{"metadata":{"kernelspec":{"language":"python","display_name":"Python 3","name":"python3"},"language_info":{"pygments_lexer":"ipython3","nbconvert_exporter":"python","version":"3.6.4","file_extension":".py","codemirror_mode":{"name":"ipython","version":3},"name":"python","mimetype":"text/x-python"}},"nbformat_minor":4,"nbformat":4,"cells":[{"cell_type":"markdown","source":"#  <center><font size = 8><span style=\"color:#0077b6;font-family:'Times New Roman'\">EDA on Charts📉📊</span></font></center>\n\n\n<font size = 5><span style=\"color:#202833;font-family:'Times New Roman'\">Introduction to Benetech - Making Graphs Accesible</span></font>\n\n\n<font size = 3><span style=\"color:#3A3E59;font-family:'Times New Roman'\">Millions of students have a learning, physical, or visual disability that prevents a person from reading conventional print. So, the task we have to accomplish here is to make the content more accesible by developing a machine learning system which can identify the graphs, its types and the text embedded in it with accuracy from the mathematics points of view. </span></font>\n\n\n![pipeline should include.png](attachment:af0bed34-d9e1-461b-9c9b-703cd223e792.png)\n\nThis is how our pipeline should look like for the task at hand.\n\nSource: 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pandas as pd\nimport numpy as np\nimport matplotlib.pyplot as plt\nimport seaborn as sb\n\nimport cv2\nfrom glob import glob\nfrom tqdm.notebook import tqdm, trange\n\nimport warnings\nwarnings.filterwarnings('ignore')\n\nPATH = '/kaggle/input/benetech-making-graphs-accessible'\n","metadata":{"execution":{"iopub.status.busy":"2023-03-26T14:35:31.764194Z","iopub.execute_input":"2023-03-26T14:35:31.764701Z","iopub.status.idle":"2023-03-26T14:35:33.063571Z","shell.execute_reply.started":"2023-03-26T14:35:31.764623Z","shell.execute_reply":"2023-03-26T14:35:33.062196Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"train_annotations = glob(f'{PATH}/train/annotations/*.json')\nlen(train_annotations)","metadata":{"id":"aiSMbQOjQRzo","outputId":"7e2ab1b4-7844-4452-b975-86a613f53a7f","execution":{"iopub.status.busy":"2023-03-26T14:35:33.065179Z","iopub.execute_input":"2023-03-26T14:35:33.065562Z","iopub.status.idle":"2023-03-26T14:35:33.983289Z","shell.execute_reply.started":"2023-03-26T14:35:33.065525Z","shell.execute_reply":"2023-03-26T14:35:33.981589Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"train_images = glob(f'{PATH}/train/images/*.jpg')\nlen(train_images)","metadata":{"id":"uhRsixnrRfQ_","outputId":"2309ce15-c136-4aa4-e371-281a9512a2d3","execution":{"iopub.status.busy":"2023-03-26T14:35:33.986479Z","iopub.execute_input":"2023-03-26T14:35:33.988005Z","iopub.status.idle":"2023-03-26T14:35:34.608172Z","shell.execute_reply.started":"2023-03-26T14:35:33.987938Z","shell.execute_reply":"2023-03-26T14:35:34.606784Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"#  <center><font size = 3><span style=\"color:#a8dadc\">  <p style=\"background-color:#90e0ef;font-family:newtimeroman;color:#03045e;font-size:200%;text-align:center;border-radius:100px 10px;\"> 📊EDA 📊 </p>   </span></font></center>\n\n<font size = 3><span style=\"color:#3A3E59;font-family:'Times New Roman'\">Let's first load an image and its correposnding annotations.</span></font>","metadata":{}},{"cell_type":"code","source":"plt.figure(figsize=(14, 6))\nimage = plt.imread(f'{PATH}/train/images/2501ab594a7c.jpg')\nplt.imshow(image)\nplt.show()","metadata":{"id":"Rpp8iGfrSa5g","outputId":"7365d636-8da2-44d1-9991-568b4dff54e2","execution":{"iopub.status.busy":"2023-03-26T14:35:34.610089Z","iopub.execute_input":"2023-03-26T14:35:34.610710Z","iopub.status.idle":"2023-03-26T14:35:35.062484Z","shell.execute_reply.started":"2023-03-26T14:35:34.610661Z","shell.execute_reply":"2023-03-26T14:35:35.060939Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"import json\n\nannot = open(train_annotations[0])\nannot = json.load(annot)\nannot","metadata":{"id":"Cq9HhK9QR7_M","outputId":"b99f6f82-a465-4db8-8962-5ddabb242660","execution":{"iopub.status.busy":"2023-03-26T14:35:35.064254Z","iopub.execute_input":"2023-03-26T14:35:35.064673Z","iopub.status.idle":"2023-03-26T14:35:35.094353Z","shell.execute_reply.started":"2023-03-26T14:35:35.064630Z","shell.execute_reply":"2023-03-26T14:35:35.093058Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"<p style=\"font-family:Roboto;font-size:130%;color:#a04070;margin-up:0\">For each of the label and text in the graphs its bounding box has been provided so, that we can train our object detection model on it.