[
  {
    "path": "README.md",
    "content": "\n# what content does this project contain\n1. face detection and alignment\n![Alt text](https://github.com/Ao-Lee/Vgg-Face-Fine-tune/raw/master/TestCases/imgs/detection/_01.jpg)\n\n2. face verification predictions\n![Alt text](https://github.com/Ao-Lee/Vgg-Face-Fine-tune/raw/master/TestCases/imgs/verification/example.png)\n\n3. fine tune a pre-trained model with your customized dataset\n\n# how it works\nthe network used in this project is vgg16 and it was pre-trained by Oxford to classify 2622 identities. Check [this paper](https://www.robots.ox.ac.uk/~vgg/publications/2015/Parkhi15/parkhi15.pdf) for more details. Since their model was trained for a classification purpose, it must be\ntuned to fit verification tasks. A triplet loss is used in this project just as what the paper describes. For more details about triplet loss, check [this](https://arxiv.org/abs/1503.03832) Google facenet paper\n\n# how to install\n1. install anaconda for python 3\n2. install tensorflow\n3. install keras (theno backend is not tested)\n4. install other python packages such as tqdm\n\n# how to perform face detection and alignment\nrun TestCases\\test_align_database.py\n\n# Datasets used \ndifferent face datasets were used in this project, they are\nLFW dataset (http://vis-www.cs.umass.edu/lfw/)\nAR dataset (http://www2.ece.ohio-state.edu/~aleix/ARdatabase.html)\nCAS-PEAL dataset (http://www.jdl.ac.cn/peal/)\n\n# how to perform verification\nany face dataset can be used, since lfw data set is easy to download and prepare, we use lfw dataset for illustration\n1. download lfw dataset. Since we have our own align implementation. it is recommended to download data without alignment. the quick link is [here](http://vis-www.cs.umass.edu/lfw/lfw.tgz)\n2. align the lfw database. Open TestCases\\test_align_database.py and edit the following two lines\n```\nsource = 'imgs\\\\align_test\\\\origin'\ntarget = 'imgs\\\\align_test\\\\aligned'\n```\nrun test_align_database.py after running, you should get a folder of aligned images.\n\n3. download the model:\n\t* todo: provide download link\n4. open cfg.py and modify the '_dir_models' variable, it changes the absolute path to the model\n5. open TestCases\\test_verification_on_general_dataset.py and change dir_image to be the root directory of aligned images\n6.run test_verification_on_general_dataset.py\n\n# how to train the network\n- we still use lfw dataset to illustrate the process, in practice, any face dataset can be used\n- note that it is recommended to use a GPU to train. Training on a cpu machine could be very slow.\n\n1. open train.py and modify this line:\n\treader_LFW = LFWReader(dir_images='E:\\\\DM\\\\Faces\\\\Data\\\\LFW\\\\aligned')\n\tset the directory to be the absolute path of aligned lfw images\n2. run the train.py code\n\n"
  },
  {
    "path": "TestCases/test_align_database.py",
    "content": "import sys\nsys.path.append(\"..\")\nfrom UtilsAlign import AlignDatabase, GetAlignFuncByBoundingBox\n\nif __name__ == '__main__':\n    \n    source = 'imgs\\\\align_test\\\\origin'\n    target = 'imgs\\\\align_test\\\\aligned'\n    \n    F = GetAlignFuncByBoundingBox(output_size=224, margin=24)\n    AlignDatabase(source, target, align_func=F)\n    \n"
  },
  {
    "path": "TestCases/test_best_threshold_generation.py",
    "content": "import numpy as np\nfrom os.path import join, isfile\nimport pandas as pd\nfrom tqdm import tqdm\nfrom sklearn import metrics\n\nimport sys\nsys.path.append('..')\nfrom vggface import VggFace\nfrom utils import Verify, GetBestThreshold\nimport cfg\n\n# dir_image = 'E:\\\\DM\\\\Faces\\\\Data\\\\ARFace\\\\aligned'\n# dir_txt = 'ARFace\\\\validation.txt'\n\n# dir_image = 'E:\\\\DM\\\\Faces\\\\Data\\\\LFW\\\\aligned'\n# dir_txt = 'LFW\\\\validation.txt'\n\ndir_image = 'E:\\\\DM\\\\Faces\\\\Data\\\\PCD\\\\aligned'\ndir_txt = 'verification_text_files\\\\PCD\\\\validation.txt'\n\ndef GetDataFrame():\n    return pd.read_table(dir_txt, sep='\\t')\n    \ndef GetResult(model):\n    df = GetDataFrame()\n    dists = []\n    labels = []\n    for idx in tqdm(range(len(df))):\n        path1 = join(dir_image, df.loc[idx,'img1'])\n        path2 = join(dir_image, df.loc[idx,'img2'])\n        if (not isfile(path1)) or (not isfile(path2)):\n            continue\n        dist = Verify(path1, path2, model)\n        dists.append(dist)\n        labels.append(df.loc[idx,'class'])\n       \n    labels = np.array(labels)\n    dists = np.array(dists)\n    return labels, dists\n\n\nif __name__ == '__main__':\n    model = VggFace(cfg.dir_model_v2, is_origin=True)\n    labels, dists = GetResult(model)\n    \n    labels = (labels=='S').astype(np.int)\n    threshold, _ = GetBestThreshold(dists, labels)\n    predictions = (dists < threshold).astype(np.int)\n    \n    auc = metrics.roc_auc_score(np.logical_not(labels), dists)\n    acc = metrics.accuracy_score(labels, predictions)\n    print('auc is: {}'.format(auc))\n    print('threshold is {}'.format(threshold))\n    print('accuracy is {}'.format(acc))\n"
  },
  {
    "path": "TestCases/test_detection.py",
    "content": "import numpy as np\nfrom PIL import Image, ImageDraw\nfrom scipy.misc import imsave\nfrom os.path import join, isfile\n\nimport sys\nsys.path.append(\"..\")\nfrom utils import Inputs2ArrayImage, MergeImage\nfrom UtilsAlign import GetLandmarks\n\nF = GetLandmarks()\n\ndef DrawPoint(draw, x, y):\n    r = 1\n    draw.ellipse((x-r, y-r, x+r, y+r), fill=(0,0,255,255))\n \ndef ModifyImg(img):\n    bounding_boxes, landmarks = F(img)\n    img = Image.fromarray(img)\n    B = bounding_boxes[:,:-1]\n    \n    draw = ImageDraw.Draw(img)\n    for b in B:\n        shape = ((b[0], b[1]), (b[2], b[3]))\n        draw.rectangle(shape, outline='blue')\n        \n    for m in landmarks.T:\n        DrawPoint(draw, m[0], m[5])\n        DrawPoint(draw, m[1], m[6])\n        \n    return np.array(img)\n    \n\nif __name__=='__main__':\n    root = 'imgs\\detection'\n    names = ['01.jpg', '02.jpg']\n\n    for name in names:\n        path = join(root, name)\n        assert(isfile(path))\n\n        img = Inputs2ArrayImage(path)\n        img_modified = ModifyImg(img)\n        img_merge = MergeImage(img, img_modified)\n        \n        new_name = '_' + name\n        new_path = join(root, new_name)\n        imsave(new_path, img_merge)\n    \n    \n    \n      "
  },
  {
    "path": "TestCases/test_verification_on_general_dataset.py",
    "content": "import numpy as np\nfrom os.path import join, isfile\nimport pandas as pd\nfrom tqdm import tqdm\nfrom sklearn import metrics\nfrom keras import backend as K\nimport sys\nsys.path.append('..')\nfrom vggface import VggFace\nfrom utils import Verify\nimport cfg\n\n# dir_image = 'E:\\\\DM\\\\Faces\\\\Data\\\\ARFace\\\\aligned'\n# dir_txt = 'ARFace\\\\validation.txt'\n\n# dir_image = 'E:\\\\DM\\\\Faces\\\\Data\\\\LFW\\\\aligned'\n# dir_txt = 'LFW\\\\validation.txt'\n\ndir_image = 'E:\\\\DM\\\\Faces\\\\Data\\\\PCD\\\\aligned'\ndir_txt = 'verification_text_files\\\\PCD\\\\validation.txt'\nK.set_image_dim_ordering('th')\n\n\ndef GetDataFrame():\n    return pd.read_table(dir_txt, sep='\\t')\n    \ndef GetResult(model):\n    df = GetDataFrame()\n    dists = []\n    labels = []\n    for idx in tqdm(range(len(df))):\n        path1 = join(dir_image, df.loc[idx,'img1'])\n        path2 = join(dir_image, df.loc[idx,'img2'])\n        if (not isfile(path1)) or (not isfile(path2)):\n            continue\n        dist = Verify(path1, path2, model)\n        dists.append(dist)\n        labels.append(df.loc[idx,'class'])\n       \n    labels = np.array(labels)\n    dists = np.array(dists)\n    return labels, dists\n\n\nif __name__ == '__main__':\n    threshold = 1.1\n    model = VggFace(cfg.dir_model_v2, is_origin=True)\n    labels, dists = GetResult(model)\n    labels = (labels=='S').astype(np.int)\n    predictions = (dists < threshold).astype(np.int)\n    \n    auc = metrics.roc_auc_score(np.logical_not(labels), dists)\n    acc = metrics.accuracy_score(labels, predictions)\n    print('auc is: {}'.format(auc))\n    print('accuracy is {}'.format(acc))\n"
  },
  {
    "path": "TestCases/test_verification_on_single_pair.py",
    "content": "from os.path import join, isdir\nfrom os import listdir\nimport matplotlib.pyplot as plt\nimport sys\nimport numpy as np\n\nsys.path.append('..')\nfrom vggface import VggFace\nfrom utils import Verify, MergeImage, Inputs2ArrayImage\nimport cfg\n\nthreshold = 1.1\n\ndef _VerifyFolder(path_to_folder, model):\n    paths = listdir(path_to_folder)\n    assert len(paths)==2\n    path01 = join(path_to_folder, paths[0])\n    path02 = join(path_to_folder, paths[1])\n    dist = Verify(path01, path02, model)\n    result = 'same' if dist < threshold else 'different'\n    color = (0,255,0) if dist < threshold else (255,0,0)\n    \n    img1 = Inputs2ArrayImage(path01, dtype=np.uint8)\n    img2 = Inputs2ArrayImage(path02, dtype=np.uint8)\n    img_merged = MergeImage(img1, img2, color=color)\n\n    name1 = _GetPersonName(paths[0])\n    name2 = _GetPersonName(paths[1])\n    \n    title = '(' + name1 + ')' + ' - ' + result +  ' - ' + '(' + name2 + ')'\n    return img_merged, title\n\ndef _ShowImage(img, title):\n    plt.figure()\n    plt.imshow(img.astype('uint8'))\n    plt.title(title)\n    plt.show()\n    plt.close()\n        \ndef _GetPersonName(filename):\n    # filename = 'Adolfo_Rodriguez_Saa_0001.jpg'\n    return filename[:-9]\n\nif __name__ == '__main__':\n    root = 'imgs\\\\verification'\n    output_file = 'example.jpg'\n    model = VggFace(path=cfg.dir_model_v2, is_origin=True)\n    folders = listdir(root)\n    imgs = []\n    titles = []\n    \n    folders = [folder for folder in folders if isdir(join(root, folder))]\n\n    for folder in folders:\n        img, title = _VerifyFolder(join(root, folder), model)\n        imgs.append(img)\n        titles.append(title)\n    \n    f,axes = plt.subplots(len(folders), 1, figsize=(10,16))\n    for ax, img, title in zip(axes, imgs, titles):\n        ax.imshow(img)\n        ax.set_axis_off()\n        ax.set_title(title)\n        \n    #plt.show()\n    #plt.savefig()\n    #plt.close()\n        \n    \n"
  },
  {
    "path": "TestCases/verification_text_files/ARFace/validation.txt",
    "content": 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12.bmp\tS\nM-007-01.bmp\tM-007-13.bmp\tS\nM-007-01.bmp\tM-007-14.bmp\tS\nM-007-01.bmp\tM-007-15.bmp\tS\nM-007-01.bmp\tM-007-16.bmp\tS\nM-007-01.bmp\tM-007-17.bmp\tS\nM-007-01.bmp\tM-007-18.bmp\tS\nM-007-01.bmp\tM-007-19.bmp\tS\nM-007-01.bmp\tM-007-20.bmp\tS\nM-007-01.bmp\tM-007-21.bmp\tS\nM-007-01.bmp\tM-007-22.bmp\tS\nM-007-01.bmp\tM-007-23.bmp\tS\nM-007-01.bmp\tM-007-24.bmp\tS\nM-007-01.bmp\tM-007-25.bmp\tS\nM-007-01.bmp\tM-007-26.bmp\tS\nM-008-01.bmp\tM-008-02.bmp\tS\nM-008-01.bmp\tM-008-03.bmp\tS\nM-008-01.bmp\tM-008-04.bmp\tS\nM-008-01.bmp\tM-008-05.bmp\tS\nM-008-01.bmp\tM-008-06.bmp\tS\nM-008-01.bmp\tM-008-07.bmp\tS\nM-008-01.bmp\tM-008-08.bmp\tS\nM-008-01.bmp\tM-008-09.bmp\tS\nM-008-01.bmp\tM-008-10.bmp\tS\nM-008-01.bmp\tM-008-11.bmp\tS\nM-008-01.bmp\tM-008-12.bmp\tS\nM-008-01.bmp\tM-008-13.bmp\tS\nM-008-01.bmp\tM-008-14.bmp\tS\nM-008-01.bmp\tM-008-15.bmp\tS\nM-008-01.bmp\tM-008-16.bmp\tS\nM-008-01.bmp\tM-008-17.bmp\tS\nM-008-01.bmp\tM-008-18.bmp\tS\nM-008-01.bmp\tM-008-19.bmp\tS\nM-008-01.bmp\tM-008-20.bmp\tS\nM-008-01.bmp\tM-008-21.bmp\tS\nM-008-01.bmp\tM-008-22.bmp\tS\nM-008-01.bmp\tM-008-23.bmp\tS\nM-008-01.bmp\tM-008-24.bmp\tS\nM-008-01.bmp\tM-008-25.bmp\tS\nM-008-01.bmp\tM-008-26.bmp\tS\nM-009-01.bmp\tM-009-02.bmp\tS\nM-009-01.bmp\tM-009-03.bmp\tS\nM-009-01.bmp\tM-009-04.bmp\tS\nM-009-01.bmp\tM-009-05.bmp\tS\nM-009-01.bmp\tM-009-06.bmp\tS\nM-009-01.bmp\tM-009-07.bmp\tS\nM-009-01.bmp\tM-009-08.bmp\tS\nM-009-01.bmp\tM-009-09.bmp\tS\nM-009-01.bmp\tM-009-10.bmp\tS\nM-009-01.bmp\tM-009-11.bmp\tS\nM-009-01.bmp\tM-009-12.bmp\tS\nM-009-01.bmp\tM-009-13.bmp\tS\nM-009-01.bmp\tM-009-14.bmp\tS\nM-009-01.bmp\tM-009-15.bmp\tS\nM-009-01.bmp\tM-009-16.bmp\tS\nM-009-01.bmp\tM-009-17.bmp\tS\nM-009-01.bmp\tM-009-18.bmp\tS\nM-009-01.bmp\tM-009-19.bmp\tS\nM-009-01.bmp\tM-009-20.bmp\tS\nM-009-01.bmp\tM-009-21.bmp\tS\nM-009-01.bmp\tM-009-22.bmp\tS\nM-009-01.bmp\tM-009-23.bmp\tS\nM-009-01.bmp\tM-009-24.bmp\tS\nM-009-01.bmp\tM-009-25.bmp\tS\nM-009-01.bmp\tM-009-26.bmp\tS\nM-010-01.bmp\tM-010-02.bmp\tS\nM-010-01.bmp\tM-010-03.bmp\tS\nM-010-01.bmp\tM-010-04.bmp\tS\nM-010-01.bmp\tM-010-05.bmp\tS\nM-010-01.bmp\tM-010-06.bmp\tS\nM-010-01.bmp\tM-010-07.bmp\tS\nM-010-01.bmp\tM-010-08.bmp\tS\nM-010-01.bmp\tM-010-09.bmp\tS\nM-010-01.bmp\tM-010-10.bmp\tS\nM-010-01.bmp\tM-010-11.bmp\tS\nM-010-01.bmp\tM-010-12.bmp\tS\nM-010-01.bmp\tM-010-13.bmp\tS\nM-010-01.bmp\tM-010-14.bmp\tS\nM-010-01.bmp\tM-010-15.bmp\tS\nM-010-01.bmp\tM-010-16.bmp\tS\nM-010-01.bmp\tM-010-17.bmp\tS\nM-010-01.bmp\tM-010-18.bmp\tS\nM-010-01.bmp\tM-010-19.bmp\tS\nM-010-01.bmp\tM-010-20.bmp\tS\nM-010-01.bmp\tM-010-21.bmp\tS\nM-010-01.bmp\tM-010-22.bmp\tS\nM-010-01.bmp\tM-010-23.bmp\tS\nM-010-01.bmp\tM-010-24.bmp\tS\nM-010-01.bmp\tM-010-25.bmp\tS\nM-010-01.bmp\tM-010-26.bmp\tS\nM-011-01.bmp\tM-011-02.bmp\tS\nM-011-01.bmp\tM-011-03.bmp\tS\nM-011-01.bmp\tM-011-04.bmp\tS\nM-011-01.bmp\tM-011-05.bmp\tS\nM-011-01.bmp\tM-011-06.bmp\tS\nM-011-01.bmp\tM-011-07.bmp\tS\nM-011-01.bmp\tM-011-08.bmp\tS\nM-011-01.bmp\tM-011-09.bmp\tS\nM-011-01.bmp\tM-011-10.bmp\tS\nM-011-01.bmp\tM-011-11.bmp\tS\nM-011-01.bmp\tM-011-12.bmp\tS\nM-011-01.bmp\tM-011-13.bmp\tS\nM-011-01.bmp\tM-011-14.bmp\tS\nM-011-01.bmp\tM-011-15.bmp\tS\nM-011-01.bmp\tM-011-16.bmp\tS\nM-011-01.bmp\tM-011-17.bmp\tS\nM-011-01.bmp\tM-011-18.bmp\tS\nM-011-01.bmp\tM-011-19.bmp\tS\nM-011-01.bmp\tM-011-20.bmp\tS\nM-011-01.bmp\tM-011-21.bmp\tS\nM-011-01.bmp\tM-011-22.bmp\tS\nM-011-01.bmp\tM-011-23.bmp\tS\nM-011-01.bmp\tM-011-24.bmp\tS\nM-011-01.bmp\tM-011-25.bmp\tS\nM-011-01.bmp\tM-011-26.bmp\tS\nM-012-01.bmp\tM-012-02.bmp\tS\nM-012-01.bmp\tM-012-03.bmp\tS\nM-012-01.bmp\tM-012-04.bmp\tS\nM-012-01.bmp\tM-012-05.bmp\tS\nM-012-01.bmp\tM-012-06.bmp\tS\nM-012-01.bmp\tM-012-07.bmp\tS\nM-012-01.bmp\tM-012-08.bmp\tS\nM-012-01.bmp\tM-012-09.bmp\tS\nM-012-01.bmp\tM-012-10.bmp\tS\nM-012-01.bmp\tM-012-11.bmp\tS\nM-012-01.bmp\tM-012-12.bmp\tS\nM-012-01.bmp\tM-012-13.bmp\tS\nM-012-01.bmp\tM-012-14.bmp\tS\nM-012-01.bmp\tM-012-15.bmp\tS\nM-012-01.bmp\tM-012-16.bmp\tS\nM-012-01.bmp\tM-012-17.bmp\tS\nM-012-01.bmp\tM-012-18.bmp\tS\nM-012-01.bmp\tM-012-19.bmp\tS\nM-012-01.bmp\tM-012-20.bmp\tS\nM-012-01.bmp\tM-012-21.bmp\tS\nM-012-01.bmp\tM-012-22.bmp\tS\nM-012-01.bmp\tM-012-23.bmp\tS\nM-012-01.bmp\tM-012-24.bmp\tS\nM-012-01.bmp\tM-012-25.bmp\tS\nM-012-01.bmp\tM-012-26.bmp\tS\nM-013-01.bmp\tM-013-02.bmp\tS\nM-013-01.bmp\tM-013-03.bmp\tS\nM-013-01.bmp\tM-013-04.bmp\tS\nM-013-01.bmp\tM-013-05.bmp\tS\nM-013-01.bmp\tM-013-06.bmp\tS\nM-013-01.bmp\tM-013-07.bmp\tS\nM-013-01.bmp\tM-013-08.bmp\tS\nM-013-01.bmp\tM-013-09.bmp\tS\nM-013-01.bmp\tM-013-10.bmp\tS\nM-013-01.bmp\tM-013-11.bmp\tS\nM-013-01.bmp\tM-013-12.bmp\tS\nM-013-01.bmp\tM-013-13.bmp\tS\nM-013-01.bmp\tM-013-14.bmp\tS\nM-013-01.bmp\tM-013-15.bmp\tS\nM-013-01.bmp\tM-013-16.bmp\tS\nM-013-01.bmp\tM-013-17.bmp\tS\nM-013-01.bmp\tM-013-18.bmp\tS\nM-013-01.bmp\tM-013-19.bmp\tS\nM-013-01.bmp\tM-013-20.bmp\tS\nM-013-01.bmp\tM-013-21.bmp\tS\nM-013-01.bmp\tM-013-22.bmp\tS\nM-013-01.bmp\tM-013-23.bmp\tS\nM-013-01.bmp\tM-013-24.bmp\tS\nM-013-01.bmp\tM-013-25.bmp\tS\nM-013-01.bmp\tM-013-26.bmp\tS\nM-014-01.bmp\tM-014-02.bmp\tS\nM-014-01.bmp\tM-014-03.bmp\tS\nM-014-01.bmp\tM-014-04.bmp\tS\nM-014-01.bmp\tM-014-05.bmp\tS\nM-014-01.bmp\tM-014-06.bmp\tS\nM-014-01.bmp\tM-014-07.bmp\tS\nM-014-01.bmp\tM-014-08.bmp\tS\nM-014-01.bmp\tM-014-09.bmp\tS\nM-014-01.bmp\tM-014-10.bmp\tS\nM-014-01.bmp\tM-014-11.bmp\tS\nM-014-01.bmp\tM-014-12.bmp\tS\nM-014-01.bmp\tM-014-13.bmp\tS\nM-014-01.bmp\tM-014-14.bmp\tS\nM-014-01.bmp\tM-014-15.bmp\tS\nM-014-01.bmp\tM-014-16.bmp\tS\nM-014-01.bmp\tM-014-17.bmp\tS\nM-014-01.bmp\tM-014-18.bmp\tS\nM-014-01.bmp\tM-014-19.bmp\tS\nM-014-01.bmp\tM-014-20.bmp\tS\nM-014-01.bmp\tM-014-21.bmp\tS\nM-014-01.bmp\tM-014-22.bmp\tS\nM-014-01.bmp\tM-014-23.bmp\tS\nM-014-01.bmp\tM-014-24.bmp\tS\nM-014-01.bmp\tM-014-25.bmp\tS\nM-014-01.bmp\tM-014-26.bmp\tS\nM-015-01.bmp\tM-015-02.bmp\tS\nM-015-01.bmp\tM-015-03.bmp\tS\nM-015-01.bmp\tM-015-04.bmp\tS\nM-015-01.bmp\tM-015-05.bmp\tS\nM-015-01.bmp\tM-015-06.bmp\tS\nM-015-01.bmp\tM-015-07.bmp\tS\nM-015-01.bmp\tM-015-08.bmp\tS\nM-015-01.bmp\tM-015-09.bmp\tS\nM-015-01.bmp\tM-015-10.bmp\tS\nM-015-01.bmp\tM-015-11.bmp\tS\nM-015-01.bmp\tM-015-12.bmp\tS\nM-015-01.bmp\tM-015-13.bmp\tS\nM-015-01.bmp\tM-015-14.bmp\tS\nM-015-01.bmp\tM-015-15.bmp\tS\nM-015-01.bmp\tM-015-16.bmp\tS\nM-015-01.bmp\tM-015-17.bmp\tS\nM-015-01.bmp\tM-015-18.bmp\tS\nM-015-01.bmp\tM-015-19.bmp\tS\nM-015-01.bmp\tM-015-20.bmp\tS\nM-015-01.bmp\tM-015-21.bmp\tS\nM-015-01.bmp\tM-015-22.bmp\tS\nM-015-01.bmp\tM-015-23.bmp\tS\nM-015-01.bmp\tM-015-24.bmp\tS\nM-015-01.bmp\tM-015-25.bmp\tS\nM-015-01.bmp\tM-015-26.bmp\tS\nM-016-01.bmp\tM-016-02.bmp\tS\nM-016-01.bmp\tM-016-03.bmp\tS\nM-016-01.bmp\tM-016-04.bmp\tS\nM-016-01.bmp\tM-016-05.bmp\tS\nM-016-01.bmp\tM-016-06.bmp\tS\nM-016-01.bmp\tM-016-07.bmp\tS\nM-016-01.bmp\tM-016-08.bmp\tS\nM-016-01.bmp\tM-016-09.bmp\tS\nM-016-01.bmp\tM-016-10.bmp\tS\nM-016-01.bmp\tM-016-11.bmp\tS\nM-016-01.bmp\tM-016-12.bmp\tS\nM-016-01.bmp\tM-016-13.bmp\tS\nM-016-01.bmp\tM-016-14.bmp\tS\nM-016-01.bmp\tM-016-15.bmp\tS\nM-016-01.bmp\tM-016-16.bmp\tS\nM-016-01.bmp\tM-016-17.bmp\tS\nM-016-01.bmp\tM-016-18.bmp\tS\nM-016-01.bmp\tM-016-19.bmp\tS\nM-016-01.bmp\tM-016-20.bmp\tS\nM-016-01.bmp\tM-016-21.bmp\tS\nM-016-01.bmp\tM-016-22.bmp\tS\nM-016-01.bmp\tM-016-23.bmp\tS\nM-016-01.bmp\tM-016-24.bmp\tS\nM-016-01.bmp\tM-016-25.bmp\tS\nM-016-01.bmp\tM-016-26.bmp\tS\nM-017-01.bmp\tM-017-02.bmp\tS\nM-017-01.bmp\tM-017-03.bmp\tS\nM-017-01.bmp\tM-017-04.bmp\tS\nM-017-01.bmp\tM-017-05.bmp\tS\nM-017-01.bmp\tM-017-06.bmp\tS\nM-017-01.bmp\tM-017-07.bmp\tS\nM-017-01.bmp\tM-017-08.bmp\tS\nM-017-01.bmp\tM-017-09.bmp\tS\nM-017-01.bmp\tM-017-10.bmp\tS\nM-017-01.bmp\tM-017-11.bmp\tS\nM-017-01.bmp\tM-017-12.bmp\tS\nM-017-01.bmp\tM-017-13.bmp\tS\nM-017-01.bmp\tM-017-14.bmp\tS\nM-017-01.bmp\tM-017-15.bmp\tS\nM-017-01.bmp\tM-017-16.bmp\tS\nM-017-01.bmp\tM-017-17.bmp\tS\nM-017-01.bmp\tM-017-18.bmp\tS\nM-017-01.bmp\tM-017-19.bmp\tS\nM-017-01.bmp\tM-017-20.bmp\tS\nM-017-01.bmp\tM-017-21.bmp\tS\nM-017-01.bmp\tM-017-22.bmp\tS\nM-017-01.bmp\tM-017-23.bmp\tS\nM-017-01.bmp\tM-017-24.bmp\tS\nM-017-01.bmp\tM-017-25.bmp\tS\nM-017-01.bmp\tM-017-26.bmp\tS\nM-018-01.bmp\tM-018-02.bmp\tS\nM-018-01.bmp\tM-018-03.bmp\tS\nM-018-01.bmp\tM-018-04.bmp\tS\nM-018-01.bmp\tM-018-05.bmp\tS\nM-018-01.bmp\tM-018-06.bmp\tS\nM-018-01.bmp\tM-018-07.bmp\tS\nM-018-01.bmp\tM-018-08.bmp\tS\nM-018-01.bmp\tM-018-09.bmp\tS\nM-018-01.bmp\tM-018-10.bmp\tS\nM-018-01.bmp\tM-018-11.bmp\tS\nM-018-01.bmp\tM-018-12.bmp\tS\nM-018-01.bmp\tM-018-13.bmp\tS\nM-018-01.bmp\tM-018-14.bmp\tS\nM-018-01.bmp\tM-018-15.bmp\tS\nM-018-01.bmp\tM-018-16.bmp\tS\nM-018-01.bmp\tM-018-17.bmp\tS\nM-018-01.bmp\tM-018-18.bmp\tS\nM-018-01.bmp\tM-018-19.bmp\tS\nM-018-01.bmp\tM-018-20.bmp\tS\nM-018-01.bmp\tM-018-21.bmp\tS\nM-018-01.bmp\tM-018-22.bmp\tS\nM-018-01.bmp\tM-018-23.bmp\tS\nM-018-01.bmp\tM-018-24.bmp\tS\nM-018-01.bmp\tM-018-25.bmp\tS\nM-018-01.bmp\tM-018-26.bmp\tS\nM-019-01.bmp\tM-019-02.bmp\tS\nM-019-01.bmp\tM-019-03.bmp\tS\nM-019-01.bmp\tM-019-04.bmp\tS\nM-019-01.bmp\tM-019-05.bmp\tS\nM-019-01.bmp\tM-019-06.bmp\tS\nM-019-01.bmp\tM-019-07.bmp\tS\nM-019-01.bmp\tM-019-08.bmp\tS\nM-019-01.bmp\tM-019-09.bmp\tS\nM-019-01.bmp\tM-019-10.bmp\tS\nM-019-01.bmp\tM-019-11.bmp\tS\nM-019-01.bmp\tM-019-12.bmp\tS\nM-019-01.bmp\tM-019-13.bmp\tS\nM-019-01.bmp\tM-019-14.bmp\tS\nM-019-01.bmp\tM-019-15.bmp\tS\nM-019-01.bmp\tM-019-16.bmp\tS\nM-019-01.bmp\tM-019-17.bmp\tS\nM-019-01.bmp\tM-019-18.bmp\tS\nM-019-01.bmp\tM-019-19.bmp\tS\nM-019-01.bmp\tM-019-20.bmp\tS\nM-019-01.bmp\tM-019-21.bmp\tS\nM-019-01.bmp\tM-019-22.bmp\tS\nM-019-01.bmp\tM-019-23.bmp\tS\nM-019-01.bmp\tM-019-24.bmp\tS\nM-019-01.bmp\tM-019-25.bmp\tS\nM-019-01.bmp\tM-019-26.bmp\tS\nM-020-01.bmp\tM-020-02.bmp\tS\nM-020-01.bmp\tM-020-03.bmp\tS\nM-020-01.bmp\tM-020-04.bmp\tS\nM-020-01.bmp\tM-020-05.bmp\tS\nM-020-01.bmp\tM-020-06.bmp\tS\nM-020-01.bmp\tM-020-07.bmp\tS\nM-020-01.bmp\tM-020-08.bmp\tS\nM-020-01.bmp\tM-020-09.bmp\tS\nM-020-01.bmp\tM-020-10.bmp\tS\nM-020-01.bmp\tM-020-11.bmp\tS\nM-020-01.bmp\tM-020-12.bmp\tS\nM-020-01.bmp\tM-020-13.bmp\tS\nM-020-01.bmp\tM-020-14.bmp\tS\nM-020-01.bmp\tM-020-15.bmp\tS\nM-020-01.bmp\tM-020-16.bmp\tS\nM-020-01.bmp\tM-020-17.bmp\tS\nM-020-01.bmp\tM-020-18.bmp\tS\nM-020-01.bmp\tM-020-19.bmp\tS\nM-020-01.bmp\tM-020-20.bmp\tS\nM-020-01.bmp\tM-020-21.bmp\tS\nM-020-01.bmp\tM-020-22.bmp\tS\nM-020-01.bmp\tM-020-23.bmp\tS\nM-020-01.bmp\tM-020-24.bmp\tS\nM-020-01.bmp\tM-020-25.bmp\tS\nM-020-01.bmp\tM-020-26.bmp\tS\nM-021-01.bmp\tM-021-02.bmp\tS\nM-021-01.bmp\tM-021-03.bmp\tS\nM-021-01.bmp\tM-021-04.bmp\tS\nM-021-01.bmp\tM-021-05.bmp\tS\nM-021-01.bmp\tM-021-06.bmp\tS\nM-021-01.bmp\tM-021-07.bmp\tS\nM-021-01.bmp\tM-021-08.bmp\tS\nM-021-01.bmp\tM-021-09.bmp\tS\nM-021-01.bmp\tM-021-10.bmp\tS\nM-021-01.bmp\tM-021-11.bmp\tS\nM-021-01.bmp\tM-021-12.bmp\tS\nM-021-01.bmp\tM-021-13.bmp\tS\nM-021-01.bmp\tM-021-14.bmp\tS\nM-021-01.bmp\tM-021-15.bmp\tS\nM-021-01.bmp\tM-021-16.bmp\tS\nM-021-01.bmp\tM-021-17.bmp\tS\nM-021-01.bmp\tM-021-18.bmp\tS\nM-021-01.bmp\tM-021-19.bmp\tS\nM-021-01.bmp\tM-021-20.bmp\tS\nM-021-01.bmp\tM-021-21.bmp\tS\nM-021-01.bmp\tM-021-22.bmp\tS\nM-021-01.bmp\tM-021-23.bmp\tS\nM-021-01.bmp\tM-021-24.bmp\tS\nM-021-01.bmp\tM-021-25.bmp\tS\nM-021-01.bmp\tM-021-26.bmp\tS\nM-022-01.bmp\tM-022-02.bmp\tS\nM-022-01.bmp\tM-022-03.bmp\tS\nM-022-01.bmp\tM-022-04.bmp\tS\nM-022-01.bmp\tM-022-05.bmp\tS\nM-022-01.bmp\tM-022-06.bmp\tS\nM-022-01.bmp\tM-022-07.bmp\tS\nM-022-01.bmp\tM-022-08.bmp\tS\nM-022-01.bmp\tM-022-09.bmp\tS\nM-022-01.bmp\tM-022-10.bmp\tS\nM-022-01.bmp\tM-022-11.bmp\tS\nM-022-01.bmp\tM-022-12.bmp\tS\nM-022-01.bmp\tM-022-13.bmp\tS\nM-022-01.bmp\tM-022-14.bmp\tS\nM-022-01.bmp\tM-022-15.bmp\tS\nM-022-01.bmp\tM-022-16.bmp\tS\nM-022-01.bmp\tM-022-17.bmp\tS\nM-022-01.bmp\tM-022-18.bmp\tS\nM-022-01.bmp\tM-022-19.bmp\tS\nM-022-01.bmp\tM-022-20.bmp\tS\nM-022-01.bmp\tM-022-21.bmp\tS\nM-022-01.bmp\tM-022-22.bmp\tS\nM-022-01.bmp\tM-022-23.bmp\tS\nM-022-01.bmp\tM-022-24.bmp\tS\nM-022-01.bmp\tM-022-25.bmp\tS\nM-022-01.bmp\tM-022-26.bmp\tS\nM-023-01.bmp\tM-023-02.bmp\tS\nM-023-01.bmp\tM-023-03.bmp\tS\nM-023-01.bmp\tM-023-04.bmp\tS\nM-023-01.bmp\tM-023-05.bmp\tS\nM-023-01.bmp\tM-023-06.bmp\tS\nM-023-01.bmp\tM-023-07.bmp\tS\nM-023-01.bmp\tM-023-08.bmp\tS\nM-023-01.bmp\tM-023-09.bmp\tS\nM-023-01.bmp\tM-023-10.bmp\tS\nM-023-01.bmp\tM-023-11.bmp\tS\nM-023-01.bmp\tM-023-12.bmp\tS\nM-023-01.bmp\tM-023-13.bmp\tS\nM-023-01.bmp\tM-023-14.bmp\tS\nM-023-01.bmp\tM-023-15.bmp\tS\nM-023-01.bmp\tM-023-16.bmp\tS\nM-023-01.bmp\tM-023-17.bmp\tS\nM-023-01.bmp\tM-023-18.bmp\tS\nM-023-01.bmp\tM-023-19.bmp\tS\nM-023-01.bmp\tM-023-20.bmp\tS\nM-023-01.bmp\tM-023-21.bmp\tS\nM-023-01.bmp\tM-023-22.bmp\tS\nM-023-01.bmp\tM-023-23.bmp\tS\nM-023-01.bmp\tM-023-24.bmp\tS\nM-023-01.bmp\tM-023-25.bmp\tS\nM-023-01.bmp\tM-023-26.bmp\tS\nM-024-01.bmp\tM-024-02.bmp\tS\nM-024-01.bmp\tM-024-03.bmp\tS\nM-024-01.bmp\tM-024-04.bmp\tS\nM-024-01.bmp\tM-024-05.bmp\tS\nM-024-01.bmp\tM-024-06.bmp\tS\nM-024-01.bmp\tM-024-07.bmp\tS\nM-024-01.bmp\tM-024-08.bmp\tS\nM-024-01.bmp\tM-024-09.bmp\tS\nM-024-01.bmp\tM-024-10.bmp\tS\nM-024-01.bmp\tM-024-11.bmp\tS\nM-024-01.bmp\tM-024-12.bmp\tS\nM-024-01.bmp\tM-024-13.bmp\tS\nM-024-01.bmp\tM-024-14.bmp\tS\nM-024-01.bmp\tM-024-15.bmp\tS\nM-024-01.bmp\tM-024-16.bmp\tS\nM-024-01.bmp\tM-024-17.bmp\tS\nM-024-01.bmp\tM-024-18.bmp\tS\nM-024-01.bmp\tM-024-19.bmp\tS\nM-024-01.bmp\tM-024-20.bmp\tS\nM-024-01.bmp\tM-024-21.bmp\tS\nM-024-01.bmp\tM-024-22.bmp\tS\nM-024-01.bmp\tM-024-23.bmp\tS\nM-024-01.bmp\tM-024-24.bmp\tS\nM-024-01.bmp\tM-024-25.bmp\tS\nM-024-01.bmp\tM-024-26.bmp\tS\nM-025-01.bmp\tM-025-02.bmp\tS\nM-025-01.bmp\tM-025-03.bmp\tS\nM-025-01.bmp\tM-025-04.bmp\tS\nM-025-01.bmp\tM-025-05.bmp\tS\nM-025-01.bmp\tM-025-06.bmp\tS\nM-025-01.bmp\tM-025-07.bmp\tS\nM-025-01.bmp\tM-025-08.bmp\tS\nM-025-01.bmp\tM-025-09.bmp\tS\nM-025-01.bmp\tM-025-10.bmp\tS\nM-025-01.bmp\tM-025-11.bmp\tS\nM-025-01.bmp\tM-025-12.bmp\tS\nM-025-01.bmp\tM-025-13.bmp\tS\nM-025-01.bmp\tM-025-14.bmp\tS\nM-025-01.bmp\tM-025-15.bmp\tS\nM-025-01.bmp\tM-025-16.bmp\tS\nM-025-01.bmp\tM-025-17.bmp\tS\nM-025-01.bmp\tM-025-18.bmp\tS\nM-025-01.bmp\tM-025-19.bmp\tS\nM-025-01.bmp\tM-025-20.bmp\tS\nM-025-01.bmp\tM-025-21.bmp\tS\nM-025-01.bmp\tM-025-22.bmp\tS\nM-025-01.bmp\tM-025-23.bmp\tS\nM-025-01.bmp\tM-025-24.bmp\tS\nM-025-01.bmp\tM-025-25.bmp\tS\nM-025-01.bmp\tM-025-26.bmp\tS\nM-026-01.bmp\tM-026-02.bmp\tS\nM-026-01.bmp\tM-026-03.bmp\tS\nM-026-01.bmp\tM-026-04.bmp\tS\nM-026-01.bmp\tM-026-05.bmp\tS\nM-026-01.bmp\tM-026-06.bmp\tS\nM-026-01.bmp\tM-026-07.bmp\tS\nM-026-01.bmp\tM-026-08.bmp\tS\nM-026-01.bmp\tM-026-09.bmp\tS\nM-026-01.bmp\tM-026-10.bmp\tS\nM-026-01.bmp\tM-026-11.bmp\tS\nM-026-01.bmp\tM-026-12.bmp\tS\nM-026-01.bmp\tM-026-13.bmp\tS\nM-026-01.bmp\tM-026-14.bmp\tS\nM-026-01.bmp\tM-026-15.bmp\tS\nM-026-01.bmp\tM-026-16.bmp\tS\nM-026-01.bmp\tM-026-17.bmp\tS\nM-026-01.bmp\tM-026-18.bmp\tS\nM-026-01.bmp\tM-026-19.bmp\tS\nM-026-01.bmp\tM-026-20.bmp\tS\nM-026-01.bmp\tM-026-21.bmp\tS\nM-026-01.bmp\tM-026-22.bmp\tS\nM-026-01.bmp\tM-026-23.bmp\tS\nM-026-01.bmp\tM-026-24.bmp\tS\nM-026-01.bmp\tM-026-25.bmp\tS\nM-026-01.bmp\tM-026-26.bmp\tS\nM-027-01.bmp\tM-027-02.bmp\tS\nM-027-01.bmp\tM-027-03.bmp\tS\nM-027-01.bmp\tM-027-04.bmp\tS\nM-027-01.bmp\tM-027-05.bmp\tS\nM-027-01.bmp\tM-027-06.bmp\tS\nM-027-01.bmp\tM-027-07.bmp\tS\nM-027-01.bmp\tM-027-08.bmp\tS\nM-027-01.bmp\tM-027-09.bmp\tS\nM-027-01.bmp\tM-027-10.bmp\tS\nM-027-01.bmp\tM-027-11.bmp\tS\nM-027-01.bmp\tM-027-12.bmp\tS\nM-027-01.bmp\tM-027-13.bmp\tS\nM-027-01.bmp\tM-027-14.bmp\tS\nM-027-01.bmp\tM-027-15.bmp\tS\nM-027-01.bmp\tM-027-16.bmp\tS\nM-027-01.bmp\tM-027-17.bmp\tS\nM-027-01.bmp\tM-027-18.bmp\tS\nM-027-01.bmp\tM-027-19.bmp\tS\nM-027-01.bmp\tM-027-20.bmp\tS\nM-027-01.bmp\tM-027-21.bmp\tS\nM-027-01.bmp\tM-027-22.bmp\tS\nM-027-01.bmp\tM-027-23.bmp\tS\nM-027-01.bmp\tM-027-24.bmp\tS\nM-027-01.bmp\tM-027-25.bmp\tS\nM-027-01.bmp\tM-027-26.bmp\tS\nM-028-01.bmp\tM-028-02.bmp\tS\nM-028-01.bmp\tM-028-03.bmp\tS\nM-028-01.bmp\tM-028-04.bmp\tS\nM-028-01.bmp\tM-028-05.bmp\tS\nM-028-01.bmp\tM-028-06.bmp\tS\nM-028-01.bmp\tM-028-07.bmp\tS\nM-028-01.bmp\tM-028-08.bmp\tS\nM-028-01.bmp\tM-028-09.bmp\tS\nM-028-01.bmp\tM-028-10.bmp\tS\nM-028-01.bmp\tM-028-11.bmp\tS\nM-028-01.bmp\tM-028-12.bmp\tS\nM-028-01.bmp\tM-028-13.bmp\tS\nM-028-01.bmp\tM-028-14.bmp\tS\nM-028-01.bmp\tM-028-15.bmp\tS\nM-028-01.bmp\tM-028-16.bmp\tS\nM-028-01.bmp\tM-028-17.bmp\tS\nM-028-01.bmp\tM-028-18.bmp\tS\nM-028-01.bmp\tM-028-19.bmp\tS\nM-028-01.bmp\tM-028-20.bmp\tS\nM-028-01.bmp\tM-028-21.bmp\tS\nM-028-01.bmp\tM-028-22.bmp\tS\nM-028-01.bmp\tM-028-23.bmp\tS\nM-028-01.bmp\tM-028-24.bmp\tS\nM-028-01.bmp\tM-028-25.bmp\tS\nM-028-01.bmp\tM-028-26.bmp\tS\nM-029-01.bmp\tM-029-02.bmp\tS\nM-029-01.bmp\tM-029-03.bmp\tS\nM-029-01.bmp\tM-029-04.bmp\tS\nM-029-01.bmp\tM-029-05.bmp\tS\nM-029-01.bmp\tM-029-06.bmp\tS\nM-029-01.bmp\tM-029-07.bmp\tS\nM-029-01.bmp\tM-029-08.bmp\tS\nM-029-01.bmp\tM-029-09.bmp\tS\nM-029-01.bmp\tM-029-10.bmp\tS\nM-029-01.bmp\tM-029-11.bmp\tS\nM-029-01.bmp\tM-029-12.bmp\tS\nM-029-01.bmp\tM-029-13.bmp\tS\nM-029-01.bmp\tM-029-14.bmp\tS\nM-029-01.bmp\tM-029-15.bmp\tS\nM-029-01.bmp\tM-029-16.bmp\tS\nM-029-01.bmp\tM-029-17.bmp\tS\nM-029-01.bmp\tM-029-18.bmp\tS\nM-029-01.bmp\tM-029-19.bmp\tS\nM-029-01.bmp\tM-029-20.bmp\tS\nM-029-01.bmp\tM-029-21.bmp\tS\nM-029-01.bmp\tM-029-22.bmp\tS\nM-029-01.bmp\tM-029-23.bmp\tS\nM-029-01.bmp\tM-029-24.bmp\tS\nM-029-01.bmp\tM-029-25.bmp\tS\nM-029-01.bmp\tM-029-26.bmp\tS\nM-030-01.bmp\tM-030-02.bmp\tS\nM-030-01.bmp\tM-030-03.bmp\tS\nM-030-01.bmp\tM-030-04.bmp\tS\nM-030-01.bmp\tM-030-05.bmp\tS\nM-030-01.bmp\tM-030-06.bmp\tS\nM-030-01.bmp\tM-030-07.bmp\tS\nM-030-01.bmp\tM-030-08.bmp\tS\nM-030-01.bmp\tM-030-09.bmp\tS\nM-030-01.bmp\tM-030-10.bmp\tS\nM-030-01.bmp\tM-030-11.bmp\tS\nM-030-01.bmp\tM-030-12.bmp\tS\nM-030-01.bmp\tM-030-13.bmp\tS\nM-030-01.bmp\tM-030-14.bmp\tS\nM-030-01.bmp\tM-030-15.bmp\tS\nM-030-01.bmp\tM-030-16.bmp\tS\nM-030-01.bmp\tM-030-17.bmp\tS\nM-030-01.bmp\tM-030-18.bmp\tS\nM-030-01.bmp\tM-030-19.bmp\tS\nM-030-01.bmp\tM-030-20.bmp\tS\nM-030-01.bmp\tM-030-21.bmp\tS\nM-030-01.bmp\tM-030-22.bmp\tS\nM-030-01.bmp\tM-030-23.bmp\tS\nM-030-01.bmp\tM-030-24.bmp\tS\nM-030