{"metadata":{"kernelspec":{"language":"python","display_name":"Python 3","name":"python3"},"language_info":{"name":"python","version":"3.10.14","mimetype":"text/x-python","codemirror_mode":{"name":"ipython","version":3},"pygments_lexer":"ipython3","nbconvert_exporter":"python","file_extension":".py"},"kaggle":{"accelerator":"gpu","dataSources":[{"sourceId":20561,"databundleVersionId":1187889,"sourceType":"competition"}],"isInternetEnabled":true,"language":"python","sourceType":"notebook","isGpuEnabled":true},"colab":{"provenance":[]}},"nbformat_minor":4,"nbformat":4,"cells":[{"cell_type":"code","source":"\n# IMPORTANT: RUN THIS CELL IN ORDER TO IMPORT YOUR KAGGLE DATA SOURCES\n# TO THE CORRECT LOCATION (/kaggle/input) IN YOUR NOTEBOOK,\n# THEN FEEL FREE TO DELETE THIS CELL.\n# NOTE: THIS NOTEBOOK ENVIRONMENT DIFFERS FROM KAGGLE'S PYTHON\n# ENVIRONMENT SO THERE MAY BE MISSING LIBRARIES USED BY YOUR\n# NOTEBOOK.\n\nimport os\nimport sys\nfrom tempfile import NamedTemporaryFile\nfrom urllib.request import urlopen\nfrom urllib.parse import unquote, urlparse\nfrom urllib.error import HTTPError\nfrom zipfile import ZipFile\nimport tarfile\nimport shutil\n\nCHUNK_SIZE = 40960\nDATA_SOURCE_MAPPING = 'covid-segmentation:https%3A%2F%2Fstorage.googleapis.com%2Fkaggle-competitions-data%2Fkaggle-v2%2F20561%2F1187889%2Fbundle%2Farchive.zip%3FX-Goog-Algorithm%3DGOOG4-RSA-SHA256%26X-Goog-Credential%3Dgcp-kaggle-com%2540kaggle-161607.iam.gserviceaccount.com%252F20240906%252Fauto%252Fstorage%252Fgoog4_request%26X-Goog-Date%3D20240906T172045Z%26X-Goog-Expires%3D259200%26X-Goog-SignedHeaders%3Dhost%26X-Goog-Signature%3D43742a5ce41d83ccfc3c8743c5c8079abe9d6551dac4966a23f0bc0a359986061563265bf12ebfe02c15b74ea516fd390ae87498e2b0eeee4d0c4130ff222cb97c8180aec7776cdaa156a56afbb9f3bf08925e57e8ef81a3037b39d68d6aaff017bb0bbe4ccf290b729140201790b7e8858beec45fb63e06ff0e01a0104b2d197c79b64fbc94fc2b8466da932dfe6f4d07651cb02bf789876345aa01ebdc11e32c56c168e4cbc2cd8fd289562cc0e8657c10e99c48d53bf333bb326e02f09e13f8e67438790fc2787521404e3b6ce197637c4398bd5dd04f4f099e48afc7a8b2e837ea63c9aa7ff785a50612b2fadb12bdaca4ed058122abc50b1e866742e2bf'\n\nKAGGLE_INPUT_PATH='/kaggle/input'\nKAGGLE_WORKING_PATH='/kaggle/working'\nKAGGLE_SYMLINK='kaggle'\n\n!umount /kaggle/input/ 2> /dev/null\nshutil.rmtree('/kaggle/input', ignore_errors=True)\nos.makedirs(KAGGLE_INPUT_PATH, 0o777, exist_ok=True)\nos.makedirs(KAGGLE_WORKING_PATH, 0o777, exist_ok=True)\n\ntry:\n  os.symlink(KAGGLE_INPUT_PATH, os.path.join(\"..\", 'input'), target_is_directory=True)\nexcept FileExistsError:\n  pass\ntry:\n  os.symlink(KAGGLE_WORKING_PATH, os.path.join(\"..\", 'working'), target_is_directory=True)\nexcept FileExistsError:\n  pass\n\nfor data_source_mapping in DATA_SOURCE_MAPPING.split(','):\n    directory, download_url_encoded = data_source_mapping.split(':')\n    download_url = unquote(download_url_encoded)\n    filename = urlparse(download_url).path\n    destination_path = os.path.join(KAGGLE_INPUT_PATH, directory)\n    try:\n        with urlopen(download_url) as fileres, NamedTemporaryFile() as tfile:\n            total_length = fileres.headers['content-length']\n            print(f'Downloading {directory}, {total_length} bytes compressed')\n            dl = 0\n            data = fileres.read(CHUNK_SIZE)\n            while len(data) > 0:\n                dl += len(data)\n                tfile.write(data)\n                done = int(50 * dl / int(total_length))\n                sys.stdout.write(f\"\\r[{'=' * done}{' ' * (50-done)}] {dl} bytes downloaded\")\n                sys.stdout.flush()\n                data = fileres.read(CHUNK_SIZE)\n            if filename.endswith('.zip'):\n              with ZipFile(tfile) as zfile:\n                zfile.extractall(destination_path)\n            else:\n              with tarfile.open(tfile.name) as tarfile:\n                tarfile.extractall(destination_path)\n            print(f'\\nDownloaded and uncompressed: {directory}')\n    except HTTPError as e:\n        print(f'Failed to load (likely expired) {download_url} to path {destination_path}')\n        continue\n    except OSError as e:\n        print(f'Failed to load {download_url} to path {destination_path}')\n        continue\n\nprint('Data source import complete.')\n","metadata":{"id":"DOaGPSVSWlEK","outputId":"e826e14d-213d-43f9-bf1c-bdf091d24b56"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"# COVID-19 CT Images Segmentation","metadata":{"id":"T6P7wlUcWlEO"}},{"cell_type":"markdown","source":"This solution is based on [this notebook](https://www.kaggle.com/code/maedemaftouni/pytorch-baseline-for-semantic-segmentation) by Maede Maftouni.","metadata":{"id":"EfpDLzq9SNIk"}},{"cell_type":"markdown","source":"Team 6:\n* A01275287 Oskar Adolfo Villa López\n* A01736345 Luis Ángel Cruz García\n* A01369230 Dafne Fernández Hernández\n* A01368818 Joel Sánchez Olvera\n\n\n","metadata":{"id":"cMUjBt5yWlEQ"}},{"cell_type":"markdown","source":"# **Introduction**\n\nThis notebook addresses a critical problem in medical image segmentation related to COVID-19, aiming to identify and delineate specific lung areas in computed tomography (CT) scans. The segmentation problem focuses on detecting key pulmonary features, such as ground glass opacities and consolidations, which are essential indicators of COVID-19 infection. Accurate segmentation of these areas is crucial for medical diagnoses, as it helps assess the severity of the infection and provides valuable information for disease monitoring and treatment planning.\n\n**The Problem:**\n\nCOVID-19 primarily affects the lungs, and CT scans can show telltale signs of infection, like ground glass opacities and consolidations, which indicate inflammation or fluid buildup in the lungs. Accurately segmenting these regions in CT images is critical for diagnosing the severity of the infection and monitoring disease progression. This segmentation task aids in providing visual evidence of affected lung regions, improving clinical diagnosis, and supporting medical treatment decisions.\n\n**Kaggle Competition Objectives**\n\nThe Kaggle competition's objective is to develop robust deep learning models capable of accurately segmenting lung regions affected by COVID-19 in CT scans. The relevance of this task is significant in the medical field, as it enhances diagnostic tools and allows healthcare professionals to track disease progression. By providing precise visual information about the extent of lung involvement, these models assist in making informed clinical decisions and improving patient care.\n\nThe notebook employs popular segmentation models based on architectures like U-Net and FPN (Feature Pyramid Network), widely used in medical imaging tasks due to their ability to capture both fine and global contextual information. The notebook also makes use of the segmentation_models_pytorch library, which simplifies model building and training by providing pre-trained segmentation backbones.\n\n# **Data Analysis**\n\n**Exploratory Data Analysis (EDA)**\n\nThe dataset provided in this competition includes lung CT scans with corresponding segmentation masks. The CT images come from two datasets:\n\n* **Medseg Dataset:**\n  \n  100 CT images from over 10 patients.\n\n  Corresponding segmentation masks contain four channels:\n  \n   * Ground glass opacities\n   * Consolidations\n   * Unaffected lung tissue (Lungs Other)\n   * Background.\n\n\n* **Radiopaedia Dataset:**\n\n  829 CT slices.\n\n  The structure of the images and masks is similar to the Medseg dataset.\n\nEach image has dimensions of 520 x 520 pixels. The segmentation masks label regions of interest in the lungs, including infected areas (ground glass and consolidation) and normal lung tissue. Visualizing these images helps understand the data distribution and the extent of the infection in the lungs.\n\n**Data Preprocessing**\n\nBefore training the model, several data preprocessing steps are performed:\n\n* **Resizing:** All images are resized to 520 x 520 pixels to ensure consistency in input dimensions.