diff --git a/4-Classification/1-Introduction/notebook.ipynb b/4-Classification/1-Introduction/notebook.ipynb index e1d20e18..a1e65947 100644 --- a/4-Classification/1-Introduction/notebook.ipynb +++ b/4-Classification/1-Introduction/notebook.ipynb @@ -26,6 +26,8 @@ "metadata": {}, "outputs": [], "source": [ + "# make a dataframe with the available from the csv file\n", + "\n", "df = pd.read_csv('../data/cuisines.csv')" ] }, @@ -235,6 +237,7 @@ } ], "source": [ + "# snapshot of the data\n", "df.head()" ] }, @@ -256,6 +259,8 @@ } ], "source": [ + "# information on the df\n", + "\n", "df.info()" ] }, @@ -286,23 +291,25 @@ } ], "source": [ + "# plotting the cuisines\n", + "\n", "df.cuisine.value_counts().plot.barh()" ] }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 6, "metadata": {}, "outputs": [ { - "ename": "AttributeError", - "evalue": "'list' object has no attribute 'shape'", - "output_type": "error", - "traceback": [ - "\u001b[1;31m---------------------------------------------------------------------------\u001b[0m", - "\u001b[1;31mAttributeError\u001b[0m Traceback (most recent call last)", - "\u001b[1;32md:\\DEV WORK\\Data Science Library\\ML-For-Beginners\\4-Classification\\1-Introduction\\notebook.ipynb Cell 7\u001b[0m line \u001b[0;36m1\n\u001b[0;32m 9\u001b[0m lists \u001b[39m=\u001b[39m [\u001b[39m'\u001b[39m\u001b[39mthai_df\u001b[39m\u001b[39m'\u001b[39m, \u001b[39m'\u001b[39m\u001b[39mjapanese_df\u001b[39m\u001b[39m'\u001b[39m, \u001b[39m'\u001b[39m\u001b[39mchinese_df\u001b[39m\u001b[39m'\u001b[39m, \u001b[39m'\u001b[39m\u001b[39mindian_df\u001b[39m\u001b[39m'\u001b[39m, \u001b[39m'\u001b[39m\u001b[39mkoriean_df\u001b[39m\u001b[39m'\u001b[39m]\n\u001b[0;32m 11\u001b[0m \u001b[39mfor\u001b[39;00m \u001b[39mlist\u001b[39m \u001b[39min\u001b[39;00m \u001b[39menumerate\u001b[39m(lists) :\n\u001b[1;32m---> 12\u001b[0m \u001b[39mprint\u001b[39m(\u001b[39mf\u001b[39m\u001b[39m'\u001b[39m\u001b[39m lists: \u001b[39m\u001b[39m{\u001b[39;00mlists\u001b[39m.\u001b[39;49mshape\u001b[39m}\u001b[39;00m\u001b[39m'\u001b[39m)\n", - "\u001b[1;31mAttributeError\u001b[0m: 'list' object has no attribute 'shape'" + "name": "stdout", + "output_type": "stream", + "text": [ + "thai df: (289, 385)\n", + "japanese df: (320, 385)\n", + "chinese df: (442, 385)\n", + "indian df: (598, 385)\n", + "korean df: (799, 385)\n" ] } ], @@ -315,109 +322,490 @@ "indian_df = df[df.cuisine == 'indian']\n", "korean_df = df[df.cuisine == 'korean']\n", "\n", - "lists = ['thai_df', 'japanese_df', 'chinese_df', 'indian_df', 'koriean_df']\n", + "cuisine_list = ['thai_df', 'japanese_df', 'chinese_df', 'indian_df', 'koriean_df']\n", "\n", - "for list in enumerate(lists) :\n", - " print(f' lists: {lists.shape}')" + "print(f'thai df: {thai_df.shape}')\n", + "print(f'japanese df: {japanese_df.shape}')\n", + "print(f'chinese df: {chinese_df.shape}')\n", + "print(f'indian df: {indian_df.shape}')\n", + "print(f'korean df: {korean_df.shape}')" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [], + "source": [ + "def create_ingredient_df(df):\n", + " ingredient_df = df.T.drop(['cuisine','Unnamed: 0']).sum(axis=1).to_frame('value')\n", + " ingredient_df = ingredient_df[(ingredient_df.T != 0).any()]\n", + " ingredient_df = ingredient_df.sort_values(by='value', ascending=False,\n", + " inplace=False)\n", + " return ingredient_df" ] }, { "cell_type": "code", - "execution_count": 19, + "execution_count": 8, "metadata": {}, "outputs": [ { - "name": "stdout", - "output_type": "stream", - "text": [ - "Index: 0, Numbers :10\n", - "Index: 1, Numbers :20\n", - "Index: 2, Numbers :30\n", - "Index: 3, Numbers :40\n", - "Index: 4, Numbers :50\n" - ] + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 8, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" } ], "source": [ - "numbers_list = [10, 20, 30, 40, 50]\n", - "\n", - "for i, numbers_list in enumerate(numbers_list):\n", - " print(f'Index: {i}, Numbers :{numbers_list}')\n" + "thai_ingredient_df = create_ingredient_df(thai_df)\n", + "thai_ingredient_df.head(10).plot.barh()" ] }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 9, "metadata": {}, "outputs": [ { - "name": "stdout", - "output_type": "stream", - "text": [ - "['Hello', 'World']\n" - ] + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 9, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "japanese_ingredient_df = create_ingredient_df(japanese_df)\n", + "japanese_ingredient_df.head(10).plot.barh()" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 10, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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qq69q7969evLJJzV58mS7fWRnZ6tjx47auHGj9uzZo+joaHXu3FkZGRl27aZNm6aGDRtqz549GjNmzA215uTkKCsry+4FAABKL4thGIaji7ifunbtqkqVKumjjz6SdG2WLT4+XidOnNCECRP0+eefa+/evZKuzaglJSUpLS1N5cqVkyT16NFDTk5OWrx4sTIyMlSrVi1lZGQoICDAto927dqpefPm+tvf/qZnnnlG2dnZWrVqlW39c889p1WrVunChQu3rLN+/foaMGCA4uLiJF2bUWvcuLGWL19+y23Gjx+v+Pj4G5YHDl7CA2+B/4cH3gIwu6ysLHl7eyszM1NeXl63bVuqZtQkKTY2VsuWLVNOTo4kaeHChXrmmWfk5HTzQ33ooYdsIU2S/P39debMGUnSt99+q/z8fNWpU8d2fZuHh4c2b96stLQ0SVJqaqqaN29u1+dv32dnZ2vYsGGqW7eufHx85OHhoUOHDt0wo9asWbPbHtuoUaOUmZlpe504caIQIwIAAEqqUnczQefOnWUYhlavXq2IiAglJyfrrbfeumX7ChUq2L23WCy2a9yys7NVrlw57dq1yy7MSbqrmxKGDRum9evXa9q0aQoJCZGrq6uefvpp5ebm2rVzd3e/bT9Wq1VWq7XQ+wUAACVbqQtqLi4uiomJ0cKFC3X06FGFhYWpSZMmReqrcePGys/P15kzZ/TYY4/dtE1YWJh27Nhht+y371NSUtS3b19169ZN0rUAmJ6eXqSaAABA2VHqgpp07fTnU089pQMHDui5554rcj916tRRbGysevfurcTERDVu3Fhnz57Vxo0b1aBBA3Xq1El/+ctf1KpVK02fPl2dO3fWV199pTVr1shisdj6CQ0N1WeffabOnTvLYrFozJgxN9yZCgAA8Ful7ho1SWrTpo18fX2VmpqqZ5999p76mjt3rnr37q2hQ4cqLCxMXbt21Y4dO1SjRg1JUmRkpGbPnq3p06erYcOGWrt2rYYMGSIXFxdbH9OnT1fFihX1yCOPqHPnzoqKiiryLB8AACg7St1dn2bw4osv6vDhw0pOTv5d93P9rhHu+gT+f9z1CcDs7uauz1J56rO4TZs2TU8++aTc3d21Zs0azZ8/X7NmzXJ0WQAAoIQjqN0H33zzjaZOnaqLFy+qVq1amjFjhl544QVHlwUAAEo4Tn2WYHczdQoAAMyhTD/wFgAAoLQgqAEAAJgUQQ0AAMCkCGoAAAAmRVADAAAwKYIaAACASRHUAAAATIqgBgAAYFIENQAAAJMiqAEAAJgUQQ0AAMCkCGoAAAAmRVADAAAwKYIaAACASRHUAAAATIqgBgAAYFIENQAAAJMiqAEAAJhUeUcXgHtXf9yXcrK6OboMAMUsfUonR5cA4HfGjBoAAIBJEdQAAABMiqAGAABgUgQ1B5k3b558fHwcXQYAADAxgtqv9O3bV127dnV0GQAAAJIIar+L3NxcR5cAAABKgTIZ1JYuXarw8HC5urqqUqVKateunYYPH6758+drxYoVslgsslgsSkpKkiSNHDlSderUkZubm2rVqqUxY8YoLy/P1t/48ePVqFEjffjhh6pZs6ZcXFwkSRcuXNCf//xnVa1aVS4uLqpfv75WrVplV8uXX36punXrysPDQ9HR0Tp9+nSxjQMAADC3MvcctdOnT6tXr16aOnWqunXrposXLyo5OVm9e/dWRkaGsrKyNHfuXEmSr6+vJMnT01Pz5s1TQECAvv32W7344ovy9PTUiBEjbP0ePXpUy5Yt02effaZy5cqpoKBAHTp00MWLF/V///d/ql27tg4ePKhy5crZtrl8+bKmTZumf/7zn3JyctJzzz2nYcOGaeHChTetPScnRzk5Obb3WVlZv8cQAQAAkyiTQe3q1auKiYlRUFCQJCk8PFyS5OrqqpycHFWrVs1um9GjR9v+Dg4O1rBhw7R48WK7oJabm6sFCxbIz89PkrRu3Tp98803OnTokOrUqSNJqlWrll2/eXl5mj17tmrXri1JiouL04QJE25Ze0JCguLj44t66AAAoIQpc6c+GzZsqLZt2yo8PFzdu3fXnDlz9Msvv9x2m08++USRkZGqVq2aPDw8NHr0aGVkZNi1CQoKsoU0Sdq7d68eeOABW0i7GTc3N1tIkyR/f3+dOXPmlu1HjRqlzMxM2+vEiRN3OlwAAFCClbmgVq5cOa1fv15r1qxRvXr1NHPmTIWFhen48eM3bb9t2zbFxsaqY8eOWrVqlfbs2aM33njjhhsG3N3d7d67urresZYKFSrYvbdYLDIM45btrVarvLy87F4AAKD0KnOnPqVrgSgyMlKRkZEaO3asgoKCtHz5cjk7Oys/P9+u7datWxUUFKQ33njDtuyHH3644z4aNGigkydP6vvvv7/trBoAAMCtlLmgtn37dm3cuFHt27dXlSpVtH37dp09e1Z169bVlStX9OWXXyo1NVWVKlWSt7e3QkNDlZGRocWLFysiIkKrV6/W8uXL77ifxx9/XK1atdIf//hHTZ8+XSEhITp8+LAsFouio6OL4UgBAEBJV+ZOfXp5eenrr79Wx44dVadOHY0ePVqJiYnq0KGDXnzxRYWFhalZs2by8/NTSkqK/vCHP2jIkCGKi4tTo0aNtHXrVo0ZM6ZQ+1q2bJkiIiLUq1cv1atXTyNGjLhhxg4AAOBWLMbtLoqCqWVlZcnb21uBg5fIyerm6HIAFLP0KZ0cXQKAIrj+/Z2ZmXnH683L3IwaAABASUFQAwAAMKkydzNBafRdfBSP6gAAoBRiRg0AAMCkCGoAAAAmRVADAAAwKYIaAACASRHUAAAATIqgBgAAYFIENQAAAJMiqAEAAJgUQQ0AAMCkCGoAAAAmRVADAAAwKYIaAACASRHUAAAATIqgBgAAYFIENQAAAJMiqAEAAJgUQQ0AAMCkCGoAAAAmVd7RBeDe1R/3pZysbo4uA4ADpU/p5OgSAPwOmFEDAAAwKYIaAACASRHUAAAATKrMBLXx48erUaNGt23Tt29fde3atVjqkaTWrVtr8ODBtvfBwcF6++23i23/AADA3ErczQR9+/bVhQsX9Pnnnzu6lHv22WefqUKFCo4uAwAAmFSJC2qlia+vr6NLAAAAJlboU58ffPCBAgICVFBQYLe8S5cu6tevnyRpxYoVatKkiVxcXFSrVi3Fx8fr6tWrtraHDx/Wo48+KhcXF9WrV08bNmyQxWKxmx07ceKEevToIR8fH/n6+qpLly5KT0+XdO305fz587VixQpZLBZZLBYlJSVJkkaOHKk6derIzc1NtWrV0pgxY5SXl3fDcbz//vsKDAyUm5ubevTooczMzFsec0FBgRISElSzZk25urqqYcOGWrp0aWGHTJs3b1bz5s1ltVrl7++v119/3W48fnvqEwAA4NcKHdS6d++uc+fOadOmTbZl58+f19q1axUbG6vk5GT17t1br776qg4ePKj3339f8+bN0+TJkyVJ+fn56tq1q9zc3LR9+3Z98MEHeuONN+z2kZeXp6ioKHl6eio5OVkpKSny8PBQdHS0cnNzNWzYMPXo0UPR0dE6ffq0Tp8+rUceeUSS5OnpqXnz5ungwYN65513NGfOHL311lt2/R89elRLlizRv//9b61du1Z79uzRK6+8cstjTkhI0IIFCzR79mwdOHBAQ4YM0XPPPafNmzffcbx+/PFHdezYUREREdq3b5/ee+89ffTRR5o0aVJhh/wGOTk5ysrKsnsBAIDSq9CnPitWrKgOHTpo0aJFatu2rSRp6dKlqly5sp544gm1b99er7/+uvr06SNJqlWrliZOnKgRI0Zo3LhxWr9+vdLS0pSUlKRq1apJkiZPnqwnn3zSto9PPvlEBQUF+vDDD2WxWCRJc+fOlY+Pj5KSktS+fXu5uroqJyfH1sd1o0ePtv0dHBysYcOGafHixRoxYoRt+ZUrV7RgwQJVr15dkjRz5kx16tRJiYmJN/SXk5Ojv/3tb9qwYYNatmxpO6YtW7bo/fff1+OPP37b8Zo1a5YCAwP17rvvymKx6MEHH9SpU6c0cuRIjR07Vk5Od38fR0JCguLj4+96OwAAUDLd1TVqsbGxevHFFzVr1ixZrVYtXLhQzzzzjJycnLRv3z6lpKTYZtCka7NoV65c0eXLl5WamqrAwEC7QNS8eXO7/vft26ejR4/K09PTbvmVK1eUlpZ229o++eQTzZgxQ2lpacrOztbVq1fl5eVl16ZGjRq2kCZJLVu2VEFBgVJTU28IakePHtXly5ftgqQk5ebmqnHjxretRZIOHTqkli1b2gKnJEVGRio7O1snT55UjRo17tjHb40aNUqvvfaa7X1WVpYCAwPvuh8AAFAy3FVQ69y5swzD0OrVqxUREaHk5GTb6cXs7GzFx8crJibmhu1cXFwK1X92draaNm2qhQsX3rDOz8/vlttt27ZNsbGxio+PV1RUlLy9vbV48WIlJiYW8shuXoskrV692i7cSZLVai1yv/fCarU6bN8AAKD43VVQc3FxUUxMjBYuXKijR48qLCxMTZo0kSQ1adJEqampCgkJuem2YWFhOnHihH7++WdVrVpVkrRjxw67Nk2aNNEnn3yiKlWq3DAbdp2zs7Py8/Ptlm3dulVBQUF217z98MMPN2ybkZGhU6dOKSAgQJL0n//8R05OTgoLC7uhbb169WS1WpWRkXHH05w3U7duXS1btkyGYdhm1VJSUuTp6akHHnjgrvsDAABlz11fKBUbG6vVq1fr448/VmxsrG352LFjtWDBAsXHx+vAgQM6dOiQFi9ebLt27Mknn1Tt2rXVp08f7d+/XykpKbZ114NMbGysKleurC5duig5OVnHjx9XUlKSBg0apJMnT0q6dv3Z/v37lZqaqv/+97/Ky8tTaGioMjIytHjxYqWlpWnGjBlavnz5DbW7uLioT58+2rdvn5KTkzVo0CD16NHjhtOe0rWbE4YNG6YhQ4Zo/vz5SktL0+7duzVz5kzNnz//juP0yiuv6MSJE/rLX/6iw4cPa8WKFRo3bpxee+21Il2fBgAAyp67Tgxt2rSRr6+vUlNT9eyzz9qWR0VFadWqVVq3bp0iIiL08MMP66233lJQUJAkqVy5cvr888+VnZ2tiIgIvfDCC7YZsOunRt3c3PT111+rRo0aiomJUd26ddW/f39duXLFNsP24osvKiwsTM2aNZOfn59SUlL0hz/8QUOGDFFcXJwaNWqkrVu3asyYMTfUHhISopiYGHXs2FHt27dXgwYNNGvWrFse68SJEzVmzBglJCSobt26io6O1urVq1WzZs07jlP16tX1xRdf6JtvvlHDhg01YMAA9e/f3+6mBwAAgNuxGIZhOGrnKSkpevTRR3X06FHVrl3bUWWUWFlZWfL29lbg4CVysro5uhwADpQ+pZOjSwBQSNe/vzMzM295qdd1xfrLBMuXL5eHh4dCQ0N19OhRvfrqq4qMjCSkAQAA3ESxXix18eJFDRw4UA8++KD69u2riIgIrVixojhLuG8GDBggDw+Pm74GDBjg6PIAAEAp4NBTnyXZmTNnbvnLAF5eXqpSpcrvXsPdTJ0CAABzMO2pz9KkSpUqxRLGAABA2cVzIgAAAEyKoAYAAGBSBDUAAACTIqgBAACYFEENAADApAhqAAAAJkVQAwAAMCmCGgAAgEkR1AAAAEyKoAYAAGBSBDUAAACTIqgBAACYFEENAADApAhqAAAAJkVQAwAAMCmCGgAAgEkR1AAAAEyqvKMLwL2rP+5LOVndHF0GgBIofUonR5cA4DaYUQMAADApghoAAIBJEdQAAABMiqDmYMHBwXr77bdt7y0Wiz7//HOH1QMAAMyDmwkcbMeOHXJ3d3d0GQAAwIQIag7m5+fn6BIAAIBJFfupz6VLlyo8PFyurq6qVKmS2rVrp0uXLkmSPvzwQ9WtW1cuLi568MEHNWvWLNt2ubm5iouLk7+/v1xcXBQUFKSEhATb+unTpys8PFzu7u4KDAzUK6+8ouzsbNv6efPmycfHR6tWrVJYWJjc3Nz09NNP6/Lly5o/f76Cg4NVsWJFDRo0SPn5+bbtcnJyNGzYMFWvXl3u7u5q0aKFkpKSCn28y5Yt00MPPSSr1arg4GAlJibarf/tqU8AAIDrinVG7fTp0+rVq5emTp2qbt266eLFi0pOTpZhGFq4cKHGjh2rd999V40bN9aePXv04osvyt3dXX369NGMGTO0cuVKLVmyRDVq1NCJEyd04sQJW99OTk6aMWOGatasqWPHjumVV17RiBEj7MLe5cuXNWPGDC1evFgXL15UTEyMunXrJh8fH33xxRc6duyY/vjHPyoyMlI9e/aUJMXFxengwYNavHixAgICtHz5ckVHR+vbb79VaGjobY93165d6tGjh8aPH6+ePXtq69ateuWVV1SpUiX17dv3rscvJydHOTk5tvdZWVl33QcAACg5ij2oXb16VTExMQoKCpIkhYeHS5LGjRunxMRExcTESJJq1qypgwcP6v3331efPn2UkZGh0NBQPfroo7JYLLbtrxs8eLDt7+DgYE2aNEkDBgywC2p5eXl67733VLt2bUnS008/rX/+85/6+eef5eHhoXr16umJJ57Qpk2b1LNnT2VkZGju3LnKyMhQQECAJGnYsGFau3at5s6dq7/97W+3Pd7p06erbdu2GjNmjCSpTp06OnjwoN58880iBbWEhATFx8ff9XYAAKBkKtZTnw0bNlTbtm0VHh6u7t27a86cOfrll1906dIlpaWlqX///vLw8LC9Jk2apLS0NElS3759tXfvXoWFhWnQoEFat26dXd8bNmxQ27ZtVb16dXl6eur555/XuXPndPnyZVsbNzc3W0iTpKpVqyo4OFgeHh52y86cOSNJ+vbbb5Wfn686derY1bV582ZbXbdz6NAhRUZG2i2LjIzUkSNH7E6vFtaoUaOUmZlpe/16RhEAAJQ+xTqjVq5cOa1fv15bt27VunXrNHPmTL3xxhv697//LUmaM2eOWrRoccM2ktSkSRMdP35ca9as0YYNG9SjRw+1a9dOS5cuVXp6up566im9/PLLmjx5snx9fbVlyxb1799fubm5cnO79vNKFSpUsOvbYrHcdFlBQYEkKTs7W+XKldOuXbtsdVz363BXXKxWq6xWa7HvFwAAOEax3/VpsVgUGRmpyMhIjR07VkFBQUpJSVFAQICOHTum2NjYW27r5eWlnj17qmfPnnr66acVHR2t8+fPa9euXSooKFBiYqKcnK5NEi5ZsuSea23cuLHy8/N15swZPfbYY3e9fd26dZWSkmK3LCUlRXXq1Lkh+AEAAPxWsQa17du3a+PGjWrfvr2qVKmi7du36+zZs6pbt67i4+M1aNAgeXt7Kzo6Wjk5Odq5c6d++eUXvfbaa5o+fbr8/f3VuHFjOTk56dNPP1W1atXk4+OjkJAQ5eXlaebMmercubNSUlI0e/bse663Tp06io2NVe/evZWYmKjGjRvr7Nmz2rhxoxo0aKBOnW7/Y8ZDhw5VRESEJk6cqJ49e2rbtm1699137a6bAwAAuJViDWpeXl76+uuv9fbbbysrK0tBQUFKTExUhw4dJF27huzNN9/U8OHD5e7urvDwcNtNAp6enpo6daqOHDmicuXKKSIiQl988YWcnJzUsGFDTZ8+XX//+981atQotWrVSgkJCerdu/c91zx37lxNmjRJQ4cO1Y8//qjKlSvr4Ycf1lNPPXXHbZs0aaIlS5Zo7Nixmjhxovz9/TVhwoQi3UgAAADKHothGIaji0DRZGVlydvbW4GDl8jJ6ubocgCUQOlTbn9mAMD9d/37OzMzU15eXrdty299AgAAmBRB7R506NDB7rEdv37d6RlrAAAAd8Kpz3vw448/6n//+99N1/n6+srX1/d33f/dTJ0CAABzuJvvb36U/R5Ur17d0SUAAIBSjFOfAAAAJkVQAwAAMCmCGgAAgEkR1AAAAEyKoAYAAGBSBDUAAACTIqgBAACYFEENAADApAhqAAAAJkVQAwAAMCmCGgAAgEkR1AAAAEyKoAYAAGBSBDUAAACTIqgBAACYFEENAADApAhqAAAAJlXe0QXg3tUf96WcrG6OLgMATC99SidHlwDcFWbUAAAATIqgBgAAYFIENQAAAJMiqBXSvHnz5OPjY3s/fvx4NWrUyPa+b9++6tq1a7HXBQAASi9uJrhP3nnnHRmG4egyAABAKUJQu0+8vb0dXQIAAChlSt2pz6VLlyo8PFyurq6qVKmS2rVrp0uXLkmSPv74Yz300EOyWq3y9/dXXFycbbvp06crPDxc7u7uCgwM1CuvvKLs7OxC7/e3pz5zcnI0aNAgValSRS4uLnr00Ue1Y8cO2/qkpCRZLBZt3LhRzZo1k5ubmx555BGlpqbe+yAAAIBSoVQFtdOnT6tXr17q16+fDh06pKSkJMXExMgwDL333nsaOHCgXnrpJX377bdauXKlQkJCbNs6OTlpxowZOnDggObPn6+vvvpKI0aMKHItI0aM0LJlyzR//nzt3r1bISEhioqK0vnz5+3avfHGG0pMTNTOnTtVvnx59evX75Z95uTkKCsry+4FAABKr1J16vP06dO6evWqYmJiFBQUJEkKDw+XJE2aNElDhw7Vq6++amsfERFh+3vw4MG2v4ODgzVp0iQNGDBAs2bNuus6Ll26pPfee0/z5s1Thw4dJElz5szR+vXr9dFHH2n48OG2tpMnT9bjjz8uSXr99dfVqVMnXblyRS4uLjf0m5CQoPj4+LuuBwAAlEylakatYcOGatu2rcLDw9W9e3fNmTNHv/zyi86cOaNTp06pbdu2t9x2w4YNatu2rapXry5PT089//zzOnfunC5fvnzXdaSlpSkvL0+RkZG2ZRUqVFDz5s116NAhu7YNGjSw/e3v7y9JOnPmzE37HTVqlDIzM22vEydO3HVtAACg5ChVQa1cuXJav3691qxZo3r16mnmzJkKCwvTzz//fNvt0tPT9dRTT6lBgwZatmyZdu3apX/84x+SpNzc3N+15goVKtj+tlgskqSCgoKbtrVarfLy8rJ7AQCA0qtUBTXpWtiJjIxUfHy89uzZI2dnZ61fv17BwcHauHHjTbfZtWuXCgoKlJiYqIcfflh16tTRqVOnilxD7dq15ezsrJSUFNuyvLw87dixQ/Xq1StyvwAAoGwpVdeobd++XRs3blT79u1VpUoVbd++XWfPnlXdunU1fvx4DRgwQFWqVFGHDh108eJFpaSk6C9/+YtCQkKUl5enmTNnqnPnzkpJSdHs2bOLXIe7u7tefvllDR8+XL6+vqpRo4amTp2qy5cvq3///vfxiAEAQGlWqoKal5eXvv76a7399tvKyspSUFCQEhMTbRf0X7lyRW+99ZaGDRumypUr6+mnn5Z07dq26dOn6+9//7tGjRqlVq1aKSEhQb179y5yLVOmTFFBQYGef/55Xbx4Uc2aNdOXX36pihUr3pdjBQAApZ/F4HH6JVZWVpa8vb0VOHiJnKxuji4HAEwvfUonR5cA2L6/MzMz73i9eam7Rg0AAKC0IKgBAACYVKm6Rq2s+i4+ikd1AABQCjGjBgAAYFIENQAAAJMiqAEAAJgUQQ0AAMCkCGoAAAAmRVADAAAwKYIaAACASRHUAAAATIqgBgAAYFIENQAAAJMiqAEAAJgUQQ0AAMCkCGoAAAAmRVADAAAwKYIaAACASRHUAAAATIqgBgAAYFIENQAAAJMq7+gCcO/qj/tSTlY3R5cBALiD9CmdHF0CShhm1AAAAEyKoAYAAGBSBDUAAACTIqj9zsaPH69GjRrZ3vft21ddu3Z1WD0AAKDk4GaCYvbOO+/IMAxHlwEAAEoAgtrvxDAM5efn37Dc29vbAdUAAICSiFOf/8/FixcVGxsrd3d3+fv766233lLr1q01ePBgSdI///lPNWvWTJ6enqpWrZqeffZZnTlzxrZ9UlKSLBaL1qxZo6ZNm8pqtWrLli037Oe3pz4LCgo0depUhYSEyGq1qkaNGpo8efLvfbgAAKAEIKj9P6+99ppSUlK0cuVKrV+/XsnJydq9e7dtfV5eniZOnKh9+/bp888/V3p6uvr27XtDP6+//rqmTJmiQ4cOqUGDBnfc76hRozRlyhSNGTNGBw8e1KJFi1S1atWbts3JyVFWVpbdCwAAlF6c+tS12bT58+dr0aJFatu2rSRp7ty5CggIsLXp16+f7e9atWppxowZioiIUHZ2tjw8PGzrJkyYoCeffLLQ+33nnXf07rvvqk+fPpKk2rVr69FHH71p+4SEBMXHx9/18QEAgJKJGTVJx44dU15enpo3b25b5u3trbCwMNv7Xbt2qXPnzqpRo4Y8PT31+OOPS5IyMjLs+mrWrFmh93vo0CHl5OTYwuGdjBo1SpmZmbbXiRMnCr0vAABQ8jCjVgiXLl1SVFSUoqKitHDhQvn5+SkjI0NRUVHKzc21a+vu7l7ofl1dXe+qDqvVKqvVelfbAACAkosZNV07lVmhQgXt2LHDtiwzM1Pff/+9JOnw4cM6d+6cpkyZoscee0wPPvig3Y0ERRUaGipXV1dt3LjxnvsCAAClDzNqkjw9PdWnTx8NHz5cvr6+qlKlisaNGycnJydZLBbVqFFDzs7OmjlzpgYMGKDvvvtOEydOvOf9uri4aOTIkRoxYoScnZ0VGRmps2fP6sCBA+rfv/99ODIAAFCSMaP2/0yfPl0tW7bUU089pXbt2ikyMlJ169aVi4uL/Pz8NG/ePH366aeqV6+epkyZomnTpt2X/Y4ZM0ZDhw7V2LFjVbduXfXs2fO+zNYBAICSz2LwmPybunTpkqpXr67ExETTzm5lZWXJ29tbgYOXyMnq5uhyAAB3kD6lk6NLgAlc//7OzMyUl5fXbdty6vP/2bNnjw4fPqzmzZsrMzNTEyZMkCR16dLFwZUBAICyiqD2K9OmTVNqaqqcnZ3VtGlTJScnq3Llyo4uCwAAlFGc+izB7mbqFAAAmMPdfH9zMwEAAIBJEdQAAABMiqAGAABgUgQ1AAAAkyKoAQAAmBRBDQAAwKQIagAAACZFUAMAADApghoAAIBJEdQAAABMiqAGAABgUgQ1AAAAkyKoAQAAmBRBDQAAwKQIagAAACZFUAMAADApghoAAIBJEdQAAABMqryjC8C9qz/uSzlZ3RxdBgDgLqRP6eToElACMKMGAABgUgQ1AAAAkyKoAQAAmBRB7TeCg4P19ttvO7oMAAAAbib4rR07dsjd3d3RZQAAABDUfsvPz8/RJUiScnNz5ezs7OgyAACAA5W5U58XL15UbGys3N3d5e/vr7feekutW7fW4MGDJd146tNisejDDz9Ut27d5ObmptDQUK1cudKuz5UrVyo0NFQuLi564oknNH/+fFksFl24cMHWZsuWLXrsscfk6uqqwMBADRo0SJcuXbKtDw4O1sSJE9W7d295eXnppZde+j2HAQAAlABlLqi99tprSklJ0cqVK7V+/XolJydr9+7dt90mPj5ePXr00P79+9WxY0fFxsbq/PnzkqTjx4/r6aefVteuXbVv3z79+c9/1htvvGG3fVpamqKjo/XHP/5R+/fv1yeffKItW7YoLi7Ort20adPUsGFD7dmzR2PGjLmhjpycHGVlZdm9AABA6VWmgtrFixc1f/58TZs2TW3btlX9+vU1d+5c5efn33a7vn37qlevXgoJCdHf/vY3ZWdn65tvvpEkvf/++woLC9Obb76psLAwPfPMM+rbt6/d9gkJCYqNjdXgwYMVGhqqRx55RDNmzNCCBQt05coVW7s2bdpo6NChql27tmrXrn1DHQkJCfL29ra9AgMD731QAACAaZWpoHbs2DHl5eWpefPmtmXe3t4KCwu77XYNGjSw/e3u7i4vLy+dOXNGkpSamqqIiAi79r/uX5L27dunefPmycPDw/aKiopSQUGBjh8/bmvXrFmz29YxatQoZWZm2l4nTpy4/QEDAIASjZsJCqFChQp27y0WiwoKCgq9fXZ2tv785z9r0KBBN6yrUaOG7e873W1qtVpltVoLvV8AAFCylamgVqtWLVWoUEE7duywBaTMzEx9//33atWqVZH6DAsL0xdffGG3bMeOHXbvmzRpooMHDyokJKRohQMAgDKpTJ369PT0VJ8+fTR8+HBt2rRJBw4cUP/+/eXk5CSLxVKkPv/85z/r8OHDGjlypL7//nstWbJE8+bNkyRbnyNHjtTWrVsVFxenvXv36siRI1qxYsUNNxMAAAD8WpkKapI0ffp0tWzZUk899ZTatWunyMhI1a1bVy4uLkXqr2bNmlq6dKk+++wzNWjQQO+9957trs/rpykbNGigzZs36/vvv9djjz2mxo0ba+zYsQoICLhvxwUAAEofi2EYhqOLcKRLly6pevXqSkxMVP/+/e9Ln5MnT9bs2bN/94v9s7Kyrt39OXiJnKxuv+u+AAD3V/qUTo4uAQ5y/fs7MzNTXl5et21bpq5Rk6Q9e/bo8OHDat68uTIzMzVhwgRJUpcuXYrc56xZsxQREaFKlSopJSVFb775Jqc1AQDAPStzQU269mDZ1NRUOTs7q2nTpkpOTlblypWL3N+RI0c0adIknT9/XjVq1NDQoUM1atSo+1gxAAAoi8r8qc+S7G6mTgEAgDnczfd3mbuZAAAAoKQgqAEAAJgUQQ0AAMCkCGoAAAAmRVADAAAwKYIaAACASRHUAAAATIqgBgAAYFIENQAAAJMiqAEAAJgUQQ0AAMCkCGoAAAAmRVADAAAwKYIaAACASRHUAAAATIqgBgAAYFIENQAAAJMiqAEAAJhUeUcXgHtXf9yXcrK6OboMAABKlfQpnRxdAjNqAAAAZkVQAwAAMCmCGgAAgEkR1AAAAEyKoAYAAGBSBDUAAACTMkVQW7p0qcLDw+Xq6qpKlSqpXbt2unTpkgoKCjRhwgQ98MADslqtatSokdauXWvbrk2bNoqLi7Pr6+zZs3J2dtbGjRvvuN9Zs2YpNDRULi4uqlq1qp5++mnburVr1+rRRx+Vj4+PKlWqpKeeekppaWm29UlJSbJYLLpw4YJt2d69e2WxWJSenm5blpKSotatW8vNzU0VK1ZUVFSUfvnlF0lSQUGBEhISVLNmTbm6uqphw4ZaunTp3Q4fAAAopRwe1E6fPq1evXqpX79+OnTokJKSkhQTEyPDMPTOO+8oMTFR06ZN0/79+xUVFaU//OEPOnLkiCTphRde0KJFi5STk2Pr7//+7/9UvXp1tWnT5rb73blzpwYNGqQJEyYoNTVVa9euVatWrWzrL126pNdee007d+7Uxo0b5eTkpG7duqmgoKDQx7Z37161bdtW9erV07Zt27RlyxZ17txZ+fn5kqSEhAQtWLBAs2fP1oEDBzRkyBA999xz2rx58037y8nJUVZWlt0LAACUXhbDMAxHFrB79241bdpU6enpCgoKsltXvXp1DRw4UH/9619ty5o3b66IiAj94x//0JUrVxQQEKDZs2erR48ekqSGDRsqJiZG48aNu+1+P/vsM/3pT3/SyZMn5enpecc6//vf/8rPz0/ffvut6tevr6SkJD3xxBP65Zdf5OPjI+laMGvcuLGOHz+u4OBgPfvss8rIyNCWLVtu6C8nJ0e+vr7asGGDWrZsaVv+wgsv6PLly1q0aNEN24wfP17x8fE3LA8cvIQH3gIAcJ/9Xg+8zcrKkre3tzIzM+Xl5XXbtg6fUWvYsKHatm2r8PBwde/eXXPmzNEvv/yirKwsnTp1SpGRkXbtIyMjdejQIUmSi4uLnn/+eX388ceSroW+7777Tn379r3jfp988kkFBQWpVq1aev7557Vw4UJdvnzZtv7IkSPq1auXatWqJS8vLwUHB0uSMjIyCn1s12fUbubo0aO6fPmynnzySXl4eNheCxYssDvF+mujRo1SZmam7XXixIlC1wIAAEoeh/+EVLly5bR+/Xpt3bpV69at08yZM/XGG29o/fr1hdr+hRdeUKNGjXTy5EnNnTtXbdq0uWFm7mY8PT21e/duJSUlad26dRo7dqzGjx+vHTt2yMfHR507d1ZQUJDmzJmjgIAAFRQUqH79+srNzZUkOTldy7i/npDMy8uz24erq+st95+dnS1JWr16tapXr263zmq13nQbq9V6y3UAAKD0cfiMmiRZLBZFRkYqPj5ee/bssd0MEBAQoJSUFLu2KSkpqlevnu19eHi4mjVrpjlz5mjRokXq169fofdbvnx5tWvXTlOnTtX+/fuVnp6ur776SufOnVNqaqpGjx6ttm3bqm7durYbAK7z8/OTdO0au+v27t1r16ZBgwa3vKmhXr16slqtysjIUEhIiN0rMDCw0McAAABKL4fPqG3fvl0bN25U+/btVaVKFW3fvl1nz55V3bp1NXz4cI0bN061a9dWo0aNNHfuXO3du1cLFy606+OFF15QXFyc3N3d1a1bt0Ltd9WqVTp27JhatWqlihUr6osvvlBBQYHCwsJUsWJFVapUSR988IH8/f2VkZGh119/3W7764Fq/Pjxmjx5sr7//nslJibatRk1apTCw8P1yiuvaMCAAXJ2dtamTZvUvXt3Va5cWcOGDdOQIUNUUFCgRx99VJmZmUpJSZGXl5f69OlzbwMLAABKPIcHNS8vL3399dd6++23lZWVpaCgICUmJqpDhw6KiopSZmamhg4dqjNnzqhevXpauXKlQkND7fro1auXBg8erF69esnFxaVQ+/Xx8dFnn32m8ePH68qVKwoNDdW//vUvPfTQQ5KkxYsXa9CgQapfv77CwsI0Y8YMtW7d2rZ9hQoV9K9//Usvv/yyGjRooIiICE2aNEndu3e3talTp47WrVunv/71r2revLlcXV3VokUL9erVS5I0ceJE+fn5KSEhQceOHZOPj4+aNGlid/MEAAAouxx+1+f9kJ6ertq1a2vHjh1q0qSJo8spNtfvGuGuTwAA7j8z3PXp8Bm1e5GXl6dz585p9OjRevjhh8tUSAMAAKWfKW4mKKqUlBT5+/trx44dmj17tt265ORku8de/PYFAABgdqXi1OfN/O9//9OPP/54y/UhISHFWM3v426mTgEAgDmUmVOft+Pq6loqwhgAACi7SvSpTwAAgNKMoAYAAGBSBDUAAACTIqgBAACYFEENAADApAhqAAAAJlVqH89RFlx/BF5WVpaDKwEAAIV1/Xu7MI+yJaiVYOfOnZMkBQYGOrgSAABwty5evChvb+/btiGolWC+vr6SpIyMjDv+h8b/LysrS4GBgTpx4gS/6HAXGLeiYdyKhnErGsataIp73AzD0MWLFxUQEHDHtgS1EszJ6dolht7e3vyDLAIvLy/GrQgYt6Jh3IqGcSsaxq1oinPcCjvBws0EAAAAJkVQAwAAMCmCWglmtVo1btw4Wa1WR5dSojBuRcO4FQ3jVjSMW9EwbkVj5nGzGIW5NxQAAADFjhk1AAAAkyKoAQAAmBRBDQAAwKQIagAAACZFUCvB/vGPfyg4OFguLi5q0aKFvvnmG0eXZCrjx4+XxWKxez344IO29VeuXNHAgQNVqVIleXh46I9//KN+/vlnB1bsGF9//bU6d+6sgIAAWSwWff7553brDcPQ2LFj5e/vL1dXV7Vr105Hjhyxa3P+/HnFxsbKy8tLPj4+6t+/v7Kzs4vxKIrfncatb9++N3z+oqOj7dqUtXFLSEhQRESEPD09VaVKFXXt2lWpqal2bQrz7zIjI0OdOnWSm5ubqlSpouHDh+vq1avFeSjFqjDj1rp16xs+bwMGDLBrU9bG7b333lODBg1sD7Ft2bKl1qxZY1tfUj5rBLUS6pNPPtFrr72mcePGaffu3WrYsKGioqJ05swZR5dmKg899JBOnz5te23ZssW2bsiQIfr3v/+tTz/9VJs3b9apU6cUExPjwGod49KlS2rYsKH+8Y9/3HT91KlTNWPGDM2ePVvbt2+Xu7u7oqKidOXKFVub2NhYHThwQOvXr9eqVav09ddf66WXXiquQ3CIO42bJEVHR9t9/v71r3/ZrS9r47Z582YNHDhQ//nPf7R+/Xrl5eWpffv2unTpkq3Nnf5d5ufnq1OnTsrNzdXWrVs1f/58zZs3T2PHjnXEIRWLwoybJL344ot2n7epU6fa1pXFcXvggQc0ZcoU7dq1Szt37lSbNm3UpUsXHThwQFIJ+qwZKJGaN29uDBw40PY+Pz/fCAgIMBISEhxYlbmMGzfOaNiw4U3XXbhwwahQoYLx6aef2pYdOnTIkGRs27atmCo0H0nG8uXLbe8LCgqMatWqGW+++aZt2YULFwyr1Wr861//MgzDMA4ePGhIMnbs2GFrs2bNGsNisRg//vhjsdXuSL8dN8MwjD59+hhdunS55TaMm2GcOXPGkGRs3rzZMIzC/bv84osvDCcnJ+Onn36ytXnvvfcMLy8vIycnp3gPwEF+O26GYRiPP/648eqrr95yG8btmooVKxoffvhhifqsMaNWAuXm5mrXrl1q166dbZmTk5PatWunbdu2ObAy8zly5IgCAgJUq1YtxcbGKiMjQ5K0a9cu5eXl2Y3hgw8+qBo1ajCGv3L8+HH99NNPduPk7e2tFi1a2MZp27Zt8vHxUbNmzWxt2rVrJycnJ23fvr3YazaTpKQkValSRWFhYXr55Zd17tw52zrGTcrMzJQk+fr6Sircv8tt27YpPDxcVatWtbWJiopSVlaWbaaktPvtuF23cOFCVa5cWfXr19eoUaN0+fJl27qyPm75+flavHixLl26pJYtW5aozxo/yl4C/fe//1V+fr7dh0eSqlatqsOHDzuoKvNp0aKF5s2bp7CwMJ0+fVrx8fF67LHH9N133+mnn36Ss7OzfHx87LapWrWqfvrpJ8cUbELXx+Jmn7Xr63766SdVqVLFbn358uXl6+tbpscyOjpaMTExqlmzptLS0vTXv/5VHTp00LZt21SuXLkyP24FBQUaPHiwIiMjVb9+fUkq1L/Ln3766aafx+vrSrubjZskPfvsswoKClJAQID279+vkSNHKjU1VZ999pmksjtu3377rVq2bKkrV67Iw8NDy5cvV7169bR3794S81kjqKHU6tChg+3vBg0aqEWLFgoKCtKSJUvk6urqwMpQFjzzzDO2v8PDw9WgQQPVrl1bSUlJatu2rQMrM4eBAwfqu+++s7tuFHd2q3H79bWN4eHh8vf3V9u2bZWWlqbatWsXd5mmERYWpr179yozM1NLly5Vnz59tHnzZkeXdVc49VkCVa5cWeXKlbvh7pSff/5Z1apVc1BV5ufj46M6dero6NGjqlatmnJzc3XhwgW7NoyhvetjcbvPWrVq1W64ieXq1as6f/48Y/krtWrVUuXKlXX06FFJZXvc4uLitGrVKm3atEkPPPCAbXlh/l1Wq1btpp/H6+tKs1uN2820aNFCkuw+b2Vx3JydnRUSEqKmTZsqISFBDRs21DvvvFOiPmsEtRLI2dlZTZs21caNG23LCgoKtHHjRrVs2dKBlZlbdna20tLS5O/vr6ZNm6pChQp2Y5iamqqMjAzG8Fdq1qypatWq2Y1TVlaWtm/fbhunli1b6sKFC9q1a5etzVdffaWCggLblwWkkydP6ty5c/L395dUNsfNMAzFxcVp+fLl+uqrr1SzZk279YX5d9myZUt9++23diF3/fr18vLyUr169YrnQIrZncbtZvbu3StJdp+3sjZuN1NQUKCcnJyS9VkrttsWcF8tXrzYsFqtxrx584yDBw8aL730kuHj42N3d0pZN3ToUCMpKck4fvy4kZKSYrRr186oXLmycebMGcMwDGPAgAFGjRo1jK+++srYuXOn0bJlS6Nly5YOrrr4Xbx40dizZ4+xZ88eQ5Ixffp0Y8+ePcYPP/xgGIZhTJkyxfDx8TFWrFhh7N+/3+jSpYtRs2ZN43//+5+tj+joaKNx48bG9u3bjS1bthihoaFGr169HHVIxeJ243bx4kVj2LBhxrZt24zjx48bGzZsMJo0aWKEhoYaV65csfVR1sbt5ZdfNry9vY2kpCTj9OnTttfly5dtbe707/Lq1atG/fr1jfbt2xt79+411q5da/j5+RmjRo1yxCEVizuN29GjR40JEyYYO3fuNI4fP26sWLHCqFWrltGqVStbH2Vx3F5//XVj8+bNxvHjx439+/cbr7/+umGxWIx169YZhlFyPmsEtRJs5syZRo0aNQxnZ2ejefPmxn/+8x9Hl2QqPXv2NPz9/Q1nZ2ejevXqRs+ePY2jR4/a1v/vf/8zXnnlFaNixYqGm5ub0a1bN+P06dMOrNgxNm3aZEi64dWnTx/DMK49omPMmDFG1apVDavVarRt29ZITU216+PcuXNGr169DA8PD8PLy8v405/+ZFy8eNEBR1N8bjduly9fNtq3b2/4+fkZFSpUMIKCgowXX3zxhv+RKmvjdrPxkmTMnTvX1qYw/y7T09ONDh06GK6urkblypWNoUOHGnl5ecV8NMXnTuOWkZFhtGrVyvD19TWsVqsREhJiDB8+3MjMzLTrp6yNW79+/YygoCDD2dnZ8PPzM9q2bWsLaYZRcj5rFsMwjOKbvwMAAEBhcY0aAACASRHUAAAATIqgBgAAYFIENQAAAJMiqAEAAJgUQQ0AAMCkCGoAAAAmRVADAAAwKYIaAACASRHUAAAATIqgBgAAYFIENQAAAJP6/wCZJMYvD+kvnAAAAABJRU5ErkJggg==", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" } ], "source": [ - "str = 'Hello World '\n", + "chinese_ingredient_df = create_ingredient_df(chinese_df)\n", + "chinese_ingredient_df.head(10).plot.barh()" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 11, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "indian_ingredient_df = create_ingredient_df(indian_df)\n", + "indian_ingredient_df.head(10).plot.barh()" + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 12, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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" + ], + "text/plain": [ + " almond angelica anise anise_seed apple apple_brandy apricot \\\n", + "0 0 0 0 0 0 0 0 \n", + "1 1 0 0 0 0 0 0 \n", + "2 0 0 0 0 0 0 0 \n", + "3 0 0 0 0 0 0 0 \n", + "4 0 0 0 0 0 0 0 \n", + "\n", + " armagnac artemisia artichoke ... whiskey white_bread white_wine \\\n", + "0 0 0 0 ... 