Update 4_validation_model.ipynb
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"text/plain": " age sex cp trestbps chol fbs restecg thalach exang oldpeak \\\n133 44.0 0.0 2.0 108.0 141.0 0.0 0.0 175.0 0.0 0.6 \n233 54.0 1.0 3.0 110.0 239.0 0.0 0.0 126.0 1.0 2.8 \n160 66.0 1.0 3.0 112.0 212.0 0.0 2.0 132.0 1.0 0.1 \n212 57.0 1.0 3.0 150.0 276.0 0.0 2.0 112.0 1.0 0.6 \n119 51.0 1.0 2.0 94.0 227.0 0.0 0.0 154.0 1.0 0.0 \n1 69.0 0.0 0.0 140.0 239.0 0.0 0.0 151.0 0.0 1.8 \n102 56.0 1.0 2.0 130.0 256.0 1.0 2.0 142.0 1.0 0.6 \n122 50.0 1.0 2.0 140.0 233.0 0.0 0.0 163.0 0.0 0.6 \n209 58.0 1.0 3.0 125.0 300.0 0.0 2.0 171.0 0.0 0.0 \n258 46.0 0.0 3.0 138.0 243.0 0.0 2.0 152.0 1.0 0.0 \n\n slope ca thal exang_impute_mean exang_impute_freq prediction \n133 1.0 0.0 0.0 0.0 0.0 0.0 \n233 1.0 1.0 2.0 1.0 1.0 1.0 \n160 0.0 1.0 0.0 1.0 1.0 1.0 \n212 1.0 1.0 1.0 1.0 1.0 1.0 \n119 0.0 1.0 2.0 1.0 1.0 0.0 \n1 0.0 2.0 0.0 0.0 0.0 0.0 \n102 1.0 1.0 1.0 1.0 1.0 0.0 \n122 1.0 1.0 2.0 0.0 0.0 0.0 \n209 0.0 2.0 2.0 0.0 0.0 1.0 \n258 1.0 0.0 0.0 1.0 1.0 0.0 ",
"text/html": "<div>\n<style scoped>\n .dataframe tbody tr th:only-of-type {\n vertical-align: middle;\n }\n\n .dataframe tbody tr th {\n vertical-align: top;\n }\n\n .dataframe thead th {\n text-align: right;\n }\n</style>\n<table border=\"1\" class=\"dataframe\">\n <thead>\n <tr style=\"text-align: right;\">\n <th></th>\n <th>age</th>\n <th>sex</th>\n <th>cp</th>\n <th>trestbps</th>\n <th>chol</th>\n <th>fbs</th>\n <th>restecg</th>\n <th>thalach</th>\n <th>exang</th>\n <th>oldpeak</th>\n <th>slope</th>\n <th>ca</th>\n <th>thal</th>\n <th>exang_impute_mean</th>\n <th>exang_impute_freq</th>\n <th>prediction</th>\n </tr>\n </thead>\n <tbody>\n <tr>\n <th>133</th>\n <td>44.0</td>\n <td>0.0</td>\n <td>2.0</td>\n <td>108.0</td>\n <td>141.0</td>\n <td>0.0</td>\n <td>0.0</td>\n <td>175.0</td>\n <td>0.0</td>\n <td>0.6</td>\n <td>1.0</td>\n <td>0.0</td>\n <td>0.0</td>\n <td>0.0</td>\n <td>0.0</td>\n <td>0.0</td>\n </tr>\n <tr>\n <th>233</th>\n <td>54.0</td>\n <td>1.0</td>\n <td>3.0</td>\n <td>110.0</td>\n <td>239.0</td>\n <td>0.0</td>\n <td>0.0</td>\n <td>126.0</td>\n <td>1.0</td>\n <td>2.8</td>\n <td>1.0</td>\n <td>1.0</td>\n <td>2.0</td>\n <td>1.0</td>\n <td>1.0</td>\n <td>1.0</td>\n </tr>\n <tr>\n <th>160</th>\n <td>66.0</td>\n <td>1.0</td>\n <td>3.0</td>\n <td>112.0</td>\n <td>212.0</td>\n <td>0.0</td>\n <td>2.0</td>\n <td>132.0</td>\n <td>1.0</td>\n <td>0.1</td>\n <td>0.0</td>\n <td>1.0</td>\n <td>0.0</td>\n <td>1.0</td>\n <td>1.0</td>\n <td>1.0</td>\n </tr>\n <tr>\n <th>212</th>\n <td>57.0</td>\n <td>1.0</td>\n <td>3.0</td>\n <td>150.0</td>\n <td>276.0</td>\n <td>0.0</td>\n <td>2.0</td>\n <td>112.0</td>\n <td>1.0</td>\n <td>0.6</td>\n <td>1.0</td>\n <td>1.0</td>\n <td>1.0</td>\n <td>1.0</td>\n <td>1.0</td>\n <td>1.0</td>\n </tr>\n <tr>\n <th>119</th>\n <td>51.0</td>\n <td>1.0</td>\n <td>2.0</td>\n <td>94.0</td>\n <td>227.0</td>\n <td>0.0</td>\n <td>0.0</td>\n <td>154.0</td>\n <td>1.0</td>\n <td>0.0</td>\n <td>0.0</td>\n <td>1.0</td>\n <td>2.0</td>\n <td>1.0</td>\n <td>1.0</td>\n <td>0.0</td>\n </tr>\n <tr>\n <th>1</th>\n <td>69.0</td>\n <td>0.0</td>\n <td>0.0</td>\n <td>140.0</td>\n <td>239.0</td>\n <td>0.0</td>\n <td>0.0</td>\n <td>151.0</td>\n <td>0.0</td>\n <td>1.8</td>\n <td>0.0</td>\n <td>2.0</td>\n <td>0.0</td>\n <td>0.0</td>\n <td>0.0</td>\n <td>0.0</td>\n </tr>\n <tr>\n <th>102</th>\n <td>56.0</td>\n <td>1.0</td>\n <td>2.0</td>\n <td>130.0</td>\n <td>256.0</td>\n <td>1.0</td>\n <td>2.0</td>\n <td>142.0</td>\n <td>1.0</td>\n <td>0.6</td>\n <td>1.0</td>\n <td>1.0</td>\n <td>1.0</td>\n <td>1.0</td>\n <td>1.0</td>\n <td>0.0</td>\n </tr>\n <tr>\n <th>122</th>\n <td>50.0</td>\n <td>1.0</td>\n <td>2.0</td>\n <td>140.0</td>\n <td>233.0</td>\n <td>0.0</td>\n <td>0.0</td>\n <td>163.0</td>\n <td>0.0</td>\n <td>0.6</td>\n <td>1.0</td>\n <td>1.0</td>\n <td>2.0</td>\n <td>0.0</td>\n <td>0.0</td>\n <td>0.0</td>\n </tr>\n <tr>\n <th>209</th>\n <td>58.0</td>\n <td>1.0</td>\n <td>3.0</td>\n <td>125.0</td>\n <td>300.0</td>\n <td>0.0</td>\n <td>2.0</td>\n <td>171.0</td>\n <td>0.0</td>\n <td>0.0</td>\n <td>0.0</td>\n <td>2.0</td>\n <td>2.0</td>\n <td>0.0</td>\n <td>0.0</td>\n <td>1.0</td>\n </tr>\n <tr>\n <th>258</th>\n <td>46.0</td>\n <td>0.0</td>\n <td>3.0</td>\n <td>138.0</td>\n <td>243.0</td>\n <td>0.0</td>\n <td>2.0</td>\n <td>152.0</td>\n <td>1.0</td>\n <td>0.0</td>\n <td>1.0</td>\n <td>0.0</td>\n <td>0.0</td>\n <td>1.0</td>\n <td>1.0</td>\n <td>0.0</td>\n </tr>\n </tbody>\n</table>\n</div>"