-01.bmp\tM-030-25.bmp\tS\nM-030-01.bmp\tM-030-26.bmp\tS\nM-031-01.bmp\tM-031-02.bmp\tS\nM-031-01.bmp\tM-031-03.bmp\tS\nM-031-01.bmp\tM-031-04.bmp\tS\nM-031-01.bmp\tM-031-05.bmp\tS\nM-031-01.bmp\tM-031-06.bmp\tS\nM-031-01.bmp\tM-031-07.bmp\tS\nM-031-01.bmp\tM-031-08.bmp\tS\nM-031-01.bmp\tM-031-09.bmp\tS\nM-031-01.bmp\tM-031-10.bmp\tS\nM-031-01.bmp\tM-031-11.bmp\tS\nM-031-01.bmp\tM-031-12.bmp\tS\nM-031-01.bmp\tM-031-13.bmp\tS\nM-031-01.bmp\tM-031-14.bmp\tS\nM-031-01.bmp\tM-031-15.bmp\tS\nM-031-01.bmp\tM-031-16.bmp\tS\nM-031-01.bmp\tM-031-17.bmp\tS\nM-031-01.bmp\tM-031-18.bmp\tS\nM-031-01.bmp\tM-031-19.bmp\tS\nM-031-01.bmp\tM-031-20.bmp\tS\nM-031-01.bmp\tM-031-21.bmp\tS\nM-031-01.bmp\tM-031-22.bmp\tS\nM-031-01.bmp\tM-031-23.bmp\tS\nM-031-01.bmp\tM-031-24.bmp\tS\nM-031-01.bmp\tM-031-25.bmp\tS\nM-031-01.bmp\tM-031-26.bmp\tS\nM-032-01.bmp\tM-032-02.bmp\tS\nM-032-01.bmp\tM-032-03.bmp\tS\nM-032-01.bmp\tM-032-04.bmp\tS\nM-032-01.bmp\tM-032-05.bmp\tS\nM-032-01.bmp\tM-032-06.bmp\tS\nM-032-01.bmp\tM-032-07.bmp\tS\nM-032-01.bmp\tM-032-08.bmp\tS\nM-032-01.bmp\tM-032-09.bmp\tS\nM-032-01.bmp\tM-032-10.bmp\tS\nM-032-01.bmp\tM-032-11.bmp\tS\nM-032-01.bmp\tM-032-12.bmp\tS\nM-032-01.bmp\tM-032-13.bmp\tS\nM-032-01.bmp\tM-032-14.bmp\tS\nM-032-01.bmp\tM-032-15.bmp\tS\nM-032-01.bmp\tM-032-16.bmp\tS\nM-032-01.bmp\tM-032-17.bmp\tS\nM-032-01.bmp\tM-032-18.bmp\tS\nM-032-01.bmp\tM-032-19.bmp\tS\nM-032-01.bmp\tM-032-20.bmp\tS\nM-032-01.bmp\tM-032-21.bmp\tS\nM-032-01.bmp\tM-032-22.bmp\tS\nM-032-01.bmp\tM-032-23.bmp\tS\nM-032-01.bmp\tM-032-24.bmp\tS\nM-032-01.bmp\tM-032-25.bmp\tS\nM-032-01.bmp\tM-032-26.bmp\tS\nM-033-01.bmp\tM-033-02.bmp\tS\nM-033-01.bmp\tM-033-03.bmp\tS\nM-033-01.bmp\tM-033-04.bmp\tS\nM-033-01.bmp\tM-033-05.bmp\tS\nM-033-01.bmp\tM-033-06.bmp\tS\nM-033-01.bmp\tM-033-07.bmp\tS\nM-033-01.bmp\tM-033-08.bmp\tS\nM-033-01.bmp\tM-033-09.bmp\tS\nM-033-01.bmp\tM-033-10.bmp\tS\nM-033-01.bmp\tM-033-11.bmp\tS\nM-033-01.bmp\tM-033-12.bmp\tS\nM-033-01.bmp\tM-033-13.bmp\tS\nM-033-01.bmp\tM-033-14.bmp\tS\nM-033-01.bmp\tM-033-15.bmp\tS\nM-033-01.bmp\tM-033-16.bmp\tS\nM-033-01.bmp\tM-033-17.bmp\tS\nM-033-01.bmp\tM-033-18.bmp\tS\nM-033-01.bmp\tM-033-19.bmp\tS\nM-033-01.bmp\tM-033-20.bmp\tS\nM-033-01.bmp\tM-033-21.bmp\tS\nM-033-01.bmp\tM-033-22.bmp\tS\nM-033-01.bmp\tM-033-23.bmp\tS\nM-033-01.bmp\tM-033-24.bmp\tS\nM-033-01.bmp\tM-033-25.bmp\tS\nM-033-01.bmp\tM-033-26.bmp\tS\nM-034-01.bmp\tM-034-02.bmp\tS\nM-034-01.bmp\tM-034-03.bmp\tS\nM-034-01.bmp\tM-034-04.bmp\tS\nM-034-01.bmp\tM-034-05.bmp\tS\nM-034-01.bmp\tM-034-06.bmp\tS\nM-034-01.bmp\tM-034-07.bmp\tS\nM-034-01.bmp\tM-034-08.bmp\tS\nM-034-01.bmp\tM-034-09.bmp\tS\nM-034-01.bmp\tM-034-10.bmp\tS\nM-034-01.bmp\tM-034-11.bmp\tS\nM-034-01.bmp\tM-034-12.bmp\tS\nM-034-01.bmp\tM-034-13.bmp\tS\nM-034-01.bmp\tM-034-14.bmp\tS\nM-034-01.bmp\tM-034-15.bmp\tS\nM-034-01.bmp\tM-034-16.bmp\tS\nM-034-01.bmp\tM-034-17.bmp\tS\nM-034-01.bmp\tM-034-18.bmp\tS\nM-034-01.bmp\tM-034-19.bmp\tS\nM-034-01.bmp\tM-034-20.bmp\tS\nM-034-01.bmp\tM-034-21.bmp\tS\nM-034-01.bmp\tM-034-22.bmp\tS\nM-034-01.bmp\tM-034-23.bmp\tS\nM-034-01.bmp\tM-034-24.bmp\tS\nM-034-01.bmp\tM-034-25.bmp\tS\nM-034-01.bmp\tM-034-26.bmp\tS\nM-035-01.bmp\tM-035-02.bmp\tS\nM-035-01.bmp\tM-035-03.bmp\tS\nM-035-01.bmp\tM-035-04.bmp\tS\nM-035-01.bmp\tM-035-05.bmp\tS\nM-035-01.bmp\tM-035-06.bmp\tS\nM-035-01.bmp\tM-035-07.bmp\tS\nM-035-01.bmp\tM-035-08.bmp\tS\nM-035-01.bmp\tM-035-09.bmp\tS\nM-035-01.bmp\tM-035-10.bmp\tS\nM-035-01.bmp\tM-035-11.bmp\tS\nM-035-01.bmp\tM-035-12.bmp\tS\nM-035-01.bmp\tM-035-13.bmp\tS\nM-035-01.bmp\tM-035-14.bmp\tS\nM-035-01.bmp\tM-035-15.bmp\tS\nM-035-01.bmp\tM-035-16.bmp\tS\nM-035-01.bmp\tM-035-17.bmp\tS\nM-035-01.bmp\tM-035-18.bmp\tS\nM-035-01.bmp\tM-035-19.bmp\tS\nM-035-01.bmp\tM-035-20.bmp\tS\nM-035-01.bmp\tM-035-21.bmp\tS\nM-035-01.bmp\tM-035-22.bmp\tS\nM-035-01.bmp\tM-035-23.bmp\tS\nM-035-01.bmp\tM-035-24.bmp\tS\nM-035-01.bmp\tM-035-25.bmp\tS\nM-035-01.bmp\tM-035-26.bmp\tS\nM-036-01.bmp\tM-036-02.bmp\tS\nM-036-01.bmp\tM-036-03.bmp\tS\nM-036-01.bmp\tM-036-04.bmp\tS\nM-036-01.bmp\tM-036-05.bmp\tS\nM-036-01.bmp\tM-036-06.bmp\tS\nM-036-01.bmp\tM-036-07.bmp\tS\nM-036-01.bmp\tM-036-08.bmp\tS\nM-036-01.bmp\tM-036-09.bmp\tS\nM-036-01.bmp\tM-036-10.bmp\tS\nM-036-01.bmp\tM-036-11.bmp\tS\nM-036-01.bmp\tM-036-12.bmp\tS\nM-036-01.bmp\tM-036-13.bmp\tS\nM-036-01.bmp\tM-036-14.bmp\tS\nM-036-01.bmp\tM-036-15.bmp\tS\nM-036-01.bmp\tM-036-16.bmp\tS\nM-036-01.bmp\tM-036-17.bmp\tS\nM-036-01.bmp\tM-036-18.bmp\tS\nM-036-01.bmp\tM-036-19.bmp\tS\nM-036-01.bmp\tM-036-20.bmp\tS\nM-036-01.bmp\tM-036-21.bmp\tS\nM-036-01.bmp\tM-036-22.bmp\tS\nM-036-01.bmp\tM-036-23.bmp\tS\nM-036-01.bmp\tM-036-24.bmp\tS\nM-036-01.bmp\tM-036-25.bmp\tS\nM-036-01.bmp\tM-036-26.bmp\tS\nM-037-01.bmp\tM-037-02.bmp\tS\nM-037-01.bmp\tM-037-03.bmp\tS\nM-037-01.bmp\tM-037-04.bmp\tS\nM-037-01.bmp\tM-037-05.bmp\tS\nM-037-01.bmp\tM-037-06.bmp\tS\nM-037-01.bmp\tM-037-07.bmp\tS\nM-037-01.bmp\tM-037-08.bmp\tS\nM-037-01.bmp\tM-037-09.bmp\tS\nM-037-01.bmp\tM-037-10.bmp\tS\nM-037-01.bmp\tM-037-11.bmp\tS\nM-037-01.bmp\tM-037-12.bmp\tS\nM-037-01.bmp\tM-037-13.bmp\tS\nM-037-01.bmp\tM-037-14.bmp\tS\nM-037-01.bmp\tM-037-15.bmp\tS\nM-037-01.bmp\tM-037-16.bmp\tS\nM-037-01.bmp\tM-037-17.bmp\tS\nM-037-01.bmp\tM-037-18.bmp\tS\nM-037-01.bmp\tM-037-19.bmp\tS\nM-037-01.bmp\tM-037-20.bmp\tS\nM-037-01.bmp\tM-037-21.bmp\tS\nM-037-01.bmp\tM-037-22.bmp\tS\nM-037-01.bmp\tM-037-23.bmp\tS\nM-037-01.bmp\tM-037-24.bmp\tS\nM-037-01.bmp\tM-037-25.bmp\tS\nM-037-01.bmp\tM-037-26.bmp\tS\nM-038-01.bmp\tM-038-02.bmp\tS\nM-038-01.bmp\tM-038-03.bmp\tS\nM-038-01.bmp\tM-038-04.bmp\tS\nM-038-01.bmp\tM-038-05.bmp\tS\nM-038-01.bmp\tM-038-06.bmp\tS\nM-038-01.bmp\tM-038-07.bmp\tS\nM-038-01.bmp\tM-038-08.bmp\tS\nM-038-01.bmp\tM-038-09.bmp\tS\nM-038-01.bmp\tM-038-10.bmp\tS\nM-038-01.bmp\tM-038-11.bmp\tS\nM-038-01.bmp\tM-038-12.bmp\tS\nM-038-01.bmp\tM-038-13.bmp\tS\nM-038-01.bmp\tM-038-14.bmp\tS\nM-038-01.bmp\tM-038-15.bmp\tS\nM-038-01.bmp\tM-038-16.bmp\tS\nM-038-01.bmp\tM-038-17.bmp\tS\nM-038-01.bmp\tM-038-18.bmp\tS\nM-038-01.bmp\tM-038-19.bmp\tS\nM-038-01.bmp\tM-038-20.bmp\tS\nM-038-01.bmp\tM-038-21.bmp\tS\nM-038-01.bmp\tM-038-22.bmp\tS\nM-038-01.bmp\tM-038-23.bmp\tS\nM-038-01.bmp\tM-038-24.bmp\tS\nM-038-01.bmp\tM-038-25.bmp\tS\nM-038-01.bmp\tM-038-26.bmp\tS\nM-039-01.bmp\tM-039-02.bmp\tS\nM-039-01.bmp\tM-039-03.bmp\tS\nM-039-01.bmp\tM-039-04.bmp\tS\nM-039-01.bmp\tM-039-05.bmp\tS\nM-039-01.bmp\tM-039-06.bmp\tS\nM-039-01.bmp\tM-039-07.bmp\tS\nM-039-01.bmp\tM-039-08.bmp\tS\nM-039-01.bmp\tM-039-09.bmp\tS\nM-039-01.bmp\tM-039-10.bmp\tS\nM-039-01.bmp\tM-039-11.bmp\tS\nM-039-01.bmp\tM-039-12.bmp\tS\nM-039-01.bmp\tM-039-13.bmp\tS\nM-039-01.bmp\tM-039-14.bmp\tS\nM-039-01.bmp\tM-039-15.bmp\tS\nM-039-01.bmp\tM-039-16.bmp\tS\nM-039-01.bmp\tM-039-17.bmp\tS\nM-039-01.bmp\tM-039-18.bmp\tS\nM-039-01.bmp\tM-039-19.bmp\tS\nM-039-01.bmp\tM-039-20.bmp\tS\nM-039-01.bmp\tM-039-21.bmp\tS\nM-039-01.bmp\tM-039-22.bmp\tS\nM-039-01.bmp\tM-039-23.bmp\tS\nM-039-01.bmp\tM-039-24.bmp\tS\nM-039-01.bmp\tM-039-25.bmp\tS\nM-039-01.bmp\tM-039-26.bmp\tS\nM-040-01.bmp\tM-040-02.bmp\tS\nM-040-01.bmp\tM-040-03.bmp\tS\nM-040-01.bmp\tM-040-04.bmp\tS\nM-040-01.bmp\tM-040-05.bmp\tS\nM-040-01.bmp\tM-040-06.bmp\tS\nM-040-01.bmp\tM-040-07.bmp\tS\nM-040-01.bmp\tM-040-08.bmp\tS\nM-040-01.bmp\tM-040-09.bmp\tS\nM-040-01.bmp\tM-040-10.bmp\tS\nM-040-01.bmp\tM-040-11.bmp\tS\nM-040-01.bmp\tM-040-12.bmp\tS\nM-040-01.bmp\tM-040-13.bmp\tS\nM-040-01.bmp\tM-040-14.bmp\tS\nM-040-01.bmp\tM-040-15.bmp\tS\nM-040-01.bmp\tM-040-16.bmp\tS\nM-040-01.bmp\tM-040-17.bmp\tS\nM-040-01.bmp\tM-040-18.bmp\tS\nM-040-01.bmp\tM-040-19.bmp\tS\nM-040-01.bmp\tM-040-20.bmp\tS\nM-040-01.bmp\tM-040-21.bmp\tS\nM-040-01.bmp\tM-040-22.bmp\tS\nM-040-01.bmp\tM-040-23.bmp\tS\nM-040-01.bmp\tM-040-24.bmp\tS\nM-040-01.bmp\tM-040-25.bmp\tS\nM-040-01.bmp\tM-040-26.bmp\tS\nM-041-01.bmp\tM-041-02.bmp\tS\nM-041-01.bmp\tM-041-03.bmp\tS\nM-041-01.bmp\tM-041-04.bmp\tS\nM-041-01.bmp\tM-041-05.bmp\tS\nM-041-01.bmp\tM-041-06.bmp\tS\nM-041-01.bmp\tM-041-07.bmp\tS\nM-041-01.bmp\tM-041-08.bmp\tS\nM-041-01.bmp\tM-041-09.bmp\tS\nM-041-01.bmp\tM-041-10.bmp\tS\nM-041-01.bmp\tM-041-11.bmp\tS\nM-041-01.bmp\tM-041-12.bmp\tS\nM-041-01.bmp\tM-041-13.bmp\tS\nM-041-01.bmp\tM-041-14.bmp\tS\nM-041-01.bmp\tM-041-15.bmp\tS\nM-041-01.bmp\tM-041-16.bmp\tS\nM-041-01.bmp\tM-041-17.bmp\tS\nM-041-01.bmp\tM-041-18.bmp\tS\nM-041-01.bmp\tM-041-19.bmp\tS\nM-041-01.bmp\tM-041-20.bmp\tS\nM-041-01.bmp\tM-041-21.bmp\tS\nM-041-01.bmp\tM-041-22.bmp\tS\nM-041-01.bmp\tM-041-23.bmp\tS\nM-041-01.bmp\tM-041-24.bmp\tS\nM-041-01.bmp\tM-041-25.bmp\tS\nM-041-01.bmp\tM-041-26.bmp\tS\nM-042-01.bmp\tM-042-02.bmp\tS\nM-042-01.bmp\tM-042-03.bmp\tS\nM-042-01.bmp\tM-042-04.bmp\tS\nM-042-01.bmp\tM-042-05.bmp\tS\nM-042-01.bmp\tM-042-06.bmp\tS\nM-042-01.bmp\tM-042-07.bmp\tS\nM-042-01.bmp\tM-042-08.bmp\tS\nM-042-01.bmp\tM-042-09.bmp\tS\nM-042-01.bmp\tM-042-10.bmp\tS\nM-042-01.bmp\tM-042-11.bmp\tS\nM-042-01.bmp\tM-042-12.bmp\tS\nM-042-01.bmp\tM-042-13.bmp\tS\nM-042-01.bmp\tM-042-14.bmp\tS\nM-042-01.bmp\tM-042-15.bmp\tS\nM-042-01.bmp\tM-042-16.bmp\tS\nM-042-01.bmp\tM-042-17.bmp\tS\nM-042-01.bmp\tM-042-18.bmp\tS\nM-042-01.bmp\tM-042-19.bmp\tS\nM-042-01.bmp\tM-042-20.bmp\tS\nM-042-01.bmp\tM-042-21.bmp\tS\nM-042-01.bmp\tM-042-22.bmp\tS\nM-042-01.bmp\tM-042-23.bmp\tS\nM-042-01.bmp\tM-042-24.bmp\tS\nM-042-01.bmp\tM-042-25.bmp\tS\nM-042-01.bmp\tM-042-26.bmp\tS\nM-043-01.bmp\tM-043-02.bmp\tS\nM-043-01.bmp\tM-043-03.bmp\tS\nM-043-01.bmp\tM-043-04.bmp\tS\nM-043-01.bmp\tM-043-05.bmp\tS\nM-043-01.bmp\tM-043-06.bmp\tS\nM-043-01.bmp\tM-043-07.bmp\tS\nM-043-01.bmp\tM-043-08.bmp\tS\nM-043-01.bmp\tM-043-09.bmp\tS\nM-043-01.bmp\tM-043-10.bmp\tS\nM-043-01.bmp\tM-043-11.bmp\tS\nM-043-01.bmp\tM-043-12.bmp\tS\nM-043-01.bmp\tM-043-13.bmp\tS\nM-043-01.bmp\tM-043-14.bmp\tS\nM-043-01.bmp\tM-043-15.bmp\tS\nM-043-01.bmp\tM-043-16.bmp\tS\nM-043-01.bmp\tM-043-17.bmp\tS\nM-043-01.bmp\tM-043-18.bmp\tS\nM-043-01.bmp\tM-043-19.bmp\tS\nM-043-01.bmp\tM-043-20.bmp\tS\nM-043-01.bmp\tM-043-21.bmp\tS\nM-043-01.bmp\tM-043-22.bmp\tS\nM-043-01.bmp\tM-043-23.bmp\tS\nM-043-01.bmp\tM-043-24.bmp\tS\nM-043-01.bmp\tM-043-25.bmp\tS\nM-043-01.bmp\tM-043-26.bmp\tS\nM-044-01.bmp\tM-044-02.bmp\tS\nM-044-01.bmp\tM-044-03.bmp\tS\nM-044-01.bmp\tM-044-04.bmp\tS\nM-044-01.bmp\tM-044-05.bmp\tS\nM-044-01.bmp\tM-044-06.bmp\tS\nM-044-01.bmp\tM-044-07.bmp\tS\nM-044-01.bmp\tM-044-08.bmp\tS\nM-044-01.bmp\tM-044-09.bmp\tS\nM-044-01.bmp\tM-044-10.bmp\tS\nM-044-01.bmp\tM-044-11.bmp\tS\nM-044-01.bmp\tM-044-12.bmp\tS\nM-044-01.bmp\tM-044-13.bmp\tS\nM-044-01.bmp\tM-044-14.bmp\tS\nM-044-01.bmp\tM-044-15.bmp\tS\nM-044-01.bmp\tM-044-16.bmp\tS\nM-044-01.bmp\tM-044-17.bmp\tS\nM-044-01.bmp\tM-044-18.bmp\tS\nM-044-01.bmp\tM-044-19.bmp\tS\nM-044-01.bmp\tM-044-20.bmp\tS\nM-044-01.bmp\tM-044-21.bmp\tS\nM-044-01.bmp\tM-044-22.bmp\tS\nM-044-01.bmp\tM-044-23.bmp\tS\nM-044-01.bmp\tM-044-24.bmp\tS\nM-044-01.bmp\tM-044-25.bmp\tS\nM-044-01.bmp\tM-044-26.bmp\tS\nM-045-01.bmp\tM-045-02.bmp\tS\nM-045-01.bmp\tM-045-03.bmp\tS\nM-045-01.bmp\tM-045-04.bmp\tS\nM-045-01.bmp\tM-045-05.bmp\tS\nM-045-01.bmp\tM-045-06.bmp\tS\nM-045-01.bmp\tM-045-07.bmp\tS\nM-045-01.bmp\tM-045-08.bmp\tS\nM-045-01.bmp\tM-045-09.bmp\tS\nM-045-01.bmp\tM-045-10.bmp\tS\nM-045-01.bmp\tM-045-11.bmp\tS\nM-045-01.bmp\tM-045-12.bmp\tS\nM-045-01.bmp\tM-045-13.bmp\tS\nM-045-01.bmp\tM-045-14.bmp\tS\nM-045-01.bmp\tM-045-15.bmp\tS\nM-045-01.bmp\tM-045-16.bmp\tS\nM-045-01.bmp\tM-045-17.bmp\tS\nM-045-01.bmp\tM-045-18.bmp\tS\nM-045-01.bmp\tM-045-19.bmp\tS\nM-045-01.bmp\tM-045-20.bmp\tS\nM-045-01.bmp\tM-045-21.bmp\tS\nM-045-01.bmp\tM-045-22.bmp\tS\nM-045-01.bmp\tM-045-23.bmp\tS\nM-045-01.bmp\tM-045-24.bmp\tS\nM-045-01.bmp\tM-045-25.bmp\tS\nM-045-01.bmp\tM-045-26.bmp\tS\nM-046-01.bmp\tM-046-02.bmp\tS\nM-046-01.bmp\tM-046-03.bmp\tS\nM-046-01.bmp\tM-046-04.bmp\tS\nM-046-01.bmp\tM-046-05.bmp\tS\nM-046-01.bmp\tM-046-06.bmp\tS\nM-046-01.bmp\tM-046-07.bmp\tS\nM-046-01.bmp\tM-046-08.bmp\tS\nM-046-01.bmp\tM-046-09.bmp\tS\nM-046-01.bmp\tM-046-10.bmp\tS\nM-046-01.bmp\tM-046-11.bmp\tS\nM-046-01.bmp\tM-046-12.bmp\tS\nM-046-01.bmp\tM-046-13.bmp\tS\nM-046-01.bmp\tM-046-14.bmp\tS\nM-046-01.bmp\tM-046-15.bmp\tS\nM-046-01.bmp\tM-046-16.bmp\tS\nM-046-01.bmp\tM-046-17.bmp\tS\nM-046-01.bmp\tM-046-18.bmp\tS\nM-046-01.bmp\tM-046-19.bmp\tS\nM-046-01.bmp\tM-046-20.bmp\tS\nM-046-01.bmp\tM-046-21.bmp\tS\nM-046-01.bmp\tM-046-22.bmp\tS\nM-046-01.bmp\tM-046-23.bmp\tS\nM-046-01.bmp\tM-046-24.bmp\tS\nM-046-01.bmp\tM-046-25.bmp\tS\nM-046-01.bmp\tM-046-26.bmp\tS\nM-047-01.bmp\tM-047-02.bmp\tS\nM-047-01.bmp\tM-047-03.bmp\tS\nM-047-01.bmp\tM-047-04.bmp\tS\nM-047-01.bmp\tM-047-05.bmp\tS\nM-047-01.bmp\tM-047-06.bmp\tS\nM-047-01.bmp\tM-047-07.bmp\tS\nM-047-01.bmp\tM-047-08.bmp\tS\nM-047-01.bmp\tM-047-09.bmp\tS\nM-047-01.bmp\tM-047-10.bmp\tS\nM-047-01.bmp\tM-047-11.bmp\tS\nM-047-01.bmp\tM-047-12.bmp\tS\nM-047-01.bmp\tM-047-13.bmp\tS\nM-047-01.bmp\tM-047-14.bmp\tS\nM-047-01.bmp\tM-047-15.bmp\tS\nM-047-01.bmp\tM-047-16.bmp\tS\nM-047-01.bmp\tM-047-17.bmp\tS\nM-047-01.bmp\tM-047-18.bmp\tS\nM-047-01.bmp\tM-047-19.bmp\tS\nM-047-01.bmp\tM-047-20.bmp\tS\nM-047-01.bmp\tM-047-21.bmp\tS\nM-047-01.bmp\tM-047-22.bmp\tS\nM-047-01.bmp\tM-047-23.bmp\tS\nM-047-01.bmp\tM-047-24.bmp\tS\nM-047-01.bmp\tM-047-25.bmp\tS\nM-047-01.bmp\tM-047-26.bmp\tS\nM-048-01.bmp\tM-048-02.bmp\tS\nM-048-01.bmp\tM-048-03.bmp\tS\nM-048-01.bmp\tM-048-04.bmp\tS\nM-048-01.bmp\tM-048-05.bmp\tS\nM-048-01.bmp\tM-048-06.bmp\tS\nM-048-01.bmp\tM-048-07.bmp\tS\nM-048-01.bmp\tM-048-08.bmp\tS\nM-048-01.bmp\tM-048-09.bmp\tS\nM-048-01.bmp\tM-048-10.bmp\tS\nM-048-01.bmp\tM-048-11.bmp\tS\nM-048-01.bmp\tM-048-12.bmp\tS\nM-048-01.bmp\tM-048-13.bmp\tS\nM-048-01.bmp\tM-048-14.bmp\tS\nM-048-01.bmp\tM-048-15.bmp\tS\nM-048-01.bmp\tM-048-16.bmp\tS\nM-048-01.bmp\tM-048-17.bmp\tS\nM-048-01.bmp\tM-048-18.bmp\tS\nM-048-01.bmp\tM-048-19.bmp\tS\nM-048-01.bmp\tM-048-20.bmp\tS\nM-048-01.bmp\tM-048-21.bmp\tS\nM-048-01.bmp\tM-048-22.bmp\tS\nM-048-01.bmp\tM-048-23.bmp\tS\nM-048-01.bmp\tM-048-24.bmp\tS\nM-048-01.bmp\tM-048-25.bmp\tS\nM-048-01.bmp\tM-048-26.bmp\tS\nM-049-01.bmp\tM-049-02.bmp\tS\nM-049-01.bmp\tM-049-03.bmp\tS\nM-049-01.bmp\tM-049-04.bmp\tS\nM-049-01.bmp\tM-049-05.bmp\tS\nM-049-01.bmp\tM-049-06.bmp\tS\nM-049-01.bmp\tM-049-07.bmp\tS\nM-049-01.bmp\tM-049-08.bmp\tS\nM-049-01.bmp\tM-049-09.bmp\tS\nM-049-01.bmp\tM-049-10.bmp\tS\nM-049-01.bmp\tM-049-11.bmp\tS\nM-049-01.bmp\tM-049-12.bmp\tS\nM-049-01.bmp\tM-049-13.bmp\tS\nM-049-01.bmp\tM-049-14.bmp\tS\nM-049-01.bmp\tM-049-15.bmp\tS\nM-049-01.bmp\tM-049-16.bmp\tS\nM-049-01.bmp\tM-049-17.bmp\tS\nM-049-01.bmp\tM-049-18.bmp\tS\nM-049-01.bmp\tM-049-19.bmp\tS\nM-049-01.bmp\tM-049-20.bmp\tS\nM-049-01.bmp\tM-049-21.bmp\tS\nM-049-01.bmp\tM-049-22.bmp\tS\nM-049-01.bmp\tM-049-23.bmp\tS\nM-049-01.bmp\tM-049-24.bmp\tS\nM-049-01.bmp\tM-049-25.bmp\tS\nM-049-01.bmp\tM-049-26.bmp\tS\nM-050-01.bmp\tM-050-02.bmp\tS\nM-050-01.bmp\tM-050-03.bmp\tS\nM-050-01.bmp\tM-050-04.bmp\tS\nM-050-01.bmp\tM-050-05.bmp\tS\nM-050-01.bmp\tM-050-06.bmp\tS\nM-050-01.bmp\tM-050-07.bmp\tS\nM-050-01.bmp\tM-050-08.bmp\tS\nM-050-01.bmp\tM-050-09.bmp\tS\nM-050-01.bmp\tM-050-10.bmp\tS\nM-050-01.bmp\tM-050-11.bmp\tS\nM-050-01.bmp\tM-050-12.bmp\tS\nM-050-01.bmp\tM-050-13.bmp\tS\nM-050-01.bmp\tM-050-14.bmp\tS\nM-050-01.bmp\tM-050-15.bmp\tS\nM-050-01.bmp\tM-050-16.bmp\tS\nM-050-01.bmp\tM-050-17.bmp\tS\nM-050-01.bmp\tM-050-18.bmp\tS\nM-050-01.bmp\tM-050-19.bmp\tS\nM-050-01.bmp\tM-050-20.bmp\tS\nM-050-01.bmp\tM-050-21.bmp\tS\nM-050-01.bmp\tM-050-22.bmp\tS\nM-050-01.bmp\tM-050-23.bmp\tS\nM-050-01.bmp\tM-050-24.bmp\tS\nM-050-01.bmp\tM-050-25.bmp\tS\nM-050-01.bmp\tM-050-26.bmp\tS\nW-001-01.bmp\tW-001-02.bmp\tS\nW-001-01.bmp\tW-001-03.bmp\tS\nW-001-01.bmp\tW-001-04.bmp\tS\nW-001-01.bmp\tW-001-05.bmp\tS\nW-001-01.bmp\tW-001-06.bmp\tS\nW-001-01.bmp\tW-001-07.bmp\tS\nW-001-01.bmp\tW-001-08.bmp\tS\nW-001-01.bmp\tW-001-09.bmp\tS\nW-001-01.bmp\tW-001-10.bmp\tS\nW-001-01.bmp\tW-001-11.bmp\tS\nW-001-01.bmp\tW-001-12.bmp\tS\nW-001-01.bmp\tW-001-13.bmp\tS\nW-001-01.bmp\tW-001-14.bmp\tS\nW-001-01.bmp\tW-001-15.bmp\tS\nW-001-01.bmp\tW-001-16.bmp\tS\nW-001-01.bmp\tW-001-17.bmp\tS\nW-001-01.bmp\tW-001-18.bmp\tS\nW-001-01.bmp\tW-001-19.bmp\tS\nW-001-01.bmp\tW-001-20.bmp\tS\nW-001-01.bmp\tW-001-21.bmp\tS\nW-001-01.bmp\tW-001-22.bmp\tS\nW-001-01.bmp\tW-001-23.bmp\tS\nW-001-01.bmp\tW-001-24.bmp\tS\nW-001-01.bmp\tW-001-25.bmp\tS\nW-001-01.bmp\tW-001-26.bmp\tS\nW-002-01.bmp\tW-002-02.bmp\tS\nW-002-01.bmp\tW-002-03.bmp\tS\nW-002-01.bmp\tW-002-04.bmp\tS\nW-002-01.bmp\tW-002-05.bmp\tS\nW-002-01.bmp\tW-002-06.bmp\tS\nW-002-01.bmp\tW-002-07.bmp\tS\nW-002-01.bmp\tW-002-08.bmp\tS\nW-002-01.bmp\tW-002-09.bmp\tS\nW-002-01.bmp\tW-002-10.bmp\tS\nW-002-01.bmp\tW-002-11.bmp\tS\nW-002-01.bmp\tW-002-12.bmp\tS\nW-002-01.bmp\tW-002-13.bmp\tS\nW-002-01.bmp\tW-002-14.bmp\tS\nW-002-01.bmp\tW-002-15.bmp\tS\nW-002-01.bmp\tW-002-1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.bmp\tS\nW-047-01.bmp\tW-047-21.bmp\tS\nW-047-01.bmp\tW-047-22.bmp\tS\nW-047-01.bmp\tW-047-23.bmp\tS\nW-047-01.bmp\tW-047-24.bmp\tS\nW-047-01.bmp\tW-047-25.bmp\tS\nW-047-01.bmp\tW-047-26.bmp\tS\nW-048-01.bmp\tW-048-02.bmp\tS\nW-048-01.bmp\tW-048-03.bmp\tS\nW-048-01.bmp\tW-048-04.bmp\tS\nW-048-01.bmp\tW-048-05.bmp\tS\nW-048-01.bmp\tW-048-06.bmp\tS\nW-048-01.bmp\tW-048-07.bmp\tS\nW-048-01.bmp\tW-048-08.bmp\tS\nW-048-01.bmp\tW-048-09.bmp\tS\nW-048-01.bmp\tW-048-10.bmp\tS\nW-048-01.bmp\tW-048-11.bmp\tS\nW-048-01.bmp\tW-048-12.bmp\tS\nW-048-01.bmp\tW-048-13.bmp\tS\nW-048-01.bmp\tW-048-14.bmp\tS\nW-048-01.bmp\tW-048-15.bmp\tS\nW-048-01.bmp\tW-048-16.bmp\tS\nW-048-01.bmp\tW-048-17.bmp\tS\nW-048-01.bmp\tW-048-18.bmp\tS\nW-048-01.bmp\tW-048-19.bmp\tS\nW-048-01.bmp\tW-048-20.bmp\tS\nW-048-01.bmp\tW-048-21.bmp\tS\nW-048-01.bmp\tW-048-22.bmp\tS\nW-048-01.bmp\tW-048-23.bmp\tS\nW-048-01.bmp\tW-048-24.bmp\tS\nW-048-01.bmp\tW-048-25.bmp\tS\nW-048-01.bmp\tW-048-26.bmp\tS\nW-049-01.bmp\tW-049-02.bmp\tS\nW-049-01.bmp\tW-049-03.bmp\tS\nW-049-01.bmp\tW-049-04.bmp\tS\nW-049-01.bmp\tW-049-05.bmp\tS\nW-049-01.bmp\tW-049-06.bmp\tS\nW-049-01.bmp\tW-049-07.bmp\tS\nW-049-01.bmp\tW-049-08.bmp\tS\nW-049-01.bmp\tW-049-09.bmp\tS\nW-049-01.bmp\tW-049-10.bmp\tS\nW-049-01.bmp\tW-049-11.bmp\tS\nW-049-01.bmp\tW-049-12.bmp\tS\nW-049-01.bmp\tW-049-13.bmp\tS\nW-049-01.bmp\tW-049-14.bmp\tS\nW-049-01.bmp\tW-049-15.bmp\tS\nW-049-01.bmp\tW-049-16.bmp\tS\nW-049-01.bmp\tW-049-17.bmp\tS\nW-049-01.bmp\tW-049-18.bmp\tS\nW-049-01.bmp\tW-049-19.bmp\tS\nW-049-01.bmp\tW-049-20.bmp\tS\nW-049-01.bmp\tW-049-21.bmp\tS\nW-049-01.bmp\tW-049-22.bmp\tS\nW-049-01.bmp\tW-049-23.bmp\tS\nW-049-01.bmp\tW-049-24.bmp\tS\nW-049-01.bmp\tW-049-25.bmp\tS\nW-049-01.bmp\tW-049-26.bmp\tS\nW-050-01.bmp\tW-050-02.bmp\tS\nW-050-01.bmp\tW-050-03.bmp\tS\nW-050-01.bmp\tW-050-04.bmp\tS\nW-050-01.bmp\tW-050-05.bmp\tS\nW-050-01.bmp\tW-050-06.bmp\tS\nW-050-01.bmp\tW-050-07.bmp\tS\nW-050-01.bmp\tW-050-08.bmp\tS\nW-050-01.bmp\tW-050-09.bmp\tS\nW-050-01.bmp\tW-050-10.bmp\tS\nW-050-01.bmp\tW-050-11.bmp\tS\nW-050-01.bmp\tW-050-12.bmp\tS\nW-050-01.bmp\tW-050-13.bmp\tS\nW-050-01.bmp\tW-050-14.bmp\tS\nW-050-01.bmp\tW-050-15.bmp\tS\nW-050-01.bmp\tW-050-16.bmp\tS\nW-050-01.bmp\tW-050-17.bmp\tS\nW-050-01.bmp\tW-050-18.bmp\tS\nW-050-01.bmp\tW-050-19.bmp\tS\nW-050-01.bmp\tW-050-20.bmp\tS\nW-050-01.bmp\tW-050-21.bmp\tS\nW-050-01.bmp\tW-050-22.bmp\tS\nW-050-01.bmp\tW-050-23.bmp\tS\nW-050-01.bmp\tW-050-24.bmp\tS\nW-050-01.bmp\tW-050-25.bmp\tS\nW-050-01.bmp\tW-050-26.bmp\tS\nW-049-01.bmp\tW-021-11.bmp\tD\nW-007-01.bmp\tW-003-25.bmp\tD\nM-043-01.bmp\tM-050-20.bmp\tD\nM-035-01.bmp\tM-034-05.bmp\tD\nW-045-01.bmp\tW-028-03.bmp\tD\nW-026-01.bmp\tW-029-04.bmp\tD\nW-020-01.bmp\tW-013-08.bmp\tD\nM-004-01.bmp\tM-001-12.bmp\tD\nM-008-01.bmp\tM-050-19.bmp\tD\nM-046-01.bmp\tM-007-02.bmp\tD\nW-014-01.bmp\tW-031-08.bmp\tD\nW-039-01.bmp\tW-048-07.bmp\tD\nW-021-01.bmp\tW-024-13.bmp\tD\nW-042-01.bmp\tW-027-11.bmp\tD\nW-012-01.bmp\tW-010-14.bmp\tD\nM-017-01.bmp\tM-050-07.bmp\tD\nW-050-01.bmp\tW-021-14.bmp\tD\nW-041-01.bmp\tW-015-10.bmp\tD\nW-024-01.bmp\tW-017-05.bmp\tD\nW-016-01.bmp\tW-034-17.bmp\tD\nM-008-01.bmp\tM-029-24.bmp\tD\nW-046-01.bmp\tW-040-09.bmp\tD\nW-005-01.bmp\tW-014-21.bmp\tD\nM-045-01.bmp\tM-042-11.bmp\tD\nW-042-01.bmp\tW-001-14.bmp\tD\nM-033-01.bmp\tM-022-13.bmp\tD\nM-019-01.bmp\tM-016-08.bmp\tD\nW-024-01.bmp\tW-002-19.bmp\tD\nW-021-01.bmp\tW-023-25.bmp\tD\nW-050-01.bmp\tW-021-14.bmp\tD\nM-007-01.bmp\tM-025-11.bmp\tD\nM-006-01.bmp\tM-026-12.bmp\tD\nW-009-01.bmp\tW-040-14.bmp\tD\nM-020-01.bmp\tM-036-14.bmp\tD\nW-044-01.bmp\tW-046-06.bmp\tD\nM-023-01.bmp\tM-004-24.bmp\tD\nW-047-01.bmp\tW-031-08.bmp\tD\nM-005-01.bmp\tM-011-25.bmp\tD\nW-003-01.bmp\tW-038-11.bmp\tD\nW-045-01.bmp\tW-033-11.bmp\tD\nM-049-01.bmp\tM-036-24.bmp\tD\nM-006-01.bmp\tM-033-26.bmp\tD\nW-033-01.bmp\tW-043-22.bmp\tD\nW-030-01.bmp\tW-027-10.bmp\tD\nW-026-01.bmp\tW-013-15.bmp\tD\nM-046-01.bmp\tM-013-24.bmp\tD\nM-018-01.bmp\tM-049-13.bmp\tD\nW-004-01.bmp\tW-021-25.bmp\tD\nW-036-01.bmp\tW-042-08.bmp\tD\nW-042-01.bmp\tW-031-16.bmp\tD\nM-011-01.bmp\tM-034-14.bmp\tD\nM-019-01.bmp\tM-015-03.bmp\tD\nM-047-01.bmp\tM-038-06.bmp\tD\nM-032-01.bmp\tM-016-18.bmp\tD\nM-013-01.bmp\tM-022-12.bmp\tD\nM-048-01.bmp\tM-006-07.bmp\tD\nW-050-01.bmp\tW-022-11.bmp\tD\nM-021-01.bmp\tM-027-05.bmp\tD\nM-040-01.bmp\tM-017-14.bmp\tD\nW-042-01.bmp\tW-029-08.bmp\tD\nW-043-01.bmp\tW-002-22.bmp\tD\nM-032-01.bmp\tM-036-05.bmp\tD\nM-046-01.bmp\tM-043-02.bmp\tD\nM-001-01.bmp\tM-015-24.bmp\tD\nM-020-01.bmp\tM-026-22.bmp\tD\nW-014-01.bmp\tW-040-22.bmp\tD\nW-041-01.bmp\tW-038-13.bmp\tD\nM-018-01.bmp\tM-029-21.bmp\tD\nW-005-01.bmp\tW-014-22.bmp\tD\nM-026-01.bmp\tM-022-17.bmp\tD\nM-008-01.bmp\tM-009-13.bmp\tD\nM-045-01.bmp\tM-049-03.bmp\tD\nM-004-01.bmp\tM-014-22.bmp\tD\nM-038-01.bmp\tM-005-16.bmp\tD\nW-002-01.bmp\tW-012-22.bmp\tD\nW-004-01.bmp\tW-009-21.bmp\tD\nM-049-01.bmp\tM-031-24.bmp\tD\nM-004-01.bmp\tM-039-24.bmp\tD\nW-002-01.bmp\tW-001-24.bmp\tD\nW-041-01.bmp\tW-021-26.bmp\tD\nM-025-01.bmp\tM-035-16.bmp\tD\nM-026-01.bmp\tM-045-09.bmp\tD\nW-049-01.bmp\tW-031-19.bmp\tD\nM-030-01.bmp\tM-033-25.bmp\tD\nM-026-01.bmp\tM-032-08.bmp\tD\nM-030-01.bmp\tM-045-04.bmp\tD\nW-044-01.bmp\tW-047-04.bmp\tD\nW-003-01.bmp\tW-024-03.bmp\tD\nW-022-01.bmp\tW-036-02.bmp\tD\nM-008-01.bmp\tM-045-16.bmp\tD\nW-016-01.bmp\tW-048-21.bmp\tD\nW-008-01.bmp\tW-032-22.bmp\tD\nM-022-01.bmp\tM-040-02.bmp\tD\nM-018-01.bmp\tM-041-25.bmp\tD\nW-039-01.bmp\tW-046-21.bmp\tD\nW-037-01.bmp\tW-048-08.bmp\tD\nM-002-01.bmp\tM-012-02.bmp\tD\nM-032-01.bmp\tM-038-26.bmp\tD\nW-026-01.bmp\tW-014-11.bmp\tD\nW-016-01.bmp\tW-022-18.bmp\tD\nM-006-01.bmp\tM-012-15.bmp\tD\nW-017-01.bmp\tW-037-09.bmp\tD\nW-016-01.bmp\tW-049-03.bmp\tD\nW-011-01.bmp\tW-025-17.bmp\tD\nW-014-01.bmp\tW-020-05.bmp\tD\nM-020-01.bmp\tM-023-15.bmp\tD\nM-042-01.bmp\tM-034-19.bmp\tD\nM-034-01.bmp\tM-013-02.bmp\tD\nW-009-01.bmp\tW-006-23.bmp\tD\nW-042-01.bmp\tW-047-18.bmp\tD\nW-043-01.bmp\tW-025-12.bmp\tD\nW-036-01.bmp\tW-039-23.bmp\tD\nM-036-01.bmp\tM-010-07.bmp\tD\nM-045-01.bmp\tM-029-21.bmp\tD\nW-008-01.bmp\tW-012-02.bmp\tD\nW-043-01.bmp\tW-020-10.bmp\tD\nW-020-01.bmp\tW-018-21.bmp\tD\nW-031-01.bmp\tW-007-19.bmp\tD\nM-016-01.bmp\tM-024-12.bmp\tD\nM-026-01.bmp\tM-030-06.bmp\tD\nW-031-01.bmp\tW-018-19.bmp\tD\nM-042-01.bmp\tM-003-18.bmp\tD\nW-016-01.bmp\tW-005-23.bmp\tD\nW-029-01.bmp\tW-024-05.bmp\tD\nM-042-01.bmp\tM-032-04.bmp\tD\nW-028-01.bmp\tW-011-14.bmp\tD\nM-050-01.bmp\tM-001-08.bmp\tD\nM-032-01.bmp\tM-026-26.bmp\tD\nM-027-01.bmp\tM-043-25.bmp\tD\nW-001-01.bmp\tW-014-17.bmp\tD\nM-002-01.bmp\tM-008-15.bmp\tD\nW-046-01.bmp\tW-022-26.bmp\tD\nW-034-01.bmp\tW-015-21.bmp\tD\nW-032-01.bmp\tW-033-20.bmp\tD\nM-018-01.bmp\tM-038-25.bmp\tD\nW-040-01.bmp\tW-039-13.bmp\tD\nW-006-01.bmp\tW-008-07.bmp\tD\nW-038-01.bmp\tW-044-12.bmp\tD\nW-019-01.bmp\tW-047-20.bmp\tD\nM-026-01.bmp\tM-007-21.bmp\tD\nM-008-01.bmp\tM-031-21.bmp\tD\nM-012-01.bmp\tM-004-18.bmp\tD\nM-007-01.bmp\tM-022-14.bmp\tD\nW-038-01.bmp\tW-031-14.bmp\tD\nW-005-01.bmp\tW-018-26.bmp\tD\nW-047-01.bmp\tW-038-16.bmp\tD\nW-021-01.bmp\tW-032-04.bmp\tD\nW-002-01.bmp\tW-029-13.bmp\tD\nW-026-01.bmp\tW-042-02.bmp\tD\nW-038-01.bmp\tW-049-14.bmp\tD\nM-012-01.bmp\tM-028-05.bmp\tD\nM-042-01.bmp\tM-011-17.bmp\tD\nM-008-01.bmp\tM-042-11.bmp\tD\nW-050-01.bmp\tW-043-21.bmp\tD\nM-012-01.bmp\tM-020-19.bmp\tD\nW-012-01.bmp\tW-025-07.bmp\tD\nW-025-01.bmp\tW-047-16.bmp\tD\nW-025-01.bmp\tW-028-05.bmp\tD\nM-016-01.bmp\tM-048-07.bmp\tD\nM-008-01.bmp\tM-005-26.bmp\tD\nM-007-01.bmp\tM-018-25.bmp\tD\nM-049-01.bmp\tM-045-25.bmp\tD\nW-017-01.bmp\tW-028-18.bmp\tD\nW-015-01.bmp\tW-012-11.bmp\tD\nM-031-01.bmp\tM-028-06.bmp\tD\nM-004-01.bmp\tM-037-15.bmp\tD\nM-041-01.bmp\tM-043-24.bmp\tD\nW-045-01.bmp\tW-041-23.bmp\tD\nW-029-01.bmp\tW-016-19.bmp\tD\nM-046-01.bmp\tM-018-04.bmp\tD\nW-037-01.bmp\tW-004-24.bmp\tD\nM-044-01.bmp\tM-021-17.bmp\tD\nW-015-01.bmp\tW-020-14.bmp\tD\nW-007-01.bmp\tW-002-16.bmp\tD\nW-005-01.bmp\tW-034-24.bmp\tD\nM-011-01.bmp\tM-032-16.bmp\tD\nW-035-01.bmp\tW-037-14.bmp\tD\nM-027-01.bmp\tM-001-02.bmp\tD\nM-002-01.bmp\tM-040-02.bmp\tD\nM-004-01.bmp\tM-015-23.bmp\tD\nW-049-01.bmp\tW-029-17.bmp\tD\nW-040-01.bmp\tW-023-22.bmp\tD\nW-050-01.bmp\tW-022-04.bmp\tD\nW-019-01.bmp\tW-010-24.bmp\tD\nW-017-01.bmp\tW-030-20.bmp\tD\nW-041-01.bmp\tW-027-02.bmp\tD\nW-048-01.bmp\tW-039-19.bmp\tD\nM-045-01.bmp\tM-050-02.bmp\tD\nW-029-01.bmp\tW-017-14.bmp\tD\nM-016-01.bmp\tM-002-07.bmp\tD\nM-010-01.bmp\tM-017-13.bmp\tD\nW-016-01.bmp\tW-044-20.bmp\tD\nM-047-01.bmp\tM-005-09.bmp\tD\nM-026-01.bmp\tM-027-22.bmp\tD\nM-036-01.bmp\tM-047-10.bmp\tD\nW-007-01.bmp\tW-024-02.bmp\tD\nW-015-01.bmp\tW-036-12.bmp\tD\nM-036-01.bmp\tM-028-17.bmp\tD\nW-001-01.bmp\tW-011-25.bmp\tD\nW-036-01.bmp\tW-013-18.bmp\tD\nM-025-01.bmp\tM-020-17.bmp\tD\nW-037-01.bmp\tW-014-15.bmp\tD\nW-027-01.bmp\tW-041-24.bmp\tD\nM-032-01.bmp\tM-048-19.bmp\tD\nW-031-01.bmp\tW-045-10.bmp\tD\nM-025-01.bmp\tM-036-23.bmp\tD\nM-035-01.bmp\tM-050-12.bmp\tD\nM-025-01.bmp\tM-043-16.bmp\tD\nM-039-01.bmp\tM-011-08.bmp\tD\nM-050-01.bmp\tM-012-17.bmp\tD\nM-013-01.bmp\tM-005-20.bmp\tD\nW-038-01.bmp\tW-025-21.bmp\tD\nW-038-01.bmp\tW-040-20.bmp\tD\nW-009-01.bmp\tW-040-18.bmp\tD\nM-030-01.bmp\tM-029-10.bmp\tD\nM-040-01.bmp\tM-048-26.bmp\tD\nM-013-01.bmp\tM-022-02.bmp\tD\nW-023-01.bmp\tW-046-23.bmp\tD\nW-044-01.bmp\tW-002-23.bmp\tD\nW-014-01.bmp\tW-002-04.bmp\tD\nW-011-01.bmp\tW-021-10.bmp\tD\nM-001-01.bmp\tM-026-02.bmp\tD\nW-028-01.bmp\tW-008-21.bmp\tD\nM-011-01.bmp\tM-021-23.bmp\tD\nM-043-01.bmp\tM-001-06.bmp\tD\nW-029-01.bmp\tW-012-11.bmp\tD\nM-009-01.bmp\tM-001-23.bmp\tD\nM-012-01.bmp\tM-008-25.bmp\tD\nM-033-01.bmp\tM-001-24.bmp\tD\nW-019-01.bmp\tW-028-21.bmp\tD\nM-011-01.bmp\tM-026-13.bmp\tD\nW-047-01.bmp\tW-028-14.bmp\tD\nW-035-01.bmp\tW-039-06.bmp\tD\nW-006-01.bmp\tW-050-23.bmp\tD\nM-036-01.bmp\tM-045-11.bmp\tD\nW-032-01.bmp\tW-001-19.bmp\tD\nW-042-01.bmp\tW-048-02.bmp\tD\nW-009-01.bmp\tW-015-11.bmp\tD\nM-032-01.bmp\tM-050-15.bmp\tD\nW-007-01.bmp\tW-010-16.bmp\tD\nW-040-01.bmp\tW-032-06.bmp\tD\nM-035-01.bmp\tM-015-23.bmp\tD\nM-017-01.bmp\tM-044-08.bmp\tD\nW-044-01.bmp\tW-041-06.bmp\tD\nM-002-01.bmp\tM-006-13.bmp\tD\nM-020-01.bmp\tM-015-21.bmp\tD\nM-023-01.bmp\tM-034-11.bmp\tD\nM-033-01.bmp\tM-046-24.bmp\tD\nW-002-01.bmp\tW-015-24.bmp\tD\nM-030-01.bmp\tM-014-08.bmp\tD\nW-037-01.bmp\tW-027-14.bmp\tD\nW-002-01.bmp\tW-036-07.bmp\tD\nM-040-01.bmp\tM-012-16.bmp\tD\nW-040-01.bmp\tW-032-06.bmp\tD\nW-048-01.bmp\tW-019-16.bmp\tD\nW-028-01.bmp\tW-022-18.bmp\tD\nW-007-01.bmp\tW-044-12.bmp\tD\nW-017-01.bmp\tW-042-16.bmp\tD\nM-047-01.bmp\tM-037-18.bmp\tD\nM-001-01.bmp\tM-043-05.bmp\tD\nW-019-01.bmp\tW-025-07.bmp\tD\nM-011-01.bmp\tM-044-25.bmp\tD\nM-043-01.bmp\tM-005-23.bmp\tD\nW-016-01.bmp\tW-002-14.bmp\tD\nW-001-01.bmp\tW-028-18.bmp\tD\nW-049-01.bmp\tW-042-26.bmp\tD\nW-042-01.bmp\tW-004-15.bmp\tD\nW-024-01.bmp\tW-026-25.bmp\tD\nW-016-01.bmp\tW-027-21.bmp\tD\nW-036-01.bmp\tW-029-05.bmp\tD\nW-041-01.bmp\tW-033-23.bmp\tD\nW-027-01.bmp\tW-038-15.bmp\tD\nM-030-01.bmp\tM-047-18.bmp\tD\nM-035-01.bmp\tM-023-04.bmp\tD\nM-027-01.bmp\tM-007-03.bmp\tD\nW-023-01.bmp\tW-008-08.bmp\tD\nM-027-01.bmp\tM-008-20.bmp\tD\nM-040-01.bmp\tM-043-18.bmp\tD\nW-019-01.bmp\tW-024-22.bmp\tD\nW-045-01.bmp\tW-004-13.bmp\tD\nM-003-01.bmp\tM-030-11.bmp\tD\nM-018-01.bmp\tM-004-06.bmp\tD\nW-022-01.bmp\tW-032-12.bmp\tD\nM-001-01.bmp\tM-039-20.bmp\tD\nM-023-01.bmp\tM-036-12.bmp\tD\nM-023-01.bmp\tM-033-23.bmp\tD\nM-024-01.bmp\tM-037-18.bmp\tD\nM-042-01.bmp\tM-016-14.bmp\tD\nW-003-01.bmp\tW-010-16.bmp\tD\nM-030-01.bmp\tM-035-17.bmp\tD\nM-013-01.bmp\tM-023-13.bmp\tD\nM-048-01.bmp\tM-013-18.bmp\tD\nM-041-01.bmp\tM-027-11.bmp\tD\nW-008-01.bmp\tW-028-11.bmp\tD\nM-007-01.bmp\tM-003-08.bmp\tD\nM-040-01.bmp\tM-005-07.bmp\tD\nW-050-01.bmp\tW-006