0 0 0 \n", + "1 0 0 0 ... 0 0 0 \n", + "2 0 0 0 ... 0 0 0 \n", + "3 0 0 0 ... 0 0 0 \n", + "4 0 0 0 ... 0 0 0 \n", + "\n", + " whole_grain_wheat_flour wine wood yam yeast yogurt zucchini \n", + "0 0 0 0 0 0 0 0 \n", + "1 0 0 0 0 0 0 0 \n", + "2 0 0 0 0 0 0 0 \n", + "3 0 0 0 0 0 0 0 \n", + "4 0 0 0 0 0 1 0 \n", + "\n", + "[5 rows x 380 columns]" + ] + }, + "execution_count": 13, + "metadata": {}, + "output_type": "execute_result" } ], "source": [ - "text = 'Hello World'\n", - "char_list = list(text)\n" + "feature_df= df.drop(['cuisine','Unnamed: 0','rice','garlic','ginger'], axis=1)\n", + "labels_df = df.cuisine #.unique()\n", + "feature_df.head()" ] }, { "cell_type": "code", - "execution_count": 26, + "execution_count": 14, + "metadata": {}, + "outputs": [], + "source": [ + "oversample = SMOTE()\n", + "transformed_feature_df, transformed_label_df = oversample.fit_resample(feature_df, labels_df)" + ] + }, + { + "cell_type": "code", + "execution_count": 15, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "Index: 0, Word: Hello\n", - "Index: 1, Word: World!\n" + "new label count: cuisine\n", + "indian 799\n", + "thai 799\n", + "chinese 799\n", + "japanese 799\n", + "korean 799\n", + "Name: count, dtype: int64\n", + "old label count: cuisine\n", + "korean 799\n", + "indian 598\n", + "chinese 442\n", + "japanese 320\n", + "thai 289\n", + "Name: count, dtype: int64\n" ] } ], "source": [ - "text = 'Hello World!'\n", - "words = text.split()\n", - "\n", - "for i, word in enumerate(words):\n", - " print(f'Index: {i}, Word: {word}')\n" + "print(f'new label count: {transformed_label_df.value_counts()}')\n", + "print(f'old label count: {df.cuisine.value_counts()}')" ] }, { "cell_type": "code", - "execution_count": null, + "execution_count": 17, "metadata": {}, "outputs": [], "source": [ - " " + "transformed_df = pd.concat([transformed_label_df,transformed_feature_df],axis=1, join='outer')" ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "\n", + "RangeIndex: 3995 entries, 0 to 3994\n", + "Columns: 381 entries, cuisine to zucchini\n", + "dtypes: int64(380), object(1)\n", + "memory usage: 11.6+ MB\n" + ] + } + ], + "source": [ + "transformed_df.head()\n", + "transformed_df.info()\n", + "transformed_df.to_csv(\"../data/cleaned_cuisines.csv\")" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] } ], "metadata": { diff --git a/4-Classification/2-Classifiers-1/notebook.ipynb b/4-Classification/2-Classifiers-1/notebook.ipynb index 30778dee..087ae68a 100644 --- a/4-Classification/2-Classifiers-1/notebook.ipynb +++ b/4-Classification/2-Classifiers-1/notebook.ipynb @@ -1,5 +1,663 @@ { + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Build Classification Models" + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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" + ], + "text/plain": [ + " Unnamed: 0 cuisine almond angelica anise anise_seed apple \\\n", + "0 0 indian 0 0 0 0 0 \n", + "1 1 indian 1 0 0 0 0 \n", + "2 2 indian 0 0 0 0 0 \n", + "3 3 indian 0 0 0 0 0 \n", + "4 4 indian 0 0 0 0 0 \n", + "\n", + " apple_brandy apricot armagnac ... whiskey white_bread white_wine \\\n", + "0 0 0 0 ... 0 0 0 \n", + "1 0 0 0 ... 0 0 0 \n", + "2 0 0 0 ... 0 0 0 \n", + "3 0 0 0 ... 0 0 0 \n", + "4 0 0 0 ... 0 0 0 \n", + "\n", + " whole_grain_wheat_flour wine wood yam yeast yogurt zucchini \n", + "0 0 0 0 0 0 0 0 \n", + "1 0 0 0 0 0 0 0 \n", + "2 0 0 0 0 0 0 0 \n", + "3 0 0 0 0 0 0 0 \n", + "4 0 0 0 0 0 1 0 \n", + "\n", + "[5 rows x 382 columns]" + ] + }, + "execution_count": 1, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "import pandas as pd\n", + "cuisines_df = pd.read_csv(\"../data/cleaned_cuisines.csv\")\n", + "cuisines_df.head()" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [], + "source": [ + "from sklearn.linear_model import LogisticRegression\n", + "from sklearn.model_selection import train_test_split, cross_val_score\n", + "from sklearn.metrics import accuracy_score,precision_score,confusion_matrix,classification_report, precision_recall_curve\n", + "from sklearn.svm import SVC\n", + "import numpy as np" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "0 indian\n", + "1 indian\n", + "2 indian\n", + "3 indian\n", + "4 indian\n", + "Name: cuisine, dtype: object" + ] + }, + "execution_count": 3, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "cuisines_label_df = cuisines_df['cuisine']\n", + "cuisines_label_df.head()" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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" + ], + "text/plain": [ + " almond angelica anise anise_seed apple apple_brandy apricot \\\n", + "0 0 0 0 0 0 0 0 \n", + "1 1 0 0 0 0 0 0 \n", + "2 0 0 0 0 0 0 0 \n", + "3 0 0 0 0 0 0 0 \n", + "4 0 0 0 0 0 0 0 \n", + "\n", + " armagnac artemisia artichoke ... whiskey white_bread white_wine \\\n", + "0 0 0 0 ... 0 0 0 \n", + "1 0 0 0 ... 0 0 0 \n", + "2 0 0 0 ... 0 0 0 \n", + "3 0 0 0 ... 0 0 0 \n", + "4 0 0 0 ... 0 0 0 \n", + "\n", + " whole_grain_wheat_flour wine wood yam yeast yogurt zucchini \n", + "0 0 0 0 0 0 0 0 \n", + "1 0 0 0 0 0 0 0 \n", + "2 0 0 0 0 0 0 0 \n", + "3 0 0 0 0 0 0 0 \n", + "4 0 0 0 0 0 1 0 \n", + "\n", + "[5 rows x 380 columns]" + ] + }, + "execution_count": 4, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "cuisines_feature_df = cuisines_df.drop(['Unnamed: 0', 'cuisine'], axis=1)\n", + "cuisines_feature_df.head()" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [], + "source": [ + "X_train, X_test, y_train, y_test = train_test_split(cuisines_feature_df, cuisines_label_df, test_size=0.3)" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Accuracy is 0.7964970809007507\n" + ] + } + ], + "source": [ + "lr = LogisticRegression(multi_class='ovr',solver='liblinear')\n", + "model = lr.fit(X_train, np.ravel(y_train))\n", + "\n", + "accuracy = model.score(X_test, y_test)\n", + "print (\"Accuracy is {}\".format(accuracy))" + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [], + "source": [ + "# lr = LogisticRegression(multi_class='ovr',solver='lbfgs')\n", + "# model = lr.fit(X_train, np.ravel(y_train))\n", + "\n", + "# # accuracy = model.score(X_test, y_test)\n", + "# print (\"Accuracy is {}\".format(accuracy))" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "ingredients: Index(['black_pepper', 'egg', 'scallion', 'soy_sauce'], dtype='object')\n", + "cuisine: korean\n" + ] + } + ], + "source": [ + "print(f'ingredients: {X_test.iloc[50][X_test.iloc[50]!=0].keys()}')\n", + "print(f'cuisine: {y_test.iloc[50]}')" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "d:\\DEV WORK\\Data Science Library\\ML-For-Beginners\\.venv\\lib\\site-packages\\sklearn\\base.py:464: UserWarning: X does not have valid feature names, but LogisticRegression was fitted with feature names\n", + " warnings.warn(\n" + ] + }, + { + "data": { + "text/html": [ + "
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almondangelicaaniseanise_seedappleapple_brandyapricotarmagnacartemisiaartichoke...whiskeywhite_breadwhite_winewhole_grain_wheat_flourwinewoodyamyeastyogurtzucchini
