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    "# Neural Style Transfer\n",
    "\n",
    "If you are a photography enthusiast,\n",
    "you may be familiar with the filter.\n",
    "It can change the color style of photos\n",
    "so that landscape photos become sharper\n",
    "or portrait photos have whitened skins.\n",
    "However,\n",
    "one filter usually only changes\n",
    "one aspect of the photo.\n",
    "To apply an ideal style\n",
    "to a photo,\n",
    "you probably need to\n",
    "try many different filter combinations.\n",
    "This process is\n",
    "as complex as tuning the hyperparameters of a model.\n",
    "\n",
    "\n",
    "\n",
    "In this section, we will\n",
    "leverage layerwise representations of a CNN\n",
    "to automatically apply the style of one image\n",
    "to another image, i.e., *style transfer* :cite:`Gatys.Ecker.Bethge.2016`.\n",
    "This task needs two input images:\n",
    "one is the *content image* and\n",
    "the other is the *style image*.\n",
    "We will use neural networks\n",
    "to modify the content image\n",
    "to make it close to the style image in style.\n",
    "For example,\n",
    "the content image in :numref:`fig_style_transfer` is a landscape photo taken by us\n",
    "in Mount Rainier National Park in the suburbs of Seattle, while the style image is an oil painting\n",
    "with the theme of autumn oak trees.\n",
    "In the output synthesized image,\n",
    "the oil brush strokes of the style image\n",
    "are applied, leading to more vivid colors,\n",
    "while preserving the main shape of the objects\n",
    "in the content image.\n",
    "\n",
    "![Given content and style images, style transfer outputs a synthesized image.](../img/style-transfer.svg)\n",
    ":label:`fig_style_transfer`\n",
    "\n",
    "## Method\n",
    "\n",
    ":numref:`fig_style_transfer_model` illustrates\n",
    "the CNN-based style transfer method with a simplified example.\n",
    "First, we initialize the synthesized image,\n",
    "for example, into the content image.\n",
    "This synthesized image is the only variable that needs to be updated during the style transfer process,\n",
    "i.e., the model parameters to be updated during training.\n",
    "Then we choose a pretrained CNN\n",
    "to extract image features and freeze its\n",
    "model parameters during training.\n",
    "This deep CNN uses multiple layers\n",
    "to extract\n",
    "hierarchical features for images.\n",
    "We can choose the output of some of these layers as content features or style features.\n",
    "Take :numref:`fig_style_transfer_model` as an example.\n",
    "The pretrained neural network here has 3 convolutional layers,\n",
    "where the second layer outputs the content features,\n",
    "and the first and third layers output the style features.\n",
    "\n",
    "![CNN-based style transfer process. Solid lines show the direction of forward propagation and dotted lines show backward propagation. ](../img/neural-style.svg)\n",
    ":label:`fig_style_transfer_model`\n",
    "\n",
    "Next, we calculate the loss function of style transfer through forward propagation (direction of solid arrows), and update the model parameters (the synthesized image for output) through backpropagation (direction of dashed arrows).\n",
    "The loss function commonly used in style transfer consists of three parts:\n",
    "(i) *content loss* makes the synthesized image and the content image close in content features;\n",
    "(ii) *style loss* makes the synthesized image and style image close in style features;\n",
    "and (iii) *total variation loss* helps to reduce the noise in the synthesized image.\n",
    "Finally, when the model training is over, we output the model parameters of the style transfer to generate\n",
    "the final synthesized image.\n",
    "\n",
    "\n",
    "\n",
    "In the following,\n",
    "we will explain the technical details of style transfer via a concrete experiment.\n",
    "\n",
    "\n",
    "## [**Reading the Content and Style Images**]\n",
    "\n",
    "First, we read the content and style images.\n",
    "From their printed coordinate axes,\n",
    "we can tell that these images have different sizes.\n"
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   ],
   "source": [
    "%matplotlib inline\n",
    "import torch\n",
    "import torchvision\n",
    "from torch import nn\n",
    "from d2l import torch as d2l\n",
    "\n",
    "d2l.set_figsize()\n",
    "content_img = d2l.Image.open('../img/rainier.jpg')\n",
    "d2l.plt.imshow(content_img);"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 2,
   "metadata": {
    "origin_pos": 4,
    "tab": [
     "pytorch"
    ]
   },
   "outputs": [
    {
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   ],
   "source": [
    "style_img = d2l.Image.open('../img/autumn-oak.jpg')\n",
    "d2l.plt.imshow(style_img);"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "origin_pos": 5
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   "source": [
    "## [**Preprocessing and Postprocessing**]\n",
    "\n",
    "Below, we define two functions for preprocessing and postprocessing images.\n",
    "The `preprocess` function standardizes\n",
    "each of the three RGB channels of the input image and transforms the results into the CNN input format.\n",
    "The `postprocess` function restores the pixel values in the output image to their original values before standardization.\n",
    "Since the image printing function requires that each pixel has a floating point value from 0 to 1,\n",
    "we replace any value smaller than 0 or greater than 1 with 0 or 1, respectively.\n"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 3,
   "metadata": {
    "origin_pos": 7,
    "tab": [
     "pytorch"
    ]
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   "outputs": [],
   "source": [
    "rgb_mean = torch.tensor([0.485, 0.456, 0.406])\n",
    "rgb_std = torch.tensor([0.229, 0.224, 0.225])\n",
    "\n",
    "def preprocess(img, image_shape):\n",
    "    transforms = torchvision.transforms.Compose([\n",
    "        torchvision.transforms.Resize(image_shape),\n",
    "        torchvision.transforms.ToTensor(),\n",
    "        torchvision.transforms.Normalize(mean=rgb_mean, std=rgb_std)])\n",
    "    return transforms(img).unsqueeze(0)\n",
    "\n",
    "def postprocess(img):\n",
    "    img = img[0].to(rgb_std.device)\n",
    "    img = torch.clamp(img.permute(1, 2, 0) * rgb_std + rgb_mean, 0, 1)\n",
    "    return torchvision.transforms.ToPILImage()(img.permute(2, 0, 1))"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "origin_pos": 8
   },
   "source": [
    "## [**Extracting Features**]\n",
    "\n",
    "We use the VGG-19 model pretrained on the ImageNet dataset to extract image features :cite:`Gatys.Ecker.Bethge.2016`.\n"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 4,
   "metadata": {
    "origin_pos": 10,
    "tab": [
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   "source": [
    "pretrained_net = torchvision.models.vgg19(pretrained=True)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
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   "source": [
    "In order to extract the content features and style features of the image, we can select the output of certain layers in the VGG network.\n",
    "Generally speaking, the closer to the input layer, the easier to extract details of the image, and vice versa, the easier to extract the global information of the image. In order to avoid excessively\n",
    "retaining the details of the content image in the synthesized image,\n",
    "we choose a VGG layer that is closer to the output as the *content layer* to output the content features of the image.\n",
    "We also select the output of different VGG layers for extracting local and global style features.\n",
    "These layers are also called *style layers*.\n",
    "As mentioned in :numref:`sec_vgg`,\n",
    "the VGG network uses 5 convolutional blocks.\n",
    "In the experiment, we choose the last convolutional layer of the fourth convolutional block as the content layer, and the first convolutional layer of each convolutional block as the style layer.\n",
    "The indices of these layers can be obtained by printing the `pretrained_net` instance.\n"
   ]
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  {
   "cell_type": "code",
   "execution_count": 5,
   "metadata": {
    "origin_pos": 12,
    "tab": [
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    ]
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   "outputs": [],
   "source": [
    "style_layers, content_layers = [0, 5, 10, 19, 28], [25]"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
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   "source": [
    "When extracting features using VGG layers,\n",
    "we only need to use all those\n",
    "from the input layer to the content layer or style layer that is closest to the output layer.\n",
    "Let us construct a new network instance `net`, which only retains all the VGG layers to be\n",
    "used for feature extraction.\n"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 6,
   "metadata": {
    "origin_pos": 15,
    "tab": [
     "pytorch"
    ]
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   "outputs": [],
   "source": [
    "net = nn.Sequential(*[pretrained_net.features[i] for i in\n",
    "                      range(max(content_layers + style_layers) + 1)])"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
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   },
   "source": [
    "Given the input `X`, if we simply invoke\n",
    "the forward propagation `net(X)`, we can only get the output of the last layer.\n",
    "Since we also need the outputs of intermediate layers,\n",
    "we need to perform layer-by-layer computation and keep\n",
    "the content and style layer outputs.\n"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 7,