-08.bmp\tD\nW-004-01.bmp\tW-047-12.bmp\tD\nW-015-01.bmp\tW-026-22.bmp\tD\nM-017-01.bmp\tM-004-25.bmp\tD\nM-031-01.bmp\tM-012-18.bmp\tD\nW-026-01.bmp\tW-005-09.bmp\tD\nM-030-01.bmp\tM-001-25.bmp\tD\nW-011-01.bmp\tW-034-19.bmp\tD\nM-039-01.bmp\tM-023-25.bmp\tD\nM-024-01.bmp\tM-023-04.bmp\tD\nM-017-01.bmp\tM-008-16.bmp\tD\nW-024-01.bmp\tW-034-19.bmp\tD\nW-047-01.bmp\tW-044-08.bmp\tD\nW-044-01.bmp\tW-034-11.bmp\tD\nM-018-01.bmp\tM-049-15.bmp\tD\nW-017-01.bmp\tW-037-03.bmp\tD\nM-030-01.bmp\tM-047-22.bmp\tD\nW-015-01.bmp\tW-008-09.bmp\tD\nW-021-01.bmp\tW-045-26.bmp\tD\nW-049-01.bmp\tW-028-12.bmp\tD\nW-014-01.bmp\tW-039-08.bmp\tD\nW-044-01.bmp\tW-024-07.bmp\tD\nW-043-01.bmp\tW-029-18.bmp\tD\nM-030-01.bmp\tM-012-22.bmp\tD\nM-002-01.bmp\tM-021-25.bmp\tD\nW-006-01.bmp\tW-016-17.bmp\tD\nW-047-01.bmp\tW-038-18.bmp\tD\nW-017-01.bmp\tW-049-08.bmp\tD\nW-002-01.bmp\tW-026-15.bmp\tD\nW-039-01.bmp\tW-026-16.bmp\tD\nW-020-01.bmp\tW-031-23.bmp\tD\nM-012-01.bmp\tM-036-02.bmp\tD\nW-019-01.bmp\tW-003-09.bmp\tD\nW-021-01.bmp\tW-023-26.bmp\tD\nW-027-01.bmp\tW-006-03.bmp\tD\nW-005-01.bmp\tW-043-05.bmp\tD\nW-044-01.bmp\tW-006-11.bmp\tD\nW-039-01.bmp\tW-022-16.bmp\tD\nM-037-01.bmp\tM-042-16.bmp\tD\nW-019-01.bmp\tW-007-02.bmp\tD\nW-008-01.bmp\tW-016-11.bmp\tD\nW-019-01.bmp\tW-016-15.bmp\tD\nM-028-01.bmp\tM-033-13.bmp\tD\nW-026-01.bmp\tW-048-18.bmp\tD\nM-049-01.bmp\tM-015-04.bmp\tD\nM-032-01.bmp\tM-016-10.bmp\tD\nM-002-01.bmp\tM-033-05.bmp\tD\nW-002-01.bmp\tW-005-23.bmp\tD\nW-024-01.bmp\tW-026-02.bmp\tD\nM-017-01.bmp\tM-046-15.bmp\tD\nM-019-01.bmp\tM-008-17.bmp\tD\nM-021-01.bmp\tM-045-12.bmp\tD\nM-016-01.bmp\tM-008-21.bmp\tD\nM-009-01.bmp\tM-003-20.bmp\tD\nM-036-01.bmp\tM-007-20.bmp\tD\nW-012-01.bmp\tW-014-12.bmp\tD\nW-024-01.bmp\tW-048-26.bmp\tD\nM-003-01.bmp\tM-026-20.bmp\tD\nM-025-01.bmp\tM-031-20.bmp\tD\nW-005-01.bmp\tW-043-03.bmp\tD\nM-027-01.bmp\tM-024-20.bmp\tD\nW-034-01.bmp\tW-050-06.bmp\tD\nM-013-01.bmp\tM-005-16.bmp\tD\nW-027-01.bmp\tW-035-05.bmp\tD\nM-016-01.bmp\tM-050-24.bmp\tD\nM-030-01.bmp\tM-042-22.bmp\tD\nM-014-01.bmp\tM-009-23.bmp\tD\nM-032-01.bmp\tM-017-18.bmp\tD\nM-025-01.bmp\tM-048-25.bmp\tD\nM-029-01.bmp\tM-031-26.bmp\tD\nM-026-01.bmp\tM-042-02.bmp\tD\nW-033-01.bmp\tW-013-07.bmp\tD\nW-043-01.bmp\tW-007-25.bmp\tD\nW-050-01.bmp\tW-003-11.bmp\tD\nW-042-01.bmp\tW-033-25.bmp\tD\nM-002-01.bmp\tM-036-09.bmp\tD\nW-003-01.bmp\tW-038-16.bmp\tD\nM-012-01.bmp\tM-048-12.bmp\tD\nM-035-01.bmp\tM-030-08.bmp\tD\nM-013-01.bmp\tM-046-05.bmp\tD\nW-014-01.bmp\tW-047-22.bmp\tD\nM-006-01.bmp\tM-025-26.bmp\tD\nW-045-01.bmp\tW-014-13.bmp\tD\nM-010-01.bmp\tM-019-08.bmp\tD\nM-024-01.bmp\tM-041-22.bmp\tD\nM-028-01.bmp\tM-050-16.bmp\tD\nM-009-01.bmp\tM-002-24.bmp\tD\nM-038-01.bmp\tM-050-04.bmp\tD\nW-006-01.bmp\tW-047-13.bmp\tD\nW-027-01.bmp\tW-002-20.bmp\tD\nM-037-01.bmp\tM-008-17.bmp\tD\nW-026-01.bmp\tW-011-10.bmp\tD\nM-041-01.bmp\tM-001-15.bmp\tD\nW-019-01.bmp\tW-001-06.bmp\tD\nW-015-01.bmp\tW-043-21.bmp\tD\nW-046-01.bmp\tW-027-12.bmp\tD\nW-016-01.bmp\tW-009-18.bmp\tD\nM-010-01.bmp\tM-006-08.bmp\tD\nM-018-01.bmp\tM-023-13.bmp\tD\nW-010-01.bmp\tW-048-10.bmp\tD\nM-037-01.bmp\tM-023-17.bmp\tD\nW-034-01.bmp\tW-048-13.bmp\tD\nM-045-01.bmp\tM-028-19.bmp\tD\nW-006-01.bmp\tW-037-14.bmp\tD\nW-050-01.bmp\tW-007-07.bmp\tD\nM-038-01.bmp\tM-050-04.bmp\tD\nW-018-01.bmp\tW-019-23.bmp\tD\nW-041-01.bmp\tW-038-13.bmp\tD\nM-010-01.bmp\tM-025-12.bmp\tD\nW-023-01.bmp\tW-047-05.bmp\tD\nM-028-01.bmp\tM-017-19.bmp\tD\nW-007-01.bmp\tW-044-17.bmp\tD\nW-009-01.bmp\tW-047-14.bmp\tD\nM-030-01.bmp\tM-032-12.bmp\tD\nM-026-01.bmp\tM-013-22.bmp\tD\nM-046-01.bmp\tM-036-05.bmp\tD\nW-015-01.bmp\tW-043-10.bmp\tD\nM-009-01.bmp\tM-047-12.bmp\tD\nW-006-01.bmp\tW-005-11.bmp\tD\nM-001-01.bmp\tM-041-11.bmp\tD\nW-008-01.bmp\tW-050-09.bmp\tD\nW-036-01.bmp\tW-034-24.bmp\tD\nM-006-01.bmp\tM-009-04.bmp\tD\nW-039-01.bmp\tW-025-05.bmp\tD\nW-008-01.bmp\tW-045-21.bmp\tD\nM-010-01.bmp\tM-046-08.bmp\tD\nW-038-01.bmp\tW-006-04.bmp\tD\nM-030-01.bmp\tM-039-13.bmp\tD\nM-024-01.bmp\tM-042-17.bmp\tD\nM-008-01.bmp\tM-044-15.bmp\tD\nM-033-01.bmp\tM-001-09.bmp\tD\nW-028-01.bmp\tW-012-13.bmp\tD\nM-005-01.bmp\tM-030-11.bmp\tD\nM-002-01.bmp\tM-040-13.bmp\tD\nM-025-01.bmp\tM-019-05.bmp\tD\nW-046-01.bmp\tW-041-10.bmp\tD\nM-004-01.bmp\tM-020-14.bmp\tD\nM-014-01.bmp\tM-047-22.bmp\tD\nW-044-01.bmp\tW-006-23.bmp\tD\nW-035-01.bmp\tW-002-14.bmp\tD\nM-003-01.bmp\tM-025-21.bmp\tD\nM-044-01.bmp\tM-050-09.bmp\tD\nM-038-01.bmp\tM-019-19.bmp\tD\nW-014-01.bmp\tW-027-04.bmp\tD\nW-037-01.bmp\tW-038-17.bmp\tD\nM-018-01.bmp\tM-019-19.bmp\tD\nM-049-01.bmp\tM-003-08.bmp\tD\nW-017-01.bmp\tW-018-09.bmp\tD\nM-047-01.bmp\tM-022-04.bmp\tD\nM-046-01.bmp\tM-004-17.bmp\tD\nM-030-01.bmp\tM-046-08.bmp\tD\nM-019-01.bmp\tM-022-04.bmp\tD\nW-035-01.bmp\tW-031-02.bmp\tD\nM-007-01.bmp\tM-043-18.bmp\tD\nW-031-01.bmp\tW-046-15.bmp\tD\nM-017-01.bmp\tM-029-03.bmp\tD\nW-012-01.bmp\tW-048-24.bmp\tD\nW-042-01.bmp\tW-030-05.bmp\tD\nM-023-01.bmp\tM-025-16.bmp\tD\nW-018-01.bmp\tW-017-18.bmp\tD\nW-019-01.bmp\tW-016-21.bmp\tD\nW-045-01.bmp\tW-026-09.bmp\tD\nW-017-01.bmp\tW-023-12.bmp\tD\nM-032-01.bmp\tM-004-14.bmp\tD\nW-003-01.bmp\tW-026-08.bmp\tD\nW-032-01.bmp\tW-027-24.bmp\tD\nW-044-01.bmp\tW-035-13.bmp\tD\nM-044-01.bmp\tM-017-11.bmp\tD\nM-047-01.bmp\tM-050-26.bmp\tD\nM-046-01.bmp\tM-023-20.bmp\tD\nW-034-01.bmp\tW-013-14.bmp\tD\nM-046-01.bmp\tM-016-21.bmp\tD\nW-028-01.bmp\tW-046-05.bmp\tD\nW-010-01.bmp\tW-012-06.bmp\tD\nM-018-01.bmp\tM-034-14.bmp\tD\nM-008-01.bmp\tM-047-06.bmp\tD\nW-014-01.bmp\tW-006-07.bmp\tD\nW-009-01.bmp\tW-027-15.bmp\tD\nW-030-01.bmp\tW-002-13.bmp\tD\nW-026-01.bmp\tW-011-19.bmp\tD\nW-014-01.bmp\tW-010-05.bmp\tD\nW-003-01.bmp\tW-036-10.bmp\tD\nW-015-01.bmp\tW-046-24.bmp\tD\nM-005-01.bmp\tM-043-09.bmp\tD\nM-003-01.bmp\tM-035-08.bmp\tD\nM-012-01.bmp\tM-020-11.bmp\tD\nM-007-01.bmp\tM-037-03.bmp\tD\nW-036-01.bmp\tW-009-12.bmp\tD\nW-047-01.bmp\tW-049-10.bmp\tD\nM-005-01.bmp\tM-028-26.bmp\tD\nM-030-01.bmp\tM-038-04.bmp\tD\nW-010-01.bmp\tW-037-23.bmp\tD\nW-006-01.bmp\tW-013-11.bmp\tD\nW-001-01.bmp\tW-007-08.bmp\tD\nW-049-01.bmp\tW-008-04.bmp\tD\nM-015-01.bmp\tM-010-15.bmp\tD\nM-042-01.bmp\tM-007-15.bmp\tD\nM-035-01.bmp\tM-030-06.bmp\tD\nW-028-01.bmp\tW-050-10.bmp\tD\nM-027-01.bmp\tM-050-11.bmp\tD\nW-050-01.bmp\tW-040-11.bmp\tD\nW-044-01.bmp\tW-008-22.bmp\tD\nM-046-01.bmp\tM-002-12.bmp\tD\nW-013-01.bmp\tW-009-18.bmp\tD\nW-025-01.bmp\tW-045-18.bmp\tD\nW-012-01.bmp\tW-001-17.bmp\tD\nM-025-01.bmp\tM-010-05.bmp\tD\nM-024-01.bmp\tM-017-24.bmp\tD\nM-014-01.bmp\tM-027-20.bmp\tD\nW-015-01.bmp\tW-035-06.bmp\tD\nM-004-01.bmp\tM-009-04.bmp\tD\nM-035-01.bmp\tM-027-10.bmp\tD\nW-001-01.bmp\tW-022-17.bmp\tD\nM-042-01.bmp\tM-041-20.bmp\tD\nW-042-01.bmp\tW-016-21.bmp\tD\nM-020-01.bmp\tM-026-02.bmp\tD\nW-024-01.bmp\tW-012-08.bmp\tD\nW-041-01.bmp\tW-005-22.bmp\tD\nM-044-01.bmp\tM-013-14.bmp\tD\nM-050-01.bmp\tM-045-04.bmp\tD\nM-007-01.bmp\tM-026-16.bmp\tD\nW-013-01.bmp\tW-033-02.bmp\tD\nM-046-01.bmp\tM-029-21.bmp\tD\nM-004-01.bmp\tM-032-19.bmp\tD\nW-046-01.bmp\tW-003-11.bmp\tD\nW-024-01.bmp\tW-027-09.bmp\tD\nM-007-01.bmp\tM-039-13.bmp\tD\nM-012-01.bmp\tM-014-16.bmp\tD\nM-020-01.bmp\tM-034-21.bmp\tD\nW-022-01.bmp\tW-044-14.bmp\tD\nM-009-01.bmp\tM-035-15.bmp\tD\nW-042-01.bmp\tW-017-12.bmp\tD\nM-017-01.bmp\tM-044-16.bmp\tD\nM-004-01.bmp\tM-046-22.bmp\tD\nW-030-01.bmp\tW-001-15.bmp\tD\nM-043-01.bmp\tM-010-05.bmp\tD\nM-028-01.bmp\tM-044-23.bmp\tD\nW-029-01.bmp\tW-044-08.bmp\tD\nM-024-01.bmp\tM-032-22.bmp\tD\nW-042-01.bmp\tW-040-16.bmp\tD\nW-029-01.bmp\tW-049-06.bmp\tD\nW-020-01.bmp\tW-046-03.bmp\tD\nW-004-01.bmp\tW-037-24.bmp\tD\nW-027-01.bmp\tW-047-05.bmp\tD\nM-001-01.bmp\tM-027-22.bmp\tD\nM-013-01.bmp\tM-003-07.bmp\tD\nW-009-01.bmp\tW-048-11.bmp\tD\nM-010-01.bmp\tM-042-15.bmp\tD\nM-033-01.bmp\tM-037-20.bmp\tD\nW-022-01.bmp\tW-038-24.bmp\tD\nM-025-01.bmp\tM-040-19.bmp\tD\nM-026-01.bmp\tM-045-20.bmp\tD\nM-048-01.bmp\tM-020-26.bmp\tD\nW-020-01.bmp\tW-039-26.bmp\tD\nW-032-01.bmp\tW-005-13.bmp\tD\nW-012-01.bmp\tW-040-10.bmp\tD\nW-035-01.bmp\tW-045-04.bmp\tD\nW-025-01.bmp\tW-002-19.bmp\tD\nW-022-01.bmp\tW-019-17.bmp\tD\nM-001-01.bmp\tM-031-16.bmp\tD\nM-012-01.bmp\tM-011-20.bmp\tD\nM-001-01.bmp\tM-016-04.bmp\tD\nM-004-01.bmp\tM-011-19.bmp\tD\nW-032-01.bmp\tW-018-09.bmp\tD\nM-050-01.bmp\tM-030-20.bmp\tD\nM-030-01.bmp\tM-046-24.bmp\tD\nW-028-01.bmp\tW-021-05.bmp\tD\nM-013-01.bmp\tM-036-17.bmp\tD\nW-034-01.bmp\tW-049-06.bmp\tD\nW-028-01.bmp\tW-009-07.bmp\tD\nW-029-01.bmp\tW-032-05.bmp\tD\nW-022-01.bmp\tW-043-26.bmp\tD\nW-009-01.bmp\tW-029-02.bmp\tD\nM-036-01.bmp\tM-032-13.bmp\tD\nW-024-01.bmp\tW-029-18.bmp\tD\nW-035-01.bmp\tW-030-23.bmp\tD\nM-045-01.bmp\tM-035-02.bmp\tD\nM-035-01.bmp\tM-017-10.bmp\tD\nW-045-01.bmp\tW-001-08.bmp\tD\nM-039-01.bmp\tM-017-03.bmp\tD\nM-035-01.bmp\tM-033-13.bmp\tD\nW-019-01.bmp\tW-046-16.bmp\tD\nW-017-01.bmp\tW-004-15.bmp\tD\nW-046-01.bmp\tW-032-22.bmp\tD\nW-048-01.bmp\tW-009-03.bmp\tD\nM-025-01.bmp\tM-011-23.bmp\tD\nW-016-01.bmp\tW-044-26.bmp\tD\nM-024-01.bmp\tM-014-18.bmp\tD\nW-017-01.bmp\tW-046-08.bmp\tD\nM-049-01.bmp\tM-011-14.bmp\tD\nM-013-01.bmp\tM-006-03.bmp\tD\nM-009-01.bmp\tM-002-17.bmp\tD\nM-045-01.bmp\tM-044-26.bmp\tD\nW-014-01.bmp\tW-017-23.bmp\tD\nM-047-01.bmp\tM-024-03.bmp\tD\nM-005-01.bmp\tM-031-26.bmp\tD\nW-026-01.bmp\tW-024-25.bmp\tD\nW-027-01.bmp\tW-012-07.bmp\tD\nM-035-01.bmp\tM-025-25.bmp\tD\nM-017-01.bmp\tM-045-02.bmp\tD\nW-030-01.bmp\tW-016-08.bmp\tD\nW-010-01.bmp\tW-016-07.bmp\tD\nW-026-01.bmp\tW-016-22.bmp\tD\nW-044-01.bmp\tW-023-24.bmp\tD\nW-023-01.bmp\tW-016-07.bmp\tD\nM-014-01.bmp\tM-019-22.bmp\tD\nW-040-01.bmp\tW-038-23.bmp\tD\nM-012-01.bmp\tM-008-13.bmp\tD\nW-024-01.bmp\tW-043-13.bmp\tD\nM-022-01.bmp\tM-013-11.bmp\tD\nW-014-01.bmp\tW-002-10.bmp\tD\nW-022-01.bmp\tW-024-17.bmp\tD\nW-015-01.bmp\tW-024-17.bmp\tD\nW-041-01.bmp\tW-010-23.bmp\tD\nM-016-01.bmp\tM-027-16.bmp\tD\nM-036-01.bmp\tM-048-19.bmp\tD\nW-006-01.bmp\tW-045-06.bmp\tD\nM-002-01.bmp\tM-043-03.bmp\tD\nM-042-01.bmp\tM-015-08.bmp\tD\nM-042-01.bmp\tM-029-12.bmp\tD\nM-025-01.bmp\tM-034-13.bmp\tD\nM-011-01.bmp\tM-014-06.bmp\tD\nM-046-01.bmp\tM-037-11.bmp\tD\nW-016-01.bmp\tW-017-19.bmp\tD\nW-012-01.bmp\tW-005-12.bmp\tD\nM-040-01.bmp\tM-023-07.bmp\tD\nW-014-01.bmp\tW-009-10.bmp\tD\nW-012-01.bmp\tW-002-19.bmp\tD\nW-047-01.bmp\tW-022-11.bmp\tD\nM-033-01.bmp\tM-024-10.bmp\tD\nW-031-01.bmp\tW-012-20.bmp\tD\nW-036-01.bmp\tW-003-23.bmp\tD\nW-046-01.bmp\tW-007-18.bmp\tD\nW-038-01.bmp\tW-008-13.bmp\tD\nM-025-01.bmp\tM-013-03.bmp\tD\nM-020-01.bmp\tM-040-23.bmp\tD\nW-028-01.bmp\tW-019-12.bmp\tD\nW-022-01.bmp\tW-013-07.bmp\tD\nW-007-01.bmp\tW-023-21.bmp\tD\nM-041-01.bmp\tM-027-03.bmp\tD\nW-007-01.bmp\tW-047-05.bmp\tD\nW-023-01.bmp\tW-044-18.bmp\tD\nM-039-01.bmp\tM-001-06.bmp\tD\nW-004-01.bmp\tW-025-13.bmp\tD\nM-034-01.bmp\tM-024-13.bmp\tD\nM-002-01.bmp\tM-045-10.bmp\tD\nW-045-01.bmp\tW-019-12.bmp\tD\nW-039-01.bmp\tW-005-20.bmp\tD\nW-030-01.bmp\tW-039-08.bmp\tD\nW-049-01.bmp\tW-028-08.bmp\tD\nW-006-01.bmp\tW-036-05.bmp\tD\nW-019-01.bmp\tW-045-17.bmp\tD\nM-031-01.bmp\tM-026-15.bmp\tD\nW-022-01.bmp\tW-030-22.bmp\tD\nM-029-01.bmp\tM-045-18.bmp\tD\nM-046-01.bmp\tM-042-17.bmp\tD\nM-031-01.bmp\tM-023-05.bmp\tD\nW-040-01.bmp\tW-028-23.bmp\tD\nM-044-01.bmp\tM-021-04.bmp\tD\nM-042-01.bmp\tM-002-06.bmp\tD\nM-034-01.bmp\tM-015-07.bmp\tD\nM-021-01.bmp\tM-011-15.bmp\tD\nM-023-01.bmp\tM-033-24.bmp\tD\nW-031-01.bmp\tW-047-26.bmp\tD\nM-016-01.bmp\tM-032-05.bmp\tD\nM-004-01.bmp\tM-040-19.bmp\tD\nW-042-01.bmp\tW-022-24.bmp\tD\nW-015-01.bmp\tW-026-18.bmp\tD\nM-039-01.bmp\tM-044-20.bmp\tD\nW-031-01.bmp\tW-036-11.bmp\tD\nM-042-01.bmp\tM-012-26.bmp\tD\nM-032-01.bmp\tM-045-09.bmp\tD\nM-046-01.bmp\tM-018-08.bmp\tD\nM-014-01.bmp\tM-018-06.bmp\tD\nM-020-01.bmp\tM-044-26.bmp\tD\nM-005-01.bmp\tM-023-12.bmp\tD\nW-032-01.bmp\tW-022-04.bmp\tD\nM-008-01.bmp\tM-045-04.bmp\tD\nM-044-01.bmp\tM-019-25.bmp\tD\nW-037-01.bmp\tW-004-09.bmp\tD\nM-012-01.bmp\tM-003-17.bmp\tD\nM-038-01.bmp\tM-048-25.bmp\tD\nW-042-01.bmp\tW-038-16.bmp\tD\nM-048-01.bmp\tM-032-25.bmp\tD\nM-015-01.bmp\tM-002-26.bmp\tD\nW-016-01.bmp\tW-036-06.bmp\tD\nM-016-01.bmp\tM-005-15.bmp\tD\nM-040-01.bmp\tM-050-26.bmp\tD\nM-015-01.bmp\tM-027-14.bmp\tD\nM-015-01.bmp\tM-006-22.bmp\tD\nM-004-01.bmp\tM-046-14.bmp\tD\nM-001-01.bmp\tM-036-08.bmp\tD\nW-028-01.bmp\tW-033-15.bmp\tD\nM-028-01.bmp\tM-046-21.bmp\tD\nM-025-01.bmp\tM-049-10.bmp\tD\nW-038-01.bmp\tW-016-24.bmp\tD\nM-048-01.bmp\tM-010-23.bmp\tD\nM-012-01.bmp\tM-028-11.bmp\tD\nM-003-01.bmp\tM-013-13.bmp\tD\nM-046-01.bmp\tM-008-08.bmp\tD\nM-032-01.bmp\tM-028-03.bmp\tD\nW-046-01.bmp\tW-026-16.bmp\tD\nM-001-01.bmp\tM-040-18.bmp\tD\nM-037-01.bmp\tM-009-23.bmp\tD\nM-015-01.bmp\tM-012-13.bmp\tD\nW-042-01.bmp\tW-013-12.bmp\tD\nM-026-01.bmp\tM-047-24.bmp\tD\nW-049-01.bmp\tW-043-13.bmp\tD\nW-013-01.bmp\tW-042-16.bmp\tD\nW-032-01.bmp\tW-008-21.bmp\tD\nW-016-01.bmp\tW-021-17.bmp\tD\nW-003-01.bmp\tW-020-13.bmp\tD\nM-035-01.bmp\tM-026-16.bmp\tD\nW-038-01.bmp\tW-021-05.bmp\tD\nW-024-01.bmp\tW-041-23.bmp\tD\nW-021-01.bmp\tW-045-11.bmp\tD\nW-031-01.bmp\tW-037-25.bmp\tD\nW-010-01.bmp\tW-007-11.bmp\tD\nW-010-01.bmp\tW-044-22.bmp\tD\nM-006-01.bmp\tM-048-12.bmp\tD\nW-031-01.bmp\tW-007-26.bmp\tD\nM-018-01.bmp\tM-015-24.bmp\tD\nM-005-01.bmp\tM-028-18.bmp\tD\nM-022-01.bmp\tM-032-04.bmp\tD\nM-025-01.bmp\tM-044-10.bmp\tD\nW-041-01.bmp\tW-032-21.bmp\tD\nW-047-01.bmp\tW-008-16.bmp\tD\nM-005-01.bmp\tM-039-15.bmp\tD\nM-015-01.bmp\tM-021-18.bmp\tD\nM-013-01.bmp\tM-019-04.bmp\tD\nW-028-01.bmp\tW-010-14.bmp\tD\nW-043-01.bmp\tW-007-23.bmp\tD\nM-022-01.bmp\tM-046-26.bmp\tD\nW-045-01.bmp\tW-002-13.bmp\tD\nM-016-01.bmp\tM-041-12.bmp\tD\nW-040-01.bmp\tW-050-13.bmp\tD\nW-043-01.bmp\tW-038-09.bmp\tD\nW-047-01.bmp\tW-025-13.bmp\tD\nM-015-01.bmp\tM-036-08.bmp\tD\nM-046-01.bmp\tM-009-16.bmp\tD\nW-026-01.bmp\tW-044-24.bmp\tD\nM-046-01.bmp\tM-030-21.bmp\tD\nW-006-01.bmp\tW-026-10.bmp\tD\nM-015-01.bmp\tM-049-04.bmp\tD\nM-035-01.bmp\tM-046-05.bmp\tD\nM-033-01.bmp\tM-041-15.bmp\tD\nM-046-01.bmp\tM-029-06.bmp\tD\nM-023-01.bmp\tM-048-14.bmp\tD\nW-037-01.bmp\tW-045-13.bmp\tD\nW-048-01.bmp\tW-008-25.bmp\tD\nM-043-01.bmp\tM-016-06.bmp\tD\nM-010-01.bmp\tM-004-03.bmp\tD\nW-045-01.bmp\tW-022-09.bmp\tD\nW-008-01.bmp\tW-036-02.bmp\tD\nM-019-01.bmp\tM-021-12.bmp\tD\nW-015-01.bmp\tW-024-24.bmp\tD\nW-028-01.bmp\tW-026-12.bmp\tD\nW-021-01.bmp\tW-047-25.bmp\tD\nM-011-01.bmp\tM-007-26.bmp\tD\nW-007-01.bmp\tW-021-07.bmp\tD\nW-038-01.bmp\tW-023-08.bmp\tD\nM-025-01.bmp\tM-001-17.bmp\tD\nM-017-01.bmp\tM-022-22.bmp\tD\nW-037-01.bmp\tW-003-18.bmp\tD\nM-021-01.bmp\tM-039-06.bmp\tD\nM-005-01.bmp\tM-042-25.bmp\tD\nM-025-01.bmp\tM-036-10.bmp\tD\nW-047-01.bmp\tW-003-13.bmp\tD\nW-031-01.bmp\tW-042-14.bmp\tD\nM-014-01.bmp\tM-003-17.bmp\tD\nW-004-01.bmp\tW-007-15.bmp\tD\nW-009-01.bmp\tW-028-23.bmp\tD\nW-004-01.bmp\tW-027-12.bmp\tD\nW-032-01.bmp\tW-009-17.bmp\tD\nM-003-01.bmp\tM-023-16.bmp\tD\nW-005-01.bmp\tW-043-04.bmp\tD\nM-010-01.bmp\tM-014-05.bmp\tD\nW-025-01.bmp\tW-047-12.bmp\tD\nW-034-01.bmp\tW-031-13.bmp\tD\nW-017-01.bmp\tW-050-07.bmp\tD\nW-047-01.bmp\tW-032-16.bmp\tD\nM-021-01.bmp\tM-025-04.bmp\tD\nM-046-01.bmp\tM-018-18.bmp\tD\nM-021-01.bmp\tM-031-11.bmp\tD\nW-024-01.bmp\tW-010-05.bmp\tD\nW-008-01.bmp\tW-010-03.bmp\tD\nW-030-01.bmp\tW-048-06.bmp\tD\nM-046-01.bmp\tM-041-15.bmp\tD\nW-036-01.bmp\tW-003-09.bmp\tD\nM-020-01.bmp\tM-050-26.bmp\tD\nM-038-01.bmp\tM-025-22.bmp\tD\nW-012-01.bmp\tW-006-07.bmp\tD\nM-001-01.bmp\tM-021-20.bmp\tD\nW-009-01.bmp\tW-021-16.bmp\tD\nW-025-01.bmp\tW-030-19.bmp\tD\nW-041-01.bmp\tW-045-22.bmp\tD\nM-043-01.bmp\tM-032-20.bmp\tD\nM-001-01.bmp\tM-050-03.bmp\tD\nW-020-01.bmp\tW-009-11.bmp\tD\nM-046-01.bmp\tM-047-06.bmp\tD\nM-013-01.bmp\tM-050-18.bmp\tD\nW-032-01.bmp\tW-043-03.bmp\tD\nM-036-01.bmp\tM-033-17.bmp\tD\nW-033-01.bmp\tW-024-19.bmp\tD\nM-026-01.bmp\tM-045-10.bmp\tD\nM-006-01.bmp\tM-042-14.bmp\tD\nW-034-01.bmp\tW-009-10.bmp\tD\nW-010-01.bmp\tW-047-05.bmp\tD\nM-024-01.bmp\tM-023-13.bmp\tD\nW-038-01.bmp\tW-050-26.bmp\tD\nM-035-01.bmp\tM-028-24.bmp\tD\nM-030-01.bmp\tM-042-19.bmp\tD\nM-014-01.bmp\tM-023-24.bmp\tD\nM-045-01.bmp\tM-050-07.bmp\tD\nM-048-01.bmp\tM-038-06.bmp\tD\nM-035-01.bmp\tM-043-13.bmp\tD\nM-007-01.bmp\tM-043-11.bmp\tD\nW-023-01.bmp\tW-030-14.bmp\tD\nM-039-01.bmp\tM-008-07.bmp\tD\nW-019-01.bmp\tW-037-04.bmp\tD\nM-008-01.bmp\tM-033-13.bmp\tD\nW-039-01.bmp\tW-014-15.bmp\tD\nM-050-01.bmp\tM-001-25.bmp\tD\nM-043-01.bmp\tM-025-13.bmp\tD\nW-021-01.bmp\tW-048-18.bmp\tD\nM-043-01.bmp\tM-050-15.bmp\tD\nM-006-01.bmp\tM-039-20.bmp\tD\nM-042-01.bmp\tM-007-06.bmp\tD\nM-022-01.bmp\tM-043-02.bmp\tD\nM-013-01.bmp\tM-041-26.bmp\tD\nM-025-01.bmp\tM-043-21.bmp\tD\nM-039-01.bmp\tM-047-02.bmp\tD\nW-002-01.bmp\tW-011-15.bmp\tD\nM-022-01.bmp\tM-048-15.bmp\tD\nM-008-01.bmp\tM-010-11.bmp\tD\nW-001-01.bmp\tW-007-16.bmp\tD\nM-016-01.bmp\tM-014-11.bmp\tD\nM-025-01.bmp\tM-023-12.bmp\tD\nM-030-01.bmp\tM-007-09.bmp\tD\nM-022-01.bmp\tM-039-08.bmp\tD\nM-044-01.bmp\tM-046-18.bmp\tD\nW-021-01.bmp\tW-004-20.bmp\tD\nM-008-01.bmp\tM-040-06.bmp\tD\nW-043-01.bmp\tW-050-14.bmp\tD\nM-034-01.bmp\tM-037-11.bmp\tD\nM-015-01.bmp\tM-049-16.bmp\tD\nW-050-01.bmp\tW-021-11.bmp\tD\nM-006-01.bmp\tM-020-03.bmp\tD\nW-028-01.bmp\tW-022-23.bmp\tD\nW-037-01.bmp\tW-048-11.bmp\tD\nM-034-01.bmp\tM-046-08.bmp\tD\nM-011-01.bmp\tM-021-06.bmp\tD\nM-029-01.bmp\tM-036-11.bmp\tD\nW-026-01.bmp\tW-037-14.bmp\tD\nW-015-01.bmp\tW-028-13.bmp\tD\nM-036-01.bmp\tM-021-09.bmp\tD\nM-040-01.bmp\tM-003-21.bmp\tD\nW-041-01.bmp\tW-034-17.bmp\tD\nM-049-01.bmp\tM-015-10.bmp\tD\nW-002-01.bmp\tW-032-24.bmp\tD\nW-048-01.bmp\tW-023-09.bmp\tD\nW-006-01.bmp\tW-025-07.bmp\tD\nM-002-01.bmp\tM-005-19.bmp\tD\nW-029-01.bmp\tW-037-22.bmp\tD\nM-018-01.bmp\tM-016-13.bmp\tD\nW-023-01.bmp\tW-039-10.bmp\tD\nW-044-01.bmp\tW-047-21.bmp\tD\nM-011-01.bmp\tM-043-07.bmp\tD\nW-039-01.bmp\tW-050-14.bmp\tD\nW-047-01.bmp\tW-017-20.bmp\tD\nM-015-01.bmp\tM-040-08.bmp\tD\nM-043-01.bmp\tM-005-24.bmp\tD\nW-026-01.bmp\tW-017-23.bmp\tD\nW-009-01.bmp\tW-033-21.bmp\tD\nM-023-01.bmp\tM-019-24.bmp\tD\nM-050-01.bmp\tM-034-12.bmp\tD\nM-044-01.bmp\tM-040-09.bmp\tD\nW-003-01.bmp\tW-009-23.bmp\tD\nM-004-01.bmp\tM-010-04.bmp\tD\nW-037-01.bmp\tW-029-10.bmp\tD\nM-023-01.bmp\tM-006-06.bmp\tD\nM-048-01.bmp\tM-006-07.bmp\tD\nM-047-01.bmp\tM-031-23.bmp\tD\nW-015-01.bmp\tW-021-04.bmp\tD\nM-012-01.bmp\tM-010-15.bmp\tD\nW-014-01.bmp\tW-019-15.bmp\tD\nW-045-01.bmp\tW-031-16.bmp\tD\nM-041-01.bmp\tM-004-04.bmp\tD\nW-043-01.bmp\tW-048-12.bmp\tD\nW-028-01.bmp\tW-035-20.bmp\tD\nM-050-01.bmp\tM-005-12.bmp\tD\nM-041-01.bmp\tM-049-12.bmp\tD\nW-012-01.bmp\tW-019-23.bmp\tD\nM-012-01.bmp\tM-010-20.bmp\tD\nM-040-01.bmp\tM-039-14.bmp\tD\nM-023-01.bmp\tM-011-05.bmp\tD\nW-046-01.bmp\tW-003-11.bmp\tD\nW-029-01.bmp\tW-028-17.bmp\tD\nM-007-01.bmp\tM-049-17.bmp\tD\nM-015-01.bmp\tM-017-22.bmp\tD\nM-037-01.bmp\tM-015-08.bmp\tD\nM-017-01.bmp\tM-013-11.bmp\tD\nW-037-01.bmp\tW-046-15.bmp\tD\nW-040-01.bmp\tW-003-12.bmp\tD\nM-020-01.bmp\tM-025-09.bmp\tD\nW-033-01.bmp\tW-043-20.bmp\tD\nM-044-01.bmp\tM-048-20.bmp\tD\nW-006-01.bmp\tW-009-04.bmp\tD\nM-005-01.bmp\tM-011-21.bmp\tD\nM-042-01.bmp\tM-037-07.bmp\tD\nM-025-01.bmp\tM-010-04.bmp\tD\nW-036-01.bmp\tW-042-17.bmp\tD\nM-031-01.bmp\tM-006-10.bmp\tD\nW-042-01.bmp\tW-017-06.bmp\tD\nM-007-01.bmp\tM-046-26.bmp\tD\nW-042-01.bmp\tW-025-14.bmp\tD\nM-050-01.bmp\tM-004-13.bmp\tD\nW-033-01.bmp\tW-025-16.bmp\tD\nM-005-01.bmp\tM-034-19.bmp\tD\nW-035-01.bmp\tW-028-07.bmp\tD\nM-027-01.bmp\tM-026-25.bmp\tD\nW-013-01.bmp\tW-008-21.bmp\tD\nW-020-01.bmp\tW-011-02.bmp\tD\nM-013-01.bmp\tM-035-13.bmp\tD\nW-010-01.bmp\tW-007-20.bmp\tD\nM-045-01.bmp\tM-014-14.bmp\tD\nW-024-01.bmp\tW-011-03.bmp\tD\nM-033-01.bmp\tM-005-03.bmp\tD\nW-046-01.bmp\tW-020-16.bmp\tD\nM-050-01.bmp\tM-025-26.bmp\tD\nM-030-01.bmp\tM-029-24.bmp\tD\nM-039-01.bmp\tM-002-06.bmp\tD\nM-016-01.bmp\tM-015-22.bmp\tD\nW-030-01.bmp\tW-026-10.bmp\tD\nW-019-01.bmp\tW-001-08.bmp\tD\nW-046-01.bmp\tW-044-10.bmp\tD\nM-033-01.bmp\tM-034-22.bmp\tD\nW-002-01.bmp\tW-038-22.bmp\tD\nM-015-01.bmp\tM-024-20.bmp\tD\nW-042-01.bmp\tW-037-06.bmp\tD\nM-030-01.bmp\tM-035-09.bmp\tD\nM-019-01.bmp\tM-024-23.bmp\tD\nW-009-01.bmp\tW-033-10.bmp\tD\nW-022-01.bmp\tW-021-26.bmp\tD\nM-033-01.bmp\tM-017-18.bmp\tD\nM-014-01.bmp\tM-007-21.bmp\tD\nM-018-01.bmp\tM-022-24.bmp\tD\nW-019-01.bmp\tW-036-02.bmp\tD\nM-033-01.bmp\tM-008-15.bmp\tD\nW-037-01.bmp\tW-007-05.bmp\tD\nW-039-01.bmp\tW-030-18.bmp\tD\nM-017-01.bmp\tM-024-04.bmp\tD\nW-046-01.bmp\tW-003-13.bmp\tD\nM-048-01.bmp\tM-033-05.bmp\tD\nW-048-01.bmp\tW-029-16.bmp\tD\nW-041-01.bmp\tW-043-22.bmp\tD\nW-049-01.bmp\tW-039-02.bmp\tD\nW-015-01.bmp\tW-023-24.bmp\tD\nW-014-01.bmp\tW-006-22.bmp\tD\nW-002-01.bmp\tW-040-19.bmp\tD\nW-014-01.bmp\tW-038-18.bmp\tD\nW-024-01.bmp\tW-032-03.bmp\tD\nW-043-01.bmp\tW-033-25.bmp\tD\nM-002-01.bmp\tM-019-15.bmp\tD\nW-037-01.bmp\tW-035-10.bmp\tD\nM-005-01.bmp\tM-018-07.bmp\tD\nM-040-01.bmp\tM-042-26.bmp\tD\nW-050-01.bmp\tW-022-18.bmp\tD\nM-001-01.bmp\tM-012-26.bmp\tD\nW-013-01.bmp\tW-002-12.bmp\tD\nW-023-01.bmp\tW-004-16.bmp\tD\nM-001-01.bmp\tM-017-05.bmp\tD\nW-039-01.bmp\tW-016-04.bmp\tD\nM-041-01.bmp\tM-033-05.bmp\tD\nM-037-01.bmp\tM-050-20.bmp\tD\nW-006-01.bmp\tW-022-09.bmp\tD\nW-012-01.bmp\tW-013-12.bmp\tD\nW-001-01.bmp\tW-038-16.bmp\tD\nW-010-01.bmp\tW-011-04.bmp\tD\nW-004-01.bmp\tW-007-25.bmp\tD\nM-029-01.bmp\tM-006-09.bmp\tD\nW-029-01.bmp\tW-016-07.bmp\tD\nM-042-01.bmp\tM-041-19.bmp\tD\nM-015-01.bmp\tM-035-25.bmp\tD\nM-008-01.bmp\tM-005-05.bmp\tD\nW-029-01.bmp\tW-024-25.bmp\tD\nM-028-01.bmp\tM-043-04.bmp\tD\nM-025-01.bmp\tM-019-14.bmp\tD\nM-002-01.bmp\tM-049-09.bmp\tD\nW-025-01.bmp\tW-026-06.bmp\tD\nM-021-01.bmp\tM-006-24.bmp\tD\nM-046-01.bmp\tM-041-14.bmp\tD\nM-004-01.bmp\tM-027-22.bmp\tD\nM-012-01.bmp\tM-049-05.bmp\tD\nW-026-01.bmp\tW-014-04.bmp\tD\nM-027-01.bmp\tM-016-26.bmp\tD\nM-029-01.bmp\tM-045-16.bmp\tD\nW-017-01.bmp\tW-033-20.bmp\tD\nW-050-01.bmp\tW-015-26.bmp\tD\nM-013-01.bmp\tM-049-23.bmp\tD\nM-017-01.bmp\tM-023-14.bmp\tD\nM-044-01.bmp\tM-029-21.bmp\tD\nM-015-01.bmp\tM-008-03.bmp\tD\nM-025-01.bmp\tM-038-06.bmp\tD\nW-022-01.bmp\tW-042-21.bmp\tD\nM-033-01.bmp\tM-034-10.bmp\tD\nM-034-01.bmp\tM-049-07.bmp\tD\nM-007-01.bmp\tM-023-05.bmp\tD\nW-006-01.bmp\tW-044-12.bmp\tD\nW-014-01.bmp\tW-044-06.bmp\tD\nM-024-01.bmp\tM-023-11.bmp\tD\nM-025-01.bmp\tM-032-15.bmp\tD\nW-009-01.bmp\tW-041-19.bmp\tD\nW-004-01.bmp\tW-050-02.bmp\tD\nM-029-01.bmp\tM-022-23.bmp\tD\nW-026-01.bmp\tW-010-09.bmp\tD\nW-010-01.bmp\tW-040-06.bmp\tD\nM-036-01.bmp\tM-001-20.bmp\tD\nW-011-01.bmp\tW-010-13.bmp\tD\nW-027-01.bmp\tW-023-26.bmp\tD\nW-046-01.bmp\tW-011-26.bmp\tD\nW-004-01.bmp\tW-005-04.bmp\tD\nM-023-01.bmp\tM-002-09.bmp\tD\nW-032-01.bmp\tW-021-09.bmp\tD\nW-040-01.bmp\tW-043-06.bmp\tD\nM-025-01.bmp\tM-032-16.bmp\tD\nW-016-01.bmp\tW-032-23.bmp\tD\nW-007-01.bmp\tW-021-08.bmp\tD\nW-020-01.bmp\tW-021-14.bmp\tD\nM-016-01.bmp\tM-011-23.bmp\tD\nW-011-01.bmp\tW-035-20.bmp\tD\nW-010-01.bmp\tW-008-10.bmp\tD\nM-018-01.bmp\tM-011-05.bmp\tD\nW-039-01.bmp\tW-012-05.bmp\tD\nM-025-01.bmp\tM-004-23.bmp\tD\nM-016-01.bmp\tM-044-07.bmp\tD\nM-041-01.bmp\tM-043-08.bmp\tD\nW-016-01.bmp\tW-005-14.bmp\tD\nM-023-01.bmp\tM-032-12.bmp\tD\nM-048-01.bmp\tM-003-08.bmp\tD\nW-005-01.bmp\tW-026-03.bmp\tD\nM-042-01.bmp\tM-032-16.bmp\tD\nM-023-01.bmp\tM-016-07.bmp\tD\nM-015-01.bmp\tM-025-22.bmp\tD\nW-032-01.bmp\tW-020-07.bmp\tD\nW-036-01.bmp\tW-026-02.bmp\tD\nM-014-01.bmp\tM-008-18.bmp\tD\nW-033-01.bmp\tW-049-26.bmp\tD\nM-029-01.bmp\tM-042-25.bmp\tD\nM-022-01.bmp\tM-015-26.bmp\tD\nW-027-01.bmp\tW-022-23.bmp\tD\nM-022-01.bmp\tM-047-25.bmp\tD\nM-014-01.bmp\tM-040-23.bmp\tD\nW-035-01.bmp\tW-006-26.bmp\tD\nW-041-01.bmp\tW-012-14.bmp\tD\nW-046-01.bmp\tW-050-09.bmp\tD\nM-025-01.bmp\tM-027-18.bmp\tD\nW-024-01.bmp\tW-035-19.bmp\tD\nW-029-01.bmp\tW-044-18.bmp\tD\nM-046-01.bmp\tM-039-17.bmp\tD\nM-022-01.bmp\tM-035-21.bmp\tD\nM-001-01.bmp\tM-017-20.bmp\tD\nM-045-01.bmp\tM-024-12.bmp\tD\nW-020-01.bmp\tW-038-18.bmp\tD\nM-011-01.bmp\tM-022-10.bmp\tD\nW-042-01.bmp\tW-050-10.bmp\tD\nW-027-01.bmp\tW-033-04.bmp\tD\nW-012-01.bmp\tW-050-02.bmp\tD\nW-016-01.bmp\tW-030-06.bmp\tD\nM-003-01.bmp\tM-004-15.bmp\tD\nW-038-01.bmp\tW-026-12.bmp\tD\nM-046-01.bmp\tM-005-04.bmp\tD\nW-016-01.bmp\tW-030-16.bmp\tD\nM-030-01.bmp\tM-022-16.bmp\tD\nW-027-01.bmp\tW-044-16.bmp\tD\nM-042-01.bmp\tM-024-06.bmp\tD\nW-022-01.bmp\tW-049-14.bmp\tD\nW-018-01.bmp\tW-017-25.bmp\tD\nW-040-01.bmp\tW-021-03.bmp\tD\nW-023-01.bmp\tW-041-19.bmp\tD\nW-043-01.bmp\tW-017-12.bmp\tD\nM-042-01.bmp\tM-039-09.bmp\tD\nW-045-01.bmp\tW-044-05.bmp\tD\nM-046-01.bmp\tM-039-20.bmp\tD\nW-041-01.bmp\tW-030-15.bmp\tD\nM-016-01.bmp\tM-018-18.bmp\tD\nW-038-01.bmp\tW-050-12.bmp\tD\nM-016-01.bmp\tM-020-20.bmp\tD\nM-045-01.bmp\tM-029-17.bmp\tD\nM-003-01.bmp\tM-036-09.bmp\tD\nM-050-01.bmp\tM-003-11.bmp\tD\nW-038-01.bmp\tW-033-14.bmp\tD\nW-028-01.bmp\tW-037-12.bmp\tD\nW-007-01.bmp\tW-003-19.bmp\tD\nW-035-01.bmp\tW-011-11.bmp\tD\nM-049-01.bmp\tM-041-17.bmp\tD\nW-038-01.bmp\tW-032-13.bmp\tD\nW-010-01.bmp\tW-049-02.bmp\tD\nM-026-01.bmp\tM-021-26.bmp\tD\nW-046-01.bmp\tW-011-17.bmp\tD\nM-021-01.bmp\tM-033-22.bmp\tD\nM-048-01.bmp\tM-004-11.bmp\tD\nW-028-01.bmp\tW-026-21.bmp\tD\nW-020-01.bmp\tW-042-02.bmp\tD\nM-028-01.bmp\tM-023-23.bmp\tD\nW-011-01.bmp\tW-047-13.bmp\tD\nM-021-01.bmp\tM-038-09.bmp\tD\nW-018-01.bmp\tW-011-17.bmp\tD\nM-029-01.bmp\tM-017-20.bmp\tD\nW-050-01.bmp\tW-003-14.bmp\tD\nM-049-01.bmp\tM-005-11.bmp\tD\nM-027-01.bmp\tM-011-14.bmp\tD\nW-003-01.bmp\tW-050-10.bmp\tD\nW-012-01.bmp\tW-045-15.bmp\tD\nW-027-01.bmp\tW-049-11.bmp\tD\nM-006-01.bmp\tM-036-07.bmp\tD\nM-027-01.bmp\tM-021-09.bmp\tD\nM-019-01.bmp\tM-016-12.bmp\tD\nM-004-01.bmp\tM-023-14.bmp\tD\nM-048-01.bmp\tM-042-20.bmp\tD\nM-001-01.bmp\tM-048-20.bmp\tD\nM-039-01.bmp\tM-006-09.bmp\tD\nM-012-01.bmp\tM-046-17.bmp\tD\nM-016-01.bmp\tM-007-14.bmp\tD\nW-019-01.bmp\tW-034-20.bmp\tD\nW-011-01.bmp\tW-034-17.bmp\tD\nW-042-01.bmp\tW-043-02.bmp\tD\nM-021-01.bmp\tM-015-06.bmp\tD\nM-017-01.bmp\tM-008-23.bmp\tD\nM-011-01.bmp\tM-013-03.bmp\tD\nM-042-01.bmp\tM-010-03.bmp\tD\nW-049-01.bmp\tW-025-07.bmp\tD\nW-010-01.bmp\tW-047-10.bmp\tD\nW-005-01.bmp\tW-006-09.bmp\tD\nM-012-01.bmp\tM-018-12.bmp\tD\nM-042-01.bmp\tM-012-03.bmp\tD\nM-046-01.bmp\tM-022-02.bmp\tD\nW-049-01.bmp\tW-029-17.bmp\tD\nW-032-01.bmp\tW-004-08.bmp\tD\nW-033-01.bmp\tW-047-05.bmp\tD\nW-009-01.bmp\tW-020-11.bmp\tD\nW-012-01.bmp\tW-030-24.bmp\tD\nM-020-01.bmp\tM-047-26.bmp\tD\nW-010-01.bmp\tW-038-17.bmp\tD\nM-009-01.bmp\tM-040-12.bmp\tD\nW-046-01.bmp\tW-040-09.bmp\tD\nM-022-01.bmp\tM-047-17.bmp\tD\nM-005-01.bmp\tM-027-05.bmp\tD\nM-019-01.bmp\tM-016-04.bmp\tD\nW-023-01.bmp\tW-003-25.bmp\tD\nM-037-01.bmp\tM-050-05.bmp\tD\nM-031-01.bmp\tM-030-19.bmp\tD\nW-013-01.bmp\tW-046-06.bmp\tD\nW-017-01.bmp\tW-043-08.bmp\tD\nM-044-01.bmp\tM-018-17.bmp\tD\nW-013-01.bmp\tW-021-20.bmp\tD\nM-033-01.bmp\tM-013-18.bmp\tD\nW-026-01.bmp\tW-001-19.bmp\tD\nM-037-01.bmp\tM-004-19.bmp\tD\nM-040-01.bmp\tM-036-08.bmp\tD\nM-049-01.bmp\tM-044-23.bmp\tD\nM-008-01.bmp\tM-026-22.bmp\tD\nM-040-01.bmp\tM-010-14.bmp\tD\nW-032-01.bmp\tW-047-17.bmp\tD\nW-007-01.bmp\tW-023-24.bmp\tD\nW-013-01.bmp\tW-006-26.bmp\tD\nW-027-01.bmp\tW-010-08.bmp\tD\nW-034-01.bmp\tW-010-12.bmp\tD\nW-004-01.bmp\tW-014-18.bmp\tD\nM-005-01.bmp\tM-003-18.bmp\tD\nW-041-01.bmp\tW-020-22.bmp\tD\nW-009-01.bmp\tW-032-23.bmp\tD\nW-019-01.bmp\tW-021-18.bmp\tD\nW-050-01.bmp\tW-006-15.bmp\tD\nW-045-01.bmp\tW-014-19.bmp\tD\nW-033-01.bmp\tW-045-10.bmp\tD\nM-042-01.bmp\tM-007-02.bmp\tD\nM-044-01.bmp\tM-016-05.bmp\tD\nW-020-01.bmp\tW-013-12.bmp\tD\nW-044-01.bmp\tW-024-06.bmp\tD\nM-006-01.bmp\tM-013-19.bmp\tD\nW-007-01.bmp\tW-022-09.bmp\tD\nM-031-01.bmp\tM-033-12.bmp\tD\nM-038-01.bmp\tM-010-15.bmp\tD\nM-016-01.bmp\tM-030-13.bmp\tD\nW-035-01.bmp\tW-001-23.bmp\tD\nW-003-01.bmp\tW-044-06.bmp\tD\nW-027-01.bmp\tW-042-20.bmp\tD\nW-045-01.bmp\tW-050-17.bmp\tD\nW-046-01.bmp\tW-004-07.bmp\tD\nM-041-01.bmp\tM-049-26.bmp\tD\nM-026-01.bmp\tM-041-24.bmp\tD\nW-002-01.bmp\tW-046-12.bmp\tD\nM-047-01.bmp\tM-024-24.bmp\tD\nW-041-01.bmp\tW-043-11.bmp\tD\nM-024-01.bmp\tM-005-06.bmp\tD\nM-005-01.bmp\tM-011-18.bmp\tD\nW-050-01.bmp\tW-011-02.bmp\tD\nM-027-01.bmp\tM-045-11.bmp\tD\nW-028-01.bmp\tW-024-13.bmp\tD\nW-030-01.bmp\tW-033-14.bmp\tD\nM-018-01.bmp\tM-028-16.bmp\tD\nM-030-01.bmp\tM-033-20.bmp\tD\nW-045-01.bmp\tW-050-06.bmp\tD\nW-050-01.bmp\tW-043-08.bmp\tD\nM-037-01.bmp\tM-049-16.bmp\tD\nW-036-01.bmp\tW-041-23.bmp\tD\nM-039-01.bmp\tM-034-02.bmp\tD\nW-049-01.bmp\tW-011-23.bmp\tD\nW-020-01.bmp\tW-025-24.bmp\tD\nW-023-01.bmp\tW-021-03.bmp\tD\nM-020-01.bmp\tM-024-13.bmp\tD\nM-047-01.bmp\tM-018-24.bmp\tD\nM-018-01.bmp\tM-016-05.bmp\tD\nM-017-01.bmp\tM-003-02.bmp\tD\nM-007-01.bmp\tM-035-23.bmp\tD\nM-001-01.bmp\tM-029-17.bmp\tD\nM-003-01.bmp\tM-039-18.bmp\tD\nM-032-01.bmp\tM-012-23.bmp\tD\nM-049-01.bmp\tM-006-10.bmp\tD\nM-047-01.bmp\tM-046-09.bmp\tD\nM-045-01.bmp\tM-021-02