From 12de49aa9865fd5ce00d5ec320801f1fba1ea68e Mon Sep 17 00:00:00 2001
From: Fadi <fadi.gattoussi@stud.th-deg.de>
Date: Fri, 5 Jan 2024 13:55:06 +0100
Subject: [PATCH] Updated Training Notebook and Readme

---
 .ipynb_checkpoints/training-checkpoint.ipynb |   840 +
 README.md                                    |    24 +-
 diamonds_numerical.csv                       | 53921 +++++++++++++++++
 Main.py => main.py                           |     2 +-
 training.ipynb                               |   969 +-
 5 files changed, 55112 insertions(+), 644 deletions(-)
 create mode 100644 .ipynb_checkpoints/training-checkpoint.ipynb
 create mode 100644 diamonds_numerical.csv
 rename Main.py => main.py (99%)

diff --git a/.ipynb_checkpoints/training-checkpoint.ipynb b/.ipynb_checkpoints/training-checkpoint.ipynb
new file mode 100644
index 0000000..aa7c25b
--- /dev/null
+++ b/.ipynb_checkpoints/training-checkpoint.ipynb
@@ -0,0 +1,840 @@
+{
+ "cells": [
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "# Training Notebook"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Description\n",
+    "This notebook is used for loading and cleaning the data, exploratory data analysis, and training and evaluating the models."
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 1,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "# Importing the libraries\n",
+    "import pandas as pd\n",
+    "import sklearn as sk\n",
+    "import matplotlib.pyplot as plt\n",
+    "import json\n",
+    "import math\n",
+    "from sklearn.model_selection import train_test_split"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### 1.  Read Dataset and remove NAN values"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 11,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "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>carat</th>\n",
+       "      <th>depth</th>\n",
+       "      <th>table</th>\n",
+       "      <th>price</th>\n",
+       "      <th>x</th>\n",
+       "      <th>y</th>\n",
+       "      <th>z</th>\n",
+       "    </tr>\n",
+       "  </thead>\n",
+       "  <tbody>\n",
+       "    <tr>\n",
+       "      <th>count</th>\n",
+       "      <td>53940.000000</td>\n",
+       "      <td>53940.000000</td>\n",
+       "      <td>53940.000000</td>\n",
+       "      <td>53940.000000</td>\n",
+       "      <td>53940.000000</td>\n",
+       "      <td>53940.000000</td>\n",
+       "      <td>53940.000000</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>mean</th>\n",
+       "      <td>0.797940</td>\n",
+       "      <td>61.749405</td>\n",
+       "      <td>57.457184</td>\n",
+       "      <td>3932.799722</td>\n",
+       "      <td>5.731157</td>\n",
+       "      <td>5.734526</td>\n",
+       "      <td>3.538734</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>std</th>\n",
+       "      <td>0.474011</td>\n",
+       "      <td>1.432621</td>\n",
+       "      <td>2.234491</td>\n",
+       "      <td>3989.439738</td>\n",
+       "      <td>1.121761</td>\n",
+       "      <td>1.142135</td>\n",
+       "      <td>0.705699</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>min</th>\n",
+       "      <td>0.200000</td>\n",
+       "      <td>43.000000</td>\n",
+       "      <td>43.000000</td>\n",
+       "      <td>326.000000</td>\n",
+       "      <td>0.000000</td>\n",
+       "      <td>0.000000</td>\n",
+       "      <td>0.000000</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>25%</th>\n",
+       "      <td>0.400000</td>\n",
+       "      <td>61.000000</td>\n",
+       "      <td>56.000000</td>\n",
+       "      <td>950.000000</td>\n",
+       "      <td>4.710000</td>\n",
+       "      <td>4.720000</td>\n",
+       "      <td>2.910000</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>50%</th>\n",
+       "      <td>0.700000</td>\n",
+       "      <td>61.800000</td>\n",
+       "      <td>57.000000</td>\n",
+       "      <td>2401.000000</td>\n",
+       "      <td>5.700000</td>\n",
+       "      <td>5.710000</td>\n",
+       "      <td>3.530000</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>75%</th>\n",
+       "      <td>1.040000</td>\n",
+       "      <td>62.500000</td>\n",
+       "      <td>59.000000</td>\n",
+       "      <td>5324.250000</td>\n",
+       "      <td>6.540000</td>\n",
+       "      <td>6.540000</td>\n",
+       "      <td>4.040000</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>max</th>\n",
+       "      <td>5.010000</td>\n",
+       "      <td>79.000000</td>\n",
+       "      <td>95.000000</td>\n",
+       "      <td>18823.000000</td>\n",
+       "      <td>10.740000</td>\n",
+       "      <td>58.900000</td>\n",
+       "      <td>31.800000</td>\n",
+       "    </tr>\n",
+       "  </tbody>\n",
+       "</table>\n",
+       "</div>"
+      ],
+      "text/plain": [
+       "              carat         depth         table         price             x  \\\n",
+       "count  53940.000000  53940.000000  53940.000000  53940.000000  53940.000000   \n",
+       "mean       0.797940     61.749405     57.457184   3932.799722      5.731157   \n",
+       "std        0.474011      1.432621      2.234491   3989.439738      1.121761   \n",
+       "min        0.200000     43.000000     43.000000    326.000000      0.000000   \n",
+       "25%        0.400000     61.000000     56.000000    950.000000      4.710000   \n",
+       "50%        0.700000     61.800000     57.000000   2401.000000      5.700000   \n",
+       "75%        1.040000     62.500000     59.000000   5324.250000      6.540000   \n",
+       "max        5.010000     79.000000     95.000000  18823.000000     10.740000   \n",
+       "\n",
+       "                  y             z  \n",
+       "count  53940.000000  53940.000000  \n",
+       "mean       5.734526      3.538734  \n",
+       "std        1.142135      0.705699  \n",
+       "min        0.000000      0.000000  \n",
+       "25%        4.720000      2.910000  \n",
+       "50%        5.710000      3.530000  \n",
+       "75%        6.540000      4.040000  \n",
+       "max       58.900000     31.800000  "
+      ]
+     },
+     "execution_count": 11,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "diamonds = pd.read_csv('diamonds.csv')\n",
+    "\n",
+    "diamonds.dropna(inplace=True)\n",
+    "diamonds.describe()"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### 2.  Mapping non-numerical values to numerical ones"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "Here we map the non-numerical values to numerical ones. This is done to make the data more readable for the models.\n",
+    "\n",
+    "**Cut Quality**\n",
+    "| Cut       | Ideal | Premium | Good | Very Good | Fair |\n",
+    "|-----------|-------|---------|------|-----------|------|\n",
+    "| Mapping   | 0     | 1       | 2    | 3         | 4    |\n",
+    "\n",
+    "**Color Grade**\n",
+    "| Color     | E | I | J | H | F | G | D |\n",
+    "|-----------|---|---|---|---|---|---|---|\n",
+    "| Mapping   | 0 | 1 | 2 | 3 | 4 | 5 | 6 |\n",
+    "\n",
+    "**Clarity Grade**\n",
+    "| Clarity   | SI2 | SI1 | VS1 | VS2 | VVS2 | VVS1 | I1 | IF |\n",
+    "|-----------|-----|-----|-----|-----|------|------|----|----|\n",
+    "| Mapping   | 0   | 1   | 2   | 3   | 4    | 5    | 6  | 7  |\n"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 7,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "cut_mapping = {cut: i for i, cut in enumerate(diamonds['cut'].unique())}\n",
+    "color_mapping = {color: i for i, color in enumerate(diamonds['color'].unique())}\n",
+    "clarity_mapping = {clarity: i for i, clarity in enumerate(diamonds['clarity'].unique())}"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### 3.  Replace the non-numerical columns with their numerical mappings"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 8,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "diamonds_numerical = diamonds.copy()\n",
+    "diamonds_numerical['cut'] = diamonds['cut'].map(cut_mapping)\n",
+    "diamonds_numerical['color'] = diamonds['color'].map(color_mapping)\n",
+    "diamonds_numerical['clarity'] = diamonds['clarity'].map(clarity_mapping)"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### 4. Remove rows with x, y, or z values of 0"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 12,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "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>carat</th>\n",
+       "      <th>depth</th>\n",
+       "      <th>table</th>\n",
+       "      <th>price</th>\n",
+       "      <th>x</th>\n",
+       "      <th>y</th>\n",
+       "      <th>z</th>\n",
+       "    </tr>\n",
+       "  </thead>\n",
+       "  <tbody>\n",
+       "    <tr>\n",
+       "      <th>count</th>\n",
+       "      <td>20.000000</td>\n",
+       "      <td>20.0000</td>\n",
+       "      <td>20.000000</td>\n",
+       "      <td>20.000000</td>\n",
+       "      <td>20.00000</td>\n",
+       "      <td>20.000000</td>\n",
+       "      <td>20.0</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>mean</th>\n",
+       "      <td>1.449000</td>\n",
+       "      <td>61.4550</td>\n",
+       "      <td>58.400000</td>\n",
+       "      <td>8803.100000</td>\n",
+       "      <td>4.46500</td>\n",
+       "      <td>4.761000</td>\n",
+       "      <td>0.0</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>std</th>\n",
+       "      <td>0.609105</td>\n",
+       "      <td>2.1045</td>\n",
+       "      <td>3.118704</td>\n",
+       "      <td>6376.126236</td>\n",
+       "      <td>3.80866</td>\n",
+       "      <td>3.658691</td>\n",
+       "      <td>0.0</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>min</th>\n",
+       "      <td>0.710000</td>\n",
+       "      <td>57.5000</td>\n",
+       "      <td>53.000000</td>\n",
+       "      <td>2130.000000</td>\n",
+       "      <td>0.00000</td>\n",
+       "      <td>0.000000</td>\n",
+       "      <td>0.0</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>25%</th>\n",
+       "      <td>1.010000</td>\n",
+       "      <td>59.3500</td>\n",
+       "      <td>57.500000</td>\n",
+       "      <td>3563.750000</td>\n",
+       "      <td>0.00000</td>\n",
+       "      <td>0.000000</td>\n",
+       "      <td>0.0</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>50%</th>\n",
+       "      <td>1.145000</td>\n",
+       "      <td>61.8500</td>\n",
+       "      <td>59.000000</td>\n",
+       "      <td>5351.500000</td>\n",
+       "      <td>6.52500</td>\n",
+       "      <td>6.540000</td>\n",
+       "      <td>0.0</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>75%</th>\n",
+       "      <td>2.060000</td>\n",
+       "      <td>63.0750</td>\n",
+       "      <td>59.250000</td>\n",
+       "      <td>15469.250000</td>\n",
+       "      <td>7.36750</td>\n",
+       "      <td>7.267500</td>\n",
+       "      <td>0.0</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>max</th>\n",
+       "      <td>2.800000</td>\n",
+       "      <td>64.1000</td>\n",
+       "      <td>67.000000</td>\n",
+       "      <td>18788.000000</td>\n",
+       "      <td>8.90000</td>\n",
+       "      <td>8.850000</td>\n",
+       "      <td>0.0</td>\n",
+       "    </tr>\n",
+       "  </tbody>\n",
+       "</table>\n",
+       "</div>"
+      ],
+      "text/plain": [
+       "           carat    depth      table         price         x          y     z\n",
+       "count  20.000000  20.0000  20.000000     20.000000  20.00000  20.000000  20.0\n",
+       "mean    1.449000  61.4550  58.400000   8803.100000   4.46500   4.761000   0.0\n",
+       "std     0.609105   2.1045   3.118704   6376.126236   3.80866   3.658691   0.0\n",
+       "min     0.710000  57.5000  53.000000   2130.000000   0.00000   0.000000   0.0\n",
+       "25%     1.010000  59.3500  57.500000   3563.750000   0.00000   0.000000   0.0\n",
+       "50%     1.145000  61.8500  59.000000   5351.500000   6.52500   6.540000   0.0\n",
+       "75%     2.060000  63.0750  59.250000  15469.250000   7.36750   7.267500   0.0\n",
+       "max     2.800000  64.1000  67.000000  18788.000000   8.90000   8.850000   0.0"
+      ]
+     },
+     "execution_count": 12,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "# store rows where x or y or z is 0\n",
+    "zero_rows = diamonds[(diamonds['x'] == 0) | (diamonds['y'] == 0) | (diamonds['z'] == 0)]\n",
+    "zero_rows.describe()"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 13,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "# drop rows with outliers (x = 0, y = 0 or z = 0)\n",
+    "mask = (diamonds_numerical['x'] == 0) | (diamonds_numerical['y'] == 0) | (diamonds_numerical['z'] == 0)\n",
+    "diamonds_numerical = diamonds_numerical.drop(diamonds_numerical[mask].index)\n",
+    "# write diamonds_numerical to csv\n",
+    "diamonds_numerical.to_csv('diamonds_numerical.csv', index=True)"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### 5. Plot the data"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 14,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "image/png": 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",