\n* **Normalization:** Pixel values are normalized to a standard range, improving model convergence during training.\n* **Data Augmentation:** Techniques such as random rotations, flips, and intensity shifts are applied to increase the dataset's variability, helping the model generalize better to unseen data.\n\nThese steps ensure the model can handle different variations in the input data, making it more robust.\n\n# **Model**\n\n**Model Architecture**\n\nThe model chosen for this task is based on the U-Net architecture, a popular choice for medical image segmentation due to its symmetrical design and skip connections that retain spatial information.\n\nThe U-Net architecture is well-suited for this task because of its ability to accurately segment complex shapes in medical images, such as the lung regions affected by COVID-19. The use of skip connections ensures that the model does not lose important spatial information during downsampling. This makes U-Net an optimal choice for the challenge of identifying intricate lung structures.\n\nThe architecture consists of:\n\n* **Encoder:** A series of convolutional layers followed by max-pooling layers to downsample the input image and extract features.\n* **Decoder:** Upsampling layers that reconstruct the image to its original resolution while merging feature maps from the encoder via skip connections to retain fine details.\n* **Skip Connections:** Allow the model to merge high-level features with low-level spatial information, improving segmentation accuracy for small details.\n\nOther model details:\n\n* **Kernel Size:** The convolutional layers use a standard kernel size of 3x3, with stride 1 and appropriate padding to maintain spatial dimensions.\nMax Pooling: Reduces the spatial dimensions of the feature maps while retaining the most important features.\n* **Activation Functions:** The model uses ReLU for non-linearity in the convolutional layers and Sigmoid in the output layer for binary segmentation.\n* **Cross-Entropy Loss:**\nThe cross-entropy loss function is used in this model. It measures the difference between the predicted segmentation mask and the ground truth mask by penalizing incorrect classifications for each pixel. Cross-entropy loss is widely used in segmentation tasks due to its effectiveness in dealing with multiple classes and imbalanced datasets.\n\n  ![Screenshot 2024-09-10 at 4.56.59 a.m..png](data:image/png;base64,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)\n\n\n\n* Where:\n\n  𝑦 is the true label for pixel 𝑖 , and 𝑝 is the predicted probability for that label.\n\n\n\n\n\n**References**\n\nRonneberger, O., Fischer, P., & Brox, T. (2015). U-Net: Convolutional Networks for Biomedical Image Segmentation. International Conference on Medical Image Computing and Computer-Assisted Intervention (MICCAI).","metadata":{"id":"x3mGMcnvWlES"}},{"cell_type":"markdown","source":"## Ethical implications\nThe analyzed images were originally obtained from SIRM (Società Italiana di Radiologia Medica e Interventistica), which follows a series of regulations to protect individuals' information and allow its use for academic or scientific purposes. Among these regulations, we can find:\n\n1. D. Lgs. 101/2018: Implements the General Data Protection Regulation (GDPR) in Italy. This is crucial as it sets the rules for processing personal data, including medical images that may contain sensitive information. In this specific case, the following measures must be followed:\n  * Anonymization of the images to ensure that patients cannot be identified.\n  * Explicit consent from patients to use their images.\n\n2. Legge 219/2017: This law establishes the rules for informed consent and advance treatment directives.\n\n3. Legge 3/2018: Covers aspects of clinical experimentation and the reorganization of healthcare professions.\n\nAlso, it's important to emphasize that as a team, we focus not only on finding solutions that enhance our learning, but also on creating real-world applications that can help others. This, in turn, gives us the experience needed to develop more efficient solutions.\n\n\n**References**\n\n\nSocietà Italiana di Radiologia Medica e Interventistica (2024). Archivio Documenti. Normativa. https://sirm.org/documenti/\n\n","metadata":{"id":"FVTYdvxBco_K"}},{"cell_type":"markdown","source":"## Imports","metadata":{"id":"itocfzMnWlET"}},{"cell_type":"code","source":"!pip install segmentation_models_pytorch","metadata":{"id":"auyuVE6PvIKu","outputId":"7a959cc4-a603-438a-c034-f9f08c824ec8"},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"\nimport numpy as np # linear algebra\nimport pandas as pd # data processing, CSV file I/O (e.g. pd.read_csv)\nimport matplotlib.pyplot as plt\n\n# Input data files are available in the read-only \"../input/\" directory\n# For example, running this (by clicking run or pressing Shift+Enter) will list all files under the input directory\n\nimport os\nfor dirname, _, filenames in os.walk('/kaggle/input'):\n    for filename in filenames:\n        print(os.path.join(dirname, filename))\n\n# You can write up to 20GB to the current directory (/kaggle/working/) that gets preserved as output when you create a version using \"Save & Run All\"\n# You can also write temporary files to /kaggle/temp/, but they won't be saved outside of the current session","metadata":{"_uuid":"8f2839f25d086af736a60e9eeb907d3b93b6e0e5","_cell_guid":"b1076dfc-b9ad-4769-8c92-a6c4dae69d19","execution":{"iopub.status.busy":"2024-09-04T16:20:22.450771Z","iopub.execute_input":"2024-09-04T16:20:22.451233Z","iopub.status.idle":"2024-09-04T16:20:22.468035Z","shell.execute_reply.started":"2024-09-04T16:20:22.451186Z","shell.execute_reply":"2024-09-04T16:20:22.466453Z"},"id":"PFjJFcKyWlEU","trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"## Data description","metadata":{"id":"Q9p05rGm-gCf"}},{"cell_type":"markdown","source":"The data used for training comes from two diffrent datasets: Medseg and Radiopedia. All images and mask have a size of 520 x 520. Examples of the images are provided in the **Extraction** section.\n\n\n---\n\n\nThe Medseg set is made from 100 CT images from more than 40 patients. The set contains the 100 original images and 100 masks with four channels (0 - \"ground glass\", 1 - \"consolidations\", 2 - \"lungs other\", 3 - \"background\" ). The test set is also taken from this set, and it consists of 10 images.\n\n---\n\n\nThe Radiopedia set follows the same structure of the images and masks. It contains 829 slices from segmented axial volumetric CTs.","metadata":{"id":"AVhUTJKU_CAe"}},{"cell_type":"markdown","source":"## Extraction","metadata":{"id":"kVsd-yprWlEV"}},{"cell_type":"markdown","source":"The data is extracted from the given repositories. The images are stored in numpy arrays. The images are already formatted and have their masks assigned as labels.","metadata":{"id":"a_lxnUNOWlEW"}},{"cell_type":"code","source":"prefix = '/kaggle/input/covid-segmentation/'\n\nimages_radiopedia = np.load(os.path.join(prefix, 'images_radiopedia.npy')).astype(np.float32)\nmasks_radiopedia = np.load(os.path.join(prefix, 'masks_radiopedia.npy')).astype(np.int8)\nimages_medseg = np.load(os.path.join(prefix, 'images_medseg.npy')).astype(np.float32)\nmasks_medseg = np.load(os.path.join(prefix, 'masks_medseg.npy')).astype(np.int8)\n\ntest_images_medseg = np.load(os.path.join(prefix, 'test_images_medseg.npy')).astype(np.float32)","metadata":{"execution":{"iopub.status.busy":"2024-09-04T16:20:53.45137Z","iopub.execute_input":"2024-09-04T16:20:53.451904Z","iopub.status.idle":"2024-09-04T16:20:55.849166Z","shell.execute_reply.started":"2024-09-04T16:20:53.45185Z","shell.execute_reply":"2024-09-04T16:20:55.847956Z"},"id":"-kJ61QTUWlEX","outputId":"f3317d9e-d880-4090-daaa-7ac13d3699e2","trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"A function for visalization is defined. The code prints a matriz with the original images in a grey scale in the superior row. The masks are