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" + ], + "text/plain": [ + " week indicator inc inc_low inc_up inc100 inc100_low \\\n", + "0 202604 3 176296 162355.0 190237.0 262 241.0 \n", + "1 202603 3 164592 152855.0 176329.0 244 227.0 \n", + "2 202602 3 179098 166260.0 191936.0 266 247.0 \n", + "3 202601 3 189561 174025.0 205097.0 281 258.0 \n", + "4 202552 3 188897 173943.0 203851.0 282 260.0 \n", + "\n", + " inc100_up geo_insee geo_name Unnamed: 10 Unnamed: 11 Unnamed: 12 \\\n", + "0 283.0 FR France NaN NaN NaN \n", + "1 261.0 FR France NaN NaN NaN \n", + "2 285.0 FR France NaN NaN NaN \n", + "3 304.0 FR France NaN NaN NaN \n", + "4 304.0 FR France NaN NaN NaN \n", + "\n", + " Unnamed: 13 Unnamed: 14 Unnamed: 15 Unnamed: 16 \n", + "0 NaN NaN NaN NaN \n", + "1 NaN NaN NaN NaN \n", + "2 NaN NaN NaN NaN \n", + "3 NaN NaN NaN NaN \n", + "4 NaN NaN NaN NaN " + ] + }, + "execution_count": 5, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "data_url = \"https://www.sentiweb.fr/datasets/incidence-PAY-3.csv\"\n", + "data_file = \"chickenpox.csv\"\n", + "\n", + "if not os.path.exists(data_file):\n", + " pd.read_csv(data_url, skiprows=1).to_csv(data_file, index=False)\n", + "\n", + "data = pd.read_csv(data_file, skiprows=1)\n", + "data.head()\n" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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weekyearweek_nb
020260420264
120260320263
220260220262
320260120261
4202552202552
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" + ], + "text/plain": [ + " week year week_nb\n", + "0 202604 2026 4\n", + "1 202603 2026 3\n", + "2 202602 2026 2\n", + "3 202601 2026 1\n", + "4 202552 2025 52" + ] + }, + "execution_count": 7, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "data[\"year\"] = data[\"week\"] // 100\n", + "data[\"week_nb\"] = data[\"week\"] % 100\n", + "\n", + "data[[\"week\", \"year\", \"week_nb\"]].head()\n" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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weekyearweek_nbepi_year
0202604202642026
1202603202632026
2202602202622026
3202601202612026
42025522025522026
52025512025512026
62025502025502026
72025492025492026
82025482025482026
92025472025472026
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" + ], + "text/plain": [ + " week year week_nb epi_year\n", + "0 202604 2026 4 2026\n", + "1 202603 2026 3 2026\n", + "2 202602 2026 2 2026\n", + "3 202601 2026 1 2026\n", + "4 202552 2025 52 2026\n", + "5 202551 2025 51 2026\n", + "6 202550 2025 50 2026\n", + "7 202549 2025 49 2026\n", + "8 202548 2025 48 2026\n", + "9 202547 2025 47 2026" + ] + }, + "execution_count": 8, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "data[\"epi_year\"] = data[\"year\"]\n", + "data.loc[data[\"week_nb\"] >= 36, \"epi_year\"] += 1\n", + "\n", + "data[[\"week\", \"year\", \"week_nb\", \"epi_year\"]].head(10)" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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weekindicatorincinc_lowinc_upinc100inc100_lowinc100_upgeo_inseegeo_nameUnnamed: 10Unnamed: 11Unnamed: 12Unnamed: 13Unnamed: 14Unnamed: 15Unnamed: 16yearweek_nbepi_year
02026043176296162355.0190237.0262241.0283.0FRFranceNaNNaNNaNNaNNaNNaNNaN202642026
12026033164592152855.0176329.0244227.0261.0FRFranceNaNNaNNaNNaNNaNNaNNaN202632026
22026023179098166260.0191936.0266247.0285.0FRFranceNaNNaNNaNNaNNaNNaNNaN202622026
32026013189561174025.0205097.0281258.0304.0FRFranceNaNNaNNaNNaNNaNNaNNaN202612026
42025523188897173943.0203851.0282260.0304.0FRFranceNaNNaNNaNNaNNaNNaNNaN2025522026
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" + ], + "text/plain": [ + " week indicator inc inc_low inc_up inc100 inc100_low \\\n", + "0 202604 3 176296 162355.0 190237.0 262 241.0 \n", + "1 202603 3 164592 152855.0 176329.0 244 227.0 \n", + "2 202602 3 179098 166260.0 191936.0 266 247.0 \n", + "3 202601 3 189561 174025.0 205097.0 281 258.0 \n", + "4 202552 3 188897 173943.0 203851.0 282 260.0 \n", + "\n", + " inc100_up geo_insee geo_name Unnamed: 10 Unnamed: 11 Unnamed: 12 \\\n", + "0 283.0 FR France NaN NaN NaN \n", + "1 261.0 FR France NaN NaN NaN \n", + "2 285.0 FR France NaN NaN NaN \n", + "3 304.0 FR France NaN NaN NaN \n", + "4 304.0 FR France NaN NaN NaN \n", + "\n", + " Unnamed: 13 Unnamed: 14 Unnamed: 15 Unnamed: 16 year week_nb epi_year \n", + "0 NaN NaN NaN NaN 2026 4 2026 \n", + "1 NaN NaN NaN NaN 2026 3 2026 \n", + "2 NaN NaN NaN NaN 2026 2 2026 \n", + "3 NaN NaN NaN NaN 2026 1 2026 \n", + "4 NaN NaN NaN NaN 2025 52 2026 " + ] + }, + "execution_count": 9, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "data = data[data[\"geo_insee\"] == \"FR\"]\n", + "data = data[pd.notna(data[\"inc100\"])]\n", + "\n", + "data.head()\n" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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epi_yearinc100
019855573411431212426363435363544475178746291116244...