+      "text/plain": [
+       "<Figure size 1500x1500 with 9 Axes>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "# Creating separate plots for each feature against price\n",
+    "fig, axes = plt.subplots(nrows=3, ncols=3, figsize=(15, 15))\n",
+    "fig.subplots_adjust(hspace=0.5, wspace=0.3)\n",
+    "\n",
+    "# List of all the features except price\n",
+    "features = diamonds_numerical.columns.drop('price')\n",
+    "\n",
+    "# Plot each feature against price\n",
+    "for ax, feature in zip(axes.flatten(), features):\n",
+    "    ax.scatter(diamonds_numerical[feature], diamonds_numerical['price'], alpha=0.5)\n",
+    "    ax.set_title(f'{feature} vs. Price')\n",
+    "    ax.set_xlabel(feature)\n",
+    "    ax.set_ylabel('Price')\n",
+    "\n",
+    "plt.show()\n"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### 5. Split the data into training and testing sets"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 16,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "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>carat</th>\n",
+       "      <th>color</th>\n",
+       "      <th>clarity</th>\n",
+       "      <th>depth</th>\n",
+       "      <th>table</th>\n",
+       "      <th>x</th>\n",
+       "      <th>y</th>\n",
+       "      <th>z</th>\n",
+       "    </tr>\n",
+       "  </thead>\n",
+       "  <tbody>\n",
+       "    <tr>\n",
+       "      <th>0</th>\n",
+       "      <td>0.23</td>\n",
+       "      <td>0</td>\n",
+       "      <td>0</td>\n",
+       "      <td>61.5</td>\n",
+       "      <td>55.0</td>\n",
+       "      <td>3.95</td>\n",
+       "      <td>3.98</td>\n",
+       "      <td>2.43</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>1</th>\n",
+       "      <td>0.21</td>\n",
+       "      <td>0</td>\n",
+       "      <td>1</td>\n",
+       "      <td>59.8</td>\n",
+       "      <td>61.0</td>\n",
+       "      <td>3.89</td>\n",
+       "      <td>3.84</td>\n",
+       "      <td>2.31</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>2</th>\n",
+       "      <td>0.23</td>\n",
+       "      <td>0</td>\n",
+       "      <td>2</td>\n",
+       "      <td>56.9</td>\n",
+       "      <td>65.0</td>\n",
+       "      <td>4.05</td>\n",
+       "      <td>4.07</td>\n",
+       "      <td>2.31</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>3</th>\n",
+       "      <td>0.29</td>\n",
+       "      <td>1</td>\n",
+       "      <td>3</td>\n",
+       "      <td>62.4</td>\n",
+       "      <td>58.0</td>\n",
+       "      <td>4.20</td>\n",
+       "      <td>4.23</td>\n",
+       "      <td>2.63</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>4</th>\n",
+       "      <td>0.31</td>\n",
+       "      <td>2</td>\n",
+       "      <td>0</td>\n",
+       "      <td>63.3</td>\n",
+       "      <td>58.0</td>\n",
+       "      <td>4.34</td>\n",
+       "      <td>4.35</td>\n",
+       "      <td>2.75</td>\n",
+       "    </tr>\n",
+       "  </tbody>\n",
+       "</table>\n",
+       "</div>"
+      ],
+      "text/plain": [
+       "   carat  color  clarity  depth  table     x     y     z\n",
+       "0   0.23      0        0   61.5   55.0  3.95  3.98  2.43\n",
+       "1   0.21      0        1   59.8   61.0  3.89  3.84  2.31\n",
+       "2   0.23      0        2   56.9   65.0  4.05  4.07  2.31\n",
+       "3   0.29      1        3   62.4   58.0  4.20  4.23  2.63\n",
+       "4   0.31      2        0   63.3   58.0  4.34  4.35  2.75"
+      ]
+     },
+     "execution_count": 16,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "X = diamonds_numerical.drop('price', axis = 1)\n",
+    "X = X.drop('cut', axis = 1)\n",
+    "y = diamonds_numerical['price']\n",
+    "X.head()"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 17,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
+      "text/plain": [
+       "0    326\n",
+       "1    326\n",
+       "2    327\n",
+       "3    334\n",
+       "4    335\n",
+       "Name: price, dtype: int64"
+      ]
+     },
+     "execution_count": 17,
+     "metadata": {},
+     "output_type": "execute_result"
+    }
+   ],
+   "source": [
+    "y.head()"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 18,
+   "metadata": {},
+   "outputs": [],
+   "source": [
+    "X_train, X_test, y_train, y_test = train_test_split(X, y, test_size=0.2, random_state=42)"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### 6. Training and evaluating the models\n",
+    "\n",
+    "####    Linear Regression"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 22,
+   "metadata": {},
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "Mean Squared Error: 1920307.5427267884\n",
+      "R^2 Score: 0.8802199708126777\n"
+     ]
+    }
+   ],
+   "source": [
+    "from sklearn.linear_model import LinearRegression\n",
+    "from sklearn.metrics import mean_squared_error, r2_score\n",
+    "\n",
+    "model = LinearRegression()\n",
+    "# Train the models\n",
+    "model.fit(X_train, y_train)\n",
+    "from sklearn.metrics import mean_squared_error, r2_score\n",
+    "\n",
+    "y_pred = model.predict(X_test)\n",
+    "mse = mean_squared_error(y_test, y_pred)\n",
+    "r2 = r2_score(y_test, y_pred)"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "####   XGB Regression"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 21,
+   "metadata": {},
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "Mean Squared Error: 307360.2125136214\n",
+      "R^2 Score: 0.9808282713019885\n"
+     ]
+    }
+   ],
+   "source": [
+    "from xgboost import XGBRegressor\n",
+    "\n",
+    "model2 = XGBRegressor(n_estimators=100,random_state=42)\n",
+    "model2.fit(X_train, y_train)\n",
+    "y_pred2 = model2.predict(X_test)\n",
+    "mse2 = mean_squared_error(y_test, y_pred2)\n",
+    "r22 = r2_score(y_test, y_pred2)"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "#### Random Forest Regression"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 23,
+   "metadata": {},
+   "outputs": [
+    {
+     "name": "stdout",
+     "output_type": "stream",
+     "text": [
+      "Mean Squared Error: 292726.7655844448\n",
+      "R^2 Score: 0.9817410390026241\n"
+     ]
+    }
+   ],
+   "source": [
+    "from sklearn.ensemble import RandomForestRegressor\n",
+    "\n",
+    "model3 = RandomForestRegressor(n_estimators=100, random_state=42)\n",
+    "model3.fit(X_train, y_train)\n",
+    "\n",
+    "from sklearn.metrics import mean_squared_error, r2_score\n",
+    "y_pred3 = model3.predict(X_test)\n",
+    "mse3 = mean_squared_error(y_test, y_pred3)\n",
+    "r23 = r2_score(y_test, y_pred3)"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "#### Multi-layer Perceptron Regression"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 25,
+   "metadata": {},
+   "outputs": [
+    {
+     "name": "stderr",
+     "output_type": "stream",
+     "text": [
+      "/home/fadi/Desktop/dev/sas2/clone2/ws-23-sas-02/sas2/lib/python3.10/site-packages/sklearn/neural_network/_multilayer_perceptron.py:691: ConvergenceWarning: Stochastic Optimizer: Maximum iterations (500) reached and the optimization hasn't converged yet.\n",
+      "  warnings.warn(\n"
+     ]
+    }
+   ],
+   "source": [
+    "from sklearn.neural_network import MLPRegressor\n",
+    "\n",
+    "model4 = MLPRegressor(random_state=42, max_iter=500)\n",
+    "model4.fit(X_train, y_train)\n",
+    "y_pred4 = model4.predict(X_test)\n",
+    "mse4 = mean_squared_error(y_test, y_pred4)\n",
+    "r24 = r2_score(y_test, y_pred4)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 27,
+   "metadata": {},
+   "outputs": [
+    {
+     "data": {
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",
+      "text/plain": [
+       "<Figure size 1500x500 with 2 Axes>"
+      ]
+     },
+     "metadata": {},
+     "output_type": "display_data"
+    }
+   ],
+   "source": [
+    "#### compare mse and r2\n",
+    "\n",
+    "mse_list = [mse, mse2, mse3, mse4]\n",
+    "r2_list = [r2, r22, r23, r24]\n",
+    "model_list = ['Linear Regression', 'XGBoost', 'Random Forest', 'Neural Network']\n",
+    "\n",
+    "fig, axes = plt.subplots(nrows=1, ncols=2, figsize=(15, 5))\n",
+    "fig.subplots_adjust(hspace=0.5, wspace=0.3)\n",
+    "for ax, metric, metric_name in zip(axes.flatten(), [mse_list, r2_list], ['MSE', 'R2']):\n",
+    "    ax.bar(model_list, metric)\n",
+    "    ax.set_title(f'{metric_name} Comparison')\n",
+    "    ax.set_xlabel('Model')\n",
+    "    ax.set_ylabel(metric_name)"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Conclusion"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "## Conclusion\n",
+    "\n",
+    "In this notebook, we performed various data preprocessing steps and trained multiple regression models to predict the price of diamonds. Here are the key findings:\n",
+    "\n",
+    "1. Data Preprocessing:\n",
+    "   - We loaded the dataset and removed rows with missing values.\n",
+    "   - We mapped non-numerical values to numerical ones for better model interpretability.\n",
+    "   - We removed rows with zero values for the dimensions of the diamonds.\n",
+    "\n",
+    "2. Exploratory Data Analysis:\n",
+    "   - We plotted the relationships between different features and the price of diamonds.\n",
+    "   - The scatter plots showed some correlation between certain features and the price.\n",
+    "\n",
+    "3. Model Training and Evaluation:\n",
+    "   - We trained four regression models: Linear Regression, XGBoost Regression, Random Forest Regression, and Multi-layer Perceptron Regression.\n",
+    "   - We evaluated the models using mean squared error (MSE) and R-squared (R2) metrics.\n",
+    "   - The XGBoost Regression model achieved the lowest MSE and highest R2 score, indicating better performance compared to other models.\n",
+    "\n",
+    "Based on our analysis, the XGBoost Regression model is recommended for predicting the price of diamonds. However, further optimization and fine-tuning of the models can be explored to improve their performance.\n",
+    "\n",
+    "This notebook serves as a comprehensive guide for data preprocessing, exploratory data analysis, and regression modeling in the context of diamond price prediction.\n"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": []
+  }
+ ],
+ "metadata": {
+  "kernelspec": {
+   "display_name": "sas2",
+   "language": "python",
+   "name": "python3"
+  },
+  "language_info": {
+   "codemirror_mode": {
+    "name": "ipython",
+    "version": 3
+   },
+   "file_extension": ".py",
+   "mimetype": "text/x-python",
+   "name": "python",
+   "nbconvert_exporter": "python",
+   "pygments_lexer": "ipython3",
+   "version": "3.10.12"
+  }
+ },
+ "nbformat": 4,
+ "nbformat_minor": 2
+}
diff --git a/README.md b/README.md
index 4342bac..236ff15 100644
--- a/README.md
+++ b/README.md
@@ -1,13 +1,20 @@
-# Diamond Price Prediction Project
-| Name          | Student ID |
-|---------------|------------|
-| Mutote, Michael | 22202956   |
-| Gattousi, Fadi  | 22211572   |
 
+Mutote, Michael, 22202956  
+Gattousi, Fadi,  22211572
+
+# Diamond Price Prediction Project
 Recommendation Systems Project 2
 https://mygit.th-deg.de/mm13956/ws-23-sas-02
 
 -------------------
+## Task Distribution
+| Task                         | Assigned to |
+|-------------------------------|----------|
+| GUI                       | Michael Mutote |
+| Plot Functionality             | Michael Mutote |           
+| Data Preprocessing, Analysis and Model Training | Fadi Gattousi |
+|General Python Programming | Both |
+| Documentation and Readme.md | Fadi Gattousi |
 
 ## Project Overview
 This project aims to predict diamond prices using four different regression models available in scikit-learn. It includes a Python script (`Main.py`) with a graphical user interface (GUI) for visualizing and interacting with the data and predictions. The dataset (`diamonds.csv`) consists of various attributes of diamonds. A Jupyter notebook (`training.ipynb`) is provided for data preprocessing, model training, and evaluation.
@@ -35,6 +42,13 @@ The following models are available for prediction:
 - **Multi-layer Perceptron Regressor**: This model is a feedforward neural network with multiple hidden layers. We used the `MLPRegressor` class from scikit-learn to train this model. The model achieved an R2 score of **0.91** and a mean squared error of **31,366,191.38** and takes the longest time to train.
 - **Random Forest Regressor**: This model is an ensemble of decision trees. We used the `RandomForestRegressor` class from scikit-learn to train this model. The model achieved an R2 score of **0.98** and a mean squared error of **292,726.76** <u> **Making it the best model for this dataset.**</u>
 
+| Model                         | R2 Score | Mean Squared Error |
+|-------------------------------|----------|--------------------|
