AI-For-Beginners/translations/es/lessons/4-ComputerVision/12-Segmentation/SemanticSegmentationPytorch...

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{
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"# Segmentación\n",
"\n",
"Ya hemos aprendido sobre la Detección de Objetos, que nos permite localizar objetos en una imagen prediciendo sus *cajas delimitadoras*. Sin embargo, para algunas tareas no solo necesitamos cajas delimitadoras, sino también una localización más precisa de los objetos. Esta tarea se llama **segmentación**.\n",
"\n",
"La segmentación puede entenderse como una **clasificación de píxeles**, en la que para **cada** píxel de la imagen debemos predecir su clase (*fondo* siendo una de las clases). Existen dos principales algoritmos de segmentación:\n",
"\n",
"* La **segmentación semántica** solo indica la clase de cada píxel, sin distinguir entre diferentes objetos de la misma clase.\n",
"* La **segmentación por instancias** divide las clases en diferentes instancias.\n",
"\n",
"Por ejemplo, en la segmentación por instancias, 10 ovejas son objetos diferentes; en la segmentación semántica, todas las ovejas están representadas por una sola clase.\n",
"\n",
"<img src=\"images/instance_vs_semantic.jpeg\" width=\"50%\">\n",
"\n",
"> Imagen de [esta publicación en un blog](https://nirmalamurali.medium.com/image-classification-vs-semantic-segmentation-vs-instance-segmentation-625c33a08d50)\n",
"\n",
"Existen diferentes arquitecturas neuronales para la segmentación, pero todas tienen la misma estructura:\n",
"\n",
"* Un **codificador** que extrae características de la imagen de entrada.\n",
"* Un **decodificador** que transforma esas características en la **imagen de máscara**, con el mismo tamaño y un número de canales correspondiente al número de clases.\n",
"\n",
"<img src=\"images/segm.png\" width=\"80%\">\n",
"\n",
"> Imagen de [esta publicación](https://arxiv.org/pdf/2001.05566.pdf)\n"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Requisitos previos\n",
"\n",
"Para comenzar, importaremos las bibliotecas necesarias y verificaremos si hay una GPU disponible para el entrenamiento.\n"
]
},
{
"cell_type": "code",
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"source": [
"import torch\n",
"import torchvision\n",
"import matplotlib.pyplot as plt\n",
"from torchvision import transforms\n",
"from torch import nn\n",
"from torch import optim\n",
"from tqdm import tqdm\n",
"import numpy as np\n",
"import torch.nn.functional as F\n",
"from skimage.io import imread\n",
"from skimage.transform import resize\n",
"import os\n",
"torch.manual_seed(42)\n",
"np.random.seed(42)"
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {
"execution": {
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"source": [
"device = 'cuda:0' if torch.cuda.is_available() else 'cpu'\n",
"train_size = 0.9\n",
"lr = 1e-3\n",
"weight_decay = 1e-6\n",
"batch_size = 32\n",
"epochs = 30"
]
},
{
"cell_type": "markdown",
"metadata": {
"id": "D4if75qwFMpJ"
},
"source": [
"## El Conjunto de Datos\n",
"\n",
"Utilizaremos un conjunto de imágenes dermatoscópicas de nevos humanos. Este conjunto de datos contiene 200 imágenes divididas en tres clases: nevo típico, nevo atípico y melanoma. Todas las imágenes también incluyen una **máscara** correspondiente que delimita el nevo.\n",