shown in the correspondent column. The masks that are going to be predicted with the model are ground glass and consolidation, the second and third rows respectively.","metadata":{"id":"Qq4UoXheWlEY"}},{"cell_type":"markdown","source":"**Images from radiopedia are full CT volumes:** <br>\nClass 0 is \"ground glass\"<br>\nClass 1 is \"consolidations\"<br>\nClass 2 is \"lungs other\" – it doesn't mean that it is healthy lungs (not needed for analysis)<br>\nClass 3 is \"background\" – not lungs (not needed for analysis)<br>","metadata":{"id":"GiP5dP1oWlEZ"}},{"cell_type":"code","source":"def visualize(image_batch, mask_batch=None, pred_batch=None, num_samples=8, hot_encode=True):\n    num_classes = mask_batch.shape[-1] if mask_batch is not None else 0\n    fix, ax = plt.subplots(num_classes + 1, num_samples, figsize=(num_samples * 2, (num_classes + 1) * 2))\n\n    for i in range(num_samples):\n        ax_image = ax[0, i] if num_classes > 0 else ax[i]\n        if hot_encode:\n            ax_image.imshow(image_batch[i,:,:,0], cmap='Greys')\n        else:\n            ax_image.imshow(image_batch[i,:,:])\n        ax_image.set_xticks([])\n        ax_image.set_yticks([])\n\n        if mask_batch is not None:\n            for j in range(num_classes):\n                if pred_batch is None:\n                    mask_to_show = mask_batch[i,:,:,j]\n                else:\n                    mask_to_show = np.zeros(shape=(*mask_batch.shape[1:-1], 3))\n                    mask_to_show[..., 0] = pred_batch[i,:,:,j].cpu().numpy() > 0.5\n                    mask_to_show[..., 1] = mask_batch[i,:,:,j]\n                ax[j + 1, i].imshow(mask_to_show, vmin=0, vmax=1)\n                ax[j + 1, i].set_xticks([])\n                ax[j + 1, i].set_yticks([])\n\n    plt.tight_layout()\n    plt.show()","metadata":{"execution":{"iopub.status.busy":"2024-09-04T16:21:00.952079Z","iopub.execute_input":"2024-09-04T16:21:00.953333Z","iopub.status.idle":"2024-09-04T16:21:00.966102Z","shell.execute_reply.started":"2024-09-04T16:21:00.953278Z","shell.execute_reply":"2024-09-04T16:21:00.964366Z"},"id":"IgLofHlVWlEa","trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"visualize(images_radiopedia[30:], masks_radiopedia[30:])","metadata":{"execution":{"iopub.status.busy":"2024-09-04T16:24:02.251604Z","iopub.execute_input":"2024-09-04T16:24:02.252916Z","iopub.status.idle":"2024-09-04T16:24:05.374474Z","shell.execute_reply.started":"2024-09-04T16:24:02.252833Z","shell.execute_reply":"2024-09-04T16:24:05.373323Z"},"id":"N0rp0CeTWlEb","trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"As we can see, both classes that we want to predict are pretty small compared to the complete image, so we have an important class imbalance.","metadata":{"id":"SFN9wS3JWlEc"}},{"cell_type":"markdown","source":"Then, we define a function to convert the one hot encoded mask to a segmentation mask.","metadata":{"id":"gOwvHtR_vO_q"}},{"cell_type":"code","source":"def onehot_to_mask(mask, palette):\n    \"\"\"\n    Converts a mask (H, W, K) to (H, W, C)\n    \"\"\"\n    x = np.argmax(mask, axis=-1)\n    colour_codes = np.array(palette)\n    x = np.uint8(colour_codes[x.astype(np.uint8)])\n    return x\n\npalette = [[0], [1], [2],[3]]\nmasks_radiopedia_recover = onehot_to_mask(masks_radiopedia, palette).squeeze()  # shape = (H, W)\n\nmasks_medseg_recover = onehot_to_mask(masks_medseg, palette).squeeze()  # shape = (H, W)\n\nprint('Hot encoded mask size: ',masks_radiopedia.shape)\nprint('Paletted mask size:',masks_medseg_recover.shape)\n\nvisualize(masks_medseg_recover[30:],hot_encode=False)","metadata":{"id":"k5lJaBlyvPiN"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"Finally, we need to separate the image sets into validation and train. The test set is already provided by the competition. 24 images were selected from the medseg set for validation. The rest of medseg and all of the images from radiopedia were selected for training, with a size of ~800.","metadata":{"id":"jEnaSc7FvU5V"}},{"cell_type":"code","source":"masks_radiopedia_recover = onehot_to_mask(masks_radiopedia, palette).squeeze()  # shape = (H, W)\nmasks_medseg_recover = onehot_to_mask(masks_medseg, palette).squeeze()  # shape = (H, W)\n\n\nval_indexes, train_indexes = list(range(24)), list(range(24, 100))\n\ntrain_images = np.concatenate((images_medseg[train_indexes], images_radiopedia))\ntrain_masks = np.concatenate((masks_medseg_recover[train_indexes], masks_radiopedia_recover))\nval_images = images_medseg[val_indexes]\nval_masks = masks_medseg_recover[val_indexes]\n\nbatch_size = len(val_masks)\n\ndel masks_medseg_recover\ndel masks_radiopedia_recover\ndel images_radiopedia\ndel masks_radiopedia\ndel images_medseg\ndel masks_medseg","metadata":{"id":"lTGT1X6gvVu4"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"## Transform","metadata":{"id":"deTecJpwWlEc"}},{"cell_type":"markdown","source":"The training data set is relatively small, with less than 1000 images. To improve the variety of the set, we can apply random transformations to the images, which can reduce overfit and increase the accuracy of the model. The library Albumentations is used for this, because it can apply the same transformation to an image and its corresponding mask. The transformations applied are the following:\n* Rotation. With a limit of 360 degrees, which means that the images can be completely rotated. A probability of 90% is given.\n* Random sized crop. Crops a portion of the images with a limit of 75% of the original size, and rescales the cropped image to the original size.\n* Horizontal flip. With a probability of 50%.","metadata":{"id":"svKM8Fwovd_L"}},{"cell_type":"code","source":"import albumentations\n\nimport cv2\n\nSOURCE_SIZE = 512\nTARGET_SIZE = 256\n\n\ntrain_augs = albumentations.Compose([\n    albumentations.Rotate(limit=360, p=0.9, border_mode=cv2.BORDER_REPLICATE),\n    albumentations.RandomSizedCrop((int(SOURCE_SIZE * 0.75), SOURCE_SIZE),\n                                   TARGET_SIZE,\n                                   TARGET_SIZE,\n                                   interpolation=cv2.INTER_NEAREST),\n    albumentations.HorizontalFlip(p=0.5),\n\n])\n\nval_augs = albumentations.Compose([\n    albumentations.Resize(TARGET_SIZE, TARGET_SIZE, interpolation=cv2.INTER_NEAREST)\n])","metadata":{"id":"dRJCJqA8vdyT"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"## Load","metadata":{"id":"AmL4GrtxWlEd"}},{"cell_type":"markdown","source":"Now, a dataset object is defined. This object has three methods besides its constructor:\n* \\_\\_getitem\\_\\_. Returns an item from the dataset after transforming the image to a tensor. It also applies the tranformation defined previously.\n* \\_\\_len\\_\\_. Returns the length of the dataset.\n* tiles. Returns a two tensors containing an image an its mask, where each item is a patch of the original image.","metadata":{"id":"Mi-ACbMOvhzn"}},{"cell_type":"code","source":"from PIL import Image\nimport segmentation_models_pytorch as smp\nimport torch.nn.functional as F\nimport torch.nn as nn\nfrom tqdm.notebook import tqdm\nimport time\n\nfrom torchvision import transforms as T\nfrom torch.utils.data import Dataset, DataLoader\nimport torch\n\nclass Dataset:\n    def __init__(\n            self,\n            images,\n            masks,\n            augmentations=None\n    ):\n        self.images = images\n        self.masks = masks\n        self.augmentations = augmentations\n        self.mean = [0.485]\n        self.std = [0.229]\n\n    def __getitem__(self, i):\n        image = self.images[i]\n        mask = self.masks[i]\n\n\n        if self.augmentations is not None:\n            sample = self.augmentations(image=image, mask=mask)\n\n            image, mask = Image.fromarray(np.squeeze(sample['image'], axis=2)), sample['mask']\n\n        if self.augmentations is None:\n            image = Image.fromarray(image)\n\n        t = T.Compose([T.ToTensor(), T.Normalize(self.mean, self.std)])\n        image = t(image)\n        mask = torch.from_numpy(mask).long()\n\n        return image, mask\n\n    def __len__(self):\n        return len(self.images)\n\n    def tiles(self, image, mask):\n\n        img_patches = image.unfold(1, 512, 512).unfold(2, 768, 768)\n        img_patches  = img_patches.contiguous().view(3,-1, 512, 768)\n        img_patches = img_patches.permute(1,0,2,3)\n\n        mask_patches = mask.unfold(0, 512, 512).unfold(1, 768, 768)\n        mask_patches = mask_patches.contiguous().view(-1, 512, 768)\n\n        return img_patches, mask_patches\n\n\ntrain_dataset = Dataset(train_images, train_masks, train_augs)\nval_dataset = Dataset(val_images, val_masks, val_augs)\n\ntrain_dataloader = DataLoader(train_dataset, batch_size=batch_size, shuffle=True)\nval_dataloader = DataLoader(val_dataset, batch_size=batch_size, shuffle=False)","metadata":{"id":"38ry36BovjDG"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"## Model","metadata":{"id":"fNBApoPhWlEd"}},{"cell_type":"markdown","source":"Before defining the model, we need some helper functions for visualization and analysis.","metadata":{"id":"62-vijj9v7ge"}},{"cell_type":"markdown","source":"**mask_to_onehot**\n\nWe will convert a segmentation mask into a one-hot encoded representation, which is a binary representation where a class is represented with a vector that has a value of 1 at the position corresponding to that class, and 0 at all other positions. We will follow the next steps in the mask_to_onehot function:\n\n1.  An empty list called semantic_map is created that will serve to store the class maps for each color in the palette.\n2.  For each color in the palette the mask is compared to the color using. This generates a Boolean matrix indicating where in the image pixels match that color. Then, it is checked if all the color channels match, generating a binary map (H, W) where True indicates that that pixel belongs to the class corresponding to the color of the palette.\nThis class map is added to the semantic_map list.\n3.  The class maps for each color are stacked along a new dimension. This converts semantic_map to a matrix of dimensions (H, W, K), where K is the number of classes. Finally, the result is converted to a float tensor and then to a PyTorch tensor.\n4.  The function returns a one-hot encoding tensor of dimensions (H, W, K), where each pixel is represented by a one-hot vector indicating which class it belongs to.","metadata":{"id":"JuiHVdSTwISY"}},{"cell_type":"code","source":"def mask_to_onehot(mask, palette):\n    \"\"\"\n    Converts a segmentation mask (H, W, C) to (H, W, K) where the last dim is a one\n    hot encoding vector, C is usually 1 or 3, and K is the number of class.\n    \"\"\"\n    semantic_map = []\n    for colour in palette:\n        #print('colour',colour)\n        equality = np.equal(mask, colour)\n        #print('equality',equality)\n        class_map = np.all(equality, axis=-1)\n        semantic_map.append(class_map)\n    semantic_map = np.stack(semantic_map, axis=-1).astype(np.float32)\n    return torch.from_numpy(semantic_map)\n\ni,train_data = next(enumerate(train_dataloader))\n\nmask_hot_encoded = mask_to_onehot(torch.unsqueeze(train_data[1],-1).numpy(),palette)\n#visualize(torch.unsqueeze(torch.squeeze(train_data[0],1),-1),mask_hot_encoded)\nvisualize(train_data[0].permute(0, 2, 3,1),mask_hot_encoded)\n","metadata":{"id":"TUgWHJz9wFQv"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"**pixel_accuracy**\n\nWe will compute the pixel-wise accuracy for a predicted segmentation mask by comparing it to the ground truth mask.\nPixel-wise accuracy is a metric used in image segmentation tasks, where the goal is to classify each pixel of an image into a specific category (e.g., sky, tree, road). This metric measures the percentage of pixels in an image that have been correctly classified, that is, those that match the correct label in the reference mask (ground truth).\n\nThe steps followed in the pixel_accuracy function are:\n\n1.  The model's output is passed through a softmax activation function to convert it into probabilities for each class at each pixel location.\n2.  The class with the highest probability is selected for each pixel using torch.argmax, creating a predicted segmentation mask.\n3.  A comparison is made between the predicted mask and the ground truth mask (both now containing class indices), generating a binary matrix where 1 indicates correct predictions and 0 indicates incorrect ones.\n4.  The total number of correct predictions is summed, and the result is divided by the total number of pixels in the mask to calculate the pixel-wise accuracy.\n5.  The function returns the accuracy as a floating-point value.","metadata":{"id":"KmYrukY2wKMt"}},{"cell_type":"code","source":"def pixel_accuracy(output, mask):\n    with torch.no_grad():\n        output = torch.argmax(F.softmax(output, dim=1), dim=1)\n        correct = torch.eq(output, mask).int()\n        accuracy = float(correct.sum()) / float(correct.numel())\n    return accuracy","metadata":{"id":"ZVFWdyarwNUB"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"**mIoU**\n\nMean Intersection over Union (mIoU) is a metric used in image segmentation tasks to evaluate a model's performance. mIoU calculates the average Intersection over Union (IoU) between the predicted and true labels for each class. **IoU** for a specific class is calculated by dividing the number of pixels correctly predicted as that class (intersection) by the total number of pixels belonging to that class in either the prediction or the ground truth (union).\n\nThe steps followed in the function are:\n\n1. The model's output is passed through a softmax function to obtain probabilities for each class at each pixel.\n2. The class with the highest probability for each pixel is selected using torch.argmax, creating a predicted mask.\n3. Both the predicted mask and the ground truth mask are flattened into one-dimensional vectors for easier comparison.\n4. A list is initialized to store the IoU for each class.\n5. The function loops through each class:\n   - It identifies the pixels in the predicted mask that belong to the current class and the corresponding pixels in the ground truth.\n   - If there are no pixels of the current class in the ground truth, np.nan is added to the IoU list for that class.\n   - Otherwise, the intersection (pixels correctly predicted as that class) and the union (pixels belonging to that class in either mask) are calculated.\n   - The IoU for that class is computed by dividing the intersection by the union, and the result is added to the list.\n6. Finally, the function returns the average IoU across all classes, ignoring any nan values, which gives the overall mIoU score.","metadata":{"id":"usfeuLXwwQKC"}},{"cell_type":"code","source":"def mIoU(pred_mask, mask, smooth=1e-10, n_classes=4):\n    with torch.no_grad():\n        pred_mask = F.softmax(pred_mask, dim=1)\n        pred_mask = torch.argmax(pred_mask, dim=1)\n        pred_mask = pred_mask.contiguous().view(-1)\n        mask = mask.contiguous().view(-1)\n\n        iou_per_class = []\n        for clas in range(0, n_classes): #loop per pixel class\n            true_class = pred_mask == clas\n            true_label = mask == clas\n\n            if true_label.long().sum().item() == 0: #no exist label in this loop\n                iou_per_class.append(np.nan)\n            else:\n                intersect = torch.logical_and(true_class, true_label).sum().float().item()\n                union = torch.logical_or(true_class, true_label).sum().float().item()\n\n                iou = (intersect + smooth) / (union +smooth)\n                iou_per_class.append(iou)\n        return np.nanmean(iou_per_class)","metadata":{"id":"rq3j5vNGwOcA"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"**iou**\n\nThis function computes the Intersection over Union (IoU) between a predicted segmentation mask (pred) and a ground truth mask (gt). IoU is a metric that measures the overlap between the predicted and true labels for a specific class. It is calculated as the ratio of the intersection (where both masks agree on the class) to the union (where either mask shows the class).