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" + ] }, + "execution_count": 24, "metadata": {}, - "execution_count": 11 + "output_type": "execute_result" } ], "source": [ "cuisines_feature_df = cuisines_df.drop(['Unnamed: 0', 'cuisine'], axis=1)\n", "cuisines_feature_df.head()" ] + }, + { + "cell_type": "code", + "execution_count": 25, + "metadata": {}, + "outputs": [], + "source": [ + "X_train, X_test, y_train, y_test = train_test_split(cuisines_feature_df, cuisines_label_df, test_size=0.3)" + ] + }, + { + "cell_type": "code", + "execution_count": 26, + "metadata": {}, + "outputs": [], + "source": [ + "C = 10\n", + "# Create different classifiers.\n", + "classifiers = {\n", + " 'Linear SVC': SVC(kernel='linear', C=C, probability=True,random_state=0),\n", + " 'KNN classifier': KNeighborsClassifier(C),\n", + " 'SVC': SVC()\n", + "}" + ] + }, + { + "cell_type": "code", + "execution_count": 27, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Accuracy (train) for Linear SVC: 77.8% \n", + " precision recall f1-score support\n", + "\n", + " chinese 0.68 0.75 0.71 260\n", + " indian 0.89 0.86 0.87 258\n", + " japanese 0.77 0.69 0.73 219\n", + " korean 0.85 0.77 0.81 221\n", + " thai 0.72 0.81 0.76 241\n", + "\n", + " accuracy 0.78 1199\n", + " macro avg 0.78 0.78 0.78 1199\n", + "weighted avg 0.78 0.78 0.78 1199\n", + "\n" + ] + }, + { + "ename": "AttributeError", + "evalue": "'Flags' object has no attribute 'c_contiguous'", + "output_type": "error", + "traceback": [ + "\u001b[1;31m---------------------------------------------------------------------------\u001b[0m", + "\u001b[1;31mAttributeError\u001b[0m Traceback (most recent call last)", + "\u001b[1;32md:\\DEV WORK\\Data Science Library\\ML-For-Beginners\\4-Classification\\3-Classifiers-2\\notebook.ipynb Cell 8\u001b[0m line \u001b[0;36m6\n\u001b[0;32m 3\u001b[0m \u001b[39mfor\u001b[39;00m index, (name, classifier) \u001b[39min\u001b[39;00m \u001b[39menumerate\u001b[39m(classifiers\u001b[39m.\u001b[39mitems()):\n\u001b[0;32m 4\u001b[0m classifier\u001b[39m.\u001b[39mfit(X_train, np\u001b[39m.\u001b[39mravel(y_train))\n\u001b[1;32m----> 6\u001b[0m y_pred \u001b[39m=\u001b[39m classifier\u001b[39m.\u001b[39;49mpredict(X_test)\n\u001b[0;32m 7\u001b[0m accuracy \u001b[39m=\u001b[39m accuracy_score(y_test, y_pred)\n\u001b[0;32m 8\u001b[0m \u001b[39mprint\u001b[39m(\u001b[39m\"\u001b[39m\u001b[39mAccuracy (train) for \u001b[39m\u001b[39m%s\u001b[39;00m\u001b[39m: \u001b[39m\u001b[39m%0.1f\u001b[39;00m\u001b[39m%%\u001b[39;00m\u001b[39m \u001b[39m\u001b[39m\"\u001b[39m \u001b[39m%\u001b[39m (name, accuracy \u001b[39m*\u001b[39m \u001b[39m100\u001b[39m))\n", + "File \u001b[1;32md:\\DEV WORK\\Data Science Library\\ML-For-Beginners\\.venv\\lib\\site-packages\\sklearn\\neighbors\\_classification.py:246\u001b[0m, in \u001b[0;36mKNeighborsClassifier.predict\u001b[1;34m(self, X)\u001b[0m\n\u001b[0;32m 244\u001b[0m check_is_fitted(\u001b[39mself\u001b[39m, \u001b[39m\"\u001b[39m\u001b[39m_fit_method\u001b[39m\u001b[39m\"\u001b[39m)\n\u001b[0;32m 245\u001b[0m \u001b[39mif\u001b[39;00m \u001b[39mself\u001b[39m\u001b[39m.\u001b[39mweights \u001b[39m==\u001b[39m \u001b[39m\"\u001b[39m\u001b[39muniform\u001b[39m\u001b[39m\"\u001b[39m:\n\u001b[1;32m--> 246\u001b[0m \u001b[39mif\u001b[39;00m \u001b[39mself\u001b[39m\u001b[39m.\u001b[39m_fit_method \u001b[39m==\u001b[39m \u001b[39m\"\u001b[39m\u001b[39mbrute\u001b[39m\u001b[39m\"\u001b[39m \u001b[39mand\u001b[39;00m ArgKminClassMode\u001b[39m.\u001b[39;49mis_usable_for(\n\u001b[0;32m 247\u001b[0m X, \u001b[39mself\u001b[39;49m\u001b[39m.\u001b[39;49m_fit_X, \u001b[39mself\u001b[39;49m\u001b[39m.\u001b[39;49mmetric\n\u001b[0;32m 248\u001b[0m ):\n\u001b[0;32m 249\u001b[0m probabilities \u001b[39m=\u001b[39m \u001b[39mself\u001b[39m\u001b[39m.\u001b[39mpredict_proba(X)\n\u001b[0;32m 250\u001b[0m \u001b[39mif\u001b[39;00m \u001b[39mself\u001b[39m\u001b[39m.\u001b[39moutputs_2d_:\n", + "File \u001b[1;32md:\\DEV WORK\\Data Science Library\\ML-For-Beginners\\.venv\\lib\\site-packages\\sklearn\\metrics\\_pairwise_distances_reduction\\_dispatcher.py:471\u001b[0m, in \u001b[0;36mArgKminClassMode.is_usable_for\u001b[1;34m(cls, X, Y, metric)\u001b[0m\n\u001b[0;32m 448\u001b[0m \u001b[39m@classmethod\u001b[39m\n\u001b[0;32m 449\u001b[0m \u001b[39mdef\u001b[39;00m \u001b[39mis_usable_for\u001b[39m(\u001b[39mcls\u001b[39m, X, Y, metric) \u001b[39m-\u001b[39m\u001b[39m>\u001b[39m \u001b[39mbool\u001b[39m:\n\u001b[0;32m 450\u001b[0m \u001b[39m \u001b[39m\u001b[39m\"\"\"Return True if the dispatcher can be used for the given parameters.\u001b[39;00m\n\u001b[0;32m 451\u001b[0m \n\u001b[0;32m 452\u001b[0m \u001b[39m Parameters\u001b[39;00m\n\u001b[1;32m (...)\u001b[0m\n\u001b[0;32m 468\u001b[0m \u001b[39m True if the PairwiseDistancesReduction can be used, else False.\u001b[39;00m\n\u001b[0;32m 469\u001b[0m \u001b[39m \"\"\"\u001b[39;00m\n\u001b[0;32m 470\u001b[0m \u001b[39mreturn\u001b[39;00m (\n\u001b[1;32m--> 471\u001b[0m ArgKmin\u001b[39m.\u001b[39;49mis_usable_for(X, Y, metric)\n\u001b[0;32m 472\u001b[0m \u001b[39m# TODO: Support CSR matrices.\u001b[39;00m\n\u001b[0;32m 473\u001b[0m \u001b[39mand\u001b[39;00m \u001b[39mnot\u001b[39;00m issparse(X)\n\u001b[0;32m 474\u001b[0m \u001b[39mand\u001b[39;00m \u001b[39mnot\u001b[39;00m issparse(Y)\n\u001b[0;32m 475\u001b[0m \u001b[39m# TODO: implement Euclidean specialization with GEMM.\u001b[39;00m\n\u001b[0;32m 476\u001b[0m \u001b[39mand\u001b[39;00m metric \u001b[39mnot\u001b[39;00m \u001b[39min\u001b[39;00m (\u001b[39m\"\u001b[39m\u001b[39meuclidean\u001b[39m\u001b[39m\"\u001b[39m, \u001b[39m\"\u001b[39m\u001b[39msqeuclidean\u001b[39m\u001b[39m\"\u001b[39m)\n\u001b[0;32m 477\u001b[0m )\n", + "File \u001b[1;32md:\\DEV WORK\\Data Science Library\\ML-For-Beginners\\.venv\\lib\\site-packages\\sklearn\\metrics\\_pairwise_distances_reduction\\_dispatcher.py:115\u001b[0m, in \u001b[0;36mBaseDistancesReductionDispatcher.is_usable_for\u001b[1;34m(cls, X, Y, metric)\u001b[0m\n\u001b[0;32m 101\u001b[0m \u001b[39mdef\u001b[39;00m \u001b[39mis_valid_sparse_matrix\u001b[39m(X):\n\u001b[0;32m 102\u001b[0m \u001b[39mreturn\u001b[39;00m (\n\u001b[0;32m 103\u001b[0m isspmatrix_csr(X)\n\u001b[0;32m 104\u001b[0m \u001b[39mand\u001b[39;00m\n\u001b[1;32m (...)\u001b[0m\n\u001b[0;32m 110\u001b[0m X\u001b[39m.\u001b[39mindices\u001b[39m.\u001b[39mdtype \u001b[39m==\u001b[39m X\u001b[39m.\u001b[39mindptr\u001b[39m.\u001b[39mdtype \u001b[39m==\u001b[39m np\u001b[39m.\u001b[39mint32\n\u001b[0;32m 111\u001b[0m )\n\u001b[0;32m 113\u001b[0m is_usable \u001b[39m=\u001b[39m (\n\u001b[0;32m 114\u001b[0m get_config()\u001b[39m.\u001b[39mget(\u001b[39m\"\u001b[39m\u001b[39menable_cython_pairwise_dist\u001b[39m\u001b[39m\"\u001b[39m, \u001b[39mTrue\u001b[39;00m)\n\u001b[1;32m--> 115\u001b[0m \u001b[39mand\u001b[39;00m (is_numpy_c_ordered(X) \u001b[39mor\u001b[39;00m is_valid_sparse_matrix(X))\n\u001b[0;32m 116\u001b[0m \u001b[39mand\u001b[39;00m (is_numpy_c_ordered(Y) \u001b[39mor\u001b[39;00m is_valid_sparse_matrix(Y))\n\u001b[0;32m 117\u001b[0m \u001b[39mand\u001b[39;00m X\u001b[39m.\u001b[39mdtype \u001b[39m==\u001b[39m Y\u001b[39m.\u001b[39mdtype\n\u001b[0;32m 118\u001b[0m \u001b[39mand\u001b[39;00m X\u001b[39m.\u001b[39mdtype \u001b[39min\u001b[39;00m (np\u001b[39m.\u001b[39mfloat32, np\u001b[39m.\u001b[39mfloat64)\n\u001b[0;32m 119\u001b[0m \u001b[39mand\u001b[39;00m metric \u001b[39min\u001b[39;00m \u001b[39mcls\u001b[39m\u001b[39m.\u001b[39mvalid_metrics()\n\u001b[0;32m 120\u001b[0m )\n\u001b[0;32m 122\u001b[0m \u001b[39mreturn\u001b[39;00m is_usable\n", + "File \u001b[1;32md:\\DEV WORK\\Data Science Library\\ML-For-Beginners\\.venv\\lib\\site-packages\\sklearn\\metrics\\_pairwise_distances_reduction\\_dispatcher.py:99\u001b[0m, in \u001b[0;36mBaseDistancesReductionDispatcher.is_usable_for..is_numpy_c_ordered\u001b[1;34m(X)\u001b[0m\n\u001b[0;32m 98\u001b[0m \u001b[39mdef\u001b[39;00m \u001b[39mis_numpy_c_ordered\u001b[39m(X):\n\u001b[1;32m---> 99\u001b[0m \u001b[39mreturn\u001b[39;00m \u001b[39mhasattr\u001b[39m(X, \u001b[39m\"\u001b[39m\u001b[39mflags\u001b[39m\u001b[39m\"\u001b[39m) \u001b[39mand\u001b[39;00m X\u001b[39m.\u001b[39;49mflags\u001b[39m.