"\n",
"El siguiente código descarga el conjunto de datos desde su ubicación original y lo descomprime. Necesitarás tener instalada la utilidad `unrar` para que este código funcione. Puedes instalarla usando `sudo apt-get install unrar` en Linux, o descargando la versión de línea de comandos para Windows [aquí](https://www.rarlab.com/rar_add.htm).\n"
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {
"execution": {
"iopub.execute_input": "2022-04-08T16:47:25.071036Z",
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"source": [
"#!apt-get install rar\n",
"!wget https://www.dropbox.com/s/k88qukc20ljnbuo/PH2Dataset.rar\n",
"!unrar x -Y PH2Dataset.rar"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Ahora definiremos el código para cargar el conjunto de datos. Transformaremos todas las imágenes a un tamaño de 256x256 y dividiremos el conjunto de datos en partes de entrenamiento y prueba. Esta función devuelve los conjuntos de datos de entrenamiento y prueba, cada uno con imágenes originales y máscaras que delinean el nevus.\n"
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {
"id": "Rumy9ldAFteW"
},
"outputs": [],
"source": [
"def load_dataset(train_part, root='PH2Dataset'):\n",
" images = []\n",
" masks = []\n",
"\n",
" for root, dirs, files in os.walk(os.path.join(root, 'PH2 Dataset images')):\n",
" if root.endswith('_Dermoscopic_Image'):\n",
" images.append(imread(os.path.join(root, files[0])))\n",
" if root.endswith('_lesion'):\n",
" masks.append(imread(os.path.join(root, files[0])))\n",
"\n",
" size = (256, 256)\n",
" images = torch.permute(torch.FloatTensor(np.array([resize(image, size, mode='constant', anti_aliasing=True,) for image in images])), (0, 3, 1, 2))\n",
" masks = torch.FloatTensor(np.array([resize(mask, size, mode='constant', anti_aliasing=False) > 0.5 for mask in masks])).unsqueeze(1)\n",
"\n",
" indices = np.random.permutation(range(len(images)))\n",
" train_part = int(train_part * len(images))\n",
" train_ind = indices[:train_part]\n",
" test_ind = indices[train_part:]\n",
"\n",
" train_dataset = (images[train_ind, :, :, :], masks[train_ind, :, :, :])\n",
" test_dataset = (images[test_ind, :, :, :], masks[test_ind, :, :, :])\n",
"\n",
" return train_dataset, test_dataset\n",
"\n",
"train_dataset, test_dataset = load_dataset(train_size)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Ahora vamos a graficar algunas de las imágenes del conjunto de datos para ver cómo se ven:\n"
]
},
{
"cell_type": "code",
"execution_count": 17,
"metadata": {
"execution": {
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"source": [
"def plotn(n, data, only_mask=False):\n",
" images, masks = data[0], data[1]\n",
" fig, ax = plt.subplots(1, n)\n",
" fig1, ax1 = plt.subplots(1, n)\n",
" for i, (img, mask) in enumerate(zip(images, masks)):\n",
" if i == n:\n",
" break\n",
" if not only_mask:\n",
" ax[i].imshow(torch.permute(img, (1, 2, 0)))\n",
" else:\n",
" ax[i].imshow(img[0])\n",
" ax1[i].imshow(mask[0])\n",
" ax[i].axis('off')\n",
" ax1[i].axis('off')\n",
" plt.show()\n",
"\n",
"plotn(5, train_dataset)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"También necesitaremos cargadores de datos para alimentar los datos a nuestra red neuronal.\n"
]
},
{
"cell_type": "code",