\n\nThe steps followed in the function are:\n\n1.  The predicted mask (pred) and ground truth mask (gt) are squeezed to remove any unnecessary dimensions, moved to the CPU (if they're on a GPU), and converted to NumPy arrays.\n2.  The function converts the predicted mask into a labeled format using the ToLabel() function, which likely assigns class labels to the prediction.\n3.  An aggregated matrix (agg) is created by summing the predicted and ground truth masks. Each pixel value in this matrix represents a combination of the predicted and actual classes.\n4.  The number of pixels where both pred and gt are 1 (i.e., both predict the same class) is calculated as i, representing the intersection.\n5.  The union (u) is calculated as the number of pixels where either pred or gt (or both) are greater than 0, representing pixels where the class is either predicted or present in the ground truth.\n6.  If there are no pixels in the union (u == 0), the IoU is set to 1 (perfect match). Otherwise, the IoU is computed as the ratio i/u (intersection over union).","metadata":{"id":"WYi5BZxUwSL7"}},{"cell_type":"code","source":"def iou(pred, gt):\n    pred = pred.squeeze().cpu().data.numpy()\n    pred = ToLabel(pred)\n    gt = gt.squeeze().cpu().data.numpy()\n    agg = pred + gt\n    i = float(np.sum(agg == 2))\n    u = float(np.sum(agg > 0))\n    if u == 0:\n        result = 1\n    else:\n        result = i/u\n    return result","metadata":{"id":"6bF9GHOswUM1"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"**Expliquen la arquitectura que eligieron para su modelo y justifiquen su selección, e.g. U-NET, u otras arquitecturas de segmentación. Describir exactamente la arquitectura, e.g. número de capas, tamaño de kernel de convolución, stride, padding, max pool, etc.**","metadata":{"id":"ApXDBI_2wZIZ"}},{"cell_type":"markdown","source":"In this case, the selected model is a variant of the U-Net architecture using EfficientNet-B2 as the encoder.\n\nEfficientNet-B2 is part of the EfficientNet family, designed to achieve an optimal balance between computational efficiency and accuracy. EfficientNet uses a technique called \"compound scaling\" to simultaneously adjust the depth (number of layers), width (number of filters), and resolution (input size) of the model. It has also proven to be very effective in image classification tasks, achieving high accuracy in visual feature extraction. The architecture includes high-performance convolution blocks and advanced techniques like depthwise separable convolution that optimize precision.\n\nThe encoder in the U-Net with 5 levels of depth allows the model to capture features at different scales. Each additional level in the encoder extracts more complex and abstract features.\n\nThe U-Net architecture includes a decoder that increases the resolution of the extracted features using upsampling operations and convolution layers. This allows for the reconstruction of the segmented image from high-level features.\n\n###Characteristics\n**EfficientNet-B2 (Encoder)**  \n- **Number of layers**: EfficientNet-B2 has a total of 16 convolutional layers in its encoder structure.\n- **Convolution kernel size**: EfficientNet-B2 typically uses 3x3 and 5x5 kernels in its main convolutions.  \n- **Stride**: The stride varies depending on the layer. In the initial layers of the encoder, the stride is often 2 to quickly reduce the image's dimensionality. In later layers, the stride may be 1 to maintain resolution during deep feature extraction.  \n- **Padding**: EfficientNet-B2 uses \"same\" padding in most of its convolutional layers, meaning the output size remains the same as the input after applying the convolution, preserving the resolution throughout the model.  \n- **Max Pooling**: EfficientNet does not explicitly use traditional max pooling operations. Instead, it relies on strided convolutions to reduce the feature resolution, improving the model's computational efficiency.\n\n**U-Net (Decoder)**  \n- **Number of layers**: The U-Net decoder has 5 levels, with convolutional layers that progressively increase the image resolution.  \n- **Convolution kernel size**: In the U-Net decoder, 3x3 kernels are typically used in the convolution operations to accurately capture features during upsampling.  \n- **Stride**: The stride in the decoder is usually 1 to maintain the resolution while reconstructing the segmented image.  \n- **Padding**: \"Same\" padding is used in the decoder's convolutions to ensure that the output resolution matches the input at each layer.  \n- **Max Pooling**: U-Net uses upsampling in the decoder instead of max pooling. The resolution is restored using interpolation or transposed convolutions, rather than pooling.","metadata":{"id":"ttBI5vCZ-Kr1"}},{"cell_type":"code","source":"model = smp.Unet('efficientnet-b2',in_channels=1, encoder_weights='imagenet',classes=4, activation=None, encoder_depth=5, decoder_channels=[256, 128, 64, 32, 16])\n#decoder_attention_type ='scse'","metadata":{"id":"umCs8Ztnwat8"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":" **Expliquen cómo entrenaron su modelo, incluyendo:**\n\n    La función de pérdida utilizada (criterion).\n    El optimizador y learning rate, learning schedule (si aplica), y cualquier otro hyperparameter.\n    El número de epochs y el tamaño del minibatch.\n    Cualquier técnica de regularización (por ejemplo, weight decay,  early stopping) que hayan empleado.","metadata":{"id":"k4TfMmmiwcDa"}},{"cell_type":"markdown","source":"**Fit Function**\nWe define fit function, this function is responsible for training and evaluating the model on a dataset over a specified number of epochs.\n\n\nLoss Function (criterion) The criterion argument represents the loss function used to train the model. Here we use a cross-entropy funcion.\n\nOptimizer, Learning Rate, and Scheduler The optimizer, passed as a parameter (optimizer), can be Adam or SGD, and adjusts the model's weights based on the gradients. The learning rate is controlled through the optimizer and can be dynamically adjusted with a scheduler, as seen in scheduler.step(). The function get_lr(optimizer) retrieves the current learning rate and stores it in the lrs list at each training step. In this case we use Adam.\n\nNumber of Epochs and Minibatch Size The number of epochs (epochs) defines how many times the model will train over the entire dataset. The minibatch size is determined using train_loader and val_loader, which divide the dataset into minibatches. The batch size is defined when creating the DataLoader.\n\nRegularization Techniques Early stopping: If the validation loss does not improve for 7 consecutive epochs (not_improve == 7), training is stopped to avoid overfitting. Weight decay: Although not explicitly mentioned, this could be included in the optimizer's configuration. Best model saving: The model is saved every time the validation loss decreases (if decrease % 5 == 0), preserving the best-performing model during training. Training Loop Steps Training Phase: The model is put in training mode with model.train(). Each batch of images and masks passes through the model, the loss is calculated, backpropagation is performed with loss.backward(), and the optimizer updates the weights using optimizer.step(). The scheduler adjusts the learning rate after each step with scheduler.step(). Validation Phase: After each epoch, the model is evaluated on the validation set using model.eval(), preventing weight updates. The mIoU metrics and pixel accuracy are calculated for both the training and validation sets, along with the validation loss. Logging and Monitoring After each epoch, the training loss, validation loss, accuracy, and mIoU scores are logged to monitor progress. If the validation loss improves, the model is saved.