\u001b[39;49mc_contiguous\n", + "\u001b[1;31mAttributeError\u001b[0m: 'Flags' object has no attribute 'c_contiguous'" + ] + } + ], + "source": [ + "n_classifiers = len(classifiers)\n", + "\n", + "for index, (name, classifier) in enumerate(classifiers.items()):\n", + " classifier.fit(X_train, np.ravel(y_train))\n", + "\n", + " y_pred = classifier.predict(X_test)\n", + " accuracy = accuracy_score(y_test, y_pred)\n", + " print(\"Accuracy (train) for %s: %0.1f%% \" % (name, accuracy * 100))\n", + " print(classification_report(y_test,y_pred))" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] } ], "metadata": { @@ -126,8 +558,8 @@ "hash": "70b38d7a306a849643e446cd70466270a13445e5987dfa1344ef2b127438fa4d" }, "kernelspec": { - "name": "python3", - "display_name": "Python 3.7.0 64-bit ('3.7')" + "display_name": "Python 3.7.0 64-bit ('3.7')", + "name": "python3" }, "language_info": { "codemirror_mode": { @@ -139,7 +571,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.7.0" + "version": "3.10.11" }, "metadata": { "interpreter": { @@ -149,4 +581,4 @@ }, "nbformat": 4, "nbformat_minor": 4 -} \ No newline at end of file +} diff --git a/4-Classification/3-Classifiers-2/solution/notebook.ipynb b/4-Classification/3-Classifiers-2/solution/notebook.ipynb index a089b21f..00e29c7b 100644 --- a/4-Classification/3-Classifiers-2/solution/notebook.ipynb +++ b/4-Classification/3-Classifiers-2/solution/notebook.ipynb @@ -1,11 +1,11 @@ { "cells": [ { + "cell_type": "markdown", + "metadata": {}, "source": [ "# Build More Classification Models" - ], - "cell_type": "markdown", - "metadata": {} + ] }, { "cell_type": "code", @@ -13,8 +13,175 @@ "metadata": {}, "outputs": [ { - "output_type": "execute_result", "data": { + "text/html": [ + "
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previous notebook, we used simple regression models to look at the relationship between features of a bike rentals dataset. In this notebook, we'll experiment with more complex models to improve our regression performance. + +Let's start by loading the bicycle sharing data as a **Pandas** DataFrame and viewing the first few rows. We'll also split our data into training and test datasets. + +```python + +# Import modules we'll need for this notebook + +import pandas as pd + +from sklearn.linear_model import LinearRegression + +from sklearn.metrics import mean_squared_error, r2_score + +from sklearn.model_selection import train_test_split + +import numpy as np + +import matplotlib.pyplot as plt + +%matplotlib inline + + + +# load the training dataset + +!wget https://raw.githubusercontent.com/MicrosoftDocs/mslearn-introduction-to-machine-learning/main/Data/ml-basics/daily-bike-share.csv + +bike_data = pd.read_csv('daily-bike-share.csv') + +bike_data['day'] = pd.DatetimeIndex(bike_data['dteday']).day + +numeric_features = ['temp', 'atemp', 'hum', 'windspeed'] + +categorical_features = ['season','mnth','holiday','weekday','workingday','weathersit', 'day'] + +bike_data[numeric_features + ['rentals']].describe() + +print(bike_data.head()) + + + + +# Separate features and labels + +# After separating the dataset, we now have numpy arrays named **X** containing the features, and **y** containing the labels. + +X, y = bike_data[['season','mnth', 'holiday','weekday','workingday','weathersit','temp', 'atemp', 'hum', 'windspeed']].values, bike_data['rentals'].values + + + +# Split data 70%-30% into training set and test set + +X_train, X_test, y_train, y_test = train_test_split(X, y, test_size=0.30, random_state=0) + + + +print ('Training Set: %d rows\nTest Set: %d rows' % (X_train.shape[0], X_test.shape[0])) +``` + + + + + +```Now we have the following four datasets: + +- **X_train**: The feature values we'll use to train the model +- **y_train**: The corresponding labels we'll use to train the model +- **X_test**: The feature values we'll use to validate the model +- **y_test**: The corresponding labels we'll use to validate the model + +Now we're ready to train a model by fitting a suitable regression algorithm to the training data. + +## Experiment with Algorithms + +The linear-regression algorithm we used last time to train the model has some predictive capability, but there are many kinds of regression algorithm we could try, including: + +- **Linear algorithms**: Not just the Linear Regression algorithm we used above (which is technically an _Ordinary Least Squares_ algorithm), but other variants such as _Lasso_ and _Ridge_. +- **Tree-based algorithms**: Algorithms that build a decision tree to reach a prediction. +- **Ensemble algorithms**: Algorithms that combine the outputs of multiple base algorithms to improve generalizability. + +> **Note**: For a full list of Scikit-Learn estimators that encapsulate algorithms for supervised machine learning, see the [Scikit-Learn documentation](https://scikit-learn.org/stable/supervised_learning.html). There are many algorithms from which to choose, but for most real-world scenarios, the [Scikit-Learn estimator cheat sheet](https://scikit-learn.org/stable/tutorial/machine_learning_map/index.html) can help you find a suitable starting point. + +### Try Another Linear Algorithm + +Let's try training our regression model by using a **Lasso** algorithm. We can do this by just changing the estimator in the training code. +``` + + +```python +from sklearn.linear_model import Lasso + + + +# Fit a lasso model on the training set + +model = Lasso().fit(X_train, y_train) + +print (model, "\n") + + + +# Evaluate the model using the test data + +predictions = model.predict(X_test) + +mse = mean_squared_error(y_test, predictions) + +print("MSE:", mse) + +rmse = np.sqrt(mse) + +print("RMSE:", rmse) + +r2 = r2_score(y_test, predictions) + +print("R2:", r2) + + + +# Plot predicted vs actual + +plt.scatter(y_test, predictions) + +plt.xlabel('Actual Labels') + +plt.ylabel('Predicted Labels') + +plt.title('Daily Bike Share Predictions') + +# overlay the regression line + +z = np.polyfit(y_test, predictions, 1) + +p = np.poly1d(z) + +plt.plot(y_test,p(y_test), color='magenta') + +plt.show() +``` + + +### Try a Decision Tree Algorithm + + + +As an alternative to a linear model, there's a category of algorithms for machine learning that uses a tree-based approach in which the features in the dataset are examined in a series of evaluations, each of which results in a *branch* in a *decision tree* based on the feature value. At the end of each series of branches are leaf-nodes with the predicted label value based on the feature values. + + + +It's easiest to see how this works with an example. Let's train a Decision Tree regression model using the bike rental data. After training the model, the following code will print the model definition and a text representation of the tree it uses to predict label values. + + +```python +from sklearn.tree import DecisionTreeRegressor + +from sklearn.tree import export_text + + + +# Train the model + +model = DecisionTreeRegressor().fit(X_train, y_train) + +print (model, "\n") + + + +# Visualize the model tree + +tree = export_text(model) + +print(tree) +``` + + +So now we have a tree-based model, but is it any good? Let's evaluate it with the test data. + + +```python +# Evaluate the model using the test data + +predictions = model.predict(X_test) + +mse = mean_squared_error(y_test, predictions) + +print("MSE:", mse) + +rmse = np.sqrt(mse) + +print("RMSE:", rmse) + +r2 = r2_score(y_test, predictions) + +print("R2:", r2) + + + +# Plot predicted vs actual + +plt.scatter(y_test, predictions) + +plt.xlabel('Actual Labels') + +plt.ylabel('Predicted Labels') + +plt.title('Daily Bike Share Predictions') + +# overlay the regression line + +z = np.polyfit(y_test, predictions, 1) + +p = np.poly1d(z) + +plt.plot(y_test,p(y_test), color='magenta') + +plt.show() +``` + + +The tree-based model doesn't seem to have improved over the linear model, so what else