+| Linear Regression             | 0.88     | 1,896,296.20      |
+| XGBoost Regressor             | 0.98     | 303,969.39        |
+| Multi-layer Perceptron Regressor | 0.91     | 31,366,191.38     |
+| Random Forest Regressor       | 0.98     | 292,726.76        |
+
 
 ## Project Structure
 - `diamonds.csv`: Dataset containing diamond attributes.
diff --git a/diamonds_numerical.csv b/diamonds_numerical.csv
new file mode 100644
index 0000000..98aabfd
--- /dev/null
+++ b/diamonds_numerical.csv
@@ -0,0 +1,53921 @@
+,carat,cut,color,clarity,depth,table,price,x,y,z
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+2,0.23,2,0,2,56.9,65.0,327,4.05,4.07,2.31
+3,0.29,1,1,3,62.4,58.0,334,4.2,4.23,2.63
+4,0.31,2,2,0,63.3,58.0,335,4.34,4.35,2.75
+5,0.24,3,2,4,62.8,57.0,336,3.94,3.96,2.48
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+48502,0.54,0,5,5,61.3,56.0,1982,5.23,5.28,3.22
+48503,0.57,0,6,2,61.8,55.0,1982,5.31,5.37,3.3
+48504,0.59,1,3,5,62.0,58.0,1982,5.38,5.36,3.33
+48505,0.74,4,2,2,58.8,68.0,1982,5.91,5.8,3.44
+48506,0.7,1,3,0,61.7,58.0,1982,5.72,5.69,3.52
+48507,0.7,4,5,1,65.0,59.0,1982,5.57,5.5,3.6
+48508,0.54,3,5,5,60.6,55.0,1983,5.28,5.31,3.21
+48509,0.61,3,0,1,62.2,60.0,1983,5.44,5.4,3.37
+48510,0.58,0,4,2,62.1,56.0,1983,5.32,5.38,3.32
+48511,0.54,0,3,4,60.9,57.0,1983,5.26,5.22,3.19
+48512,0.6,3,6,3,61.5,59.0,1984,5.4,5.43,3.33
+48513,0.58,0,0,3,61.1,57.0,1984,5.41,5.39,3.3
+48514,0.58,0,5,2,62.6,54.0,1984,5.34,5.3,3.33
+48515,0.58,1,5,2,61.5,58.0,1984,5.41,5.35,3.31
+48516,0.58,0,0,3,61.9,57.0,1984,5.37,5.33,3.31
+48517,0.58,0,0,3,61.6,55.0,1984,5.38,5.33,3.3
+48518,0.58,0,0,3,61.9,56.0,1984,5.38,5.35,3.32
+48519,0.76,1,3,0,59.0,59.0,1985,6.05,6.02,3.56
+48520,0.54,0,5,4,61.4,55.0,1985,5.22,5.3,3.23
+48521,0.54,0,5,4,60.6,56.0,1985,5.26,5.27,3.19
+48522,0.54,0,5,4,61.0,56.0,1985,5.25,5.3,3.22
+48523,0.54,0,5,4,61.8,56.0,1985,5.23,5.25,3.24
+48524,0.54,0,5,4,62.1,56.0,1985,5.19,5.22,3.23
+48525,0.54,0,5,4,61.5,54.0,1985,5.24,5.26,3.23
+48526,0.51,0,0,3,61.6,55.0,1985,5.15,5.2,3.19
+48527,0.74,0,2,2,61.2,56.0,1985,5.82,5.87,3.58
+48528,0.59,3,6,3,59.2,56.0,1986,5.47,5.54,3.26
+48529,0.55,3,0,2,61.6,55.0,1986,5.26,5.28,3.25
+48530,0.71,3,2,0,60.9,55.0,1986,5.76,5.87,3.54
+48531,0.73,3,5,0,62.6,56.0,1986,5.77,5.79,3.62
+48532,0.51,0,6,3,61.1,56.0,1986,5.16,5.2,3.17
+48533,0.71,3,3,1,62.5,63.0,1986,5.66,5.63,3.53
+48534,0.54,0,6,2,61.6,54.0,1987,5.24,5.25,3.23
+48535,0.46,0,5,7,61.7,56.0,1987,4.97,5.01,3.08
+48536,0.46,0,5,7,61.1,56.0,1987,5.0,5.02,3.06
+48537,0.7,1,6,0,60.8,61.0,1987,5.69,5.64,3.45
+48538,0.5,1,5,5,61.3,57.0,1987,5.15,5.07,3.13
+48539,0.5,1,4,4,62.7,56.0,1987,5.08,5.03,3.17
+48540,0.72,1,2,1,62.1,59.0,1987,5.75,5.71,3.56
+48541,0.5,3,5,5,59.6,63.0,1987,5.16,5.11,3.06
+48542,0.72,3,2,2,62.7,58.0,1988,5.67,5.72,3.57
+48543,0.54,3,6,2,59.9,57.0,1988,5.38,5.3,3.2
+48544,0.52,0,1,7,60.2,56.0,1988,5.23,5.27,3.16
+48545,0.7,2,4,1,63.5,59.0,1988,5.58,5.64,3.56
+48546,0.61,3,4,3,61.8,56.0,1989,5.42,5.46,3.36
+48547,0.72,3,2,1,63.0,58.0,1989,5.67,5.7,3.58
+48548,0.74,2,3,3,59.2,64.0,1989,5.79,5.66,3.4
+48549,0.65,0,0,1,62.7,54.0,1989,5.58,5.56,3.49
+48550,0.54,1,4,3,62.0,59.0,1989,5.22,5.16,3.22
+48551,0.51,1,0,2,61.6,57.0,1989,5.13,5.1,3.15
+48552,0.55,0,6,2,61.7,55.0,1990,5.26,5.25,3.24
+48553,0.7,3,6,0,60.9,60.0,1990,5.68,5.72,3.47
+48554,0.58,1,5,4,59.7,59.0,1990,5.4,5.45,3.24
+48555,0.67,2,5,3,63.8,60.0,1990,5.5,5.47,3.5
+48556,0.53,0,5,5,62.1,54.0,1990,5.2,5.23,3.24
+48557,0.7,4,4,0,57.1,64.0,1990,5.81,5.86,3.33
+48558,0.63,3,3,2,61.1,57.0,1991,5.5,5.54,3.37
+48559,0.71,0,0,0,62.6,55.0,1991,5.72,5.68,3.57
+48560,0.64,0,6,1,62.1,57.0,1991,5.52,5.49,3.42
+48561,0.56,0,6,3,61.2,56.0,1991,5.31,5.38,3.27
+48562,0.55,0,5,2,60.9,55.0,1991,5.34,5.37,3.26
+48563,0.52,0,6,2,60.9,56.0,1991,5.19,5.22,3.17
+48564,0.64,0,1,7,62.0,54.0,1991,5.53,5.56,3.44
+48565,0.5,2,5,4,64.4,57.0,1991,4.97,5.05,3.22
+48566,0.72,1,1,3,61.1,61.0,1991,5.79,5.74,3.52
+48567,0.59,1,5,2,62.5,53.0,1991,5.46,5.35,3.38
+48568,0.38,0,6,5,61.6,55.0,1992,4.66,4.69,2.88
+48569,0.63,0,6,1,62.0,56.0,1992,5.55,5.48,3.42
+48570,0.46,3,6,5,61.6,59.0,1993,4.92,4.97,3.05
+48571,0.71,3,2,2,64.1,58.0,1993,5.61,5.65,3.61
+48572,0.59,3,0,2,61.6,61.0,1993,5.34,5.37,3.3
+48573,0.71,3,5,0,63.0,56.0,1993,5.62,5.65,3.55
+48574,0.53,0,5,4,61.7,54.5,1993,5.2,5.26,3.23
+48575,0.56,0,5,5,61.7,57.0,1993,5.29,5.31,3.27
+48576,0.54,1,0,3,61.3,59.0,1993,5.26,5.21,3.21
+48577,0.54,1,6,3,61.1,55.0,1993,5.37,5.24,3.24
+48578,0.54,0,6,3,61.1,56.0,1993,5.29,5.25,3.22
+48579,0.54,1,6,3,60.6,58.0,1993,5.3,5.26,3.2
+48580,0.54,1,6,3,60.9,58.0,1993,5.31,5.27,3.22
+48581,0.54,0,6,3,61.1,57.0,1993,5.25,5.22,3.2
+48582,0.54,0,6,3,61.3,56.0,1993,5.26,5.22,3.21
+48583,0.54,0,6,3,61.8,57.0,1993,5.26,5.22,3.24
+48584,0.54,0,6,3,62.6,57.0,1993,5.24,5.18,3.26
+48585,0.54,0,6,3,61.1,57.0,1993,5.29,5.19,3.2
+48586,0.54,0,6,3,61.8,56.0,1993,5.24,5.21,3.23
+48587,0.54,1,6,3,61.5,58.0,1993,5.26,5.21,3.22
+48588,0.54,1,6,3,61.7,58.0,1993,5.24,5.16,3.21
+48589,0.54,1,6,2,61.1,58.0,1994,5.24,5.3,3.22
+48590,0.59,0,0,1,61.6,55.0,1994,5.41,5.43,3.34
+48591,0.71,4,5,0,65.6,61.0,1994,5.46,5.37,3.55
+48592,0.52,3,6,2,59.6,57.0,1995,5.24,5.3,3.14
+48593,0.7,2,1,1,63.6,55.0,1995,5.62,5.58,3.56
+48594,0.7,4,3,1,61.0,66.0,1995,5.68,5.64,3.45
+48595,0.7,3,3,0,63.1,55.0,1995,5.71,5.66,3.59
+48596,0.7,3,1,2,63.3,55.0,1995,5.64,5.6,3.56
+48597,0.7,4,5,1,61.6,66.0,1995,5.62,5.57,3.45
+48598,0.7,4,1,3,64.4,55.0,1996,5.6,5.55,3.59
+48599,0.55,0,0,2,61.2,54.0,1996,5.3,5.32,3.25
+48600,0.6,0,6,1,62.2,56.0,1996,5.44,5.4,3.37
+48601,0.6,1,6,1,60.4,60.0,1996,5.48,5.44,3.3
+48602,0.72,0,2,4,61.6,56.0,1996,5.76,5.73,3.54
+48603,0.63,1,3,2,61.7,59.0,1996,5.53,5.49,3.4
+48604,0.77,1,5,0,61.2,58.0,1996,5.99,5.96,3.64
+48605,0.7,3,2,3,63.2,57.0,1997,5.63,5.66,3.57
+48606,1.0,4,1,6,66.9,57.0,1997,6.15,6.03,4.09
+48607,0.57,3,6,3,61.4,56.0,1998,5.34,5.37,3.29
+48608,0.57,0,6,3,61.8,56.0,1998,5.31,5.34,3.29
+48609,0.7,4,0,0,64.4,58.0,1998,5.58,5.51,3.57
+48610,0.7,4,0,0,65.3,56.0,1998,5.57,5.54,3.63
+48611,0.51,0,4,4,62.2,55.0,1998,5.12,5.11,3.18
+48612,0.51,0,4,4,61.9,56.0,1998,5.13,5.15,3.18
+48613,0.51,0,4,4,61.7,56.0,1998,5.12,5.15,3.17
+48614,0.79,1,3,0,61.6,58.0,1998,5.98,5.94,3.67
+48615,0.75,1,2,2,61.6,57.0,1998,5.88,5.84,3.61
+48616,0.54,0,5,1,60.0,57.0,1999,5.31,5.36,3.2
+48617,0.7,4,5,0,61.5,66.0,1999,5.55,5.6,3.43
+48618,0.7,3,3,0,61.5,63.0,1999,5.63,5.59,3.45
+48619,0.7,3,1,1,63.5,59.0,1999,5.65,5.62,3.58
+48620,0.7,1,3,0,62.1,62.0,1999,5.67,5.63,3.51
+48621,0.7,2,3,0,63.6,54.0,1999,5.67,5.62,3.59
+48622,0.56,1,5,2,61.0,60.0,1999,5.39,5.32,3.27
+48623,0.59,3,4,1,63.4,54.0,2000,5.35,5.4,3.41
+48624,0.7,0,2,2,62.8,56.0,2000,5.64,5.66,3.55
+48625,0.7,2,0,1,64.4,58.0,2000,5.48,5.52,3.54
+48626,0.7,4,0,1,57.2,66.0,2000,5.76,5.74,3.29
+48627,0.58,3,4,2,61.5,60.0,2001,5.32,5.38,3.29
+48628,0.77,3,2,0,61.2,56.0,2001,5.91,5.96,3.63
+48629,0.77,3,2,0,61.3,58.0,2001,5.84,5.91,3.6
+48630,0.3,4,6,0,64.6,54.0,536,4.29,4.25,2.76
+48631,0.34,1,2,3,62.3,60.0,536,4.49,4.46,2.79
+48632,0.34,2,4,0,63.9,56.0,536,4.43,4.4,2.82
+48633,0.3,3,5,1,63.2,55.0,536,4.29,4.26,2.7
+48634,0.3,2,6,0,60.8,65.0,536,4.29,4.26,2.6
+48635,0.37,3,3,3,61.2,54.0,537,4.62,4.7,2.85
+48636,0.37,0,1,3,61.5,56.0,537,4.6,4.63,2.84
+48637,0.34,0,4,1,61.1,56.0,537,4.52,4.55,2.77
+48638,0.31,1,1,1,62.3,58.0,537,4.38,4.35,2.72
+48639,0.31,1,1,1,60.1,59.0,537,4.41,4.38,2.64
+48640,0.31,1,1,1,59.6,58.0,537,4.44,4.39,2.63
+48641,0.31,1,1,1,62.8,60.0,537,4.31,4.29,2.7
+48642,0.31,0,1,1,62.5,56.0,537,4.35,4.29,2.7
+48643,0.31,0,1,1,62.2,56.0,537,4.37,4.34,2.71
+48644,0.27,0,0,3,60.8,56.0,537,4.25,4.23,2.58
+48645,0.31,1,6,1,58.5,59.0,537,4.49,4.44,2.61
+48646,0.23,2,5,4,63.8,56.0,537,3.94,3.9,2.5
+48647,0.34,0,3,3,61.7,57.0,537,4.46,4.48,2.76
+48648,0.34,1,1,2,61.0,60.0,537,4.48,4.51,2.74
+48649,0.34,2,3,3,63.7,57.0,537,4.42,4.44,2.82
+48650,0.34,1,3,3,61.1,58.0,537,4.47,4.5,2.74
+48651,0.36,1,5,1,61.8,59.0,537,4.55,4.57,2.82
+48652,0.36,1,6,0,61.2,59.0,537,4.56,4.59,2.8
+48653,0.36,2,5,1,63.3,56.0,537,4.5,4.53,2.86
+48654,0.34,1,3,3,61.7,60.0,537,4.47,4.51,2.77
+48655,0.34,3,3,3,62.4,60.0,537,4.41,4.44,2.76
+48656,0.34,1,1,2,59.5,59.0,537,4.55,4.59,2.72
+48657,0.34,1,3,3,60.2,60.0,537,4.51,4.56,2.73
+48658,0.34,2,3,3,63.1,56.0,537,4.41,4.46,2.8
+48659,0.34,2,3,3,63.2,55.0,537,4.46,4.5,2.83
+48660,0.72,3,5,0,63.4,57.0,2001,5.67,5.71,3.61
+48661,0.73,3,3,1,62.2,57.0,2001,5.77,5.8,3.6
+48662,0.55,0,0,2,61.2,57.0,2001,5.28,5.3,3.24
+48663,0.55,0,0,2,62.0,56.0,2001,5.24,5.27,3.26
+48664,0.53,0,5,5,61.4,57.0,2001,5.18,5.21,3.19
+48665,0.75,0,2,3,61.5,54.0,2001,5.87,5.9,3.62
+48666,0.71,0,2,1,60.7,61.0,2001,5.72,5.77,3.49
+48667,0.57,1,6,1,62.6,56.0,2001,5.4,5.34,3.36
+48668,0.61,0,4,3,62.4,55.0,2002,5.42,5.45,3.39
+48669,0.71,4,0,0,64.8,63.0,2002,5.63,5.51,3.61
+48670,0.74,1,0,0,62.2,57.0,2002,5.79,5.77,3.59
+48671,0.5,3,4,4,61.9,56.0,2003,5.09,5.12,3.16
+48672,0.5,3,0,4,60.9,59.0,2003,5.07,5.11,3.1
+48673,0.74,3,2,3,60.8,58.0,2003,5.79,5.85,3.54
+48674,0.71,3,1,0,60.4,59.0,2003,5.76,5.79,3.49
+48675,0.54,3,6,2,62.1,59.0,2004,5.18,5.19,3.22
+48676,0.56,0,5,4,61.4,54.0,2004,5.33,5.35,3.28
+48677,0.54,0,6,2,62.1,57.0,2004,5.19,5.22,3.23
+48678,0.51,0,5,5,62.6,57.0,2005,5.08,5.14,3.2
+48679,0.51,3,5,5,60.1,56.0,2005,5.16,5.35,3.16
+48680,0.51,0,5,5,62.3,55.0,2005,5.1,5.14,3.19
+48681,0.53,0,5,5,60.8,56.0,2005,5.22,5.24,3.18
+48682,0.53,0,5,5,61.8,56.0,2005,5.18,5.2,3.21
+48683,0.53,0,5,5,61.2,55.0,2005,5.19,5.23,3.19
+48684,0.7,1,2,2,60.9,58.0,2005,5.73,5.66,3.47
+48685,0.77,1,2,2,62.2,61.0,2005,5.85,5.82,3.63
+48686,0.77,4,2,2,61.2,66.0,2005,5.92,5.83,3.6
+48687,0.77,2,0,0,64.1,56.0,2005,5.84,5.77,3.72
+48688,0.71,0,3,1,60.8,57.0,2006,5.77,5.81,3.52
+48689,0.72,0,2,2,62.7,57.0,2006,5.71,5.74,3.59
+48690,0.71,1,3,1,61.0,58.0,2006,5.73,5.77,3.51
+48691,0.58,0,3,5,61.6,56.0,2006,5.35,5.39,3.31
+48692,0.76,3,6,0,59.1,63.0,2006,5.91,5.84,3.47
+48693,0.67,3,6,1,60.2,60.0,2007,5.61,5.68,3.4
+48694,0.71,2,1,2,64.2,57.0,2007,5.62,5.57,3.59
+48695,0.54,0,5,5,62.2,53.9,2007,5.22,5.25,3.26
+48696,0.57,3,0,2,59.1,57.0,2008,5.43,5.5,3.23
+48697,0.71,3,1,1,62.9,59.0,2008,5.66,5.7,3.57
+48698,0.5,2,0,5,58.3,62.0,2008,5.16,5.23,3.03
+48699,0.65,3,5,3,63.2,57.0,2009,5.54,5.47,3.48
+48700,0.54,1,6,3,62.2,56.0,2009,5.27,5.21,3.26
+48701,0.62,1,4,3,62.3,60.0,2009,5.46,5.39,3.38
+48702,0.56,3,5,4,61.4,57.0,2010,5.26,5.32,3.25
+48703,0.56,3,5,4,61.6,56.0,2010,5.29,5.31,3.27
+48704,0.6,3,6,3,63.7,56.0,2010,5.34,5.36,3.41
+48705,0.7,2,1,3,57.1,61.0,2010,5.9,5.93,3.38
+48706,0.56,0,0,2,61.1,56.0,2010,5.29,5.34,3.25
+48707,0.7,2,1,3,63.6,58.0,2010,5.57,5.59,3.55
+48708,0.7,3,5,1,61.7,57.0,2010,5.65,5.8,3.53
+48709,0.56,0,0,2,61.8,55.0,2010,5.28,5.33,3.28
+48710,0.7,1,5,1,61.5,58.0,2010,5.69,5.76,3.52
+48711,0.56,0,0,2,61.8,56.0,2010,5.28,5.33,3.28
+48712,0.7,1,3,3,61.7,59.0,2010,5.66,5.68,3.5
+48713,0.67,0,5,3,62.5,56.0,2010,5.64,5.56,3.5
+48714,0.52,0,6,2,61.0,56.0,2010,5.2,5.23,3.18
+48715,0.77,1,2,1,61.8,59.0,2010,5.86,5.82,3.61
+48716,0.77,3,2,1,63.3,57.0,2010,5.84,5.79,3.68
+48717,0.7,0,4,0,62.6,53.0,2011,5.72,5.69,3.57
+48718,0.56,1,6,3,61.5,58.0,2011,5.33,5.28,3.26
+48719,0.63,4,0,3,65.7,60.0,2011,5.41,5.31,3.52
+48720,0.52,1,5,4,61.5,62.0,2012,5.17,5.14,3.17
+48721,0.52,0,5,4,60.8,57.0,2012,5.21,5.16,3.15
+48722,0.52,0,5,4,61.8,57.0,2012,5.19,5.14,3.19
+48723,0.52,1,5,4,61.1,59.0,2012,5.2,5.15,3.16
+48724,0.52,0,5,4,62.4,55.0,2012,5.19,5.17,3.23
+48725,0.52,0,5,4,61.5,56.0,2012,5.2,5.18,3.19
+48726,0.52,0,5,4,61.0,56.0,2012,5.24,5.18,3.18
+48727,0.52,0,5,4,59.8,57.0,2012,5.26,5.24,3.14
+48728,0.52,0,5,4,62.1,56.0,2012,5.17,5.14,3.2
+48729,0.52,0,5,4,61.9,55.0,2012,5.16,5.14,3.19
+48730,0.52,0,5,4,61.7,56.0,2012,5.16,5.14,3.18
+48731,0.52,1,5,4,61.2,59.0,2012,5.16,5.14,3.15
+48732,0.52,0,5,4,62.1,57.0,2012,5.17,5.13,3.2
+48733,0.52,0,5,4,62.3,55.0,2012,5.16,5.12,3.2
+48734,0.52,1,5,4,61.8,59.0,2012,5.16,5.13,3.18
+48735,0.78,0,1,3,62.0,56.0,2012,5.93,5.87,3.66
+48736,0.78,0,3,0,61.9,54.0,2012,5.89,5.85,3.63
+48737,0.5,3,4,4,61.0,61.0,2013,5.09,5.11,3.11
+48738,0.63,0,6,3,61.5,54.0,2013,5.54,5.58,3.42
+48739,0.56,1,5,2,59.9,60.0,2013,5.41,5.37,3.23
+48740,0.72,3,5,0,62.1,59.0,2015,5.66,5.73,3.54
+48741,0.53,0,5,5,61.3,56.0,2015,5.22,5.26,3.21
+48742,0.57,2,6,3,58.3,61.0,2015,5.42,5.45,3.17
+48743,0.76,2,2,2,62.6,61.9,2015,5.7,5.75,3.58
+48744,0.71,2,6,0,56.6,63.0,2015,5.9,5.76,3.3
+48745,0.7,1,5,1,59.9,58.0,2016,5.8,5.68,3.44
+48746,0.56,1,4,1,62.7,59.0,2016,5.27,5.22,3.29
+48747,0.8,1,2,1,58.4,59.0,2016,6.12,6.04,3.55
+48748,0.54,3,6,2,63.0,54.0,2016,5.19,5.23,3.28
+48749,0.55,0,5,4,60.5,58.0,2016,5.3,5.34,3.22
+48750,0.56,0,4,2,61.7,54.0,2016,5.34,5.3,3.28
+48751,0.56,0,4,2,61.9,55.0,2016,5.36,5.32,3.3
+48752,0.5,0,4,4,59.9,58.0,2016,5.14,5.17,3.09
+48753,0.76,2,1,1,64.1,59.0,2016,5.75,5.73,3.68
+48754,0.7,2,5,1,64.0,55.0,2016,5.62,5.59,3.59
+48755,0.7,4,5,1,64.8,59.0,2016,5.65,5.56,3.63
+48756,0.56,0,4,2,61.7,56.0,2016,5.32,5.28,3.27
+48757,0.56,0,4,2,61.7,54.0,2016,5.32,5.28,3.27
+48758,0.56,0,4,2,61.7,56.0,2016,5.33,5.3,3.28
+48759,0.5,1,4,4,60.9,58.0,2016,5.13,5.09,3.11