\n\nThis process is designed to train and evaluate a segmentation model, monitoring its performance and adjusting hyperparameters throughout training.","metadata":{"id":"hHBlkHgMkfyg"}},{"cell_type":"code","source":"def get_lr(optimizer):\n    for param_group in optimizer.param_groups:\n        return param_group['lr']\n\ndef fit(epochs, model, train_loader, val_loader, criterion, optimizer, scheduler, patch=False):\n    #torch.cuda.empty_cache()\n    train_losses = []\n    test_losses = []\n    val_iou = []; val_acc = []\n    train_iou = []; train_acc = []\n    lrs = []\n    min_loss = np.inf\n    decrease = 1 ; not_improve=0\n\n    model.to(device)\n    fit_time = time.time()\n    for e in range(epochs):\n        since = time.time()\n        running_loss = 0\n        iou_score = 0\n        accuracy = 0\n        #training loop\n        model.train()\n        for i, data in enumerate(tqdm(train_loader)):\n            #training phase\n            image_tiles, mask_tiles = data\n\n            image = image_tiles.to(device); mask =mask_tiles.to(device);\n            #forward\n            output = model(image)\n\n            loss = criterion(output, mask)\n            #evaluation metrics\n            iou_score += mIoU(output, mask)\n            accuracy += pixel_accuracy(output, mask)\n            #backward\n            loss.backward()\n            optimizer.step() #update weight\n            optimizer.zero_grad() #reset gradient\n\n            #step the learning rate\n            lrs.append(get_lr(optimizer))\n            scheduler.step()\n\n            running_loss += loss.item()\n\n\n        else:\n            model.eval()\n            test_loss = 0\n            test_accuracy = 0\n            val_iou_score = 0\n            #validation loop\n            with torch.no_grad():\n                for i, data in enumerate(tqdm(val_loader)):\n                    image_tiles, mask_tiles = data\n\n                    image = image_tiles.to(device); mask =mask_tiles.to(device);\n                    output = model(image)\n                    #evaluation metrics\n                    val_iou_score +=  mIoU(output, mask)\n                    test_accuracy += pixel_accuracy(output, mask)\n                    #loss\n                    loss = criterion(output, mask)\n                    test_loss += loss.item()\n\n            #calculatio mean for each batch\n            train_losses.append(running_loss/len(train_loader))\n            test_losses.append(test_loss/len(val_loader))\n\n\n            if min_loss > (test_loss/len(val_loader)):\n                print('Loss Decreasing.. {:.3f} >> {:.3f} '.format(min_loss, (test_loss/len(val_loader))))\n                min_loss = (test_loss/len(val_loader))\n                decrease += 1\n                if decrease % 5 == 0:\n                    print('saving model...')\n                    torch.save(model, 'Unet_efficientnet_b2_mIoU-{:.3f}.pt'.format(val_iou_score/len(val_loader)))\n\n\n            if (test_loss/len(val_loader)) > min_loss:\n                not_improve += 1\n                min_loss = (test_loss/len(val_loader))\n                print(f'Loss Not Decrease for {not_improve} time')\n                if not_improve == 7:\n                    print('Loss not decrease for 7 times, Stop Training')\n                    break\n\n            #iou\n            val_iou.append(val_iou_score/len(val_loader))\n            train_iou.append(iou_score/len(train_loader))\n            train_acc.append(accuracy/len(train_loader))\n            val_acc.append(test_accuracy/ len(val_loader))\n            print(\"Epoch:{}/{}..\".format(e+1, epochs),\n                  \"Train Loss: {:.3f}..\".format(running_loss/len(train_loader)),\n                  \"Val Loss: {:.3f}..\".format(test_loss/len(val_loader)),\n                  \"Train mIoU:{:.3f}..\".format(iou_score/len(train_loader)),\n                  \"Val mIoU: {:.3f}..\".format(val_iou_score/len(val_loader)),\n                  \"Train Acc:{:.3f}..\".format(accuracy/len(train_loader)),\n                  \"Val Acc:{:.3f}..\".format(test_accuracy/len(val_loader)),\n                  \"Time: {:.2f}m\".format((time.time()-since)/60))\n\n    history = {'train_loss' : train_losses, 'val_loss': test_losses,\n               'train_miou' :train_iou, 'val_miou':val_iou,\n               'train_acc' :train_acc, 'val_acc':val_acc,\n               'lrs': lrs}\n    print('Total time: {:.2f} m' .format((time.time()- fit_time)/60))\n    return history","metadata":{"id":"4bo1eXJ7wgcP"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"### Use GPU","metadata":{"id":"pfgbUwgO5kEM"}},{"cell_type":"markdown","source":"A GPU device is used for training the set, as it speeds up the process, paralelizing the computations. The training was made in Kaggle, using the GPU P100 accelerator.","metadata":{"id":"kIGzOTm-BMB4"}},{"cell_type":"code","source":"device = torch.device('cuda' if torch.cuda.is_available() else 'cpu')\nprint('Using device:', device)\nprint()","metadata":{"id":"SzmWC_at5jHY"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"### Find max_lr","metadata":{"id":"9mTbRYUV4QKa"}},{"cell_type":"markdown","source":"To find the optimal max learning rate, the model was trained using different values for learning rate, starting from $ 1 \\times 10^{-8} $ to 10. This technique is inspired by a paper published by Leslie N. Smith, called *Cyclical Learning Rates for Training Neural Networks*. The values for the loss at each iteration are stored, using a smoother function to reduce noise. The criterion function, as well as the optimizer are the same ones used for training.\n","metadata":{"id":"Bs82SIk2Ddl6"}},{"cell_type":"code","source":"\ndef find_lr(model, train_loader, criterion, optimizer, init_value=1e-8, final_value=10.0, beta=0.98):\n    num_iter = len(train_loader)\n    lr_values = []\n    losses = []\n    avg_loss = 0\n    best_loss = float('inf')\n\n    model.to(device)\n\n    for i, (images, masks) in enumerate(tqdm(train_loader)):\n        images = images.to(device)\n        masks = masks.to(device)\n\n        lr = init_value * (final_value / init_value) ** (i / num_iter)\n        optimizer.param_groups[0]['lr'] = lr\n        lr_values.append(lr)\n\n        optimizer.zero_grad()\n        outputs = model(images)\n        loss = criterion(outputs, masks)\n        avg_loss = beta * avg_loss + (1 - beta) * loss.item()\n        smoothed_loss = avg_loss / (1 - beta ** (i + 1))\n        losses.append(smoothed_loss)\n\n        if smoothed_loss > 4 * best_loss or torch.isnan(loss):\n            return lr_values, losses\n\n        if smoothed_loss < best_loss:\n            best_loss = smoothed_loss\n\n        loss.backward()\n        optimizer.step()\n\n    return lr_values, losses\n\ndef plot_lr_finder(lr_values, losses):\n    \"\"\"\n    Plots the learning rate finder results.\n\n    Args:\n        lr_values: A list of learning rates.\n        losses: A list of losses.