   "metadata": {
    "origin_pos": 17,
    "tab": [
     "pytorch"
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   "source": [
    "def extract_features(X, content_layers, style_layers):\n",
    "    contents = []\n",
    "    styles = []\n",
    "    for i in range(len(net)):\n",
    "        X = net[i](X)\n",
    "        if i in style_layers:\n",
    "            styles.append(X)\n",
    "        if i in content_layers:\n",
    "            contents.append(X)\n",
    "    return contents, styles"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "origin_pos": 18
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   "source": [
    "Two functions are defined below:\n",
    "the `get_contents` function extracts content features from the content image,\n",
    "and the `get_styles` function extracts style features from the style image.\n",
    "Since there is no need to update the model parameters of the pretrained VGG during training,\n",
    "we can extract the content and the style features\n",
    "even before the training starts.\n",
    "Since the synthesized image\n",
    "is a set of model parameters to be updated\n",
    "for style transfer,\n",
    "we can only extract the content and style features of the synthesized image by calling the `extract_features` function during training.\n"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 8,
   "metadata": {
    "origin_pos": 20,
    "tab": [
     "pytorch"
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   "outputs": [],
   "source": [
    "def get_contents(image_shape, device):\n",
    "    content_X = preprocess(content_img, image_shape).to(device)\n",
    "    contents_Y, _ = extract_features(content_X, content_layers, style_layers)\n",
    "    return content_X, contents_Y\n",
    "\n",
    "def get_styles(image_shape, device):\n",
    "    style_X = preprocess(style_img, image_shape).to(device)\n",
    "    _, styles_Y = extract_features(style_X, content_layers, style_layers)\n",
    "    return style_X, styles_Y"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "origin_pos": 21
   },
   "source": [
    "## [**Defining the Loss Function**]\n",
    "\n",
    "Now we will describe the loss function for style transfer. The loss function consists of\n",
    "the content loss, style loss, and total variation loss.\n",
    "\n",
    "### Content Loss\n",
    "\n",
    "Similar to the loss function in linear regression,\n",
    "the content loss measures the difference\n",
    "in content features\n",
    "between the synthesized image and the content image via\n",
    "the squared loss function.\n",
    "The two inputs of the squared loss function\n",
    "are both\n",
    "outputs of the content layer computed by the `extract_features` function.\n"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 9,
   "metadata": {
    "origin_pos": 23,
    "tab": [
     "pytorch"
    ]
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   "outputs": [],
   "source": [
    "def content_loss(Y_hat, Y):\n",
    "    # We detach the target content from the tree used to dynamically compute\n",
    "    # the gradient: this is a stated value, not a variable. Otherwise the loss\n",
    "    # will throw an error.\n",
    "    return torch.square(Y_hat - Y.detach()).mean()"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "origin_pos": 24
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   "source": [
    "### Style Loss\n",
    "\n",
    "Style loss, similar to content loss,\n",
    "also uses the squared loss function to measure the difference in style between the synthesized image and the style image.\n",
    "To express the style output of any style layer,\n",
    "we first use the `extract_features` function to\n",
    "compute the style layer output.\n",
    "Suppose that the output has\n",
    "1 example, $c$ channels,\n",
    "height $h$, and width $w$,\n",
    "we can transform this output into\n",
    "matrix $\\mathbf{X}$ with $c$ rows and $hw$ columns.\n",
    "This matrix can be thought of as\n",
    "the concatenation of\n",
    "$c$ vectors $\\mathbf{x}_1, \\ldots, \\mathbf{x}_c$,\n",
    "each of which has a length of $hw$.\n",
    "Here, vector $\\mathbf{x}_i$ represents the style feature of channel $i$.\n",
    "\n",
    "In the *Gram matrix* of these vectors $\\mathbf{X}\\mathbf{X}^\\top \\in \\mathbb{R}^{c \\times c}$, element $x_{ij}$ in row $i$ and column $j$ is the dot product of vectors $\\mathbf{x}_i$ and $\\mathbf{x}_j$.\n",
    "It represents the correlation of the style features of channels $i$ and $j$.\n",
    "We use this Gram matrix to represent the style output of any style layer.\n",
    "Note that when the value of $hw$ is larger,\n",
    "it likely leads to larger values in the Gram matrix.\n",
    "Note also that the height and width of the Gram matrix are both the number of channels $c$.\n",
    "To allow style loss not to be affected\n",
    "by these values,\n",
    "the `gram` function below divides\n",
    "the Gram matrix by the number of its elements, i.e., $chw$.\n"
   ]
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   "execution_count": 10,
   "metadata": {
    "origin_pos": 25,
    "tab": [
     "pytorch"
    ]
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   "outputs": [],
   "source": [
    "def gram(X):\n",
    "    num_channels, n = X.shape[1], X.numel() // X.shape[1]\n",
    "    X = X.reshape((num_channels, n))\n",
    "    return torch.matmul(X, X.T) / (num_channels * n)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "origin_pos": 26
   },
   "source": [
    "Obviously,\n",
    "the two Gram matrix inputs of the squared loss function for style loss are based on\n",
    "the style layer outputs for\n",
    "the synthesized image and the style image.\n",
    "It is assumed here that the Gram matrix `gram_Y` based on the style image has been precomputed.\n"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 11,
   "metadata": {
    "origin_pos": 28,
    "tab": [
     "pytorch"
    ]
   },
   "outputs": [],
   "source": [
    "def style_loss(Y_hat, gram_Y):\n",
    "    return torch.square(gram(Y_hat) - gram_Y.detach()).mean()"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "origin_pos": 29
   },
   "source": [
    "### Total Variation Loss\n",
    "\n",
    "Sometimes, the learned synthesized image\n",
    "has a lot of high-frequency noise,\n",
    "i.e., particularly bright or dark pixels.\n",
    "One common noise reduction method is\n",
    "*total variation denoising*.\n",
    "Denote by $x_{i, j}$ the pixel value at coordinate $(i, j)$.\n",
    "Reducing total variation loss\n",
    "\n",
    "$$\\sum_{i, j} \\left|x_{i, j} - x_{i+1, j}\\right| + \\left|x_{i, j} - x_{i, j+1}\\right|$$\n",
    "\n",
    "makes values of neighboring pixels on the synthesized image closer.\n"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 12,
   "metadata": {
    "origin_pos": 30,
    "tab": [
     "pytorch"
    ]
   },
   "outputs": [],
   "source": [
    "def tv_loss(Y_hat):\n",
    "    return 0.5 * (torch.abs(Y_hat[:, :, 1:, :] - Y_hat[:, :, :-1, :]).mean() +\n",
    "                  torch.abs(Y_hat[:, :, :, 1:] - Y_hat[:, :, :, :-1]).mean())"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "origin_pos": 31
   },
   "source": [
    "### Loss Function\n",
    "\n",
    "[**The loss function of style transfer is the weighted sum of content loss, style loss, and total variation loss**].\n",
    "By adjusting these weight hyperparameters,\n",
    "we can balance among\n",
    "content retention,\n",
    "style transfer,\n",
    "and noise reduction on the synthesized image.\n"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 13,
   "metadata": {
    "origin_pos": 32,
    "tab": [
     "pytorch"
    ]
   },
   "outputs": [],
   "source": [
    "content_weight, style_weight, tv_weight = 1, 1e3, 10\n",
    "\n",
    "def compute_loss(X, contents_Y_hat, styles_Y_hat, contents_Y, styles_Y_gram):\n",
    "    # Calculate the content, style, and total variance losses respectively\n",
    "    contents_l = [content_loss(Y_hat, Y) * content_weight for Y_hat, Y in zip(\n",
    "        contents_Y_hat, contents_Y)]\n",
    "    styles_l = [style_loss(Y_hat, Y) * style_weight for Y_hat, Y in zip(\n",
    "        styles_Y_hat, styles_Y_gram)]\n",
    "    tv_l = tv_loss(X) * tv_weight\n",
    "    # Add up all the losses\n",
    "    l = sum(10 * styles_l + contents_l + [tv_l])\n",
    "    return contents_l, styles_l, tv_l, l"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "origin_pos": 33
   },
   "source": [
    "## [**Initializing the Synthesized Image**]\n",
    "\n",
    "In style transfer,\n",
    "the synthesized image is the only variable that needs to be updated during training.\n",
    "Thus, we can define a simple model, `SynthesizedImage`, and treat the synthesized image as the model parameters.\n",
    "In this model, forward propagation just returns the model parameters.\n"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 14,
   "metadata": {
    "origin_pos": 35,
    "tab": [
     "pytorch"
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   "outputs": [],
   "source": [
    "class SynthesizedImage(nn.Module):\n",
    "    def __init__(self, img_shape, **kwargs):\n",
    "        super(SynthesizedImage, self).__init__(**kwargs)\n",
    "        self.weight = nn.Parameter(torch.rand(*img_shape))\n",
    "\n",
    "    def forward(self):\n",
    "        return self.weight"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "origin_pos": 36
   },
   "source": [
    "Next, we define the `get_inits` function.\n",
    "This function creates a synthesized image model instance and initializes it to the image `X`.\n",
    "Gram matrices for the style image at various style layers, `styles_Y_gram`, are computed prior to training.\n"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 15,
   "metadata": {
    "origin_pos": 38,
    "tab": [
     "pytorch"
    ]
   },
   "outputs": [],
   "source": [