"execution_count": 16,
"metadata": {
"execution": {
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"source": [
"train_dataloader = torch.utils.data.DataLoader(list(zip(train_dataset[0], train_dataset[1])), batch_size=batch_size, shuffle=True)\n",
"test_dataloader = torch.utils.data.DataLoader(list(zip(test_dataset[0], test_dataset[1])), batch_size=1, shuffle=False)\n",
"dataloaders = (train_dataloader, test_dataloader)"
]
},
{
"cell_type": "markdown",
"metadata": {
"id": "ORmas8XhYfS8"
},
"source": [
"## SegNet\n",
"\n",
"La arquitectura de codificador-decodificador más simple se llama **SegNet**. Utiliza una CNN estándar con convoluciones y agrupamientos (poolings) en el codificador, y una CNN de deconvolución que incluye convoluciones y remuestreos (upsamplings) en el decodificador. También se basa en la normalización por lotes (batch normalization) para entrenar con éxito una red de múltiples capas.\n",
"\n",
"<img src=\"images/segnet.png\" width=\"80%\">\n",
"\n",
"> Imagen de este artículo: Badrinarayanan, V., Kendall, A., & Cipolla, R. (2015). [SegNet: A deep convolutional\n",
"encoder-decoder architecture for image segmentation](https://arxiv.org/pdf/1511.00561.pdf)\n"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"execution": {
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"source": [
"class SegNet(nn.Module):\n",
" def __init__(self):\n",
" super().__init__()\n",
" self.enc_conv0 = nn.Conv2d(in_channels=3, out_channels=16, kernel_size=(3,3), padding=1)\n",
" self.act0 = nn.ReLU()\n",
" self.bn0 = nn.BatchNorm2d(16)\n",
" self.pool0 = nn.MaxPool2d(kernel_size=(2,2))\n",
"\n",
" self.enc_conv1 = nn.Conv2d(in_channels=16, out_channels=32, kernel_size=(3,3), padding=1)\n",
" self.act1 = nn.ReLU()\n",
" self.bn1 = nn.BatchNorm2d(32)\n",
" self.pool1 = nn.MaxPool2d(kernel_size=(2,2))\n",
"\n",
" self.enc_conv2 = nn.Conv2d(in_channels=32, out_channels=64, kernel_size=(3,3), padding=1)\n",
" self.act2 = nn.ReLU()\n",
" self.bn2 = nn.BatchNorm2d(64)\n",
" self.pool2 = nn.MaxPool2d(kernel_size=(2,2))\n",
"\n",
" self.enc_conv3 = nn.Conv2d(in_channels=64, out_channels=128, kernel_size=(3,3), padding=1)\n",
" self.act3 = nn.ReLU()\n",
" self.bn3 = nn.BatchNorm2d(128)\n",
" self.pool3 = nn.MaxPool2d(kernel_size=(2,2))\n",
"\n",
" self.bottleneck_conv = nn.Conv2d(in_channels=128, out_channels=256, kernel_size=(3,3), padding=1)\n",
" \n",
" self.upsample0 = nn.UpsamplingBilinear2d(scale_factor=2)\n",
" self.dec_conv0 = nn.Conv2d(in_channels=256, out_channels=128, kernel_size=(3,3), padding=1)\n",
" self.dec_act0 = nn.ReLU()\n",
" self.dec_bn0 = nn.BatchNorm2d(128)\n",
"\n",
" self.upsample1 = nn.UpsamplingBilinear2d(scale_factor=2)\n",
" self.dec_conv1 = nn.Conv2d(in_channels=128, out_channels=64, kernel_size=(3,3), padding=1)\n",
" self.dec_act1 = nn.ReLU()\n",
" self.dec_bn1 = nn.BatchNorm2d(64)\n",
"\n",
" self.upsample2 = nn.UpsamplingBilinear2d(scale_factor=2)\n",
" \n",
" self.dec_conv2 = nn.Conv2d(in_channels=64, out_channels=32, kernel_size=(3,3), padding=1)\n",
" self.dec_act2 = nn.ReLU()\n",
" self.dec_bn2 = nn.BatchNorm2d(32)\n",
"\n",
" self.upsample3 = nn.UpsamplingBilinear2d(scale_factor=2)\n",
" self.dec_conv3 = nn.Conv2d(in_channels=32, out_channels=1, kernel_size=(1,1))\n",
"\n",
" self.sigmoid = nn.Sigmoid()\n",
"\n",