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5UZF0L3AWEC+AEEQx51yJdaAPpDOJpb4qaSawHPiGmW1p834tsD5rvQ44tr2TFrqRbGnEgjnnOqED82PETSz1C+A6ghbFdcCPKFI/pmemcy5BXfE0rplt/Oh60i+BhTl2qweyU7mMDLcV5JMDOZewUqd1kDQ8a/XzfPycW7ZlwBhJB4eTps8AFrR37sg1EEm9zGxP1P2dc+0LhmiLVwPJlZkOOFHSBIImzDrgK+G+H2WmM7NGSV8FFhPMQDjXzFa3d70oz8IcA9wKDAAOlHQUcImZfS3G53POtVHMFkyezHQ5H4zNzkwXri8CFnXkelGaMD8FpgPvhRd5kSDRlHOuCIp5I1lXi9KEyZjZW22qWU0lKo9zPUrwOH+ZRocIogSQ9WEzxsK71b4GvFbaYjnXc6R5JCNKALmcoBlzILAReCzc5pzrJKl8n7SNIsqzMJsIhnSccyWQ4hZMpFGYX5LjmRgzu7QkJXKuh0lxBSRSE+axrNf7EdyIsj7Pvs65Duj2nahm1mr6Qkl3ECTYds4VQYrjR6xnYQ4GhhW7IM71SJ28TT1pUfpAtvBxH0iGINFUpNmKnHPtU9lOmdy+ggFEwd1jR/HxU3nNZpZ3kiHnXMcIqEzxjSAFix4Gi0Vm1hQuHjycKzKF+XHbW8pRlNi3StLRJS+Jcz1QS2a6Uj7OX0qF5kStNLNG4GiCCVbfAD4k+MxmZhO7qIzOdV9l/KBcFIX6QH4PTATO7KKyONcjddf7QARBNrouKotzPU53Tq49RNI/5XvTzP69BOVxrocRFcWdkWwuwfw9m8zsyHDbD4EzgL3AG8BFZvZBjmPXEeR/agIao0zgXKgTtQLoR5DGMtfinOskUfQJheYBU9tsWwIcaWafJJiK4zsFjj/JzCZEnf29UA1kg5ldG+UkzrmYijzCkiuxlJk9mrX6HHBusa5XqAaS4paZc+mRkSItRTIbeDjPewY8KmmFpEhP2xeqgZzS0ZI55zqmpQkTUWcy0yHpKqARuCvPLp82s3pJQ4ElktaY2VOFzlkoM937UQvmnIuvA7WLuJnpkDSLoHP1lHx3lJtZffhzU5gb+xigYABJ8V34znUPpZ6VXdJU4FvAmWa2M88+fSX1b3kNTCF3AqpWPIA4lyAJKqRIS7Tz6R7gWWCspDpJFwNzCEZOl0haJemmcN8RklrywAwDnpb0IsFNpA+Z2SPtXc9z4zqXsGKOVsRNLGVmbxI8ed8hHkCcS1C3n9LQOVda6Q0fHkCcS1yKKyAeQJxLVvlOFhSFBxDnEiTSPRTqAcS5hHknqnMuHuFNGOdcPN6Ecc51itdAeoCmpiZOOHYyI2preeDBha3e27NnDxdfNJMXVq5g4MBB3Hn3fRw0enQyBU2J5p3v07D8Fmz3NkBUHvwZKsecRsPq+TS9swok1Ks/1ZNno941+xzf+NYzNL4S/DtUjptO5UEndPEnKJ70ho8SBpBcU6ul2Zyf/oSx48axfdu2fd6bN/dWag6oYfWatfz6vnu56rvf5s6778txFtdCylD1l39HpuYgrGEXex6/jsyw8VQeNpWq8Z8HoHHtYzS88huqJ85sdazt3UHjywvodco/A2LP0mupGD4BVfdN4JN0XoorICVtfs1j36nVUqmuro5HHn6Ii2ZfkvP9hb95kPMvuBCAc/7mXJ58fCmeg6sw9T6ATM1Bweuq3qj/cGzXFlTV+6N9rHEPuf4+N21cTWbYeFTdD1X3JTNsPE0b231wtCwFfSCKtJSjktVAck2tllbf/MYVXH/Dv7Jjx/ac77/zTj0jR40CoLKykv0HDOC9995j8ODBXVnM1Gr+cDP2wdtkBn4CgIaXHqDp7d9BVW96feZb++xvu7a0ataodw22a0uXlbe4ijrbWJdLcwdwl1j00EKGDhnKxEmTki5Kt2SNu9n73M+pOmrGR7WPqiPPYb9p/0bFqONofGNpwiUsvVLPB1JKiQcQSZdKWi5p+bub3026OPt49nfPsHDhAsYeOpqZ58/gySce56KZX2q1z4gRtdStXw9AY2Mj27ZuZdCgQUkUN1WsuZG9z/6cilHHUlG7b4CuOPA4mupX7LO9bY2jbY0kTdLehEk8gJjZzWY22cwmDxk8JOni7OO662/gjXV1vLp2HbffdS8nnnQyv7r9zlb7fG76mdx1x20APHD/f/HXJ52c6qG5rmBmNKyYh/YfTtVhn/1oe/P2jR+