+48760,0.5,0,4,4,62.0,56.0,2016,5.08,5.05,3.14
+48761,0.56,1,4,2,58.2,60.0,2016,5.41,5.38,3.14
+48762,0.6,1,0,1,59.6,59.0,2016,5.52,5.48,3.28
+48763,0.66,2,4,1,60.4,60.1,2017,5.59,5.65,3.39
+48764,1.01,1,1,6,59.2,57.0,2017,6.58,6.44,3.85
+48765,0.7,3,3,1,59.2,59.0,2018,5.79,5.86,3.45
+48766,0.5,0,4,5,62.0,58.0,2018,5.06,5.07,3.14
+48767,0.55,0,6,1,60.9,56.0,2018,5.31,5.34,3.24
+48768,0.59,0,5,2,62.1,55.0,2018,5.4,5.35,3.34
+48769,0.6,0,6,3,60.4,57.0,2019,5.49,5.53,3.33
+48770,0.53,0,0,2,61.6,55.6,2019,5.19,5.24,3.22
+48771,0.57,1,6,3,60.8,59.0,2019,5.38,5.34,3.26
+48772,0.72,1,0,0,61.6,59.0,2019,5.83,5.68,3.55
+48773,0.7,3,4,0,58.8,57.0,2020,5.85,5.89,3.45
+48774,0.7,1,3,1,62.3,58.0,2020,5.63,5.57,3.49
+48775,0.7,2,4,0,58.1,61.0,2020,5.76,5.8,3.36
+48776,0.55,0,6,2,61.5,56.0,2020,5.28,5.26,3.24
+48777,0.51,2,0,5,58.6,65.0,2020,5.32,5.24,3.1
+48778,0.7,1,3,1,62.2,59.0,2020,5.7,5.65,3.53
+48779,0.7,1,3,1,62.7,59.0,2020,5.68,5.63,3.55
+48780,0.51,1,0,2,58.2,58.0,2020,5.33,5.29,3.09
+48781,0.58,3,5,4,59.1,59.6,2021,5.39,5.42,3.19
+48782,0.52,3,0,2,61.8,60.0,2021,5.14,5.18,3.19
+48783,0.59,3,0,2,60.0,56.0,2021,5.46,5.5,3.29
+48784,0.7,3,1,1,61.1,56.0,2021,5.74,5.75,3.51
+48785,0.53,0,6,1,60.4,57.0,2021,5.28,5.31,3.2
+48786,0.53,0,6,1,61.5,55.0,2021,5.19,5.22,3.2
+48787,0.62,3,6,3,59.0,59.0,2022,5.59,5.66,3.32
+48788,0.55,0,5,4,61.9,56.0,2022,5.23,5.27,3.25
+48789,0.55,0,5,4,62.0,57.0,2022,5.22,5.26,3.25
+48790,0.55,0,5,4,62.5,56.0,2022,5.22,5.25,3.27
+48791,0.72,1,5,0,62.8,61.0,2022,5.68,5.59,3.54
+48792,0.8,1,2,0,60.2,59.0,2022,6.07,5.95,3.62
+48793,0.83,1,2,1,59.3,59.0,2022,6.17,6.1,3.64
+48794,0.78,1,2,0,60.6,58.0,2022,5.94,5.91,3.59
+48795,0.73,2,4,0,63.4,55.0,2023,5.71,5.75,3.63
+48796,0.7,1,4,1,60.8,59.0,2023,5.73,5.71,3.48
+48797,0.71,0,5,0,62.2,56.0,2023,5.7,5.74,3.56
+48798,0.71,0,3,0,61.8,55.0,2024,5.75,5.7,3.54
+48799,0.59,0,5,4,61.0,57.0,2024,5.41,5.44,3.31
+48800,0.7,3,1,3,60.7,59.0,2025,5.75,5.79,3.5
+48801,0.61,3,0,2,59.6,63.0,2025,5.44,5.57,3.28
+48802,0.55,0,5,2,62.2,54.3,2025,5.24,5.27,3.27
+48803,0.51,0,4,4,61.4,56.0,2025,5.16,5.17,3.17
+48804,0.5,0,4,4,62.2,54.0,2025,5.07,5.12,3.17
+48805,0.5,0,4,4,62.0,53.6,2025,5.09,5.13,3.18
+48806,0.75,0,2,3,62.3,57.0,2025,5.84,5.81,3.63
+48807,0.5,0,6,2,61.6,57.0,2025,5.13,5.09,3.15
+48808,0.56,0,6,2,60.4,56.0,2026,5.36,5.33,3.23
+48809,0.72,3,1,1,59.8,58.0,2026,5.84,5.87,3.5
+48810,0.76,0,2,3,61.8,54.0,2026,5.87,5.91,3.64
+48811,0.76,0,2,3,61.7,56.0,2026,5.85,5.88,3.62
+48812,0.55,0,4,3,61.4,57.0,2026,5.26,5.3,3.24
+48813,0.7,2,0,0,59.9,57.0,2026,5.75,5.8,3.46
+48814,0.56,0,6,2,61.7,56.0,2026,5.33,5.3,3.28
+48815,0.56,3,0,2,62.0,58.9,2027,5.25,5.29,3.27
+48816,0.51,0,5,5,61.4,55.0,2027,5.15,5.18,3.17
+48817,0.51,1,5,5,62.4,58.0,2027,5.13,5.09,3.19
+48818,0.51,2,5,5,63.9,57.0,2027,5.08,5.06,3.24
+48819,0.51,1,5,5,60.2,58.0,2027,5.24,5.2,3.14
+48820,0.72,3,2,3,62.2,58.0,2028,5.68,5.73,3.55
+48821,0.7,3,1,1,61.4,57.0,2028,5.72,5.75,3.52
+48822,0.55,0,5,4,61.4,56.0,2028,5.27,5.28,3.24
+48823,0.7,2,0,0,62.9,56.0,2028,5.63,5.66,3.55
+48824,0.71,2,1,3,64.2,58.0,2028,5.52,5.57,3.56
+48825,0.7,2,1,1,58.2,61.0,2028,5.8,5.84,3.39
+48826,0.71,3,1,1,60.4,63.0,2028,5.8,5.73,3.48
+48827,0.71,1,3,0,62.4,56.0,2028,5.7,5.64,3.54
+48828,0.71,2,5,3,63.5,59.0,2029,5.63,5.67,3.59
+48829,0.52,0,5,5,62.0,55.0,2029,5.15,5.18,3.2
+48830,0.7,2,3,1,63.3,60.0,2029,5.57,5.65,3.55
+48831,0.61,0,6,1,62.0,55.0,2029,5.47,5.44,3.38
+48832,0.53,0,4,4,62.7,56.0,2030,5.16,6.2,3.25
+48833,0.72,1,4,1,59.3,60.0,2030,5.91,5.86,3.49
+48834,0.54,0,5,5,62.0,57.0,2030,5.25,5.21,3.24
+48835,0.57,0,0,2,61.6,56.9,2030,5.29,5.36,3.28
+48836,0.55,1,0,3,62.3,60.0,2030,5.26,5.18,3.25
+48837,0.55,0,6,3,61.4,57.0,2030,5.31,5.27,3.25
+48838,0.55,1,6,3,61.3,60.0,2030,5.29,5.28,3.24
+48839,0.55,0,6,3,61.5,56.0,2030,5.28,5.25,3.24
+48840,0.55,0,6,3,61.8,54.0,2030,5.29,5.26,3.26
+48841,0.55,0,6,3,62.3,55.0,2030,5.29,5.24,3.28
+48842,0.55,0,0,3,62.5,56.0,2030,5.26,5.23,3.28
+48843,0.55,1,0,3,61.1,58.0,2030,5.3,5.28,3.23
+48844,0.73,3,2,1,60.1,62.0,2031,5.85,5.9,3.53
+48845,0.53,0,3,3,61.4,56.0,2031,5.2,5.23,3.2
+48846,0.71,0,5,0,61.8,56.0,2031,5.7,5.72,3.53
+48847,0.81,4,4,0,65.7,57.0,2031,5.8,5.75,3.79
+48848,0.63,3,4,3,63.0,56.2,2032,5.38,5.48,3.42
+48849,0.73,4,5,1,65.5,56.0,2032,5.68,5.62,3.7
+48850,0.56,0,0,2,61.3,55.0,2032,5.32,5.29,3.25
+48851,0.56,1,0,2,62.6,58.0,2032,5.28,5.23,3.29
+48852,0.7,2,0,0,63.6,65.0,2032,5.67,5.55,3.57
+48853,0.82,2,2,1,57.5,62.0,2033,6.2,6.25,3.58
+48854,0.82,2,2,1,57.4,59.0,2033,6.19,6.25,3.57
+48855,0.5,0,6,2,62.3,54.3,2033,5.05,5.12,3.17
+48856,0.5,0,6,2,62.4,53.7,2033,5.08,5.12,3.18
+48857,0.5,0,6,2,62.2,54.4,2033,5.07,5.11,3.16
+48858,0.7,3,1,3,64.2,55.0,2034,5.57,5.61,3.59
+48859,0.59,3,4,2,61.7,59.0,2034,5.35,5.38,3.31
+48860,0.7,2,1,1,64.3,57.0,2034,5.59,5.63,3.61
+48861,0.7,2,1,1,63.6,61.0,2034,5.59,5.63,3.57
+48862,0.7,3,3,0,59.9,57.0,2034,5.74,5.77,3.45
+48863,0.7,2,1,1,63.8,57.0,2034,5.63,5.66,3.6
+48864,0.7,3,3,0,62.8,59.0,2034,5.62,5.65,3.54
+48865,0.71,0,2,2,61.9,55.0,2034,5.75,5.69,3.54
+48866,0.5,0,0,2,61.1,58.0,2034,5.12,5.08,3.11
+48867,0.52,3,4,4,62.9,57.0,2035,5.11,5.13,3.22
+48868,0.78,3,2,1,59.4,62.0,2035,6.01,6.05,3.58
+48869,0.78,2,2,1,58.0,62.0,2035,6.01,6.05,3.5
+48870,0.7,4,4,0,64.9,58.0,2035,5.46,5.59,3.59
+48871,0.51,1,5,4,60.9,61.0,2035,5.17,5.11,3.13
+48872,1.0,4,1,6,64.5,58.0,2035,6.33,6.1,4.01
+48873,0.61,3,0,3,60.0,57.0,2036,5.52,5.55,3.32
+48874,0.71,3,4,0,60.9,56.0,2036,5.8,5.83,3.54
+48875,0.71,3,4,0,63.3,56.0,2036,5.68,5.73,3.61
+48876,0.58,1,4,3,61.9,57.0,2036,5.47,5.36,3.35
+48877,0.76,3,2,2,59.3,63.0,2036,6.12,5.93,3.55
+48878,1.01,4,0,6,64.5,54.0,2036,6.31,6.22,4.03
+48879,0.56,3,0,2,61.9,57.0,2037,5.29,5.31,3.28
+48880,0.7,1,0,0,61.8,58.0,2037,5.73,5.7,3.53
+48881,0.6,1,6,3,62.8,59.0,2037,5.39,5.35,3.37
+48882,0.73,1,2,2,60.2,58.0,2037,5.87,5.82,3.52
+48883,0.73,1,2,2,61.3,61.0,2037,5.83,5.78,3.56
+48884,1.04,4,1,6,67.3,56.0,2037,6.34,6.23,4.22
+48885,0.7,2,0,1,65.0,57.0,2038,5.53,5.58,3.61
+48886,0.7,3,4,0,59.6,61.0,2039,5.8,5.88,3.48
+48887,0.7,3,1,1,62.5,60.0,2039,5.64,5.68,3.54
+48888,0.71,3,5,1,58.2,57.0,2039,5.89,5.93,3.44
+48889,0.71,1,5,0,60.8,60.0,2039,5.74,5.78,3.5
+48890,0.57,0,5,4,61.9,56.0,2039,5.29,5.3,3.28
+48891,0.57,0,4,2,61.8,55.0,2039,5.33,5.35,3.3
+48892,0.57,0,4,2,61.3,56.0,2039,5.35,5.36,3.28
+48893,0.57,0,4,2,61.7,55.0,2039,5.35,5.39,3.31
+48894,0.54,0,6,2,61.4,57.0,2039,5.21,5.24,3.21
+48895,0.56,3,0,4,62.1,58.0,2040,5.27,5.33,3.3
+48896,0.52,3,5,5,62.3,55.0,2040,5.13,5.15,3.2
+48897,0.71,1,4,0,62.2,57.0,2040,5.66,5.6,3.5
+48898,0.63,0,3,2,61.2,57.0,2040,5.5,5.55,3.37
+48899,0.68,1,5,3,61.7,57.0,2040,5.67,5.65,3.49
+48900,0.59,1,5,4,62.8,54.0,2040,5.41,5.34,3.38
+48901,0.54,0,6,3,61.8,56.0,2041,5.25,5.23,3.24
+48902,0.51,3,4,4,62.0,55.0,2041,5.11,5.14,3.17
+48903,0.51,3,4,4,62.0,56.0,2041,5.1,5.15,3.17
+48904,0.5,3,4,4,61.9,59.0,2041,5.07,5.11,3.15
+48905,0.51,3,4,4,60.8,56.0,2041,5.17,5.2,3.15
+48906,0.62,3,4,3,59.8,58.0,2041,5.55,5.59,3.33
+48907,0.54,0,0,2,62.0,56.0,2041,5.26,5.23,3.25
+48908,0.54,0,5,5,61.3,56.0,2041,5.25,5.27,3.23
+48909,0.54,0,5,5,61.6,55.0,2041,5.22,5.24,3.22
+48910,0.54,0,5,5,61.9,54.0,2041,5.23,5.25,3.24
+48911,0.54,0,5,5,61.7,56.0,2041,5.24,5.26,3.24
+48912,0.61,0,5,2,61.8,56.0,2041,5.43,5.48,3.37
+48913,0.58,0,0,2,62.2,55.0,2041,5.38,5.42,3.36
+48914,0.58,2,0,2,61.5,61.9,2041,5.3,5.34,3.27
+48915,0.63,0,6,1,62.8,57.0,2041,5.49,5.46,3.44
+48916,0.54,0,0,2,62.0,56.0,2041,5.25,5.17,3.23
+48917,0.54,0,0,2,61.0,56.0,2041,5.35,5.24,3.23
+48918,0.54,1,0,2,60.3,58.0,2041,5.32,5.26,3.19
+48919,0.7,3,2,5,63.3,55.0,2042,5.63,5.68,3.58
+48920,0.7,3,5,1,62.5,60.0,2042,5.64,5.68,3.54
+48921,0.7,3,3,3,61.8,58.0,2042,5.66,5.73,3.52
+48922,0.7,1,5,1,59.1,59.0,2042,5.77,5.83,3.43
+48923,0.7,1,5,1,61.2,60.0,2042,5.7,5.74,3.5
+48924,0.7,3,5,1,60.6,57.0,2042,5.73,5.79,3.49
+48925,0.7,3,5,1,61.9,56.0,2042,5.68,5.73,3.53
+48926,0.74,3,4,0,63.2,58.0,2042,5.75,5.71,3.62
+48927,0.55,0,5,5,62.0,55.0,2042,5.25,5.27,3.26
+48928,0.74,1,4,1,58.8,61.0,2042,5.88,5.82,3.44
+48929,0.74,1,0,1,61.4,57.0,2042,5.83,5.79,3.57
+48930,0.74,1,1,0,59.8,58.0,2042,5.93,5.88,3.53
+48931,0.53,3,0,4,63.1,60.0,2043,5.12,5.08,3.22
+48932,0.7,1,4,0,61.5,58.0,2043,5.74,5.67,3.51
+48933,0.57,0,6,2,61.1,57.0,2043,5.33,5.37,3.27
+48934,0.57,0,6,2,61.6,55.0,2043,5.33,5.39,3.3
+48935,0.72,1,6,0,59.1,58.0,2043,5.88,5.83,3.46
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+53857,0.71,1,6,0,61.7,59.0,2743,5.67,5.71,3.51
+53858,0.71,3,6,1,63.1,56.0,2743,5.73,5.68,3.6
+53859,0.71,1,0,1,62.2,58.0,2743,5.74,5.67,3.55
+53860,0.71,1,6,1,60.9,59.0,2743,5.72,5.71,3.48
+53861,0.71,1,6,1,60.5,59.0,2743,5.81,5.79,3.51
+53862,0.71,1,0,1,62.7,56.0,2743,5.71,5.64,3.56
+53863,1.0,4,1,0,66.8,56.0,2743,6.22,6.12,4.13
+53864,0.7,3,4,3,62.8,57.0,2744,5.64,5.69,3.56
+53865,0.7,3,4,3,61.7,60.0,2744,5.63,5.65,3.48
+53866,0.7,3,4,3,62.3,59.0,2744,5.63,5.7,3.53
+53867,0.76,1,5,3,61.8,58.0,2744,5.85,5.89,3.63
+53868,0.75,1,4,1,61.1,59.0,2744,5.86,5.79,3.56
+53869,0.75,0,4,1,62.3,57.0,2744,5.82,5.77,3.61
+53870,0.7,0,5,1,60.7,55.0,2744,5.76,5.8,3.51
+53871,0.74,1,4,1,61.2,59.0,2744,5.88,5.82,3.58
+53872,0.74,1,3,2,60.6,60.0,2744,5.91,5.84,3.56
+53873,0.8,3,4,1,61.6,59.0,2745,5.9,5.96,3.65
+53874,0.71,3,6,3,62.5,60.0,2745,5.61,5.65,3.52
+53875,1.04,3,1,6,61.6,61.0,2745,6.45,6.47,3.98
+53876,0.7,0,0,1,61.7,55.0,2745,5.71,5.74,3.53
+53877,0.77,1,4,1,60.0,61.0,2745,5.97,5.93,3.57
+53878,0.51,0,0,5,61.9,54.0,2745,5.17,5.11,3.18
+53879,1.04,4,5,0,65.2,57.0,2745,6.25,6.23,4.07
+53880,0.73,1,5,3,60.7,58.0,2746,5.82,5.87,3.55
+53881,0.72,0,5,2,62.6,53.0,2746,5.76,5.78,3.61
+53882,0.71,4,6,2,65.4,59.0,2747,5.62,5.58,3.66
+53883,0.7,3,5,2,61.4,55.0,2748,5.7,5.74,3.51
+53884,0.81,0,6,1,61.5,57.0,2748,6.0,6.03,3.7
+53885,0.75,3,1,4,62.0,59.0,2749,5.81,5.83,3.61
+53886,0.7,2,6,3,58.0,62.0,2749,5.78,5.87,3.38
+53887,0.52,0,4,7,61.5,57.0,2749,5.15,5.19,3.18
+53888,0.83,1,5,0,61.6,57.0,2749,6.06,6.02,3.72
+53889,0.8,0,5,0,62.2,56.0,2749,5.95,5.91,3.69
+53890,0.73,2,0,1,57.9,55.0,2749,6.0,5.96,3.46
+53891,0.56,0,0,5,62.1,56.0,2750,5.28,5.29,3.28
+53892,0.7,0,4,2,62.5,56.0,2751,5.73,5.7,3.57
+53893,0.7,0,4,2,62.0,55.0,2751,5.74,5.71,3.55
+53894,0.71,0,5,1,60.5,56.4,2751,5.76,5.8,3.5
+53895,0.7,2,4,2,57.8,61.0,2751,5.83,5.79,3.36
+53896,0.83,0,5,0,62.4,54.0,2751,6.01,6.08,3.77
+53897,1.02,2,3,6,64.3,63.0,2751,6.28,6.23,4.02
+53898,0.65,3,6,2,60.8,57.2,2752,5.55,5.63,3.4
+53899,0.72,0,3,4,62.3,56.0,2752,5.74,5.81,3.6
+53900,0.73,0,3,3,62.5,58.0,2752,5.71,5.75,3.58
+53901,0.57,1,0,2,61.6,58.0,2753,5.36,5.33,3.29
+53902,0.77,3,0,0,59.9,61.0,2753,5.98,6.01,3.59
+53903,0.75,3,0,1,62.9,57.0,2753,5.79,5.84,3.66
+53904,0.7,1,0,1,61.3,58.0,2753,5.68,5.71,3.49
+53905,0.7,1,0,1,60.0,59.0,2753,5.75,5.79,3.46
+53906,0.75,3,0,1,63.0,55.0,2753,5.76,5.79,3.64
+53907,0.7,3,0,1,61.0,57.0,2753,5.68,5.73,3.48
+53908,0.7,3,0,1,61.2,57.0,2753,5.68,5.73,3.49
+53909,0.7,3,0,1,62.7,59.0,2753,5.63,5.67,3.54
+53910,0.7,1,0,1,60.5,58.0,2753,5.74,5.77,3.48
+53911,0.57,1,0,7,59.8,60.0,2753,5.43,5.38,3.23
+53912,0.61,1,4,5,61.8,59.0,2753,5.48,5.4,3.36
+53913,0.8,2,5,3,64.2,58.0,2753,5.84,5.81,3.74
+53914,0.84,2,1,2,63.7,59.0,2753,5.94,5.9,3.77
+53915,0.77,0,0,0,62.1,56.0,2753,5.84,5.86,3.63
+53916,0.74,2,6,1,63.1,59.0,2753,5.71,5.74,3.61
+53917,0.9,3,2,1,63.2,60.0,2753,6.12,6.09,3.86
+53918,0.76,1,1,2,59.3,62.0,2753,5.93,5.85,3.49
+53919,0.76,0,1,5,62.2,55.0,2753,5.89,5.87,3.66
+53920,0.7,3,0,3,62.4,60.0,2755,5.57,5.61,3.49
+53921,0.7,3,0,3,62.8,60.0,2755,5.59,5.65,3.53
+53922,0.7,3,6,2,63.1,59.0,2755,5.67,5.58,3.55
+53923,0.73,0,1,3,61.3,56.0,2756,5.8,5.84,3.57
+53924,0.73,0,1,3,61.6,55.0,2756,5.82,5.84,3.59
+53925,0.79,0,1,1,61.6,56.0,2756,5.95,5.97,3.67
+53926,0.71,0,0,1,61.9,56.0,2756,5.71,5.73,3.54
+53927,0.79,2,4,1,58.1,59.0,2756,6.06,6.13,3.54
+53928,0.79,1,0,0,61.4,58.0,2756,6.03,5.96,3.68
+53929,0.71,0,5,2,61.4,56.0,2756,5.76,5.73,3.53
+53930,0.71,1,0,1,60.5,55.0,2756,5.79,5.74,3.49
+53931,0.71,1,4,1,59.8,62.0,2756,5.74,5.73,3.43
+53932,0.7,3,0,3,60.5,59.0,2757,5.71,5.76,3.47
+53933,0.7,3,0,3,61.2,59.0,2757,5.69,5.72,3.49
+53934,0.72,1,6,1,62.7,59.0,2757,5.69,5.73,3.58
+53935,0.72,0,6,1,60.8,57.0,2757,5.75,5.76,3.5
+53936,0.72,2,6,1,63.1,55.0,2757,5.69,5.75,3.61
+53937,0.7,3,6,1,62.8,60.0,2757,5.66,5.68,3.56
+53938,0.86,1,3,0,61.0,58.0,2757,6.15,6.12,3.74
+53939,0.75,0,6,0,62.2,55.0,2757,5.83,5.87,3.64
diff --git a/Main.py b/main.py
similarity index 99%
rename from Main.py
rename to main.py
index 9104d77..057cbb7 100644
--- a/Main.py
+++ b/main.py
@@ -313,4 +313,4 @@ app = QApplication(sys.argv)
 
 window = MyTabs()
 window.show()
-app.exec()
+app.exec()
\ No newline at end of file
diff --git a/training.ipynb b/training.ipynb
index 6478f3a..76f88c2 100644
--- a/training.ipynb
+++ b/training.ipynb
@@ -1,11 +1,27 @@
 {
  "cells": [
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "# Training Notebook"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### Description\n",
+    "This notebook is used for loading and cleaning the data, exploratory data analysis, and training and evaluating the models."