" def forward(self, x):\n",
" e0 = self.pool0(self.bn0(self.act0(self.enc_conv0(x))))\n",
" e1 = self.pool1(self.bn1(self.act1(self.enc_conv1(e0))))\n",
" e2 = self.pool2(self.bn2(self.act2(self.enc_conv2(e1))))\n",
" e3 = self.pool3(self.bn3(self.act3(self.enc_conv3(e2))))\n",
"\n",
" b = self.bottleneck_conv(e3)\n",
"\n",
" d0 = self.dec_bn0(self.dec_act0(self.dec_conv0(self.upsample0(b))))\n",
" d1 = self.dec_bn1(self.dec_act1(self.dec_conv1(self.upsample1(d0))))\n",
" d2 = self.dec_bn2(self.dec_act2(self.dec_conv2(self.upsample2(d1))))\n",
" d3 = self.sigmoid(self.dec_conv3(self.upsample3(d2)))\n",
" return d3"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Debemos mencionar especialmente la función de pérdida que se utiliza para la segmentación. En los autoencoders clásicos necesitamos medir la similitud entre dos imágenes, y podemos usar el error cuadrático medio para hacerlo. En la segmentación, cada píxel en la imagen de máscara objetivo representa el número de clase (codificado en one-hot a lo largo de la tercera dimensión), por lo que necesitamos usar funciones de pérdida específicas para clasificación: pérdida de entropía cruzada, promediada sobre todos los píxeles. Si la máscara es binaria (como en nuestro ejemplo), utilizaremos la **pérdida de entropía cruzada binaria** (BCE).\n"
]
},
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"cell_type": "code",
"execution_count": null,
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"source": [
"model = SegNet().to(device)\n",
"optimizer = optim.Adam(model.parameters(), lr=lr, weight_decay=weight_decay)\n",
"loss_fn = nn.BCEWithLogitsLoss()"
]
},
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"cell_type": "markdown",
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"cell_type": "code",
"execution_count": 21,
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"source": [
"def train(dataloaders, model, loss_fn, optimizer, epochs, device):\n",
" tqdm_iter = tqdm(range(epochs))\n",
" train_dataloader, test_dataloader = dataloaders[0], dataloaders[1]\n",
"\n",
" for epoch in tqdm_iter:\n",
" model.train()\n",
" train_loss = 0.0\n",
" test_loss = 0.0\n",
"\n",
" for batch in train_dataloader:\n",
" imgs, labels = batch\n",
" imgs = imgs.to(device)\n",
" labels = labels.to(device)\n",
"\n",
" preds = model(imgs)\n",
" loss = loss_fn(preds, labels)\n",
"\n",
" optimizer.zero_grad()\n",
" loss.backward()\n",
" optimizer.step()\n",
"\n",
" train_loss += loss.item()\n",
"\n",
" model.eval()\n",
" with torch.no_grad():\n",
" for batch in test_dataloader:\n",
" imgs, labels = batch\n",
" imgs = imgs.to(device)\n",
" labels = labels.to(device)\n",
"\n",
" preds = model(imgs)\n",
" loss = loss_fn(preds, labels)\n",
"\n",
" test_loss += loss.item()\n",
"\n",
" train_loss /= len(train_dataloader)\n",
" test_loss /= len(test_dataloader)\n",
"\n",
" tqdm_dct = {'train loss:': train_loss, 'test loss:': test_loss}\n",
" tqdm_iter.set_postfix(tqdm_dct, refresh=True)\n",
" tqdm_iter.refresh()"
]
},
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"cell_type": "code",
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"metadata": {
"colab": {
"base_uri": "https://localhost:8080/"
},
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{
"name": "stderr",
"output_type": "stream",