\n    \"\"\"\n    plt.plot(lr_values, losses)\n    plt.xscale('log')\n    plt.xlabel('Learning Rate')\n    plt.ylabel('Loss')\n    plt.title('Learning Rate Finder')\n    plt.show()\n\nmodel_lr = smp.Unet('efficientnet-b2',in_channels=1, encoder_weights='imagenet',classes=4, activation=None, encoder_depth=5, decoder_channels=[256, 128, 64, 32, 16])\n#decoder_attention_type ='scse'\nweight_decay = 1e-4\ncriterion = nn.CrossEntropyLoss()\noptimizer = torch.optim.AdamW(model_lr.parameters(), weight_decay=weight_decay)\n# Find the optimal learning rate\nlr_values, losses = find_lr(model_lr, train_dataloader, criterion, optimizer)\n\n# Plot the results\nplot_lr_finder(lr_values, losses)\n","metadata":{"id":"29N59v5b4Toy","outputId":"97b8402f-bdb6-47bb-b9b9-ee690b97e1e0"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"To better visualize the data, we can use the rate of change in loss. The point in the graph with the lowest rate of change is the point were the loss decreasses the most, which would be our max learning rate.","metadata":{"id":"69CCoR1OF6vo"}},{"cell_type":"code","source":"# Calculate the derivative of the loss\ndiff = np.diff(losses)\n\n# Adjust lr_values to match the length of diff\nadjusted_lr_values = lr_values[1:]\n\n# Plot the derivative\nplt.plot(adjusted_lr_values, diff)\nplt.xscale('log')\nplt.xlabel('Learning Rate')\nplt.ylabel('Change of Loss')\nplt.title('Rate of change of Loss')\nplt.show()\n\n# Find the index of the minimum derivative\nmin_diff_index = np.argmin(diff)\n\n# Find the corresponding learning rate\nmin_diff_lr = adjusted_lr_values[min_diff_index]\n\n# Print the learning rate corresponding to the lowest derivative of the loss\nprint(\"Learning Rate corresponding to the highest negative change of the loss:\", min_diff_lr)\n","metadata":{"id":"J2Rg_QXF4913","outputId":"713040d8-d3df-4209-ba98-eb960ddec83d"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"### Training","metadata":{"id":"CpRxKN_tDXzj"}},{"cell_type":"markdown","source":"The max learning rate was found in the steps before. The epochs were found by trial and error, 15 being a number were overfitting was minimum and the metrics were higher. The weight decay was not changed from the starting notebook.","metadata":{"id":"-ncZB886wl5y"}},{"cell_type":"code","source":"max_lr = 3e-2\nepoch = 15\nweight_decay = 1e-4\n\ncriterion = nn.CrossEntropyLoss()\noptimizer = torch.optim.AdamW(model.parameters(), lr=max_lr, weight_decay=weight_decay)\nsched = torch.optim.lr_scheduler.OneCycleLR(optimizer, max_lr, epochs=epoch,\n                                            steps_per_epoch=len(train_dataloader))\n\nhistory = fit(epoch, model, train_dataloader, val_dataloader, criterion, optimizer, sched)","metadata":{"id":"-LANV0FVwkFL"},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"torch.save(model, 'Unet-efficientnet.pt')","metadata":{"id":"Pf9thB19wo8M"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"After training the model, we can see the plots for loss, mean iou and accuracy","metadata":{"id":"PEQ6VlQxwuDq"}},{"cell_type":"code","source":"def plot_loss(history):\n    plt.plot(history['val_loss'], label='val', marker='o')\n    plt.plot( history['train_loss'], label='train', marker='o')\n    plt.title('Loss per epoch'); plt.ylabel('loss');\n    plt.xlabel('epoch')\n    plt.legend(), plt.grid()\n    plt.show()\n\ndef plot_score(history):\n    plt.plot(history['train_miou'], label='train_mIoU', marker='*')\n    plt.plot(history['val_miou'], label='val_mIoU',  marker='*')\n    plt.title('Score per epoch'); plt.ylabel('mean IoU')\n    plt.xlabel('epoch')\n    plt.legend(), plt.grid()\n    plt.show()\n\ndef plot_acc(history):\n    plt.plot(history['train_acc'], label='train_accuracy', marker='*')\n    plt.plot(history['val_acc'], label='val_accuracy',  marker='*')\n    plt.title('Accuracy per epoch'); plt.ylabel('Accuracy')\n    plt.xlabel('epoch')\n    plt.legend(), plt.grid()\n    plt.show()","metadata":{"id":"oCDCgY0dw6Kr"},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"plot_loss(history)\nplot_score(history)\nplot_acc(history)","metadata":{"id":"wvdvteIzw6_H"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"## Evaluation metrics","metadata":{"id":"ucYVpGtVvB4S"}},{"cell_type":"markdown","source":"**Loss:** The first graph shows the behavior of the loss over epochs for both training and validation. The loss seems extremely high in the first epoch of validation and then drops almost to zero. This indicates that the model quickly adjusts to the images.","metadata":{"id":"ewDiYe3QvEMn"}},{"cell_type":"markdown","source":"**mIoU (Mean Intersection over Union)**: The second graph shows the mIoU, which measures the overlap between the predicted and ground truth areas for segmentation. This metric is particularly important in image segmentation tasks because it is more robust for evaluating the overlap between the segmented and actual areas. Both training and validation sets have some variation before the 8th epoch, where both start to increase steadily.","metadata":{"id":"2h3xadFBvS8h"}},{"cell_type":"markdown","source":"**Accuracy**: The third graph displays the model’s accuracy, measuring the percentage of correctly segmented pixels. The results show a small gap between training accuracy. Although accuracy is useful, it is not ideal for segmentation tasks where the background class (non-lesion) might dominate the evaluation.","metadata":{"id":"z2pK_8uvvPH1"}},{"cell_type":"markdown","source":"# Results","metadata":{"id":"9ud-coMyWlEe"}},{"cell_type":"markdown","source":"Next, we create a function to predict a mask for an image , the fucntion sets. the model to evaluation mode to stop the training, it makes predictions using the model, it calculates the mIoU score and finally returns the predicted mask and the score.","metadata":{"id":"UAJdttrPd0bX"}},{"cell_type":"code","source":"def predict_image_mask_miou(model, image, mask, mean=[0.485], std=[0.229]):\n    model.eval()\n    model.to(device); image=image.to(device)\n    mask = mask.to(device)\n\n\n    with torch.no_grad():\n        output = model(image)\n        a,b,c,d = output.shape\n        score = mIoU(output, mask)\n        masked = torch.argmax(output, dim=1)\n        masked = masked.cpu().squeeze(0)\n    return masked, score, output.permute(0, 2, 3,1)\n\n\n","metadata":{"id":"hVAcEQrwY96M"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"Then we need another function, that works similalry to the previous one, but instead of calculating the mIoU, it checks how many individual pixels the model predicted correclty, using the metric pixel_accuracy.","metadata":{"id":"Fb8RUiYIftvt"}},{"cell_type":"code","source":"def predict_image_mask_pixel(model, image, mask, mean=[0.485, 0.456, 0.406], std=[0.229, 0.224, 0.225]):\n    model.eval()\n    model.to(device); image=image.to(device)\n    mask = mask.to(device)\n    with torch.no_grad():\n\n        output = model(image)\n        acc = pixel_accuracy(output, mask)\n        masked = torch.argmax(output, dim=1)\n        masked = masked.cpu().squeeze(0)\n    return masked, acc\n","metadata":{"id":"PCXk8Qq2fo2a"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"Using another function, mask_to_onehot function converts a colored mask into one-hot encoding.","metadata":{"id":"Gyj2yQQrgIgg"}},{"cell_type":"code","source":"def mask_to_onehot(mask, palette):\n    \"\"\"\n    Converts a segmentation mask (H, W, C) to (H, W, K) where the last dim is a one\n    hot encoding vector, C is usually 1 or 3, and K is the number of class.\n    \"\"\"\n    semantic_map = []\n    for colour in palette:\n        equality = np.equal(mask, colour)\n        class_map = np.all(equality, axis=-1)\n        semantic_map.append(class_map)\n    semantic_map = np.stack(semantic_map, axis=-1).astype(np.float32)\n    return torch.from_numpy(semantic_map)","metadata":{"id":"8vg-_Zu3frJN"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"Using the functions defined above, we fetch a batch of images and masks from the validation dataset and pass the image through the model to predict the mask","metadata":{"id":"xldmAvaQhZ9n"}},{"cell_type":"code","source":"image, mask = next(iter(val_dataloader))","metadata":{"id":"sCT30wpNi_Dl"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"We then calculate the mIoU score to se how well the predicted mask overlaps with the actual mask, and convert the true mask to one-hot encoding.","metadata":{"id":"c5tmATDzi-4u"}},{"cell_type":"code","source":"pred_mask, score,output = predict_image_mask_miou(model, image, mask)\nsemantic_map = mask_to_onehot(torch.unsqueeze(mask,-1).cpu().numpy(),palette)","metadata":{"id":"sozS-u6ZZBYx"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"We finally visualize our results.","metadata":{"id":"5Ryp3r9KjnIQ"}},{"cell_type":"code","source":"visualize(image, semantic_map, pred_batch=output)","metadata":{"id":"EbNNM-mmZDyS"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"![Screenshot 2024-09-11 at 10.40.27 p.m..png](data:image/png;base64,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)","metadata":{"id":"-Oef0BGFiBtL"}},{"cell_type":"markdown","source":"* Yellow: Pixels where both model prediction and true masking are enabled for a specific class. This means that the model has been correct in its prediction for those pixels.