finished

parent c3c607a4
{
"cells": [],
"cells": [
{
"cell_type": "markdown",
"metadata": {},
"source": [
"As for me, I do not have data that are interesting. So here I decided to record some interesting data that is obtained from the internet. The data I recorded here is the human population from 1900 to 2025 and the human population in France from 1900 to 2025. I will record them and visualize them using Jupyter and python, as shown below. "
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"- Human population from 1900 to 2025:\n",
" - Year: 1900, Population: 1.6 billion. \n",
" - Year: 1927, Population: 2.0 billion. \n",
" - Year: 1950, Population: 2.49 billion. \n",
" - Year: 1960, Population: 3.0 billion. \n",
" - Year: 1974, Population: 4.0 billion. \n",
" - Year: 1987, Population: 5.0 billion. \n",
" - Year: 1999, Population: 6.0 billion. \n",
" - Year: 2011, Population: 7.0 billion. \n",
" - Year: 2025, Population: 8.19 billion.\n"
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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\n",
"text/plain": [
"<Figure size 432x288 with 1 Axes>"
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"import matplotlib.pyplot as plt\n",
"\n",
"years = [1900, 1927, 1950, 1960, 1974, 1987, 1999, 2011, 2025]\n",
"population_billion = [1.6, 2.0, 2.49, 3.0, 4.0, 5.0, 6.0, 7.0, 8.19]\n",
"\n",
"plt.figure()\n",
"plt.plot(years, population_billion, marker='o', linestyle='solid')\n",
"plt.xlabel('Year')\n",
"plt.ylabel('Population (Billions)')\n",
"plt.grid(True, linestyle=\"dashed\")\n",
"plt.tight_layout()\n"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"- Human population in France from 1900 to 2025:\n",
" - Year: 1900, France population: 41.0 million. \n",
" - Year: 1921, France population: 39.1 million. \n",
" - Year: 1931, France population: 41.5 million. \n",
" - Year: 1950, France population: 41.6 million. \n",
" - Year: 1968, France population: 49.8 million. \n",
" - Year: 1975, France population: 52.7 million. \n",
" - Year: 1990, France population: 56.6 million. \n",
" - Year: 2006, France population: 61.4 million. \n",
" - Year: 2011, France population: 63.1 million. \n",
" - Year: 2025, France population: 66.6 million. \n"
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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\n",
"text/plain": [
"<Figure size 432x288 with 1 Axes>"
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"years = [1900, 1921, 1931, 1950, 1968, 1975, 1990, 2006, 2011, 2025]\n",
"population_millions_France = [41.0, 39.1, 41.5, 41.6, 49.8, 52.7, 56.6, 61.4, 63.1, 66.6]\n",
"\n",
"plt.figure()\n",
"plt.plot(years, population_millions_France, marker='o', linestyle='solid', color=\"orange\")\n",
"plt.xlabel('Year')\n",
"plt.ylabel('Population (Millions) in France')\n",
"plt.grid(True, linestyle=\"dashed\")\n"
]
}
],
"metadata": {
"kernelspec": {
"display_name": "Python 3",
......@@ -16,10 +118,9 @@
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
"version": "3.6.3"
"version": "3.6.4"
}
},
"nbformat": 4,
"nbformat_minor": 2
}
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