"text": [
"100%|██████████| 30/30 [16:01<00:00, 32.04s/it, train loss:=0.593, test loss:=0.577]\n"
]
}
],
"source": [
"train(dataloaders, model, loss_fn, optimizer, epochs, device)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Para evaluar nuestro modelo, simplemente trazaremos máscaras objetivo y máscaras predichas para varias imágenes:\n"
]
},
{
"cell_type": "code",
"execution_count": 13,
"metadata": {
"colab": {
"base_uri": "https://localhost:8080/",
"height": 203
},
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{
"data": {
"image/png": 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",
"text/plain": [
"<Figure size 432x288 with 5 Axes>"
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"data": {
"image/png": "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",
"text/plain": [
"<Figure size 432x288 with 5 Axes>"
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"model.eval()\n",
"predictions = []\n",
"image_mask = []\n",
"plots = 5\n",
"images, masks = test_dataset[0], test_dataset[1]\n",
"for i, (img, mask) in enumerate(zip(images, masks)):\n",
" if i == plots:\n",
" break\n",
" img = img.to(device).unsqueeze(0)\n",
" predictions.append((model(img).detach().cpu()[0] > 0.5).float())\n",
" image_mask.append(mask)\n",
"plotn(plots, (predictions, image_mask), only_mask=True)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"También hay algunas métricas formales para evaluar el rendimiento, que puedes leer [aquí](https://towardsdatascience.com/metrics-to-evaluate-your-semantic-segmentation-model-6bcb99639aa2). La más fácil de entender es la **precisión de píxeles**: un porcentaje de píxeles clasificados correctamente.\n"
]
},
{
"cell_type": "markdown",
"metadata": {
"id": "RU5KGWXaTbso"
},
"source": [
"## U-Net\n",
"\n",
"La arquitectura de SegNet es muy intuitiva, pero no es la más precisa. De hecho, primero aplicamos una arquitectura de pirámide CNN a la imagen original, lo que reduce la precisión espacial de las características de la imagen. Luego, cuando reconstruimos la imagen, no podemos reconstruir correctamente las posiciones de los píxeles.\n",
"\n",
"Esto nos lleva a la idea de las **conexiones de salto** entre las capas de convolución en el codificador y el decodificador. Esta arquitectura es muy común para la segmentación semántica y se llama **U-Net**. Las conexiones de salto en cada nivel de convolución ayudan a la red a no perder información sobre las características del input original en ese nivel.\n",
"\n",
"Usaremos aquí una arquitectura CNN bastante simple, pero U-Net también puede utilizar un codificador más complejo para la extracción de características, como ResNet-50.\n",
"\n",
"<img src=\"images/unet.png\" width=\"70%\">\n",
"\n",
"> Imagen del artículo: Ronneberger, Olaf, Philipp Fischer y Thomas Brox. [U-Net: Convolutional networks for biomedical image segmentation.](https://arxiv.org/pdf/1505.04597.pdf)\n"
]
},
{
"cell_type": "code",
"execution_count": 14,
"metadata": {
"execution": {
"iopub.execute_input": "2022-04-08T16:17:45.665392Z",
"iopub.status.busy": "2022-04-08T16:17:45.665102Z",
"iopub.status.idle": "2022-04-08T16:17:45.691051Z",
"shell.execute_reply": "2022-04-08T16:17:45.690314Z",
"shell.execute_reply.started": "2022-04-08T16:17:45.665341Z"
},
"id": "ZLKGrI4YTbs9",
