvXuSETKCGwxghRratWmCRozklKGITnue/g8v/KOj3L5cI/ZTFiWRB+XpHKBrbSHIzKKn6wsqffOOBBgsy/9UR5f042OoXe2aFmhCWAjTCcjEmBoSszFHHNSosS+CsRG6mepE4/GOsf1OLqila1tliXZ5ifZUZInIHgPWlbEwwNap9DYhTGddATX4XxDUUdOatkUaiN26weU0HTgpF5Uhvg7dZRovOQUDW0XgRAMlijFGhvxVCTTkMbGeVLfk3ug1FGvFIpkYhnIJVEOiiHSLnFHOYajsCsD8/nUxteayRkOF4lJW+iaTNeZTq7EXClbNtYv0QSGGqg0k2L/DFbYhAbaFrrO41xhOpvQTFqcCirZMowKQCQE20Qonre88E6+6cV30bUt/f6C3Ec7Zslog6FrrBDPinOBqoFcL/ZgqI1G04hEzeuiIHijL5QixpwtRjM7XK4ITUv2QnDGJTXbR8GvrxVXOabVytSujqoBtcXEVWTRj1MfNV5ridZo4YRSIs6JLRpqBggbJM8mVheWA843BDxjIKdkszjG6XrDFLHNPrSefoh1QazoloKWTE7RpgY5k5YLnJrbTippg8yUbAtKgjxUashgyFPKtqHmbE1MKYVpLvzQi15jBXNULp3btQyClFilyOGy52C1ZLVcEYdkzmiNJwRrRLx4QtsQJhPb2ERpqhtOaBqbanqbkjjnalNTT633daKFFbNidD9N0ZBMLwQfKMVRsuBb49wbxadU9NkcFkUy6jI4x8Fq4MLlQw6XfeX/ZrxY265JcOpBEpOuoekLbS+QIqHp8M42Cq2TxkzG+XoeZIOcitQJrNjm64LZDlsDbdeyPb1UpBacC1aIivLP5t+Oek8zmZiiEziIkZ1bbuCBi+e56fRJpt70S04cwYf1hG7MNCrJNq3grYhydfJnVMYjNJuxcShaqSDJKGTeUP0RIdcacFhqgemOBDPqaDwQYciOM+d73vkrH+H+Bx6nmc/JxVy3SjzPztQmvDlGa/6KoOJIFANyhmTTBOcZcqHIOHOzjVZsqVwj4mtKW6WNJck2mUiZdNgbcFFbFi9iTkfe2STY1wIl18Y/q01a1iiiTT8bHCFDObCN2Qdze8qhIJLB1wlPsnDU7Oq6bUKPev+yXm8Y5V2jCGOtcs+4roYmlmIGB2asZuDOahQB1QKrSP2wdk3mksmkShkC6ak02YaShTIMhGDrR3Ge7I12moZMGgq5tUYhqxq44zzON3UfLrVA101WiTPU23kxMbk3EKcJgdD4OpS1KZaMBT92IFzwNQ+mxQFpsV8nOfU9vKynnpS8Ec4LFQSp4B52PY5Ft7mTQVFXm4RKgyPhiuKy4gNrqpS5WVlRN4JYLtfJihhSXvtX02s5GT/CuskXDCyTde6NrCk9qBXiFMslGi26ATS5qnesxTOwpsmNTZPqkS3Pjs3I9oDa2KNrEwcthZIiJVpxr7msm6K18LzY5CatTAdbojml5UpxGlH5XIrZFPeDvV/jiGK5aX3fsxhWLIYFq7RiWKxYXV4YNHDqOEEdbpkh2NTJNYHQtThRgmB2xb5ZZ1yNjc4I/NYjWifotYGlgtyS67/XczJOzkr1RBRBvFR37lwF+VKNUBxDypy/uMfehX2GiWMIsMqRpSauabbJ2dMJhIxdM6XgpVgkSFLUj8YIrB9a27P19HYzyzEwItSCAbvvxYk1OQNHmgZZA6dGPKrVwjKjSSgTx7Fn3Mh9Tz7J9dee4vh8YlRMZ+CKAUeZkmyyNOqW5Mj9W8pIAdT1/axQqaLjhDLjfK6UzhFQ2DQzHL2X6zWuWq+ppPTZ8fi5PX75HR/jS185x1YnODJ9WXBpuctpv49Pg/HEq0U5WBMtazSjUub+75KjA9hJw7QJUtGc9YIzjlGBUgvipm0YXM1QUBN3OddRSrGpiliR7oIFceacwUFaDARVWjFkvdQbv/HgcmY2n+KKklNm6j2leIYkKIOdllEs54yDKeLwjSeVTAitaUUkGLpfMOSUgJnkGyfXwOLGCu9oaHFoHTka2iLBrZHAUgulnAq5DLbplojznq6Zkkvkz7s7+XR5kg8153gEW7BSzuTGuK1DH0mTljiYO01JnpwLbcsaPS0pkZJtZhKsmMZXVKa1SUFKkYHEdOTzqxUXpSQT7PrGUCBV2ukEP2kpAlmE7MRch6jocWNbXE5SL38TU9o5rsWNZitutGYk1QXMNc4KueRwOZuDh1cgIsURmmSZEJhzGuqqG9lYuBWjholthlaH2KIZWpvO+IpGW/FnqKLRFjYp3SPI470z0W6dQjpx1fffkFPVBdGZkxAFfOdJNQjOe9sASzZXltViWf+7Iqlkm8LFAS0JspJjj5eEONPHxN5S323BEzQpcZmJy0JJQhxM8J2jueWUDEMcyKUwxMwwDFbUu0wOwuXFkrO7u6xSskmWF5rgaRpP0zhLTvbgJTObdUymLd10aoUFtXQM1hCJ85jWo6LhZSzyNowdm55Z91Ao5sqXozXiNSDQwPiK+KOmYQtG74l5pKdl2+CeOMPZs+eJ1ULHCesCy2M6rEnb0eHpciEUwROIcagi/koNLR71jkRe0ynFW0hdKRlRbynYqmtrWc1AKPX71s3RiSH0ya4rpRC8p0/KMKRKI4XoCrIz5TOPPsJk1nF9u7Om54h4xCmalBQ3m1kp1HvEpjMp2vTWjZqXurhqKtWeVaFmXUTnCJOwlhKAKVhGXjZsNr9SkbzVkNk7hF97xwe4554H8e3U8pfyCukfJ3CR4GJFV+0XvfOUYo1CHBLee7IKuTikmTEWxjpS6AzXsT/ChiZav0sJSglU22ZDTV1qcRKQRtHWdmpFK3PV6KdF1Vwfs1rRPglWMC8LvoBbJhzQ7Ewg2KSkuMEEScUmihJNS6GKTaL6OpGYWHq9Sw4vZkONMyRXV+PnqF+h5lcYi0zr5EzRCBoU0znkNcVoRPW1LxRN5LVVueKnDUEDfmnaJImJ1hUj3mUrfHPOxD4Sh2x0WVWjv62byXp/pIQGv6ZsSaVPmZC8Ngl18urCGEwKY0Vua+uRQq9tcJNJRXAVdX49JRo9bF2oBuKy+T3chnYtCBSpNBfTsGbj5lSGhDUtkgriUl1TPT4kQnXuHNuOMXPJSXUDg7VGx4pmC030btOjSq1BzCBAqvNmpSWvC8F6v9QJ6fo4SHXEqoJ0GQtk5+z4hbD+HGD7qdbYhZKNZr/unrHzU7JNcEqOpotJaf38ym5GiwU/pyETl9nWhD5RklhuVIymH852PIeYbE1xQukcvQ7sLw65dGmXw3JACZZ71UhLu7VF00yMCaIBp8p0MmE2m9JOOpq2McBOTEO70UbVKq42NayL6c1UrB6F+o+6cI/HfHxmvXTWILZQrcpNAKHAkJWzFy5y/tIeh2rrJRNBg7fvPCiuwKRpaIoQ+kIoDhcE+mINVynr69Iu33qNm/vCurFXKvvD25/Rlpxg30EzSBRbD7zCoYEQ6pXiMOQ52PQo58KA4I9v8anHHibsdMynTT1240Ko60lbUdYaq/EQWqOi6yDhzd/pWltoQz9bK5z3lVZ9dBLJEaBpc25KBcqGpOwvBn7lHR/js598mMY5yErKS5bDLsfTRVo1jSNq9a3mo3TS8ZWNyjYw5Y/6+BpvdKqFIqw3VVtU7HrXoox1ZdLMIKluCIpvbdrSeGfdoRqX03inukE2h0zJAxMXmM4nTLoJkoQyJOKQcQpNN6GVQImZFFe2OaRltRtVK8ilLiaEyul0JG9IRs6FiZvX5qGO4SvH1XlfR8i2eawFrXWyk3tzAorJ0NisRp/Immk4mtVgQkpHQIsjhIaGjjZ6WnU0RSzbIgspgbaWorvqE43P+MYSlPOoMVLWKAC5GOG50q+kLhyKWSajNs3ywTQhhVp8DUa9UzVPdpyQ1JEGO165ZPO871p0GIySNArfnNGDVLHCoNgCl4sh6VKsQRUnxFWkHwzRzChabFMrpVqa1jvdNy0heNrGEN6SCl4NcW/agHfV5rImTPtgJ6ptPJadpZW2UFHm8bOKs8yDanJBpaiNmhsVoWlbC3yrRZsTR8lKLLrWpjTTDte1FJWKdAnWGdk1CoY++yCEVon9kjQk8hCRUmpjY5z5uIqYw3ohDoWcnTU4vbkjkR0pFlJUhiGTYjZkD0NAY85krzSTDuk6+pI5c+6AC4eHhMbTNQ1d06ydmUKo9C8P7aRja2eL+XyLpmnrxMamlPhaJI1GENhGLn6N01c3olK9tWrhrtkGHG4sKAQRxanUhlZM5+Sg5GTPrYUECId7+zz5xOPs7u0RK5KuUo0mEFyxa3S2PWPSTJHkoThCCchQLF+iVFGw2MJuTFpBpFgxgoA64/y7XIHY2hjgkKhWBIcK01T9TCqp6l2MDtU0QtIVuMb0cjNP0zoefews150+xVU7c5paCI2Tv3FzG+9Rh1C00kzzSKEzBx6t06dcC6gxQzFlmw4673HZ162njKZh65ZitJpV6w2IsbDsM3ff/Vk+85n7kNaTpdAPA53sU+JZXBuJw2BT0/p6NkGySa4Cmj0pB3Iz46rrnsvq4r1WuLLRaGm9Xur2QF2oQG2ikyRDK4RZgNIg6g1MdVqdUMZNXdcGIUWVMmRCI3THOtpJY0DNKqN9ocETvMd33qikfXUGW9aQ4cqdGwuqUgragyMgfYNgZjRyPCDNuJepgWMJK4bGoqgWKEUsMM/Q1kSWwYqU3prpkT7oKvJdMVAEwc89MvG4qIQkNJrpErRN1YpU2k0uyhAT/XJFP+loKrUYsYangr52XWqu+sK6H4/6CWfgUk6Z7Njoaan7YS6VDmDHxiYYgkajUzkUF1pco6hECqlSguw+cerr1M7X1zzS6ngH2X42xESfMqkWeqqy1gVV1o5pOXwgOEfTeDOUKdXYolLb7HcCPoRKDxppog7fOBOij9ek8U4304exGqmfcf0cUVwI+KaaHIz0+3zkueIMvAgNru2QdWMJI7dM694v62I/ozmSY0+JtQkqEXKhxFhRfaubSlZyLKRlJq4KKRpIWqJN9OKqmjEVO8/FCVGVJB6alhKEwyFzYXnA3mof2Zris2ksO9/RNFPTgnn7Pu2kY/vEjNl8RtO25jiLmbnIusm5cg2TEX0a6b5H6H4GGtVbfj1Zc+tiu16VdtRdPWZjkQLkqBweLnnkycd58uyjHGDshraP0AUDeleZ7flx2mZK5zxhAF8294tWAxO3rrg2dSoYnY1S7LtRwZhQv8tKTZdXT73gkFSv4QDoAKL4zkJFVbTqAI2tlGkJk45zFy+xuzjkaceP0Xitb1JB36MNy8jkAL463FWPHpi6fq3bnmJ07xyTTXSltuy13j66D1DPTc4Qk7LsC7/3/nv53MfvY4pN00QH9uI5Gr3AxC1xFdhXSn3fcXXXoy9KcttsXf90uPepMS5/2ONrutEZA7YKOgI6a0G5Qj0DBTSR3UB0keQL3XyO+oTLppMolZteSoaYKSuzD4SER2imcyZbWzRda8VpLuYAEZXcG0c9RSUdRmJcMugCL46uaQhOENcYZaRkBNMNWIMv5CEZkp9qKm9O5BKrE0ZY011GJCsnc3bLGs2WUSNosU6b0UBBTGxW1ZPBtwTX1qmSN4pKHsBnTvqW62joXeHQQV/MzWUYMtF7Yp+JIZObgmsFn+pn0MkGuXBN3VSKhbBGu+hFhdgPDDmbS0Yq9CWRXWGVEuQBrw6vnqGKTEMxFzowit9se5vSRzK2wZSczfWnUn5y5frYZmJmDVoza0qKJM1Gp1quODhc1cBQb0VoMQpbSoU+RSsaG0/bOna2pxyfz2mL4EpitTuQq6X16NYWvE15QhBCIybKFV+FgM6QXAWKVCqlNd4565qRkkuxIseb+5v3YlMjtNIhDCYUHyixRYInZ3sfoDZNRqXAQdPZ99k7e0AeIrmPhqY6yEM0LUbKVhQ5TxwScZUpxdMvjKI19IbalZpdkqsQl0botjvCdMreckkSJc2maNtx4cnzXF4tka5hOpkydYHOWcMTagSH955m4phuT9g6ts1kPjUuuvNAIgSxYMO6SYyZA2PBZNlw1ZGq1ATstWDdr3MDxumbYM2iq3RW7yrlTTEDCqs6GWLi0qXLnDl3jj4NiLNJlPM23fXqMHVXYKvdIkSPs9uHNnjTdaiCU1IR+z7eppDGGfemwUDNwttZ5ouMYEXO+MY2F6HBFbuWxInlTiQAM7YwGpen9QH1wqJEtm68ltPX7PDyrds4tTU1Wm4ZiwAr6lIynZr9VaFtgwE1I4pcK89xi1OwNRF771Hnqwo5Garnmyp2LmNRV4GHOsksWAbsYZ/5g08+wLvf9TEWK0WDJ6cVIe0yrL7CbNrTOPDSMAw9bdcYWFOnBb7SSrI6tG2ZX/V0Lg1bFniI7ay2FlmhIOPaL+Mmbf+XcmYVjcbazDp8hWQcFYktCe0LeZXRPiK9TUR8gLAzpZ21NKHFVzqTtCb0LkMyTUOC0itlqabxKUazc41Nb42uaGWAIafezF8EmFgyu/ZGB869vaaoQJJ1dk4pFZlPCdVsuV85V91lHs8WI+XFVruwno5Ka8W/XlZIgi+Bq9jidAyk7YFdFVYFYioMqdCEzKrv6VYrfHXcs0LEmmQd368W18YEkjUQBlCS5RINBfp+qIGF1dUvJUqxxncsYH1r95Z3SnCeZjJDQoPGgTxY0W7mQZsWVyVYkzMinqm+txp1K6XIcrFkNfTEmEm5HpzayOacGfKAOqN7TrqG2WTGrJvQhYYGo8poHNDe7hvf1Owk55DGESbOKNhOKuLd2D2V8nqyI87bfh8VX6dN4hTXGHBmtD3TpqAVnKy5bKb/aXBN3W/rNW66nTVmg6u5KnlYkfolOQ52PARDylPE3DPrupBdbXJ64gry4InZ9gBNxVwsU4YW/JbHz6fG1BgGsjega0iRZSwsSk8Rx0SnNE1LFxyTEGhDi8O0MT40tgdszZlOZ+biGqqIXnhqkyNVuC/G5qjJk7V/yNXOWjfX4fh7jjqNrlbdtQRfl/hjtw2kIXP+3FkeeeJRnlwtiQhtpV+KFJrg0GbC1G+x46dMillVe3X45CrT2Kaso753bK3qiaqNGmPfY5EZDugV7e1ado2tYy4XxBc0C9IDc4esioEdDTYpbRwFjx5mpjdfxalTx3muv5Gd0FSKpoE+1uBUAEVhDNodj4TqpvEZ72dhXMd1TYVkvRcUcir4XMwKW2RtQW5PkfVeUQqkBMte+fAHv8h7f+MPyKk3CjuZRbzIwp1hLgPiRy19qTWtVi21rFkuNpHdZn7NM9l3x/mjPr6mG531BUPd0GXT6dv+V1HhSj2IEfCObqsjKbjkaDDecckQ+4SLSlspAi5MzFWsNUMB43xXl5dSXV1yQmMiDwPKYKY0WegmU5puUlF7o0IZ7dqoKj40hpQPFTk7XJKGSCorzG4RMAb4mv6SSBQdKESUASGtcYNxARXMIhN1xJG/7NREddmM+dq2oQ0TonPMhiVPm57ixOkJDx5e4uGD8wySCL4xxKZkYokM2TGZ2HfAZXLuQVqKLxRv3HcTXXqURM7mDuOqm0jWwnK15BTHyKvewtpSNXEtmZgyAmxtbxNy5WBPrYh2uLqPOobFElfzh1JOps1QxyimLEo1IahhoM6Q/TT0DP2qWlIbCghWoA4lE1WJqYAajSQ20J60YrzJmbAMlMPeJmh5sGaubjJFlEGx363CU7PsrUVthlB1JZVGb5uhU0qCEKy5dMEW8TCG1Um1C28qXa1d1OKhXksF00ql+vWNjwGlkBaVg11yFfSaaxfOJjm5WpUOq8IwFJv85GJBXrG6TjkTXodZQ3usY3Jym8nJHVZpIJ4p5hQ42UbFs79YIE6YtxOmzYSJBCbB0XhZN3ghOKbTlul0wnQ+JTTOpmR2URlfvTY2wmbaYhu8zfZNwF1NKKp5iFCF6I56/RlaOrqxeeeM0qwVGleDMTXZIt73kbPnLnCwXKDOzCcEX5tWMcqSOI5N5lytc3YuF6aD0LlQUalqdlDs9UuxplmLYBypWqRgbod1PsE6fK86AYozzrdiTbxt4tVWFpt+Ojwl2TqmwGEZeMZzb+fq0yc5dd2xuoG6zYRDjU1qwxujYjlxDP1gG5k4Ukq1UNU1Sr9GP0c3qeo8mCvVxmUb4trU6Qh9oe51BWvohwEee+yAX/2Vu1n2BXWOYdXTtT1DepT5ZIEXhTq99MEmnylvKJ0x5YpgdjA5xeBPcXhYCGPtBrY2a224fKWy1c9U1JoZVSWWTHFi4ucslWeP3Sepal1WBjIx81aATgO+a3ASLJBTnVFH3Mhfh3yYYSgVObe8Gk+Ddw2+9aZLaUfzFhv7qjqbkuVi4u79JbmPdm9SxeRJkN7OZnFKcdVkNg0V3LJzNc43HbYPUCcqZq9cGG2G6UdgsO5xNGyxzU2zG/EnBtzBIY8tDunJpqlphCRCipEyWjC7QCUTM3rVrbVQa+pjvcdKvX5FSX0krpI1ctnc8EpRYoprepXDM912iG/sM3uPNC2hbSF1+LYj9T0lDqzzrgpQtXw6qufZIP1av3vqV8TVkqEvFG1sXyqRTCY7oY8LYsm40NEOLRnBz6e089am9FHAFzPGif3akUxVcKtAOgzEkoCEDw2uCWgSiObESWNGN1IUiYWmmCmJBMtOES9rVoBrfZ0gmU7F+zrBqRbYciRGwKhOzo6DqDWiJZHjUBtJEGmqnqdATJUNLKQCKWZSn0nLSFoZkJFzX3sApTTAzNOdmjO9+iR+NqUfelaXLpMIaNOS+kR/GEmux/eJySTSNS2tQKfgc8ZRCK1j0gnTqZlShCYQgl+D1htr+nEuMF7hbkMBr+jveqJT7Pobr/n1uORIt1ExkLV5gTXAFhqbc2YYEucvXODSweVqSx9wjZJDRiwcB9wWW82Uk27KPAVaHI06fKLWElRQiiumEfaw8yuNbNzCQp2TjKzMxtBPCUArxpTpFV1Cmah91oVUfZy5Photf+Dm59/G6dPHefWNxywfagQbsJpoYxMtXKHBKWNrM3Yzm65mXFdH57Tx9UbdZc5q7nXjtj3Sltf3Xo0TiPCVRy7ws7/8cVaLFTPLEGGIByzSGaZhQSDhGmEUWipl/RqKI1eTHtIUP7kO6Y5z8ZA/8uNru9GRsRM1FAU1FPJoKr1gm3t2kItDXWsXe7CLoZRCcI0VOOIobcE3gm+MQiY+8Fce/BkOywDAde1x/vnT/iRFM0Pfk4eBuFiiKSIqtmm7jlga8iC0E2e6D9cQh2xohXc2etaI5EhaLoh5aTk+DAgmpnbOkXLiZ8pn+SCPrvvtH+TlXONmhKbDbFeTpY+L4KXF2GKlIs2JFIvlknSOGJXsneWDAF5brjp2LXvDAfsHK/pUSA58Lqxios2FJg602dHkES3c8DyTFmJMuBzwYou401GUaohcUIfkTOMcwQltE0xQXAqLxZLYR3I0K+zJdEJu7JjFIYOLNM4TurkhPtmsU0vMeG+0pxSLNZSazKNeMVRAbEP34khF+PTlPR6twYgKfN211zOptAlahRyNAuyFlRMWTphNOrz3hEmHny4pBwc0vmM6n9OKx6lx8vMyElcDaZXIfR7ZKkZbEiGWZMVXsfXrpx5/AIBGHH/5hmdanekdTfAsk43AvfP4BpyrLldSGwADuSqVzgpfTRbyZUhnReC1euKXjISqP3OF0EIcBnJypAgxZs4NS95+/tH1gnfXzhYvO3USN5kwPX2MyekdwrEdkjgOdyMLAW0m+HbC8nDBoh9ompZ5G5gGTycNnTPqn6tTr0k3YTqb0E5ao4fUYkacaah2Dxf8xG99tO5RwnOedh1/6pUvqlOTijS5ao6AkQRyMRcuc+OrxgVFGbNW1GUryFK9JlQ2wYBFiTFzeLDgwu4uUY2CZhO2agwgphlqaDg9OcXxA8ex3tFmgZIoAoER9drYjYseLfqoNrcYpWeNKBo105B/h3hzTMObw6HqmPkRIA5WuNZythSHa4Rycso1z386YdISahGcj6BwRSHFwuhKaRlcuW5WCVJa0z9HZC+YA0OlDzpSsSYrl2L8fg1IpbOOVsPU9i2lSqLH06fMhcuJt/3Se9jbz0SFUiJtGEjLx2nlEO/UDDNKJjgTtw/J7LRTSeuipdAx5Cmnr30OZ3cTKWZC8dYAVZDLmuI1drp5VGQyY8ORXKmfpZpFqICvGrLSWHMpooacSgWpnEOKIcqi1uDkIRGXA+mgJ68GW3+glv8JRwM60o3MSVBlRKlrgePM9TAve2K/Imu/Xp/W+1dtW01ToGTJFFJdXxujskTLwxJ8LZilUqGrTkUBXC2+E3TOUOLL4JmwNT9Op4f0i32GIVOcwydlNZjxyFAKUU1wLVihlIZMak3Lk3Nt4I9Qrcz1ypzMQhBCLmutyqi/oBRivyIuV8R+oAkdzWRCaLNZmGfb38TbpBzfIKHUKVx1CcwVaBgLsq8uEsRcOYMqLhbcoDBt0cahxCpqdrjQobG3IxtaDkWZBpjNGtPFpIAkj7SK5oZmOqVpOkLTIkOmHCwpOZL7FflgQe4DZeWh2u4zqRrdAjIUJAbojNyuzkMTcNW0gWIOn05MG+idN/pudbkxsobVEk4cJQploJoKVERcFe0toFNRs1Zu7H5AbF3MxZw708qmWVmFLKZNLoCbK/7EhO7UDrPTVxHmW0ZH3Y8ciBrwgbIshcNcyAvHVtswnW7Riqd1QltjKYILtE3DbD6hnc1tml/1UIyrovNVjiCMer+1IH+8b8aJsdYwUI5MIwQYG/06SRmNGtaMVkPFKSnbd4/K5Uv7nN89S1z1dDLHdQ2+UXxI1XbcM1u1bEvLMVrmvafrBdePd6saRUPrRj0KvPTI56gTzzJKQ12FiEbAPthzpIJ5tl8omDu7MRnq+jGSH1PJDFPhmhfcTNtafhaNMlQN96iRzFFJ0abOI6XeaLXlCF1trKetkRztu6VOUnT8naoBTsmy1NZG2Xb7r+UVucBqUM5fWvHTP/NhLuwd0jWRgxLJZcDJRabtIa1f4HOl8taAZ5vo1EYNG74mJiR3mmMnrmYxBJar+NU3+//Px9d0o6Mqax7m6CDBUWG3bmxPi5jYLInY5uOsQBXf4D24JtBseeM1+zpSrsL+B4bz7OcVAM/oriENkbhYsdrfI68OcCXTeY9U27tYMpJhq9vB0yHqiX1BakOVc2G115PiijQsSWlBYYkfi1jf0msmp0NUC2e4zFfYBeBG2QaBEgLSTnEoMZm1degCbdcQe9NQhCbQ+sbGf22DekcZesK0ofhA1kwnO+S0z5ndJ7mkBwwuoXhiyvSDY1glknPkptBX4XIJ0EuicSscmXY2IwdzWwrBo+pNXD4kprMJ01lHvzKetBIQ6WhaQbOwzEtI1eIbZ4VU9qPhlOl4zAoH6oYk4nHNxlXHZVm7gTlXIOVKTbLnHOTMT3/hi0/ZAz9/6SKvOH2t3VgUpOlI4qAxG7lIJnnIXaCdBtwsoJNq1Tht6ebbtNOOIILPmbLoSYeR/vIh/d6KfhGJfbLFologC0pKhSf7FQq04ogx4sQjyUbCFFs8EhmfBO+qEQN1OlkBG1cXU1W73mFDlzOHOiFlc6qiNgKZTJFEcdWXvvG4bUFy4MwTq/WxubnZYnLtDt2JEzQndmA6ITctOSYOFgOHAyxXK8oic+nceRb9wJbzNC4wcY4WrBHEGs2ua5luTZnMpky2Olzb4IPlO6HwC3d/io/e9/AVY/L9Zc8LbrmB5998/Tq0MqW0RqlysXwhRepmfgTVx6NkEF9tcUeHOYe4QhwyQ1KWq8iFi5e5dHBgoaLOm/2nq6GxOJx6gnZslQl+acfNO6ERbxq+InWKarSDsSlzbsx6scJv3KDFWRNGdpQqKvfBW9YKAYJRLXIqeFd1cc1oahBsgqmW2LJ1+3Ucv/06lrFnyJFUEt47umATiL5P9H0y2mcBMBQu50zjQ7Xfrdbwavq62pKZq04ej6dND0ouFCnkITO4TGj9Whi+Tj2PZiN6aS/yy2/7Xb705SdJ3rRlopFheAhXziJeidE0QFK1HGQIriHlSPANSZOZnUnD/NQz2L2s5B6CtMaGL+N2KCP4a/o/xmlTLTPqxjsoZhfdeNNWFdZDPnE2aTeKEUiowb9V11QvNkrM5JQZ9nuGSweornAUs6ytN2VM1nypEzQEig9VAGwW16CUXskpElcrYlqh9FQSHmMrX+e/9rNQKKGiu7EQxHLcZCimDytqyH/jay1r2g/XBXNp6ytlzns42UBTC5lFA+LZe+I8F/MhQ3BosnftXaHvC6krxGSukqImRu77gUnXEJtIEz2eBgFzsKs6Ox8CzaQzc5o8uvYFgve0IRDVsapshpKyia2zTcXUBQpK7AX1Vuy7cY93tg8YpVWri2J13DqyhohUymzbMJ1tUbLHSSJPOkrjyOrJMRmrwwdyaGwC6jxD27AMwvakRScTvGZcaaE1qnnY2mG6vUM7mVg+U4yUHIl7+8S9BcPBgrRfSI2ixahGzmPGJS7hJt1aM1GKUAYDJ/3UQ6x6h6L2vs4keVoLfTvEpU5pHNYfV8vlZMViyYlS88yKWEOfNaNdBUy8QhMQX2DmcFtz1AVSTNCDqKM92dGdPk67s4ObTCjBE3PhUlxxMUYW0XRPw/KA1cUD2kGYnzjBxHe0KI1Ag9p62XlmszmT7S3CrCG0YRMEamerapmo97Os/2kDiLL+qzHMctRXlboPjJMdexW31qpZczP+ewVpUyKlzDIWzl6+yO7qIoUZSEeQwKQRvC8kpxT1NK5hIp6wEtwC3MKZRfl4nwatAaGw1lKMzIQKfI0TZq2NnDpbk0VGcEJqk+dwLZSmmIvqfjUWUaMz45TilJgyJ551A6fuuoGshYPliqwZ7wJhNHnKxSiK1VBI7C3rMaqukrppIHVTRq+bjfWfkc6GIEMGEUIFV2xfVnNYy8qQ4PLlFT/7X+7mkQefYNpC8IrTAfwBngOCrmhkyciGyWzcFXWkwKH04thvjrN96lr6PCcdNrD8owfpfE03OjCOyEa42y66kfu+DvrzYwcaoVXUg1YHk2EY6KNpS2wsX7UUInRdu6aajY+/duJN5EWkv7Qg9UuaoLRNR+NsrJ8GQ0lDO8FVWkjSTOyTaWNIQNXiaE/WHiHbVuYshG9IS7JU95fieYPcyE1lC0R4nj/N1WXCJARCMf2RWa5PaEKHlELSiG89zWRqBXbOrIaIBE87nyNtW6dfwmrZs7/aM+qD7SLr7JSSzUIyth0xOUQKpr9Xio+UYhlCZikrVTOTcUHQIja1Ch68NY/BeUQ3rnZd27Izn3MQI5lkuQo5k4bBwv0QJBlabNV7oUSAgDjjgQkFF8DlQlKjRIzjWB+Ezrc0zXB07+Oa+Yw7Tpzgju1jlAS+KKuRMtQ0aBeQ1jEUYZWVTjxN09JULY2uelLTUmYzmE2t4xDw8wG2V7idjuagJ+wtObh4QBwi8+NzppMJHiFH5bu2MrEfjMIwbwEoqZBSrtdzqc5qGc0yOsUa/SlZknHxbn0eRyOjEjMoZE3VNjgbxaK61xWKneeAJajPGtpjE6ZZ4fP2GvOu5Y5bbsSfPkXZmpMmE7y3WOdhiOzt91y4eMCl/UMzwciZgNA1gVnT0dVJF2pobtc5JrOWyXzCdHtOmAVca6NoV9bT6iuanLe++C7uuP5qnnvTtYa6V5dDxBbTXCyvpbi6wdXcF1VXTUUw7/hSSKnStLB1IdWFP6bCwdDz5MXz9Dmj3hHa1uxNgwWulaR4dTQJymKJhLnpJSIEPAyFMDogjbQRqY5QtYkxJG+cOhk9EjXETDE7XXXWZBUnSLAGKJfRUt1csxQxc4xsNMe+g5PPeRqzk9scrJZcXu6TSmY+neFmAdGxOPWVrWeEo4yZLFQOI87ZPakJVKyYqMwHu29EqtlCnYCUbFPkAcR15gpYKRG5FFIRlkn5+Me/yCf+4EuotBVFjHgOCX6frZ0J+5cvWdZRpQZqpWvFGnA4xERxDum2mUxuoMg2B/sruumMPPQoFkrpagEjY/dfdGP7K2oGICgabfqsU6OPqNipSNV2yuyCK81QpNrgK8GJ2Wl7ozvmWIg5MRz2ZFb4YPRIL4o0VZC2b1ZKOVh+W1oW0hDN4r9YoqDGTC4DmVgnQIVQ1ci23Zum09Xj4nxBG4crVji3XUcYbMN3OVvzNgkQLE9MvFrR7K2JziVTUqE5NcHtBBPq79m79wdLepfJ84CLWl1FldgnVqueftoQJOJbh3d23IuDHCMpC0VbxhSTItWu29u1HNoOFxqQDOrN3as4xDU0rWM6nZGXS7xA02DU7WgTISEgLoDUJvHoQiGV1ipVN1ANHLSMe4BNyYNAO+3wTUc3XbLYXxCTOXjGUuiLELOC2pHOwaNdh2s9UesegMO3LUhjt2+MpMZRuga3PTEzgpIhRtpZS5pNGA474k7m8GCPmAYmkx3adkrTtUhJuGUk7i/ISUnZm4FJiqYVk7pOJ8txcg5cEav1kzUErgIrRJtMaFuMVglQgRVLua8EQy8Ub2ZLGkCCx3WC324IOx1+fpwsjtz3SJ6gOPz2BLa2yG1HMeEgqxzZWw5c3F+xe6FneXBI0MtMY2G2s8N0MqHDE8RgE+eEpvV0s47J1pRuq6OZNVYb1ImH6jh4kTXHTOtSOa6tJpovNn12tl9mtby+IuM1Yf8zFvP22qVStwwQKUo1XjLnzb3FkscuPc7iEGi3kBBoJ0LbCMELXiHjaI+15rC2BHpZ66dcLmswZZymkVyd8BjgPl6rGuryb+ik2UhHO6fqHXijxhZs+pZLoqwSLtZzmMX6qqq7yUU5ftf1TE5uc7g6ZG+1oE+J2WTK1syayFyNRerMBj2y0ZoO1oRDowlLbWPWg6j108c9oY6lSrTJr/qqqVrT1QoxQx+Fj//Bl7nnnq9Q/XXwpdCUHpE9iuttT1RXzUSkTv0Z0+sBSCh7XYfOroJmi7w0+uKxNnKWP9rja7rRMXpW5aPXMfjablLGSaedqVyy2UvWI64+49pCI45+kRiGgZwN0RytHCfT1lxwjpTJ/+PjP4tXG/eelik/3L0JF1rz6ifTCzBpSQIHh5dpnCAeyxjJA8UlttoJTgd67fm5/EX+gLOAjbR3aPkReQWzdsrEBxTPi3LgRVxvo+SseNciobEbJ4M2np/v7+EDhw+DwHf4Z/L6eAsiStN6DsvA58t5fnrvE8iBff+3bj2LV05vwJXETttylZtwpix5YnXA+bREFoIX05a84uYbaVohhIk5rmjhNz55HxcXK5xztUEUXn3X7XzDi+4iuM34E1xFyRt82xEVVsnCPz/+xfv4nU/da0WTKt/6gmfxnO3tKrx09NFCXL1mLl465F/+2u+AwtU7W/ztt76BPsM/ecd7OFxZIVtUed71V/OmO2/B1TFrUuFtn/3C+vzNmoZvveOZnGg6Skx84cIFPvTEE7YQVo75C2+9nemkY7WE/f2ISOb3PvlZHnzsMRupFvtud9x2I9/9ja+lbVuEQlT48d98H+d39+ymz+Y29KLrT/HGO6+h2d5h0rYMq4E33bhNWvToYabfX5H7yHI18PDly/z6448yHr6XX3U1Lz55ilB1FlqEVUVbVS2P5mMH5/j4wQUAXtCd4FVbV5swnkwvmTNp4NcuP7a5cQS+4eYbefqJLboT20xOHafs7q3/etoErjt9ioVruLy34Fd+/XcZsfFSCrfOt3AlkZJiZhfCsabheBfoBHzJBDFa2ZcX+3zs0QtGg/KOt774OTzntuvoqpvZaojc88gZPvPIE+v3/+YXPotvfvFdbE1nVetQi8e62ZVCFSkWJEjNrvEEVxHNSktL1dI9Zyq11ZluJJqn/2pInLu4y+7+PlkceKNUuqp3A7Hloga1qSs4F5BDC5Y1XECoUfI4bzo68IgPjA5Z9v9lQwUQLEPJ2fpkGV7UTdLZwl8Sy+UKpwUphsSFxlz6CKABVlueO17/YjRkXDJXvf3DJSnBtJ0jquQ61bYCMJk1fi7rZnikNY2UBdHRLKNqEccMJ4x+J2DC55zJg5J8RfMqOJKTkjXw0Y/cwzt//UMsoiINpDLgOWDoH2PeRWKf6dpAHAabfFXKpTiz5M7FrFWK84g/SXfs6Vzah2Y2IQ2RVgpZQJ1U0a01vNTTYRonAwa0TtlKMmofLchCDLb0hnSXVChjbki9v70TmrmZk7h6bXlkLTq2PabBNWqgztJQcGkwQC1DWQykZQW3qiuW3YKCmd1UpBbD46vHn9mZ09nExjtYFTSqWUWjiPO07YTQGRU7N5mcBtJhrOdLkVxo+gbpPKUTfBtgiv2zhg6TI4FM62BHJ2y5JWVSGKJdd0phWEb6aaB1jhwCriqdzdxmDaczMkMpY6M2mgLVwtx5fDBb8lFs7rzQTSek2ZSchrUeBdmg8AZ2q0VIUM+bG3VYtu6bHX1ipOrZ2xqY4F2gQWmCUaedUPWYStEJq1ZZDQMuGeV6cJ7iGxTLEjvcP7Tp2VagawN50kFoCdIgTYc0DQSHuAm4ARcFQsZvTUnNQOkUypJ2us382AlC15lByirRLHri/gH93gJWER0KmhPihLDVWZZKEiQxCjGRIhYXMFREW2xiY1RLmxjqIOZmNzMabPFiEsVgDbCEjLRK2JoyObVDe2wH105JRVhd3me5l236FjpwLSoBJ95ozufPc2F3l9XBEukHOl0xCZHtece8C7QeApmAI+BpQrCmvKnOdK251ImvAMl6Eu9Nv+QNmBv34yKjA6VuJiI6OoCCZeOEdZW2tiWvBX7OZVPc1z7BwC4zXbqwe5Hzl3YZfGd27wG7h70BH76AJKFx0DQOn7x9t87jeruXZZ1raMD7BhrXSkeu90Yj60m5xgKtX8cmUNT0LvU3c1SGVYLDXF07TfzvuvH1Cq5rueVbXlRNEDKHiwW7B0t2tgqTdg5UB9BCNRYYgYIjzQ7jwEAZA6NT0aojPjIVl3HWXKpG3Ug2koRQXWJTtBxGLY7f/8i9/PzPf5TFqsf7gNOIlD1cOY82C3A1egWTG5i2zH53PXlTRxLPJFzDqfm1hDK3tatLNLnnj/r4mm50RDYnzegGUhcD472uF8lcKWUUijOET0K9cAQmviFF6Bcrct8bWuw8SuSfPPJrHOQNpeeBeG797/cr/KPl7/B3Zq/jJIEL7pAfjb/Hpw6fBOCHpq/lm7afxW/2X+YfX/4d+6UCf9+/ilbgh9MH67Z35ePb9Z38XX0N39LcxfvS/fxwv7HQ+4Hwdbw23Ma37f3MFb+zlpMp/IvyUZ4zuYHb3HEe0z1+YP/XeTzvXTHV+LGLd/MTEvjhnVcxz8o5lnzg4NGnfp6U+K0v3c9zrr2KF996A0kdH7nvEb745PmnfO6Hzl5Ei/KWF921DoSzJGmjCp7b3+ff/M7dRz60XvGZfvIDf8Bfm3TcecNp7j9/mf/9ne+nj6l+P9aL1TUntvkPH/h9fvOTn2dM7x0fD1+8zG/c82X+1295I5957Aw//4l7rpgULGLkpz/xKb7zzjuRXHjnQw8+5Xt8+L4v8qpn34VH2Nvd51NfvJ97vvLU5z158TI+tHz3W15HHDL/4R2/zSe//PBTnvfrX1pw7MZreMN116Jtw4/+wrt45OxFAH74u97CdcdP8dAjT/JTn76X88vlFcfkHY8/zK8/+Sh/45Uv4aatHfrDzI9+8P0k3Zypo89/PC4orfC6G2/AtY7/9OV7ue/yZa48SvAz993PX3raSZ79tNNo2/LjP/er678rCmf2Frzng5/gyd1LfNUh5smLu0xD4PlXXYd3sOOUk96xJUJXCq54LqQVb3viUZblyvHyT/3OR9j+6ITvf+trufGq4/zI236Li/uLKz7fb3zyC3zoyw/zr//Sn6TOaK0wTzYqj1hTmtTQKHFSc41sirSmCFX9zogYjoLtnDKrIbG3XHJ+9xIHfU9xzrQUPqynkKYNMbrgNEw4Ho7T7QWmWfDRNgWnNZTO2T3oKo9cNNeIH7PLcnVSgoF8eK0IX93kSqRurIo4K1bWTkGihGpqktRyqha+5+rXvoiTT78OrUmTl/YP+MJXHuP4iVOcPnU9JWYLfB0s58WOkaG/3ofq+2BBoUb91HrPWmCmQF1TRwdAKxAFbKqAkoaIiuNwuUSLI2fh/vse45ff/h4O+gZ8oJBxekhcPEjn9iErQz8gAk0w1DHmiPeBIWbEm31FLg7cHD+7kVWa4D3EodA5RQ8exVWehW2S43Y8AlP2v+M8fmxmso1Fjd7irWh2qGn0RFGn6CqSlokYIRFIydO0gSY0jFu96TfFClGsaJPWGbXLKTSKRqxlaQUXlBId2ms1JBEKwc6dKFqtvqmos+BwTYOftrjWHN5wNfpgldEiBGloZh1ubq5lcehxvYEmgtJKQ/BmQa4Ta6gtFd5D8WjrcacLcdEyvSwcTw3HOsdyOtidkkc3skLfB5ogTLuWVgKjjVNJ1fUqrt0pUDcCjrJuUkITCFFBs4n5S6b63eGc0k0bcrQGc7zmavdXJ6WM3aw1SSNlUahGE57s4vppMJotVJpb2IARTlrLBUoWiBqaBt91yGAOdhQhYTTfPET6wxWH0tC2HaHpyGLIvgudNTquXZsOFQrDoAwpEL2gHTTNMXy7TTs/ju86M8KoF6VPSlgdx13aRy5dJvR9Nd5oCTtza+ayGkV2WYM+o5KXZiDAWq+YIEAzNWfOEsv6+IXOo97j2sYKZB3AO3zb4acTmq2ZTauwQErpM/lwRREhx0wzpPW0ol8tuHTxIsPhkrBYMlku8CGz3R1jO0yYD4EO8K2F/I55gX7iCfNAmDqaarRABZQ3Azq1rECp96erU5E6nh0BrKxjHoxQjjqyrTUlULJR2XOl09Y3sAYpZeIwMAyRS3tLHj7zCHurjJtt0wRwU29T3DrB8GLA1sy3bPmGzjka7/BqjY2IBeOKYNf+SIddT5dGN0LWcQLiqdTEusbr+L0rSIN937QywMGJTRylA2mFIkq/GDjx9bdx6hk3kjThvOPwcMH9Dz3ONVed5toTVxvFO7O2ltZSNse6Dm0Uc6RMqYaGa1lT4dcxDyK2NjrTCtlQJ6PR9uecjQaeU0bVc++9T/JvfuqDLGVB0wqtJlpd4uNF0AOUiLqIimUeWgGQDNxSX1kt5irnwjGuPX4jQ5wxZIcjc5iXXDw44I/6+JpudFTHjXic3FAXwjFx2KgizmPoZilktZGwb815K0eDx0PwhNASV8KwGog5E+NA/Kr01WMy5dnNdXxoMDH5R+JD3FPO8Dp/Mx/uH+UTwwaZ7toZDVM01k0GuDNcwwu2nsFf2X3buqnYkpZXN7fxrsEmDwXlffkrvI5nge/Wv/v0cBXPm91EYEJZfnXpeuS4AL9WvsR3lI5/dPheHssbtP67Zs/n7YtPo8BKE794+Hn+9vxFfHT/zPrzCHCimXAxbhq8J/cPuXy44p4z5/nyGZseHJ9Pefkzbub373uY3QMT+f/C3Z/gzS+405xUMFpM5x2dVw7KEWSlPl75zFv52H0PVTc05W2//xn+wbe/gV/52GdZDn+42OxbX/I8/qcjhflXP4rC7z3wEMen06cU6ePx+dy5s3xl99If+vtDSnzpoYd4/k03ct+Fi3zxMTunTfC84rl3cv+jT/D4OTsG7/vIJ/m6lzyfX/+dD/GJe+8H4JqTx3jJM2/h/Z/+AgdLQx3+692f5vUvfyG0EyPc1Q/mj025VJT/cu8XOLdcrj/D6154J7/3qc+jCrEUfuWBB/lbb30TbhUpH+IP/V7j4z27j/Gmr38+D+9e5kLa0PZe9exn8NHP31+zkJRf/ex93Pmi51oRePT1RHjgyQs8cXFzfG695moePneeXBfKIWcO+kNun0854RzTIjQKTRCejD2/efaJK5qc19x6PR/4yuMosLdY8Vuf+hJ//o2vGM3ynnJ+imrVFtUNsSiCN5e+bHoLxegPCmQx2oZm0+0M1VFNSbXJsElGzEomM6TIxUt7XLi0R18yMgk0nceFYJsoEJxCViau47jfYnagTFfQFEfQguSynvyAofkjM81Ys+YFWlQgeLRUnVANsXWj4UkVUotXVHI9JnWTL8mooMl2RRGHBsfyuOO13/xaeh0IRWi8MA+e1d4eJ2+83T6LmpZkHUqqpmXwTUMIgX7ojZraJ2Ks4u+S8SFYpExwhMaEvVJM5yjVPCDGBC5QMNrPZz71Ra665gb29la847++j9XgawaUoKkn92ch7UKTsUxXrehqQTXjvDNzhFrXxAGK65gfu4XUnuBg/5BuukXQiIt7SD5HrvpLAbP7Z9S2jFM01tMe1IwShpTqxMYaFfPCMz2m88UK2MbhZoGcEkXNjbChGmJoqRQws3gmVIqR89DVa1UFglEeXfD4qcMFhcGKDekN4tWgMLFJoU1HimkSS6lTD49zwZw/OwdDQQNkyWhUnHqI5u4nrce7FqaCy8EoKY29PxNDWxkS0jmaEOzabBxN51HJLPb32S4HWAxrRMSsXbNTsnPVvLowlEhTHJiDOnkwY4jkezQ0FSCs2gOxiY334IMZheQ40C8OGGYtjRMrBqtLlDgZbxzL3ilG5RU/Cgts2jU2toK9fsEh2Sam6z+jU6fzZmQgo+Og4sMEFMqQyX0hDIrrq6auDIzBiUkT4m2ykWMy3WrVEXWhQZuGLOZcJsU0oUU8CWdOdU6Zz2ZsHb+KWDI+UW2hPeptyuxaO3fBBRoa8hBxXUDaFunCWmdGNpdSSqH0kXj5AL20tGmhFPBCs93RnTiGM+9eEI/rAq6rodMSzLlLo1G9xCNNQL2n1KJcBVw7oUggFWW1iOjqMqBITgzLQ9LeAe2hEmIDskVTlDkNc9/SJcz0obfrz0+aWlspk87TTSxTbTRcKVos9b6ODOw+rIHuPqzZHWhtdDBdTiZbmIY464Xr53dGdaBoIVVd3rqJKGVtzlM005fEk5cucOZSD26HxoV1jpETo6yZ+aUSimPuAtvaMimernG2PfXW6EgcG2xYj41qwyOM+hxgqHuFt4alquwrK6BOthyWkSOKBq1XPUjxSGONnUbQnZa7/oc3E8tgBgZOaRtluThg1txQ9yNdu71StN47o5rLsgqHmCz8NWWbxhajNvu65o3W+E4gSar1QjH3uBqWJrHw4JlLIIULZ3r+/b/5MBdXK/zVDrQwjT1dvEyT91HtEYn2JXy2+AoAKZUcEWx9REjScuzk9ZTJDuf3oCuJ1WKJpgVtWrKpUP/bj6/pRgfsAjdksk4HBFvUNB8ZYdpCGrOhTmVweG1AknmVVwqcukDbOMLU8l8WBxGOIOeteH701HdydZ5xWH6DT6dHAczr3DUE366f6xG8BkQDQ9m8xtPD1dwWrmcsjgB+ZPYN3MEpVmXgI8kmAnfJdcxlisXg2uOWcIq7pjfy/RffdsUxeGV7K3956zX84KV38ESxpuZd8cu8cnY7X8w2gXIIf3r6Yv7i1iu4KRzn/733fvucLnCs2yYcbN7n+skOnQ9ElIPYIwI7XYuWwv1nL6yft9V1vPzpt/KsG67lJ9/zQXIp/PdvfFk1JBBCG5jOO6aLloPYszzcjBoFeMUzb+WPv+qFPPdp1/CTv/2R9d+NuQFHHzeeOsbf+ObXQ3H85G9/cP3zq7bn/O23vo40RM5e3ufH3muv8/sPPs7f+cbXcN3p4/zEb3+Uw96apv/xTV/Hwxcv8yuf+Nz6Nd580008Y+ckX7y4y/sef4gCnNvf58KlPR45u5lcBR948fOexbPvvI1f/I3fZf9gwWtf/gLabsIn7vnS+nknt7d42TNv4xUveD4/+u9/gZQS3/XaV9CXwHs+9GmevHBp/VyddDx58TJfObdrx0WE17/kOXzH138dt958Ez/zq+8hl8LD5y/ywQcf4RV3POOK43L9zhbfdNetNFszfvJ9v0+uRZwe3+ahx85w0EfaJvDSZ9/Bt77mJdx07Sl+fjzW4si05Biv6Da+/gUv4Mnd3fV/P+3kSZ5/4w3ceGyHD33ZmrmZ89zetlyF0GXoxDRuUoSz/ZKLaajXHXzj02/kzc+/jZMn5vzaJ++jqPLZhx7nsw89zve95dV8/P5HeNcnTSD03Juv5ztf9QK8C6YzCN5G5Gooej8khuxqto/H52pd7SqiJoYQGqtG1lSXUoNuSy4MKXLYr3jiwgX2ht5iSpxRLMuaKiNoKTQS6PDMBmFWKhXDB3xK5p5UUTFZhyW6qok2m2pztgFNVriOkwapQbVakTij4iWcmIlCrvxrp65qWIx64ibC5dDzrG95I3L1jEImq9mZ33D6OF/3gmdzzU23GNd/NBlI9t19pWKUDMuhZxh6CwXMZmChuaJ+rpDFSLylJlOPG10GUskVzTdtS9GEpsL99z3J73/4czz6yC59KfimIaclaXgCHR6hcSubsvuGdbBwAcFXGqTRVvphQPw27bEbYesm9i8kQujQmHBxHylPMJ/C3kE9llXTNmoy11wLqM1uRWdFGcjEUihaz7mOdGVFiwdXzKAjOFKwYthlxRcsvmNEBaIaBcx5XCpIsuaCBCRF5nWSTcCL6WpIoMlobm4SzEK2tbDbMiSIZtVvND4gm23wSIWUzm5SCYW8NEtwRZBJ/R7Z4X1j+iwvSINphjykPqFLo0fT1ua6GAAYGsfOZMbpOOPqfeVsyAzOkyoNLGVlGAZi25JTIXnbY0chuIUCVm1l20GNObBpjdGWuq6lWWSWhwuGSSAfN03NiCyHJkBzJD+lUJFyV5ska2OF0RwDu69KzdvIaQ2iyZpuI3WiY69l4Ys1k8a5agdeiIuetqyYaGIqsE9hPw0sSqbgaYonZMhDJk2KNY9NA40nYy6BqVjT1zQN2k0py4SUzNOe+WzaY1s8eO897F/YpZ1vMT02pQkOCXbNSmjQ3NB3meQCzbRlsjWzBncMl9Ri9/SQkJjJ3qNZKSxtzWsb9Ng2ZT5HnU1JXdMgk7aaIFjoJSmTY1+PmzWWhaqvyEZzSsUmJUVtWpdjIg8rtF9RhoGwjMwGxfkG1zqaRum8o42ZoM6MiBCcBBrf0AUhuEQ3scbaVQqaSJ3gVfrjSE90fizDTbuRxZCjUpSohaTKUCzegGJrf6h7zQiKlQwlV7oWatSvUm3ccybmzKXFksd3LzBIwbUZCYYtNSp4lfp6FtretS3bPjAvjm4BocccUdXh1K0BF8bPQEW7qn7ROjGtZhKyBlrGKdNIAdVskyonoJLs542VgSLABLJT+pK59btfS3v1trV8KjTOc82J47z8OXdy7ekbTU6RCilWO3etbpLY/pirGcNoInO0Btiw26p7o4xfQ+rf6wa0KxmRTL845ImLC971c5/mzJMXcVfVHK+4pBl2CeksmpdAQmJCGq2GDcFIiKVOd7BjFKXFTa6ha6+iHxomGXzqSeWA7XaPtrvMBsL/bz++phsdLTbCc1V4h6uC2/EEFaqTmSNpYamZRRw4qaObUsAhZM1GF3GCSkG8o+0adt1FDs5tesZ/cM23cZe/ltxHtl135JMIy1x4MF1e/+SbJnfxxskzeUL3+eer3908s3rBH0Wx/87hOxHgT7Uv4F80b+G5ci3OdeRYuL+cO/Iuhko9mC+uf7YjE/7l8T+BUzVKQX3c0VzN/WXzvGe607xEnsZn+ycZjhDUVEFW/ojbCTy2sstnq+24YXubq+cTdiYNOWWOTydcXNgxefTiJf7x29+Fc8JfeNMruOHUcW44dXztsCgqtG3HpJ3QsuLJS5vL8oZTJ/izb3g5jYfrTu2sf/74pX3e8cnP1yBDe9xy9Un+8Z98C7Omw7nAk7ub43zHtVdx26nj5JSZeH/FOTm2PeHtn7x33eQA3HztVRymK+lUKRuX9+btHW7fOcGX93aJudBkuG57h/svWnO37Hv+1X96OwJ85zd9PdecOM41x4+z2l9w+vgO5+r3+/xDj/EjP/MOZtMp/+Sv/3Ue+8znCF3giUfO8tgT54nJpoRXnzqJyoQf+4WfX3+W2264lm9742uZbm/zule9lPP7h7zzt++mj4nLq4EHL+6OLT3eCd/79a8wd73tbUQ+xghfyXyb5z/7Dq6/4QZcaPDe8eNvfzcPPXFm/V45F3Z3F5y9cLGi/vbYnmzzuG6O8SMXL/LoxYvM25bXPe0mripwPCutCA3moiQ1H+Jyjrz3wkYi+KJrTvGmZ9zIbN7xrS95Fk/uLfnofY9y2A8c9ktuvGrOuz/1+fXz55OOm685TQgt4MnFkdSs02NRVsVxMAwmWC8Ds1aYjDSiau+ZUsIVc2WLWRHvqu8/9H0yl51L+1xerhhQKwy8p2kNqNBaKzfe0xRHk4VZ1zBzHc0KAoKBzK7mqlQtQuVNeEKduNVyy2rVmhZvG5rzxRBuBZWMC76KqaumxIvRmmoxqr4B54kUtp93M9e+/tkwdeuCXlxgtnWCW249xZAgxgIZUoyklAnO9FW5bnypmkgIlXbhK4VktKbH10JyzaLGe0tAL6PIORbisELVsz2d8Z//06+yGGbkmuWS+gWpf5IcH2E+MUex4AXVRMl1YMUoHJdamICECclv46fXsXdYaKczcp8ILtIvHmbSXUZzb5VNGYEurBMZawoEtVGLlce10VmRGdRCQ0cgTOrv6NgsazWkKY4iCV1kylDWGiUdbB0P886szHOqAdJAzzpLw9WpncPXHBWFKQhW1PvOW7R6SoaODgWJdgEa9RLcUtEW1ja1jvHLWlEUy5rxptmaRhdkrXOwiVpBFoIsawMQ1cYxYtQsjQm/EI7plKuGju1VYX/eEavOQUUYhsJyuaINHU3o8C6QVdaT+IQSc8bFSJAG520TEBG66ZTZdMXh3oKhX0Ga18wuc9zzysbCu1IZpY7jvDdjA1e/utQbVCvnU2teG7kmrUt1e6uCdpFNmLL3jYFoVKevUNAh44vih0RAaZzQeZj7hkVyrBCywZZ4tdrCOdPyKdYEljSQh0hcDsyP7dA2LW57h+CE657+TPqDA+LuAZfOnIewz/Z113Ds2lN0nRDEtEw9kUVUhmWi8QHnArPJ1HLU6nXK0KMukmVA54quBjMv8YLvAjKfopMOs2j2aGjIjad4wTuz8i/OxPtD6ln1vdGVcMZsGSJNaFitkuXFpWx6oZzwy8ECdHOBMXZLCqFzBG9Ai6SEkHBdhwuhfq5CmAjNRGimTb0uWZ9M0TLeoXgVQmgQCWg1LUKMxqriLeuIyCImlr1QqltrF4Rp6+iCr0J5K+RL0bUdstZcvVQsQHyZMucP9jjMiSEtkWZqDDnvCXhCsTUjieKlZdpMOO5nzBcNbXL4NF6TzhqzCoBYOzM2OnX90Qq4V2ACVyl6vh4Hr2ZGUO2j7d4vaCj17+v0xztygOwK26+8hWvf8nzC1FeqqL3Yzs5JptNTpBToqztkrllBTrRmvhl9O0YLhbV9a5yG2dq5xhLWDc/YoJnL4RjEazlZtm6ng8iv/+LHuPjgHpOJ0DshpZ7JcAGfzpF0gXMZKZWmOy682J6jKYFrUDyZhoOd01w3uY7VasJer0ycMCGR2WXGJTx/9CCdr+lGx8bX1bmoNjkOswKVKmCzy7xQyKxyZKjjQCMbSr1QjS4masF9qkYb+eDyYb6wssLwzsn13NqdhuIIbbNGnsBO0q4s+IXVJ458NFdHfhvamv2F0XL+xNbL+Nd7vw2w/vufHT7J2/ksPxhez9fLHeyVnn+//PAVX9mCwzZNwHdOno9ofgqV6a8eex1/4dzPrv/7C+Us37/45aceQhUaHH8s3MgDw6UrGrCDoedgsCnMxDfEtvCqW2/kY488yZk940eOdoL/7t0f4vZrruIvvOmVXHvyOE4w2+VGmM87JpcDn3jyzBXv7cTbjXLkTY/NJjzv1ht44tL++md/6tUvZGvSVZT9Sirh//PVL67FhqE2Rw6zhXYe+UYve8bN7Gybf//Rx/see4T3PfbIU47NsablJTc/jXfffx9fOGPF+xhS9ku//l6uOnGc737zG7h6a8p3vvZlvPPDn+DRcxfXx+VgseD7//k///9S9+fRsuRXfS/4+U0RmXnGO9+6NUk1aJ5nARrQgITBNiBMA34Gd/vhNm4bjKEfi+dlN36ADc+NTdvPtHkswMbYxgw2NpMsJDSrkKoklQYkVZVKNdetO54pT2ZE/Ibdf+xf5LlXEpj3+i/FWnepdE6eHCIjfr+993fijtOneeuzn409MHSV4gfw2le8hBPHTyqVBp2SPu/WW8m0FNNweX/OfV+4VvPj+M33/tHq8WAwoYXQ8JH7H139XICL+/v85h+8nwcfe/JLPtd4DN3AFx54lHd++hPEa5o/2TngVDZsNy27w1Gux3wY+MNHH+H26Yxv2DpDa311htNi2Fo5qsOAqXe8+MaTzDYnGGd45PIuj189anZHqsr4tU1C4FXPuA1nAiJO8yycp9nYZOgzOzv7HC4ihwcDqVviybCuOobGtEodSUqlEdEwX2OqE1hKJAo9mf3lIZcP9pingWiA4HEhqLGGd+ScayaWxWM5ubHFGbfF9GomdGiwayk6tbYe0EmkMCJCWn0re6TaNXuj+kFTjsDcOtEEu6ILrKynTQGJWlAZEKdIQ9xuuf2tL2fz5pOEiaIIBbNqDCWpmD5ndcwqpeAseG/ouk5tzE1GSsQ6pWhYe7Sxee+rnqmsrvVrJ3rWa5heilVbgnB1b84H7vo4QxK6pHkcRTLS75D783jXg5gaCFvRoWonbeo9VSp/JYvF2jWm27dgwnHKvGBIeIGyuMLEzmks+EppqZT3a8wB6jVc0ZfVtLR+jqEUErKi46mAuDZ6pWiQoqgDnM1W3cdaq1bQvV4XZLDBK7qQtSkhq2Dc5Hq3iDbfNtSsk9aq45IRpNcG0opRp7tBoDcwVMqVOwqllgR5XjCTUp/LVJqLVe2GQe1mK0VH7NF9RaXQyFKQw2owQUV1koqhpdf73kqgHTxb5hjrcRcvSt1JlUaZMQwRlt3ApEkE68iN0YDhnInZ4k3BGW3cqCipxRB8YDqbsba2JMVebW+Lcv1HoTkjEGcUdTSAzV+6342ry5EoWnOP9AIauUb19jLVhKT+c86qKNp41bZIFeg7RWhk0PvOTz3NJDKJiS4WemOJ6PlwGXUCjdUVzKjzV3+o7mndstNG1jf4JiiCvHuAHQoUQ98NyN4ebn0N00zJRjDZ0e13dAc9w3KgNIEoIC5gQ4MzVocdCZJRRCOJaBMzrbVIUORjHDglJYRpLVkswWkzkbOwnPfsXbrMfHeHmApiAhSDT4Wpd5RUkDRAjlhJmJyxQ8EOCWvUZt5UlE2RD6WPYXXfs95gpwFDwk0EP3O0W5OaI1VRyJWWse59Y7NrAqV2ACJ6/0kTMO2EGAv7+wPzZWF+sECGHm8K69MGIx5v20pRzBpDkEfzj4r6SSGVxDIXdpdLdhZLFl0mF8fUBKXn2koFNUqtQyyBwDE747ib0XYWP6BZgbHeT9W4xZRrr07LUd6NXoxjZq9xaKbRiDx7tO5XxpbeyyhqrI210awszYFH2pZb/sLLmd2wjavrC8ZrDplR1kAZHdSkIuVGlC5cF8eVWYtl5TRZE+2rxtVcd9+N5gD6WUVrLtTRtRRhb2fOXR/8DDu7+5ip7ocTCjIc0KQ9igyMC6ShRhcYqstnpe1SoFgBVFFqAAEAAElEQVQynnmzxlpzFhc2OUwN0hiMDPTDIW1e4P2A/SL97592fEU3OsYUVjaK1d50pKuspnp5JLWVau88bt6C9waKw1mPybZS2GLd2KV2yXrc3p7htNvWIsBxXfNiV5Ya9X0BjfUYZ4nXTMpP2DW+Z/01DCS+ffMVvDTcwr85+BB3xQfJUogUliR+Or2fhobn2htWf7tpJvzN2WvpSde99te3zwIpxJyv079IvnZzUCg5cH2BD2qdjHe8cXormxjeFR/n47JznSnBk/M5wVma1tKEhlc87WaMM7z9U/eRav4GwIMXLnN5/4Az21saYIqK18LUs7E1PdqAgD//ihcRBUiZrj+6YDemE/YWA/c9cfGadwlj2NYXHytNY4AhD9d9NqrZxHi89Pabmc0arvlascbgx6ZVRlqR3vDrjWfTWN5yxzN4xe2389uf+CT7y+VKp3J5Z5dHHn2cY0+/ia3plG9902tZiuOXfvO/KhxcH/f5ixdJz3smU8mUdETfW86XzHeOGjprLc+44UZKhpgtjz21wwMPPbr6nOMEZTycNaRBF6yPfu7BI92PMTzx2BPXNTkvf/ZzeMntz+AXfv+3SVnPt0mwvDql5CN00htDs7PD2QLfcOIcu8OS/3ZVG9Q0fs/LBb8vF/nWUzfhnLqa1bmMTnLrMfWe5507BV6L8Ycu7vFEbXSsMSOavzomjefFd94EdtQDWGwzZS4t53cus3+wZLk3p9vdZ+J1atuh1rpuzRCMJrirc0y1JK/WooXCkAoHy8Sl/UPmKdKXgjhL204IVTtlBM3Eyepo2JbAabPNxp5jPVkCGfoCxVcO+XhdGqUG5BGN0QZGdYQWsg5W1C1KBc9Z1DVOhaKG6lKAC4ZhGBT3rzoGEwppOrD9qts5+1XPIju1AS9CDbh0DENRt7JcVlQ95x2IFvCh8UzalhQTTeOPqD4rmqjaCsc4uleNHU51LhpxK2MRNIun6zPvfc+9fOze8yyGQKZa9KdDhngRbxcER9VhUCl0UEbKXs3mcla1aJiG7E6zvnY7V/cGnJtQho6ZT/TLp9hcN6hiWkfC43Un9f5dLTJF7xdzrYsPECWTGLMsanilq8NFp4WVLTV801uwCZEBSYkyCKYOx3RdKdowDOjUdUQiADOrE93q8mmMVccltMiQzBFV0ByhLwSLDTqltZHqtCiUwwKzqukYdSpHHE0kViS3sVq8C9ChLm2x6HubeUw1XaCAdAV6zW3x0wbfN6zLBpv9BBeX9R4wNUHJaYBozHQx0npHUzwJwzBErIFgPEMNa7SuWu6iRWDbNqxtrBHjoIGUKROHCLjqKFyISW3qvUczc5wOHIsxqwHK0TCrrByi6hmv34ne83pdC6P2xzgN87Zj81NtjMUWjPfqnBYEZ9SGWXxgIpnpkFhm6EwNII5lFCchKAqYU0+JfYUos069XQsYDnd3WVy9ikmaW9VLJh4uWe4eAAWH4JKlu7RPmSdyFOJiYOgGhlRwTlY6vhgLfRfpu57U98SUSCUjOWNKwpXCMCTMiJJaj5tMNPzY6z0Sh4H9R5/k4IlLqnUQg53McE2rzVha4EqhyQNGBrAJkw1WvDoEiiLkWF1TtF6u2WG1sTXW4BvBBUez3qphRuORCm2LGB0Y1M3bVq2ddR6phhZY9SPUNIlALJa9g46d+cD+7pxub4/GZCaNZTCFgKdHCMEjgwaQK0Jy9C9LZsjC4ZC5eDBnd75kKJam3aTxDbhAsQ4xaqONEdriWJPAGZmyufBM9sBH0eZuVWvq9WUKkI+QV7Xkv6bosVT3TjNCk9rsOQMNmmvlWdWv5SDp/e10rZPaqG6/7GmcecWd4KTSEt0K/UpJVgyVUt3WQLVs1tSP5T0+WG2UK7Bi0fekSOtRs6N6Rx3a6Rpqq+tdoYiaEHRd4d0f/Awf+cxjpGCQia7RazKHdBVbunotxTo1qx2fFIQa+lsqKFECkYbp5CTHwzG60pCNIdNzWObYuMu67XEUHNcPvf+04yu60bn2GDtOzWurC1y9KW3lcopRDnQqmQbN2rBWhXHGaKEyiheNc7grRwXg7+59nFdMb+cVk6fxizvv40Pd549e3KCLcj3O2i1+cO1NfL67zN+4+h9WPw/GMbGBv3v11/jI8DCvam/j72+/lZPhm/i9w0/z93d/F4B9eg7CoFzgengst4ST/NTBO3g8765+bovF5Mw/X7yHR8vO0ePFcbs/zeeTNgyvap/OP93+JjKZj/cPk6ogr5TCPzm8i3f3X+Bmu8Y3+hvZLA2fs3POR4UGiwiLlLh82PG+h55AEL76zlv4H1/7Uj5/8Qrv/dzD9BUR0HyShK90GE3GNkzX22vKEvivH7mXW04d59LOLv/y7e9dve9SCpd291dGBMfWZ6xNJuSRw78qt/T4wqUdXnDzWR65ssdP/N6RdufWk9scLDsOltdbENo6gRqPZ589w//48pcxyXDfxQuUkgkhsOE0++P/c8897A89r7r5Vv7Ga17HE92S//ShD62QLllGvvDweX7trg+DgW//+rfwkz/wd3j/xz7O7773vQxRP0fTeC5cOeDea2yUOTwkXTjSPKWc+Y/vfi9/6TVvYHLqOD/7S7+8+t3TzpzmFU87x72fPbLK/ovPfSbd/j5YqzqbenzzC59FvLS3+v9nt7Z4/c1P5/wTT63yJQzwHWefht+7zLQ/Qpm+6fgNPLZzhbfvaHPz7Sdv4n869wxEhH92/vN0tYi4kuIKsXS+4ESw1mOvGbJc7Xp+7TNf4H949XPZXSR+5YOfXP3uFc+8hVc+8xY++fA15wODiFJi+gzLBH3q2T9cMKSeq09d5uDyRRoKzfqEMA24lHER8nJZrYZH4X3BINpQZGFIhcWQ2J3P2et69vuBWAp+MsM3LePiaypK7Ixa0R43G2xfNcwOEy5ZvFFKl/O+in4Npij3WURwtgZ6UqlT6pS7oiUgmuqu+7yFpBxwLR5MNTKwDH1U/rcxWlh5y+4087V/5c+xaMCWTJ9SHcYYhlhIWV8zp0hOSo0bHaxEBO81z6SxDt9IbdJ00xqtWMkFb4K6Uo28BVOb6izkDDFmui6xHIQPfPDT3H33gyTWKSZjjSF2C7zZx7CHszptN1V8rY6WBu9tdXBT2+EoCeM94tbY2LqFvb0Bg0NyJJglpXuUzbU5odLdjIjGstS3OF7UivDU5rNQ86ekCpkLQ4xHeVu1wzHWr4pkawziR1TFY1NWQr7pdPo4sKJJU2qzkkWnsdZq/1UMJrgVsmKkojW+UuMsOhEdtEC0wcCahdYoF79kbWQqEmEKyLJQolVamlekXFqqOD3XEFJWYnyxwFI0gixYzMRiJtTReS2EB+BQkFRwmxY/nTLrB06bkzTdFygGcvIrgT2paLMzRKbe0w4DyQQGMTiEaL1+n/V60XpRpxnOWybTlqYN7A+Z+eFSqTgiOCvEYSANkcmsoQke7zyN90zaBk/RXB6zuhy16Rgz02Rc0er+MhYDVUukjoG1Aa+Da6rdvXiPnVRxdoHcqbWzisGhsYmmQFuMUoFKTykeyrBquqQkrBX8xNPGjE+p5uoIu0+eJ166iMs9LXXoslhSLlxm6Du8cZRkMbs9bTSkThjiIbtDolsmto5t0oaAKZnl3i7d3h5xvo8UYYjqHEapKIqrVl55qAWlx89mWBfopSEuI7nvkb0FM9MymTpMl5BlgX6gGRLeFogZGSKGHkLCoLbP1mkmEynBROEAyUZF7wYdOhsd1DQTi5+2NJNWayOpdDoz2kmP+kmj9Zo14APidACTi9p8L2Oh2+tYlsjBvOPyxSvMr+7SkmknjqlrmNiMF0MZBoahr1RO1f+NTiRZMjEVupi5unfA7kHHPGeKb2hcIDQe8drkWGPV5MAIEzzHSsOx3rM2t7TR4qxg8xehObVRWCl1Ki3LjAuTzgoQpy3L2AgZgw5DjP7ONuoQKENWjWUsEColOxZYm/CCv/5WSjCUkkm5aAaZmKq3rM1O1V6WmvFDbXKsVaaRNdfQq6+xnU65qE6r/q9aUo9NDtXFTQOhhwTLvvDu936Od7zns8jUk41FXMYx4Ms+yeyD6TA5YiStTBr09Ggrm6UgJVDEEWlYTLc4PT3DvLTEYjAMOHNAKbv4PMf5jKNgrxvH/+nHV3SjMwoh9SqpXSlyzQVe6WumkCURZdAMiaz8Wlf5wMrh1YtJ6kW+mw75wMXPHL0W8M7DT3P34gF+e/8Tq58/y53haf74deX3gXT8/OJDvKe7j51yVEQC3DU8uHJs+0D/ef7x/B3c6U/x+eFIi3OHO8mz/Gl+azgqDKnvMV/zOq+bPIPjYQtT/HU2y1/T3MY5v8X3rr2WH9xT44LH8g4/v7iLPkf+3eIedBm0vMHfwTuTCswfLnN+Wx6nNZbDa9ARbyyt8Tx4ZXf1Oh+8/1EOl5HGWRrvVo2OFCHHjBV1clGqTOCeRx5aISEAu/MFv3v3J/njx55YWUgDPOvcWQ4WR7qol9x2E7ecOMYQa4DqF13cP/OOD/J1z72DD3/hMebd0Xv+zlc9l089donPPnFkJmABK4WnnzrOraeO88ilq/zx+af45Y9+jFPTGe/4/FHz+qobb6Rxjt1e38uHHn2YEjOhaVhr21Wj45YD77z/gZWY79fe/gdcurwDxhC8XzU6ZhEJY2oycHIy5XY7xV8+5GWnbuDui4q+XN0/4A//6C7MtF0hL9YYnnviGP3lK6uCBsAMGT+6cV3T/YUe/DWP258f8t577uZz+7vkaxDGLeCJfoe9dOT2FozlXbtPrc7yb105z0vXtjDWrBAdgJcfO0GY6CYl1Y7SWMO2bXne8W0+XR3bHrl6wG9/8iGW+YheOW0CL7vjJjDw795zRPcELVRTsSz6zO5iIDpYO3aMyw88xeXHH8eWyGzWsrUWOHlsg8Z7gnNIgmEYtPAUpYIZW69HEbqU2VssuXKw5NLVPebLDhdamrap1C3BOY+zHmcMTRNwvbAdPWtDZmKDTpkNIEn/N+saMxYYxpoVfVBpM6IUBWe0CcsKz5f6QbUIVEpDsWPjUZsBUdKFWIsJhkObee6ffz3tTcfp04IihWXXY33AW0+JCSEw9JFhyCDKu7fOYMhagHgNJdQ8E0VlbEUK1ZBA8L4KWCuHW5GcOrVEJ37dMjHvEh/7+Od493vvJdpNFr1moJS8xNo9usVjzJq4qmGU5qYbbUylGgjoc8aUEetI0jLbuoNojpFixAVDKT3W7CF5F2whlUIIRmmJckQR1IuH0YGY1Qhy9Vv97zEvaPUbqw0mo17HX9MoYDFBrWSNs5Q2aRp3n9UFC1MpIHUyawymNcgwPk+llWSlyUmd7pqiiIot1ObWYNpKRcsF08nKdtY0VYxetPgei3YatFgSs6oVpSsQpdKxUAQpWJ0St2jDXGl1korqAsSoVTGC2fI0fsJxOcaxBTwVOobckK06BxbA+UI3JHo30DgIRmhMQymqjQvOUYoj57Jyhrai1PIQPCE0SJc5OBjoUybMAiKF4TBBFCaznhAc3nkmLrA2a5nMAk3jaL3a/lqAUZtTjr7m8XvX5p0jdG3U7VQUWa9HU9PcK70ogfMOG44uF9XqeTyoDmXIxBgZhiXGZKXq1iYPW/DG4hogaqB2TIkrO1fJF59iODzAu4Y1PLlPpN093DKroUWXmaDUU7uMHB4syRf22bm6oDu2wXTW4mRgOLiK9D3UUGnjHL5ATgYzFDAaNmpF8MVB7jDLhC2Gfi6wtATnaCcTjC3kPmKLis1LLJXa59RQwwrGtUobw+o1PcoB6nUtRq2AqyBX6VFGcK3qHX0IdU11eNdi8ONdqNcslU5VtE7AefAeRIgpc7gc2O8NOTQQGrrDK+xdeIrULZltTNhc3+T41hrTJqhZSxGGPioKytFwSYwhZuhi4eCg4+rVOfuLBb0Rkrd4r6yW4DQMx43GOoA3jrXBM10a2j2Dm1ncQocsGF37R3rk2IBrMT8Orepa4ozmF40MgIrwCIrWjcHSBK1HM6J68aDrQMlCnMAdf/mrmN1wnEVeKkKVEraoZbqagggxCSlqplmp1tS6F+rgwRpFgRRf1nVyzNgJTvBFMDEDuWrwSt27pTahGs+w7BLvf9/n+fX/9EnWtj2SNCi8mIyVDmSXwcxpbMS6XKlqoxavIqMqxqNgGWiIdp2N2Y30HGORA1MSE+mxZp+Sd9SB0Uptko7qqf/e8RXd6CDVMccc3Tyj8tBes52VLGS04EmlIFaq+FcdbC2sihRrHbkUriz3ufuqOmkZwBnL+w4+d93L3+i2+fsbb+FsWeeqO0IO5tLzi/MP8sVHYzyvnd3J6xbP4L2dPvd7FvfzHu6/7nHPMKe4vZzkh4ffufaj6uZ0TbH51c0dHAvr5Dhcx6d8VXsbW9LywnAjXz95Lm/v/pjH0g6/cHCk93FY1kzD3wivpJTMu8qDCPCIHB7VBvXwVgWHN6yv8/Du7kgH5+PXohPAK++4mXPH1skpKfczoxz3XLjn4SfUOQst3A/7ng989oHV3xrgVU9/Ok8/fpLPXTjS8qSkItjiLNNWEbbvfcMr+advfz+5CPN+4D997Kghtcbwtpc8i612epQSXX/unfKKbz9zgjvOnuSRqqf5+BPX61iOTSZ8y7PuxAh89vIlLi20Efij89freJ69fZyvPn6CO9sJ/+JTH1fudM78wYc/fN3nev3ZWzm3dCznR43YmcmM5zYzynzgVdun+ejF8xTU5e7jTx29jsXQOsfLT53how+f59I1Gp9bb7kNs7vHJy89xcVrPOXbvjCrNIKCsMiJj1z90gxhL44LccluuqapxfNN2zfy6zuP699K5v3zq9f9nTOGl584hW8KLhisDXrveM+sbXheOskfX91FgMd3D3j8Gr2Vs4bNWcsLnnZWN7drFivvLLEYDpcDl3cOSc2Mte0NLjxxgZ3zT9GSmU48p09uc+zYFrP1gCuAGDJqd1myFj912yHlzJAzh13P1YM5Vw8OmQ8D4jztbI1m0ujAo27iiuxaJBamNEyjZSoN9DBWU9Y5pGi2gDWmAsg6stPk7kqbsaObmhZ6mr1plY4A2kCMgcQFxCoyMBTVuVineTYZwdx6jNve8gpMq8VNLJphUsRgvKcUq2hqrJO4rLqkxjg1/kFwTtFV42oxXwW7R1a8+l2UGt6Zs95/4/2ec6bvM4tl5jN//DDv/G8fJbot+qxCfd28D5F4AVP268Tz6LPrJBes1XjwFOOK2jVEwU5OYMMN9IPBW48pBVcOKMvHWQuFYIUmOIa+xxinIascTRuNjA1H3QZGEbsIVgQnGVNpkXKtmKw+idRm9doeSQAxFte2WGMppYZyRnUxYiyaMWo2gK7T6aBo0TgFck10HyqSZxXJMzOHxHRNPyaacD+o5oeAaiG80tXAQDxCgsRroWAyq6JF+vqevF0JvtWtVb/3yrfSAsNZsB7JidxF7LZnEjzH+hk3l+Ocl4ukUCglIeJUbzIUuhBZWiHYTGvUfjobo32adRTrKPXaN5JXxS1GCI2ntZG+TywOMyZ7ivEwaDBjfzhgPQTf0NqsFsE5kRsL04BpQm3sVuoHxv8yFdUZM1rUrMvhTA21rtcDVD2csTqEMGoVbrxdUX1E1LHQVBMPSZnSRVyMuAnYYqrboyjFEfTxaYDuEJMzrfE0fSbnBjs0uC5inEAPuTMEBlzQ5zWho91e5/ixlsFBGnrmi0iRPczcYpwQukEvbNeqpbYNFGfoDw+RGKGogYCzhtA0uMEqshQcsVXqmMkGn4GdSFkmZCLkAOItJIO1ioQhBtN4FSVZhzgdaAHYJmgDjVoPY6w2fq3BNg4/a7GhwfpA8A3ee7U+NysBip7fsSFdmbQkwDOkxMFhx1O7C9zGadp2xt7uFa489AAcHLI1azlzYpMTx9ZZm05ovIOqSRztlFcmJ4ZqviDMl5Er8zk7e3O63BNbg6nnx3iNFjA4bcyMxYmlzZYNaWmXHpcEc1DqR9B73opRA5FKObPVuVNn7SOFuR6jC1wWJGhTMy4yI6JPqbrnQYOxca4OEWD6wnPc8qaX4FqH6bSR6/uoEjOv9OKUhBiVwliydnzBj6tHRTaNqxXy0R00/rO1+bJWGNXlqvepdu9Z6IfE4TJyz8cf4dd+7xPYdVS7HovmAsQ5Yq/QtXN23YKpKawDnlBd9AxiM8YoHTqL0JeG/TIjhE0m9hhXlxNSBIg0ZpcQLtHaiHhd1pwB80XyjD/t+IpudEwl+efyRYtctU4UquiKohzFxpGMUMikGJnYAKgvu6EKuFICa5i6CS8+fgcAZ9ttXnv6ufz6Q+8jDzXBW+AnTv0FNpLHRaEpAy/xN+nzFe3OnT1KeDYY/vHxb2bbTPnpk9/Kj1z9z1xNh0ddad1oN2n5e5M346zj+f4c59gCYJ0Jxgi3+mO8rLkVEeGUmVGGAZHMzW6bl7gbKQInyholCzMT+Acbfw5nDE/mPb2hrNJV3jZ7Ia/lVvrFgh9ov4qQHU/IHiKZXiL7MrCwmSiF49MZsRRmznHnseOcXxyqpaM72kDObK7xdc96Oqb61EsxlFQDFS3XaWW+9TnP5qNPnWeok2RBuPPUKZ598hSLfuDxy1e49fg21lqOTyZ0h4c0a1N1M/KOV915C3+X1/B7935ON9DVNE94/o2neevz78BYw9a04Vk3nsJay4uedgNf9axbcV6RvL/5Da9jGRP7h0v9+xUNQvhbr34Vm9YhufAPvvpr+Jcf/1hNk9cPYY3aKf8/nvsCQvCcClN+4Hkv47cfe3DViI7TpDu2jvFttz8HSmQ+nfKszWNgDLdtb3N8c50S4ZX+Bg5z5CO7F1fXjwq0C686eZaXHDsNS8fa4LhluqEnsQiHDz7FuXbCem+4pdUUZIDjeG4OG3znudu5++CyXoMrcaI+zBhF9I75htsm64z0j3UXuLHdxDnPXfNLdYgw3nD6d288c46NWVAqjy8wFTbW1yhisS7wqs2b2EN4sLrjmTrtFgxf/9Jn8pybTykv28IdN57iYNEjwF97y+s4XPacv7TLYfGcOncKSZnLj9zHxCw5deM2x7Y2sKFl0gacUSMEyUJMEbG5Iit6/lIRMo5F37N/sODS7j5XF3N6AddOaKZTQhNoJw3OaENeihBw+OJYLxO2c8MkWVpxNStBr3kpBucqwkMVehuLkaINvYwWu1kbzqHoJuwM1gVKrnkJpJopo5kFmcSyW6hg3xkIjmHLcefbXsPmHWcRl/HBE4ca8FaFqyUV+i5TUmHohxUlzbRKKwk+rKgngtIgxutBRI7QcIFhKMSYAavawZTq5pk5PBy47/7H+C+/9W66NCU6Yeh7nLPkfgF5Bxl2CV51QtYq1xujtEJrLbkkimS8d6SMhv75DWZbt9OlQDckGh9wMlAWF9ieZQJQUkKS0VA/qQ3Dir4m112n+j9Hkz9jMkYy2WSSKdVs4RpEaEQCim7uSj1j7JgUFWhQ1zqOXs86i526GhhYm14HZVGQiUHaojSaGrKnU7OsujVTdH+qza6uQaimqGihZHJtTF3Vm1bzFiMgrk6sLYrwANJlDZ9NRZPnB1FkqaJKY8ChMVY/Y+Nh0Mwzb1XJuZECN3GKR/Ocbj1TOiH3iZIL2UDKnmU2TKKh94nQJGxx2JywfbdCTawK3lZmF85bZmsTtW1fDnSpEMkMCMWqDbexOgwJY6FVMjkWkhiyg+IqosC1M7+RflkY7afH+9LAis43AnfWVrRNXYi0+SwBUiFZNVKgCKXeR4ghiLozeluYGMG3NdFe6pBCDPSCyIIyn+P8FOta7HLALHpcNjQYzd5qA2bW4tqgFMQYtK+dBGy2JDGU5JimgThoZlOOWR2yGot4NYEgC0Uy9qDDmKKDo1xNHAAvLU4cRpz+jWigqSw6JA2YVhCnuiVBKp1R6yUZ6VhSVeO+Cr+MqG25043QVo2bnzWEjYkOgbAIDuuDap+cq82Qq9bRimyLgPEea4M2BVLIsWfRDVzamRNLw8baFilF9h9/hHUr3PD002xvz1ibTWmCwzu1hs+SV+uKjOLPug7kIizjwO5ywdX9OYfLnoGCmTUE65k2DcG7aoagTYAzhiCO9dSwTcskW7w32EHvS4fF1RgMOyLe3mhFnZQOOrptjguTiFEkKNX1pjKmwVQtpg7bc8k6mHeK9BZn4Fjglje+lM1bTyG24L2joJRsNXUpxCikpNTiGNWIRvOAlHJta4ZTEQ2GLVW/quhnRZtQc5OYIGYFBlLO5FSIMTEMhfki8seff5L/8F/vwjaCw5JzRiRiZYmx+4jdp0hHLkPVoLoqyarDtHG4VwxDdOymKfhtzpw8hWtblhFkSGyVgVYWNJIIUtdmU/CiNvx/1sPIFyc4fgUc+/v7bG1tccvNt9TtGcarWhfAsTMdRWOe9XaDW2c38ertO3heOMEsN/hi8M6pownj+lawjcU2anGhU1ghWCEfRPYf30ViwovFpIyTgs1gsuCMQMkqzpw0TGYzVomIdnx/Tk1prSGnqAuFKN0rD3qjZgqmcikxOkHOsSjcaGpyeZ1KlZgQo4t8Tlkno95jvK1TXLu6wEbRnIY8JXLMLIcl2Sb8xFOkZyiHPNlf5h5zgc/6OU+lJQe5x1hL4yyz4FmfNGy0gePrE9YmE6aNZ9oGWu+ZzFpmbUMTFKIM3vP5i1f4hXffzeUD1fz89a96Gbee2CZKYdlFln1PCJ7Wq/2niE6lZpMZjXd4V9hYa5lO1CbZYFZi44LU4qDUm00dwHSCCTZ4monSk6zVIhOnE2X1LS4wCGUZSV1Ux74ixG6gpISzlpiSNrhJX9s7Q+yTfocxadFrK2m/VBpZDZMUqxkR+lxep001YRhRCLlp1I7VhZXxCWnIpEVk6IaViYYuZ4rypEHdhsQKPoSaMzEWl2MehQavacZFIg1RXWyUdUOMykc3RhtOanEQk06jjTXgWNEljQcT9L37xuJbo25gU1jb3qAUSymWXIQwmWB8g3Ee5wzWu+o6U2lZItg24CdN1dEYlkPmqYv7XNg95Pgtt7F55jQPffJe+svnueH0NqeOH2cyndIvdXo5rdlOsU8slz1CVppFFWEOpdAPmSt7e5zf2eex3V32U6SEBjeZMFtfx9qGpvH4aodrCxALbfacXU541sGM4x2sE2gGsIPaBfvg8aHC/7lUG1hPikIskWJF/QdsbTDrlFkQ1J2I6mI2wvcOsYau9CyXPd55QuNJDay/+Rm89Pv/ErOTazTe0g1Lln2nU/GhsL52nLjMunnFTN9HxpyKtY0Jzhu81/C9mHQql2JmtI2WKlzNuVCykHKqjoWGIUXioBP4w0Xksccv8vbf/xAXrg5EWoaYMaUgJWLyLrH7As7s423Ge6t0FswRnbi6AlmnGT1FPNkF/NotTE++mJ2DSNtMKMsOLzu05THWJxFJPcGBkayGGcCTVx8hV2tTNf4olapSgRYxKkkRh8MSzJQbj93M1556Fs/Ox1lPHu/caDaMOmSWioDYI8cvo/oNUwql61k8uU9ZDFrMF8FGUZ+oCCaqYL04wTYWN/VYcZg8jkpZIWoWh8SMaQBTkCTklMiLrE5qXqlw1mujonqI+g8wLUpTq01SjoWyzIrotWC8xaSqDQpjI1ZTg2pIaVwM9H1HaiPhjCf3A93hnKcWV/goj/PpzV0umcT+gUarBi+srbfMpg3HW8fWtGFtNmXaBmaTwMR72rZlOp2stDa+ajVXtrZDpO8j/TAQpdDnTDdoKnsTlEKkDYtn1gSaAG3jmE5bJpOgDdmYZ1SHXDpc0/UvS1ndZ8Y5XOvwNZPGWs2UMcbrtZirwUAqlC6S+1zd7jSYU1Kq9wekLlGiWsFb0MEFkPus78UCHoSs2SrG4ZKpA7SsTZxTkyKAMmjRhjGYWYMLXtEFUcQj1X2nxEic90ohcnXCvqJnaWCMbRqc8Sj+W5vb0WWjoidl0BohzwekF6SBYpXWYryhDFKzeY7sjdUhWXXM9aaCkDEB1QV5hwsWv+HxsxZjnLoWisW4gG9Uo2N9tQ73yrQpRe9V10wwNiC1WO5z5vylXS4fRLZueDqz9W0uPfYFuouPcvrUMY4f2ySoUE9ByYruxRjpu4E0JOSa4UXKmUXMXNmfc2F/j6cu7bI3j8TWE7cavGvZbGY463DOqRZMNJYkZMe5YcazljNO7DlmYmkWBp8NDg3yNcVhiyJD4z2Wkzbn2RZyMNXmuvaMzsBS91CpmjlTDHbqyStHvXxkJtNasheOv+m5PP/7vonZsTVCsPRDz7IfWPYDuVjasEaMQq6NTko6AbLG0DZOB4Neh1yl3oc5K5pS6oBXSkWFog7rRqCg5EKKmaEfWCwTDz5+kV97+z1cPb+Ltx6bjTZ30mPLPpaLSNkn2gN2bMd6sUzF4WwA49U4jARWh5GHg2cupzi7fY4bt0+T/BoH0hBzT0y7hMUltswhjYtYC95kghkoQ+GDn7qLvb09Njc3/9Se4Ssa0Wm9Vz76aFFHLeSvYXjVQTUxZeZdz0Am1UJrJRYzYOrEW4ePTikWToWiRiwlZ3UFwayetEipTha28q71RTUjQyvWXKQWwdQrXWFKa40mT+eEs07tRu34vDptMtXYfOzMpWRs8JTawIC+tn5WWzexqAFOWaeZYtyKzzueG1B4VHx1fLcWFxS6NsWybgLn3BpXSmRuEoNRR7gkQpczISUaa+lTxsUB7wSfBW8hRUcKHps1OMxhuP/85VWTA+Aay2TmsAmmkxmLQ8OQEtOpTmjKoO+r8YK3wnTarG5SEeWrrr5gw2pyc/R9G1wIurEEtUO0QRdapTRUetLoe+8TfurB6AJAElzx1chCQYswnWqzU6OWfdNoESc67UCO3I1SqsFxgKRCHAYtmipU7Uw9/0lIfSIuMjiLbQyuDVpAW2jWG1zTVAtV9cMXo4t8sroBW+/xbbPi3w+9CtG1mQBJauNqigrsxRSaWVAdVc33cL6hH/pqTiEEbzWELCgU5+qJ1mu/cu8tSqsJTjdJI+AtJWpzKcaoDaU3iKsbJVosGgw4hdGlQI4wFGHvsOfSzpxm6zjrJ06w+9STLC8+xU03HOfs2RNMmwkheDyZNFikqI1oKtVdRizFaLObBLph4GCxYHexz87ykMMYyc7im4bQNErbMjppK6XaxSZhalpm0XEsT1gTTyNCg8GJ4LxyzpumIWV1JzPisaWtTjdJr0GrtvU5ZTVicpZC1vu+1AKnALlOlr0n28J8vsQaDUk0EyGda3nxd76FuRtoZII3VjU2xmFIevEXIcWoAlOU2+3q+TX19ZwNLOZLDg87ui5WYwEtjvU8ZtX39FG1dN6zfXyD4C1937MYIo88dol3vuMuLux0LCVgbAGTSDkTbAR2CG6OtwVfBRoignVeTSLMqtUjZ8G5wDBYil1n+9jtHPSJSfAMywVT5uTuUdpph6RE6xymRGaNY8M7nnbTjZz/yGNHRZyp83sjq2m/Xmv63wXVPnVDpEtRJ7+iqO2KXmJtpR0aVhwOo6iNcQaTDGK9rrmJSufR9YYE0kn9TnWyKyMNznCEDo1TTXMNRW6Mhi9SXZoMoxGeGV2c5HpUXG/C+jhj9H0jEI0W7wPIoMYXGqVwtE4WAzR1rQxGg0YbhysqLneDZa003MA6FxdL9jcKNhQNPbXCkCIuOuZWCN4QBoe3wuAM3hh8ysSYNSi1pp3rQEUtnvG+7nfasE5KobXqItYGv2qKjDF4p+tRCF7X0HouRlr6dXPaCiWZUtd4a5WaVG3brbdHeT11ECTjCRGDbdXxq6Tqaypev8OiX1TjPRIrhJhLvfZ0jZUs2owmdfpzztT9oeojhCraV5dYqW59pWpaTQTbZJyrDUQNT/VBKWd+3euQqFKyRppuyQVjnRrBVFt3RTVqyyNlVcQam3GuYCeOEsbCu67tRrBtqSHAOvGnklZ1/lWpAPoRtHkJHtdYbCNaJ1mjdYsY3fmdA2cRZ6tWkar1qzIDa1f/RGAoiat7cy4fLHFrx1nb2maxu8ewd5kTJ7c4dfIYs0mr+qKUkaR1QEqZOOg1V/unmvWVWfR91WYesnOwYJELqXHYSUNwTUW69dqy1h55I2TLrDScSIFZD03R/DRbXRcdSgEzWL3esqn0M92HxNRJVi4KCnuUThrUxl4GQSLa6PhKtB6UjpwlU7xUXZ3Bn5jy7O94I0uXaURTnUanzFIblZwzOetcvRS9NoFVfICtFtJ9N7Bc9gxdJA2q8Um5UtMGbWaGIavGrnFMN2aEJpBLYbEYePjRC/zOuz/BU0/uMkNpkCZpw51th/hDTFxAiVgSDZYgmkM1sqwyapojxTAUy4Iprj3G9tpxkAYfM2vMWZQFy26PaRnwPjFxGW/BG2HdT7jl5hv54Keuj1/5k46v6EYneEfM6jQBYF0VxKmjqtKnRBTiKgM7ccFB7HUqkrJ62I9QftVzaJL00UVkjVEUxlpwKohPWQO3ggFwGn43du1Fp0glQ9dFRCzTmVdOZBk5v7EWV0WbHBFcY7XAyKgg1braSOkmZatddZaM954YI9Zqpg851c9LRZmEFHvCpAGUqlWkUJIcaXmM08mPCTptqs50qcsEP+GMbLCfBvbtwNwlYilq/4phOSS8NRwOgvPqMuP9BO8svjjiMOh585ZiynV22NuzKettS2M9IThiTmzMpvQx4r1OXsUbvHc0wSvS0zSMvA+p3OxRbI4cUUJc0Amd8VYd68xoL60pzQZTzRHsqlAoPeCgkPFrHtNpkW8xqv/IRREyAybk+j1qUJ/kovSBau/rG49kITQT3aDq1CkO6lA2hnJK5RFLVjviOCSaSYvJhtRlUoUp0yQgFPCGMAu45MiDbs6+tXVipbQtU7VQI8UhNPq3BW3QacDbSQ2IU1ecPCSyaP6EZqMoF9w4wZSKLBqlfQpKYbDOghea9UAzqYXhxCNF+bcuNLXgHKempiKKeu1oIyordLKUTDGW5ZC5cPEyh1E4vX2c0AQuP/IFbr3pDGdObdM4CyWT+qSmEsaQotD30C2jnttqVZxzZtn3HPaRK/sdl/Y7dvqBrhRs2+hEV8DXKR5FHWssmizfJssp03I6B9qDTMjVXQ0DrmCsTqWseEUg0etHKMrBVx5U1fyBMXb1eCkZcUci3DJqQwzsHu6TUqadNpiJo992vP77vxN74yaSO1IVEKjTj8P7wJptGLpY6QOp2jfrRui9CoXbyYTFYcfOlV0O50uGPlU+dyLHQoyRktKqcIopMSRh99IVTpw5TszCI09e4l1/eA+XLs1ZRIOfTBmWS6wVgush7ZDTZSaNrpeSq6OaseQEYLFWzQysqYMewISGrRO30ceWoY+0U8/m1LO8/CTroadBWG8agilsTzc4d/IEb/7Gr+eZL30h7/yWDypFo04fSy1+bQXJzDjxF1PrUmF/vmS+taRMRlOCkbqM2oOjXYmWHraaS+iwyjhXJ+UW6YViRek7NQ+HJCuaytGEVBvPUcdj7VgQ1sbGMNaTSneta8aYgjoW7bpTV7iqoM2ZgaMkTUXP7EhHzIoQia0gWqNmCBp2Kkc6plaLU9vU95O0oZvaltNlg1uGjr3DxN6sX9HvkqjzmrEB7waCMzhTVGNnLM4mXCoMtqyGfmO8zYicjcM/BxSrA57sa7E5rvPG0AZFvH3TYGvK/HjaVpSg8XSNs6+aQ2Tc2NzYVbFnnVMKZ3VPVAqgngwxtdAd+0KDFulitMnzBTMWqlmLasmCK/VvpRpOFNXAakOgqEfuo66h1O+Z2vyiOr2SE8QMSaUqJprVtWYrE8NIfd+29q5GtWalXjdSDT8wOnjVAZUW3cYJOI8xgkz0nhCr2TJl0GFHqUi/0q6LupCJhgqP15kJYIJXLc7UEyau/qwObEa+lq0ObatmZmzu9R4xY+dedI+KpbAYei5cOSAax9aJE1gHy52nOLndcvLYFrO2xQooLVhvlJKFoUs6vEmFMRoi5cQwDBwse3aXiavLyM6QWFpLDgE/aWl8oPWNmsyMDTCqWZyI51yacmpomB1COGQ1uLWV9mnHwWlCzQfqgF0RfP2O1EAEvX8tlCi6TtS1QhqQDDkJaVF00ERRLYpzTE7MeMkPfSvh3HEW6YAomdY2WKdB3cGDd45cGZeWmulmWDneuoqoxn5gvrPP/sGCvjY6qR8qPa2Qh6T5Q5hqRJNp1qaEjTVSEZ58/BL/5e13c2V3SZs93urwzwwZyR0mHGDKVczQIQw4qRpRqdcySlnLCLkYBMdAQwnbHNs4gfFrdFiVnuSeGA9wccHU9cx8zyxkNtopd9x+G2/8urdy7hm387/91i9/cVvwZY+v6EZnOQzqvDLC1/kIhisiujDUHDFLIcfE0Gdyk9VSFOrUUdt4G4C6GTftRLmPUl3ZnFIIdK0SXLXNHMGaUtTmz9TGKMXMkDtCO0WKct1NqfxgUyflXp/D6GpVGWXjAieUbGqWw6g1yohkRXwMCHmFTKWc9EJ3jiw6aU5FczQK2vTpJq4bZI6mQoi6EZAhdYIvHkphQxpOMeN0XnDZ9gxoI5Yo9Fnw0RJ6i3MFZ4XWKfpibVGXD5fVStEZbjt9km98yXMwCHecPsEtx7bIWXmmU6+hh9PSEnstWMVW/YNTsWPJWrxJKRotImMlM6I8uQZP6YIutQDwQcWP1pQqrqsNq9EptxWdTJWiqAQCpnJOQWF85eCCiHLYraXSCHWSMxhhsrGutKEs2jBaVjaO5IRPbmVDO7rWeespScgxEiZWvfWlVNci0elcSYwBkikVvPc0ja/QuKIP3tn6QQwBITeeUgTfaGOSc8Z4VrbLaovpdPIWMnnZkaM25C54siQKSYsfAFvzRDDKUW5UII8X7MxrE+U9gkdQ6pqxHuoEyYqaF1ivFK8iOuFyxq6KlZgT+/v77O7PYf04k601+sUeJ45tcvLkFm1jNWusyIqiWDJqF9pFuj7pFNQWch7IBRZ9ZH++YHdxyF5MHMaCa6dM1tY0NydoUnhKCd/UiahoFs+GCZwpLZvzwpo4GmMUnh95/X4MMazjzZzJtYEp1T1HDPXz6v1qG4dzVi1Cc650FoNxuoYs+jlDt8dkbY1mI5Bnjtu+6Ws4+Ypnsi9LTAdFRgvhSks0Qa9VC8llvHO1QHQrG/GhH4h9ZH93j72r+ywXAzFGXUeKrHRppegU2HpogxAEFouOy5evMF9EPvyhj3L5wi5dtjSTNYahJzgPuUPyPqQrtLZUxyPB1UJyhZKPZi+uUieyprXbcBoJZ1j0hUk7QWKHkUMaDtiYGKYWjrWeZ9/5NF70khfxwle+Er+xybIfdPJexnwfqQY+ooOb6n4kRe9vSVrYTYrQl0QZh2GsZigVcTJH6EdbeeVjQWrqxDo41UpU6oBU3aOZmlXxTM1HKktdB2ktznKkfSioIQH1Dcg4cGOFvIgYKPq6hOr0VCfrI3LNuKbXogpvlGJqdMAntq4tI9uhrnMlZXV5c3XIZ4x+nl5RfY9jkylnzTYX4pyn6Jn7QopSTWYK1mY651j6QmML7ZCJtuBMxLmhFvq10cLWwNJrCvK6/jrrCN4pXafu4VIKzmqzrq6GVFpa1dqMp2kc3I3CJdRQQqchX1xnm5U+ifr6IyAnzirKKtok2FCvDVuRV7GK0qUq6qm0dsnq1qZNztE+60aKZm3yrPfkMgaO6UDOtrrml1wpkyPa5/R/Rb3SFRFzBoMiUqYOR4m5IkgV2TKKklZgc0V00GZ+POfaoAtGn7dkTM6kpO6iaq8uaoVs1e4fqectGMxEGzPbGFxj8LMG11Tb6EpbG5Gr8fvW4ttUpK4GQ6LnyVgokki5cDBfsn9wiN3YxPuG1M/ZXHNsTbeYTRqcEUwupF4oEiulqlQUIqL9mCWVyJAyh8ue/cXA5cMF+/OOrsukacCvT3FtQ2McrWswxq9qN2UsWI6bltO0bAxC22moesVvVNvW6v5qfL2XY0VRjZ7rIkVpy1lrN3EGWvCirr4F1UiaYiAYrRdjqsRDS8Fh25Zbv+VVnHzZMziwEVNsZbPoekTVCukNrzVpKqneG0cD4JwKh92CxcEB+zsHzBdd1XgWkiRFx+rz2nE47FUrV/qOw2Hg6v4h77z7c1y4ukeDx1OZR0bAJ8QeYuUqpT8kmqj5VFV3ZEQ0ukXvTpyIIjoYxE7YnG6xNtlgoKElay2bO1xecjpENieF02sTnvOcZ/L8576QF73ma3CTlv35kcnRf+/4ym50OvWvH4WhZpzqmPpFV0WD3lcaCDrEuMq2MFhKylUyXPAT1RRgjtxxVItaBbVWBXZienAqtC850wR1PVKjpTp9sQWJlrZpyDFVkKgKlG0tLMYPUlEKi26GBUhJ8D5ogJ1FC05ncA7dyO0I29csCGPwjSXGHlufQ0ohDlEL1NXuIJU2oDeCNU495vuMKY4mTKEYWjLHzZRzssb50rG0hWyEKEIqsEwJ3zsCmSCGiS14k/EuEyVhs8ElS3aZp5/a4o7Tx5ROgyV2A+MG7XyojIOimg9jVnQEOwr0YKV1smJIonolV4WSqrHKjKYTGCqKpy4odlzy9eGa8zBeLMbggk74U0VemKDuTFG51jllXVSMOg/ZxiE54wgaNCZaJJhQXbhMdTQxBuMdLggkFedKpRM476pxxpQhDoTGVQ67fs/WBWKvzVyRgg1SXYTUjhbrKUFqo6/Uowy06xNECr71tUhS8w1jPVKK8phTwhghdrE6xAimCSCCF0/KZhWAqJ5bDluL4NGm0AVHmEwxzhOzUIwF8VUbVe0rpVIs6/i4iFIfvNdGCGPrRG5g5+oeh/3A9pl1ZtMpfjhkdsNJJt5glVOGFYiDUqWSQN8NmjRep9NDSgxR0ceDxYK9RcfBkDjoBgrQti3ONbjQ4ppAGgba4Jg0ah0d+4GmWM6ywfGDwmzQcEuKqnudU51LiYXSjGhFFUE7pYoWlHdsXKWojEMKb8ErNUiGSjdxFrwhUjjsDmjaddU2OUu6ZYMXftsbMWuBpk+EpEu1Kl60iisGsJ6mdZgY1WCgZh8YY5CSiH1P33V0h4ektCSlQa+zSvLXIYLqKAramBmrzf10LXDx0h6ffeAxHnnkPFEanJ+QikEkUbJFcqR1CXKvOh0S3h9tyKFxCNUG1Vl1ZUYnqEO0zDZvIElDCI48JEI5pOFJTm2D6xfceuYUX/cNb+F5L38xa8eOYSvl0DdeaRq1qJC6sWsGTVmJoCSPAl+w3pIk08dUHy+rmmFFe3KKBhuv1BupHsUl12LZ1QVEa1Cg6m3ciCLVYjEAfRmNpGrhXQtGjBandV0S6mOMoY6sq8jdrIJrTR6bqBEFkpWomTpcIdV/lU5SNwFkqM2Qt5r3U5sDEaljaotIhh412yAgtjApkeNmys1lmycP9shrjgOTyLURiTYTg6OLhcZBk8DFjHMOnzMuJVI1ASA4nK00blsL95oTpVa3ipSUMb29TtftNe+1ZG3gRitfO1r61lOAaEO9alqvaW5s1bYau1JkrVAtMUabsarRsug5IRhKMuqMV1EcNUjQ792KWzWWSl/TmsKYUdtVG51iMCHgsozf9sp0wYio8UE1wVASfn2N0ZVStFDWGaUOOZTlYRE/UtPKkTbVjO5aiipVcBDQ10mDakhMEbWqdoLYsTPU13DFUcw4CCn6q6ADK7zBBnCNx7VB75MiWt8YNSMwdkTVKghVUcRcFHUxvv4dKgHoh8j+3pJ+HpltBpp2QpAOvzFl1jq1eE/1c8ZMTkkdWbvIchm1RrCo/XeM9DFxMESudIfsLBcsu4Q4R5i2NEEpaxPrcc4jOPzIPMiOBs9JmbLVW2b7QshauSmyZasEoDa2E238JYoOpAVFw1zd60sV/DulUVLNec3EKnNnTeuN3GVKyJRea1YxsHHmBM/8ttfh1qeEBJOsWmMRrWuc8/r9Vq05RtdzpYvWWgQYuo647FkcHtL1HcMwKM0vF8QVMMqOseNQ3wjB6dByiIVuvuATn/o8Dz98kdlCtcQSlPqMTRg6KHNSWrIsmb6umcE4bHGU7MhW77NiWWmNC5ZYGm6ZbePsGofJc1iS7st5wUzmHGsHbjm5xp//5m/hzue/gLVj25pfZ1WO8Wc9vqIbnVybhRHmNnW1GwtbqfxYZ0yd6Bs6SUSrtBdXDEHUriZ4gxQNa/Ktr7xu0YsahY3FxJrzUQiuToOsJsWON7ttHCVV4boIxiiVKBfHZBLqwmFRoRikHBV1yQLOVpGeVZ61tsAKOdt6IxWOJlKmTgird32KCdd6RIrmNmRN+MZ4CipodV4fn0qmmKKL9KDdoQ8tmIyJA6YYpjjOmSkXmbBPpHPKc88CQ4YhZXoDS4SJywSbcb5XbRNSF/GMdx7bBM0oshnfKL+1FJ3sH4mhYTJtoTYDpTprFKMIWfAWK0Xp81bIlRKCSIWdqUiCNpOaru0qrF5/jkLr1kBKQ0V4CpArGqTP37aOMqjTke2tCvmzzltKKdqgWY9IJA2pFu6A1+3KSC2YxGHEQ1PPfYWyQ6Nc9NhFbJpoI1oMKQ86uYzgZo1eC2XAh0qRyvqZ3cTgyTo9y4lh0VEs2GnQnc1ZrBfEJBwNkgxxmTHGrYTnznjwmkpccqrZCOB9qNoynbJq465TTts4bGvUREC/ZdXhOn9EAarXpHUaZGesrTQ9alHjkGJJxTKkzHwxcHC4JDvPbOsY0+kUKwtCsTjRMFJsnUKj9Lxlnzg47CnG4IOlRDVuWPQDy75nfzlwZdmxP0SyMbTTKU07VSvsmko/aae0oVEXtVSY2CnHSsv2HNpFwReLN1bte402KsZ6DVg0qAtYpYwYV6dXRalTMtoyi6nTcsgpQsk479VK2hmihT4OZHG00zVs65i3kW/8vr9Cc3IdccJk0rJZwxe91SR55wOSNODY1Wa+pA5nlc7ovUfKoOtasKQmME0JctJmseoSUp2AO+9U01JGNEqboSs7e3zuc08gdo3Y68Q4D0mRYF8wLIj9ZRwdwem0exgibROqU0/W5zdQslUk3Ab6CO3mTTSzMyw6PXdTDLMy57jruP3UCV72yjfw+m98K2FzQ6ln1uDbgHOOfhjUjWso1T2orvciNVyyxgJXylk78Yho4RhznZyOxbFoUXbkxmVXyO84dBlDAfW06Rqg6ERFXIQV154imCwaEpp04EqRVTFNpTcxFqClrvVGWAnaKxOBWtya0WCo0pX0vVc0ptSCP9cmajSBqO9TcsH0dYZu6mcDxBnEo1P+QQcZdivADKQT/KJnrQTOsc3t8ZC43KOfCF2tnFMqDDHT2YKrxdFIEXM1zd1ARWIhqBZZKTV+dEGzVc+K0r+sqBOXc0geU9NLpRBqUylS0QEqYrT6DrTJGQdCK82IGQtvN7YJKyBIv7jat1ZwvPgREanBrI2aRqShCvXHaaq1+t3VnlT3a0VWpL6+WBSFGTWKRgtlGwzOq0sjSemT4zpRkronStZzosiSPq/S+tBag6BNSFH0Thv+OmBz+j0bVzs+0eGf9LFq6/Q5qNRMBacVwTTas9RzclQIm6Dv2zRGDR7aBmMqDWaEItWOTc93ZbKZ0cgA1QpSWS1SUbAUE4f7h+xfPaQQmMzWWd+Y0WbBuilBIURGKnYmEVNiuYgsu6TMFAOSlfrV9ZHFMDAfOvaXhyyHRHIetz7BNxMNCDU63HKVfeAw2FJwYjjGhOPJMZ1nfFRDK1MLLmXY1BuwoE57Q63NfG14EAVZLPqYAGZdrzxF3ooODItRrVRAERavroESwU48L/uJt9Ge3qIgzFxT858gON13nfN1Xqh7asmCyxlX7KrJl1wzv6zgg6OdhGrcUqm3xpIFRpOrMb/HmjoskcLDj53n3geeJCwAAtl5UrB0pdCagbbsYYcdhhTJOrHHiSEUnaPYImgSsl4euiYYhIaTs202/AYHyTMMQmsSs9yxSc/z77iBr37dS3j1G15Pu7YGNVjb1QwnpQ7+2Y6v6EZH9wU7VlfYcdFaLaQK9XobaN2UjbBOs9FW3Q6UnMlkmrbBVB2Gdbo4GSylT8p1DQ5rlWKj0w+1LDRitfDIGsZnpQoZi04RjUA/7xFrmaw1enFXPrlxjlIyWKvBkFbT1UeIXqz+r29UVG8wVfQ+BnWJTkhFF1JsVhjVWA2oqxdrHvTmt9X9SrJyOKFOyYqQSdVly2ERGt+wPFwwDS3HTeY2u8FO6emNiuSGaoPa58zC6GRqkgd8FISAwWGL6uPVpNYSowodvbVaVFmloJU84L0aJagrmhZeUixlyMRhIDiPoWCMCoFLEUV4kk5kvTeoXVad+JmiC3BNYzZUbQ4GZ9XG0hh1opI6wS5FcEHqhD4rBckVmqnT6f3S0i8ieYhYb/ENDMvlNbobpZnlrBN354xOzbOeBGMsBat0HWsZEvo+fMN0c4JxhhwzLg/ErscMoi5mmvKlgv7KozFWKUBKk1BqTPAt4KrBhU5OcykUURef0hdyp9oimyFHQXJEqsOWD35Fg5Rxx7cQvE6ibDDYiW5yJhhNsa+bGihdapw225qd4hqrTSaWkgoG1ZVkqbGZIsSY2Ns/ZNkXMi3TtXXOnbuB3Yd3YdBrRKSo5WYuDCmzjInD5VCBWkOKkTQMDMPA0HUcDh27fc/e0HMYMzQTmtkU75vaGBjattUG3KhzXjCOplg2o2O2EEIVWNrR1KI2QzjBm0AZ1BlHu7yCwZNzLRjMNUyakV5U0iqfRsYfWTDBkqKO5sUJvUnc9IYXc/KFt2nOghWcaQhBjQacVUOUnKFbdur+ZtTprm2D3tsTQ06JYYDJZAoordI5i/WeOMQq3M30QwRRSqf1On0TdLL+1KU9Pnz3H7O3LCyTo13b1vsDcFYgHVKGXbwdcAY1RKguguNI3XlPSlGbB2eIqSIWfgM/u5nFwtA4x1RgNlzl9rPwta9/Iy989Us5du4GkjFk47He1ABCt5psS/KqSUFvs1QUVXPO0DQ6UHDe0jZTnG0wpWHTz2jXG4odzTVqCbNyM6tFc/0SpWJoWiuOE9pa7BZBmnHN1SGZqWYIeW4gaqFfOs3EcJteKUHU68IZEKUxlooaGmrT48fmx2hDYk39naW4igaV+p5H7UPNPyEATa04olCSIF2uTQj6OOSIZjN+rmxxrYZelpTxpmEmiRO03GaOs5d6dul1YmuhiKHvqxENkc53eAfBQRiqXtbkKofUxtOUgqu2xBpmS53vsppOq6am6kornQ0qRZAjrr+RinatmlSuQ3FMtXxX2+ARbT8SZqu+szYOjPrVI4oVqJbOBQuNBVuIEpEcwVgN1IxlVYzoc4g2jigFrlQke9y7rNFPUARtfo3FTD1+OgUMkhKlH0hd1O9t7MZtWWl6lHI4vl9bXQ8N1eVkpVWS2hRKpUmWVMhDUXe1KBBVY2oQXFP/bnx8/T5wigIaz6rBMcGqM613sAoB1aZ/pCyPZjUjQmprg2idTuNlbNBQlH5+0LEcMkvv2Th1A8dPnYCrPbGvjXIuOmjMug90Q89yiGr1bh1qQx4Z+oHlomOeBvaWBxwsDumSh8lMUSLXqN5ZYcXVoMij4a8eyzFpmHYFHwvWCU5GowI7Qm56pNoo1pqOioZIFhjkKLi3GlqYUhQJiqL6uZlFgqF4IduMhIINjtJYbvpLL+Dk82+DiohaUx1pTSHUQaS1pQ6VfUUShVB11EWtKClS1A1vMIxiQGshBEMaEjEXktGAaWO0/ivkau4i7Bzs8d7PPsbevLDmWpYhQOMoDhYuUUxP0y0xXcK4guJjlmANjQUvKhPQfLna7VoLJuCnm0w3jyFMkGSYpo5tt+TOGzd49StfyFe98WVsnTtNMZZsq9bIjzbZShn9sx5f0Y1OaIL6qFuFcb33tG2D947JtKVpAtNpy2wyY73dYM1vc3M6BhcrDaiYWoCqWwxOJ7BW1emMWRbWWp0oxKTQtSv0/UAm4Bz4KoyTat2rU6iE96ovHFLCRi3wrKM67Yi+phVSSprjgVrSDjnhfCBWOLqxHklZC4USKeYo2Mwag6/TxVKRES22dOpgTWEZI9YUKJHgvSJINmMQMrmK8TUjIQMSPK5tmc2mhBy4MRd2Ss9eKSzMQCaRRRseg9pqN51VDi1qEerrBNQ4RyZic6HxDnEaqJWtQM4Kv4vR82xQvc3oTidKD8hZcy9wBecNRZQuZ8tRkwvohNM5jvLn1RWnqUFl1h7ZcudUVht8jlJFqwas1+lx/a4yCdMITbVCLLYW3rnHSCF4T4xZw2hjIhcIzq8sHC2K6vjGIaIFv/WOZjpRJCA0MNViVEqvQvHiKFILY6sL5sizz+RKebKaqCy2Nr91gUulNhbUIqGo0L5eG0WElNWZr0iuw7iKitWhgVhTC2rBTwx2Ut2LWlc1KLY2dfr9WbRBVHcl5WsbbyjWaBMv6kQWmimmaSjdApFqc9xFDq4u6AfBTFtms3V1tKmi7JyOciRSzPR9Ydknne4HRxoiKUa6iuTM+4GdZc+VxZKD5UA2ntYErFFXoqZptPeo5g0haAp2MI4t33LObDFNc1zMhOKgVwqpZIspWqgYmxlyWhljOOt1CFGtpAtWcy7s6AAmlCHVJlBRUaxHvKMvHTFnnG9w1nPVDDz3Rc+mqwnViE7YclZRcDZKocup1EJOiz7rLI1rCUEHNvt7c9rZFHUlEsRYXGhpsfjG46OaD4SmrboIqlOQXuf7e0s++P57uXIl0hWPDRNy0Qwc660OIEqHZx8jAzH2VXusRbgiPo4YBw1lRKAknG8o4pnMthDxTBA2GDjRDPwPf+UN3PHc02yfPo5rW/osFb3SBs1YWyk4WtD6BFbVuMys0mtC65hMGlpvaVtLu9bSTqZM/JS1yRabfoOzcQ37VFUO1/H+KF43FckZtXGglDdjDORcaaQG2xjKniJb4gU6kHVTNe4GU/U3WvzqdZzV+63iHKzYADIUilVuvKkCd6kCd6yhVCQYakFJXefzWNQfoU6F6mg0fqYAUNSNsE8UL+qw5se9SgnepYDJRQsKb7DBE9oJ3jicaTgH7C7m7A4D+xMhi9LNUs4s9he43NJYgxosCt4WRkv/3kS9JkqG4HSoaIsW8aJ74Ej5xddBiVFqWqqD85W7mmH1nek1pUiCVF2rIjpHjY5ztaEyrFAuzFFTgx2RwFqkO1uF+WkFq4kpWK86DbVsHqp+N2lzZpUmP2rEJGcEpz+PBVscxirdeizUbLHQTiodvcG2U0UMbdWemXTU6KF5SyuNkx0RIxWaGWcgK2peRS/auKayMkzQ4jppwxBlVWwT5ei01sZJBI2nGBucUGlrrcM2eo6oyEbBrNYO4cjEY4XUWf2eYqmGPb7RtxgHHV4VQ+wLi/mSRVwiGydpN9aYrs/or9bvRXS/Tp2+/+WiVwOaUrBBWTKpjwzLjuWyZ7FYsisdVxZ7HHSZHDx+4rHe43zAO3XOdEZzc5yzOBE8luN2jVNpyvRwgV8KHoczXvN1jNOacUTtsmjTWQ+pJgJjvIFquHRoODrEEWz9b7BTzRsaDgfyHGgCGUs3c5x6zQtIgJO8enbqPaHBzvV7ErO63r2zeNvStkGHgstevx8jmJjAB+xEH2fbQIkqWUgxUarzXRHBSmbIwhAT7777fq5cOGDdNhACHQ1NhiYnZtLT5gVtWVKaDmeXOAriajNCwhpLMUKRpDPRpgHbkOyEbm2NZtayyIlNM3ByM/G2b389dzzzBk7ceAITAn2pwwZjV3T3OnpaIdN/luMrutG56ZbTrK1NaZvAdNownba0Tcu0nTKdTZhOG9rgCa6ldVNaO+PY3hR7ZYcyiN6sYrHeUGxWIV/d4GI/YCuEbr0lHfQMfeQ8e3zXY/9i9R6+ur2DH9p4E8dlineaMi2SaSctxsAHyuf4keXvw/L6937MrfHjx/4iN7pNZsnTNC2Px12+7+p/5Go+smL+2tlz+NET34QNsFuW/OTV3+P9y8+vfr9pp/zXG75fhWMYihr5IwX2WfAQl/lf4zt5st8DVggyAD+48Ube0D5DtTrW8bH+MX5k77cBeFFzjv/VvhVjAj51DBk+3V3hoqhocVVwoEXH848fJ6hLLn2snGdvOX/lKp958hIff/Til/0Ov/Wlz+Jrn3UbwamD1RO7B/zob73z6DXkmgdXisHxtSk/9Nav4tT6Gs7bcZxUby74l2//MH/0wGOrP/p/feebecmdN6sjVW2sfua33s0f3nsfqxe69sQIvPBpN/Dtr30xd5zbYtIKT+7u8CP/9r1cOdAv8p9/x5s5uzZVNG+Ajz71FD/zkY8C8OLTZ/jbL3iJLmbegalT217RDwmFwVpsqyhMErUFnW1v4ScbzHd2EHp8UBcUKkIIaoOsNEn9bKEJpD6SUoe1ghWlMEpJ6sJVzIoaSIKHd3f4iU+9f/VR33T2Zr7lpjv0FNhqQe64xja64CcO06pewRmPOFtDMR0lKz3iA/c9yH/4yL2r5/3rb3k1t587zQ//0n9Z/ez1L3oO3/XGV6u9e1ZHqsP5kuWyI+XMOz96F7/z4Q9grOGf/vD38bmHz/Nz/+n3VxfBX3zJi3jeDWcZik53yYlcBrpuyaKLHCx7rh4uudr1zPuE9Q3NdEIzneCbQNu2OlllrJ6Uq944z6Zpua09zdqD+8z2E1NxeHE4PKZYHpNdjLPcao/Tl8h3db9KQjehZ8bT/C/TN+sAo+YImdrQ64ktVWOmE3nbBCQ4IoWh1xymyfoUNwmkmHnyyavcHpVe8uCDD/DpT3+KH/w7P7A6j29569fzP/3P/4DN7dOK6lmnqJuBUhxx6Nk/mONdwFpDjGql/OCD9zGbzTh79hwhaPOEaMEZowbuxSykHj7woY/w8ONzBjfRQizMkJSwWUjDwKRZIPkKOS0xrtCEhlLUTMQ4zQhzI32yqPGJ854UIcyOM2lvorGBs1uOr3rJbbzpLS9h+4Z1NUkwBh8amoBmW1TzB2MqB76iRSeedgxvYTIxTGcN7foMN2mYNBPWJxPWJjOma1NCaHC2IbgJa3bKxtwRLuyo+6EdEbaK4lhWxZl+FlbIQ4ll5Zxp2xoCuhfJs1E3JasJLFOjlrMt2qQPGROTWsxr7aZaTVsottKIRYdvYNTta5ysUxGMyrsSdH03AaVWGVZiYnFUpzAdeDE2Qa0gXUFM1iItGaTXvIxcstJrWqtNqQXbBMJUtTv2oGGrE25qTrK7XLAf9rk0qfb8JZFyx7AsdE3Be1HHTOewdtDGgWoUIRZrG20iZVSbqGWvGgdUqrh2DEp/HeubsWkZixvlb+mkeBRfQm3+HaO99IqjZrVBHM/neBlREZ4VykZFJsrYWFXkB7QhCx5vptXBTnQwBzqpz9XgI6PFsKM2PWByjUXIqreRZBGCNj6TQEFNeczE41xAXIBFj/T9aFipaAuV3m4VpbXGgq80v6hp86NmJyd1V5RcC+2iqMoYjm3qdWhrQy2jG6arGuVQG+VQ7a5rRIPYyioxaDOuk6NKU9PvyzptlpRqVyrVKGBDQy5JqfNFM9sO5gv2Dw/p0eFNVzKHQ2K6tkleLinVWTEVQ9cLh0MmFauDypxJQ6Rfdiy6nv1+yX5Z8lR3geWQwW0wma7hbFBrfu29lNYqY0CvYI1j08+4SdbZvhKZXsy0xhKsX1l9m7HrHsaiYbw/1cBB6jVWnCBlJEkWiKgduavIoKt/bg0pZVKXFXVsgw4cnOHyk5d4es4VsayzXFmlSGjjl3QPBVa5Z1jVR8aYWS46bZSNEPuk5APjCc6ADYgXmkZqM10zdFJRB7gu8d4PfYSHH3iSLRxDY+ms0c8BLIbINgtcWVLMQHFVFGjVbA8n2uyLq01wRbutx9hAYYpL2zTLKdvHZrzhq2/lzV//Eo6dXFOk27FiAVhjq/33qFnjOpfFP8vxFd3ovOzFz2FjfY2mbfBewymtCyquDQHvtAvHeKx4zUYZAsVr4JU6IoGIR7LyT61R2N5a5ecaVyhJNypnDW+/ci+Ro0TW9/T38YbmGbxh+szqbGIwwXO/XOF9h/fzb5YfZrjm8eNxIe/zPZf/LT+y8VbeMnkeUYRfOvwjnsr71z0uSiaivP8PHT7Mu5b3Xff7N68/D6xR73ULbloXwmL54+Ei/8/5b/yJ5++fHLyTIvDm2TORRnjX/P7Ve80GnG8Z+sSvDA/w9uHBL/scgl5wn9vdxflC8NAEj4mJBy7t8q77Hl05jX2541fv/gwGx9c+82m4oBt6zOVPfDzAhf1D/r/vvofv+ZoXcWZrivPTCkUbHrmyyyOX9657jn/+2x/gF//ud2gdUjuaVAox/cnJuvc8+Dj3PPg4v/R3vo2zoeVXP3AfT+0eNaDWe8BXm3LDXU88Ue239TP4UPONpDrjEKoYW5Ob85BJJKxLxP0lRWBIuhA3mxvkriH2Cyxep/nGVEQmKxVN4Uc1UTIqmi0jelIyOavoPA25LuSVz28h1Qpq0zc8a+s4vlXirKlWqGIE24CdWMT5KsxVa91i9NyVWmBbP9LrDKme81tOHuPc8W0QVj8DGGJUMbyoOHyImYPlkq5khiLq6peTTqpnm0iYKiIEnNrc4Nj6BskGcELpI7EbGIaexaJjEQcO+oH9IXGYlHJmmwbXtpozZA1JhEnwq5whiuCtx0XD6bVtNp4cWLs4EJLBO03NvlTmvD89zDvyA5yxG/yE/3qMNUQyqXIYksmKrBSdnllnKVY3UMmK9Chv3mlB4Z0mzJdq4TmZ6GSSQsiZq4+dX7my/cSP/Rh/8I53XHdtPvjggzx14TJrG6cQhFBZK0OMLA47hn5B7CPZCSLC/fd9jnvuuYtf//Vf5jWveSM/9IP/QA0qBKhxmc5Y8qCT03s++gnu+fgD9LT0gxBmDVjIkjGuMLEZGS5D2qOpdNycpeoCqmHHqHMphiQJdbgD4yYYf5xi1pHS83/5K3+OF77w5mrUoVx/3wQ1G6kFaDUaY8y70frV8KqveQHBKRXWr/4FbWycTm7H92GsV/MQaZUW6kZBbJ1G11p5fA01Kig1/Ryl/aTqUFRqQR60WSjLRHZq1++VQI1Zg1EzkntNFy9zRQJc61baSnFQmlpXV0pXvUm1ma8NXmGswyuK4dDncVXjiEBB3Z2oH4xqXFIbCbGiwZi96j/KoJ/bTI02ZlY/gxgwFX0gZ8TCRKYcCxvcNJzg6nLBso0srMdSiAhdHPCHGd+AbwLeBh28WNVXpKD04ZgTGEsxrrJ6VJeiy1lRfZUfow8Mxhn8in48TqMq0lnvYYyi2IZRn1kRBXfUwKyGZuPf1aGZAhAVWarPrySBaj9dsyrGphMLxjtsdarLZalGDr6oNqKmzRupyJJXFzIFkoo2QFIHVjEqYtVHhjRX45q26kqn04oiWMow6D5SaWWluu8ZAfHVAMBUFCEpDbaUooOuPDpqGY465xHV0vwbqjuq6qMqYuNq9lxtftXBx0FoKqNEaVCjXEkp1aj7ZTUEMmN1nvV6ckH1OXkYqkGIBn3OFz19EigWiYl+iCyGxGy6jmkPSP0+/ZBY9pnlUIhWc3lKUtbE0EWWy5553zNPmZ2hY9EnjJ0SJmu0ocUaX13TVrMM7R2zngtvA6fdGscOYPpUTytCEFeDTo2e69FVdVXOmFXzvGqSs6JtK4qq0lSO3BQNahhhtU7ISXXUypqotMECF+5/lJxEm83x2q2vmXNhGF3TKq1znNPkrC50i4MF3eFSdexGEWUzNgwjv9qOSHA5QqlEzSru/eTn+OS999Mah59MmPrAuvHMk6EV4UIsLHPES8SpITZZxkxHRVwwKItlbIh1gSJLYOAEW2mDtWHCd3/b63nBS24leFHTBgfOVw2bHW0gaoNTT4XeR3/2TucrutF52tOexnTaKHo4jhNGgXQp9EJ1IopIiuShMN9znHJKGVCBm6l0Jg21s6KOWr5x1aEGTZVPiZ9/6O38uyfe9yXvI5fMMAwUO+blwCfTk/yr5QdWj7EYjpkZX9c8m1/t71ldt/9u8RFeOrmdbWarIdK1RwFiMSxtz78++MCX/P7Pb75EXcisQsha7MJB7PlXe+9dPc4A3+ifw8fyE5yXfXWHovAH/Wd54+x2siu8ffnZo9cturj/b8sP89+uaXIscKKZsOY9jyzmq8/R58LFw55jbUuwPQ9f2eeeJy6tmhxj4OTajL/4gmfy3z77IE/sHqx+974HHuY1d96ECPzKhz5+3edzI68TauaI/vcXLu1wfnefm46t4SpcvjPv+We/8yGe3PkytoNC5bJ/aXMzcrfHI5ej4vxnf/cufvTb36yjr2se71xDO1kjkejTgg889uQXPamiFm0IpKKTHsmKIJSSVR+2GGC+RIzDNi3SCblEsBr0N5tOGUpHSqXmxBiyFCwVrTEGhyPlQkwFm4paRRdFFU2lt4BgvSjP2x19tq2m4bknjmMb0fBPjz7OOWxrsa0jV2GtOFMdrtTxRawWYpVdzwtvOcfZY5s479jemHDu1DaX9uZHr7U24xtf+SJSPwDaZC6WPfPFklgKmXLd6YvJcNsNt/B//3NvJXYLWu85tnUM4xtYLMkxEQcNP5sPAwd9ZLdP7PUd2Rps49VCtJ0o0lrA1imy1InnZDLBF8tUPCdlwnS5R2OK6kBEiAz8dP4AD8pVAM7IBiUK5RpqsMPy1yavQsPV88pqWFJebSYihWINfuLJFKKkFaVAoys0C8lZi8mFgwtXKwg0irDraznH//6Lv8jNNz+d4yfOkVLR3A2lvbM8WNItO3LqicNAzj1Xrlzhp37q7/PEE4/qPZSFFKvDU9ZrPWeIsTAk4ZFHLvGud93NUDzLCOIrZWGITFqHLUI6PMCWA4JT5NBUSoXqV9SGP1VqXNM0GLRIc96TZI3MFjlZIpGwfZziAiX3TIIn+KZO72oxUMXeVT5W1zltrG6/7Xa0XBgNa6mjT80tKtSmPEOJiZwSNvZM94UTpjCxNdhvLEBMrX4qCmJrHou6ISbdB4akWVVFEZOM6vCEgi2ao2VLLfjQwiemouhfr/exSTrZNbkK5YPq7TSc0qhQtwLVZvXeKsW9LoC2sYivRYSM9C6ugSv0kErP0pNnar5O1RWiGhDr3Yo/PxrWGWeUPlrt4l32zNoJp9w6N6VNrvRXiJNUKbMQERZ9wncR3yasSXjjMQxQPJakO7MFxNbPp4Girn5IGZuDnGvIJ1V4rGuMgaqJGIsdre7c6DDGiKxV+qGxVcxvrkPttc8Z1VfUx1bNFmCw1dK6Fme5WolXh1N1eq3C9AaKiUpJFM0lM8gKmQO1njZ1HQbRAQiGslyQe4csB22RvcO2HhO8Wt6jjXdGG21T9USljDS56mBW1MwgFSgxIzFWA4eiDRJSzTX0/BmkukSiDbczanM/muU4o3EajcM02pSrfbRBqumS1Pc2xnOYanxgKwK6QsyK3rguqG6vpEiOQ6XlCcOQ6GMheb+SB0gpxJgYGkcUy+GiZ3nYMQyJWMD4oJb+sT8adPWRRR85KJmDvpBkRttsYpupOm3aUa/tcN7rEFx0PXE2sFkNCCYXljQHCY9aN9vqTS6DjNOIo2uR8UNW1C+hIaDI0bkxsrpmNTzU6oBEtClJOVFSgpp5livbYPfzl6o84dpX0hs7xuouGjMpVb1T1d90y55+2dEdLukWSwRF09Suve6D1q4a/izVia8oQhRj4dHHn+Kd77mH5TKBb4miKqBcCo1RqUYm05GYmYyRXA0iFekTRrglIWIo1pGtwVgPxtHLOhtukzUCMcHGmS11JLWloji69lpXKcPV4Y66/hWj5yL/dwbi1x5f0Y1Osg3LEhhiJOZEygPLrifmoomvSXn9KWUN7xzgWD/jBXGDaQ4aVlsTcYsUvG8qXWHMHrB6Qw2JS4sdPrH/MFm+9OTGnBiuEXBdYs7/e340hd0yE75v+lqexzlmkxliDb+x/CiJwqP5KoOHYv0RzH7tYUBs4f7hSR6Kl7709061PRpu6sm5VG624wvXPP5lzS387Y3XEPvIR4ZH+YeD0sM+Hh/nNw8+yTem533JU1/I+3wqPrXaN2816/zVyW181u/wiFtinedyv2R/UM/EJ+ZLtlt1sTu/f8hQL8RZ8Hzzi+7k5mMbzJoJ3/M1L+OpgwU/+54/AuDJ3QN+697P8U0veTaPXN5dvf657Q1+/G1vqm2M4SMPPcG//sDHOBwiAL4NNJOJTo6s5cELV//EJqfaYyHZMF9G9udHXMLv++av5Q0vfGbN/DB8zz/7FS7t6fM88ORlDEp5Go/veeMrOXfqBBIFv+Zw11wT1hhuPL5FuzYl15wDG1Q4aKSw13U8uXvIP/n4XdcNJF538x18yx0vYH1tQtO2PLx3lcUwaFOE8NMfehdFCsE6/uk3/EXOHxzwyx+/m8f3dlev+3de8Gq2TMPxSQslImQNYa3et6VkHp/vrF7z8cWcv3nXu1dL6StvvoHveulz2JgGxMKTh4ccdD14RzHwtFOnkGx4cveAw9gjwOmtdaZNYK/r2dxYoyA4r1bFj12+unotby2n1qbEvuOTjzzBz/23uwDdoE9urAHQxbh6/N7+IQeXL+q0yRpwgZwsF69epTvcIw5Lur7jsd1dPvHkRQRofeDk5ibBt9jQ0k5mdHHgU5/51EqOsbW1xR1Pv5NgPYeHB2yHNW6dnGByfo9wsKSxQijCriy5WBY8JEfna0li1yzZMGvXXV4Ppqv8vf73ALjRbPN3m6/lmJkqNUkKj+ddfqL/A+JBXl2OL197Ot8Yno1NWrgHo2L+SRO4eP4Kn7z3Xn7/Xb/Du//wXavX+bs/9EPcdONNrK+vc++9H6s0PMsttzyd9dkaF86f58knHqPrD1lfW2N52PHwIw+tmhyAvb0drly9QttMefALn1OAoBjOnH06l6/O+Xe/8itc2VkyANZPwZ0j9XtIv8dSMo2L7Fx4LzkuMEY4e+ZWihT296/SdUeI5/HjZ2nChL5UHVCxpOSxzQlgDecmdIvCB977SZ5x59exNvVgdeOlOgtaqU1GXUesU+2ZiCKbhCk5R1LOdCkRUyalnpjUzrqPiZR1H4gxs+wjJMuJReCFbLJW6YWjOQSsGFBaMlud5JacKbH+S7of5CFThkQiUlC6iBtMbWQUWXfOqalMC7LUMiXmrAYBkiFlrPeESdA9J19ThK+m7KY6ZQvFmLEH0/dYr2mp0/FafXLU6VQxuuigwrQGoqkWzlXgnURDRK1UcTWqy3BVbxGBYrDF0QyB7ck6Zw83udgtOJj2HFaRfCnQFzjsCm6SwCSC5CqU17XXjnSzxiiShVXXTXvEzcnFYLJmscmqwz2awI8NqYhR1MG6StsZKczXfvw6Cb7mfGiTpHTN0bjgqFjlGuSn/uVYZGHHTrO6iWpT5lqHDY02kDHhYiL3CQYdFJoa5km9lozoXp1LJi0HTYk3HklqZ64ZTY7YVBtsh9I5k5o6jAifiDatVISxpEJcDqRFhyb06rmmBj5jtTmSVDTDpxoKqE2vVCc4u2pysAaCxwRbwcFq2mCU4nYtFbDCV6vJ+6gdGhvw8W9zijpwqGZGOaut9LIUslU2gymZ5cWLHGxv46cTht05B/tz4hD13sfgxJLjQOw7um7JMkaWJXKYC7txYCkemhbXrhFCg7ce65uqj3Kq1XFavAdxbEjDTaVlfa+n2etoSsGjOWuMCClHn3e00FjVa8EgAWTQe1WHDuXoXDlU7oX+fymCyZZsi9KF+wglYaVQKvWyf2xXLcBtNclaGUixGmymIqRco0oq4twve1IckEH1TLnqY8FUQ5wRadOGOdaQ6CEVuj5zcXef//ib7+LylQW2bUk4zRAqqo12Rl3vkCW5RHqTFXG21VbcgLUZJxGblxQCmEbdTl1DsS192eRss4YVQ9d3vPN9n+N7/sprcbbUeURFWMuIxIoOYOq3oFpGDWr/sx7/fzU6P/mTP8mP/MiP8P3f//38zM/8DABd1/GDP/iD/Oqv/ip93/OWt7yFn/3Zn+XMmTOrv3v00Uf53u/9Xt797nezvr7Od3/3d/OP//E/1nyN/wPHg09cRIyhHxJ9P5CyugjlrB1nsNod55jolwMMFmSdyJRSGqR6vmfRG1+bBZ1YIyCxwr8p8d5Ln+ITew992feRpZCMBiGWGPnd9OkVrWXNNPztza/l1ZOnK73DOL5j9kocjsEpJ3Z9MuWh7gIPpgtf8txKkYB/cv53vuxrryYrRaf9OIU2Y4nXPe583ud+ucJzZmd4uj3Jd5gXKZwpljvSSdLiCOlwWL423Ml/nn+ah9JRsfrXm+dzSiz7KbJD5sDCLIQ6GQRvDSkLFw87Hto9muY/69Q2p9oGGTJDGfCusG4tr7/j1oqOWG4/eexLkMivueMWbEYtfi3csLnO9my6anSs8Rjj62Zk+Ffv/PCXv1AMYNxI6+auz36Bu+9/ZPXr4ByTms+xmqJeczx2ZY8vnL9y9PjQ6AJUc2xMe3TdzprAX/vqlyNJKEYF2gZHTomrfc+/+OQ9fPbKFb74+INH7sOUzF++4/nc8/CD/PznPsbu0H3J41529kZ+/dOf5J2fv+9LfveTH3s/d24c47tvey4n2hZjdaGzTi1Ac8788gOfWT1eYEW3A3j/I0/gvOOvveqFhOD5t+/9FB979Pzq9z/73d/GxFt+82Of4GMPPw7A977x1dx08hg/9ltHjf3rnncHf/UNr+SX3vmRo9eSQuwW3PvQE/ziH35YC756XNi7vjm97cYbeeqRR/hXv/6rq58989yNfPMrX81v/tEH2Tmc8+WOZRy4cjjn3MYGoZ0yXyx4+NGHKs1CP+/O7g53f/zofb35phdzpj3O1qXINFmCBYvjHfmz/Gf53HXP/5Bc5Q/y/ZxkQ6lCQKbwr/oPXvOYK/xsej9/PXw1J2TK/fkSPzd8iEMldq+ODx1+nt4teVt4IcF6UlpSSiZMGhZX9/lLf+nPEyVd9zf/5Kd+it/8jd/gu/7q/40f/ft/b/XzH/uxn+G1r3sT73vfO/npn/6HALzpjW+l6zo+8MH3XPccd9/zQe6++4NcvHieX/2PvwjA9vYJ/ue/97/zh+++iwcf/ENi1IbFuBnHb/8eDp76AMP+H3/J+RaBvf0dFou9L/ndlSvn8T5w4viNZKNrrQ3biNsiVYOR6XTK/Z99gPnijTRGSGSsAe+ExqoOrVRrYhWjq2Bf79LCFy5cou97umFg2Q+aozQM5BRrCF6p81fVTQxDphRDKlOWMiWbCaOMqpb+Y+akNteoYUVJWXUC+SigtBQNtsur7TcjuRrRVrNFXbcMMhnZBnXDtlXDbOog11dEo1ZJYkXdDX2lf6QxaFi0qCwqhDa25iXJtUV6/STXoBcwFq+6jqq5Z21sEMoyYZKlJIMpYBo1IzBYbKSiwgY3OFrfctxucnY45OKQWBgwwUJutHAtsOgL1iYacrX4FzqbKj3RUWRQ0bbzldKiLp0YweRquGJr1zc2c6OT1zXOXtS9Q8+BBnKPVKHVcMuMbmLqkiojbrMyNzCjDOd6NExYaexUXzB2WkfvqcJKiqoAglfKX2jUjS0V8hApMet7q+YlOv4Gcep2VXKk5IgpDpMtkh0lWdX31JDXUt1SrTMrOo9em4UyDOQkxPlA6nsdDo3UNCPXb2i6odbAT6r1s15XxhvNj/J1Mu8sxZjKpNDzrpRORTCloghmFJ0URZ4qt7TaXeuJKikevd+K0iqiESlWzXJcgeAhXb3KzqOP0rct5WCH1C+18BW9v2Qo9HuH9EOvDpwpcpgzC4QDK0jbMmlavFe3SmsD1gVW1vFGzadmWE7khjNDw7FFZnZ+YLKEhka1mU21Ba/W7DiBVC+ticG0FhkKTFDdVbFIrBEUVGTfUA0IqLRlQ9rTdd1uObVwzpVK2hkwFtsYjC8s5odMjjVH1yRUh0ap2qvq8EshlkLse3JKavKE4JxS2nVtQb8Pk1RAJayGSDkVUp/Y29vn995zD5evzJnMWrJpyMXROq8GkSXTpZ5lWZKGQyyRYgrJWjBepRMm4+jxZR9XdkmmwZltstkCAokNkt1UrV6GUiKP3XeBbig0XmvXsUeXarLFuF7ByndKb+EvKhj/lOP/dKNz991383M/93O84AUvuO7nP/ADP8Dv/u7v8uu//utsbW3xt/7W3+JbvuVb+OAHtRjIOfMN3/ANnD17lg996EOcP3+e7/qu7yKEwD/6R//o/9B7uP+hx7HWEWPSHJBKR1M+r2BbDYKyBVzUaV6RSG97xDQInlwET9BpfjSYEKpYUlbTu/PzK/ynJz+0et2X+1uZS89n81MA/Gr8GC+d3cp6abDB87v9p1ePXTcTXjV5DrgCJoIxDMuBb157Ge1kRhM81mS+kC7w+eFLG52cC/9x5y6u5C8t7t629UpO2k3duEzRKQrjxMVisauN+PG8yz/a+wNu8cf4h5tv4f8aXg6xkPqMFMs/Hz6wKt48lrfYZ/Cv092r13qTv43bzCmMdJzLPRfKkquTxJpXkV8SofFKGVnGoyJ2swnctrlO30ekWLIkggitc7zhzlvwzhO8o2ncdZoZA3zNbbeonsIK/+JdH+bJvQOeqnQogxooWFVT8msf+SSH/VFz9z1vfiU//wfa+OzMl/zGBz7B277qhasC5ovP8agF+Y33fYyd+WL1u7/5Da/joQtXuP/8kZnCf/7wJ3n/Z5TOp3qT6ycLbhKgCK5Ri3KJeps+dunSdU3Om2++hT++eoUnD7WwfO8TD/Gdt97JfbuXvqTJGfnpjx/s89g1E/qb17d42sY27z+vjdsDBztcjUvOrM108uEMWA1r9KM+8prj1bee5fJhxwMVSXvvg4/y3V/1crxtdHOrx9te+kKmLvDRhx/lgaeOkEKddh5xubbXprz5hc8hJ7l2fcYaw6cffYJfed89dFEXelNHtF+8YN1+wzni/Oh6b33gZc94NrEGQ/5px6LrsNbS9QseeexRNXOoh8F8yd+vz4XjhzDJjom3SF9wohqDL2Y5OgzGOP5guH91r8CR7mv82WfzBS74QxYl8XPDh7gk8y/7uI/lJ3jb9MV4C4eLBTZMNOuqq85qI/0ELfCsU6pT1/Wr137Na97AC17wYi5evMCv/dq/OXqv3hGaL13enXNIKbzjHf919bOUCvd+7D7uu//J66hym2ffqJPUnL/keVbn+5omx1rH1tYpdnaeqs8bWXZzttoZ4gJRZhRammkLIgz9ARcvZJ549CJbd5yq0+6CBC0evanFQqkuWTIa7xhSEu57+GGl6sVMStqIKH9Xz5l3luCdOvZkMH3BFEuSyCCKlIpc8w+9n2v+eTXxKORBXf9KSjXjJJNjIpVEQd2kjMgRHapR6hm1MC9NpcgVqiPTUdo91YJ3LJpBtCnxBhr9/GNhY8Z7RQTpFfVwvk6WnYE8TjmlWlMfIRRG7DjvqUiQaKipqOV86VdBPdhoMFGnqRKlus+pG2nTNWxNNjnXRS7tH7Ib5qQQKG5CzobBZGwsOJ8JPuGz4KLShPp6HSvNa9Duwvq6lmsjobHHgolWpW2MYnm9f0214DbVpWAs+rWiLNd0reN1c10nq0VTlY7oqZEVJWg0lBh7w/E/VrbOUN3PjrpII1Lpe9VWuTaqeH07ZhIo/QApQ0xQ9ZKlKOphC+QIxQmQYXTDTKbqbRw4D1IoOdUhrA5opebn5JgosdTaR8CKNjuUGthpRvW96jKcQFswQTUoIzpjnGZOGa8Xr9hKoax1hbFBi2uRSpfK18BstQItWjeJNXXtKqtmXUTpsqUaoGjOoWHiPb33mCGrYUC/oL96kRg8OXXIEHEm4G2rw9TlgsXBAQcysF8G9vNAlwsdloXAzAW8b3DB44JXO2nr6xDb4oxhzViOD44bO8exXVi7kpkcGNrSqlNq69QVLaII2NTW+7YOGqYG8VUvhTC6I4rRGgdq89PWezxrsyPegPVkIKw5fHZkLPkwU7oIxuNCIFjD7qWrbJ7bUopdrfilqGHAGAwtBRAN/yzj9280x8dhEevIGTKK+gl1/chAqW6sKTMcLrnrw3/MvR97hLPHJ4TQ0CeHK2oVjRQchd24JMZdjByy7jItsbru6e7qKHgSXhaEktWowBQoDjENndmgyJRUwBBJbsGTVy/w2OOXeNadZxRlLsoykDy6J8oRgCbXuq19UTHzpxz/pxqd+XzOX/7Lf5mf//mf58d//MdXP9/b2+MXfuEX+Pf//t/zhje8AYBf+qVf4tnPfjZ/9Ed/xKte9Sre8Y538JnPfIZ3vvOdnDlzhhe96EX82I/9GD/8wz/Mj/7oj9I0zZe8Xt/39P3R5r6/r4L9xe5e9eQHXcEMzuiNaLwj9SqsK0VWsHwsmaVAMQ5J40TDKXfVHQkVR1vb2GU+c+UxHlteBiDgeIY7zUFZcl++QEF4pFyld8Jadf3imp7kJn+cXC8slc9kxFlCU3mjxpCTfrFf7hApPNJfZvii6S7ALZMTTIIGB2oIqCg8CbSm4cePv42f2v1ddosW7k/mPZ7Me/yFS7/AX2ifzxvDndwWthApPLi4nhb3yXyeXxs+sfr/N4Zttpst5mJ51/I+3tk/SumPykYBNtqWY5MJjx8cnQBnLc4F+gIPPHWZ9zz8xNHlWf/jhs0Nvv9rX8m//qN7V0WwAD/0m0cowfBFxdYbnnM7L77lBooRDvqB/x91/x1vW3rWd4Lf5w1r7XDOublupVulKpVCSSploYQAZaKhEXywjWnjQBs1xvTgBoyN2x/bDYzt6TEOuM20mbGNSbbJIBBCOZRQLpVKsUqVq27duumEvfda603zx/Ouvc+RaBu6Z+YzLH2u6t59ztln77XXet/neX7pM+efXDccZ4/NedaNZzizM+fJvQUhJh65cEXFoIeK8vH457/xTn76t94NKLXkcLF32/Vn+PwjRxvQRy9f5dHLV7/sedaHU41BwSGTBkkFFwI7yzlPO3OSQuHc9g6vu/kWvmJxHT/xoT9cn0fbUq1VNsdN29v87Ze8Em89P/nh96+/98b5Nj/6vFfgRHhssct9e/U1GZ3cmEq1KCRSiYScjkyHXnbzdfz1r3w+scBf+4+/T1cbzSKW3//Mfdz1yAbNufHEMSBxdVnpbOPrtZp9NB7eOa49tkMK4cjv+u/f8Ao+et/D7K30Z+dtw5te9ly2m4afe+9H2Tv0nP1yyWJ3Y8phjDD3DfuL5RFji6l33LhzjKEIj169QtRdB2tblst9QqXCWeu49ZZncPrkGT5594dZrDYUKz8UJhQasTjUddE6y5/Nz+dj3aNrfY7H8rNbf5YWy8fSI5vPxpzg70+/EYzhJ5e/x+eTXitBIj/evZNlRXJu9qf50ZPfRCyFf3L5t3gwXqIAP7N8H9/nX4LkgKXBFjg52+Zf/IOf5Z2feRu/8HP/FoDv/K6/wA//7b/DA/c/yLf+mW9c//7TZ85y6tQZHnrwAR5++IHNORPDj/zQ3+MTn/gYV67oezh9+hp++l/8PM5Zfv4X/7f196bkeNe7PqiN5GEaZnMSawc6Nk23sY6Tp67DOcv+3mUWB3vrc3zm9I0ghtlsh+Vy83jOBnFTnN8mOU8cBkQSOVwiG8vn7vkstz/trOaLqKCNkBPZGqh26lprmg3LqBR2z18ghgDImo5hSkFG2owYUuO1SEvAKiPFYUwhuJpYXjYaoLHh0WVJC7UUE2EIpF7/xNVAPOgJi0DImsNWimo6pEGnsY3TgqjWl8XI2mI756oqsoL1ppp/UM0ndFYuRjQ01OoQJdSsHYDcFySq7W1yZZ0do7wfLepTyBsk55BG0qxt26qVv6+ajFWEkOu9pVPiEjWElaBDtFy7TFs88zDjunlhv++50u0yTIXUOLBCLMIyRVxK+BgwJEyxUHzl22eKtxSv+Su4sZk5vP9lKAGbK5JiR7rN2GDAyGVRJOaQZmI0GyhVu1BdJmRz4VBrvfVzjY3PWASOqNhas1WvBw3/HYvLGt5ZB2dSw0NJhxorChaLNE43/2GAELTALEoVy1ENY9LoiBYzUqmbUqKGDBenIcP1PY+mFOvmumSkpDWKI5KVKm2KAolWP9c1/6+yRKiOaiMdTmqWHrY2UiNdrwokRkSzQqzr605MbYxgzZooeVxL9D4oOen8oVSzDqNDl2kzYcdnDcu0AyJqjBL39kimEI3SHr0tGm6cM2Fvjyu7u1wtPfsS2Y+RVRYGLOIbjFNn0FIbYSvVRa5qsVos20E4voBje8L2EzBZGZoieBpFciZVG+YF2RJMo3Vk3I2UoV4PooYISqhR3WBmRLyARpAazUARylIlBexk2Fd1pgaIZ0oO5FxwVjP4HMKTXzzPtbefw3nLmPu6jgKo64Vsrs51WG8WteM3jeAqzS3ERAhFHQ6R0cODMAxcvbrHJ+66l9/7g09htxty24JxxGwINVzblEhIAzkvmJgVW26FY8DlRIieUDTCQ0wAQqWsAmIRaTA4sBNy2aJExz6BIitWcZeD83vcdde93Hbr2bXeUQN4DbYOi8RQ3S/1GjYVif3jHv+HGp3v+77v4xu+4Rt43eted6TR+ehHP0oIgde97nXrx575zGdy0003ceedd/Kyl72MO++8kzvuuOMIle2Nb3wjb37zm7nnnnt4wQte8GW/7yd/8if5+3//73/Z4yaGdXiQWlHqZieiyE5MRbM+6mhLRNPlY1ZqW7Lq/pJL1iC1ujCklEgpEodASpF/8sVfWf/ON7Uv4pv8HaQQeAdf4AAt0EKCwYiGV8o4SoO/efKNuKIwr6G6UBlwXu0kY0p1pvRHf2oPhUv4Wpzf4E7QiOX+oE2X5qDU3TTXELKabWBM4vntjfzAzuu5q3+YX199bP2cPZH/1H+c3+4/xW+e+KtIiuuJKcBr3G2kshGIn2bGM8pJMIZ7uwN+Lzz4R75WtYAsR4rR05MJXQgUCu+8/xHl4H/JEZJOseKXNDNf2tyMx9fdcRvPvuGsOtwk4YNfeIC7H9Yp8s2nj/PX3/gybjx5nG9/xfP5V79XaUUGMIZF1/Phzz5w5PliykfcwcbjRU+7mdlkos47f8zjtc+9HZk0utiVQpGkORvec/LUNl95602Uknl094Afeee7jv6wgJsZzKG78unHj/O9z30uM2f49MUnudJttEW3HTvBOx77IqUUrvabYlQkIjaoDSgaHFswfPiJJ9fn3wj8tVe+QPnK+kPrny+U+plsPqtMNVE4hF7ddOo41586xge/cOh6KIWcEnc9+Aj9ITRl2QV+5xMbKtgdT7melzz9Zi5f3uMrn3Yzb7n78+uvpTDw+cceOfSUhbDa58FLl+iGDQXsmvmcvgBfom9LxfDIow+v/72zfYyzp88ybSc8+2nP4UOfVKTvtJnzNE7T4DAJrGjGVCnQGI8Vu74nXj19OltuopPZQ5fwX21exhSnwb1HIKxyxJ1xL634g8WnAeGpzbU8GBXZG3KElHHSarZGhLlYPveRj/MLv/pv1z/vvWdrPqdt21rc119TOfYpb8711tY2X/mVX8NstnXEZOOrXvUGvG/58Ec+wGq1uY6uuealxDxl/+KHyHlzHaUU6PYfZlg8sH5svnWKxk2IoaPvNt/rfUM/LAhDJAybpjVnociUIifAbFPwapYRr2DzVUIw3P/F++n6V7A9FVLIDCGQk1NTAldp8lYDGFU3U93JQoKQ1xuhej/kGiJac8n6qDKPopN/BU8yizIQZbyWy6H/1YYnaUitIkWJFAOx74mrgdBp4GqikK0hkrFTi/iCNeiuaqQGPurKLlKpabFOJ43mQIkdC0i9ZsQXitcMryh6H8aUWOfted2jVDjOEa1ErSOVQp2LinvrNak1e13jo9lITmoel7paaF4LKVO6pJQ5jOppTCF7arCqYeZbzrWnuXTxElfj4wRvSUVDsFMZCCmxGgolG4SW0SNXqTa63gtWhcelYHJSTp+p7ml5Yy2gAaqmNousGzrtdLQIV3oZ9c3rG1Y9Qj6EzCgiqh9yPRcjcnO4hyqHB3ijUY3UZmjEhUeas1l/J6YW/3XdLGXsxPS1izdI9kjO5JCRlDApY7whhECKUc+/G4X/BumGqunQd8kwqKapGMi1gc8acq3uIqNDG+riNd7/usjX81Cbk9HowTJ2wtq4lcJho7acqnlJHYQUKmJoNC9FrENwWviXqPderQNUy28oWdEs5yxFdABtUfplHyyLJaRGtDlJmRh6Qg4kU5BGz1mMK0IfOHhyj90HL3Mgwv5cuEygsw3t1LPlpkxcg4hjwNFkzcgpNlOswWGZZKHtC5NeaAfwQfAFLNXKvrF6vSb0cxOjAxsKOWoIOwIyQfV21VK8pLHHrddG1KGFnTlMY0mpEJNgi2AacEG1c91+gC7r7/cWKxpsfuG+88SDnsnJLb1P6qVdojZE2Y9DfohVx6UOrTXAHotIppAw1mHE0Hc9VC1NHAJf+OLDfPgTn+HujzzMDpqCspcjJ62hL4VLfSEPiZkMSElc06yI8QCfl5Qgum8mKG2mmEiWSC+RQRRBa90UY1vEWobJDMeEhGEvJ6Ym0MgKusiD9z1Av3opx+aOfugIMYNRIwxjFWPXy1cdiNcGK3/M40/c6PzSL/0SH/vYx/jwhz/8ZV87f/48TdNw/PjxI4+fPXuW8+fPr7/ncJMzfn382h91/OiP/ig/+IM/uP733t4e586dwzA6tlA5tEo7UD1rDWyLGjYkxegGWDKBniiJhNG2tk5pSsqIL6Q4kFMkhcD/8/7fY5U2G/fd8RHuCY9QSmF1iHc/hEBsM9a2R167GEPrGhUUpkTpC37WghW6IeCN5crqgP+0e+fmZw5RbB6MF9eP39ycZstM1o2OVEHiGE6pE8gaEllDzL7C38KL/S28fPZU3rL4JO/tDtFuBGgcpecICvi1churtCmczsoWz0rX0C9CBalHpOBIzafTxC/57E74Ccs+6IZfh458yc+J6Od1+LFvfM5tHJtP+cUPfepIwf3fvPB2vvWFt+OtgwSX9le85a6NXmV/1fNz7/k4iHB5sSnExqdY9oH3ffr+I6/RfMkNsz2d8MPf/nrOnTmBdcIvvWdzrT/7xuv5jle8mFx0Mcm58M/f8nYuVRTra5//bDK2csZzReoMqxD4id99N/dduHTk9x5+b9/94ufgt6SG/Onx3DOnuGarBRKfvvoElw41Ou96bENhO3y4icFveeXiWoP1Oqm7867Prhudb3/xc3BNW13CjjZ5az1APV5w8/XcdvbE5sOrx23XneaGa07yjt98x/oxEYg58If3PkgfNtfQ4WyvrWnL65//DJCi+VezzT1zw/HjPOX4CX7jkxs0EWDV7XP/E48zHGqehgh+4jjoV5oJU4/DdDVjDE+5+RaaxmGAdKhRul52eK6/HpuyJmaLxxjD0A/qLHfo979x8myscfxB93kezlc2XxAoJXFneoCHDj1urTsyuriSF/zngz9aQ6ZTR4OzamzRlER/CNG64YYb+Ivf/d0AR2h+Z86c5du+/S+QEkeGBNs7x3jlq15LiPGI7u31r/smYsy8931vZ3UI1eoTDFnNVA4facgYzJHHbKWyjFbh49F1S7puyZceYi3FTil2hyyt2jWnjhyv0LoBZx33fu7zPPr4FZ552xkQ1Sz0oaNpG6WdUad6tpDLqMkAK2rjrW18VooHpdKc6pJWsuohcqFgkFJIkgkkkinkqq0cPyxBvzeV6mwYVKMZVj3hoCMPQb9mE0mypprHhLWWFBMeUZMIM2opDNZVZyzJJElKd7L6tRxG2pz+zxowpqg9OaNwvTCK4601hxLC1RaerPfsiEClQXNH1ueh2lZnK5hUF2FRGqZ4tIFwQhnCmjpSUt6oj2IiEpCh0rxKQfYSk7ZwlhnXBsPKFLraaJQCi8VAtJngDUzGRtNo8ZUEQ6I3PfQC3kOxtejW6joX1TnYav1sciZXwfr4YWmDJvVV1vdbm5gKqKzpaxlFnjXQeGRujD87ToirlqGKdg71P6wbnYpq5FhRFzNCLGVtDjE2XmX9yvIaSTLoeS/OItW+e0TjNAlDrbKL6I1Z1nR8DVQpCYxKLrWRTvp3grrpmYkGslKNLHCah2ZqPIB2MBm8IVtXLe+BOhCrXXkt2pUKmUOsyE2haEhQNYgZXdpq4yWi1MzRTSxnnLFazZiRolw2iJQoItk0lq2pVU2dcWq+kQyxV29YSqF3iRIyw7JnebGnQ1girEKkaRoa3+IbT+v1fos5r4O2BUWpRnTHpUzTF/wq4kpLYwzOGGzjsBOPeCFdra6ZU7O+pvEW2fKUEPS+rUHOikLo+xdrMVEorqhtu97QijB5oUwqhUz0OjOzljQkClEHESFjizDBMly4Qre/ZLLd4q2rTbg2mlLRyVI0EynmTBgGSkoYp7TDce0YcmGx6ghdUC2UqAnJ7t6CT9//KB+770liBDvzmMZx3E9ojMWStXmOiSyRiR1Y9D0mDvihJ68mpGwrCqehxFkKyXiEORmhYUoxUzATTNmilQZjDJ4B65c4P2Ao3P3Ru3n4kddw/JnXI6JRFSlmvDX4UvNz6g2eqmnUn0Ci8ydrdB5++GF+4Ad+gLe97W1MJpM/yY/+nzratqVt2y97fJyag06w1CKyTnDyeDnYdZGNyWQJdAwMkiippRSd/FjRRbiErFznPvEbj3yAX3zk3Uf4+Pekx77sdQDEoWcQv7YFHY8fufAf+dnrvwdjVQuyNJl/fuE3+digU/Dvnb+G5/gb1g3NcTPnu3e+mp+6+pYjz28xPBAu8kTYBWDLTDjhdtSJJAuxi9WONnIh7XMlLLFiOOOOcdLMeb69ieds38j3zl7Nn7/8MxQKqxL4e1d/h1vtKe5NFw/9tkQ5RJX7dLnAr6VP8abmdp47uZZf5Jvp0gGfkMf4p1HF7Y2xHGsmX4bYfObKJe4wxwDP1996AxPf0DaOX7z7C8TajH7HC27n0v6S5bCZVF+/s8MdN13HS55yjn/zvo/yqUeVEvTbd32ONz77aRxrtRv4n37rbVxabIr/y4sVlw/9e32tZGqI19HC7Wue+3T+5re9HnGmio6VCtN6D1K4crDi/ic25+bEfMoLn3KOmlzBv3nHB7h8iKpXiuiNiGi4pqgr0Y/957esm5wbTx7njhvO8k3PvZ1/+Ntv5/Eqxr/59Gk+eWWf3/zMITvv1mNmrU6AJ4c6IOC67TnTkQIC1Jkf8+PHsceP1emuIRXBuLro1mNiGzK6SJ3fWxxpuPoQjlhDn5rPODZpeWz3gP/44U9uXoAVijt6Pv/GN76GkcKw/vntGYdBMW8t1x7fIqXIIgR+/cMbofv2pOHEzK3LBIBX3voU9hcHhEMNjBWDsQ7nG9JqtR4MNL7B280vExG251uaHzJ0fPzzRxsoK1o8OmMxpfKByfyH/mPcmw9pkbxF/ITHV0uW6HV6XKY0aObHE2V/TVM7JlMm9igF9yZ/WgcYRZECaww5J07lhpQHfOvqlN9U6samaZjNZzz1ttsIMfGFz39h/fhkMuWGG24m9IEf/qE3b15rzuztLvmpn/qfuXLlkPGFmOp4tDm31s7po2b45EMDne3TX03bnmA1bLRpbTun8bOKoB95e6qXM3aNICn/3oJpce1pBtnG+wndqmM+i1hZ0Ugkp8KT5x/nox+5m9tufS3WO0oKGnAXI6paNyBJTV9MxCWrjmWmFqe1aNLfW98qWuCPVIcSlfZRpJCIhBwJJhElH2l2CsqDl4yKwasRQVh0hEUHZJ1ap0iWrFbjpah1/FBRz1CwE4PF4ZpGqXei9+A4IRcx5JiJw0izy2QSFsFbr7fq6PikAT96nq3BShVJVw24NkQa+KpZP1G/3UilhVmKhtbom8ylIid6fxhTKDbVibwgVhGCIpYcMoFIJmKsYFsUbbEWn4QTMuHa0rLfr9jzc0IRyJaQC4FA7JRqp4QJzRMrNbTXhAGl0SSKb9AE+URMOuxrbINY1dFKNV8Y35NQkb01JFMhiPoWZXQYKJsaQTNO6rkvGyaXTuB0yq20mNHhqe7lZXOdUervpjbP43SZw0OIzSBQ81OkSoiUiigIedSBiZCsoUw8JRmIGcnaABijuVBqUjGOGKXmnRlS1AgDMYJEg4mo9XJjq3lDXfPH32+qw2wIeq1bHYSNpgLrG6ikSuvUbBdjVCM0TiqL5NrkaAOB1JgBYwFHDity0muwFMNaZJJZN1U5jb8j47xl1npynyhiCLmQrBCkUPqBGAaCtYSQGPYC+6vEVTyXSo+zhsYbXGtxjcc3Lc55cha1UzaqcRIxWISmFKYhM1lBuyjqvBu1yXFTr+hTn9VAorH1kqq0xSQw9TpgHnQIUuq1SI1ykMYiUx2gi9OfywE12RggmUIwkVIGHc8MPTFp5ILDqd211YYs7i3pV0tCnKvE25jNeLnq+XJKykiJUam1ccA4i8TIEBMhFfaXPYvVwMQapt5TiiHFxJVlx0P7S65mNR9pG8ciCTvJYMTSUjghlapQEl4ie0OkSYHSRXIPeLA2YUikXMjFVu6SByylTCkyI3OKVI5hTMPMFBpZYmWBMQlp4InFRT5+96d55tNvwBlPNIkYotIVUWaAcRr/otpKS/wv5CB+6fEnanQ++tGPcuHCBV74wheuH0sp8Z73vId/+S//JW9961sZhoGrV68eQXWeeOIJrr32WgCuvfZaPvShDx153ieeeGL9tT/JUajwVq5hYuNEpS4uUictFFk7qsWcWUkmiObI5KJ6HOeNTpJCIYXI5eUeH76yQT9u9ae5w16rxXD1gP+Dci+hLonvi/fytTyXFIcjVd7lvOCDy3t5QXsji9Dx07vv4M7h3s35i4HiNgW+AP5LinGAbTvhu09+DT/xxK8B8KLprbxqcjs5BULoiDkgCCFEfmX1Ed4S1RDhpc1T+R+2Xsdpd4ypbfj9vU8xLmoOwysmt/BounIUmaFwWiY8g1N8DtUS3JXP81XxHNekbebNFBsz94RDOgqgAfqi4sKuFqVdTlzsB4pVu1ZjE49eWR7JDCoZPvbYeR66snk+zb9IeG95wbmzfPbxJ3VqkTLvv/ch3vicp/Hxhx7noN9Mld/4vKcz8a5OfAsPPnmZTzyoKOGDFy7zwBOXmLabZmHaeF5x+y201lVRppDtWIygm9+hMXfrHa981lOxRoumlAsxpi87d+OmkKsNJyIMh27K//HrX83NJ4/x7973kXWTAyCNI/Vp3Sye3prx9BvOYqYtxgq333iWEw88xJWlIlVvfuULeca1p/nchUt85vEndeKHsHNsRmkNRcYk4Vwbjc0r/bk//DivfMYtnL+8x796x51HXt8TB3u89TMbKpnUQuDOex8gVuravG14zs3XrRkg4+GdIYV4BHn4phffzvSQML4bAp964Dy3X3cNH/vCI0fMHErJ5ByOPGeIgSHkI69xZzqnmUxoJi12tWlsbrjhZra2tg89X2H3yhVuPXEDDz75wBHqnRSQAN5PakFSqkZEiGUz3nhWcx3HZKa5i4ecIV9nn87NcrJShTbP+zXTZ/DUZoNaC8Krt5/NKyfP5EMHn+ex7gJt0xLDipeFkzqZTqK0Bd+AMXz0wUMNWWEtG/ixH/1hjn4h8f73v4P9/d31o698xavZ391judigNi94wcuYTuasw8HqMT/2AoyZsnvpvcR+M8RJOZNKR+wf3LwPEaWelFSLsGaN6mxtHWM+P04IiRAWpJSwvsVPTpLMccROGIaBxvSsrjzE1rQjuxoMZyPv+v138cY3fiVnT7Z4gwqas1KDckjEqFM8Yy1tW0WqOSGanqh5KSLr4lJQPr+IlsIq/jcIWmz2aaC3SSlZ1QK5yKij0WFXibWYGSK2QHaGFFINLKm6CIOmnde8npQKZTdjVgbrPXlSyNaOZW2lFCnUkkOmVLfLkiNVNEoeBNqCtNog2ag0JYcOCYwx2pTner+UqDbbfVBXq5KU6udqjGbl7o+NXxlT1JOaGpRcVHcwSD1RVHe5rBkuqI22iZotY4tBxOH8lC1/jGuHa7jKwzyeBwZpKpqhe1guiX4YWK7AScboxV6xHQ1jxaJDxgSWotmUxup7z9pVqzBfs4OMsZrJM2pzxg5FqM5aWuQXMiUpbVqyIddGvDA2QtSG7xBuUx8+BByt7zUjIE6wRd/B6BA1oj/rZmtscoR1QarNhv6R8e9ZSEUICGWk1Ylei8YKeINpNU22FEGs27wOQZv9rFR4g6vZTuqUVnJR2tqYJi+KrqornFWq22GKxfiZradUlZ4lpmqXlRqoGWo1fqOiFRmhSKMB0uTKjimI18DeUgvylDLWbgYSpVQ75tGzIGVi6UlktS5OHX3oGXKhL0IXAt1i4Kp4FkYojcVMFInw7RTrJjSmofUt1ghJUIv2kpmKZZaF7T5z8nLm2J5ju2+YDBZbLMY6DdQuVA2OIVczBkQpgqWK7s2sQSZG3TVGwxhbVOfdgGn1MxCrQ4ES6r1eIKeENOrGF4ae/sk9iiQMHmsb3MRjrerRmqBInuqiSj3/9V4WGG1tSimUEEndwLJfqQ0/Qh8Cw5BZroKu19NGXeuy1i+PXLnKZ6/scjBEWgFvhG3nmVuDJzMzGesT3usAZ29YKkKKImVMBDPJFdWsGiHRNUcbeaVqljJjKMdJTHAUJrKPzxchreo6CpMC7/+dO3njG17J2eMzplIYpNJ6S0WVE0hM2GhJPhPC/5cande+9rXcfffdRx77S3/pL/HMZz6TH/mRH+HcuXN473n729/Om970JgA+97nP8dBDD/Hyl78cgJe//OX8+I//OBcuXOCaa64B4G1vexs7Ozs861nP+pO8HDiE6IyCxFFILqIBR7ZuboJyLcVBnwOrEihMiSnXYUN1tUm60V3sr/KBy5sAzdvtdXyn/wqyDKSiFtbvCw8SqkbnHfnzfG16JjlF/iwv5GdQbchB7vipy7/HTe4kQ4ncEzbFxPP8Dbxwdo6fXWzsaaFwu7+W5/tzfCJsdAZ/7eTrN2MmUPhdEjEPhCFW3r4W34d5+X843Mc/3F8xMy0iwqf6R9YFXCOOr58+h//tUBDp681TuZ5t2mx4LtfwOXQi/Aku8I/incwWvuYOJe5Km2mviOCsI+TEvGnXjU7Ihfv3Fpxfdjij4W5Xu+EIghDKQDykMQDdXEPuKdHzkpuv51c/9hnioCfgbffcy2ue9VTe9bn76WvxK8C3veQ5HN+eYyzkNPCOu+9bNzr3nb/I/eef5Jk3bgrQ+aTha577dN1Usm5aRgxZsjrVcIjjDEwaz2tf8EzykLBGCw2Rzfv4+hc8hzPH5ohJlVaoTU+lP6+Pf/2O9zPxnseubIpTATC2bmZ6nN3Z5o5bb0AoWGN4/q3nuOaTn103Ov/+o59i3jSc31/wxJ4iMK+47WZesz3BNFYncmiB98F7H+LBS1c357cU/tkfvI/LiyXnDzVb3/YVz6VtjyJHH3vwUR7f3eMzj24+7+1Zy4uedjO//sG7NZ/k0Pv49CMXuPf8BgUrSSkW4+x1NQR+4T0f5boTO9x7CC1rneP5N1zLxx9+nNUhdG+x6okZ+sPuduIQO8FPZhi7OY/OW3X1Gt9nznzm3s9wYf4YT+5dXj/eYPnz/vl4PES1mLdOV4pUQ/bG40pa8tNX387NzRkac+jcaP9X9V9HThnGWP7cyZfz7y6/j0Lhl698gA/7+3gwPMmi9DDofPYr5GU4a1QrjF1T/O6++CX24aLi3cO115NPPsHf/Jvfy71f+BzdIUrjG177DZQqeh6PSxcv8H//qb/HHXe89Mg1vdi/B7u8j9g/zuFDA+96+sUhdLHSBVKC6XRG10+JB9roLBb7DENHjHHd/DTtcdrts/ShRYDWQlhcwMsergiuCMPQYeyEJx5/lLvvuZ/jr3wmU+eYzmcMXY+goYI5F7AG50W1T5IgxnXmThGUHgJIJcsL6ky2Hny5KuRJwipF+hoCkOtQZUQBNGg3q5tVH8h9rMiIov/ESlMSzYYZGyS1/dD2QAbRDLc+1jRyNR9wU4etqF3OCRGwXnDFkDoDnepjUgsyL+oclZR67bLSsG3SEMriSrWW1fDc1FVKTSpqdGA2uhSpRYiMCMTYPMe6X0ZBkoWsGSxVEjzOj+vuKJRkdTd16sY0yYET7HCG42yVy+y3DSZCCTrNLkgNB+4QtJlLpUXtPepQyKjjVyViVLqa0vyCKP3SGrNGea3Vz9tU5MaaUaAlR/9bUFeyFLToktGlTYt+RWuOjqn0VpP13450O/V+F8CKUhMV1TlUvB/mf8j4/IUxPHJE2gq14TWK0oFoQZtS/Yyk6otK3Ze0SSk5IajtriR1OJIxx0bqdV7WP6bz8PoWpFpxi7ia66LvR00WFPUgj4jmxqVPNTa1/au0tWLQhlkMJQnN9jGMcwxXL0E2FCx2dIvLSvEqBVLM1dVW4zBiTIQ+EYJSr0JOBDJ9iHShZzl0DEVYxsKyW9GtAhfDFO8bJlOLn1ra2TbeTfG+ZeobrFVmTSgBI4lWDCexHBsM21czO7uGnTBhW2ZMBq9W0tlQepTuFuqJGU0Wsp6jUhTFMl4HikV0jZBcKLZAA6Xqo0ZNVjGGkRNcUiIdDNgdg9uB4XJHShERg8FhrF03+BILbQRK0qa0XpfGiAr1s4aPp6j297HriUNgGAaMdRR0/ckhK62RrLlIldZ3/4UnuPOTn+HS+SvQqbmJy4UtW/C1uRIC3g60NtDFjtWwwLqog7lJxhjVHyephi6VvmdEtUNihNS0BLtDZEYRh2PAs4+PB4pi14vVkXnsvof4yCc+w+u/+kVMvYeSCTUPKCel8aomTdHcNHy5rvp/7/gTNTrb29s85zlHgyXn8zmnTp1aP/5X/spf4Qd/8Ac5efIkOzs7fP/3fz8vf/nLednLXgbAG97wBp71rGfxXd/1Xfzjf/yPOX/+PD/2Yz/G933f9/2R9LT/4jHCs2N3W8ZRh97iZpz4GIGirhnOFAKZYLQRQtQ6MeW09rsvKfMjn/63619zvT3Od++8Aulz5e8arDP8LfMa/k7/u/W7CqVOom8rpzjBjCso/eRSPuDScNQe+g5/I3/32DdyfOs4X9jbFJDXyXHmneMEs/VjZ9w2z25v4P3LjZg75ciqP2Doe+KgrjzGKF3vv52+giflgA8N9wPw6fDldLvTdoufOP4m+iJcThsty3VliyZpkN63y3N4vCx4H6oF+TyXtdn6kuvrFA2NOCZiCSbTiGNnMmG/6yhoVkv4Iy7K1hpmjaMP8YjG4ituvpZbTu4QQqHkhDXw5q9+If+3ahf9xN4Bb/73v3Fkwv/m176U7WmrOih0EvKqZ97AR7/4KB/6ohZxKUb+3i8cpQTqwLDyk3OFnLNOX7Hwo//219bfK6BONs4ixrHsOg4OaT5uOnOcWWvVjleU02xQeP5/+tbX85d/5pcpwGcfu8CXHq+/43ZuvPY07//sBu0Ta/DzSR08Kp/773zbG/jbv/g7PHLpKvc+eeXIc9x8+gTPPHeWYztzXRTqFK5I5tKqW6NfO9MJQ4zc8+jGTc5by5teegd/5sXP4fzlXU7Mp1ypFMBLB0suHXyp/kIoYnnoyatHEJkYMldX/RFntpLhxHTGX3zVi/jlP/wkqyGwu+rYXR210LYCMyNc2Ds4QoHcGwb2+oHdQ+J3cYbJ1harvufS5U2zlDMY8TzrGc/nC/fdU9GggcevHnUVtAjPbK5DoqK9gi6mMZeaz7QpcB5Pu5xPu1zI+1wIm6aqmEJ28IXwBL/RbwZAYlTU+iy5gWNmxm5e0pXAp4eNwcIWDd8pz2bKVKfbVhO7jXidLB46nnLLLQA457jp5qdw9eonAM0s+/CHPsCXHkaEadvUyaAeDz38RR597CGMHOPSpU1Tk8IV0tHILUQaTHYQFoceM8znp6DotH0YEse2z5BipOsWpBRIh57Iugl+cgbcNTTNRMOb85JcrrKz48h9gCR4k0l5Rds0/Kf/8J95yrk387Rbz2Bcpp3A0A1a2Bal+7lKoxCKToFVi05xspnwUxsPYe22NGbIANAIfc7EnLSpzaYm2uvPknLNQOmJq16zMWKmRKWnUFSXYKzaApexQq/8+VHbQhFSdNhoMWJwY5aHKO3OtoaSM36iGrqAMPQ9pYZ12CqyMa7qcyamapx0Sh5LZEgdQ9cT9gfysrYj3laGkDYkIrXAXY8a6n/MWLkXZUZIJnVqoasamTyW1KiM26KulXpizcwyCYXt3HMyDpyUnsuNaPZKNkr1AXJFSLs+IrIkSqLIXIeRBWIZyEVITabxDaJzbEJSIXXOgjO5Uo9Bu4MCkuoAcxzuiX7P+J6qWYEUpXTnaEhGMF7phCOtcTwn6zu+NiOK/lQtwKjZkXGQqpRXSqn6L9ZUtjGPbewm18GnBR2qjQhUoVrGi76nSoEk5+raCdpimupsJhS0AISCSUm/n4pkyahN0qHdEdXreB9Q0S7XbN7wiGLV11py0Tqo8vu0Ca3nt5R1YGgFBfGzbaYnjiMihIM91WbM5jTThrDcJYVBbc8L6gwrGt8RYiTETN8lukVPHwaGlOgodDHTJWHRF7ousIqZxapnyIaFK2w1he1py2xnS4ONjdXrDkFSwZbCjMKOs1yXJ1w7zJjvF+YrmHvPxDdMU4Nb1vOfdM1IQ1Y0qrXgLCUJJNVMiRXMpGKzZYPwjIM8de8rCsyOhhFSDR68pawSw6WAL4K0idwVpJN6VxlMNpiisSCCYFPRRiYfohYiSuHrolrc99rchJDI3uCKBqOKWKzzBJvIpSP3ASmFPmXue/QCv/LW9/LwxSdhkWiyoXWCFM2hbAaHkEhxoOSe8/v7HKQDnAw4ItYkjFUqcTVx0+YLwJiKOCmwMMyPkVcngVaDRO0SW/YwVPeGOgSwphAm+/zub76X2595C0+74QyN14FSRGUZRljbg6vW7Qjk+l88/k8Fhv5Rxz/9p/8UYwxvetObjgSGjoe1lt/+7d/mzW9+My9/+cuZz+f8xb/4F/kH/+Af/Ml/WRWJKUebWpzqxQJlLSi2xmCNw4lj4lqmMqf0NZArq8gvq8ezXlS58IYTz6WPAXJhJ3kcQhRV/kn2ZAonmPP15nZKycyLrxOwwnEavpeX8REe5t18keGQRP8md4oXT27hO7deRpMtsSS+fvt5XF0dkFPmW5sXY4zwwuktnJjuIAhfvf0sTs922F2u+I7jLyelxPVlh9VyRYwDMWSMsXjRjr/xDX9r8vX8wvJDfKJ/iHvDpqB1GL5l/iK+av4Mnt5cyyPhEju0fFvzfFIKPJ3Tel6lYEX4/vJSTrPFp8sFPl82BaVB+Kb2dkrqeZ5s8Zhd8Jm8pCMSpTBrdPIdUmIVjlZSp9qGuXdcvzPjKSe2iEPkxHTC8284gzXCzSe2ybkQQtTXYmC7aXj102/CSLVarDSEccJ27vg2EpPugUY3KFOEl9x6HWd2ZogIN5yY89XPvoUuZsRYtmeT9bsphU3xZAzOqGvTa1/wDPaWHSDM2kapB9WS88L+PmdObPFtr3wBCDz93DXYRrAqSa7BaEpF2Nme8a0vf75eXzo4Xu8zpW6qKxN5crXiv3nZ8yjAdSeO4dp2ZEMgVtj2lr/7Z7+W3/3Ip7Wxr65DRuDPveqFWGMoJWPr5qqDAMczbjzLN3/FswDhWTdey5XFiscrolSKao++8YXPouTM9Se3+Rtf95V89P5HqasLbjLVAiQEwhDYnrXEIrzkjmdzw403U1Ki29ulbTy33XyOrxsioV+RU+KanTmUzPPPXUuIiYcuXqXkrBO9lHTyHdVYpOsHTkwazu3MGXJmSLAYNPV+5luMczjv2NnZppl4Uhc5c/rseio6aaecf+JhSorMZ3MO9vf4qtO30ywz719+kf2iDZgWMBawVcydVcieC34+5XlyK7FX/Q0ieN/w2p07eOvuXQiFHCNPl2tADMfcFq9vn6mbm1ieObmOgnCuPcubr30jdy3vVwF/11FSwVvPU9KMZ6QTuqEVr9bSok451ji+6voXcOxFT2F6cs6P/u0fXb+On/rn/4qf/Tf/hpJhGCKhHyhFw+FKvbZOnT7NdDrlpS99JSdOnt5QWpInxmt46JE9munTleIjpU4VM9ZPKDicO42fnMPK48y3T1GSFt7OuY2ov272O8euwTpFfXPKGKt2ztPtc7jZ0yl2QrFCCj2OPdpG0Wfn9NrNQRsCKx2Xzp/n4x/7LDedO8180pKNZvEYK0xmE5z3GKvUuRgjo5PXhstTh+ij+6YdaR6KmDljNFfDNWyZGSxFdQ7VTSqPjugxQ0iqdclpYxaQyxF9Eyiqa5zSVPU2zfX/a6YZBY2V1aT7VOzaUUzDNHUCL7mKnkGHJJMq9AaMLdjWqs6uCMUWYg6s4pKu74gHA6nTJsdJRYysaqaMaOFhkEoPkg1Q4Sv9rb7ObBSPSKWo01oVpIt32ASm2A3TKYEEi2tbpmmbE4uOa/MpnohXGFwhx6r3yVRKsCVKok+FMkSwEawjUZgWfcKSg9reNpPaHGQthkaaFKCJjYJU19IsILUxIEtdDkeWRy3PjVFKVUnkHJFiKcUyfmKKVYyIxTg81Y1lU9SWTa3Jl6A+ytxRhKOoIUYZIbPCunkobvP5MjZQSL1e67WSpSKxstEZySGEai0KKqqxOUz7Xa9sZo1WyfrWOFwU1kHA4U1IpLq31WvdVJqdMWRrEOPwk7k2K6Ej5qhugEVo5ts00xmh6zQU3TgmW1uISfQ5rUGzUkaaaFTb9JgYQqFfDHTLJUNKDCXRx8wyZJZDZpksy8XAYjigM0LyE2azlsZ72ukM37Qq9q+2i5kCOeNFmDeea/Bc1085s2iZLgvTbGl9g00GG43eZ6LmC4xWytYiU6/nIMk6MNf4MaiW6j6IUj+HigQ1qIuhaKNBUeRBc4yEYiGFgF0JFh2qj2YvFoNNZj30KsaShqQa7ENuKblAqGYjBTWh6btBqcLW0Ux0zTPGUjxYE6q2UcA7DpYd73zPXTz20Hkak/BJmBjwItiSKKmQYqUgxp7ze7scLA6YmB7XBMhRqYzUtWBcG3UZh2IqwGDIfkrKJ5E8wQKGAeMOsKsOkVQHzApKOCPgMvd94Yt87COf4YZrTjF3DmMzphQ1XaxaWud0X+6GP36jI+VPEi/6/yfH3t4ex44d42Wv+kqcd+upjKn+4SKGtnU03mGNpW0aGu+Yt1Ma03DcbnPmCcfx84V5dDRYDU4KEYOKAXOfIWViF8hDIEd1YQuroJk41YrTGIURc1FdQimFVPn9RTKfK1dIIjjf4JznGneCW/01GFO5trZujyHTdz3GWWzr8a3HGIcpBud0Uado8T+sOpYHB4TUEwggFiueadsy8S3W+bWo7ZF0mQtxn1wF0JKFF/mnqIbQFErMhFVHDIGhX1Xf/oy4rFP1bLGu4bzZ5/G8rwm/pSBeeMn2OWI4YG+4zBfKJT5qL/GAXXBQgsq1K7oWclprqBpTONV4jrUtU2eYTTwT72lbT9s6WudonMObmshr9DO0TvUf3lq8E1rfKifYmmpaU4OktNbEOnTiZ4pyUksBW8XBjcdaj3MWa71O4E3dNEbOc72ZSiq1kVy3JZX/zZoioGjeaHM7TtWk0igr/380y9Aho+4rRYc+pT63bPgGGzrE2mRj/PV6jZnKX91sbEXFj6iNp0ipjZCtG9qm7MrVxamMkHOpzkQ10K4UncKaxpGNIJM526evQ8TQL/ZZ7l5RO1RxHLv2ZsS2hMUBVx59EJHEsdOn2N+9SH+wS1xFdZ9LpQaCC6GLxBDpw8BitWK5HBiGRMiJZQgsYmA/RPZTYr8L9CGBKI96Mp0y257TTGZ1Um30GjAGbx05Jj7xqY+xqlQug/D1p+7gdJrwS1c/RodSJP+qezlf55+Nx1b+9aB8bmeZHN8hFaHvBy10RC1Hi4VxSjx0S0IYyGSSlHoNOYp30OjAxbaeJFltRfuBK09eYGInODF0y11KVOt7axp8O8dNJrQ7c3zb8OQpuOOHvpnZbac5sTPHeYe1DU+cv0wMwjBE9i4fsDhYYAy0E1cLG2E+nxNjoOs6hiHSdxGxDb/zW+/kne/6GNFOiMkwxIhIhLzENVPc5CR9X2k5ZR9Jj0K+gjM6fcs5K31ODDFGnDeIqE7NOlsNzgzWTcj2NPinENkGY5i4jnjwANPmgIkXtZhOEWssKRvlX8sJnvHcl/Lf/fU/zy3njkMK5KDZGt47pStZ1cMM3cD/5Qe+h5Bi1SLIWpthjWCdwzlXxcoeby2NNUznU1zTcipvcfZJz/HHYaure0ARJBdtdGIiESkhUkIm95G4GjRPZ4jaHLl6nzrU5KCLFVHe0L50yzcIFts2+GmL9w5vPc45TCgwFKQY4kFQgW1jMdsW4x22GFzjsBN18ZMsxCGy6peswoJhMZAGbXK8ePykoZnq/mGr+FwpdiABpao1ut4YK0hStCPEQTOCFj2ZQHG5TuELMnMY7zBB1H+2rk1iQE7CsFqyv7zM58tFPtZe4IH5gsUAeaj0XcA2mpruJOEstE3LbDpl6h1bzjF3jtYJrvW00wkTY3FG8EbdCJ11WuhYwVuhqaJzZ81aG6DGCvV9VRH1GDZYGF3SHMa3uLZVFHWNpGr2mdQ1Xt8ga6RmsyaPDdF6OzgCkm0G7+vqfp15sgmlHb+vZs+s13f9wrgP6Pq9Kc82M32OPPc42C71M9HfsWlk1k3ZkdegfxfK6HMBST/zkkb9jiHXRsdOtpifuR5yod+7Src8oOs6cA1bZ2/AT+d0+/vsPvwwQmZ+Yofu4Crd/hXNdUpqf5yzrQL6yJAy/XJgcbCg6wa6HBlKYBkjiyGz1xcO+ki36ulCp5lY7Zz5fIvWeSatx009GKfDFzE0Re/j7cZzzDfckFpu3J9y4rKj3RO8sbgdR+kKsl8woWgDY4w+VgS75TBzr/rtQd3tMAaZWA3xtUWHLX3PcKUjh0TxAq1BnK9OdqqRKxaKU7OG/vKK/atXaLaUuhauduSVTlcsDd5MaXdm+GNT8sSxOD7h6T/8DRx/6jVsn9yi8Y5SDLsX9+l7RXX295csDpaUnGm9xTpZG8PkmOmGgX7oCSljjOfXfvV9vOvOT2JdwJjCXoBJMbTV+bMky3S7QUqkH5Y8dvUqfljRmoCbDJAD1g5YGyE3iMuas5Wrxst6rGvIztPZ6yjmRlw3wVKws31a/ySz5R6lBMpoAlMgJx3EHfRbPPdlX8H3vPk7eNq5s0geKDWY2RpRZ1JjyGR2r+7y8pc+h93dXXZ2dvgvHf8fR3T+f3nMtmfVkc1rcewcvvVM2pam8bTOa3HsDY11eNfgsDRpwixluHRA7AK2BnGZCkPmqP/WjlrB+5QiKSe1r2fDmSy1ajXG6NdTwRr9DinwLDmtN2FssNnjo2fIS5pGoUVXYOhWdCng2wbftljfUgr0y8C0nULSojbGQN91rJYHdJ0K+k2jFpGTdoqzHt9ONGMi66TpZn+Wm+wZ7agrzS8HFVynIRL7gZwjMfT18UrxSFowiFUHjnNykpvsCQo1UK4U8iphbEMjE04Xdd/ZtVHd1EomiS7iU6dUIJMzTiAgLII2aKkfI7aMupVNynp6JalgbcY7Sy6Gkg1RIslbMmDFagEoSunIUcXBJqvFpW3qdMHo9CUVIaSIz1oc56J2s6Y6yehAXtbZAk4sSTIeyFlFJmNjWjFDndgYKFlvvlKFgiWDyejn4Jw2FqNLD7rx2ur+MzY1pkI9pj5BSalqP3RyrRN4nTqRVQtgvNMLrVIJoNGpWeVtl1gHuKK/JyUVsJaUla5j6iimVKpP5WSPWRQxGdrpcdzOGXJSETErzTNotrdp5tt0q54wdKQcmR/bIWUhrgIMWjSGmIipVEpLYhgCy1Vkuezo+8CiHxhyoouBLgb2Y+YgZPZDoI8RsQ5jHU07ZfvYCfykRcSog5Eo31uwWHGYDMcm2+tGJ1N4y6W7MUhVZMAJmfJcuQ5TEtlELdisYFqHm0wpRhhWAUpNsCdDRDnPpUBFFFIWMlaFqOLIxmJHrQGQijriGGPVGCALzdyThw5TX4tIwdqCmIQdXbYs+OkE6z0xJ2LOWFjbB1McYTWwWq5YLXuMoRZsiuZ2faBbDRpQXAzWt3zq7nv54B9+muwmxKL5Xd5mYthHJOEnp4kUrEuU0JPCJZwc0FhTKWkJ7yyxojvee2KIYDS/LIaiKIJ4YprRTM8RzDbeNsSup++fZO4HvNGGWt0IDat+oPGOtm3phyWf//Sn+ZVf/n3+yn/3LRyfO5rJhBQDw6Dn3vt6jkXwswkGNSzxXgckrfNMmpZm0mAbh/eWifc0xtC2rQ6NMEzThJkkuLggrxJJK05IOugao/9yncznrA5XGtin1C7NzsgQqMGXmwmjMTrokFq8ZpL6oWcBp82RmejnRimk/UFR9B1H8UbXmVpgi9N7v5TMEAf6ZceqO6Bb9UrpQI0h/LShnTT4RjOgpEhFj1COUayNohVdM0QL5ZQSKUTd70aNSdYGggSyBNNUCt3cUFbjhKfAkDHR0JaWMzLl+jznIGdCE+ljRQik6MDEZJJoc9zHCH1Hzq2iPlnpbo0ksAO2aVU2aVjrYHQPkLr/ZDUFKk6ROqvolRbzIJJ1Ymwt4gzGOF0TKYoopJERoHuAmBE5qZ/j+u+KbnBo7R47izIuuSOt63BxUoevJY+NS1mfsjGkVqMwKtWxoi4y6qgYT3HZ9FYj9az2WWua2YjY1MF/fZdHKHNrgKkGk+ascRebt6Ov39RrXoyoGF8MCcE2E9zOcUrMOHTJK33AtXPsdEZKWdHlDJOtmV4a3UqzXYZMTnVYXDwpRUKKLFYDi72O1XJFnyJ9KfQls+oHDrrIfhSWKTHYTGk8rp3g2xk78y28dazLnNqwmSpdsGLZzobru4br0oSTXct8V7BLMFsGE0VrnVyq/mNDDzQzp3+cWnmLKEqO1XOnGjh1JUyDolXFW21yWoday6sjYjH6c9lAGAJh1WMA2xjEjKRQRXrt+L86nCjWUazFiSf0UU1O3OYzjyExhMgQAsOgzZKzZm3jHqJqG9UsSTC24eN33cu777yHPkWcrcuQTdisbmYSYUgtYRhgWLHsFkjs8GXAlIDJUQ1gjN6ves/UizVt7gN18tsil2Ok3CrdjB4j+7h+oedRy1NKGb0EwUqmMQOfv+sefufX3813/5Vv5vjMYyqVVrOCqmW5kU2D/sc4/lQ3Ok+79SZ2duZ4pxM7EV2cvdcNzhj13xxvZClWeZC5we5A8QdVjFqLmSLkVKozhf4bkZF+rfakNfyzjJOiPK4gerlK9cQ35DrBz5CkCmR1EcnFg7NKcxKDTxa8wfopMRvioPzLxivP3hh04rHqWC2XxDhoHdoY3KShbWdM2gkWnf6R6ksfBVuScY1uqArRqrgwJ71hwhC1gJKCWFHoNAF1OlpyqpaoKqgdsfqU1dbQJGG7tJzNE56QjkXrySmwaQl1MbVOP4+hurKUkGgzeiHnAZ+dUmxKILlMEqEVT4kZazSteaQ4Fyk6DS564TtbcE4Fqzkl4qqnKS2l8bq5mzWgT06RiC4yijEUsjMasiXjhE1zL4wXjLO1wNFNQsWUrLnvjLTwrMJF0VOt11JRFMdUhGUMXzPVEc0i2kBUG1BbOdvCiOYotF0KtdGpBVDW9ylrIW5FE7OSZLISiLXIqPzoESrORQWMxtaJn9Trwmp4rtQJudZ+huIaim+IJYKfMpkfY7kcsJOZhspKJg4dxlqmW9ssLl8hdgMlqgg1pKRmAiESQ6LvB5arwGoY6ONAnwqrWFgMmWUs7MVIl5IGxlau8WQyYzbfYba9gzGWYejWjR8FnbqnxHEmvOmWr+QLn/s0n+8v8EC6TB4LVuCs2eJvtK/gJtmuqFcBZ8EKZuaxU08KCWv1vaeUyJIBq39PkUIVYNYMDcEjOLVGrnkRJWdFP5PqP7r9FW2r7m4pDlqUSUJtTx2uuPVGJ9YzWGjnUyIVjRwLpKw29SEMWAPT1tdiV+hXgdWiJ6VMroiisZZLl3b5nbe8nS4JXch6L9hESgfACnHHdNJaqVqmJJx0UHpipbWRIaZYXzeEMOCcrrkpFrUwzkYdxpodEjMQT+gHTN5HwpMYr+fONqhjThK88+ScKCEqMpv2eN8fvIfnv+DZvPrVz0FsoT9YVKSknmtxiMAtt53DmcK0bWicIhjWWJ36Oc3NMBUV0C1go/Ew0WO2HGWyIu1GRfWKYL60MB314KlsuPiZNdo70toIgC2bZseBUV2/PlZqcR4iKVTkSQxuZrDzQ8L4uQ4/SEBQ5FwMIJlh6Oj2VnT7K0LqFdnF4n1Du91qk+O8ammSbLSUBaXJeLPODBupeClE4kod20ZDGxXuj0MdHTgxFMqQoEHpPt5QQtZiLmYshm3fcq2f8WTu2HMQ7VBDO+s+WgXzubq/DTFTihbHyhi3up4Y5eZ7a1TkXRy5RGxRhKGM57IUUnRk53DOa7Nv1CAClBoDeq7Nmh5WB0spkqp2S3U8Ug0ydT0dKUrA2hyAkdY1Ilq1uVivwTLS0epJZ9NYUDiE1NTmA81BMiPyIuPnMzYzsl7/13hOdRFcozNrKqVULbJajeu35DXdUt2r6rPk2thlbebHweK4Uat1uQWxajGOUPwEfEsmQDtF2gHTDPitbaxrGEJH7Hq1eJ5M6Zf7pGEgB9U+xzAQc6aPitwPIbJYdCxX6qzWpcIqGZYZul5YDcJBiKyI4AqN9zTthHa6RTOZqWEFiXX5lfWcOSOcEMtN3YSbwoyTK898aXGD6P0pgnS1yTFZc6S0oFD3xFZNCEodYo8oXs7Vfj2pq2HOqYYRF21yGqPmEslskLj6tIp4JFJ1GzRiKIsAq1Kvu0pZrkYHxlmy1eyd2dZcc5G+pPldGzykjHO1+UdY9YFUBlIq1Z6/YJzn8fNX+c3f+Sh7q0BqVf/T5IwxkVIMCUuiYb9pWKaCpIzrVjR0GD9gbL2fZORpimYEms1woZRK+8RCmUOekIwON4vtMPkACVG1PUW1gEWXYwT9bJyLDMM+H3jbB3n+C5/Jq155h9bxITCEgBTITtk46xv0j3H8qW50brr+Wra25qrJKGrtqSY8ud67umik6thAUaTB5VBTWwVPJIx0oFy0hmf8wJReNsR0aCKf6spXw7yo7jIFzRUREHGb6bypN+LY+Cadgrm2ECzqjuU8UgrOefr9ld4QVnC2hVwIMdGtOrq+UycyCfjGYnyDn7SKYDmHKULuq3tZ9f21pgrTqJaSOugnpkgpkRB6Uqo3rIgKsatdt22UyhFjUL1J7d5Nve9KLuQS8ZMG3zlO5ZZrSssViQzWEMfpaEmVVqYXZ0GHmxLV2hsGEp6JgKyAZEnWkBunwkZrsCRSsfjGUWIgZsEZ9YMvbUvKQioFb5XPaaxjtK8UqYETUkYqMlCIEtTKNhtM8RXEMDWtPFW9jn6m1jkkJf19RYtgtXrkEAo0ahjKqO+tOzh6LUgVoyKaJm1GR5cqbF1vsFoISHV6MSKkou5NOWvDrIJRndrmcaOsFDVMwWbN6chZg+QEIcWEkaKoTHXOEbPZnAUwamui56lSPdx0hmsnhNQhzQQz3cLPlky2tioNToXx7dYxUobVYo+SIzFGQkoMKRJipOsjQx/p+o6u02ZmOfT0SViGxEFI7A8Dixi0QTYG6xztbMpsvsN0tqWnMmqR7Co1NceIl8Jx47ilbHPb1Skvn76Ei3aPK6WHrE5GMSZO+i2eZk+RcsJ4Q4poeKP3JDGQI955wqrT9cIqkhJiVI2EKLKaUTSjVMqLseqa08eAa7zeTxmQzGJvDynQuAYoOByxJBCnEm9rlbJqLcZ6kIZVDpw6c5o4S2sxurJJhLgaoBjatqFtPTEqqtH3Sw0PDpmYChhDSMLb3/5+nriwT5dbDdMbBjBLKJehCNPZSboeKAZTEqR9St5DRLNTSqqYq/GoODxjrCGmhBGD9w1DTNroMQc5QSwGKZm2FbrdJ5n5AeMKrqZzC0pfCiHoAMUqaprLAWB59zvez/NecBvXnGpx3mkUQKoNZFFh6lNvOoeROuConJ0yoi2Ude0W0aFOiZVeWlQInUJiKhlPXmvXyYoIM35+o2MSRfXipugfGYvM8bfUx6gDCaf3l+4nRqUlGXT4kyALtjOExmhxMzWK1BoVU+eSdTrrdJiSc2ToOvrVihBVZ+a8x3qvSM5UdQsGg6SqH4h1XbCqL1hTszKqx4k6lY6roPtBbSV1HdCCVwzqSB4V+clD1MwWVPCvTQNYHJPcclpazgbhqmRWRsi21AgY1Xxksdrw6ChHm6XY65S8OHKxavhSsubL+IbiBJ9Vf5FN0YY6CzkHkiSSS/im4KzDO4t1pjY2Wg+o+62s0Q4qspFSZIPcjHLEEc2RzYD0sAVz2ZAS9aGKwlSUUZ+c9dfF6uBDr69D6Aog1rP5TjYI0xiSy6bp+dKjVF/mkSVQSxFlCoy05Kz4TM7qAjruRaVs0I8RV8i10NT3o0U2o1MdFjfZwviWkAA/wbQDdhbxs63qZCfkmHCtmhwMy0XN9dPrJqZMFyPLZWLIgT5EVsueVRzo08AqCAd95moIdEMgJFimRHCRWeOZTCc0kyl+MsE4W4fMqus0WYODmyKcwHNL2OLm5ZRTB55psir+d9qoStCptVjdJ8VX2AWj5gMVkR/d55TpUBHFCNkoEyKFSA5pTZllbJqrOr/UYWwRff9htyf1UeUUE0d6slMkkWoBbw2mNRrsag2xFLIxnLjuJGUm4LSeXJMr6+uzzjB1U6XcSqE/WJFKIQ6JFLOajITIb/3WnTz20CVSK0QKKWWkROa2p5SW4BqtW0vGpIChZ2pXWLPC2R5jdOhaTGFEH8mm1sA6URmt08kNOW1h7ARfDKX0CAtMPFDNIxranEq1zEbWNbuVBClwee8Sv/dLH+T2Zz+F605u6bCCOoAumfIlhj3/teNPdaMzmW1j20aF47koV3KIxKjbXB+SXmQhqQYgjE4VCXcAN4eG64uBOCaA1xWvoBkJFkrSjjuLCtiFQkkRtWhU15eiyYxKe6BuENZSakFgnE5h1Y0lEkthuRAVbKZMYx0lRkLumM4dq14pa613pKji79j3pNDhvWBMi/UNxjU0foKvGiNLFTZWS1UjrrrL1CmSaJsRUk8qkRA6CgFMVDpIGX3Qq2tG1onDpJnQ9x1DCuRssNFVXqvywo2FuZtyJnTcnKdciR2DyUTJDCWTqLqPmDBVJItRW9QI5KF6D6eMaQpiMjFqPlLyQvYOj6gZ0gDeGFpnyCSiKaQIzitPVFqn+oimWdMHS6oWz1YbC0xWp7CUKUNRnY5XK0zBYLKG1eWsk75xZ5KsoWMAqX4vYtcTvoIoPzdrgWwMhxampI9jVAZU6XzrHDZjVGhdG2Td4GrDI4JJmqFgbbU0TVkLrgJEnfCIU2RLw/5qoYbm/JSYsbWpylldn0pdoHMc0SoQo4UIVjm3GUMxlmI92UbVBvmGyckzuOkOYQg128PSTKfsXbpCHpTmGcu4qQ103UDfR1Z9oO8HVkOkz4VFFZ7uD4HdbmAZAsXI+vxM2pb51jZNO601glp/e9voBL9+xidlxk39hFsXLaf2DLNkOBe3uFVOKEKZFaEjZHIMugl5R7M9IUbIUTBByBF6CbW4VGcuXVMTWUTh85wUzTEGMVYHs63amYqBpEI2pbdJz6LbpZ3NEFcQEriCxOogY7TJKcYgjce2jqX0tNfucOzUNtkl+tgRR+pMSsQhknMipIh1Blu1MpBpWlubAWUrfeRDd/GRD3+eZKcYY9TO2USkHBDzgJ9cS8KDzZo7kxfkfAlvA1IMaVAzAO8dwxArT9prg2K0KBpCQJxXob0/SWQHTEMhM/T7GFkymThIgSENtN4Rh8zQB0zdgVbDgqZpa5++4p67PsPv/96dfMu3fiXbradpXG2QdEwqYtja3qaw8S0vWfMWUgjE2uTHUghJ3YRil+ljVDOSvjC9Grmx90yM1zDLRHWeqgjIyK0AHVK6WqX6utnHQhl0jSwiMBFKp/ebSfX+HdEEC3ko62FZohCCIJ02Er7mf+WyoRyZVrCtIurDqme4OpC6qBTN1uG2Wqx3eOtovMfW3K9102bBtBuEWHThUrtZSaQ+EBaDNjmjm1ip642MoubakrhC6TTxvuREWRlsa2tPYPEeZDrlhARuSFs82e2zmEB0RpvucTnCkEstVFHaVgpRM2mkah2LOo85L+vJdbQNvjisKSRT8AmSUUQ8mUKOheQTuXF4cTixGKPBpEXFgRWB0feZc1mzLErJOlE2YIo6YOn7qs0Kss7ZGkvTMq73ZtMUrfNxKkgCUt3S6njvUKOjp8KtkSOlQG/c1RS1YdNIiayvi1JG+lRFJqoGtZRcDZj0lxQpig5KZaJkFJ2rDbqpiNFGvUkd1I5IdW1IjUVcg9hG9WhFkGliYhv8bKaMhGoO5NqWoVuo3jcXQi4MudCFxKrrWPWJrlvSh8gyqFHRECPL6Li02OWxVcdgwLoW00zwjcM3nslkjm+niJNx9rBusKw4XIJTeJ4atrmpn3HqvGViBTNEbZzFUkpWFMVkpEWdGq1FxJGrX3lhMwgtaUTCSg301UanuIpIDFU/W5TubcYsL1HKNJUSH/Z7huUKHNipq3Vl3jQ56N4vjUW8hr2GnIhzw87JLc2MSZFCVjpyVkbGiNJZalaWB+8srhRMKnSpUKLwrvd8lLvuvA83F3UyI1FiRGKPCR3RT0g4dX+Lka2yxMtVXHOAsUuMGRAsRRwx14Y+VQaTaj5Uv1os2TiynCSbbcROMJIxssSaq0iOOqjQcRmZ6oxssg4j0frQt4mQeu765N28853P4Ju/6RXMvWPSKrIWY65o2whZ/9ePP9WNTswqGu1KJvSBvg+sVh2rblBYtOs0rKzvWSx7+j4wdJHQBZqhoZ+e5bg/w3a06jCTYw2ILJSYkKBTwFxGH/gq0EQbFCOKWiAoDJqzXhB1YiTrYlLdIkrK2vCkqBPmAmSHnc/wviGlgeVihWsaBE8YBkpOxNAhLjFtWxVT4rHOa8aCteo6k82aQgWMsTC6iFdKHlSEKUEa6iJoRYu1osurMXrDSi5YrKZWS8YZVJhfEqqBNzW/wBKHgdl0RpbA9aVwOfYs/ZIgiSRqUZpz5a3ruESnMllIKTEUw2IoZFcQE8l9ZuLG+iUrlc06muIpYhCro1cr4FKd3CXla2MhYvCuCsSLQNaFuBShxAq9iiApg4mYBmIPQksq2sDl9cJfarNDzSHQz9qU6vYESI0oN2ac1Fl1EzEFRrNI62qWjDaQ2uwZpabUSeBIiePQ0GSkKpg62RsbJqVJZETKZtqynkDqh2ykgDPkGBHRxVoObb7kUvMoqrlCnShSimoW1pNL3diNcahEZM5sfkIXWxIZwTYtlEK/PCCngZg0jDcEtQddrnpWq0AfE12IdDGyCoVFLOyGwG7fsxrUn1DbyULbNkxmGgxaaiCjszq1dqMDSxR2aLg1bXFur+WabkKLIHnQ4qIk0qD3m0UD7FIpGO/BeLIY3MTR7/fkkCoCq9eIDk2tbm5mdHRSWkfOel/bmg6epAablVLPq250B7sHWGOZTF2lrlTUt17/Yj04RzNpkNYQ6NkNC84+7Xb6EikxMsS4tjHth6iGJENg6BNIZjptNTPCevpOs6SNd9x/36O85S3vJDFhSIKm2xdyOCDHfYybYP02Q9+BqP7BEbCm0+uMjKt0xhiS/j0VYlYkZ6QrKK3PYPyUwgnETLHW0i2v4spFtqa6nhoBZ2zN0hBdP0MEEo11xDBgBLwfiOkq733H+3jBi57Oc551A1IS1qmJhYZFQkh1gFJ0Oh9jpOsHFssV3bJjsehY9QOrPrBYdoSuY7Hq6ULGBGHeCX1zhuPttdihhleWosL9okW2pLSm/iiiVIvVXG+NFkqE4g0MqWajCGVZ7x0x0FrVuHgtyEuvXWgogXJQKLFgjo0OTEXXB0RznUokDomw2yFdZuJazMQhrcdOKl1LDE7sCFrr+pDq/e2yviZqer1UoxLSRqdhdDBDqoWXqI7BoJNwY9Bw0UqPSYznRL/uWg+94HNhq8y4fnKSK3nBsuwyAAd9IhuBRlCH6KyaQiOVHucREUIxdF3AJC3D29LW4jyB1zwdV4XIWFk7gyFaOMYUSfiqoy04r42ORVE8qQj9iOhIRQVUR6Nrs2qIKn13PaaiMpFGKlldoMcmpX7vGomvj63pb2vUp143lQEiI015bKiqcYQiR7r+runRgNRNfbSzrnP0isSVTcPF2EuNnJZxq6r6m/Hr69en+0sWUQqquDUolerzFmPRcjFRxGPbOc5rSOQQenUqnUxAMqvFoobXajE+hMBiuaQLSx12DQeEJCyDZX/p6AMs+p69rqevfVgyCd+Ca6aIn2D8DGs8EiKxOJx1OKd7QBscJ4rlpjLn5m7GmYOGiRekD8iq0itHH/raXpioe/PolInAGHSK1e+tcVyVVgmlgXGmjaBUt0bAmzVimUJSswKr05KUEqvVkuQTs2MTRcglgbWYBBaLkQkmtxgmGBwlaaOz88xrCUUZBCGpFXMMhT4EYgwM/UAYlOniGqv6GYGhTyQxmMbx2U8+wFv+4OOYHUG2oDURFwdy6SmhZ8hCdA3BG4wtJBLTuMSWBTbHOvBuGUXACW02TC5Isjg7Xr+Gki1Lc4xkjuPchGKEybBiki/j8kIR8Tre2ORf1kI1h8rCcnhrOTZLDAeXec+vvpc7XnAbz731WqwXUooMsV+zWP64x5/qRueR809SEFZDoB96lqsl+3tLFoueg4OOg9WKfugZOg2yS0OEmJGhMMlzrjlped51J5lm5fXaXKqQPWHLuKhpSq8QyWnQZidvph/6KVWBVtU61OUOtdrT4CxJYGxd4H0m5ah8/1TwxpBTUJ2DFDwtcdmDqZs44CbqDlayxYiGf+ZkNJzY2TXv10i19RQqnFHF2oVaZCWwSjlLJanY2mhz5ooK48wIwZPXjjbFoE5xWSHHMAjgqgtnQ7caMGbCXArXhxUXGTjwhiBG0YKkdtXCZsGxxmCzTvWGXCh9pABzxkmhZlcUVBiYBdqmLihZaJxVIC0kbFHBb5aEb50ONI1qVZyFYhS5EIOiSkIt1HXSpdRwo1OXVqeERjSBXDle9cZcb65FUQeoc0mlnlirHGmlyIziHW0gjGiTaYxS4WC08KywdN3QCvq7C3UjNbX7ydRiW7RIzpW2xsgzRyd+eRQSZCiHRO5xzI7SoipRkKymB7J2Fhon5FqkjQ2ONY5S1BgAXzSHgUguBqSh3TrG6spFYrdUrQeWZbdi2fUcLDpWq44+JPqQWcXMKhcOQmZ3GNjre1YhaKI36vrlvGc6nTGdzpCiELmxVg1FjFL2HMJJ23Iuz7hp0XJiKUyw5KHD1ddFnSarN4NSBHIy5H7M6Mi4CbSThtDHtXuiWpbWwkg/eD23oi5rxY2fu3K9DZrF5bxnCD1FMt3Qs1oumDQzDI0WrqF6GBfB+SmTdqJ0W6fWyYHCxW6fV7zw2ex2B3RhRR8GtmZzylCn0UVdvwS0kOgHQuiqY1KhmUy4fHnBu97xQSgTbU5NxkiEdEBJF7EmYt1JJDfkUDBOsKUnh6tQBgxKi4hBJ6LWWqVt1vu2lKIUIevph4hYQ3Y7YOdKTxoGWttDuAJ5QCptNGa18bZGCCHgW80FiSGqXtFbUkkgCx596H7ufP/d3PbUG5g5qWYAGiQp3nL+wiX6MLAKA13XM/Q9y1XH3t4+q4MF3UHHajWwGgaWYcAMPQfLnqEXdvKM437C42csnT/FvNRiuNRJPXrfaV1bC8mU1U62KKJXXNFJZlfRiDiO6hnntFAM0msIoHEoDYxC6WpmE7oJO7SJpNI5rNMBzXAQlIbSZ0X8plYbHe+qptCsm04prNcyMSDeHAqJNFVQr2t5ztUZbjQjSUYbgepgKJFRilkNUer6n1jbNKRBtVmm1T0m95q3M+/mXN+e4eKqZ3ceGHwh1SI8r+dMG+RIF72iFPGo2ksTC8VEcraVPqqoTzKOxllFVepLLzJqE3OltQg++Yqcq/6p5DFAVdamPKANEiPlvU7YKYAXXTdHm+lx8iTUpoLaNMr6Ex/bizVKs26GtHkc9T+6zlL/zfo51l/XnYGNrXAdclWzhToWUyRx/F4EYbx+9XyO1+2ofzAqQFX0ZuxkRoSooIYQh+jPawMIN74vEOMq8mQxpSKoJWj+i3MMiz2Gblk1ItCtBg4WKxYrdf7qukg3FPpo2e8d+wtNuO9jp7bmY0lV1PJ47ifM3VSp90UoxjNxDc4YHIlJtpwsE252c65ftZzcFaYBZdcUNRcgQ+kyOEFaUQS+DgTKkCkSkalSxlKv70mMfh9eqqlHXe+NXm/FFkpTKJXOrKhZql+ra4PJdKsVcRh03NmDTA1lb0CGgogySUyloNqZpThhINHFgTte81xWw4qDfsmQI9O2pYSyHraXeh3knIkpk0LPEBPZGqaTKecfu8zb3vlhShmwravrf8CmgZIGSAGGKXliaUPG5kyWyIQDDfO1tYERsxn25lwZPxlj8lqzKYLaxadjkGfgHDkHXNnFGaVBj7q5I6G61fRCitMsnqpxF5OYzAKXHr+Pj7//Lp7xlGuZ1uyrcb3LabPe/teOP9WNzoc/9TlShq4fCINyIJd7S/q+V/Fb6JWmkiJSndX0HjakHLlwdcqVU+fYkhlOxsumwsSCbs5ekCiQ1YawpILECgUD1AUGqs7HGp5gv05t1RHNGsMZ2eJ4O6tT5kAOyjOez7ewGBaLldode8dA5LJZsn+wwIvjVLvN+bCPbRs1CzDCTf5sLaTRsM2i09JRgKzHxpFqVTouxMvkGPCxcMq3GhSYLSUWnixLbnDH8UbTsaVSmkQK2VT3L6s3/SgDWwwrLpolGE2aP22ntAbOyg7nQseuSawsJAlEtEAwtQG0RW1GizUaxidCkAxhFHMnooOJh5isNoMuk4eOZUzMfMOxttGiWCwxZZpilBaSCtFD0xisDdB4pCJwzus5GnsXIZMH1YQkW93eJeCM16m80YXMiK0LvGDJYxYYQuGRi1cZgk65b77+DI1zxJhBLAYtmLMIDz9xudIGhJuvu6ZOTxnHhWvNF0DMSR2Z0CmTjJorsSxXA8tFx/HZFIu6/QFVq1aUbllQ/rXYajudkGwqoldUQG6qoDArjSqnMuoMdQA2bui1gW4nE/oQccaCCMPQE3q1GQ5dz97Fi+QUMa5huViyt7vgyv4+q25FzoWDEDgYEquQWWU4CJH9vqfPSTU5tdmz3jOZzZnM5jjfHEJPPM57JAs2JE5IwzNmZziXpswXKyYlwxAwg1F7bFNIop1lzgVTdKJOKToZzpnd2HMQDjDes+NbJr0aiviJ6sNyddZSC/kaKpmT4lhGyEEF3cbatVgVo83u/u4VXDHsy8B+fwXnDSdzgyuuDhAcqQjNbIqdTEli6FOHObvNiVuu4WDoubq/y2oYdFgSNB/BWoc1GXypNBvBJGEymeB8C8XzW7/5Hr74xSdY9NqM5NxR8hLYx0okFYuVOSGrg1pJAzlfRNjFWUWvQhywTousGELVPWRt6JzVAQYR13pC2cL56+mDo/EGckdaXmTSDDhJ6lrpFDGOfSEZwTdOHYOM0LSenDIhJ7VdRg0u3vqbv8drXvdSnnrzCdrpBGdNddvKfPQzn2e5XDD0gdT3xGFg6APLbmBYrEh7K3IXiJKIZMTBEAshGJZRMDbzUHuZq/Mlx3GKyxa9D7WcVP7aWlAec9WS1PU+a8M7DiJEik5jijo/GeNUi7M2SBCsA/FQbCH1CT/zNNstJgl5iJh2zP4RckiE/UAYMmINbuahtdDYamE7ohNjxX+owRl1o7WgHREJqCwDpNbwpRqpKLpiJ04HUoZqta1NjZgCXtcFU2SNJuQ+aUE4F0pjMSvPJBXOyHFuDB27q0v0baRHX2N1xMfUNcVUQ5Fx0BKS6jcwmVQ80arZwKQUmuKwMpCiIfuG7C3ZaIaRLRWBLYVSBlJUlN+12vA4S9VUaqNuakFFpSUprRiiVAp7/WOMro1jw6LNi1k37ptBCBymmdUeou6/ihpsjAXYoOeHGr0NwXBsXDYN4fhbDrfSjE1ZbdLXTdKmA2SkeRpTUMuIqh/Jla48vtB6/tf3QFSes5Fxf7D4piWWqk+s11voIyEkJsaQU2a5u6vXq2kZhn329g7YXa1Ydh05FfpBWHUTDgbDXhc46AaGvCQz4FAvgM5ZZpMZx9sZ02ZK00zUbMI1FONQaAyaLJyQKbe5E1y/ati5nJl0tduvAy6chvIW3VQRL5TWIFEwEa1xGh30YA24QlomitX7SKksisKWQKWL18REVyiiAeWaPV/WukykMAwD3dUlkgou6TkXQKLF2IkG+7YO2zTYSYNpLUlg2Q+kRjh78/Ws+o6rB/vEFBCO4bJVxKvodWikKCXaFHKCpm1p2ykUy7ve/Uk+dd+jTLcc2RZMTrgUyDFADNALg5uSi9ccL1ETGlsDxcp43darT5ths9F7JaW461BXiGXObHIMa6ckZ1islli7j5gBrUZ0CmP0mcfOmVwnKSJF5Qai9EKahM9L3vk77+RVr30xt95wBjG52mxn3KFA7P/a8ae60Xn0gcfQyL+IpEwaIqnryH1faWgRUlIL4fozMhIETGAvLnh4dYWzsxbXgS+jZV0ii2ohiEqLSEmDl9QqMys1IFVHt7pwSC2Gf7x/O3t0sAmH5388+QZe3dyuG55MsCJQLNY0LC4fAEIznWDF8u6DT/F/3f89AF5mb+EH3Ov5nxe/zYW8B8COmfJz138/YpJmDXhblzDd0DJSJ77qVpZT5BPxAX7kiZ8H4CXNTfz4iW9AYuZi2ucP0yO8JXyGf+2/g5xV3KcuJnoDlTpdKslVK2YNV72/XOZH0zshwTPkNP+kfQNihdBPuIEtFjGyKpFkkq6Lpjq31aCzJAWxBm+scl6LkEqmz0BQS+KUoW2VdkPOPLy35F0PPs4zT5/gNU+5Ee9UMGuLEAcgOxUKtjrt9l43OkUJGgoJZ6WuFFqwlZKrg5zS5BCBFVjrwOVqF1mbEqnZPfWC+thnH+THfuZXubK/BOCXf/L7uOnsSd3UkqJM4izLZc+f/dv/jFIKs0nLO/7l/4RxWmxbozk4xlSKYQZr3MZmtGqlSoa3feRuPvGF+9mZTPieb3i12p8XlAZRNzhrqm4sow155dOOGSRZkiJPa3MK5XXrsLEWDdVysxjVqMikwSXokkJrJWVSGNAQPhiWS3JQcerQR65c3OUTDz7KQ7t7nGobzswmPLS/4DOXdtf3RDsaMlC3dlHExTeaOeUaDeFtmlYbTSDHTBMLp7LlaZPjXHvgaS53NH2mdJEcQLLS05wdp9dqApEjeKuTWmM9JRd+o7+bXzn4JAB/+eSr+ObJHZWepddmypE1Lz9r5ghZPf1TVKMQY0QHIg6SCeSS6boD3Vhsw39YfIAv7D8JwA+fei3Pas7qBNR6XDulWM+QIeTI5bLkqa94IUyEpgjeQF8yfT9gU6M2o2gxHoI2Bb6xFJmwdewYxjS85+0f4t3v+gir5NXSOwWsK+S8T8kHeq7NNthJtUBOWJMQBkqJ5BTqtE4b3ZQz1js0TFmzDDZ6ACHGgp+eIOaWtvGkoaOkJ5k0+8ymhhQHvNNCcQgB2+jPDz04rxP3FHRI5J2rDpDQtLC/e5H3v+fDPOW7vh5nBdcq4p5S4v777id1K0zKup7kQj8khuWAdEGzO0xGTMZJVgMRKUhOFJPIPnK1P+CJfpfrm7ly3dd6CNaT5ZILZUjkIenUFm14WFv7on8fC0tjsI1a35MM1ltc67BOcFbd1sxcMI1SH0sqDJd76Ap21mCqlW3qlHY5GlvkoiGDKi1Ru3bJKBLWuBo+Wh2YUh161NcnUi3xKwNJqvOblKIoU0UWxFUUo1LfqAPCYnQMqGYJhtGGuFDW14VMLTIRTCfMF5EbOM6yX7KyCy5O6wBGR+K1wamvYURKipBsZBUDgYGmFFpXqKUkxRR1WxId3KQMLic8Bi+K7pdk1e4hqQjcpYRvG7LTHB5rbdWZaNMupTpeGki5IDHW59fP3laBuqn6GSOmOmSyccGkrKVcHEJxpOpnFEHJG2qxQurrbz/6l/qPOvSpt2DdCPTvhz0wRgMBKu1xbJLqb614Dmt2wNodSdSaX6jIR6XaKu1WTQqkZMSgny8W4xw2ZiRFUgSTs1LUQiK7TDhYEFYdzWRKt7/kynKf3dCzygND7hmyZRk9B31mb7nkIARWeYzWVRMg1zjEOZpmRutbva4bdaXVyAeQEmmi4XSZcZs7xvW9Y+uJhL+YKSETqdoPi7qghVLPhu7rWKUzGm8U4ckGOqHYoo6CTW0GNfOzWkpX+modstS0T9IyQCuYBrJauWKMBnmu9lakZcBjcQgmZWSRlDlS13/TeEzrMa0jO0MfI8sQueFbnqfmBJIQk4hDTxzieliQgCRqLOBswbUej2Fr5xjeNbzjHR/lD977CXqvBh6UxCwFZBgwfY8MA5FjhKYlimBTphCw5WDddOu9Wardvl7XRW91koC3ZX3/xuLpm2O0bkqycLDqsfEAaQ706huv14pC6ozG6LpR2VQevRfHyztTWJrM4urjvP09H+OmP/d1tNbV2qswxIE/7vGnutGRbpdC0TTerOLfHAI5BeXZHxIZ6olW+0Yr2uxESTy+t8tyeoqpqBPSdD6HIRGWQaeZSOVmW0YfTKNk56pvKZVvbknR8Lv5cyz58g/AWo9gsd5rCixgiiN0UXUJ0wnZeFLKHGJAYK2hbSxmsXnsL8xfSewHvcgmHu/YFMxZ/x5DqZOopLSvdPjV6KR/sML/MrybT6cLTHA61cioduSQlXbOWtSILZQSMUZvsF9I9xx5jwolCrPJNsdXA09JkX0GeiJBMinVgEc/2qnqGm29wSGkmImx0JdCSjqpI0XykDnImc9f2efyqscbw1NPbtHlgZwVh7YYvEGFsknNAkKw5IkWut5bhB4pljiqGUstftCmRELAZBTi9ZW3bVRvU5Ju7eLGTUCngu/46GfXTQ6gTiwVAWTMXSsZQuWElxEJAorRvSUXdWMrdeFY4/emUhF1h3vrhz/BP/oPv87ecsX3fMNrNtua1Z+PqRIYks5MSlbL3ixV/2P0NRkppJAqH1vvkZJVYGlEqt26XidGDDFmrHEMXafiX+pmmzPWWWLfs9zbYzKdE7Jw/uH7+cAXH+TDjz1OLoWdUyfpYmGIG/GgqSchH5pElrq5e+domkb35QpTO6dap6ZkTpWWp9vjnNttmT7ZM8sO00PuATKZBFbItRAXUzVi1hAN4NVOWrI5MowokjGN1bDgIlWnojdPydoAZGrx7DypD3qiavGYq66n73u65QqDoo3mUBWTs2B9dbixDWIdQ07EUuglE457rn/R0ylWm/fGKe0pB9X2DSERQ2Ho1VxFxNJ1kWYyYW+v48EHHuKXfvn3GGRGkkwoSjGgHJDLVUQSpXis3yFnp3KvkrGmI6UFkiPG1Pu+qBbNiCUnfaOmuj8IVrORAPFbiD2JMxNiKjiXyWkP7wspx0oXVE1I46y+buPxjddrOGW8czinDpmmDj5iXDGbNrzvXXfyVa9+KbecO4k1QuMcoS+kJy9TYiDUYikXKLFgQ1brUs+68ND1SY3Ai4HGFm3+iDwwXOFp/hRNaVVWV0oV22YkadmI1fWeaOosXXS6m7JSYYwo/avSI+1UkXyiUS2lqF7QFnXXc85ivDYjcQjE/UI2agudS6nucWqEI06QqcFM9XouJZNCXV8ymImvlNqK7mQd8pSKHmdDNVGp8KyjLrx1D6t2+GKlVpKyRp5LAGJFikR0mKd3C2ZsdWKm9EIZ9DlM4/BxwvFV4Byn2V3ts2yWBGvWRhmUUb2of4poE1SsIWMJ1fo6V5Q7Fy3sWgrZaqOTySQDpb4mpe3p+pxSHV5lfY7stUnyrgBqakAdBq7F+OMkWRIj/qUv1qngfNw7U6U0fgltbcy0KeP6Xuth7ZZVtzfS2UYq7fozGRug9b9Z04XWME5hXRgW2FCd6/ONAM8G7alXatVvruns6+8ZUf6RDlU7qepmoVrPOuCJOujNsmml1FUtY4wh9D2r/SW2mZJK5skru1zY32U5rOi7FTEs6Qe4unIs+oFF6hmkEOtVZHR1wRiPEVepmPr6M5BKwdbPoxXDGZlxq93mumDZvpBpnlRpzbrNk1wjE8amT89v8YKWDJWSn+uHVWpTGuoHXYG9krPS23qleBebKqpbs2BirnSr+pkbiCbR7S8ZDlZK08UpkXXqNNfOVze7mUVao8+TVb/dhUCawPUvejo4wWTNxxmdP3MUhj7p+j9EbX6cZhw3TctyMXDfF7/Ir/7nt2FtxDtBJGtzFCOpj0gMZG+I0pKtxxbwacCbfXzZo0jUYTZKN9swTSwSxzw/pf9LDQuSMmU+OUnTTrW2XHW4coApGjMyTgLGZv/IdYoipabey7myYKiD9qFf8c4PfJQ3vPal3HrtSZwFTKlxJX+84091o7PaPaiDDD1t442Xq/0ooqJl5ahWHrNRHrETi5jM5bLiibRi7raYFMP+sqf0CVfRHVsKsRTOp711yKIdz1oUrjHboPsfT9oVn4lPrIMJAf7u6T/Dde4U55oztO2EptVNRFJht1/yyMFFYkmUZMj7hYO84l8u3r7+eWsd3k/40dN/hi5FYircZI6Tck/jWy7EXaUpRW3spqYlJ9hPHYJwym+zYyec8XN+6vR30XjHaaY80O/xv+y9lc+lC3ruKDye97jW7GCk8HC6RMmlCr8VGbjGTfHZaxNpEp9NFzcfRoE8ZKRRQXZrp5y2iaeUyAGJ/bIgJC1CQ9WNWIHGFLWztoZE0s/OWmJJHCTootAGda17rDYUc+/IpbDfB+bUz1mgZMHWac6lvRUYg11ZFS16w8mtCcfmc3zVIj15sFCXOoSzJ+ZcvbLCWIdrHMZZTh/b5hga3FiM8NjFA1J1+hDrmM/aQzkG8H1veg3nzhzXhqVspnLkwu7Bgp/5ob+MiOGGa05jjOXy3j57B/qepOqJjDHrYuXGa85gRHji8i533fsA//Df/ieldQCX9w5YdQNtY9lbdlzZX1S4WQMNPZZrjm1TKETg/KWrlFzwBmbecenqglIK89ZzfD7hkYtXaiaB2vOmXEhiOHHqWoZlRxwGSi4sVksuXbzM0PfE1YoSI4snn0RWgWPbx/ncPffwiXs/z0cef7wWKbAfBhqnxhlnt+YcDEHdzGAtShzpHrYmKw8hMJ1OiSESc2arnRG7Do/jeHaYxcDelZ689Exzo5S0XIu4kVsPa63TvulYoOmpEg0lwL3lIr85bJr10AWyzyxTzy57hF7RmZIhx8gZmSIuYywkInt5yX4JWDwSNdul7ztcDExSwdspnSTeNH0+xQpzJpwp2+Ts2M89B/GAHCASKVbYandYXjPhCgeYRx7mxnPXghgevP9BvJsRV4V+lehXqkkpJKaTKdvbJzB2yaWLe/zar/0u+8uBLlZKj0tYlqRwqVqHQ5YJ2U61+SuCyQvicB5rlkpVzeoa57yvuhy9p1LUItV7R0xJLdLxYI5h/A5JDNOJIRw8CXlF0zSkqLlJk9ZhxBB6nQ5b6wkh0bSW1jXEqE6W3lu6vtd8LOcJw5JHH3iID995Nzde/1U0vsGYAhIJfU9Oo4h1nGGLNp5QN09ZuzPpUENwpuBFw4hFEpe6fS5MFsxFw0RLRkeWRZ0KpaBc/InBDFYX+wJIRUUd1Qa6BgjX9caKZTSsMKKaGtc4nHcbGuAQiHuZnIwWI4uiFZspFCPYqcdMDLSCNEYHYX0mrTISBTfRAdU4RCkpk1eZtFIqi3GiAywjVfMB0urXShFkZtVBsNJviHXCHkB6LdCNE6XxVIqKDojHklI1AjlQzTsy2QPeMZEp1wC3lutYLh5i2I4sTFK3MKmicLGI3rS6lbtKyRMoqDOnr/pTMkpJK4kMNAWSySQnZOvxYkmp4KreJmUNtsylEFOi8Y6cHLloY11HVmuWFylDSGxW9HFrK6qpLGV9balGUlHItSNaNYk5HH2jfcU4NqrtTG12xkHfiOCs5yGVFlZGCtrYgFRk7/A/1691/Tzjzx/6O7U4pT60OZ1IzYpZ/2qjVEWsIEHRN2sMse8IUZ0WrTEkiURNJAYRlru7FVhquPDwYzx+8QJ7/UId1Q5WDN0e3QCXBkc0mTRJpCiEZOubEL0OxDIThy+W1jra1iFeKeVzHE4MZ2XGU80O10fL1m6huVAjE6rZjjadsBbAmXpfTiwyMXovDMp8GVVMEtBOOQoyr8yeXDT0ekjQJUWIK75YDJQG0kQojShbhQyNIS46wsEKSQmHw+OwzkMR8pBJVpApagKSdMBYkiGawpAiZ15yC8efdp2ea7F4q6yUMGS6VcdyEVh1A6tuIA09vRSyGCY+8PDDF/n5//xOHrl4haFJOFOwJdOnTO4DaRUoPhNmM3L2RKvGU5IDLu4jZUVuM0isDb+ieuv1tcqOra2SDRHIFmNOYmbbiDhcCUzYx/hLek/JBhHi0GVq6hoAstbPqbOx3lu6fydcKTz20Bd57533cOOfeVWlrI3N1x/v+FPd6MQcsetdDawzODabkNTxii481U2moh5qIplZlAWP97tcO5ngxVFyxDoh9Uldx1Lmt7pP8h/7jx36xfqfHVr+RvPVPNuf5SJLfmj/17/sNf7Di7/JG7eexw9d880Y8eRUcNayDAt+6uJbedviU/+7768Vx4tnt/Cp8Ag/cfm32C8dAP9s59s5N72GTw+P8Y8v/zZX8wZRuNmeZsu03BMeBeB7j7+Wr916Lt/z+P+DAsyk4UdPfgN/9/KvHfldA4l/dvBu/nzzYu4tF/nZ7gOUL1nyv8M9l79kX4xQhW2sTz0vMzfo2l25sRriusOxvuOJ4XG+GPc4KEdgJbYax63Ht7DGcP5gyaN7tZFp/Dpc7I86FiHyW597mFfdfC1POb5NKQVvPMHA/jDw2N4B73ngUYaUj/zci266lje94Blsb80wCP/oLe/n6krP6dc972n87l1fOPL9f+ObXsXXvuRZkOHj9z3Aj//877K76NZff9qNZ5lNms3n5TwGC7maEbgqRi7CD/+rX+K+x7Sp/Pm///2EFPmH/69f5cOfvu+PfI/OWn78e/48X/O8Z/G3/tef454HHj7y9V9574d444ufx3Unj/GTv/SbfOCezx/5+rUnjvH3vvNbuP3c9dx3/jxv/hf/HoAzx7Z42nXX8IHPfhGAb33Z87jj3HX8xK++rTq7HD3+8utfzdecuRFE6FPgX/zr/5X3feD9X/Z9t15/A699+rP5D3e+l1U4imh+ce+AYhxPLpYc1K+NORdKi4DGe5zzeN/Qdx2XLl3gwfq1G667keOzKfd8/m6u7u8eee6b5Tg/YF/JzZzENipkH9Fb3TwtT+Q9frp/P3enx//Icw1wSuY8zV6DEcsvrT7Mby3vOvJ1i/C9k6/khe4cGeFq7vh3w4e4Jz6udIhDx9M4xXc2z+d40/D74Qv8Wq/P9XXNs/kW/zwu5T3+/eqDfCI8dOTnXrPzHN7x1k/BW3+apz/jGbz17W/jDz/wh/zNH/gf6PueP+q47am389/+hf+ea87cyIc++BEef+wKq6A0WitCCisyl6EslGaIw7RbWvSWMdFyibUrDAGKUvFAc5gEdf9KMdTwYlfNWBwpGhKednZChfIixOEyy+UDnNmx5BBIsdA0LUMYMKJTOKnC+8Z5SkokE2laNTgY+kE/twxD7PF+CmXJ3R+/i9e97iXM2zkpJVKugXNypMWpCE4t/I1smp314EuqTgtMLU4OhiWPpj3OTrbwwzgWV6MOnfyi4nRxSGuhL4pyCEpjcUVFy7WhwgnWKYojRrU6VhzWOYxzGKu01FyblpwFGs1jEqeUSBXSKwXONgZ8qdRTpRIyqGGJm1isV1S7ZEh9IlyNSkFujP4ZBfBppKEpFQcRDTukFr+xEGNaNzPGVQG7E6QZ57AqHi4pUwbDaHiilbNmXDAoIubblq1iuD6fZhkWrJaP8uiWMIg2T24McKwzfdV/a1O2znTJOjiTAiZvqGKZRLKFtlRqNZmIpzGlzjsUrcRosGkukRwy0UVSiuSmUeTNWNzYFIx5BEYLvTUrjDqIKZXCXWpRVpkBOkQtyvao027qUxXG91JNIcZ2Z0RrxuOQPnPdhVQ0qIwPjh1KNRpYtznrLuXQfysiMmJFIwdOKKpFGTGOUotKkbU1cimBsS3LSemPcQgUwE/UCS/VUPNcaU2r3T26LnD58i7nLzzJYrWki4FVP3B1tyP1hSEJnRGSKGUgmdEJVPdJKro3NY6tpqWxDhf1Om6cZ2Yd8+K4pcw42wvzvYy/UFRDXR3tTKNuaVrsGIUJKlwgXp1OldJZm38qgyHW5t6BmYnS0v7f5P13lGV5dteJfvbPnHPvjYiMNJWZVVm+y3V3tVP7brXUUsuBWl4ggxOgQQxmNIzRAIN7gjWPNcxitODNLN6DJ8xixIAEiJE0IAYhA/LdLbX31eWr0meGu/ee8zP7/bF/50Zkq2H05+vF6ZWrKyMjbtx7zO+393d/zVjNLn60Jkdbh6ketMfo8U7QgOmYR0XVUZfm2BsJzNyMLnTIdiCvWlhmAjez2lSLoBmKFEYqnOm496ueZH56xxwVgVnsCa5jvUys9gZWS2t01usBX7NNQlwgH6z5lz/9q3zisy8xW4CbMsJqNV5dNhOCFIWhzBAC2UOQjPo1ogfA0KYp1qCYn1VruAULXXV27uqmY+5ga5dMoJNCGQ7w+So+jEiVzRqNGKA7Tb+kAU/aGnIVmw5NzpBmsKQEKnlY8uEPf4Jv+Io3sji3ZU/8fypmBF3nCT7gxbWb8MQmJTaOnrIAnDMbzsmiNRcriMY6cH085Nb8LFu+5ZCUSgiOnJWfOvwN/tnwwS/4+/cZ+NvDr/Cn4ldy2i++4Pec9lt869m3tiLB3otW5a9d/qn/aJMDMJeOr128hh+6+a83TQ5A9B1Ppev8jb1/fUeTA/BsuW4LNvBYdzfv2H6ijfgmPIe2qHyBQ5Vfy0/z4+nDX/CffzR/BIfje+NbOJZHGhb3je5VAGbp7M1JJEYhj7f5xXT9C77e4Zh5+vYhj5/duaM3PxrTf/CcTMeFrTm7s95S4gFCBgfP7e3z85978Qv+zAeeu4xW5bvf/GTLrDl+UD6/yQH4P9/3cd78xINc3bvKX/+xn7mjyQH4zAtX7vyBZqIQu75RAbBJl975QArCMy9d+w82OWAc3x/72V/iK1/3qmOGxOd/j2Z+8B/+c97/6c/9ln+7fGuP/+c/+Un+yu/7NqPjtOPa3iHX9g43f/+1Tz/Dz37k01+wyQH4lx/4EF/6pV/GmDL/0w/9z1+wyQH43Esvcq9zje71W49lSpsmx447z4n3ni5Euq7j8PBg0wABPHDP/Xzkkx9h7/OaHIBn9TZ/s/wyf2H2Hs6HLai+1QTmDLSWyg+t/x2fqle/4Puajvv9Gd7U3c8PH/z739LkgNms/oPh1yne8QZ3Pz988Et8Ml/+gq/1GW7wI/mD/MDO1+E1bOhxY0qsdc0P11/hY1+g6frZ/eP1QESY9zN+8sf/xX+wyQH47FOf4PkXnqXknt/4jY9zOARQ02tVCk7WaD7E0BkhxAUSFo2+qYhLaDlEywCijSZhVvomnm7UxZYPVZs1ulkNe3zcxfvTDKtKqbdhfAlfl8AcyMQIKVkYpYqQ1OhrMXpSNoODECyzqmZwEhnTCqUQfYSSmcXCeHib9dEK1QUbNE8mv6k2W5Djyb2K6S7Mbarpv/BUIEtDrRt3PdXE1XzIrTCy0DC5z4Mzq2mHaTskOGTiFTujFSvNgalZvIszrr+F2UaoDqf2396bS9rkblXGShnsvEgn+Gg0NXtf4IJpREwnoTYp8qCdmPuac3TziAuuNTKFtJ8pY4Xm4OSia9loQNvbJu8CmiB+Qmq1yTfwHJ9VOdafScYKx1DMxTJZ8KSqtsw1mKpu16b0oQucXSsP1kscrUeW3RX2Fx0uuJbxZoYopdJYGJNmpzUIxXLHctXmEDxpT6bLYJrEWhy5gvrcQl3NupdimohahSqVktjYHvsQCDGCNwMGtcXaPksxI5NpClOnPJwG1kl1HGfoWJODWsOmoscmBTp9JtgIplqzMn0GgcYMqCBmIDRZXk/1zNTcTLQ13TR4snkdhJbTNI162nyjdbIGBMhx4Y82Z2Vt+5TpwIzO6vAutGGTNGfHwmynx3fA4YoyJEoupPWa5f4hV65f5cbVWxws91kOa4aSOFqvWY/2vKaqrKoxBryZoVHEpsoqZpJhzb6jdMG6iZXljM1iz7Z0nCdwZgnzm4VwE+RQEReNwjkJ40XQqMbWaK8tOLTI5ryon4r1Rh2Xps9Djh3ZVhldVaPdhtqezUZ/i1CDheFOVtJ4NWOgoRCJdM4T5h2ui0ZtzqVZs7sWs2G/ryjkVMkdnH7Vec4+dInFYkE395SS6MdMdJGjoxWHB0tWy4H1OFqOWqn4KoSoPPvsC3zqo0+z6MB5o5ZGNdp1LCPUAZFE1S1k7PHeaINeBpzbR2VNlWRW8A7cBCCd3KqlfVZtYewqlHKKfr7FkBQJK/LBNYI7RKQguM09e3y3Tzdr+5tijqvarl+7f0VrMykRtoPiVoeslkv03HYz0/jtNzq/fduC/z88YogEbxkmk5Ym5dwMNxzOd0ZFCh1d6PB4SlLWgyENqzRwmJe8tN7jpbzHECsajFOtTvm3Rx/jR/d+ndKoaOf8Fj988ffz/Wfew0ws1fhqOeDAFx7YusgfOf3uzXvbcj1//tK38/cf/GM8uX0/vnOIq9SUuXp0gw8sj4vcx+Pd/Nj9/yXfvvu2NsA/PkpqPPB2/JEzX8G5xVn+4q0f50qxwu+ts0f40Qv/Ba8L99/xs+fCKe7v7+LPXv4ndxT1r48P8A3z19/xvX+5/3r+u/geTsuCS26XS26XP7r9Lv73c9+zeU+K8lG9gnSOH0w/QzpB0bOlLKIpUHOA2pGzY2u2wz2yxQWZc2+Y8WVnz7Ibj/vrgzETunBsgTxdW+945d1nubSzzRvuvmDmDe14630XeO3FMwRni0QpJsxerwacKrt9x+6s402XLvDH3vY6Fid+31PXb7Farvgn7/so+6vjAvKhu07zN/7AN/D2R4/P4VOXb/Dy9Vv8hX/wU1y5fQDAO171MP/0z38f/+AH/vAd73fWRbZiIJcMXhjHTBlNEPv/+cmf5enL1zbfW0v9LQ/p7taCv/3f/VH+xz/2++74Ogr/03/2+4zv344nH7qXf/VX/1v+3k//wqbJCd7x43/xv+Rf/uX/mtc+dB8Az1+7yd7RnY0wwM6853/4nm/my1/zKN/89tex1ffce3aXS2d2+XPf9rX8D9/13s33isC4zvzFv/SD/OIvHjc5Tzz8CD/0Z/4Sr3/i1Zuv3V4e8IZzp+/4XYsYuWd7m89fksIUOtSO1XpNCJGcRo6ODjZff+TeR/jIJ46bnG06/lb/jfyd7lu4YMRFntFbLEnUohuxM+IowEu6x6dbkyPAV86f4H+7+L28sXvgjvcjwD8+ej//x+EHN1/7c1u/k//3/Lv4+vgaAA514OV6i0LmM9le0yP8if7d/Lmt9/IGfx/nZYuLbodDMk+Nt/iJo+OmSRRulyWfLsdN16vjJf7q2e/grbNH7mj2nQgx9Hx+l/voI6/iL/73/y+eePx1m6/dvH6LH/vRn2A92L1Vamu4/RGab0Ad8OIoJYI7Q8kdUoWAQjpAxz1cQ1bTaJuY921yIwXvHTkXQ6W9kLIZdFRx9IvzpNLhVIh1HxkvE2Sg5IFcR1K2VG0vNqkIviO3INYQjbI0DMYz8UFIeY0PNEfAhBe4eOEs73nPWxjHQ0o2M4i0HidMmo1cohWeU5EsMhX5bmM0YBIMbfkpxXRPw8BL+7d4seyz6irZQXbVkFsL1WmUnYCXSJBIF3q62DPr5/SzOd1sTtfP6Lqevp8Ru54YO7quJ3YdMXYE36hxxQL/0lFpAmYxqlBnEx3xrUFpKelmq63NeMTR+UA3i8x2Z8Q+GktBlTIWSiowN01PmHt7nfaaYs49VihvhPJWNNdSqYP90REzo3FGl7NmKeCqN+e/7BG1ydyksZn0FFZaG5Iu1SHZ0cUZZ+oOD3IPl462OFWh847OtSysZr3vxCgxwTticITgzMJcrKgaS2ashVQKY06MKTHmwlggVyFXAyeHlFinkayZXDI5F3LKjGNhGAqrVeboKLFcDkYBWq6bU2s2HUPKlJSMVjgmy+cpdm5Lyps/k80vOg22mmg915a71Bz7StN1TF/LZWNmMeX4UNUasHTy37SFgrY/pbSoBss/msTx2grJOjmpnfzZDS3tGFWnPSvije0iTmG6z6cJaQapHst18YzLkf2be+QKEoIZf6yMvry6cZ2DvVtcuXyZ67eusnd0i9WwYj20iI8aGeuMQR1LVdYZxmR+QBUhE0gukF1AvRkPrDph5QJeenztmNNzqkTOJsf8WiK+lHCD+XWJM2qlOLEgZpma6Ca2qTY10UIz6bDnzcwraNNZMSOCoDBWWGZ0rFRXKL5Q5wJbHl04tHPUpsnUjV1ypQ4Z3R8IVejpCLMetiIahTJkchqpZHLIJB3IOlr+Wvt5icLuI/dw6q4zLOaWreidUX4djuFoYHm0Yrk+Yj2uSMlcJofVwMuXr/JT/+bX8TNYzB2dh6gVVxJS1vh0RChLvEsw6wm+IzpPVyqBFYHbLS+u6e42oEWbsmg7j1gsg60ZQs5zajyLyhyvMFzdw9XbOMk4qUyW0oLdwzIZHagz/ee0ZkijEWqb5DSXtskp7t6zO7zr7a9GtVCq/f7/EKj6hY4v6onOep1M6NrCv4AWDHlcQZWilJwZtZBTMVR1GKhaKM6bI1ZZ8fJqn4fiGXw1WMtJZZC8aXIeCHfxA+e/nkvdee6bX+QDw/P80tKmACEG5vNttob55vd+5e6TfM3Z12IOM1NCs1Eu/tb1n+FmOXYX+NOnv4ktFnzv7lfw7w8/wdWyv/k3F5u1Zzt65lQNrNTQ8YjnrfFh+uT5b7Z+J9+z97c332tITeaoHE8i3h5fQRClk2Mh12Nynot+h5lGvtG9hgvhFPu6IojnF4en7miSwNrKpd45dXEuGOWhWRwbEqdc4hR/avZmPphe4LIccHW9In1ekV9EOByPqXBbXeSRc6eYdYEz8zm3jsY73oFWYRgVR6FEZRY8UYUgwoOntui946jl9nzq2k0Llp1+VpX1yvitJ1/zD73j9fRwR0MFkFNh1SZMXfC8+RX3s4hN5XziePOjD/LVr3sSXQvLcWmbsxhae7Rabxqb1zx0H6e6jusnmtcLp0/x53/Pt/C6++/l/Z955sR5VlQTW/N4fH+L8O4nX8lON2c9HF+DL33yCXbmMwJmtrE5t1r59ydobbtbc/7rb/sa3vbKR3jbEw9TUuEbvuR1/PRvfow0Jq7vH3J9/3jig0JdJ472Dzbn67WvepLv+92/Fz9mHj1/gfX1q6zWK24MA53f2vyoAL2zMLbfMtUSMUTpBD2xqrZgXvveeT/n4uIsL197afM9bw33cxqz1T4p8hcx5E8w04Eq5mL3Q3v/dvO+ZxL5E7tfSRThB3a/ht977e+ecPQX1lo2f38sXOCC22LbzYjlpOjR6Aab84vyvw6/wBPjBV7r7+YPdm9he76DVsfn0lXGxnPdpuNBOc0/qh8gtZGrIPzhxZcRa+Q7T72TDw3PMbTn6ut+x3u5dn2P1fJ4CvbE46/h9/+eP25UKH/8nj704Y+zXJ9i0EgWcK6g9ZBhfQMvK1QKuQBugfgZUhxooNYBpyPem9GB7Td2BkrRjSNhLqk5rFmh5kJkLJUwP0eNZ4lxizoukVpZLHqCeGoecSGAQs6VEDq8g5q10bpMmBuDTbpLKZSSzPCr5ckEH4jO8+a3vZEHH7nE4f4tSr0bgVbgcSxtmOhZG8piQ2ZPmF1ULc3wpG6Cj12FOjgOdMkLezd4xV1n6F00nUw9Rvg7F40O6K1ADM5vphI1YqYekw4iYEJitULRS8A1xf8m1TwXyqpQfaVSIRoQpqqbjRzXXOJoQcWtSjUNkVHbREwsXpqBDtGco1wHPrbQ0ZZjhtjvqtpc41q6ePW1FdCYhW4LYjWnSbGCRMWGgkMrFMMxOj6db4tpsUmaBsMbdFSqE7yPnM7b3FsvcZivsuewgglQOV6zJpMSmcwV1Bn6jmJOa6UVRbWZMUyZOpXoCjQjjdICezrvcbXgNNA8xuweKBWfLZagjIXcJUrv6WswvawT1Hs0hs2E2Lfm2TtLcJ/yz0DQbNlltbbGIU81SbsX3UTNsnMktVr8xHQa271mhizVJmcn7dV0aoqapmOiX6nbyHhqqRYOPTU3tbnutT15s7W5aYpk/02tqJhzgrZGzAxpMk49FEdejixvH7BarvBiE55xNVDXRwyHt7l9/Sp7t65xlBKprsllxVgrqVRS9YgGjPxm61tK4Lp2v4hQcZQshCJo8PShZRBqYBEDp/DsrJXtpTK/5omYXbtkmxxKdEiyRk2C0cJIbCZqNMt8aFbSIkZBbcG+rremWleZuirUWTV6mgo1mYGBb6875Q7V1nwyUWFXFVImMMeFiM48RCEdjOSDFYVk+tGumhNaUXwB1/II82q0NckHRBwpZW7dXnLt5h57t5fcur3PcrliTGN7hpU6Kqv9FT/3ax/l8NbSPoOoZX5pBh1xukLqAcIIMaCzOU4joWKOnHpk3+vU1k+VZjfd7pdNjzwl4Ag2L3JUOcXi9Flq7XAuUV1Gwog4q6Frm7BTWk2ibmNC4mnh9O6YnmnrekFqwZWCy4XqA29/4xt4+KF72d+/zTju0rXn8rd7fFE3OmPK+OZ+JTgLoHS+uWkoWY1DmnOl5GKhobVsOsGqQiEz5DVXlwdcXRxxqgv4UfFu4n/b8dr5/TzUXcT5aPa0JxB2c6CIlpvQDgOV3YYiSjW0p5RkAtZ2fF3/Oma1Z7leU3K6o0n7g2e+nE+Va3xweOH4dTWT6nHjMpPI181eR84Z391ZfKva2PXk8a3zN6I539ENv809yF2yxTP1Bv90+DAfLi9ypF/AOQ7H9yze0l77+Ovf7d5AFI8427rMhhcqhf95+BWeqbd4XhtK/3mstHtPLxhK5sbR8XTl9Lzj1Lyzm57ClcP9OwrlnDIuRpzaomwwjmedhQ+8eJ1ryzXL9IW7/S+9525Wq9E2wna8/aF7CKIMw2CZRO14z6tewU+97+Obv89j5Kte/Qh1NOTv849aTGTrJm60a/SgE+fqK1/3BDtd4O//q1/YfO3hu+/iba98iGEc+Lv/6ufueE1FNzk5YJObb3/7m/mZD3yUZ68cUwJvHy75wR/5F4jC01eOp0e5VH7sF9+/+fvF06d412set2sE/Oqnn+Fff+Dj/NqnP0f5QqNgVXS9RMvxhfuyt7wdyZXl3m0e2T2NO3uWGwcHJKfsnzgvToR56CxD5wT9Stq/+eDJpWzupVoqe/u32ucMfMlDr2G9WjKcsJG8rkf8UPplBLjNCSqhWnUl0SqHOiZcL3f0o7/31NutUG3avemIeN62eAU/eXg8fVlr4kfW76eq8mK9feJ0GJ3pvfPX8hOr4+//lF7l0/kqn6k3eFt8lDeHB80SvR1nWPA6dw+/WJ/eLNBf515DzBEJcHs4vMOY4ff/gf+M/+Of/wQf/egxjfStb34Xzjk++akP8/wLx3TFmzeX+P48VQUvSi0D6BLRJaqJqgVcJMQ5Bg9UHBknS2o5QGQwRN0ptbbMFXGtoGr/XS1AFHGkWpCwQ5hforot0pjpg0dTwosjl0IIblP4xRDbs+zogtFhUk7M5jOciLllFtML5TYtCt6jCU5fPM/b3v52gg+s1ksOj5bsbM+IMUAuaDaHNZSWD6Nt8VWcKE5r028LhUqulXUtDJgtu6+OWAqSKi/u7XF1e48df9amIFnBNx6+cyABgjPHtCptoxazg270H5huLTk2J3AnKgZRilbbiyQzLFPTlTmkiOlJBmuafPXQBWIMTfBu+5oWqKMVAV6MEpOPRsqYkeBw0Yptmdr2qcFqZjpF1dbN1BqthTUb2p5NE9rT8jJaUVinqQV37IsnRgQQzAGyihqNRyb3uEpRCHScZofzw5K83uOgr1TMw3fSwJhxkGwagCqYaLu1eZv4m2qh0WMFac1bDcmoOLQg0+pAC17dxmnViTXAJVnKesmOEgulRhTT6HYxmI11tCZZXbUQSHHNI6zigjUy1uDZlM4uu01EC9L2/lYwlkl0Y/qYTY5by0I61t/QGpg2JmprDmoTH9tbWyPqWlMpbKaE9hzRwkGnJl+O70+7IZrpjN0f6u25tklRtgwdhFKb1XYtaB0Z9/c5uHoNJ8Ly1h5pecSwd5MbL77M9evXWOUDEkLWgSwjRRTXYfbvuUNqwDNSsPvJieCiQAFfKqEoMTsWwBbC3Fe2nHBRAmePKmfGjp0cmJ2K+H3FFbWplDY31w4DJoKgoyJDAz4iEFtz3s4ZYr+XNWaLHj30bfIThRrMZZXqYFTq0iYS1bX1xhm9UVaKS9WYa1ijEFvgea1KORqoR0OL+2jPU2PNnnigUC+sDta88Juf5d53vYhszRld5dkXrnH9xg32btxib3+f2uzmK1BWI3lv4IVnr3L9hZuUZiRSKJQyojqgMgAjLoy2hoRTqGtMgVSQcW30ZrF7cnrW7XaRDcgt1PaoS2uGHEXnuJ27KLNtpAizTlnOimmmNkuD6dpMD2UNjpNpjjNFdogBwVXJWJMmpVLXhTwqZy/czTve9U764Fmt1xwdLgm7W/9BSv8XOr6oGx3vILqmffF+g1BZ1tXkHlWb3XKmVPt3GumhlEqSzIoVN+oen7r1MufOd5x1kb6hwtNRqpKrbWorHVidmGhE33E53eJvXf2/Nl8zuoG5SJSsm3XLcjCOX/dB3WU8PCQr7JVD8omi9pVyP0+vr3KlTXhmRGY18pdv/PPN9ygwZuvwXTyBcCOc89vs1yPSiYJLnGOZizlQtcN5T0V4ln1+JT8NQEfgfDDK0Uv5tn0fwmvcJQ7qsEGlAV7n7ybgGEtCQgUHqWSuln1+tbywobidlxkVZU9Hu6GB3UVzUWrHogs8dP4U0UcrYnK6Q2Py+F27zHpHriOrwVOCp4qQKRwMhWf3jtrnh53e6IUHQ9qc8Uun5pSWLD8dF7fm5HFghbm7TcdD58/wk7/5yTvOtbmfJNIJHZGIcGZrvklU1iqN4+pIpXKwOqFWVyWnzIc/9/zmfd51asca85T50FPPHn99e4s6jFy9fnPTDChQUuZzL15mf3n8ui9ev8FV75uTWsdWM0mIJ4YRToS//Ae+udEoCk9fvs5f/dGfZp0SwTnu3t1GFa6emN6c3Vrw6x/7MJ987tnN66T1wProkJvXr/HCC89z+/CQoRZGjIp48piyPE4aQ4gTKyQ2RZL9tr2D25vvGyE6ZgABAABJREFU2Y4zHovn+MDVa3c0ei9xYMgqwmm3aH2MMAszo1s1tDP0sw36NB2vjpcMIXaeG7q/+YxeHPft3sWL+8e//1ZdkrRsaCEXZAeAhfTghK+Kj1NT4VfL01zXo821+VB9kU8cXmZ7K7Kvx1NbEdN0HPPu4ZFornoqlZfzTUP2p+v54lU+8fFPcPOmNbN9P8M5xzCuuXb9MgeNyicSyNobTUMzpSacHFHLHlpWhADeCSkLPm5RcmxUo4FaboOu8N4K6FILsYvkZOGoAY+o2Z6GLtrGXSoSI3SnKH4XCTMzJik30bJHrpm+76hltHBG70hjwnkLEs05E2NgHiM5J6qzomxcW9ZWDIGcCyU7tuZbfOvv/k662QLVSh87rl6+zvyhe9tkJKM5Uydh8SQubpuyWbtWXHNBTJgl9zonxjZtFXXEqkjq0eWaj9+6wpndnrtk3u5Vo+hVcYy5EtrU2vQ2pvtEDN3VNl6yS9wKMKRNnkoLLiwUKWTJrNPAkAZz3dxviouJ2iGekAPaV2QHMzbBmpySKjUVZGx72iqTDjLqFRfYBIFuMnAmN9IyIfbWcKm3pktRNDokYoUIYrlcYgUkLcPLvo/GMWs1fZ7Ig9bkGAWqvWajT1WHUcKLZ5c59+ZTyHLNC2GfA9+s8JtrmXNT82BOoKFl3CjNHUwrWjyKI9XKmDOpVvoqZDX78ChY81kKVS0cOIrDSyt8GzqdR1u7c2eTolIDtYuW1RWDNWk4ywupumlKVE3Dhhqt3Puw0YaINMqeGJA6ZdHdOX22IrvWfJzFs2ng7LydnOhYbzJdP90YABjlzL6jltImhaZV1YkKvtE82fuh6OZcTpO7ik1Uc2kAZTXnT8uaMYprFIeWzPLmTVBY7x8yrI64dvUKLzz3HFcPrpNcMbqqDmY87qETaQW4ELOjxyY7tZlPRG/vzddKAOapsF2URVHmDi7WwN1rz9ZaOOUis9kMfz7iUkLW1Vy6nGXEbSZs0u7/hnPppElquhyzVHfQq7mfRYf2jtopOWqLE2EzJUatcSopU0K14PJg508Gu0Y2r3O4ZiVdEtQDy92SNg00naKi2Zpi6aY3aPEdWTK3X7rNi089T91ekGbClZeuMO7dpKyW1Lw2aqralPzoygG3X7jJU09d5nBvRXXGilDJoAO1NTpVElUcIfZIPkUi4FwluhHHEspo2ZBTltJkjNF0OA77N5XJqc5R1ZO3zrJ7+jyDizhNrNMSdauG5xzv62bIYc817Y6WqQlq7m2Ktv1FLYpjKOi6ErZP8+3f83tYLLaxuR/s7+2zNe8azfK3d3xRNzphSpBuxaMtQnVjkzsNXRy22YPZc2qdUClD1lZ5TUZ4JgcudTssFnfhkRNlB1QqYx3wCj+z/xHef3SMqE7c51U9Rp6dM1tRE2upifaGNXkc7piyfCy9wOvlAnMCP6rv5xbHmor14RGrE2YDb4oP8U4e5nPhCp9NkxBeqSRiH/nF9bGgfiEd/9XZr+N/vfkzvJBubb6ec+bj7iX+r/WJDBwv5Oj4X45+3v6K8IdOfRnfufMmfmH9Kf7KjZ/aUHokOH58+VE+U4+nCRI9IkIo5oFukU+Vv1Xfv2ly3uQu8n2zV/LJcpV/mD7H9doQ/mTc/81rCcTOsmuCd1Tn7rihO+/pY8AnZ1ztlFDnKVX4tWdvbL7vifOneceDF7h8sORnPvsSqRXa6jy3xsTt4fhaDeuR5f7AddZcOUHbOkmj2hwNeZtcywC2Zx1/8uvf3TZi2aD+JWd+/dNP8y/f95HjH4c7pgyzLvJnv+O9xzkG0+eMgT/9Lb+Tsq784I/8xPEESoGqPHHpHs5sb3Hr0IrpP/u73sur7rnIx59/gWdv3ELE8dil8zx238U73v48RqOLqQkg18katnvP7PLXvvObSUX4I3/vf2M1JgT4r77lG3n61gFnPvpRrt+y+2g8XHH76nU+/qlP8ZnnnyHlkQHF+8Cze3t3/D5LIr8TelnEDo9NX4+XQ+441++465VcWM14Qs/zGV5gaI35n7/4O7i77vCZ4RovDnu4Krxmfi/3dKetQGjFgvMmgjx5/PrwDA/P7kZw/PWb//oOwGGHGQ+FczyT7R76xu5JvmX2Bq6VJe9Lz1gekJ+z42b8++EzOBG2JPL93Zfyb8bP8By3eVbb+aFQvfAPjn79jt8v9c5J0sfKCzzeXcCr45fXn7nDlv7FZy9zsH+sVXrda9/E/fc/TEpGu52O2eJe4vwCJSfwipdEHfcQXRKjUGqhVo+4HYr2bcNRMx/QJU6M0uu8FWBpTPYse0ufVgTngz0LOHCenDu2di9B2LbE7nRAzVeYdRlNQhmLWVOXYpOVYBSsUpMFAjpIuRC8Ce2HIbFxicvFHMqc441vfjMPP/owE5gYvWd1sORwf8liEYzfLkoQbSiku8NV1/57UpFAqUJpQc/eZ5SMipIlMKpHR+Ez+ze4e+sUi9BxKgasXTLAwlB1xXtHiKYlEO/R1ITyFsJl1JngzJ21vRGLPiiklBjXg4m7/UgJqeXFWGaTFcTe8imSTeRTzcStQOyiOTuNFb9jwZclF/JhomYlBEeMJrD3bmqMmr5nanTGau+3Aw1tSiQC4nALkNIsbWfRAjYRQ86rWpHYOZCKaKXO2vtNjjoobt2K6M38xYoivxUIPpAylDqw7SKn44KbdcU6aKM06cbK3fLf7H7wzUTImgDLYtJmIlGcMqTMWAWyt5BgdYRO6OgIGULswLtmW9sKL53aB/vsqVbqaiSnTO0LpQ/mzMYMfEBKwVW1IGYHlFYbVIVc0ZptouBsiuOm0VNtw8UmtJdmXCBtgrWxj27nH9hodjTXY/3OVA+3ta0p2dv5MkBXAXVCqgVN2Rz+2u90wbpS1WMNxGQ7XYu51KUhk1M12/Ha8pOCgxANdOzmDCjLG3s2QRwTN67d4plnnuW5516gBKH4yFAySY3mFb0jiGMoo9FlGegxp9zsHIJN0YzeD110LLqOWY0ssueuGrhAZGcQ+pXgQ0YlUbVR1IpHSoCtYI1hwgw3pqvbgUS1ac40xZdGIxRBg6JdawrFnpEC6FI3YIC4incVjVBEIdKeb6NO1pUFltdJH4Szia0X4tw3AN4GNyUXCqO5GK4rkn17bzZR63dnrBczDg5X8NwV1ozs7V9lXO6TaybjGEqFIqQhcXN5yKduX+Pp4ZBhbveJqyPiRjrWuLoGGclSyCpIjhzFnkEFXwu9JGb9HprXVC2oZrTkdnvppgGfTEkUSL4ZbGsguntwMicmhXFFyTfo6yEqQhFbd825zabrXqqBKNqaHqlUEYpTingogssFN4I/ErTf4u1f+WU8/sRjzWgGuhC4feOAne0t+tlv32Lgi7rRyaq4qk2Ae2ehaBfKRojiPUEEyQXUk3VCnetmYpxVuT14ntq7xvn5gt5t2+iyHR8anuWHbv4UTjxXy3Ex96b