+   ]
+  },
   {
    "cell_type": "code",
-   "execution_count": 2,
+   "execution_count": 1,
    "metadata": {},
    "outputs": [],
    "source": [
+    "# Importing the libraries\n",
     "import pandas as pd\n",
     "import sklearn as sk\n",
     "import matplotlib.pyplot as plt\n",
@@ -23,7 +39,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 3,
+   "execution_count": 11,
    "metadata": {},
    "outputs": [
     {
@@ -48,9 +64,6 @@
        "    <tr style=\"text-align: right;\">\n",
        "      <th></th>\n",
        "      <th>carat</th>\n",
-       "      <th>cut</th>\n",
-       "      <th>color</th>\n",
-       "      <th>clarity</th>\n",
        "      <th>depth</th>\n",
        "      <th>table</th>\n",
        "      <th>price</th>\n",
@@ -61,84 +74,112 @@
        "  </thead>\n",
        "  <tbody>\n",
        "    <tr>\n",
-       "      <th>0</th>\n",
-       "      <td>0.23</td>\n",
-       "      <td>Ideal</td>\n",
-       "      <td>E</td>\n",
-       "      <td>SI2</td>\n",
-       "      <td>61.5</td>\n",
-       "      <td>55.0</td>\n",
-       "      <td>326</td>\n",
-       "      <td>3.95</td>\n",
-       "      <td>3.98</td>\n",
-       "      <td>2.43</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>1</th>\n",
-       "      <td>0.21</td>\n",
-       "      <td>Premium</td>\n",
-       "      <td>E</td>\n",
-       "      <td>SI1</td>\n",
-       "      <td>59.8</td>\n",
-       "      <td>61.0</td>\n",
-       "      <td>326</td>\n",
-       "      <td>3.89</td>\n",
-       "      <td>3.84</td>\n",
-       "      <td>2.31</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>2</th>\n",
-       "      <td>0.23</td>\n",
-       "      <td>Good</td>\n",
-       "      <td>E</td>\n",
-       "      <td>VS1</td>\n",
-       "      <td>56.9</td>\n",
-       "      <td>65.0</td>\n",
-       "      <td>327</td>\n",
-       "      <td>4.05</td>\n",
-       "      <td>4.07</td>\n",
-       "      <td>2.31</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>3</th>\n",
-       "      <td>0.29</td>\n",
-       "      <td>Premium</td>\n",
-       "      <td>I</td>\n",
-       "      <td>VS2</td>\n",
-       "      <td>62.4</td>\n",
-       "      <td>58.0</td>\n",
-       "      <td>334</td>\n",
-       "      <td>4.20</td>\n",
-       "      <td>4.23</td>\n",
-       "      <td>2.63</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>4</th>\n",
-       "      <td>0.31</td>\n",
-       "      <td>Good</td>\n",
-       "      <td>J</td>\n",
-       "      <td>SI2</td>\n",
-       "      <td>63.3</td>\n",
-       "      <td>58.0</td>\n",
-       "      <td>335</td>\n",
-       "      <td>4.34</td>\n",
-       "      <td>4.35</td>\n",
-       "      <td>2.75</td>\n",
+       "      <th>count</th>\n",
+       "      <td>53940.000000</td>\n",
+       "      <td>53940.000000</td>\n",
+       "      <td>53940.000000</td>\n",
+       "      <td>53940.000000</td>\n",
+       "      <td>53940.000000</td>\n",
+       "      <td>53940.000000</td>\n",
+       "      <td>53940.000000</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>mean</th>\n",
+       "      <td>0.797940</td>\n",
+       "      <td>61.749405</td>\n",
+       "      <td>57.457184</td>\n",
+       "      <td>3932.799722</td>\n",
+       "      <td>5.731157</td>\n",
+       "      <td>5.734526</td>\n",
+       "      <td>3.538734</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>std</th>\n",
+       "      <td>0.474011</td>\n",
+       "      <td>1.432621</td>\n",
+       "      <td>2.234491</td>\n",
+       "      <td>3989.439738</td>\n",
+       "      <td>1.121761</td>\n",
+       "      <td>1.142135</td>\n",
+       "      <td>0.705699</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>min</th>\n",
+       "      <td>0.200000</td>\n",
+       "      <td>43.000000</td>\n",
+       "      <td>43.000000</td>\n",
+       "      <td>326.000000</td>\n",
+       "      <td>0.000000</td>\n",
+       "      <td>0.000000</td>\n",
+       "      <td>0.000000</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>25%</th>\n",
+       "      <td>0.400000</td>\n",
+       "      <td>61.000000</td>\n",
+       "      <td>56.000000</td>\n",
+       "      <td>950.000000</td>\n",
+       "      <td>4.710000</td>\n",
+       "      <td>4.720000</td>\n",
+       "      <td>2.910000</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>50%</th>\n",
+       "      <td>0.700000</td>\n",
+       "      <td>61.800000</td>\n",
+       "      <td>57.000000</td>\n",
+       "      <td>2401.000000</td>\n",
+       "      <td>5.700000</td>\n",
+       "      <td>5.710000</td>\n",
+       "      <td>3.530000</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>75%</th>\n",
+       "      <td>1.040000</td>\n",
+       "      <td>62.500000</td>\n",
+       "      <td>59.000000</td>\n",
+       "      <td>5324.250000</td>\n",
+       "      <td>6.540000</td>\n",
+       "      <td>6.540000</td>\n",
+       "      <td>4.040000</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>max</th>\n",
+       "      <td>5.010000</td>\n",
+       "      <td>79.000000</td>\n",
+       "      <td>95.000000</td>\n",
+       "      <td>18823.000000</td>\n",
+       "      <td>10.740000</td>\n",
+       "      <td>58.900000</td>\n",
+       "      <td>31.800000</td>\n",
        "    </tr>\n",
        "  </tbody>\n",
        "</table>\n",
        "</div>"
       ],
       "text/plain": [
-       "   carat      cut color clarity  depth  table  price     x     y     z\n",
-       "0   0.23    Ideal     E     SI2   61.5   55.0    326  3.95  3.98  2.43\n",
-       "1   0.21  Premium     E     SI1   59.8   61.0    326  3.89  3.84  2.31\n",
-       "2   0.23     Good     E     VS1   56.9   65.0    327  4.05  4.07  2.31\n",
-       "3   0.29  Premium     I     VS2   62.4   58.0    334  4.20  4.23  2.63\n",
-       "4   0.31     Good     J     SI2   63.3   58.0    335  4.34  4.35  2.75"
+       "              carat         depth         table         price             x  \\\n",
+       "count  53940.000000  53940.000000  53940.000000  53940.000000  53940.000000   \n",
+       "mean       0.797940     61.749405     57.457184   3932.799722      5.731157   \n",
+       "std        0.474011      1.432621      2.234491   3989.439738      1.121761   \n",
+       "min        0.200000     43.000000     43.000000    326.000000      0.000000   \n",
+       "25%        0.400000     61.000000     56.000000    950.000000      4.710000   \n",
+       "50%        0.700000     61.800000     57.000000   2401.000000      5.700000   \n",
+       "75%        1.040000     62.500000     59.000000   5324.250000      6.540000   \n",
+       "max        5.010000     79.000000     95.000000  18823.000000     10.740000   \n",
+       "\n",
+       "                  y             z  \n",
+       "count  53940.000000  53940.000000  \n",
+       "mean       5.734526      3.538734  \n",
+       "std        1.142135      0.705699  \n",
+       "min        0.000000      0.000000  \n",
+       "25%        4.720000      2.910000  \n",
+       "50%        5.710000      3.530000  \n",
+       "75%        6.540000      4.040000  \n",
+       "max       58.900000     31.800000  "
       ]
      },
-     "execution_count": 3,
+     "execution_count": 11,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -147,30 +188,7 @@
     "diamonds = pd.read_csv('diamonds.csv')\n",
     "\n",
     "diamonds.dropna(inplace=True)\n",
-    "diamonds.head()\n"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 4,
-   "metadata": {},
-   "outputs": [
-    {
-     "ename": "NameError",
-     "evalue": "name 'model2' is not defined",
-     "output_type": "error",
-     "traceback": [
-      "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m",
-      "\u001b[0;31mNameError\u001b[0m                                 Traceback (most recent call last)",
-      "Cell \u001b[0;32mIn[4], line 2\u001b[0m\n\u001b[1;32m      1\u001b[0m test_diamond \u001b[38;5;241m=\u001b[39m [[\u001b[38;5;241m0.21\u001b[39m, \u001b[38;5;241m0\u001b[39m, \u001b[38;5;241m0\u001b[39m, \u001b[38;5;241m1\u001b[39m, \u001b[38;5;241m59.8\u001b[39m, \u001b[38;5;241m61\u001b[39m, \u001b[38;5;241m3.89\u001b[39m, \u001b[38;5;241m3.84\u001b[39m, \u001b[38;5;241m2.31\u001b[39m]]\n\u001b[0;32m----> 2\u001b[0m test_price \u001b[38;5;241m=\u001b[39m \u001b[43mmodel2\u001b[49m\u001b[38;5;241m.\u001b[39mpredict(test_diamond)\n\u001b[1;32m      3\u001b[0m test_price\n",
-      "\u001b[0;31mNameError\u001b[0m: name 'model2' is not defined"
-     ]
-    }
-   ],
-   "source": [
-    "test_diamond = [[0.21, 0, 0, 1, 59.8, 61, 3.89, 3.84, 2.31]]\n",
-    "test_price = model2.predict(test_diamond)\n",
-    "test_price"
+    "diamonds.describe()"
    ]
   },
   {
@@ -184,42 +202,27 @@
    "cell_type": "markdown",
    "metadata": {},
    "source": [
+    "Here we map the non-numerical values to numerical ones. This is done to make the data more readable for the models.\n",
+    "\n",
     "**Cut Quality**\n",
-    "| Cut        | Mapping |\n",
-    "|------------|------|\n",
-    "| Ideal      | 0    |\n",
-    "| Premium    | 1    |\n",
-    "| Good       | 2    |\n",
-    "| Very Good  | 3    |\n",
-    "| Fair       | 4    |\n",
+    "| Cut       | Ideal | Premium | Good | Very Good | Fair |\n",
+    "|-----------|-------|---------|------|-----------|------|\n",
+    "| Mapping   | 0     | 1       | 2    | 3         | 4    |\n",
     "\n",
     "**Color Grade**\n",
-    "| Color | Mapping |\n",
-    "|-------|------|\n",
-    "| E     | 0    |\n",
-    "| I     | 1    |\n",
-    "| J     | 2    |\n",
-    "| H     | 3    |\n",
-    "| F     | 4    |\n",
-    "| G     | 5    |\n",
-    "| D     | 6    |\n",
+    "| Color     | E | I | J | H | F | G | D |\n",
+    "|-----------|---|---|---|---|---|---|---|\n",
+    "| Mapping   | 0 | 1 | 2 | 3 | 4 | 5 | 6 |\n",
     "\n",
     "**Clarity Grade**\n",
-    "| Clarity | Mapping |\n",
-    "|---------|------|\n",
-    "| SI2     | 0    |\n",
-    "| SI1     | 1    |\n",
-    "| VS1     | 2    |\n",
-    "| VS2     | 3    |\n",
-    "| VVS2    | 4    |\n",
-    "| VVS1    | 5    |\n",
-    "| I1      | 6    |\n",
-    "| IF      | 7    |"
+    "| Clarity   | SI2 | SI1 | VS1 | VS2 | VVS2 | VVS1 | I1 | IF |\n",
+    "|-----------|-----|-----|-----|-----|------|------|----|----|\n",
+    "| Mapping   | 0   | 1   | 2   | 3   | 4    | 5    | 6  | 7  |\n"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 5,
+   "execution_count": 7,
    "metadata": {},
    "outputs": [],
    "source": [
@@ -237,7 +240,7 @@
   },
   {
    "cell_type": "code",
-   "execution_count": 6,
+   "execution_count": 8,
    "metadata": {},
    "outputs": [],
    "source": [
@@ -247,9 +250,16 @@
     "diamonds_numerical['clarity'] = diamonds['clarity'].map(clarity_mapping)"
    ]
   },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### 4. Remove rows with x, y, or z values of 0"
+   ]
+  },
   {
    "cell_type": "code",
-   "execution_count": 7,
+   "execution_count": 12,
    "metadata": {},
    "outputs": [
     {
@@ -274,9 +284,6 @@
        "    <tr style=\"text-align: right;\">\n",
        "      <th></th>\n",
        "      <th>carat</th>\n",
-       "      <th>cut</th>\n",
-       "      <th>color</th>\n",
-       "      <th>clarity</th>\n",
        "      <th>depth</th>\n",
        "      <th>table</th>\n",
        "      <th>price</th>\n",
@@ -287,263 +294,83 @@
        "  </thead>\n",
        "  <tbody>\n",
        "    <tr>\n",
-       "      <th>2207</th>\n",
-       "      <td>1.00</td>\n",
-       "      <td>Premium</td>\n",
-       "      <td>G</td>\n",
-       "      <td>SI2</td>\n",
-       "      <td>59.1</td>\n",
-       "      <td>59.0</td>\n",
-       "      <td>3142</td>\n",
-       "      <td>6.55</td>\n",
-       "      <td>6.48</td>\n",
-       "      <td>0.0</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>2314</th>\n",
-       "      <td>1.01</td>\n",
-       "      <td>Premium</td>\n",
-       "      <td>H</td>\n",
-       "      <td>I1</td>\n",
-       "      <td>58.1</td>\n",
-       "      <td>59.0</td>\n",
-       "      <td>3167</td>\n",
-       "      <td>6.66</td>\n",
-       "      <td>6.60</td>\n",
-       "      <td>0.0</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>4791</th>\n",
-       "      <td>1.10</td>\n",
-       "      <td>Premium</td>\n",
-       "      <td>G</td>\n",
-       "      <td>SI2</td>\n",
-       "      <td>63.0</td>\n",
-       "      <td>59.0</td>\n",
-       "      <td>3696</td>\n",
-       "      <td>6.50</td>\n",
-       "      <td>6.47</td>\n",
-       "      <td>0.0</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>5471</th>\n",
-       "      <td>1.01</td>\n",
-       "      <td>Premium</td>\n",
-       "      <td>F</td>\n",
-       "      <td>SI2</td>\n",
-       "      <td>59.2</td>\n",
-       "      <td>58.0</td>\n",
-       "      <td>3837</td>\n",
-       "      <td>6.50</td>\n",
-       "      <td>6.47</td>\n",
-       "      <td>0.0</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>10167</th>\n",
-       "      <td>1.50</td>\n",
-       "      <td>Good</td>\n",
-       "      <td>G</td>\n",
-       "      <td>I1</td>\n",
-       "      <td>64.0</td>\n",
-       "      <td>61.0</td>\n",
-       "      <td>4731</td>\n",
-       "      <td>7.15</td>\n",
-       "      <td>7.04</td>\n",
-       "      <td>0.0</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>11182</th>\n",
-       "      <td>1.07</td>\n",
-       "      <td>Ideal</td>\n",
-       "      <td>F</td>\n",
-       "      <td>SI2</td>\n",
-       "      <td>61.6</td>\n",
-       "      <td>56.0</td>\n",
-       "      <td>4954</td>\n",
-       "      <td>0.00</td>\n",
-       "      <td>6.62</td>\n",
+       "      <th>count</th>\n",
+       "      <td>20.000000</td>\n",
+       "      <td>20.0000</td>\n",
+       "      <td>20.000000</td>\n",
+       "      <td>20.000000</td>\n",
+       "      <td>20.00000</td>\n",
+       "      <td>20.000000</td>\n",
+       "      <td>20.0</td>\n",
+       "    </tr>\n",
+       "    <tr>\n",
+       "      <th>mean</th>\n",
+       "      <td>1.449000</td>\n",
+       "      <td>61.4550</td>\n",
+       "      <td>58.400000</td>\n",
+       "      <td>8803.100000</td>\n",
+       "      <td>4.46500</td>\n",
+       "      <td>4.761000</td>\n",
        "      <td>0.0</td>\n",
        "    </tr>\n",
        "    <tr>\n",