"trusted": true
},
"outputs": [],
"source": [
"class UNet(nn.Module):\n",
" def __init__(self):\n",
" super().__init__()\n",
" self.enc_conv0 = nn.Conv2d(in_channels=3, out_channels=16, kernel_size=(3,3), padding=1)\n",
" self.act0 = nn.ReLU()\n",
" self.bn0 = nn.BatchNorm2d(16)\n",
" self.pool0 = nn.MaxPool2d(kernel_size=(2,2))\n",
"\n",
" self.enc_conv1 = nn.Conv2d(in_channels=16, out_channels=32, kernel_size=(3,3), padding=1)\n",
" self.act1 = nn.ReLU()\n",
" self.bn1 = nn.BatchNorm2d(32)\n",
" self.pool1 = nn.MaxPool2d(kernel_size=(2,2))\n",
"\n",
" self.enc_conv2 = nn.Conv2d(in_channels=32, out_channels=64, kernel_size=(3,3), padding=1)\n",
" self.act2 = nn.ReLU()\n",
" self.bn2 = nn.BatchNorm2d(64)\n",
" self.pool2 = nn.MaxPool2d(kernel_size=(2,2))\n",
"\n",
" self.enc_conv3 = nn.Conv2d(in_channels=64, out_channels=128, kernel_size=(3,3), padding=1)\n",
" self.act3 = nn.ReLU()\n",
" self.bn3 = nn.BatchNorm2d(128)\n",
" self.pool3 = nn.MaxPool2d(kernel_size=(2,2))\n",
"\n",
" self.bottleneck_conv = nn.Conv2d(in_channels=128, out_channels=256, kernel_size=(3,3), padding=1)\n",
" \n",
" self.upsample0 = nn.UpsamplingBilinear2d(scale_factor=2)\n",
" self.dec_conv0 = nn.Conv2d(in_channels=384, out_channels=128, kernel_size=(3,3), padding=1)\n",
" self.dec_act0 = nn.ReLU()\n",
" self.dec_bn0 = nn.BatchNorm2d(128)\n",
"\n",
" self.upsample1 = nn.UpsamplingBilinear2d(scale_factor=2)\n",
" self.dec_conv1 = nn.Conv2d(in_channels=192, out_channels=64, kernel_size=(3,3), padding=1)\n",
" self.dec_act1 = nn.ReLU()\n",
" self.dec_bn1 = nn.BatchNorm2d(64)\n",
"\n",
" self.upsample2 = nn.UpsamplingBilinear2d(scale_factor=2)\n",
" self.dec_conv2 = nn.Conv2d(in_channels=96, out_channels=32, kernel_size=(3,3), padding=1)\n",
" self.dec_act2 = nn.ReLU()\n",
" self.dec_bn2 = nn.BatchNorm2d(32)\n",
"\n",
" self.upsample3 = nn.UpsamplingBilinear2d(scale_factor=2)\n",
" self.dec_conv3 = nn.Conv2d(in_channels=48, out_channels=1, kernel_size=(1,1))\n",
"\n",
" self.sigmoid = nn.Sigmoid()\n",
"\n",
" def forward(self, x):\n",
" e0 = self.pool0(self.bn0(self.act0(self.enc_conv0(x))))\n",
" e1 = self.pool1(self.bn1(self.act1(self.enc_conv1(e0))))\n",
" e2 = self.pool2(self.bn2(self.act2(self.enc_conv2(e1))))\n",
" e3 = self.pool3(self.bn3(self.act3(self.enc_conv3(e2))))\n",
"\n",
" cat0 = self.bn0(self.act0(self.enc_conv0(x)))\n",
" cat1 = self.bn1(self.act1(self.enc_conv1(e0)))\n",
" cat2 = self.bn2(self.act2(self.enc_conv2(e1)))\n",
" cat3 = self.bn3(self.act3(self.enc_conv3(e2)))\n",
"\n",
" b = self.bottleneck_conv(e3)\n",
"\n",
" d0 = self.dec_bn0(self.dec_act0(self.dec_conv0(torch.cat((self.upsample0(b), cat3), dim=1))))\n",
" d1 = self.dec_bn1(self.dec_act1(self.dec_conv1(torch.cat((self.upsample1(d0), cat2), dim=1))))\n",
" d2 = self.dec_bn2(self.dec_act2(self.dec_conv2(torch.cat((self.upsample2(d1), cat1), dim=1))))\n",
" d3 = self.sigmoid(self.dec_conv3(torch.cat((self.upsample3(d2), cat0), dim=1)))\n",
" return d3"
]
},
{
"cell_type": "code",
"execution_count": 15,
"metadata": {
"execution": {
"iopub.execute_input": "2022-04-08T16:17:45.692880Z",
"iopub.status.busy": "2022-04-08T16:17:45.692240Z",
"iopub.status.idle": "2022-04-08T16:17:45.719635Z",
"shell.execute_reply": "2022-04-08T16:17:45.719023Z",
"shell.execute_reply.started": "2022-04-08T16:17:45.692842Z"