    "def get_inits(X, device, lr, styles_Y):\n",
    "    gen_img = SynthesizedImage(X.shape).to(device)\n",
    "    gen_img.weight.data.copy_(X.data)\n",
    "    trainer = torch.optim.Adam(gen_img.parameters(), lr=lr)\n",
    "    styles_Y_gram = [gram(Y) for Y in styles_Y]\n",
    "    return gen_img(), styles_Y_gram, trainer"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "origin_pos": 39
   },
   "source": [
    "## [**Training**]\n",
    "\n",
    "\n",
    "When training the model for style transfer,\n",
    "we continuously extract\n",
    "content features and style features of the synthesized image, and calculate the loss function.\n",
    "Below defines the training loop.\n"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 16,
   "metadata": {
    "origin_pos": 41,
    "tab": [
     "pytorch"
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   },
   "outputs": [],
   "source": [
    "def train(X, contents_Y, styles_Y, device, lr, num_epochs, lr_decay_epoch):\n",
    "    X, styles_Y_gram, trainer = get_inits(X, device, lr, styles_Y)\n",
    "    scheduler = torch.optim.lr_scheduler.StepLR(trainer, lr_decay_epoch, 0.8)\n",
    "    animator = d2l.Animator(xlabel='epoch', ylabel='loss',\n",
    "                            xlim=[10, num_epochs],\n",
    "                            legend=['content', 'style', 'TV'],\n",
    "                            ncols=2, figsize=(7, 2.5))\n",
    "    for epoch in range(num_epochs):\n",
    "        trainer.zero_grad()\n",
    "        contents_Y_hat, styles_Y_hat = extract_features(\n",
    "            X, content_layers, style_layers)\n",
    "        contents_l, styles_l, tv_l, l = compute_loss(\n",
    "            X, contents_Y_hat, styles_Y_hat, contents_Y, styles_Y_gram)\n",
    "        l.backward()\n",
    "        trainer.step()\n",
    "        scheduler.step()\n",
    "        if (epoch + 1) % 10 == 0:\n",
    "            animator.axes[1].imshow(postprocess(X))\n",
    "            animator.add(epoch + 1, [float(sum(contents_l)),\n",
    "                                     float(sum(styles_l)), float(tv_l)])\n",
    "    return X"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "origin_pos": 42
   },
   "source": [
    "Now we [**start to train the model**].\n",
    "We rescale the height and width of the content and style images to 300 by 450 pixels.\n",
    "We use the content image to initialize the synthesized image.\n"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 17,
   "metadata": {
    "origin_pos": 44,
    "tab": [
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   "outputs": [
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SYC2ESBAEBKFQaDwRIP4AnSOCSLTIh/RQOhjoNuo3QSBChpCSSFmcDwgEMYHSKJzSLawXaXRfIL0AKxFVB041MgugPeCYuSHL0MPrJcEGnPAULrAK+9iwQV+siVxD00+oIoi7AjvTLA5BZFcI5zdZZWBHMG922V+coGp4TcFTLmjiHRbjPnQVKIFdwd3Zgo+cHfOD2HP0eofy5Q1+bXmF3+z+FJ9/7yvo/yfwPwq480lYv/Oc7uIR9XLISkf8b7jLf8dDptuK0F3zxbGgO4DD7GV+J73CZ97+ZW7d+0Vy94Bng0+S2Dl/Qn2PiYb7FyBvwOJ6hI8i6gCJE2AF5k7CO+eanzg23AxQz0Bugng5hgZkEYiOC6JYUo5TvJKIALKw+LXARAJtG5oFCOuRtoMJgTpZUXYEYSHRW9AbW1alx6iAcQbpPUJ7cGvCokbnGXo1wQqHrdcMlKOfC3wU4YwnUwuSAPvDOWZwgV8oLjZg7C3BwbqZksQblMEwFYGxDqgeiCGs1u3xTSPoCME6SLwXsJrhvSHKQNbtAvW+xXXFJZbs80sMed5GSB8p6iAhVwgPlVOEkEEHbAG1C4QQ0C3/86MMmlwFBqpNtEsEc69xImLpfIth4ls4W7TpivcSnEQiyBXtDlKaShmCAONA2BWDYFj4EhtrQvDoLYea1jRlQp0MEHGCzicEGrT0kBhcDmINAgNRzZNIsZCKDwNcF3A9gFn2GKw1P9E55Vup5Lw3BmAqUuadhqMtxbO9Ib8ev8D28UsYs8VgfJ131ZvoD15W7J9/jJ/5es2Oe4dp98/zS/Yj/DC+weE447/UYzavRyQ5FH2FCI51CCzqnLevf55Pun/O9uIe8eoQ6SYso5oArM9AHkO6c8q4thyYm7g4RYkAqeLe3m02nn7ADW94kUB6LHn3a4L6ikDseeKBI3iLKC1NlCG9oL8ukdOA3YpQqadnA5GvWB4sKBuB27SwKaAMbN4OxJHhYp0QnEd6g7AtuuErAYuSKtXEQlBlbYRVqSHyARnXbSHv2yq9K8A3hunE8MEGPBAgtOZEDKBaAhWiCjAA0YA8p80PVECMAm4mkTLQFQ25XOIUVOs2rXKRxC4DKJCr0BZ7XcBIlJYtGpNKggKUwKftWxZCgm8DtzeA8ojcEzlB4iSJE8QIFjYgJTghsJWicJKpg+Y8EMuGeDPQjSFWkkgrvIoYSUlfSXykWBGRGE9pLolDvyZyc5RqODBtemSXAV0GkA2hDyuZEnb2GZx+gFwaaCrErkA4CcwIsqaWQ2q9gQkTjoTjJQnXkzVQ4+0zDg/fZyW+gBj2iFPL/VeHfFi8wep5xdXQsFGeYxqHFgegp+jJNOX7d/867x5v8B89/Qu8mNznT1y9z+1wnXd2RlgaDkREsxTohUQcH3NedwiffYUT+wJ0/yUvVAuS6YIjA/MeRP1LwL8B8d1Afm3CaLSkKmIiNDKMaXb7fH1wm+8fWvoTjwme+XlDPTHEJxXRCzWi4xgGj12uWRwKZAgoBxQGkUlS44i1R98N9C8887OKxdwSth3SB+RFwsYgQ3vfwkSmpWWFHpBwjlqXrE3GvIKna02ytOxbS+5BCd9GoX5beDcJuP2WvWocFLsdqihFzmCvCXQfe6SgDYkzEB2ByCKs6OH6GX3fMKzPSDuGykMTg+9rwjBrS//gCcYhjMELjerHUAYYBUIsIJItABAEVjhCCNBEIDxShTYdMYKgBF60EVk6gQ4SAxAJbJJyeqEo1h5pC4QKmIuAGAn0IMZ3+kijSILANxHGC5CQjsFUAXfhCRgulo4iSEwtCdq3uYuBdLmAowPMxhgVBXwqEIVH+AaRK/JYUS0KLDDWgTIeEZJtTL2kkUvs2kIS8DuBtLBsFG9xuyh4tvsKi3hMCB0yLRgUDVF5D79sUDQwtmgxK+jU3+Ng9POsi31U75jxGfzY4VMGZ0/5vZeg6FpcnTE4mhOODbOf/HnIu4R3D7jf7FG+XBJf22Dv/ZJb33vKZBEoaesvlbe58q1Rg5nblunLZsydotrapLi+xfoCiucWMxOIRuOKhOaRhv0J2zlkCnwWUL6txClbANYCWVfRyyDu1VxZznnYh/MEzDQlnscop6ErsUoTojVNU+NMiWo8/coi90AmgSdTxTzaws3PGMUNmwPPQIHeAnkV3BzEEtQUTudQbAGNZytybPk1o80WgfFLsAFCqaDTg6xLXDak5THZZhtC6+OWMiZTiLiNwliBLD2hp7CdTYLQ6EHARyBFACrW86Zl4noKgwbRRwXHwFekvmK9APqSKpFUCtKmJSwiL1BrQRECMy/wxjHUNSIBW8L6SDKwCTrXuIHiQCrqA0G3kXSEQNcOheBw5aB22AnUDoIS6Bhi5RAGetkZnfkRNtrCdzZwaHwnQkQSt/RUeERtCSFmryxpeo4LfQ2znPLDcWB2R1J1+9CLKB7M2agb0kgQmxV2nkIW4dJPM5nvMTa/AOUp1zYtEaBLH3Fs7hDtDEkeKtbvKNKBwwm4IeCdI5hlBePqIS8fwcOdj8LwJ2BdwArm2cvM/Lsck/POlxJufSpw/b0Txj9sSCaB1RLUMxjMoVl5Gg1qADdecIR0inM1y7SFbnwmmTaSoAN10+AbOBEwiqCTgVqB67ZUtDQtZqn2O9RJzJn3rJEs1x5ChHv9OuEbHp7WhJ0VquvRaY2TFRcrWKxgU2q610aIRHG1nnF63iOoCf6ahw4twdIFX7aZgs3BbwhCKdBNwW1fIpQn8o44a2EuBJgUyiwhDDro4Em0oTNsYbVmKWiSuA3zSqK8R1kBBoRQ0ElxMiUIQaNlC40B6dpiTx21FZQLRWl8q5bpay58TNekyLJguAg4CXbQRn19iQcbpTn1itIGlDUQ+xajjjJkvoWcS5JSUKeKxqWwFEjfpwwa4RskNbG9oLEBPVaE2uOEJ0oCsQv4GAJt/iG8b/F6Rshojn08Q3iJTCVuoRFBIGvH8OIewxsXHHHB/LxCbvdwXhLSHuJazpXzUzJhkEIgjYUSgkuYZS9Q5n+K7dGHzItvYG1Ap3JAE7/Etn+TX6hf5Lp5lWz5Jvvxe3wsqri5hiJpmaViB7LxGb3nv8H2h9/ixfIpZqPmtFIMVgXTieT7nT7vfKrL3ZtzXvi1Y9Qzh7uAxQykhmgbRpuQLsGvmrYgCNDLgS74NRQlhE5bXFQNHBq4WkI3tJV5Y2SLg6YR8/5L2H7E0eSc5sE5QoP+w47QO6R+o8ZPLNNZYKuGPIdEtZSq24Z6UsJ7cy6ylGiVsjVTNGLEy1nB9SEsNVQSfAVVBWUKi9DCWrEODGLP2TRwrBRJJuhiEfISFnQVnJ9Dd4jIIFQCUYIfJjCRoEB0aKs72aYi0kdAhPIBGUlqp6iFghCISgmRxtfQOElYN1DXEDKaTHDRRLBMWQtDKj2DXkAPLjVYWrTajQW4ql3Ixnl0CYPbgu5eggqy1WnUCruWhErTi2PqJKEKKcat0dUUF7V4fj8SpKlDOpAFzD2sm3bTSBPwhcOmGnwHl41QpqK2gUjplliSiqGoeGPjkK/1LPd/WCK+b4g/IZF6iJaSgpwNlmRBUGqBXHik/wGJOifp7KF7Gpouqwb0VbGFTl5En36dt/wmB4MhR/UR6uKUn04rXmim7K88NoOpAnd2xPV3/kteTmFjBNUZnJktdNex4Q3lKLCu4GEUEb7Y49o35ojTlskRF+3xXJyC7UKswEg4qaGnoKPhSgQHRlCWrdiFTOCFZOoksQx4DbYvcUCjJYPVglAm2Lcr0oGHK+AOPU2+wg/b3LZyMUXlceeWTi2IoxzR0aj9HBF3WQbNsbO43oLdXLIxE6huwE/a02Pda6EiGYG9CO3CiBVuLHnnyCDzDlkmWaAYEBFCTTAVpAnkGozBGw9JjFCKQReUCKhLMU1RQdUIdCLoxAYhKgg5KxsoAFeCXghiJGm/3VwOCJOSUKeIS4xODjK8AZUGdnYM0SYsrcAs2mxMDqCv4KU08OwZEFqVXK4F9CTNUmOXkgQY9z03mzkzZ5irKWoPTGiYzFt8PB0KIpUiqi626CHdFC8q6nQXIa4SrU6ol55i/BFs/yb5+Q9J1Jr9TFBkXVY2RXjH/YsU1xiGO2eU8ynVlQqtAtIJOgGiekkyV6irHV5xZ3ibkMx+QDl9ETHIWhVgBXrcPKb/5KuM1YDDz9Q8/cgannvM7/X4+hs91vOEV+5N4bwh9Y4NAS9nICIIa+g3cOv5hAfbEh8L9FSR9wQhDZzFEckrffQwYJYw3JT4pxXpWUUIrZKtWMMMwZmSfCJyZAkkI0HlJSvbFoyhgaNaclYnaBQjapKsIek0bPaOOXuk2UzXdG4EzheXSq4Ai5XkSGao/g0oM7bP7uGVpXl5n+q6591VSrLXo36+Jnaeg6bmyiZ873iLyGkWMxhNzsmvN2zuCqJYchQ8HRGIKkdUCl7ZSFnVGvoDjEhYFoLYlWipQcYoFxBNgZcSL1KCk6S5J0nbVMMLqH0LmEkpSBQE4WlcoDSB0jtEAQun2I0d9aWcNaS0EImpUIXAJTFBSlw2opN6rsoZYimQ4kUeVgJ4TBq1yrSJ0fisi5SCMMlBaAIas5RoG9iXnlHf0TOOioZz8Yxy2kcWkswGYguibqFUXXbpmbsk0ZSN/g9xmxE2zbHHmgePSsLFKVXRwQ2vEeKG21wwUgm6VjSFJ5kUDIaCXpJTdwqOZ4Gq67l6uuDm1pLmsCRREv1BzWZ6gS8l2gRippTNPkGmiAA69QU/vfx7/A93/gZ8/ADkBJYOZoHqObx7O+HZxgY3igs6Dwu2jyAvoakgHsP2NUjnnuHJCedC8HCgWRlJ6EhMLnncT5EqQs/6nLsucWq4+vgRo/MVdQPLGM42UrTvMDQT0gaitUfIwPtK8J0F2IViYyOn242phMLFYKaOctjnaBLBek1+01IkEdYoZuuKcRAoMSZWmtqlPOsMcUmPzdkZNllz5c6KcgknRyPuheusN/qE936frwvLninZrbZ4w29ya/VR1JtnLJYw2zSI4gOyT/dQjcWsLRsSbuWWNFpS+4gykngH1sfUQdIPHu1qRFC4oLBG0JFtNR8EIAQygkxDVAekEAQc3lvOG6hrR8d68IE6CLwSrdRSCkjbcN2xjkCEVQoTadbLGG8E/ZFirfqYBxA7TT4wrHzg8FzRHWu0lhiRU4gRqlGUxxGjZsZgUNBLHSMNUTTE6C+wigPNwZzNpKBjVzC3pLFlvDOnUGvOVxV1ZYlnp3SjJUu5w8btlPWi4UCnnBUBayW+7jAYdnDdGBUV7MyfMBt8io2dTTrVu2y//5x5Z8FnmkNq55n4hMwJeqsasZORZAF12jDeNdSrR5zXXbyI0APg4/ZNkuO/xS/c28QNE9yzgL/xCvbOdUz4Nea64XQ/MBbwa6fQSWI+GzuUdJzUbWQezkGuA/O1wd6A4vU2zw0dScgSVNpgTh1uFPG82GC+CBSmoPGKw9DnZ+5IktOMpKyIQuBmCGxUgU4QnA88Z1FEXUsSW0IicFmP0EvohEAaB5wO5MqzGTxPHdyWIKM1h2mf3z29wrVXEkznDptPpuyujkjftHy4tc2j9Evkb96n3KmoG8HHzs/4M3eh00BjcvrFNiLe4WJ5zpk/5LTxpJOSjTggSo/OIMfx0fmSbrzm28WQSVAELRB5IBMVaSppxLBdbDZQWklHt4XhBRBRsS0NbLWiqOA8zbqgXEWsgyQXrTCmlIo8D4gIZAxuS9AswaNQTpBngVI4jOhgq5r8bElHT7iaXCEUtyiXh5wLgwgNsmjojC06W3CSvETfw71pzJYVlNkVgrtBPhW8IjRje8pVeY60GdNYEw7PELpG9Wd0th7htsbcvjpoibQyoypT4gBpAyOt2OoEzK5hlWiapwqpHPl4g+TqmOw7JUFvcpa9QdaU7PZPGScxZ+IaZiemuD4mW0hunp1hr/cQKiF7/oBof8XW8YIrj+ZcXIBeKhiuZ/xb5W9x6zghlornxvGbn/jzvD/4IuLiEHHwNZYPHGoJpdbYnT/C3el3GDanmEWroBIOZNWKpYoPW6ZuNQQbV/g6o85i4hGI9wL2UWBhI7JbHcwL2wwHOT+c1ryXjtk1x3xazJEoCJaBCngTWMwLys1dEucIa4tsArd6a3LvWKcxpzJi2fW8Ipa8lrUox9skWFPzU+436X4nYt7cYjV7mXkUEHrGS0axX73Lb+2smahb5KPPc370VT54uOZLaokS9xCssCphurVLE2qSiaOaB0wvoCOP9rDdD2x2oDINTRSImoAIgjyCrtZQDmlCD5IEpzvYOMJEiso2nIWCmxwQCQM+JjiB84JVA4kPRAI6QiBSgdItFOmCILaSLBVMZrAKikgJ+k1bhDotObIJu+sF2tekQuB1hu/1iUJD363YGbeEjVQVyj0geTRju9zB9T/O03CdyOZsWDitA92Q48MGe+4ZRaPwe32oHUKVTJc/Tk9vcsesiFLPKgoshoJicIGgIDUBeTiFfo9+oiBt+PDghMXudfp7A9Lj1yiEJQpLtnlA0+9h0gFlL3C4MWLSu06soTvcJRYOryDdger5EWsj2O/NKZag/97HPkr5ww/5iaTgBVtDAVeBV5/+C77aWH5Xek4+jLB1QO0Kwhc+gr96m3/+1Ya/9OwrdGKHyCFZtYqtXELHwsnXWtht/uOGslgjF136pzCaBTpXFPXMM3EBC8SLkqULJK7mNOrzVXeVDg2+OQBRMI48iiVPZoZYgiRjOxds+IYyVjwm59kxrM7AbHe5sVmQ/nBGp2449l3i7pz+WcNGNiH5qGJ6OCR/OKa2z3DXJ4T5J9jknGb8gMlixLNFj/viGXKQU5UrZF7ypO6RbawY3AqXInaHtA1CBK5swu0N+N3HHRqn6MQeYSts0sfILsHFiNJBPGa19xFqEdHYQFg8peMf09WSWm/hXUztJRcLz7K27EnQeNBtp0WeBiRQIrC2LdZiAWUQCCGphUInKSba5QMBpb/OoBYY7wiuxi8Co0xAIhDdmBAZhLBsFUfIZcqdqCRRJ1S6DzJhNFQIKyibBG8GaFcRNVNqK/CFJNlICHXGoe0w8zu8EC2I5IIX9Ptk6ykPuiOiqCDetMzLFS8vDN6cM95aEvg2yT1PNHqN76ZXUUnJOt7jUKZ0hCHxc4anBc/0BU3Utp5ZI0hUwPgR6dRTLxrWHhLr0DO9zz986Qo8/k1uKMNItczVxsWUnzn7h9yJcv5u3oddQXN7m/Wdz0ADp9dv8p1JwuuhICqgm0DdtHzFDWCgYD6V2H/hsaEAcUw/zIjHkDHnOz1PvZUjhEDaQK4D/R1Jmo/phJjORUO6POHKFY+r4dmZpxaOYvsKudZc75WIRYNTKcWZpFd4RhkUyRaPiwl/7FMNm6OS//Zf9djfFiTWUVxMyazixpUOqyub1PE2C93w4tdivp1pptFzfLTHVi9HZhnHr23x4Z1tHn5Q8kq6pMMchWd9UKKuBfZGAZ3A0VTyvdDhYcjpRoJMBvxoi3V0C193oa8InZp6BX6ssEHgq4BYl+R5zEy9zFQM8T5g145QFMhQtCmAdMSpp6cAGZi1kDNIgQ2BNA2savAyxgpFmneodEaVSY7iBDtv0HGB7zts1kV1BM3TGSfTCJ8GBjFcs4Jeqhi6QMKHuPqIZfwTBJ3xQHZ5kn6KELpsmw+5PfkKKIdo4Frk2dGPmA5mHMev8EO1gV0FftvdRQZPupBcyWNGfclu+A2e3n8bcQuSnU2iOoWyxLgJcdhkozgiyTs8nQvO8Qy0RHhPc1LSJAkgKa1gGFtUZCiOFPGBJtYtfa/1+jl+7flmrZkow5aCnV0YTUEUsBHWXNlK6CSBJ8axqsq2DyireDhy7F+H+bdhQwOpIHjFcB3II0ez3SMqDYN1QR4V2LpgOWlF21uAuii56KwI11LyjZKRzrnenXPODc74X7D16lvY9f+HWDs6C9jEsCeOybY3GKuG46Ug5F1GGsTxnO6q4vlsQD7MKa5f5b3ZdyDyPHu+w9PVjOkxdOhy/QVLfz1D9V/gW5uS+c23uPo8oSs88uaabePZ9IbsB/cZ3zlk+OWrNI8PEcsF+RCmcWCWwMs7gc5C8P7JgJCnXBsKZj7F+G1qPcamI9z2Bnplcd5Q9jO8a2lyNXvEWBwi4z5F6FLWtBQ1a2TXkHiL9tCPJFrJVgbnBO6y9y2EgGk8Qjm0llipUEAea4wMWOfQzBmKM5I4MMsicgmpd6iR55UTQdcLiloTS4keCy4uOqy4g5Q560aTrw4Zx+ccyZs05TOMe4aZJ2yZBelQYrOMSgXySJB0lkQY7GyOUpqbeHJjOXgE3NE4d5dbNySb3Q8ZxJJZ3aPMhpyddHnQpAyc5wVOWQbJPREo6gbfi/FRwNmAB1YOqnXNK70VbHkEEbJs8GuH1pwylgnrNz7P6eMHxGeP6EuYhrYT5mupII0qLpYewYre8gNEZBHbJZNbjkeqLZ5Xa4j6G0zTG9zwlvHqMWI5YNW7S70WbDX30L0Vrg+hrrhNyQvOsVydsTgXOBuwu6/zYO9VJrPrWDlgsz/j6EASnTnyz8KjtzwXy5IX7ATb70A/Je4osg8q7i5LhnHFfnzOeEdQXhxydOip85jTdxoSZ/lIL+Y0qtFuRh2PGZ51+PSNc375i2fs/KCiewxJc4Hd0PjNhuITYCc1vWjJKSXRNlzTsJO29PXHM7B5h1tbEZFSrJIBTt6GJiJTgmpwk7J7hTysyJf3KINjXTo6J/fJ7RFJOsAEBauqZfZiB1lDFnu2ypbB1NGl5lgKvI8QQtAVrddC5duOkSSNSQTsDgIb+YId/4QoKHQw5LMp7iywtAM6G5q4dMhVh26kiIXCCY3bHTLfusnBB2Nck+CVRwfHTqTJ4yGvLn/QgtneUQrJ+PS36ey9QNl/jdPuFp2OYKBhdH6Co2DRz4ieV4y6gZ39Fn8vr27xXHySm+f/BOlPCaHGTUrO/T4nwx2Ou3c4Wye46RP88QPc0mI3IkKa4FEE0VL5VjpmKtD0Av3Mt+TLU9DGDfjwxv8Dsp/kmfibuIu/g24CyypwnMNRPxCtCjYV7ArHwfIHRH2HnlWUSrKqFRGubWwoKkpV82YpicMuA5syvHqFaHsf/f4nENUBYnOFH53Tiw7Q5pDrsiaPAnUq+f61Hc7FXfqLkr3124yO38M7hc0kk3nENFNc2JgTF/E5mbG910PHW7z0xYq7H1RMa0lycczxEg7Wuxz6j+EPFDnHCFtz4LuErZrIdihSjeiMuVY0/HuvV7x/v8Phx7qM4/cpqVieeRI060oQ3p1gE8d3N+EztmWyznyft97dYURGr+tpXrvNPNklBI1MajCWWEaoqo2M2i1J6wXj+QVbPKfJMqo8oZ8FKhXansQUZC4xQVDjkdZTBYh6LbMqOopBJvBWEmyDxmMKiZSKbh64cdUjREVwHhVidC8j2+1jjyxqrmmymCZ7Dde/zoVthe4+koQsIhSCja6l19QkzRGRWxJciV8rhFu2mmYT8HZKc2XCbGOf2sCr3tFFUp0vSd5+C7E/oB50eT66Qe9iTb4qCLUnHjlO0pRHzZe4Of1lDGtOTMpv3P0x6tkZSX3MbFVxPlmhQoPadhSrQCiOUWpNEDkYgXVznj2tkOMOo46AKiLOavTP+lP+p7P/nmleMlMp3+zeJRlO2F2dsRq1HcVqxB+Yf8Ta4AjIABEJSsFgr6Q0UJQrXknfxXYFfuHBSuJG0XQS6rsd3NRRW4dPJPN8m06RUAVLvdlB7HXYkT3GyZJ09xgz28Bf/8u88vAfcK84pbsWXAuBkxImQLzn8U5TjD9NWB5ynJ0hZI/IXHCaKN7p/2nsYQz2HloEfJQgB6d0soznYg95ppmqmOHjj7Az7XEx7uNfKHj4+8ccN2u6Qxi+k9GtPkFRHpB0n1BseO7H8JKEemb50O8z2v00N4+vkB4dws0CIVoqWUrPwMwYmKdEboVUDYOoQvQtNtnmQERYBN3E0etClQROKxBe4J1g7TSJNcRRa1BjfYQUmiiGEIM1iqGzpJHjohRkcSBNBMJDUJ5gA5SKJvTpbAuuioiDbo7tbSF0HxwkmUNbS7x6FxnWRN4jXQdCha/PsS6jsRHYJZgaZwz69F1Wt+FrqyHdVGMWhk9Ol8TH9+H5BQ5BIRLe3LrBu3nKF9MP2Tl7jp95MnXOuzaiWcR01gXvd/8I33pynVevg3j8HqZaUbsuTr6OvPf7+CQQoiWVXFLFHXydoSJPFAysPO+tFDdMwlaQ6E1zwZeXv8jzw2/w/vgu82iHR/s32Kh+i3hliGNIIsgDCAVnhSRVnitK8FTHrfdDpwbjaeYwMh55B9ZDEKXjtn2Lh+acV5KGbn/F8Tncm3ZY97Y4TDMeR3uYu5/jxd0B19bvc24b6kVKVzxC6RWPtu5ycT+wmVbcGBnOioYHjx0PdgIfVQW97j3CYooqS8QoIon7rJq7rC/6sFqz3V+z3TwnFzU6Uaz1iHi7h55W5PkF0+Q11oMOo6ffoz78NmpRk9UblGc36PRGiEmP2MLVzpLxOyd0hrClWiGRDw0i77L42Eus8xeI9QWBR0BD5k5RYY43DdJ5hDAo1UAscV5iK0HjaQXPum3VE42/bD5rtRevjCGKofSSaa1JeoLORktrLyYCdEJiYZwLVOIIlW/7/FTKurgGzbhFeeSKkFiirsaIS523D4j5IdrMUMV9RGRwUYQtOq1bkNQEBYl5zm5UcTY7ZrGqMeUxb/U+zXv9F7AOvtkEfnUKVx/liOU17IFhXc15+62vsEw3+fbwLj9/p2Z7WROqC46oeXfS4d6Dkh9sXiDWv4WzjloFXGNxVcBpg68N9u4WrlHY6ZxQryANYCNMCNgqUDnBQkXEQqAnJxBfCVxVz0lnE74RPs5h9CrT3imbk7cZNRajW41xYuH6eEioU/aOn1J+oscHVvLezLJZr1v7JAvJOyB24HwN3+97nsuamdznC1nBzs4Rm+UZT48mPHEpJ/2YuJ7BskO8dsjuMekrd7l6f87iHB7MbvPhtT/Jhp2ztfqfmPWm3N75IasLx9fzIZ+tLuj3IPR76HWB3b2K/sznMN845Zo9ZvjhD/G3DGxt4kYpvaZDsn+LVdkwMSPW3YTJPGEzhetHDSwU10SX6I0vs3aOeWfNanCN8YMLxtUMZjHhYk0GsLFHf7PGXT3iabOPa/rIyy7tRFh0qAl4VOwJ0uMKwdkaPpxrDkzMKDV471BRQHrQvbaoCwZcpTECBA4jJDqSCA32spdOe6AUaK3QPzHGVxkVHukj7CTHrXKUUhjtmAdBIyS2dqjqIVx8gJoV6GiByARWW6KRwKoUYzwNsHzhBeygg3uuqQ/vYa3FCUvx+pDZC3s4CWHl8TEcjHIev3YHLk6gOiAtpwz1GT3zhGhyxJMhrDPP6lmPHzw8YLU94+EiYJonbF/JkYdAv4v1lqaqWKwXxCONMuKyGSJCrD2iqWguKlxH4qoVDHc40X1k9RRdW/CnMM8UhfRoI3A64vfvfp7bHcWePcVOzjC2Jio83cSg4w6rWlIFwa3cY9cW1YdxBGcGeg10n8NAwOI+DH9qg/d6f4N7+io9d8jd81+kd+9fs+Xm2MV38YcGH7/KeZbRdDNqmXKx+4dZl33ON6/SdAc8qBvuH9xio/h77PZLurOC31usmX3uDlcPG+zrXfJ334XpAbe+88vUkxNemx5z//oOqzd2iC4K/LzCTg1u83VWewMuJm23iE8iqujj7GzfQ0VTeHDKMD2kHzaIVE6ZxKy6CSbOuXgsuFo33IgDRvfZsGu6cUUjI4yVOBsT6jloiVSabrehNpLKRDwqIt6aCEpk61NROBwOqQS9zbbPLniBs7R+EjoGF9pULvbQa7XO1JAiSHYkRANM/xYhxAQTcCbgaNuohAMpz/GsUEogjiuY1cQWIhTGaQ4rxTyXXC8d8YUhYPEa3Nk5tr6JX41JlgXJOEJ5R50Kwr3HhM0dMBKvgUii0hrXdUi/hlASbQfEWoM/5p71bKrA89NDHq4KmiIQlIK6wnlHqN9Hzq/hdYTU0JguTf4yct6QiCl25VFJ6wdSBkjxWB9ADZgIxcUS9CpqTTU8sG0DcvmYh2e3aHa7nHYH7EYG3XXMTnqUPcnW1ikH5094dHNIzzWMTwTInG7s+EhiOSkufT8CxAHiJXz0wfu88on/ht/u/jVW0U0+6P4cX/A/oPvOiiZYVo/fwu6cM7GfBjWiq04Z9gQDOpyFBERE1Rmyt/mM14++zxKYRXCLNenZXWbpmETNQdzDmIJRdcIn1Zzn0VXeTjYZHRRsCEnv+Sm+3oDmiGU5hEji1xD6gZdvdfiC2uZfnuU8Xz5kcPENsu2XuJoK8oNnnC2PaYRkbWNOhOCluMT0So6O+rj+PiaJAIWM9kF1W9NEX1F42xoGEmgaQRy1VlOh8bhMci40m06gIkiDwIdAiAIiszQO4rIVxiMkYRFAQuagG0FHxHid8PQDibENvjaUp47zJyvCZoct3Wc/XEA9p5wJ0nUgdgIZFBdS82EUcziQ+ByeNRG9vNWORGVAnRxjj0poHIPgsEZSOoXsQ6c4Jv3wd8k2Ja4JLPJrmLyDyA0clph1xbKGRDQIHTh4Jng+6uNVQtwbooyglIogE8qrPabTku4qcGEC01NwWhKWrYFLUwSEcygpaUyEymNGmeC06hGkAi8I4220T0GlkNWCroGBOaB+8BUOTveZisCTqwn+Yo+1iomGEZvCsdPxnK494/WctBlQX885O1DcTzI2u1PyYskghp5v9eP2vqWX/2s+f/MJXx//ZZrsLtEn/wx7L0Dx3gH5vSUP/vUz6v4Z6R97nWL/BeLhmI3lgs3ccKxzxqXh3z75r7DmmHeAeCa59uoGG92UMomJVMDFS56cG/6Z+SgrOYDohGoyw52dcytekoaG5fqIwfG/pLtvWCafghIKHZjMah6Fa4zffY+HpWT78TnX90ZERjEuJ0CHtR+zdWWTslgQZR8yjn+Pct5DnTrMzs+0LiVSQ9ikrMZ4sc/aPqLjD5ChZBi35osB0JsCKSXnXuKaSx+M0DJ3Ct+Kz0Pr6dYIqJHEQOdS80+QnIcBp1XK5OAJsZuhr1rWtaVUDXa5xyCOqOqKKNTMz2CAII4jjon5WhxjpCQIAasAKdRCUHQ0CkuWeJ6YJQ132XSfY/TB7xPkA87QlF1NrFfk9SN0U9EX7zM3EWunsC6ik8Q4JbBBY4UiFI5QV9h8D/It1FpAEIgMqiB5N7tD/ew5YeTRwZPXgaAEjh5EAwiOCjBWEmtFwBD8pc0ogAS97kSMOqDPFVXcClnkek5v4dmWS3IHSzMmHm1D6Xg+8WRf+gjxwVWK5/+SK9kpF8cRx3sf46tqzKfHz8nNOYtxTJpsILsOXT0ju1gQ3nqPa7d/CfnR/xXFeMzp+C+y+uhN1KNvsvMb/wg/OWL7+D57eyewjtm55ni5EtyrGoZPf4H9Z7/C00LxeuR4/TOC2c4WTwcjqixCHTxnUSnefPWnufHip3hpdQ93+IyvzmsGqzlKG2zd2lTFZ8cM79xjMPoU83NJEUGjc4Yb12D1iMdvr6n2BKexZlgL8mGXVCToap/ZKiaxS853IOovkQcL+uvfxSxfptabbSFBgVQBJyOMu8LcTmlmJccFdOJAR0NnGBANLBZQKPAJJEEAHnlpq+sDnHuBUW1DQLYChWClJWdOMtEK5x3ezPGyJpw4KmvavrfiiOnkBFc7iAOmFPS7MPeCN3VE0+m0vYLPathRkLZdHqsygLQslKURFbVYcB5GVM0VcAojNMuuRtlAY/cZ2N8kWZX084qhV1yEAXqYEXzGwnap8h7ujsQdLClOHOFH/gYqIDSEC1hLDekQEQVCv6Q+XSNlwApB6HcgAykdYQ3BBOKeJVVQBf7gj26EYjMIyBMuXIaMC/r1HOtXjDMYBdgaSGrpWBnJoJyweayI2SO7+jLp8j5lZSg2htSHYz7UBVcGNZlVnOstKhUzjbZxbs5+ptmljzp5i9XeHerrr1HFI+zuXYZvvMr4H/wfEM0dFuc/xXB7TrL8kLh5yMfd25Tbj1k/2mQwO2ScwUu7Ce9uXeE83WHeGGbzklW+iY4s6eQtdP2M6UVgazAgv/tR9Pkh9uSAooRmAfXxB+xvHLPq7xKC5IyI87rP9t03+NxnC+ZVQxV3MMuS8dkTdnKDcWck+ZhJ5vCNJ+pVvHTLsWIC+RnnLsN5i5BPUOFSWqkv2+3r/3kBU7daZGLoerALgRuDdjUh9QTpsBoq15IJ3TqgFlB6wUHc/rwwUHUEKgM99VSNx6cGQkCoQIg9J8FzISCyrdvWhdWU0YCF7CJKgZgtUK5GHBSEVGN7KSEOkFbEuuJKWMP6HYJ5l7rKqNx1wkKgdwKNEhS+jzab1F4TVwVoqKygOFa4fEyTpNRCERIBZWsAIwYQ8rZhIqgAjScYiUh74Dw+iTDbClF4KBxkHoYKEcRly7YkiIxu70e3UVwu5CxQVZ6RqJFRl6fxNbLQxc8P8XEgFjD0C7btkkkt2XCO7OSAazd3mfoe5+sr/PRLH7L4jOCbn/vDhAe/inp7wmba8JwV02WPrbOH/JHzM17LPN8/fcKjaxXFJ79EojdJpCeNwYU3YPhRlKlxH7nORWHQy3M2zAmyfoZbGZztsdWDQQRTKziN7/Ao3iFpLHH/s1QPD7HP30burulwQbSOGOxfB5kSZMpxBbMGNgN0Owk36m+yCDdYqldYkfKm7fGFUtG7ErN64BkaRzKMKTpXSewcf3DBcGNFMdzB1H1WdYeg4MVU8DB9QtHbY+oAPPGyQQiLkBIZBbJ+2yG9tBKrFW4NcU8QJaBqqNcCs61BOkRwhKLtfBAVLCsoa08tuLQLailqb0u8VYTYY49qXCeQjEB1IFEBv4KiEswbyJVAhBgXMhIvcb7luiPlkPMLKAxZkNSpoqoSkKBwCAK++AGaDg0Z1gvEkynk15AdReNuYKqMqj7CSMNaKNZhi2DHBB8RpIG8ZCOviHd6zFWgqC3iyCETkOlls26qwVgMEdFggByHdscagZCC2AIdgWoAI0l1a0RT/ygirzPL2zJw2zdMV2ecZn3qqoPxEX3T8HoE/QiC1myMtshWx/Q2M0oF1AJhBP3G88q7v8fel3f5laPbpOKMtL7Hrp1wu654wwTSLGdWl+TNIZ0fXrD+4R+n2fsYsV/TVw7KiPSFL5O8948owxQ/2uNEfZbq+KskyyF2lfLynQ5bky4jVXA42uTcbsFaYKQm2rzDYvcneP7Dr7AXPYL9JesiwS9PWccZIfFEL4xRxxe8u4IX04aNumBn9iHVduBeeIljozj0S8ppD1doujNF4j1h5agiz7STM1lqTpsrWL2NQPFskJOXGZtZgizOqCeSZ1rQl4HcGpLgEc6BCERuhXaSei0JDSgRcSESpjIhTAVNBOnQky489gRWy9aMRkYBqgXgEDIh6ITgBGHq4EqOSRShB+Wq9TiOaC2gU6A0AYNgWQQSWv8t4VrfOHSCmD1DO9M29OKRBhrnKRNBEIJYRITYwBUNqxVisiaafYem2sKFN6hUTpAvE5IbhOoDICbqvUTIMqzO8aIgnL3FfnpAbQzLoqYXYsY3Y5RsnZHOTiVTc2lNRcAsHDqVyFz9yOMes2qt0HQM/tLVvTQCdNtZo8GhFKx6cLxsq+KrScST4T6byUHbHatfR9/o4rpD/P33ifJA3ksIJnDqNdMVbByt2fmtf8QbfJRVt6E3XXBtbMniPZ52/wYzOUKcvEN8+EOS9e+x+if/Ofv3vkPzs3+V7rWceAjyx7/MYGfOoPw+p/EWc5nzLP0ydv9/S1Q95tXR/5ki3eBXf3uGD1s8C10iYwlRwHvHxnZgunGN6uG7NJlmcNJwYA5wtzrE44ptIl7QgOjSfdRlvi6x1wVqukYtJ3S6HqcuqAZj9FaC3ffMzgMb50fEoUCMO+QHS67wQ474CHtCMugk2M1rTDa6hJUje76mkI6JAGMg93DbeiIdsDHo4OhErs0PK8dCJ8xlTDc2hG2oa0t57mkMVEERTAulUTi0bhCiIZgCkWcIWUMp8EqBDQQfWFmFliC1py5hKSBkrQ1XEB4RDMEERFMTV09I3AIpwY4yTCLxjcOcWcq9iDKOSOgxUBFCCWTqCYkiltCwom48ItLIJAEyvPgYFMdEbg2VR21m2CjGnFbM5g4VTZFOk+8PiPsKKoFfQ9r18IGFPeB8iagWeL2BuJohklZn4taCOrROsF0BlW5pC33pf6djC/ECnAUTb6FExJ6wrBcKvT0gYol84QbmC5/Exp8ijI4431qx6GW8/7Xf4clywWI14MFqSPLwLsVOB5OlXE0nZOacRuXY7FViuaBMt2muvYYMDc3jc8bnv87q9OcQ2evEqsL3rtHc/Sk+2bzF7z2+zxW5zW6vz/uhxNsBv3v07/BK/ivMH/6AOHlA8sYZOh5QFIaz6QU79YrICITusq1rkq7h7CQQ3VsxmymIC17bklz9aE5ea74z6HGYb/FIbBE2PH3fdqww7ICUBNlgrmY8L26wOTMQSlzXsfhgxiD5HfaHoFBkokM++uN8uLhGanwbQ3SgWVrqlcXVghv9lCRaoJxHiYABXARVLFlfCPJYEp466qXF1tUlWNwnNBE2llDG2LJBm7bwcfUaKyDUFtdP0cGjNRR6hwpN7J9jaX0xqNoiPszWmKJB9QR5VZGyRETgojF1/xpWCopwjgjHMJe4nqYQEqP7SLkB0RDVCTC81qYjyhNkTIgVrgpIoYABoizppIZyFdO/qihFxUUtyIUE71gfVrgyEOcZft16XcdJKwGWiSW4Bt8L7TwVBKIOl/NkBCEEhAQrBUGrdkZJAJ3OIZSwQFNEI4SJCQS2deDBbIdNb4ludvDdHyd0XqD8wis8ibe4f1bhmt8jPn/Klc6c4/k+h50vsHYZjfCces/LD3+JregJUfhXRDsfod5QmM5VfGGI3/tl/MEJ2eQJev+zbLuI1QUU0U2ehgWlWfMpvkpf3aLbXONJ02WlPsHTg6/TuVFwPTlidvT3Ka/8BYrQwRZzcGds7y+Q8YDyxHNeWTyKwSjDDwc0759QDQP4hPc2XuQH3OHcRTQ+IKs1U2dZuT6bdYW8LZiU7Y07rQastq7RVQ02P0c9WZJcATmQkEiass9791N8UhPJQOwFSwPeGeqjgpXxnM86XGPMeFyiUoeSAiXrdrxCklDKCO2OIZ2CMYQGfCnw2RgQRElEz2oq0brqu8IwXQfigUNHDe5yJMXiYkklx8hjQdINlwNrRNseFYFZOhqv6HQkznVxOuc0vcYsRDR1ADvgmvuA5kmg6G7gfEpQArmXQN5vTWjy13HFhwQXCLEkIEiVYyBW0HU4d2nl1TR0K4FVMUufEvsYZDt1oC4Cog9i3Gp4OtuXC3mYQNNg84CRorW4vQgoJVuDyCBaH2ghEVIjgOBC2+xLF1hESDHAigzXzNiMHeedq7wvPMXvnbB7p9c2PQqYVo7PvPWL3D39p/yraM2DbShfH4J9jqtjELCKEt7Vd7jQL3Pr7Nf55PqXyPY/w2rvL6DXS9S+41l3wNVv/WP8638SoVJ2hKVYKQ77r+OuO8rf/B5XxJt8Bs2twSf4gf4i4/pdFudHLIRlvHWfK+X/naiXsh7eptFDOnmAu3vMH24x+ypc3SzoLCWiU3KyI1hqxTIkPA0j5qbB4nDG0dRQNRI5GLFVPENrhTeacG4JIkIuPbUo4GRN3BHYWlAVgkR0eetklzdFxd27DhUb/GHA2RgXKdxWwDxbszoyzEYJ6UlKbzAkjhI25QUm8YiuYjkTpKYk6KYVBZXg6wpPBWmG1xkhRHghcJEnNCeEpUXUBa5IsJsxop4RVecYe0G5VNROt2blTuKREAJJ5Lk4DzQjjRA9SjPA6hhnoXECwYBi62V0eI5oFC7dwE4hnsYtfS7BiRy6N/BovAyIxKP2HOnE4KdgrcdqgerA8giKaRfjDbNSkA8jdJIBEc0EbB3wkSDugvC07fm2Rs4sKg/IqrVOCAK8FdiaVpQmUoRs7ciDD2gRwBVQBU0SevSJ6LsFA1dTNKf8YDjEVLDTrUEaGp/wyWff4s/91t/kuydrblqoaijcY447DY2KUCIh0h53Y5PVS5/grfImxw8P+Dfe/WWeZm/wiSuHvPjFiMPJNcT3HsDsnGZ0lUxBPwt0AnSXmnfdz/EDAjeWv8VHzt8k2TnDdM4IlcN4jbzTsGlXJOmKZ36D2vQxNVSVZ71S7LwwYq9wmBSkakiNoNPz1FozLz3lYkEdZ/hMQyoQq8Dg/IjbybdR630wYyKT8o3kNsf+ZfbsIXH2iNHwd9mOHE12lffd5/mdtSIqZ0zqA2aDLo3oYCuBNY5gDC7UBGVxK0OjY3zSmqzM0gHNrCF0AmK6pLlYIfZan2VXSgIB5muIMqwOXCQBpW3bYuUc3TgghaG2AXvckNRL4rgikRbf3WBJh7qMUCag4ktdsy9hVWCbHNtR7VywrLXvTS69aQt1l+TqDaLZEU3dRXQlzBQMACUISURWabQMzMsSF1eEMw+FQPrQsmC1h55F5jH9q2M6J74lTeYK5SKSXCBlO/vEnVlColp/Dido7HVElSGlp6Mh0u14BydhZQUukigviC5tuwKgce3EoziuqXhAzwj2bIMIkqycMXp1zc9/PCCP/y739V8mv36HLx3+j0xOBG/+2P+O7c5jfuLNf8Xh4XO+0jvm4Y0NarWF9hK6I8Z2jh0kmE3Ho8mc6t6vMLnyEeqd/yPno6t8/OxPw+wJ0cYuWnhEWaIsTNY5i1dvc3BY82bzZSbLp0g1J5rnxFcSlBAsvyVJbkvOnkUs1iNsKnH9hsYtKaxkrGLqlWY09mgZ0d0LjDcMZWxpkkAys0TFOaXrEjYzBluWzbMjepPnpO+e4XdfhKjLz4hnPFKvcU9tc2Y0RX3INL/FB52f57TZJPS/gwrf5WJewqpG5U1rGWUSWFlC4dBSEOtAP69I1IomBFYWTiuw80Dn9ACztm0HyAjwAhk0aRxo6hU+OMhqMA7bBOpIYMLlJCjtsU6gR32k6BEqSa9YUakrmOxFnDOIZoYUBrp9pJuReKjqgG1KyCpE1kEJkFohpMbjEWWL0mqt2llt5w42FV5E1EmOWK4IxlGfS840lEazc3lqpxkU65IQxwgVE8VdxmlrMl7Z1lEqyHb2XxRO0XUfoXNsLTChQ5a0kwa0BKVbCl+F1vOmkaptKHChteQVAi364GIoFg2ED1o7KCOpFhGHScZrtxvqqMMD/W8gbr3I0DUc9D7Jg7/xv+TexseQv/MLrN095p0l57YiKh1hNEU9tWRiwhX5EKc8j/wLHPdu8RHzbWbup5nqL6H9gvVhSrbziHL3BtF4m54OiKqhog9ujSwnrMcp7+38MV5t/hnarIlfT1ifx5gPtpm+mfPt7POsXZ8kexf1skefGsJa4juKxYvbJEenjLYcmReEC0ek5iRXbdudXB3Sd4rERdxNJxzHPSq7TepqxNIg5Bo5f8hH3O+TqJc4NzeZzCNOV12a7jGdsaPGgAgY7zESouKcaLVC+QQrbpB0egySkjSqQAZcM6dUiota0rpMnVGvZ61VbATaCLRopZQykkjXYNaKUKYQAo2CWlY0YY0vBakOpJFHRhK0QkiPNkdoM8aofUK8i7UZsp4iPAjVJ1aBTDcU5Tm+KiHLEUIihUQIgbMCoQOJ02iv8RuaYARhFQhCUMuY4NuNFGybCi0bwUoIRlFg1AXhDKFpwAcECpW0c3f6WYAg8BaKtUdFU9TigFq8TlV38UGTR6BU6/l8SUQTLCivCEQEBUK0JucB0OIa2KPWZ00qsAruSbDKke87XipLvp/9FGHvJxl7T3d9wfr1TzOKd7n+5IQHE8V3N75M6L5HVz9Fb1bgaqxImCw8UTwhzRuKl77EhbzK/vE/gff+3yj9Cmr3Y9if+9uk26De+n3Cp366ZaVkTSjOWrdy47AdTRyW6Pm3WMse/oNtbDnkB/t3OD0dkCQRnZklLA1i6nHHoIWlpxaEsuZoHXA1dIMgSgTSakQuoA/r+CpBOrxpeD9X5B2Nv3MDzo8JZcD6mrM6QtmSPHzAK+cPGApPs3yb0/U/57C+w6/yOkSGDRoerS2CGukdlcrxnW2kyPGc4lyFNzCpPKvEtJNFI/AXE3wt0P2IKAIpPUopbJO3PnhBsDwVeJMQJ5IQg+uBSEp8XWBDgzaBzsJCr20qlXs7JIdrqvO3CZsbhDzBGQ1NQF7qOLSKyOOGdbkmDB1Sa6QS7byS2iDViCjvIBdgXMCK0I6MoCVkoghS6UliQUjbhoCmEIRKUCwtohsQjSPoCJQiVB7TvcR9PWjlSeURIUxpREolB/g0A1GjhP2DRSxaGQreQ8gjEApRX0631e0kA62aVo01SCS+9HSAtNdaN83Oa97/ZofR9cfEB7/CTu8lNvME44bEZcENP6e8sc93+3+Gxx8WvNbzDKsH3Cgq1mN4kvQ4mXUZVSU9WZNdC8wuIvT0QwYf/BX2kr9OtvuniYcd+j92TkAjyhW+nFB2d/BLQ20LHFu8KL/Hho6po4SpTqh9j8lKcTJUvGQfIVRBkzps5y765Ztkh98kWVaIfhebacyzOSQxWJivYp4fw8yD16rtpCg6NFOJL5Y8O5rTdDLyFMrC8577KDcHC9LmQ6YvObbmgsHa0ASLkSusu6BSglV/hLi4wBqNaYbYzTcIutNOaUITXMP5PHDROFTH4E1AdwIXtURmPWRHEGsPYY2vPcHCOgywjcaZAGNJsw6I+SV2p67iEk2RCmIqOv6IeL5Adko645hIQvFsRdM8JeRj2BBQtce6NRBJ6Ha67JhDntcOp28ihW4XCI64m7ZeoJ2ANJDk4K1HFxWpWxLiBaZwWNXDNB1kLMiG18B1CMtDlDkjmAXoIWGQI4o1oXaYGKQSRMUUXT9slYLDVxDZmI5tPZgDlzl9AETAmna4pdChhUTEj2antLCcFocgvCSKYwSebvDEVuAdTOQbvPPxf58/tVtyJ11wQz9DmpvYJAdp6PZjPvZKB3Wu6Z/fYryzwjz/kAfNiHIGLniEzpmfd9FPHPr1LmzeJhy/T71Yszv/PQajnySad/GvbLcilofHHJfHzHq73AjvcF6VrPMv0LU1XvSJpUbYnPTgA05FB98b0OQd7DDhtB7jqs/Tb47ZmP4G/X5EGeU4qWBd411NlqUcxBllDr4oCHVDM01ooh6iB2VvyMVgA6cLds/u8/T4mK/oP8rGOuK17osM3Ld4UltW3Q7P4lvMR6/TOXqEnKwJUUJo7uKiu4jJeVulbLRHX9M0LFYVZ7VAaI0WBge4VSCPQYxaba9PJb7pQB1ax/pVinWd9onGAppAcL6lxPKIoCREAS8khVdEKJSThMrQHQtuKDiZFCyKjBCDTAPdDIYGUgGxkIyNoGMf8qReU7INJCAF0griThsBFRaVQhQq9OIAW6wpCzAVsBHheh3kMqA7HUjHiKRHmM5hVYLvIPp9QgyinOGXjnoo6Ko5sRWs3SYFIwSCREpkP8VHcettRyB4g7Mtrixi/mCyc8v5XVLUQrXwzI5X+M2I4CRmmpLEks/c2aH/0yN2ki7XZcI1Sh7aTYxMcbMa5TydRPPSKJB99jOcHJ5iFoJoe8xaGNTZGnkgWLqU6P4FcbUAOUKtO4R5DK9fIdYXyCjDPp1zFgL7LFg3msOjkhf7JdsxeGk47H2Bjaml1wt8+35BWSw4T2q27YzaLqlNSnGi4MGvMop/i942qP41YjzNsp2LWGjPVHd5P9+mKSuaWUlde1wWE3oSe1m5d23g5HRKMzvha2dXCLc3qZXgET1uG8c1+T2OVMpZZwdLifINybyhXOXUg48j8msk23tE1WOCadtmmtUxhS4hy4isIfISIyQ57egDF8GZA19IpIgRA91GzAbqCwEyIM4CoZegxpLEFZQu4F1AOhgOKzayQNQIRl4i6wozr0gbT1rPedBo6qzHYNhhvxcxlBGIHQQpQt1h6De5KT9grO5zyi5H5hYHkw4iFOgoRYRAJ4W94DCm4VzEkGgKAdpY4ptwRTrODiyrEAiyhcoUjp5qaISj7miCS6FYECYrLGugh1UJfm5Bu7a6G8cE73G1QQvwRuB+NGy8dK1KTrYIirhMoHW5gqQzoEx2yF7VqGUEZxJhErJrX2JXzomBlzCUpse0s0sdJYw3YvakxGMZqoZVX7H+Xkl8XvDiVs1XdUotK7IQ6ISAPi1YpzFb4ym7twbEd77M5seHbPhfpOx8nGVyg8PHikm1TwgNW+fHXJiI66OYSbXm7cUeWfEp3ogOyDqnnGQdOqGmxxwlDd3YMyofsaqOCf2GzjKj0GBcTT8rSX5sjZlrKnONuLLYxQXGHuHsisAVSAfUa0HTD1TOY8QFHx71mXU+TUe3U68WSvGB3GbgMjoRDOxDJmcDwpOHhPGQxWDM+kwTdwJ1mhCSjE4oSRe/jy0mhL0+0lvSqSEKmjhJ6P5oILoGncFVD7t46l5gIuBIJQidwyK0o5tihYohKgJVKYnGcHenZjdvyEVDKECrVqMgnWNsG6ZbDdsOkuiC0UAy6HUJq4zziWXpr+JUhEhyRLxNGjlesoYXm2d8q+lyXG/iY4kcRAgNuVIw2qBaCqpeTOY1nSpgTwS93DKdN7i+QUSCbBSzz4Q99RRj53w/7FFFHYgMoZhT1Q0qipFKEukaO78gRANErqDy+ApE1tZu2kucB1JFyASi+P+LyEKgXQKNXOF8RX9+i3ySIjci7M0M/TmQyrItPAHJ/Ss/xiwdUR9bbslApsFKSeNAPpvy4vH32BtZ1N2Ub/ywdY4Um56txQk9/4x7p3ewG2PE536e+CN3mEpFR1znSG1w6C0Tu2Y1dejTElXNuBgJbqeGW8tDPjzukiuJNO/x6uR7xKs1iTIwDCAapK0pwzETIxDliD+ZPeXNoxkdX7F3vUEoWCjNsoENe8FDl+EiD4lHrJ8SLjZhuEPwnnpywunZhN4QXhieUMkE6yOaEChFQx000nmu5AuacoZeTEgGns0qkC1+k3XIqRMoehpvPUnToLe69FNJvjRsbHh84ZGvDCBJyC+W9OOC9RuSvofumae3MvQdzCLFqp+0QpnSI4zDVB4TIhhAd2zZ1efkoSESvh3XFkWEMACr6KQ1ibFEGaT7EOcRkYuQS9jOax4eLjjxPYgEhd7mIng2khn7ecPPDCa8O8/47lyR5jnbseCNoWE6Usyeg2gEw1XEWMHSeU5Xc/LwFovli/jugM/HK25kBp07yrPnPC89z/UOZH1k4xH+GHSMTjKE9ETC4fwK1hppIf6RPj6J0PJSDRhJQtraLQXXQngB0CFANa+Z7xu2mi7daoTNBO56jNRT9kTCC1ryPXWL0+wm68aTna/Y2PUQgZdQysBWv2aTmN7tG8z3P8nWd77DbPKcZbfLZCPQ6zRcdQWn8mN0v7tBb2zxOzEXm1scPBM8nMygWBKZKfFwjk271NEO67jhSRH4wQV8zp7RLX+Daj4hKSKSjSnTZxazATKtOM5e4XC0z3pd8w+aG9Srgi/E36Ao28Ku2bT46TMeW8nqTBG8gE4rpqE4gDgjnCrk4iExz9iJHNHFU8rkOqXPqdIBVXeLqcsJ6xWNhe09iW5yts0FkbrA75a4uuSUjPejO4QixemY3RuBXgZXraCfJNwzGeWLH2clhsSLJcmzb6OjgjDSzNKEvJBsz2teWVXEuWWqNdWpwa3LlijpakYdeKHriaQn1AaZtP7HQQqCy3A2QiWWyBi0N4iDQLwVSEYtYmPW0E8cCwNlKWiKiLnfo5dUmH5JmgjeGKzRMmbZkXw0i/iULrGDwM0KfmsVUfe2mUlNIh0bizmb2YJu8QGPVx3u5jW3iHAbgSLKuXnseTKtEOMY0Rvjq48QbAlZgkgyZAOiDnjrWkr6R7MsfIuxyUxAIhGS/3n2tmjb9LRsIN6BLekZrtdYuYOnQL1zwW0z4cYn/hA7+S420Rw1DYP5kp/YXtJJJadSMLeeyju4eZOLP//vURdfp1abvGof874ynBnDLBOMK8F1+YzuCxHNdTiYNkRyj9fcgk+KCY/EFXyI2EkviM17nE9H1IuK4sTwrafXacQxb/i/w7GY8NYFPM1vMutuUb3SJdqA4v4xR+ttSFIWwvMdv0enb9G14cpsxnB8RHS+ZAhccYLJ5fixzEEtISxPKJUnXjhG4YR+1qZsZeXJ8wl5ssDLNRcu48R2Ea5GS9gWis7tW6TP7iFFSt48J+kqos2XYJFjleO1Two2rwYyGegIyVkYMyy7uFVEqRQmDEg33kAfPUSWglIISgn9JGFkDK82h6RDQZkrnpURRwuB8YYX0sBG5JC2Juo1l7rNdqxvQOKyCBl5et3QRjB9ORZCAFuB0gmmJxCpQJxKvBCIBoo6YT139ONAX1d8XJ6TiIg0dOgFiUoUnx/Aam4pdSDKJSZI6vJlnmZXmScCmyf8Aye4GVb8m8sPiVJPR7UDL6kEjDRWbCCLNVJoRDpERKDTgrBaE6rWf0JcTpOPohbpsEGAa5t09WXabAC9sQmkUOk7lP3Pk0iFnL1LHlVEnRHPBz/FA32XAys5e1SyV8242A1coCgCNMETbIG7ss96/CeYH75O8uzX2A1z7s9h4VYUGynvZDEPzd7/j6k/C9ps284zoWfMOVf7tX+ffe6+O/v0OkeNJcuyDWUjCgKbKqpxUYQv6oImwgQXcMMdN3RFE0BEARUVQUS5CCgViAIbYSzbJR1ZknWk0+xzdPY+u8s+//7/2tXNOQcX89tb7IjcmRmZ+f/rW2usMcd4x/u+g/HNOxy9PiJgqaPhvKkpg3JAweMeLlcNd84/ZHE2pWkv+aM/P+YZM7LqY4bsJR/1jhf2iMFMuXd+RXV6xfU7niZfcb7Z4m/26WZzvAVGjp+atzH9NfNNS9SCz8KEp7JPv77EypKsUg4krbLNi0scPcFHTFngjWUo0h7naA1GInU/sB7GhPIh5bjnX9875fBkxH/61n+ToX6P2Sf/U7J7bzIdWb5x/gnjtmdyv6AXg2wcl6ucp1pRqOPo+RZbV1w7Qy8ZmS2QIe0hsR5ubqbYwlOZLfflgju5Ql7ybDzlB02N9sB2iZt22LEg14mvUFRCFFioEHJHW4KdCzYaNtuE95YLw7QRXi+3PBkKWjPBADIsidUhTweDDS/JZWBPFNt7StdjrWBsjpvBK5szPraetXkVPxoxtxkbu8+CiLM9IcINBWfbmmrdE1uLNUkVHk1BGFdY3yMbhblJzVtrMBFwipE0WTQklU3c7eEmLWAl9CSap4AzHZC9QXXnv8NYB6R5QV4oxavf5LNf+B+AfUgIygbFbp7wynAJIceHDI8hDjeYbEvQilAZ9G5J92HPi5dgekdmK6bblr2J4e5zofpHzzCf/pDubs7w7d/k81jywabiYlBCu2T90x/w4kJZ5lPa+k0e2S1nU+XA5ly2hk4cr94e8+haaJpIr0r8oKWdKqZZ4+YZeQaHXcfRULKXO47Nx6CetZnzvLmNn+6RVWNiWLMZzsmKgdwmyNFPcthGDvYjo720oenquaXzOeswI8/HzA736PZf4d+en/Kb8hTTfoCrcn5iTth++1dRVzG8eMHsbsUkr/AtrHvhvHU8N/foxiVYQ31meOUG9vNAzAcOdlyD6GvM5jbrcJc8/JjfvBdxZo7eLIjLlljnDMdTnjQjwjYSVgXDRslsj0jD0ERGMQ0uNlc5g5kSe/AZyFzotmA7ZT+LVKLcMhvOOmVtc0Q1QWe3RjzpxnSLc766WTCtFJcpWgtGAmYkjP7alNtbT3x2Q8wdvOJwPZTPPB934JfQh4x/6k+Y2J4b7xnlhhVp2qdGCbUSB49sb3Ajhw091iZVkxDSDPuL8Z0CPo3ARUHKVCcj4PJSmM3u80Z2iet6hiKST6fIdkZYHMGBRSwEAu/u/4S/dPsF1/GIsy345YCaGfUUzoaebZGhoUvj3Ykw+8bXuLv/TcKTR2Tf+6fE/hMy/d9glwPlxwY9/YSLt/82Hy0fUl18SnX1O4TmMWdROF1nDP2WxSv7ZM0V20d/xO/UBXfygomPRD/gu8hAxLqBPYS/8rqjygPTvCHP4KBqyLcddfuU8+cb8rt3eOvYsXTCMpvT5zP86gBfDGS3BuxmzSt2xa0TcA8qClfiQk17fER3PsG6KXY057PBcBWUX3EtqmOebZXX3Mfsb36LJ+19flb02HzDrxwuuaLG7mX8wQ8s3eIOB3pIlsNWlMsApoEqKkdZQcZdVAsCrzBMJ2Sjjr9yFCjLKef+DW7Nrqj8OcvgmD03aD3ihavwq6RSxl6ABiLKpk8QlXCbYbUPFqzdojfniG2ITjlvBGuFXOHQtcS+pzcFpisQo7BXsoz3ONvOGIcnVE7xUXFNAAlksqGSmvvTxzh/w9XBMevwOifTPdbPR2y24Ik4q8ihoQ6OagN70bPdXmAzWOXKcFth2WIHpczTy0yAqKkM0t3QozDQ7yZ8JirWgFdJO0RMsU8uW1z7EZI/IHMjdHOCfPubMEmUTI0C255fmp9xeLdhf/mUZuFoVahm+wxDRysNfjMQPn/JVX4Pd/IdzOGM0a05SxkR/uwHrN0V8WHEmBGjp5H9j/4pv9h+xk+Hf5vy0b/P9JUZp2bC8vBraDHDdAvmwxlGPmY1fsqL6nXKlecNO1BHz8OveG5aYXm4R7Y3oiwKqgFYKjI3SCPo9iPWiw4dO2xmeGM/5/Z7Qh8V72BvYrkahBfPc3JV3ig2bI8rlu4uNpTMtyOOhyPqWZLOr3XgvdyQW8HGOZ+G1/n/Fu8y1ru8rVfshRe8WWz5pcOXHLoFr886/uzTW6zXB0zDnG9FkLPIxzrwAyu8HFtuRhlX+Ql3s4pSp8Rg6LZwf1/RfMYmRmI85mX+GsfVpxz4R2QIt4KiE8vZsSP6DPUBzjdo74m5oBuQGFFvCCjaOygzJDbYQYkF+CM4e2YZdIyxysg3ZKNV2kKVO/xkzEfbEQt/xOurBcfjSF4qXTD8qJvw6SZnmL2BG62ZHQbuXT7m2/qSjyev88eHe3SNp6wjfQXyJsiH4I1yaiMxC9ROWRlhuRE6mxFzQxYiYg3tZse2kxTQHvkyMceYtrOZtIoQp3HEsPRIfQEP/gZy9A76eEOcvorkioaOoBbbXrCnG9qrnnCjcGnIMkGHH7HViuuY8WIR6dcNa/bx9/51ZsVLTIxgHPHXfh35+HusB4f8xr/FemFp/uC3uLlZMRQf8uP3vs3feP+Ufe94s77P003O/Ow5P1x2bKspc32FX/kmPBzDvddA1h5xMO3G5Kc1/cpRbwRXQF9DaAVXKIf9Bc/KAr/yaMxwsxJbCNM6kU7GTphlBjctCU3Nz7sj2vMZ+4WjHFnqkJO3oLlSS6R0gdJZQua43gitKsFsOe0csrjFcW6xkzM+XZ9w0eyzPS35nWdTRCwPzIA1Sm