</p> ","metadata":{"id":"467NdINKV4ia"}},{"cell_type":"code","source":"df = pd.DataFrame({'image_path':train_images})\n\ndf['train_annotations'] = df['image_path'].str.replace('images', 'annotations')\ndf['train_annotations'] = df['train_annotations'].str.replace('jpg', 'json')\n\ndf.head()","metadata":{"id":"WVdGq4dkRltB","outputId":"35e3dbae-f462-4afa-b358-b11f6d8c620f","execution":{"iopub.status.busy":"2023-03-26T14:35:35.096040Z","iopub.execute_input":"2023-03-26T14:35:35.096421Z","iopub.status.idle":"2023-03-26T14:35:35.281480Z","shell.execute_reply.started":"2023-03-26T14:35:35.096384Z","shell.execute_reply":"2023-03-26T14:35:35.279529Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"chart_type, source, height, width = [], [], [], []\nfor annotations in tqdm(df['train_annotations']):\n  annot = open(annotations)\n  annot = json.load(annot)\n  \n  chart_type.append(annot['chart-type'])\n  source.append(annot['source'])\n  height.append(annot['plot-bb']['height'])\n  width.append(annot['plot-bb']['width'])\n\ndf['chart_type'] = chart_type\ndf['source'] = source\ndf['height'] = height\ndf['width'] = width","metadata":{"id":"6fYAGY2VR2Xh","outputId":"3ecf69a0-aedd-4e77-9469-bdebec980e36","execution":{"iopub.status.busy":"2023-03-26T14:35:35.282660Z","iopub.execute_input":"2023-03-26T14:35:35.285231Z","iopub.status.idle":"2023-03-26T14:39:36.695261Z","shell.execute_reply.started":"2023-03-26T14:35:35.285170Z","shell.execute_reply":"2023-03-26T14:39:36.693969Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"df.head()","metadata":{"id":"thx5UCu1Wztm","outputId":"ff07b433-d9af-40f6-bc73-fa7c05639886","execution":{"iopub.status.busy":"2023-03-26T14:39:36.699071Z","iopub.execute_input":"2023-03-26T14:39:36.699486Z","iopub.status.idle":"2023-03-26T14:39:36.714237Z","shell.execute_reply.started":"2023-03-26T14:39:36.699451Z","shell.execute_reply":"2023-03-26T14:39:36.712973Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"plt.subplots(figsize=(15, 10))\nfor i in range(16):\n  plt.subplot(4, 4, i+1)\n\n  # Selecting a random image\n  # index from the dataframe.\n  k = np.random.randint(0, len(df))\n  img = cv2.imread(df.loc[k, 'image_path'])\n  plt.imshow(img)\n  plt.title(df.loc[k, 'chart_type'])\n  # plt.axis('off')\nplt.show()","metadata":{"id":"_bpAEM_GTfZY","outputId":"968dd246-6c9a-43d4-ad9d-a085d608e87e","execution":{"iopub.status.busy":"2023-03-26T14:39:36.715735Z","iopub.execute_input":"2023-03-26T14:39:36.716093Z","iopub.status.idle":"2023-03-26T14:39:38.924385Z","shell.execute_reply.started":"2023-03-26T14:39:36.716060Z","shell.execute_reply":"2023-03-26T14:39:38.923155Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"hor_bar = df[df['chart_type']=='horizontal_bar']['image_path'].values\n\nplt.figure(figsize=(14, 7))\nimg = plt.imread(hor_bar[10])\nplt.imshow(img)\nplt.show()","metadata":{"id":"bpr1chT_RaSP","outputId":"95003225-4940-40b1-8831-50e85bc3a11f","execution":{"iopub.status.busy":"2023-03-26T14:39:38.925928Z","iopub.execute_input":"2023-03-26T14:39:38.926363Z","iopub.status.idle":"2023-03-26T14:39:39.403235Z","shell.execute_reply.started":"2023-03-26T14:39:38.926320Z","shell.execute_reply":"2023-03-26T14:39:39.401915Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"plt.figure(figsize=(14, 10))\nimg_ver = cv2.rotate(img, cv2.ROTATE_90_COUNTERCLOCKWISE)\nplt.imshow(img_ver)\nplt.show()","metadata":{"id":"4RWHnAZ0SCzG","outputId":"9b3f2ca8-3de6-4d83-e7ae-02801e9c94eb","execution":{"iopub.status.busy":"2023-03-26T14:39:39.404878Z","iopub.execute_input":"2023-03-26T14:39:39.405333Z","iopub.status.idle":"2023-03-26T14:39:39.728750Z","shell.execute_reply.started":"2023-03-26T14:39:39.405286Z","shell.execute_reply":"2023-03-26T14:39:39.727466Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"<p