-       "      <th>11963</th>\n",
-       "      <td>1.00</td>\n",
-       "      <td>Very Good</td>\n",
-       "      <td>H</td>\n",
-       "      <td>VS2</td>\n",
-       "      <td>63.3</td>\n",
-       "      <td>53.0</td>\n",
-       "      <td>5139</td>\n",
-       "      <td>0.00</td>\n",
-       "      <td>0.00</td>\n",
+       "      <th>std</th>\n",
+       "      <td>0.609105</td>\n",
+       "      <td>2.1045</td>\n",
+       "      <td>3.118704</td>\n",
+       "      <td>6376.126236</td>\n",
+       "      <td>3.80866</td>\n",
+       "      <td>3.658691</td>\n",
        "      <td>0.0</td>\n",
        "    </tr>\n",
        "    <tr>\n",
-       "      <th>13601</th>\n",
-       "      <td>1.15</td>\n",
-       "      <td>Ideal</td>\n",
-       "      <td>G</td>\n",
-       "      <td>VS2</td>\n",
-       "      <td>59.2</td>\n",
-       "      <td>56.0</td>\n",
-       "      <td>5564</td>\n",
-       "      <td>6.88</td>\n",
-       "      <td>6.83</td>\n",
+       "      <th>min</th>\n",
+       "      <td>0.710000</td>\n",
+       "      <td>57.5000</td>\n",
+       "      <td>53.000000</td>\n",
+       "      <td>2130.000000</td>\n",
+       "      <td>0.00000</td>\n",
+       "      <td>0.000000</td>\n",
        "      <td>0.0</td>\n",
        "    </tr>\n",
        "    <tr>\n",
-       "      <th>15951</th>\n",
-       "      <td>1.14</td>\n",
-       "      <td>Fair</td>\n",
-       "      <td>G</td>\n",
-       "      <td>VS1</td>\n",
-       "      <td>57.5</td>\n",
-       "      <td>67.0</td>\n",
-       "      <td>6381</td>\n",
-       "      <td>0.00</td>\n",
-       "      <td>0.00</td>\n",
-       "      <td>0.0</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>24394</th>\n",
-       "      <td>2.18</td>\n",
-       "      <td>Premium</td>\n",
-       "      <td>H</td>\n",
-       "      <td>SI2</td>\n",
-       "      <td>59.4</td>\n",
-       "      <td>61.0</td>\n",
-       "      <td>12631</td>\n",
-       "      <td>8.49</td>\n",
-       "      <td>8.45</td>\n",
+       "      <th>25%</th>\n",
+       "      <td>1.010000</td>\n",
+       "      <td>59.3500</td>\n",
+       "      <td>57.500000</td>\n",
+       "      <td>3563.750000</td>\n",
+       "      <td>0.00000</td>\n",
+       "      <td>0.000000</td>\n",
        "      <td>0.0</td>\n",
        "    </tr>\n",
        "    <tr>\n",
-       "      <th>24520</th>\n",
-       "      <td>1.56</td>\n",
-       "      <td>Ideal</td>\n",
-       "      <td>G</td>\n",
-       "      <td>VS2</td>\n",
-       "      <td>62.2</td>\n",
-       "      <td>54.0</td>\n",
-       "      <td>12800</td>\n",
-       "      <td>0.00</td>\n",
-       "      <td>0.00</td>\n",
-       "      <td>0.0</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>26123</th>\n",
-       "      <td>2.25</td>\n",
-       "      <td>Premium</td>\n",
-       "      <td>I</td>\n",
-       "      <td>SI1</td>\n",
-       "      <td>61.3</td>\n",
-       "      <td>58.0</td>\n",
-       "      <td>15397</td>\n",
-       "      <td>8.52</td>\n",
-       "      <td>8.42</td>\n",
+       "      <th>50%</th>\n",
+       "      <td>1.145000</td>\n",
+       "      <td>61.8500</td>\n",
+       "      <td>59.000000</td>\n",
+       "      <td>5351.500000</td>\n",
+       "      <td>6.52500</td>\n",
+       "      <td>6.540000</td>\n",
        "      <td>0.0</td>\n",
        "    </tr>\n",
        "    <tr>\n",
-       "      <th>26243</th>\n",
-       "      <td>1.20</td>\n",
-       "      <td>Premium</td>\n",
-       "      <td>D</td>\n",
-       "      <td>VVS1</td>\n",
-       "      <td>62.1</td>\n",
-       "      <td>59.0</td>\n",
-       "      <td>15686</td>\n",
-       "      <td>0.00</td>\n",
-       "      <td>0.00</td>\n",
+       "      <th>75%</th>\n",
+       "      <td>2.060000</td>\n",
+       "      <td>63.0750</td>\n",
+       "      <td>59.250000</td>\n",
+       "      <td>15469.250000</td>\n",
+       "      <td>7.36750</td>\n",
+       "      <td>7.267500</td>\n",
        "      <td>0.0</td>\n",
        "    </tr>\n",
        "    <tr>\n",
-       "      <th>27112</th>\n",
-       "      <td>2.20</td>\n",
-       "      <td>Premium</td>\n",
-       "      <td>H</td>\n",
-       "      <td>SI1</td>\n",
-       "      <td>61.2</td>\n",
-       "      <td>59.0</td>\n",
-       "      <td>17265</td>\n",
-       "      <td>8.42</td>\n",
-       "      <td>8.37</td>\n",
-       "      <td>0.0</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>27429</th>\n",
-       "      <td>2.25</td>\n",
-       "      <td>Premium</td>\n",
-       "      <td>H</td>\n",
-       "      <td>SI2</td>\n",
-       "      <td>62.8</td>\n",
-       "      <td>59.0</td>\n",
-       "      <td>18034</td>\n",
-       "      <td>0.00</td>\n",
-       "      <td>0.00</td>\n",
-       "      <td>0.0</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>27503</th>\n",
-       "      <td>2.02</td>\n",
-       "      <td>Premium</td>\n",
-       "      <td>H</td>\n",
-       "      <td>VS2</td>\n",
-       "      <td>62.7</td>\n",
-       "      <td>53.0</td>\n",
-       "      <td>18207</td>\n",
-       "      <td>8.02</td>\n",
-       "      <td>7.95</td>\n",
-       "      <td>0.0</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>27739</th>\n",
-       "      <td>2.80</td>\n",
-       "      <td>Good</td>\n",
-       "      <td>G</td>\n",
-       "      <td>SI2</td>\n",
-       "      <td>63.8</td>\n",
-       "      <td>58.0</td>\n",
-       "      <td>18788</td>\n",
-       "      <td>8.90</td>\n",
-       "      <td>8.85</td>\n",
-       "      <td>0.0</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>49556</th>\n",
-       "      <td>0.71</td>\n",
-       "      <td>Good</td>\n",
-       "      <td>F</td>\n",
-       "      <td>SI2</td>\n",
-       "      <td>64.1</td>\n",
-       "      <td>60.0</td>\n",
-       "      <td>2130</td>\n",
-       "      <td>0.00</td>\n",
-       "      <td>0.00</td>\n",
-       "      <td>0.0</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>49557</th>\n",
-       "      <td>0.71</td>\n",
-       "      <td>Good</td>\n",
-       "      <td>F</td>\n",
-       "      <td>SI2</td>\n",
-       "      <td>64.1</td>\n",
-       "      <td>60.0</td>\n",
-       "      <td>2130</td>\n",
-       "      <td>0.00</td>\n",
-       "      <td>0.00</td>\n",
-       "      <td>0.0</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>51506</th>\n",
-       "      <td>1.12</td>\n",
-       "      <td>Premium</td>\n",
-       "      <td>G</td>\n",
-       "      <td>I1</td>\n",
-       "      <td>60.4</td>\n",
-       "      <td>59.0</td>\n",
-       "      <td>2383</td>\n",
-       "      <td>6.71</td>\n",
-       "      <td>6.67</td>\n",
+       "      <th>max</th>\n",
+       "      <td>2.800000</td>\n",
+       "      <td>64.1000</td>\n",
+       "      <td>67.000000</td>\n",
+       "      <td>18788.000000</td>\n",
+       "      <td>8.90000</td>\n",
+       "      <td>8.850000</td>\n",
        "      <td>0.0</td>\n",
        "    </tr>\n",
        "  </tbody>\n",
@@ -551,30 +378,18 @@
        "</div>"
       ],
       "text/plain": [
-       "       carat        cut color clarity  depth  table  price     x     y    z\n",
-       "2207    1.00    Premium     G     SI2   59.1   59.0   3142  6.55  6.48  0.0\n",
-       "2314    1.01    Premium     H      I1   58.1   59.0   3167  6.66  6.60  0.0\n",
-       "4791    1.10    Premium     G     SI2   63.0   59.0   3696  6.50  6.47  0.0\n",
-       "5471    1.01    Premium     F     SI2   59.2   58.0   3837  6.50  6.47  0.0\n",
-       "10167   1.50       Good     G      I1   64.0   61.0   4731  7.15  7.04  0.0\n",
-       "11182   1.07      Ideal     F     SI2   61.6   56.0   4954  0.00  6.62  0.0\n",
-       "11963   1.00  Very Good     H     VS2   63.3   53.0   5139  0.00  0.00  0.0\n",
-       "13601   1.15      Ideal     G     VS2   59.2   56.0   5564  6.88  6.83  0.0\n",
-       "15951   1.14       Fair     G     VS1   57.5   67.0   6381  0.00  0.00  0.0\n",
-       "24394   2.18    Premium     H     SI2   59.4   61.0  12631  8.49  8.45  0.0\n",
-       "24520   1.56      Ideal     G     VS2   62.2   54.0  12800  0.00  0.00  0.0\n",
-       "26123   2.25    Premium     I     SI1   61.3   58.0  15397  8.52  8.42  0.0\n",
-       "26243   1.20    Premium     D    VVS1   62.1   59.0  15686  0.00  0.00  0.0\n",
-       "27112   2.20    Premium     H     SI1   61.2   59.0  17265  8.42  8.37  0.0\n",
-       "27429   2.25    Premium     H     SI2   62.8   59.0  18034  0.00  0.00  0.0\n",
-       "27503   2.02    Premium     H     VS2   62.7   53.0  18207  8.02  7.95  0.0\n",
-       "27739   2.80       Good     G     SI2   63.8   58.0  18788  8.90  8.85  0.0\n",
-       "49556   0.71       Good     F     SI2   64.1   60.0   2130  0.00  0.00  0.0\n",
-       "49557   0.71       Good     F     SI2   64.1   60.0   2130  0.00  0.00  0.0\n",
-       "51506   1.12    Premium     G      I1   60.4   59.0   2383  6.71  6.67  0.0"
+       "           carat    depth      table         price         x          y     z\n",
+       "count  20.000000  20.0000  20.000000     20.000000  20.00000  20.000000  20.0\n",
+       "mean    1.449000  61.4550  58.400000   8803.100000   4.46500   4.761000   0.0\n",
+       "std     0.609105   2.1045   3.118704   6376.126236   3.80866   3.658691   0.0\n",
+       "min     0.710000  57.5000  53.000000   2130.000000   0.00000   0.000000   0.0\n",
+       "25%     1.010000  59.3500  57.500000   3563.750000   0.00000   0.000000   0.0\n",
+       "50%     1.145000  61.8500  59.000000   5351.500000   6.52500   6.540000   0.0\n",
+       "75%     2.060000  63.0750  59.250000  15469.250000   7.36750   7.267500   0.0\n",
+       "max     2.800000  64.1000  67.000000  18788.000000   8.90000   8.850000   0.0"
       ]
      },
-     "execution_count": 7,
+     "execution_count": 12,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -582,12 +397,12 @@
    "source": [
     "# store rows where x or y or z is 0\n",
     "zero_rows = diamonds[(diamonds['x'] == 0) | (diamonds['y'] == 0) | (diamonds['z'] == 0)]\n",
-    "zero_rows"
+    "zero_rows.describe()"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 8,
+   "execution_count": 13,
    "metadata": {},
    "outputs": [],
    "source": [
@@ -598,9 +413,16 @@
     "diamonds_numerical.to_csv('diamonds_numerical.csv', index=True)"
    ]
   },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### 5. Plot the data"
+   ]
+  },
   {
    "cell_type": "code",
-   "execution_count": 9,
+   "execution_count": 14,
    "metadata": {},
    "outputs": [
     {
@@ -632,9 +454,16 @@
     "plt.show()\n"
    ]
   },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "### 5. Split the data into training and testing sets"
+   ]
+  },
   {
    "cell_type": "code",
-   "execution_count": 19,
+   "execution_count": 16,
    "metadata": {},
    "outputs": [
     {
@@ -724,95 +553,20 @@
        "      <td>4.35</td>\n",
        "      <td>2.75</td>\n",
        "    </tr>\n",
-       "    <tr>\n",
-       "      <th>...</th>\n",
-       "      <td>...</td>\n",
-       "      <td>...</td>\n",
-       "      <td>...</td>\n",
-       "      <td>...</td>\n",
-       "      <td>...</td>\n",
-       "      <td>...</td>\n",
-       "      <td>...</td>\n",
-       "      <td>...</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>53935</th>\n",
-       "      <td>0.72</td>\n",
-       "      <td>6</td>\n",
-       "      <td>1</td>\n",
-       "      <td>60.8</td>\n",
-       "      <td>57.0</td>\n",
-       "      <td>5.75</td>\n",
-       "      <td>5.76</td>\n",
-       "      <td>3.50</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>53936</th>\n",
-       "      <td>0.72</td>\n",
-       "      <td>6</td>\n",
-       "      <td>1</td>\n",
-       "      <td>63.1</td>\n",
-       "      <td>55.0</td>\n",
-       "      <td>5.69</td>\n",
-       "      <td>5.75</td>\n",
-       "      <td>3.61</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>53937</th>\n",
-       "      <td>0.70</td>\n",
-       "      <td>6</td>\n",
-       "      <td>1</td>\n",
-       "      <td>62.8</td>\n",
-       "      <td>60.0</td>\n",
-       "      <td>5.66</td>\n",
-       "      <td>5.68</td>\n",
-       "      <td>3.56</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>53938</th>\n",
-       "      <td>0.86</td>\n",
-       "      <td>3</td>\n",
-       "      <td>0</td>\n",
-       "      <td>61.0</td>\n",
-       "      <td>58.0</td>\n",
-       "      <td>6.15</td>\n",
-       "      <td>6.12</td>\n",
-       "      <td>3.74</td>\n",
-       "    </tr>\n",
-       "    <tr>\n",
-       "      <th>53939</th>\n",
-       "      <td>0.75</td>\n",
-       "      <td>6</td>\n",
-       "      <td>0</td>\n",
-       "      <td>62.2</td>\n",
-       "      <td>55.0</td>\n",
-       "      <td>5.83</td>\n",
-       "      <td>5.87</td>\n",
-       "      <td>3.64</td>\n",
-       "    </tr>\n",
        "  </tbody>\n",
        "</table>\n",
-       "<p>53920 rows × 8 columns</p>\n",
        "</div>"
       ],
       "text/plain": [
-       "       carat  color  clarity  depth  table     x     y     z\n",
-       "0       0.23      0        0   61.5   55.0  3.95  3.98  2.43\n",
-       "1       0.21      0        1   59.8   61.0  3.89  3.84  2.31\n",
-       "2       0.23      0        2   56.9   65.0  4.05  4.07  2.31\n",
-       "3       0.29      1        3   62.4   58.0  4.20  4.23  2.63\n",
-       "4       0.31      2        0   63.3   58.0  4.34  4.35  2.75\n",
-       "...      ...    ...      ...    ...    ...   ...   ...   ...\n",
-       "53935   0.72      6        1   60.8   57.0  5.75  5.76  3.50\n",
-       "53936   0.72      6        1   63.1   55.0  5.69  5.75  3.61\n",
-       "53937   0.70      6        1   62.8   60.0  5.66  5.68  3.56\n",
-       "53938   0.86      3        0   61.0   58.0  6.15  6.12  3.74\n",
-       "53939   0.75      6        0   62.2   55.0  5.83  5.87  3.64\n",
-       "\n",
-       "[53920 rows x 8 columns]"
+       "   carat  color  clarity  depth  table     x     y     z\n",
+       "0   0.23      0        0   61.5   55.0  3.95  3.98  2.43\n",
+       "1   0.21      0        1   59.8   61.0  3.89  3.84  2.31\n",
+       "2   0.23      0        2   56.9   65.0  4.05  4.07  2.31\n",
+       "3   0.29      1        3   62.4   58.0  4.20  4.23  2.63\n",
+       "4   0.31      2        0   63.3   58.0  4.34  4.35  2.75"