could we try? + +### Try an Ensemble Algorithm + +Ensemble algorithms work by combining multiple base estimators to produce an optimal model, either by applying an aggregate function to a collection of base models (sometimes referred to a _bagging_) or by building a sequence of models that build on one another to improve predictive performance (referred to as _boosting_). + +For example, let's try a Random Forest model, which applies an averaging function to multiple Decision Tree models for a better overall model. + + + +```python +from sklearn.ensemble import RandomForestRegressor + + + +# Train the model + +model = RandomForestRegressor().fit(X_train, y_train) + +print (model, "\n") + + + +# Evaluate the model using the test data + +predictions = model.predict(X_test) + +mse = mean_squared_error(y_test, predictions) + +print("MSE:", mse) + +rmse = np.sqrt(mse) + +print("RMSE:", rmse) + +r2 = r2_score(y_test, predictions) + +print("R2:", r2) + + + +# Plot predicted vs actual + +plt.scatter(y_test, predictions) + +plt.xlabel('Actual Labels') + +plt.ylabel('Predicted Labels') + +plt.title('Daily Bike Share Predictions') + +# overlay the regression line + +z = np.polyfit(y_test, predictions, 1) + +p = np.poly1d(z) + +plt.plot(y_test,p(y_test), color='magenta') + +plt.show() +``` + + +For good measure, let's also try a *boosting* ensemble algorithm. We'll use a Gradient Boosting estimator, which like a Random Forest algorithm builds multiple trees; but instead of building them all independently and taking the average result, each tree is built on the outputs of the previous one in an attempt to incrementally reduce the *loss* (error) in the model. + +```python +# Train the model + +from sklearn.ensemble import GradientBoostingRegressor + + + +# Fit a lasso model on the training set + +model = GradientBoostingRegressor().fit(X_train, y_train) + +print (model, "\n") + + + +# Evaluate the model using the test data + +predictions = model.predict(X_test) + +mse = mean_squared_error(y_test, predictions) + +print("MSE:", mse) + +rmse = np.sqrt(mse) + +print("RMSE:", rmse) + +r2 = r2_score(y_test, predictions) + +print("R2:", r2) + + + +# Plot predicted vs actual + +plt.scatter(y_test, predictions) + +plt.xlabel('Actual Labels') + +plt.ylabel('Predicted Labels') + +plt.title('Daily Bike Share Predictions') + +# overlay the regression line + +z = np.polyfit(y_test, predictions, 1) + +p = np.poly1d(z) + +plt.plot(y_test,p(y_test), color='magenta') + +plt.show() +``` + + + +## Summary + + + +Here, we've tried a number of new regression algorithms to improve performance. In our next notebook, we'll look at *tuning* these algorithms to improve performance. + + + +## Further Reading + +To learn more about Scikit-Learn, see the [Scikit-Learn documentation](https://scikit-learn.org/stable/modules/model_evaluation.html#regression-metrics). + + +### Lasso model + +In statistics and machine learning, +- Lasso (Least Absolute Shrinkage and Selection Operator; also Lasso or LASSO) +- is a regression analysis method that performs both +- variable selection and +- regularization in order to enhance the prediction accuracy and +- interpretability of the resulting statistical model. + +Lasso was originally formulated for linear regression models. This simple case reveals a substantial amount about the estimator. [These include its relationship to ridge regression and best subset selection and the connections between lasso coefficient estimates and so-called soft thresholding](https://en.wikipedia.org/wiki/Lasso_%28statistics%29)[1](https://en.wikipedia.org/wiki/Lasso_%28statistics%29). + +The optimization objective for Lasso is:​ + +12nsamples∣∣y−Xw∣∣22+α∣∣w∣∣1\frac{1}{2n_{samples}}||y-Xw||^2_2+\alpha||w||_1 + + + +where `n_samples` is the number of samples, `y` is the target variable, `X` is the input data, `w` is the weight vector, and `alpha` is a constant that multiplies the L1 term. + +Lasso’s ability to perform subset selection relies on the form of the constraint and has a variety of interpretations including in terms of geometry, Bayesian statistics, and convex analysis. The LASSO method regularizes model parameters by shrinking the regression coefficients, reducing some of them to zero. The feature selection phase occurs after the shrinkage, where every non-zero value is selected to be used in the model + +This method is significant in the minimization of prediction errors that are common in statistical models. It’s used over regression methods for a more accurate prediction. This model uses shrinkage where data values are shrunk towards a central point as the mean. The lasso procedure encourages simple, sparse models (i.e., models with fewer parameters) + + +### explanation +Sure, let’s imagine you’re playing a game of soccer with your friends. Now, each of your friends has different skills. Some are good at scoring goals, some are good at defending, and some are good at passing the ball. + +Now, you’re the team captain and you want to pick the best team. But you can only pick a few friends to be on your team. How do you decide? + +You could just pick randomly, but that might not give you the best team. Instead, you want a way to pick the best players based on their skills. + +This is where Lasso comes in. In our analogy, Lasso is like a smart team captain. It looks at all your friends’ skills (these are like the ‘features’ in a dataset), and picks the ones that are most important for winning the game (these are the ‘variables’ in our model). + +Just like a good captain won’t pick a friend who can’t run fast or kick well, Lasso also ‘shrinks’ the importance of less useful features down to zero - effectively leaving them out of the model. + +So, Lasso helps us make better decisions by focusing on what’s really important and ignoring what’s not. And just like picking the right team can help you win your soccer game, using Lasso can help make better predictions with data! \ No newline at end of file diff --git a/functions with loops.md b/functions with loops.md new file mode 100644 index 00000000..793128e6 --- /dev/null +++ b/functions with loops.md @@ -0,0 +1,397 @@ +def create_ingredient_df(df): + +    ingredient_df = df.T.drop(['cuisine','Unnamed: 0']).sum(axis=1).to_frame('value') + +    ingredient_df = ingredient_df[(ingredient_df.T != 0).any()] + +    ingredient_df = ingredient_df.sort_values(by='value', ascending=False, + +                                               inplace=False) + +    return ingredient_df + + + +country_dfs = { + +    'thai': thai_df, + +    'japanese': japanese_df, + +    'chinese': chinese_df, + +    'indian': indian_df, + +    'korean': korean_df + +} + + + +# Create a dictionary to store the ingredient dataframes for each country + +country_ingredient_dfs = {} + +for country, df in country_dfs.items(): + +    country_ingredient_dfs[country] = create_ingredient_df(df) + + + +# Plot a bar chart of the top 10 ingredients for each country + +for country, df in country_ingredient_dfs.items(): + +    df.head(10).plot.barh(title=f'{country.title()} Ingredient Popularity') + + + + + +### MS LEARN ... +[Skip to main content](https://learn.microsoft.com/en-us/training/modules/train-evaluate-regression-models/5-exercise-powerful-models#main) + +[ + +](https://www.microsoft.com/) + +- [Learn](https://learn.microsoft.com/en-us/) +- [Documentation](https://learn.microsoft.com/en-us/docs/) +- [Training](https://learn.microsoft.com/en-us/training/) +- [Credentials](https://learn.microsoft.com/en-us/credentials/) +- [Q&A](https://learn.microsoft.com/en-us/answers/) +- [Code Samples](https://learn.microsoft.com/en-us/samples/browse/) +- [Assessments](https://learn.microsoft.com/en-us/assessments/) +- [Shows](https://learn.microsoft.com/en-us/shows/) + +Search + +![](data:image/svg+xml, %3Csvg xmlns='http://www.w3.org/2000/svg' height='64' class='font-weight-bold' style='font: 