/fmcV6j98n2Mrho2neeNqbO+H2N4Pad64moph47uk3EUXsfZRrl8nH8aN6dprvs/ESZOZfsaZzJp9MbNnXcD4ww+lpmYgd9x1b9LFK3vN762l6e1n0f4j2f3YNQBUjT+HxnW/xXb8GcigPoOonnhBsP+WdTS++STVk2ah6n5UjpvOnsd/AEDluDNQdb+EPknnlWtwiEKlGi0Ip1Y7ERgMbASuNrOcMyO1mDRpsj3z/PJCu7hOGjhjbtJF6PZ2L72W5i3rIoWFw46cYD/7z8cinXfKEUNWtDepcp7MdAOB+4DRwDrgC2a2T6+zpAuB74WrPzCz29orU8maMGZ2npkNN7MqMxvZXvBwridqyY0bZYloHvvePnElsNTMxgBLw/XW5QiCzNXAsQSzsV8tqd2OpcT7QJzr6YqZWCrM49I2JctZQEtt4jbg7ByHfhZYYmbvh7WTJUS4j8v7QJxLmKKPsMRNLDXMzDaEr/9MMAN7W7XA+qz1unBbQR5AnEtQSxMmotiJpVqYmUkqWsenN2GcS5Qi/9cJGyUNBwh/bsqxTz0wKmt9ZLitIA8gziWpa+4DWQBcGL6+EHgwxz6LgSmSasLO0ynhtoI8gDiXMEVcIp0rd2a6G4HTJL0OnBquI2mypFvgo1zY1wHLwuXaKPmxvQ/EuQQJIqetjCJPZjqAU3Lsuxy4JGt9LtChG4U8gDiXtBTfieoBxLmEdbKDNFEeQJxLWJqfhfEA4lzCUhw/PIA4l7gURxAPIM4lKBiiTW8E8QDiXJI69qRt2fEA4lzSPIA45+Lp9HMuifIA4lzCfBjXORdLR55zKUceQJxLWoojiAcQ5xLmfSDOudh8GNc5F0/KO0E8gDiXsDQ3YXxGMucSJIo3paGksZJWZS3bJF3RZp8TJW3N2uf7nSm/10CcS1ix6h9m9iowAUBSBcGkyPNz7PpbM5tejGt6AHEuaaVpwZwCvGFmb5Xk7CFvwjiXsA6kdRgsaXnWcmmB084A7snz3v+Q9KKkhyWN70zZvQbiXMKKnVhKUjVwJvCdHG+vBA4ysx2SpgH/DYyJXII2vAbiXNKKmdchcDqw0sw2tn3DzLaZ2Y7w9SKgStLguEX3AOJcglomFCpyZrrzyNN8kfQXUjCmI+kYghjwXtzyexPGuSR1Putc69NJfYHTgK9kbbsMwMxuAs4FLpfUCOwCZphZ7Fy5HkCcS1gxB2HM7ENgUJttN2W9ngPMKdb1PIA4l7T03ojqAcS5ZPmMZM65mIQ/jeuc6wwPIM65uLwJ45yLzSdVds7FluL4UV4BZOXKFZt7V6mkTw8W2WBgc9KF6ObS+Ds+KPKeRb6RrKuVVQAxsyFJl6EjJC2P8nCTi69n/I7TG0HKKoA419P4MK5zrlO8CdNz3Zx0AXqAbv87TvMwrj/O3wlmVvDLLakpnLj2JUn/KalP3GuFk+EuDF+fKenKAvseIOnvY1zjGkn/K+r2NvvMk3RuB641WtJL7e3X3u+4Wyj+fCBdxgNIae0yswlmdiSwF7gs+00FOvxvYGYLzOzGArscAHQ4gLhkpDh+eADpQr8FDg3/8r4q6XbgJWCUpCmSnpW0Mqyp9AOQNFXSGkkrgXNaTiRplqQ54ethkuaHc1y+KOl44EbgkLD288Nwv29KWibpD5L+JetcV0l6TdLTwNj2PoSkL4fneVHS/W1qVaeGc3W+Jml6uH+FpB9mXfsreU7dI0VN6VCu/SQeQLqApEqCaeb+GG4aA/zczMYDHwLfA041s4nAcuCfJO0H/BI4A5gE/EWe0/8U+H9mdhQwEVgNXEkwI/cEM/umpCnhNY8hmPZ/kqTPSJpEMPnuBGAa8KkIH+cBM/tUeL1XgIuz3hsdXuNzwE3hZ7gY2GpmnwrP/2VJB0e4To8hKdJSjrwTtbR6S1oVvv4tcCswAnjLzJ4Ltx8HHAE8E35JqoFngcOBP5nZ6wCS7gRyzcJ9MjATwMyagK2SatrsMyVcXgjX+xEElP7AfDPbGV5jQYTPdKSkHxA0k/oBi7Pe+7WZNQOvS3oz/AxTgE9m9Y8MCK/9WoRr9QjFDA2S1gHbgSagse09NOF0hj8h+IOxE5hlZivjXs8DSGntMrMJ2RvCIPFh9iZgiZmd12a/Vsd1koAbzOw/2lzjijz7FzIPONvMXpQ0Czgx6722U+NZeO2vmVl2oEHS6BjX7pZKULk4yczy3b17OkEAHwMcC/wi/BmLN2GS9xxwgqRDIZjTUtJhwBpgtKRDwv3Oy3