.bmp\tD\nM-009-01.bmp\tM-034-16.bmp\tD\nW-020-01.bmp\tW-037-21.bmp\tD\nM-009-01.bmp\tM-015-18.bmp\tD\nW-017-01.bmp\tW-025-23.bmp\tD\nM-016-01.bmp\tM-001-09.bmp\tD\nM-005-01.bmp\tM-004-22.bmp\tD\nM-002-01.bmp\tM-006-23.bmp\tD\nW-026-01.bmp\tW-032-23.bmp\tD\nW-015-01.bmp\tW-038-06.bmp\tD\nM-027-01.bmp\tM-002-04.bmp\tD\nW-001-01.bmp\tW-004-08.bmp\tD\nW-026-01.bmp\tW-036-23.bmp\tD\nW-002-01.bmp\tW-021-13.bmp\tD\nM-020-01.bmp\tM-006-19.bmp\tD\nW-048-01.bmp\tW-031-07.bmp\tD\nW-013-01.bmp\tW-016-04.bmp\tD\nW-040-01.bmp\tW-047-25.bmp\tD\nW-046-01.bmp\tW-044-20.bmp\tD\nW-049-01.bmp\tW-034-09.bmp\tD\nM-021-01.bmp\tM-048-26.bmp\tD\nM-027-01.bmp\tM-042-04.bmp\tD\nW-012-01.bmp\tW-025-16.bmp\tD\nW-003-01.bmp\tW-019-19.bmp\tD\nM-045-01.bmp\tM-039-14.bmp\tD\nW-012-01.bmp\tW-050-24.bmp\tD\nW-021-01.bmp\tW-009-08.bmp\tD\nW-041-01.bmp\tW-005-04.bmp\tD\nM-050-01.bmp\tM-009-06.bmp\tD\nM-031-01.bmp\tM-025-03.bmp\tD\nW-019-01.bmp\tW-005-12.bmp\tD\nW-033-01.bmp\tW-040-26.bmp\tD\nW-014-01.bmp\tW-038-14.bmp\tD\nW-033-01.bmp\tW-025-19.bmp\tD\nW-050-01.bmp\tW-043-22.bmp\tD\nW-015-01.bmp\tW-011-24.bmp\tD\nW-025-01.bmp\tW-049-23.bmp\tD\nM-022-01.bmp\tM-033-23.bmp\tD\nW-006-01.bmp\tW-016-08.bmp\tD\nW-016-01.bmp\tW-004-25.bmp\tD\nM-002-01.bmp\tM-022-10.bmp\tD\nW-050-01.bmp\tW-006-08.bmp\tD\nW-046-01.bmp\tW-017-08.bmp\tD\nM-034-01.bmp\tM-049-22.bmp\tD\nW-002-01.bmp\tW-025-13.bmp\tD\nW-004-01.bmp\tW-026-21.bmp\tD\nM-036-01.bmp\tM-015-11.bmp\tD\nM-032-01.bmp\tM-045-17.bmp\tD\nM-023-01.bmp\tM-015-02.bmp\tD\nM-018-01.bmp\tM-043-23.bmp\tD\nW-039-01.bmp\tW-035-03.bmp\tD\nW-022-01.bmp\tW-049-24.bmp\tD\nM-005-01.bmp\tM-046-20.bmp\tD\nM-019-01.bmp\tM-048-08.bmp\tD\nM-040-01.bmp\tM-031-23.bmp\tD\nW-025-01.bmp\tW-003-26.bmp\tD\nW-034-01.bmp\tW-023-15.bmp\tD\nW-038-01.bmp\tW-035-24.bmp\tD\nM-020-01.bmp\tM-032-06.bmp\tD\nM-022-01.bmp\tM-030-09.bmp\tD\nM-024-01.bmp\tM-031-16.bmp\tD\nW-003-01.bmp\tW-038-02.bmp\tD\nM-017-01.bmp\tM-029-18.bmp\tD\nW-007-01.bmp\tW-042-07.bmp\tD\nM-048-01.bmp\tM-008-25.bmp\tD\nM-037-01.bmp\tM-027-23.bmp\tD\nW-041-01.bmp\tW-050-07.bmp\tD\nW-008-01.bmp\tW-037-24.bmp\tD\nM-010-01.bmp\tM-049-23.bmp\tD\nM-025-01.bmp\tM-034-20.bmp\tD\nW-008-01.bmp\tW-043-03.bmp\tD\nW-046-01.bmp\tW-027-10.bmp\tD\nW-004-01.bmp\tW-025-18.bmp\tD\nW-005-01.bmp\tW-050-09.bmp\tD\nW-012-01.bmp\tW-043-22.bmp\tD\nM-008-01.bmp\tM-011-14.bmp\tD\nM-022-01.bmp\tM-006-11.bmp\tD\nM-021-01.bmp\tM-008-04.bmp\tD\nM-047-01.bmp\tM-028-21.bmp\tD\nM-005-01.bmp\tM-045-25.bmp\tD\nM-002-01.bmp\tM-024-10.bmp\tD\nM-039-01.bmp\tM-018-20.bmp\tD\nM-033-01.bmp\tM-012-15.bmp\tD\nW-045-01.bmp\tW-043-12.bmp\tD\nW-050-01.bmp\tW-006-25.bmp\tD\nM-010-01.bmp\tM-030-22.bmp\tD\nW-039-01.bmp\tW-028-24.bmp\tD\nW-026-01.bmp\tW-041-26.bmp\tD\nM-036-01.bmp\tM-040-06.bmp\tD\nM-008-01.bmp\tM-038-06.bmp\tD\nW-005-01.bmp\tW-019-20.bmp\tD\nM-012-01.bmp\tM-011-15.bmp\tD\nM-008-01.bmp\tM-020-26.bmp\tD\nM-046-01.bmp\tM-036-11.bmp\tD\nW-012-01.bmp\tW-032-02.bmp\tD\nW-026-01.bmp\tW-004-25.bmp\tD\nW-005-01.bmp\tW-014-15.bmp\tD\nW-034-01.bmp\tW-020-04.bmp\tD\nM-036-01.bmp\tM-014-21.bmp\tD\nM-007-01.bmp\tM-011-02.bmp\tD\nW-007-01.bmp\tW-047-18.bmp\tD\nM-026-01.bmp\tM-016-05.bmp\tD\nM-041-01.bmp\tM-035-19.bmp\tD\nM-036-01.bmp\tM-028-08.bmp\tD\nM-001-01.bmp\tM-045-22.bmp\tD\nW-012-01.bmp\tW-031-13.bmp\tD\nW-041-01.bmp\tW-043-15.bmp\tD\nW-033-01.bmp\tW-034-06.bmp\tD\nM-045-01.bmp\tM-036-26.bmp\tD\nM-038-01.bmp\tM-035-11.bmp\tD\nM-022-01.bmp\tM-037-14.bmp\tD\nW-041-01.bmp\tW-018-05.bmp\tD\nM-013-01.bmp\tM-019-10.bmp\tD\nW-018-01.bmp\tW-006-12.bmp\tD\nW-008-01.bmp\tW-016-21.bmp\tD\nM-041-01.bmp\tM-040-06.bmp\tD\nW-007-01.bmp\tW-005-07.bmp\tD\nM-022-01.bmp\tM-008-09.bmp\tD\nW-048-01.bmp\tW-026-10.bmp\tD\nW-035-01.bmp\tW-013-05.bmp\tD\nM-005-01.bmp\tM-034-02.bmp\tD\nW-009-01.bmp\tW-043-13.bmp\tD\nW-042-01.bmp\tW-004-06.bmp\tD\nM-045-01.bmp\tM-003-10.bmp\tD\nM-021-01.bmp\tM-002-26.bmp\tD\nW-031-01.bmp\tW-019-22.bmp\tD\nW-012-01.bmp\tW-031-20.bmp\tD\nW-014-01.bmp\tW-047-02.bmp\tD\nW-003-01.bmp\tW-024-18.bmp\tD\nM-033-01.bmp\tM-027-13.bmp\tD\nW-009-01.bmp\tW-033-22.bmp\tD\nW-008-01.bmp\tW-045-09.bmp\tD\nW-015-01.bmp\tW-010-19.bmp\tD\nM-001-01.bmp\tM-008-10.bmp\tD\nW-037-01.bmp\tW-033-26.bmp\tD\nW-016-01.bmp\tW-027-12.bmp\tD\nW-032-01.bmp\tW-041-04.bmp\tD\nW-049-01.bmp\tW-037-26.bmp\tD\nW-039-01.bmp\tW-036-02.bmp\tD\nW-021-01.bmp\tW-042-12.bmp\tD\nM-012-01.bmp\tM-020-17.bmp\tD\nM-048-01.bmp\tM-031-03.bmp\tD\nM-042-01.bmp\tM-031-14.bmp\tD\nW-014-01.bmp\tW-011-14.bmp\tD\nM-009-01.bmp\tM-028-15.bmp\tD\nM-011-01.bmp\tM-029-07.bmp\tD\nM-039-01.bmp\tM-048-10.bmp\tD\nW-016-01.bmp\tW-033-16.bmp\tD\nW-038-01.bmp\tW-041-04.bmp\tD\nM-027-01.bmp\tM-026-12.bmp\tD\nM-010-01.bmp\tM-026-22.bmp\tD\nM-019-01.bmp\tM-030-04.bmp\tD\nM-008-01.bmp\tM-007-23.bmp\tD\nM-033-01.bmp\tM-045-20.bmp\tD\nM-043-01.bmp\tM-031-26.bmp\tD\nM-021-01.bmp\tM-022-05.bmp\tD\nW-010-01.bmp\tW-004-05.bmp\tD\nW-023-01.bmp\tW-036-16.bmp\tD\nW-004-01.bmp\tW-013-23.bmp\tD\nW-048-01.bmp\tW-033-17.bmp\tD\nW-021-01.bmp\tW-032-20.bmp\tD\nM-043-01.bmp\tM-020-05.bmp\tD\nW-039-01.bmp\tW-025-20.bmp\tD\nW-049-01.bmp\tW-009-21.bmp\tD\nW-004-01.bmp\tW-028-14.bmp\tD\nW-038-01.bmp\tW-044-09.bmp\tD\nW-027-01.bmp\tW-034-19.bmp\tD\nW-041-01.bmp\tW-017-07.bmp\tD\nM-040-01.bmp\tM-044-06.bmp\tD\nW-009-01.bmp\tW-008-18.bmp\tD\nM-027-01.bmp\tM-001-09.bmp\tD\nM-011-01.bmp\tM-025-14.bmp\tD\nW-030-01.bmp\tW-012-11.bmp\tD\nM-021-01.bmp\tM-040-06.bmp\tD\nW-027-01.bmp\tW-004-26.bmp\tD\nM-035-01.bmp\tM-013-11.bmp\tD\nW-001-01.bmp\tW-016-06.bmp\tD\nW-022-01.bmp\tW-027-23.bmp\tD\nM-010-01.bmp\tM-016-06.bmp\tD\nM-013-01.bmp\tM-045-13.bmp\tD\nM-014-01.bmp\tM-027-19.bmp\tD\nW-004-01.bmp\tW-038-04.bmp\tD\nW-001-01.bmp\tW-043-20.bmp\tD\nW-014-01.bmp\tW-017-09.bmp\tD\nM-004-01.bmp\tM-021-10.bmp\tD\nM-036-01.bmp\tM-020-11.bmp\tD\nW-040-01.bmp\tW-010-08.bmp\tD\nM-050-01.bmp\tM-025-02.bmp\tD\nW-025-01.bmp\tW-043-12.bmp\tD\nW-039-01.bmp\tW-021-17.bmp\tD\nM-019-01.bmp\tM-016-13.bmp\tD\nM-023-01.bmp\tM-025-03.bmp\tD\nW-027-01.bmp\tW-038-22.bmp\tD\nW-035-01.bmp\tW-027-15.bmp\tD\nW-028-01.bmp\tW-012-17.bmp\tD\nW-007-01.bmp\tW-026-15.bmp\tD\nW-045-01.bmp\tW-021-09.bmp\tD\nM-049-01.bmp\tM-036-20.bmp\tD\nM-039-01.bmp\tM-005-25.bmp\tD\nM-021-01.bmp\tM-043-19.bmp\tD\nW-046-01.bmp\tW-028-13.bmp\tD\nM-011-01.bmp\tM-024-26.bmp\tD\nM-014-01.bmp\tM-040-08.bmp\tD\nW-015-01.bmp\tW-004-17.bmp\tD\nM-011-01.bmp\tM-044-10.bmp\tD\nW-029-01.bmp\tW-022-23.bmp\tD\nW-017-01.bmp\tW-044-04.bmp\tD\nM-049-01.bmp\tM-021-10.bmp\tD\nW-029-01.bmp\tW-004-23.bmp\tD\nM-035-01.bmp\tM-018-07.bmp\tD\nW-001-01.bmp\tW-015-13.bmp\tD\nW-028-01.bmp\tW-049-05.bmp\tD\nM-035-01.bmp\tM-036-12.bmp\tD\nW-029-01.bmp\tW-033-17.bmp\tD\nM-044-01.bmp\tM-043-24.bmp\tD\nM-010-01.bmp\tM-030-06.bmp\tD\nM-030-01.bmp\tM-008-12.bmp\tD\nM-003-01.bmp\tM-021-14.bmp\tD\nM-039-01.bmp\tM-017-03.bmp\tD\nW-045-01.bmp\tW-014-09.bmp\tD\nW-047-01.bmp\tW-002-20.bmp\tD\nM-009-01.bmp\tM-032-02.bmp\tD\nM-048-01.bmp\tM-011-24.bmp\tD\nM-026-01.bmp\tM-023-19.bmp\tD\nW-046-01.bmp\tW-038-18.bmp\tD\nW-034-01.bmp\tW-003-16.bmp\tD\nM-042-01.bmp\tM-033-18.bmp\tD\nM-036-01.bmp\tM-005-11.bmp\tD\nW-006-01.bmp\tW-003-12.bmp\tD\nW-028-01.bmp\tW-012-05.bmp\tD\nM-048-01.bmp\tM-044-16.bmp\tD\nM-021-01.bmp\tM-001-02.bmp\tD\nW-006-01.bmp\tW-008-09.bmp\tD\nW-032-01.bmp\tW-042-08.bmp\tD\nW-049-01.bmp\tW-011-08.bmp\tD\nM-048-01.bmp\tM-038-03.bmp\tD\nW-043-01.bmp\tW-028-06.bmp\tD\nW-035-01.bmp\tW-027-04.bmp\tD\nM-027-01.bmp\tM-011-24.bmp\tD\nW-031-01.bmp\tW-012-02.bmp\tD\nW-002-01.bmp\tW-005-11.bmp\tD\nM-019-01.bmp\tM-005-17.bmp\tD\nM-043-01.bmp\tM-028-03.bmp\tD\nW-046-01.bmp\tW-039-05.bmp\tD\nW-043-01.bmp\tW-006-24.bmp\tD\nW-026-01.bmp\tW-025-18.bmp\tD\nW-018-01.bmp\tW-047-24.bmp\tD\nM-026-01.bmp\tM-045-26.bmp\tD\nM-039-01.bmp\tM-009-13.bmp\tD\nW-005-01.bmp\tW-040-05.bmp\tD\nM-010-01.bmp\tM-004-09.bmp\tD\nW-032-01.bmp\tW-045-06.bmp\tD\nM-016-01.bmp\tM-034-22.bmp\tD\nW-043-01.bmp\tW-050-08.bmp\tD\nM-042-01.bmp\tM-045-23.bmp\tD\nM-035-01.bmp\tM-021-04.bmp\tD\nM-005-01.bmp\tM-004-04.bmp\tD\nW-010-01.bmp\tW-024-12.bmp\tD\nM-043-01.bmp\tM-011-10.bmp\tD\nW-028-01.bmp\tW-017-16.bmp\tD\nW-035-01.bmp\tW-004-03.bmp\tD\nW-038-01.bmp\tW-037-15.bmp\tD\nW-049-01.bmp\tW-031-22.bmp\tD\nW-047-01.bmp\tW-042-20.bmp\tD\nW-004-01.bmp\tW-025-16.bmp\tD\nW-041-01.bmp\tW-017-22.bmp\tD\nM-038-01.bmp\tM-035-22.bmp\tD\nM-022-01.bmp\tM-045-13.bmp\tD\nW-018-01.bmp\tW-015-04.bmp\tD\nW-032-01.bmp\tW-013-12.bmp\tD\nW-040-01.bmp\tW-015-04.bmp\tD\nW-028-01.bmp\tW-041-18.bmp\tD\nW-003-01.bmp\tW-028-03.bmp\tD\nM-036-01.bmp\tM-041-10.bmp\tD\nW-025-01.bmp\tW-019-25.bmp\tD\nM-010-01.bmp\tM-018-08.bmp\tD\nM-040-01.bmp\tM-047-13.bmp\tD\nM-012-01.bmp\tM-011-25.bmp\tD\nM-036-01.bmp\tM-021-14.bmp\tD\nM-018-01.bmp\tM-031-11.bmp\tD\nW-045-01.bmp\tW-043-11.bmp\tD\nW-027-01.bmp\tW-009-23.bmp\tD\nW-020-01.bmp\tW-037-16.bmp\tD\nM-027-01.bmp\tM-044-23.bmp\tD\nW-032-01.bmp\tW-027-04.bmp\tD\nW-012-01.bmp\tW-017-13.bmp\tD\nW-040-01.bmp\tW-011-18.bmp\tD\nW-040-01.bmp\tW-031-25.bmp\tD\nW-039-01.bmp\tW-024-03.bmp\tD\nW-002-01.bmp\tW-042-05.bmp\tD\nW-032-01.bmp\tW-038-04.bmp\tD\nM-034-01.bmp\tM-003-13.bmp\tD\nM-009-01.bmp\tM-010-19.bmp\tD\nW-009-01.bmp\tW-005-18.bmp\tD\nW-021-01.bmp\tW-007-15.bmp\tD\nM-032-01.bmp\tM-006-25.bmp\tD\nW-048-01.bmp\tW-034-10.bmp\tD\nW-049-01.bmp\tW-045-03.bmp\tD\nW-007-01.bmp\tW-041-19.bmp\tD\nW-017-01.bmp\tW-031-15.bmp\tD\nM-015-01.bmp\tM-026-18.bmp\tD\nM-042-01.bmp\tM-031-19.bmp\tD\nW-045-01.bmp\tW-035-23.bmp\tD\nW-037-01.bmp\tW-008-05.bmp\tD\nM-017-01.bmp\tM-045-08.bmp\tD\nM-015-01.bmp\tM-041-17.bmp\tD\nM-013-01.bmp\tM-004-06.bmp\tD\nW-036-01.bmp\tW-043-10.bmp\tD\nW-047-01.bmp\tW-019-07.bmp\tD\nM-024-01.bmp\tM-020-11.bmp\tD\nM-017-01.bmp\tM-021-08.bmp\tD\nW-012-01.bmp\tW-003-05.bmp\tD\nW-029-01.bmp\tW-025-17.bmp\tD\nW-023-01.bmp\tW-048-16.bmp\tD\nM-038-01.bmp\tM-040-14.bmp\tD\nM-033-01.bmp\tM-021-04.bmp\tD\nM-014-01.bmp\tM-019-10.bmp\tD\nM-041-01.bmp\tM-029-09.bmp\tD\nW-015-01.bmp\tW-007-19.bmp\tD\nW-045-01.bmp\tW-027-24.bmp\tD\nW-038-01.bmp\tW-018-13.bmp\tD\nW-023-01.bmp\tW-037-19.bmp\tD\nW-003-01.bmp\tW-030-06.bmp\tD\nM-030-01.bmp\tM-047-18.bmp\tD\nM-019-01.bmp\tM-039-07.bmp\tD\nW-049-01.bmp\tW-040-04.bmp\tD\nM-015-01.bmp\tM-028-21.bmp\tD\nW-009-01.bmp\tW-007-23.bmp\tD\nW-013-01.bmp\tW-021-09.bmp\tD\nW-033-01.bmp\tW-041-19.bmp\tD\nW-021-01.bmp\tW-048-02.bmp\tD\nM-007-01.bmp\tM-020-16.bmp\tD\nM-010-01.bmp\tM-034-14.bmp\tD\nW-044-01.bmp\tW-010-22.bmp\tD\nM-001-01.bmp\tM-029-22.bmp\tD\nW-012-01.bmp\tW-024-07.bmp\tD\nM-031-01.bmp\tM-008-15.bmp\tD\nM-031-01.bmp\tM-047-15.bmp\tD\nM-035-01.bmp\tM-022-19.bmp\tD\nW-042-01.bmp\tW-036-10.bmp\tD\nW-022-01.bmp\tW-001-10.bmp\tD\nM-035-01.bmp\tM-048-20.bmp\tD\nM-044-01.bmp\tM-035-13.bmp\tD\nW-003-01.bmp\tW-041-13.bmp\tD\nW-008-01.bmp\tW-029-18.bmp\tD\nW-024-01.bmp\tW-015-26.bmp\tD\nM-011-01.bmp\tM-010-12.bmp\tD\nM-007-01.bmp\tM-021-16.bmp\tD\nW-016-01.bmp\tW-030-09.bmp\tD\nM-002-01.bmp\tM-037-24.bmp\tD\nM-042-01.bmp\tM-034-08.bmp\tD\nW-042-01.bmp\tW-005-04.bmp\tD\nM-027-01.bmp\tM-050-07.bmp\tD\nW-030-01.bmp\tW-041-24.bmp\tD\nW-022-01.bmp\tW-005-10.bmp\tD\nM-015-01.bmp\tM-043-06.bmp\tD\nW-040-01.bmp\tW-028-24.bmp\tD\nW-009-01.bmp\tW-033-20.bmp\tD\nM-033-01.bmp\tM-025-13.bmp\tD\nW-017-01.bmp\tW-016-07.bmp\tD\nM-049-01.bmp\tM-018-06.bmp\tD\nW-015-01.bmp\tW-021-17.bmp\tD\nW-023-01.bmp\tW-031-10.bmp\tD\nW-040-01.bmp\tW-027-23.bmp\tD\nM-047-01.bmp\tM-043-20.bmp\tD\nW-035-01.bmp\tW-003-09.bmp\tD\nW-014-01.bmp\tW-049-05.bmp\tD\nM-009-01.bmp\tM-002-15.bmp\tD\nW-036-01.bmp\tW-019-09.bmp\tD\nW-048-01.bmp\tW-034-24.bmp\tD\nM-034-01.bmp\tM-027-22.bmp\tD\nW-010-01.bmp\tW-008-10.bmp\tD\nW-017-01.bmp\tW-039-15.bmp\tD\nW-030-01.bmp\tW-041-24.bmp\tD\nW-029-01.bmp\tW-027-04.bmp\tD\nM-004-01.bmp\tM-049-06.bmp\tD\nM-025-01.bmp\tM-001-17.bmp\tD\nM-041-01.bmp\tM-046-21.bmp\tD\nW-027-01.bmp\tW-004-10.bmp\tD\nM-030-01.bmp\tM-004-21.bmp\tD\nM-029-01.bmp\tM-035-23.bmp\tD\nW-043-01.bmp\tW-045-15.bmp\tD\nW-041-01.bmp\tW-047-07.bmp\tD\nW-043-01.bmp\tW-026-16.bmp\tD\nM-040-01.bmp\tM-007-12.bmp\tD\nM-012-01.bmp\tM-001-12.bmp\tD\nM-038-01.bmp\tM-044-20.bmp\tD\nM-029-01.bmp\tM-030-04.bmp\tD\nM-003-01.bmp\tM-045-12.bmp\tD\nM-003-01.bmp\tM-010-04.bmp\tD\nW-048-01.bmp\tW-022-20.bmp\tD\nM-037-01.bmp\tM-005-08.bmp\tD\nM-013-01.bmp\tM-038-03.bmp\tD\nW-036-01.bmp\tW-026-07.bmp\tD\nW-038-01.bmp\tW-007-15.bmp\tD\nW-047-01.bmp\tW-014-17.bmp\tD\nW-022-01.bmp\tW-038-02.bmp\tD\nM-027-01.bmp\tM-031-09.bmp\tD\nM-026-01.bmp\tM-021-15.bmp\tD\nM-031-01.bmp\tM-024-18.bmp\tD\nM-036-01.bmp\tM-042-03.bmp\tD\nW-007-01.bmp\tW-027-22.bmp\tD\nW-004-01.bmp\tW-041-04.bmp\tD\nM-005-01.bmp\tM-016-22.bmp\tD\nW-033-01.bmp\tW-044-20.bmp\tD\nW-004-01.bmp\tW-027-19.bmp\tD\nM-006-01.bmp\tM-043-03.bmp\tD\nM-025-01.bmp\tM-005-11.bmp\tD\nW-038-01.bmp\tW-041-21.bmp\tD\nW-005-01.bmp\tW-022-06.bmp\tD\nM-005-01.bmp\tM-039-11.bmp\tD\nW-025-01.bmp\tW-048-03.bmp\tD\nM-012-01.bmp\tM-033-23.bmp\tD\nM-009-01.bmp\tM-048-11.bmp\tD\nM-023-01.bmp\tM-007-26.bmp\tD\nW-041-01.bmp\tW-006-25.bmp\tD\nW-023-01.bmp\tW-008-14.bmp\tD\nM-011-01.bmp\tM-033-21.bmp\tD\nW-022-01.bmp\tW-011-02.bmp\tD\nM-023-01.bmp\tM-044-22.bmp\tD\nM-031-01.bmp\tM-001-08.bmp\tD\nW-015-01.bmp\tW-050-21.bmp\tD\nW-006-01.bmp\tW-039-20.bmp\tD\nM-031-01.bmp\tM-001-17.bmp\tD\nW-047-01.bmp\tW-002-10.bmp\tD\nM-041-01.bmp\tM-038-08.bmp\tD\nM-008-01.bmp\tM-010-18.bmp\tD\nM-020-01.bmp\tM-012-19.bmp\tD\nM-043-01.bmp\tM-007-02.bmp\tD\nW-035-01.bmp\tW-008-25.bmp\tD\nW-017-01.bmp\tW-002-19.bmp\tD\nM-037-01.bmp\tM-047-23.bmp\tD\nM-045-01.bmp\tM-013-15.bmp\tD\nW-021-01.bmp\tW-015-11.bmp\tD\nW-024-01.bmp\tW-001-06.bmp\tD\nW-035-01.bmp\tW-029-17.bmp\tD\nW-026-01.bmp\tW-024-13.bmp\tD\nM-009-01.bmp\tM-006-10.bmp\tD\nW-033-01.bmp\tW-050-04.bmp\tD\nW-032-01.bmp\tW-010-26.bmp\tD\nW-050-01.bmp\tW-043-14.bmp\tD\nM-020-01.bmp\tM-040-15.bmp\tD\nM-050-01.bmp\tM-023-10.bmp\tD\nM-034-01.bmp\tM-033-17.bmp\tD\nW-018-01.bmp\tW-033-19.bmp\tD\nW-036-01.bmp\tW-047-12.bmp\tD\nW-014-01.bmp\tW-019-12.bmp\tD\nM-048-01.bmp\tM-022-21.bmp\tD\nM-037-01.bmp\tM-026-02.bmp\tD\nM-023-01.bmp\tM-027-10.bmp\tD\nM-040-01.bmp\tM-020-07.bmp\tD\nW-001-01.bmp\tW-050-04.bmp\tD\nM-018-01.bmp\tM-045-14.bmp\tD\nM-005-01.bmp\tM-008-18.bmp\tD\nM-022-01.bmp\tM-045-25.bmp\tD\nW-046-01.bmp\tW-007-18.bmp\tD\nM-030-01.bmp\tM-027-26.bmp\tD\nM-048-01.bmp\tM-014-18.bmp\tD\nM-045-01.bmp\tM-025-04.bmp\tD\nW-043-01.bmp\tW-008-24.bmp\tD\nM-024-01.bmp\tM-022-18.bmp\tD\nM-050-01.bmp\tM-035-26.bmp\tD\nM-022-01.bmp\tM-003-16.bmp\tD\nM-046-01.bmp\tM-048-22.bmp\tD\nW-033-01.bmp\tW-017-07.bmp\tD\nM-012-01.bmp\tM-041-09.bmp\tD\nM-015-01.bmp\tM-008-08.bmp\tD\nM-044-01.bmp\tM-039-05.bmp\tD\nW-036-01.bmp\tW-050-05.bmp\tD\nM-038-01.bmp\tM-029-24.bmp\tD\nW-038-01.bmp\tW-050-21.bmp\tD\nM-021-01.bmp\tM-023-04.bmp\tD\nW-023-01.bmp\tW-011-18.bmp\tD\nW-039-01.bmp\tW-045-17.bmp\tD\nW-008-01.bmp\tW-042-02.bmp\tD\nM-025-01.bmp\tM-040-08.bmp\tD\nW-029-01.bmp\tW-045-16.bmp\tD\nW-018-01.bmp\tW-028-20.bmp\tD\nW-035-01.bmp\tW-048-05.bmp\tD\nW-003-01.bmp\tW-029-17.bmp\tD\nM-010-01.bmp\tM-049-23.bmp\tD\nW-013-01.bmp\tW-005-22.bmp\tD\nW-040-01.bmp\tW-032-22.bmp\tD\nW-043-01.bmp\tW-049-24.bmp\tD\nM-014-01.bmp\tM-028-04.bmp\tD\nM-005-01.bmp\tM-044-04.bmp\tD\nW-034-01.bmp\tW-014-21.bmp\tD\nM-032-01.bmp\tM-014-07.bmp\tD\nM-045-01.bmp\tM-015-15.bmp\tD\nM-025-01.bmp\tM-050-10.bmp\tD\nW-048-01.bmp\tW-047-09.bmp\tD\nM-017-01.bmp\tM-010-16.bmp\tD\nM-014-01.bmp\tM-024-23.bmp\tD\nM-042-01.bmp\tM-027-22.bmp\tD\nM-020-01.bmp\tM-042-25.bmp\tD\nW-025-01.bmp\tW-034-12.bmp\tD\nM-007-01.bmp\tM-039-10.bmp\tD\nW-037-01.bmp\tW-003-22.bmp\tD\nW-041-01.bmp\tW-001-06.bmp\tD\nM-050-01.bmp\tM-011-24.bmp\tD\nW-005-01.bmp\tW-045-11.bmp\tD\nM-030-01.bmp\tM-022-24.bmp\tD\nM-045-01.bmp\tM-034-10.bmp\tD\nW-007-01.bmp\tW-030-07.bmp\tD\nM-045-01.bmp\tM-020-22.bmp\tD\nW-041-01.bmp\tW-037-15.bmp\tD\nM-004-01.bmp\tM-005-11.bmp\tD\nM-049-01.bmp\tM-018-22.bmp\tD\nM-014-01.bmp\tM-024-21.bmp\tD\nW-043-01.bmp\tW-034-17.bmp\tD\nW-012-01.bmp\tW-049-25.bmp\tD\nW-047-01.bmp\tW-028-14.bmp\tD\nW-041-01.bmp\tW-018-03.bmp\tD\nM-027-01.bmp\tM-019-12.bmp\tD\nW-043-01.bmp\tW-009-21.bmp\tD\nM-001-01.bmp\tM-045-19.bmp\tD\nW-013-01.bmp\tW-044-09.bmp\tD\nM-012-01.bmp\tM-045-06.bmp\tD\nM-023-01.bmp\tM-029-17.bmp\tD\nW-046-01.bmp\tW-004-17.bmp\tD\nM-036-01.bmp\tM-018-19.bmp\tD\nW-029-01.bmp\tW-010-20.bmp\tD\nM-041-01.bmp\tM-038-10.bmp\tD\nW-028-01.bmp\tW-026-26.bmp\tD\nW-017-01.bmp\tW-016-23.bmp\tD\nW-017-01.bmp\tW-047-18.bmp\tD\nM-040-01.bmp\tM-050-21.bmp\tD\nW-008-01.bmp\tW-017-20.bmp\tD\nW-050-01.bmp\tW-049-24.bmp\tD\nM-027-01.bmp\tM-022-24.bmp\tD\nM-036-01.bmp\tM-050-02.bmp\tD\nW-011-01.bmp\tW-003-24.bmp\tD\nW-022-01.bmp\tW-019-23.bmp\tD\nM-005-01.bmp\tM-025-16.bmp\tD\nW-018-01.bmp\tW-010-19.bmp\tD\nM-047-01.bmp\tM-031-18.bmp\tD\nM-036-01.bmp\tM-047-02.bmp\tD\nW-003-01.bmp\tW-021-12.bmp\tD\nM-050-01.bmp\tM-013-18.bmp\tD\nW-012-01.bmp\tW-041-25.bmp\tD\nM-035-01.bmp\tM-041-19.bmp\tD\nW-048-01.bmp\tW-025-22.bmp\tD\nM-015-01.bmp\tM-039-21.bmp\tD\nM-034-01.bmp\tM-027-02.bmp\tD\nW-026-01.bmp\tW-008-15.bmp\tD\nM-036-01.bmp\tM-034-08.bmp\tD\nW-001-01.bmp\tW-044-26.bmp\tD\nM-036-01.bmp\tM-008-10.bmp\tD\nW-038-01.bmp\tW-019-23.bmp\tD\nM-035-01.bmp\tM-013-15.bmp\tD\nM-025-01.bmp\tM-027-03.bmp\tD\nM-044-01.bmp\tM-049-12.bmp\tD\nW-032-01.bmp\tW-050-17.bmp\tD\nM-037-01.bmp\tM-030-22.bmp\tD\nM-013-01.bmp\tM-001-18.bmp\tD\nM-018-01.bmp\tM-044-03.bmp\tD\nM-048-01.bmp\tM-030-08.bmp\tD\nM-031-01.bmp\tM-046-20.bmp\tD\nM-047-01.bmp\tM-022-10.bmp\tD\nM-044-01.bmp\tM-020-26.bmp\tD\nW-048-01.bmp\tW-042-23.bmp\tD\nM-019-01.bmp\tM-036-14.bmp\tD\nW-016-01.bmp\tW-023-03.bmp\tD\nM-034-01.bmp\tM-005-25.bmp\tD\nW-050-01.bmp\tW-042-11.bmp\tD\nW-014-01.bmp\tW-001-03.bmp\tD\nW-010-01.bmp\tW-009-02.bmp\tD\nW-011-01.bmp\tW-006-17.bmp\tD\nM-025-01.bmp\tM-035-25.bmp\tD\nM-025-01.bmp\tM-044-24.bmp\tD\nW-002-01.bmp\tW-031-02.bmp\tD\nM-049-01.bmp\tM-026-26.bmp\tD\nM-028-01.bmp\tM-035-10.bmp\tD\nM-036-01.bmp\tM-008-05.bmp\tD\nW-036-01.bmp\tW-016-12.bmp\tD\nW-041-01.bmp\tW-045-09.bmp\tD\nW-012-01.bmp\tW-042-04.bmp\tD\nW-001-01.bmp\tW-015-23.bmp\tD\nW-050-01.bmp\tW-031-17.bmp\tD\nM-042-01.bmp\tM-031-23.bmp\tD\nM-006-01.bmp\tM-043-05.bmp\tD\nW-020-01.bmp\tW-040-09.bmp\tD\nW-027-01.bmp\tW-050-09.bmp\tD\nM-027-01.bmp\tM-020-11.bmp\tD\nM-007-01.bmp\tM-041-17.bmp\tD\nM-014-01.bmp\tM-043-13.bmp\tD\nW-047-01.bmp\tW-042-05.bmp\tD\nM-001-01.bmp\tM-014-17.bmp\tD\nW-014-01.bmp\tW-037-04.bmp\tD\nW-025-01.bmp\tW-007-17.bmp\tD\nW-006-01.bmp\tW-001-18.bmp\tD\nM-036-01.bmp\tM-003-03.bmp\tD\nW-027-01.bmp\tW-006-07.bmp\tD\nW-033-01.bmp\tW-050-13.bmp\tD\nW-041-01.bmp\tW-018-06.bmp\tD\nW-021-01.bmp\tW-031-09.bmp\tD\nM-035-01.bmp\tM-015-25.bmp\tD\nW-035-01.bmp\tW-049-05.bmp\tD\nW-005-01.bmp\tW-022-15.bmp\tD\nW-048-01.bmp\tW-009-21.bmp\tD\nM-010-01.bmp\tM-008-19.bmp\tD\nW-033-01.bmp\tW-032-22.bmp\tD\nM-020-01.bmp\tM-032-10.bmp\tD\nM-002-01.bmp\tM-010-07.bmp\tD\nM-017-01.bmp\tM-016-05.bmp\tD\nM-012-01.bmp\tM-049-14.bmp\tD\nW-048-01.bmp\tW-032-10.bmp\tD\nW-050-01.bmp\tW-006-20.bmp\tD\nM-028-01.bmp\tM-003-18.bmp\tD\nM-003-01.bmp\tM-017-06.bmp\tD\nW-048-01.bmp\tW-003-13.bmp\tD\nW-018-01.bmp\tW-024-24.bmp\tD\nW-034-01.bmp\tW-036-19.bmp\tD\nM-011-01.bmp\tM-032-08.bmp\tD\nW-009-01.bmp\tW-010-08.bmp\tD\nW-002-01.bmp\tW-014-24.bmp\tD\nW-025-01.bmp\tW-016-07.bmp\tD\nM-025-01.bmp\tM-009-10.bmp\tD\nW-038-01.bmp\tW-047-10.bmp\tD\nW-031-01.bmp\tW-009-14.bmp\tD\nM-020-01.bmp\tM-003-19.bmp\tD\nW-013-01.bmp\tW-025-13.bmp\tD\nM-023-01.bmp\tM-027-21.bmp\tD\nM-034-01.bmp\tM-050-24.bmp\tD\nM-032-01.bmp\tM-036-08.bmp\tD\nM-003-01.bmp\tM-048-17.bmp\tD\nW-014-01.bmp\tW-048-15.bmp\tD\nW-030-01.bmp\tW-004-14.bmp\tD\nW-001-01.bmp\tW-024-23.bmp\tD\nW-019-01.bmp\tW-027-20.bmp\tD\nW-049-01.bmp\tW-017-10.bmp\tD\nM-044-01.bmp\tM-002-07.bmp\tD\nM-041-01.bmp\tM-047-16.bmp\tD\nW-027-01.bmp\tW-001-11.bmp\tD\nM-004-01.bmp\tM-027-09.bmp\tD\nM-042-01.bmp\tM-020-17.bmp\tD\nM-017-01.bmp\tM-046-17.bmp\tD\nM-018-01.bmp\tM-045-25.bmp\tD\nW-046-01.bmp\tW-020-10.bmp\tD\nW-033-01.bmp\tW-009-19.bmp\tD\nW-019-01.bmp\tW-001-19.bmp\tD\nM-028-01.bmp\tM-041-12.bmp\tD\nW-045-01.bmp\tW-035-25.bmp\tD\nW-030-01.bmp\tW-026-10.bmp\tD\nW-025-01.bmp\tW-042-18.bmp\tD\nM-010-01.bmp\tM-022-25.bmp\tD\nW-040-01.bmp\tW-050-22.bmp\tD\nW-025-01.bmp\tW-005-10.bmp\tD\nM-007-01.bmp\tM-011-08.bmp\tD\nW-005-01.bmp\tW-032-06.bmp\tD\nW-015-01.bmp\tW-018-24.bmp\tD\nM-030-01.bmp\tM-029-04.bmp\tD\nM-008-01.bmp\tM-002-03.bmp\tD\nM-030-01.bmp\tM-049-09.bmp\tD\nM-037-01.bmp\tM-021-13.bmp\tD\nM-026-01.bmp\tM-031-07.bmp\tD\nM-017-01.bmp\tM-025-04.bmp\tD\nM-047-01.bmp\tM-016-04.bmp\tD\nW-005-01.bmp\tW-025-11.bmp\tD\nW-046-01.bmp\tW-026-17.bmp\tD\nW-044-01.bmp\tW-043-26.bmp\tD\nW-048-01.bmp\tW-022-12.bmp\tD\nM-024-01.bmp\tM-004-07.bmp\tD\nW-029-01.bmp\tW-030-25.bmp\tD\nW-032-01.bmp\tW-021-10.bmp\tD\nM-035-01.bmp\tM-041-10.bmp\tD\nM-028-01.bmp\tM-013-14.bmp\tD\nW-035-01.bmp\tW-048-05.bmp\tD\nM-018-01.bmp\tM-023-07.bmp\tD\nW-012-01.bmp\tW-042-09.bmp\tD\nM-033-01.bmp\tM-038-03.bmp\tD\nW-010-01.bmp\tW-028-08.bmp\tD\nW-050-01.bmp\tW-022-10.bmp\tD\nW-006-01.bmp\tW-043-04.bmp\tD\nM-044-01.bmp\tM-028-05.bmp\tD\nW-031-01.bmp\tW-016-16.bmp\tD\nM-045-01.bmp\tM-044-08.bmp\tD\nW-010-01.bmp\tW-012-10.bmp\tD\nW-021-01.bmp\tW-048-16.bmp\tD\nM-035-01.bmp\tM-036-05.bmp\tD\nM-039-01.bmp\tM-009-05.bmp\tD\nW-050-01.bmp\tW-048-14.bmp\tD\nW-044-01.bmp\tW-047-15.bmp\tD\nW-040-01.bmp\tW-006-08.bmp\tD\nW-019-01.bmp\tW-020-04.bmp\tD\nM-019-01.bmp\tM-046-06.bmp\tD\nM-002-01.bmp\tM-016-22.bmp\tD\nM-040-01.bmp\tM-002-02.bmp\tD\nW-037-01.bmp\tW-047-19.bmp\tD\nW-013-01.bmp\tW-006-02.bmp\tD\nM-029-01.bmp\tM-004-02.bmp\tD\nW-042-01.bmp\tW-012-21.bmp\tD\nM-036-01.bmp\tM-024-17.bmp\tD\nM-029-01.bmp\tM-011-11.bmp\tD\nM-012-01.bmp\tM-048-24.bmp\tD\nM-022-01.bmp\tM-033-09.bmp\tD\nW-034-01.bmp\tW-049-19.bmp\tD\nW-023-01.bmp\tW-027-13.bmp\tD\nM-039-01.bmp\tM-020-19.bmp\tD\nM-004-01.bmp\tM-018-23.bmp\tD\nW-035-01.bmp\tW-020-11.bmp\tD\nW-048-01.bmp\tW-029-18.bmp\tD\nM-047-01.bmp\tM-023-07.bmp\tD\nW-001-01.bmp\tW-026-14.bmp\tD\nM-032-01.bmp\tM-050-12.bmp\tD\nM-006-01.bmp\tM-003-24.bmp\tD\nM-036-01.bmp\tM-042-25.bmp\tD\nM-033-01.bmp\tM-039-21.bmp\tD\nM-008-01.bmp\tM-040-02.bmp\tD\nM-026-01.bmp\tM-011-10.bmp\tD\nW-037-01.bmp\tW-001-09.bmp\tD\nM-034-01.bmp\tM-025-16.bmp\tD\nW-024-01.bmp\tW-033-12.bmp\tD\nM-026-01.bmp\tM-046-16.bmp\tD\nW-043-01.bmp\tW-004-10.bmp\tD\nM-032-01.bmp\tM-023-24.bmp\tD\nM-033-01.bmp\tM-045-11.bmp\tD\nW-021-01.bmp\tW-002-07.bmp\tD\nW-036-01.bmp\tW-012-22.bmp\tD\nM-020-01.bmp\tM-048-12.bmp\tD\nM-039-01.bmp\tM-044-10.bmp\tD\nW-016-01.bmp\tW-022-16.bmp\tD\nW-047-01.bmp\tW-010-11.bmp\tD\nM-040-01.bmp\tM-029-22.bmp\tD\nM-026-01.bmp\tM-037-24.bmp\tD\nW-040-01.bmp\tW-023-21.bmp\tD\nM-025-01.bmp\tM-037-06.bmp\tD\nM-031-01.bmp\tM-027-09.bmp\tD\nM-003-01.bmp\tM-018-07.bmp\tD\nW-022-01.bmp\tW-048-12.bmp\tD\nM-039-01.bmp\tM-011-22.bmp\tD\nW-020-01.bmp\tW-019-23.bmp\tD\nW-033-01.bmp\tW-002-21.bmp\tD\nM-022-01.bmp\tM-018-25.bmp\tD\nM-016-01.bmp\tM-020-17.bmp\tD\nW-046-01.bmp\tW-022-09.bmp\tD\nM-034-01.bmp\tM-044-11.bmp\tD\nW-011-01.bmp\tW-001-07.bmp\tD\nW-039-01.bmp\tW-032-08.bmp\tD\nW-024-01.bmp\tW-022-08.bmp\tD\nM-019-01.bmp\tM-042-03.bmp\tD\nM-040-01.bmp\tM-003-18.bmp\tD\nM-035-01.bmp\tM-004-23.bmp\tD\nW-042-01.bmp\tW-004-20.bmp\tD\nM-032-01.bmp\tM-037-04.bmp\tD\nW-042-01.bmp\tW-008-11.bmp\tD\nW-019-01.bmp\tW-037-07.bmp\tD\nM-044-01.bmp\tM-037-10.bmp\tD\nM-037-01.bmp\tM-011-16.bmp\tD\nM-006-01.bmp\tM-042-23.bmp\tD\nW-015-01.bmp\tW-025-06.bmp\tD\nW-031-01.bmp\tW-025-04.bmp\tD\nW-020-01.bmp\tW-008-21.bmp\tD\nW-004-01.bmp\tW-041-19.bmp\tD\nW-013-01.bmp\tW-027-09.bmp\tD\nW-009-01.bmp\tW-048-16.bmp\tD\nW-047-01.bmp\tW-015-10.bmp\tD\nM-032-01.bmp\tM-024-24.bmp\tD\nW-033-01.bmp\tW-008-03.bmp\tD\nM-042-01.bmp\tM-043-18.bmp\tD\nM-021-01.bmp\tM-041-04.bmp\tD\nM-036-01.bmp\tM-046-16.bmp\tD\nW-044-01.bmp\tW-003-04.bmp\tD\nM-037-01.bmp\tM-020-11.bmp\tD\nM-013-01.bmp\tM-034-19.bmp\tD\nM-046-01.bmp\tM-045-04.bmp\tD\nW-029-01.bmp\tW-009-08.bmp\tD\nW-044-01.bmp\tW-020-21.bmp\tD\nM-022-01.bmp\tM-039-26.bmp\tD\nM-014-01.bmp\tM-035-06.bmp\tD\nM-032-01.bmp\tM-001-17.bmp\tD\nW-047-01.bmp\tW-046-15.bmp\tD\nM-049-01.bmp\tM-026-06.bmp\tD\nM-046-01.bmp\tM-025-22.bmp\tD\nW-031-01.bmp\tW-037-26.bmp\tD\nW-010-01.bmp\tW-027-14.bmp\tD\nM-005-01.bmp\tM-032-06.bmp\tD\nW-025-01.bmp\tW-023-04.bmp\tD\nW-025-01.bmp\tW-043-17.bmp\tD\nW-032-01.bmp\tW-026-11.bmp\tD\nM-002-01.bmp\tM-021-17.bmp\tD\nM-042-01.bmp\tM-027-20.bmp\tD\nW-024-01.bmp\tW-003-10.bmp\tD\nM-044-01.bmp\tM-018-06.bmp\tD\nM-019-01.bmp\tM-020-02.bmp\tD\nW-029-01.bmp\tW-021-03.bmp\tD\nM-014-01.bmp\tM-022-08.bmp\tD\nW-028-01.bmp\tW-005-24.bmp\tD\nW-008-01.bmp\tW-041-24.bmp\tD\nW-035-01.bmp\tW-001-16.bmp\tD\nM-048-01.bmp\tM-021-18.bmp\tD\nW-022-01.bmp\tW-014-04.bmp\tD\nM-049-01.bmp\tM-039-03.bmp\tD\nW-040-01.bmp\tW-039-25.bmp\tD\nW-036-01.bmp\tW-026-17.bmp\tD\nM-017-01.bmp\tM-020-05.bmp\tD\nM-001-01.bmp\tM-004-18.bmp\tD\nM-048-01.bmp\tM-037-02.bmp\tD\nW-046-01.bmp\tW-006-07.bmp\tD\nW-006-01.bmp\tW-008-15.bmp\tD\nM-046-01.bmp\tM-042-06.bmp\tD\nM-039-01.bmp\tM-015-05.bmp\tD\nM-048-01.bmp\tM-007-16.bmp\tD\nW-024-01.bmp\tW-047-23.bmp\tD\nM-047-01.bmp\tM-027-11.bmp\tD\nW-040-01.bmp\tW-046-24.bmp\tD\nW-029-01.bmp\tW-042-22.bmp\tD\nW-011-01.bmp\tW-005-03.bmp\tD\nM-006-01.bmp\tM-037-13.bmp\tD\nW-036-01.bmp\tW-014-26.bmp\tD\nW-027-01.bmp\tW-003-24.bmp\tD\nW-026-01.bmp\tW-046-04.bmp\tD\nM-016-01.bmp\tM-006-03.bmp\tD\nW-030-01.bmp\tW-001-07.bmp\tD\nW-028-01.bmp\tW-042-05.bmp\tD\nM-035-01.bmp\tM-022-11.bmp\tD\nW-006-01.bmp\tW-018-02.bmp\tD\nW-004-01.bmp\tW-029-03.bmp\tD\nM-015-01.bmp\tM-014-25.bmp\tD\nW-041-01.bmp\tW-031-06.bmp\tD\nM-043-01.bmp\tM-018-12.bmp\tD\nW-044-01.bmp\tW-033-15.bmp\tD\nW-035-01.bmp\tW-001-09.bmp\tD\nM-026-01.bmp\tM-015-13.bmp\tD\nW-032-01.bmp\tW-040-21.bmp\tD\nM-008-01.bmp\tM-012-22.bmp\tD\nW-022-01.bmp\tW-048-10.bmp\tD\nW-029-01.bmp\tW-034-11.bmp\tD\nM-031-01.bmp\tM-046-10.bmp\tD\nW-031-01.bmp\tW-040-23.bmp\tD\nM-039-01.bmp\tM-044-04.bmp\tD\nW-038-01.bmp\tW-010-06.bmp\tD\nM-028-01.bmp\tM-027-09.bmp\tD\nW-048-01.bmp\tW-044-05.bmp\tD\nW-004-01.bmp\tW-023-12.bmp\tD\nW-002-01.bmp\tW-007-15.bmp\tD\nM-036-01.bmp\tM-034-05.bmp\tD\nM-015-01.bmp\tM-017-15.bmp\tD\nW-026-01.bmp\tW-014-26.bmp\tD\nM-027-01.bmp\tM-005-02.bmp\tD\nW-026-01.bmp\tW-031-09.bmp\tD\nM-008-01.bmp\tM-046-12.bmp\tD\nM-002-01.bmp\tM-040-12.bmp\tD\nM-039-01.bmp\tM-036-04.bmp\tD\nM-040-01.bmp\tM-032-20.bmp\tD\nW-038-01.bmp\tW-041-12.bmp\tD\nW-016-01.bmp\tW-024-18.bmp\tD\nW-015-01.bmp\tW-026-24.bmp\tD\nM-024-01.bmp\tM-026-08.bmp\tD\nW-041-01.bmp\tW-004-11.bmp\tD\nM-042-01.bmp\tM-046-17.bmp\tD\nM-014-01.bmp\tM-037-02.bmp\tD\nW-033-01.bmp\tW-048-12.bmp\tD\nW-016-01.bmp\tW-047-25.bmp\tD\nW-033-01.bmp\tW-005-12.bmp\tD\nM-026-01.bmp\tM-022-13.bmp\tD\nW-048-01.bmp\tW-017-23.bmp\tD\nM-020-01.bmp\tM-046-17.bmp\tD\nW-034-01.bmp\tW-029-22.bmp\tD\nW-002-01.bmp\tW-047-23.bmp\tD\nW-027-01.bmp\tW-009-24.bmp\tD\nW-013-01.bmp\tW-022-06.bmp\tD\nW-006-01.bmp\tW-048-21.bmp\tD\nM-007-01.bmp\tM-018-07.bmp\tD\nM-026-01.bmp\tM-013-12.bmp\tD\nM-016-01.bmp\tM-006-09.bmp\tD\nW-024-01.bmp\tW-013-10.bmp\tD\nM-021-01.bmp\tM-006-06.bmp\tD\nM-049-01.bmp\tM-041-24.bmp\tD\nM-016-01.bmp\tM-017-07.bmp\tD\nM-044-01.bmp\tM-028-15.bmp\tD\nM-004-01.bmp\tM-047-10.bmp\tD\nW-040-01.bmp\tW-033-12.bmp\tD\nW-015-01.bmp\tW-010-11.bmp\tD\nW-047-01.bmp\tW-023-20.bmp\tD\nM-036-01.bmp\tM-041-14.bmp\tD\nW-045-01.bmp\tW-010-23.bmp\tD\nM-026-01.bmp\tM-036-22.bmp\tD\nW-006-01.bmp\tW-027-11.bmp\tD\nM-048-01.bmp\tM-015-04.bmp\tD\nM-002-01.bmp\tM-026-05.bmp\tD\nW-014-01.bmp\tW-029-23.bmp\tD\nM-005-01.bmp\tM-007-02.bmp\tD\nM-027-01.bmp\tM-035-05.bmp\tD\nM-002-01.bmp\tM-008-20.bmp\tD\nM-013-01.bmp\tM-007-11.bmp\tD\nW-009-01.bmp\tW-029-02.bmp\tD\nM-006-01.bmp\tM-021-08.bmp\tD\nM-045-01.bmp\tM-008-14.bmp\tD\nW-046-01.bmp\tW-050-11.bmp\tD\nM-038-01.bmp\tM-044-07.bmp\tD\nW-005-01.bmp\tW-048-11.bmp\tD\nM-031-01.bmp\tM-041-23.bmp\tD\nW-004-01.bmp\tW-045-12.bmp\tD\nW-039-01.bmp\tW-030-10.bmp\tD\nM-038-01.bmp\tM-002-08.bmp\tD\nW-039-01.bmp\tW-027-05.bmp\tD\nM-026-01.bmp\tM-028-23.bmp\tD\nW-024-01.bmp\tW-016-04.bmp\tD\nW-050-01.bmp\tW-018-20.bmp\tD\nW-044-01.bmp\tW-018-05.bmp\tD\nW-050-01.bmp\tW-035-12.bmp\tD\nM-033-01.bmp\tM-021-17.bmp\tD\nW-011-01.bmp\tW-016-22.bmp\tD\nW-006-01.bmp\tW-026-09.bmp\tD\nW-038-01.bmp\tW-033-21.bmp\tD\nM-026-01.bmp\tM-018-20.bmp\tD\nM-003-01.bmp\tM-016-03.bmp\tD\nW-032-01.bmp\tW-047-08.bmp\tD\nW-026-01.bmp\tW-047-07.bmp\tD\nW-011-01.bmp\tW-033-23.bmp\tD\nM-049-01.bmp\tM-028-22.bmp\tD\nM-042-01.bmp\tM-015-08.bmp\tD\nM-037-01.bmp\tM-048-09.bmp\tD\nW-010-01.bmp\tW-015-05.bmp\tD\nM-046-01.bmp\tM-020-26.bmp\tD\nM-040-01.bmp\tM-041-11.bmp\tD\nM-006-01.bmp\tM-025-11.bmp\tD\nM-037-01.bmp\tM-013-08.bmp\tD\nW-022-01.bmp\tW-032-22.bmp\tD\nW-041-01.bmp\tW-026-03.bmp\tD\nW-023-01.bmp\tW-034-05.bmp\tD\nW-015-01.bmp\tW-009-07.bmp\tD\nW-019-01.bmp\tW-037-21.bmp\tD\nW-011-01.bmp\tW-025-17.bmp\tD\nM-034-01.bmp\tM-003-14.bmp\tD\nM-037-01.bmp\tM-041-12.bmp\tD\nW-045-01.bmp\tW-003-19.bmp\tD\nM-028-01.bmp\tM-026-14.bmp\tD\nM-036-01.bmp\tM-045-22.bmp\tD\nW-004-01.bmp\tW-014-10.bmp\tD\nM-037-01.bmp\tM-010-05.bmp\tD\nM-017-01.bmp\tM-027-23.bmp\tD\nW-028-01.bmp\tW-027-19.bmp\tD\nW-025-01.bmp\tW-014-13.bmp\tD\nW-043-01.bmp\tW-044-05.bmp\tD\nM-030-01.bmp\tM-006-07.bmp\tD\nM-050-01.bmp\tM-022-13.bmp\tD\nM-030-01.bmp\tM-038-15.bmp\tD\nW-042-01.bmp\tW-022-07.bmp\tD\nW-022-01.bmp\tW-018-23.bmp\tD\nM-004-01.bmp\tM-024-22.bmp\tD\nM-010-01.bmp\tM-038-07.bmp\tD\nW-021-01.bmp\tW-036-24.bmp\tD\nM-006-01.bmp\tM-022-03.bmp\tD\nM-019-01.bmp\tM-023-07.bmp\tD\nW-009-01.bmp\tW-050-25.bmp\tD\nW-033-01.bmp\tW-004-10.bmp\tD\nW-032-01.bmp\tW-014-20.bmp\tD\nW-018-01.bmp\tW-040-04.bmp\tD\nW-047-01.bmp\tW-049-21.bmp\tD\nW-032-01.bmp\tW-030-17.bmp\tD\nW-012-01.bmp\tW-037-24.bmp\tD\nM-027-01.bmp\tM-013-25.bmp\tD\nM-029-01.bmp\tM-017-11.bmp\tD\nW-012-01.bmp\tW-046-14.bmp\tD\nM-040-01.bmp\tM-014-12.bmp\tD\nM-004-01.bmp\tM-050-05.bmp\tD\nM-018-01.bmp\tM-044-05.bmp\tD\nW-048-01.bmp\tW-019-13.bmp\tD\nM-044-01.bmp\tM-026-07.bmp\tD\nM-043-01.bmp\tM-007-23.bmp\tD\nM-032-01.bmp\tM-024-06.bmp\tD\nW-019-01.bmp\tW-004-17.bmp\tD\nM-025-01.bmp\tM-018-23.bmp\tD\nM-029-01.bmp\tM-026-16.bmp\tD\nM-025-01.bmp\tM-002-02.bmp\tD\nW-023-01.bmp\tW-021-19.bmp\tD\nM-036-01.bmp\tM-009-22.bmp\tD\nM-009-01.bmp\tM-018-03.bmp\tD\nM-003-01.bmp\tM-017-20.bmp\tD\nW-012-01.bmp\tW-005-03.bmp\tD\nM-027-01.bmp\tM-023-08.bmp\tD\nW-047-01.bmp\tW-009-13.bmp\tD\nW-037-01.bmp\tW-023-22.bmp\tD\nM-027-01.bmp\tM-048-16.bmp\tD\nW-007-01.bmp\tW-040-19.bmp\tD\nM-043-01.bmp\tM-018-03.bmp\tD\nM-011-01.bmp\tM-025-05.bmp\tD\nM-025-01.bmp\tM-003-20.bmp\tD\nW-045-01.bmp\tW-028-10.bmp\tD\nM-020-01.bmp\tM-028-12.bmp\tD\nW-020-01.bmp\tW-040-20.bmp\tD\nW-027-01.bmp\tW-037-12.bmp\tD\nW-013-01.bmp\tW-034-18.bmp\tD\nW-009-01.bmp\tW-003-17.bmp\tD\nM-034-01.bmp\tM-040-18.bmp\tD\nW-008-01.bmp\tW-028-02.bmp\tD\nW-006-01.bmp\tW-004-18.bmp\tD\nM-050-01.bmp\tM-016-18.bmp\tD\nM-014-01.bmp\tM-005-18.bmp\tD\nW-022-01.bmp\tW-043-19.bmp\tD\nM-038-01.bmp\tM-006-17.bmp\tD\nW-039-01.bmp\tW-048-08.bmp\tD\nW-002-01.bmp\tW-018-24.bmp\tD\nM-024-01.bmp\tM-012-20.bmp\tD\nW-009-01.bmp\tW-008-13.bmp\tD\nM-044-01.bmp\tM-027-24.bmp\tD\nM-031-01.bmp\tM-037-17.bmp\tD\nW-013-01.bmp\tW-006-13.bmp\tD\nM-015-01.bmp\tM-026-05.bmp\tD\nM-019-01.bmp\tM-042-04.bmp\tD\nM-049-01.bmp\tM-014-17.bmp\tD\nM-012-01.bmp\tM-046-19.bmp\tD\nW-047-01.bmp\tW-008-14.bmp\tD\nW-023-01.bmp\tW-045-04.bmp\tD\nM-040-01.bmp\tM-006-02.bmp\tD\nW-036-01.bmp\tW-004-12.bmp\tD\nM-003-01.bmp\tM-042-12.bmp\tD\nM-021-01.bmp\tM-034-05.bmp\tD\nW-006-01.bmp\tW-033-18.bmp\tD\nW-009-01.bmp\tW-002-19.bmp\tD\nM-040-01.bmp\tM-007-24.bmp\tD\nM-007-01.bmp\tM-048-26.bmp\tD\nW-043-01.bmp\tW-025-13.bmp\tD\nW-009-01.bmp\tW-029-20.bmp\tD\nM-019-01.bmp\tM-007-16.bmp\tD\nW-034-01.bmp\tW-004-10.bmp\tD\nW-038-01.bmp\tW-016-10.bmp\tD\nW-026-01.bmp\tW-030-11.bmp\tD\nW-010-01.bmp\tW-043-05.bmp\tD\nW-010-01.bmp\tW-021-20.bmp\tD\nM-049-01.bmp\tM-030-18.bmp\tD\nM-016-01.bmp\tM-002-19.bmp\tD\nM-033-01.bmp\tM-049-06.bmp\tD\nM-030-01.bmp\tM-006-25.bmp\tD\nW-037-01.bmp\tW-018-17.bmp\tD\nM-034-01.bmp\tM-030-10.bmp\tD\nM-010-01.bmp\tM-047-20.bmp\tD\nW-037-01.bmp\tW-006-09.bmp\tD\nW-001-01.bmp\tW-050-04.bmp\tD\nW-011-01.bmp\tW-028-23.bmp\tD\nM-041-01.bmp\tM-001-02.bmp\tD\nW-034-01.bmp\tW-042-05.bmp\tD\nW-045-01.bmp\tW-035-12.bmp\tD\nM-017-01.bmp\tM-008-02.bmp\tD\nW-039-01.bmp\tW-037-22.bmp\tD\nW-005-01.bmp\tW-008-02.bmp\tD\nM-010-01.bmp\tM-003-23.bmp\tD\nM-008-01.bmp\tM-007-07.bmp\tD\nW-009-01.bmp\tW-045-04.bmp\tD\nW-027-01.bmp\tW-034-15.bmp\tD\nW-035-01.bmp\tW-043-07.bmp\tD\nW-023-01.bmp\tW-037-03.bmp\tD\nW-021-01.bmp\tW-009-07.bmp\tD\nM-001-01.bmp\tM-045-04.bmp\tD\nM-018-01.bmp\tM-025-02.bmp\tD\nW-033-01.bmp\tW-012-09.bmp\tD\nW-013-01.bmp\tW-018-15.bmp\tD\nW-020-01.bmp\tW-048-12.bmp\tD\nM-045-01.bmp\tM-001-06.bmp\tD\nM-015-01.bmp\tM-013-12.bmp\tD\nM-031-01.bmp\tM-002-11.bmp\tD\nM-032-01.bmp\tM-037-18.bmp\tD\nW-009-01.bmp\tW-002-10.bmp\tD\nW-050-01.bmp\tW-028-25.bmp\tD\nW-050-01.bmp\tW-019-24.bmp\tD\nW-018-01.bmp\tW-009-24.bmp\tD\nW-034-01.bmp\tW-010-16.bmp\tD\nW-041-01.bmp\tW-018-23.bmp\tD\nM-026-01.bmp\tM-029-20.bmp\tD\nM-011-01.bmp\tM-026-23.bmp\tD\nW-019-01.bmp\tW-011-07.bmp\tD\nM-023-01.bmp\tM-030-14.bmp\tD\nW-018-01.bmp\tW-010-06.bmp\tD\nW-014-01.bmp\tW-012-15.bmp\tD\nM-012-01.bmp\tM-027-14.bmp\tD\nW-009-01.bmp\tW-024-19.bmp\tD\nW-029-01.bmp\tW-026-05.bmp\tD\nM-041-01.bmp\tM-007-09.bmp\tD\nW-035-01.bmp\tW-004-22.bmp\tD\nW-048-01.bmp\tW-045-19.bmp\tD\nW-040-01.bmp\tW-003-17.bmp\tD\nM-027-01.bmp\tM-039-02.bmp\tD\nM-024-01.bmp\tM-032-05.bmp\tD\nW-048-01.bmp\tW-039-23.bmp\tD\nW-045-01.bmp\tW-016-12.bmp\tD\nM-035-01.bmp\tM-041-17.bmp\tD\nW-005-01.bmp\tW-013-08.bmp\tD\nW-022-01.bmp\tW-002-25.bmp\tD\nW-039-01.bmp\tW-035-17.bmp\tD\nM-044-01.bmp\tM-032-20.bmp\tD\nW-048-01.bmp\tW-038-06.bmp\tD\nW-049-01.bmp\tW-044-22.bmp\tD\nW-021-01.bmp\tW-047-19.bmp\tD\nW-044-01.bmp\tW-030-13.bmp\tD\nW-043-01.bmp\tW-018-12.bmp\tD\nM-006-01.bmp\tM-044-03.bmp\tD\nW-016-01.bmp\tW-024-15.bmp\tD\nM-016-01.bmp\tM-036-02.bmp\tD\nW-048-01.bmp\tW-036-04.bmp\tD\nW-041-01.bmp\tW-017-10.bmp\tD\nM-042-01.bmp\tM-028-21.bmp\tD\nW-006-01.bmp\tW-018-26.bmp\tD\nW-025-01.bmp\tW-050-21.bmp\tD\nW-021-01.bmp\tW-042-14.bmp\tD\nW-041-01.bmp\tW-029-18.bmp\tD\nM-040-01.bmp\tM-018-23.bmp\tD\nW-007-01.bmp\tW-037-16.bmp\tD\nM-038-01.bmp\tM-047-14.bmp\tD\nW-050-01.bmp\tW-047-15.bmp\tD\nM-046-01.bmp\tM-027-05.bmp\tD\nW-025-01.bmp\tW-030-06.bmp\tD\nW-008-01.bmp\tW-023-10.bmp\tD\nM-026-01.bmp\tM-045-08.bmp\tD\nW-029-01.bmp\tW-020-23.bmp\tD\nW-049-01.bmp\tW-044-22.bmp\tD\nW-040-01.bmp\tW-031-22.bmp\tD\nW-026-01.bmp\tW-002-22.bmp\tD\nW-008-01.bmp\tW-030-05.bmp\tD\nM-046-01.bmp\tM-033-10.bmp\tD\nM-048-01.bmp\tM-001-11.bmp\tD\nW-039-01.bmp\tW-024-14.bmp\tD\nW-031-01.bmp\tW-027-13.bmp\tD\nW-042-01.bmp\tW-016-02.bmp\tD\nW-008-01.bmp\tW-046-11.bmp\tD\nW-046-01.bmp\tW-014-19.bmp\tD\nW-001-01.bmp\tW-017-10.bmp\tD\nM-042-01.bmp\tM-037-04.bmp\tD\nW-033-01.bmp\tW-041-07.bmp\tD\nM-038-01.bmp\tM-043-25.bmp\tD\nM-032-01.bmp\tM-050-06.bmp\tD\nW-031-01.bmp\tW-041-19.bmp\tD\nW-044-01.bmp\tW-043-08.bmp\tD\nW-046-01.bmp\tW-027-10.bmp\tD\nW-011-01.bmp\tW-003-11.bmp\tD\nM-043-01.bmp\tM-012-10.bmp\tD\nM-006-01.bmp\tM-019-26.bmp\tD\nW-034-01.bmp\tW-030-17.bmp\tD\nW-042-01.bmp\tW-013-24.bmp\tD\nM-024-01.bmp\tM-010-10.bmp\tD\nW-028-01.bmp\tW-010-23.bmp\tD\nM-003-01.bmp\tM-030-19.bmp\tD\nW-003-01.bmp\tW-020-15.bmp\tD\nM-010-01.bmp\tM-033-04.bmp\tD\nW-003-01.bmp\tW-038-04.bmp\tD\nM-038-01.bmp\tM-031-26.bmp\tD\nW-011-01.bmp\tW-031-24.bmp\tD\nW-023-01.bmp\tW-021-04.bmp\tD\nM-007-01.bmp\tM-026-21.bmp\tD\nM-048-01.bmp\tM-019-03.bmp\tD\nM-032-01.bmp\tM-001-18.bmp\tD\nW-003-01.bmp\tW-029-16.bmp\tD\nM-047-01.bmp\tM-020-24.bmp\tD\nW-034-01.bmp\tW-031-21.bmp\tD\nW-026-01.bmp\tW-024-06.bmp\tD\nW-003-01.bmp\tW-027-22.bmp\tD\nW-018-01.bmp\tW-043-26.bmp\tD\nW-047-01.bmp\tW-008-26.bmp\tD\nW-030-01.bmp\tW-039-25.bmp\tD\nW-047-01.bmp\tW-002-09.bmp\tD\nW-030-01.bmp\tW-013-07.bmp\tD\nM-040-01.bmp\tM-042-05.bmp\tD\nW-029-01.bmp\tW-037-21.bmp\tD\nM-047-01.bmp\tM-009-25.bmp\tD\nM-043-01.bmp\tM-001-23.bmp\tD\nW-025-01.bmp\tW-012-03.bmp\tD\nW-010-01.bmp\tW-044-17.bmp\tD\nM-045-01.bmp\tM-013-04.bmp\tD\nM-006-01.bmp\tM-014-24.bmp\tD\nW-042-01.bmp\tW-009-17.bmp\tD\nM-026-01.bmp\tM-003-04.bmp\tD\nM-048-01.bmp\tM-030-04.bmp\tD\nW-045-01.bmp\tW-019-15.bmp\tD\nW-019-01.bmp\tW-031-11.bmp\tD\nM-032-01.bmp\tM-039-05.bmp\tD\nM-020-01.bmp\tM-045-21.bmp\tD\nM-033-01.bmp\tM-050-23.bmp\tD\nW-009-01.bmp\tW-028-16.bmp\tD\nW-009-01.bmp\tW-022-14.bmp\tD\nM-019-01.bmp\tM-039-19.bmp\tD\nW-041-01.bmp\tW-038-06.bmp\tD\nW-016-01.bmp\tW-050-02.bmp\tD\nM-041-01.bmp\tM-040-11.bmp\tD\nM-023-01.bmp\tM-036-07.bmp\tD\nW-046-01.bmp\tW-002-10.bmp\tD\nM-033-01.bmp\tM-048-08.bmp\tD\nW-025-01.bmp\tW-008-14.bmp\tD\nW-021-01.bmp\tW-046-05.bmp\tD\nW-046-01.bmp\tW-040-24.bmp\tD\nM-038-01.bmp\tM-019-17.bmp\tD\nW-034-01.bmp\tW-044-16.bmp\tD\nW-026-01.bmp\tW-036-05.bmp\tD\nM-050-01.bmp\tM-048-05.bmp\tD\nM-045-01.bmp\tM-020-23.bmp\tD\nW-048-01.bmp\tW-001-06.bmp\tD\nM-020-01.bmp\tM-048-12.bmp\tD\nM-015-01.bmp\tM-024-26.bmp\tD\nM-013-01.bmp\tM-041-14.bmp\tD\nW-020-01.bmp\tW-045-20.bmp\tD\nM-005-01.bmp\tM-048-11.bmp\tD\nM-041-01.bmp\tM-031-05.bmp\tD\nW-019-01.bmp\tW-045-03.bmp\tD\nW-024-01.bmp\tW-019-19.bmp\tD\nM-030-01.bmp\tM-045-26.bmp\tD\nW-018-01.bmp\tW-022-21.bmp\tD\nM-010-01.bmp\tM-025-21.bmp\tD\nM-013-01.bmp\tM-035-10.bmp\tD\nM-048-01.bmp\tM-022-25.bmp\tD\nM-039-01.bmp\tM-041-20.bmp\tD\nW-004-01.bmp\tW-008-18.bmp\tD\nW-035-01.bmp\tW-044-15.bmp\tD\nM-031-01.bmp\tM-022-15.bmp\tD\nM-038-01.bmp\tM-004-05.bmp\tD\nM-018-01.bmp\tM-029-06.bmp\tD\nW-010-01.bmp\tW-029-08.bmp\tD\nM-020-01.bmp\tM-030-17.bmp\tD\nM-004-01.bmp\tM-035-17.bmp\tD\nM-026-01.bmp\tM-002-12.bmp\tD\nM-014-01.bmp\tM-037-04.bmp\tD\nM-013-01.bmp\tM-041-09.bmp\tD\nM-025-01.bmp\tM-003-06.bmp\tD\nM-039-01.bmp\tM-001-11.bmp\tD\nW-015-01.bmp\tW-049-16.bmp\tD\nM-026-01.bmp\tM-048-07.bmp\tD\nW-042-01.bmp\tW-004-12.bmp\tD\nM-015-01.bmp\tM-034-25.bmp\tD\nW-042-01.bmp\tW-001-09.bmp\tD\nM-047-01.bmp\tM-042-18.bmp\tD\nW-020-01.bmp\tW-002-20.bmp\tD\nW-038-01.bmp\tW-020-23.bmp\tD\nW-017-01.bmp\tW-042-17.bmp\tD\nW-044-01.bmp\tW-004-08.bmp\tD\nM-047-01.bmp\tM-043-15.bmp\tD\nM-042-01.bmp\tM-033-25.bmp\tD\nW-025-01.bmp\tW-036-20.bmp\tD\nW-047-01.bmp\tW-031-17.bmp\tD\nM-026-01.bmp\tM-042-11.bmp\tD\nM-034-01.bmp\tM-041-15.bmp\tD\nM-025-01.bmp\tM-033-12.bmp\tD\nW-048-01.bmp\tW-008-14.bmp\tD\nM-047-01.bmp\tM-042-05.bmp\tD\nW-004-01.bmp\tW-001-14.bmp\tD\nM-014-01.bmp\tM-015-18.bmp\tD\nM-046-01.bmp\tM-048-21.bmp\tD\nM-011-01.bmp\tM-028-16.bmp\tD\nW-028-01.bmp\tW-048-25.bmp\tD\nW-035-01.bmp\tW-016-10.bmp\tD\nW-023-01.bmp\tW-025-11.bmp\tD\nM-001-01.bmp\tM-041-08.bmp\tD\nW-038-01.bmp\tW-032-14.bmp\tD\nW-003-01.bmp\tW-008-19.bmp\tD\nW-016-01.bmp\tW-048-26.bmp\tD\nM-050-01.bmp\tM-011-09.bmp\tD\nW-024-01.bmp\tW-026-02.bmp\tD\nW-017-01.bmp\tW-045-21.bmp\tD\nW-038-01.bmp\tW-049-04.bmp\tD\nW-034-01.bmp\tW-029-13.bmp\tD\nM-047-01.bmp\tM-016-26.bmp\tD\nM-028-01.bmp\tM-009-24.bmp\tD\nW-049-01.bmp\tW-023-14.bmp\tD\nM-004-01.bmp\tM-030-08.bmp\tD\nW-049-01.bmp\tW-016-06.bmp\tD\nM-017-01.bmp\tM-001-19.bmp\tD\nW-038-01.bmp\tW-018-09.bmp\tD\nM-041-01.bmp\tM-045-22.bmp\tD\nW-042-01.bmp\tW-047-10.bmp\tD\nM-020-01.bmp\tM-024-04.bmp\tD\nW-008-01.bmp\tW-002-07.bmp\tD\nW-039-01.bmp\tW-050-23.bmp\tD\nW-031-01.bmp\tW-039-12.bmp\tD\nM-007-01.bmp\tM-038-20.bmp\tD\nM-038-01.bmp\tM-035-03.bmp\tD\nW-042-01.bmp\tW-041-20.bmp\tD\nW-035-01.bmp\tW-033-06.bmp\tD\nW-033-01.bmp\tW-008-15.bmp\tD\nM-003-01.bmp\tM-027-07.bmp\tD\nW-027-01.bmp\tW-021-24.bmp\tD\nW-016-01.bmp\tW-039-20.bmp\tD\nM-019-01.bmp\tM-045-02.bmp\tD\nW-016-01.bmp\tW-012-19.bmp\tD\nW-031-01.bmp\tW-006-14.bmp\tD\nM-013-01.bmp\tM-024-03.bmp\tD\nM-036-01.bmp\tM-033-16.bmp\tD\nM-049-01.bmp\tM-020-22.bmp\tD\nW-019-01.bmp\tW-013-18.bmp\tD\nW-041-01.bmp\tW-048-22.bmp\tD\nW-048-01.bmp\tW-025-25.bmp\tD\nM-029-01.bmp\tM-044-07.bmp\tD\nM-015-01.bmp\tM-007-15.bmp\tD\nW-001-01.bmp\tW-020-22.bmp\tD\nM-038-01.bmp\tM-044-06.bmp\tD\nM-023-01.bmp\tM-037-08.bmp\tD\n"
  },
  {
    "path": "TestCases/verification_text_files/ARFace/validation_test_gen.py",
    "content": "import numpy as np\nimport pandas as pd\n\nfilename = 'validation.txt'\nsuffix = 'bmp'\n\ndef CreateName(sex, personID, imageID):\n    name = sex + '-' + '%03d'%personID + '-' + '%02d'%imageID\n    return name + '.' + suffix\n\ndef GenPos():\n    list_first = []\n    list_second = []\n    for idx_sex in ['M','W']:\n        for idx_person in range(1, 51):\n            for idx_img in range(2, 27):\n                name_first = CreateName(idx_sex, idx_person, 1)\n                name_second = CreateName(idx_sex, idx_person, idx_img)\n                list_first.append(name_first)\n                list_second.append(name_second)\n    df = pd.DataFrame([])\n    df['img1'] = pd.Series(list_first)\n    df['img2'] = pd.Series(list_second)\n    df['class'] = 'S'\n    return df\n    \ndef GenNeg():\n    list_first = []\n    list_second = []\n    np.random.seed(231)\n    for _ in range(2500):\n        sex = 'M' if np.random.randint(low=0, high=2, size=1)[0]==0 else 'W'\n        person_a = np.random.randint(low=1, high=51, size=1)[0]\n        while True:\n            person_b = np.random.randint(low=1, high=51, size=1)[0]\n            if person_a != person_b:\n                break\n            \n        img = np.random.randint(low=2, high=27, size=1)[0]\n        name_first = CreateName(sex, person_a, 1)\n        name_second = CreateName(sex, person_b, img)\n        list_first.append(name_first)\n        list_second.append(name_second)\n        assert person_a>=1 and person_a<=50\n        assert person_b>=1 and person_b<=50\n        assert person_a!=person_b\n        assert img>=2 and img<=26\n\n    df = pd.DataFrame([])\n    df['img1'] = pd.Series(list_first)\n    df['img2'] = pd.Series(list_second)\n    df['class'] = 'D'\n    return df\n\nif __name__=='__main__':\n    df1 = GenPos()\n    df2 = GenNeg()\n    df = pd.concat([df1, df2], ignore_index=True)\n    df.to_csv(filename, sep='\\t', index=False, header=True)\n\n    \n                \n"
  },
  {
    "path": "TestCases/verification_text_files/LFW/pairsDevTest.txt",
    "content": "Abdullah_Gul\t13\t14\nAbdullah_Gul\t13\t16\nAbdullatif_Sener\t1\t2\nAdel_Al-Jubeir\t1\t3\nAl_Pacino\t1\t2\nAlan_Greenspan\t1\t5\nAlbert_Costa\t2\t6\nAlbert_Costa\t4\t6\nAlbert_Costa\t5\t6\nAlejandro_Atchugarry\t1\t2\nAlex_Penelas\t1\t2\nAli_Naimi\t1\t3\nAli_Naimi\t3\t4\nAllison_Janney\t1\t2\nAllyson_Felix\t2\t5\nAlvaro_Uribe\t7\t10\nAlvaro_Uribe\t17\t26\nAlvaro_Uribe\t28\t29\nAmanda_Bynes\t1\t2\nAmanda_Bynes\t1\t3\nAmanda_Bynes\t1\t4\nAmanda_Bynes\t3\t4\nAmelie_Mauresmo\t1\t21\nAmelie_Mauresmo\t4\t11\nAmelie_Mauresmo\t16\t21\nAna_Palacio\t1\t6\nAndrei_Mikhnevich\t1\t2\nAndy_Hebb\t1\t2\nAngelo_Reyes\t1\t2\nAngelo_Reyes\t2\t3\nAnn_Veneman\t1\t2\nAnn_Veneman\t5\t11\nAnn_Veneman\t8\t9\nAnna_Nicole_Smith\t1\t2\nAnne_Krueger\t1\t2\nAnne_Krueger\t2\t3\nAnnette_Lu\t1\t2\nAnnette_Lu\t1\t3\nAnnette_Lu\t2\t3\nAntonio_Palocci\t3\t8\nAntonio_Trillanes\t1\t2\nAntonio_Trillanes\t2\t3\nArlen_Specter\t1\t3\nAugustin_Calleri\t1\t3\nAugustin_Calleri\t1\t4\nBarbara_Brezigar\t1\t2\nBegum_Khaleda_Zia\t1\t2\nBen_Affleck\t1\t3\nBen_Affleck\t2\t6\nBen_Affleck\t3\t6\nBertie_Ahern\t2\t3\nBill_Frist\t1\t3\nBill_Frist\t2\t7\nBill_Frist\t3\t8\nBill_McBride\t2\t6\nBill_McBride\t2\t10\nBill_McBride\t3\t9\nBill_Sizemore\t1\t2\nBono\t1\t2\nBono\t1\t3\nBono\t2\t3\nBrian_Cowen\t1\t2\nBridget_Fonda\t1\t3\nBridgette_Wilson-Sampras\t1\t2\nButch_Davis\t1\t2\nCalista_Flockhart\t2\t6\nCandice_Bergen\t1\t3\nCarla_Del_Ponte\t2\t4\nCarla_Del_Ponte\t4\t5\nCarlos_Manuel_Pruneda\t1\t2\nCarlos_Manuel_Pruneda\t1\t3\nCarlos_Manuel_Pruneda\t2\t3\nCarlos_Moya\t7\t11\nCarlos_Ortega\t1\t3\nCarolyn_Dawn_Johnson\t2\t3\nCarrie-Anne_Moss\t2\t5\nCarson_Daly\t1\t2\nCathy_Freeman\t1\t2\nChanda_Rubin\t2\t4\nChang_Dae-whan\t1\t2\nCharles_Taylor\t3\t9\nChen_Shui-bian\t3\t5\nChita_Rivera\t1\t2\nChok_Tong_Goh\t1\t2\nChris_Bell\t1\t2\nChris_Byrd\t1\t2\nChristian_Longo\t1\t3\nChristian_Longo\t2\t3\nChristian_Wulff\t1\t2\nChristine_Ebersole\t1\t2\nChristine_Todd_Whitman\t5\t6\nChristopher_Reeve\t1\t4\nClaire_Leger\t1\t2\nCondoleezza_Rice\t2\t5\nCondoleezza_Rice\t7\t10\nCristina_Fernandez\t1\t2\nDai_Bachtiar\t1\t2\nDaisy_Fuentes\t3\t4\nDave_Campo\t1\t2\nDave_Campo\t2\t3\nDavid_Stern\t1\t4\nDavid_Stern\t3\t4\nDenise_Johnson\t1\t2\nDennis_Powell\t1\t2\nDenzel_Washington\t1\t3\nDenzel_Washington\t2\t4\nDenzel_Washington\t2\t5\nDerek_Jeter\t2\t3\nDiane_Green\t1\t2\nDick_Clark\t1\t2\nDick_Clark\t1\t3\nDick_Clark\t2\t3\nDick_Vermeil\t1\t2\nDominique_de_Villepin\t3\t5\nDominique_de_Villepin\t7\t11\nDominique_de_Villepin\t14\t15\nDonald_Pettit\t1\t2\nDonald_Pettit\t2\t3\nDonald_Rumsfeld\t22\t36\nDonald_Rumsfeld\t28\t108\nDonald_Rumsfeld\t41\t48\nDoug_Collins\t1\t2\nEdward_Lu\t2\t4\nEdward_Norton\t1\t2\nEdwin_Edwards\t1\t2\nEdwin_Edwards\t2\t3\nEliane_Karp\t1\t4\nEliane_Karp\t2\t3\nElin_Nordegren\t1\t2\nElinor_Caplan\t1\t2\nElisabeth_Schumacher\t1\t2\nElizabeth_Smart\t1\t5\nElizabeth_Smart\t3\t4\nElsa_Zylberstein\t1\t2\nElsa_Zylberstein\t1\t5\nElsa_Zylberstein\t3\t6\nEmma_Watson\t1\t4\nEmma_Watson\t2\t3\nEmma_Watson\t3\t5\nErik_Morales\t1\t3\nErika_Christensen\t1\t2\nErin_Runnion\t3\t4\nErnie_Fletcher\t1\t2\nFabiola_Zuluaga\t1\t2\nFelipe_Perez_Roque\t1\t4\nFelipe_Perez_Roque\t2\t4\nFernando_Vargas\t2\t4\nFlor_Montulo\t1\t2\nFrank_Cassell\t1\t2\nFrank_Dunham_Jr\t1\t2\nGao_Qiang\t1\t2\nGarry_Trudeau\t1\t2\nGary_Doer\t1\t2\nGary_Doer\t1\t3\nGary_Doer\t2\t3\nGary_Winnick\t1\t2\nGene_Robinson\t2\t4\nGeorge_Foreman\t1\t2\nGeorge_Karl\t1\t2\nGeorge_Robertson\t5\t20\nGeorge_Robertson\t12\t19\nGeorge_Robertson\t15\t22\nGeorgi_Parvanov\t1\t2\nGeraldine_Chaplin\t1\t3\nGerhard_Schroeder\t3\t26\nGerry_Adams\t3\t7\nGerry_Adams\t5\t8\nGilberto_Rodriguez_Orejuela\t1\t3\nGilberto_Rodriguez_Orejuela\t2\t4\nGilberto_Rodriguez_Orejuela\t3\t4\nGiuseppe_Gibilisco\t2\t4\nGiuseppe_Gibilisco\t3\t4\nGlafcos_Clerides\t1\t4\nGordon_Brown\t4\t11\nGordon_Campbell\t1\t2\nGray_Davis\t6\t23\nGray_Davis\t13\t23\nGreg_Gilbert\t1\t2\nGreg_Ostertag\t1\t2\nGregory_Hines\t1\t2\nGus_Van_Sant\t1\t2\nGwendal_Peizerat\t1\t2\nGwyneth_Paltrow\t4\t5\nHarry_Kalas\t1\t2\nHassan_Wirajuda\t1\t2\nHeather_Mills\t3\t4\nHeidi_Fleiss\t1\t3\nHeidi_Fleiss\t1\t4\nHermann_Maier\t1\t2\nHorst_Koehler\t1\t3\nIan_Thorpe\t2\t7\nIan_Thorpe\t3\t10\nIan_Thorpe\t6\t8\nIsabella_Rossellini\t1\t2\nIsabelle_Huppert\t1\t2\nIsmail_Merchant\t1\t2\nJack_Grubman\t1\t2\nJack_Nicholson\t2\t3\nJacques_Chirac\t22\t44\nJacques_Chirac\t30\t33\nJacques_Chirac\t31\t52\nJacques_Rogge\t4\t6\nJake_Gyllenhaal\t2\t4\nJake_Gyllenhaal\t3\t4\nJames_Butts\t1\t2\nJames_Franco\t1\t2\nJames_Kelly\t4\t11\nJames_Kelly\t9\t11\nJames_Kopp\t1\t3\nJames_Kopp\t2\t3\nJames_Maguire\t1\t2\nJames_Smith\t1\t2\nJan_Ullrich\t2\t3\nJan_Ullrich\t2\t5\nJanica_Kostelic\t1\t2\nJavier_Weber\t1\t2\nJavier_Weber\t1\t3\nJean-Claude_Juncker\t1\t2\nJean-Claude_Trichet\t1\t2\nJean-Marc_de_La_Sabliere\t1\t2\nJean-Pierre_Raffarin\t2\t6\nJean_Carnahan\t1\t2\nJefferson_Perez\t1\t2\nJennifer_Capriati\t3\t13\nJennifer_Capriati\t24\t29\nJennifer_Connelly\t1\t4\nJennifer_Connelly\t3\t4\nJennifer_Keller\t2\t4\nJennifer_Keller\t3\t4\nJeong_Se-hyun\t4\t5\nJeremy_Shockey\t1\t2\nJesse_Ventura\t1\t3\nJessica_Lange\t1\t2\nJiang_Zemin\t2\t17\nJiang_Zemin\t12\t15\nJim_Harrick\t1\t2\nJimmy_Carter\t1\t9\nJimmy_Carter\t4\t8\nJimmy_Carter\t8\t9\nJoe_Mantello\t1\t2\nJoe_Nichols\t1\t3\nJoe_Nichols\t3\t4\nJohn_Bolton\t3\t10\nJohn_Bolton\t4\t14\nJohn_Bolton\t5\t13\nJohn_Bolton\t11\t14\nJohn_Garamendi\t1\t2\nJohn_McCallum\t1\t2\nJohn_Negroponte\t4\t17\nJohn_Rowland\t1\t2\nJohn_Stallworth\t1\t2\nJohn_Travolta\t4\t5\nJohn_Walsh\t1\t2\nJohnny_Carson\t1\t2\nJorge_Castaneda\t1\t2\nJose_Dirceu\t1\t2\nJoseph_Deiss\t1\t2\nJudi_Dench\t1\t2\nJulie_Gerberding\t7\t12\nJulie_Gerberding\t8\t12\nJustin_Leonard\t1\t3\nJustine_Henin\t1\t3\nJustine_Henin\t2\t3\nKamal_Kharrazi\t3\t5\nKeith_Bogans\t2\t3\nKenneth_Evans\t1\t2\nKim_Yong-il\t1\t2\nKing_Abdullah_II\t1\t2\nKing_Abdullah_II\t1\t3\nKing_Abdullah_II\t1\t4\nKing_Abdullah_II\t2\t3\nKjell_Magne_Bondevik\t1\t2\nKosuke_Kitajima\t1\t2\nKristen_Breitweiser\t1\t2\nKristin_Davis\t1\t2\nKristin_Davis\t2\t3\nKurt_Warner\t1\t5\nLK_Advani\t1\t2\nLK_Advani\t1\t3\nLK_Advani\t2\t3\nLarry_Coker\t2\t4\nLatrell_Sprewell\t1\t2\nLaura_Linney\t1\t3\nLauren_Killian\t1\t2\nLaurent_Jalabert\t1\t2\nLeonardo_DiCaprio\t1\t8\nLeonardo_DiCaprio\t3\t7\nLeonid_Kuchma\t1\t6\nLeonid_Kuchma\t2\t3\nLeonid_Kuchma\t2\t4\nLeonid_Kuchma\t4\t6\nLeslie_Moonves\t1\t2\nLeszek_Miller\t2\t3\nLino_Oviedo\t1\t2\nLisa_Raymond\t1\t2\nLiza_Minnelli\t1\t3\nLloyd_Ward\t1\t2\nLuciano_Pavarotti\t1\t3\nLucy_Liu\t2\t4\nLuis_Figo\t1\t2\nLuis_Horna\t1\t3\nLuis_Horna\t2\t5\nLynn_Abraham\t1\t2\nMack_Brown\t1\t2\nMahmoud_Abbas\t19\t26\nMarcelo_Rios\t1\t4\nMarcelo_Rios\t2\t4\nMarcelo_Rios\t4\t5\nMarieta_Chrousala\t1\t2\nMarieta_Chrousala\t1\t3\nMario_Cipollini\t1\t2\nMark_Dacey\t1\t2\nMark_Richt\t1\t3\nMark_Richt\t2\t3\nMartha_Burk\t2\t4\nMartha_Stewart\t1\t2\nMartha_Stewart\t2\t5\nMartha_Stewart\t3\t5\nMartin_Cauchon\t1\t2\nMartin_Sheen\t1\t2\nMary_Landrieu\t1\t3\nMasum_Turker\t1\t2\nMasum_Turker\t1\t3\nMatt_Doherty\t1\t2\nMatt_Doherty\t1\t3\nMatthew_Broderick\t1\t4\nMatthew_Broderick\t2\t3\nMatthew_Broderick\t3\t4\nMelissa_Etheridge\t1\t2\nMichael_Jackson\t2\t8\nMichael_Phelps\t1\t3\nMichael_Sullivan\t1\t2\nMichel_Duclos\t1\t2\nMichelle_Yeoh\t3\t4\nMiguel_Contreras\t1\t2\nMike_Price\t1\t2\nMikhail_Youzhny\t1\t2\nMikhail_Youzhny\t1\t3\nMikhail_Youzhny\t2\t3\nMikulas_Dzurinda\t1\t2\nMireya_Moscoso\t1\t3\nMireya_Moscoso\t2\t3\nMohamed_ElBaradei\t3\t6\nMohamed_ElBaradei\t4\t5\nMohamed_ElBaradei\t5\t8\nMonica_Lewinsky\t2\t3\nMuhammad_Ali\t4\t7\nMuhammad_Ali\t6\t9\nNancy_Pelosi\t2\t5\nNancy_Pelosi\t6\t13\nNancy_Pelosi\t13\t14\nNaomi_Campbell\t1\t2\nNaoto_Kan\t2\t3\nNasser_al-Kidwa\t1\t2\nNastassia_Kinski\t1\t2\nNatalie_Coughlin\t1\t2\nNatalie_Coughlin\t3\t5\nNatalie_Maines\t2\t4\nNicanor_Duarte_Frutos\t8\t10\nNoah_Wyle\t1\t2\nNorm_Coleman\t2\t7\nOrrin_Hatch\t1\t2\nOsama_bin_Laden\t2\t4\nOwen_Wilson\t1\t2\nOzzy_Osbourne\t1\t2\nOzzy_Osbourne\t2\t3\nPadraig_Harrington\t1\t3\nParis_Hilton\t1\t2\nPatrick_Leahy\t1\t2\nPatti_Labelle\t1\t2\nPatti_Labelle\t2\t3\nPatty_Schnyder\t1\t3\nPatty_Schnyder\t1\t4\nPaul-Henri_Mathieu\t1\t2\nPaul_Burrell\t4\t10\nPaul_Burrell\t5\t11\nPaul_Martin\t1\t8\nPaul_Martin\t2\t4\nPaul_Martin\t3\t6\nPaul_Patton\t1\t2\nPaul_Sarbanes\t2\t3\nPedro_Malan\t1\t2\nPedro_Malan\t1\t4\nPedro_Malan\t2\t3\nPenelope_Cruz\t1\t2\nPeter_Greenaway\t1\t2\nPierce_Brosnan\t4\t12\nPierce_Brosnan\t7\t8\nPierre_Boulanger\t1\t2\nPriscilla_Presley\t1\t2\nRachel_Griffiths\t1\t3\nRachel_Hunter\t2\t3\nRalf_Schumacher\t1\t6\nRebecca_Romijn-Stamos\t2\t4\nRebecca_Romijn-Stamos\t3\t4\nReese_Witherspoon\t1\t2\nReese_Witherspoon\t1\t4\nRicardo_Maduro\t1\t2\nRich_Gannon\t1\t2\nRichard_Gere\t1\t10\nRichard_Gere\t6\t10\nRichard_Norton-Taylor\t1\t2\nRichard_Shelby\t1\t2\nRichie_Adubato\t1\t2\nRick_Dinse\t1\t3\nRick_Perry\t1\t2\nRick_Perry\t2\t6\nRick_Pitino\t1\t2\nRick_Romley\t1\t2\nRick_Wagoner\t1\t2\nRob_Schneider\t1\t2\nRobbie_Fowler\t1\t2\nRobby_Ginepri\t1\t2\nRobert_Horan\t1\t2\nRobert_Mueller\t1\t3\nRobert_Redford\t2\t3\nRobert_Redford\t2\t5\nRobert_Redford\t4\t7\nRobert_Redford\t7\t8\nRod_Blagojevich\t1\t2\nRod_Stewart\t1\t3\nRonaldo_Luis_Nazario_de_Lima\t1\t4\nRoy_Moore\t2\t3\nRupert_Grint\t2\t3\nRussell_Coutts\t1\t2\nRussell_Crowe\t1\t2\nSalma_Hayek\t1\t7\nSalma_Hayek\t8\t10\nSarah_Jessica_Parker\t5\t6\nScott_McNealy\t1\t2\nSean_Astin\t1\t2\nSean_OKeefe\t4\t5\nSean_Patrick_OMalley\t1\t2\nSean_Patrick_OMalley\t1\t3\nSean_Patrick_OMalley\t2\t3\nSean_Penn\t2\t3\nSergey_Lavrov\t1\t10\nShane_Mosley\t1\t2\nShannon_OBrien\t1\t2\nSheila_Wellstone\t1\t2\nSilvio_Berlusconi\t14\t23\nSpencer_Abraham\t12\t13\nStan_Heath\t1\t2\nStefano_Accorsi\t1\t2\nSteve_Lavin\t1\t4\nSteven_Hatfill\t1\t2\nSurakait_Sathirathai\t1\t2\nSusan_Collins\t1\t2\nSusie_Castillo\t1\t2\nSvetlana_Koroleva\t1\t2\nTammy_Lynn_Michaels\t1\t2\nTang_Jiaxuan\t1\t6\nTang_Jiaxuan\t1\t9\nTang_Jiaxuan\t1\t10\nTang_Jiaxuan\t1\t11\nTassos_Papadopoulos\t1\t2\nTerry_McAuliffe\t1\t2\nTerry_McAuliffe\t1\t3\nThabo_Mbeki\t4\t5\nThaksin_Shinawatra\t1\t6\nThaksin_Shinawatra\t3\t6\nTheodore_Tweed_Roosevelt\t2\t3\nThomas_OBrien\t8\t9\nTim_Allen\t1\t2\nTim_Allen\t2\t4\nTim_Curry\t1\t2\nTippi_Hedren\t1\t2\nTodd_Haynes\t1\t3\nTodd_Haynes\t1\t4\nTom_Coverdale\t1\t2\nTom_Cruise\t1\t7\nTom_Cruise\t2\t4\nTom_Cruise\t4\t9\nTommy_Haas\t2\t3\nTomoko_Hagiwara\t1\t2\nTony_Shalhoub\t1\t3\nTony_Shalhoub\t1\t4\nTracee_Ellis_Ross\t1\t2\nTyler_Hamilton\t1\t2\nVaclav_Havel\t1\t6\nVaclav_Havel\t1\t9\nVicente_Fernandez\t2\t5\nVicente_Fernandez\t4\t5\nVictoria_Beckham\t2\t3\nVincent_Brooks\t1\t2\nVincent_Brooks\t2\t6\nWarren_Beatty\t1\t2\nWarren_Buffett\t1\t3\nWesley_Clark\t1\t2\nWill_Smith\t1\t2\nWilliam_Burns\t1\t2\nWilliam_Macy\t1\t4\nWilliam_Macy\t2\t3\nWilliam_Macy\t3\t5\nWilliam_Rehnquist\t1\t2\nWinona_Ryder\t6\t15\nWinona_Ryder\t19\t21\nYevgeny_Kafelnikov\t3\t4\nYoriko_Kawaguchi\t3\t10\nZoran_Djindjic\t3\t4\nAJ_Lamas\t1\tZach_Safrin\t1\nAaron_Guiel\t1\tReese_Witherspoon\t3\nAaron_Tippin\t1\tJose_Luis_Rodriguez_Zapatero\t1\nAbdul_Majeed_Shobokshi\t1\tCharles_Cope\t1\nAbdullah_Gul\t16\tSteve_Cox\t1\nAbid_Hamid_Mahmud_Al-Tikriti\t1\tEli_Broad\t1\nAdam_Kennedy\t1\tAmelie_Mauresmo\t19\nAdel_Al-Jubeir\t1\tElisabeth_Welch\t1\nAdrian_Murrell\t1\tTommy_Franks\t15\nAdriana_Lima\t1\tTerrence_Trammell\t1\nAdriana_Perez_Navarro\t1\tJennifer_Capriati\t8\nAgbani_Darego\t1\tMalik_Mahmud\t1\nAhmed_Ghazi\t1\tHenry_Suazo\t1\nAileen_Riggin_Soule\t1\tDamarius_Bilbo\t1\nAin_Seppik\t1\tDonald_Regan\t1\nAitor_Gonzalez\t1\tLily_Tomlin\t2\nAl_Cardenas\t1\tMary_Landrieu\t3\nAl_Davis\t2\tDennis_Powell\t1\nAl_Pacino\t1\tIzzat_Ibrahim\t1\nAleksander_Voloshin\t1\tAshlea_Talbot\t1\nAlex_Cabrera\t1\tRichard_Carl\t1\nAlex_Corretja\t1\tNewt_Gingrich\t1\nAlex_Corretja\t1\tTippi_Hedren\t2\nAlexandra_Rozovskaya\t1\tDon_King\t1\nAli_Fallahian\t1\tMohammed_Abulhasan\t1\nAli_Naimi\t8\tVanessa_Laine\t1\nAlicia_Keys\t1\tGiannina_Facio\t1\nAlicia_Molik\t1\tLena_Katina\t1\nAline_Chretien\t1\tCarlos_Iturgaitz\t1\nAlisha_Richman\t1\tSpencer_Abraham\t9\nAllison_Searing\t1\tAmy_Gale\t1\nAllison_Searing\t1\tMark_Martin\t1\nAllison_Searing\t1\tPhillip_Fulmer\t1\nAllison_Searing\t1\tWarren_Beatty\t1\nAmanda_Marsh\t1\tHoward_Smith\t2\nAmanda_Marsh\t1\tSvetlana_Koroleva\t2\nAmelie_Mauresmo\t6\tTerri_Clark\t1\nAmporn_Falise\t1\tChristiane_Wulff\t1\nAmporn_Falise\t1\tLiza_Minnelli\t2\nAmporn_Falise\t1\tZhang_Yimou\t1\nAmy_Gale\t1\tFrank_Murkowski\t1\nAna_Palacio\t5\tErika_Christensen\t2\nAna_Palacio\t6\tRobert_Gordon_Card\t1\nAndrew_Caldecott\t1\tJoe_Strummer\t1\nAndrew_Shutley\t1\tCharles_Taylor\t7\nAndrew_Wetzler\t1\tCristina_Torrens_Valero\t1\nAngela_Mascia-Frye\t1\tDerrick_Taylor\t1\nAnn_Godbehere\t1\tPaul_Newman\t1\nAnn_Godbehere\t1\tTatiana_Kennedy_Schlossberg\t1\nAnna_Chicherova\t1\tBob_Iger\t1\nAnna_Nicole_Smith\t1\tTony_Shalhoub\t4\nAnne_Krueger\t3\tLucrecia_Orozco\t1\nAnne_McLellan\t2\tRichard_Penniman\t1\nAnne_McLellan\t2\tRoman_Tam\t1\nAnnette_Lu\t1\tScott_Fawell\t1\nAnnette_Lu\t1\tSvetlana_Belousova\t1\nAnnie_Chaplin\t1\tGloria_Gaynor\t1\nAnnie_Chaplin\t1\tIon_Tiriac\t1\nAnnie_Chaplin\t1\tMichael_Keaton\t1\nAntonio_Palocci\t4\tDonald_Regan\t1\nAretha_Franklin\t1\tMarc_Racicot\t1\nArmando_Avila_Panchame\t1\tHamza_Atiya_Muhsen\t1\nArmando_Avila_Panchame\t1\tHana_Urushima\t1\nArthur_Johnson\t1\tSteve_Pagliuca\t1\nAscencion_Barajas\t1\tMarissa_Jaret_Winokur\t2\nAshlea_Talbot\t1\tSean_Patrick_Thomas\t1\nAshley_Judd\t1\tPat_Burns\t1\nAsif_Ali_Zardari\t1\tCristina_Torrens_Valero\t1\nAssad_Ahmadi\t1\tJose_Cevallos\t1\nAstou_Ndiaye-Diatta\t1\tScott_Yates\t1\nAugustin_Calleri\t4\tBrad_Miller\t1\nAugustin_Calleri\t4\tJohn_Jones\t1\nBabe_Ruth\t1\tJoshua_Perper\t1\nBarbara_Bach\t1\tEli_Rosenbaum\t1\nBarbara_Becker\t1\tGerhard_Boekel\t1\nBarbara_Roberts\t1\tKirsten_Clark\t1\nBarry_Williams\t1\tRichard_Langille\t1\nBarzan_al-Tikriti\t1\tJim_Haslett\t1\nBeecher_Ray_Kirby\t1\tHashan_Tillakaratne\t1\nBegum_Khaleda_Zia\t1\tJesse_Jackson\t5\nBen_Cohen\t1\tRoger_Etchegaray\t1\nBen_Cohen\t1\tZach_Parise\t1\nBenjamin_McKenzie\t1\tLisa_Leslie\t1\nBetsy_Coffin\t1\tGerard_Tronche\t1\nBill_Carmody\t1\tMichael_Sheehan\t1\nBill_Carmody\t1\tTippi_Hedren\t1\nBill_Curry\t1\tCandice_Bergen\t1\nBill_Frist\t2\tMalcolm_Wild\t1\nBill_Frist\t4\tDonald_Pettit\t2\nBill_Kollar\t1\tPhillip_Seymor_Hoffmann\t1\nBill_McBride\t8\tJohn_Rowland\t1\nBill_Sizemore\t1\tCalista_Flockhart\t3\nBilly_Boyd\t1\tLiza_Minnelli\t3\nBilly_Boyd\t1\tRobin_Williams\t1\nBing_Crosby\t1\tEric_Bana\t1\nBing_Crosby\t1\tJohn_Moxley\t1\nBing_Crosby\t1\tLeonid_Kuchma\t5\nBob_Iger\t1\tBrian_Cowen\t1\nBob_Iger\t1\tSteve_Lavin\t6\nBob_Newhart\t1\tMarina_Canetti\t1\nBob_Riley\t1\tJim_Harrick\t1\nBono\t1\tChen_Shui-bian\t2\nBono\t2\tSe_Hyuk_Joo\t1\nBrad_Miller\t1\tChris_Noth\t1\nBrandon_Larson\t1\tJames_Williams\t1\nBrandon_Lloyd\t1\tZach_Parise\t1\nBrandon_Robinson\t1\tMitchell_Garabedian\t1\nBrandon_Webb\t1\tTeddy_Kollek\t1\nBrian_Cowen\t2\tDave_Johnson\t1\nBrian_Griese\t1\tJennie_Garth\t1\nBrock_Berlin\t1\tWendy_Selig\t1\nBrooke_Adams\t1\tGilberto_Rodriguez_Orejuela\t2\nBrooke_Adams\t1\tHussam_Mohammed_Amin\t1\nBruce_Willis\t1\tHeather_Mills\t2\nBuddy_Ryan\t1\tLaurel_Clark\t1\nBuddy_Ryan\t1\tRoy_Romanow\t1\nCalvin_Joseph_Coleman\t1\tEkaterina_Dmitriev\