\n* Red: The pixels where the model prediction is positive (that is, the model predicts the class), but the true mask is negative. This means that the model has incorrectly identified these pixels as belonging to the class when in fact they are not.\n* Green: Pixels where the true mask is positive (that is, the pixels actually belong to the class), but the model prediction is negative. This means that the model has not correctly identified these pixels that should have been classified as part of the class.\n\nWe can notice that there is a considerable amount of correct values ​​with respect to the Ground Truth, however, we can notice that there are several red pixels, which means that values ​​are being identified in a class when they really are not.","metadata":{"id":"QlUtH0bzoiyH"}},{"cell_type":"markdown","source":"After analyzing, we create a function to calculate the mIoU score for every image in the validation/test set. It loops over the dataset and predicts the mask for each image and calculates their score, it then stores this score in a list which provide an insight on how the model performs accross all images in the test set.","metadata":{"id":"adVGCQe0jtat"}},{"cell_type":"code","source":"def miou_score(model, test_set):\n    score_iou = []\n    for i, data in enumerate(tqdm(test_set)):\n        img, mask = data\n        pred_mask, score,output = predict_image_mask_miou(model, img, mask)\n        score_iou.append(score)\n    return score_iou\n\nmob_miou = miou_score(model, val_dataloader)\nmob_miou\n\n","metadata":{"id":"izVchv-MdMTe"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"We clean up the training data","metadata":{"id":"va6xbFzzl7lh"}},{"cell_type":"code","source":"del train_images\ndel train_masks","metadata":{"id":"JbX06MRAmAHO"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"Then we create a function to normalize and predict the mask for a single image in the test set. using a softmax function to normalize the output probabilities. We then reshape the predicted mask to match the expected shape for processing.\n","metadata":{"id":"rLUtdevkl5kw"}},{"cell_type":"code","source":"def test_predict(model, image, mean=[0.485], std=[0.229]):\n    t = T.Compose([T.ToTensor(), T.Normalize(mean, std)])\n    image = t(image)\n    model.eval()\n\n    model.to(device); image=image.to(device)\n\n    with torch.no_grad():\n        output = model(torch.unsqueeze(image,1))\n        output = nn.Softmax(dim=1)(output)\n    return output.permute(0, 2, 3,1)","metadata":{"id":"G2E9KfEPdP-h"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"We then process a batch of images from the test set and predict masks for each image in the batch, converting them from tensors to arrays. The predicted masks are thresholded to 0.5 and the final masks are displayed along the input images","metadata":{"id":"ivp9tp3HmZvM"}},{"cell_type":"code","source":"image_batch = np.stack([val_augs(image=img)['image'] for img in test_images_medseg], axis=0)\nprint(torch.from_numpy(image_batch).shape)\nprint(image_batch[i].shape)\n#output = test_predict(model, torch.from_numpy(image_batch).permute(0, 3, 1,2))\noutput = np.zeros((10,256,256,4))\nfor i in range(10):\n    output[i] = test_predict(model, image_batch[i]).cpu().numpy()\nprint(output.shape)\ntest_masks_prediction = output > 0.5\nvisualize(image_batch, test_masks_prediction, num_samples=len(test_images_medseg))","metadata":{"id":"Z4z-VSE5dSuJ"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"![Screenshot 2024-09-11 at 10.41.08 p.m..png](data:image/png;base64,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)","metadata":{"id":"Il5LxAzniOJL"}},{"cell_type":"markdown","source":"Finally, we resize the predicted masks using scipy,with the goal to enlarge the predicted masks to match the original image size or resolution.","metadata":{"id":"a1bcuiL_7flv"}},{"cell_type":"code","source":"import scipy\ntest_masks_prediction_original_size = scipy.ndimage.zoom(test_masks_prediction[..., :-2], (1, 2, 2, 1), order=0)\ntest_masks_prediction_original_size.shape","metadata":{"id":"UUoN92Vl7WFO"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"Then we flatten the masks predicted to a one-dmensional array, we transform the data to a DataFrame and save it as a CSV File, the content of the file will have the index  and the predicted mask values for each pixel","metadata":{"id":"8siWmZ-k7w4e"}},{"cell_type":"code","source":"import pandas as pd\n\npd.DataFrame(\n             data=np.stack((np.arange(len(test_masks_prediction_original_size.ravel())),\n                            test_masks_prediction_original_size.ravel().astype(int)),\n                            axis=-1),\n             columns=['Id', 'Predicted'])\\\n.set_index('Id').to_csv('sub.csv')","metadata":{"id":"H5WJL-ub7SOz"},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"# *Conclusions*\n\n*Regarding the obtained results, it can be observed that the model shows a good ability to correctly identify the infected regions in lung images, thus demonstrating its precision in detecting significant areas. It achieves correct predictions, where the model is able to segment both small and large areas for a reliable medical diagnosis. However, some areas with incorrectly predicted infections can also be observed. This may be due to the complexity of the images, where normal tissue can appear similar to infected areas under certain conditions. The same issue arises when predicting infected areas, where the model sometimes shows this behavior in image sections that are too small or where the infection is not very visible.\nOverall, the model proved to be effective for lung image segmentation. The identified errors highlight key areas for future improvements, such as adjusting the loss function to better balance the prediction of small infected areas and implementing post-processing techniques to eliminate false positives.*\n*In conclusion, the image results reveal several key observations where false positives can be identified. The model marks areas as infected when they are not. These incorrect predictions, represented in red, appear in various columns and different parts of the images. This suggests that the model might be over-predicting certain regions, indicating that it is detecting patterns that do not actually correspond to COVID-19-affected areas. False positives are a sign that the model may be overfitting the data, meaning it is becoming too specific to the training data and not generalizing well.*\n\n*On the other hand, there are also false negatives, reflected in the green areas of the images, where the model did not correctly detect infected areas that should have been marked. Although false negatives do not seem as significant compared to false positives, their presence suggests that the model is not capturing all affected areas well, especially those that might be small or difficult to detect.*\n\n*Despite these errors, there are many areas where the model made correct predictions, particularly in the last rows of the images, where the yellow areas indicate a good match between the prediction and the ground truth mask. This is a positive sign that the model has a solid understanding of the key features of lung infection, achieving effective segmentation in many of the images.*","metadata":{"id":"XEqP0jupq4aF"}},{"cell_type":"markdown","source":"## References","metadata":{"id":"87urGrZn-KW-"}},{"cell_type":"markdown","source":"Radiopedia source (images): https://radiopaedia.org/articles/covid-19-4?lang=us\n\nMedseg source (images): https://sirm.org/en/\n\nLr tunning : https://arxiv.org/abs/1506.01186\n\nUnet: Ronneberger, O., Fischer, P., & Brox, T. (2015). U-Net: Convolutional Networks for Biomedical Image Segmentation (arXiv:1505.04597). arXiv.\nhttps://doi.org/10.48550/arXiv.1505.04597","metadata":{"id":"h-2lJ5uIAK76"}}]}