       ]
      },
-     "execution_count": 19,
+     "execution_count": 16,
      "metadata": {},
      "output_type": "execute_result"
     }
@@ -821,43 +575,37 @@
     "X = diamonds_numerical.drop('price', axis = 1)\n",
     "X = X.drop('cut', axis = 1)\n",
     "y = diamonds_numerical['price']\n",
-    "X"
+    "X.head()"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 20,
+   "execution_count": 17,
    "metadata": {},
    "outputs": [
     {
      "data": {
       "text/plain": [
-       "0         326\n",
-       "1         326\n",
-       "2         327\n",
-       "3         334\n",
-       "4         335\n",
-       "         ... \n",
-       "53935    2757\n",
-       "53936    2757\n",
-       "53937    2757\n",
-       "53938    2757\n",
-       "53939    2757\n",
-       "Name: price, Length: 53920, dtype: int64"
+       "0    326\n",
+       "1    326\n",
+       "2    327\n",
+       "3    334\n",
+       "4    335\n",
+       "Name: price, dtype: int64"
       ]
      },
-     "execution_count": 20,
+     "execution_count": 17,
      "metadata": {},
      "output_type": "execute_result"
     }
    ],
    "source": [
-    "y"
+    "y.head()"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 21,
+   "execution_count": 18,
    "metadata": {},
    "outputs": [],
    "source": [
@@ -865,34 +613,17 @@
    ]
   },
   {
-   "cell_type": "code",
-   "execution_count": 22,
+   "cell_type": "markdown",
    "metadata": {},
-   "outputs": [
-    {
-     "data": {
-      "text/html": [
-       "<style>#sk-container-id-2 {color: black;}#sk-container-id-2 pre{padding: 0;}#sk-container-id-2 div.sk-toggleable {background-color: white;}#sk-container-id-2 label.sk-toggleable__label {cursor: pointer;display: block;width: 100%;margin-bottom: 0;padding: 0.3em;box-sizing: border-box;text-align: center;}#sk-container-id-2 label.sk-toggleable__label-arrow:before {content: \"â–¸\";float: left;margin-right: 0.25em;color: #696969;}#sk-container-id-2 label.sk-toggleable__label-arrow:hover:before {color: black;}#sk-container-id-2 div.sk-estimator:hover label.sk-toggleable__label-arrow:before {color: black;}#sk-container-id-2 div.sk-toggleable__content {max-height: 0;max-width: 0;overflow: hidden;text-align: left;background-color: #f0f8ff;}#sk-container-id-2 div.sk-toggleable__content pre {margin: 0.2em;color: black;border-radius: 0.25em;background-color: #f0f8ff;}#sk-container-id-2 input.sk-toggleable__control:checked~div.sk-toggleable__content {max-height: 200px;max-width: 100%;overflow: auto;}#sk-container-id-2 input.sk-toggleable__control:checked~label.sk-toggleable__label-arrow:before {content: \"â–¾\";}#sk-container-id-2 div.sk-estimator input.sk-toggleable__control:checked~label.sk-toggleable__label {background-color: #d4ebff;}#sk-container-id-2 div.sk-label input.sk-toggleable__control:checked~label.sk-toggleable__label {background-color: #d4ebff;}#sk-container-id-2 input.sk-hidden--visually {border: 0;clip: rect(1px 1px 1px 1px);clip: rect(1px, 1px, 1px, 1px);height: 1px;margin: -1px;overflow: hidden;padding: 0;position: absolute;width: 1px;}#sk-container-id-2 div.sk-estimator {font-family: monospace;background-color: #f0f8ff;border: 1px dotted black;border-radius: 0.25em;box-sizing: border-box;margin-bottom: 0.5em;}#sk-container-id-2 div.sk-estimator:hover {background-color: #d4ebff;}#sk-container-id-2 div.sk-parallel-item::after {content: \"\";width: 100%;border-bottom: 1px solid gray;flex-grow: 1;}#sk-container-id-2 div.sk-label:hover label.sk-toggleable__label {background-color: #d4ebff;}#sk-container-id-2 div.sk-serial::before {content: \"\";position: absolute;border-left: 1px solid gray;box-sizing: border-box;top: 0;bottom: 0;left: 50%;z-index: 0;}#sk-container-id-2 div.sk-serial {display: flex;flex-direction: column;align-items: center;background-color: white;padding-right: 0.2em;padding-left: 0.2em;position: relative;}#sk-container-id-2 div.sk-item {position: relative;z-index: 1;}#sk-container-id-2 div.sk-parallel {display: flex;align-items: stretch;justify-content: center;background-color: white;position: relative;}#sk-container-id-2 div.sk-item::before, #sk-container-id-2 div.sk-parallel-item::before {content: \"\";position: absolute;border-left: 1px solid gray;box-sizing: border-box;top: 0;bottom: 0;left: 50%;z-index: -1;}#sk-container-id-2 div.sk-parallel-item {display: flex;flex-direction: column;z-index: 1;position: relative;background-color: white;}#sk-container-id-2 div.sk-parallel-item:first-child::after {align-self: flex-end;width: 50%;}#sk-container-id-2 div.sk-parallel-item:last-child::after {align-self: flex-start;width: 50%;}#sk-container-id-2 div.sk-parallel-item:only-child::after {width: 0;}#sk-container-id-2 div.sk-dashed-wrapped {border: 1px dashed gray;margin: 0 0.4em 0.5em 0.4em;box-sizing: border-box;padding-bottom: 0.4em;background-color: white;}#sk-container-id-2 div.sk-label label {font-family: monospace;font-weight: bold;display: inline-block;line-height: 1.2em;}#sk-container-id-2 div.sk-label-container {text-align: center;}#sk-container-id-2 div.sk-container {/* jupyter's `normalize.less` sets `[hidden] { display: none; }` but bootstrap.min.css set `[hidden] { display: none !important; }` so we also need the `!important` here to be able to override the default hidden behavior on the sphinx rendered scikit-learn.org. See: https://github.com/scikit-learn/scikit-learn/issues/21755 */display: inline-block !important;position: relative;}#sk-container-id-2 div.sk-text-repr-fallback {display: none;}</style><div id=\"sk-container-id-2\" class=\"sk-top-container\"><div class=\"sk-text-repr-fallback\"><pre>LinearRegression()</pre><b>In a Jupyter environment, please rerun this cell to show the HTML representation or trust the notebook. <br />On GitHub, the HTML representation is unable to render, please try loading this page with nbviewer.org.</b></div><div class=\"sk-container\" hidden><div class=\"sk-item\"><div class=\"sk-estimator sk-toggleable\"><input class=\"sk-toggleable__control sk-hidden--visually\" id=\"sk-estimator-id-2\" type=\"checkbox\" checked><label for=\"sk-estimator-id-2\" class=\"sk-toggleable__label sk-toggleable__label-arrow\">LinearRegression</label><div class=\"sk-toggleable__content\"><pre>LinearRegression()</pre></div></div></div></div></div>"
-      ],
-      "text/plain": [
-       "LinearRegression()"
-      ]
-     },
-     "execution_count": 22,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
    "source": [
-    "from sklearn.linear_model import LinearRegression\n",
-    "model = LinearRegression()\n",
-    "# Train the models\n",
-    "model.fit(X_train, y_train)"
+    "### 6. Training and evaluating the models\n",
+    "\n",
+    "####    Linear Regression"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 23,
+   "execution_count": 22,
    "metadata": {},
    "outputs": [
     {
@@ -905,141 +636,60 @@
     }
    ],
    "source": [
+    "from sklearn.linear_model import LinearRegression\n",
+    "from sklearn.metrics import mean_squared_error, r2_score\n",
+    "\n",
+    "model = LinearRegression()\n",
+    "# Train the models\n",
+    "model.fit(X_train, y_train)\n",
     "from sklearn.metrics import mean_squared_error, r2_score\n",
     "\n",
     "y_pred = model.predict(X_test)\n",
     "mse = mean_squared_error(y_test, y_pred)\n",
-    "r2 = r2_score(y_test, y_pred)\n",
-    "print(\"Mean Squared Error:\", mse)\n",
-    "print(\"R^2 Score:\", r2)"
+    "r2 = r2_score(y_test, y_pred)"
    ]
   },
   {
-   "cell_type": "code",
-   "execution_count": 25,
+   "cell_type": "markdown",
    "metadata": {},
-   "outputs": [
-    {
-     "ename": "KeyboardInterrupt",
-     "evalue": "",
-     "output_type": "error",
-     "traceback": [
-      "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m",
-      "\u001b[0;31mKeyboardInterrupt\u001b[0m                         Traceback (most recent call last)",
-      "Cell \u001b[0;32mIn[25], line 3\u001b[0m\n\u001b[1;32m      1\u001b[0m \u001b[38;5;28;01mfrom\u001b[39;00m \u001b[38;5;21;01mxgboost\u001b[39;00m \u001b[38;5;28;01mimport\u001b[39;00m XGBRegressor\n\u001b[1;32m      2\u001b[0m model2 \u001b[38;5;241m=\u001b[39m XGBRegressor(n_estimators\u001b[38;5;241m=\u001b[39m\u001b[38;5;241m100\u001b[39m,random_state\u001b[38;5;241m=\u001b[39m\u001b[38;5;241m42\u001b[39m)\n\u001b[0;32m----> 3\u001b[0m \u001b[43mmodel2\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mfit\u001b[49m\u001b[43m(\u001b[49m\u001b[43mX_train\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43my_train\u001b[49m\u001b[43m)\u001b[49m\n",
-      "File \u001b[0;32m~/Desktop/dev/sas2/clone2/ws-23-sas-02/sas2/lib/python3.10/site-packages/xgboost/core.py:730\u001b[0m, in \u001b[0;36mrequire_keyword_args.<locals>.throw_if.<locals>.inner_f\u001b[0;34m(*args, **kwargs)\u001b[0m\n\u001b[1;32m    728\u001b[0m \u001b[38;5;28;01mfor\u001b[39;00m k, arg \u001b[38;5;129;01min\u001b[39;00m \u001b[38;5;28mzip\u001b[39m(sig\u001b[38;5;241m.\u001b[39mparameters, args):\n\u001b[1;32m    729\u001b[0m     kwargs[k] \u001b[38;5;241m=\u001b[39m arg\n\u001b[0;32m--> 730\u001b[0m \u001b[38;5;28;01mreturn\u001b[39;00m \u001b[43mfunc\u001b[49m\u001b[43m(\u001b[49m\u001b[38;5;241;43m*\u001b[39;49m\u001b[38;5;241;43m*\u001b[39;49m\u001b[43mkwargs\u001b[49m\u001b[43m)\u001b[49m\n",
-      "File \u001b[0;32m~/Desktop/dev/sas2/clone2/ws-23-sas-02/sas2/lib/python3.10/site-packages/xgboost/sklearn.py:1090\u001b[0m, in \u001b[0;36mXGBModel.fit\u001b[0;34m(self, X, y, sample_weight, base_margin, eval_set, eval_metric, early_stopping_rounds, verbose, xgb_model, sample_weight_eval_set, base_margin_eval_set, feature_weights, callbacks)\u001b[0m\n\u001b[1;32m   1079\u001b[0m     obj \u001b[38;5;241m=\u001b[39m \u001b[38;5;28;01mNone\u001b[39;00m\n\u001b[1;32m   1081\u001b[0m (\n\u001b[1;32m   1082\u001b[0m     model,\n\u001b[1;32m   1083\u001b[0m     metric,\n\u001b[0;32m   (...)\u001b[0m\n\u001b[1;32m   1088\u001b[0m     xgb_model, eval_metric, params, early_stopping_rounds, callbacks\n\u001b[1;32m   1089\u001b[0m )\n\u001b[0;32m-> 1090\u001b[0m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39m_Booster \u001b[38;5;241m=\u001b[39m \u001b[43mtrain\u001b[49m\u001b[43m(\u001b[49m\n\u001b[1;32m   1091\u001b[0m \u001b[43m    \u001b[49m\u001b[43mparams\u001b[49m\u001b[43m,\u001b[49m\n\u001b[1;32m   1092\u001b[0m \u001b[43m    \u001b[49m\u001b[43mtrain_dmatrix\u001b[49m\u001b[43m,\u001b[49m\n\u001b[1;32m   1093\u001b[0m \u001b[43m    \u001b[49m\u001b[38;5;28;43mself\u001b[39;49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mget_num_boosting_rounds\u001b[49m\u001b[43m(\u001b[49m\u001b[43m)\u001b[49m\u001b[43m,\u001b[49m\n\u001b[1;32m   1094\u001b[0m \u001b[43m    \u001b[49m\u001b[43mevals\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43mevals\u001b[49m\u001b[43m,\u001b[49m\n\u001b[1;32m   1095\u001b[0m \u001b[43m    \u001b[49m\u001b[43mearly_stopping_rounds\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43mearly_stopping_rounds\u001b[49m\u001b[43m,\u001b[49m\n\u001b[1;32m   1096\u001b[0m \u001b[43m    \u001b[49m\u001b[43mevals_result\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43mevals_result\u001b[49m\u001b[43m,\u001b[49m\n\u001b[1;32m   1097\u001b[0m \u001b[43m    \u001b[49m\u001b[43mobj\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43mobj\u001b[49m\u001b[43m,\u001b[49m\n\u001b[1;32m   1098\u001b[0m \u001b[43m    \u001b[49m\u001b[43mcustom_metric\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43mmetric\u001b[49m\u001b[43m,\u001b[49m\n\u001b[1;32m   1099\u001b[0m \u001b[43m    \u001b[49m\u001b[43mverbose_eval\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43mverbose\u001b[49m\u001b[43m,\u001b[49m\n\u001b[1;32m   1100\u001b[0m \u001b[43m    \u001b[49m\u001b[43mxgb_model\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43mmodel\u001b[49m\u001b[43m,\u001b[49m\n\u001b[1;32m   1101\u001b[0m \u001b[43m    \u001b[49m\u001b[43mcallbacks\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43mcallbacks\u001b[49m\u001b[43m,\u001b[49m\n\u001b[1;32m   1102\u001b[0m \u001b[43m\u001b[49m\u001b[43m)\u001b[49m\n\u001b[1;32m   1104\u001b[0m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39m_set_evaluation_result(evals_result)\n\u001b[1;32m   1105\u001b[0m \u001b[38;5;28;01mreturn\u001b[39;00m \u001b[38;5;28mself\u001b[39m\n",
-      "File \u001b[0;32m~/Desktop/dev/sas2/clone2/ws-23-sas-02/sas2/lib/python3.10/site-packages/xgboost/core.py:730\u001b[0m, in \u001b[0;36mrequire_keyword_args.<locals>.throw_if.<locals>.inner_f\u001b[0;34m(*args, **kwargs)\u001b[0m\n\u001b[1;32m    728\u001b[0m \u001b[38;5;28;01mfor\u001b[39;00m k, arg \u001b[38;5;129;01min\u001b[39;00m \u001b[38;5;28mzip\u001b[39m(sig\u001b[38;5;241m.\u001b[39mparameters, args):\n\u001b[1;32m    729\u001b[0m     kwargs[k] \u001b[38;5;241m=\u001b[39m arg\n\u001b[0;32m--> 730\u001b[0m \u001b[38;5;28;01mreturn\u001b[39;00m \u001b[43mfunc\u001b[49m\u001b[43m(\u001b[49m\u001b[38;5;241;43m*\u001b[39;49m\u001b[38;5;241;43m*\u001b[39;49m\u001b[43mkwargs\u001b[49m\u001b[43m)\u001b[49m\n",
-      "File \u001b[0;32m~/Desktop/dev/sas2/clone2/ws-23-sas-02/sas2/lib/python3.10/site-packages/xgboost/training.py:181\u001b[0m, in \u001b[0;36mtrain\u001b[0;34m(params, dtrain, num_boost_round, evals, obj, feval, maximize, early_stopping_rounds, evals_result, verbose_eval, xgb_model, callbacks, custom_metric)\u001b[0m\n\u001b[1;32m    179\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m cb_container\u001b[38;5;241m.\u001b[39mbefore_iteration(bst, i, dtrain, evals):\n\u001b[1;32m    180\u001b[0m     \u001b[38;5;28;01mbreak\u001b[39;00m\n\u001b[0;32m--> 181\u001b[0m \u001b[43mbst\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mupdate\u001b[49m\u001b[43m(\u001b[49m\u001b[43mdtrain\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mi\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mobj\u001b[49m\u001b[43m)\u001b[49m\n\u001b[1;32m    182\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m cb_container\u001b[38;5;241m.\u001b[39mafter_iteration(bst, i, dtrain, evals):\n\u001b[1;32m    183\u001b[0m     \u001b[38;5;28;01mbreak\u001b[39;00m\n",