style=\"font-family:Roboto;font-size:130%;color:#a04070;margin-up:0\">So, by rotating a horizontal bar chart 90 degrees anit clockwise we can convert it into a vertical bar chart this can certainly help us solve the problem of data imbalance. But this would be a feasible solution if we were to output only bar_chart instead of vertical or horizontal bar chart so, we will have to train our model on this class as well.</p> ","metadata":{"id":"mvc-tw_6VJEn"}},{"cell_type":"code","source":"df['chart_type'].value_counts()","metadata":{"id":"FWz3MYg2W4uN","outputId":"7f49e03f-f93a-4224-ac8d-d6c413530520","execution":{"iopub.status.busy":"2023-03-26T14:39:39.730248Z","iopub.execute_input":"2023-03-26T14:39:39.730622Z","iopub.status.idle":"2023-03-26T14:39:39.749998Z","shell.execute_reply.started":"2023-03-26T14:39:39.730588Z","shell.execute_reply":"2023-03-26T14:39:39.748759Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"df.describe()[['height', 'width']].T","metadata":{"id":"Ck3KchrtQfOm","outputId":"3acf2d5a-71d2-4391-acfd-4464bd88ca8e","execution":{"iopub.status.busy":"2023-03-26T14:39:39.751586Z","iopub.execute_input":"2023-03-26T14:39:39.752024Z","iopub.status.idle":"2023-03-26T14:39:39.792074Z","shell.execute_reply.started":"2023-03-26T14:39:39.751986Z","shell.execute_reply":"2023-03-26T14:39:39.790791Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"plt.subplots(figsize=(10, 5))\n\nplt.subplot(1, 2, 1)\nsb.boxplot(df['height'])\n\nplt.subplot(1, 2, 2)\nsb.boxplot(df['width'])\n\nplt.show()","metadata":{"id":"4z2n6AMnXXhq","outputId":"75539ebf-175e-4c3f-d6bf-80d350d0d7f3","execution":{"iopub.status.busy":"2023-03-26T14:39:39.793904Z","iopub.execute_input":"2023-03-26T14:39:39.794392Z","iopub.status.idle":"2023-03-26T14:39:40.057449Z","shell.execute_reply.started":"2023-03-26T14:39:39.794342Z","shell.execute_reply":"2023-03-26T14:39:40.056012Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"code","source":"ss = pd.read_csv(f'{PATH}/sample_submission.csv')\nss","metadata":{"id":"OsqsQ1cbZ5IO","outputId":"223515aa-92f3-409f-b37b-7587952e6175","execution":{"iopub.status.busy":"2023-03-26T14:39:40.059537Z","iopub.execute_input":"2023-03-26T14:39:40.060054Z","iopub.status.idle":"2023-03-26T14:39:40.080817Z","shell.execute_reply.started":"2023-03-26T14:39:40.060003Z","shell.execute_reply":"2023-03-26T14:39:40.079810Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"<p style=\"font-family:Roboto;font-size:130%;color:#a04070;margin-up:0\">Here we can see that for each image id we can predict the chart type with the help of a image classification model but for the data series we need to train a object detection for which we have been provided with the  annotations as well.</p> ","metadata":{"id":"hdi-6vS8UqVl"}},{"cell_type":"code","source":"plt.figure(figsize=(14, 6))\nimage = plt.imread(f'{PATH}/train/images/2501ab594a7c.jpg')\nplt.imshow(image)\nplt.show()","metadata":{"id":"q7M2J4ZYaQ4l","outputId":"c5be43ca-c256-4bcc-be48-2f6c7408a0ce","execution":{"iopub.status.busy":"2023-03-26T14:39:40.081928Z","iopub.execute_input":"2023-03-26T14:39:40.082882Z","iopub.status.idle":"2023-03-26T14:39:40.374808Z","shell.execute_reply.started":"2023-03-26T14:39:40.082842Z","shell.execute_reply":"2023-03-26T14:39:40.373786Z"},"trusted":true},"execution_count":null,"outputs":[]},{"cell_type":"markdown","source":"1. <font size = 3><span style=\"color:#a04070;font-family:'Times New Roman'\">2501ab594a7c_x - Holt;Hooker;Howard;Jefferson;...</span></font>\n2. <font size = 3><span style=\"color:#a04070;font-family:'Times New Roman'\">2501ab594a7c_y - 20;73;51;63;...</b>.</span></font>\n\n<p style=\"font-family:Roboto;font-size:130%;color:#a04070;margin-up:0\">So, this will be the contents of two rows in the sample submission dataframe in the column data_series.</p> ","metadata":{"id":"KXPtQsRSUB30"}}]}