t1\nCalvin_Joseph_Coleman\t1\tVictor_Garber\t1\nCamilla_Parker_Bowles\t2\tMary_Matalin\t1\nCamille_Lewis\t1\tKeith_Lockhart\t1\nCamille_Lewis\t1\tMelissa_Etheridge\t1\nCandice_Bergen\t1\tMasum_Turker\t2\nCandice_Bergen\t2\tJake_Gyllenhaal\t2\nCandice_Bergen\t2\tProspero_Pichay\t1\nCarey_Lowell\t1\tHelio_Castroneves\t1\nCarey_Lowell\t1\tJoshua_Harapko\t1\nCarlo_Ancelotti\t1\tHugh_Miller\t1\nCarlos_Beltran\t1\tShoshannah_Stern\t1\nCarlos_Ghosn\t1\tRenee_Zellweger\t11\nCarlos_Iturgaitz\t1\tFrancisco_Maturana\t1\nCarlos_Manuel_Pruneda\t1\tClaudia_Coslovich\t1\nCarly_Gullickson\t1\tMike_Helton\t2\nCaroline_Dhavernas\t1\tJames_Smith\t1\nCarrie-Anne_Moss\t4\tMike_Richter\t1\nCarson_Daly\t1\tMatthew_During\t1\nCasey_Crowder\t1\tJoe_Nichols\t1\nCasey_Crowder\t1\tLaszlo_Kovacs\t1\nCecilia_Chang\t1\tJeffery_Hendren\t1\nCecilia_Cheung\t1\tKirsten_Clark\t1\nCecilia_Cheung\t1\tSimon_Chalk\t1\nCedric_Benson\t1\tGreg_Hodge\t1\nCesar_Maia\t2\tKarin_Viard\t1\nChang_Jae_On\t1\tOracene_Williams\t1\nChante_Jawan_Mallard\t1\tMuhammad_Ali\t5\nCharla_Moye\t1\tJoe_Mantegna\t1\nCharla_Moye\t1\tRobert_Nillson\t1\nCharles_Cope\t1\tJohn_Franco\t1\nCharley_Armey\t1\tJose_Cevallos\t1\nCharlie_Sheen\t1\tDeece_Eckstein\t1\nCharlie_Sheen\t1\tJanice_Goldfinger\t1\nCharlie_Zaa\t2\tWilliam_Harrison\t1\nCharmaine_Crooks\t1\tEsad_Landzo\t1\nCharmaine_Crooks\t1\tShigeru_Ishiba\t1\nChawki_Armali\t1\tHilmi_Akin_Zorlu\t1\nChea_Sophara\t1\tMuhammad_Ali\t6\nChen_Shui-bian\t2\tSimon_Cowell\t1\nChen_Shui-bian\t2\tWilliam_Nessen\t1\nChen_Shui-bian\t3\tElizabeth_Smart\t1\nChita_Rivera\t2\tJose_Luis_Chilavert\t1\nChris_Andrews\t1\tClaire_De_Gryse\t1\nChris_Andrews\t1\tElinor_Caplan\t2\nChris_Byrd\t1\tDavid_Alpay\t1\nChris_Byrd\t1\tLawrence_Di_Rita\t1\nChris_Noth\t1\tFrank_Sinatra\t1\nChristian_Longo\t2\tDustan_Mohr\t1\nChristiane_Wulff\t1\tPaul_Schrader\t1\nChristine_Ebersole\t2\tVincent_Cianci_Jr\t1\nChristine_Todd_Whitman\t2\tPeter_Rasch\t1\nChristine_Todd_Whitman\t5\tNeil_Goldman\t1\nChristopher_Russell\t1\tRosario_Dawson\t1\nCindy_Taylor\t1\tMelissa_Joan_Hart\t1\nClaire_Danes\t1\tMitchell_Potter\t1\nClaire_De_Gryse\t1\tJim_Parque\t1\nClaire_De_Gryse\t1\tSoenarno\t1\nClaire_Leger\t2\tElin_Nordegren\t2\nColeen_Rowley\t1\tCourtney_Love\t1\nColin_Campbell\t1\tMatt_Walters\t1\nColleen_OClair\t1\tKim_Hong-gul\t1\nColleen_Ryan\t1\tNoah_Wyle\t2\nConchita_Martinez\t1\tMoby\t1\nCora_Cambell\t1\tTodd_Petit\t1\nCourtney_Love\t1\tTsutomu_Takebe\t1\nCristina_Torrens_Valero\t1\tDamarius_Bilbo\t1\nCristina_Torrens_Valero\t1\tEtta_James\t1\nDamarius_Bilbo\t1\tJanis_Ruth_Coulter\t1\nDamarius_Bilbo\t1\tSheila_Taormina\t1\nDan_Ackroyd\t1\tNikki_Teasley\t1\nDan_Bylsma\t1\tJim_Parque\t1\nDan_Bylsma\t1\tScott_Yates\t1\nDaniel_Comisso_Urdaneta\t1\tJean-Marc_de_La_Sabliere\t1\nDaniel_Montgomery\t1\tHassan_Wirajuda\t1\nDaniel_Zelman\t1\tDavid_Surrett\t1\nDaniele_Nardello\t1\tPeter_Hartz\t1\nDariusz_Michalczewski\t1\tJulien_Boutter\t1\nDarvis_Patton\t1\tEstelle_Morris\t1\nDarvis_Patton\t1\tGordon_Lightfoot\t1\nDarvis_Patton\t1\tTammy_Lynn_Michaels\t1\nDave_Johnson\t1\tHank_Aaron\t1\nDavid_Braley\t1\tGerard_Tronche\t1\nDavid_Kelley\t1\tGerald_Calabrese\t1\nDavid_Shayler\t1\tPeter_Mullan\t1\nDavid_Surrett\t1\tOracene_Williams\t1\nDean_Sheremet\t1\tMarc_Racicot\t1\nDenise_van_Outen\t1\tKevin_Satterfield\t1\nDennis_Kozlowski\t2\tJames_Ivory\t1\nDennis_Kozlowski\t2\tRegina_Ip\t1\nDennis_Kozlowski\t2\tWendy_Selig\t1\nDenzel_Washington\t4\tSung_Hong_Choi\t1\nDerrick_Battie\t1\tLisa_Leslie\t1\nDiane_Green\t1\tRuth_Christofferson\t1\nDiane_Green\t1\tTim_Salmon\t1\nDick_Armey\t1\tTom_Glavine\t2\nDirk_Kempthorne\t1\tGeorge_Tenet\t2\nDominique_de_Villepin\t13\tHanns_Schumacher\t1\nDon_Carcieri\t1\tJane_Rooney\t1\nDon_King\t1\tPhilip_Zalewski\t1\nDon_King\t1\tTab_Baldwin\t1\nDon_Lake\t1\tElena_Dementieva\t1\nDonald_Keck\t1\tJulia_Ormond\t1\nDonald_Pettit\t3\tMichel_Kratochvil\t1\nDonald_Rumsfeld\t40\tTamika_Catchings\t1\nDonna_Walker\t1\tPhil_Bredesen\t1\nEddie_Sutton\t1\tGeorge_Maxwell_Richards\t1\nEdith_Masai\t1\tIdi_Amin\t1\nEdward_Belvin\t1\tWilliam_Harrison\t1\nEdward_Egan\t1\tJim_Abbott\t1\nEdward_James_Olmos\t1\tJesse_Harris\t3\nEdward_Seaga\t1\tFatmir_Limaj\t1\nElaine_Chao\t1\tWilbert_Elki_Meza_Majino\t1\nElena_Dementieva\t1\tWilton_Gregory\t1\nElin_Nordegren\t1\tFredric_Seaman\t1\nElin_Nordegren\t2\tGhassan_Elashi\t1\nElinor_Caplan\t1\tHenning_Scherf\t1\nEliott_Spitzer\t1\tJerry_Bruckheimer\t1\nElisabeth_Welch\t1\tFrancisco_Maturana\t1\nElizabeth_Regan\t1\tPierre_Boulanger\t2\nElliott_Mincberg\t1\tGene_Orza\t1\nEnrica_Fico\t1\tErwin_Abdullah\t1\nEric_Dubin\t1\tYang_Pao-yu\t1\nEric_Lindros\t1\tMelvin_Talbert\t1\nEric_Lindros\t1\tSterling_Hitchcock\t1\nEric_Snow\t1\tRobert_McKee\t1\nFabiola_Zuluaga\t1\tRose_Linkins\t1\nFarouk_Kaddoumi\t1\tGina_Gershon\t1\nFarouk_Kaddoumi\t1\tWill_Smith\t2\nFelip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  {
    "path": "TestCases/verification_text_files/LFW/validation.txt",
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ck_0001.jpg\tTerrence_Trammell\\Terrence_Trammell_0001.jpg\tD\nLeonard_Schrank\\Leonard_Schrank_0001.jpg\tOzzy_Osbourne\\Ozzy_Osbourne_0001.jpg\tD\nLeslie_Wiser_Jr\\Leslie_Wiser_Jr_0001.jpg\tMireya_Moscoso\\Mireya_Moscoso_0001.jpg\tD\nLisa_Murkowski\\Lisa_Murkowski_0001.jpg\tSvetlana_Belousova\\Svetlana_Belousova_0001.jpg\tD\nLisa_Raymond\\Lisa_Raymond_0002.jpg\tRobert_Redford\\Robert_Redford_0007.jpg\tD\nLudwig_Ovalle\\Ludwig_Ovalle_0001.jpg\tMauricio_Macri\\Mauricio_Macri_0001.jpg\tD\nLuis_Pujols\\Luis_Pujols_0001.jpg\tRohman_al-Ghozi\\Rohman_al-Ghozi_0001.jpg\tD\nMakhdoom_Amin_Fahim\\Makhdoom_Amin_Fahim_0001.jpg\tTang_Jiaxuan\\Tang_Jiaxuan_0005.jpg\tD\nMalcolm_Wild\\Malcolm_Wild_0001.jpg\tOwen_Wilson\\Owen_Wilson_0002.jpg\tD\nMamdouh_Habib\\Mamdouh_Habib_0001.jpg\tPolona_Bas\\Polona_Bas_0001.jpg\tD\nManijeh_Hekmat\\Manijeh_Hekmat_0001.jpg\tRichard_Carl\\Richard_Carl_0001.jpg\tD\nManijeh_Hekmat\\Manijeh_Hekmat_0001.jpg\tSe_Hyuk_Joo\\Se_Hyuk_Joo_0001.jpg\tD\nMarc_Anthony\\Marc_Anthony_0001.jpg\tVince_Vaughan\\Vince_Vaughan_0001.jpg\tD\nMargie_Puente\\Margie_Puente_0001.jpg\tRafiq_Hariri\\Rafiq_Hariri_0001.jpg\tD\nMaria_Callas\\Maria_Callas_0001.jpg\tMelchor_Cob_Castro\\Melchor_Cob_Castro_0001.jpg\tD\nMario_Lemieux\\Mario_Lemieux_0001.jpg\tPedro_Solbes\\Pedro_Solbes_0004.jpg\tD\nMarissa_Jaret_Winokur\\Marissa_Jaret_Winokur_0001.jpg\tVincent_Sombrotto\\Vincent_Sombrotto_0001.jpg\tD\nMark_Dacey\\Mark_Dacey_0002.jpg\tRuss_Ortiz\\Russ_Ortiz_0001.jpg\tD\nMark_Martin\\Mark_Martin_0001.jpg\tVladimir_Spidla\\Vladimir_Spidla_0002.jpg\tD\nMark_Mishkin\\Mark_Mishkin_0001.jpg\tNick_Reilly\\Nick_Reilly_0001.jpg\tD\nMark_Mishkin\\Mark_Mishkin_0001.jpg\tShawn_Marion\\Shawn_Marion_0001.jpg\tD\nMarricia_Tate\\Marricia_Tate_0001.jpg\tRita_Moreno\\Rita_Moreno_0002.jpg\tD\nMary_Landrieu\\Mary_Landrieu_0001.jpg\tRobert_Gordon_Card\\Robert_Gordon_Card_0001.jpg\tD\nMaryn_McKenna\\Maryn_McKenna_0001.jpg\tShawn_Marion\\Shawn_Marion_0001.jpg\tD\nMaryn_McKenna\\Maryn_McKenna_0001.jpg\tTim_Pawlenty\\Tim_Pawlenty_0001.jpg\tD\nMasum_Turker\\Masum_Turker_0001.jpg\tNorman_Mineta\\Norman_Mineta_0001.jpg\tD\nMatt_Dillon\\Matt_Dillon_0001.jpg\tRegina_Ip\\Regina_Ip_0001.jpg\tD\nMatthias_Sammer\\Matthias_Sammer_0001.jpg\tRobbie_Naish\\Robbie_Naish_0001.jpg\tD\nMelissa_Etheridge\\Melissa_Etheridge_0002.jpg\tTeri_Files\\Teri_Files_0001.jpg\tD\nMichael_J_Sheehan\\Michael_J_Sheehan_0001.jpg\tMichael_Smith_Foster\\Michael_Smith_Foster_0001.jpg\tD\nMichael_Linscott\\Michael_Linscott_0001.jpg\tRobin_Tunney\\Robin_Tunney_0001.jpg\tD\nMichael_Phelps\\Michael_Phelps_0005.jpg\tPat_Burns\\Pat_Burns_0002.jpg\tD\nMichael_Sheehan\\Michael_Sheehan_0001.jpg\tVincent_Cianci_Jr\\Vincent_Cianci_Jr_0001.jpg\tD\nMichael_Smith_Foster\\Michael_Smith_Foster_0001.jpg\tRupert_Murdoch\\Rupert_Murdoch_0001.jpg\tD\nMichelle_Yeoh\\Michelle_Yeoh_0005.jpg\tShoshannah_Stern\\Shoshannah_Stern_0001.jpg\tD\nMiguel_Aldana_Ibarra\\Miguel_Aldana_Ibarra_0001.jpg\tMikhail_Gorbachev\\Mikhail_Gorbachev_0001.jpg\tD\nMiguel_Jimenez\\Miguel_Jimenez_0001.jpg\tParis_Hilton\\Paris_Hilton_0001.jpg\tD\nMike_Helton\\Mike_Helton_0002.jpg\tReggie_Lewis\\Reggie_Lewis_0001.jpg\tD\nMike_Leach\\Mike_Leach_0001.jpg\tThomas_Haeggstroem\\Thomas_Haeggstroem_0001.jpg\tD\nMike_Maroth\\Mike_Maroth_0001.jpg\tStefan_Holm\\Stefan_Holm_0001.jpg\tD\nMike_Slive\\Mike_Slive_0001.jpg\tPaul_Sarbanes\\Paul_Sarbanes_0003.jpg\tD\nMikhail_Youzhny\\Mikhail_Youzhny_0002.jpg\tVince_Dooley\\Vince_Dooley_0001.jpg\tD\nMikulas_Dzurinda\\Mikulas_Dzurinda_0002.jpg\tShirley_Jones\\Shirley_Jones_0001.jpg\tD\nMiles_Stewart\\Miles_Stewart_0001.jpg\tYasushi_Akashi\\Yasushi_Akashi_0001.jpg\tD\nMirela_Manjani\\Mirela_Manjani_0001.jpg\tRobert_Woody_Johnson\\Robert_Woody_Johnson_0001.jpg\tD\nMitchell_McLaughlin\\Mitchell_McLaughlin_0001.jpg\tTimothy_Goebel\\Timothy_Goebel_0001.jpg\tD\nMohammed_Baqir_al-Hakim\\Mohammed_Baqir_al-Hakim_0003.jpg\tNeil_Goldman\\Neil_Goldman_0001.jpg\tD\nMona_Ayoub\\Mona_Ayoub_0001.jpg\tTodd_Parrott\\Todd_Parrott_0001.jpg\tD\nMufti_Mohammad_Syed\\Mufti_Mohammad_Syed_0001.jpg\tRalf_Schumacher\\Ralf_Schumacher_0004.jpg\tD\nNathalie_Gagnon\\Nathalie_Gagnon_0001.jpg\tRupert_Grint\\Rupert_Grint_0002.jpg\tD\nNeil_Goldman\\Neil_Goldman_0001.jpg\tNiall_Connolly\\Niall_Connolly_0001.jpg\tD\nNick_Reilly\\Nick_Reilly_0001.jpg\tTassos_Papadopoulos\\Tassos_Papadopoulos_0001.jpg\tD\nNicolas_Sarkozy\\Nicolas_Sarkozy_0001.jpg\tShanna_Zolman\\Shanna_Zolman_0001.jpg\tD\nNorm_Coleman\\Norm_Coleman_0002.jpg\tOsmond_Smith\\Osmond_Smith_0001.jpg\tD\nNorman_Mailer\\Norman_Mailer_0001.jpg\tSteven_Curtis_Chapman\\Steven_Curtis_Chapman_0001.jpg\tD\nOliver_Neuville\\Oliver_Neuville_0001.jpg\tShawn_Marion\\Shawn_Marion_0001.jpg\tD\nPark_Jie-won\\Park_Jie-won_0001.jpg\tSteve_Patterson\\Steve_Patterson_0001.jpg\tD\nPatty_Sheehan\\Patty_Sheehan_0001.jpg\tWilliam_Nessen\\William_Nessen_0001.jpg\tD\nPaul_Hogan\\Paul_Hogan_0001.jpg\tThomas_Watjen\\Thomas_Watjen_0001.jpg\tD\nPaul_Hogan\\Paul_Hogan_0001.jpg\tWilliam_Martin\\William_Martin_0001.jp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  },
  {
    "path": "TestCases/verification_text_files/LFW/validation_test_gen.py",
    "content": "'''\nconver a standard parisDevTest.txt file from LFW database to standard validation.txt\n\nexamples of pairsDevTest:\nAbdullah_Gul\t13\t14\nCandice_Bergen\t2\tProspero_Pichay\t1\n\nexamples of validation.txt\nAbdullah_Gul\\Abdullah_Gul_0013.jpg      Abdullah_Gul\\Abdullah_Gul_0014.jpg          S\nCandice_Bergen\\Candice_Bergen_0013.jpg  Prospero_Pichay\\Prospero_Pichay_0014.jpg    D \n'''\n\nimport pandas as pd\nfrom os.path import join\n\npath_from = 'pairsDevTest.txt'\npath_to = 'validation.txt'\n\ndef CreateFilename(name, idx):\n    idx = int(idx)\n    return name + '_' + '%04d' % idx + '.jpg'\n    \ndef TransforDifferent(inputs):\n    assert len(inputs)==4\n    name1, idx1, name2, idx2 = inputs\n    path1 = join(name1, CreateFilename(name1, idx1))\n    path2 = join(name2, CreateFilename(name2, idx2))\n    label = 'D'\n    return path1, path2, label\n    \ndef TransforSame(inputs):\n    assert len(inputs)==3\n    name, idx1, idx2 = inputs\n    path1 = join(name, CreateFilename(name, idx1))\n    path2 = join(name, CreateFilename(name, idx2))\n    label = 'S'\n    return path1, path2, label\n    \n\n    \nif __name__=='__main__':\n    list_path1 = []\n    list_path2 = []\n    list_label = []\n    with open(path_from) as file:\n        for line in file:\n            # print(line)\n            line = line.split(sep='\\t')\n            if len(line)==4: #deffierent person\n                path1, path2, label = TransforDifferent(line)\n            else: # same person\n                path1, path2, label = TransforSame(line)\n            list_path1.append(path1)\n            list_path2.append(path2)\n            list_label.append(label)\n        \n    df = pd.DataFrame([])\n    df['img1'] = pd.Series(list_path1)\n    df['img2'] = pd.Series(list_path2)\n    df['class'] = pd.Series(list_label)\n    df.to_csv(path_to, sep='\\t', index=False, header=True)\n    \n    "
  },
  {
    "path": "TestCases/verification_text_files/PCD/read me.txt",
    "content": "python script of generating this validation.txt file is lost :("
  },
  {
    "path": "TestCases/verification_text_files/PCD/validation.txt",
    "content": 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  },
  {
    "path": "UtilsAlign/__init__.py",
    "content": "from .database import AlignDatabase\nfrom .bbox import GetAlignFuncByBoundingBox\nfrom .landmarks import GetAlignFuncByLandmarks, GetLargestLandmark, GetLandmarks\nfrom .common import Inputs2ArrayImage"
  },
  {
    "path": "UtilsAlign/base/__init__.py",
    "content": ""
  },
  {
    "path": "UtilsAlign/base/detect.py",
    "content": "from __future__ import absolute_import\nfrom __future__ import division\nfrom __future__ import print_function\nfrom six import string_types, iteritems\n\nimport numpy as np\nimport tensorflow as tf\nimport cv2\nimport os\n\ndef layer(op):\n    '''Decorator for composable network layers.'''\n\n    def layer_decorated(self, *args, **kwargs):\n        # Automatically set a name if not provided.\n        name = kwargs.setdefault('name', self.get_unique_name(op.__name__))\n        # Figure out the layer inputs.\n        if len(self.terminals) == 0:\n            raise RuntimeError('No input variables found for layer %s.' % name)\n        elif len(self.terminals) == 1:\n            layer_input = self.terminals[0]\n        else:\n            layer_input = list(self.terminals)\n        # Perform the operation and get the output.\n        layer_output = op(self, layer_input, *args, **kwargs)\n        # Add to layer LUT.\n        self.layers[name] = layer_output\n        # This output is now the input for the next layer.\n        self.feed(layer_output)\n        # Return self for chained calls.\n        return self\n\n    return layer_decorated\n\nclass Network(object):\n\n    def __init__(self, inputs, trainable=True):\n        # The input nodes for this network\n        self.inputs = inputs\n        # The current list of terminal nodes\n        self.terminals = []\n        # Mapping from layer names to layers\n        self.layers = dict(inputs)\n        # If true, the resulting variables are set as trainable\n        self.trainable = trainable\n        self.setup()\n\n    def setup(self):\n        '''Construct the network. '''\n        raise NotImplementedError('Must be implemented by the subclass.')\n\n    def load(self, data_path, session, ignore_missing=False):\n        '''Load network weights.\n        data_path: The path to the numpy-serialized network weights\n        session: The current TensorFlow session\n        ignore_missing: If true, serialized weights for missing layers are ignored.\n        '''\n        data_dict = np.load(data_path, encoding='latin1').item() #pylint: disable=no-member\n\n        for op_name in data_dict:\n            with tf.variable_scope(op_name, reuse=True):\n                for param_name, data in iteritems(data_dict[op_name]):\n                    try:\n                        var = tf.get_variable(param_name)\n                        session.run(var.assign(data))\n                    except ValueError:\n                        if not ignore_missing:\n                            raise\n\n    def feed(self, *args):\n        '''Set the input(s) for the next operation by replacing the terminal nodes.\n        The arguments can be either layer names or the actual layers.\n        '''\n        assert len(args) != 0\n        self.terminals = []\n        for fed_layer in args:\n            if isinstance(fed_layer, string_types):\n                try:\n                    fed_layer = self.layers[fed_layer]\n                except KeyError:\n                    raise KeyError('Unknown layer name fed: %s' % fed_layer)\n            self.terminals.append(fed_layer)\n        return self\n\n    def get_output(self):\n        '''Returns the current network output.'''\n        return self.terminals[-1]\n\n    def get_unique_name(self, prefix):\n        '''Returns an index-suffixed unique name for the given prefix.\n        This is used for auto-generating layer names based on the type-prefix.\n        '''\n        ident = sum(t.startswith(prefix) for t, _ in self.layers.items()) + 1\n        return '%s_%d' % (prefix, ident)\n\n    def make_var(self, name, shape):\n        '''Creates a new TensorFlow variable.'''\n        return tf.get_variable(name, shape, trainable=self.trainable)\n\n    def validate_padding(self, padding):\n        '''Verifies that the padding is one of the supported ones.'''\n        assert padding in ('SAME', 'VALID')\n\n    @layer\n    def conv(self,\n             inp,\n             k_h,\n             k_w,\n             c_o,\n             s_h,\n             s_w,\n             name,\n             relu=True,\n             padding='SAME',\n             group=1,\n             biased=True):\n        # Verify that the padding is acceptable\n        self.validate_padding(padding)\n        # Get the number of channels in the input\n        c_i = int(inp.get_shape()[-1])\n        # Verify that the grouping parameter is valid\n        assert c_i % group == 0\n        assert c_o % group == 0\n        # Convolution for a given input and kernel\n        convolve = lambda i, k: tf.nn.conv2d(i, k, [1, s_h, s_w, 1], padding=padding)\n        with tf.variable_scope(name) as scope:\n            kernel = self.make_var('weights', shape=[k_h, k_w, c_i // group, c_o])\n            # This is the common-case. Convolve the input without any further complications.\n            output = convolve(inp, kernel)\n            # Add the biases\n            if biased:\n                biases = self.make_var('biases', [c_o])\n                output = tf.nn.bias_add(output, biases)\n            if relu:\n                # ReLU non-linearity\n                output = tf.nn.relu(output, name=scope.name)\n            return output\n\n    @layer\n    def prelu(self, inp, name):\n        with tf.variable_scope(name):\n            i = int(inp.get_shape()[-1])\n            alpha = self.make_var('alpha', shape=(i,))\n            output = tf.nn.relu(inp) + tf.multiply(alpha, -tf.nn.relu(-inp))\n        return output\n\n    @layer\n    def max_pool(self, inp, k_h, k_w, s_h, s_w, name, padding='SAME'):\n        self.validate_padding(padding)\n        return tf.nn.max_pool(inp,\n                              ksize=[1, k_h, k_w, 1],\n                              strides=[1, s_h, s_w, 1],\n                              padding=padding,\n                              name=name)\n\n    @layer\n    def fc(self, inp, num_out, name, relu=True):\n        with tf.variable_scope(name):\n            input_shape = inp.get_shape()\n            if input_shape.ndims == 4:\n                # The input is spatial. Vectorize it first.\n                dim = 1\n                for d in input_shape[1:].as_list():\n                    dim *= int(d)\n                feed_in = tf.reshape(inp, [-1, dim])\n            else:\n                feed_in, dim = (inp, input_shape[-1].value)\n            weights = self.make_var('weights', shape=[dim, num_out])\n            biases = self.make_var('biases', [num_out])\n            op = tf.nn.relu_layer if relu else tf.nn.xw_plus_b\n            fc = op(feed_in, weights, biases, name=name)\n            return fc\n\n\n    \"\"\"\n    Multi dimensional softmax,\n    refer to https://github.com/tensorflow/tensorflow/issues/210\n    compute softmax along the dimension of target\n    the native softmax only supports batch_size x dimension\n    \"\"\"\n    @layer\n    def softmax(self, target, axis, name=None):\n        max_axis = tf.reduce_max(target, axis, keep_dims=True)\n        target_exp = tf.exp(target-max_axis)\n        normalize = tf.reduce_sum(target_exp, axis, keep_dims=True)\n        softmax = tf.div(target_exp, normalize, name)\n        return softmax\n    \nclass PNet(Network):\n    def setup(self):\n        (self.feed('data') #pylint: disable=no-value-for-parameter, no-member\n             .conv(3, 3, 10, 1, 1, padding='VALID', relu=False, name='conv1')\n             .prelu(name='PReLU1')\n             .max_pool(2, 2, 2, 2, name='pool1')\n             .conv(3, 3, 16, 1, 1, padding='VALID', relu=False, name='conv2')\n             .prelu(name='PReLU2')\n             .conv(3, 3, 32, 1, 1, padding='VALID', relu=False, name='conv3')\n             .prelu(name='PReLU3')\n             .conv(1, 1, 2, 1, 1, relu=False, name='conv4-1')\n             .softmax(3,name='prob1'))\n\n        (self.feed('PReLU3') #pylint: disable=no-value-for-parameter\n             .conv(1, 1, 4, 1, 1, relu=False, name='conv4-2'))\n        \nclass RNet(Network):\n    def setup(self):\n        (self.feed('data') #pylint: disable=no-value-for-parameter, no-member\n             .conv(3, 3, 28, 1, 1, padding='VALID', relu=False, name='conv1')\n             .prelu(name='prelu1')\n             .max_pool(3, 3, 2, 2, name='pool1')\n             .conv(3, 3, 48, 1, 1, padding='VALID', relu=False, name='conv2')\n             .prelu(name='prelu2')\n             .max_pool(3, 3, 2, 2, padding='VALID', name='pool2')\n             .conv(2, 2, 64, 1, 1, padding='VALID', relu=False, name='conv3')\n             .prelu(name='prelu3')\n             .fc(128, relu=False, name='conv4')\n             .prelu(name='prelu4')\n             .fc(2, relu=False, name='conv5-1')\n             .softmax(1,name='prob1'))\n\n        (self.feed('prelu4') #pylint: disable=no-value-for-parameter\n             .fc(4, relu=False, name='conv5-2'))\n\nclass ONet(Network):\n    def setup(self):\n        (self.feed('data') #pylint: disable=no-value-for-parameter, no-member\n             .conv(3, 3, 32, 1, 1, padding='VALID', relu=False, name='conv1')\n             .prelu(name='prelu1')\n             .max_pool(3, 3, 2, 2, name='pool1')\n             .conv(3, 3, 64, 1, 1, padding='VALID', relu=False, name='conv2')\n             .prelu(name='prelu2')\n             .max_pool(3, 3, 2, 2, padding='VALID', name='pool2')\n             .conv(3, 3, 64, 1, 1, padding='VALID', relu=False, name='conv3')\n             .prelu(name='prelu3')\n             .max_pool(2, 2, 2, 2, name='pool3')\n             .conv(2, 2, 128, 1, 1, padding='VALID', relu=False, name='conv4')\n             .prelu(name='prelu4')\n             .fc(256, relu=False, name='conv5')\n             .prelu(name='prelu5')\n             .fc(2, relu=False, name='conv6-1')\n             .softmax(1, name='prob1'))\n\n        (self.feed('prelu5') #pylint: disable=no-value-for-parameter\n             .fc(4, relu=False, name='conv6-2'))\n\n        (self.feed('prelu5') #pylint: disable=no-value-for-parameter\n             .fc(10, relu=False, name='conv6-3'))\n\ndef create_mtcnn(sess, model_path):\n    if not model_path:\n        model_path,_ = os.path.split(os.path.realpath(__file__))\n\n    with tf.variable_scope('pnet'):\n        data = tf.placeholder(tf.float32, (None,None,None,3), 'input')\n        pnet = PNet({'data':data})\n        pnet.load(os.path.join(model_path, 'det1.npy'), sess)\n    with tf.variable_scope('rnet'):\n        data = tf.placeholder(tf.float32, (None,24,24,3), 'input')\n        rnet = RNet({'data':data})\n        rnet.load(os.path.join(model_path, 'det2.npy'), sess)\n    with tf.variable_scope('onet'):\n        data = tf.placeholder(tf.float32, (None,48,48,3), 'input')\n        onet = ONet({'data':data})\n        onet.load(os.path.join(model_path, 'det3.npy'), sess)\n        \n    pnet_fun = lambda img : sess.run(('pnet/conv4-2/BiasAdd:0', 'pnet/prob1:0'), feed_dict={'pnet/input:0':img})\n    rnet_fun = lambda img : sess.run(('rnet/conv5-2/conv5-2:0', 'rnet/prob1:0'), feed_dict={'rnet/input:0':img})\n    onet_fun = lambda img : sess.run(('onet/conv6-2/conv6-2:0', 'onet/conv6-3/conv6-3:0', 'onet/prob1:0'), feed_dict={'onet/input:0':img})\n    return pnet_fun, rnet_fun, onet_fun\n\ndef detect_face(img, minsize, pnet, rnet, onet, threshold, factor):\n    # im: input image\n    # minsize: minimum of faces' size\n    # pnet, rnet, onet: caffemodel\n    # threshold: threshold=[th1 th2 th3], th1-3 are three steps's threshold\n    # fastresize: resize img from last scale (using in high-resolution images) if fastresize==true\n    factor_count=0\n    total_boxes=np.empty((0,9))\n    points=np.empty(0)\n    h=img.shape[0]\n    w=img.shape[1]\n    minl=np.amin([h, w])\n    m=12.0/minsize\n    minl=minl*m\n    # creat scale pyramid\n    scales=[]\n    while minl>=12:\n        scales += [m*np.power(factor, factor_count)]\n        minl = minl*factor\n        factor_count += 1\n\n    # first stage\n    for j in range(len(scales)):\n        scale=scales[j]\n        hs=int(np.ceil(h*scale))\n        ws=int(np.ceil(w*scale))\n        im_data = imresample(img, (hs, ws))\n        im_data = (im_data-127.5)*0.0078125\n        img_x = np.expand_dims(im_data, 0)\n        img_y = np.transpose(img_x, (0,2,1,3))\n        out = pnet(img_y)\n        out0 = np.transpose(out[0], (0,2,1,3))\n        out1 = np.transpose(out[1], (0,2,1,3))\n        \n        boxes, _ = generateBoundingBox(out1[0,:,:,1].copy(), out0[0,:,:,:].copy(), scale, threshold[0])\n        \n        # inter-scale nms\n        pick = nms(boxes.copy(), 0.5, 'Union')\n        if boxes.size>0 and pick.size>0:\n            boxes = boxes[pick,:]\n            total_boxes = np.append(total_boxes, boxes, axis=0)\n\n    numbox = total_boxes.shape[0]\n    if numbox>0:\n        pick = nms(total_boxes.copy(), 0.7, 'Union')\n        total_boxes = total_boxes[pick,:]\n        regw = total_boxes[:,2]-total_boxes[:,0]\n        regh = total_boxes[:,3]-total_boxes[:,1]\n        qq1 = total_boxes[:,0]+total_boxes[:,5]*regw\n        qq2 = total_boxes[:,1]+total_boxes[:,6]*regh\n        qq3 = total_boxes[:,2]+total_boxes[:,7]*regw\n        qq4 = total_boxes[:,3]+total_boxes[:,8]*regh\n        total_boxes = np.transpose(np.vstack([qq1, qq2, qq3, qq4, total_boxes[:,4]]))\n        total_boxes = rerec(total_boxes.copy())\n        total_boxes[:,0:4] = np.fix(total_boxes[:,0:4]).astype(np.int32)\n        dy, edy, dx, edx, y, ey, x, ex, tmpw, tmph = pad(total_boxes.copy(), w, h)\n\n    numbox = total_boxes.shape[0]\n    if numbox>0:\n        # second stage\n        tempimg = np.zeros((24,24,3,numbox))\n        for k in range(0,numbox):\n            tmp = np.zeros((int(tmph[k]),int(tmpw[k]),3))\n            tmp[dy[k]-1:edy[k],dx[k]-1:edx[k],:] = img[y[k]-1:ey[k],x[k]-1:ex[k],:]\n            if tmp.shape[0]>0 and tmp.shape[1]>0 or tmp.shape[0]==0 and tmp.shape[1]==0:\n                tempimg[:,:,:,k] = imresample(tmp, (24, 24))\n            else:\n                return np.empty()\n        tempimg = (tempimg-127.5)*0.0078125\n        tempimg1 = np.transpose(tempimg, (3,1,0,2))\n        out = rnet(tempimg1)\n        out0 = np.transpose(out[0])\n        out1 = np.transpose(out[1])\n        score = out1[1,:]\n        ipass = np.where(score>threshold[1])\n        total_boxes = np.hstack([total_boxes[ipass[0],0:4].copy(), np.expand_dims(score[ipass].copy(),1)])\n        mv = out0[:,ipass[0]]\n        if total_boxes.shape[0]>0:\n            pick = nms(total_boxes, 0.7, 'Union')\n            total_boxes = total_boxes[pick,:]\n            total_boxes = bbreg(total_boxes.copy(), np.transpose(mv[:,pick]))\n            total_boxes = rerec(total_boxes.copy())\n\n    numbox = total_boxes.shape[0]\n    if numbox>0:\n        # third stage\n        total_boxes = np.fix(total_boxes).astype(np.int32)\n        dy, edy, dx, edx, y, ey, x, ex, tmpw, tmph = pad(total_boxes.copy(), w, h)\n        tempimg = np.zeros((48,48,3,numbox))\n        for k in range(0,numbox):\n            tmp = np.zeros((int(tmph[k]),int(tmpw[k]),3))\n            tmp[dy[k]-1:edy[k],dx[k]-1:edx[k],:] = img[y[k]-1:ey[k],x[k]-1:ex[k],:]\n            if tmp.shape[0]>0 and tmp.shape[1]>0 or tmp.shape[0]==0 and tmp.shape[1]==0:\n                tempimg[:,:,:,k] = imresample(tmp, (48, 48))\n            else:\n                return np.empty()\n        tempimg = (tempimg-127.5)*0.0078125\n        tempimg1 = np.transpose(tempimg, (3,1,0,2))\n        out = onet(tempimg1)\n        out0 = np.transpose(out[0])\n        out1 = np.transpose(out[1])\n        out2 = np.transpose(out[2])\n        score = out2[1,:]\n        points = out1\n        ipass = np.where(score>threshold[2])\n        points = points[:,ipass[0]]\n        total_boxes = np.hstack([total_boxes[ipass[0],0:4].copy(), np.expand_dims(score[ipass].copy(),1)])\n        mv = out0[:,ipass[0]]\n\n        w = total_boxes[:,2]-total_boxes[:,0]+1\n        h = total_boxes[:,3]-total_boxes[:,1]+1\n        points[0:5,:] = np.tile(w,(5, 1))*points[0:5,:] + np.tile(total_boxes[:,0],(5, 1))-1\n        points[5:10,:] = np.tile(h,(5, 1))*points[5:10,:] + np.tile(total_boxes[:,1],(5, 1))-1\n        if total_boxes.shape[0]>0:\n            total_boxes = bbreg(total_boxes.copy(), np.transpose(mv))\n            pick = nms(total_boxes.copy(), 0.7, 'Min')\n            total_boxes = total_boxes[pick,:]\n            points = points[:,pick]\n                \n    return total_boxes, points\n\n\ndef bulk_detect_face(images, detection_window_size_ratio, pnet, rnet, onet, threshold, factor):\n    # im: input image\n    # minsize: minimum of faces' size\n    # pnet, rnet, onet: caffemodel\n    # threshold: threshold=[th1 th2 th3], th1-3 are three steps's threshold [0-1]\n\n    all_scales = [None] * len(images)\n    images_with_boxes = [None] * len(images)\n\n    for i in range(len(images)):\n        images_with_boxes[i] = {'total_boxes': np.empty((0, 9))}\n\n    # create scale pyramid\n    for index, img in enumerate(images):\n        all_scales[index] = []\n        h = img.shape[0]\n        w = img.shape[1]\n        minsize = int(detection_window_size_ratio * np.minimum(w, h))\n        factor_count = 0\n        minl = np.amin([h, w])\n        if minsize <= 12:\n            minsize = 12\n\n        m = 12.0 / minsize\n        minl = minl * m\n        while minl >= 12:\n            all_scales[index].append(m * np.power(factor, factor_count))\n            minl = minl * factor\n            factor_count += 1\n\n    # # # # # # # # # # # # #\n    # first stage - fast proposal network (pnet) to obtain face candidates\n    # # # # # # # # # # # # #\n\n    images_obj_per_resolution = {}\n\n    # TODO: use some type of rounding to number module 8 to increase probability that pyramid images will have the same resolution across input images\n\n    for index, scales in enumerate(all_scales):\n        h = images[index].shape[0]\n        w = images[index].shape[1]\n\n        for scale in scales:\n            hs = int(np.ceil(h * scale))\n            ws = int(np.ceil(w * scale))\n\n            if (ws, hs) not in images_obj_per_resolution:\n                images_obj_per_resolution[(ws, hs)] = []\n\n            im_data = imresample(images[index], (hs, ws))\n            im_data = (im_data - 127.5) * 0.0078125\n            img_y = np.transpose(im_data, (1, 0, 2))  # caffe uses different dimensions ordering\n            images_obj_per_resolution[(ws, hs)].append({'scale': scale, 'image': img_y, 'index': index})\n\n    for resolution in images_obj_per_resolution:\n        images_per_resolution = [i['image'] for i in images_obj_per_resolution[resolution]]\n        outs = pnet(images_per_resolution)\n\n        for index in range(len(outs[0])):\n            scale = images_obj_per_resolution[resolution][index]['scale']\n            image_index = images_obj_per_resolution[resolution][index]['index']\n            out0 = np.transpose(outs[0][index], (1, 0, 2))\n            out1 = np.transpose(outs[1][index], (1, 0, 2))\n\n            boxes, _ = generateBoundingBox(out1[:, :, 1].copy(), out0[:, :, :].copy(), scale, threshold[0])\n\n            # inter-scale nms\n            pick = nms(boxes.copy(), 0.5, 'Union')\n            if boxes.size > 0 and pick.size > 0:\n                boxes = boxes[pick, :]\n                images_with_boxes[image_index]['total_boxes'] = np.append(images_with_boxes[image_index]['total_boxes'],\n                                                                          boxes,\n                                                                          axis=0)\n\n    for index, image_obj in enumerate(images_with_boxes):\n        numbox = image_obj['total_boxes'].shape[0]\n        if numbox > 0:\n            h = images[index].shape[0]\n            w = images[index].shape[1]\n            pick = nms(image_obj['total_boxes'].copy(), 0.7, 'Union')\n            image_obj['total_boxes'] = image_obj['total_boxes'][pick, :]\n            regw = image_obj['total_boxes'][:, 2] - image_obj['total_boxes'][:, 0]\n            regh = image_obj['total_boxes'][:, 3] - image_obj['total_boxes'][:, 1]\n            qq1 = image_obj['total_boxes'][:, 0] + image_obj['total_boxes'][:, 5] * regw\n            qq2 = image_obj['total_boxes'][:, 1] + image_obj['total_boxes'][:, 6] * regh\n            qq3 = image_obj['total_boxes'][:, 2] + image_obj['total_boxes'][:, 7] * regw\n            qq4 = image_obj['total_boxes'][:, 3] + image_obj['total_boxes'][:, 8] * regh\n            image_obj['total_boxes'] = np.transpose(np.vstack([qq1, qq2, qq3, qq4, image_obj['total_boxes'][:, 4]]))\n            image_obj['total_boxes'] = rerec(image_obj['total_boxes'].copy())\n            image_obj['total_boxes'][:, 0:4] = np.fix(image_obj['total_boxes'][:, 0:4]).astype(np.int32)\n            dy, edy, dx, edx, y, ey, x, ex, tmpw, tmph = pad(image_obj['total_boxes'].copy(), w, h)\n\n            numbox = image_obj['total_boxes'].shape[0]\n            tempimg = np.zeros((24, 24, 3, numbox))\n\n            if numbox > 0:\n                for k in range(0, numbox):\n                    tmp = np.zeros((int(tmph[k]), int(tmpw[k]), 3))\n                    tmp[dy[k] - 1:edy[k], dx[k] - 1:edx[k], :] = images[index][y[k] - 1:ey[k], x[k] - 1:ex[k], :]\n                    if tmp.shape[0] > 0 and tmp.shape[1] > 0 or tmp.shape[0] == 0 and tmp.shape[1] == 0:\n                        tempimg[:, :, :, k] = imresample(tmp, (24, 24))\n                    else:\n                        return np.empty()\n\n                tempimg = (tempimg - 127.5) * 0.0078125\n                image_obj['rnet_input'] = np.transpose(tempimg, (3, 1, 0, 2))\n\n    # # # # # # # # # # # # #\n    # second stage - refinement of face candidates with rnet\n    # # # # # # # # # # # # #\n\n    bulk_rnet_input = np.empty((0, 24, 24, 3))\n    for index, image_obj in enumerate(images_with_boxes):\n        if 'rnet_input' in image_obj:\n            bulk_rnet_input = np.append(bulk_rnet_input, image_obj['rnet_input'], axis=0)\n\n    out = rnet(bulk_rnet_input)\n    out0 = np.transpose(out[0])\n    out1 = np.transpose(out[1])\n    score = out1[1, :]\n\n    i = 0\n    for index, image_obj in enumerate(images_with_boxes):\n        if 'rnet_input' not in image_obj:\n            continue\n\n        rnet_input_count = image_obj['rnet_input'].shape[0]\n        score_per_image = score[i:i + rnet_input_count]\n        out0_per_image = out0[:, i:i + rnet_input_count]\n\n        ipass = np.where(score_per_image > threshold[1])\n        image_obj['total_boxes'] = np.hstack([image_obj['total_boxes'][ipass[0], 0:4].copy(),\n                                              np.expand_dims(score_per_image[ipass].copy(), 1)])\n\n        mv = out0_per_image[:, ipass[0]]\n\n        if image_obj['total_boxes'].shape[0] > 0:\n            h = images[index].shape[0]\n            w = images[index].shape[1]\n            pick = nms(image_obj['total_boxes'], 0.7, 'Union')\n            image_obj['total_boxes'] = image_obj['total_boxes'][pick, :]\n            image_obj['total_boxes'] = bbreg(image_obj['total_boxes'].copy(), np.transpose(mv[:, pick]))\n            image_obj['total_boxes'] = rerec(image_obj['total_boxes'].copy())\n\n            numbox = image_obj['total_boxes'].shape[0]\n\n            if numbox > 0:\n                tempimg = np.zeros((48, 48, 3, numbox))\n                image_obj['total_boxes'] = np.fix(image_obj['total_boxes']).astype(np.int32)\n                dy, edy, dx, edx, y, ey, x, ex, tmpw, tmph = pad(image_obj['total_boxes'].copy(), w, h)\n\n                for k in range(0, numbox):\n                    tmp = np.zeros((int(tmph[k]), int(tmpw[k]), 3))\n                    tmp[dy[k] - 1:edy[k], dx[k] - 1:edx[k], :] = images[index][y[k] - 1:ey[k], x[k] - 1:ex[k], :]\n                    if tmp.shape[0] > 0 and tmp.shape[1] > 0 or tmp.shape[0] == 0 and tmp.shape[1] == 0:\n                        tempimg[:, :, :, k] = imresample(tmp, (48, 48))\n                    else:\n                        return np.empty()\n                tempimg = (tempimg - 127.5) * 0.0078125\n                image_obj['onet_input'] = np.transpose(tempimg, (3, 1, 0, 2))\n\n        i += rnet_input_count\n\n    # # # # # # # # # # # # #\n    # third stage - further refinement and facial landmarks positions with onet\n    # # # # # # # # # # # # #\n\n    bulk_onet_input = np.empty((0, 48, 48, 3))\n    for index, image_obj in enumerate(images_with_boxes):\n        if 'onet_input' in image_obj:\n            bulk_onet_input = np.append(bulk_onet_input, image_obj['onet_input'], axis=0)\n\n    out = onet(bulk_onet_input)\n\n    out0 = np.transpose(out[0])\n    out1 = np.transpose(out[1])\n    out2 = np.transpose(out[2])\n    score = out2[1, :]\n    points = out1\n\n    i = 0\n    ret = []\n    for index, image_obj in enumerate(images_with_boxes):\n        if 'onet_input' not in image_obj:\n            ret.append(None)\n            continue\n\n        onet_input_count = image_obj['onet_input'].shape[0]\n\n        out0_per_image = out0[:, i:i + onet_input_count]\n        score_per_image = score[i:i + onet_input_count]\n        points_per_image = points[:, i:i + onet_input_count]\n\n        ipass = np.where(score_per_image > threshold[2])\n        points_per_image = points_per_image[:, ipass[0]]\n\n        image_obj['total_boxes'] = np.hstack([image_obj['total_boxes'][ipass[0], 0:4].copy(),\n                                              np.expand_dims(score_per_image[ipass].copy(), 1)])\n        mv = out0_per_image[:, ipass[0]]\n\n        w = image_obj['total_boxes'][:, 2] - image_obj['total_boxes'][:, 0] + 1\n        h = image_obj['total_boxes'][:, 3] - image_obj['total_boxes'][:, 1] + 1\n        points_per_image[0:5, :] = np.tile(w, (5, 1)) * points_per_image[0:5, :] + np.tile(\n            image_obj['total_boxes'][:, 0], (5, 1)) - 1\n        points_per_image[5:10, :] = np.tile(h, (5, 1)) * points_per_image[5:10, :] + np.tile(\n            image_obj['total_boxes'][:, 1], (5, 1)) - 1\n\n        if image_obj['total_boxes'].shape[0] > 0:\n            image_obj['total_boxes'] = bbreg(image_obj['total_boxes'].copy(), np.transpose(mv))\n            pick = nms(image_obj['total_boxes'].copy(), 0.7, 'Min')\n            image_obj['total_boxes'] = image_obj['total_boxes'][pick, :]\n            points_per_image = points_per_image[:, pick]\n\n            ret.append((image_obj['total_boxes'], points_per_image))\n        else:\n            ret.append(None)\n\n        i += onet_input_count\n\n    return ret\n\n\n# function [boundingbox] = bbreg(boundingbox,reg)\ndef bbreg(boundingbox,reg):\n    # calibrate bounding boxes\n    if reg.shape[1]==1:\n        reg = np.reshape(reg, (reg.shape[2], reg.shape[3]))\n\n    w = boundingbox[:,2]-boundingbox[:,0]+1\n    h = boundingbox[:,3]-boundingbox[:,1]+1\n    b1 = boundingbox[:,0]+reg[:,0]*w\n    b2 = boundingbox[:,1]+reg[:,1]*h\n    b3 = boundingbox[:,2]+reg[:,2]*w\n    b4 = boundingbox[:,3]+reg[:,3]*h\n    boundingbox[:,0:4] = np.transpose(np.vstack([b1, b2, b3, b4 ]))\n    return boundingbox\n \ndef generateBoundingBox(imap, reg, scale, t):\n    # use heatmap to generate bounding boxes\n    stride=2\n    cellsize=12\n\n    imap = np.transpose(imap)\n    dx1 = np.transpose(reg[:,:,0])\n    dy1 = np.transpose(reg[:,:,1])\n    dx2 = np.transpose(reg[:,:,2])\n    dy2 = np.transpose(reg[:,:,3])\n    y, x = np.where(imap >= t)\n    if y.shape[0]==1:\n        dx1 = np.flipud(dx1)\n        dy1 = np.flipud(dy1)\n        dx2 = np.flipud(dx2)\n        dy2 = np.flipud(dy2)\n    score = imap[(y,x)]\n    reg = np.transpose(np.vstack([ dx1[(y,x)], dy1[(y,x)], dx2[(y,x)], dy2[(y,x)] ]))\n    if reg.size==0:\n        reg = np.empty((0,3))\n    bb = np.transpose(np.vstack([y,x]))\n    q1 = np.fix((stride*bb+1)/scale)\n    q2 = np.fix((stride*bb+cellsize-1+1)/scale)\n    boundingbox = np.hstack([q1, q2, np.expand_dims(score,1), reg])\n    return boundingbox, reg\n \n# function pick = nms(boxes,threshold,type)\ndef nms(boxes, threshold, method):\n    if boxes.size==0:\n        return np.empty((0,3))\n    x1 = boxes[:,0]\n    y1 = boxes[:,1]\n    x2 = boxes[:,2]\n    y2 = boxes[:,3]\n    s = boxes[:,4]\n    area = (x2-x1+1) * (y2-y1+1)\n    I = np.argsort(s)\n    pick = np.zeros_like(s, dtype=np.int16)\n    counter = 0\n    while I.size>0:\n        i = I[-1]\n        pick[counter] = i\n        counter += 1\n        idx = I[0:-1]\n        xx1 = np.maximum(x1[i], x1[idx])\n        yy1 = np.maximum(y1[i], y1[idx])\n        xx2 = np.minimum(x2[i], x2[idx])\n        yy2 = np.minimum(y2[i], y2[idx])\n        w = np.maximum(0.0, xx2-xx1+1)\n        h = np.maximum(0.0, yy2-yy1+1)\n        inter = w * h\n        if method is 'Min':\n            o = inter / np.minimum(area[i], area[idx])\n        else:\n            o = inter / (area[i] + area[idx] - inter)\n        I = I[np.where(o<=threshold)]\n    pick = pick[0:counter]\n    return pick\n\n# function [dy edy dx edx y ey x ex tmpw tmph] = pad(total_boxes,w,h)\ndef pad(total_boxes, w, h):\n    # compute the padding coordinates (pad the bounding boxes to square)\n    tmpw = (total_boxes[:,2]-total_boxes[:,0]+1).astype(np.int32)\n    tmph = (total_boxes[:,3]-total_boxes[:,1]+1).astype(np.int32)\n    numbox = total_boxes.shape[0]\n\n    dx = np.ones((numbox), dtype=np.int32)\n    dy = np.ones((numbox), dtype=np.int32)\n    edx = tmpw.copy().astype(np.int32)\n    edy = tmph.copy().astype(np.int32)\n\n    x = total_boxes[:,0].copy().astype(np.int32)\n    y = total_boxes[:,1].copy().astype(np.int32)\n    ex = total_boxes[:,2].copy().astype(np.int32)\n    ey = total_boxes[:,3].copy().astype(np.int32)\n\n    tmp = np.where(ex>w)\n    edx.flat[tmp] = np.expand_dims(-ex[tmp]+w+tmpw[tmp],1)\n    ex[tmp] = w\n    \n    tmp = np.where(ey>h)\n    edy.flat[tmp] = np.expand_dims(-ey[tmp]+h+tmph[tmp],1)\n    ey[tmp] = h\n\n    tmp = np.where(x<1)\n    dx.flat[tmp] = np.expand_dims(2-x[tmp],1)\n    x[tmp] = 1\n\n    tmp = np.where(y<1)\n    dy.flat[tmp] = np.expand_dims(2-y[tmp],1)\n    y[tmp] = 1\n    \n    return dy, edy, dx, edx, y, ey, x, ex, tmpw, tmph\n\n# function [bboxA] = rerec(bboxA)\ndef rerec(bboxA):\n    # convert bboxA to square\n    h = bboxA[:,3]-bboxA[:,1]\n    w = bboxA[:,2]-bboxA[:,0]\n    l = np.maximum(w, h)\n    bboxA[:,0] = bboxA[:,0]+w*0.5-l*0.5\n    bboxA[:,1] = bboxA[:,1]+h*0.5-l*0.5\n    bboxA[:,2:4] = bboxA[:,0:2] + np.transpose(np.tile(l,(2,1)))\n    return bboxA\n\ndef imresample(img, sz):\n    im_data = cv2.resize(img, (sz[1], sz[0]), interpolation=cv2.INTER_AREA) #@UndefinedVariable\n    return im_data\n\n    # This method is kept for debugging purpose\n#     h=img.shape[0]\n#     w=img.shape[1]\n#     hs, ws = sz\n#     dx = float(w) / ws\n#     dy = float(h) / hs\n#     im_data = np.zeros((hs,ws,3))\n#     for a1 in range(0,hs):\n#         for a2 in range(0,ws):\n#             for a3 in range(0,3):\n#                 im_data[a1,a2,a3] = img[int(floor(a1*dy)),int(floor(a2*dx)),a3]\n#     return im_data\n\n"
  },
  {
    "path": "UtilsAlign/bbox.py",
    "content": "import tensorflow as tf\nimport numpy as np\nfrom scipy import misc\nfrom .base import detect\nfrom .common import Inputs2ArrayImage, SelectLargest\n\ndef _LoadAndAlign(input, pnet, rnet, onet, image_size, margin):\n    minsize = 20 # minimum size of face\n    threshold = [ 0.6, 0.7, 0.7 ]  # three steps's threshold\n    factor = 0.709 # scale factor\n    img = Inputs2ArrayImage(input)\n    img_size = np.asarray(img.shape)[0:2]\n    bounding_boxes, _ = detect.detect_face(img, minsize, pnet, rnet, onet, threshold, factor)\n    num_faces = bounding_boxes.shape[0]\n    if num_faces == 0:\n        print('Unable to align')\n        return\n    #det = bounding_boxes[0]\n    idx = SelectLargest(bounding_boxes, img_size)\n    det = bounding_boxes[idx, 0:4]\n    bb = np.zeros(4, dtype=np.int32)\n    bb[0] = np.maximum(det[0]-margin/2, 0)\n    bb[1] = np.maximum(det[1]-margin/2, 0)\n    bb[2] = np.minimum(det[2]+margin/2, img_size[1])\n    bb[3] = np.minimum(det[3]+margin/2, img_size[0])\n    cropped = img[bb[1]:bb[3],bb[0]:bb[2],:]\n    aligned_images = misc.imresize(cropped, (image_size, image_size), interp='bilinear')\n    return  aligned_images\n\ndef GetAlignFuncByBoundingBox(output_size=160, margin=44):\n    with tf.Graph().as_default():\n        gpu_options = tf.GPUOptions(per_process_gpu_memory_fraction=1.0)\n        sess = tf.Session(config=tf.ConfigProto(gpu_options=gpu_options, log_device_placement=False))\n        with sess.as_default():\n            pnet, rnet, onet = detect.create_mtcnn(sess, None)\n    return lambda input : _LoadAndAlign(input, pnet, rnet, onet, output_size, margin)\n    \n\n"
  },
  {
    "path": "UtilsAlign/common.py",
    "content": "import numpy as np\nfrom sklearn.metrics import pairwise as kernels\nimport os\nfrom PIL import Image\n\nSTRATEGY_ALL = 0\nSTRATEGY_LARGEST = 1\nSTRATEGY_CLOSE_TO_CENTER = 2\nSTRATEGY_PROBABILITY = 3\n\ndef SelectLargest(bounding_boxes, img_size, strategy=STRATEGY_ALL):\n    assert bounding_boxes.shape[1] ==5\n    boxes = bounding_boxes[:,0:4]\n\n    if strategy == STRATEGY_LARGEST or strategy == STRATEGY_ALL:\n        areas = (boxes[:,2]-boxes[:,0])*(boxes[:,3]-boxes[:,1])\n        scores_area = areas/(np.sum(areas))\n\n    if strategy == STRATEGY_PROBABILITY or strategy == STRATEGY_ALL:\n        probabilities = bounding_boxes[:,-1]\n        scores_prob = probabilities/(np.sum(probabilities))\n\n    if strategy == STRATEGY_CLOSE_TO_CENTER or strategy == STRATEGY_ALL:\n        center_img = (img_size/2).reshape(1, -1)\n        normalized_center_img = center_img / img_size\n        center_boxes = np.vstack([(boxes[:,0]+boxes[:,2])/2, (boxes[:,1]+boxes[:,3])/2]).T\n        normalized_center_boxes = center_boxes / img_size\n        similarities = kernels.rbf_kernel(X=normalized_center_boxes, Y=normalized_center_img, gamma=5).reshape(-1)\n        scores_dist = similarities/(np.sum(similarities))\n\n    if strategy == STRATEGY_LARGEST:\n        final_scores = scores_area\n    if strategy == STRATEGY_PROBABILITY:\n        final_scores = scores_prob\n    if strategy == STRATEGY_CLOSE_TO_CENTER:\n        final_scores = scores_dist\n    if strategy == STRATEGY_ALL:\n        final_scores = np.log(scores_area) + np.log(scores_prob) + np.log(scores_dist)\n    \n    larggest_idx = final_scores.argmax()\n    return larggest_idx\n\n'''\nconvert an input to PIL image or numpy array image\ninputs could be (1)string (2)PIL Image (3) numpy array image\n'''    \ndef Inputs2ArrayImage(inputs, output_type=np.ndarray, dtype='uint8', size=None):\n    assert output_type in [np.ndarray, Image.Image]\n\n    img = None\n    if isinstance(inputs, str): # input is a path\n        img = Image.open(os.path.expanduser(inputs))\n    elif isinstance(inputs, Image.Image): # input is a PIL image\n        pass\n    elif isinstance(inputs, np.ndarray): # input is a numpy array\n        img = Image.fromarray(np.uint8(inputs))\n    else:\n        msg = 'unexpected type of input! '\n        msg += 'expect str, PIL or ndarray image, '\n        msg += 'but got {}'\n        raise TypeError(msg.format(type(inputs)))\n        \n    if size is not None:\n        img = img.resize((size, size))\n        \n    if output_type==np.ndarray:\n        img = np.array(img).astype(dtype)\n        if len(img.shape)==2:\n            img = _Gray2RGB(img)\n        \n    return img\n    \n'''\ndef Inputs2ArrayImage(inputs):\n    img = None\n    if isinstance(inputs, str): # input is a path\n        img = Image.open(os.path.expanduser(inputs))\n        img = np.array(img)\n        # img = misc.imread(os.path.expanduser(input))\n    elif isinstance(inputs, Image.Image): # input is a PIL image\n        img = np.array(inputs)\n    elif isinstance(inputs, (np.ndarray, np.generic)): # input is a numpy array\n        img = inputs.astype('uint8')\n    else:\n        msg = 'unexpected type of input! '\n        msg += 'expect str, PIL or ndarray image, '\n        msg += 'but got {}'\n        raise TypeError(msg.format(type(inputs)))\n        \n    if len(img.shape)==2:\n        img = _Gray2RGB(img)\n        \n    return img\n'''\n    \ndef _Gray2RGB(img):\n    assert len(img.shape)==2\n    R = np.expand_dims(img, axis=-1)\n    G = np.expand_dims(img, axis=-1)\n    B = np.expand_dims(img, axis=-1)\n    return np.concatenate([R,G,B],axis=-1)\n\n    \n    "
  },
  {
    "path": "UtilsAlign/database.py",
    "content": "import os\nfrom scipy import misc\n\n#for each img in folder_source, align it and store the aligned img in folder_target\ndef _AlignFolder(folder_source, folder_target, align_func):\n    unable = []\n    for item in os.listdir(folder_source):\n        input_path = os.path.join(folder_source, item)\n        cond1 = os.path.isfile(input_path)\n        cond2 = input_path.find('.jpeg') != (-1) or input_path.find('.jpg') != (-1) or input_path.find('.bmp') != (-1) or input_path.find('.tif') != (-1)\n        if not cond1 or not cond2:\n            continue\n        img = align_func(input_path)\n        if img is None:\n            unable.append(input_path)\n            continue\n        if not os.path.exists(folder_target):\n            os.makedirs(folder_target)\n        output_path = os.path.join(folder_target, item)\n        misc.imsave(output_path, img)\n    return unable\n    \n'''\nreturn value is a list containing all imgs that are not able to align\nsource is a image folder, which should have structure similar to the following:\nAaron_Eckhart\n    Aaron_Eckhart_0001.jpg\n\nAaron_Guiel\n    Aaron_Guiel_0001.jpg\n\nAaron_Patterson\n    Aaron_Patterson_0001.jpg\n\nAaron_Peirsol\n    Aaron_Peirsol_0001.jpg\n    Aaron_Peirsol_0002.jpg\n    Aaron_Peirsol_0003.jpg\n    Aaron_Peirsol_0004.jpg\n'''\ndef AlignDatabase(source, target, align_func):\n    unables = []\n    for item in os.listdir(source):\n        print('working on directory {}'.format(item))\n        folder_source = os.path.join(source, item)\n        folder_target = os.path.join(target, item)\n        if not os.path.isdir(folder_source):\n            print(folder_source)\n            continue\n        unable = _AlignFolder(folder_source, folder_target, align_func)\n        unables = unables + unable\n    \n    print('{} images are unable to align......'.format(len(unables)))\n    for path in unables:\n        print(path)\n    return unables"
  },
  {
    "path": "UtilsAlign/landmarks.py",
    "content": "import tensorflow as tf\nimport numpy as np\nfrom .base import detect\nfrom PIL import Image\nfrom .common import Inputs2ArrayImage, SelectLargest\n \n# convert a path to traing or testing image\ndef Convert(inputs, landmark_func, output_size, ec_y):\n    F = landmark_func\n    img = Inputs2ArrayImage(inputs)\n    img = Image.fromarray(np.uint8(img))\n    landmark = F(img)\n    img = _HorizontalEyes(img, landmark)\n    img = _Resize(img, landmark, ec_mc_y=48)\n    landmark_new = F(img)\n    img = _Crop(img, landmark_new, output_size, ec_y)\n    # img = img.convert('L') # convert to gray style\n    return np.asarray(img) # convert to ndarray\n    \ndef GetAlignFuncByLandmarks(output_size, ec_y):\n    F = GetLargestLandmark()\n    return lambda inputs: Convert(inputs, F, output_size, ec_y)\n\ndef _GetLargestLandmark_impl(inputs, pnet, rnet, onet):\n    minsize = 20 # minimum size of face\n    threshold = [ 0.6, 0.7, 0.7 ]  # three steps's threshold\n    factor = 0.709 # scale factor\n    img = Inputs2ArrayImage(inputs)\n    img_size = np.asarray(img.shape)[0:2]\n    bounding_boxes, landmarks = detect.detect_face(img, minsize, pnet, rnet, onet, threshold, factor)\n    num_faces = bounding_boxes.shape[0]\n    if num_faces == 0:\n        print('Unable to align')\n        return\n    idx = SelectLargest(bounding_boxes, img_size)\n    landmarks = [point[idx] for point in landmarks]\n    return landmarks\n    \ndef _GetLandmarks_impl(inputs, pnet, rnet, onet):\n    minsize = 20 # minimum size of face\n    threshold = [ 0.6, 0.7, 0.7 ]  # three steps's threshold\n    factor = 0.709 # scale factor\n    img = Inputs2ArrayImage(inputs)\n    bounding_boxes, landmarks = detect.detect_face(img, minsize, pnet, rnet, onet, threshold, factor)\n    return bounding_boxes, landmarks\n     \ndef _LandmarkFunc(F):\n    with tf.Graph().as_default():\n        gpu_options = tf.GPUOptions(per_process_gpu_memory_fraction=1.0)\n        sess = tf.Session(config=tf.ConfigProto(gpu_options=gpu_options, log_device_placement=False))\n        with sess.as_default():\n            pnet, rnet, onet = detect.create_mtcnn(sess, None)\n    return lambda inputs: F(inputs, pnet, rnet, onet)\n    \ndef GetLargestLandmark():\n    return _LandmarkFunc(_GetLargestLandmark_impl)\n    \ndef GetLandmarks():\n    return _LandmarkFunc(_GetLandmarks_impl)\n    \ndef _Path2PIL(path):\n    with open(path, 'rb') as f:\n        with Image.open(f) as img:\n            return img.convert('RGB')\n            \n# rotate image so that eyes are set to be horizontal\ndef _HorizontalEyes(PILImg, pts):\n    k = (pts[6]-pts[5]) / (pts[1]-pts[0])\n    angle = np.arctan(k)/np.pi*180\n    return PILImg.rotate(angle)\n    \n#set the distance between the midpoint of eyes and the midpoint of mouth to <ec_mc_y>\ndef _Resize(PILImg, pts, ec_mc_y):\n    midpoint_eye_x = (pts[0] + pts[1])/2\n    midpoint_eye_y = (pts[5] + pts[6])/2\n    midpoint_mouth_x = (pts[3] + pts[4])/2\n    midpoint_mouth_y = (pts[8] + pts[9])/2\n\n    distance = np.sqrt((midpoint_mouth_y - midpoint_eye_y)**2 + (midpoint_mouth_x - midpoint_eye_x)**2)\n    w = int(PILImg.size[0] / distance * ec_mc_y)\n    h = int(PILImg.size[1] / distance * ec_mc_y)\n    return PILImg.resize((w, h), Image.BILINEAR)\n\n\n# crop the image so that the y axis of midpoint of eyes is <ec_y>      \ndef _Crop(PILImg, pts, output_size, ec_y):\n    midpoint_eye_x = (pts[0] + pts[1])/2\n    midpoint_eye_y = (pts[5] + pts[6])/2\n    size = output_size\n    x = midpoint_eye_x - int(size/2)\n    y = midpoint_eye_y - ec_y\n    return PILImg.crop((x, y, x + size, y + size))"
  },
  {
    "path": "UtilsData/__init__.py",
    "content": "from .dataset import *\nfrom .dataloader import *\n"
  },
  {
    "path": "UtilsData/dataloader.py",
    "content": "from .sampler import SequentialSampler, RandomSampler, BatchSampler\nimport collections\nimport numpy as np\n\ndef Stack(arrays):\n    new_dim_array = [np.expand_dims(array, axis=0) for array in arrays]\n    return np.concatenate(new_dim_array, axis=0)\n\ndef default_collate(batch):\n    \"Puts each data field into a tensor with outer dimension batch size\"\n    if isinstance(batch[0], (np.ndarray, np.generic)):\n        return Stack(batch)\n    elif isinstance(batch[0], int):\n        return np.array(batch, dtype=np.int)\n    elif isinstance(batch[0], float):\n        return np.array(batch, dtype=np.float)\n    elif isinstance(batch[0], (str, bytes)):\n        return batch\n    elif isinstance(batch[0], collections.Mapping):\n        return {key: default_collate([d[key] for d in batch]) for key in batch[0]}\n    elif isinstance(batch[0], collections.Sequence):\n        transposed = zip(*batch)\n        return [default_collate(samples) for samples in transposed]\n    \n    error_msg = \"batch must contain tensors, numbers, dicts or lists; found {}\"\n    raise TypeError((error_msg.format(type(batch[0]))))\n\nclass DataLoaderIter(object):\n    \"Iterates once over the DataLoader's dataset, as specified by the sampler\"\n\n    def __init__(self, loader):\n        self.dataset = loader.dataset\n        self.collate_fn = loader.collate_fn\n        self.batch_sampler = loader.batch_sampler\n        self.sample_iter = iter(self.batch_sampler)\n\n    def __len__(self):\n        return len(self.batch_sampler)\n\n    def __next__(self):\n        indices = next(self.sample_iter)  # may raise StopIteration\n        batch = self.collate_fn([self.dataset[i] for i in indices])\n        return batch\n\n    next = __next__  # Python 2 compatibility\n\n    def __iter__(self):\n        return self\n\n    def _put_indices(self):\n        assert self.batches_outstanding < 2 * self.num_workers\n        indices = next(self.sample_iter, None)\n        if indices is None:\n            return\n        self.index_queue.put((self.send_idx, indices))\n        self.batches_outstanding += 1\n        self.send_idx += 1\n\nclass DataLoader(object):\n    def __init__(self, dataset, batch_size=1, shuffle=False,\n                 collate_fn=default_collate, drop_last=False):\n        self.dataset = dataset\n        self.batch_size = batch_size\n        self.collate_fn = collate_fn\n        self.drop_last = drop_last\n\n        if shuffle:\n            sampler = RandomSampler(dataset)\n        else:\n            sampler = SequentialSampler(dataset)\n        self.sampler = sampler\n        self.batch_sampler = BatchSampler(sampler, batch_size, drop_last)\n        \n    def __iter__(self):\n        return DataLoaderIter(self)\n\n    def __len__(self):\n        return len(self.batch_sampler)\n    "