0937CB9+7D70nOhzZjGFmKccG9l8r0eKDaX1M3L2j8CFtFMjlna7Y854CH/iUTp/TtmmfbguWkpJkbwniKvDqB5QLOFc5ALi/QIaJdQRgivJK6I1klfFaikmXKtnoA81fRxz9k1jaQB6SBQls0CDfxmMubOaNnl5QPl9QT5a8YeMMP/IvrQ55XX2d6s+Ud+UM66RlVH3O0f4/zywMYcvI6oLOIuRcZXQwcjgJiB9pCaNTw85XjZeWQwwwZpe/NABTJQgxJjaLV3Var+BdBLYC7Xeb4Tugmr5Pd+QpipsibJ0npd7MAhDUZZfuSdusZninnW/jtR443jFCFyKORZ9E848UFBBMhBHitwDdj3HJB5mD08IBx/oDJ5YJ+MuWzo3dY5feZ/PTf5a3iJ7zxC/8K3739exxtVxyvf4fP25LtgfKVWyd8/3KPX/ivrHnjtvL4iSM2JF/fweBaS41hKAztuEApCd0NrvO4kXAxPmRVDyyvX6AdbM6Eqyt49ytCmCq5d2QbOO5qHl0bLrclk6HEqVC9kggujIGo9DFtW6Vv6PzAtSqo5RvjFctwyffbA85kn/ELz5WJ3FLlCTCPMDPKu4VncjiQBaVxwsoJv3grcD/0UHke2AVvPdiyvLrAmhVa9KidcjWuuO4HstENw+oOLByh7Pk482ysJUDaQ905tuUD9G6D22vI5tfwcgsvrpHTirwz6KIn7JGg0wimgNv3AnL6GdeLjGaU03fC4TbgyoHJyQLJI8PnY5blCY/tiPL0A2aaGstXTeA1+5Q/O73gn+cVH06n5FnA1QPt+hqKMaxLxKTxshxHuLkkowEjWJM0gK+fKK6FdQQ7Mogqdi4MfVpRZ8yuqXNpQXywJKHHNo2s3YGdofMCPf5lVJJ0BFG+WFIhoaPY3hC6F/xwFSkFVlv46NLx4UYY3wTM/chClsQPAvpGAXnCAMPWYvuAjcpbDyJf+bWHVNvA5vOOT9eHXEy/hf/Gbe5t/z7HZz/mrc2fMc0jbptxPx7yTKfEfMPX3t2n6CY8WwWu1o75sKLrlJvLQw6HOW+UEVM0mLrnxytPt3qOywJFd4/71YrrzlG979nMZizqGSaHuNliI9yIwQZLNQgnGUzHEY3KvoeTThHZ0oQJN+oQGynUs3fY4YvAdAGjKIRsyav5D3n3zj6f+Fs8XXr6pmAtKWVYM/C+9dyeAwcRjEeNwU8ywkR5b9kw2XTsTS9wTsnGsAmR6AywodisMbZishGqzz7jeeV5OoINypacqyj4D2EzCM07jnh7DPUI99qc6mAJ0x4poHjpmXzWMe4hThPFuFvCuoS+WhH8Dwg2Y3AzLvuSu6uG7RApHcxHDZqt2QyOn17MqG9asryhzqFS2DMddwS6bcFwOeVKc4YioPVAfrdPDCXSQqBYZGiELljaKMQcCEqe9djooEhupKYEPU8kp5i4mqhJZk4xTxmZNt1jZ4Ij7n2NvjggdA2lXGP7RTJG3nTEsCUL11y1wj9Wh6gjXwm5CNtg2ZxDzCOLI8Po5GOyy1NiqOj0iFGMlLVHppa7ow3TYcswKNnyT3kod/hh/ZDl6JvczCzzy3+EHSoYIpvtAcQN49gQtIT6LR5/csCf/fkcuxVmMrBYl6zNPvZ4j8PsmqmeM216GlW8nFAPc75eNOTFJ7iPz9CngfDVnNYWnJeG77WOt7ctByYy5ELXCVkLrhwYu0iVgdWIGzxtmNJeWY4PPNODyOE8cplDuFFmBayC4ofA2J7zfrhhYcc0+ZwzHNGDOMdKN7zsB/ZuGib7kbhfEK+E4eepBY9Y4mKMHraQB9wQGbZKLpH3LHwt63n0rOAPFoYzBI/SasU/14LzbfK/kBriM6F/bDC5YL/mUAdaKPEglUfZVcHB2vOeLrFVixLxQ+Kke6fp7/vI2s55vBFONlfECHkPRdNBNITZPQa/RsKnLJvAZQQdhMoYgh0h3jKzgRufsY0Ne8UpMjP41du0N45AxlJLGq+0RVJ5kylF4SkbT+9tmlD2kiwCxqne1yhon9RQxqRmUF2C41y49ZCL8hvYdU/RvSToCtkpEobFit43eG2RfiA0BWrntGZG7jJKYxhmcDFSSqu89k7k9vKc4mXLsPmYYEcM3ZTTy7tcj0tONuf0TtG9hlf6P+Qn2TeJ21usNzlnxS/z/5q+wRvdc24XBf22R5p/TLjwfH9zn7MuIwzCex7iseBnFr+CHs9S99jqAadaMGQZL0/Avxw4PPsDiv4lsbsh5hHCQGgivhjxothj3Wz5artkbgOtE+6MI+NKwQTM1NFcRKIZEU4q3vtOYB9Fx0qzNug6EPZg0Qj7VtkrwTrFLDu+1Xv+KFaEPmPPKZPQEezANi75KufkGzhtZjyefYs4rBmHNd5kNNs5x8ueUCzo3QYphVt5pPTCjxrHb28K2rrHirLUkp9cj3k6CIOHtk7NvrYCaigRxh9GzCwdvV5AxTDU+2yC4aK/xQPTk9k2aeV8gzewkZwsOrou5/nqDh/6u2ysRdyE39DHvEZH3xo63afwPTYuyOMKKwOVh7awmLikbl4QdJ9POKA2Y6btmixe0y9PGIYZcW9KYMFwtU6OnrliYmRiNtz0FdE5SgEZCZs8NX34na2BAtVOmJonWMM9Kw/wugcN5H2kMQXOWHScoxtLzMewuU6u5dYmbkOZ4zrD8aUy9HA1FoKD9fYQd2DhqCYLBjOUDNsxo9s5w2qEOevRQmnLip9utpjmjHI44BfiHxDswMvyfX60cextbsjVEcffIOx/g5fhHYbzz/muaXhlBD6HJxr4leoTquuPKMWwMBOuq7v8yehbrGRCOHD88VLR4hBmkcy0DD45O8qmwXvH5TDij/uaN2LP4DqMXXG78Mn6aR0RYzhToWLB4QnEy4hsYNjKl/Wl7ZJpSFWljNfvgVsZti8L1hfwnut57fY5znmqsMWtGy4bw7+wGRmXjCRQxET6L6Rg2N7l6RaWcsF8umAoe37UzPh/bE/wduDYfg5ReBlGnDbC5TYtTjejZOmwjZL81Vph2hoOXljIBnwptAbUpqrxust42h4wzg17Y8XEgMmVaCE6JZK84PxaaCpDIyX/QPd5SzegjjzMyeUdrDR8TX/CfnxBJGdyqayDYTs4Qh6gCPzppeObW7i7/py+KxmqAzovNFKiLGDRo5OcIRq0NIxFUWDrk6fFpkhGLLLdLdTUxLEASW40CM53pwTWrP0MrQxuMBz1LflNWo8lBGJWofsFLhuwesUge6gpCBZcDfs9nDfCNQ/ZjALl+AqxsKLg/LUj9PCA7kcNb3z059S1pzwQHi4i917+r3lfcr568IQNB/x+X3O6/4BPvGfv5oaj3HISf86/0/6caF8yK2/jTM2gkXuZZx5/jg0r7hhY6oqPhjVLHDN3m482wo8ua+Tuf4l35T9GVteY02uOvv6E1WKPONzgx8d0RcUn24xJZ2k+y5Gio3hnSZVHaie893qgPlCqCyFeAF2SAa0xZDJwt/RsDjL+T03Gj/t9tpSs1RDLmmIKZdFSF4EgnpPo+bDb5//J13nTwS9eL3A+cbhkSC744uHYOUbVEY/bW/yHvuIPOgedYswln/oRMR/Rb+FySAaHJo9EH2mGtA880cKUBbA2jtoH8i34nVAzQgp2n7HxBr/x1GVMmblSKARGoDXECZhVxPUXrILnT0oH+w53vWXSNow9bOIxTTii3gZuNw15UAZ5jdgXuMmUl4cF/1lc8S/f/C7FxuOj8NwKL+sJ9XRg2j9P5VVUVKF0iV4xzpTBwE0vhC7hD8YmNVO3SUMTTPq8DvW0DLTL5E3Wm45Lf85eniI9foHdGeHg4CXZ+mMGf8y2UDavlIwyx20RGhIvvj8/IL9RTNwiC0NRGJpjR7+c8bPbf4tf0ccc6s/ZVvBK9qfc8iP6+q+zzvcYF0veLn6P7X7LZZixGjpmzYav9qcY/ykL9zpR92lDCR7+4LrkVc2ZVp61iazyMc5vmMdPmF9ZnjLnJ+0hJ/0dStMyuRWYHTynu0mO8ON8CdWYYX6XweX0JwU/+yjj3iZy4hucCLNLyB+C34LtBLbQrCw/q0dc5Ib/48byyY3lrB+hviBzYIrUQ8zqFEj0OWjBefOAG3PIIAe8uz7j6TbVtTNgvPIwbDDZgMuE2Ds+GO7z+5LRBAhNRzcMFMYk6buHRgzeQG49LsQ07YqCEsFH8BCisjYGu4FiDsZoqjt9GmpoXtMPG/xmhwI0iZMhk2Q3zDgZhocmGcOIidD16MSyrGG5VU63gmkMM2c5rwre8OBwnLspfzj6DqvjWxTtORdP/4yjaMi6tCJ5qAznsWQ1zCivBIvispCom6SmTjRZ7kYMxgjiBG2V6HVH49wF8lX7Ji9jifEbisVTXFSYW+Zjm5hFfYr8mCvT8iOcO2c+vMR2Bc5nFKMZpcBs4/nkp8JKX4PymOlkxWgcsV3GNmSwb2mmOT/ejhg1JRMC4zhnK++SD4f8aICLFv7G7adk0xUX5Zs8eylsVyVnnBDmNU+lBATbbzFxwnl5l/U2kkXlh0Z51iVtWXQ5n19UhDsZwQkf5X+VbDXm5OM/obm8ZphMyMoRNA7bL4j1Pn6SEUu4vG3ZDnM+HsYY65mcKt3vOkIptK1wfpoxXVomM8N5BTel4/HaEXxapq4NmELJbgu9ExZhzMpPmEuBo0Izg296/uOXPeOR4bhT9kWYOoet94jTVyF8yicr4Z90BV1UqmwD/oKaLV4h+t3ENioMHiMxTe40opsIjnQUJwPMtJSz0i9xWXb8Z0IaMWjwxGFI9zY3jCw0G0EHBZdiAEmBbnrIA/SlMozS1zIIWkBTKmzgo0ES4SpX2raBpwv6y55/sPmbvM1L5sOWsAacYbB36fQhN01E8o6iO+VIGkyEugZroLSGMLKpudPU7DmXcOYQdyPq10vH3L/gSVSavKc9VfyZZRNG1PdydEdgeTC+5FfyU+rC4+KHmNYi3lCYDJcbTKn8ZLTP9/N36S+mdFeB19wlbeE5bWDRlHRFRutmvB+Uqo38sPsad4sTBg+/3cM3XMfzK8vHk7fINmP2qh69O+FpO2dR3uaH+W0284q8HRhdLFlfB67WynMrDMeRsLhBe+VZV3NqM25XCTJ/qmN+qQjMZ5ZP82+zMGNGmqFhgh08E2rsWvEWLoaC0E9BPToeWCsM20CvyoaMWOUwF9zFljpEim0EiWn6uUlqhtg2ECPL+YjaGIpMiDv6YRM0OUjul8zMlrPgGGSPVXGLfu8hdIFq+4ih66nsDbnzxP4M9RGzw34jkigIQXEuIpJ8Mry1SBmTCfSQhh1COo5NLgnDGkAQpBXwW1Q7RCOIJhV1lRMSSwe2aUuU6ZUwkHZ52EiZRTKBZQexEpgZzCrwcLykfrXm0c9z6ENa+dD8iOGq4OBSuTe3/GFewbLj+C3FNALnFhWH5opEiylfYRk7Sp4j/UAhhrGxeFfSByEYEKPYuBuOxB2O/PWjJ4T2CZ9dGn7kplzfGxNixsvKcqA5lRdmvTKre1b1a9h5T+iEYivUIhTWURclanIeXlq2T/8Jj8M71HsZX++vONQ12jb87qOMP7v7Hc7qGfXUcuQG+irydvGIl27M3XiLaW/5rUe30Nfe4s6zc8bHA9fi6fYtK01+bOIjdhyJTgmZIY53+GJvoZyjuWF743j9NjyshWsKTvvAt4YPGe68w/WDv8R667geMuLoVeyLgcJ/Tt68pB8ZFquMEDKwBdomvFWnEWN6ctFk0TtEQiWsroVFn8an0QKZJNWvBiS06HWLVkpZrzGSMfCAwcxQKzDPuN7M8L5gaDPol2SXP+S+fsJJ8X2keJPejvgcS1OmTDQ0KQOphSakRsiQETtlCEXSCNqIZD0ShkTMIZUKhOQTIQ7EGmxpkCZVzIKiFuKg6MrTFxkcpn2C0sPYCsbCojfE3LAmkJlILdD1lugMdhrJ7BUqa+qTOUMniO95u+tYBLh1JHzlNjinfP4kZXWXBUId6IccHw2xs3QDrGzOreIhWdnjwgYDOHVp8BM1+b8pGKcEDxrB7Wdbihz2x0IvHZfRsjozRDdgjipYKtWqZ3td8UnzNV4zC8zoJUeZkAfLyBRMQsamz5kbYe/IULme9/OMNy5ysm6AbMl/WQJPnzzmn9m3+NXjMbfrljf2I7O4YSZr/m5Z8O/FeyxHd/iKOt682xNMpC1X5COYbQde7Uf0EjmOzxEZ+CgfcVaXhBYkN8ikgA3ci3B/pPTHE3x5n+b6lNn1mPbBfd5+4HgtCKcb5eM+Mh2Eh+sF5nBLX3VU05znG2XVgO+Bc031oks1nKCoV6JatDJo2uaFeiW0AwbFGZ9+jhEZlMZaJGTY5gZHQN0YVOiaEl+C2QT2m4Z79im1W9CUX+XKVGzVEBAMEEsBryl7ktw9VYQwJA6xDYboUyYVm4NNAxxh5//WKRITDifisAhiQhKy7qZ0+kXjOSLRNbvUJ/VGqYDawUY1KTUQrAPnDF3MQJQ7leWWBMJeTytC5pS7ErgOBfvG8FYOX90o/2ex3LyM2Djgqp5QTRnaL2bPQj2DvBonuuekxBYRs1VKjcS+RyulbyNtF3HZrkZ+v9iSG8hGcGtwdNlz5M4ce3XFh0dzHh9OGcVI9mIgF+gGwaxz2mjpOkceDVsR1ApFtBw7w+MwsOodWh3g4w1heYP3yvNhzIfzCY/y+/w1/R3YVz4ov84rdcTdGF5Uf42j4Zyvy+cYCbRfVQ5CoO+UvZMV409/zhVjJhKxGXxt3vG9GyFsen7tVmC/FD7ez+GrJfVjTxhbVu6K2+8H7rz1q2wWILlnLY5RHnl18YLD2Q84mD1ltBehUzzCZ8Vd/nxzwFV9zPnS0JewFsUpu914O4mNQK+CjwklsHOfTLqDIQSLC0oc4PqywhSWGjC9h01arqIulW2j6CkZuNQ559Wcvjf4EFFJLwmS1vmqgBspZuiJgxK+YIgVlnz4YoZrkgRIdrUwIM5CaXD9gFkPaOdSrYwiId1Ls1Mnq9s5y28FCTvW+ljoavCZYkLASuDQCRnCwhnsfEQUeFa8xeFsw3eKS/bckPw5ejBeoa/xG3golm8eC39WWbY6IR7fw3iLPFrj1j23DmA+SyN33wluNiXbB7whqCG26QGYtUdWPXHVQQC3keQ5Ox8rr2Q9W+3xZsPewZxvhxWftYJmwuTVnv3Rhk/6CaeNIw9jzjcVW5NRB8eeeqiUaQVcXfH98oRNcYs/OJvy6eqvYvKcP8osYTbm3w+/zrT7MT/Y/+/yf/v1t/hv3PsA+ft/ir2e8N1wwXEeWW08bJXNQri5Bn2gDMeC6TwahOgtXajYn1j+8msrvrHfEHPHm+OBeNPh3nC4uqc8f8asX3J10zC1Z4zqT/l5+YCLJjBzL5kdD1xvDP4SyEGPIO8W3M57Hk8cj07GfKwFbQvmGjJRQp12fhDAarKv6kYkZ8qtIi30Jsc4xUUl/4JPS8KaxSWOQFaDaQdYdWxFkblLFlBbRWubOjVIgVWm5k0lYkKGiYq0moYCTpAi7ffTgbSmwO3MvI2AsRgjlLnDlDk+KoLgJEvBNk+TNW164gCKAW9gkt5WtcqgCeKbLy/5G3cXvP/aXVxW8plYfnCpSbkxdjzODrl2I15nyytxy1tmiREFI3RknM8PIaZtpUNu2JQZdQd6XPJgJMz3lFWZ0IjtlSALMC4pSkQlrQprIiHPMZOaYBVaxf1OA7+xp9wp4DrCc5M4pKtWedgK9z34YOhiJD9f8A16NJtgCsNnoxGP7AntUDDtXpKXHYcz5V+aP+Mn53/Mtfk1Rne+RXf3TR7HliysKDRy1Kz43dt/j+XqHb57NfDJaUF7/gZ3zYaj5SVuCodHwrZX7BwORtDO4LoXllVJvzIM68hVHDPOHUs6srhCa2EPC73HHWTYKHgyFpuCzaZBJ3v0y5yjxSmTk4ibR4r1wPoqx5dTvtx4WQk6znChZ9gEXqyExRpYCdJBnEfYeOS+haWQdzAEQz+aodPvYrKPEP+cbpumcHkWyY2kSU5jIQOZgg0BaIkPkzuPjTvzkTrJ3FXZ4VA7MxIRpBeUpJJWB1LaxAwLigyagndskiHgDjTOgLFCtYWisAxlRt/Z9PWzxC1RA5QdNg8py8fdFA0ICFY8f/m4429/Q3n1/RG2K+Blxtct/HKh9A4+9PBRELZ6wkdieUzkxfZTvuPOqeyIVRxj5zm3fE6WjZFK0EMIn3U4Z6gPa7YnBTp4tOmwDrZXAktgZJFdGUHwuMxh8yrpF0VxP2pP+Ha7JXQ7lhrCkE5KftpZ1I8x8hZmfcnsZo+RKdm/vuHgrYbXZk+Y5Bc8qr9JtYLZGDIjuPyKX5z8E/zmD/jL9j3+tfWr/APzy/yD+99ldab8m9MrnhUDr978p/zN7/1/+CPJ+Y9e+5/TPer4njWsBsf7OqKSNdsy0s9qXDdmuxqzuTnG+YBZP8ZKRP2Yp+EWP/a3eLP7OW4W2PzqmOpT4eCDS65sDrlSzywfzd7mp8PXeHv5T/iaf4bxJZdXJX9m/wqv3f6E7HLDzabgx2bEkpxnccofnVVssyRBxyWfYS4aXHOBdDniS7SZkF8LKpZBLHrvCI4XSO6QVYIES7OrE05MgpBUYZe9UwCm5KmS3iXVhHhRJ9jri3UJKhZsjoTd3gKjSOMxQdOypDL5ICeXnpR5K4Wyh3kJ2cRBnaEqdIMSVsk9yKNsjGOIqbHT2qSphBVy9fwXjzr+tXeUSiaMN4a2cTTnltzCUZ64GvN84G52zZ8P8ETn3PTCqUaGOnLgWi6zCbNR4HZpuF5mqflcRoq9HDN3+DrHZjUzFcz2FKk8iyBslkI4N3T7Bq1yqC1sDKIWrdPKBrc9/Dt8xI95++p3KKfKL8zTdKkfPI8H5bM40NsVVLfR4hXCaMyShieXS/JxMpjeuIxP3T61duzTU3RznsTf4NG15Z1tQ91/xJ2920zML3Jfbzh8+Yx3pw1f+eB/x/O/9Df56b3/IfqznPj6c0KW8/3wkE8vbvH1/iP2Lq4Y8oL15oir5RyP0InDFK8RC2GINcPmiA+u79Jlwvv3f8DqVsfZjbDMPIMoanMuRr/A/2Hyd1mEyDeWv8teP2Kj7/NbN9/m+ye/ypuXv8/s4vs8V2VNJEbDz5uSLhrUWzAW9cmHLcwdPbfInvUUVU49r5m5jlsXj/k4rrm8cmiWGFyuAGmFqU/15nrQlJFNyhYSSeWBATPemetsIB+nIYQaoctgqC0yONSbJF0niS9lhxxJDLgi4b6qmnROvZBFGAnMnaE+mMIkw4aWuohMRkK+BbmMnA9wkwkvrk0ilFlDzC1qYG/d8O+8o1SlML8lTF7C9xvhT3vHe41N3G6jmKnl7oMxF+eR61Y5Qnln4niqNZ97xzCasXZT+pOa8eDRTcRpqrVXWGJWpxcWyKcltugpas8QhOEMhiiotdi8oDHC9dIQJF2j27bCP9I3KeLA290ziuIp/SqyXvUc0tHEM34SKzQ/4a3CpuUq85qtcVyGFU48YQ594+ibyKVEqnDC7Wh4xQXOm4EfmjsM7QH3zj/ib/n/K+8f/JzYef7+zTf4Z9/5bxH/YcQctqx/8ytU3z9g9Aefcnow5R8x5pvL32Xkn3K92qLbGRRH+DhHO4u9VcDkNu2wx4uh5joWmKsPyX7/kgtZ82m5R+ZgFb7Cf2b+ayxvhHx9zQkXuG3F42v44dIQjh7zs2WNl6/hHRThEru9wveK5BkcVilTdZrsgEqD3n7A8qkh75U7TpkcLPg3Dl/iz57x/15N+clwi9UwwjkhG0O1gjdK5VThLBeCQpilWlAXitE05ZM6yZ/KZteA5TsVRJcUxCIWcoOzwDYNKyQqrnSYStAYiP2ADJG9CONSKOsZbjJDxjVkSrW5Zl4H8hLMWCHfctwMHCq8IfCzG1iVBdEIftPyq7Mtt49TVrePhc/7ktPjCbp1fPxUeCNGiiKgqmi0FPMJBxcZD2JgIa9wKgXB1kCJ9cL4qWevVYIROlEWMUclR1qXkAsBE+pkCXDQktXASJBFBiFDxXHthXYkycA8Ci5fQqMl/1C+xffie3zz8+9x3gb+dCm8t+c5sgPPNmPeGw0c5BmPmohcCV+93XJdnjKZ/CeYBydcuztc/WTE1WevMLqe8uo8cnZrxucPSoafBR60wt948adM9l6g4ZLf/2Cf3/rv/U/46JVv8e+Wf4/4oy2/9+bf43L+FupvUF3DpOT4IADP6e4WGB1YDxu61Qx5qbwy/jOqesFL+0v8rP9NzprX+ZP4d/hO+w/5z/n/kHH/LczwY5R/wL8x+g840zf4nc3f5v7eAT+L9/iP2nfp6gx59DlDTtoJF8HEEtSSO6EyqQa9dsIoy7CFwEKQjZCPBBcFV8G+gVcr4bA0/IbC5OCKP74jfE8yzhtHuTJ880LZu6N84oUXN8LGB8Z3PPEE1suETGxKyN+BvExYL8GgQWg7x8vWsdEMbRXvBB+ELmgyXymFQcB7ITohs5pKiXKCuD1MnggMzsKdQ0Nh0p66vlc2PmfiBu5mkIvlsIhc2xyGlirb8MsHlstNRuksPw9TPtrOoDVM3YbyrcjTJ4a5FWoXMdvI4czwxBQ8JaczGSHLUqG/k3S4bSQPMOTQGiHPLNFU5L0lgZwWE8cYDZgV0AyQRag7dJuWDBlnOMhTLU8E9yaep1Hol8K1zfmn8X2un5zRxo7PJ4E3TMuszvjPyyUzv+Ba7qNzQ3U7srrnuJ68y63tGQ+LDxmdz3h5+Zd5uXmH88k1H1SXXL+q3L+8ZvnRgsd5x9t2yyfxmP/xv/m/5+Ir3+ZffdrwXXOAs5ec/OP/Jb9nfpUnF8ds7uQcdltuhz/meX4P4/bZLgz+foY9GjAPPWH+kio84rVL5XC75Lebf5XvN1/jk+qr/Ivs7/JXh8Dt/n+EyGfY5le5sG+wnBj+E/kNPu2nPDuYk11dMzYtp75KDU8NZtFhEI7rnOPCIRn8ObAIAlkFhxUaLd4I4xZenSi/Ul1zkO9zq4duYZkG5a+8WPBdWeNfOebil+ZcjWH4QeT+qXDSWx4eRaavRjZtpJUE7F9GaA288I5nOiP6Y+hqjBRMRYgKGl8Qli0eGJUJwqtGwrKHrRfyLOMoB5dZJJti3M7UJBcKBRMsPhiCKIbAg7HhSDJU9umzOVN9zGz9ktx7mDsuQ80fPrJ0m5x+ekwIhnoYuLcWtLOEu4ahSyuA86UybApmZkzYcwQv9L2BSQo4tpBlJSZYXCVgIC8MdA7pduJ/MdjMYEO287BIChNE4QTs9QrbDzgr5CGNqt2v2R/yQixPJOPPN4f4CUxuWUYbyz2FvyMLSiImDEjo2NOC8+IOLGAf4Wr0Oi/bPdx6wc+u7nDWO+yJcLM29KeGIwm8eTvjg/tf4Wk34uTRn/C/Kv63bPa/xeyfr3j74yvGy3+FrJ7w9s3/jD9t/pRs/68BOa/GUxa+YhveRZqCeTCcfZIs0aOJXA5/FbN/wd7Jmls0/M3uz/mtds61f5/vlff4Xq7I9N+DLFJuz5m0H/Mv+WdsMEzZ8K7dsBaPey0j75XHLxXXryk1kFU1zgluJBR7whGCX1m8dzQ4ag+3jfDX7wvH+/DzbM5NNuP98571sM/NyiUDzamy9yIyXiqHx/DSGM43IDeR0z3HqqkphwGplLA28AR0yBBbUumUoR+jYQwBqkIYjILN0bxj1cDxBHJrWUbDyAvTqeHECHuWpIcLEFzKYAJkQVjqnGKaY2rLHXfKQTBIvM1QHDA44DDinhiOZj0uQh8zFjKinX4FzBwIvGE/486043KSE2Ok3UZ6crQ1zFWIBq576JxgcwhZArWdhWINJ1hMhCITznUHZ/ayM+mGGASbgBoMyc9ZSBxkzYVsLmm/SJteUPfW7RWvR+XRFi42F7Sl8Atlw1cLyyvZhJGuQWPaxNMLf/bJwPztmkXsmA0ZxU3Ds5Xnc32D1dE3cdYyuXxC9s8D/VR59y5k3zlkfTLheOh4+vIO44dH/NqjP+Rvvfy/MPW/yVA9IMsGXHyP4tYbPLhx3Np0jA7GPAv/BfAOgsWYklFZw1BiugI+D/QXTzl/40esHsDkMPJvLX7Oy2zKj919bipDbqDBMvOB73LDN6vIhZywHCbIYstm8ZI2DgTT8/4JXISB+KBG14JplbBfgMupjeH22DBDeFWVr2qCWU2hRCeE+oCfrL6N6Ta8FS6gCMQW4gC9hWEB9gaGDCjgzbcTiuDV0Jcjnq4n/Kw5ZrsWdGmIhxabCd5ZDI7aK+NtxFmQw31qI1wbi3EGm2XMM+G1I6UynirGZL96F7aPDU2TAJPMCMdGUDHcmAwnU0b+HKLBMWYYCrLQMSEyvTclBKX1U9Zhj766C67CrmHfBm6bmioX6rGlUaH00PQVS4UKz8j37Fl4U+FTA5+3SshSBu6rdHIc9Ls99NkOLy8lKUMGQQYS8UnSDzzIBqRX7KRCDnPsKiD5rll+8r/47+umh8cL5fM1nGbw3ePIq13JaDPhahh4wTHPqmO24T7XrxzynWHJw5tHzPtHTPhjYuj5QX+Hy8nXQCriJkPjlOuTYz785Xt8Mp/yteYH/Fd/759y9cG7xK+8wa/e+/vIaMp28VWGp5Fq2GAYeKk1H5xlLPcNw62MWJaoO0GHFSPzfUYzsJcZdZvR+hFXNHTZR7isY/7qPeraEq8zTNPhj79KXQg3vmB9taKuX9D0yj1u87T8NUyuyM3PqV88Zjp4LvMblmOBu4eIZmRLaLeGUS7sl1AG5TBGTlaRagAjQufB1oI9ho+Wyk/iG9y6+AGvZM8wWYRWkUUgG5EWuFSGP/Q5s63yhuto85JeCwadc6k1f9yD/1xYemF9KLSZRfKaMZZsEQnbntZFKD2VCXgLkzLy9jhyxykXKI+GiIrS1rCNMLSGoJaKjBMMqoaVMTByVFap45b95oIhn3GYO16NLacaeLEo6cqHbGJOl9fEIfDu4hlvFRFjOmKu+BIeac3qeU7vHb0zHJjIQ7dg4pTMwtIafuQM61zYSppGFj1kbUoGKwtXQBSD5Mm1H028Y29TcEsEdw22BztSZC/BksnuChwhcFDAfAqrc7AF3DDiB36PFkt78jqT0YxVM2VSzbhbwq31Gg2WJ3qLV+SYUp9wXSqEDXvbDTcH9/EH96hHhzwcl/zlm9/n6z/8I8KjMWfvPiB/13Gp/zIEGB0aPgiBOJny4PSKetlR3Z+wnkyxIpjRId34Lho6pLpGzEfIZCC/dkyWB+z7fdp4C6tXlPkCc2sgSI893cDmCUNZ8Xq7gJXwo3NLY1pem/4RF/l3GEyJTu/QnwU23rOxc5yJHEqGWCj3IBSRoobMBPZFmXVgoqDnqTl7Zg3OGUbLgbfDb3PHPuRPjn4dC9wanqepxdghAsHl9FIzKX6JG3I+bJ4x61eMso5SI28TeTcXeBfOnyk/DcpNCR+IJ1YZsTTYwXKv79NgpHAcT5Q7dqAqEiPtnsDdHCYHSnYPGgc3a+XlS+XqRqi8xQLzkSXslbTGMlt4RrZi88a7aGg5fbpiMxQcHZRkxrJooJGGIbaMxh2XGUhr8Ri2Wc5lcYd4bMkXMJOefXrGosCSwQpVDm8DC0CzZOelGbQV7EWwAT4fhCGmAJ5YeLtOWPomwnOBUwPrHOxGKU36N76E/ihleRc0sftKC798X3liDauh5rYUZGVgO2+we1PCyyXjsKRbKUE6bBaZRMe1vsOHco/nt99kL2bEzRJ5+y1oRhwt/wXf+mePubf8bdbF63z6S/914v0TvO+otxO2QWl7ODmAU1G6ezNG64GDJdxsIXfK0dTymUBHSZ7dx/EEJ4G82qP0I0wUJs4S9Bb+6Zii6yimIIeWViv8IAzMsLdGvFV7xv5zZv4e+/0ljVRo5aneUp49s3R+wmgYmN5E4kxTh43BDpC1SllHyomBidIs4CafcjO/zY0taYfAXzf/d0w8x2rOB8MD3PmKwyhpI2gA1HJV3qOfjKDI2Lo3qONzvL4gs5G294xtxI7gwbtwX2HVRF4Pgc+N8tQbOhVyKfl2GQgVDKVyiw2RAanTui8flNE0UoVIGSHDofuWsOdQqeAyYkaOas+yH2FvEJqj93FuTrs4JYzG7EnGXkvaPwiYoBSxZ/qVEilh/igSL5VtK4zqgWdHhmxkKFshXFle6gidFmQPI9I3hF7hJiaC0yTN3sdtYAjKIHCQQaeCGcGJgfuSsPVgldc0+dj9wMIiOeBykkNuU+8tDpyPllWEphO68RGavcVIH1LcOoDlFbf8D+k2nnyaUalysVWGLFJbMIVl057Qx7vcyvbIc6GZ38ZWd7i1/pB3zUeM6oDu/SYff+ev0eshWRcZv/DYmMjRncI4Aw1ChmVaG/yT5PA5feAp60tKM+KFdxRSAL/IVDbJWG+iyd84gy4IPhzR1hWNCBQlUR3WCzyc0o1KrOm5dXqB4w6HVimGLbf2t9hR5OxE+ekzRTepZstjGiaMDSx7uGeTAkJaiFt4cX/K1VuvET6yIIZs1WC9oWDOm1T8YCj4Yf4rvLp6ThZb5hnkTnhhHtA9cEiv6BLC2qKtIQSQPGMZB0aqX075Sid8VeCASJEZ1hb2B9jL05YkMZBJAUaJrgMXySdCbwymV1yuVEaoe2USDBvjsCXMtoYsF/JxwB4N5OER07PHjANk8xMGLamMwZpIHpSwDezfLThuI6w949BTuBYNA635Q24dzHhufoV+kZCKMDGgGeY6UJUl9QxUlG4bIcREZS1y4tgwksj+4OkGwWfC2Ke/mwBlxeWwX8JvmMRhCj41jZUBJwCK297/b6Nv5dBDHI3JXUX9HLJ94VpP2PxkwomNVDogly84tj3GRHovNGI4HzJ07sj2oCiVW9IxH7/gOP8Iey9Djg4Y3C/QDsfYFz2vD2sOJwGT9IRIDyOFk2E3Rs8F+47h9TJSzpRwODAtn5KdZVw3liiWKliyEjgUOAEulao1TNoMdUJvBZMbTBDGFbBqudiU6IOMtnib0UZ4q4C+BBsNzit39yIHI3h0kxqjozHIM5Deor3gBocJCR0yI6FwNXrqEDFMishJtySzvw5ym6rMsI1gxo7t/gN4x7KYWcpzONAcCtgOSvsy0lEQihGHrFGrSJFhVOn65N1AZYiNYS7wHrBYwcwLrgaxICg+FkSxsC6QvCMzYCJkpcN1BZXANBeOljlPTi1h5KhcRM89Eg2yzXDLgboITJ2lrHLavQl6pdi+48FBIC8Vm5UEk0M30DQrQnyEraG6taG65znKrlm6GYuvC8M1xHPDxMFxCdkhXKnw+UtLP2SJQx6EILAKoH3BbAgURKroE20V0ELSJNSmoK123JMvDA3F705O8849ZL4jWSlkHqa3oBY4joJ9c4o9D3BzjRqP5HAZDd1xRT/NuPzqV8gvlHeWP+ZENtSjAdlr0f0S8u+irsCEMdMMNN9w6ALRQrsCGYSRgWwLeGVwcJUlBpqzYO9bmIJvLJXskTcNYdQzzyxyBuRgt2CmwMwi1wYJIHPQ0FP3Gc4btkVGfQeoQKkhDphOKVTQWBKDQfMWVyr7c08fDWakOBFkbThWKDWNjjVLFIS5BDwtfVZwcPOIvfgZUh1DZin2lbEqoxHMNFKgiRVXRA4YuH/Q0s2Fs4nj7IcFXdhj03sqO6C9pgAtbFJ1jAVuC8YZDjtl70roXvKlvWoQQzQZpqgQW5DlOcYX1Fkgsw1iBELA1JHZkTIdRbRXQm64GmU4K0xmRyzCKcsusj26TZlPMEao7gecUdxV+vwZwtpZtLYM5QOG/hhz5BkmHrtVsqWn9ucUcSCqIT6YUB8nTz02SrWNHJfKc7XogcHcGGpnaPrkUd1jmXilKiTJuHSnIZQk4NddIhH9YrKyC+oArrRJphM2icBtM4g5DKL4XtHJiG7Psn9hcZ8/Y+iV04dHrEYjbq17vilKeWzYP7CpU24crEeYcEK+mkMU7HtwZxwJr4DeJN1XTaJF0gNOGA4cLzTiH0YmQ0iMsU6QUyjaSLFfoKOBEHpCBvEEdLUDGrN0vMjhjrWYJ3l79tQjAeyDKTEHfdZjPx5gTxOTzCtYIUpOv85RoCg07YKWPq0DKDxGQ1ogHsD3wlOb40NF0fWMfU+2c43EhURQCh1fPcq56NLqtxMJ4FuSxbpHFumSRwd77H19wmkzZqN1WnurPfn1gloH7Cy9fMGCHJLMKRyYLNFb/eBgmuEKy/ygwM1HiUcsOWJ2BGZN/BBKSSSifUEHg8kdJ4XFdErdC6PjE15u91jmDnxCFO4Pp8ztJ0h1m6gF/aViDOhUCEUGZcKN/W4NQvADwgLd7UUwqx7TC5onUUAZlHulMg2B7ZVQjDLyaUa/FfoB4gjMMiUMSJffZhbJCoquxfjkWaZo2gUYd8wqEeTZ7z/ReHAbsDiXCugcICj9oiVuYPNKTjWL5IsnvFxkXN6+zZ4GHjTnjLa7N+PA06iyeSxknaF49zblWUQ+uyC+ovS3R8TQkT1eY3eyd1kApkS/sYefWjafnWGzDfWrAWuAU4XzNPHSzKC5IRoYcmXIhaES2Bi6M3CFUFaGXIGtQAem1bQUcj7BdxnyyUCxXjOZRqTeae3wIIYQCnpvGaKwFOHGRHoiahK1MxuSsXQTwd2fku3PyC8hexSYtAMncopMk7GiZDla5GievH0NHpp2J+DcyYINiVyfFcRiRtgp0ZsMXGip1tt0/V4JQDxOyg06RbbQ3Bi6TQWZZTyGvKqhquE6QN+h1kK2w7AALXeq1cUAmYX9ChDEQ9kppoMbHfGzpmCdpUHOK/KY4/gBhhwpD5F2nORINtldqWQ4dVgRpEqEd1Elzlp02MJGyY2BHDZhYGwUa9NgJNZA7YjRETPwUfErzzYq9tLBxtGrwexXmMwy2g6UsaGQDeYL7bRlpyoBlz35EwhvYU/eBhFi27Jer5DxHDcH6kjWLdieK1dDjpuO+LoLVN0l9nqTgs0JQ+XoncWcLxnVW7KbAPU+2Evk4ysy+wZD7mAjSLa7kELg3TkcjbDPesZDj6kDKXYUziOsQWpFbEhbO3uD2WT49RfURpg6wdQQSghTg+tlx+uFLrOEbUyp/35kIGPbd9R9SNmxW0AbU6OmOaqCBMeoF7Lc0FZCvy80m+TNuFWozraMCqGocrjf03jl6Y0lipAxoWozar+laHtMRfKKcIkEjwB7u0BeK9J02P4MayxZYRhHYTCSvM003SMT0sJGWkXyiNz2zI86TOyI3uAXEY0NcWkIfSA2HVJkZOwakTxNd81FwCqQe9qhIViDTJRYRcZnS/bilu+UkZ4eaQecTe6hIh20z4Axkk3JfbrHjRaY8WzHN42JF41nuGzxg4IqbRnIVCmKCDF5d9ADG0VGA8KQ/Lc30FlYBjBa4FzFVAzSKoNRgnPEYBNb8Iv/wu5nBTfXZ4jm6GbERhQfbvBXEfqAe3eCLJT66oyTfo2UFnHXSGPTxZzujrtJRD8b0EGZhsdpneryFMbvwIEinw+Y0xcYOSCuQMfpmwsKVy0yqZA+YFZNetgxfVAWmkY/k90Fb4AFaAu+dHAEsgWbKTkgzicjxpHdCS4FJ4LvIyEq0QihNIS8Qq+UUd+nUZtNdanplUph0Q3YYCgbQ9HAqjV0I5eQFoHMD9x7/AIzVnT+lH5vw/DgLeJ2BHHCKuRsfEt5qRyskoGK7O0C+JL0Gackl8+NQm/QTuBadruiEwtOx0muJDulyKZVhk2kbAYmU48ZVrAFdI0Q8O0G32QYD6ONYFSQPCMai1jBrCMyMiyt8KgbqDJlv/XgFR0GxLc4WeFshC+40SbhtGJJatQ+Q2REVSglLTGkkyY4S2ezdPSXQzJUqaAq0wkv0SI+iXR9m7wyZJGgNBEoFKYKtyHJZ3Sbvj/QtTnBZVjbp/vxRSDrFz8rzp1UYK5g8UcU1+CCEEKBizfwswkyQHF+g5lFhAxkkuwbGwsvgQNgHnGfbplMInL7Nv3+GIaWzLQYfQmmQzSQ7VWsL0psr9i7pKz57CZ9AimgHdBeEqh9kkjnyX8BWKf6mk6RMpC96jCZ4I4ipg/YFxFZB7jZonaAObCIVEMk7yrIa9b5Ht3UYo8M4dLueL3ZTqwW0x5s2Z0UrSAbRaIw6ZJyu2lSdpyLJzee2Cm+PUKGfbJbHsYL4mYJ1R4xh/UGZA0Hq9S4UCRPBq7S50lGKRA64TpYLnXEee8Q9VTLnjcOBlyVdIShhGeNZbUQxjbw1mqgKtPJ5qTGKmR0rEhSJ6ukQO6GlIV3URFDxnks8QoVivqUk/ohJw9jIDllRimwYpChIfQrgonoCHAGG1KFJCRLNoAuBJoYKfo0jQsxbUWtSaWsjUm6P3j4XGHQxJN+GFMwE/nSCfaLXk5jumwzdES6L1+uaECcphe8TQnOSQ+YAXKoJoI2QlUI27hguNkgWPIaxDtYZbB16XzcpgfDFLSOyLuRm3nFOn+P7cbxrIF3xp9z7+h3kZmB0RFsp5iDLAVJu3vb9xTaDWxeQtOgfUY8B/vmronrdj+a3d8fK2biGS99cmasdffnLp37do3YqzQS8sAWnJuhxpJn4FcK60jcKj5YXJ680RJCqQSjFDPFE9FTkrxJYdQEbAdxG9nXdKaZGmJjCZITxoIZDeA6DFtYZdjrjEIV3QjamWSTaneypVZ30vZ0AF2o4c8Hy3XMIZxQ+I7s8SPGdnfkdsKQW8gztkXFld1wu7/BFBFnEkXSalI7bzpoFEaqqQ6PoFGJInjvYdtTRsPIK+cBXhgoreVtW6NDjRdhXUyx1lA0PWcvL1lvPWE/NW5FDbODVGp5D7c1rUToDQzXsEXxRtCQSgUqwRfQ18KFgZsBWg9FgGuS09IdSS9HsCmLLzcpkCUJQJD1rtmWFHOju4mHjaZT2m1D2tSeKcgoyW6s7xk7R7M3Zx2OuV4Y6g5K32Gs231lTe7n+wr9lhAahtbh1WKWwuoCXljHvVsCnYOlRSYlZQv+KYlnqjudmenR7QCD0A2CzCzmOkK/O9Iiqc4b747ktaKrgLZK2AjB5gwupz5QpJ3AegFx52WmMLSBvnZ0LRATASp0lq3m5PmA2dsJLYdIv0wpRPaBw9QfcQ6cKscRxigmpizjt5Es8/htTsucrDG4HTxk15CFdOlNBBMEpwa7kxIRI01UeoWLaFj0Sr/1ZBsBN6Ax8udbmKlQGTDeQHRQG4I1fDaaMTrcMN/vkig1JgpkXqR30ra7jG+BFWifktc10BEJAk9UWOzctTYZfCCw8CQrg6BsO8G2jqLJMAvgWtES2kJZPk9CWgycO4hOiKLQJGw4QnJe8un0Sb4f6fsEn+YH6uHR7hIfO5B8ZzfWK20Hroe5h1yVWlOgZw7kEty1Uk75UpfofuKFyVJ4ODKUtw1qhXih2BDJNBAPRzydlfgPlXtPl9zyLeYuyZWzjbA10AeCCNnRHUwjZNeRUStcnxYMexX5NkA3haZEzsAvIBgoihSofqX0m5q+HNO9nWPvGiaPFuRfVPNloiwoIBcKjRKjoKIEH+m8cBUtRRCK4YCcGulfILpC1NDHEj+epBPkaleunBiGeYZfD2gw0GYwN0Tv0UXALiHUQC74/Qx8QXcVyRaKI2LsgFYROg9PW+R6TXM0J98oRZ4qJR0i3kQCkaEF30WYZRBh8IbnHWxXoAvQZaQyG/IColsm1EFglfhBSSZSpvW91iTrts+WJe+6jtKS8GKTqJpFtXvALgUPYXck7xYs5qSjfTBQ7KR5fYCbAK3ujvbNinYoia2SRcXVhlqVQkPSFG5TRqxyxaPEAL0qPRY1Bh2TTiL9sozF9GmZe8/uWr6w/tL0/WU3lu53Q4/KQFUn1MYIjIsUB16S2Xy7SXvmC8Bx8gar1ZpH65pb7T7u7hiZ9ZSPP8J+cMr4YU711psMt4XT3MBeZPaGYiRSXDbIRUAV1q8dsZzs4dY3zF5eU9sppyFn/fQ1Jncy5OO7uJcOCZ68Dmn62AHBcn08YjvLCJWkfRlXA6zkSw+zXQijHUgj0EAgJrkQYOgwtqBbW6QTVCuMvIJkMUnkx7taeNidJFekxmsCcSPEBXBj0t4NdYRzQ2wT0iBzxRwIQadcHs15nlnM1cC4fUnRBcq8TpuL1obVBno1OBRbBaSIqPNIHrEiqIdhGegLSwxCEZL6OTrDsGfQQRJGLhGRiFhQm7i4mXi0sBhjkAyyHIKMeLzMqVFEB0ois0lKDtsubWsq9iCOhThAfAy2MhRRyAxokZTSl6sUHGbQ3U47hTBQDD0KZJVyZJQoSq+SrAiMUoyVukiBrEWk8JHrIRC9QJ8gU5xBv7C2CYY6pJq4K1Pwsht0yApchJil3zvgJMHkdBHKqExcCujVkE6XDhKmHMAd2QOK2ZQMizxNZ5Hc3odbe5jLa0brR7zz6IqhNbycluh392kteK8wscx8JAstef2M/PSSPd2jroXR8w5yw9Vwm+XkIbN2zB6KxDXZ8nkKTiPonqWbVywNRE0rpyad4myKUt1G4lzoomA3iQOBjVhN9VkfYOMjTdEh45IsCLZLmz812HSj1oKulS7XXWJTZCYQA3qjDJ0QMiX6tFQRaxi8sgpgzpV4DfnomqzK6I5mDKOCxctDqvU5jVdwhlgYopUkH2qEuY9MXJccfNL8BbeT7fdNIEQwWKocsiId0Tfr1FyGCJs28czzHBqBagz5wQ5TboEoZNkxg5uydg1iPNrfMB8u6Rvoz8DuC75IRjBeS/q3MnQFsvRIlu4/Q8SStp9amwIG1TRPqCAflAwoEYJRbgQGEhfEijKgKevvp54hu1C6F7usbgJqINoGZUEw+1zGEYY8PfuYusU4g22b8GyGtKWhBloHEwdlhDLsJE6SCEzSpFPPfjGLul0azLzAHHxxBjRI8wmiyzTjziL0N2QtHNxYmh8OuOMD+qeOy/6Ay72K8WSLtB0HxlO9SJCYufbsV9BlwqYV1sfCuIds06WSJKYbKY1n+qLjtMxZDxBuInbaco2hAnQiLMYQe2E/Qu6VmBIGMaYE21lhcyeSDZFKEwGb4He1vCOo4HvDQIKmsgg2RqTxZIfAldIFxe+OPLu7YbnCsJPN2zZgw2lCHcoZ8aSm7y2qATHCoJKWttTp2L/qocqgLHfHenpv0uzIwgqIaHKWT6IIOgeF200dBxgiOFGiwN0sTV6vbVJ8xKVSuR4jHWWmiDEYdeANVQ5yAr0HcwpSC101IuQzqEG2W0y3RgtFC8NeCMxEWQelG9J1VU7JZylLmgbyqMwmcM+mSWHwyZSljbBaKcufC2YQqpj82Abd+c4Z0CLgqh7VkEpak2pk6UA7hU0qO0RT71/sDmFJspAv4cfdO4a1MJ7s6o2QumWXScL06AS9syNoXGXITQlmkWzDC4NMhDqH+skSfWEoZIapcs5eOh67KaP3oKpXaZtQL0gfsW3HvI1sniw4vz/C3Ym89dNTZN3/xWSms2SXA3tjSzVNO5hXXWRdWvJMGC3B1qk5HBroWtBiZ58UI73C0uTEJksOPRF0BqIt4rdEn6PeoCYDrVCK1IBcp9obD0WWrBKaDpYuHW8MQt4q2aDUOzupZhA6r9hmg4tKVkfsoEAgR4guw0chlIra1PTgSOmlE/oeaifMTerUI0kpjUJAsXVKL1cRDg/glkLuUzM2UaVrPWZs6JwwlBDNgLgWjEsPulGaQRjPhCJPL0LXpJJM1zENZiSDcp5qCb8F4zGVRQelsEpmEySXCeRGkQLIlUr+wo3Wkgxd+pAmg+049RKyFoomkhOJKrRBCVGQfkyRTYg4QqLAY1SxIgyalOD7AnmWODaya1IN0PfJ4Lvf1fZJMZIwP2GHuSu4NLMGcvA36WjMuiOy4hAzG5DwMhmetYKYDB6BZBsKIxzNI/sTx2k+YjkY1vsdrjijnoIb19jPwV4o5fNn7L13gN8reHE24+jigtzs0lNmqNTz2jYkj91cWDZC64WwUrKVJDcZB2sHQ55qP9ShsadDGMQgLwXd7D7LWNGRTYEblBiSWXkTIpbkpeA+UbifhiQ6CGFIaESpQtOnYY1kaUKoXmGllCZSjAaIHhM9lD0yU1QDMaZhhlWDMwbJBZc5Yh3RLG0jqg2Mvqj4BdwXNcfuoRwDa4VT2b3kmhqeLwYAeR/wfsAXiWQv1iIaiAQkKDIEut4xCgniG9XpC6+DIQSHWQ1ELLgK3BEMTxHfJgPGHVJjJTWHst41dC7Vw8FCb5SgShXSvpRSlELSyzkILA3gLDIYrFdGPiUEjQbdCkHS8kejilOhQJOjaGKhJvP5bAdQy64J7FK27h1s//+HIbt7ZhHyqLhNE2lboSqgPQ8s1OG7McXaMCveZHy3x86vUk01TtlOf65I3yP9FVmv3PWWk5dj1lJi53PiVImXAZsHtFK4bMmfrHCvFjTfvMdyWrB3/hg7SHpyww6vuYbiCI5UkbM0EFGBq+dCc5w61t4oOgg2KIhBC0VMRIwSB6HvoGjBqkBmsDb5Bw+S9HMiSoNCp4yfKbKvXw4mvmgyJP9yhP8lZVA7hX7AtC+/vItigJGiE0GrDHxE+oAjZdYbBNXkKp9lySnotDeMYtrBl+16T0FAEzT/CWnqj6ZT8/1dFoy7AUF27YlG0b0CJqBDwK9ArO5stgourweqLFIVKaALoEHJ6Bk3zxn8iF4rhAvQbWqYXUbnK6IzyJAI+qnWSoE9DOmX1qV5VdhNYMPuuD8Q6Dqh9aDRJFgkpOGMRNJqCYUOBRX6dEgxzRXjJHFUJH3uGNJiH8nS7feSyt4v2JtfBPEXpQYquI+vFelgVpO2r5uIFjO2ecU6PyaXI+r8POHFqw2z+0s4FIZ/nlOLIY89MijZz5T5Z6B1WsYiRpKJbwyYQyHbrJG2RvOMq1fmNPeg/mjJXtunWsgq3kBnKlxVUVzcIAR6SQgX/e6tdTB0SVkrEZwXahOIwSBZRtihgiXJCtaVgoiSN0rXRBqNqBFap9gW6qUiZfLbtSbdnSKHa02DCNul7+kycI2mLZw+ZezdQJBoNPmKDLs7nObvadjRJfFpZwyCRYyjQ1kNgakqxwoFQhThWqAjnThRE0y11nSkLkgzIQ2kcf5ZB6tkOiuNJoiyUHxmCIPBB6ULKdiMVZAOIcfSksuCKvwF9KUIbe/JLhtWVY2zMDLJRGbo2TWsysBu9mTSC8juOr/4OkYtNsvwu7E2TUQHj+zq5XRP5MtgDArbDkYeXJEW8bAL0MHvqoQvXuDEv/qSviou4d1x2AXyqF5Q1QZpJ9hWsHXEhGdsZY+lPaB/skd3swcjJTSBdfaMcv+K5fOS/f1DbptFagxVkSYifUwfQjwqAZMpVRVwdzyWK3rbM/QZreZcHx9ycQ+kWWLPBriJbE3FbDLj/m2B9SWmSA2Q0R1hzAjr3QAnQxjZyKiGsIlpmiTQtsJmyBiNPVlBanCMsNf4NMjIM8hT961dwLSpY9fdzcoE3BT6fYiXyjCkZtDtMoTxSbXOlATjWYhbwbVfpIv0qCQBLORb6DMDvSAhsV4GFa4QFpJ4BqpCL1ArVHH3b4Gz3WPXL/6X4GLEB2QVUDF4ayh6pXCRWNrUkEoSeiqksiN2WEnqhdoK4nZH+A6qdygxBmoNaHTp36mk4JHky5yuPfUh3oDu7rcyQbFkJEJ/cIpnINaCNhC3A9uY6lyExHz0ijjBA8sIE0m8KjrQZEoEOYQW/JCGS77Y3dqeNC437GwCwH04CvwlTSB/FsFag1NPq1voD1Iz04KKEMXRNHfQH1xTHcPiaJ91P+dk+xl1EfCiPPGABB7qOYVrKfNIXXpk8YR+cgs398ioo/uxQdoZ27pAj8FFg6xTzaRlTNY9mcEFpfJKEAGbqI5mAv1mZ78/7KaRTrFjiI3QriBTh1um+lZakAbyCLWPLFUhF4xJD0b6v3jbvzi+ygCFjXC7Zdt5th0MrYXephHzvmCK5FOm3hK3GfWI1Fe0HpYCceclESFrPao2LYZUSbgqaSTb+V0ptDta/QayUVIguy+yZkzIRyAFkXzx4FGiBjKBSpQ++GQNmwlJMWFANljb0MZAk1k6b5iZkAJ+Z3iY25R145CWsKvfbRmdWiKSUmMfkC4gsSWXhJ6oQBBLyAusSabjhQHTR6xvsHXAl8rLIfUbZpddoyGVnbXAjk8iISUsnOwIdemBVL0wUqVVsDkw3tFkevnCrBT3SOENIq/aFeQ5N31JGRWnDXXzlDtuhY8TbsIBN64iblr2r1bMjiLnk4Yfr4RHsk9tQWtDf5MmS1Mz5tg+wrozYqOsn2wpzIrqInkx1Ap7iwXDhbB5aWm0YGtLtDJslx1NUKpgwQdsFNYhw4phMDv4pogMfcDYiCCINcQOWlPQjjPKa4GVoGsQ6VAXaCSysqSuywZkb3cEroDL9Es0AfAmKG4zIAdKWXZMCWgv+K7EbzNW65KqqFJ9axP1UltNuq25x0wVLgPShlQjujxloaiIuJS9VOh7YbwL4s4K0Sr2MNWioddEXzYpY8qubr7s0z49EAoS+cYKDMjOwFvA7FKaCJgamzVkheCrmvbCoH2TEBmfMGFTCFUmiLPEPI1Ro5f04ihpV0jl0LVDhgBDn0opFOwGKfPEsKuBVjEBSgkUGjGi7GfgTYIV1cAihysR/G6cJ5UmdGoM+QayPmVeW6Tfj1SYyw6Ss4mzttghHiiJ5HaTw9BFNk1gGwcskVnskbBKMEzckl1fsRpqzKZlZgKhtqy7LXlIkyc/JJlR1goO5dl0xsjeYiKnGGC7VZ78ZMS4zrgrAy5cQp+TZxarSuYjzEasC0v0yjO13HIz7KLFlwGP4kWIAfw12GlGb4Rcwg5YB4KQ1TlmVuBDAmvFxKQmlYiaAOOIFIoEj3iHzhtCCISdnGeXbGmBZivpfR/l5HlIdZkR4iDUncNuJXkpizAcwvoR6HlOdi+Q1X0ySRkEbTQVuF5xbUgG4ThqYGZTGdAZwZodBLWLRWyqAeOQzs/c8eW6rk0b2YrBiWB2jZEaIViHTiaEmKGDpKxWKdFaStE0Gs5LxBSYXr9cmMPaI9lAZQzRCZrtOFcDO3LWDv+qFbNxEPqUPQGnPbG5wbsJOnJQKpJlZFpjtptdaRMoRL6EHY4Uxkja29MbFlgkShp0NKl0kyx52E2KFNhO0v0XkyDATbvTDRhw+knJag+u1pIkMftK41LNMg+7miTAzWbg5nTB8XrAvSZcZZYmwHy1c9wRqD5LvgPrE2izAaoBdmbRi+MJ7fSY4Qrssuf2xWNM6EEtZr/GjWuGLoMZuEFgqbyUDFYGW7bkNiSJlkAxVTSr6aRgMzTUfsBaARGsH3BlxbBnWHmo5wa39ZiYqMfyZjqT5dQgW0UnGaEKyANDd+OJi1TohrqAqUtrDBaJHWcYUFWMt4zV4paBTTCEscHZtPtCCyjmQtkL5ibBcWLTVCw4ocpSt+JDxCb1KGpSnIeYJpcuwcKosWgGKhFiKgVEUlM6szAzqcNvETrSpGwIBnUuqZTNrmvKut16CEk1+FhggDhYjKQ6RQy7TYwxVThOyEuwVhnyVCf3kjBtIwYpcoSAkVQkiQxQpIEHZdpyYGOJao+0XapBviAxhRSsI1FGAtGmvmHjbSphCxIPHfC7mtlUfEFQJErC3w/bxMuwIri2qWimJT/b3uJAt8xHz/4CQUC49sKhKBtRbAknIwt3KqIOVH1HHEqcTR1kiBDGYI0yji3Ot6j3+NE+/fQVmBwiYcuih8F+i2NWZOYMj2HYkUncNEviwn5J3BRkbwiZRpyVtEhbShBLJMPuV3QD5KsXCGFXY0ZKGfC1pb2fvM9csJheiHNB5gZjkjZMNqn+Z28K44yQtYT2CnxAj+fIOHkih06gMMTz9MDdCHR7juvXTLJIGyJRhGLPpHN+miPBYtcddh0xXnCyg5dswgJLqyABNRmDS1RRF1OQagoRYm4S7XNQctq07BHSmgSEIcB2sPSUu6GPwtimbzRoCuTxJtHImkS7NBmYWmg2QotlKoL9QtJektzuOzBecaLkIlQu6RjDCBa1oDGDdZZ6DwtSpmASUhEvXtEg+AB9uxtJs0JR6pHiTIJSTQ/OAIVyL4t0uRByg5ekofCZEI8ytlUaZcgG5CXEPjKTgJlC2e5Ki+MC8tYRyLmIFeszz6uzT7Fzy7OY06phqsqsjOiR4vK0xPtg4xllHRdlgSK7/RaktylClvXYI4OeDoTimGjuJovUStAxbDPD2d4EqSt8G4gB4j7khdA36biqt2vKPGUmKcpkWSACVYn0kEWhH2UMYYrbrJDdXr1CW2KRsXJVeuAzkPWAKzqcE2yRGgYG0gPfQVBMSuTOHC6vkNBipGSIQvSCmRv09i5jqKKTI8JiwIRkCBMzhatAXFr01CCHgjywaG3QJwVChkpyvBdVCEvERjSz+N2ofSdnIyAMxQSdzpMiogkMzWMy4790tA8hDXMYV4TxKNHAfEzQlAGjHpUWmQ3oImVCsyfkB7tsfyF0N8IqCjMryag7S+WDGUk6Hgb9EkuWmFw/6zwtct2h32Rh9yubIFEEQkhFuxWDzByxK4k+UuqG0u3w96mm3mSngDF1pBySihwjVLHgYrCEgzGNWMggm++C+dLT+A1FppjMIA242wdKsehRuaZnH6/7eP9TPJGBOTWOtVqe2gkHldIVF0gJ3IDtesZZsq+1G1CjNGMhdlAWCVcM9S3iaA/NHKED16/Im8/g6DaTcUVYGxZVmt2XKJUP2KAU64GZbXFWWbuSuLOmMn1kGCIiFhkSfrrJKrKyJcsVdECIVHGDSEa0Qu+F2EfcXLCzXVa7A2G7Y09tWpjszu35CMoBaReYnWBUR6BNCdUBGlLdGY3Fzw5x3Qu0SlImyYXRZyCPYHgpxJEQQkYopmhRYxrS7ulCEPYAZUNgHRdYiUSNux0gNYwOEs4GqI1sGVGETcI6LIkFpwbbm7S+bAQYg5pUL4/yFhM68MrmIvkma5bKGEQopzBYoS/TIp8qJmRCgiQSkJgdXzTu1N0J/SmjUjpJ5OCjhETQ8hfsHZPUKbFI267cShgyi8gthiHQR08ha/AdItvUmOyoAuJ7RBuIPYXCHRGWn/RcT+4R79T4rMcdeVhnrPsxzdCTGyiN4KaAO1Ti9RK72gIR6XpCSJbLhYcmWLr5CCqPNvDkDI5bKGPEVppglyxNY/oG1hEmEnCl4JuaXib4kKZjxl9jR1tinjx7Dwql2ChXDWSXgenPFphxRz7qUyoAVBxRHUJGlgsBTXWgN+m4nu+I+6LgY8JAo6XYblE1MDiGzGBEvoR0yNMNHBql1C1Ra74cL5VZWmiomlC0MbBpkdUCZITk6bqiMYS9CjEdnIE0u02hquQ7nmEQaG5b9MARb2D4eYrPwVqcgC+VYAwx9zg2mEGR2oEziXy+TjVnX9/mZnvDGJ8ooSYiOuBaw9hHIpZNSFudKNO00xhQK7iJ4hshnApdo7hjMJmQj9LAIzrhyzFFl06nAUGwmArMRGHdQwhpNUS/64pHJJMczw6P3o2gM0G8EDdC4SAOBnU5lMK2BR+nlDZi52skLoj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       "   <rect x=\"247.29517\" y=\"15.968182\" width=\"177.545455\" height=\"118.363636\"/>\n",
       "  </clipPath>\n",
       " </defs>\n",
       "</svg>\n"
      ],
      "text/plain": [
       "<Figure size 504x180 with 2 Axes>"
      ]
     },
     "metadata": {
      "needs_background": "light"
     },
     "output_type": "display_data"
    }
   ],
   "source": [
    "device, image_shape = d2l.try_gpu(), (300, 450)  # PIL Image (h, w)\n",
    "net = net.to(device)\n",
    "content_X, contents_Y = get_contents(image_shape, device)\n",
    "_, styles_Y = get_styles(image_shape, device)\n",
    "output = train(content_X, contents_Y, styles_Y, device, 0.3, 500, 50)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "origin_pos": 45
   },
   "source": [
    "We can see that the synthesized image\n",
    "retains the scenery and objects of the content image,\n",
    "and transfers the color of the style image\n",
    "at the same time.\n",
    "For example,\n",
    "the synthesized image has blocks of color like\n",
    "those in the style image.\n",
    "Some of these blocks even have the subtle texture of brush strokes.\n",
    "\n",
    "\n",
    "\n",
    "\n",
    "## Summary\n",
    "\n",
    "* The loss function commonly used in style transfer consists of three parts: (i) content loss makes the synthesized image and the content image close in content features; (ii) style loss makes the synthesized image and style image close in style features; and (iii) total variation loss helps to reduce the noise in the synthesized image.\n",
    "* We can use a pretrained CNN to extract image features and minimize the loss function to continuously update the synthesized image as model parameters during training.\n",
    "* We use Gram matrices to represent the style outputs from the style layers.\n",
    "\n",
    "\n",
    "## Exercises\n",
    "\n",
    "1. How does the output change when you select different content and style layers?\n",
    "1. Adjust the weight hyperparameters in the loss function. Does the output retain more content or have less noise?\n",
    "1. Use different content and style images. Can you create more interesting synthesized images?\n",
    "1. Can we apply style transfer for text? Hint: you may refer to the survey paper by Hu et al. :cite:`Hu.Lee.Aggarwal.ea.2020`.\n"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {
    "origin_pos": 47,
    "tab": [
     "pytorch"
    ]
   },
   "source": [
    "[Discussions](https://discuss.d2l.ai/t/1476)\n"
   ]
  }
 ],
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