119861910624474141620202618263140576374779015722530...
219871112121315885182242202927321923293858809111210...
319881491413168111581314121621202533373960126222347...
4198981114135672610111121161711-2419191727192430222...
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" + ], + "text/plain": [ + " epi_year inc100\n", + "0 1985 5573411431212426363435363544475178746291116244...\n", + "1 1986 1910624474141620202618263140576374779015722530...\n", + "2 1987 1112121315885182242202927321923293858809111210...\n", + "3 1988 1491413168111581314121621202533373960126222347...\n", + "4 1989 81114135672610111121161711-2419191727192430222..." + ] + }, + "execution_count": 10, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "annual_incidence = (\n", + " data.groupby(\"epi_year\")[\"inc100\"]\n", + " .sum()\n", + " .reset_index()\n", + ")\n", + "\n", + "annual_incidence.head()" + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "(1985, 2021)" + ] + }, + "execution_count": 12, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# Make sure incidence is numeric\n", + "data[\"inc100\"] = pd.to_numeric(data[\"inc100\"], errors=\"coerce\")\n", + "\n", + "# Compute annual epidemic intensity\n", + "annual_incidence = (\n", + " data.groupby(\"epi_year\")[\"inc100\"]\n", + " .sum()\n", + " .reset_index()\n", + ")\n", + "\n", + "# Strongest and weakest epidemic years\n", + "strongest_year = annual_incidence.loc[annual_incidence[\"inc100\"].idxmax(), \"epi_year\"]\n", + "weakest_year = annual_incidence.loc[annual_incidence[\"inc100\"].idxmin(), \"epi_year\"]\n", + "\n", + "strongest_year, weakest_year" + ] + } + ], "metadata": { "kernelspec": { "display_name": "Python 3", @@ -16,10 +759,9 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.6.3" + "version": "3.6.4" } }, "nbformat": 4, "nbformat_minor": 2 } - diff --git a/module3/exo3/exercice_en.ipynb b/module3/exo3/exercice_en.ipynb index 0bbbe371b01e359e381e43239412d77bf53fb1fb..6d3ce5cf7f16d1cab093a33328cf8e453f7d76f0 100644 --- a/module3/exo3/exercice_en.ipynb +++ b/module3/exo3/exercice_en.ipynb @@ -1,5 +1,181 @@ { - "cells": [], + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# CO₂ concentration in the atmosphere since 1958\n", + "\n", + "This computational document analyzes the evolution of atmospheric CO₂ concentration\n", + "since 1958 using publicly available measurements.\n", + "\n", + "The objective is to illustrate a simple, reproducible data analysis using Python\n", + "and Jupyter Notebook." + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [], + "source": [ + "import pandas as pd\n", + "import matplotlib.pyplot as plt" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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DateDecimal DateAverageInterpolatedTrendNumber of Days
1958-031958.2027315.71314.44-1-9.99-0.99
1958-041958.2877317.45315.16-1-9.99-0.99
1958-051958.3699317.51314.69-1-9.99-0.99
1958-061958.4548317.27315.15-1-9.99-0.99
1958-071958.5370315.87315.20-1-9.99-0.99
\n", + "
" + ], + "text/plain": [ + " Date Decimal Date Average Interpolated Trend Number of Days\n", + "1958-03 1958.2027 315.71 314.44 -1 -9.99 -0.99\n", + "1958-04 1958.2877 317.45 315.16 -1 -9.99 -0.99\n", + "1958-05 1958.3699 317.51 314.69 -1 -9.99 -0.99\n", + "1958-06 1958.4548 317.27 315.15 -1 -9.99 -0.99\n", + "1958-07 1958.5370 315.87 315.20 -1 -9.99 -0.99" + ] + }, + "execution_count": 5, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "url = \"https://raw.githubusercontent.com/datasets/co2-ppm/master/data/co2-mm-mlo.csv\"\n", + "\n", + "data = pd.read_csv(url)\n", + "\n", + "data.head()" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [], + "source": [ + "data = data[data[\"Average\"] > 0]\n" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.figure(figsize=(10,5))\n", + "plt.plot(data[\"Decimal Date\"], data[\"Average\"])\n", + "plt.xlabel(\"Year\")\n", + "plt.ylabel(\"CO₂ concentration (ppm)\")\n", + "plt.title(\"Atmospheric CO₂ concentration since 1958\")\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Interpretation\n", + "\n", + "The plot shows a steady increase in atmospheric CO₂ concentration since 1958.\n", + "Seasonal variations are visible, but the long-term trend is clearly increasing.\n" + ] + } + ], "metadata": { "kernelspec": { "display_name": "Python 3", @@ -16,10 +192,9 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.6.3" + "version": "3.6.4" } }, "nbformat": 4, "nbformat_minor": 2 } -