  },
  {
    "path": "UtilsData/dataset.py",
    "content": "import bisect\n\nclass Dataset(object):\n    def __getitem__(self, index):\n        raise NotImplementedError\n\n    def __len__(self):\n        raise NotImplementedError\n\n    def __add__(self, other):\n        return ConcatDataset([self, other])\n\n\nclass ConcatDataset(Dataset):\n    \n    @staticmethod\n    def cumsum(sequence):\n        r, s = [], 0\n        for e in sequence:\n            l = len(e)\n            r.append(l + s)\n            s += l\n        return r\n\n    def __init__(self, datasets):\n        super(ConcatDataset, self).__init__()\n        assert len(datasets) > 0, 'datasets should not be an empty iterable'\n        self.datasets = list(datasets)\n        self.cummulative_sizes = self.cumsum(self.datasets)\n\n    def __len__(self):\n        return self.cummulative_sizes[-1]\n\n    def __getitem__(self, idx):\n        dataset_idx = bisect.bisect_right(self.cummulative_sizes, idx)\n        if dataset_idx == 0:\n            sample_idx = idx\n        else:\n            sample_idx = idx - self.cummulative_sizes[dataset_idx - 1]\n        return self.datasets[dataset_idx][sample_idx]"
  },
  {
    "path": "UtilsData/sampler.py",
    "content": "import numpy as np\n\nclass Sampler(object):\n    def __init__(self, data_source):\n        pass\n\n    def __iter__(self):\n        raise NotImplementedError\n\n    def __len__(self):\n        raise NotImplementedError\n\n\nclass SequentialSampler(Sampler):\n\n    def __init__(self, data_source):\n        self.data_source = data_source\n\n    def __iter__(self):\n        return iter(range(len(self.data_source)))\n\n    def __len__(self):\n        return len(self.data_source)\n\n\nclass RandomSampler(Sampler):\n\n    def __init__(self, data_source):\n        self.data_source = data_source\n\n    def __iter__(self):\n        return iter(np.random.permutation(len(self.data_source)))\n\n    def __len__(self):\n        return len(self.data_source)\n\n\nclass BatchSampler(object):\n    \"\"\"Wraps another sampler to yield a mini-batch of indices.\n\n    Args:\n        sampler (Sampler): Base sampler.\n        batch_size (int): Size of mini-batch.\n        drop_last (bool): If ``True``, the sampler will drop the last batch if\n            its size would be less than ``batch_size``\n\n    Example:\n        >>> list(BatchSampler(range(10), batch_size=3, drop_last=False))\n        [[0, 1, 2], [3, 4, 5], [6, 7, 8], [9]]\n        >>> list(BatchSampler(range(10), batch_size=3, drop_last=True))\n        [[0, 1, 2], [3, 4, 5], [6, 7, 8]]\n    \"\"\"\n\n    def __init__(self, sampler, batch_size, drop_last):\n        self.sampler = sampler\n        self.batch_size = batch_size\n        self.drop_last = drop_last\n\n    def __iter__(self):\n        batch = []\n        for idx in self.sampler:\n            batch.append(idx)\n            if len(batch) == self.batch_size:\n                yield batch\n                batch = []\n        if len(batch) > 0 and not self.drop_last:\n            yield batch\n\n    def __len__(self):\n        if self.drop_last:\n            return len(self.sampler) // self.batch_size\n        else:\n            return (len(self.sampler) + self.batch_size - 1) // self.batch_size\n"
  },
  {
    "path": "cfg.py",
    "content": "from os.path import join\nimage_size = 224\nbatch_size = 16\n\n\n_dir_models = 'E:\\\\DM\\\\Faces_origin\\\\Models'\ndir_model = join(_dir_models, 'vgg-face-keras-fc-tensorflow.h5')\ndir_model_v2 = join(_dir_models, 'vgg-face-keras-fc-tensorflow-v2.h5')\n\n\n\npath_LFW = 'E:\\\\DM\\\\Faces\\\\Data\\\\LFW\\\\aligned'\npath_AR = 'E:\\\\DM\\\\Faces\\\\Data\\\\ARFace\\\\aligned'\npath_PCD = 'E:\\\\DM\\\\Faces\\\\Data\\\\PCD\\\\aligned'\npath_Pose = 'E:\\\\DM\\\\Faces\\\\Data\\\\PEAL_Pose'\npath_Accessory = 'E:\\\\DM\\\\Faces\\\\Data\\\\PEAL_Accessory'"
  },
  {
    "path": "data.py",
    "content": "'''\nNote: All images should be aligend first\n'''\nimport numpy as np\nimport os\nfrom os import listdir\nfrom os.path import join, exists, isdir\nfrom PIL import Image\nimport matplotlib.pyplot as plt\nfrom abc import ABCMeta,abstractmethod\n\nfrom vggface import preprocess_input\nimport cfg\n\n\ndef _CountFiles(root):\n    count = 0\n    subfolders = [join(root, subfolder) for subfolder in listdir(root)]\n    mask = [isdir(subfolder) for subfolder in subfolders]\n    count = len(subfolders) - np.sum(mask)\n    subfolders = np.array(subfolders)[mask]\n\n    for subfolder in subfolders:\n        count += _CountFiles(subfolder)\n    return count\n       \nclass DataSetReader:\n    __metaclass__ = ABCMeta\n\n    def __init__(self, dir_images):\n        self.root = dir_images\n        self.data_size = _CountFiles(self.root)\n        \n    @abstractmethod\n    def GetTriplet(self):\n        pass\n      \n    def GetDataSize(self):\n        return self.data_size\n    \nclass PCDReader(DataSetReader):\n    def __init__(self, dir_images):\n        super().__init__(dir_images)\n        paths = os.listdir(self.root)\n        paths = [join(self.root, path) for path in paths]\n        self.num_class = len(paths)\n        self.num_per_person = [len(os.listdir(path)) for path in paths]\n                       \n    @staticmethod\n    def CreateName(root, personID, imageID):\n        p = '%03d'%personID\n        i = '%02d'%imageID + '.jpg'\n        return join(root, p, i)\n          \n    def GetTriplet(self):\n        path_anchor, path_pos, path_neg = '', '', ''\n        idx_person_pos = np.random.randint(low=0, high=self.num_class)\n        L = self.num_per_person\n        \n        while not exists(path_anchor):\n            idx_img_anchor = np.random.randint(low=0, high=L[idx_person_pos])\n            path_anchor = PCDReader.CreateName(self.root, idx_person_pos, idx_img_anchor)\n            \n            \n        idx_img_pos=-1\n        while (not exists(path_pos)) or  idx_img_pos==idx_img_anchor:\n            idx_img_pos = np.random.randint(low=0, high=L[idx_person_pos])\n            path_pos = PCDReader.CreateName(self.root, idx_person_pos, idx_img_pos)\n        \n        idx_person_neg=-1\n        while (not exists(path_neg)) or idx_person_neg==idx_person_pos:\n            idx_person_neg = np.random.randint(low=0, high=self.num_class)\n            idx_img_neg = np.random.randint(low=0, high=L[idx_person_neg])\n            path_neg = PCDReader.CreateName(self.root, idx_person_neg, idx_img_neg)\n    \n        return path_anchor, path_pos, path_neg\n       \nclass PEALReader(DataSetReader):\n    def __init__(self, dir_images):\n        super().__init__(dir_images)\n        paths = os.listdir(self.root)\n        self.dir_sex_list=[path[:1] for path in paths]\n        paths = [join(self.root, path) for path in paths]\n        self.dir=paths\n        self.num_class = len(paths)\n        self.num_per_person = [len(os.listdir(path)) for path in paths]\n        \n    @staticmethod\n    def CreateName(root, dir, imageID):\n        files=[file for file in os.listdir(dir)]\n        return (dir+'\\\\'+files[imageID])\n        \n    def GetTriplet(self):\n        path_anchor, path_pos, path_neg = '', '', ''\n        idx_sex = 'M' if np.random.random() > 0.5 else 'F'\n        dir_sex=''\n        while(idx_sex!=dir_sex):\n            idx_person_pos = np.random.randint(low=0, high=self.num_class)\n            dir=self.dir[idx_person_pos]\n            dir_sex=self.dir_sex_list[idx_person_pos]\n        L = self.num_per_person\n        \n        for file in os.listdir(dir):\n            if file[2:8]=='NORMAL':\n                path_anchor=(dir+'\\\\'+file)\n        \n        while not exists(path_anchor):\n            idx_img_anchor = np.random.randint(low=0, high=L[idx_person_pos])\n            path_anchor = PEALReader.CreateName(self.root, dir, idx_img_anchor)\n            \n            \n        while (not exists(path_pos)) or  path_anchor==path_pos:\n            idx_img_pos = np.random.randint(low=0, high=L[idx_person_pos])\n            path_pos = PEALReader.CreateName(self.root, dir, idx_img_pos)\n        \n        idx_person_neg=-1\n        while (not exists(path_neg)) or idx_person_neg==idx_person_pos or self.dir_sex_list[idx_person_neg]!=idx_sex:\n            idx_person_neg = np.random.randint(low=0, high=self.num_class)\n            idx_img_neg = np.random.randint(low=0, high=L[idx_person_neg])\n            path_neg = PEALReader.CreateName(self.root, self.dir[idx_person_neg], idx_img_neg)\n    \n        return path_anchor, path_pos, path_neg\n        \nclass ARFaceReader(DataSetReader):\n\n    @staticmethod\n    def CreateName(root, sex, personID, imageID):\n        name = sex + '-' + '%03d'%personID + '-' + '%02d'%imageID\n        name = name + '.bmp'\n        return join(root, name)\n        \n    def GetTriplet(self):\n        path_anchor, path_pos, path_neg = '', '', ''\n        idx_sex = 'M' if np.random.random() > 0.5 else 'W'\n        \n        while not exists(path_anchor):\n            idx_person_pos = np.random.randint(low=1, high=51)\n            path_anchor = ARFaceReader.CreateName(self.root, idx_sex, idx_person_pos, 1)\n            \n        while not exists(path_pos):\n            idx_img_pos = np.random.randint(low=2, high=27)\n            path_pos = ARFaceReader.CreateName(self.root, idx_sex, idx_person_pos, idx_img_pos)\n        \n        idx_person_neg=0\n        while (not exists(path_neg)) or idx_person_neg==idx_person_pos:\n            idx_person_neg = np.random.randint(low=1, high=51)\n            idx_img_neg = np.random.randint(low=1, high=27)\n            path_neg = ARFaceReader.CreateName(self.root, idx_sex, idx_person_neg, idx_img_neg)\n    \n        return path_anchor, path_pos, path_neg\n        \nclass LFWReader(DataSetReader):\n    def __init__(self, dir_images):\n        super().__init__(dir_images)\n        self.list_classes = os.listdir(self.root)\n        self.not_single = [c for c in self.list_classes if len(listdir(join(self.root, c)))>1]\n        self.list_classes_idx = range(len(self.list_classes))\n        self.not_single_idx = range(len(self.not_single))\n        \n        self.weights_not_single = [len(listdir(join(self.root, c))) for c in self.not_single]\n        self.weights_not_single = np.array(self.weights_not_single)\n        self.weights_not_single = self.weights_not_single / np.sum(self.weights_not_single)\n        \n        self.weights = [len(listdir(join(self.root, c))) for c in self.list_classes]\n        self.weights = np.array(self.weights)\n        self.weights = self.weights / np.sum(self.weights)\n         \n    def GetTriplet(self):\n        # positive and anchor classes are selected from folders where have more than two pictures\n        idx_class_pos = np.random.choice(self.not_single_idx, 1 ,p=self.weights_not_single)[0]\n        name_pos = self.not_single[idx_class_pos]\n        dir_pos = join(self.root, name_pos)\n        [idx_img_anchor, idx_img_pos]= np.random.choice(range(len(listdir(dir_pos))), 2, replace=False)\n        \n        # negative classes are selected from all folders\n        while True:\n            idx_class_neg = np.random.choice(self.list_classes_idx, 1, p=self.weights)[0]\n            if idx_class_neg != idx_class_pos:\n                break\n        name_neg = self.list_classes[idx_class_neg]\n        dir_neg = join(self.root, name_neg)\n        idx_img_neg = np.random.choice(range(len(listdir(dir_neg))), 1)[0]\n        \n        # picture names starts from 1, not 0\n        idx_img_anchor += 1\n        idx_img_pos += 1\n        idx_img_neg += 1\n        \n        path_anchor = join(dir_pos, name_pos+'_'+'%04d' % idx_img_anchor + '.jpg')\n        path_pos = join(dir_pos, name_pos+'_'+'%04d' % idx_img_pos + '.jpg')\n        path_neg = join(dir_neg, name_neg+'_'+'%04d' % idx_img_neg + '.jpg')\n\n        return path_anchor, path_pos, path_neg\n\n'''\nmix a list of readers together\nusage:\n    reader_PCD = PCDReader(dir_images=cfg.path_PCD)\n    reader_AR = ARFaceReader(dir_images=cfg.path_AR)\n    reader_LFW = LFWReader(dir_images=cfg.path_LFW)\n    reader = MixedReader([reader_PCD, reader_AR, reader_LFW])\n'''\nclass MixedReader(DataSetReader):\n    def __init__(self, list_readers):\n        self.readers = list_readers\n        \n    def GetTriplet(self):\n        sizes = np.array([reader.GetDataSize() for reader in self.readers])\n        p = sizes/np.sum(sizes)\n        idx = np.random.choice(range(len(self.readers)), size=1 ,p=p)[0]\n        path_anchor, path_pos, path_neg = self.readers[idx].GetTriplet()\n        return path_anchor, path_pos, path_neg\n        \n    def GetDataSize(self):\n        return np.sum([reader.GetDataSize() for reader in self.readers])\n        \ndef _ReadAndResize(filepath):\n    im = Image.open((filepath)).convert('RGB')\n    im = im.resize((cfg.image_size, cfg.image_size))\n    return np.array(im, dtype=\"float32\")\n\ndef _Flip(im_array):\n    if np.random.uniform(0, 1) > 0.7:\n        im_array = np.fliplr(im_array)\n    return im_array\n    \n# create triplet example from LFW dataset\ndef TripletGenerator(reader):\n    while True:\n        list_pos = []\n        list_anchor = []\n        list_neg = []\n\n        for _ in range(cfg.batch_size):\n            path_anchor, path_pos, path_neg = reader.GetTriplet()\n            img_anchor = _Flip(_ReadAndResize(path_anchor))\n            img_pos = _Flip(_ReadAndResize(path_pos))\n            img_neg = _Flip(_ReadAndResize(path_neg))\n            list_pos.append(img_pos)\n            list_anchor.append(img_anchor)\n            list_neg.append(img_neg)\n\n        A = preprocess_input(np.array(list_anchor))\n        P = preprocess_input(np.array(list_pos))\n        N = preprocess_input(np.array(list_neg))\n        label = None\n        \n        yield ({'anchor_input': A, 'positive_input': P, 'negative_input': N}, label)        \n\ndef _ShowImg(img):\n    plt.figure()\n    plt.imshow(img.astype('uint8'))\n    plt.show()\n    plt.close()\n    \ndef _TestTripletGenerator(reader):  \n    gen = TripletGenerator(reader)\n    data = next(gen)\n    imgs_anchor = data[0]['anchor_input']\n    imgs_pos = data[0]['positive_input']\n    imgs_neg = data[0]['negative_input']\n    print(imgs_anchor.shape)\n    print(imgs_pos.shape)\n    print(imgs_neg.shape)\n    imgs_anchor = imgs_anchor.transpose([0,2,3,1])\n    imgs_pos = imgs_pos.transpose([0,2,3,1])\n    imgs_neg = imgs_neg.transpose([0,2,3,1])\n    \n    for idx_img in range(cfg.batch_size):\n        anchor = imgs_anchor[idx_img]\n        pos = imgs_pos[idx_img]\n        neg = imgs_neg[idx_img]\n        print(anchor.shape)\n        print(pos.shape)\n        print(neg.shape)\n        _ShowImg(anchor)\n        _ShowImg(pos)\n        _ShowImg(neg)\n        break\n    \n    print('data size is {}'.format(reader.GetDataSize()))\n\n\ndef TestLFW():\n    reader = LFWReader(dir_images=cfg.path_LFW)\n    _TestTripletGenerator(reader)\n    \ndef TestARFace():\n    reader = ARFaceReader(dir_images=cfg.path_AR)\n    _TestTripletGenerator(reader)\n    \ndef TestPCD():\n    reader = PCDReader(dir_images=cfg.path_PCD)\n    _TestTripletGenerator(reader)\n    \ndef TestPEAL():\n    #reader1 = PEALReader(dir_images=path_Pose)\n    #TestTripletGenerator(reader1)\n    reader2 = PEALReader(dir_images=cfg.path_Accessory)\n    _TestTripletGenerator(reader2)\n    \ndef TestMix():\n    reader_PCD = PCDReader(dir_images=cfg.path_PCD)\n    reader_AR = ARFaceReader(dir_images=cfg.path_AR)\n    reader_LFW = LFWReader(dir_images=cfg.path_LFW)\n    reader_Pose = PEALReader(dir_images=cfg.path_Pose)\n    reader_Accessory = PEALReader(dir_images=cfg.path_Accessory)\n    reader = MixedReader([reader_PCD, reader_AR, reader_LFW, reader_Pose, reader_Accessory])\n    _TestTripletGenerator(reader)\n    \nif __name__=='__main__':\n    pass\n    # TestLFW()\n    # TestARFace()\n    # TestPCD()\n    # TestMix()\n    TestPEAL()\n\n    \n\n\n\n"
  },
  {
    "path": "train.py",
    "content": "import numpy as np\nfrom keras import backend as K\nfrom keras.models import Model\nfrom keras.optimizers import Adam\nfrom keras.layers import Input\n# from keras.callbacks import ModelCheckpoint, EarlyStopping\nfrom sklearn.preprocessing import normalize\nfrom vggface import VggFace\nimport cfg\nfrom data import LFWReader, ARFaceReader, PCDReader, MixedReader, PEALReader\nfrom data import TripletGenerator\n\ndef triplet_loss(inputs, dist='sqeuclidean', margin='maxplus'):\n    anchor, positive, negative = inputs\n    positive_distance = K.square(anchor - positive)\n    negative_distance = K.square(anchor - negative)\n    if dist == 'euclidean':\n        positive_distance = K.sqrt(K.sum(positive_distance, axis=-1, keepdims=True))\n        negative_distance = K.sqrt(K.sum(negative_distance, axis=-1, keepdims=True))\n    elif dist == 'sqeuclidean':\n        positive_distance = K.sum(positive_distance, axis=-1, keepdims=True)\n        negative_distance = K.sum(negative_distance, axis=-1, keepdims=True)\n    loss = positive_distance - negative_distance\n    if margin == 'maxplus':\n        loss = K.maximum(0.0, 1 + loss)\n    elif margin == 'softplus':\n        loss = K.log(1 + K.exp(loss))\n    return K.mean(loss)\n\n    \ndef triplet_loss_np(inputs, dist='sqeuclidean', margin='maxplus'):\n    anchor, positive, negative = inputs\n    positive_distance = np.square(anchor - positive)\n    negative_distance = np.square(anchor - negative)\n    if dist == 'euclidean':\n        positive_distance = np.sqrt(np.sum(positive_distance, axis=-1, keepdims=True))\n        negative_distance = np.sqrt(np.sum(negative_distance, axis=-1, keepdims=True))\n    elif dist == 'sqeuclidean':\n        positive_distance = np.sum(positive_distance, axis=-1, keepdims=True)\n        negative_distance = np.sum(negative_distance, axis=-1, keepdims=True)\n    loss = positive_distance - negative_distance\n    if margin == 'maxplus':\n        loss = np.maximum(0.0, 1 + loss)\n    elif margin == 'softplus':\n        loss = np.log(1 + np.exp(loss))\n    return np.mean(loss)\n\ndef check_loss():\n    batch_size = 10\n    shape = (batch_size, 4096)\n\n    p1 = normalize(np.random.random(shape))\n    n = normalize(np.random.random(shape))\n    p2 = normalize(np.random.random(shape))\n    \n    input_tensor = [K.variable(p1), K.variable(n), K.variable(p2)]\n    out1 = K.eval(triplet_loss(input_tensor))\n    input_np = [p1, n, p2]\n    out2 = triplet_loss_np(input_np)\n\n    assert out1.shape == out2.shape\n    print(np.linalg.norm(out1))\n    print(np.linalg.norm(out2))\n    print(np.linalg.norm(out1-out2))\n\n    \ndef GetModel():\n    embedding_model = VggFace(is_origin=True)\n    input_shape = (3, cfg.image_size, cfg.image_size)\n    anchor_input = Input(input_shape, name='anchor_input')\n    positive_input = Input(input_shape, name='positive_input')\n    negative_input = Input(input_shape, name='negative_input')\n    anchor_embedding = embedding_model(anchor_input)\n    positive_embedding = embedding_model(positive_input)\n    negative_embedding = embedding_model(negative_input)\n\n    inputs = [anchor_input, positive_input, negative_input]\n    outputs = [anchor_embedding, positive_embedding, negative_embedding]\n       \n    triplet_model = Model(inputs, outputs)\n    triplet_model.add_loss(K.mean(triplet_loss(outputs)))\n    return embedding_model, triplet_model\n    \nif __name__=='__main__':\n    \n    reader_PCD = PCDReader(dir_images=cfg.path_PCD)\n    reader_AR = ARFaceReader(dir_images=cfg.path_AR)\n    reader_LFW = LFWReader(dir_images=cfg.path_LFW)\n    reader_Pose = PEALReader(dir_images=cfg.path_Pose)\n    reader_Accessory = PEALReader(dir_images=cfg.path_Accessory)\n    reader = MixedReader([reader_PCD, reader_AR, reader_LFW, reader_Pose, reader_Accessory])\n    \n    reader_tr = MixedReader([reader_LFW, reader_Pose, reader_Accessory])\n    reader_te = MixedReader([reader_PCD, reader_AR])\n\n    gen_tr = TripletGenerator(reader_tr)\n    gen_te = TripletGenerator(reader_te)\n    embedding_model, triplet_model = GetModel()\n    \n    \n    \n    \n    for layer in embedding_model.layers[-2:]:\n        layer.trainable = True\n    for layer in embedding_model.layers[:-2]:\n        layer.trainable = False\n        \n    triplet_model.compile(loss=None, optimizer=Adam(0.00002))\n    history = triplet_model.fit_generator(gen_tr, \n                              validation_data=gen_te,  \n                              epochs=5, \n                              verbose=1, \n                              workers=4,\n                              steps_per_epoch=100, \n                              validation_steps=50)\n    \n    \n    \n    for layer in embedding_model.layers[30:]:\n        layer.trainable = True\n    for layer in embedding_model.layers[:30]:\n        layer.trainable = False\n        \n    triplet_model.compile(loss=None, optimizer=Adam(0.000003))\n    \n    history = triplet_model.fit_generator(gen_tr, \n                              validation_data=gen_te,  \n                              epochs=1, \n                              verbose=1, \n                              workers=4,\n                              steps_per_epoch=500, \n                              validation_steps=20)\n    \n    embedding_model.save_weights(cfg.dir_model_tuned)\n    '''\n    \n    "
  },
  {
    "path": "utils.py",
    "content": "'''\nfrequently used implementations that can be used everywhere :P\n'''\nimport numpy as np\nfrom scipy.misc import imresize\nfrom sklearn.preprocessing import normalize\nfrom sklearn import metrics\nfrom os.path import isfile\n\nimport cfg\nfrom vggface import preprocess_input\nfrom UtilsAlign import Inputs2ArrayImage\n\ndef GetBestThreshold(distance, label):\n    def Cost(fpr, tpr):\n        return (1-tpr) + fpr\n\n    label_reverse = np.logical_not(label)\n    fpr, tpr, thresholds = metrics.roc_curve(label_reverse, distance)\n    \n    cost = np.inf\n    threshold = None\n    for idx in range(len(thresholds)):\n        current_cost = Cost(fpr[idx], tpr[idx])\n        if current_cost < cost:\n            cost = current_cost\n            threshold = thresholds[idx]\n    return threshold, cost\n    \ndef Verify(path1, path2, model):\n    assert(isfile(path1))\n    assert(isfile(path2))\n    img1 = Inputs2ArrayImage(path1, dtype=np.float32, size=cfg.image_size)\n    img2 = Inputs2ArrayImage(path2, dtype=np.float32, size=cfg.image_size)\n    img1 = np.expand_dims(img1, axis=0)\n    img2 = np.expand_dims(img2, axis=0)\n    pair = np.concatenate([img1,img2], axis=0)\n    pair = preprocess_input(pair)\n    embeddings = model.predict_on_batch(pair)\n    dist = _DistanceEuclidean(embeddings[0], embeddings[1])\n    return dist\n        \ndef _DistanceEuclidean(X, Y):\n    X = X.reshape(1, -1)\n    Y = Y.reshape(1, -1)\n    diff = (normalize(X) - normalize(Y))\n    return (diff**2).sum()\n    \n\n    \n# if u got two imgs with same size, and u wanna show them together in one shot, here is what u got\ndef MergeImage(img1, img2, how='auto', color=(40,40,40), margin='auto', min_size=600):\n\n    assert how in ['vertical', 'horizontal', 'auto']\n    assert img1.shape==img2.shape\n    h = img1.shape[0]\n    w = img1.shape[1]\n    if how == 'auto':\n        how = 'horizontal' if h < w else 'vertical'\n    color = np.array(color,dtype=np.uint8)\n    if margin == 'auto':\n        margin = min(h, w)//20\n\n    new_h = h + margin*2 if how=='vertical' else h*2 + margin*3\n    new_w = w + margin*2 if how=='horizontal' else w*2 + margin*3\n    \n    new_img = np.zeros([new_h, new_w, 3], dtype=np.uint8)\n    new_img[:,:,:] = color\n\n    new_img[margin:margin+h,margin:margin+w,:] = img1\n\n    if how == 'vertical':\n        start = margin*2 + w\n        end = margin*2 + w*2\n        new_img[margin:margin+h, start:end, :] = img2\n    if how == 'horizontal':\n        start = margin*2 + h\n        end = margin*2 + h*2\n        new_img[start:end, margin:margin+w, :] = img2\n\n    size = min(new_w, new_h)\n    ratio = 1 if size<= min_size else min_size/size\n    new_w = int(new_w*ratio)\n    new_h = int(new_h*ratio)\n    new_img = imresize(new_img, (new_h, new_w))\n    return new_img"
  },
  {
    "path": "vggface.py",
    "content": "from keras.models import Model\nfrom keras.layers import Lambda, Activation, Input, Conv2D, ZeroPadding2D, MaxPooling2D, Flatten, Dense, Dropout\nimport numpy as np\nfrom keras import backend as K\nimport cfg\nassert cfg.image_size==224\n\ndef VggFace(path=cfg.dir_model, is_origin=False):\n    img = Input(shape=(3, 224, 224))\n\n    pad1_1 = ZeroPadding2D(padding=(1, 1))(img)\n    conv1_1 = Conv2D(64, (3, 3), activation='relu', name='conv1_1')(pad1_1)\n    pad1_2 = ZeroPadding2D(padding=(1, 1))(conv1_1)\n    conv1_2 = Conv2D(64, (3, 3), activation='relu', name='conv1_2')(pad1_2)\n    pool1 = MaxPooling2D((2, 2), strides=(2, 2))(conv1_2)\n\n    pad2_1 = ZeroPadding2D((1, 1))(pool1)\n    conv2_1 = Conv2D(128, (3, 3), activation='relu', name='conv2_1')(pad2_1)\n    pad2_2 = ZeroPadding2D((1, 1))(conv2_1)\n    conv2_2 = Conv2D(128, (3, 3), activation='relu', name='conv2_2')(pad2_2)\n    pool2 = MaxPooling2D((2, 2), strides=(2, 2))(conv2_2)\n    \n    pad3_1 = ZeroPadding2D((1, 1))(pool2)\n    conv3_1 = Conv2D(256, (3, 3), activation='relu', name='conv3_1')(pad3_1)\n    pad3_2 = ZeroPadding2D((1, 1))(conv3_1)\n    conv3_2 = Conv2D(256, (3, 3), activation='relu', name='conv3_2')(pad3_2)\n    pad3_3 = ZeroPadding2D((1, 1))(conv3_2)\n    conv3_3 = Conv2D(256, (3, 3), activation='relu', name='conv3_3')(pad3_3)\n    pool3 = MaxPooling2D((2, 2), strides=(2, 2))(conv3_3)\n\n    pad4_1 = ZeroPadding2D((1, 1))(pool3)\n    conv4_1 = Conv2D(512, (3, 3), activation='relu', name='conv4_1')(pad4_1)\n    pad4_2 = ZeroPadding2D((1, 1))(conv4_1)\n    conv4_2 = Conv2D(512, (3, 3), activation='relu', name='conv4_2')(pad4_2)\n    pad4_3 = ZeroPadding2D((1, 1))(conv4_2)\n    conv4_3 = Conv2D(512, (3, 3), activation='relu', name='conv4_3')(pad4_3)\n    pool4 = MaxPooling2D((2, 2), strides=(2, 2))(conv4_3)\n\n    pad5_1 = ZeroPadding2D((1, 1))(pool4)\n    conv5_1 = Conv2D(512, (3, 3), activation='relu', name='conv5_1')(pad5_1)\n    pad5_2 = ZeroPadding2D((1, 1))(conv5_1)\n    conv5_2 = Conv2D(512, (3, 3), activation='relu', name='conv5_2')(pad5_2)\n    pad5_3 = ZeroPadding2D((1, 1))(conv5_2)\n    conv5_3 = Conv2D(512, (3, 3), activation='relu', name='conv5_3')(pad5_3)\n    pool5 = MaxPooling2D((2, 2), strides=(2, 2))(conv5_3)\n\n    flat = Flatten()(pool5)\n    fc6 = Dense(4096, activation='relu', name='fc6')(flat)\n    fc6_drop = Dropout(0.5)(fc6)\n    fc7 = Dense(4096, activation=None, name='fc7')(fc6_drop)\n    \n    norm = Lambda(lambda x: K.l2_normalize(x, axis=1))(fc7)\n    \n    fc7_activation = Activation('relu')(fc7)\n    fc7_drop = Dropout(0.5)(fc7_activation)\n    out = Dense(2622, activation='softmax', name='fc8')(fc7_drop)\n\n    if is_origin:\n        model = Model(inputs=img, outputs=out)\n        model.load_weights(path)\n        return Model(inputs=model.input, outputs=norm)\n\n    else:\n        model = Model(inputs=img, outputs=norm)\n        model.load_weights(path)\n        return model\n        \ndef preprocess_input(batch_image):\n    if not isinstance(batch_image, (np.ndarray, np.generic)):\n        error_msg = \"data must be 4d numpy array, but found {}\"\n        raise TypeError(error_msg.format(type(batch_image)))\n    shape = batch_image.shape\n    if len(shape) != 4:\n        error_msg = \"data must be shape of (batch, 224, 224, 3), but found {}\"\n        raise ValueError(error_msg.format(shape))\n    (batch, size0, size1, channel) = shape\n    if size0 != 224 or size1 != 224 or channel != 3:\n        error_msg = \"data must be shape of (batch, 224, 224, 3), but found {}\"\n        raise ValueError(error_msg.format(shape))\n        \n    batch_image = batch_image.astype(np.float32)\n    batch_image = batch_image.transpose([0,3,1,2])\n    return batch_image\n    "
  }
]