P8UuDy8NgKSQMI/gL1z9pnMTA7q2+lVtJQ4CngbEm9JfUnaC61pz+wQVIVcH6b9/5WUiYs8yeAV8NrXx7uj6TDwnk7HRB9SuWiRZmzgNst8BxwgKThcU/mNZCEmdm74V/yeyT1Cjd/z8xeU5A46CFJOwmaQP1znOLrwM2SLiaotl5uZs9KeiYcJn047AcZBzwb1oB2AF8ys5WS7gNeBDYByyIU+Z+B54F3w5/ZZXob+D2wP3CZme2WdAtB38jKsPr8LnB2tN9O99eSG7eIDHhUkgH/kWMYvBZYn7VeF27bEOdi6sSEzM65Tjp64mR7/OnnI+07sG/lW7R+sPDmtgFCUq2Z1Yc1zCUEzcenst5fCNxoZk+H60uBb5vZ8jjl9xqIcwnrQA2k3cx0ZlYf/twkaT7BqNhTWbvUA6Oy1keG22LxPhDnkiTISJGWdk8V9J/1b3lNMALW9m7fBcDM8CbG4wiG2GM1X8BrIM4lqsh3mQ4D5of9XJXA3Wb2iFonllpEMIS7lmAY96LOXNADiHNJK1IEMbM3gaNybM9OLGXAPxTnih5AnEtcmp/G9QDiXMLK9C71SDyAOJewFMcPDyDOJS7FEcQDiHMJCuZETW8E8TtRnUuQpEcIUldEsdnMppayPB3lAcQ5F5vfieqci80DiHMuNg8gzrnYPIA452LzAOKci+3/A796hxdrzI5sAAAAAElFTkSuQmCC\n"
"In order to properly assess the model's performance on the test data, we need a metric that quantifies the predictions. There are various metrics available and the choice of metric depends on the particular situation. Remember that metrics such as sensitivity, specificity and AUROC curve may be problematic if the labels are unbalanced. "
"Below are a couple of metrics that could be used to evaluate the model performance. Try and understand how these are calculated and which parts of the confusion matrix (TP, TN, FP, FN) are used for each metric. You may use: https://towardsdatascience.com/the-5-classification-evaluation-metrics-you-must-know-aa97784ff226 "
"In the above cell, the threshold for prediction is automatically set to a probability > 0.5 by the predict() function. However, you can manually adjust this threshold and calculate the according predictions through the probabilities. This can be particularly important for unbalanced labels. Does adjusting the threshold make a difference for the performance metrics? What threshold is optimal?"
"To get a summary of how well your model performs for different thresholds, we can look at the receiver operating characteristic (ROC) and precision recall curves. The ROC curve offsets the false positives against the true positives for many different thresholds. The precision recall curve does the same thing, but for precision and recall (sensitivity).\n",
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\n"
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