},
"id": "15GA_43BTbtI",
"trusted": true
},
"outputs": [],
"source": [
"model = UNet().to(device)\n",
"optimizer = optim.Adam(model.parameters(), lr=lr, weight_decay=weight_decay)\n",
"loss_fn = nn.BCEWithLogitsLoss()"
]
},
{
"cell_type": "code",
"execution_count": 16,
"metadata": {
"colab": {
"base_uri": "https://localhost:8080/"
},
"execution": {
"iopub.execute_input": "2022-04-08T16:17:45.721443Z",
"iopub.status.busy": "2022-04-08T16:17:45.721062Z",
"iopub.status.idle": "2022-04-08T16:20:23.193420Z",
"shell.execute_reply": "2022-04-08T16:20:23.191453Z",
"shell.execute_reply.started": "2022-04-08T16:17:45.721410Z"
},
"id": "_dgiuvVVFMpr",
"outputId": "438c570f-9480-48c6-bce6-14fbdf5b2d5f",
"trusted": true
},
"outputs": [
{
"name": "stderr",
"output_type": "stream",
"text": [
"100%|██████████| 30/30 [29:07<00:00, 58.26s/it, train loss:=0.595, test loss:=0.572] \n"
]
}
],
"source": [
"train(dataloaders, model, loss_fn, optimizer, epochs, device)"
]
},
{
"cell_type": "code",
"execution_count": 17,
"metadata": {
"colab": {
"base_uri": "https://localhost:8080/",
"height": 203
},
"id": "iEu5wjuMFMps",
"outputId": "cf76869c-cf86-493f-fa73-a8790d21bf20"
},
"outputs": [
{
"data": {
"image/png": "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",
"text/plain": [
"<Figure size 432x288 with 5 Axes>"
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
},
{
"data": {
"image/png": 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",
"text/plain": [
"<Figure size 432x288 with 5 Axes>"
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"model.eval()\n",
"predictions = []\n",
"image_mask = []\n",
"plots = 5\n",
"images, masks = test_dataset[0], test_dataset[1]\n",
"for i, (img, mask) in enumerate(zip(images, masks)):\n",
" if i == plots:\n",
" break\n",
" img = img.to(device).unsqueeze(0)\n",
" predictions.append((model(img).detach().cpu()[0] > 0.5).float())\n",
" image_mask.append(mask)\n",
"plotn(plots, (predictions, image_mask), only_mask=True)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"\n---\n\n**Descargo de responsabilidad**: \nEste documento ha sido traducido utilizando el servicio de traducción automática [Co-op Translator](https://github.com/Azure/co-op-translator). Si bien nos esforzamos por garantizar la precisión, tenga en cuenta que las traducciones automatizadas pueden contener errores o imprecisiones. El documento original en su idioma nativo debe considerarse la fuente autorizada. Para información crítica, se recomienda una traducción profesional realizada por humanos. No nos hacemos responsables de malentendidos o interpretaciones erróneas que puedan surgir del uso de esta traducción.\n"
]
}
],
"metadata": {
"accelerator": "GPU",
"colab": {
"collapsed_sections": [],
"name": "SemanticSegmentation.ipynb",
"provenance": []
},
"kernelspec": {
"display_name": "Python 3",
"language": "python",
"name": "python3"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 3
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
"version": "3.8.12"
},
"coopTranslator": {
"original_hash": "c0381c913f8945105ea15a54e55faaa9",
"translation_date": "2025-08-31T16:16:35+00:00",
"source_file": "lessons/4-ComputerVision/12-Segmentation/SemanticSegmentationPytorch.ipynb",
"language_code": "es"
}
},
"nbformat": 4,
"nbformat_minor": 0
}