5K3jCX9pMKADOhC2++dzbzDkFKONIHk2MlnK6Y5rwS/o0B7qmw/MMN+/4fDWt0RPhoyJK9MJ3b7+DH199ADCKzf+ZPsopXfB39n7hzvMzNG52O75q/iru6XbZK3cK1FWgnChGFVjpyL9dfpK/eftnjpscoM1977wQ7YFwzbFJJvzqxOVYkbmZE/9kfIbrJ1IafXE8f/PkxAPI2TIk+o5bq8L+cGIi1dYsHxuqlwvjWu8cXWAThOduHfGrz13ZNDlg7h4vHa65fHj8O1PKrIeRz+0d8NytgxNfT3zT6x/n7/7SBwFYjiM/8YGPMe8Cf+/n33fH70s54X0lYHqaKmKuJScoco/dc4F3PP6wZR6dOGqzei35xD2sGEUu3NkATNPvtzz2MJfO7G4anR/5+V/hj7zny/ib//LneO66Fdz333WGhy7cRTqhgym5kkWhCjkdv49rB0f80L/+eWo1Suh0xIuXePK+Le7/wAc3jc7Pvf+X6Z3n2q2b3B7sXpp5z7nZ/I4nECAEaba7Jz6CsrF635rN7px4AY/NL/JI3mWxzLyx3sPPyccY2jP7o3sf5L3br+F/2f93XCl2rR7Jd/EXz30jZ+rcnFucbTaWL3L8m3/s4H08m24gAlfynQ3ZPfk0b+ge3DQ6vzh+jjd1D/P317/CR7NphLalZ0dmvFyPf/aVcp5vC6/n7+XPa2pOaGgE4Zv71+M1ICf0PT+fP82tlQWLPl/ufPavX73K+sR5sc17akhOTJqLMhYYjz5CqQNCYTHfITTdRa2CSofvFoaa5RHvHMKSWo1SEbygWqygajTgzT2nBiSJt0llUU+YXcB15yjOUXOijwNSD8lpIDprktKYUTEKGrUiwQCMMY2gEHxPzlaweDFb8KrZLJNxnDt3F+/68nfRBbOithR3EM0c7B3Qd7ub3DTaJKSKULDpCy2XwTcc0YDeipOC8y34T3SjRVAd0NxxdCR89uYVLp1ZMOtP4X0gZ6WkZDoVINdCKbWJdw08I7eC1JtmQDdaE9N8aq7klMjjSE6JNNj/l9RCaClY4pOfCB6ATWRYY0tudbBu4bltIqqquM7he0foHCFO1tXWnGix6Urrn1rmj1jBJjY5sn1KNpa7Ejwu2vtoQyGbHoQNztPsjzfjqzvudTluKezPaBQdqUJQz3w1Y4cFd7lM4oiDKFb4KjiKuS2pNTnBiQGaCKKeWgu1JLMX9wXXqJbqoNCoR85RXcVpxpXY7p3jcOQJsTYqkbYiF0pqZgA5Wt5OseZ045A1d5a/Y0MrAwycNRqCFaBaQZ02+4upvtbm5Nesvic6Gw1wFdemYG2iM4Gx05SwUdCkUfJtCmNZSHUq64Vjtkqzu25xRUara0Yd9rgI4gKKo6hS1KGxQ8toNL2gqKvUEHGzBXF7G/BGmRwy62HF9SvXePpzT/Hs555meXiIX3QUXxnSaK53FVywzBlPRH1EK4Ri961zbaJf1SY7QZk56PvKTCtnjhx39z2nMnTLQl89nQgxWSaVCw46a9borJFEFYLde9r083gabarxB5wV2nWt6GiuddUpjIoEtawdJ+iqNiaB3SdeHS6bVXLpK0UKVSoaFWagAcq6XYOVwzczEUebbmSFgjV2QfG94HqPBkdBqFHwXccYlBvLI1a3bjHmFUNZNROLTMVoklVgfbTihWdf4IWXbzAW07E5KiUVpCRERizBd6QIjOqR1DN4DxREB1w5gLoyupt1yggGzpsd+jTUsilo1UbnVYeTM2wvdukk4iQxlANC2cNTWrhwO3ONAiuAc81+HbG1qfE3HbQsH0GTIGsLkt19+G7e9WXvIPaRlC2ewIkiDlbLNeIiv93ji7rRsWRw43ZPAjGYimExmkrLQXDOWbevEw+9ntCpVpTMWFY8v3edi9vbnDvV0UugE8+ohSt577cUR6+dP8BfvvRd9LXjSjo2EJhJxytn95n4MWfyWMjjSEojKa3Z1tiEkfaGP8xvtZr9nvhmtoPw/1398uZr4oSu7xhJnHELbtUlmcqPHP4qIsKod9KGGj13czwc7mLheqTe2RT82PL9/OL4WU77BTfLERXlHx38CkEc6xOv+V9sv6c9BMcv+ru61/FKuWiIhRGHTUxZC2dkttkEP15v8FfGX2d5gjL30HyLe/sFH7914twFj2uLfAnVErJPFPqfuHqLrS7ytvsu4FGCF4axUlIlOmGq3Z++uc9ztw/IJ3Qnb7nvIn3nWlqyHY+e2eWJu85TSyWNx9/76ovneOLsLi56tvuOw2Ekl8qP/OIH7FyfzPhR04TgKuqKNdYxHsNw7Ti7veDe07v8qb/7Y3dojlSh1Myf+fs/dqdOpjlDnXyNlAu//2/8HX7Pl72dM1vHwv/f+Nxz/MCL/3SjhYne8+5XP85vPv385ned3dnG9zP6rW0T1V6/vfn55Tjyq089w+cfq9JREXYW2xsU8rmrv/V+7ZwlJZ88iiovtqnEyWvo27TTOUdHhBMFfSee18cLPLDqCck0CGfdgputOf+Vo6f44PJ5lk1D1kvga7dfyykWiHdNB2d21WUsnJEFzzUAoVD5lfVnf8t7/4Fz70W8sO17Ap5M4Xm9zV86/Mk7tGqP93fz3Ttv5x/u/RIfHk0390m9xg+lX2DVxGcBzzftvJHH492bnxPgyfn9+KT8Efcu/szqXzA26ueH8p35SADf9W3fy5XLL/NvfvYn7ngN54S9vT1+9uf+1fHXxXQvh+NltE2UZREpxYpmVY8yQ+vMNAYeqEfkfBtHQpqIvhY12libLoTojY6F4oInpaZ1cR1bOw+yGiISC51bU1cv4esRIVjRUqsFAqs6csrEzlOppDzStQI95TUxRErTT3pvNKnaRPJf8TXv4b4H77Pkb1ETfwvMZh2r5ZLVem50njoh1MU0l+JM7O1NRM+0BiqGLHqZSlBzBLahE5BREqXA88sbfHa+w07orfEqYhauak5Lk2ucrw5XWy6HmlWvC87uQ6UhwkaHzSWRxpFxGEjrkTImSh4xDNmoLA5P9B0xRFyRDZof557udGcFbLDmSSZdkLPQUB+NJig04KQ5cGFLcnPZau/LqRkp1WnCbNfKBZuy+hAMiS4nuhjXisfaliPX/r8ZEwjYFEBtn3KuNR3NAEIi4BU3CAs3a05YHq0OYeCgP2YDTCJ+J9bk+MbcCHikCsVBqs38wTmK0ihtBS1CSTZ5OZKE02DPgFdqW/qdTOYO7b1uppyVPBbWrVGsuZmdVZvu11Kp/RzJCR886h1aXLs3W6PmHOLMjtwobVNRAiKm85Ep448JiGnTsmlioxPtTzf3FtN1aud/0mlUtK3vrYkrjZY2WfU6mzgwUbHE4bs5EjsURx4yNQvqI4Sm3Wq/K2dFJSC1o4qdg/VyzcvPvsSzn32Bl198kVu3blLIhGS/s9R2/epkFqd451Dj0BKXNlmriDkOFvCiRIHZzLQ5F271PBR2uWvo6VcFnxxd75j5QJ8tbNfFgGzJJtMFxQwH2n2pvZ3WyYyhnW2g3cO5WUNHqOH4MaE5uGlVNBkTp64UJi0ZdaOLMoVZ+3twpg91gZgjseumSBgDSAJTN44WpZsH3DyY/q9W8pAo0cF2x3IcyEuz/E/kTSMORp/s1JOP1ly+cptVVqozM46SM+QMmqkk8Nk0hhKorqfGmTUtNRHrEWHco/q00WXSwASpDvHWvFsJ0+6nKpAdOexw+vQl+jhHVcl5SR1vMvPL1oy0+70tEjbBvHOP0/YAGjnBBhauKHVQMp7VqY7f9e73cN/995o+1AdUKl6FqIVhPVI/X/D9Hzm+qBsdS/CmCRmncTTtIVdESrPeFJDQEJWGINqW0OgZ5ilfSByUFZ+4dpl7+lO88cyjrEvmqdUVfvPg6Tt+9xtmD/KD934X8y4iRfjFGx+749+lCWJLyuRhIOfEermklJHfF97EWBM/U4+pZve4XUTgpTYtOrt1iu1uh9WqOX4ReJ1/kKqObdfzg+e/mb92/ad5odwiUXgy3scz6RpHaoXu2/pH7hiJ23myRfiusMND8RzPJEOv12T+xJmvYe4if/3mT/O5dJVMJZ+YPAH8zcOf5Y2n79tY64Lphly1a+BdcxrTimjh+/0byZr4ZTVE/GSTA/DM6oiHZ9t3oP2vv+c0vomLKSP3n15APcuHXrjRmAJKqUrfB7psdpt9cAxj4sm7TvHJG/sctHTrk00OwPteuMITF87cQVmKwdN1sQkwT95ckAelV+EPvfV1/OPf/DjXDpd3TIem4y2vuJ88FrPR9WI8ezGE9KSNtCrUVDk4oa15xxOPkNOIE8fB8oQ73mMPGU0jV97yyIN88qXLm37n/M4OX/3kq3n3q55gp+/59MtXeOrqtU2T86aHH+BV997Nd7z9TXz42eNMoT/17e8lbp0h9wvUeXbueYCveuvb+M1PfZKbjXL2mkcf5xNPP9WoSjCsE64LfNuX/g6uv3yFj7/8zB2ffeY9nfec6jpEhK0YODihX1p0AQUO1laEd97Rd7GFUlpy+eZa4PjmrVfybrmffg3BdQQX+dPb7+Efrz/MJ/NlXiy3N03OO2eP8tr+Pr52/hqCEzRnJBjVpSQT0v73u+/lfzz4aX5jeHbzex4NF7lc9jhs2VTbcYF64Vt230Sm8KnVS/xmfmHT5DwU7uLheIHvPv0WSlX+4Pxt/N1c+Wi1+3pqcgT4pp038+1n3kauI1MNA+BiIATHbgl8SX2QXxuOqY+ffwjCOKwZR7uefT/nvnsfxhFA3ebrIgEfTjPm9R3NMGqBtYb1esRvA53RKktBXMJJNirO5PSEkLNdcx+85baIma7kUhtKPMP1F8lhm97PKOOaOl6j9wcEL5RS8NHjvJDHjHNKcBbliIAL3tbiCl2IDS1PbYkyBywvjlc8/jjvfPe7yakapa0V8KZTgTQk9vdWUCdxdhMKQ5vB28SSlm+hIjaxbhW6I1DysY5EGsVKqajPjLLm2XSde9IpZhKY4W3y0faSirkZ5mLo5UTWtSkMjTpNK/YyZczkMZHWI+PRupni5Fbu0eY3jthHZjszogvGgnOC7z1hZiYIJRUzeykniuBi1yu0ibamavS2SqP4NGH/1NQ0OgkTrS1V48k7QFrR7lybgLXSUKwx2nSMBdtbGh3cbvA6DSZwXiwXw2Hhoa3ZobfP6qtnSxZ49WgWiuyTQ2LwTR80aSoQxMQSxhKQ2oyAPK56vI/EakYEpZjTV85K0YCGGdUJRzi0CrlWeg+dF0KIG82EE2k6mYb5V7NnX60SaSyk1JELprPNhTrLeAwUoAsQPDUb9VKYsvIcGoxW5r1rRV8r7tA7G532jxaWqO3macV6o05PDLfN13UyadONBhK0gWJ1I7GQ5oDnNhOkCrGHMCP0c3AB8YW6ThR1lOgszLNN9yrVrtuo5Fo4Ojjixaef5+mPfI5rN25y6+AaIwnnleIqiDOKXluGJpad864ZHghxJiY0l2aqkJXghFkUTlXPQ6stHgt3cZEdZktPwOM6jyMStCcSkWqeXbh2Xzf9lLmptZPl2ITi3gn42rNT2vVQoekEW/xgqTBWdG3T11KMBcTcasjqG9GyCGQDNnSsSIJQInFnQbfd4eaO6is6FLsOQfCdmqYtV3z1eN9RgkDOjGMi9YF4dk6phXG1pGoiO9O+iViTL+pxLnJj74i9ZbZpEBXRDHXEnNZSawIqOIeGiDDDlZ5QBT+OzNIK9YPpkRqeYZOY9izYAnJ836itCUVmuK0L9Isz+OBJdSTlA4I/tMZIaqO8aVt3ZDPZNPpbu+/bOqpYQxxqxRcoRTjajjz8yBN8xdd++cbC3TUTBPUer4VUlPXhnbmG/7Hji7rR0baQT+GCE+I8IUITGmLXsR5398610Vnr8DGkTlwh6ciN8YgPXr1Mf7HjHRdfxVvHR3nj0cNE9bjR4bLjDVsPESWQcsWLcCHu8hfu/d1QYeY7m0gMySwYSyalNSVn68yr8l3+TTwR7iZ0ARAudWfw4rnOEQ54ZX83d/Wn+X9c+lYbh47Km/UV5Jz54cN/x616SKbyx858NWfY4XPjFZ5Oxw3I75q/mVIr7+lfzeP+btTBK+I5CpX7wmm+f+c9PJduMCU93+3Psuu3+G/v+kZe0ps4tTGoE6O1OG9j5s4Fvmr+BO+ZP46WwkNy1hod30TADabxIjjv+eO8nrfk85hH+uRZYyPfLIl5yZTTymHMSBAWvXmX5Gx8TtXKYxd2mTtvFFvvCcHRzwKueZiOw0B00Dvh1WdOcXOdUefooglQu+gJ3rjnClzY2eKrHnsA74Td2IEzTvFDZ0/x9eEBNCtbvuNof6BuVS7Me77z9a/kICdCQ+qcOGJnNL63PHw/NZnbS8FGtCmNeHE8dO4Mf+abvwaccNfOFqUq3/uV7+RobQ/pWx97BYxmd/uH3v029pcrvDje9NADdg9V+I63fgmXdneppaAq7C62qGNGnPJHv+rLePb6DZ6/cYtazAnotQ9cYndrQSnKt7/1TXzVa16JOMc922c42EuELRvxnzp1ke/79u/ko5/9HNf39shj4tWPPs5nn3+WlBKCQ9eVm9evcfm5Z3nV6Quk/Vus62iCUhWi982B0Db18ztbnCqpUQWUzgcUZWcWN7QJ1drcZ5S+wOPxFPeGXR5253ine5CtFBEMkHA+sAiRP7n7bp7Rm7yU9pquoPKWrUfpNW6KIaMoVLtXG9jR4fn+M1/NR1cvGAqq8IC/wDX2OXQmmr0r7Fg2TC58Q3wt7+YVfOjoeapX8MJDW5e4FM8x5kwe19S18B3+zbytu20ybFXioieEyJsXj7XUdOX7zrzH6FshMu+2+M3l5/ilo09tGqhvPv0W7gln+PWjp/iN1XGuVq4jW9tbfNM3fBfOeWazGY8/+mrAE/yCc6dfTdZA0YAPF6Am5lv3Uss+3lWcM2t3E0NHnO9sDVQ12F1XOMx9cmrGTCBqdCGz6z9u0qVlEuEX9It7kbBgTMVsduUIamFMtVl+KqlkQu8tL0SVPnYoasVio/TlrMc0OQzsDM4RQ8/XfcM3tABJo/pMjQ4CXoU+wuHB3gnEuxV/02dsUG7V2gpugUbJsD8eakSrQd2KNK54RaJSg3LLHfKx8QYL33HBLRrlxXRfBXteLfukEtTjxfLcamkRjipmppKsySnrRDkaKUOmYgGq9unNKD10gW6ro4sdwZmNtQ9t8hmcFZ01myvbsiHv0eG6YHSoynHjkhpzgRYIqbI5R83kybQdQ6WOFTqHdO3ZnFzWpgKxnfc70KjWxG06m2nK35zEpp+deiH7Z6WOtM8LrCsLnXM+KkOtrPwetxdlM33CuY2Odvql2qoxLx7v2oRNlaqF7DpG7RBZk8qqIefCWAviKiV07Tp7+mm0Q0Pcm0sW3u71qhWKMuZCSYOZP7TplqrShdi6Rvu7hU1ascxmCCZQM1qbQ2ub5JgwuzU6dWokbd2CpsmZTnY5YSUNViQqzXVNmjZHuQNR0c1bs/OnlVpTO3+eOgpkj6+R0HuqBDQIJSm52B+bAnmqcxRXGFcjB7f2uPLiSzz/zOe4cuMah+mAlTbAzgsEhzrLH9zkygB4jxA2zYaP1tgVtcGiC0IfHGcVHl3OeXJ2F3frKWZjTygR3wUDOJyFkDs8JO7UzDcQQ9s0cZp8HN860/nWadtB/THlkWY3raWQ1wlZTs1fMzGKHunF8nDWlTQmaspIAh8CMiqijrA9J84X+Nr0oQLFKQTXgoINMBCUclCQAH7XwkQ5O6d7YAc5u0USJY9r0yD6NtFkcioLHK1GPvXMFdaDNmv7DDUhOqKSwCVbY/yUd+aR2hGKJ1Rz3PQkKqbJYrrlNvvA8b3e5oSoQhZh6LdZzM4jOjdji7zGpX2CWOC0cdVks2bIif9mc6+3843pnqZGHYXkHT7O+Y5v//rNPW9T10bbaxd9LJlhuBM4/48dX/SNzvF/s7lg09drQ8Wk/buNfSepGif4+20hkYIwsuKIpw6vk7TyJffcxwPzbV7fvYI5Hd0YkSPFqzLURCeBivLO7ScIwTY8qZ46VjRbs5NbgrA9gMZ3nxF5p3uE2EV8dC2AbrYJTxN1eC98dfckJWdWdcmwGhAnvG/1FC81ncA/2vslHI5lHTaC7W2ZISoMKfGAO8ND/Tm70VxDM8bCQ3qO+91pigq+6+nCHOc9j4S7eaW/hBSzfHU4ah2ZyNq1Vr4iPGYLcqHZVJvQVQp4daRUEDGS7LYGvizcS1aBErAfyxQKrldulJuUULm6nRg7Qbz5qOOlFUeJFDz3nttuGRYe1LeJiWUqzPyCPlsWQt9XTo2F9VhQMQpF1wmz6Ik+UGpmFgMPn97Be3PcKmpN1s5Wz6v6HioNzcvUvURJHWf7jvvP7NB3kS52NgmaRZwz0WzO2R7KIrhswXcqypnZgnc9/ogtHiLkNPKmh+9DczVbUoVxOSACb7zvUmtWrFBNKW8W83c99nDbbE1QnVNqjjvCvafPcN/p03Z/tQJD1cSsT95zEdWm1ajCePOA4agSd7Yp2EL92KUHeODMAN4T+hlvefVZ9m/usdw75MYzL3D9ylUuX3mBK3svM/Ni37d57poA14lpBzzM+lnbXNSErVpZdB2pwDgWci64XJlr4GKOvCac55XdJe6qO3S5x9Phu5Zr4BzVgzjPo/UCj4SLxM6uYykYXdC3xbMleeMnt6iK1MrpOudd88faM262tPf582RnHHsXjbe9Wo3okNiqHe8IDzKSiLMFEnuKU/IqMR6uqGVgxwfeEu/HN6pU120xP7WgVhOXC463LZ4w9Lk5Qu4z8hvjc6RGB/2Z/Q8T8KxPODi+4bVv4cEHHsHHwJOv/hJEPCFMLnWBZ555AR/OorKwzU8zaTwkuEDoFmid7OstjLMyx6B0m1o7N1DyAY5M8LJJQvfem2kK03+Xhk5bQKjSEefnqG4Lp4Kra3S8Th0OiLHSd56cEuIisxgYxjXiPH0XKa2p6VrQYMqVvusYhwFwxC5Qa2UYEm9+67u4dN8Dxq4KrrmbTRndFe8MyZVhZaVhq+Dtv+sG0ZVW1IOaYQBWGFsujCA1tKLeiusileoTPhrFeZn3+dSBJ+eRV23fxcOcZUdmVmwIpgnSZsHdLJ+dt7+7qjgV044OFj6pgwUQSmtwjMBj00cfPKGPdF1P8NFAmUb/8s5bE5MKeS+Rb1WkC7iZR/o27VKxcMOhWCOE0bRMtI9R9Zub2eRoa5krCrkVe9GmM2KjHZvg1dZoTPvqVFROVeukL0Gb0UbbaEsb9rTBmjRePrm2eZpZfZchsyUz7vJbHKxXDHFJmouh/85RNSObvdp0V5U20WlUMW93BV4jsYuk9YqSlqajGg0wS75uQpqLTlY5sfE4MKq1t0wkpDXCjRaZk4VzmntrCxTtZtSuUkukFqPiTtN875TqFFfAe1v/CnXDphBpGgUHG4JDq0MmJ7fNMTU6TP2TnfdJJ1Ub4r6xo27fMXGIN9cPc0us1Zk5iSRkWXHzGYRoroIVUrY9yimUMbM+Gji8dcDB7dtcu/kyl196gcuHVxlCYpVGqrcprUQDOvFWiLup2BL7O9pyg6h4D0JBWhTD3HkuLJVX6zken9/H+WGXWZnjXcTNPfTN3UGcBZgOU6din7saTnxnIz7xEqcvTthHoaUQiFn21hNUwFZPllqQYpMxUHs2FkAEDZbzVtYj1IJXjysWekv0xJ2ZUdaHQhkK1Rejdba8K6kGsuvSNH5lpchCkHlk8dAZ4qO77AW7z6TpIqkVp7YOWoRK4EOffYrLL+xZXpdWo6vVAa0DyABujcqIWTs7o4hKQAOEMSFuBF+YQm7tnrETIQ0codRpxaXiyOoYNSD+LmI8TR484kfKuE/U262+Ob53pTXl0p6yY2OD47p70jGqTAYSSnKed77jTTz04H2tthB8CxZ20xQ2288NJx6V/7vji7rROXlMs5lpAm03erNLdOa6U3VCSConl4/Na0zcblEyK14eb5Ovwvrc3Tw2P01QIfSKL0JeK2MdwVWCBoLrKAXET1lq5pgjteK04DER+BQ05nuj0sUYLDk7zMz7H9sk0elZU4ajgXGV8D4QZz3vKI/zzw5MDL9X7xRyn3fbfP/WV3O3nKJS0KIEZ1kMVSfnpJagLL7dgBMSHkyIp1hhXJqo2xkaqrXiJLARSE6jY5VGS6lQoI+BYTxCsGLANg97f94bjGLhfcpCZpwZeg7Wmeor0gnVWyK4UVcswyMHRUOHF09QK1xqtSLbR0G6QCierlbmubJejqxWo6VnF0/N0AWlqqdopZNAVz3RY7xpx4bX7DuHV0NrS6osj9aMYyaXwtbWjOyh7wK1WPhh572hhtkmX955NLQCt9QmRLVmYEPEaAGME4pS1eg3okKhoGL3aklWTGi7vyeeNji0umPBqlmZbEbG9u3NDCNVcgYhUesa1pVhbW2xhMiQMviI62esj/a5ffk6q/0D1keH3Dq4zYtXL3Pj8BZHdUWitDDOaVH0+GgOPz4Ik3mcxYmJBYbhDXRQiKK4UjhNx0Oyzav8WR6e3cOObhFdT/A9nmDTVufaYlxb0nXTV7RpXykV13vqhqdtdJyc8qZgA9Me5FwpmqyAaiTiUjKKw0lHrSOqyUTzXsgJXLZCDZQxDeR8hDCyCJFZnEMVa2jxBOkg09LVR5x4tFYkWJEuzvGe7deyqgP/+61foqIc1WNTDoBZP+eBS6/ANRqMWE+J9wHvI1ev7PO+930Mwlbj8CdqHXF+jRRzjRLsXJnEM+BCj1F0c6OUDjgpyAmLddem4tLyDUoxGkqtQilCJaBumxjvwcdts1GvB0i9ynyW0Grp8yEEqJU0QvQ9VZU02vvxoSOV3DauwDiMVC10XccwWCDpzvZZHnv8SebdnBhtcuu932yMRnWz9zyb9WQqVQqO2hDU0hpeayds2mbPtTZRuXPeQMfaikYPxGprpYPoogEDmsmHA8/oFQZ/iM4qj/mLFp7pxCisU1RAA6YKFVetAXBtU5pQdbI5lQnNZjw6KIInELq2B/jOwlSn2s4gT3O5Okzk/YpfdPitaMVTa14kKXWd4cj0qkSawYyikw6iaxqCtbaJDscNizorRqdi3JsIYWrg2kecVqANJQpV+3zmQbsB8WoCBtm41coEv7eifUPxw4CzLd9xJvcc5jWH4ik+UJ2ZWDAVSU427w/xzUXN1k7XpP+igc4Fal1Yg+NGVkuz5M3rRO1t+lOqkMqMznfWVFWbQvjJ+ECBYK2oYu6Z9XBNKZmclDIXalJKp9ROCSHgPVSXzX1LHM5Vapj0O6bt2DTJjS7ncJvpl/UGRsW0PUE2rmtTtcKm7WstTat1pmZ/c5WcHheTbR8oqZjlMYVaM3VVoR+ozlNdsGYHoTpr0A9evsXh7QOOjg65ub7Bi9cvc3t1wMHRTfqtbZIqGj3SiUVKtJvWKHw20Z7uLakNdKKJ0bUiNbMtHQ+kOa/tLvCQv5vt1YKeBaGPyGLKRBOjoI1irlxerCnPtpe65oS3ofZtKJpszoedGmMBTNOxjQYrKXTWqCmKenBbHjcTdF0hVpiprT21UIY1lEzEE2kOhzPrtnz2uFEoB4UyZjjV6HQbhoHtR5rb6jQ4yhHouZ7FAxe4veUYVgdoox6LWJvQSJE457hxa4/f+M2nyBHr8ktFajIXzbIEVog7Ah3MkS7NTGPVBdQ7XDciccBVy9GC1O5HjusGp0gt5iSJUCQwqCenBZ07jebO4iKcxRhEyXixesC1Oue4+7Q/E4X2GCSZngVt97UBRnPmPPGKx+n7Oa7lqQXfNHVtbB+cAaDxRJbl/93xRd7obFjEm0JQT3xV2/hNq1niTR07sDnp0jp/5xzeN0tN8UQqjjXLuscLa+FVj9xNty/oyroZX4X10dr4j53gpDZdDiCFoiO5jmRGijM3oc5HmzJET+wj4rwJTyUYkucMnUMbIk9mSAOpZnwf6OZzxDn+cHw3j/f3tA1IKHlkTCtCDFwMuzzh7iFXswoEQ/2cd2ZrLea1X0o1ukgMuODbBALAGco3auvKZePYAp5aSkueb1McMZSi1ua2oY5ScqOIOI4D55TJatVTKUXIxTiku2HGmfVA7hJj35BcBC2ZUnXj0GKLmCHNVkzboiyuLYAuEpwV266PdDPPcDQ0vvXAujiSerrs6aOQqycWpWtT5bjhl5og0beRacmZNIyUYvayaVYoZUYaC32vaKw4D8F7XBGyGhXFe7N9seWt3Zfe7k7X0q+dd21zs42wblA8tQ22gLi6QawnVNZe8BjdQ62YNn58W/GrUWnKkMlZcX7WNu4j6rgiq+BiT1VYjSvScJO0WjKs1tzau831/Vtc2b/B3vqQVU0UMRcdc8O0iWOMoYmCbRP2jT5q14wWnmqCRF+EWXXs6IxH3C5PyAUuyUW28wJHIMYmuK6twbE0QKbgQuftXJAdot4aShVDZB1o1ma/SjMeseJYRex+VZi4xrW0wt/b9c0pQRfYOr3FLHbcvnyNWhKajYOe80DVROg80XU27ahGYVQX8AhlPVJLsmsRBKuoswEeJVA18Tu3X8cZ2aK0c5i2It2T93Hg14y18PDDj5lbnDfqjhMTOq+Xmff/+kdIOZh8vahRSmVFrQeoJlxDEyanLCTiNLZCqODciJYlItmm162JMy2HIW+1ZkT85h5UMet2F0/h+l2KCmlcs90lyJmUBkKAGEObWgsxuE1D0oWOihVaXQxmB6/VKCzFAm29izh1LGZneODBh+j6QNcFs+eHDT1ZvN84W3lvmh5N1uRs0uCFTUHptLmu6VQMysaCXIJNYFzX4TuhoIw1MwbBuwItGFClkuqaF7jBw+cuMg8LynWzuM25oqmYyUGyosb7tlQ2PVTNhbou1NGaEIcgncd1DucCIUSCt4IpxGifWTBxvVq2RF5W8s1K2OoJ2xHXhQ1FT5RJJ205OnNBOqEky3qxZ1FwveADzV67bsTuaJtCF2msk6n5oXVL9uxtqGSqx3uttB13AssEK3ZV0fUJmL1ijVmd9tumucJc+0Rhp5+zqwNjTaxpdLz2+obfTCfWJuUiupmIV2nUdRw+zPFqfH/nEi70jKtEXhdKzozDijFXvCR6t8Ws6+k7o+D20Yp1ixRpxV80Bz0tiZQy+WBNGitpXph1mVlf6bpKDFaQlSnXTxw1mzuemR/IMRblpGXXWVO5sZpmM0gw8Cs3HUurXaY6R+HYtGBT+0yNqiB1CtFtk49SyMkcWJWMqkdToY6JjDfUvsLYconGYeTg1j77B/vc3N/j8vI2N27d4Cjvo30lMhKCXVgfK8GXtl4ZSu+myWCzsNYCNdlz6UVxZM5p5NF6nkfmF7k33sX2uEWIHX7e2f1WbH3QEabIPokCHkP029SqTiegyrG1PNqQguNz5Zyg3gwQzCTDaqwJhSzZftL3Hd35Oc4r9eU90s0jdD+ZDb1mSk54PNEFa3CbdmaantU6Uo8S0tfNe6QxiUpp69gMJAsyF5gJLgbi7oLKysBPD3ijnEURAzrFkXPhIx/+FAfDgHYGyCOKZJvqaB2RsEbcgGhGNCIpoBKIYoBJCWtcHdA0QhrQvDIjCj85mBnl2bXGdPJ/DDiqP818Z5tYQcJIrQeIHuDFHCMdBmZOMimdKp/N9GG6Xu0qtZphAnVycZw6c55HHn3I9HfRE6NNcuq0HrZg3oA3YO23eXxRNzrTeGxzc0NbZBpE0u6zKYPEtdGxa52ga11z8KE1R+2Mq43/cQUflLrTc+YN53hD/xi/+RO/jkolzgVGSKXginXGVROIA29C21JGkAlhtSYgdIFu3hk1TQNeLB9BpdmSajEHs1qM5lEFQoeLhrqUYpzod8ZHiD4QgyeNA6WObG1tM65r01eYU4V3ro3QM04tWMypFaT4ttA6ozVpafkIWZoHP4Cn5NzwUTAecTv70pA87yybAaEW88l3IZLSEnXZJkXqrWkRT9WCl9IWNM9W3OZ0KazKwM2aLDUa25ilGAbYtVyP6Mz21EdAoBRDosT7xu/GCg8i3SISw5w+rFguB9YpMy5HSoikIOSgdE7M7cRFiireezRXAtJG0rbRV1VqUo7yyLDODF1mMZuTUmbWB4Lzjbpo05qSSmt2jNKXpzXVge8D5nIUMPZd27RqbbfftKl5sy9t1EBjA5gDi+Zmqe49NDGzc9rEe22aKFYQl9SK/JoodbQpi3OoBlbLxJAzKdmfw+UR12/d5sredW4sD9kvI4UMrlhDoS2oN7o2yfFGUWtUOWlFEV6MzoMJo7vq2KmOC2WLh3SX++o5TnGaeVg0yqbB0KUUQ8qL8eK9c8ToaVHShm85bzSWhvDU3ETFtI0EB9U2WJ2yEZo9KkrLdzFtmgliM8ULs7vOMLu4y+r6PuuqrFOhD5E0DuS8ahMc0xoVraZ/EJtk5nFlm47mxqAbCTGaYYpYMya5QnW8fevRJhJ1rB44xexNj/PS4XX2hkMz5lEDWyywsUMrPP/881x++RpZrfHwzqN1oJZDhNE25hMgjqhH3AzEt3ujUvMhyhEiqd0bBlo4Z4GB3k+J3uYqVVUYS0Flztbug4xF8KEwD5XV3hWiP6SP1pynXAjBU5uNcj+LqDpSycRoDcswDI2+rYxrS+ruwsyKcQL33HuJ++69xHzREYLfiMQnMEMpDchyhGzFM9mZTIT2cMmx+NtsTW0dM+DeglCtgA0GTERH9IGx0Oi1tvaSKz6DHlRKTHTbyuPveiUXZ+f59D/7oAV2ZtvcSymMJaN1crm3QrxQ2u80QwTXBdzMbGVdCHjviV2HdwEntnG7Nl2fwllLKeZ45zxuZmLvlDI1G+Dgg5k/aDQgShbGSpBRkZUBN37hbIrU9KEby9dGDbHpoWzoYJuGUbATB3ZvTyOaTfGNFXHZ9gFa+COlgTnmSWVddzYtzES/ctL0SdUjtTCn58x8i+V6n7FrLlBTtkzb7ZmuZatzN8Bxq5aEphcUpXorsmIf6OaZtC6M6zWpFFJek9I+eTILyp6uD1TNFBfwOIIEHK3gC1aMllKoKbPKzVxiNiOnQtcF+hiIMRK8w4sBWCH4DRji2gexPUBs7RfbAzY8P9jsA9NUp7ZSZgo/1okqOeXttKJSmvWuUQZaRdRMOrTaHmCT/6b1opDVk9WRMqSkrFNiqJnlcsW1ay9z4/YNrh8ccist6dTR70RyP1JqoQ8zgnrQsV3VqdSl1Qp2/g3mqjgH0Tu2nONSOcsrynnuDec5I6dY5C260CGnQqOTtSZ8aPehEyQK0kv7fO16t/VBW/EsvsHbdTrZ0ujdZjigSanLino7n9UDUage6qogC6E7PSfuzsnLgZwgDQYSQSUbB8JUddGmDNSmyQtQ8wBLo2q7YO91kq3YRbQHxi3EaD9zofYKM0/phfVqtEZHGsCs3kAvZ0GNT33uOT791IsUX5t2WnFacA24qB5q9IjvbJpTZ9TQUbxlbknK+DyAjJBHA8Jdo+cxTQkdUgStwWo9bNrrxy3O33OBGHpcUVJdsVrdZNutjCGAAT5240619DTFml6fdv+e+EKbXmt25OI5//B93H//vXSzjhjcseaqZUBNoKrzQujudA/+jx1f5I2OoaITj3hy/jLUh+N5T1tcRMxxxSbhQgyGIrtW/KSSSdk8JSMwW3S85skH+QN/8Pfx7q98Lx/+Zx9jbwmzWFEndFueulTGPECtdC7isiPVhEjGRU8pASdKddWsVZ3DSSD6Hqm2EJda6Tqjfaha1smYDIkuyW2cK8YyUrSQi9HYnKsECfjYITWSqqObR8ZUAM98Hk1jk5RaMogzhLcmW0hyqwuCEDuPV4fmiZtv42Ztok6bmGgrOCbRpG+FSN4IJKE5r4jRJrTRRKaFWCf0WAPNQR6vnt0yZ52Udc4sR0seFu9aqrkNcL0LbPg8027srMOfEBxpm4qLDvWKOo/3njCL9OvEejWwTokyFtZ5IHtPJlKcNTfRWYBdFzxRlOiN8hFaEa25UsbMcsyUVOkGT54F+tgRQ2gbXSGESB4rsfOtiDDE1FVH1RHng03BWnHmmjWylrY6erO/NfFkE1oK1oxitKJaTA/W1ifGkk0vQ6Mm0kb1IlaAlmJWqdUsWVMR1mNiSInD9cD+es2Ng31uHuyxl44YKCQm3Y+VKCE6QoxmQhAUkWnDrZsNCDFUFDXjqx7PhTLngbzDfeUMp3WHLbdDH+b2PLbJTB0rZbRGzYnQx4jrWiNl3q2GVJLxvjumROQ2NfJC8L6h2W1c7v2GrorqJiwV7N4vWUmuIvNAEcfVl24QV5m8WttEcbQke++8TZGKOUNpNpFvdtka2/WI7z3eMiaNwugND8tabDro3SbVvKKkCP7SGQ7yitW4MpqcWPNoORSWrLJaDXz8E59jb1WpfmZFdB0R1ogMiEzGAoJrE5iqPV7mIBFVoWgBmTQPVkhMqGsuZu9cW4HhxLWMDkFcR5zfzcgu/WyXPCxZH73Moj8iiOU7CFbUoWYcEDtHrhkh4nxgTBURo3nmNDS70IiXaICA9+xszfmmb/yd7JzaMuc2Z8i9qpm9oEqpTfeAtum7Uc82FLWpo3FTdWNrhIhNcKQCxSymJdj1cOIIKpBsszWHI0GzEFTpfeWVTz7O7/2u3817fsc38rF/9susVgM1ZaI65j6QUyVoQfPUYVVbl1xt0wcDN2pUpBN8CIQ+4oInhGiUZTEUXMW0F7m25zVXigPdclQHJSXj/2fLz1FVQvTW9DUkWKsiyQKcpRd85xGFsm4T+GgNrSZDvmXm8L0VVc5PAFdbTxsHT6cNl7ahTpocWsehMAVZblxfZRoqHBc3Qrs+vSCDw6kJrUNRttOcMyGzTitW0/uQE0u9QBRv4F0DLZkmdkZvaD/jGpXWmgwfHT4UfBRCCri1J7EmjytWQ6JIJLlA0kjvOjoXiSIE8XhVgsee/1raeiek9bq5vRX6MTIGoe86uhiJIeCdp/iKD8dmBROYKiK4bEJxV6tRBadzW3VTB2irY1TYhKnSGh27JrKhYonWjSbLis2TzVDT6JSyoaUXzSQVxgzDUFmPiYNxxf7qiKs39tjP++wd3mY1rmm+Xqg20ASjZQeJqDiUDNPETSsT0RqMyuRjpQ+Bu8sWD6Yd7nF3cTbusDNu0w0zfB9hZgtnXTaOs8cmH6E14645pCWLD5A4NTLHhfR0Eu1tTEX3NNWplk9UKnXdgJFtAzHLbXPac1uCzoTV7SXDiwekWyuK5gaiFzSapteVdr2K3QvTxFJzRcZGE53MS2pjxFSLEwnetVqqUqIy+Ix74BQHJIY8tietZQxhmWBBAqvVyCc//TRH64SLZnyiWpCazXFN7dlWzGhFEJSeFGeMzgK6AwPCiGgyfbMHc96bqGEc65+qp4inEFHtiVvnif0ZvERcKNx6aZ9ucYTTBoBatWEt7kYwP4EjJy5Ra1gmowhxoDhKEvzOGb79G7+GrZ3F5ppL0+9IMzGaGp1abH/87R5f1I1OO6ubJkdoHF6knWx3ghLY6AzOEPcYgy1ImAakVEMla2mwb3B8yZe/ne//U3+CV73qjXTuDJc/83Msb645PDVy/tQ2IhVfhLpWxjwi3haYKg6voE3DQVV82+hxvulxXPPct+JsuvZVYT2OlqKrFdSjquT1gNZiaIwUgnhKUpJYQesw3vB6tSYNg22i0tnzWIYNxckCvt0GWZvQMifBRLTNWrTl3JmLULBCYSP8LbY417aKTKiwZuP5j8uEaztb6HpKo5uIykawK2SiM9/9kpXOR7ZHz3YKjLIiqeKiN/RFij2QTqzokUqInb03FVJJRpPTSdvQdkfvrch30HUe3ye6WaA/Gliv1yTNrHMhC6SiRBfovCM6baNqRylKjNKaZUWCR2wWzTAMjEkYRk8fR/rYMes6oo+EYBOpWottyk0nJtXjg6fIaALY2O7X0mh4GGSpLYCwFG2Nbiv8NsVptgcebFNT246M1t5StdXEz2kspLGg1T5PysqYYDlmjsaBw/WKG0cH3F4dcTSuWdWB3Pj3TiZ3KHOBin2wSU4LZxAbb4BasyZt8uKqOZ5tl8DFtODBdI678xkWZc7MzelkRvQzxEWbVmUooxoK6r2h0s4mBCJ+Q0uok21ly8yYaAkFte8vxZxkvFEzS2vCtLlwiWsFgLq2eSuaChoEGTPD9dvkIVsauqpR0Ty42kTsaoYiPjauOSe49tWQTR9iK7aC0UOrb7Qy196rUL2wWnhOPXCWG+vb5FyQ0OiZVdq0SMFVXnzxKs8+dxWVObkUDEE4QuQASNSam0TJaJtVA84tEHqKts2mrkHX1FLx3jZK2yy16YwaVNoa66rWNEjYoVtcotAz5pEQRySu0FwoosTg0aKknJnNbPo0pkLoO6g2HXFe2kRnhUolhEAZM+oKXeipqfDVX/u1vOoNTzZ7atfAWBPTTqislkalozYQxKyFJ9qaitnYStPhOG1uWH7i8gcT2jaEWF0z0qhCqMDoTMvkMrUkYoC3f81r+M9/4L/hS17/FuZuxt4zh+xfPaKcgsVOT3COLts6moZGH1RFfLVm34HrHdI51Flz6YNR1sQfT+6gUaQo5FJIQ7KMk9JyUrwVazVVyrq0QsrAF8OwWkGF3R5Uy9dxc4NM62BMAToHUjdaBhucCNJZwKE0jYq0PRXRJhrWjQ5ic0gzDmj7Hm290c6ulRWJ7b5y9p4mqvkE7phVsIFAcfBs9zO2U2KMCfWtoJeJ7us2fybKtNFaGvg2NT6t43GNGmw5HjbVCqNRuccuMhwtyeOSnB01BcbasyYz8z2dM+CyE4dFXk4nS5DQQbHg7yGPG1v0YZXoOwO9un5GCIFQDFSdaNBWhzhcVZCCVJuq0uoWGg0TsbWgtkZnamgaLN6K93baNzTGqaLUtgfYWjdNB3MyKmUpFr2wLoXlkFiOiYP1khurJXvLkeX6gIM0UqMyuRTLDFw0OlbEETbnt0MJGKm5MWeoSDOM6ItwalW56BY8kO7ibjnL1rDNIs/pdI6fReibdXuxWkRmmMGBw6zSi+1vqrJxCZOpj5l6O2+08LYQgBoYYAy/auGgChpAc2saK0YtXSo1GF29aGV8/oB88wjFmDGABZh7oyKKCpJhGldO8ywCSN+AFZFm2nLC4KM9PE5silRQ0jwwv3eHw+GIUkbUuQ342awyQISXX77Ks89f3dS2ZoJieivqCJqs8ZoykfBUNyeFGVo9rliQKG6EalpOvJgLpkxoUUMni+WRJYkUiYhb0C3OUvyMUgVKQsISV0e7ZaeL0daKzVCxNU/SGnamaU6l5ZdZyLMo7Evk93zD1/HaN7+2BX1PWh89/p8aLZNpL/X/iTQ601hsQnYmbuzm67ZVWo/sxEK8golhxTmqCikncsrknBsKbgLC0/df4lu/749y6bHXE2a71H1FD5Z4yTx75WVupR0eOXuRRecIxQTfriHLsQmQvSgxBrwLG6tXccEyD6rim7iytOaqlMJquSSlcaMtmtphVRMqegfBRaQ4aiqsx4QPwahEwUb+nXfMd3YQhHE9kMZsokEnpttAUV8oRZj5jhA6nESUTFGjtuVUrWP2hoCW2pBw11DjDCIeEwBPWyZoztSc8KFSSJiuR0HtsxvFIFswY2KzydUROiJbITHEjoM0Ng6nPXzqiiElItBykGJDKjXbAxEECoWJZldF7TM4y3Lpug4fOnyMdENguT5itc6MYyY5iKGSNVtRliJRPPMu4rMJ37yH4I0v66Va6FiurJaJFBIrNxK7jsVsRsATvSd2Ae+F4E3oqlpwJSDOqJST8444C+uzU+wabSWbVXDbzKoYDVMQE+oWSMXu2dBoR06NwqQNAcy5kFMhl0qqmWG9ZjkqB6uB20dH3B7XHA4rlmVgLLmN9NXc+ESJzTo2BCH2nhAdzk1TJkPxHdbgOOpG6N1n4WKdcd+wy91pl7N6inmd0/kFXVw0JzK7N4qNmQiz1vyjpDxCHVvD51ExdMu1cbZzFS1uw2ORtoiK9zg1xLLWSs55E0Ypzu5jM+JoaFHJaK30XQ+1wHpA18liQxpnvyAEF/DYfuKgOQC6jU7AewfeNQ2EEnu758TTqLQCwTY8FVj5yuzRe9iTFUNeUbRSxW8QdcutEdKQef/7P0QlWraNZkIolHJIyft4mZqcloTunK0zYUFhEkKP1HKE6hrvTRCcc23nRaitGTEwuYWzFWuYQneezA4hBrSM1OUNGPcbN9+ThgFxji5G0pjx3tN1M3LJaFa6OCflgap5o9HJKdPFHhFYr0ceeew1vPOr30PoOgMTjsfwTJiFTSYdDefGeZp4ewrUPaYlT0J1rzINOfBByGIBjxOlhaAIhYn24h3U0Zy51rtnedXj5/ldf/KP8eATT+LijLyGNFaOhoFhrzDOCxIdp/pIV+ycypANmOm8OWg6CAub4Exey45mR92Kdlvf2QBZaTkw7o/UVKnOBNIEmubOwjd9Z8iwtn3DFddsqG0PkCCERTSAKhXKfrHXUrOkrajRcv1xkzMZfqB3dDObKcm0FnNcgm1CGidWBRil0xA7nTZq06yVJkyfLq93uNQmBBTcKMxS5FTqWY+Fgy4bvWi6H4BjfnIbNzlrFlULU+yqtCkPvq3/OEJQSqjWZMZALNFMMdaOUo8odU3NI2NZkuKMPmzTSSRKZBY7onqC2HPu3ESTtkT5UjJSlVGV9drTdYnZmBu1PBKCGWuE0MIunVoRL2Ki8Na0caIRMtNIPdbK0dRKik0mWgmueuLcuInB0q5zNcCrtibHAC+z5T0cVxzmkcMycrBec+vggKPVyjJiRSmyYixQvNIFYOFwc4evQucioU3NJv1uRJrZkd0dsQYWQ+D0vnB/Os3dfpcz/gxbwxadzolxjt/q7L4S2dxLMhMLl82VcjtvsnAIBkyo+dDbp59uR98oUu2cSlsrtDEwJr0TUdDYzmUFjS00dG4/72eOuk6koyWIWXK75tKH2LrinEPWatbY3kBe6cAFex+uublNhhOtE2jvSxo11OqVLJXusbtYhcKwWlI0U7CQ2TB9JmAYRn71fZ+iZNBg9UDRQilmQhDLEldGIKM+oATUBXLXozUaPT4n0LXtqS2EFOeOXRQn1oSYZWLNjoyjEOnCOeTULskHcs6kw0N8XCKloq6xexrAqRsgg01DPj3vk7EQBchq0x2giuc1TzzK137Nu/FdwDmdMDemBlGZhggnVqb/dMwIrMmZsnMMOWkLxjSxECsoY7AGQ0SgWOjkOIyknFpR2B5RFxjdNudf+xYuPvoq1tnCKMs68/gbXsHlD3+QT39oyV6t3PAzwvyUCT3VUQclJctXsALb46LZmHrX24MSbIFwnmbvaZkzKSdyHilpsHYXQ4DMQKCh5FMx64NpIaRu0EqjoYB4IfqOquZkZItWQbJQatp03FUVZ08nk2DMBRN5C0LNCSahtxjqRrOiNeTFOOK12uhHi00uimbElUaVcYg6ordpS2OSINhkwUvEqVl1+1yIeHaGjlyFEuEwj7bgS7PBxRZY8YFSvVk7OyUE25y9M5Q319J+j7ZFAxAhJSV0AReU2DvCzDNbjayWI+sx20aQHd53JBGiKKk0GlsrliKGiHvaiDo4fCrUnCilklaFYRjoXMSL2evGaO+1ix0uQCh5Y7AwmYN5bw5TBSGUSE4WhCjOCrGqbAJcpemntMI4WnOVik0lvXPm0pQzeSzksbBcD6zGzNE4cjgu2V+u2V8lljkxUChkqtQNVxeFII12EGgItGu6CWyjblQAez8OL0oQR8jCVopcGBc8OJ7hrmGXLWZECXSht42/Mz1OrbXpZpRu1ts0IZtxRCmJGAMEbYYUARPLK6K+ZbwYLaRh/0ajCh4NYtMey6mktGynWluB1wjztd2Qfu6ZnV6Q12tqGXHekD1aMeqxqauouagJipewmR7bcybWrODQUWxy5M2FS1XwElDMVXAsI2V3TvfgGVbliKEO1JBb8eTt13pBxfHhj3ycm3tHVDezwrg6cj5CdWWNJROq25BChSoB7wSpRuFDB0SmaYNlJ9i6OTU23oonNROJyc8Bv2C2fQl1C+o64fUQ6lVmi0wdB8ZU6TsL36w549pkehhHu1+6wJgGWxdGWOVkFCAKY84NK+04d+khZqdO2frTpky05s2KBYdIxdU23VHB+YDG0MbgRpdxzc1syt1x1ajwLoDzlXWW49wGN7kZBYx2YxRJj1rDu7cgXHqCux97tbkODQW3Kjzwhof59CMXePGzTzMsB476QphtUbWnJyBrhWwFaq3exAG+OTBOQJy6NgVkw0HXYtqJNI6k5WhmDr4VDzLN3SH0rXltRdOmkpi+R7Bz0KhsEgRNDblu9D8FyqYxlk2B7Zyh0LSCevO6MsmKbbpiAY0NiBMMhUY3aLoWNiJ6Q6AFUitQ48SrN5qP2U1bsodTJSZhkQK7PpIFVtKKUTVnygqtSTSAQ51NegKOyWnPXr429kI9RtibM5iLzgJHo6cfZ4zjNnlcMa6WFtSbM3Um5DAnUEgUQrVmKUahqzYFNL1N09KVYi6dmhjHkfW4NpdU19HFnuhNExaj/V7vZTPpFKRpZY+d72jnuTbPtY0ZgU4XubGMyoSmsxEtTU1OzoU8GrCwGhKr1ch6yNxerbi92uMwL9kfM6MqXrOZb4SIJnOV7TqIM493HTF2tjbFQK+dgQxqBhuCrW+xUZBDht3DwIXlFve609zVLdiqM/r1nJ4Z3nW4eTimmE5tc/tsdT9TVrlN4O1zaWkFebA1S5JjAjdk3prf9krqWoMoSl1X6pR5daQ2JfTQvOat+V6B2xJC7yiHo93b0SafjOaCK+259YfN4U9scZHozAZbHTpCWUMdq2XkzB2+n4BqbfWZfYzklHJ+Rn//Ga7lFQOJ4ttS5KyBEPFUlPd/9NNcvn2bwQu+rRWiiVjXhLqP133L//K9NaDTlEYCvlYkDRQOyW4fr2t7794A46QZr5VAwTMiklE6oMPiCbYIF+8huwVlrZwpRwx713BnDpno7K5dI9pejDpjQAAlsjF1Uc2tngScsQZqFWpyPPDQ4+ycPrOpbY6XoM1CZOtUbfiGYp/zt3l80Tc6drTRtneEaMYCE3fTe0+Ikd6HjVPOkBMpJUt/b24OYCiqoaFniP15nn/mCuvuAPfAJVitWJ937Nx/NzsfiyxcR755xP4OsFgY4o8QcEgNeA0IxnG0DAyjBdCocxMCrkXJxdyLchnBFZgE1dOIsoV4ueCIXddchtigFcaPty7fploRKUZvqlKQaM4cJWV8NzveKJsWZ3LKMpdQ3eg6DExpNpuaN4g5aNOaVNvY1O68+blt0tLDjZFxvUS8CZKhcdBbx2+bjrfCHDMiDk13stCO1ZCZ9x3Lsqa0xqgW004ZamJC6WwhBi2Eq6FixYDKUgp1M9kDpBJDW1idN3qhC0QfrDBYD4xrGJKSUiJpJUugRMdYC11QfAaXlC6ahiQET3BK6CwsUzImfi+FZbJE5dXQir4Y6aJNF0K0xttG/2pUtibYFecZ82CbXKmbyU9Kze2uIVnGYKg25Wk2ySmZbmQcRlaDWWIv12uOjpYs14mjXFjWxDqPjLVSGn/WnNT0GD1HzWpVxIJZ70B7MbvaQptKCl6VTh2zIpwaey6Mp7gwnuJMOsVC53TSdGluhqODMgVaamvM47GOaGzONtFRvVEFSZXUKB61VnOsM5jNbglvWpAqE31i4q5ra8ZhM0uXxnuvSlazp47znvXhyOrGbcg0C9rRdHATLVNNc2EaKCs2LSTSkTeNqAEWWh0+Qb/obII8OTepfe4SID54lvUchvVIplix6FqDhAPx3Li5x2c++6y5rGlGa0ZlQNnDy7jh7k8BhFUtI8jHuT13AugIugIdzSyi0X0nYEzEDCCmKYpqSw13gdCfA3fKqKdkZt1ASiuG1Yo+GGKZc7NCDQbKSKMFa6lG2/RQ8ohSWkp83UyTaL+naCDXaUJmjcYGyW7n1t6gR1wwXrr49hkmYMtos15MH+FFpqWh7fkGRmkzFhFqaxQbD6YTNGI0RgWiMh/hM594moPTF3j8vgeR22sGUbYfu4uw/zJ+vaburVgNtVF7DHwIU1swWaR7aeuNZ0o434RFVmveayrkZJlrWrUFWrMZPk2T3ony7KQBTNUatw1trR5nVkj7e82tuPBs6P+TSFrUjC2cOjRb8TxR16YG+mStodrQX3+MBFtWapu+OdsTZFODtFJ+Mopo+xpt/5FqGh2Hw1Xwa2XWRealsCgwlLU5FFbYTPikwekTTQY2xb8VpA0tnppawQxqpK0DKla008TN3pphoxdL00Yl1hk8geQTPkAonqiRDsFVu7+CV9PJNjdNM8BQkloO2zolok8EMbArdoGuD4Q+EGLTGjnTAlmqfJtWTdMbtYsxXYKNLse1KWfVO3NIimX/jOPIejkyDAPDeuBIC0dHh6xzZjWOrJcHJMkcJYUQcBGKyzblFCF46KKBpsF1xNA1vZZaMewLVGvmhECn0FWPT47do56Lh1vcXXc4E3ZY+Blx9AR6vJvhF2auRJGmvcQq0aTUo0wZjCUi3iGLNjEsxvpgXU/04GqZOB0Yt7CBN60BrEWNquYEHUBn2PdL0xxVa5Rl1yFnPDknhhuH5NXQzvTUPontzQ1zlil7rXfIPCCdGd2UoTIOI7lo0/i1uqEFjDsxIKZ4ZaDiLp1hmDvWR4MBzxMbSaxZEO+4cWOf559+yQBSwNdqQcw1IXUJ9TrKEpUZ1XcUcaZLrhG/nqN4qh+BhE80zZA99wam2f0qmhEGnMvUGhHxOPVIOEsXt1F1hJChHuBmh0SfkFIJbR3VRkNrlcnmubObdprIwIb/2ijatQjOzfCLGQlas2/gxCYo9+TU8sQQY0OD/W0cX9yNzkQrd3aCfGt03MZ4wMwGvPNQlPUwMoyGuFhxaCv5pJcKIsyDY6vPvOuuLb7k9DluPjvwD374H/Pi8y+SF4JefplXP/Iw+fJt0lC4vb7FenvFua3TzGOzUq2FoRU84hSJZj2J05Y8rlCaG09VQ5xF7eamx2Gp90Z1cEjwxp9ukwEpatbsRuAy9KpY0VikbPQNZKNGdc7Tb3d4N5IkNN6kFefRizFqajGdRNPRSKNU1MbxLxUEyzaYNlMD8Cb01XFwaw9Ja0oaMbTdkxJ2jl3jnYpSdQS1iZUXoaqRF0Q9MijdSugWljGRcyJEs24OweGd4sRssyvNNYuC9+1GcDQqlRV+YEWqTaMaOijanNmU0HmCnxNjR+pGupW5quVkrnfLZAK7Lnu8BHCFWDLBQ6yOPhjK4qvZILrQsl60UsaRAiwHQQaP92YlG4NxfYMP+ODoOoe4gIvmxFNasSU0+EfKht5oz3gllYKKJcynrBRVVus16/XAehxZJyugV8PAkAaGXMlIQ3Ir6tU0ZZXNwmFORqbTCl2kC+Z4tqGENFK4VogaiAozhXkWtlJga91xbtzlbD3FtiyYy4LOx+aI5nESCb4zxEfsmVVMm1N1pDIiLhPm3iYzMtEVBF9bk+ObzbQ2S1BtWrG2OObRzl3RvKFiORcsvLFUE3CjaEMTa4W0vyatRxhHarLJh2s25r4VhN57c4ZreTPOBZyLpFIZW2NctLAeV9Sq+LEn1wVxHumkw7fQuOJgONex+/jdXB4PGFYjuYqh/m2ChIN1Tnzqk09zsF+p2RwBnat4BkpdUerQJpYcNwM4vN9C3Jy6sTXP1LoExlYLiml63LEA1bnJ6WjaixzKnNnsHoah0s/AuRXL/RcIOjKLAdFK1kLXxTZBrMxmM3IuzYlwRs2V9XogRKP6DUNGRIhdZ7THKmxv7zJfbLE8SuhdbcLpxQwC1DR8FcwOv22UtTW5Tp05z1oozHHuQggmGm5rjAQxnVWabKgzXrMJwWujW3rQoNBotU9cOMWXP/FqXn/vQ9x++gY/9ff/IZdvXWW1PCIuD4kLh0uClsLBzdukPsPOLjEEZt5bgZTNydJrsyxuUxMDh2wLM0CjkIdkRhnQ3Ddtf1MxhJqJKondR76JKCv1mOJc1Ao3pxjVzF5DnBB2QnOYUooo6cg4s3Zfe6S0omGqR44rDDsmhFVohXjT7rRGaHq/1lAp+MayoGlopiaHZodRsOloljbVsWl2TUIYxAKZnSN4JQfTNhlVyMAL14KLp+gIh7Ym0NYGnYCvpjGc3qRTt7FeljaZt75HiKEjx560HhmzZY/VXM2lLSckRgJzpBoLIzqhU08kEdRCDQU1A53WQNdmSz3NmtxKzMwlRkJvRjnOG7VxCsdFDMBxbf+d5nlT42qNjmkOixZSraRsRkrrdWK9HGwfyIU0juT1mlUYyHlJrbZnIAoRZvNILd7uvT7gu2D2yTUZk6EIPsRmCDI0XCHii+JzwGmlr4XZurKVt9hxpzi9XnC2LthmzhYL4hgQHH7WGYujM1MDW4dtT6urSl1awDq0e2Mh1sC0exIPJKy+Ka1v7m3KQ2v8alYDvIZKOWz23F0rvL3YM16dTTlVqB1oX9BVotwcKYcroNjaCpsMmyljzDtMQ9KJmXpE239SLgzDSNKB0cJM8EMgH82I2hOcBY2LYvrXu+fMHjvL9bxmLGObbkujsjpQIY2Fz3z6OW7eOMRNOmGtuDqiukb0EHRNqYo4m5CX9vNh6EAC2gFuwK2M1UO19WSqecU5phwye6w7g+vFA1vMT5010L5ktBwyjtcJW0tCo/x6MbCoIMfr1QQeWUdF25DtT1tvdZrQeM/i3DaqlcPlmnO728dgBsfrzwS4TKCGyH9Kjc4EW2EbiPdWKPpodr9d7HBiaPgwjqzXA+M4JYfr5hoginfQh8oD95/mP//j38u3/u7vpnen+MxnPsFrR+HoM1d55uWXiWHkStexq45U1iyHNXurQ6oWLm7tIiHiirfFpAaCVsu0wRbvlI22NGWD1Go2ujTOa/Cg1cI9kUro2yMnVgyjgjS+dogzo41s+AhsnIQQCDGiagW7Ok+/s0DHwrhcWrE6m1kD1uwsnXpKVrPObZuJYi4orjOEshY1lFIN3atN+O5RGDNOc6NqGBwpVSiJCdgDrJDOZRpzNs46laDmNhcGiIeF+UxMpDjxc4O3KZGzorykwpgyXdeoICiKaR3AEFSjAFRqbS5hro2xRZECXp3ZSvdWkAfv6WMhZaPXjM1dbUjGJXXOXJqi88gIXQwElCCmbXKOTbI5XvHT+yo2RdTRNE6o4LtAxb5XGv1QsEZnEq3jLGuEYq4tzgVySeSaqZIpqkZzK5Wx2dymkln//8j78+jdsvOuE/s8e+9zzvu+v+HOt+qWalCVSoM1IXkCg/EEmKHjNjTLjYF00+kQekgT4qwkTbqTTlayupsmIQEWdBMIWTRgM7QbsMEYB2N5lGxZg2XNUlWpVNOtqlt3+g3v+56z936e/PHs8/5uWZZUkv2PFsfreqnu/f3e4Qx7P8/3+Q5aKOL3Xmko/XwJvJYW35Ab8E+bGKYU6PvZOcgRQ0xcaK84V70Ki9qxmBKHDOznnsUYWJWBPVuxkgWLMNDt0GffzB2BdXqda84KpTYXncZ5Jwp0idD3nkZe28QgimvJvD4mdoku+iRMFUptIau4BkdnpBww8aZQOnF0vRWapfqUREuhbHaJEkSB2PVOT2uj+Ngmm9K42hYCU62MYyGXiZGRohuKrgkkTDNajVI6pBTiaknYi9jFgUtf/wgn+8LmlZGsM58hziQQIHH39jFPP/0SU+38HomVWk/RekqU6lxla8V/K+rMIoQerNm0iiFSQbKLZduf2Chm3uS0a4GbORQVjI7lweugO2SIA3XaUqcXWfb+3rVmt/0OiVo8BLQPHSXXnfA6TxNq7ghWSm7W6MnBmFoJ0TPErl27xjJFbrx4gwdfd5HUQCvwejqinocjYXddZ0vX1NZ/CU1DFd31MM1c+haC6WYGbgdtZiiVaJNPhqZCyIL2TjWMm8zXPfIwf/IH/hTf84f+CMu4x6efOGJx44Q7H32So7s32esD+8nol07RWIct29MtsQYOruxBt3DNZzYsh5Yd4sCCJK/XaPuO2mwJ72u3I24B62zXOCj+bMymBTLrUNoEpWpBt81+vm+odZTW5OC6NYHQe6hprcVNPAh0MXoj5mxfZmt7/0D+56yg8Jk87fPPQKvTRBVKhaE6K8GMuIyoBdiCVp+m0QGJXVPtgj//Pg53FcLo91CvgVUQasrU4EV1iE49O3Mqc1YG0uyx70GS3YQg7j69h+JaK2IDiutOk4i71SUjhkRKPalUcvYGtEx5J4LP2xEtxadAve8FSYxkgY5EtECSQFR8n05KqAEhud4we1imjFvCGkLovB6YjSCCNL2WAypVfYLhk7mzbB36SKV6iKm6EUbR3NgqI1PJ5BQpdYQ0Mp34OXL9DqQBQid0fUJrT41K6n2618WeECJD7ElZdqHnBCOqkdQYpsgi77EIPX0VDtYLVmVgGRbs5QVOUlvQ1Z7YJSS7pTZTG7l0Tn+kWT7r1ABU8KZ+T2ARdnXN3KuGvtHFQnBe6hB8GguUu5lqii0Mm9TPV2xTsdYMUZ1aaQI1tay6TaFuR4wWuIxTWBOBRCKkzjnck6810jl4YjQNbKiMY2Y7rZn0xI1xiCQ6YgcyGAxGRIjLQPfAPqvf8Qh3OmFz667TAAlnTBNxHdjLr9zhU596wendTUNp1e+foA4mVzqUihQfX6skgiasDOgCJIwkPNie6KCAx055M+IRdNZqxiWQUOso2qH9eRb9AWQIltHTI2I6IUp10BO/lq7zaXrPdrmCQTSvHXebtDZdFf68IZGhH3j0DQ+TUuLmjds8dO1ya4K1TW/8s97b1Fjw/zdPsV/L8bXd6DQ6SkpOl3CdQytKQsQwxpzZbn2Em6eMzWEa1lzEGsqkGIuDff69//V/zLf+7u+mWx4SSkcqBXvlJnr7WQ70DrEEhv4c7kO/ZbRjTAK1Dgz9efqmhQkJSt6y3ii2WNJ3HZTggvTSAqysPYSNDhMSnklTXVivmkGM0oqQSGhNkQd9ltHzcFSkCdAFiZ1PXzpfGaSPDCFRs5ItM+WJINAvO/rBuewevGhtauCTBAEaZwQtzVZazBGM0njPBEJuiepjgeLNW1WlW/RuW5sizHSY6FxNtdLE7I70+ejUbXs7i3TbyDIEDumwhbFtgXBgSBKnr2CITR5WFWYBd0PxdEYR8Q03RASf4AmOYkr7pladBuDORtH5t6kjqtKVicVUyaMyjZmpOX6UYkzmmqQpO7oXYvDRcoRQrBXGkYQRWnq7I7mu9TCFMJXmZAfMQuHaio0APo2iUSyB4LbQTpNy16pslSkbRY0i5pMeaxop//pYKz7nUXxAm9tT9KDTzjNLQu9i+C4mejqiGiYtWNMCKxs4qAPdBpalZ48lXelJo7AfOnoCQ+hZpgV9WHjegERMQ6OHOl86BC/6zJzTTgoNk6Vpl5o2JrrzEBF3q4vdbiRecHBC+oRNRplGCrkVf65TIjgP3qI0RNxd2LRAnkZyGQHFakFa0TO7YgnKYujo45JxnLyYmj9fEHItjLmQS2asW0a7gzE2nDJhobI4v6C7sOTi49e4+OYHkPsPqZfPcX275ujF62QdvUhtJguzuDemxKc+9ilOjraoJUSi09Z0jbD1xsRDghrlzItIIxFlaPe+gRRqWTdqgbrIE2v6JkfFSim719C5+ekOSMNVSumoObMcKtStr0dWSNEnFUWVfuip2XOi+j7tLJFnq/9pys1QyhsVd170prHvBh579DH2Fj1HN2/5FDW2KRrO7W4fzimDbbqXkqPKrs3ze2wWe8eUWp7GDvZwN6LW6GhxEIBevVGctLmtCUUiDyz3+Z/9mT/Nt/6+38fq4ICYA32FxYmxeH7DOJ0SuoDeNzjgUwuTjmRO2Kv7XN07Tx8j4zhSN4qtA6wnahTqEoY9wTqnORNkRz+SZpcshCakp9E7aKJycwvptl+F9jyrOEBlGcjm5iY9TbyNC/JD2HVXWpRaKmL+3KfO7ZpFafb2jTIXaO/nRaEvl/MK0rqU9qwxG6RkAA+lluyf995aRI1WqLc/dZ5GzTShZkyQjV4DyzFSCEyxMHaun3UL8aa1ZaZg+vpEQ5PP2jKfns0Fk9f5zaKWOfUFDzWe7WujTwNjZ6ReKb3Tacs4kscZ+AKLI1Kh9q4l0lqJkujjQFIjakUGoRM39t0V5toWMDPX/I3FQYng+zjin0MdhUBzwXLGthss9WhKVBN0vcvURLMxnZySrZD7RB431JohJZRMGAxdCrFfoNUImy1SQIprVonuDhmiEEILr40dvUQ6AbYT1ExgwVKWLG3JYhNYrhOL0LGwwJATCwaG2rFgyYLBG7/QEYcE1ZAN3uQGz7KxCepxdmfR5j5KFegFWQTCkNxgsgnYQxQP1I3tHHbi+VEpYFsln1ZKKEgP0rfzuZOECVb8itdgaKeUUKhxRG3CFg6AytSGkgQ66eiGjrDs3M2stL0ouQ18mdwhcawTm/WGbTlG2DawKlAoBAaWD/RcfPwah4+8ju6+S5RLe9xYn7K+/gJT2XqjE1ssR3AGj4jwqY8+xfZuJiwEzC2wO/VMH4sOSFUbmsvZCrEBaofGBdvVwmMubIPhTpISM9o4eA6WGJK94bEQsRBBOjchCEuWqyukunADnj4TyhEhjQiKmxawa1yktYi7OIwZMKlGmIsW2q0vbuhEiOwf7vPII4+wHJbcuXWXqVRiy12b5xg7F915qmlGCE2y8RqPr+lGJzQBd9/39J0HsIVWtOcps6mVaXIakqq7K83FwVxoAyCBGla84bf+Tt7xbd/FsH+RKoFaRh5416PY576FD//8z7IHLELPohhWJqgjwojEwLnDgUcfe5D1S8fcvXFCRSFkihqb7IhzXwaG3jeeYN7UEtyidQefqSPQCEQWmPmkIySHsoM0OkCjjxX1xGcQYtcRU/Kw0UlJvSMgmNv91tOROm1ZHR6wt3dIGWsrQJwaMgeXqRZHUEV3kwYTQF1kKgnMfLMMcbbXzZj51ILOHxqpTYQ7czhx3r4azLk3oQpZa0P0HNPrSyJNHelkpIhRhoI2yp1bDwoUoW+mC6icLaAVXIXuY1M3X3AeczCh1qYxIiDB7Wm74JbXFlzop+abcOwEWQglG8NUqDU7NWfyKVmdUXuLaMGpa8EX4yAVqcVZHAG/BuJuMZ6r4APfeS82ra0ScD6rmlCqNz7+wPvkYypGBooqSqGqo/HF3AHIt4DW0HkdSNeMBWjFYhc6D5NtdpkxtedGvEClBpJ17IeenNfuIjZFLsg5zuuSMBaSdkiBkJX9sGBRe3pLLIel6560bfAxOF9fcF1XUaoZRLch1giLgyVCJE8Zt/6NxFXvOivVdjmlhad5gWBAzkpKkPOWzWaNRugGD0zR2Jrz4NcvNbSpFCOPmWncgngqu4vTnKAnGp1qBkhNxD7Qp941Ul2PBp+SbevoDY5u2NoJyhbH+Bw8uLU45Q/+uf8dd/cqJwPIwR6xX3L39gl3P3eTMWdycZvg2LK13Lso8dSTz/D5p1+A0O8Kwxi2RNlgNqKaCREwTzR3LrMQ0oDRu225VKgTqiOIEpuGxnSemDiFEVoz3D47sSMuLlJk5QYaAnVzA8odulhJSSjTRIo9EWEaJ0fBu+RNmypd13mhX3yt06oYxd0Hu+RrCIGLly9z3/1XXFcXQEqzGW/3u87ZTOLUt9AKVMQbQpvtvIPTSl2861o/wKkSNOQYQ2ol5crQ7ICxHpsSWoW86SEOvO1PfR9v+s7voN87ZDIl1Mq1b3wDb3/+m/jkz3+AfRJD7BhqIq6VcvcEynMkqVy+8jauXriATRlbj5RU0WUh10DNhsaC9ZVO3ZHNdUrmBTDeRM+Ngc15FtU8wA9afobsmgxrzou+hQn0DpSF5NMBEwipIbdAzQWdKlaV5eUVXeoJRBd6Ky1rpOk+gtNY54aCME9z/M+9uqBAayIq6KaiuTl0Ni1oWMZWoqiLkos1JkVwpLzl7vgOWIlUBk0uWq9C3ip1WbDQIaHb0YjAJ32QnCZn+Ou3KZ42a3kxX5vnqUD7OljTiu7s50NEkpsshFqICl0n6CJQa8c0wTAZdVp7VlXCw4a3W+pYqCwpYZ4CexPjTVUgdcUbuXtobTFBkNTcGsvOWayO2e3XewdrkYqmCbqCEpmyT8IzzpawUVB1oEeJUNw5NJSJYEYKEAYwGzGBfhXoho7Y9aS0JHSDawTbmDdgJA0MIdERiakjqNKNkT3ZY8VAFyNp4bbsXYVl6FnIgr4mlizo6H2P2UtuyCWO5scDp4+pVepk3uT0gXClhaJnRao2SlozZmkW8nNDaK12MLFmoONgw1Y3VFWSurvrTFcjiD9D5uBJpZLXI3ka0T4jK5+Mh0YXjAg9HX3sSIseEdcRawesQHvIlhl1Ylxv2UwnrO0IUBKG+RwaW8K3/43/iO2grCn0hweEbsXx3WNuH99mnTNV3Iioik8gg3QIPU89/RxPP3+DvBRSUgKFw3Ek2ESxiSoTSsbbHdd3oUYoFe3b2tcAntIXpyubohFiNAjV650AGubRbbO610i3PMdidYjVgA2Z03zMoj92qqfh16CtMYjsJAGO2frk1GOdvDFTZkBDGmjowatX7rufc+cv0MvAICClogGnrplr0Hcg9g748hpw1nm+luNrutHpuo6h7+n6ztFe81FirUqphZJ1ZziwQ3l2CzZtwQlY6MndHm//tu/k2ZfucH55jiF0PrZejNiVQ/rVIQemnFusYFuoFbIqy9Bx5ep9vPvN7yaVRB+XpLAl24jhNpHaguTcyrbzNOwYWk5JExCnJrSM3nCYhl0zk1Kj/bRRYFHapMSpbb74N5F/cleaOrmPfEpdo8E5h321XDoXuRoSO8p0rz2r7ewoJUEjF7gTVQhtAQfKTLFpXM9GMTK8gJWYPMxSPKC1kAmqrgMymhORtaYzkcQXDkEJlujosBqIJTKeVjbJmBbCsD9QJ3ciEwt0yVWIaoWIU9SCgDZhKG3Um62h/+ATht1+3TQBQFTBYqSKc0hTbLRCraSgxN6TezszhuouUzV7Q1myT8PU3Cp5qgWbhzKN+yrWePexoTahogUQzyFRbbqrZpfrjkFtXA0g3iDU1uQ69cPpjaEVJcGCT26sOShJE9uKudNQjKSG2IXULK7F6T1GcyGzZkSggaX0rEaIW+jHxEoWSBFiGZCsLkCVjkuHF7GN65T6uGiFpxcjKQa3HW0NnERpFsMZ+kDa36P0Tm2z6PeYBSgIFgNpsaBmX8SzltYsiqc6R58Wbjan5PHUl9S6aGGsbarQdc12F0qujNuROmWo7g5Ic4FxymFkIUvn20tw2uXWBfYSAiqJcdqwnbZs65rMmo0e47oON0EJITp16XXnSN/4Fm7ffo6jk2POpZ5QA3ePtpycbhlzaUJcb8Il+LlZbwuf/tTT5OrUFIlKtILVu22ioy3jyphDWt2KOhKiO7O5/SwIlRAUQamlTTQltOnOWbPgNWlwfV5a0Q9XkbDXGs27BL1B31fqVCimDENPHt2iO0WfvuVcSSkSI5SSmQ1hSnW+e4zuilVypRt6Ulzyxje/jZg6hkXk4GCB1gnTDvC1TptQYZ52zJMEaRtzP+w5INFoE34fzzbZdSfqF1Ek+v1Txy1BCjKKrx2aMDqUJbJ3jtXl+3jh9gmX9jMLmajrDFpID+zT3XfI3o1CfwDd1rATD9tdhXM88MAbefyxN7OMiU2+SzQhb7NPT/qKrNzy1bSi0rkzXm6RCM3tTBoFZDepaM6C0jJCpGliHJ9rC4x5ERC6AB0NWPBnvUEmc3iaMwlUduwHb34qOnGWSyK2C560ppNi91lgdndrixKzTgxp61wJHmKMg1EyBGThz59UsFGdvgQt98SJQjNA4zTmSDJBpsDeYuVB3uMx2z2vW9GKUgniQOdO4BxCW8/btKdNeHY6l7MB4e6//YMI829JmxqauM41hmbSEw1JRjeA1eAAU8Dd7BYTZZspo6FTbffxGh0zTN4Ayl704t0q0twPpIrvC9kwHZFFclbG6I50dcKByLH4fTS4I2LeFA9+bpCWtC8SMGJV0iISYudupuLC+bTvYXgSE10ISOra9Cr5vRJ8/5SiyJTp6Bjo6EOiDzBUoTsVFproEaIKcYJkHlGxd3jAoD1pHejq4FrpZSQu/dpaqd7gLnG62FrR0aeb7Pk0R1SIQ+8UrOY2h/h0R8Sw3OiZ3kf6Fm6ucZvGkVE3fhW3hvRtUccd9gxxO+lYyUejB772xQGuyZCN60ATQh8S3dInUYI0HashvU+DppzZ5tHlENOayTZuQoX/fqVHidQLexy87Q3cvnmdOydH7AehN+V4u+X4ZM2o5qYIDdixpoYd1xs+8aknGceRs0DWCTeU2QJb17RKadqayKxLthCwzu8tCz5yCVYQq+6i2pz9Qtv7a2xdP37f++BkSVzeh0mHhUrhGCuvEDlpdNq5dvPf8SmkP0qhUSPDTENsZhpeOvr9Lub2csu9Pa6+7nV0XWIRE/uLHuZ8vFaLzg6cYQa6dgCLnU2aX8PxNd3oLBcLuq4jNGHeLIQtxZHgWutucZs9yc+anLMjkujTPtc/+SQ39g6w+x4gU3j/e36Vp64/R7p+zN6DD3BxvUc8nTg6vdMoSz0PXr6Pr3vLO9mLB9RNhkkIRdBRUVFC8s0pawUCZEcP+j5CDVQRui7saGIGO3ckt5BOBAK1zGisX+xaXGwt0fNdYpgzTSD1kRhkN0LUbORphOBC4EiibDI5b5v1tof7qXlhTHD759BQwxBcdKtmpNi5iw/e7EhpD1FwkWtauG1knu5x2omJGA2ZpiaUFUcRSVjwJU2sunjY51VurhA69urAfs6c4knVVY2ac7O7bIVbdVejEBJRbMflt1YUBptF23hh2x6Sao372TZK0zkAsj3I0DQM/l26LlFLJvURkR4tQs0G1adqpRRK9lF8VfPGrrpRgPPxz4LKZgF5NRdNa9NbxNDodDTp1AxOt6J41pNJsEZFcrRSWjBZiG6zG5sVdExugxy66P+7UYcMnBOsM4pXW8ii0WN0k7Kgpz+N9GOgqwHXameCBgYiC4n0YfDmRxJd7InWE8WNGaxqQ/X9HJdcyJZRy8Q+EpZdE1NXNArD+X2GYcFmvaHWSs1K6hPDIrG9u2l5L6EhsD4dyps1ZXuKltFRtxDRXHwTH3ovii00V5wtddxgOrUn36dDqYvNHnUguklwExx7zo9ZKyyKsp02bMuGUTdk1kSgY4VIwhBi3zOlyMUHH0aHgZh6JsNdxabK5nT0+0TVc1Y1uJNhQ6pevP4yL750g6y7qDqEDVWPEUawwhzMN1tE+/3ZI+KmBb6rTMAWsYxRZ/24FwxtM2IndG7UN0ssFteI8YILXFFSt0b1hJon5vDYMtWmh/SA0hD8vi1To8GFluXUVgkJgVKaLqfzycvFy1e5eOkiYrAYFuzt7+10VYL5eoe10GVhtrnHwIqHZMZugUjeUZAww6oHLdcG2FDNi1QzxpqpNhEo3hiK66GE5MXJNnD32Zd5+dmXKFcfJIfKh9/3Ma4/+SybT76A7UeGuMdQM3ZnYp0zReCBy2/n8UffwuHyEB3XREtEEtjWdSDJCL1Sg09epSqmhSQdKcQGiIWZZeX7gLRmQ2bXPpphhO0anZ1baPBGaDbhkeguidZ+ZqbH+wRM6DvX5Vit1K1CEcIiOSXPnN5m02z+0O4bZDddQ9reNO+jhrvE6Tw9afkccf4Tz34QdkXRjq/f/gj3OLBhaBVSTazqkv1cvCFotC5pNC9phj3YjBiH3V7vqFdr9nbuD/Obw5zjcfY3M1qMw/sNdAqCmytEQ5NBia4DbVpVLUvq0termis1jyhCnTbYtmLZvNLqHKwyLa6tOfXmTwVkCbqu2MYnJEF8skkIaHG6tJTSinsfhKU4C+T9ubPWJ8chEtPCGR599Ea683VQxK2t3QE27K6BtedWYptAWaSzyLImluvAYop0MZAm8Qa9taeDJFbLBUPo6fJAIpL2EnHp9xNt0meD0zTz0eRTxY0Bye+PItgWrI+kqwfOVDnZUDW3abvrkq20UG3ljPZpft/VbaFY9is44Vl1Q2xNpd9/1illO5E3W0yK60zWjf1giQ7XfXb7ibhI3tPXHWKJoYynE9s8srWJrBPFsjfmzWsxIWQ6JoHuDVfQLlFCIkugEtiOmfXxmmmaKGgjcbSpkzhj5/PPXefGC7ecspcACiaZIhPJRlQnNGSMxkwRr0eI0cNCJTVpgUFnpOrBvdKmmMIcXhv9Pkf8JjTQIITuKikcYDmioYCe0NsRZx6H/gzuIJm2TpmZT5WqT3MEg9ga1iZgFg1IjZh0XLz/GlevXCVIYLW/4mB/5YHf6rS6meLqj23AUjMbaUqGV+kJv8zxNd3oxOh0ppzdornm7JSeWv2kz/qHhnqcedH7zS3mE5BlrLzufOEPfvMb+c7f/a3sn7vEeH3Lc//gk/zqB36Jfi/TseHa8oDphVvksmWjE4f753jjY+/ioLtIqu7k3zAAKJDNE7b7ODj/0ZKHzoVKrZ27myS3mWxE9sYVjh5GqZBSIE+1Lfy2u8rSumQ179K1NnvVzgXuMgiMhTqdOYj0qdvlWATNBCsEOrp+IIXEuN1Sqvo2MxmxT7RnkJoLKNSam6tNQKhQC2UaEatYEJZ7e2w3E130BiRPhqVAsdpQeqeyOTDXBG02O1xFd5ey7J29BIYYOT8l2DYr2wQSIXZzYF4l4tQ7CRGTCMEIom1CVd0MwaTVSRX3GZlp65F6bxZBK/y92WzIYPR7CA1naF/0ZN64cNSklkpXqxd4taK5oDk7VattmFpqQ3TVdRTVaTY6o6fgRfyucvP3soZQzo5KqV2TENrkJvpncxto/2Kx8wXPpJkftMbILY5l14ikxrMNAqRAnAKrTWQ4SgxFWeVEVyAVYYiBpraiJ7BiSbIe2UBKkRCcDuFNowsyrTkC1ZIbb1zplwPS9Y44xUhaLWHVc/nxhxk3WzbXJ+rdEcvKVIy41xH7zmt3wPCCLA6hTUmrb2azyETEAxo75wJrMaZxSy4b17rUikglhI7F4gAUhn7lNrvqE8oonrpeayXXialUJqtsy4aNrcls6ILQsUeg88I0JiAxEbjv9Y8gMbDXL1iEjj4OHJ0cM223TtGbxd+NWoEE1uuRT3zi04zFvGkrnj0QwojgWUC+YcnuVvV9ICJxQPFmBxTTDVpPCaG0CRBn6FiYhdl+o2mjKhH26YbXkatb4gtbtic36aO5+15xsCaEztG2YHRdhwfTZvpucHvz7NOjGDt/Zqt5ky1udrJYLHjkkUc43N8nmnDxwgX6vvfXVFrT70itOzQrptFpnPj96llAEaSt9eqBylWVako2RbMhGZ9y9zCKn78OQ4OhwWlU0aCTzJveeIl/61u/kW//7d/M+QsX2F4/5al/9gGe+/RTbJ95hUUn9AKyVU5P1qyZ2Buu8cijb+bc3gWiClj0qUSIzq2fFLXsxgTBXF8VlEqiYCQSfZ+aU6a1fYp7CnJjDkp1y1yf6vtEYt7fzgYtEpqjIW40ssucbuyA2EdvnJoLkkwVLBA6iL2j6h4v4EXz3Hg58kKbIklrbto0oRU4mCEdbTrbpkMiuNW5gXjuWOgcaPFsjXl/bpqBmcJNQ4TWMJA47FeEsbIuQpW5sTub4NguSbC11yG4ycI959Na56YzLfDenmf37+2ZsLk58vUk7KY+tmvgiclBCgOd7Yybi55ZW++yusZGnWpU6qat+Yk8KDMzwoKRpwJSCKMRkjtySj84U2XauM4HwcTdI0MYnJom5pkuSRFRQlz6n5Z9A7QMLSfWhtD2lXb77Kbt4oBFCh3DtmOvduxPHcvTQE/yiW0nSPZr09Ox6BcsYkfcBMI2EMwl/DIbFmXDNhUdPUDYtrMOuENSB/sJSwFZDsRLB6zefB96NFKeLui2rZPW9u8WTtvim3Z6TR0Lpa05hlu1S00+CWrTYLVKPp6YNq41FBSZZNekpNCT9jt3Ye2dxidquwa95sI4TmzLyIYtIxPa6piEOz1KdCe+0tg4Fx55HZISy+WSeHqKhMT69JTxZIM1xpGqa88IiZh6Nrnw8SefYXs0uQFBKBAKZrlpftyEiDlWIDTAWRLSQtk9w6YQZEusa7wAmjecBjS3p00ttD5OUI1kvci5c/eT0opSBMKIbW/S2chMGGVuYuRsCTJpNYwLiP15Cw4YExqAzmwOklgsD3jooYc5WB3Qdx3nDvZZ9h21qmf/iO9LWlvNPnveI14q26w1fW3H13Sjk7Nv+k6xcA1FLa3da1dkDhSdE6P9b9uPBB/3XrxyyP/m//wD/P7v+V5W3T6ige3pEfrC03zLOy7xkU99krsvntAvj9mvxrZMhK7njW98JxcOrhKyu6Og7vSTiHTJhbh5KthCSXgBImS0dti6OLo2LF10J643oPHOzWh5Md4MVK0tDZw21BVMHVkNuOVuTG5no5NTNXxhrGitZxk8CHk7EcQRmlrxFPpFc1abGsIfXF7GjCy3TSXOxb+0nqu6IUJRdURQada1kTKjsubJ9qFL/tBqo5mpu7iJdKjLy90+sTWmoRph6rjAAeHWyN2lki8kF5XXgoXQLKp9tB04a/wkRKdsSCAN7BoOk9gYIUq04Gnmcw5BE/A7hRBHpqtvRhLcmjl1gVyd0+0CU7+fYkoE63wSFsR1JNmDKcwqahWt7vCF+aRDVai1Demb1fiMsGMgUdD2vaRRKQiRELzNNMEdiNrG7yPw6PdhOLtmnnXi31nUs28MmomFkgxiDaQcGY4jh8cdq03PUnsGTSSDLkSWQ8+0WSPAwJJlWBBjj1c1zTpcMyl686ilUEtxLZNluiGShgHpB4bVCo3C1pQ6dKyuXKKsFmyOTpg2EzpOJPVx/HS8aVirtUmfUy0qMI5KqZHc3NlUIcQONKBZIWXG7YY8+gYXOyMNiSi9212HwcXxybMOnLbZUWtGpaJ1ZDueUqoyktlySmYiJTcqoHph5LlUEYuJHCsXH76GBGHoBhZpIJgwbjfOSa9OxTMVF3xLQqTjuWef4cXrtynaDEXEECa0rDHNQPEpayvevDn25j6GpWtTdG7iMiK6o1PG4I5KM43HJ5VtI4kJs55+dR+SlkQE1Qm21xniMaj6FCe4q2UpmZTcpTAX//sUI3nyvJwUA6UqpeadVbKHf0LXD1y8dJVHH3ucLiWWi57D83vE6BlQZj4psvmZMHbGEk6HnNd2F+fWqs3co2K1UNVNEoqCZiFkX6c8LywhcYHH8CXPySLRCbz1zffzn/1f/iO++9/4vSz6BWJCHo3lUWY/gi4rdTOCRra3NkxWWfTneezRN3Dx4AJBPcKARs0IISBdRE+Mab3FQqDreiz1WFCiFkKulByppYPV0AxkOGsk2j4156WZNnR0/sddc+MgTmjroYA7fMnZuoK4xscpi16YY/67VsGyovc6O83uZu0+8WxIg9omHia7LB7EGrpqhEGQ3hH02iaHTjNq8n+JuCWZA3WiihTZAT2zVnOe7MeixHUgdEtkyjBWtgG0TTNkBrCaVf18CI1REKU1wY7I+6mYqZ3zCW6FmTX3h9Z0WWuiZJ5i7c53pGptNBpff10zN/dGhmnn37nioJ1NjsRbA7ksUNS8say+v1dtzVUZ/X1DQlJqReQ5XwNbHxhS0wKp+v4QfeohLlQCUvthR+sl4CCJNSDz7Gs3m/BKrMKwDSzuwHIT2Ss9e6VjKG5BHq3ZmjdnsmFYMRz2pCkim9CaqOCZN9nceGiq6ElxETyuywgkQtcRz/foEChBkGVH3FsiIZJPMmU7ocVdHE3b/VesUSvFmSBiUH3Kktu0y+s7bXTPOb4gMx2NTDpiNuEz1EaRpCN2HemgJyzjPcV8o+KLkbeZcb1lsomRiczkk1rALaIaZVkDYXCrdt1Wrj76ECG4xnM1LIgWGTeu863mDZnX6j5dDhJ54ulnuPHpV5AsrgmKlUABK14/WDM2aguhU14d/TVbQB7c0dcywU4IbP05ZDY4r80AydfYqoZJRCxRbAXDFbrFvj8/XaZONxn0yPNFm85NfPzXbnjOOs4GcGJNX6nWmDvWwA5nngSLnLt6mQceuEbXdywXA4f7y9bcVNSSv7rNE1w8oFdbs7N7xnjNx9d0o6MtW0SrtkLSmpOa3/LSHhLnpZ89BrQhHBIIqwO++499P9/47b+L1K18HF2NaIFLD12hrtYc3bjFQoXzcR/GkRQ7HnzgDVw8uEqKg8tN6kQpPodOKdJF6KNQA+RpQw0TGnp66bBS3e5Yko8to7AKCyR2YNDwLkRc2GnmbmPzJMQF1EKUzl3CxG8KB9tc76PqTmFaCxJdq+PnzAgxNrqTv6ZVYXM67RbwoevpYuf2jLvzTKNOMbMEXF+YKyn4dCaljtqQYjMjLBOlZbY4mtT+XdVRGWmbdDCaXQeNresbnQliCXJgtVY2RwVbRViaGw+oNQMK8WlT8eR6jGbPKf4Q0+hTc7ZEK6LEtE1rtCGp0nQqc2BVo4KInwdpPPROhEolJLc0VWRWt7poGjA9c/6juj2niBHNdUS1GrXA/LRa46nVBpFI8322Fsjna4xguGDZZpOC2XgkejHhWUz4Pd6+R0zShNniGrBmr4xYyxsx+pxYHgdWtwP7OTGU4G465naXUSNkIdWOnp5elvShd+tmbQ0UgWiJslVqyWjNqE6Y1XadBsewu4EK5KlQa3NMm444fnlNzCN6MpI0uImDuI7AAQwXGZc8MdWMjsq4WZO1uclYRJrGyBdkYzw9oeYRtNKFQJ+6JvoOxLDA83ACM4RtzZJbtaB1ooxbqhaKFEbbUMik0NPHZXPIc7qj4Hz1kCI5Zi48cLndc8Jyb5/tqed3TXnrza01fr3NInvh47/6aUoJ6Cy21i21HoFt/VwQzpBmaSRLC8ACGBCLrdnNYM1h0ow5M0e10Yoa/cfM10Y1QeIe/eoypQLRSGmDhmNMMyFUQsCfXTP6oWeaMjEG+pR8QoWjdlqFnB3Jn59LU0M6IcVEigMPvf4x9g5WdAKH51YsV47k+YMwI3f+jNZaUYyuNJpOMxlxbWNtn8mLAKsFreqW5SVgJRDUnwfJ0MXYEFChpIS28XBaHfDt3/9v8vXf/jvcwlwadTcGLl27xJ2TF7nbZ+p2i9UeU2PVHXDpvvu5fOUykUTUgGhtzpNeBqQYSCJkKlWL65qKoiERNSEUUkzeyDWwpU99c0Rkx51vm0IrYM646T5xmWkojfoS2vRFmr16PdM1za+GNuAkGvTiOVbbStnqzhghDpHYtVDO6hMwHyG2dWf3xwtamhOgRTcNsQDiOmTfR+Zmx8TBAXEqGEncraW0PfueRic2QC8UiNtAGSvjplAjlK41+tbOQWtfZqho16Dgz7WIeqMVpU1/aXuANeq0tP2CHRo9T0DnjsiDtqNTAcQF2DJPqua3svnxbCmkLrzELGEMZ40QDjRZMdevII3Wpoiu/PxIdB1vC5o1a6h8u9a756U1vvM+YfdQAg2/H2Vmqc3aiblIDOZAgMIwBpZHkdVRYjV2rEgsiPREogbi6Lk/+CrOYn/pocnZnykJQli0qVNWjz+YKkrGZ9Qeoh66jnR+gC42Ewco45Yy3mU8LdTjNVomQnLWguusmsbHzB3HotNbpztbtuOG0jbEnQJ78D1Rp0w+GikyIp03cyF0RIuk4i6NYb8j9MknlELLWfJ7umoh60huDU51wllzKpwbt2ZjrwH6hEy+v168/yoSAl1M7A1LtpuJsp0oubTmY54ielMw5YmPvf8pdGzPhdBstytQ2lpYW3aN1xvu0hjRrkNlwKbeXzMUpG7PQH68npBmDDU3Oqat0SUS0gGrC+ebs2jFyikhv0LSOVDc953dQ2HsQJT5fpKGbPgeU9Hq7z0bP4oFUuh4/M2PcenwHF1MXDjYY7F0KcJsGMbMWmj5dz5xTO3eb4/kax/ofG03Orm46LsRkHdNjq/z8qrzYHP36as+aoFsK7pLb+D8170bFvueZh8Fy4Wyqnzd93wT/+K///vsT4lzyyV7tqCEwMGVy1y+cJUYI2pNIN020BCFvusZuoFaCzU75aDWyoQTcPvUU7aZECKlZnRTUKlMU8+yX/jkpI3EEYgpQJD2NdtNjvo0JzSLWXP0DTkzBggpEKInGvukISKxnt2rZo3eBZKNwkjoAsNqgRWjjLmZN8yaHH+4UOctS6lQM1UyqkZVX4CTCEUqRQrSy9mItoKQMKuEzpGs2S0Eq7gjmWfb+CanxCIQAsMYWJ0GdO2oocZGc5O2nAeBQkM9XfQbU+PommLN5QYRTz8nIrXSEVCLO/GjZ8e0iYfSEOlKJ+72MjNTTZ33ijRGeW3IqYLE2JZcP18m6nSO1M61qTvuDF6Ya23UATNinReT1kk28aBW10E5mBJaoxPaZfTmJSBIKGfXuy1EESN0NGpFo0cqTRhodBYcwTuOHOSeIQcGz7F2151m/W1TpWdg0a1YdAusKKXMRa6j2bab5EyojUAhdT0hOY1isbeiW/XkzUgYK70JCcWmU2owqo7Ezosfi+JOUVUpY/Wk7CjtuXKEbhxPwNTDglPcLfKGMK5HSsnuNDd0DEOHFeikb/Sr0FKrXatktWIlky1SW9ieaqVQGS1TULqwIoaBoI0sLD6BjCEhscdiJF5ccf7hq0gU+r4nhIn1yV2m7UjZju1+bNTI4Bk6H//4p7l7tEYkEbR4iDAbgkzeaLecIN9wpLGFKkoidUtMeghu7GHlhFq2hKCNflcgum12LbVpHLz5cWA/MSyvUMOCfpEYt6dMmxuEekLf+TOWp4m+7+lSYtyOrcgNbMeRGBzpHbfZKYUpEEXI1RtcL5gjVYXD/X0ef+MbsVpJi55Lly4gGIthABwJbHWkDxCqIlZJYabXtfXcHP0rmhEqai0TSQ1V1xw5kGPuTFbMQwhDcm1a7HwNCJHh4DyX3/IGNCam3AoqNUo0Hnz3G7h+/SnquEFqRU6UGBIXL1/k/LlDz9mo4ht8MQ80rF4A9SlQl4lSvIGumilV0eqTpEBAa+eTw06pVEqqDP1AJ6lNz/0Ql1icUXkawuqmI2eNjgOe9+517WS2FRxaMdL+PnbeWGo1LCsUX5diCmfTuHknDXMUQCO+OKLjdNzqgIel4ANemqC4gXBa2tql4gWhtaaqJczfm7Fx1uz414goYQ2LITL1EeuMqRdydHYDs+7gHq2jBW9spCUjSmsAg7QISKPdMy3A0AWp/hGaBtDuaSK8qpNWaLnZQ23uj9zb7MwUvhAacNK28RCROJdbs05UoOITu9ZHWpvq+ASmTcnmuIyZs3VW1Hix2prOMFMcg+5qHzOh2Z7t/m2mcYvha4FWutFYbHv21j2r3LGHxwV0BN8DaHlLBQKJngV97WEDumkArEgD3Fyjp7W5/KEe5kp0yvdeIvTJ2RzVSEncFMPW5Dph0+SZU+J5KjX7+m9jo222KeN0MrLZrMk4pzlGcWAjCaEDGzNlM1J1JB0IkW73OWJxzSopEjvPHaNd+ypepNeaqXkily0lTGTNFNPd9Q8iXqt0ERmS39d7HSJGWnZcePCKr43RJ62bkw2bzcb3lez1SZVmRiLwxJPPcfPlE9cUdt64l42DbEihkqmhOImgmUN15nVJjR1KIuZADYr2horXT7NpgE/K59HjvfdQxKwj7J0n9UuqAmFi3N5mKBt/htrPttXIgZn2fMiMWqP46E39uplRiq/VKbWJvAn7D1zk8dc9xCIk+i5x8cKhSxHmjqk1Yq2TcikA5rIHNQcPZmThNR5f041OKW7fWLXeA7w03jBt/ZF7FmoAms6CCLIk9uf4/EunvO9jn+XRi+d54Pwhcar0wR+IzeeP2F8uuLh/Dt0YFgf29i+hGhpVLjpoY7XZmiZEeoZh1egbikbPjyjV2GwnpuRC1KCVSEFtokwTi+UK9gzte4botrNWz6YM1kK7zgTlRsUzWwIRU0ddtW1yWr3A9gXem4rdZEvxAt0ab7drhSrCZnPKYrkgDsGtq0Mh4hMhq17MWy1Y2UKzlA5zHgNzGCROpwJHYdWa26sjs5WtZ+JoJOT2gUQp7fM5LtTcr8SgBPaOgEXldEiU/UQNTZgoEKJbO061EFOj2AV3nfJgVs9QMVzfU9V1A1o8PUxavoGIi5hV22QggITUpljznWVUTUy1MLs9zSF+MyJarXoTJx5uJtHpjW3ws3Na8SJdWhAixNa4SpDmyNI4xo31Uef09CRo8MlYlEjQRmdrVrFBQIMHdEoI3vC071MLUBzlDhX6bcfyTmR/0zNkNxlIFglNsJ2IbXRtBI2IBXfrU7/OIURiSGBGKSO5bFAtIEa/WBBT7+ewWZnndYbs4XM6T7JwyhVRUfVcmTIZ23WGJkr06YNbFVfdMo1rzJQYO4blgiiB7Xoi9hGmguU1Q0zE3tO4U7PRFkukmCjZaRw0jYeW0opnDwHNuqVYpoRKphBC702O9AQTUiduBJIaPzp1bMkcPHiJ5cVz3vRHn+CWcSLniaq10cdagRaF09NTnnziKYpBaehdiCO1HCFsUbJTUdu6rm1jkRB9HZHUmp5WfIZMiJ5RUq3utBbVR4hu3qJOvzSLSH/IsLoKcY98XAm2IdgduuhW3F0S+m6AalQKsWl8tAWHYuZrQGw0nFqQFBw0qIppoB8iXTfwtne8k8PDfcpmy/lzhxzu75G6Rr3AWnMTGorpxZvn65Sde57QGr3TU0rZtufMWrHYCloMCZWgSkxGWMBd9SYnhkAsxjIF0tCxd3mPF67f4n0f+xSPXb3KAweH9JIwy8SDBa88eZOy6TlgyTAmz/kIPaIRG72o2DUZ4jSWjt6vdWeURQWyJ9hPhWITLk0WIoVqhTIW8pTJUsjLynKxYLEYHEzLLfsNn57MZeuOxUErMufmwsCa+ckM/M9boE8K7axEMNlZz8eu0V+b0NvvEbDGVJiLWa/72xSnZCxnWNdmdS3Q+8TGsu0+m+NNrelIgpTgjVWjfVkv2OjGLOa7NHMQwOxoJUdCKdkR9wQEoSzmz9U0gTuQ6GzHn2l92qgw4tHsBJqhgDqoaKbuGtWKLdtRF9qpmjNw2ukMWtsEvu0dc+3R6GxuM+zuhITEbOvujWjx1wnmcQzte6INwd/VLdqaptjoPw3YUp8Czec3zI5Z7RKIWStu5x1LW3rE2WcwhVCUuFUWU8feOLCiY9lHum0gidO6gkVSEae2FwjqGjRKOxPtfJKcPqp5lhI44JpSIq56hIjkgPQONoYgpJnZkL0qsBPXsdqeqxJVlXJasW0rrAeDamgu5GlLJTsY3Amp5QJao+5byTBNJDG6TXMbXXiwsCxdHyq4QJ7Rm+NqlWLF1+vtSNGRjFt3VyqB3nWpJbZw2EiyhGwTmt0+f3M7s//N11hcPY8E/7tqxrTdMuWRohUpbvMeg++xp9uRj3zuOY6SM3C63uhDIXV30Toi5ZQgIxYVk86bAoUiEYuRrAtMOpZhQlOFbgQqYtWnTfgUzLS2LL7QmmCnUXayx8GFi9RpYKxQ8xbRExClzs+UtjqtTZVbheLGSPOaELJjGeo6sBR8mhs0OP2963n7O97O/tKNB1arAw7PHRBSQsu8mll7/uY13RviWYceZuDiX5dGp9bS+ILNPevXjrTMdkW/3PvX+CRDQqGPG+4+8TQf2ZwQ3vYoF9/0RpaWuHP7hFeevQE1MKWOTTUWEhmLcnw8EXSiLnyDVSm+ofv1cdQ1iNtf01Mng1KodQJTxqkwhswQOjqSu96YZ6OMk7K/t6KqsFosmNOCbR51SvUJD46MOU+33bDgi0njSProFy/QWyCLW3+2QliMro/kqbaGp7nITJW1nvp3USEFp395D+JQqzQKVtaKROgXPVXNaQvqN6d5xU6x6pzvthmr5Ubv8ushMe70TWIzoudXLCIEbdzZTUBuTFhQsgndIlJzIQzuyFFRkraNOSbniLb7QUKbvLRGyulojhIHE6qF5kgSkKBepN1zTzn/ObUi01GGvlnrBknNGGG++YRoidlZTYJhEtw9ilZAzNuU+kapBKpo87j3Qm6mW0ubJomYu9fNH8pcR5VCdbEeDnkn8QZVoBUfbiKgONXORIkB0hTgRma1DextI32dA+46QnOg2S2o2vjSpgTNdNGr5xBcn2OqVEZKHqnm9sIxRiS24qPRppgKdB4GSg27wiO2eXQxQ7NSrTBtSxOPVrpuRnOcc12zm0oECaQ0EIjkMYMZQStSM0MILJYDFj3PSayFkkbZUQJN2lQTo5iSdWLME1MZqcF52VVbijyJYKndIz7FTYu+XaSIpcCkwuEDV1gdrggWyFNh2kye3bOZKJNnPUmjOZoIzz33PHfuHKHa+QRSQOspcAriWhsRb/bCjqvoG5TgFusCnl5eJrScIJTd9xJp1LyGCM/cZwk9Qk83XAI5z7R10COFCaYt1TJdSqBO1+iHRC2KP16xNU+NQxmMkv2BdvrUzKEOnsMROg4OLvD61z8OxSc4589fYLm3AoE8Kaaz6yKU5jDmGrnWWBXXYcUWCFqLUatz8RGw6M9K9JlQo1MasVTCZCCeIB7UgYHY7LDr3cxLTz3DL9bK8M3v4nzXE+KC/PIpx8/cIL+8QV7y4toqFCrr9cRy6ba/OXjR6Y1/a/6taQBCYtgbGtBZUFPyNJG9jHOUOReiudC41ErZKLpQ7DwsFoM3Jj7CuodOJfcUuDvkhLMFi51xgE8azorx3SHzWth+XFyjQ1W/T+eXEiH07ZzOBjLojv5rVSFC6Dw3i0aH0Vb/Ok1WmqCY5jDn02ra95Heufs6eQM1GxII7ooaLXpGyHHBoodeBzVKFazHr00TDdX2/a3lAM3f2P933K2pO2B7Pg+Es+5R7kGVpf1bbA2MNoq8yO75cuer1uhYo51ZwELTYfjIhZlbZo0mNb+zNrBldj6DVuC1EDLDN4Qd3alZqc8XcI558L8JuwZ4B/MaO4TNWr0kpoRR6U+FVe5Z3u4YSken4gJ9S3QanUppZ058M6AnowNnwaJfrq7Za5eJahnFCCEhe97ocuo/KyXsmrFdvlE0n2xNBsnQCUwrZVN9mmMKna//nBpaMsaEoB4kOgR3eVtXbKyEWJF1JQCxX/jkftEhXXS2gGMPrfn2M6W5UnJhKhNT8YgQb3ImKnVW4/hkSlyHF7uOeNA5pfFIPEyUyv2Pvo6DC4eYGmMubLYTm3FinDJ5yp6NJm1nrsZnn73Oc9dv+z0vSpJKx4TkU/+u0wkaM6ULcwBje5aFOPVEi+7uaB5HgG1JLQx6BsgCMy3PCK1BV3UQejh3EZF915bFQplOGfIJMVZioMVXNLCllZ8uEvb9xPkrTpWW6j1RQQhEqkWkUfkvXL3IA1cue2OUIhcvXmCxWmAI2Up7cNut2l7V37Z6rRcCpk2CsJOjfPnja7rREWbhYGtldt/b5qawsYDO2hynGwlmFdGJevIK57pjrl24ytve+DAP3HeZlQ388A/9fdZPPsdm2PLyzWOObctDq4uU9cS02dDtH7prlzrCZlodPU8RakKnSJCBpMoiCBJGahOCFVNydeS4Dx3JIknrjtpQa6WVDyQLLQOm8R5bwRhSatMdH5Of6Mh/9twP8VK+c89NYPzhc7+V333wDs51Kz9nhiPX4jdptWZ/SsRacGetTltTClMnBHqnC9XqIU3VN+U+QExGL55jVNVdxrTRqrzL8u+honxKXuQv3XkPAfgv9r+bA0n0Evz9JXrOQvHvPyN7QucTEQskhf1NJL1cGUdl2he2QYkHEfYCGhOjnjG15wKb1gSZ0Fw8fMOpKo333pCP+S4JPjJX82yVGWk+3mz50fd+xO8jM65dPsdvf/vjbbEOTZPguSuAT2i0NdYhMFUvokWU1aLzxaAIP/wzv4IZ/M53PMZ9F5aMudD3Hc2J2w0DWhEzVrh554T3fvLp3XPw+AOXedsj98+xAW3q4ZtLDDSKoOs5aimUMTOUCLeVi8cDe6VjqYnBOhKJQTo6Wnxl6jyzRvBCM0T2Dw8RDZTNxN/Iv8SH7TrfnB/i+3kHydwFby6qgkVEQwto9KayQbbEXggWPDi0Nb0Bf5+8GfnF+jn+4fQB/nT8Dh7Sczt66Ifkef5B/SArOn4gfRuhZErJzl0Oxv7QU0ZYpN6F+p0Lg5XAqU1UG7GqPFFu8HfW76Mn8r9d/h7y5A1ObzCxpZo760Rp1I0QSY2OIgniYkG3XDKOmbVmfvD2z/K5fIPwzwb+77/wN0F8clJK5crFq/yR7/3jnJ6c0sWBKB0VYX088ulPfI6pdk75qROmGdWRIOpItLbz01zSQNDq1shhWOJOa5FghVrWmI3eHLUdY8fnFzizpo6uv5Oe/uA+JhNSFKycksebdJKJQak103WOopWcUav0i548+sSl6wem0QW2YKQutsmVcvvmi36pQ+J1D7yVS1cuM1v2HuwfcOXqZUJIjW6mXky2Ui2l1Iw7XGtSim9yMUY0NHJEQ4PFaIHBstMjBXxaGdUIKOQKCwc3cgNsIgMhwF4KLFW4b2/FY9fu44ErV0g58r73f5CXf+UJ6p5QDgMlCVOFfKQ4G0/a2m87ip2ptX0nuMEFiU4GVKBuHeMvCLXx/QPe5EjOBOl8ujPVFnJtcB4P4MVDn3d7WtPniMyTBJkxlt09cjbOaffAzHGa/3oOUm3diBe/rcGcFM2uKeoOuzb50DZ5boGAuMZRknia+y7vyBtdYmiUsXkznm9Ca03OPAUC6QQZohvQlIq0iZeJIH0i1IgUYWEDckfoxLOMyj7UpWI9WAc1GTk6zUWT7/ezFfW8FzkdT+a5BjMXcG7K5snL3CRI02DMpg+q6tei3WdzgGmY2QeGAx/qG27wWWt77hzg0zD3PQ6wmTrVSJvjFOL0x5k9N4MJ/vtzw3JP02rWrL1l9110boqs/WRrdqwZSXQ50h/D4uXA3pRYamRBpIuJXjt6Ep0kBy/LPOHyKfVwYY94BHWd2/s4hc3F7pNPkAjEpRC6VpJ3gqy9QZL+bH+iuT5aR9trKzYZdTTKVHzaH8yz/aIQVoJMQp2aA1fnoEYYDUa/j/vYIZ1bPodV53S32OiEyi4Y10fEiuYWIqoTIyMTWwrTrskRmR3lIjK7KsZIGDrC0COezE3oA+l84PD1F+miU6LHKTNOhe04oVNxkxxJJPGp22bMfO6pF9Ct72GRQrJCsJFUJs+cs0Ioc2UDNTrIGC0RtkuUod3nFQkjoWyRWr3CFwfSQzOjkGoN/BYkC1n2CcuLaO2pFZQNXb7JEDdOfw7uXhha3eM6JsEv2nz7ya6Rnpkvs9+vimfQWUicu3iJg8NzSErsnzvgwpULzXQLpJ0vxzN3RNtdXabVm51ddtZr73O+thsdM0cF2qVndoXwibPtfgZmrjCwa4v8wZ2yMUbh2pvfQDx3jlunW977S+/lT/65/4D1Zv2q9/v69SP8luUjvHN5kW7hGR05V7QJwHdp9ioICYlKGnos++L4YZ5jIZFrsodqpVLYanF7wvYnqqK5wImi08TesEeXAsMiOn0g4V20NKTTjFemu/w3L/4IH1w/9QXn6C/f/An+5u2f5p899p/OGl9fhE0bx9qLNlXnpIq4LuVUN/zq+Cx/6857eaHe+aLX4NvS43zX6s18a30cbPatb2g5gmkhpo6PrD/P/+3ox8htZ/sPj36Yb+we5E8tvpnzsmj0PIEQCG0hd7b+LKT2hzNoz7ksTDcK+oqiwagroywKUzT6JXyuP+GoVyb1z6Fi7C8H7r+439A2zzyxJqSd6aVtZ5rxLlKYNzdHHn/0vR/h7ul2992PnnmZy4f7vPMNDzPHfHg2zVx0KaH3TaxU5UNPPMeHPvM0MQS+611vaM2W7V7zJz7wKX73N7yJf/H+T/HNb36Idz56zT9La9bvHG/4Vx/+NHfX21ddgw8/8Tz3nzvk/ouHjtarO7vNC8Ezr9z186vCZrPlQ8+8AMA5en5XeIgFI0ndPyYR+abwOoaYdjkNip+HEgp7589z/v77uP3cTW7ELU+VO7xox/yofYJK5i1cRoA3hyvcly7sbFlVZRcamaTH8ODIMlXM/PtI88MVrRzVY/7K+B4A/uv6E/zZ4bt51C5yXLf8lc3P7L77Xyo/y59M38Bjq/uwUjzbaDS6buHUFlWsBp6ut/hcvslfW//Ur7s+/pmTfwBAIvB9vIWrsuS+sKJj8M9VvS6zFkYrVRyZjoGf2HyMf3T0y2cvdnTCjaObr3r9F154jo987EOICH/4D3w/Fy9d5crVB3n6889x89YxyqI1IQqsicG1PFqLI7YN2arNSVAkQFhCWKHVFz0JisRKdKFBa7C92HMNXSaG7qzQk8Swuh849L+vI1pv0MdTPM3W7aMRIZfiphYm3Llzh729c4jAuJ3AAjEkai1MY+bo+Cabzcnuu9eaefrzH+Tpz3+Qn/rJH+Lf+eP/Md/27d9O33WtETr7ftaAG8FNU0S82bECNQglerNgpeVgFpDi1AapAcKEymyegutfgrpfwwpY0vQ9LayzuU5uEzz05ofpVwO3T084evmY933s49z9zFOMcUKu9GymwvHdNfvnF1w8v6BfdaTOGwBrjah7IjltyVrKklToWn1vWZoe8KyULkwYhWDuTuWAmKKnFY2Vvf0lfUoOok33NK+7umIuKxzYsdni9R7E/6wJMt/1ZzF6dQGw1Xla4BObtAQdfAhoQ6W2NdiaaURMXqhqARsbN7Kt3zRtRevG2pu5jtaKwYQ3ODbDzQb92e/PqDng+1QVt+Zv8F8vA/0msLrjdv51Cbrv5uvTYWXcN3Q/UpaBscseSjnr2sT7ml2bs7NS0939186SP+cNxHKtZ2sMY5tkaGyvNZ/mefozS+L9+QsN5PFSRDxQW4MXpeZF9zwdV4Ha9sh54mG0/a9YOzeek+I0q3rPdcM1aK3+mbONvP5x+rI0t9GhRPbHwHIyFjmw0IGBwUHLPtCljlQbZQ2cdoxPxPYuH7B36YB8PDmASMFoNHtye/Tc0yyeJmTjaD7FaWuO2vn6GfYCTOoU0NKy6wSsUaPDvI6pteBPg8mwyenmUQMUH/R0QYhh4Xb2Y/QJT9+mAuJ/VHCjieB7tK4L461TMpkJB6MLBXdV0zbDaflzM6Qg4k3TMiJ7HWFoWXUpUC9H4kZ5/qNP89DnX+T8o/ehauTNhs3dY6apet6NGdWcSv3UZ5/l5st3ODeZe9MFgWqMxZBx0WZJSmCLqc+8vbn2HVtiT4jBLcRjIdgaqYXaBSQ0IxEMLROSC+icHxap/R5cvobsHVJGoUhhGm9yLh0TRXeSBwcIGi1WvaZK9G1foenj53VPKCRqSEjnobQxDEjqKf3AqSjLoePatftYrpbUWpnPrjOXHJiQFp8B0gAk/y61OTzWf13spXet3j3jfJpWAc4avortBn20Td4XvsDxXePmuuOn3vsM//h/+GVOnnk/7/+Fn/2CJgfgQ9vP84npOmG15IH+Iae0zLbAVaGo09Q0NGvKiGpBYqTrev7u8a/QWeB/Gt/JA+GALJWsE5MVVDqKZTpx1zXdNtoWAZGBtMsscIoZuS0WYnx8/Sy/tH7iS54qa0nSPgJvwJ74IluajWNsArtJC3/55F/x3s2Xfk2Any1P8HNHT/L781v57f3jfMvijVQUmi2mFymV/3HzoV2TMx8fyM/xe7rHebc8RAyBatknOzHM5TVzwOEckxgJdNoRq1vMdDFQ7hSkh79dPsZxyHx6us3NOr7qvd7+yH08cOHNiARHI4DouwyYEZIL0Os9yKM1sM8aj+zXe6yefOEVHn/wPlbDAtsZAvhkYQ7rEzGKZj70maf9flTlX37os1/wWu94/QN88pmXAPjgZ5/nHY++jvZJON6O/MxHn/iCJufs+hp9H6lV+cjTNyilcnF/xedfuc2TL978dae8d5n4R/rkr30hXtI13ydvg9qQcXEaXpKObrXHP7n9K3z89Gmerbf5tL68+9Uf47P8GP69fotd4z+372JZkgtxm4BTutTcgTzPx3NHEohrFWatFvHsA6+Z+LHxo/wnw7e1LJez43Pc5jPc5PXlCkNaNVTUcyrmad3n803+yvo9PFNf3Xz8ekdB+Xt8goc45GE7x/fGtzpq2yiONOQ2RBefjtuJHz364Jd93d3pNeOHf+zvcd+Va/z+3/NH+OSnnqBFgbdcu4LqBlrWg2sYXFNWtWVF2WyK0bcxvmBWCIyYcz4IO9MC2137zfqUGDsQ6IZDUneefnE/1XowJR99hu3JZ1gMgYP9w2YT7YYCKXbcePk5YoysNyfsLQ6aDs1AamvA4M7tlxmnL1w75yPnif/v3/qL/PIHf4a3vvWd/K/+kz/rmT3NTGYqE92sB7RGNZodvVoIaGjfa+ictivqQMQco0RwTZubDgRqMBiUIO7w5JPW0W18x8BRP3KU4Wc+/Fn+h/d8mLqeuPPCTT738ae5PAYeRdgHQnXdE8EoISAx+R4wU26iX1+trSmAttAGwEOT+wSavSjwEjGj1N0fp5i2iZUp4bRpIxKvcuh7FScFwKDOlq7FsMlc/4EDV0Q52xUb+LerKjnT3+x4+K1noTiV2aq5q6W0zxNp2hNBg+z0sBIE0hlH35rzHrOWJbX/btpGHy3g4FijP8l0ZkQgiNsKtzOjGDF0pK7zHmr0qaetvRnOeWI7TRQNbMywlVKSoFoagBXaPjgf95zDX/ufds9naJMRE1pxr+y8ng1v4szO6Gni/8T8PeSsSBbDRxlV2zWNSAq4HYVgGnyCORdyLZsJVYLHaXlzGioERRuYF4MbjlhxOtRMWzRVTLwhQAOxBpZTz/4Y2UNYLhPDuidp8xAr4kySIsTSYD9JWO/PY3e4xDaBshbcCqTiNDLPtRKMYLNFeHQ3MxNkEMJwdi/PFEfE6aeuxXUdiZmf43tBAXLFTtW1pWb0fnfvrlFKkdQnpyhvm65VBUvi1HZhFyZMcD1akcyGkUwmM7Z7bG7pIiE5LV1MCNkp6cECjO1G6WwXAUI2wmkinBj16SM2z91k79pFKDCeFranhSoBHXpqcNOmk5M1Tz17nW7td1UKSgoFIVPqRBTdmV4UAiU2N7+GeLvTZudh61bcjEiL0yatPcvz424NgJeEWYdaYtvts1ycJ+L02hAn+nwHtOxAFNk9F/4cSKOsquXdBEblbIAsOPMhSCCZ07FNwYqRp8x2GklXrjAsh/Zc+Qe0WsFAq+7ui/mt54GGzRNnmvnTazy+phuduAvZbBezCdPnknTmBu8c2Obz0tAtsUofjXLrmJ/6yb/K05/9OJpPv+R7bnXih67/NP/8lQ/wf33Lv89Di4t0oXFTs4cRGsovrD/LlDPv7B9EAvzDzYe4a1sU407IvN4SG5v4Cfscv50HOEDIQLENPZVomZOJXaEjQVgOvS8dGnci/Dv5mHXdfMnPbGbcLVtW1rNIbaTekCTRyNB1KJVC5gfvvI+fOPkYL5Q7r/k6GMY/33ycn9s+yf/BAu9cPMzZ3KzZS8uv/7v/780v8Uj8LD+w/J304syWGHy8PDNR3SLRC4AuOBKRzMX9sVvwAZ7nB9cf4SU73QGVv/b4zPOv8Pi1yzz+wGXO+B9Ac9fR7HzWNBsDMBeQvp+5P/wXvu6Dly7QB58QBWAWRaN1l1UiEuhjz+9691v5hY99hnF2C/w1x2efv8HJ9qxBy9UYusgmT/z4+z/B8Wb8wl9qx95yn60m/snPvZ+TzQRmpBgYf01j8FqOD+tL/DF5F6h6qHkQD39U4z2vfIK/tnkfW8tf8jU+YtcZtbDfOSc+deIUlwiSAnWqTv9ASV2imFDrSBueYRpe9XqqSs65uZGdHe+U+/iO8JiLXFNquaF1J8T+c+sf5+l6k9v2xYvvX+941o541o74tN7kW8IjfFt8A52lVhCaN2Oq/M1bP0v5onfdFz9eunGd977359iuPYuoCwnREcqEMFulxjML5YbKSwyeEaOONAZxBB2BWtag2UF1xMEXmaUQjjLn4vdQKbeQzRHro2cdjTXD6hqzzLQVTk5e2TUU4IVazu5uFOYsJxXGnF0jg3Dr1nXG6UuvRfPx0Y9+mI997Fc4OT7m//if/7mdKYW0e0KaANZ1CvO0R1E902+koSXUN9cqaWu/iTRb34CSkGSEZKRgbvNeIZaRMJ2gGTamfOqp5/nAUy/wyl138WObYVJeiQMnNfJAVfaKkbaGaObqKrNdFJZJYXINkHQArSFrIIdZcP1hVsIU6CTBYoGoOxRK9ebaoZyJ0sro2kouKULYOjoduuiTneaw6Vb6bSJj3gxodWScyZFrac3QzobacGfRcs8kIszuZE0zMQvW56DPlvPicR0esj3X8hYD1jXd2QxMaZu2df5Ds6pnbowIIH1oic3t76lOGesM6QIhx91UJBBbG+jy51jd7l6K3+PJvBhlMgaNDASyKp0qFgPrAJuuuTY2LatTWef6bb7PZ9EoZ03ObvrD7oTtJkEz6Lg7dNeE7ihxNo/S3FjGBTtnxWfQOR/KqX+u/WlTM4toFNAeM0GnTDl1mucoIyEYKRoMAZYde3vn2O/32Z4csy1bL9lVoFR325wCUYU9SxyWxDmLLJcdy9DTaYS1C81DDm4nrXG3B4cuwiDoJOiJMR4VJjHyIEzbijB5vECEtAjE00Sk83s1BUhCWLaGGJ+I76aAeNsvy4bAKthG0XG+A/yoatAC0BMzvak9C31EFtE1OCbYiFffJqgIRf0Jy1qp4pMBC0bRwtiu7ww5GOYGGDG59qc5upJnrodPG6QKulYfa6pgORCHhN0s2PGGo89cZ//RK1CVIcP+/oq7p6dssscurI+P+egnP8/tl+40sBVSUIZQ/Y4PI6ErFPMZXxGhxICFhInrg5l6cvLcGVE7m4C3+zf4bdlAv9BYPBGpEWRBvHyJvYMLyKZDrFCnEbHJz0+jQwoOwu2eZaPp1AoQzqbKYk5Vb/8dQuDKpavEYty+c8xsYDJ0iauXLrBc9LvGRWA3LaaqZyRGdrlf3tzP61tFuvSVSHS+thudvu8RIJfa0PN7hHfAzNU6oyq7UF5mn3QpRDvlQz/9j3jluadf8/tudGQzjvynn/hr/J/e9Md48+Kab9BW3QWuKKd14i/f/HEA3pZet0OjAJ7lmEzl79QPA/Ad8iCdlyYoymiT3+g1wLZj5x9OZBg6F9OhfHZ7nT/74g/xSj3+kp93bRN/6Om/wO/d/y38wNXfz4LZ/jh5SropxSo/dPxL/K07P/+az8OvPY5ty39x9CP8vfQf0rXFUas3VG+J16id8rH8wqt+55ZtuFWe5y+tf44/NXwT+9WRgCieKWTibm3F5oIuQI1N8+HZFEchc92+dIM6lUot5sgHoQX4hvaAOqKkNfuWNIeitt3OqqfB77QO957bcUueRlKIzRBitrxuWQ2zS5IIb3rdVd70wFV+/hOf4aOfe+ELXuveJqeq8k9/8aN8w5se4Zc/9fSXbHLO7++zf/F+nr3+4quodfWraHLAF7ZOAiH6dzZRApGgynoav2yTMx++SPnruEuSggrTqWewSGrXIii0cXipyritjOXVzcMtO+GmHvFMvLXj9QPshQUXu3NMVd1SO4UGdijP6G2e0VtfcZNz7/EKa/6pfpIgke+UN7opsDkt44XtbZ6ZvvyU6Isdn3n6g1w79zaudPdzGAOXlwsG3SOQ2I4bJi2MmtmasqZwSuG0KCOBKgtEekfOzWlBAUVC3aGq1rQHjb1CSt2uWTGrbttZv/C+MjNq+bXz17NjGBaUWnwKHHzDuX3nxmtucu59n09/5hM888znuHz5ftcjVSU2owCj7po0VbctF4Qa3TGuGzqnn3ZOHfOIobijpmgrvP1+gFQVdOs0t4LnvBAo3cDTr9yF5Yphuce0yc45Pxioqnx+nLgjxn0BLsaA5MrR6cR2v1CkokWJxV0N3dnyzGoeFafUjQG2IKakCLLqCZ2H9E4lMNWtB52WgiI7ZNkA2UYX6xOQrtnZejfr55Fm54vz2HWq2Abi0n9GSyVYQJsVdejCDgz0faXhPoLDNW7L5BO1mVKcXCiPNGMEo9F/aNQwR2xRzzNTEc/Jwdd/tfn6uI5EWmSCF2GGVWkFjxsfWHDDCKprSszmhsmnwLJNxNJogBucRtRByEa4E0mnRtwCXec5d4NQekOTF7ja1v1X1QtfgMa1Jh9pTXQzDWhe30KLgFA7O4GtEAa3KAbxpHoJXnc3RHyeaJ1NeiIhQs2TG7JIxPqeSRSzDlOYckG2iobKGCEVNyCJy55heYHV6iIprRhqh5Uj6uT6Dtu0jKSN0IfAft9zLiUO9gYW9PQ5IMWni772J5IkQnIDl7D0qZWkgExKeWUk58oETFuloMRGWUuLBXLQERcDYRuRjSMt0oddmKibBFkzkmo3XwhYdIdaFXWL5PYs7fZi2E2NvMmMdMtEXETX4SZp2XRNwF7EIwoEclWmudHpWqODYdGQ/URdV7L6xwuI68uW0bVn5vtJuLcxi+LU7gxkB2QUQ24X2ChxChx99iUO3vQSRQSONmzvHHHz1iscnZywWa954akXefr6Hbq1cRh7LobIuVoZNBNsJAN5yKyzB5VuY8dJhFEiGiJm0bNzZmMKVUzcMt3uOWe+1rKrX4SA1sh9734j4/IyF+M5RoFbOVNvbwkduwHBbOgiDaDYXQ0Ju+ZmnvSAtVpBiSqkoly5eBUZC+XGhmqFg77noYuXeODyRYau8+eh/d8cmD7T1Gg26CEEvxfUTaBqcZbUV9DnfI03OqlvJ2LOT2h2zrP4EdshkuCLzLy4qfrIe337OfKXoFp8qeNWPub/9eQ/4gce+YO8efEAVKhjpU6FN6drPN7fxxPTS3y8PP+q3/uX+dOv+u8hDgyWoE6OPpjhVgAjWU+wqTmlhODcYHHXqh89+sCXbXLuPX7i5CN8//nfxmPdlUapkjbZgirwt29/9U3OfFSMfzp+hH8r/VZPgW9Q2Pctv4lvsEf439/+4V/39z5Yn+evj/Cn4zc7ch7cxabWQrWpbUgRtCN0gy86RSi1vuYRZhhdgKlxFj4DoY1BzUf/rolxWqM2NM8XOOPdjz7IT3/s1ZSzTzzzEtNUWC6G1tD4933Dtas8ePFC49I2Z69WKPyOtz6CmfKxp1/8kp/39vGan/zgJ7/s93rswYc5WF3iZz7446/pPHzZQyCk0Cy3Ha3vUk8Z1y4Qf41HNwyO/rfRvxUldjTENFCrNBcVL7rL1CxJizUr5LPjSW7zmXibH80ff/VHjYEw9J4yj3nGQJcwNX5q82lu6pdugF/r8c/rJ/iO/k2OjHeJV1jzt7a/wEt29Bt63RtHn+EbHrvKv/Gmt3GA0aMEUU/znkbWmzWnmy231kdcP77F85sTrmvlbtxjkgWTBqevaEYtt+JyXvfaw42XX4thb9fo/EaOwwO/r90ooTDTYb+a44knPsXP/fy/4nu/549i6nbdomEHhIeWHwZKLhUkEIo3Qal3Qw/V1ljMRVQwNywQvOlrg4RUOqRmJBdMOiwMoD1LhFx8Pbm/D9zpE3etwGoJSeEI7q4L297QfeMwCLmDbB4fGAUI2rQYrUmYJ8AVpxlPQKPjSDXXxA0DaRWJxelC0wQyZTRHapVmaetcdB39vFC9+egHH1o5ettgtIBTN6tCNiyxW+fMnK6j0bOz5kPkrBza1erAHOC8s+8PzeRFvYE2aMCO6xWsifOdPddcInUGiozdltzyjQJuNW9TaYAWOxaYu5sl18KMoFl3WWOO/QakRi/Etfr1Ly46ly3INiM5EG4bWIILlXwOpqVQBzxjJHkBrLsJD6j5pFBEXv1etIaxods7rSu7MSLa9gnB+8EztWdk9kfzAU8LWA4BQqKqUsXJ9UESJUSqeb6Lhg6LwjR5ELFSKGV0GnXwHLlalD7t03fnMRsILOgixFXHZCdsTk7dEXNbCCfmtNS9nsODPfa7Bf0YnHqZWxAmQpLkjpkaW/ZUQEc3BNDJ99vafAPnKYgreAKynwh7C8KYiF30LKZsbuWs4uCCtHOnhmXfZwTFslGnQq25BaW7wYnP8Xx6FghY1zJsUkc61zVQBGpuAbl6Vi8ZHnhbgFErYy3NpMK1ViIQUmIqI9utf7hFSISlW1GLiNPpzCC07xCkZRQGwjg3vU481dNm4V+NzeduceujT2N94saNWzz33HO8MJ6w1Yk8bVkfrXlwteDhi1d5ZHWO1+2t2AOSGqFWqm6YysR6s2Z9uuHm6V2e2d7lBRl5WQonNVG6HmTW/WWsGeiE1oTMYK3HVHmTHiTQn1vy+vtfz6l0XO4OONYtJyeZLm5Qg14bVbJNbsM92jWnlbluaJ7yeHPZnhhVlsW4YD1XUs/q4JD+pSO0ZB67epWH7r/Cou+cfaG2081Vs+bWeKYvhkbXbetSbXuAhNJ0Qa/t+JpudLq+dw/vEhydNCMWZc4AqFo8O2VnTOAFJzvUvX7VTc58PLO9wWfuPM9jl+4nNhvQLkYelgtci+d5gpe+7Gv85fLLvDVc5vfE1zMQoWpjjBbWFKZcqKaE6IJIq26bGDKcCR+//DFIcnQtKSOFDs8TMYP/8qUf2U2cfiOHYfz9018kScf37L0bq830IApW45f83Q/V5znuChdkAKnexGA7dDOIUyVIbmOaUkC2k7uYvIajv105OIS6CJSg5GhoB7khbKpht/Gf6W2aziHAmx64n1/45FPk+mqs+4kXvxDV318uePDKRUB2m1tMEa1KCoHf8XWPIgifef4GY37tzcOvPa5dusI3vfVdrBYHXwhIfrWHCVYdZVH1Le00TPxV/QUe49xrfpmwWBAstcmBh0i6yDOeUaJakJ8WKGNxW1LLnCPwR3gn/4BfPXvBeu8C6McgHtKpRVlvRkIf6brEJ+p1fjZ/oQ7qqz0yyg/VX+ZPLL+Z2it/8c5P8rK+dpDhix3FMv2gPHr5QdgWv8dLRVLFlpWpHzm2I7rxJns28GA3cRvlBYs8F4QbVthKZmSDSfaNLYgLe5vpCLS8IgLDsO8hq1/lcf7cZYZ+6QVaLS3rq6XCfZXH3/3B/w8/8iP/EBC+99/8o3zf9/0J+uiCa4lOydBRyWPxEUIDfKQffMigjSvlKZC++QZBxTBtxgZB6QnIlLCxUONAocekZ3XXmGIhH2RShVQn2N5x84I+wl6CHBkjPG2VS4YXcV1Ao2HJx0lRrA09vEuTRr8AQ4szCeLQweT6jth7MjudU5jSMjJutuSNuYUulYkt2zoxjRUVp+RYp5RFdjdOayasvYAEagMNREFPcT3E4JMIt/jHaaGzqKY1qHPxLrPRQbNgN8TPr7Vmqf2czgGErdnRILugSmt0OW1NH3XeobzQtYmdOZBtnUJmfdPzNP2ZBf+MFq2lo9dmkO+ZM7ZIhGWEEuG4uKCfQFz1UCuWvSEcbgXsrpBTZTwvlItghwEdhBKV0kFpWY8+vPL/YYTmboZPG5o2zI9IDe5WSjEse3PpttA+URQzp9M1GtxuInFP+GKT/GHgroXiFg7EgDBgVQhd55lpMQBOfbeqDvqJT77qKPTdHikMdGEJix4NA7JVqnqOjLcJlcO9BZfvv8D55YohRy8AY6YyMZu7hyjNfMWbUi2OolM8s1Cb6tkNBxSf9/fERSDu93RdT5x8HZa9gI5tMllpGq123xWwNX7vArau1JPJgU2ZzYW1/QkNcnOXurRMpIXbOtuxwUKoU2G669qSSCJ2oU13vakdtbKpFa0gnRBF2p7kAFkRIaaAdJG4l4gpesSDtdpS2r0tstOjedMu7ey23KDZM2xTOH3qJqMpN1+6RSkjiz7ShYHaJy49uMfjhxd4bHWefenoLfjzoRCyEkom18x0OjKmU85Pt7hyus8b88SNpDxvhc+GylFnFHFAWEp5lb51dmpEXfXsdPrAuWuXeMtjj/Dcy7fZk0ToIntSuJ0KViJaIoEKYbZF9HV1npSDf3fZNfoe0AtCqoX9Krzu6+7j/vuWPPb2N3L8lvs5eeUur3/Hm7h4+Vxbh+Za3XWNORdCc0jdrUf+0DgwYJVaapMThJYv9tqOr/FGxzvuFF2+OQ+OS6mN01+ZGuJfavEshnuyCDbjbw7a+9+99M/55sWjXEp79F3HL915kqKVW/ramqhXWPOz+gw/yzP88fgO3h3uAy0URka2rMlIgbgJ1LwkB9eo/PH023h/eJIX9M5rep9/79y38frFFe7YKf+PGz/GNx08zvcefgNPbV/hyfHlL/8Cr/GYqHxifJZvjY9xrtvzTJ0gfGr7hXStew8D/vz4s/zXq9/LjOQUMhq8USg4ak/LH6l4GFfUwBfl2dxzvPLyKXujB4bmqGz2KtNBoFskJIlrLbroDjNqpBCJIkxWmUJlL3V897veyo998KNf9r3e94kneeT+C1w62MetnfEk6PbvXUz8zrc9zre89TF+9Bc/you3vvLJwKW9Q37fN3wb5y5cou+G37Q+x2GZHYTCy3qXv7T5JZ7gNu/judf8Mt2woqejjpnQp12hZCJogTwW1wqIUacRLROEyv5qwYenZzjOm1c1Nk/rHUbOmsIDWfCnF9+JAdtxy5gzEaGY8rHyAqf2xel+X81xWzdQI1XlN21SBDhqfaRIDZQKojBJ4cMvf5bt8Zbrd2/y37/8Hv7n8bfxNu7noIOHlok3hczn6pZnqLxIZY1SVN3qWM4KVK8ymlObJEIYUP3Kz80wLFku9lFzO3g1awUayG/g7rtz5xZ37twC4K/8t/8VIQr/9r/9JwheZTTBdiCFxLRxG2aJzZ0txt07SzB2dWQILTrI7fJCcBG91VnvM4ANKB1jEe4+ewIHwpN7G6h3gOdgcQHiNciXnaO/nSh3lHUO7HUd6XKkJn99ae5DofHho4dPeOEafG9K9y8Y3n5IeeqUereQYkK6iuGhv730xBjYlhFSwYpSml1BydWpZAKaC3Xq3DlWjRAgnU9gwRH3rRJbg6fZ0eeZJWTBNT2uJaFZXHkj4p+9ka+SW73W2mjh2Y0SnFFiO72NzfovcaTdZt1NcSe3ma/WBvv+e+ZFtBfqbvtPr9C5cQ1SGtiC2wyX0oprv7gaA7YM2DIhpblmnqrntFzqkWhoY9cKhaH2HNbI9JJitwTuD9R9YZKJUTLTYNRlQFuzpe07oY0uKEbGyFF9YhxBO3UKuTaqUDbXYsXgYZVNa2PBmiurg6s7t09TKO72ogZaC9XwplmAmNBR0RTp+qVT1+LIprrFey2wSAMp9iyWA91yxWrYYxEWblwSe8rpSOq32GZEJ2F5Zcm5K+cYhj06GUh9cl/TRSKtAmlbmgai6eTaZNgd+SqlWNOPGaX5gEUWBAILEbq9SkodsQSktPK/v3eqY1jXWj4RbAu6yXAKKoU6bjHNhM5NC2wymPx+jERmG30teP6UdMgEtlU0GtvjiW0t/n4p+vs1EzptLJlJPDAzypkGt6KUAElcAzcsO/pFTwpOByul6eWiIKV1pi2XKsZAqLPVlSuHFEH6SBcj9e7IyZ01eTvR7SWG6M17FeXiqufh1XkOpPMp9YSbCBSw3MbQVSh3lHIzYbd6+rLksCb2tsJDfeRNsfKMbvlcGnlZNmzxDURal+CGa+ZGDiZI5w6Cy8WKGBJdioxHE9OLW/RuZlsC0RKlVoY5aBTdrR9FlSLBKbDMjI8ZKDGCVFIdWZ1u2JPC/Y9e5NE3PUhIA0d3Tzh/4RIhOhNAq9s+5KyM28K4neijR9M7SKK7msFBL6cNe56Og8av9fiabnRmeoZhxBjoYyQEoWpCFfqsDFVdg1IKuRa3g67z2Os3rTRs6EDgJ+5+hP/2xr9gtK8Opf+H9RNUqbyTiwSMjoqyZSLx2bLm4/U6f4h3cFH2fWT7lSKpYnx6vM4vrD/LhzZP8z859/X8/05+levl9lf1eb/Y8Yv5SX5feTtvlxWI8ePjr/K316+NGmfm/FwNdUd98M8OFqqHd1kkhsQd2/AL9sxret33TM/xh0/fxfluRWZkOF6Tb1Z3k1kERqnkWKidQEyk6G4mJhOyEmoP8UtMjx6/dpkrh/u879NPty/SQlJVHeHDUSBPy65gLg79Xe96Mz/9kc/y/M07r+l7AFzaP+Ddj7yJvcMVe6slF89fYjff/Y0e5pwbiZFo8OH8PE/YV35/bI9OsL1zxM6piHXyMXqQwDRNlG1BpbpTDCP/mI9wpBNxG/np8gQbXv0M/Ut7NeXT64HENI7kPGIIpSo5TPyT6UO/gRPw6x837IRP1pf5Onv4N/eF1QXtaIDi05f/7jM/wr94/gOv+rGggV46kiXyuvLA0HHfasHjYeCjJ3d5opxyEoQs0lLgna5g4phoUWPc3vmqP+Y4brh952WuXL7fxc2N/hsazfQ36/jrf/0v8Ie+94/T9WknKI4hUcPUsmqKTwKVZqELuwkKZyigcYY0BsOFygg1QZQFyQZUe7oiMK7hGDheg3weVjfg5hGEBz18+LTAywVy5B3nL3IuLqmmFKmgBalG3/Q44d68muZqlg4S6fEVq0cvst0IUz4ldInURQiBREeuE9YZmiq6qOhanMaCN0NjOWEdO2Iw4lhQ83yMGMWnRAR0W5HJCCRamlYbtoWdRsb8R70CbDKTnTuftn3RwMpMBfJQULXSqGqGheBaE1pQZnQKm0RpVNRWzLdpm/TBpz8KpDa96QTpOkKK2NDWfPPpg2WwyfNNZqqc//HnwymLRtjiAZRGsxr3stgnP+zoZwP79Ii/7i3/Xlkji62QY0WXgi6EGozcVWoEYvCGVYwJI6RKSVAG/NN04nKm4povNynwZwI8/8pNavxekDmss9XKbuHezp8Joao7BLYICa0KFkhxSd1OLE4C+QROl2u0GDU5GHff5Svsnzvk0rlz2FY8Yy4tiGOmmwo53+Vgucf+hRX9sCT1S2Lq3TygwxkXUwW1JjZ3GqSEdl0n/7re/mhrgXxNETq61UC/DHRXPEsqNIpa3VZsNMIQCL3TOlWsUTt9SjeNGdtZhyspJGQ/IKtW8N+phNGIISIHA0qgbgqhtInWIBCrh/Dm3Ew8Akb0BlPxSWjw+04DaDSCONVSzcjZbb57EovY0Q8dKXqYsJZmEQ5O5wvBjRRo2UrJjTOieTwIKTklcgDZVPIrG3STvYCvhk2TN3JRiFuQzqjBsNGNR6RaE95DEfXw1KLUW0bd+IQ19omUA1KE/WXi2mrg8Snxydsjn+w33O0zJdBo841CaQYafUATBJGOO6+csL6bufPpU248ccTn5TbbBez3HVcRuuogbw7teRD3aCnRSG2aHGYQw2egRJROtyzzXQ575dojD3iDGISDy+dZLBcObGpFa8WIlDEzbSem7UgcemqoaDMaczfD1uzggFfNmdqGGa/1+JpudDab3Byh8AdAveFxjY5zKLvkm18tCa2Vkgq5Vo5PT75AB/AbOf7CS/+U/+q+P8bX949wMe5zq558Vc1OpvKP7dMk3sRbOGwPrmFkrtsx77FP8a3yCIfWYVP4yigjBq+UU/7iy/8CgK1l/tTTf4OjL+Pa9tUep7rBLPOe/Bl+cP2+tl1/6eO6HfM/Th/nd3eP87fHD/F1cpGlCW+xCxjKSdmyTEs0VGIUNigf19c+jTrZnNKPEM3o6L05ToJF5aAb2NYJ7YLztSVQbEK6ShmUozTxnue/uOX2fecO+LoHr/GBJ54l18pPfvCTfP93fBPSQl/PfOjDbhM2nOb2Xe9+C//sF3+V2ydffgq46gcevngVFh3nH76G0nF09Orpx2/kULxuWorbo3d0ROQ1Xb97j04E3RQkCaojIk6pqhOUcULVZ3TDouPv1o/yj/UT/h6vcf0y8HDbWlExFHdluzP95j3X9x532fKM3uJXT59vHoC/OYdV84mBKT91/YP8g6d/mufWN77g5zY2siHTmUEwOhIXypLLByvu7+D+O8Ln823u6JYpGSqBba1khK0IL25+42DGdlzz0svPc+XKA46cmjYt9lfX6Hz9u76Ja/c9yI//yx959cZlhpbatJdGCOLoY91Sy4RJwrL55KCJwTXG2YAOmSlD0ryZRJBuwKJgnZDSgIYFwQbuXJ+Au3incxfsZdgorHvCA2/Grp9gd9ZIjnxjd4537l9lsQdTnehVSM7r8rBCbRORlrUyC62H33WFxePnWVw5IJaA3SloFQ9MTIkpVGr1DJVwrtLFSi0TKUMXjULBppFNPfK1S5e4HBtvBsdKCHM+WvDmBDdyQWmhxjKfWi9c1QjBdhMGm9HfZqKgk2KjU6VMKybVEfmIn8fmDYMEQopuPiPWKCXusGTFDXrCIGiUFsnQiuQEkiIWBbqAUKFETAu1Nk1QMLefruyMCapVLFcsB9iKO3vVZqpQ3YmLsxKvCaib1oaKnfrUSzA67ehkQdhE6PycjGXr86M+Yguh9m40kRKUhbHdj6TQUSdjqlDdLrWF1rKjXaXkOkRRI6XYGrboHgz5rIAzsV0BHRBS1zG2qVmuwrQV7tzNrJ48grGQryohCZttprugXLhylZA6xtNCXgvd0LN3sED6Huk6uv19Vv2SYdEzKCz7PboY3TDoZIKUsTznP7W8nOCUc+lAmqzvTCUlRBJG50Stw4F0uSPahE0Ts3mDQNPhKHWs2HaeDnkYbbGCqkcKBIJTxVaRcBAIS6fUa6iEjbgBx0FPjYF6lNs906Z+4uyAao3zoVAnkKnR5vuE7jkNNijU4OGsM23TVOkkYlKJKRBDIDVdiAhuppASXUzQhR2tG2kT5RBJ2juV7lxPESNTGNeFKRtpCCyAcVOwTWYalbpRwjYwvfkAu793ACD7WqZFqFkJfSXsZ9ifqN2E9MCpEUskhUTsIJZA3EYuL5bcf7Xn8g14oZxwW05YpxO2i0DteoopYxYHx2Oi1MLLN+9w68kt1z93wnN6zMgEDIgq96eevalHt4lb6YQXLkzYQjidPK9wkewsZwdtk3cl6ob9kxMuPnAfb/6u38Hy3AFZFdOJVVqSonj0BkJIQi1GHTN1O1G2E3VVKA2YSn3YUePA9xgPDXeDlar/mlDXNuPaxc5tjO7hjrJD0kN0q+IQXBJIgJAiixTZTl9aL/KVHi/nuyRRHujP8Xce/V/ywdPP8edf+qfc/ArMAuZjpPI0R7yFSyyRlqGdMdxR6y/ae/hL8j1EC7yJi1zny9OezocV98fz/Nnrf48Xy13AN+TfvngTk2X+4fEvfcWf88sd/8/NT/K3V/8++7JgkEQk8Nb0AAZ8OH/+19UEFZR/Uj7JPykuwn8/LyDAn5dv5f32DD9cPsOfKd/O79h7IwZ8srzyFX2mP2vv4W31Ev8Bv4ULDK7hytEbZZlaujXEYIRO6WJgz/aw0Xi2vMTx+MUpP7/wqc/x2MWL/IF3fR0/8sGPced0zc3bR7z+/ssMQ08ulZwL26mwLdnFkubo5KZUymtEKFSVKWeOTta8970f4G1v/y3sb76K6d4XOZ7jLj9YPsyftG/E1Pg9vJEP8iIf4EtTD3/tIebZBuAFYNXi4IIpq1VgGovntNSeG+X0K26kALJWNmXLWjfUFvT2V+29X/HrvNYjivBHu2/mveXJ35RmZxUHXtdfJm8nJgofvfM5nl3/+o373+WD/F37oAvbgYt5j//F6jt5Q7iP+889iB30/Kun3sNntzd5dDjk7f1FHl6c44aO/OTR0xR9bW55X+6Y8sjLN17gwrnLDMNADJFL56+y3a7J5bWbHSyXK/6b//Ivsz7Z8slPf4ynnnZNleFBpP0wb0/iWRUCIbpmIMTAdlozTVvUlCqCpEQKYQbEmZO7A0aSgEwT2EQkIyGjcWJtCb3Uw3Pzb62Aq3B1ycP/zr/Lb/vWP8D1H/tFfnX8JA+vJr7j/GX6G5Gj0zUSCr0IoQgyBVKGaM779w7GQIw6FnQslPXE5qUj1s/fpa4rstdhszkH+BQqBGToSLmnTwUbzZ0KreC2DxNFRzKRznc1qgm2qUiNzvE3d5sLBM/5iP65ZrPRWZAiGZ/gtGZHk6fYhxQJMbmZwKTu5BYjSgfViytiwoYIMfn7hOh5OrMmVhWKIlmRXrzITBCHxs2fHCG3Dp8atKmNDK1JUcO2iuWKRCVkfLreGhbbBGzRQiibHXa3H0gSiSW10jkgbJvEfgFAbQYPEiBo2TXq1nJMNDDHVMMG7FSgS6yyQOqRw4huBkoJnMYNa2BjxbPwciHsGbaYYGGYJLoSSGIsuo7Ye4GZS6GWNVM1RCoqgUp0S3yUlQysukS6ss8pS/r+Enur81Tb4/SJJzCLjNtK1wknr2z5+ff/Cu9867u4HJXTz7xCd+UC515/P4vlPgcPrQi10uVCWg3srQYOlgvCmJGjLVKOsXrs+Vw634oOIGigFbLV72kLOFHUAycTC4w9wt0Fth8Yb20Ii0ofEjIasnY5HU7q8JDfXDGtSMCbCZ2VN077iwu3iiYG1BRb4A1kCoRB3GjhYqSMlbLOmBo5F8Zpy9T+z0yJFIQOv/k9byxGGGIihOpGgiHAgGe7ZaetS3MQFJX2zCRSM0AY+sGpbltDJoFo5IW68UZUZKnElTpVXb3JtQ7q4AZTaTIeiolwKKQ9zzLamyL6sk9ARXAL7j1vqrsl9CsHanQbkZcOScMCRIm9ECUSQ3T6XDBW/ZKLV85xJ59wPJ0yjhu205ZTGTntR0aE4xC4GyJlNFarwPpix3LbU54DUkev8JB0PKJLrJvYbow6ZTY6UPYHGEZezG4V3dMMUYpPaoMFUt3j2mOv51v+3T/MY7/1HSjKepPdorvrfF1pdGMRNzyICaeA4myrgq/xfY0+8Z6bHWkOymKY1tYkv7bja7rRKaUQmi3M7PoozTomiOxG6iLWxnhNgBbmrJTfvENwDZiYOwV90/4beefRw7zn5ONf9nd/vePneR4Dvpc3/P/J+/N4ybKrvhP9rj2cExF3yjmzxqy5VFUaSgOqKqEBCQ0IIUDINggswGDspgG3GdzG/ew2YBueee72s7txv6btBtttG2PzGjDYZhAyCCQhhJDQgIYaVHNWVo53iIhzzt57vT/WPnGzkEqqLInP5/HxyU9KWffGjRtx4py911q/CZHEb+lDPII1TUsS/4o/4G6u5M/xHH6TT3/e52sI/MHy009xaXvbgZfxLesv5/+4+M5n9Ro//6FoGnipv4Y8eyWDKl8ab0a88M3nfpIln73wutUdYUc7HtOd+izwC3o/T7BAgX/bf5C7ZzeBCj+9e/kN2kc5y//Bh/heXkRLJNs43WxO62VRVC2zRQQXG96vp/jp5b4w/tVczTs/i17lww89xq1XXQFAyoUPfPJh7jx5A5ODG7jo2dubc/bJC+xsL8hqWSAueD750OPsPE0Y6B8/lmngwXOnme3tMrtwkbVmi4M6uTx07/McouYco4B3glf3jJGW8VC1ifyv9B/l4/1jiEDOmW+b3c0kRlrXEhIgHo9fFfDP/PnVit20JGtfhwE1zO9P6BARWud5bXsbv9I9u3t79VzAX7zuK/nyoy9EknJqcY5feez3nvHPn8t7/P1Tv8QL1k5y1fYBHu7O8qm5GWM80G3zQLfNP7jj63jnQ7/DufLMrq1negxDxzAsmbQNgpp5wGU+hwCxmeA+yzqQUocPWodXMFqNeu/oq0tU2luShs4oTyK4MJC9Q8VKXNRbuJ+zekfqxFq9Q11GXM9aCRyNU87Fg2yPL+Porbzgba/nO97wZbzmjlv5g4sLfvXcNgcuzjkxXWdx7jyLiwtmWyaQ9c7TNN40fbnS5BzVScwozQHBLQbSxQXlYgeDVpSiPk4LkhSXsHR71+J8InjM3h5PX6/unjkLIDABHF7qrVkdzUSF7DMxRmiMgqRFVrI70WKOijWSaHQ8G6l2ElzNRqrpYL25uSVydeESq3Aat1+EVFRLNZOGgdIPuFKQYlbX2Sk5CGUQpHjixOMaIbsaDKnJLLLHALW2mk5Yl4aLiu+odKlKwYuCtoJd2mqGBo2nzAq6CDAExpBQwIpaLzgVwsSTlx5dWFOziqUcjQioCEZKkMCNlsu7HjcX+jM9SZaUjYRsemIbyVKQztCpZnoQv3EI2RsYnnyclgmztS2YNsznC/TMEyz2dgw1c6b9yUVgMBe0xILoPINEspvTzxPlwxfYO/so/fqANJHcOkr09OfP8MC997OTZ5QHL7I1hbjcYjaZEpuWEDxN6mmawGQ6IUwanIvowuiymq1wHHOKKhhqhke9OZAakpFqhIcHGoQWR4s/sY7Oe3Th6XcTrim0TcA7+1mpjly6ivsQQyfEriWp9zatg2BT/JU7e81ukiCUaLUVXuuLg2E+MN9dsswdAz257gE2PkyopdeCi2g0AyPvHBqEpmnsIy/gfQJRvOznTXkEJwF8gWjWC+rVTCgYtToWbqlkStV1EWJFHqohik1bCM4GDi5Dg2Nj2tigZG4aPqIaJTjZTZlQdOgZdrM1U2sBlwq0BY2OPCJw4ggVOW6854CPrPkNpDEnQBcMdRpUODNfcHq5x3n1tES2+znrJXHlNOMOBU6ECXfScN3QcLHb45wf8GlKurDkyUlP4wvtUIhku0VlHJ7Y7ziydpxXfdOf4YY7b8dhIfSbGx7nLP+rT4p4++y9M9MjHwIhBNqpNb9oNhOkwdYG5yqyU2F6UwOY1fQzPf5UNzo5ZVTGokYqj882NPvqyGOoN1flLDoxh4cv5qEoy5KYqOfR/iw/dPrnOF2Rk2d7vIfHcAhv4no+wXnOs6TF05N5h97P7/Mof5W7+DM8h3/Pxz/nc50u2/zi3HQLL47X8R2br+bk2hFG68Y/qSNID1n5Eq6wLBwKTdMwcZHl00yYHy3bqxDGF3GCbTp+u6IJDZ6/3LwMnODcs798P8xZ/ibvxiF8LTfyPI7S1ER2GMV10PnMxzjNv1h+iAUJj/C17kbuLEc+a6PzidPneOFtL8b7D5FzpkmB9EhHPHACna7RhAM088BsW9m+cI5F13E+DXzykc9tNf3Hj91uyW63xO1cYCKOW7au5Z5jz+O3n/jQsz4nlx7ipOaaVPejZ9FEbec93p8e4h8v/gt7ut/FfHrvAv9w4y2Ii5Z747xZ8F72oZY/oj15VQb+yTU5YAVsiIGv8y+my5n/kj73ffc5nwvhZVu3IxlC9Fw1OcLbrnk1P/vIb1rK/TM8PrT3IB/ae/Czfu8f3PsOttOSmW9Z5O6Lwm4ch0miglPPJDRsTTZ5yHu4jGVVgX4YmEwnVdew/41h2SGiNG006kj9lvMgqVCyMCwLQ7ZCEclIVopzFB9AvNGHNCAB05UkV1lZWrUoyhVxwktedBvvO7bDhz9wCgbh+PEbee3JG3nB+gYbjXDljVfyylc8l4/+p/fx8MdO0ewuCHR0vbK9iITUsjXboGkDLonRmMTaKnFCWPdE55FFYjg/p5zv0aRIKuj42hSkgK/ZPuoifmNGzsbldxlUqoV6GeiYE8i4MLHPIxvyMzpFEhSZuOq0JpYfUJ3SJFmY8SpH5pL/tfA/A8Og2honsbRyxQTezgo3N3rP1gGf5EwZBjQlaxDG8Jyk6F7NsMEbajQJ1YigUDC+fsmGsJggXyB6mAJSaVTZngu06l+AjZpX1lfL6Ai6Lsiahz4gfWOunCUjB6rV/2AaDSbOdEiDXUPi1MTml+yIo0V0kIh3FqTJouBdZlL1ND44uuIYgiM7R96JzE6eZPPqa3HdkgsXe1gmAlNkskETNmiXynTp2d3ZZmBAPSwy9MlxcW/AFWUWMs4PuMmCcmYOZy8yYQ/Z69A0RWlQEXxK7J0/heiU9YMtu8s5a1pYaybm2hYDk8mEWRuYNYEYAmhPlkDKDpOFJBKQDC/Do1aUG6HQmkHx9SoxDZTgcRuR9qZ13F4i7XV0F7fZ65fIbEIbA7JUc0SszTzRkH4Lj65NqNi9XxpMR4NZqqca7IkAQS1nR+qVKmbu0zMwSE+WoWrIxsTCTGFANa4YpOIDrgmEaKhCbKIZqlSnRkchKBa8Wcw1z2PCe3FmsFDEGh1zGrR9sWB0SlegFG+EUoftn5hFtiEajqge75WpD6yHhoDUQUddN4aCq1RdhsKQB8puwQ9CaCFNhBKMQlfEPjtPRT1KwRfTC5lVhNg1GwIkYdYGNqaHuFIz51yim2yRZZfNSeD40RnNOpyYbHBDmdLu9iQ65k1AU+T4AMPjO3QbA5MmEUUN3ROMOioBWTvAW771G7ntJXda/mG2PDJxZuAzmrQMWa2ZEXNOS0MmBE8bfKWlpZqrWyri43AhmM10bXTQ/4oandHNRaDCWbbB6AjTjyEAsNp4nCjnd7+wBuSzHY+ni7z5of+Jb9z6Un5x5/fZ+SJMUAvKu3gEFL5HXoKqZWf/B+7nFHs8xi4/xG9d1nO+KJ7kR7beao51RVaDiT+J42Z3tE7ps03RnCX35kH4sUNv4Scv/Bb35SfZ1qeeq91LRvsfwBqAFs8tHOKNchvXpC2G3kSOz2mu4Pe6B57V63sMc876X/kQ60S+nedzNZscZo2A51G9yP+c3sPFmiZ/uxzhBXKU53OYH+ezT95LVk40N/N1r1vnwUfv51uuv5v5hQtceGjBvfkxsncs93ZwpTCEyLmzF3h8+yLLZ6krEQHRnnYzsMYmz8DN/DIOq76cGzN1Lu/4C3v/5rNeW4/rjgV+CWQE5z3PBmBNFO7PZ7lCp8glc9mTbHCaL8w2/ukOKQIJIoFNP72swv6zP58t2EmVNgS+6erXcO/Oo/zehU9+wa/1+ulxrp8e57uu+0pEhf/loV/m0/NTPLB49g6LbWw4tHWM4CMxRKKPrLebvPVtb+fRn/z7PPzIZ2+4Puuh0C96nPxxi3yFnCl9YgBiExHnTLehpiTIOVlaOKZH8VLMVliMe6Se2iAVnJqzkmTTmZUAoQR8abjzhhs5snWQJx95FIYOL54bN45ylTR4VfLQMV2L+GlgcX4Pv7vL5mFldhy6pqPrl5y/b8maBrY2p3hfcyBGlAVFIwxnOhwBHQQ3OHQvmxvbSJWpxVQIgVKy6Wy8QyYR2RtwGmi8QDAHytInlphz14zGwkozWL5FpcRKrk57mRXsMzYlQQx1MtupWmypuY2N9DBRy6lyAbcQXMAeu9Lm1M9qRHRKQfSSDI/6Fy1oqgM1Z3qUUgY0K0mqCUEarBkJUk0mvHV+wV6XIOATpIxSyJpJy4zfivg1h0ugzlPa+vNOKFOHlIju9aTdDteZwNwPzoakUyXPjFpIFAiC7An0jjG2wf4lhCK4HtzE0G4ah7QtbhtiB2EiLBvop5BcYH7esXHtGmsHDzAcvcDiyTN0c4+20BUQv8HmgcBkbcYTTz7Gcih0CbaXS8iejRAZRFmbKZMpEHqYLTmWYVt3WGoiyAEzvihC1ExcA5k05KZB4ozZZJ22aYjB0cZstC9Al4lyoSOd7sineobdsmpysphxjsfQU2nAzetnjmlizFDaUnTcTGkONjgRlsvCQMGTGZY9YWJ7huurJ+NQNTOuNjtiyOHodFe8mRWUAkkNQcwYtbKo4tXqOSdK1sIyddYIYHaBoivZDXn8WUAkUmcfhtp4T2wCPga0ZhFln20CnnL9xO0uCBhaYhlIzgZQvg7ShZopVJ0JvSLJEbzdu9UFn1KKNUwFgve0jWctthZkm7PRVceJgVrTzjIhfWbQJbqT8QPkAw4Jauha9GgwuijicFko3eg24mww4M1lzQzijCbonWMqnmPSsDibibFl95CwM4CKcKTd4HCODK2yqRPSRk+bhCElJEBhB99EFsMSXzxFHKqeydZB/uw3fhMvuvul5CIVnRXSkEFMG+QEhgzaZ1I3GDU2K/28t6FZ9Gg/VE0glneoCuoNlRZfM9PMHCX/12IvXYl7tkmusnLq1637WT1OainkFGaxZT58ca1nx1fzry7+zhf9ed/FI4DwNXITosrXciMf4zw/w+cPk/zjxxG3AVT7vmQOWJcxPL6s4xsnL6oiv3r+a7NZho7DNPy19jX8bn6Qn1j+1grBebrj6+NzeXm+EiHaJp4HSnF8y8bLnnWjc+mxy8A/4ve5g8N8m9zJr+kDfIQnuYhdJy+VK/lv2pdyrsz5x/17Oc9nv36kgD64gzsWOHTwMD//4Ae4butqDuxGfuo3fu6L3lRed+QYxw8doTm4Qbf4IqKUimUsYRZNz0Zs/nTv9evaO60gdeC8t/tXLv/MLEn8J/0jvsO/BNVAUcsReRM38Htf3I4PgGOyznPlhNk2CzWj5gs7Ssm18ixcHHb4d4/8Fg89jUbnco+DcZ1vu/q1tomI4wdufgu/euoD/KNP/4dn/ZxHpltsNBOyWmZMVMdXfc1buPPuu5B/6j7/E1xyKMre9pw//Njvc/bsJeYLIkTvqs6jFhCiNXfByhAthdAKw2Cbnys1PkIV9ZlSx7gW5VJQHaBAUU9KjkmJnJgd4GRzlMlj8ILJUU5eeQT3xMBzneNIGwiuQOrozp/n4Xd9FH+hI0gGTXSLxGJvSegcm7MZ9BZoGkJjH2elrqRsYY39JwfSgwpJ8L3gssdNPCUKvlq+UoQhqZks5Iq+iCBa0am0v5+V+mcg0eOZhGg3XKLaQReYW/iseAuUxRfE23BBmtqt5DoMzDpOTew8l7ziYnvniNJYMSVq1L9KI9E6/R73XecEH83wQQdF2vFzUEPWag5cWdZ3IFaSSgtxzZmtdXLkwbJrCiC+sdyTBLbsmuVtzpkhJVzb4qa+hpViWXE7A8VnmJgGp6SCdnVok5wFXk4Sw7KnpIKfBCTWDBxYNTggmCdeJGtCVfEzj0TTZvlkxVycKz4IYU1gq9A/dp7toxeJx7ZIuWXZe/oLhdIvTURfINJSNCGyxqA9KQ+kAYa+IwbP+uaMI9dusnFkDTm+we50yZnHJqztebrzS4JXQs1FUTU0qXOB7CLzQenFMYnW6LgwIENPOTuHJxcMj+3QPbJNfmKB7piexWG29F6zFeaYq5ihKZU5NFSTCMwps1zYY/i9c5SS2O7OM9AxwZEr69AFGzyTysrRTxRz3sMaghoIBVJzVXIxxE4r4ucKOQ1oV8zSnGQhoPNE6qr7lliFZyTRggbBiyI+ECa+MgfsEa6Yg2Uw2JJUxNzZsiG9o7uXq1cBWvXfzlzYSPsdlRlmGCV7zGyMKshgLoSIDSZ0HAi0QvDe4jKG3hzq1BkCrYITX23yBbd0uGmLNAVNiu+VnA1dZVLQmeUoFefIVQ+HH41XKgWQ+p5qs8YIliLITqL1LYfUs43Q58x6CoSiiPesxYYSJ4Spkkqg9Y4+FDpZkHyx0F4c3re84SvexF0vvRvnommNa99WSqW6qmcVMCw2DCrLHvpCWiSj2LkW1JCwFWWZuqYXTEuo7LNL/mtxXRvFSftvfv/kjCdj5CWPH7ZTOBzW2JIpF3XxRWt4romHefXa7fyLC+/6ojzfHz8+qE/w9f42fIFe+wqJXv7xru4T/MXmVawzQ1VxUWjEXzIP/+IcofKci/MmQJcaGlayWRJmS3n+UH74aUXdArQEvr55AV/ur6dPS5t+khi6DsFT2i9u6/BRzvL39T2fgQg81x0j4/h/Dr/Nmc+BFnQ68H9+8ufY+cSSxWBudq97/ht47sFDvPKau3nPY7/PkNMfm2B/5uG95+RVV/CmV93N//1rv8kjpz7TheuqrQM8fuE8zXTGoa7QpctvRj7bYXTpiIhZB+PhL8lL+MN8ivnT6KqeyXO+Kt7EN01fzEl/2ATITgjTlpI+//l4+ie2XALBWzikOPgiuileehxixs16lDJkJMoXRxOl1Qo6K3/rE/+c++aPf+HPWY8PbN/H37//5/jBk29hFifk/IWjt9fJjEN9w1nJLL3n5a97A6/48tfimuayn0tE2NxY42Mf/RAXLp5/yvdCG3HiScmKruA9QzZhtNG1cx1PgxahZONwiypFjMJic9cCDJTc43vQ1FAWDYMWrjp0iNunVzLLLQevXedMN5CuhMN3nuCKI2tMZoYAdOcvku49x3oWhkVieXaO7vX4SaFxLW30+KVjWAxM1iPee5wzanVZFIYLmWXfM1BomRJjQzgCsuZJjYIH59SKt5woOhiVDYcXj5UlRvv1yQZ2w4qiYwWlttYU6VzQBE6V3GWESPGVqieCC5Uq1qwqtX3aYBn59sXcrAZDY6RAExuGZSFLoWgtWJw1SFrpZFpH6uINHSml7sOhOrtVtEZzrkntGa2flZ86XBPN9jcbOUoGRQaBKPgYcGsOGbpqs2vFrxsC2hgNjUHJOxm6QtlJFJ+Ro0qZF/JgznOasd+HQzUylH71HmUwe19XkRwzJQi1ePZmdtIDhxtcKLBtTahH8SXjesEnhU1BdI/05Fku9pndx7ZZZlgWYegSTSO0rSej9HvCVA/ShTmLtEdwmSwDF+Y7HDi4zqGrN4nSE2aBrZfcjH9iwvLMKfbe/yF8EJx3ZBypUDUbnlQcywydODoRWudwvsENGbcscHrJcN9FhvNz3DIToscP1oyYwNv0KA5viEux1ibMhKhAN0oEFNcl+gfO0zFnwXk8GWGKjxZOyWi13gh07pL6zBAigx6cte7FGodSRptxQ3O0NrSZVLOxeqv5OiyMtAh4+yyg6tFi7Z+CaWBDDOCD7WlqDAWfzOTEDUpIkJKBnxV0ssagDswNcTVGkKNmRBXMKMGbBi05Zd71xDLQuEhoG5w3SU9GkSLEBG6ArBnpCzE7xBnVTVVIC2O/SK/QCcw8rg3kpk4xihlWsCxmpjG1oN68SMh2QlprKGjE1kfULKXVzObHsE0RIRazlIhVv5e8EtSDGlkxSmAtTmg2vGmkHBzcXefQTuDT+hintdCvRV76Za/ltW98I01re4zD7TNByNbzjNdB1cdbY1Obn2gmFST7mTGjyxDomo8pdq2I01qXFNxl0NT/dDc66i5hppl4UtUamjFcTbUYTFpVl6KOaVzna1/yct5w85fw5n/5g19ws3NDPMY/uPLtvGvvE5//wc/6EBo3JUhgUTL/rjw7asuCgR/vfpkfad5iTaCDb15/Gb+7vI970xdvCv6myR3c3ByzckOrn7uzSUbRxIKef5k+wH8p9z/tc3ypXMe3xpcyaVpgwLc2tUPNKT+nbILYL/Lx2WhPDvhI9whn1L4XcJx0B7ivnHvK4xTldP/Uom25WFCONdx9xyt44c138l8+9ds8MT/L42c/e1E7iQ13v+hFfPXXvAHmu/y3X/8W/tn/95e47+Gnup49evECAH/04P1sTo/STsydZ29+4dm98XqclAN8++RL6gKV0CKccBvsKyUu/3h1vJm/tfY6RIKFvaaMiqXCd4uBfdLB5R1FjTtuLEyT0jYlcpVu8ugzcCN8pocAN4djxCAs+wEGK6q/kMO28gJkPrX3GA8vPrOZ/UKPD+8+yE899hv8t1d/pSGrzwI5u/S4dfMq7to6yaPzi1y84hCv/YqvAolGNbrM6yPnzO998L2cPvvH9GkKy2UiNmoZPd4TG7Ng1VL5V33GUiEtNT65iFOPaCHRG/1LC+ISLhsFQhYdRU1gH3czV062OO43iCUwOTzlkBS4+QBbd1zLgaNrtNPApIkcO7zFlYfWOXt2l8XgWPY95eKSNT9hFgPTIRDUI1lMe+NMm5O3E/2jJpI2BYRhBN57C0QUs50XbILtsuB0LMScoT/ZE9eneIU071FNeBIeQ61cdMTGIzFA5fvbMNWNp7La4xolS3vT+mh2Kz0OsLJxlYx5yzvQbJ2PaKkubYIkRcTgM/WV9tYZ7afUgEwUM4CgXhJOn0p3q2noGoo9hypDP1gB7TJky9Epu5mSFLcWLexVQar+QBDLfdkd0Nii4mHPiseRxy9qafAleJgIrIkFTO4s7DEXDFUZEPx2xGIpdVXku8oD0egt06UiJxps3XLTYLknao2lFAhBiYtMO1f63QvkXiiDkjQwOG8VfjJzh+I9ooE1N2M6m9BrIaeE5IH5smd7ucf6wRnaDeTFHu36GieP3IGePc6yeC48fJqcPH0RBmqmjwqueHANWQJ9CfQakOCJraeZDWizZ9fhxOI3ghdEE3nHkEJvLfYKlUSBXvFrnnbT45cK8wg5IkChw9PRVl9Ah5r5RhaCNxoV3sEYAFy1YZWDU5sbQ0tGJEjr/xeBpMpQstlRU8jLDnDmfJbtYjPnM281Ohh9tSikagddnOW5YU2OJLsOKRnpEpIKPgu+OKL4GrhbG/ra2KO1AR7zdbJCI5QGs5SWzPm8wA+BjWbKtEAIoaJDgnNC4xyhrwBWMtMFK13roH5ZHe/mChchzyxTRqteSbw532nBgoFzNqvtpYXWap/R1poFQ79ZmZ5AoXhBgq1RjkofdEpLIKrixJFqlpX4SFhztuY6wTeeg806V3QHuC1fwyPbF0nXHOUVX/FVhDg1lzl1ZpNfslEhiw1xRKzxSkOGlAhF7dqYBHtv2lvDJxUdzhUtpg5P6mt1DkLUlXPiMz3+VDc6gqyGqmODI6uFe/yaqwQ3qYt5xMsmjW7Q9vEpI86/+Na/gD9+kAOHNpg2gSZEfIbdT5/joff/IWdOPc75s2dIOfMpvcD5avf81vWXEgdPvgwo7fLfK0TXkAu0fvoF0c0smyLX6YZN+r56407+4flf+aJgOofdGi+IV6EOW5xcqaGC9k5+o7uXT+Qn+O3y2fn8z/FHeQFX8GXcSPC+JunWRUEc3oXqFJMuKzTqCzmcOH6GfZetmUT+++mX8b7hQf798BEu6tM3y604WgftWuDAxkG+qnk1T3YX+aU/+FUevfDUIq8NkasPn2CxNzCUwqGNDWbe8Ve+8S381M//Jz74ic9sDA9tHMT7yNbh41x5xa186r4vzCr8a+Id5uAUBB9c9at/9lfG68Jz+L721XgJFCmICzgshyN1PYLjFfFm3tPfx97nOI+f7VBVSsJoJzhUCq2b8LZ8J/+eD/Npzn/+J3kGR8DzDZMXoVoIEQYp8DnCY5/Ra0f5T2ffz1uPvox/+/i76J9lyPAzOUTrlD5/YXd4w4zD8TjrB4+wOz3IQ++6n41bBg6fPHbZAFffd/yPf/f7P+Prb3jVV7PY7ilrLdO1hmHIsDBXJOcdqMOJw/uCgQSCpdiPGpOKHFCpTFJpMqwjRBrxrMXI0bBOTEa/29ycMj22TrnhMO7AGrNDE9bWpwTnuOr6q3nJm1/KR//9u3nw1DYX6fFdJs8TulHQPFAGcw0bfEJiwEcPrYejDXKmECrlzoFpR8XoOrLSaRfLW8GT8eTsYDCUInhHnHq8c+TdAVGzk2XN9rkw6n6c1ET61W/CNQ7fmhZCnJhmsoZ44mz/VLCfrS5ZBUW8aR4Ec120oEK/Oqm5AL1Cp+heojiheDNXKFIouQq1k6GV+Frc1QrXJvhGX8vFXPSyZnwTrFCfG5ffBpYeEW+0oWL5eH7iIbuaP4U1jusOWWJ6nVzQMsBOgmSUqDH3RnAkEmZhkimI2XVPPdM20JaAW0Lpq3EFlRKUTIDvszdXLufx646SBNdnJCe8U0LvCGcye26bdPUarm3wvTD1QjsNNA2U+S59N0Cfic6zNpuynaqDZO9wAtvbHcsucWhzkywD6+uRtY1NaNeYdxBnj3H2wVMsdkybpuJQ55mur7GxtYkUT05C70B8xBch+IZeC81GwPtATNDMIqXt6aSgO+ZKJ4QKhtpw2CXs3Aa73kSVQibRVWRxTsQCUJtKjfJDRebACtgwDp8BrZbiWhGcpJS+UJxSmqrVQRlyolMLe++HnpwLRQecdzj1kCxGRDAUQBDEFWvWcwHnkcYh2VmoZxNrs2PRI0E8RE8Wo2v5ogQVXHGQWVG/TJI00tYE14hpTLzVUoMrdKrM/RLJ1nClAi2NZd44T6PBEDLBMqH8iHKYJk5UxmXBaF9Rzf293ptO9qlbqlpRj3oDe0HWohkRtEZNFVcXQLF7vpTakDPSU+syJHaPS6Wfxop6mcOewOh85z06jbSTCVPW2Dx0iG5tjXO/+wC7N2QOnDxOnM1W625KmSFbJMOQC7rsoZ/jhsSkiRAjEBgSpMEsxEpK5CrYLaUYza6NUKMDkPpaaiP+TI8/3Y2Ou+TGgYrk7O+2buWyZh9iUMeEyDG/xgnZgN3E33nRt/KD7/9nDCXx8Yfu5S++8a9x8vaT3HLT1TQ+QJ+5/z0f4fErruOD/+GdnN5tuK8/y+5wGgHuaW/mZk7QLTtS+uLkVDzNuyW6Fu89Tf7CKEoiSsnJxnlOccHzqsmt/G/yThZ6mR6/n+U47je4bXLCBMMlIeLYzR3/YP5Oek2cLjssn0bFfY1s8pf9i9iiBR+Nny3eim0JBN8QfCB3mVxv+olEBk0r8WHE852zu/jJ+fvqRvbMK7CII/2xn7hdjvE8uYKf133E7nvXvoyr/SGukgPc5q7gby1/BUWZEviB8AqWKvxv+d2cYZcDVx7h5AtuhghTgfMfupeHH3icc3sXCM6TLgm+ij4Q8excXPDk2QvccdfzCTlx9OgB7jt7nj/81Kef0tytTabccd0tTGYb9APc+cI3sL33JE+cenqk7HMdEwJfPn0OrkSUhJMG8RnnIpNlYPcyrw+P4xXtjayFxgo752yGpwZfD6kjZ3hRuJaZNJfV6EwIvJnnUFC8enAmCs0qHCkbnNRDPMj5L7h5Dzi+Y/Jys6R3SnGCbyOv9DfxgfwIj5SLz/q5/+3j70KKPCOXtUYC33HktfzvT/7q59W0XXqMhYR3cM/mrbx/614+sHP/07oefrajlcjz10/ypRt3EHSKDIVwJtNdfIyLH73AEydmdNtfWPCwc44mtrz6Fa/HC1x88gKLvQlbhw6g2eGjwwdoJ540DFY4JROKa9GKNjg8apkyKjZRleoa5WdIEdqZct2Bw1wTDyApG4owJPyQGfZ6zp85z+TqGQe8t+IgRPyxNWbXb8FjnvKw4qMnN4WuX9Klhma32kvjaEYEYBKQAw7ODzZBHtUNmo2SlazQKWpFmRdBJJBzIA8e6Qp0NhUPMytgsvOEIZrYOie0y4bCoCtDASOpgBeHREHaSiMqmIanWD5NcUY/omCNkHeVylanqDJSRqolbHAW8unUCqsCJK2W1grZGgr1Jh63Sa3d65bRYjNyBDRYMZtzIffZAiSXhWZWIysXlWYjZrKgSU2kPQh+6gmzYMGQ2yYmZ02QqcMFo5yxzKTdgvbWdJWklM5I0iINO9rR0TGQEQIRmARhMnGEEhFvgzRNBU25CrrtPLNs7Fw6c71wS7UiGLVrbRBKL7R+CQd2Wb/qStpJS7M1Y9J6XLdg+YRy9smlOX05x7SJzNqGsBA7/wK7e4mzZ7a59bbnM3FXsLm5ydpkg8OdY4hb5BKZn1uws9i2ilUBApsHD7E527RgWlUGqg4rKewl0rIjTIRQHD5Zc62hIQ89pRdkaXQqnWrVrBha65N5remyoigVO0wonsKkamRa7wm94ItJBRgtmRujmK0W5IKdX2dB0iUpGmySbw1QZsgDg/b03ZI+96RWkAa8r9SspVHXnHc4X7U0BaRXC+ouDp8sc6oNkdi0uJrf0sSADzDxnmExoKngUsYlyIuquaFSMAe7liQpLigaKyUzQCLTl4E5iUXbmRuaQHaGNk+iMxSXmudYsMaf+plJbdC03nNj2HAQXIhI1Uf5bA1KqqYsOKlmIXaf+MbcAV0wQxbEUC0dsoXa1k+Mij6SLzUTV/totDa66vappwrj8Ai1QUpBmflI3FEWH3yI8x87z+nNA3BwA7c5ZXLlBusn1lHvWe4MpL5DmDOUOd7B5mxq6FsudL2YSwGQloOtQZX1UUohLTM5QTNVQuPNDc9b0/pMjz/VjU4lekKFqm1aViH4CrmOVolRPOvquKKJ/Lk7X8ydh65hcWqPL5lcx999/tv50Y/+LL/9e+/id97/O3zrt/83fOkrv5S8HLj3Q5/gkU/eS5zvsTzzBL8w/yBdxUdfKFfz9byAMCRKHDjq1zno1zif977ob/XW5gTtpKEQCctnp88ZDwvfKyaArZzYxjf8/QNv40e3f4FT+cKzf53xOH/jwBsolRZhYW6O/3X+Lu7NT0/NOcSUK1jjr0zvYY1ASoluWCI+MiTQbDxpFxq7qb1R146yzv/76J/nH1/8VT7WPQrAXznwCu52V3O3O8kvdB/jo+kJzuuCR/n8BelXxls5U/bYKx0P6TbnWPAxPc1fGX55tT5fxRbX6AHjBhfPLe4I/2b96y28LPcUHF3J3K5HeYIN/DySN7ZYP7hGq5nzs4/zLz/56xxq1vizd7+KX7n/w9z/qNHSBGxKXRKPPX6OzZM3cOjgBpIzf/Wv/zXOLwv/17/6t6uGPpdCXxLrTcC1kSuuvY4bbngBp5944LItoY/JOv/D7LVMJJrpPxHwOA9N2/Dj4Wv4tnP/5hk/X4vnL07u4VX+BkrOiPiVgF/UkbpKYcGulVv8cZ4szzxg1yMcYgIlo6lOvTAOsKC82d/BUjO/Wz59Wefh0mONhrdP7ubueL3lAhl4QEqZmU6fYkn+bI5eE//i1G9w4+SKz6uT++5jb+QF4Wr8gdfwjvnHxlkpD6VzbJenbzJEbaomHtb9hL9x3VvZzkv+H/f9X3z6GTiwXTs5wg9f/+c42m4aGJAKQYSQoSkDzXKHYafHd88ekbrphtu4/dY7+Ya3/CWaJuClsFaUfpnZfXIPCQ43caxvTkku42NgKIkhOwuN7IDsbfopUHJvSd1a8OoQ5/DTOTEWbto8wZuv+RJumh6l7HQMJNyQySSWec75rQwHBmhaLj52mo/8zns49dFPEi8uWEx3yEdqUeAg94m+7+lzTxha2k0ll4zvHHmeGS4s0JT2hd0tFJcpveB6f4lmINjUG8gpUFI0lCZZaHGDp0imBJujD8sB7cxZyu4oJelQjXWtEI3aoEnQXgitZYZIMXQvD9lcoaKJmyWDa8yhyVxdjR6sZFQyNNUDyykavK0PxSGTqn1JudK4ymryqFDDQEdZ/0huNI1N0UxJmdJnkpoLk1sq7dTCvA3pskm/SEEXilsZI0SymFdY6UzTIQLSWLOTxRlVL0ajMIWCLguCw101oX/kHEs6EkZfEzLDTiHtQpmaJblR8TK0ibIupDmUXvClr4uA5R65LDgvaHAWwjoojQjlrNLn8yzORobrjzM9eZjJ5oSYByZtS7dYIGUgtkaRDF7xDDgdUGBIysOPnefgtTdx8NCUqIVJs840Bw5c7IgPPEScrDNZUyiFnAXnJkw2NkG9CdQ1U8j020vmZy6y+7H7cU+eoclmI+1KMfRGMBQvAj3oBrAhljOUIz4KfjMYIji3ew0gogxkEi06BRcDfgj45M0Rrq4/mqnW4LVQ84aYaG+UrFIzU8wt0SQHOSUKiZJ68mJOjpk8baqsR3CuVAGMoJpR/D6KQdXa1NwaSdWwBDMDQIRQjTNcG2Ew04rK/zOKZw/4quvq7DW6omaS4ArZZVIq9Nqxmxecjx27IVPwZnAggSCRUHVIDo+UbIOFkWGEvV6l7PNIKzuXImaYoPZFzVody3pytnvRBYcLDh+EPDhoM8HFagBgAyALaS32eeSqVYfVAKgSxFCsAbLPzTPacWj9/OxlGIrkVHHR4YunSYU1t0t3oaP/9HkWQ8N8bUq6foPN5xwgzDy+W5L8nKVf4tYnNKk1rdMAi15wxRpeFZM4GFojlD6Rl5mcOrp5wreetY2WMAm4+Mzblz/VjY6TkSdveJ9j1OYoqH2YEWGCcEAdt6wf4ZXPuZs7T9xC3FaGZWI59Lx07Wb+2u1fz498+F/Ql8RP/dN/wk/903/yOX/388IVfFV5Dv3QMUighIa71m/ge+Mb+bEnf/GLgoyMx8smN/E9W6/FF+Mnrzfw8v4Gfjtf/tQ+4ni1v5WkFs6UszD6GtzcnOD7N9/Mx9LD/PTOb3I5AvGjfp2vmN3By9qbiBrIpeAkoD4hCK+e3sTV6QD/efmZTnGbtLxdns9tcpQpjQX+eUcoGe07iiRSVnxsiWGC5MLHy2nemx/ALQMPLy/wsf7R1fO9a3E/n9TTduMiXMMBRIRH9fM3Or8w/BH/dPI1HBoiP1Hezzv008BTiVuv4ybWukhu9m04HSYqRx1JCyEXvpUXsRNannzyABce2kOmW3zo3g/yf/7Hf8HxA0f4M895ORuzlte85Eu4/9FfACpF0QuDRM6fTzz85AJtt9iYrrN9bo/XvPJ1fPD9H+TDH7f8lmXf8cSFJzly7Gq8eKQor3vdt+Cc43d+++ee8ed3yM34/vVXc4scRcWKJnGOyVpLmAbAs9Wvcbe/hvfmh5/Rcx50M75+8oI6ATLKjrhQadWuCl+FXDIqyl9ovpTfGe59xq/5ZVwNlBr+WzcOAXFmKexF+IbwYiTBe/Onn/HzjodHePvkHl4ebyblbFND59CS6BZzhqA8l4M8wJkvGDX6hmOv4H9+5OdZlKdfNwQLMLwzXM3zNq4021+En9h+B+/vPv1Zf2bNtdyzdou5TuVMMzGx/CE/469f97X8Tw/+IvfOnz7D6frJcf7qNW/iSLtlE0Spm5y3ZlwoTJwQ84C7TD5t8IG3vPHteO952Utfw+bmQXIaDOgIRsWKk8j6+gQtytkLF+n7gY0DU2IUUjbx68hBdwo+C1GwwFsKrjh8FhwD05C5oz3J60++huceuhFZKnnRMfQ9bsigmagD6wmW953iIw+c4cEPfYizDz7IsLcgJmFtCEQCbrApuYqjBCWLWdRKC+qUkhKcsqJ11HpIqPkaaoJkV0yLo2KzVnOVUxyO2LbEUGBmBYl3gvPmUuZkrAYLDErRQibXwMSEKRmEFPqVnS9B8OvBEMnd2vF4Z7SUavwHox2uVkOj6r6mZutcxFzviq+v19Wpeqh8m6BVg2lX62iZTc3bEcDVIlRUVhQVa/ascNbsINtUWcVUd6qF0iVKLvjojd4WvU2sZxVt8kYrUjFEN5MpreDagGu8WV7vOnNjO78gEsiWQMKEyFpcYzZtaHcU7UCHbCihF6StCFKj6FLJfUcZHEpEkgm6ab2tP0PBYXbA7SCUNJB3znLubOL81hr++dcxaybIxhYHr7qKPAws8i4Xlzvs9Hvk1FFyZ2y57Hly3vHA6W10bZN1Hzn32II/+ugn+cgffpiLT5yiQdiazVh2S1JRmkr3MV2MgU7OCRJgWMzRbsG0U+gzeTGgg1IYTM+0KJRBbZ0ePLqLWZ6faAgTR8mFlBLFZaRmmFgrXKpVure8pkpLLnWtUM/K8l2TWjCotyK8DFrzaAoajOKYKaQhk8hoDQ12LhJ6QbYFZhlkQOdqjaUbMQl7vabdGJ1eQaRQhkTuOnJ0hmhovQYximTu7fMe/UtUjEam9b/FCS44W1emjuwSaa+n155d3WWnXdJPlPbAlDJX5GyPlkgmUJKZFRTZbyYs6NP042imaM3rUbeis0q1jhaxc6XFNHOaErlPRs/05nBYogng+rKkWW8Ik4gPzgbNyd5X6a2DEvUVg8PMDcY8LGqwK9QuSOp9zP7wotrFU4pRRAHnCg2F4DJTl5lpoXuwJz2yYOs567jWs9xesnf+HJM1wYcG5zNZl6ReyNkam2GwkHbnA00TECdGAXaOEAMKdEsz4pppWwNon+Fe84wf+f+Hx9gV17lBhdws3bYRYaaOTRVOuJaX3/ICXnTLXWyFIzR9QIfE1vqMoWvY2R14xcZt/OTd/z2/dvoD/Nz977AudmSI1cBR7z2bccZXHn4eW+cVt5ewuChPURMD3jO9mR8+/mf5H5/4WXr94ySoyztaCdw5Pcn3HHw963lCkgHvhEkI3DO5gffsPbCiaz3TY0bDXf5kvflsIRhzN0spPL+9kjsnV3JEWv6X7XfQkT9nwxNwtBL4Hw5/Jde4Q8YT1mK8aMwaUoG7ZzdyfNj6jEanwfOd7qWclC0kRErwK1tHj1ZKR+V8O+Opn8lz/lH3m5zVvVWTdunxvu6hyzonlx6xmla4kVM7IreXHI5Mzh1ZG1uIEsYjR/BitpYuJxPxpkw51XH6HZ+iXxQ+8tBHQeG7v+0H2bi4w8OfvpdyMXPDsSu4//Tjxrl3QlcKF8pxnFwAAFVjSURBVM7s8pu/9n6uPHmS7bMLHvvYR0l7p5n5dgU4g4m60zDQTjzzvT3W1rd47eu+mbte+np+4ed/goce+jhDevoCuiXww2tfwXW6SSHTtA1ehGXXU7Lj4hO75GEgFuUl7mrelx/5vNd1xPODsy+niIWpSXBGcQhiZzAXg/elFiclMy2erw8v5v9OH6T/HK6CDng11/IarkEZUBq05NX5Fyptwdl09880L4QFfCA9Qv8Mgm8EocHzbZMv5WXtTbjgzG1IghVyZAody77jOWWLOdfwG3z+czKel6uag9wxuZpf3zHN15du3Mqt7XH+6jVv5v/10M+T9KnvXYBXbd7O86ZXE5aFeZeMEuSE4oS3Tl7Cp/onuKhPRXUCnoN+jRdMTqJF8T4ahaFkRIWT8Sh/8+Sf5ZH+HH/3gZ/9jNf6g9e8hWsnRzneHlhx6UdKifM13K3SKIILXC6hdjpZ4433fA3iHTkrw3ZHCQ5tCzJpYJzQBmEyaZgNgZ0LO+SuZ7reoLK0iq44RBNVrYPTgYASxeh+6wInJ1fx8pMv5Y4jt3Bo7Rh+cEhJJppVSIuMakejypY6zn3ocZbDNtMz59kaPLtLx3rTcs31V7DzwFme/PiTaCnktUxag7ReC5kGSqj0tKnSzC1Mz80COjVXQKmZb06tMLRaR8i9okPCZ2xiObHiRbNScq7mAAYlhSCwprC0cNVBuxEnYbxCnROSHypVB6KPhJlHu2K2r8mm136EWio1pjjTQzqvSMqU+WAOaVNvg2anFvYZzEJa5/b7ipgdNN6CRo1UYUYQY1Fi+gRrXDQn02mM5gJik+SSDYEjVBqSr25dVetDNKTI45GZECbRGu++MJSMDomUBrKD2Ab8NOCjNc79niJ7iTVmOEx6MWON9ekm64emyNCjC6PTguUZefX43leRd0abwTRFXkjeoYPY9RTsDQqCrwL2tnesl0Txu5x93wM8EQOHrz/O1DdMjp1gPSX2HvgEj58/w/ZimzQMlZqsBKecffBx3vHL7+WGm25k58xF7r3vE+yc/TQzCmu+QYvDJdNolQyxFbrFnGU/MGkaCwudBha7C+TcOeLFPWZLkHmhnOvJcyXXgjp1hdwVqwmiQz0M80yRjm6nkBcDREHW3Yo1YyiDXZey9OgwyrjKylGLRlaaEotpsiY2O8itZVtllOytker7JV1vSGueFLJP1iiUjLuwpOzadaXZoWp5gJKtedfoTPPiq7YIsayyoaffKeRhMDqYOHw0d0SkUJJBFj5JRTQqyqHVajzYc5p7WSF1hdQlehbM2SW1AxRl6mZMDm1StKc8MiedHejaCWE6ITSZECZGKc2C+GBUbjX9hcp+w4EHaar1fDAjUSkVnRJFS67ULnM5c2INQUmFsoSohRADwZmjQxkUp9Zglko5dQpFFReMUihQ7adrRe0qO6o2PLYogPp9hNZpoVQY2BfBByWKMmkd3eML+n/5CcrxlkxH0yyJGw2cKZQDS4ZJA5MWFwLqzFVzKIqPig6F0Hi8N0pebBtzGFwuWOwt6Zcd3v8JNTo/9EM/xA//8A8/5Wu33norHx+ny8sl3//938/P/MzP0HUdb3jDG/gn/+SfcPz48dXjH3roIb7zO7+Td77znayvr/Mt3/It/NiP/RghXH7PZYWNQ4rxm1tgTYVjruWqdo0b145w85XXcdO1z2E6OYYODdKZSK6QkSYi6thQz3xvwS2zTW458mr+/ORuzg9zdn3Pck2Yt7uc/NKredmX3U15zPFb//o3eOhTnyRMMn5Z7fAilRdQuGv9ev5D+D7+1YV38+H0iHEwvexriJTaPMgKnjfPePan0sAPXPFmDjGDIgZDF0fOA00z4e5wC98sC97X3c9Hh89vSbtBy3VykG9z91juAYPRELDApzwozgdKKjinvGntdl7b3MD/vvwdHlie4fGyw6lLaEU3x+OsuZYvm93Kl81uRVD6lMBblkLK9l5Kdja5GwWs9WgJ3CCH+OpwMyd1w5x8xGSNrmpeXXSWxeAdri6HOfUs09yanC/yccjN+L7pK7mSAwy55zvCi1kOifvzeR6saNAWLUfcDKewWMwtONEFSwm21gyk4IOnVXN3ccslzSPneey3PsVdd72Kr/4bf57NzQB75zishb2H7+Xo5hEeOvskIXhm00BaJubnHueP3vP7fPy9H2K5exEpC3K3g+Yl1x85xkPnzjCbTLj28BH6Yc6aLOgXO7gghCZy+PDV/KVv/1F2zj3Cz//sP8ad38GnbFz6Uh2FFP7C7C5u5BDz5R7rm1tQhG6+RIqS+jn0C5wWYpjyVe3zueAGPjA8zMfKZ7r0Pc9dSRDP26Yv5o54DYOw74jjlOQKJRkvfxiS0f3UKAo5D7y23MjLuYp/zvvZZskT7K2yjI4xY5OG69jiy7nWEA5SxYsCFI8Gm9iVqqVBhbY0fGO8i2+Y3MNPLn4LpXB/frISV/aP426Do26Dk+EIX9++BArVCEPtOUVJfc8w9OSSUGeUgNvlEKLCx/UCj7D9tO3OYbfOdx9+PTdOjuG94+3HXmWT2xhw6rhn/VZ+4Oqv5j+f+2D9CdM0HfEbfNcVr6cMiaXsIq5QegvUBOGgb/nB6Vfwz5fvZnRjERG+euNF3D65imXXG+Un1PWy8tlzgqNxi2MbB/j3L/hrtnmps+IFQypHenAuBadmA+scliWURmBA0JJ5zvQqjsRNHunOcmZ4ese79bjGtRtX8a1v+g7c2TkEm2ZmKQwiyAySWgErCH1fEMlIgolzSMosz87ZkkJy4H3GS8ZrJpKZeuXI+pTrwkFumB7jputezMnjNzKJGwRpkRwoJJv2+mB8/r6Q+wGfCnHbEXLCp0yTp7Qpc1Abbnnp83juG+6ie2yb3/3/vINHPvhp8m5CY6Q4mziWZDbRvjjcmsM3Adnw5tDlPc55dCjkZR5NqKxB0dFSV/CTgGsM1bbpuJpNPwm7oQpUd7YQI03bEvca+tRZHgvJwvYas9V1CnTZkBhv6ylFbSKsCQ0gwYJUpa7fipq5ThmgKeZ6Vk0JxuvBMnuqBqjSkJxaw2eAUzX4lv2hjDizv04JUh6pmvsojzhnFrlekIVCpuaKUI1zLPFeXKFk0EGQJtr7cYprPDLxlPNK2h7QUNGGAjJXfAnE0CK1aezJhBDNPtdDux7tfUSx4VooSCMwgM+JVAqyDkwFvZBIimEa2VvD0RhDQlLBfPAcmgQu9JAvcv7d93OhFNwtV9JuHGTt2obNkjj/qY+g84SbF3xqmLiMaxX6izz4/nfz6fd8iO29HXS2S4g9S6903tP4yJACisf5FpY9iwt75EM9JUzZnXfkrqO0AxtBcDtzyumevDuYJXER017FQM4ZGJCpo8wTpQUko0vsWukyTj2+tSaCLBUtqE2tVhe94CnZg/cWxBptD7BMq31KVXGFHDJpSKTB7KOHwWighk5mykKNPjikOtwL1c7cVcymjvxGgf6oQ8tQp4Z2Hc6t5iN7pLGMHpFsqCQVLRllD+KtScpcYvpUGzXMOWxYGpWzVIQj7CpuV5D5Dnl3l6hmSx5RwlAd2maFHBLibb1X1arVGf+YyYqT2liJUFLGO1c9Cwzh8CKwSKtYBtc4c730ZkBS+mzW69Rhn3ikOFyx9cDHYO9TvTkilhEssHuwwmArJ0bKuK2Yvfa4Dowu0Kucm2KDEQlYiO+1kHe3kQuOMLUwVUkDLOcM5wbyekNeb3FrLThfNbCQm4CsTRAXkDH6RLMN1VKxczkUUnrmet7L7i7uuOMOfv3Xf33/CS5pUL73e7+XX/7lX+bf/bt/x9bWFt/93d/N133d1/E7v2Mhmjln3vSmN3HixAne/e538/jjj/PN3/zNxBj50R/90ct9KTRAq8pUhUPFc3K2xR1Hr+X6wyc4sXmcjfYgIa7j3QxdBKTY9L0km9SUwaYOoRFmGknLHigcnURmJbLIhSfPXeTG197IbW98JYduOUm4Qbj2w4/y0IMPcWa+g+TMhizx7ZSpqKV1V6jwmw6+DBejFTIx4IJn6HpLbS5mnYpm8pCNcyml+r4bnC8KOVuhod64zCIBESFo5mv8i/mKcju/uPNBSko1gyHXyes4kzAQ9wo5wMv8dQQXKVrwHhgTbMycntHi0Huh6zoKif/u4CtZ7ib+qDzJR9NjFBT1ji+b3cHhuGlTnaKUMliZr0pOxqVWrHlDlJwzB2h5a/MCVAvrGrmbq0HMZ91L3YDEqAq2cIrZhtfncID2A1sl8A3yfBJCuzYjeE+/HHDO4b0jpZ5hGMxSMwbISuoTzntibKBk+m5JKobc+OgJwXNTPMRLw7WIJoZFj1PhB2Yv55F8kXctHmAomavdJi/2JxDNpFSdgtyUGLw50SQlJ3OIMh0UBElMS+bIk5mzH3HsHJkRbzqGxDW2briBA8Oc55ZsQWIsmTWBbljSpT0uPvFJxNvkxKVM1MK0jRw6doTnveh2Tp9+Ej9kur1thvVt5rvnOH/mHAcPH2cSLVH+xPGT/K2v/0Hknb/H7Mw2LBN54XB5aqHpqjgpzMIUXWaSZny2z8A5E2v7mtjuivKtk5fyNf4OfmX4uDXsrtL2RPja9k5a11Rufqibny2MOWebTqdCITGIOcvlnBi0q/qmgULPN1aTgT/iHI+xjaLcwmGOM2Usj4xlbtM9KDgMGVCpae54NCm5DIbIauS/m3w5UHhPfoBd6UxwXIwecUd7FTfHE3ixsLicLNODMjIaEiUP1lwFz1AGihRwcJse4g49yh+UJ+src3gX8c6ureAit0yu5PpwFFFZ2aB6F3DFNtvcJ+5Zv5WXrd+GDxaEGWIwK24dwEFsAm4vU1IHzhvdInvW1fNd4RV1R7LGUgbomNv00kdKSTSxXQWzQbGibMw4EKogXU2/V6iBpg7vK61B9wc24ip9rTZX33PNV+Kc44O7D3Dv8okVKq6jD6gI4jzH14/w4hMvoJx1DBceJ260JOdwMVCCg/VsAX5Ly4XIg7DY6UjbHcwT4hxuGJj5QhLBOWhj4UDK3LR5LTdvXMV1aye46vD1bKwfwsuE4CaIBjMJyKVStcSKMU24cfmbJ0RglpXgp8zUEXZ7tl55kuf+mVdw7MbrKCeXXP3Bh/j0H32aC/0uIXWkDcEPkfU+EaK3FHhRmDgkmkW2GXFUUk3jDQFw42TUmWWzCBIqU2F8jVI1INnsm50zVEdrbIKJjwWZC7KwoiXnBEtF+mSBqThKDGgsRIk4b6jNWMjoYAoxp8ZOkFQpKijOC2Sj1GjW6j7lIBjNTrztVfhixW+dFAvj4M5MGLQ6RJlhiDlaGZpTdQPe4Ru3KpxWJkOVimQB16ZnJxfLx1mYEYkPdd2dBGsQB295PTsVRepBdyDElnajQXcH8jwBg63bXaafJ+Ik4NY8IgU/uNWAURBkUWDPNAPe+7oGXTLWsPob14DuYfQehICnFdjoO/SJbbbf8xDbTSDcchU+TNi85noO90sWAuqfhG4XnwdYdCzoOb/3OENQ2gOeg7N11toDTHyw4q0Iy64wXywsbHbvDM3BY5zbPseRdkoTIglzHdSmIblC5zpwCY0F5z0uCng1WtZcYL7/ufgGdG4VvwNkOX6umBFFErt+nJqLWLTmgtZRnA14NRqSU7La+kwxFF8yqQykNJCGgcTAUJuchKGIJdcCl3KJ/UptTrA1bPwcBLs2BdPgOOPBwaCrwXK62KPBGrziHL6xwYM0DhdtnRpTS1blv2LPM7rEqZojmlP6oScZAc6yYTCWS030MVvpILjGfr5oWeXIqK5mFuOyXW2kjZmwCtjE6iDnPaqZOIkWxJqSnaNekFQzaUY3trp+OPF47/E+4CWg2lSrd6laHbnk3qxtoyv7z+G4xJDADhuEuNV9Pbq1sfo8rAkKjcMdEkq8pBEqBcnmNii7HTR7aBugMUc639p1yu4S2Zwg0wZpIzSV1jvviP0AOdN3T59n+MePy250QgicOHHiM75+8eJF/tk/+2f863/9r3nNa14DwE/91E9x22238d73vpe7776bX/3VX+VjH/sYv/7rv87x48e58847+Tt/5+/w1//6X+eHfuiHaC4zdO6Yek5o4HmHruSFNz6Ho+vHWAsH8KVFsqf0EZGZcRIH2zwl2+YwCj9DNBtFRyZKZOg7EgOTtUDneq562XN57l/+SjavPoH3Dep6rn3uDay9c40z58+wM3RcTB3eNbS+xdNYYQWEEC0dtwaypW6onExnqb1UB8TGUQaDIBVDeBDjSbt68YsUg9Fr2JMOBv9O4oyv23wJ2g90iwVDmdvEOYuJvSpf22tgKJ0V38XbZISaOK7meOS8UcU0F/LQM1mb0C8gSMOL2mt4fjhBR0HaBnUW1+Sdt+YKCN6RSsIhNvFG9+1LFQ74GW+a3G7Tm9KRNVkCsPe46I0OocZhl3EDdQaDO+fxeGKwnJS3NLexGDIuz2ikJfuCD4EYHcl1LHXAN4HZ+gztC8uyxIfIxsY6mhbslR2WvSWZex8Q9cykIeeMEyH6SDcMiGu53p/gyrzJ3nKvWjFWr33NZpGcl6gGmmBQq1TrTFCCVO2lJjQt4dHzPPnuT1K848A1h4iTDa646RaCc0jqWeaLaO7olx2iiT5ngjik9BxeX+PGq6/mljvu4P0f/yTzUFgTIZUBJ45ueY442eT82SdoJ+tMDm7ho4kCUrAGdpzGlmJT+CButQm4+lqtEXZYIWxTlCEPNCEQmwgCB9yEb5y90JAaEYZs50J8MC99tcIFZ/bUZiOr5KGQ80BxiVQy3bCk1yVFB6gKA2Nnm1veTWxwM2t2LVGbZ2B/ozMllhtLDjWdnnOWi6F5IIzOT7lnkIQ4uNtfS/DB7gcvhGm0a9F5EHPbKlqsMCulUmSNUlNyoS89y9IxlAQEnJjr1l16TQ0R9LQ+EkOkDRPa2NJEc7JTDXgNlKxIU0XUTutz2/VVklT6DIYESCYX8LEhxobF3pJS+uouWqyxrp1F0lQHBILGen031gqqNxG386Zh8t4ZVab+eFErSJw3Rx8v9jptimpOlq7mOqRk+rvRjY5i09PnTq7lhZs3gjfL21ywQrxeK6oF7ZZIcSTNuHlHVgEf0ODQdkkJO8bj94FBBckFWSbikEnzjmF3QUtkHeF4F3nRyRdy67FruWJygjU2cKWxxmYecZMGnKHWZNPVSRX8ivNIE3HeLGhz11n+TqUfeRWuff3zuPU7X8fB66+icZEcO6686xba//Tb7D14inRxQd5TwoHAukwIGlFxiAcfnJ2HS4omNaCmVuyWgm6Fvq8cePsaUCMTqhWv9/uFEaaXUXXomCTuKl1nKQwsKSnX+8WKD5cKOthnHdTyYopW1K4J1tD4AskoSYghmuIqnUeBilhJFrSpTZnJa/aFzXpJMVw7qUKh1GBO0yKNiut6XXlnk2kv42laNd/GlqjraJA6RcZ0Jn1i2BZkbUKZJ+OitWHfRj3VvwXoBT+zwZZGcGLNglR31rzdkw4KcWYTcike6RWXrXkqWQllIO0qLiouRDMlyDaPH/c5dWrnpbd932PrT5uUze05filc+PlPsfNNUybHDxDiOkdO3ogG4bHHheW2MAwLiihDGZhEz6G1dQ6ur3NobZ31dkrAsbO3y95ijuqeDUxzIi+26XafZHd7g43NLWLYQAmkIpTYkF0wLZmzz0MzFsgqBQk2UXel0n/txaMNaC+1Y3S4PEoG6oDEgQYgKCWIXe/B1n6t3ytSKWrRaI8pJ9IwkIeBYehJ2RqdVHVmeUVo2/9TV0OUMe5gRHX2ryP7fjGti6NaEVszBhibpc/1cbUAr66FNnG4pLmp+hyyNdmMOVFeIUDaSXTV17UI1tAAXoXR5F0wq3bqrEfHlyqM/7P6dZfMNeo9PjqUYlROag3YeuJapO/mFLVzJEWh2Hu/xMQVqwI9WQIxtmZekD3Zu7q2GFV/ZYwAq4GEePaRHS5pdrQ2gTK+g0s+HytgV7IPVzV6OtLgVGHIhJRxAtFjzItghhgaBY2BEj3aRouN8IEkDlJB+oHQJ7TrSd0zZ/VcdqPzqU99iiuvvJLJZMI999zDj/3Yj3Httdfy+7//+wzDwGtf+9rVY5/znOdw7bXX8p73vIe7776b97znPTzvec97CpXtDW94A9/5nd/JRz/6UV74whd+1t/ZdR1dtw9TbW8bLeLNVz2Hu294AccPXkNaAF1AeoP3nPc4H+iXPSLCpInVpABQpaSME1u8UEveLrng2pa+79hxPfKy67jyG1/J9OoriZOWoU8MvnDotqvYPLJF+zhs+yXLYWB7WGOn75lIQyy+duyJSaje6fWPjGmw9Q6za16ITUDVYFFNNr1o2gbvYegTTgUvuXbZdYMUo4WFODW9DYWwVFyBVBLjWu8olhhQsg0xiy0EJStNawtVLorPiiuKD452fc2UjDXYiVpOUtR4uM5WgezGyZ8tTE6k8sNHC0RDuFSgSwlKssfmhMgoNKzFnoyBX7VIG1PQFbx4gg+mw3LOGj8SkrqarZHJfU+UCaGeC++kiu3MnUQqylSMeEvwZt3qvZL6gb5X4qSxm7FOn6WmKTdNi+aBLvVodri2pVWHasLpQNJM8aEiRGKT/1xW1aNzwkwhzjvip87xuH6S+WtuY3J8A99sceyGG2nawCc//kFi61mfTcj9nNl0xvPueB6f+uTH+ZKvfA0Hr76W9/7H3+LJx54ga0JLsuAtTXQ72zTxLDk1bG8coJ1F0IlRL9ZnhIMHKE/avaMlIzpQsGLWamU77yEGNCeDvR043zKkbOd/9O7HCrNSN3bX2AQvF2scFEjOtBxpmei7ARcDfe7p+47sEkPuSWXJ6NtjfwuFobY1rhZPZTVhGxEcxehujsA4JdfVo+o9UhLRC00T0WxhaDnXjUEt5dw5jwvBihXxlbZlz0ulrLk6aFiZHjhH13csR3va4gliwaVePE5dbSptI3Vi2gyHs6FLiqjzhMbbdDuDV0+uCGZRs2Vd0UMUsno0R5wvzNZndPM5XT/YwEQKWfP+6yOR1abzaLCJaFFSKrg+1WmfIC5AkUpRAwmenLROMgs528YqXlfOWqghTeLMvagUc6CzgWBBXKX7DXbtix+bI6y7kIrHqaGzE/For7ROCW6gLB26a7QizcVQTrUwPPpMXnakxRJZLHjucCW3H7qKF77o+RzbOG7Dn16MIlFsAuqCY+gz2hniF+r6uypiwITtTihi64X2iVwKe5LxX3oNV3/7a2ivOYGftpb10XqO3HEdh6+/kkdOP0Je7LIznKc969k6NKGNkeKi5T6M6My4eRkHa0UPHJ0R3Wp6OzblNRDPjes9OG+cXtO1mBbS/loYoau5ICE6fFet20uquH21eh7GkkpNrO4UooNg5gquIkqmBXD7k9+KyqkWpNKJpTI/q3mn/VtYFcHixKyhq5Ba6+CAep1YgSmre8rV30fV2qqvhWqwq9q1gg9mGz5S2YRCTgO5sxeRtzub/iZDJDQoGg0VkgiaCmS7ngVrRP00GoK7V+gvDvi1iBMxmlMxq3KHp5kAneJyFbqHqvbPYgYGiq0ZGWtinTdUpOwPZZwrhGGJOw1nf+YT6J+7jfb4JnG6xfFrbqDIwKm0g++VZcpMUmB9Y5OtzQNsrq2xtbZGdMLuzjbD0NMNHUk7kL42gB3LC08Q/ISdtXXaJtA2M5I6ShvxBzfR0+dXAv5SrEh2pSI2dc2FYk1uaw2tDrbvS3ZVMF9zX8QhjZBDbQAENDrTb7l6rXpjeeRS0FaMntZ11T0sMaSxuRkoNXRUayPDakRQKo5zaWOzDzPoJTvAeFU5Z42ty2JW7pVpQxX7r5qRWvB7qdegOSkwZtRYeVMqamWmCWWZ6bRjMe4BYtlHT31uu2dMQ1Sv8yBc+ojV8zvDQlw1AxjnCnJpqi+skM92o6FfNOjchhn7vYjdE/tnp1iVqWKGDMuA86kOq0Y6at0193+NfQK1n1x9fXxR9REjanRpTWrrV617RidEfWrmzfhIYTxfgltmo1EKlV6bUVcjUDKGMKeM9okyWJMcul2e6XFZjc5dd93FT//0T3Prrbfy+OOP88M//MO84hWv4CMf+QinTp2iaRoOHDjwlJ85fvw4p06Zq8+pU6ee0uSM3x+/93THj/3Yj32GNgjgtS94Peu6QdmFUAShckJRcl9YLLYRHO1kYoFQWvBeVq41mobqJV6DRSUg3pza+lnE33AteWuL7XlPUqXxEddEJscPc/Cqq5n+0SeZhm2yFAI9y2GPZWhATTjlJNR1r1iDUBQnY8ilq9175btiEKCnOvlURxLN+/Pqpok2tdFUqSTYgiMQmsYydpqW0EX6xYK+7xhKb4Iz1Jx5SrKiRQpoIKVCsJWZnNQQLm+iMMqAc8EQqawgER8CrjUak+lpqriteLNbdkA2BKaITdFVCsUBJGIjuOxMeIvBy04ivlJlhDp10VI5oGYC4XQMzLINU6jISVGUbCL3pAxDj0jBSSGVnklobcLhAbFmbBT0+iDm7uFBs6WmZ0LNXwqsQraagIuKMEXmMGRh6ApNbHA4GmfIQc7V5txVx3y1c4EUiijRF4KCKwPDIxfY+cNHiPfchNtsKGGN6cGjbMwOkNlmY3OTnTM97eGjLDe3mIcNfvtdH2P71DuZ5Y4mOqNNTqeEJtCnzKIr9HsXmIYpF05/mhg9zfEr6YpnNzhmJ4+z/NSDNKJosAJdkiOnXPUDRgNyDnAeX20eVTxNAC1CGoo1VngoNlBItcgeJ1KlTriGIUEWhmFpOWtZmS/npNzRy0AqnfGmL2lu7CkCwUWCj2jJlGLi+9pa4whW4KweD1LLuXHG59UK+BBivdessAvOCDPeBzRbYediwNdBh3f2/5qT4UdaXaQ8JB1IdCQZ6iY30KNmMK0OqnOOl9G0JuBp7VpSR85GIfN4NNt9I+Pkrk4BSy614DN6gffCSA9wzpo8P2mYbU7Ri3VNcRZ6OdR70lx1rHHLJRGcI/UDIToT+xexBqjebyp+n0LlGCFIo66p0XxzMgMDVa0AdRXP+uoSVDLOCymbKYQVDGL874o0GNdbrbgu2Hu2F2B6laFUNMWsUD1AP5D7DBlyN1CWS3S5RPqOb3rJV3H04FF8aWABmmw9xRtVJqdsVGFxeG8J5cCKiiG1yNM62HDeQwiGQmWlO+iZ3nwFZWuDC7sLJAQmLiI+Mjl6iPWrDjObznBLq3JLGegWPctpX8E104BqMpRMvOkPRxejnMqqkZBKEynjJFmtYB6DsBEr3AieVWAg+9SWgtHbwszoX64XfOfpdzskDxVTsbXSLKhrs9s21gyMBcrqXqlFB7BPxjcqEt6KYFVGhm6d1grmElXqNWAaHdsEjbKEWGMk3grAUbwveklo4liMuhEwGO1wnRkQpFGPUZNcVClScFMr0ansDQdWmGKujhIL2mk1LqnPHU2ULjVzpuxlinf1uar2obNcGTd1tC24eamIlwdxl1CqgN72bBpBJtXtrS+Ekc1cbZFdkxjO7rD7noeRL7sed6jFxxmHj1zN7rnH2Ns7QzsklosBQRjSwPZij6KZILC9c57tvfN0Q8egC3yE6BtUlaHbZnnxCS6e3qBpWuKRY4TYkBuHnNii/KGrmtLahA4VHRxcDQuV/Xs4OBBnRb5TtBOzmNbahDZi+Ti1cVJhpQUrruYkdZm0l8hDQdZtSNQvl6R+dAlM9bqsRbut4KvXYRBHvX6ltjpPcXisaPuqFbIhmQ283SpjhwCasQa9aojNkU9w0R4neskQpF6Ddh8oqnmFTKaU6BhY0pPG9SqNqIe9HlPuelxxuMHuN8ZGp97nOvY9lb6zymtSVijLGOxpF1p97hiYbE0ofapSjLH9s3uq1EbDDnszqsVCeGOheAtnda7WRvU+F9j/uTpkthdR/y37Z3z/9I/Y1Yjq2O82dFNWzdpoamDSH7FGqD6TVLRHsxpyU2m5lLq+JNOl5uWALnt02ZOHPyHq2hvf+MbVv5///Odz1113cfLkSX72Z3+W6XR6OU91Wcff+Bt/g+/7vu9b/ff29jbXXHMNspghNERskpBLoZ8vTViWi4XDTaM5oKQM4skKWZMNsHJd7IsjdQmRYLSdSYSp4/ELHeu7A6effIS1rSk3XnMFuUt8+r5PcmZ+DkkdV7QTBCFoQUvH3nIX9VMmYQouoCp08x5Bid5XvnRCiwPniTHinNgNVKohgYqlYOe8opSFiFFoFLwaclBKxgUrRgwm9uCDFdMIITqWnZCGTC69TcI1sVSYWLlFyZadYBuwOQKlvhj3PgheHcHVQiBEnChZFQkeA1Kkwqqpdv6FED1DxU+dViPDkcPrXBX4hbrZBKiUluCFMuQKATsLORTBqRp9S82UwTWOjJlAFB0pTY4QvDmd4cznPiW6+ZwyWG6EbxqyBkKwwLGszjRUTqBR+m5AZTRl8DbxHmczwRoySqZRoe+Foe/x0SbHExGGMtAvFxBborf08lIMxZOilvXihdYJR7tE+aMnmK9PmL3kJBIiNGscufIazp25n8msI4aW+ek9Pnrq/QTt0Z2zHPTQTgLOR3JKzDY2cVFYi5F8+gLdsMdy7wl8jFw41RJxHL3qKJ337JVCrEWTqqNkMVe7UetRXUxKzrVgcXgX6nRSjXoJuBArXcajHrxEhn4wappYQ51KIZVsNLmcGYZM0WzJ32QG7ev0znYSHedr1Vo8xtaQ1uDRNKClatCodKlxp9hfXut6rUTvaBsT6EoINmEtNtF2LtRCsy683q4jm65n0mCTJSmyuh9UlFR645NT6HOmdwOL0pPxgOWk2JBC8NIQCIbu1CuIJEbr86Au42tVW7SAL5WqZu89M9pY76OBpbqKWVq0o5lMGZYD/SKRE4QmQFyiOaMZ0yepWqNNbcAVSJBQYoPZm47Td5xN3SUbVaqYfkgq+mLIim1gRQtO/KpB0Got7LwiJdl1JTYFD8GaM4pbIQRjUJ1zQkmmINCshl4VGN2uSsHyWVTIy560WDJ0Cws7FuWKjWugr9ShmgCecrZ07T6ZRsK5fdcuq5fIUmyKnRRJNoRCbGhiHbnpZ2Sj5eyFObMnL9I7uHBxztXHjtJkz8N/8Al2FzvMDk+YlkPITiFoA0FZ9J01kY0hSHlpjmnSCtLKfoimKE7G7B8rfhxUMb9bDcfMRnYskqkN6tgAWzNhA1NrNGJrhVtojCLZ73akMpAZKiUoUXDkYggjxe0XSvV1WSJ8vU8EQ1y8rJzQilSi2vh7GYsZdwndeh/NkrErGrnMMk7f67Bh/KNQk6ARnA1faiPsqDqhpJRc98ta/KpTJBqqJT3o0ih2ZagahnjJpFuKvQ9X319tinA1uHJQZCaVTg0MYvudCH5DYJ6qNbKzS6fYFELE9L+aFYogs7p35GLXlY6fl8O1hSMbCT5+hu21QHjFtZSJx082OXz8JoZHeibNwM7eksVil/mwRILjfPRMo6fvz9PnXZq4ztSv49S0RGkAJ0q/OEe3e5adMxOaxuPDQXrnyGvRUJmhol5p5FRhDczYXrix8XRjFWorbbVgllagcUiU6v5YtSu1DkuLQk5mE537RMrZKMyd5c4Maih+qQ3OPlQwNjmmLXHVXtmQj2LP4fKK+ngppY3VFSWEScCvxdV7EDc2TfsPFzH2z4jqkFl9dhTdR2Kd3Q+qZu+eU6IvAws6lvQULO8m6z56ZyuqNeYeMwNYhQvWBkfrPTBqmceMKy2uUuTMPEazrijF1EbPOU/TNqRJw9ANRjGkDhOKGX6g4/nReq6K3TdDQYM1O+rr77vkfry0ydq/v+tlok851bUxWrUr+9eIAmqmR6R6fmtNNK5eY/MkdSCsqe5Xauu0jk1OpQ9qypR+IM87Ut+j8idoRnDpceDAAW655RbuvfdeXve619H3PRcuXHgKqvPEE0+sND0nTpzgfe9731Oe44knnlh97+mOtm1p2/Yzvu562yS0KGno7EQsekQsudpFa1ycKkEjQ5coRU3n4pxNlLKnDKkWNDa99rFh5pT+oQt85Hc+zG133Myj955h99Sc9/3ib7B89AGujw1N9BycHIJlpt9LpD6zLEuceCIThlQoXY/mTGwFdc4SnsGc4qYBH/cnnFRLSh+ibeZFjbuaoZm0Ns2NSqm0Ai2lNhxiTY8YN7lpHRpbYl4Qmpa+WzD0jqw9KRnXvy89rZ/appUKzpvSs2SldB3NRos4TxkKQzIThDFcztx0avGEbSg2QY5oSVU8ny1IrVhSuWIFWeoTWvpq1Wjvw5Y1u8iDt0JbHETn6nAxgFrugjphuRyqKNxu3lSscAxNRLDCmmIIXuoTs6ZhKIVh6EBbm/moLchZignXna/NpLnv4AV6a4JRC/ZTLfhgN/vUefqhp88JxNPECKUwdIMtxHGC14boDWZFLJwsq+K9o20cbj7w2B8+ysWpsPmcK8FPWT92BRcuPkGTlky9Iy13aNuGyaQFSQx9z4FDB+t+o6jzLHZ3SX2Hz8LMB7TMyfNThEkgLzxnH1nQHDqCqlhacxAIdaLsvS2y3lc0CiS0iHi7HqVQpMe7Bk2J2E6qU41Uzn1g0fUs+o5Eos8mfi4oSUudPCt5REOootNqHy2MggVFCPgY8RJw2ca5sW2RaKnd0g/GSa75DFmt5SnaWxHkHCKBpp1CdHU5rbzmiVGgwqg5qcME7WuOQBQLbRyL8JpO7bBiXEuiiG3LC+24yIIlA+NMPSBkPFnDKvQsIMSqp3B1KknKEBzFG5VKk1aeNaQUIDuzJm8n9TU4s4RWwblghSgJHyOhsTWtbRtzwapDm0sp1Tb9zBQVCtEcEFMhzROxFWj9Jbq4uq4ohkSMzaH39Z6x4tLHUOlTRq/yoep/6iQw+jrMKKUOYwKQcU7IQzEhd7GJoqizYtQmULaxoWRjo+IQUkqk5UBJPaX0pJJJOSFdY+81F6PPpWQbYC4risfKxajWQ0VLDcg0qu5osQwgfTJHHw8uBBo850/tcf977+Xw869lZ2fg/KPb3Peff5edT9zHbCZMjzjCbI3oPN3pxPJsT06g0fSsfnCUecF1QtiwokuplXVwtTwYJ6nUlPdaMFQb6jJS2Wq35sZhRbHPwOp1a3LUTiAOoW0CYaMhuoZ+rzMqm/YUGeyzpFK+otHDHNbsl1xgqEVNqZQW52wgFGyoZK5WdSMea83VnLfm4GCIvBNram0OVqoGwAYVq+GGs31AMqvrYFyPXNnXPKDmRJVKri519rdoscKoseGCDgWX7bGlS5XFUapVd8KFYEV6V6whnnrczJN3i2ULNR43QJnYOXBT2/9UBE9r9Jqpg5Ipy4RfC7iJpywTadFTUm1+vJiJwqCWV5Swwk+FjTXF9z286wkWB1ua55/A+QlrGyeYtKfpljtMnNAXS4YXNSpcprDebCBhjZyqEZBYHtOYnTMJDinnGeYTds44VHummxtMpNDOAu5ihqrX0lzdQqnTdwRpHOJtDzCNijmHaTLkgVjRHG+DjqEbWCx7ki+kLpOHUvOd1JoZZ0G3qdjqn6pjmTEsdNUWWBEf8MHjXcDXoY9gurGsmVwGRkODomVFpZYazCnO42exoogwMjiAFeIrsMqpoUh1EMSuP61Xsltd1qtrrIjpi+ZlwS57LN1ge2X2+BVuarvZqtFxNTJjRIvq86kz7dx4KNSiXnAuVxv1UIdD1PydUYvq8BKJ07bODtQChYtUGnpFTeonO9q4q1TX0yHjQqYER3HV3n2lGbRTNjYv1utc+jprDSvjYKp2PiIrdHccipEMNRdV04D5sq8HKraG4arRypDt/I9N0IoBp9WpNRm7g57i7O8zSIsAvsBGZ3d3l/vuu4+3v/3tvPjFLybGyDve8Q7e+ta3AvCJT3yChx56iHvuuQeAe+65h7/39/4ep0+f5tixYwD82q/9Gpubm9x+++2X/wKKTe3T0vwES+lNn1HpVt7bzTo6wymQ+oFUlBw8TfRQcv1beceq5NQzXSrHTg1c+GDmkXMLNg8d4KFPfIj2k4/gJwPT649w/I4buHj/Y8w2W9rJGruPXrT03RBpcw+5EDGRMox8/GK/x1eEIBtKgTiotI+cBwt7Kt6EoQq5t8DCXAohBLtAsMIEDKHQYhu+ivHOQ1w3ClKMxL4jpQXDsiMn6HNhKD1Ii1BIHVZkebu4SlJSXpoVq1hYVoyyL0wrthmO4XDjBSliRUwdlhPGTIYCpU9ItmIjl4J31ph4cRZ2qdX5RcRoU4Dk2mggaEnkMtikQM3VSNRcu1z0JrIGK1C92a/66i8fGkdZJvq9BW0TaFooXSIte5qJLUS5JNKQmbSNITjeko9TAN+Eaidsb9+HQCNA7xmS4iYecQ1rIbLUgY5E27ZI8nin5MFc31yxBPZJjKxJ5sjuDvN7n6A7soU7OKGJ68w2D7Jkbran0jPd2KSZtqS+p89ziBP2LmwjZKJLbK2v084OU4qZAkgIqESIHd5tk+YDZ0vPRmxYn7Xknc4KBmrTX7VqIZqeDCeE6Em9Zac45whRrDDwWinDpW4+mcV8h0VerMgHlt9ozmpW5tu/E8tKU6iLb8VgPGLoh4sE11iMXy10FGsafKyNd9a6mRRCtfbUHIwmihgap6YL8s40M0adVEOuRK34KNTGyMwFnLemq4glPpdSp9WjcrwWAFky8zJnpywYUEOTGZNLbAxVqq7HYxklvigihlKgYlRKNTKp6Rtso9ZkG3hK5oLXTCYmAveXlJDqrIouEP06g690LHpjjbKf5mNNjlaXn1rgazI9YLKJXiaZdsFrNZMQRj/gFXVEQVyFGzKVjmZF+Fh8exxFE9EFu2bsErmEzgQlJxvOYO859faZ5AGjK2BaDi+QuoSqkCr6kctALtVBrCRy7nBqCHDuB2twyqj9Ax9j1eh4LOPKRPelZFsjUyFkwY902TqZl0ppURXavczGuSXbf/go5y8umB4/yH1/+Cl2Pnw/Kj3tsS30uoOUJ+bM2inZzdk9tyAvDKlpdSAUofQO3ztctvBAdba5B5FVEVcvIyvORCplyDpQGbUtq2nqiADVhZU69fa1USlUXY3a1N15/CQS5w2p78ixIy8NvdSSKjIh5pZZIKtpTmS8BhRrbqoO6ClUfbty9/9jnNAyTrVtKl3EUBkzGFQ01wJXrLFzwZA3V6wS3KesVdaFs66nYEhBHvI+ooNWN8fKGqj6OCt8y2pqLJU5kbtsAawTZxbpqeL2ATQIZZnJqZryFBtIGPpZzSBwEMFNRopofbfe4WfB7MC3O8pQkOiQiFnELtmnZ/cQBlhzhcPac/p9TzJcuY4/sk7TTFmbbJKWa8zDRdMT1xLXq60nTsUYHI2DpZrDpfcohagDPmSkWSLDBfq5Z68sOTscYDoIftPhngS6OtQphh6sPsba0FIHjZqBfqx+Ba22y+M6nvvM8sKcuS5IWIZUXlEl66XrS9WLpWo4UypDqpK8pFKlcfg22L1bLdRd1W/hwKWyMkPRxgp4hnpjjJZ8tbksy2I0yqoxtucY7zld6cGsX76EjLVf06/+rZU2X8gMkujoWLBgCFaX+cWYYFVW5wVsmOZ9HbbU+9yGVcUkCuNEavyZyh7VajrlvewPA2UcDJpWz4kSYksONlAyOqessgXH94cCsXYOZWyw6vvJlnVocob9etLW7UtOhT71jh/v9Xpy6j5Q1yxdtWNm8JPHl7+avtmPFdMBlTqsYhib1lof1KGXFqufcjJL7eJMz5XLM+xyuMxG5wd+4Ad485vfzMmTJ3nsscf423/7b+O9521vextbW1t8+7d/O9/3fd/HoUOH2Nzc5Hu+53u45557uPvuuwF4/etfz+23387b3/52fvzHf5xTp07xN//m3+S7vuu7Piti8/mO0mVyUdLSfPURIFj+gorRkkKMxludLxkWffUl93R7iWVONMExq79bq8hW+0LMhSNF8dsD2x8/w5P0iPTM8sA8Bi4sl1z3kpt54szj3PCS2/nQOz/IID1RhX7IdG6JcxPEFybTYDKXPNg0IXgkVhE0WFZMbaPLKIDzdmPH1hnsm43uZpMpqcJfh4timRPOma7AQRoG1Bv86dop2gWjMbiAJ1JSohkyiyFXJ7bGoNeh0PcF7zJDV3AajEpBxrUN/dCDVCpNMmvK0T605MH4+zHQD2bnK8XjJNA4MbcfcRRJ1sxg0zofxKhd4hBnC7khXsbftxvek3Od4GSbFNmERVeFKtXCUrydB3IVzvvacakJjrNmJE7wLjB1ntyB9NbshqL0uWO+V6yg6+13LSiotGbnOAyABRiqmI4HlCxCuzaF3JMuzg2y10Q7mdYpuTO6R908UrYbeJITBx7b5sL9p+B5V8BGQGJLxtFMGtxyQdf1ELzVPQI7589z4MAGV5y8iiKBBx8+xaknL7K4uABjbdJMG9r1NRbzBZ6WMtvjrNtgGh1JrVHVVJDQUoplodh0zhbHlAq+MV1JKcHoFqFh6JTgzTZ1FPxTFjiGuoFlLEbXJkpj61Oq2DRjJDVrY61BiaFSFVyDk2BUA8EW5lRs8i0O7xqQuihrHqsXa1AGK2iskO1t9ZSCuoTzERfCqrBUtamnllSzB8x+1wdn6eqluk45TLc1IhtByblnqctKt7A2jkpQ01qtGoKScXGCk4hoxBFqgVebx2BTe1fdaFAzz7DTL4Yw53q2pGpjQi1uc6nNX2S61tL1AzLUBqRuTqr70zxX9ziHbSQlZzSEqlWo5G9RxIdqzlJpQsFVcWyp17BRSaV4ayqxDVwxi2lDFuzaQM1ApAgWKtfb+uycIw+5FvZGqy1DQofBTE9KNThBIdvjSkqmTcwJ1WyGFrm3cMUhk7ve7kupgxLvbSLcRJtKi1ERS7LNMqdkNtOlUuMxxEEduGA4oPSZ6QKjCu4t2D11nm0y/uIO03nP0g30iwXXPud2Hj9/H2EilDwndQUtlhE1pETjvSHcVSMwFjZubHJWIv+K3lT3JHP4q0iUXuKMR206xw9a6mS1aqu0jGR+Vx9rjYQ4hwuekAJJArlJhN2eobMiqfR2v6xMCFaTbWsW6DPaeAuArt8bTUKsmLKhg9T/JFcjCkzr4cXbPVOqqUeVWFjifP1b6UUmfanFobPGW51AZF/Uni+hLSn234PWht2til4JRq+SUEsvZwWwRjVNRiNIP9Lr7PXmrjCc66DqS0oUWGZCjgg21nDGMbffMxHKXoG9jHg11oYq2iW0re9jf4jNaJqiQ0aSMtXM9PxF+vtOUzYawlpgMlljNzR4HLlLuDbUwl/xOJDAZHONrYMH0OWSM6d3uLjTkVPGpw7XF8LMQ7mI7xKDD4R+l12/xpoMhAnoXtXuKoRKLWIsqr0NZVZNTodxg71YsTwUSsDqkUWd2puXM0zN/COXfRsZG1DlujPY+jKiLw4LtnTOMwazm5FFbXKpFEhf1VpqSL060FZhUi+DumyUrNCbHguskMcLEkcUB1YmHxX5qPODSmesBeZ4T6muqGEFZSjW6JRap9hyV3+51xXybYi3hVaPyLLVmboyahBlhFJX+Ius/lV/Y20w95FfV7/nCSGSQ2LosfUyYeYYdXeS+khqI6NiyIp46/73DU3cJY6O4ybCU5o+m8ft33NjEzU2OUKlkUqpNaqhsSOSpbXZ0Xq+NFVqrogVLblUCnJ99RWxLrlQctpfv3NiGAwXfKbHZTU6jzzyCG9729s4e/YsR48e5eUvfznvfe97OXr0KAD/8B/+Q5xzvPWtb31KYOh4eO/5pV/6Jb7zO7+Te+65h7W1Nb7lW76FH/mRH7mcl7E6yjKBBNuMk+JjwDctEiOhup2BUvoOSo8jG81tOVSbzULfgQ5mUtCEFl8nri4J02UmLRb0F7cRl8guU4Yl/amBU0+e4ra/chtffvVbeP9/eDd5tyNuteRdmJeeKA1to4i3zd6YHNWFAqOruWibV+4SFCi5ptm2oRb2zrK4XCEQLNcDS5EX8VABKSmOEqyTdkGIEklV34Ng2QQlQIy40OBESWlJ0ycu7MzJOuCwPALVKmZOiriCdwXvTcVnDldSJ7mgYpbCNRSB4B2lpH0Y3dlkU7MVP1rRoKKYr7s3MTuYcI1aZK04rAHb3HIyPWvKZM0oA8DKJUzEkdK4sSoUtRySoU61C5QiiAs2uVRwmDhZXMEiqcaLKtPvLis6ZTqFYd4zzHfxXiyXpyjbF5Z1LbAiebGrLJdLVHuiKgyQh4FFX4g1sbhTy9gQdZReCSEwUeHA9h6Ljz3MzswhNx8mxpkhLMETHJShY35xIATP5oFNto4eZsDzh/c9wpkHHiV2hUaEzXaGx9EvExvtFnpR2X3iMcJ6S3s0k9rMxX6b4DNoxvtALgnvo2UIqKDJjCQEa3wRVnxZh7nv5K6YfWhj1/GsmRryWEywmau4NLG/OdiyHWqDa052wbfm+OUdTmJNiq+L/1hIa8Flm6ZWSy8rFsVVm+yCaDYUMo+0xcwo0fYuVlcxm4QpWE7VeM0VxQUjV2otJimZUVtTUlrxhoeS6UpPjwmEm3HiXMsfSBSqDk+FITtCbCgqxDgWEd7QMbDCrhZyRZPZ3iomYi31fFSqg8OT+4K4UK1hc80caUh9oVeqFswK7bEK1rqxFEyv4KOZP+RhwPlCygX1AS+tcbcxEwfjwBtdzTjiZTXVU7Jp82REvmyokEcEh2zrRG2OrLD1OG8UBMFVCm1BkjlAWvFsNFjquSHZRkwyEW3JCfXCUAqFQO76es1p1a/UwikGQmOo7Jg2bpPpAn2Cvuq8slL6YlPi4G3y2kRjlaVC0wEpUc7OKYtdlqVHSk8eOnxb2HlkYPbK53H7lx/iwd/7GPniWTNuKIVF1+OdJ24EwlrArTk0Gl3UOV+T1l29v2zNGjWYVFcxcbUIU1aNplSNy4hkMDY5sE8Jq+JfHV3NxDJ8vLP11ruAtgWdDPQXl2ZVrorWkETnw/51LeCirF4ro/5Ex9dt1KXxPRDGSbD9fnFjo+Moxdu1aQSKVRO2EoxXdEvKKEiv703EQEypGo2V9sAOwV5Xoaw0noDpcKJbiaCrNWDVYlDDc/evD6kNqKLkeW9nOCg0jlQsZNOuTWtcZWE0oJKT6QuW1lzmWtCXDNLVPboK+MfKUYqQ5xmXzWhnPXcsHzjN8nDD/OpNtIngIgRPbCM4cw+V6JHJFHXCxQtLzjz5OGW5QFIyDW0eKF2yvU96prFFujnzwXQxu80Gm7EQqjW4JlvD9VI3MFcbxFQHP6O1dNWyEeu0fahDkFZouoaUTcPJQtk3F6gmMrYEQK5DFOeR1pocl0PVYY2fv6sF03jO7LyNemr1hsxpMbrTaEyxuhgS1pzZhm4fAILGUW8kK/2Yln1a63gvSb2/bBOwe6p4W5tyKfS5pyPh8MQC6OhUpxCtcSh9taKul+JTTEe45PB1ravDIRlnGFWTTN4fYuwf9XNStdcQG0oupKWgefSeq802+2uDBpMFFJfJLiHJ9p+Sq6yiDjmVugZxyflXzCxgfEtCNcqSpzRDI82V+jipiJnmkbNXm9RimhytMy9KsbUts3LvQ21N1FwoQ6J0g1Eg1XDBvtaBz+S4rEbnZ37mZz7n9yeTCT/xEz/BT/zETzztY06ePMl//I//8XJ+7dMeadlToi1WIUak8cRJ2N9EciH1wz7ntxjS70K9hwqQCsOiIwdvG1LlA2suBC1sOHBNw26f6LUQ1OH2HJ2f8vE/ephXvfIlvOL1r+S+jWM88shjnHroLOfOdsyTQxvHkRDpciJp1aKI0aq8Mz1NHgaCN1cVV3U3I+qkYrQ2xbpt78WK/mw82VFIbBO5So2R6u4DqwmW81ULQCBMI4jSSiR3e2yWxN7eQC493pnNZqEQfUTVCPgGIinmWoZB+NUxY9WcYK/X3KtMSzHSWii2QPliRb5qWeUyeF9tHU0Ygw/GqzaNCOS6kKWcrLGS/UlJ5VBhhdVQdStVbI6rG14hp2yvM5uNONkWAVc8wQWbRokDr4RqV2ywqCJS8Bb+gGYl5YwXIdTFcKT05NSRUlqFjXmMpz4sB9ykIXqP6zJD35sbl3MMOeOjsO4dR84OLD/0GMs1YAqNa4kSjdxVEtPZlK1jJ+gyfPIj97N3bo9ZEzi+vsH6VsMkeA4dOkL3xC7LvODqE9ei/7/2zjXGrqrs4/+11t77nJlO587MdIChtTYUbDWVSh0K+IGJFRvvMZGMpF6iQUts1SAoQT+Y2kYTEzWKl0T8INJIAqgENU2LYJPSm21hAAuklam8nRYo07mec/Za63k/PGvv6XnhBdpOO5c+v2ba6d4rM2vv8+y91nOvOLhyGQODx5CMjUFHZaQGQDEBjY7DZW7rWAXLNkK8PFcJU6S4D4/SnFsVqlqZiK1+RIDXGiqJUYwB4w2iioF2GmVKgRCoBr6T0Aj9SrQOm6mEy8VmL3/K7J1sQVMqQtZmXcf8UnbWg5RlmQ+bDN4kcnxwliBtlGbLoOI4eqU5pJIMsbLkKJTB5g07hdwczkngkDwuo8yLhHUOTnlUiPtE1aAQUrpD5UBkNnS+AptqFJTimGREcI4LihijJ5opgr2Z8ARjEgA6VAELeRhOhZyNUNKZu/xCkQWcBXkFEyUwURoUjbAQURQ2W/weyDfDEXGMs2N/mk8VQByWaFMfWhmwMYCLE3C5+WCsP4UQBI4oLHKhS71jbwoUe3zDjoFDWUMsG/foctwEFbyJ4LL0XNlNK/amkddBibHBQ8Y5UtY7lGwFBAM3noa4cnAocNg0m4irLfH7x+eeEnIOyrLiTCpYph3LETfj5GT4KAaH8ZYcigWw4QxFjKXAeJmrNroRi9EXSzh86Aiuu34lauc0gF4x+O9oP8aPj2G4mCJ1BDWiEDUbxJGGdayQqRi8ATdBYsKCniXxcggvwvfh+rK/dVBxwqYD4dnJChxMbKayipT83GReIKXAlfLAz4FpZE/3+EiJQ4tIQXsFE4VnL/N0hXyMbOOjtAIqQYrDhjRv7qwVlPFAqkLFKH7GtNKIlIZTIUQ6Kx+twxjDStFEUYqgsxkKBUHYU0p0alAUP3FZ9U0Ow9MTFc5Ch3ny4M2/n0iyVxQqi4US6HxvPEdDhAgCFYwSygYrfSFszqyCSjODAIecZxXwMms8HODHPOB5M6uLfG0+5RtmS1zGXiFC0QL1r40iffYIykk70thzZUbSiE0EUpaVwTiBMxqjI6+hUrJIUAftI9ToCPVREXNMDIsSElJorquHThVsyeNwZRTFcgqPMZSVRm0C6FoFNQr2dijkn3cWtgawUqhCEQry4Jw2pTgUTyv4MntWVNGg4IpchKWiQy+eCipZuWgDIFbQ44aT7Iucj6nTiIsjhHDZPM9DZe/yTOVVE+9nEzbkFYIvZwaYTDDDnsBPZH8qsNFAZRvoUz6iXJnSmTdchXUfeR6iDzki3vJ6mYZ3l1FRbmjN8owVl6AFwcNR1j8qGAJ09utVHqYKsLcy8yYpQvDoBsUuN1YE5SVTeChTPrm6rwm5PJkaxZc3YRAgH4xW3vH+Chxh4oKnyRsToh2CNyV8FvyZZO99lRu7UP3PxH3Pbq/Kf3O4v+HHhHedt25C0Qn3QukQiRvuBeXvRQ84B1IOPub+bWmIIHm7nFWOzlSRfRhjKEErQMUGJlGIYsCizGUSU82NCSts3bVlLiUNHZJ/tWeLHrlg2QNGbAnF2iJiEyo1OQulLeKGCHNsAb5UQToyCu9SpCfHUKuuxJz5nWjpWoTjJ8qoHPsfuDpg5OQoTqZjGBkpYdxaNBdqUFARtAdqamq5fLOrwJUtjCaQ9cFLo7mimuXNgvUT8aUqeEacTTl/zmWhW9xxXoW8FvIezla4vL9zCAGfQZgBbXweJ6+iGJiTAC7F6Og4Ss4hMTGMUqgxMWzZohDrYL2NecEASyORQ6Si3BLpspciONTNGwfnPKxj85nVvBB78EOQ+hSKPFJHbNUBEBuDiueFzFsOh/GK4MnCUvmUcKXwDBKgPTc+1doiJYdyGkEhWKUVoByH6mgK1htFSFMOz2OPtgkV7kLAVUwgTaiMW1aUlIUyQfkKibQ6S2wEAV7zy01xdC7nW3GoUVZPplQm1BaLUFrBpgRLJUDxIsulr7kCWvHoGF5+1sLPL6BSsSilnHSrE43Gi9rw3/5jGD5+AoVYo6WhAfVNTWhpawG8xdyaOYgHU9SOlVCnm1H/soNyrCSaUgRTqMXw6Ek4pTAHCtpV+GUYaViXIiZAwyFJEmiVIqs9zH0wshLPIWxDR4Bmr6MtpyEcUHH3L1OArgQvjOW6aja8LTkGPoKCgVcaRnETuczjZ8vlfLugiUuzagBGEeezkUfFlbmcNVwIQeKFjvdvwduoo9B+xoXEeI7V1oihLGCIg+fY2EcwEVv9VNj0KB+ygIKHqmy5pHTJlTDuUjgVcaifc3lcNgCwDZh7E3loKKfhnUMcJTCIEJGBcZa9Sx7ceM9lCemECCYYTTW0J0Qq9EdwBBOxYYStaNwHzHuCpxROVVCCRdlVQnPWLEwkLKyeK5cZcoiiCJH3iHQETR4REdKUECmLyBsQVaBNwvfUU0h8D6F8YTHznj3jCilvvCk0HrXcsJEALhCSVRsEl3uFcxy+SwqptSAKoVvkcw8aeQelOZ7ekoWzKbzl94X1FqOVEsZoDBGKGC6P5o1NleF4eO0NjDPQsBymBGL5TTkpnSpBqTEK3rNnzHvHmw2vYSoVxDZGUgJ0xQFzAVXLykkSR0gNl4338HAFDYo16hbNQ8sVC/HqC6/i6OGXUdajeLlpHCBgJK2grBya0loUrEFkDAqqAKeAFKxksbs6vJeD1VpbDa7JP5H/SATAhBagLt9iIC83rSiUw/W5B847x7072LzKnyv5UC2aPRauTsM6hfJoBRoehhwS5RAXohCeSMHSbgHP64GOed3RXodNCeBzczRAwWrsHLdTcOTgFSurPiKu9qQQvP4hTw8+5FFk+RuU/3EuKMcuGJ2ysLlg3QYcFBkY72BC3zkkwZAREuq5DxSbXNISl/qOtIYuRtCGw2bIOLjEwZUtKA5WeUe594LCWquzClrgXFHeyfEa6zxAzrEN0HJoTpREiGr4WXbDbBjwKMMgAZDCWQP/CkDRGMYaLCptdaiMpyAYKGIPm3PA8OAJDFWG4UdSFHUD5jYU0VrfgEKkUZvESEDA0ZNo9BpzywmoRLBjFuOpQTQ3AqUphssOBRNBJRamrFiv9EBkLbSKEBkOI9NKsScpDhv+EMrNNkq+XrIhUTyyoCJBJQq+Jua8oXEOWbZwsJYAE8FrAmrZCOwd529kBUHybbkjZMqGjrnCmNYOhkt8IiXHIYypZYNkboUJxtcQksYGR8N9+mKC0mxAzUJuVdhIEE14WjSB55JZGsB5z6lNUUEZpUoJ4yhzeHbE4XVQnO/qQFApAO2CgaYMZSI4z7EwMREbdZ3msLxoQo4y735Wbp+VcIIh9oBz+F6YUlCcKLRB8J7zhkqRQzm1sJTm61IeKkhsgNRkEDnAwCFSDsY4RDZGbBwiFcNQxGt1mEPeGDa7L5mXiCiEouXaW9BwfHhuwcWK3CmeoeClywzzvuK5rWIaFNpEZSmH/GQTr+EeHi5KkeoUzjuU0hLGMYZRLhOY6wNvhqK3M2qacejQISxcuHCqpyEIgiAIgiAIwhRw5MgRXHLJJW86ZkZ6dJqbmwEA/f39aGhomOLZCLOJrEfTkSNHUF9fP9XTEWYJIlfCuUJkSzgXiFwJ54LJkisiwvDwMDo7O99y7IxUdLIO1w0NDfIACueE+vp6kS1h0hG5Es4VIlvCuUDkSjgXTIZcvV1Hh37rIYIgCIIgCIIgCDMLUXQEQRAEQRAEQZh1zEhFp1Ao4Hvf+94ZNRkVhDdDZEs4F4hcCecKkS3hXCByJZwLpkKuZmTVNUEQBEEQBEEQhDdjRnp0BEEQBEEQBEEQ3gxRdARBEARBEARBmHWIoiMIgiAIgiAIwqxDFB1BEARBEARBEGYdougIgiAIgiAIgjDrmJGKzs9//nPMnz8fxWIRK1aswK5du6Z6SsI0ZuPGjXjf+96HuXPnoq2tDR//+Mdx8ODBqjGlUglr165FS0sL6urq8KlPfQrHjh2rGtPf34/Vq1ejtrYWbW1tuO2222CtPZ+XIkxjNm3aBKUU1q9fnx8TuRLOhJdeegmf/exn0dLSgpqaGixduhR79uzJzxMRvvvd72LevHmoqalBT08Pnn/++aqfceLECfT29qK+vh6NjY344he/iJGRkfN9KcI0wjmHu+66CwsWLEBNTQ0WLlyI73//+zi1+K7IlvBWPP744/jIRz6Czs5OKKXw0EMPVZ2fLBl68skncd1116FYLOLSSy/FD3/4wzObMM0wNm/eTEmS0G9/+1t6+umn6Utf+hI1NjbSsWPHpnpqwjRl1apVdM8991BfXx/t37+fPvzhD1NXVxeNjIzkY2655Ra69NJLaevWrbRnzx56//vfT9dcc01+3lpLS5YsoZ6eHtq3bx898sgj1NraSt/+9ren4pKEacauXbto/vz59O53v5vWrVuXHxe5Ek6XEydO0GWXXUaf+9znaOfOnXTo0CH6+9//Ti+88EI+ZtOmTdTQ0EAPPfQQHThwgD760Y/SggULaHx8PB/zoQ99iN7znvfQE088Qf/85z/pne98J910001TcUnCNGHDhg3U0tJCDz/8MB0+fJjuv/9+qquro5/85Cf5GJEt4a145JFH6M4776QHHniAANCDDz5YdX4yZOjkyZPU3t5Ovb291NfXR/fddx/V1NTQr371q9Oe74xTdK6++mpau3Zt/n/nHHV2dtLGjRuncFbCTOL48eMEgB577DEiIhocHKQ4jun+++/Pxzz77LMEgHbs2EFE/GBrrWlgYCAfc/fdd1N9fT2Vy+XzewHCtGJ4eJgWLVpEW7ZsoQ984AO5oiNyJZwJt99+O1177bX/73nvPXV0dNCPfvSj/Njg4CAVCgW67777iIjomWeeIQC0e/fufMxf//pXUkrRSy+9dO4mL0xrVq9eTV/4wheqjn3yk5+k3t5eIhLZEk6f/6voTJYM/eIXv6CmpqaqdfD222+nyy+//LTnOKNC1yqVCvbu3Yuenp78mNYaPT092LFjxxTOTJhJnDx5EgDQ3NwMANi7dy/SNK2Sq8WLF6OrqyuXqx07dmDp0qVob2/Px6xatQpDQ0N4+umnz+PshenG2rVrsXr16ir5AUSuhDPjz3/+M5YvX45Pf/rTaGtrw7Jly/Cb3/wmP3/48GEMDAxUyVVDQwNWrFhRJVeNjY1Yvnx5Pqanpwdaa+zcufP8XYwwrbjmmmuwdetWPPfccwCAAwcOYPv27bjxxhsBiGwJZ89kydCOHTtw/fXXI0mSfMyqVatw8OBBvPbaa6c1p+hsLuh888orr8A5V7UpAID29nb8+9//nqJZCTMJ7z3Wr1+PlStXYsmSJQCAgYEBJEmCxsbGqrHt7e0YGBjIx7yR3GXnhAuTzZs341//+hd27979unMiV8KZcOjQIdx99934xje+ge985zvYvXs3vva1ryFJEqxZsyaXizeSm1Plqq2trep8FEVobm4WubqAueOOOzA0NITFixfDGAPnHDZs2IDe3l4AENkSzprJkqGBgQEsWLDgdT8jO9fU1PS25zSjFB1BOFvWrl2Lvr4+bN++faqnIsxwjhw5gnXr1mHLli0oFotTPR1hluC9x/Lly/GDH/wAALBs2TL09fXhl7/8JdasWTPFsxNmMn/84x9x77334g9/+APe9a53Yf/+/Vi/fj06OztFtoRZy4wKXWttbYUx5nVVi44dO4aOjo4pmpUwU7j11lvx8MMP49FHH8Ull1ySH+/o6EClUsHg4GDV+FPlqqOj4w3lLjsnXHjs3bsXx48fx3vf+15EUYQoivDYY4/hpz/9KaIoQnt7u8iVcNrMmzcPV155ZdWxK664Av39/QAm5OLN1sGOjg4cP3686ry1FidOnBC5uoC57bbbcMcdd+Azn/kMli5diptvvhlf//rXsXHjRgAiW8LZM1kyNJlr44xSdJIkwVVXXYWtW7fmx7z32Lp1K7q7u6dwZsJ0hohw66234sEHH8S2bdte5w696qqrEMdxlVwdPHgQ/f39uVx1d3fjqaeeqno4t2zZgvr6+tdtSoQLgxtuuAFPPfUU9u/fn38tX74cvb29+fciV8LpsnLlyteVv3/uuedw2WWXAQAWLFiAjo6OKrkaGhrCzp07q+RqcHAQe/fuzcds27YN3nusWLHiPFyFMB0ZGxuD1tXbPmMMvPcARLaEs2eyZKi7uxuPP/440jTNx2zZsgWXX375aYWtAZiZ5aULhQL97ne/o2eeeYa+/OUvU2NjY1XVIkE4la985SvU0NBA//jHP+jo0aP519jYWD7mlltuoa6uLtq2bRvt2bOHuru7qbu7Oz+flQH+4Ac/SPv376e//e1vdNFFF0kZYKGKU6uuEYlcCafPrl27KIoi2rBhAz3//PN07733Um1tLf3+97/Px2zatIkaGxvpT3/6Ez355JP0sY997A3Lty5btox27txJ27dvp0WLFkkJ4AucNWvW0MUXX5yXl37ggQeotbWVvvWtb+VjRLaEt2J4eJj27dtH+/btIwD04x//mPbt20cvvvgiEU2ODA0ODlJ7ezvdfPPN1NfXR5s3b6ba2toLo7w0EdHPfvYz6urqoiRJ6Oqrr6YnnnhiqqckTGMAvOHXPffck48ZHx+nr371q9TU1ES1tbX0iU98go4ePVr1c/7zn//QjTfeSDU1NdTa2krf/OY3KU3T83w1wnTm/yo6IlfCmfCXv/yFlixZQoVCgRYvXky//vWvq8577+muu+6i9vZ2KhQKdMMNN9DBgwerxrz66qt00003UV1dHdXX19PnP/95Gh4ePp+XIUwzhoaGaN26ddTV1UXFYpHe8Y530J133llVwldkS3grHn300TfcU61Zs4aIJk+GDhw4QNdeey0VCgW6+OKLadOmTWc0X0V0SktcQRAEQRAEQRCEWcCMytERBEEQBEEQBEF4O4iiIwiCIAiCIAjCrEMUHUEQBEEQBEEQZh2i6AiCIAiCIAiCMOsQRUcQBEEQBEEQhFmHKDqCIAiCIAiCIMw6RNERBEEQBEEQBGHWIYqOIAiCIAiCIAizDlF0BEEQBEEQBEGYdYiiIwiCIAiCIAjCrEMUHUEQBEEQBEEQZh3/CzGRqxqsTEZDAAAAAElFTkSuQmCC\n", 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "psnrs = []\n", "\n", "# define some blocks\n", "# you could use delete region or with a font mask\n", "delete_region = [[290,350,48,48],[300,380,48,48],[180, 407, 48, 48], [223, 263, 48, 48], [233, 150, 48, 48], [374, 119, 48, 48], [4, 199, 48, 48], [180, 234, 48, 48], [173, 39, 48, 48], [408, 308, 48, 48], [227, 177, 48, 48], [46, 330, 48, 48], [213, 26, 48, 48], [90, 44, 48, 48], [295, 61, 48, 48]]\n", "\n", "for img_idx in [801]:\n", " pixel_ratio,continue_sampling = 1.0, False\n", " save_root = '../logs/imageSet/'\n", " cfg.dataset.datadir = f'../data/FFHQ/{img_idx:05d}.png'\n", "\n", " dataset = dataset_dict['image']\n", " train_dataset = dataset(cfg.dataset, cfg.training.batch_size, split='train',tolinear=True, HW=reso, \n", " perscent=pixel_ratio, continue_sampling=continue_sampling, delete_region=delete_region)\n", "\n", " train_loader = DataLoader(train_dataset,\n", " num_workers=8,\n", " persistent_workers=True,\n", " batch_size=None,\n", " pin_memory=True)\n", "\n", " img_crop = train_dataset.img.clone()\n", " img_crop[~train_dataset.mask] = 0\n", " img_crop = img_crop.view(reso,reso,3)\n", " \n", " cfg.model.out_dim = train_dataset.img.shape[-1]\n", " batch_size = cfg.training.batch_size\n", " n_iter = cfg.training.n_iters\n", "\n", " H,W = train_dataset.HW\n", " train_dataset.scene_bbox = [[0., 0.], [W, H]]\n", " cfg.dataset.aabb = train_dataset.scene_bbox\n", " \n", " cfg.defaults.mode = 'image'\n", " model = sparseCoding(cfg, device)\n", " \n", " # load ckpt \n", " basises = []\n", " ckpt = torch.load(f'{save_root}/ffhq_ckpt.th',map_location=device)['state_dict']\n", " ckpt['coeffs'] = torch.mean(ckpt['coeffs'],dim=2)\n", "\n", " size_target = model.coeffs.data.shape[-1]\n", " if size_target != ckpt['coeffs'].shape[-1]:\n", " ckpt['coeffs'] = F.interpolate(ckpt['coeffs'], size=(size_target,size_target), align_corners=True,mode='bilinear')\n", "\n", "\n", "\n", " model_dict = model.state_dict()\n", " pretrained_dict = {k: v for k, v in ckpt.items() if 'linear_mat' in k or 'coeffs' in k or 'basises' in k}\n", " model_dict.update(pretrained_dict) \n", " model.load_state_dict(model_dict)\n", " \n", " \n", " ## optimizing\n", " grad_vars = model.get_optparam_groups(lr_small=cfg.training.lr_small,lr_large=cfg.training.lr_large)\n", " optimizer = torch.optim.Adam(grad_vars, betas=(0.9, 0.99))#\n", " model.set_optimizable(['mlp','basis'], False)\n", "\n", "\n", " loss_scale = 1.0\n", " lr_factor = 0.1 ** (1 / n_iter)\n", " pbar = tqdm(range(10000))\n", " start = time.time()\n", " # for iteration in pbar:\n", " for (iteration, sample) in zip(pbar,train_loader):\n", " loss_scale *= lr_factor\n", "\n", " coordiantes, pixel_rgb = sample['xy'], sample['rgb']\n", " feats,coeff = model.get_coding(coordiantes.to(device))\n", " y_recon = model.linear_mat(feats,is_train=True)\n", " loss = torch.mean((y_recon.squeeze()-pixel_rgb.to(device))**2) #+ torch.mean(coeff.abs())*1e-4\n", "\n", "\n", " psnr = -10.0 * np.log(loss.item()) / np.log(10.0)\n", " if iteration%100==0:\n", " pbar.set_description(\n", " f'Iteration {iteration:05d}:'\n", " + f' loss_dist = {loss.item():.8f}'\n", " + f' psnr = {psnr:.3f}'\n", " )\n", "\n", " loss = loss * loss_scale\n", " optimizer.zero_grad()\n", " loss.backward()\n", " optimizer.step()\n", "\n", " H,W = train_dataset.HW\n", " img,coordinate = eval_img_single(train_dataset.HW,[reso,reso])\n", " img = img.clamp(0,1.)\n", " \n", " if continue_sampling:\n", " import torch.nn.functional as F\n", " coordinate_tmp = (coordinate.view(1,1,-1,2))/torch.tensor([W,H])*2-1.0\n", " img_gt = F.grid_sample(train_dataset.img.view(1,H,W,-1).permute(0,3,1,2),coordinate_tmp, mode='bilinear', \n", " align_corners=False, padding_mode='border').reshape(-1,H,W).permute(1,2,0)\n", " else:\n", " img_gt = train_dataset.img.view(H,W,-1)\n", "\n", " \n", " os.makedirs(f'{save_root}/result/',exist_ok=True)\n", " write_image_imageio(f'{save_root}/result//{img_idx:03d}_{pixel_ratio:.2f}_prior.png',linear_to_srgb(np.concatenate((img_crop.numpy(),img.numpy()),axis=1)))\n", " psnrs.append(PSNR(img,img_gt))\n", " np.savetxt(f'{save_root}/result//{img_idx:03d}_{pixel_ratio:.2f}.txt',[psnrs[-1]])\n", " print(img_idx,psnrs[-1])\n", " \n", "print(np.mean(psnrs))\n", "plt.figure(figsize=(10, 5))\n", "plt.imshow(linear_to_srgb(np.concatenate((img_crop.numpy(),img.numpy()),axis=1)))" ] }, { "cell_type": "code", "execution_count": null, "id": "4cb4b238-3848-49c3-a022-5a5645cf137a", "metadata": {}, "outputs": [], "source": [] } ], "metadata": { "kernelspec": { "display_name": "Python 3 (ipykernel)", "language": "python", "name": "python3" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.9.16" } }, "nbformat": 4, "nbformat_minor": 5 } ================================================ FILE: scripts/2D_set_regression.py ================================================ import torch,imageio,sys,cmapy,time,os import numpy as np from tqdm import tqdm # from .autonotebook import tqdm as tqdm import matplotlib.pyplot as plt from omegaconf import OmegaConf import torch.nn.functional as F sys.path.append('..') from models.FactorFields import FactorFields from utils import SimpleSampler,TVLoss from dataLoader import dataset_dict from torch.utils.data import DataLoader device = 'cuda' def PSNR(a, b): if type(a).__module__ == np.