600 30.11764705882353px "SegoeUI", Arial' width='64'%3E%3Ccircle fill='hsl(163.2, 63%, 25%)' cx='32' cy='32' r='32' /%3E%3Ctext x='50%25' y='55%25' dominant-baseline='middle' text-anchor='middle' fill='%23FFF' %3EJN%3C/text%3E%3C/svg%3E) + +[Training](https://learn.microsoft.com/en-us/training/) + +- Products +- Career Paths +- [Learning Paths](https://learn.microsoft.com/en-us/training/browse/) +- [Courses](https://learn.microsoft.com/en-us/training/courses/browse/) +- Educator Center +- Student Hub +- [FAQ & Help](https://learn.microsoft.com/en-us/training/support/) + +1. [Learn](https://learn.microsoft.com/en-us/)  + 3. [Training](https://learn.microsoft.com/en-us/training/)  + 5. [Browse](https://learn.microsoft.com/en-us/training/browse/)  + 7. [Train and evaluate regression models](https://learn.microsoft.com/en-us/training/modules/train-evaluate-regression-models/)  + +Add + +[Previous](https://learn.microsoft.com/en-us/training/modules/train-evaluate-regression-models/4-discover-new-regression-models/) + +- Unit 5 of 9 + +[Next](https://learn.microsoft.com/en-us/training/modules/train-evaluate-regression-models/6-improve-models/) + +# Exercise - Experiment with more powerful regression models + +Completed100 XP + +- 10 minutes + +Sandbox activated! Time remaining:  + +1 hr 57 min + +You have used 1 of 10 sandboxes for today. More sandboxes will be available tomorrow. + +Execution succeeded with no output for cell at position 2. Kernel is now idle + +__ + +RuntimeFileEditView + +__Run all__ + +__azureml_py38__ + +__ + +__ + +____ + +[1] +``` +# Import modules we'll need for this notebook + +import pandas as pd + +from sklearn.linear_model import LinearRegression + +from sklearn.metrics import mean_squared_error, r2_score + +from sklearn.model_selection import train_test_split + +import numpy as np + +import matplotlib.pyplot as plt + +%matplotlib inline + +# load the training dataset + +!wget https://raw.githubusercontent.com/MicrosoftDocs/mslearn-introduction-to-machine-learning/main/Data/ml-basics/daily-bike-share.csv + +bike_data = pd.read_csv('daily-bike-share.csv') + +bike_data['day'] = pd.DatetimeIndex(bike_data['dteday']).day + +numeric_features = ['temp', 'atemp', 'hum', 'windspeed'] + +categorical_features = ['season','mnth','holiday','weekday','workingday','weathersit', 'day'] + +bike_data[numeric_features + ['rentals']].describe() + +print(bike_data.head()) + +# Separate features and labels + +# After separating the dataset, we now have numpy arrays named **X** containing the features, and **y** containing the labels. + +X, y = bike_data[['season','mnth', 'holiday','weekday','workingday','weathersit','temp', 'atemp', 'hum', 'windspeed']].values, bike_data['rentals'].values + +# Split data 70%-30% into training set and test set + +X_train, X_test, y_train, y_test = train_test_split(X, y, test_size=0.30, random_state=0) + +print ('Training Set: %d rows\nTest Set: %d rows' % (X_train.shape[0], X_test.shape[0])) + +``` + + + + + +`Matplotlib is building the font cache using fc-list. This may take a moment.` `--2023-10-14 18:18:28-- [https://raw.githubusercontent.com/MicrosoftDocs/mslearn-introduction-to-machine-learning/main/Data/ml-basics/daily-bike-share.csv](https://raw.githubusercontent.com/MicrosoftDocs/mslearn-introduction-to-machine-learning/main/Data/ml-basics/daily-bike-share.csv) Resolving raw.githubusercontent.com (raw.githubusercontent.com)... 185.199.108.133, 185.199.109.133, 185.199.110.133, ... Connecting to raw.githubusercontent.com (raw.githubusercontent.com)|185.199.108.133|:443... connected. HTTP request sent, awaiting response... 200 OK Length: 48800 (48K) [text/plain] Saving to: ‘daily-bike-share.csv’ daily-bike-share.cs 100%[===================>] 47.66K --.-KB/s in 0.008s 2023-10-14 18:18:28 (5.76 MB/s) - ‘daily-bike-share.csv’ saved [48800/48800] instant dteday season yr mnth holiday weekday workingday \ 0 1 1/1/2011 1 0 1 0 6 0 1 2 1/2/2011 1 0 1 0 0 0 2 3 1/3/2011 1 0 1 0 1 1 3 4 1/4/2011 1 0 1 0 2 1 4 5 1/5/2011 1 0 1 0 3 1 weathersit temp atemp hum windspeed rentals day 0 2 0.344167 0.363625 0.805833 0.160446 331 1 1 2 0.363478 0.353739 0.696087 0.248539 131 2 2 1 0.196364 0.189405 0.437273 0.248309 120 3 3 1 0.200000 0.212122 0.590435 0.160296 108 4 4 1 0.226957 0.229270 0.436957 0.186900 82 5 Training Set: 511 rows Test Set: 220 rows` + +```PYTHON + +``` +from sklearn.linear_model import Lasso + +# Fit a lasso model on the training set + +model = Lasso().fit(X_train, y_train) + +print (model, "\n") + +# Evaluate the model using the test data + +predictions = model.predict(X_test) + +mse = mean_squared_error(y_test, predictions) + +print("MSE:", mse) + +rmse = np.sqrt(mse) + +print("RMSE:", rmse) + +r2 = r2_score(y_test, predictions) + +print("R2:", r2) + +# Plot predicted vs actual + +plt.scatter(y_test, predictions) + +plt.xlabel('Actual Labels') + +plt.ylabel('Predicted Labels') + +plt.title('Daily Bike Share Predictions') + +# overlay the regression line + +z = np.polyfit(y_test, predictions, 1) + +p = np.poly1d(z) + +plt.plot(y_test,p(y_test), color='magenta') + +plt.show() + +from sklearn.tree import DecisionTreeRegressor + +from sklearn.tree import export_text + +# Train the model + +model = DecisionTreeRegressor().fit(X_train, y_train) + +print (model, "\n") + +# Visualize the model tree + +tree = export_text(model) + +print(tree) + +# Evaluate the model using the test data + +predictions = model.predict(X_test) + +mse = mean_squared_error(y_test, predictions) + +print("MSE:", mse) + +rmse = np.sqrt(mse) + +print("RMSE:", rmse) + +r2 = r2_score(y_test, predictions) + +print("R2:", r2) + +# Plot predicted vs actual + +plt.scatter(y_test, predictions) + +plt.xlabel('Actual Labels') + +plt.ylabel('Predicted Labels') + +plt.title('Daily Bike Share Predictions') + +# overlay the regression line + +z = np.polyfit(y_test, predictions, 1) + +p = np.poly1d(z) + +plt.plot(y_test,p(y_test), color='magenta') + +plt.show() + +from sklearn.ensemble import RandomForestRegressor + +# Train the model + +model = RandomForestRegressor().fit(X_train, y_train) + +print (model, "\n") + +# Evaluate the model using the test data + +predictions = model.predict(X_test) + +mse = mean_squared_error(y_test, predictions) + +print("MSE:", mse) + +rmse = np.sqrt(mse) + +print("RMSE:", rmse) + +r2 = r2_score(y_test, predictions) + +print("R2:", r2) + +# Plot predicted vs actual + +plt.scatter(y_test, predictions) + +plt.xlabel('Actual Labels') + +plt.ylabel('Predicted Labels') + +plt.title('Daily Bike Share Predictions') + +# overlay the regression line + +z = np.polyfit(y_test, predictions, 1) + +p = np.poly1d(z) + +plt.plot(y_test,p(y_test), color='magenta') + +plt.show() + +# Train the model + +from sklearn.ensemble import GradientBoostingRegressor + +# Fit a lasso model on the training set + +model = GradientBoostingRegressor().fit(X_train, y_train) + +print (model, "\n") + +# Evaluate the model using the test data + +predictions = model.predict(X_test) + +mse = mean_squared_error(y_test, predictions) + +print("MSE:", mse) + +rmse = np.sqrt(mse) + +print("RMSE:", rmse) + +r2 = r2_score(y_test, predictions) + +print("R2:", r2) + +# Plot predicted vs actual + +plt.scatter(y_test, predictions) + +plt.xlabel('Actual Labels') + +plt.ylabel('Predicted Labels') + +plt.title('Daily Bike Share Predictions') + +# overlay the regression line + +z = np.polyfit(y_test, predictions, 1) + +p = np.poly1d(z) + +plt.plot(y_test,p(y_test), color='magenta') + +plt.show() + +__learn-notebooks-bc2fd8aa-5b1f-44ce-a745-cac114299f27 + +Compute connected + +__Viewing + +Kernel idle + +azureml_py38 + +--- + +## Next unit: Improve models with hyperparameters + +[Continue](https://learn.microsoft.com/en-us/training/modules/train-evaluate-regression-models/6-improve-models/) + +Need help? 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