-      "File \u001b[0;32m~/Desktop/dev/sas2/clone2/ws-23-sas-02/sas2/lib/python3.10/site-packages/xgboost/core.py:2051\u001b[0m, in \u001b[0;36mBooster.update\u001b[0;34m(self, dtrain, iteration, fobj)\u001b[0m\n\u001b[1;32m   2047\u001b[0m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39m_assign_dmatrix_features(dtrain)\n\u001b[1;32m   2049\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m fobj \u001b[38;5;129;01mis\u001b[39;00m \u001b[38;5;28;01mNone\u001b[39;00m:\n\u001b[1;32m   2050\u001b[0m     _check_call(\n\u001b[0;32m-> 2051\u001b[0m         \u001b[43m_LIB\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mXGBoosterUpdateOneIter\u001b[49m\u001b[43m(\u001b[49m\n\u001b[1;32m   2052\u001b[0m \u001b[43m            \u001b[49m\u001b[38;5;28;43mself\u001b[39;49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mhandle\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mctypes\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mc_int\u001b[49m\u001b[43m(\u001b[49m\u001b[43miteration\u001b[49m\u001b[43m)\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mdtrain\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mhandle\u001b[49m\n\u001b[1;32m   2053\u001b[0m \u001b[43m        \u001b[49m\u001b[43m)\u001b[49m\n\u001b[1;32m   2054\u001b[0m     )\n\u001b[1;32m   2055\u001b[0m \u001b[38;5;28;01melse\u001b[39;00m:\n\u001b[1;32m   2056\u001b[0m     pred \u001b[38;5;241m=\u001b[39m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39mpredict(dtrain, output_margin\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mTrue\u001b[39;00m, training\u001b[38;5;241m=\u001b[39m\u001b[38;5;28;01mTrue\u001b[39;00m)\n",
-      "\u001b[0;31mKeyboardInterrupt\u001b[0m: "
-     ]
-    }
-   ],
    "source": [
-    "from xgboost import XGBRegressor\n",
-    "model2 = XGBRegressor(n_estimators=100,random_state=42)\n",
-    "model2.fit(X_train, y_train)"
+    "####   XGB Regression"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 36,
+   "execution_count": 21,
    "metadata": {},
    "outputs": [
     {
      "name": "stdout",
      "output_type": "stream",
      "text": [
-      "Mean Squared Error: 303969.39467222965\n",
-      "R^2 Score: 0.9810397750590555\n"
+      "Mean Squared Error: 307360.2125136214\n",
+      "R^2 Score: 0.9808282713019885\n"
      ]
     }
    ],
    "source": [
+    "from xgboost import XGBRegressor\n",
+    "\n",
+    "model2 = XGBRegressor(n_estimators=100,random_state=42)\n",
+    "model2.fit(X_train, y_train)\n",
     "y_pred2 = model2.predict(X_test)\n",
     "mse2 = mean_squared_error(y_test, y_pred2)\n",
-    "r22 = r2_score(y_test, y_pred2)\n",
-    "print(\"Mean Squared Error:\", mse2)\n",
-    "print(\"R^2 Score:\", r22)"
-   ]
-  },
-  {
-   "cell_type": "code",
-   "execution_count": 37,
-   "metadata": {},
-   "outputs": [
-    {
-     "name": "stderr",
-     "output_type": "stream",
-     "text": [
-      "/home/fadi/Desktop/dev/sas2/clone2/ws-23-sas-02/sas2/lib/python3.10/site-packages/sklearn/neural_network/_multilayer_perceptron.py:691: ConvergenceWarning: Stochastic Optimizer: Maximum iterations (500) reached and the optimization hasn't converged yet.\n",
-      "  warnings.warn(\n"
-     ]
-    },
-    {
-     "data": {
-      "text/html": [
-       "<style>#sk-container-id-3 {color: black;}#sk-container-id-3 pre{padding: 0;}#sk-container-id-3 div.sk-toggleable {background-color: white;}#sk-container-id-3 label.sk-toggleable__label {cursor: pointer;display: block;width: 100%;margin-bottom: 0;padding: 0.3em;box-sizing: border-box;text-align: center;}#sk-container-id-3 label.sk-toggleable__label-arrow:before {content: \"â–¸\";float: left;margin-right: 0.25em;color: #696969;}#sk-container-id-3 label.sk-toggleable__label-arrow:hover:before {color: black;}#sk-container-id-3 div.sk-estimator:hover label.sk-toggleable__label-arrow:before {color: black;}#sk-container-id-3 div.sk-toggleable__content {max-height: 0;max-width: 0;overflow: hidden;text-align: left;background-color: #f0f8ff;}#sk-container-id-3 div.sk-toggleable__content pre {margin: 0.2em;color: black;border-radius: 0.25em;background-color: #f0f8ff;}#sk-container-id-3 input.sk-toggleable__control:checked~div.sk-toggleable__content {max-height: 200px;max-width: 100%;overflow: auto;}#sk-container-id-3 input.sk-toggleable__control:checked~label.sk-toggleable__label-arrow:before {content: \"â–¾\";}#sk-container-id-3 div.sk-estimator input.sk-toggleable__control:checked~label.sk-toggleable__label {background-color: #d4ebff;}#sk-container-id-3 div.sk-label input.sk-toggleable__control:checked~label.sk-toggleable__label {background-color: #d4ebff;}#sk-container-id-3 input.sk-hidden--visually {border: 0;clip: rect(1px 1px 1px 1px);clip: rect(1px, 1px, 1px, 1px);height: 1px;margin: -1px;overflow: hidden;padding: 0;position: absolute;width: 1px;}#sk-container-id-3 div.sk-estimator {font-family: monospace;background-color: #f0f8ff;border: 1px dotted black;border-radius: 0.25em;box-sizing: border-box;margin-bottom: 0.5em;}#sk-container-id-3 div.sk-estimator:hover {background-color: #d4ebff;}#sk-container-id-3 div.sk-parallel-item::after {content: \"\";width: 100%;border-bottom: 1px solid gray;flex-grow: 1;}#sk-container-id-3 div.sk-label:hover label.sk-toggleable__label {background-color: #d4ebff;}#sk-container-id-3 div.sk-serial::before {content: \"\";position: absolute;border-left: 1px solid gray;box-sizing: border-box;top: 0;bottom: 0;left: 50%;z-index: 0;}#sk-container-id-3 div.sk-serial {display: flex;flex-direction: column;align-items: center;background-color: white;padding-right: 0.2em;padding-left: 0.2em;position: relative;}#sk-container-id-3 div.sk-item {position: relative;z-index: 1;}#sk-container-id-3 div.sk-parallel {display: flex;align-items: stretch;justify-content: center;background-color: white;position: relative;}#sk-container-id-3 div.sk-item::before, #sk-container-id-3 div.sk-parallel-item::before {content: \"\";position: absolute;border-left: 1px solid gray;box-sizing: border-box;top: 0;bottom: 0;left: 50%;z-index: -1;}#sk-container-id-3 div.sk-parallel-item {display: flex;flex-direction: column;z-index: 1;position: relative;background-color: white;}#sk-container-id-3 div.sk-parallel-item:first-child::after {align-self: flex-end;width: 50%;}#sk-container-id-3 div.sk-parallel-item:last-child::after {align-self: flex-start;width: 50%;}#sk-container-id-3 div.sk-parallel-item:only-child::after {width: 0;}#sk-container-id-3 div.sk-dashed-wrapped {border: 1px dashed gray;margin: 0 0.4em 0.5em 0.4em;box-sizing: border-box;padding-bottom: 0.4em;background-color: white;}#sk-container-id-3 div.sk-label label {font-family: monospace;font-weight: bold;display: inline-block;line-height: 1.2em;}#sk-container-id-3 div.sk-label-container {text-align: center;}#sk-container-id-3 div.sk-container {/* jupyter's `normalize.less` sets `[hidden] { display: none; }` but bootstrap.min.css set `[hidden] { display: none !important; }` so we also need the `!important` here to be able to override the default hidden behavior on the sphinx rendered scikit-learn.org. See: https://github.com/scikit-learn/scikit-learn/issues/21755 */display: inline-block !important;position: relative;}#sk-container-id-3 div.sk-text-repr-fallback {display: none;}</style><div id=\"sk-container-id-3\" class=\"sk-top-container\"><div class=\"sk-text-repr-fallback\"><pre>MLPRegressor(max_iter=500, random_state=42)</pre><b>In a Jupyter environment, please rerun this cell to show the HTML representation or trust the notebook. <br />On GitHub, the HTML representation is unable to render, please try loading this page with nbviewer.org.</b></div><div class=\"sk-container\" hidden><div class=\"sk-item\"><div class=\"sk-estimator sk-toggleable\"><input class=\"sk-toggleable__control sk-hidden--visually\" id=\"sk-estimator-id-3\" type=\"checkbox\" checked><label for=\"sk-estimator-id-3\" class=\"sk-toggleable__label sk-toggleable__label-arrow\">MLPRegressor</label><div class=\"sk-toggleable__content\"><pre>MLPRegressor(max_iter=500, random_state=42)</pre></div></div></div></div></div>"
-      ],
-      "text/plain": [
-       "MLPRegressor(max_iter=500, random_state=42)"
-      ]
-     },
-     "execution_count": 37,
-     "metadata": {},
-     "output_type": "execute_result"
-    }
-   ],
-   "source": [
-    "from sklearn.neural_network import MLPRegressor\n",
-    "model4 = MLPRegressor(random_state=42, max_iter=500)\n",
-    "# model4.fit(X_train, y_train)"
+    "r22 = r2_score(y_test, y_pred2)"
    ]
   },
   {
-   "cell_type": "code",
-   "execution_count": 38,
+   "cell_type": "markdown",
    "metadata": {},
-   "outputs": [
-    {
-     "name": "stdout",
-     "output_type": "stream",
-     "text": [
-      "Mean Squared Error: 1896296.209209171\n",
-      "MSE 2  303969.39467222965\n",
-      "MSE 4  1366191.3819000595\n",
-      "R^2 Score: 0.881717688321761\n",
-      "R^2 Score: 0.9810397750590555\n",
-      "R^2 Score: 0.9147832105230972\n"
-     ]
-    }
-   ],
    "source": [
-    "from sklearn.metrics import mean_squared_error, r2_score\n",
-    "\n",
-    "# Predict on the test set\n",
-    "y_pred = model.predict(X_test)\n",
-    "y_pred2 = model2.predict(X_test)\n",
-    "y_pred4 = model4.predict(X_test)\n",
-    "# Evaluate the model\n",
-    "mse = mean_squared_error(y_test, y_pred)\n",
-    "mse2 = mean_squared_error(y_test, y_pred2)\n",
-    "mse4 = mean_squared_error(y_test, y_pred4)\n",
-    "r2 = r2_score(y_test, y_pred)\n",
-    "r22 = r2_score(y_test, y_pred2)\n",
-    "r24 = r2_score(y_test, y_pred4)\n",
-    "print(\"Mean Squared Error:\", mse)\n",
-    "print(\"MSE 2 \", mse2)\n",
-    "print(\"MSE 4 \", mse4)\n",
-    "print(\"R^2 Score:\", r2)\n",
-    "print(\"R^2 Score:\", r22)\n",
-    "print(\"R^2 Score:\", r24)"
+    "#### Random Forest Regression"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 30,
+   "execution_count": 23,
    "metadata": {},
    "outputs": [
     {
@@ -1052,60 +702,103 @@
     }
    ],
    "source": [
-    "# random forest\n",
     "from sklearn.ensemble import RandomForestRegressor\n",
+    "\n",
     "model3 = RandomForestRegressor(n_estimators=100, random_state=42)\n",
     "model3.fit(X_train, y_train)\n",
     "\n",
     "from sklearn.metrics import mean_squared_error, r2_score\n",
     "y_pred3 = model3.predict(X_test)\n",
     "mse3 = mean_squared_error(y_test, y_pred3)\n",
-    "r23 = r2_score(y_test, y_pred3)\n",
-    "print(\"Mean Squared Error:\", mse3)\n",
-    "print(\"R^2 Score:\", r23)"
+    "r23 = r2_score(y_test, y_pred3)"
+   ]
+  },
+  {
+   "cell_type": "markdown",
+   "metadata": {},
+   "source": [
+    "#### Multi-layer Perceptron Regression"
    ]
   },
   {
    "cell_type": "code",
-   "execution_count": 33,
+   "execution_count": 25,
    "metadata": {},
    "outputs": [
     {
      "name": "stderr",
      "output_type": "stream",
      "text": [
-      "/home/fadi/Desktop/dev/sas2/clone2/ws-23-sas-02/sas2/lib/python3.10/site-packages/sklearn/base.py:465: UserWarning: X does not have valid feature names, but RandomForestRegressor was fitted with feature names\n",
+      "/home/fadi/Desktop/dev/sas2/clone2/ws-23-sas-02/sas2/lib/python3.10/site-packages/sklearn/neural_network/_multilayer_perceptron.py:691: ConvergenceWarning: Stochastic Optimizer: Maximum iterations (500) reached and the optimization hasn't converged yet.\n",
       "  warnings.warn(\n"
      ]
-    },
+    }
+   ],
+   "source": [
+    "from sklearn.neural_network import MLPRegressor\n",
+    "\n",
+    "model4 = MLPRegressor(random_state=42, max_iter=500)\n",
+    "model4.fit(X_train, y_train)\n",
+    "y_pred4 = model4.predict(X_test)\n",
+    "mse4 = mean_squared_error(y_test, y_pred4)\n",
+    "r24 = r2_score(y_test, y_pred4)"
+   ]
+  },
+  {
+   "cell_type": "code",
+   "execution_count": 27,
+   "metadata": {},
+   "outputs": [
     {
      "data": {
+      "image/png": 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",
       "text/plain": [
-       "array([374.44])"
+       "<Figure size 1500x500 with 2 Axes>"
       ]
      },
-     "execution_count": 33,
      "metadata": {},
-     "output_type": "execute_result"
+     "output_type": "display_data"
     }
    ],
    "source": [
-    "test_diamond = [[0.23, 0, 0, 61.5, 55.0, 3.95, 3.98, 2.43]]\n",
-    "test_price = model3.predict(test_diamond)\n",
-    "test_price\n"
+    "#### compare mse and r2\n",
+    "\n",
+    "mse_list = [mse, mse2, mse3, mse4]\n",
+    "r2_list = [r2, r22, r23, r24]\n",
+    "model_list = ['Linear Regression', 'XGBoost', 'Random Forest', 'Neural Network']\n",
+    "\n",
+    "fig, axes = plt.subplots(nrows=1, ncols=2, figsize=(15, 5))\n",
+    "fig.subplots_adjust(hspace=0.5, wspace=0.3)\n",
+    "for ax, metric, metric_name in zip(axes.flatten(), [mse_list, r2_list], ['MSE', 'R2']):\n",
+    "    ax.bar(model_list, metric)\n",
+    "    ax.set_title(f'{metric_name} Comparison')\n",
+    "    ax.set_xlabel('Model')\n",
+    "    ax.set_ylabel(metric_name)"
    ]
   },
   {
-   "cell_type": "code",
-   "execution_count": null,
+   "cell_type": "markdown",
    "metadata": {},
-   "outputs": [],
    "source": [
-    "import numpy as np\n",
+    "### Conclusion\n",
+    "\n",
+    "In this notebook, we performed various data preprocessing steps and trained multiple regression models to predict the price of diamonds. Here are the key findings:\n",
+    "\n",
+    "1. Data Preprocessing:\n",
+    "   - We loaded the dataset and removed rows with missing values.\n",
+    "   - We mapped non-numerical values to numerical ones for better model interpretability.\n",
+    "   - We removed rows with zero values for the dimensions of the diamonds.\n",
+    "\n",
+    "2. Exploratory Data Analysis:\n",
+    "   - We plotted the relationships between different features and the price of diamonds.\n",
+    "   - The scatter plots showed some correlation between certain features and the price.\n",
+    "\n",
+    "3. Model Training and Evaluation:\n",
+    "   - We trained four regression models: Linear Regression, XGBoost Regression, Random Forest Regression, and Multi-layer Perceptron Regression.\n",
+    "   - We evaluated the models using mean squared error (MSE) and R-squared (R2) metrics.\n",
+    "   - The XGBoost Regression model achieved the lowest MSE and highest R2 score, indicating better performance compared to other models.\n",
     "\n",
-    "data = np.array([[0.23, 0, 0, 61.5, 55.0, 3.95, 3.98, 2.43]])\n",
-    "print(data)\n",
-    "0.23\t0\t0\t61.5\t55.0\t3.95\t3.98\t2.43"
+    "Based on our analysis, the XGBoost Regression model is recommended for predicting the price of diamonds. However, further optimization and fine-tuning of the models can be explored to improve their performance."
    ]
   }
  ],
-- 
GitLab