__name__: mse = np.mean((a - b) ** 2) else: mse = torch.mean((a - b) ** 2).item() psnr = -10.0 * np.log(mse) / np.log(10.0) return psnr @torch.no_grad() def eval_img(aabb, reso, idx, shiftment=[0.5, 0.5, 0.5], chunk=10240): y = torch.linspace(0, aabb[0] - 1, reso[0]) x = torch.linspace(0, aabb[1] - 1, reso[1]) yy, xx = torch.meshgrid((y, x), indexing='ij') zz = torch.ones_like(xx) * idx idx = 0 res = torch.empty(reso[0] * reso[1], train_dataset.imgs.shape[-1]) coordiantes = torch.stack((xx, yy, zz), dim=-1).reshape(-1, 3) + torch.tensor( shiftment) # /(torch.FloatTensor(reso[::-1])-1)*2-1 for coordiante in tqdm(torch.split(coordiantes, chunk, dim=0)): feats, _ = model.get_coding_imgage_set(coordiante.to(model.device)) y_recon = model.linear_mat(feats, is_train=False) res[idx:idx + y_recon.shape[0]] = y_recon.cpu() idx += y_recon.shape[0] return res.view(reso[0], reso[1], -1), coordiantes @torch.no_grad() def eval_img_single(aabb, reso, chunk=10240): y = torch.linspace(0, aabb[0] - 1, reso[0]) x = torch.linspace(0, aabb[1] - 1, reso[1]) yy, xx = torch.meshgrid((y, x), indexing='ij') idx = 0 res = torch.empty(reso[0] * reso[1], train_dataset.img.shape[-1]) coordiantes = torch.stack((xx, yy), dim=-1).reshape(-1, 2) + 0.5 for coordiante in tqdm(torch.split(coordiantes, chunk, dim=0)): feats, _ = model.get_coding(coordiante.to(model.device)) y_recon = model.linear_mat(feats, is_train=False) res[idx:idx + y_recon.shape[0]] = y_recon.cpu() idx += y_recon.shape[0] return res.view(reso[0], reso[1], -1), coordiantes def linear_to_srgb(img): limit = 0.0031308 return np.where(img > limit, 1.055 * (img ** (1.0 / 2.4)) - 0.055, 12.92 * img) def srgb_to_linear(img): limit = 0.04045 return torch.where(img > limit, torch.pow((img + 0.055) / 1.055, 2.4), img / 12.92) def write_image_imageio(img_file, img, colormap=None, quality=100): if colormap == 'turbo': shape = img.shape img = interpolate(turbo_colormap_data, img.reshape(-1)).reshape(*shape, -1) elif colormap is not None: img = cmapy.colorize((img * 255).astype('uint8'), colormap) if img.dtype != 'uint8': img = (img - np.min(img)) / (np.max(img) - np.min(img)) img = (img * 255.0).astype(np.uint8) kwargs = {} if os.path.splitext(img_file)[1].lower() in [".jpg", ".jpeg"]: if img.ndim >= 3 and img.shape[2] > 3: img = img[:, :, :3] kwargs["quality"] = quality kwargs["subsampling"] = 0 imageio.imwrite(img_file, img, **kwargs) def interpolate(colormap, x): a = (x * 255.0).astype('uint8') b = np.clip(a + 1, 0, 255) f = x * 255.0 - a return np.stack([colormap[a][..., 0] + (colormap[b][..., 0] - colormap[a][..., 0]) * f, colormap[a][..., 1] + (colormap[b][..., 1] - colormap[a][..., 1]) * f, colormap[a][..., 2] + (colormap[b][..., 2] - colormap[a][..., 2]) * f], axis=-1) base_conf = OmegaConf.load('../configs/defaults.yaml') second_conf = OmegaConf.load('../configs/image_set.yaml') cfg = OmegaConf.merge(base_conf, second_conf) dataset = dataset_dict[cfg.dataset.dataset_name] train_dataset = dataset(cfg.dataset,cfg.training.batch_size, split='train',N=600,tolinear=True,HW=512, continue_sampling=True) train_loader = DataLoader(train_dataset, num_workers=8, persistent_workers=True, batch_size=None, pin_memory=True) batch_size = cfg.training.batch_size n_iter = cfg.training.n_iters model = FactorFields(cfg, device) tvreg = TVLoss() print(model) print('total parameters: ', model.n_parameters()) grad_vars = model.get_optparam_groups(lr_small=cfg.training.lr_small, lr_large=cfg.training.lr_large) optimizer = torch.optim.Adam(grad_vars, betas=(0.9, 0.99)) # tv_loss = 0 loss_scale = 1.0 lr_factor = 0.1 ** (1 / n_iter) pbar = tqdm(range(n_iter)) for (iteration, sample) in zip(pbar, train_loader): loss_scale *= lr_factor coordiantes, pixel_rgb = sample['xy'], sample['rgb'] basis, coeff = model.get_coding_imgage_set(coordiantes.to(device)) y_recon = model.linear_mat(basis, is_train=True) # y_recon = torch.sum(basis,dim=-1,keepdim=True) l2_loss = torch.mean((y_recon.squeeze() - pixel_rgb.squeeze().to(device)) ** 2) # + 4e-3*coeff.abs().mean() # tv_loss = model.TV_loss(tvreg) loss = l2_loss # + tv_loss*10 # loss = loss * loss_scale optimizer.zero_grad() loss.backward() optimizer.step() # if iteration%100==0: # model.normalize_basis() psnr = -10.0 * np.log(l2_loss.item()) / np.log(10.0) if iteration % 100 == 0: pbar.set_description( f'Iteration {iteration:05d}:' + f' loss_dist = {l2_loss.item():.8f}' + f' tv_loss = {tv_loss:.6f}' + f' psnr = {psnr:.3f}' ) save_root = '../log/imageSet/ffhq_mlp_coeff_16_64_8_pe_linear_64_node_800/' os.makedirs(save_root, exist_ok=True) model.save(f'{save_root}/ckpt.th') ================================================ FILE: scripts/__init__.py ================================================ ================================================ FILE: scripts/formula_demostration.ipynb ================================================ { "cells": [ { "cell_type": "code", "execution_count": 1, "id": "f969c229-5a8a-44b6-91a3-bba55968b202", "metadata": {}, "outputs": [], "source": [ "import torch,imageio,sys,time,ffmpeg,cv2,cmapy,os\n", "import numpy as np\n", "from tqdm import tqdm\n", "import matplotlib.pyplot as plt\n", "from omegaconf import OmegaConf\n", "\n", "sys.path.append('..')\n", "# from models.sparseCoding import sparseCoding \n", "from models.FactorFields import FactorFields \n", "\n", "from utils import SimpleSampler\n", "from dataLoader import dataset_dict\n", "from torch.utils.data import DataLoader\n", "\n", "device = 'cuda'\n", "torch.cuda.set_device(0)\n", "\n", "%load_ext autoreload\n", "%autoreload 2" ] }, { "cell_type": "code", "execution_count": 2, "id": "b9acd258-ab23-489a-93a0-7bc799bbab24", "metadata": {}, "outputs": [], "source": [ "def PSNR(a,b):\n", " if type(a).__module__ == np.__name__:\n", " mse = np.mean((a-b)**2)\n", " else:\n", " mse = torch.mean((a-b)**2).item()\n", " psnr = -10.0 * np.log(mse) / np.log(10.0)\n", " return psnr\n", "\n", "@torch.no_grad()\n", "def eval_img(reso, chunk=10240,target_region=[0.0,0.0,1.0,1.0]):\n", " y = torch.linspace(target_region[0],target_region[2],reso[0])*(H-1)\n", " x = torch.linspace(target_region[1],target_region[3],reso[1])*(W-1)\n", " # y = torch.arange(0, reso[0])\n", " # x = torch.arange(0, reso[1])\n", " yy, xx = torch.meshgrid((y, x), indexing='ij')\n", " res = []\n", " \n", " coordiantes = torch.stack((xx,yy),dim=-1).reshape(-1,2) + 0.5 #/(torch.FloatTensor(reso[::-1])-1)*2-1\n", " # if normalize:\n", " # coordiantes = coordiantes/torch.tensor([W,H])*2-1\n", " coordiantes = torch.split(coordiantes,chunk,dim=0)\n", " for coordiante in coordiantes:\n", "\n", " feats,_ = model.get_coding(coordiante.to(model.device))\n", " y_recon = model.linear_mat(feats)\n", " \n", " res.append(y_recon.cpu())\n", " return torch.cat(res).reshape(reso[0],reso[1],-1)\n", "\n", "def srgb_to_linear(img):\n", "\tlimit = 0.04045\n", "\treturn np.where(img > limit, np.power((img + 0.055) / 1.055, 2.4), img / 12.92)\n", "\n", "def zoom_in_animation(target_region=[0.0,0.0,0.5,0.5], n_frames=150):\n", " shiftment_y = 0.5 - (target_region[0]+target_region[2])/2\n", " shiftment_x = 0.5 - (target_region[1]+target_region[3])/2\n", " scale_y = 1.0 / (target_region[2] - target_region[0])\n", " scale_x = 1.0 / (target_region[3] - target_region[1])\n", " return" ] }, { "cell_type": "code", "execution_count": 3, "id": "9d2a3772-7637-4087-8890-d5e15122ffa3", "metadata": {}, "outputs": [], "source": [ "base_conf = OmegaConf.load('../configs/defaults.yaml')\n", "second_conf = OmegaConf.load('../configs/image_intro.yaml')\n", "cfg = OmegaConf.merge(base_conf, second_conf)" ] }, { "cell_type": "markdown", "id": "1beabf7c-0013-45f4-b02d-f80c3f8f7da5", "metadata": {}, "source": [ "# Please pick one of the follow models" ] }, { "cell_type": "code", "execution_count": 4, "id": "d3936dce-a035-4909-b274-998033e86769", "metadata": {}, "outputs": [], "source": [ "data_mode = 'rgb' # or 'binary'\n", "\n", "if data_mode == 'binary':\n", " out_dim = 1\n", " cfg.dataset.datadir = '../data/image/cat_occupancy.png'\n", "else:\n", " out_dim = 3\n", " cfg.dataset.datadir = '../data/image/cat_rgb.png'" ] }, { "cell_type": "markdown", "id": "70d91ad3-a00b-4fa3-b059-c149f8c7d7ac", "metadata": {}, "source": [ "## i. Implicit Network" ] }, { "cell_type": "code", "execution_count": 7, "id": "82a9d865-b912-41c8-97ba-c366eeb62b65", "metadata": {}, "outputs": [], "source": [ "model_name = 'occ'\n", "cfg.model.coeff_type = 'none'\n", "cfg.model.basis_type = 'x'\n", "cfg.model.basis_mapping = 'x'\n", "cfg.model.num_layers = 8\n", "cfg.model.hidden_dim = 256\n", "cfg.model.freq_bands=[1.]\n", "cfg.model.basis_dims=[1]\n", "# cfg.model.basis_resos=[2160]" ] }, { "cell_type": "markdown", "id": "16006a04-ec82-4e37-9f14-4aa2797b59d0", "metadata": {}, "source": [ "## ii. NeRF" ] }, { "cell_type": "code", "execution_count": 11, "id": "cc0f8ca6-b367-4317-9aa5-ffaa2a91d518", "metadata": {}, "outputs": [], "source": [ "model_name = 'nerf'\n", "cfg.model.coeff_type = 'none'\n", "cfg.model.basis_type = 'x'\n", "cfg.model.basis_mapping = 'trigonometric'\n", "cfg.model.num_layers = 8\n", "cfg.model.hidden_dim = 256\n", "cfg.model.freq_bands=[1.,2.,4.,8.,16.,32.,64,128,256.,512.]\n", "cfg.model.basis_dims=[1,1,1,1,1,1,1,1,1,1]\n", "cfg.model.basis_resos=[1024,512,256,128,64,32,16,8,4,2]" ] }, { "cell_type": "markdown", "id": "2969be53-0a2c-4b79-a404-ac8a8c0c5afd", "metadata": {}, "source": [ "## iii. Dense Grid" ] }, { "cell_type": "code", "execution_count": 5, "id": "2f29657a-6fef-4dba-8f90-6d29418d43a9", "metadata": {}, "outputs": [], "source": [ "model_name = 'dense-grid'\n", "cfg.model.coeff_type = 'grid'\n", "cfg.model.basis_type = 'none'\n", "cfg.model.coeff_reso = 128\n", "cfg.model.num_layers = 2\n", "cfg.model.hidden_dim = 64\n", "cfg.model.basis_dims = [12]\n", "cfg.model.basis_resos=[1]\n", "cfg.model.T_coeff = 2048000\n", "\n", "# learning rate\n", "cfg.training.lr_small: 0.002\n", "cfg.training.lr_large: 0.002" ] }, { "cell_type": "markdown", "id": "acdb4ed5-be78-4ec6-8507-3ded809fe026", "metadata": {}, "source": [ "## v. Tensor Decomposition" ] }, { "cell_type": "code", "execution_count": 22, "id": "4d7c0651-5684-4704-9dd7-d61982792e54", "metadata": {}, "outputs": [], "source": [ "model_name = 'cp'\n", "cfg.model.coeff_type = 'vec'\n", "cfg.model.basis_type = 'cp'\n", "cfg.model.num_layers = 2\n", "cfg.model.hidden_dim = 64\n", "cfg.model.basis_dims = [320]\n", "cfg.model.freq_bands = [1.]\n", "cfg.model.basis_resos = [1024]\n", "cfg.model.T_basis = 2048000\n", "\n", "# learning rate\n", "cfg.training.lr_small: 0.0002\n", "cfg.training.lr_large: 0.002\n", "\n", "# cfg.model.coef_init: 0.001\n" ] }, { "cell_type": "markdown", "id": "1233b7d2-8da7-4e4e-bab3-3f5aad410fbd", "metadata": {}, "source": [ "## iv. Hash Grid" ] }, { "cell_type": "code", "execution_count": 8, "id": "de648f30-8643-4372-8e5f-64e51ea5625d", "metadata": {}, "outputs": [], "source": [ "model_name = 'hash-grid'\n", "cfg.model.coeff_type = 'none'\n", "cfg.model.basis_type = 'hash'\n", "cfg.model.coeff_reso = 0\n", "cfg.model.num_layers = 2\n", "cfg.model.hidden_dim = 64\n", "cfg.model.basis_dims = [2,2,2,2,2,2]\n", "cfg.model.freq_bands = [1.,2.,4.,8.,16.,32.]\n", "cfg.model.T_basis = 2048000\n", "\n", "# learning rate\n", "cfg.training.lr_small: 0.0002\n", "cfg.training.lr_large: 0.002" ] }, { "cell_type": "markdown", "id": "3de570ff-d91b-412d-a838-cb9cb56107ce", "metadata": {}, "source": [ "## vi. Dictionary Factorization" ] }, { "cell_type": "code", "execution_count": 14, "id": "b81fe62c-3dc2-4a87-a02f-14c788243c10", "metadata": {}, "outputs": [], "source": [ "dataset = dataset_dict[cfg.dataset.dataset_name]\n", "train_dataset = dataset(cfg.dataset, cfg.training.batch_size, split='train', tolinear=False, perscent=0.5)\n", "train_dataset.image = train_dataset.image[...,:out_dim]\n", "train_loader = DataLoader(train_dataset,\n", " num_workers=8,\n", " persistent_workers=True,\n", " batch_size=None,\n", " pin_memory=True)\n", "\n", "cfg.model.out_dim = out_dim\n", "batch_size = cfg.training.batch_size\n", "n_iter = cfg.training.n_iters\n", "\n", "H,W = train_dataset.HW\n", "cfg.dataset.aabb = train_dataset.scene_bbox" ] }, { "cell_type": "code", "execution_count": 15, "id": "634c9519-4be6-47b8-b030-616bdc4c6237", "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "48 2048000 2048000\n", "=====> total parameters: 2047852\n", "FactorFields(\n", " (coeffs): ParameterList( (0): Parameter containing: [torch.float32 of size 1x12x413x413 (GPU 0)])\n", " (linear_mat): MLPMixer(\n", " (backbone): ModuleList(\n", " (0): Linear(in_features=12, out_features=64, bias=True)\n", " (1): Linear(in_features=64, out_features=3, bias=False)\n", " )\n", " )\n", ")\n", "total parameters: 2047852\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "Iteration 09990: loss_dist = 0.00055990 psnr = 32.519: 100%|█| 10000/1\n", "ffmpeg version 4.3 Copyright (c) 2000-2020 the FFmpeg developers\n", " built with gcc 7.3.0 (crosstool-NG 1.23.0.449-a04d0)\n", " configuration: --prefix=/mnt/lustre/geiger/zyu30/.conda/envs/sdfstudio --cc=/opt/conda/conda-bld/ffmpeg_1597178665428/_build_env/bin/x86_64-conda_cos6-linux-gnu-cc --disable-doc --disable-openssl --enable-avresample --enable-gnutls --enable-hardcoded-tables --enable-libfreetype --enable-libopenh264 --enable-pic --enable-pthreads --enable-shared --disable-static --enable-version3 --enable-zlib --enable-libmp3lame\n", " libavutil 56. 51.100 / 56. 51.100\n", " libavcodec 58. 91.100 / 58. 91.100\n", " libavformat 58. 45.100 / 58. 45.100\n", " libavdevice 58. 10.100 / 58. 10.100\n", " libavfilter 7. 85.100 / 7. 85.100\n", " libavresample 4. 0. 0 / 4. 0. 0\n", " libswscale 5. 7.100 / 5. 7.100\n", " libswresample 3. 7.100 / 3. 7.100\n", "Input #0, mov,mp4,m4a,3gp,3g2,mj2, from '/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/temp.mp4':\n", " Metadata:\n", " major_brand : isom\n", " minor_version : 512\n", " compatible_brands: isomiso2avc1mp41\n", " encoder : Lavf58.29.100\n", " Duration: 00:00:05.10, start: 0.000000, bitrate: 144048 kb/s\n", " Stream #0:0(und): Video: h264 (High 4:4:4 Predictive) (avc1 / 0x31637661), yuv420p, 2160x2160, 144045 kb/s, 30 fps, 30 tbr, 15360 tbn, 60 tbc (default)\n", " Metadata:\n", " handler_name : VideoHandler\n", "Stream mapping:\n", " Stream #0:0 -> #0:0 (h264 (native) -> mpeg4 (native))\n", "Press [q] to stop, [?] for help\n", "Output #0, mp4, to '/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/cat_sparse_dense-grid_rgb.mp4':\n", " Metadata:\n", " major_brand : isom\n", " minor_version : 512\n", " compatible_brands: isomiso2avc1mp41\n", " encoder : Lavf58.45.100\n", " Stream #0:0(und): Video: mpeg4 (mp4v / 0x7634706D), yuv420p, 2160x2160, q=2-31, 200 kb/s, 30 fps, 15360 tbn, 30 tbc (default)\n", " Metadata:\n", " handler_name : VideoHandler\n", " encoder : Lavc58.91.100 mpeg4\n", " Side data:\n", " cpb: bitrate max/min/avg: 0/0/200000 buffer size: 0 vbv_delay: N/A\n", "frame= 153 fps= 73 q=31.0 Lsize= 1931kB time=00:00:05.06 bitrate=3122.4kbits/s speed=2.42x \n", "video:1930kB audio:0kB subtitle:0kB other streams:0kB global headers:0kB muxing overhead: 0.079606%\n" ] }, { "data": { "text/plain": [ "(None, None)" ] }, "execution_count": 15, "metadata": {}, "output_type": "execute_result" } ], "source": [ "model = FactorFields(cfg, device)\n", "print(model)\n", "print('total parameters: ',model.n_parameters())\n", "\n", "grad_vars = model.get_optparam_groups(lr_small=cfg.training.lr_small,lr_large=cfg.training.lr_large)\n", "optimizer = torch.optim.Adam(grad_vars, betas=(0.9, 0.99))#\n", "\n", "H,W = train_dataset.HW\n", "\n", "imgs = []\n", "\n", " \n", "psnrs,times = [],[0.0]\n", "loss_scale = 1.0\n", "lr_factor = 0.1 ** (1 / n_iter)\n", "pbar = tqdm(range(n_iter))\n", "start = time.time()\n", "for (iteration, sample) in zip(pbar,train_loader):\n", " iteration_start = time.time()\n", " loss_scale *= lr_factor\n", "\n", " coordiantes, pixel_rgb = sample['xy'], sample['rgb']\n", " feats,coeff = model.get_coding(coordiantes.to(device))\n", " \n", " y_recon = model.linear_mat(feats)\n", " \n", " loss = torch.mean((y_recon.squeeze()-pixel_rgb.squeeze().to(device))**2) \n", " \n", " \n", " psnr = -10.0 * np.log(loss.item()) / np.log(10.0)\n", " psnrs.append(psnr)\n", " times.append(time.time()-start)\n", " \n", " if iteration%10==0:\n", " pbar.set_description(\n", " f'Iteration {iteration:05d}:'\n", " + f' loss_dist = {loss.item():.8f}'\n", " + f' psnr = {psnr:.3f}'\n", " )\n", " \n", " loss = loss * loss_scale\n", " optimizer.zero_grad()\n", " loss.backward()\n", " optimizer.step()\n", " \n", " iteration_end = time.time()\n", " times.append(times[-1] + iteration_end-iteration_start)\n", " \n", " if iteration%(n_iter//150) == 0 or iteration==n_iter-1:\n", " imgs.append((eval_img(train_dataset.HW).clamp(0,1.)*255).to(torch.uint8))\n", " \n", "iteration_time = time.time()-start \n", " \n", "\n", "# img = eval_img(train_dataset.HW).clamp(0,1.)\n", "# print(PSNR(img,train_dataset.image.view(img.shape)),iteration_time)\n", "# plt.figure(figsize=(10, 10))\n", "# plt.imshow(img)\n", "\n", "\n", "imageio.mimwrite('/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/temp.mp4', imgs, fps=30, quality=10)\n", "# np.savetxt(f'/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/cat_{model_name}_psnr_{data_mode}.txt',psnrs)\n", "# np.savetxt(f'/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/cat_{model_name}_time_{data_mode}.txt',times)\n", "\n", "stream = ffmpeg.input('/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/temp.mp4')\n", "stream = ffmpeg.output(stream, f'/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/cat_sparse_{model_name}_{data_mode}.mp4')\n", "ffmpeg.run(stream,overwrite_output=True)" ] }, { "cell_type": "markdown", "id": "eb303268-1a2d-4e87-ba62-616546907dff", "metadata": {}, "source": [ "# vis" ] }, { "cell_type": "code", "execution_count": 7, "id": "cb24b10e-8fa8-4e5b-954b-0be5fcd336df", "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "48 2048000 2048000\n", "=====> total parameters: 2047852\n", "FactorFields(\n", " (coeffs): ParameterList( (0): Parameter containing: [torch.float32 of size 1x12x413x413 (GPU 0)])\n", " (linear_mat): MLPMixer(\n", " (backbone): ModuleList(\n", " (0): Linear(in_features=12, out_features=64, bias=True)\n", " (1): Linear(in_features=64, out_features=3, bias=False)\n", " )\n", " )\n", ")\n", "total parameters: 2047852\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "/scratch_local/zyu30-52677/tmp/ipykernel_1781387/912974985.py:14: RuntimeWarning: invalid value encountered in true_divide\n", " feat = (feat-np.min(feat))/(np.max(feat) - np.min(feat))\n", "Iteration 09990: loss_dist = 0.00056620 psnr = 32.470: 100%|█| 10000/1\n", "IMAGEIO FFMPEG_WRITER WARNING: input image is not divisible by macro_block_size=16, resizing from (413, 413) to (416, 416) to ensure video compatibility with most codecs and players. To prevent resizing, make your input image divisible by the macro_block_size or set the macro_block_size to 1 (risking incompatibility).\n", "[swscaler @ 0x5d4ad00] Warning: data is not aligned! This can lead to a speed loss\n" ] }, { "data": { "text/html": [ "
╭─────────────────────────────── Traceback (most recent call last) ────────────────────────────────╮\n",
       " in <module>:78                                                                                   \n",
       "                                                                                                  \n",
       "   75 │   for i in range(model.coeffs[0].shape[1]):                                               \n",
       "   76 │   │   imageio.mimwrite('/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/im    \n",
       "   77 │   │                                                                                       \n",
       " 78 │   │   os.makedirs(f'/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/    \n",
       "   79 │   │   stream = ffmpeg.input('/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/vid    \n",
       "   80 │   │   stream = ffmpeg.output(stream, f'/mnt/qb/home/geiger/zyu30/Projects/Anpei/Factor    \n",
       "   81 │   │   ffmpeg.run(stream,overwrite_output=True)                                            \n",
       "╰──────────────────────────────────────────────────────────────────────────────────────────────────╯\n",
       "NameError: name 'os' is not defined\n",
       "
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\u001b[2m│ │ \u001b[0mos.makedirs(\u001b[33mf\u001b[0m\u001b[33m'\u001b[0m\u001b[33m/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/\u001b[0m \u001b[31m│\u001b[0m\n", "\u001b[31m│\u001b[0m \u001b[2m79 \u001b[0m\u001b[2m│ │ \u001b[0mstream = ffmpeg.input(\u001b[33m'\u001b[0m\u001b[33m/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/vid\u001b[0m \u001b[31m│\u001b[0m\n", "\u001b[31m│\u001b[0m \u001b[2m80 \u001b[0m\u001b[2m│ │ \u001b[0mstream = ffmpeg.output(stream, \u001b[33mf\u001b[0m\u001b[33m'\u001b[0m\u001b[33m/mnt/qb/home/geiger/zyu30/Projects/Anpei/Factor\u001b[0m \u001b[31m│\u001b[0m\n", "\u001b[31m│\u001b[0m \u001b[2m81 \u001b[0m\u001b[2m│ │ \u001b[0mffmpeg.run(stream,overwrite_output=\u001b[94mTrue\u001b[0m) \u001b[31m│\u001b[0m\n", "\u001b[31m╰──────────────────────────────────────────────────────────────────────────────────────────────────╯\u001b[0m\n", "\u001b[1;91mNameError: \u001b[0mname \u001b[32m'os'\u001b[0m is not defined\n" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "model = FactorFields(cfg, device)\n", "print(model)\n", "print('total parameters: ',model.n_parameters())\n", "\n", "grad_vars = model.get_optparam_groups(lr_small=cfg.training.lr_small,lr_large=cfg.training.lr_large)\n", "optimizer = torch.optim.Adam(grad_vars, betas=(0.9, 0.99))#\n", "\n", "H,W = train_dataset.HW\n", "\n", "imgs = []\n", "if model_name == 'dense-grid':\n", " for c in range(model.coeffs[0].shape[1]):\n", " feat = model.coeffs[0][0,c].cpu().detach().numpy()\n", " feat = (feat-np.min(feat))/(np.max(feat) - np.min(feat))\n", " img = cmapy.colorize((feat * 255).astype('uint8'), 'coolwarm')\n", " imgs.append(img)\n", "\n", "psnrs,times = [],[0.0]\n", "loss_scale = 1.0\n", "lr_factor = 0.1 ** (1 / n_iter)\n", "pbar = tqdm(range(n_iter))\n", "start = time.time()\n", "for (iteration, sample) in zip(pbar,train_loader):\n", " iteration_start = time.time()\n", " loss_scale *= lr_factor\n", "\n", " coordiantes, pixel_rgb = sample['xy'], sample['rgb']\n", " feats,coeff = model.get_coding(coordiantes.to(device))\n", " \n", " y_recon = model.linear_mat(feats)\n", " \n", " loss = torch.mean((y_recon.squeeze()-pixel_rgb.squeeze().to(device))**2) \n", " \n", " \n", " psnr = -10.0 * np.log(loss.item()) / np.log(10.0)\n", " psnrs.append(psnr)\n", " times.append(time.time()-start)\n", " \n", " if iteration%10==0:\n", " pbar.set_description(\n", " f'Iteration {iteration:05d}:'\n", " + f' loss_dist = {loss.item():.8f}'\n", " + f' psnr = {psnr:.3f}'\n", " )\n", " \n", " loss = loss * loss_scale\n", " optimizer.zero_grad()\n", " loss.backward()\n", " optimizer.step()\n", " \n", " iteration_end = time.time()\n", " times.append(times[-1] + iteration_end-iteration_start)\n", " \n", " if iteration%(n_iter//150) == 0 or iteration==n_iter-1:\n", " if model_name == 'dense-grid':\n", " for c in range(model.coeffs[0].shape[1]):\n", " feat = model.coeffs[0][0,c].cpu().detach().numpy()\n", " feat = (feat-np.min(feat))/(np.max(feat) - np.min(feat))\n", " img = cmapy.colorize((feat * 255).astype('uint8'), 'coolwarm')\n", " imgs.append(img)\n", " elif model_name == 'cp':\n", " for c in range(model.coeffs[0].shape[1]):\n", " for item in [model.coeffs[0],model.basises[0]]:\n", " feat = item[0,c].cpu().detach().numpy()\n", " feat = (feat-np.min(feat))/(np.max(feat) - np.min(feat))\n", " feat = cv2.resize(feat,(64,feat.shape[0]))\n", " img = cmapy.colorize((feat * 255).astype('uint8'), 'coolwarm')\n", " imgs.append(img)\n", " \n", " \n", "iteration_time = time.time()-start \n", " \n", "if model_name == 'dense-grid':\n", " imgs = np.stack(imgs).reshape(-1,model.coeffs[0].shape[1],*imgs[0].shape)\n", " for i in range(model.coeffs[0].shape[1]):\n", " imageio.mimwrite('/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/temp.mp4', imgs[:,i], fps=30, quality=10)\n", "\n", " os.makedirs(f'/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/vis_sparse_cat_{model_name}_{data_mode}',exist_ok=True)\n", " stream = ffmpeg.input('/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/temp.mp4')\n", " stream = ffmpeg.output(stream, f'/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/vis_sparse_cat_{model_name}_{data_mode}/{i:02d}.mp4')\n", " ffmpeg.run(stream,overwrite_output=True)\n", "elif model_name == 'cp':\n", " vis_coef, vis_basis = imgs[0::2], imgs[1::2]\n", " vis_coef = np.stack(vis_coef).reshape(-1,model.coeffs[0].shape[1],*vis_coef[0].shape)\n", " vis_basis = np.stack(vis_basis).reshape(-1,model.coeffs[0].shape[1],*vis_basis[0].shape)\n", " for (name,item) in zip(['coef','basis'],[vis_coef,vis_basis]):\n", " for i in range(item.shape[1]):\n", " imageio.mimwrite('/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/temp.mp4', item[:,i], fps=30, quality=10)\n", "\n", " os.makedirs(f'/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/vis_cat_{model_name}_{data_mode}',exist_ok=True)\n", " stream = ffmpeg.input('/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/temp.mp4')\n", " stream = ffmpeg.output(stream, f'/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/vis_cat_{model_name}_{data_mode}/{name}-{i:02d}.mp4')\n", " ffmpeg.run(stream,overwrite_output=True)\n", " " ] }, { "cell_type": "code", "execution_count": 9, "id": "7bbeb8b6-fe5f-41ad-9f99-b9d85bca075a", "metadata": {}, "outputs": [], "source": [ "import os" ] }, { "cell_type": "code", "execution_count": 10, "id": "c76fef7a-bd96-4629-99d0-c5077eb8e1db", "metadata": {}, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ "ffmpeg version 4.3 Copyright (c) 2000-2020 the FFmpeg developers\n", " built with gcc 7.3.0 (crosstool-NG 1.23.0.449-a04d0)\n", " configuration: --prefix=/mnt/lustre/geiger/zyu30/.conda/envs/sdfstudio --cc=/opt/conda/conda-bld/ffmpeg_1597178665428/_build_env/bin/x86_64-conda_cos6-linux-gnu-cc --disable-doc --disable-openssl --enable-avresample --enable-gnutls --enable-hardcoded-tables --enable-libfreetype --enable-libopenh264 --enable-pic --enable-pthreads --enable-shared --disable-static --enable-version3 --enable-zlib --enable-libmp3lame\n", " libavutil 56. 51.100 / 56. 51.100\n", " libavcodec 58. 91.100 / 58. 91.100\n", " libavformat 58. 45.100 / 58. 45.100\n", " libavdevice 58. 10.100 / 58. 10.100\n", " libavfilter 7. 85.100 / 7. 85.100\n", " libavresample 4. 0. 0 / 4. 0. 0\n", " libswscale 5. 7.100 / 5. 7.100\n", " libswresample 3. 7.100 / 3. 7.100\n", "Input #0, mov,mp4,m4a,3gp,3g2,mj2, from '/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/temp.mp4':\n", " Metadata:\n", " major_brand : isom\n", " minor_version : 512\n", " compatible_brands: isomiso2avc1mp41\n", " encoder : Lavf58.29.100\n", " Duration: 00:00:05.13, start: 0.000000, bitrate: 10167 kb/s\n", " Stream #0:0(und): Video: h264 (High 4:4:4 Predictive) (avc1 / 0x31637661), yuv420p, 416x416, 10165 kb/s, 30 fps, 30 tbr, 15360 tbn, 60 tbc (default)\n", " Metadata:\n", " handler_name : VideoHandler\n", "Stream mapping:\n", " Stream #0:0 -> #0:0 (h264 (native) -> mpeg4 (native))\n", "Press [q] to stop, [?] for help\n", "Output #0, mp4, to '/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/vis_sparse_cat_dense-grid_rgb/00.mp4':\n", " Metadata:\n", " major_brand : isom\n", " minor_version : 512\n", " compatible_brands: isomiso2avc1mp41\n", " encoder : Lavf58.45.100\n", " Stream #0:0(und): Video: mpeg4 (mp4v / 0x7634706D), yuv420p, 416x416, q=2-31, 200 kb/s, 30 fps, 15360 tbn, 30 tbc (default)\n", " Metadata:\n", " handler_name : VideoHandler\n", " encoder : Lavc58.91.100 mpeg4\n", " Side data:\n", " cpb: bitrate max/min/avg: 0/0/200000 buffer size: 0 vbv_delay: N/A\n", "frame= 154 fps=0.0 q=18.3 Lsize= 434kB time=00:00:05.10 bitrate= 696.7kbits/s speed=31.9x \n", "video:432kB audio:0kB subtitle:0kB other streams:0kB global headers:0kB muxing overhead: 0.346337%\n" ] }, { "data": { "text/plain": [ "(None, None)" ] }, "execution_count": 10, "metadata": {}, "output_type": "execute_result" } ], "source": [ " os.makedirs(f'/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/vis_sparse_cat_{model_name}_{data_mode}',exist_ok=True)\n", " stream = ffmpeg.input('/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/temp.mp4')\n", " stream = ffmpeg.output(stream, f'/mnt/qb/home/geiger/zyu30/Projects/Anpei/FactorFields/video/image/vis_sparse_cat_{model_name}_{data_mode}/{i:02d}.mp4')\n", " ffmpeg.run(stream,overwrite_output=True)" ] }, { "cell_type": "code", "execution_count": null, "id": "455beb54-8d45-45e1-a066-898756fd53ff", "metadata": {}, "outputs": [], "source": [] } ], "metadata": { "kernelspec": { "display_name": "factorfield", "language": "python", "name": "factorfield" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.9.16" } }, "nbformat": 4, "nbformat_minor": 5 } ================================================ FILE: scripts/mesh2SDF_data_process.ipynb ================================================ { "cells": [ { "cell_type": "code", "execution_count": 1, "id": "47120857-b2aa-4a36-8733-e04776ca7a80", "metadata": {}, "outputs": [], "source": [ "import os,sys,trimesh\n", "import numpy as np\n", "sys.path.append('/home/anpei/Code/nglod/sdf-net')\n", "\n", "os.environ['PYOPENGL_PLATFORM'] = 'egl'\n", "os.environ['MESA_GL_VERSION_OVERRIDE'] = '3.3'\n", "os.environ['MESA_GLSL_VERSION_OVERRIDE'] = '330'\n", "\n", "import torch\n", "from lib.torchgp import load_obj, point_sample, sample_surface, compute_sdf, normalize" ] }, { "cell_type": "code", "execution_count": 2, "id": "0c8bf6fa-7295-40cb-aaaa-3cfbf95350a6", "metadata": {}, "outputs": [], "source": [ "def load_obj(path):\n", " mesh = trimesh.load(path)\n", " mesh.vertices = normalize(mesh.vertices)\n", " return mesh\n", " \n", "def normalize(V):\n", "\n", " # Normalize mesh\n", " V_max = np.max(V, axis=0)\n", " V_min = np.min(V, axis=0)\n", " V_center = (V_max + V_min) / 2.\n", " V = V - V_center\n", "\n", " # Find the max distance to origin\n", " max_dist = np.sqrt(np.max(np.sum(V**2, axis=-1)))\n", " V_scale = 1. / max_dist\n", " V *= V_scale\n", " return V\n", "\n", "\n", "def resample(V,F,num_samples, chunk=10000, sample_mode=['rand', 'near', 'near', 'near', 'near']):\n", " \"\"\"Resample SDF samples.\"\"\"\n", "\n", " points, sdfs = [],[]\n", " for _ in range(num_samples//chunk):\n", "\n", " pts = point_sample(V, F, sample_mode, chunk)\n", " sdf = compute_sdf(V, F, pts.cuda()) \n", " points.append(pts.cpu())\n", " sdfs.append(sdf.cpu())\n", " return torch.cat(points), torch.cat(sdfs)" ] }, { "cell_type": "code", "execution_count": 3, "id": "b74c1144-f228-473e-abe3-059b9ae19d9c", "metadata": {}, "outputs": [], "source": [ "for item in ['statuette.ply','dragon.ply','armadillo.obj','lucy.ply']:#'statuette.ply','dragon.ply','armadillo.obj'\n", " dataset_path = f'/home/anpei/Dataset/mesh/obj/{item}'\n", " mesh = load_obj(dataset_path)\n", " \n", " f = SDF(mesh.vertices, mesh.faces);\n", "\n", " V = torch.from_numpy(mesh.vertices).float().cuda()\n", " F = torch.from_numpy(mesh.faces).cuda()\n", " \n", " pts_train, _ = resample(V, F, num_samples=int(8*1024*1024/5))\n", " sdf_train = f(pts_train.numpy())\n", " \n", " pts_test, _ = resample(V, F, num_samples=int(16*1024*1024//5))\n", " sdf_test = f(pts_test.numpy())\n", "\n", " np.save(f'/home/anpei/Dataset/mesh/obj/sdf/{item[:-4]}_8M',{'points_train':pts_train.numpy(),'sdfs_train':sdf_train, \\\n", " 'points_test':pts_test.numpy(),'sdfs_test':sdf_test})\n" ] }, { "cell_type": "code", "execution_count": null, "id": "dafbf526-e79a-47a9-bf7b-6da70497c3af", "metadata": {}, "outputs": [], "source": [] } ], "metadata": { "kernelspec": { "display_name": "Python 3 (ipykernel)", "language": "python", "name": "python3" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.9.7" } }, "nbformat": 4, "nbformat_minor": 5 } ================================================ FILE: scripts/sdf_regression.ipynb ================================================ { "cells": [ { "cell_type": "code", "execution_count": 1, "id": "b4ee17ad-e38b-4d49-a8d6-0ec910d9e528", "metadata": {}, "outputs": [], "source": [ "import torch,sys,os,time,skimage\n", "import numpy as np\n", "import mcubes,trimesh\n", "from tqdm import tqdm\n", "from skimage import measure\n", "import matplotlib.pyplot as plt\n", "from omegaconf import OmegaConf\n", "import torch.nn.functional as F\n", "from torch.utils.data import DataLoader\n", "\n", "sys.path.append('..')\n", "\n", "from models.FactorFields import FactorFields \n", "\n", "from utils import SimpleSampler\n", "from dataLoader import dataset_dict\n", "\n", "device = 'cuda'\n", "torch.cuda.set_device(0)\n", "\n", "%load_ext autoreload\n", "%autoreload 2" ] }, { "cell_type": "code", "execution_count": 2, "id": "c8a83bea-cfc1-40cd-bbcc-8a79a13949e7", "metadata": {}, "outputs": [], "source": [ "\n", "@torch.no_grad()\n", "def eval_sdf(reso, bbox, chunk=10240):\n", " z = torch.linspace(0, bbox,reso[2])\n", " y = torch.linspace(0, bbox,reso[1])\n", " x = torch.linspace(0, bbox,reso[0])\n", " \n", " coordiantes = torch.empty((reso[2],reso[1],reso[0],3))\n", " coordiantes[...,0], coordiantes[...,1], coordiantes[...,2] = torch.meshgrid((x, y, z), indexing='ij')\n", " res = torch.empty(reso[2]*reso[1]*reso[0])\n", " \n", " count = 0\n", " coordiantes = coordiantes.reshape(-1,3)#/(torch.FloatTensor(reso[::-1])-1)*2-1\n", " coordiantes = torch.split(coordiantes,chunk,dim=0)\n", " for coordiante in tqdm(coordiantes):\n", "\n", " feats,_ = model.get_coding(coordiante.to(model.device))\n", " y_recon = model.linear_mat(feats)\n", " \n", " res[count:count+y_recon.shape[0]] = y_recon.cpu().view(-1)\n", " count += y_recon.shape[0]\n", " # res.append(y_recon.cpu())\n", " return res.reshape(*reso)\n", "\n", "def eval_point(points):\n", " feats,_ = model.get_basis(points.to(device))\n", " return model.linear_mat(feats).squeeze().cpu()\n", "\n", "def marchcude_to_world(vertices, reso_WHD):\n", " return vertices/(np.array(reso_WHD)-1)*2-1\n", "\n", "@torch.no_grad()\n", "def cal_l1_iou(test_dataset, chunk=10240):\n", " sdf, coordiantes = test_dataset.sdf, test_dataset.coordiante\n", " \n", " sdf_pred = []\n", " for coordiante in torch.split(coordiantes, chunk, dim=0):\n", " feats,_ = model.get_coding(coordiante.to(model.device))\n", " y_recon = model.linear_mat(feats)\n", " \n", " sdf_pred.append(y_recon.cpu())\n", " sdf_pred = torch.cat(sdf_pred)\n", " \n", " l1 = (sdf_pred-sdf).abs().mean()\n", " iou = torch.sum((sdf>0)&(sdf_pred>0)) / torch.sum(((sdf>0)|(sdf_pred>0)))\n", " return l1, iou\n", "\n", "avg_pool_3d = torch.nn.AvgPool3d(2, stride=2)\n", "upsample = torch.nn.Upsample(scale_factor=2, mode='nearest')\n", "@torch.no_grad()\n", "def get_surface_sliding(sdf, path=None, resolution=512, grid_boundary=[-1.0, 1.0], return_mesh=False, level=0):\n", " assert resolution % 512 == 0\n", " resN = resolution\n", " cropN = 512\n", " level = 0\n", " N = resN // cropN\n", "\n", " grid_min = [grid_boundary[0], grid_boundary[0], grid_boundary[0]]\n", " grid_max = [grid_boundary[1], grid_boundary[1], grid_boundary[1]]\n", " xs = np.linspace(grid_min[0], grid_max[0], N+1)\n", " ys = np.linspace(grid_min[1], grid_max[1], N+1)\n", " zs = np.linspace(grid_min[2], grid_max[2], N+1)\n", "\n", "\n", " meshes = []\n", " for i in range(N):\n", " for j in range(N):\n", " for k in range(N):\n", " x_min, x_max = xs[i], xs[i+1]\n", " y_min, y_max = ys[j], ys[j+1]\n", " z_min, z_max = zs[k], zs[k+1]\n", "\n", " x = np.linspace(x_min, x_max, cropN)\n", " y = np.linspace(y_min, y_max, cropN)\n", " z = np.linspace(z_min, z_max, cropN)\n", "\n", " xx, yy, zz = np.meshgrid(x, y, z, indexing='ij')\n", " points = torch.tensor(np.vstack([xx.ravel(), yy.ravel(), zz.ravel()]).T, dtype=torch.float)\n", " \n", " def evaluate(points):\n", " z = []\n", " for _, pnts in enumerate(torch.split(points, 100000, dim=0)):\n", " z.append(-sdf(pnts))\n", " z = torch.cat(z, axis=0)\n", " return z\n", " \n", " # construct point pyramids\n", " points = points.reshape(cropN, cropN, cropN, 3).permute(3, 0, 1, 2)\n", " \n", " points_pyramid = [points]\n", " for _ in range(3): \n", " points = avg_pool_3d(points[None])[0]\n", " points_pyramid.append(points)\n", " points_pyramid = points_pyramid[::-1]\n", " \n", " # evalute pyramid with mask\n", " mask = None\n", " threshold = 2 * (x_max - x_min)/cropN * 8\n", " for pid, pts in enumerate(points_pyramid):\n", " coarse_N = pts.shape[-1]\n", " pts = pts.reshape(3, -1).permute(1, 0).contiguous()\n", " \n", " if mask is None: \n", " pts_sdf = evaluate(pts)\n", " else: \n", " mask = mask.reshape(-1)\n", " pts_to_eval = pts[mask]\n", " #import pdb; pdb.set_trace()\n", " if pts_to_eval.shape[0] > 0:\n", " pts_sdf_eval = evaluate(pts_to_eval.contiguous())\n", " pts_sdf[mask] = pts_sdf_eval\n", "\n", " if pid < 3:\n", " # update mask\n", " mask = torch.abs(pts_sdf) < threshold\n", " mask = mask.reshape(coarse_N, coarse_N, coarse_N)[None, None]\n", " mask = upsample(mask.float()).bool()\n", "\n", " pts_sdf = pts_sdf.reshape(coarse_N, coarse_N, coarse_N)[None, None]\n", " pts_sdf = upsample(pts_sdf)\n", " pts_sdf = pts_sdf.reshape(-1)\n", "\n", " threshold /= 2.\n", "\n", " z = pts_sdf.detach().cpu().numpy()\n", "\n", " if (not (np.min(z) > level or np.max(z) < level)):\n", " z = z.astype(np.float32)\n", " verts, faces, normals, values = measure.marching_cubes(\n", " volume=z.reshape(cropN, cropN, cropN), #.transpose([1, 0, 2]),\n", " level=level,\n", " spacing=(\n", " (x_max - x_min)/(cropN-1),\n", " (y_max - y_min)/(cropN-1),\n", " (z_max - z_min)/(cropN-1) ))\n", "\n", " verts = verts + np.array([x_min, y_min, z_min])\n", " \n", " meshcrop = trimesh.Trimesh(verts, faces)\n", " #meshcrop.export(f\"{i}_{j}_{k}.ply\")\n", " meshes.append(meshcrop)\n", "\n", " combined = trimesh.util.concatenate(meshes)\n", "\n", " combined.vertices = combined.vertices/grid_boundary[1]*2-1.0\n", " \n", " if return_mesh:\n", " return combined\n", " elif path is not None:\n", " combined.export(f'{path}.ply') \n", " \n", "\n" ] }, { "cell_type": "code", "execution_count": 10, "id": "1ad08e70-1d51-4cf1-b549-26b012acf0a3", "metadata": { "tags": [] }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "=====> total parameters: 5342274\n", "/vlg-nfs/anpei/Code/NeuBasis/data/mesh//armadillo_8M.npy\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "Iteration 09900: loss_dist = 0.00000025: 100%|███████████████████████████████████████████████████| 10000/10000 [00:30<00:00, 325.66it/s]\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "tensor(0.986945) 30.70767855644226\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "100%|█████████████████████████████████████████████████████████████████████████████████████████| 104858/104858 [01:39<00:00, 1055.10it/s]\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "=====> total parameters: 5342274\n", "/vlg-nfs/anpei/Code/NeuBasis/data/mesh//statuette_8M.npy\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "Iteration 09900: loss_dist = 0.00001105: 100%|███████████████████████████████████████████████████| 10000/10000 [00:31<00:00, 316.70it/s]\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "tensor(0.966919) 31.576430797576904\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ 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"stream", "text": [ "Iteration 09900: loss_dist = 0.00000029: 100%|███████████████████████████████████████████████████| 10000/10000 [00:30<00:00, 333.20it/s]\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "tensor(0.983279) 30.012317180633545\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "100%|█████████████████████████████████████████████████████████████████████████████████████████| 104858/104858 [01:37<00:00, 1073.82it/s]\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "0.9794994\n" ] } ], "source": [ "\n", "base_conf = OmegaConf.load('../configs/defaults.yaml')\n", "second_conf = OmegaConf.load('../configs/sdf.yaml')\n", "cfg = OmegaConf.merge(base_conf, second_conf)\n", "\n", "dataset = dataset_dict[cfg.dataset.dataset_name]\n", "\n", "is_save_mesh = False\n", "\n", "scores = []\n", "for mode in ['8M']:\n", " for scene in ['armadillo','statuette','dragon','lucy']:\n", "\n", " cfg.dataset.datadir = f'../data/SDF/{scene}_{mode}.npy'\n", " train_dataset = dataset(cfg.dataset, split='train')\n", " test_dataset = dataset(cfg.dataset, split='test')\n", "\n", " batch_size = cfg.training.batch_size\n", " n_iter = cfg.training.n_iters\n", "\n", " model = FactorFields(cfg, device)\n", "\n", " print(cfg.dataset.datadir)\n", " sdf, coordiantes = train_dataset.sdf.to(device), train_dataset.coordiante.to(device)\n", " trainingSampler = SimpleSampler(len(train_dataset), cfg.training.batch_size)\n", "\n", " grad_vars = model.get_optparam_groups(lr_small=cfg.training.lr_small,lr_large=cfg.training.lr_large)\n", " optimizer = torch.optim.Adam(grad_vars, betas=(0.9, 0.99))#\n", "\n", "\n", " loss_scale = 1.0\n", " lr_factor = 0.1 ** (1 / n_iter)\n", " pbar = tqdm(range(n_iter))\n", " start = time.time()\n", " for iteration in pbar:\n", " loss_scale *= lr_factor\n", "\n", "\n", " pixel_idx = torch.randint(0,len(train_dataset),(batch_size,))\n", "\n", "\n", " feats, coeffs = model.get_coding(coordiantes[pixel_idx])\n", " sdf_recon = model.linear_mat(feats)\n", "\n", " loss_dist = torch.mean((sdf_recon-sdf[pixel_idx])**2) \n", "\n", " loss = loss_dist * loss_scale\n", "\n", " optimizer.zero_grad()\n", " loss.backward()\n", " optimizer.step()\n", "\n", " if iteration%100==0:\n", " pbar.set_description(\n", " f'Iteration {iteration:05d}:'\n", " + f' loss_dist = {loss_dist.item():.8f}'\n", " )\n", "\n", " \n", " time_takes = time.time()-start\n", " reso = train_dataset.DHW[::-1]\n", " # sdf_res = eval_sdf([384]*3)\n", " mae, gIoU = cal_l1_iou(test_dataset)\n", " torch.set_printoptions(precision=6)\n", " scores.append(gIoU)\n", " print(gIoU,time_takes)\n", " np.savetxt(f'../logs/SDF/{scene}.txt',np.array([gIoU.item(),time_takes]))\n", "\n", " if is_save_mesh:\n", " _reso = 1024\n", " sdf_res = eval_sdf([_reso]*3,train_dataset.DHW[0])\n", " vertices, triangles, normals, values = skimage.measure.marching_cubes(\n", " sdf_res.numpy(), level=0.0\n", " )\n", " vertices = marchcude_to_world(vertices, [_reso]*3)\n", " triangles = triangles[...,::-1]\n", " mesh = trimesh.Trimesh(vertices, triangles)\n", " mesh.export(f'../logs/SDF//{scene}.ply');\n", " \n", "print(np.mean(scores))" ] }, { "cell_type": "code", "execution_count": null, "id": "ac23a83d-ae78-4186-bcb7-b1d5ab73dd8a", "metadata": {}, "outputs": [], "source": [] } ], "metadata": { "kernelspec": { "display_name": "factorfield", "language": "python", "name": "factorfield" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.9.16" } }, "nbformat": 4, "nbformat_minor": 5 } ================================================ FILE: train_across_scene.py ================================================ from tqdm.auto import tqdm from omegaconf import OmegaConf from models.FactorFields import FactorFields import json, random,time from renderer import * from utils import * from torch.utils.tensorboard import SummaryWriter import datetime from torch.utils.data import DataLoader from dataLoader import dataset_dict import sys device = torch.device("cuda" if torch.cuda.is_available() else "cpu") class SimpleSampler: def __init__(self, total, batch): self.total = total self.batch = batch self.curr = total self.ids = None def nextids(self): self.curr += self.batch if self.curr + self.batch > self.total: self.ids = torch.LongTensor(np.random.permutation(self.total)) self.curr = 0 return self.ids[self.curr:self.curr + self.batch] @torch.no_grad() def export_mesh(cfg): ckpt = torch.load(cfg.defaults.ckpt, map_location=device) model = FactorFields( ckpt['cfg'], device) model.load(ckpt) alpha, _ = model.getDenseAlpha([512]*3) convert_sdf_samples_to_ply(alpha.cpu(), f'{cfg.defaults.ckpt[:-3]}.ply', bbox=model.aabb.cpu(), level=0.2) # @torch.no_grad() # def export_mesh(cfg, downsample=1, n_views=100): # cfg.dataset.downsample_train = downsample # dataset = dataset_dict[cfg.dataset.dataset_name] # train_dataset = dataset(cfg.dataset, split='train',is_stack=True) # # ckpt = torch.load(cfg.defaults.ckpt, map_location=device) # model = FactorFields( ckpt['cfg'], device) # model.load(ckpt) # # output_dir = f'{cfg.defaults.ckpt[:-3]}.ply' # export_tsdf_mesh(model, train_dataset, render_ray, white_bg=train_dataset.white_bg, output_dir=output_dir, n_views=n_views) @torch.no_grad() def render_test(cfg): # init dataset dataset = dataset_dict[cfg.dataset.dataset_name] test_dataset = dataset(cfg.dataset, split='test') white_bg = test_dataset.white_bg ndc_ray = cfg.dataset.ndc_ray if not os.path.exists(cfg.defaults.ckpt): print('the ckpt path does not exists!!') return ckpt = torch.load(cfg.defaults.ckpt, map_location=device) model = FactorFields( ckpt['cfg'], device) model.load(ckpt) logfolder = os.path.dirname(cfg.defaults.ckpt) if cfg.exportation.render_train: os.makedirs(f'{logfolder}/imgs_train_all', exist_ok=True) train_dataset = dataset(cfg.dataset.datadir, split='train', is_stack=True) PSNRs_test = evaluation(train_dataset, model, render_ray, f'{logfolder}/imgs_train_all/', N_vis=-1, N_samples=-1, white_bg=white_bg, ndc_ray=ndc_ray, device=device) print(f'======> {cfg.defaults.expname} train all psnr: {np.mean(PSNRs_test)} <========================') if cfg.exportation.render_test: # model.upsample_volume_grid() os.makedirs(f'{logfolder}/{cfg.defaults.expname}/imgs_test_all', exist_ok=True) evaluation(test_dataset, model, render_ray, f'{logfolder}/{cfg.defaults.expname}/imgs_test_all/', N_vis=-1, N_samples=-1, white_bg=white_bg, ndc_ray=ndc_ray, device=device) n_params = model.n_parameters() print(f'======> {cfg.defaults.expname} test all psnr: {np.mean(PSNRs_test)} n_params: {n_params} <========================') if cfg.exportation.render_path: c2ws = test_dataset.render_path os.makedirs(f'{logfolder}/{cfg.defaults.expname}/imgs_path_all', exist_ok=True) evaluation_path(test_dataset, model, c2ws, render_ray, f'{logfolder}/{cfg.defaults.expname}/imgs_path_all/', N_samples=-1, white_bg=white_bg, ndc_ray=ndc_ray, device=device) if cfg.exportation.export_mesh: alpha, _ = model.getDenseAlpha(times=1) convert_sdf_samples_to_ply(alpha.cpu(), f'{logfolder}/{cfg.defaults.expname}.ply', bbox=model.aabb.cpu(),level=0.02) def reconstruction(cfg): # init dataset dataset = dataset_dict[cfg.dataset.dataset_name] train_dataset = dataset(cfg.dataset, split='train', batch_size=cfg.training.batch_size) test_dataset = dataset(cfg.dataset, split='test') white_bg = train_dataset.white_bg ndc_ray = cfg.dataset.ndc_ray trainLoader = DataLoader(train_dataset, batch_size=1, num_workers=4, pin_memory=True, shuffle=True) # init resolution upsamp_list = cfg.training.upsamp_list update_AlphaMask_list = cfg.training.update_AlphaMask_list if cfg.defaults.add_timestamp: logfolder = f'{cfg.defaults.logdir}/{cfg.defaults.expname}{datetime.datetime.now().strftime("-%Y%m%d-%H%M%S")}' else: logfolder = f'{cfg.defaults.logdir}/{cfg.defaults.expname}' # init log file os.makedirs(logfolder, exist_ok=True) os.makedirs(f'{logfolder}/imgs_vis', exist_ok=True) os.makedirs(f'{logfolder}/imgs_rgba', exist_ok=True) os.makedirs(f'{logfolder}/rgba', exist_ok=True) summary_writer = SummaryWriter(logfolder) cfg.dataset.aabb = train_dataset.scene_bbox if cfg.defaults.ckpt is not None: ckpt = torch.load(cfg.defaults.ckpt, map_location=device) # cfg = ckpt['cfg'] model = FactorFields(cfg, device) model.load(ckpt) else: model = FactorFields(cfg, device) print(model) grad_vars = model.get_optparam_groups(cfg.training.lr_small, cfg.training.lr_large) if cfg.training.lr_decay_iters > 0: lr_factor = cfg.training.lr_decay_target_ratio ** (1 / cfg.training.lr_decay_iters) else: cfg.training.lr_decay_iters = cfg.training.n_iters lr_factor = cfg.training.lr_decay_target_ratio ** (1 / cfg.training.n_iters) print("lr decay", cfg.training.lr_decay_target_ratio, cfg.training.lr_decay_iters) optimizer = torch.optim.Adam(grad_vars, betas=(0.9, 0.99)) # linear in logrithmic space volume_resoList = torch.linspace(cfg.training.volume_resoInit, cfg.training.volume_resoFinal, len(cfg.training.upsamp_list)).ceil().long().tolist() reso_cur = N_to_reso(cfg.training.volume_resoInit**model.in_dim, model.aabb) nSamples = min(cfg.renderer.max_samples, cal_n_samples(reso_cur, cfg.renderer.step_ratio)) torch.cuda.empty_cache() PSNRs, PSNRs_test = [], [0] steps_inner = 16 start = time.time() pbar = tqdm(range(cfg.training.n_iters//steps_inner), miniters=cfg.defaults.progress_refresh_rate, file=sys.stdout) for iteration in pbar: # train_dataset.update_index() scene_idx = torch.randint(0, len(train_dataset.all_rgb_files), (1,)).item() model.scene_idx = scene_idx for j in range(steps_inner): if j%steps_inner==0: model.set_optimizable(['coef'], True) model.set_optimizable(['proj','basis','renderer'], False) elif j%steps_inner==steps_inner-3: model.set_optimizable(['coef'], False) model.set_optimizable(['mlp', 'basis','renderer'], True) data = train_dataset[scene_idx] #next(iterator) rays_train, rgb_train = data['rays'].view(-1,6), data['rgbs'].view(-1,3).to(device) rgb_map, depth_map, coefffs = render_ray(rays_train, model, chunk=cfg.training.batch_size, N_samples=nSamples, white_bg=white_bg, ndc_ray=ndc_ray, device=device, is_train=True) loss = torch.mean((rgb_map - rgb_train) ** 2) #+ torch.mean(coefffs.abs())*1e-4 # loss optimizer.zero_grad() loss.backward() optimizer.step() loss = loss.detach().item() PSNRs.append(-10.0 * np.log(loss) / np.log(10.0)) summary_writer.add_scalar('train/PSNR', PSNRs[-1], global_step=iteration) summary_writer.add_scalar('train/mse', loss, global_step=iteration) for param_group in optimizer.param_groups: param_group['lr'] = param_group['lr'] * lr_factor # Print the current values of the losses. pbar.set_description( f'Iteration {iteration:05d}:' + f' train_psnr = {float(np.mean(PSNRs)):.2f}' + f' test_psnr = {float(np.mean(PSNRs_test)):.2f}' + f' mse = {loss:.6f}' ) PSNRs = [] time_iter = time.time()-start print(f'=======> time takes: {time_iter} <=============') os.makedirs(f'{logfolder}/imgs_test_all/', exist_ok=True) np.savetxt(f'{logfolder}/imgs_test_all/time.txt',[time_iter]) model.save(f'{logfolder}/{cfg.defaults.expname}.th') if cfg.render_train: os.makedirs(f'{logfolder}/imgs_train_all', exist_ok=True) train_dataset = dataset(cfg.defaults.datadir, split='train', downsample=args.downsample_train, is_stack=True) PSNRs_test = evaluation(train_dataset,model, args, renderer, f'{logfolder}/imgs_train_all/', N_vis=-1, N_samples=-1, white_bg = white_bg, ndc_ray=ndc_ray,device=device) print(f'======> {cfg.defaults.expname} test all psnr: {np.mean(PSNRs_test)} <========================') if cfg.exportation.render_test: os.makedirs(f'{logfolder}/imgs_test_all', exist_ok=True) if 'reconstructions' in cfg.defaults.mode: model.scene_idx = test_dataset.test_index PSNRs_test = evaluation(test_dataset, model, render_ray, f'{logfolder}/imgs_test_all/', N_vis=-1, N_samples=-1, white_bg=white_bg, ndc_ray=ndc_ray, device=device) summary_writer.add_scalar('test/psnr_all', np.mean(PSNRs_test), global_step=iteration) n_params = model.n_parameters() print(f'======> {cfg.defaults.expname} test all psnr: {np.mean(PSNRs_test)} n_params: {n_params} <========================') if cfg.exportation.export_mesh: cfg.defaults.ckpt = f'{logfolder}/{cfg.defaults.expname}.th' export_mesh(cfg) if __name__ == '__main__': torch.set_default_dtype(torch.float32) torch.manual_seed(20211202) np.random.seed(20211202) base_conf = OmegaConf.load('configs/defaults.yaml') print(sys.argv) path_config = sys.argv[1] cli_conf = OmegaConf.from_cli() second_conf = OmegaConf.load(path_config) cfg = OmegaConf.merge(base_conf, second_conf, cli_conf) print(cfg) if cfg.exportation.render_only and (cfg.exportation.render_test or cfg.exportation.render_path): render_test(cfg) elif cfg.exportation.export_mesh_only: export_mesh(cfg) else: reconstruction(cfg) ================================================ FILE: train_across_scene_ft.py ================================================ from tqdm.auto import tqdm from omegaconf import OmegaConf from models.FactorFields import FactorFields import json, random,time from renderer import * from utils import * from torch.utils.tensorboard import SummaryWriter import datetime from torch.utils.data import DataLoader from dataLoader import dataset_dict import sys device = torch.device("cuda" if torch.cuda.is_available() else "cpu") class SimpleSampler: def __init__(self, total, batch): self.total = total self.batch = batch self.curr = total self.ids = None def nextids(self): self.curr += self.batch if self.curr + self.batch > self.total: self.ids = torch.LongTensor(np.random.permutation(self.total)) self.curr = 0 return self.ids[self.curr:self.curr + self.batch] @torch.no_grad() def export_mesh(cfg): ckpt = torch.load(cfg.defaults.ckpt, map_location=device) model = FactorFields( ckpt['cfg'], device) model.load(ckpt) alpha, _ = model.getDenseAlpha([512]*3) convert_sdf_samples_to_ply(alpha.cpu(), f'{cfg.defaults.ckpt[:-3]}.ply', bbox=model.aabb.cpu(), level=0.2) @torch.no_grad() def render_test(cfg): # init dataset dataset = dataset_dict[cfg.dataset.dataset_name] test_dataset = dataset(cfg.dataset, split='test') white_bg = test_dataset.white_bg ndc_ray = cfg.dataset.ndc_ray if not os.path.exists(cfg.defaults.ckpt): print('the ckpt path does not exists!!') return ckpt = torch.load(cfg.defaults.ckpt, map_location=device) cfg.dataset.aabb = test_dataset.scene_bbox model = FactorFields(cfg, device) model.load(ckpt) logfolder = os.path.dirname(cfg.defaults.ckpt) if cfg.exportation.render_train: os.makedirs(f'{logfolder}/imgs_train_all', exist_ok=True) train_dataset = dataset(cfg.dataset.datadir, split='train', is_stack=True) PSNRs_test = evaluation(train_dataset, model, render_ray, f'{logfolder}/imgs_train_all/', N_vis=-1, N_samples=-1, white_bg=white_bg, ndc_ray=ndc_ray, device=device) print(f'======> {cfg.defaults.expname} train all psnr: {np.mean(PSNRs_test)} <========================') if cfg.exportation.render_test: # model.upsample_volume_grid() os.makedirs(f'{logfolder}/{cfg.defaults.expname}/imgs_test_all', exist_ok=True) evaluation(test_dataset, model, render_ray, f'{logfolder}/{cfg.defaults.expname}/imgs_test_all/', N_vis=-1, N_samples=-1, white_bg=white_bg, ndc_ray=ndc_ray, device=device) n_params = model.n_parameters() print(f'======> {cfg.defaults.expname} test all psnr: {np.mean(PSNRs_test)} n_params: {n_params} <========================') if cfg.exportation.render_path: c2ws = test_dataset.render_path os.makedirs(f'{logfolder}/{cfg.defaults.expname}/imgs_path_all', exist_ok=True) evaluation_path(test_dataset, model, c2ws, render_ray, f'{logfolder}/{cfg.defaults.expname}/imgs_path_all/', N_samples=-1, white_bg=white_bg, ndc_ray=ndc_ray, device=device) if cfg.exportation.export_mesh: alpha, _ = model.getDenseAlpha(times=1) convert_sdf_samples_to_ply(alpha.cpu(), f'{logfolder}/{cfg.defaults.expname}.ply', bbox=model.aabb.cpu(),level=0.02) def reconstruction(cfg): # init dataset dataset = dataset_dict[cfg.dataset.dataset_name] train_dataset = dataset(cfg.dataset, split='train', batch_size=cfg.training.batch_size) test_dataset = dataset(cfg.dataset, split='test') white_bg = train_dataset.white_bg ndc_ray = cfg.dataset.ndc_ray trainLoader = DataLoader(train_dataset, batch_size=1, num_workers=4, pin_memory=True, shuffle=True) # init resolution upsamp_list = cfg.training.upsamp_list update_AlphaMask_list = cfg.training.update_AlphaMask_list if cfg.defaults.add_timestamp: logfolder = f'{cfg.defaults.logdir}/{cfg.defaults.expname}{datetime.datetime.now().strftime("-%Y%m%d-%H%M%S")}' else: logfolder = f'{cfg.defaults.logdir}/{cfg.defaults.expname}' # init log file os.makedirs(logfolder, exist_ok=True) os.makedirs(f'{logfolder}/imgs_vis', exist_ok=True) os.makedirs(f'{logfolder}/imgs_rgba', exist_ok=True) os.makedirs(f'{logfolder}/rgba', exist_ok=True) summary_writer = SummaryWriter(logfolder) cfg.dataset.aabb = train_dataset.scene_bbox if cfg.defaults.ckpt is not None: ckpt = torch.load(cfg.defaults.ckpt, map_location=device) model = FactorFields(cfg, device) model.load(ckpt) else: model = FactorFields(cfg, device) print(model) grad_vars = model.get_optparam_groups(cfg.training.lr_small, cfg.training.lr_large) if cfg.training.lr_decay_iters > 0: lr_factor = cfg.training.lr_decay_target_ratio ** (1 / cfg.training.lr_decay_iters) else: cfg.training.lr_decay_iters = cfg.training.n_iters lr_factor = cfg.training.lr_decay_target_ratio ** (1 / cfg.training.n_iters) print("lr decay", cfg.training.lr_decay_target_ratio, cfg.training.lr_decay_iters) optimizer = torch.optim.Adam(grad_vars, betas=(0.9, 0.99)) # linear in logrithmic space volume_resoList = torch.linspace(cfg.training.volume_resoInit, cfg.training.volume_resoFinal, len(cfg.training.upsamp_list)).ceil().long().tolist() reso_cur = N_to_reso(cfg.training.volume_resoInit**model.in_dim, model.aabb) nSamples = min(cfg.renderer.max_samples, cal_n_samples(reso_cur, cfg.renderer.step_ratio)) torch.cuda.empty_cache() PSNRs, PSNRs_test = [], [0] start = time.time() iterator = iter(trainLoader) pbar = tqdm(range(cfg.training.n_iters), miniters=cfg.defaults.progress_refresh_rate, file=sys.stdout) for iteration in pbar: data = next(iterator) rays_train, rgb_train = data['rays'].view(-1,6), data['rgbs'].view(-1,3).to(device) if 'idx' in data.keys(): model.scene_idx = data['idx'] rgb_map, depth_map, coefffs = render_ray(rays_train, model, chunk=cfg.training.batch_size, N_samples=nSamples, white_bg=white_bg, ndc_ray=ndc_ray, device=device, is_train=True) loss = torch.mean((rgb_map - rgb_train) ** 2) # loss total_loss = loss optimizer.zero_grad() total_loss.backward() optimizer.step() loss = loss.detach().item() PSNRs.append(-10.0 * np.log(loss) / np.log(10.0)) summary_writer.add_scalar('train/PSNR', PSNRs[-1], global_step=iteration) summary_writer.add_scalar('train/mse', loss, global_step=iteration) for param_group in optimizer.param_groups: param_group['lr'] = param_group['lr'] * lr_factor # Print the current values of the losses. if iteration % cfg.defaults.progress_refresh_rate == 0: pbar.set_description( f'Iteration {iteration:05d}:' + f' train_psnr = {float(np.mean(PSNRs)):.2f}' + f' test_psnr = {float(np.mean(PSNRs_test)):.2f}' + f' mse = {loss:.6f}' ) PSNRs = [] if iteration % cfg.dataset.vis_every == cfg.dataset.vis_every - 1: PSNRs_test = evaluation(test_dataset, model, render_ray, f'{logfolder}/imgs_vis/', N_vis=cfg.dataset.N_vis, prtx=f'{iteration:06d}_', N_samples=nSamples, white_bg=white_bg, ndc_ray=ndc_ray, compute_extra_metrics=False) summary_writer.add_scalar('test/psnr', np.mean(PSNRs_test), global_step=iteration) if iteration in update_AlphaMask_list or iteration in cfg.training.shrinking_list: if volume_resoList[0] < 256: # update volume resolution reso_mask = N_to_reso(volume_resoList[0]**model.in_dim, model.aabb) new_aabb = model.updateAlphaMask([cfg.model.coeff_reso]*3,is_update_alphaMask=True) if iteration in cfg.training.shrinking_list: model.shrink(new_aabb) L1_reg_weight = cfg.training.L1_weight_rest grad_vars = model.get_optparam_groups(cfg.training.lr_small, cfg.training.lr_large) optimizer = torch.optim.Adam(grad_vars, betas=(0.9, 0.99)) print("continuing L1_reg_weight", L1_reg_weight) if not cfg.dataset.ndc_ray and iteration == update_AlphaMask_list[0] and not cfg.dataset.is_unbound: # filter rays outside the bbox train_dataset.all_rays, train_dataset.all_rgbs = model.filtering_rays(train_dataset.all_rays, train_dataset.all_rgbs) trainLoader = DataLoader(train_dataset, batch_size=1, num_workers=4, pin_memory=True, shuffle=True) iterator = iter(trainLoader) if iteration in upsamp_list: n_voxels = volume_resoList.pop(0) reso_cur = N_to_reso(n_voxels**model.in_dim, model.aabb) nSamples = min(cfg.renderer.max_samples, cal_n_samples(reso_cur, cfg.renderer.step_ratio)) model.upsample_volume_grid(reso_cur) grad_vars = model.get_optparam_groups(cfg.training.lr_small, cfg.training.lr_large) optimizer = torch.optim.Adam(grad_vars, betas=(0.9, 0.99)) torch.cuda.empty_cache() if iteration==3000: model.cfg.training.renderModule = True grad_vars = model.get_optparam_groups(cfg.training.lr_small, cfg.training.lr_large) optimizer = torch.optim.Adam(grad_vars, betas=(0.9, 0.99)) time_iter = time.time()-start print(f'=======> time takes: {time_iter} <=============') os.makedirs(f'{logfolder}/imgs_test_all/', exist_ok=True) np.savetxt(f'{logfolder}/imgs_test_all/time.txt',[time_iter]) model.save(f'{logfolder}/{cfg.defaults.expname}.th') if args.render_train: os.makedirs(f'{logfolder}/imgs_train_all', exist_ok=True) train_dataset = dataset(cfg.defaults.datadir, split='train', downsample=args.downsample_train, is_stack=True) PSNRs_test = evaluation(train_dataset,model, args, renderer, f'{logfolder}/imgs_train_all/', N_vis=-1, N_samples=-1, white_bg = white_bg, ndc_ray=ndc_ray,device=device) print(f'======> {cfg.defaults.expname} test all psnr: {np.mean(PSNRs_test)} <========================') if cfg.exportation.render_test: os.makedirs(f'{logfolder}/imgs_test_all', exist_ok=True) if 'reconstructions' in cfg.defaults.mode: model.scene_idx = test_dataset.test_index PSNRs_test = evaluation(test_dataset, model, render_ray, f'{logfolder}/imgs_test_all/', N_vis=-1, N_samples=-1, white_bg=white_bg, ndc_ray=ndc_ray, device=device) summary_writer.add_scalar('test/psnr_all', np.mean(PSNRs_test), global_step=iteration) n_params = model.n_parameters() print(f'======> {cfg.defaults.expname} test all psnr: {np.mean(PSNRs_test)} n_params: {n_params} <========================') if cfg.exportation.export_mesh: cfg.defaults.ckpt = f'{logfolder}/{cfg.defaults.expname}.th' export_mesh(cfg) if __name__ == '__main__': torch.set_default_dtype(torch.float32) torch.manual_seed(20211202) np.random.seed(20211202) base_conf = OmegaConf.load('configs/defaults.yaml') path_config = sys.argv[1] cli_conf = OmegaConf.from_cli() second_conf = OmegaConf.load(path_config) cfg = OmegaConf.merge(base_conf, second_conf, cli_conf) print(cfg) if cfg.exportation.render_only and (cfg.exportation.render_test or cfg.exportation.render_path): render_test(cfg) elif cfg.exportation.export_mesh_only: export_mesh(cfg) else: reconstruction(cfg) ================================================ FILE: train_per_scene.py ================================================ from tqdm.auto import tqdm from omegaconf import OmegaConf from models.FactorFields import FactorFields import json, random,time from renderer import * from utils import * from torch.utils.tensorboard import SummaryWriter import datetime from dataLoader import dataset_dict import sys device = torch.device("cuda" if torch.cuda.is_available() else "cpu") class SimpleSampler: def __init__(self, total, batch): self.total = total self.batch = batch self.curr = total self.ids = None def nextids(self): self.curr += self.batch if self.curr + self.batch > self.total: self.ids = torch.LongTensor(np.random.permutation(self.total)) self.curr = 0 return self.ids[self.curr:self.curr + self.batch] @torch.no_grad() def export_mesh(ckpt_path): ckpt = torch.load(ckpt_path, map_location=device) cfg = ckpt['cfg'] cfg.defaults.device = device model = FactorFields(cfg) model.load(ckpt) alpha, _ = model.getDenseAlpha() convert_sdf_samples_to_ply(alpha.cpu(), f'{ckpt.defaults.ckpt[:-3]}.ply', bbox=model.aabb.cpu(), level=0.005) @torch.no_grad() def render_test(cfg): # init dataset dataset = dataset_dict[cfg.dataset.dataset_name] test_dataset = dataset(cfg.dataset, split='test') white_bg = test_dataset.white_bg ndc_ray = cfg.dataset.ndc_ray if not os.path.exists(cfg.defaults.ckpt): print('the ckpt path does not exists!!') return ckpt = torch.load(cfg.defaults.ckpt, map_location=device) model = FactorFields( ckpt['cfg'], device) model.load(ckpt) logfolder = os.path.dirname(cfg.defaults.ckpt) if cfg.exportation.render_train: os.makedirs(f'{logfolder}/imgs_train_all', exist_ok=True) train_dataset = dataset(cfg.dataset.datadir, split='train', is_stack=True) PSNRs_test = evaluation(train_dataset, model, render_ray, f'{logfolder}/imgs_train_all/', N_vis=-1, N_samples=-1, white_bg=white_bg, ndc_ray=ndc_ray, device=device) print(f'======> {cfg.defaults.expname} train all psnr: {np.mean(PSNRs_test)} <========================') if cfg.exportation.render_test: # model.upsample_volume_grid() os.makedirs(f'{logfolder}/{cfg.defaults.expname}/imgs_test_all', exist_ok=True) evaluation(test_dataset, model, render_ray, f'{logfolder}/{cfg.defaults.expname}/imgs_test_all/', N_vis=-1, N_samples=-1, white_bg=white_bg, ndc_ray=ndc_ray, device=device) n_params = model.n_parameters() print(f'======> {cfg.defaults.expname} test all psnr: {np.mean(PSNRs_test)} n_params: {n_params} <========================') if cfg.exportation.render_path: c2ws = test_dataset.render_path os.makedirs(f'{logfolder}/{cfg.defaults.expname}/imgs_path_all', exist_ok=True) evaluation_path(test_dataset, model, c2ws, render_ray, f'{logfolder}/{cfg.defaults.expname}/imgs_path_all/', N_samples=-1, white_bg=white_bg, ndc_ray=ndc_ray, device=device) if cfg.exportation.export_mesh: alpha, _ = model.getDenseAlpha() convert_sdf_samples_to_ply(alpha.cpu(), f'{logfolder}/{cfg.defaults.expname}.ply', bbox=model.aabb.cpu(), level=0.005) def reconstruction(cfg): # init dataset dataset = dataset_dict[cfg.dataset.dataset_name] train_dataset = dataset(cfg.dataset, split='train') test_dataset = dataset(cfg.dataset, split='test') white_bg = train_dataset.white_bg ndc_ray = cfg.dataset.ndc_ray # init resolution upsamp_list = cfg.training.upsamp_list update_AlphaMask_list = cfg.training.update_AlphaMask_list if cfg.defaults.add_timestamp: logfolder = f'{cfg.defaults.logdir}/{cfg.defaults.expname}{datetime.datetime.now().strftime("-%Y%m%d-%H%M%S")}' else: logfolder = f'{cfg.defaults.logdir}/{cfg.defaults.expname}' # init log file os.makedirs(logfolder, exist_ok=True) os.makedirs(f'{logfolder}/imgs_vis', exist_ok=True) os.makedirs(f'{logfolder}/imgs_rgba', exist_ok=True) os.makedirs(f'{logfolder}/rgba', exist_ok=True) summary_writer = SummaryWriter(logfolder) cfg.dataset.aabb = aabb = train_dataset.scene_bbox if cfg.defaults.ckpt is not None: ckpt = torch.load(cfg.defaults.ckpt, map_location=device) cfg = ckpt['cfg'] model = FactorFields(cfg, device) model.load(ckpt) else: model = FactorFields(cfg, device) print(model) grad_vars = model.get_optparam_groups(cfg.training.lr_small, cfg.training.lr_large) if cfg.training.lr_decay_iters > 0: lr_factor = cfg.training.lr_decay_target_ratio ** (1 / cfg.training.lr_decay_iters) else: cfg.training.lr_decay_iters = cfg.training.n_iters lr_factor = cfg.training.lr_decay_target_ratio ** (1 / cfg.training.n_iters) print("lr decay", cfg.training.lr_decay_target_ratio, cfg.training.lr_decay_iters) optimizer = torch.optim.Adam(grad_vars, betas=(0.9, 0.99)) # linear in logrithmic space volume_resoList = torch.linspace(cfg.training.volume_resoInit, cfg.training.volume_resoFinal, len(cfg.training.upsamp_list)).ceil().long().tolist() reso_cur = N_to_reso(cfg.training.volume_resoInit**model.in_dim, model.aabb) nSamples = min(cfg.renderer.max_samples, cal_n_samples(reso_cur, cfg.renderer.step_ratio)) torch.cuda.empty_cache() PSNRs, PSNRs_test = [], [0] allrays, allrgbs = train_dataset.all_rays, train_dataset.all_rgbs trainingSampler = SimpleSampler(allrays.shape[0], cfg.training.batch_size) start = time.time() pbar = tqdm(range(cfg.training.n_iters), miniters=cfg.defaults.progress_refresh_rate, file=sys.stdout) for iteration in pbar: ray_idx = trainingSampler.nextids() rays_train, rgb_train = allrays[ray_idx], allrgbs[ray_idx].to(device) rgb_map, depth_map, _ = render_ray(rays_train, model, chunk=cfg.training.batch_size, N_samples=nSamples, white_bg=white_bg, ndc_ray=ndc_ray, device=device, is_train=True) loss = torch.mean((rgb_map - rgb_train) ** 2) optimizer.zero_grad() loss.backward() optimizer.step() loss = loss.detach().item() PSNRs.append(-10.0 * np.log(loss) / np.log(10.0)) summary_writer.add_scalar('train/PSNR', PSNRs[-1], global_step=iteration) summary_writer.add_scalar('train/mse', loss, global_step=iteration) for param_group in optimizer.param_groups: param_group['lr'] = param_group['lr'] * lr_factor # Print the current values of the losses. if iteration % cfg.defaults.progress_refresh_rate == 0: pbar.set_description( f'Iteration {iteration:05d}:' + f' train_psnr = {float(np.mean(PSNRs)):.2f}' + f' test_psnr = {float(np.mean(PSNRs_test)):.2f}' + f' mse = {loss:.6f}' ) PSNRs = [] if iteration % cfg.dataset.vis_every == cfg.dataset.vis_every - 1: PSNRs_test = evaluation(test_dataset, model, render_ray, f'{logfolder}/imgs_vis/', N_vis=cfg.dataset.N_vis, prtx=f'{iteration:06d}_', N_samples=nSamples, white_bg=white_bg, ndc_ray=ndc_ray, compute_extra_metrics=False) summary_writer.add_scalar('test/psnr', np.mean(PSNRs_test), global_step=iteration) if iteration in update_AlphaMask_list or iteration in cfg.training.shrinking_list: if volume_resoList[0] < 256: # update volume resolution reso_mask = N_to_reso(volume_resoList[0]**model.in_dim, model.aabb) new_aabb = model.updateAlphaMask(tuple(reso_mask), is_update_alphaMask=iteration >= 1500) if iteration in cfg.training.shrinking_list: model.shrink(new_aabb) L1_reg_weight = cfg.training.L1_weight_rest grad_vars = model.get_optparam_groups(cfg.training.lr_small, cfg.training.lr_large) optimizer = torch.optim.Adam(grad_vars, betas=(0.9, 0.99)) print("continuing L1_reg_weight", L1_reg_weight) if not cfg.dataset.ndc_ray and iteration == update_AlphaMask_list[0] and not cfg.dataset.is_unbound: # filter rays outside the bbox allrays, allrgbs = model.filtering_rays(allrays, allrgbs) trainingSampler = SimpleSampler(allrgbs.shape[0], cfg.training.batch_size) if iteration in upsamp_list: n_voxels = volume_resoList.pop(0) reso_cur = N_to_reso(n_voxels**model.in_dim, model.aabb) nSamples = min(cfg.renderer.max_samples, cal_n_samples(reso_cur, cfg.renderer.step_ratio)) model.upsample_volume_grid(reso_cur) grad_vars = model.get_optparam_groups(cfg.training.lr_small, cfg.training.lr_large) optimizer = torch.optim.Adam(grad_vars, betas=(0.9, 0.99)) torch.cuda.empty_cache() time_iter = time.time()-start print(f'=======> time takes: {time_iter} <=============') os.makedirs(f'{logfolder}/imgs_test_all',exist_ok=True) np.savetxt(f'{logfolder}/imgs_test_all/time.txt',[time_iter]) model.save(f'{logfolder}/{cfg.defaults.expname}.th') if cfg.exportation.render_test: os.makedirs(f'{logfolder}/imgs_test_all', exist_ok=True) PSNRs_test = evaluation(test_dataset, model, render_ray, f'{logfolder}/imgs_test_all/', N_vis=-1, N_samples=-1, white_bg=white_bg, ndc_ray=ndc_ray, device=device) summary_writer.add_scalar('test/psnr_all', np.mean(PSNRs_test), global_step=iteration) n_params = model.n_parameters() print(f'======> {cfg.defaults.expname} test all psnr: {np.mean(PSNRs_test)} n_params: {n_params} <========================') if __name__ == '__main__': torch.set_default_dtype(torch.float32) torch.manual_seed(20211202) np.random.seed(20211202) base_conf = OmegaConf.load('configs/defaults.yaml') path_config = sys.argv[1] cli_conf = OmegaConf.from_cli() second_conf = OmegaConf.load(path_config) cfg = OmegaConf.merge(base_conf, second_conf, cli_conf) if cfg.exportation.render_only and (cfg.exportation.render_test or cfg.exportation.render_path): render_test(cfg) elif cfg.exportation.export_mesh_only or cfg.exportation.export_mesh: export_mesh(cfg) else: reconstruction(cfg) ================================================ FILE: utils.py ================================================ import cv2,torch,math import numpy as np from PIL import Image import torchvision.transforms as T import torch.nn.functional as F import scipy.signal mse2psnr = lambda x : -10. * torch.log(x) / torch.log(torch.Tensor([10.])) def visualize_depth_numpy(depth, minmax=None, cmap=cv2.COLORMAP_JET): """ depth: (H, W) """ x = np.nan_to_num(depth) # change nan to 0 if minmax is None: mi = np.min(x[x>0]) # get minimum positive depth (ignore background) ma = np.max(x) else: mi,ma = minmax x = (x-mi)/(ma-mi+1e-8) # normalize to 0~1 x = (255*x).astype(np.uint8) x_ = cv2.applyColorMap(x, cmap) return x_, [mi,ma] def init_log(log, keys): for key in keys: log[key] = torch.tensor([0.0], dtype=float) return log def visualize_depth(depth, minmax=None, cmap=cv2.COLORMAP_JET): """ depth: (H, W) """ if type(depth) is not np.ndarray: depth = depth.cpu().numpy() x = np.nan_to_num(depth) # change nan to 0 if minmax is None: mi = np.min(x[x>0]) # get minimum positive depth (ignore background) ma = np.max(x) else: mi,ma = minmax x = (x-mi)/(ma-mi+1e-8) # normalize to 0~1 x = (255*x).astype(np.uint8) x_ = Image.fromarray(cv2.applyColorMap(x, cmap)) x_ = T.ToTensor()(x_) # (3, H, W) return x_, [mi,ma] def N_to_reso(n_voxels, bbox): xyz_min, xyz_max = bbox dim = len(xyz_min) voxel_size = ((xyz_max - xyz_min).prod() / n_voxels).pow(1 / dim) return torch.round((xyz_max - xyz_min) / voxel_size).long().tolist() def N_to_vm_reso(n_voxels, bbox): xyz_min, xyz_max = bbox dim = len(xyz_min) voxel_size = ((xyz_max - xyz_min).prod() / n_voxels).pow(1 / dim) reso = (xyz_max - xyz_min) / voxel_size assert len(reso)==3 n_mat = reso[0]*reso[1] + reso[0]*reso[2] + reso[1]*reso[2] scale = math.sqrt(n_voxels/n_mat) return torch.round(reso*scale).long().tolist() def cal_n_samples(reso, step_ratio=0.5): return int(np.linalg.norm(reso)/step_ratio) class SimpleSampler: def __init__(self, total, batch): self.total = total self.batch = batch self.curr = total self.ids = None def nextids(self): self.curr+=self.batch if self.curr + self.batch > self.total: self.ids = torch.LongTensor(np.random.permutation(self.total)) self.curr = 0 return self.ids[self.curr:self.curr+self.batch] __LPIPS__ = {} def init_lpips(net_name, device): assert net_name in ['alex', 'vgg'] import lpips print(f'init_lpips: lpips_{net_name}') return lpips.LPIPS(net=net_name, version='0.1').eval().to(device) def rgb_lpips(np_gt, np_im, net_name, device): if net_name not in __LPIPS__: __LPIPS__[net_name] = init_lpips(net_name, device) gt = torch.from_numpy(np_gt).permute([2, 0, 1]).contiguous().to(device) im = torch.from_numpy(np_im).permute([2, 0, 1]).contiguous().to(device) return __LPIPS__[net_name](gt, im, normalize=True).item() def findItem(items, target): for one in items: if one[:len(target)]==target: return one return None ''' Evaluation metrics (ssim, lpips) ''' def rgb_ssim(img0, img1, max_val, filter_size=11, filter_sigma=1.5, k1=0.01, k2=0.03, return_map=False): # Modified from https://github.com/google/mipnerf/blob/16e73dfdb52044dcceb47cda5243a686391a6e0f/internal/math.py#L58 assert len(img0.shape) == 3 assert img0.shape[-1] == 3 assert img0.shape == img1.shape # Construct a 1D Gaussian blur filter. hw = filter_size // 2 shift = (2 * hw - filter_size + 1) / 2 f_i = ((np.arange(filter_size) - hw + shift) / filter_sigma)**2 filt = np.exp(-0.5 * f_i) filt /= np.sum(filt) # Blur in x and y (faster than the 2D convolution). def convolve2d(z, f): return scipy.signal.convolve2d(z, f, mode='valid') filt_fn = lambda z: np.stack([ convolve2d(convolve2d(z[...,i], filt[:, None]), filt[None, :]) for i in range(z.shape[-1])], -1) mu0 = filt_fn(img0) mu1 = filt_fn(img1) mu00 = mu0 * mu0 mu11 = mu1 * mu1 mu01 = mu0 * mu1 sigma00 = filt_fn(img0**2) - mu00 sigma11 = filt_fn(img1**2) - mu11 sigma01 = filt_fn(img0 * img1) - mu01 # Clip the variances and covariances to valid values. # Variance must be non-negative: sigma00 = np.maximum(0., sigma00) sigma11 = np.maximum(0., sigma11) sigma01 = np.sign(sigma01) * np.minimum( np.sqrt(sigma00 * sigma11), np.abs(sigma01)) c1 = (k1 * max_val)**2 c2 = (k2 * max_val)**2 numer = (2 * mu01 + c1) * (2 * sigma01 + c2) denom = (mu00 + mu11 + c1) * (sigma00 + sigma11 + c2) ssim_map = numer / denom ssim = np.mean(ssim_map) return ssim_map if return_map else ssim import torch.nn as nn class TVLoss(nn.Module): def __init__(self,TVLoss_weight=1): super(TVLoss,self).__init__() self.TVLoss_weight = TVLoss_weight def forward(self,x): batch_size = x.size()[0] h_x = x.size()[2] w_x = x.size()[3] count_h = self._tensor_size(x[:,:,1:,:]) count_w = self._tensor_size(x[:,:,:,1:]) h_tv = torch.pow((x[:,:,1:,:]-x[:,:,:h_x-1,:]),2).sum() w_tv = torch.pow((x[:,:,:,1:]-x[:,:,:,:w_x-1]),2).sum() return self.TVLoss_weight*2*(h_tv/count_h+w_tv/count_w)/batch_size def _tensor_size(self,t): return t.size()[1]*t.size()[2]*t.size()[3] def marchcude_to_world(vertices, reso_WHD): return vertices/(np.array(reso_WHD)-1) import plyfile import skimage.measure def convert_sdf_samples_to_ply( pytorch_3d_sdf_tensor, ply_filename_out, bbox, level=0.5, offset=None, scale=None, ): """ Convert sdf samples to .ply :param pytorch_3d_sdf_tensor: a torch.FloatTensor of shape (n,n,n) :voxel_grid_origin: a list of three floats: the bottom, left, down origin of the voxel grid :voxel_size: float, the size of the voxels :ply_filename_out: string, path of the filename to save to This function adapted from: https://github.com/RobotLocomotion/spartan """ numpy_3d_sdf_tensor = pytorch_3d_sdf_tensor.numpy() # voxel_size = list((bbox[1]-bbox[0]) / np.array(pytorch_3d_sdf_tensor.shape)) verts, faces, normals, values = skimage.measure.marching_cubes( numpy_3d_sdf_tensor, level=level ) reso_WHD = numpy_3d_sdf_tensor.shape print(bbox) verts = marchcude_to_world(verts, reso_WHD) faces = faces[...,::-1] # inverse face orientation # transform from voxel coordinates to camera coordinates # note x and y are flipped in the output of marching_cubes mesh_points = np.zeros_like(verts) bbox = bbox.numpy() mesh_points[:, 0] = bbox[0,2] + verts[:, 0]*(bbox[1,2]-bbox[0,2]) mesh_points[:, 1] = bbox[0,1] + verts[:, 1]*(bbox[1,1]-bbox[0,1]) mesh_points[:, 2] = bbox[0,0] + verts[:, 2]*(bbox[1,0]-bbox[0,0]) # # apply additional offset and scale # if scale is not None: # mesh_points = mesh_points / scale # if offset is not None: # mesh_points = mesh_points - offset # try writing to the ply file num_verts = verts.shape[0] num_faces = faces.shape[0] verts_tuple = np.zeros((num_verts,), dtype=[("x", "f4"), ("y", "f4"), ("z", "f4")]) for i in range(0, num_verts): verts_tuple[i] = tuple(mesh_points[i, :]) faces_building = [] for i in range(0, num_faces): faces_building.append(((faces[i, :].tolist(),))) faces_tuple = np.array(faces_building, dtype=[("vertex_indices", "i4", (3,))]) el_verts = plyfile.PlyElement.describe(verts_tuple, "vertex") el_faces = plyfile.PlyElement.describe(faces_tuple, "face") ply_data = plyfile.PlyData([el_verts, el_faces]) print("saving mesh to %s" % (ply_filename_out)) ply_data.write(ply_filename_out)