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@sara-02
Created March 5, 2016 20:26
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Matplot_lib
{
"metadata": {
"name": "",
"signature": "sha256:d380835aa941bc00876005779056a7ad3ab76d581db4147e206c1a389630d899"
},
"nbformat": 3,
"nbformat_minor": 0,
"worksheets": [
{
"cells": [
{
"cell_type": "code",
"collapsed": false,
"input": [
"from matplotlib import pyplot as plt\n",
"%matplotlib inline"
],
"language": "python",
"metadata": {},
"outputs": [],
"prompt_number": 3
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"a=linspace(10,20,15)\n",
"a"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "pyout",
"prompt_number": 16,
"text": [
"array([ 10. , 10.71428571, 11.42857143, 12.14285714,\n",
" 12.85714286, 13.57142857, 14.28571429, 15. ,\n",
" 15.71428571, 16.42857143, 17.14285714, 17.85714286,\n",
" 18.57142857, 19.28571429, 20. ])"
]
}
],
"prompt_number": 16
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"b=linspace(20,30,15)\n",
"b"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "pyout",
"prompt_number": 17,
"text": [
"array([ 20. , 20.71428571, 21.42857143, 22.14285714,\n",
" 22.85714286, 23.57142857, 24.28571429, 25. ,\n",
" 25.71428571, 26.42857143, 27.14285714, 27.85714286,\n",
" 28.57142857, 29.28571429, 30. ])"
]
}
],
"prompt_number": 17
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"plt.plot(a,b)"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "pyout",
"prompt_number": 18,
"text": [
"[<matplotlib.lines.Line2D at 0x7f313736bda0>]"
]
},
{
"metadata": {},
"output_type": "display_data",
"png": 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sReaqc3D/DREbgM8D92Tmxwbb/hPoZObhiHgWcF9m/tkK+659cEnSKTIzhr/rpGFXrQRw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\nIpekmnMil6Sa+3+zOoL8BM8oPAAAAABJRU5ErkJggg==\n",
"text": [
"<matplotlib.figure.Figure at 0x7f3137436ba8>"
]
}
],
"prompt_number": 18
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"plt.plot(a,b,marker='*',linestyle='solid',color='red')\n",
"plt.title(\"First graph\")\n",
"plt.ylabel(\"Random numbers\")\n",
"plt.xlabel(\"Not so random numbers\")\n",
"plt.show()"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "display_data",
"png": 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BbA/8EHgYeIAkFUvdY63hucheLw4juRf+IHAPcGi946zRuTgCqKS/u/36MKq7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\nzIWAmVmJ/X+K7UWq5z5YZgAAAABJRU5ErkJggg==\n",
"text": [
"<matplotlib.figure.Figure at 0x7f31372554e0>"
]
}
],
"prompt_number": 23
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"year=[n for n in range(2010, 2021,3)]\n",
"year"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "pyout",
"prompt_number": 43,
"text": [
"[2010, 2013, 2016, 2019]"
]
}
],
"prompt_number": 43
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"population=[1.2,1.25,1.3,1.35]"
],
"language": "python",
"metadata": {},
"outputs": [],
"prompt_number": 44
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"plt.plot(year,population,color='green',marker='o')\n",
"plt.title(\"Poplualtion Explosion!\")\n",
"plt.xlabel(\"Years\")\n",
"plt.ylabel(\"Population in Billions\")\n",
"plt.show()"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "display_data",
"png": 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SO4B3RMR9kkYA9wJHRMTDPY5v63tI+x7OZlaEwu8hHRHzJI3qY/v8iqd3Aduk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\n",
"text": [
"<matplotlib.figure.Figure at 0x7f313707fd68>"
]
}
],
"prompt_number": 48
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"pop=[1.37,1.25,0.3]\n",
"country=['China','India','USA']\n",
"x=[i+0.2 for i,_ in enumerate(country)]"
],
"language": "python",
"metadata": {},
"outputs": [],
"prompt_number": 51
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"plt.bar(x,pop,color='red')\n",
"plt.title(\"Population in Year $2013$\")\n",
"plt.ylabel(\"# in billions\")\n",
"plt.xticks([i+0.2 for i,_ in enumerate(country)],country)\n",
"plt.show()"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "display_data",
"png": 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"text": [
"<matplotlib.figure.Figure at 0x7f9e1f65e908>"
]
}
],
"prompt_number": 53
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"plt.pie(pop)\n",
"plt.title(\"Popluation in 2013\")\n",
"plt.legend(country,loc='best')\n",
"plt.show()\n"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "display_data",
"png": 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OzIV1XtexN34I3fXEaUz9Y5LGdyZC1XUENk9BLg+R6A86Hwtfv1rvnOxlobuv\nVFUJ8zZfel2JSVtHOSPfTVOQH4RIDAB9GAtfP9kOlFvodqI6XmRDBt0nzSSf4ITvtQQ2noT8e4jE\nQNBH8MFse8PrQB68rZr6LXp/hK7yd9ZS43UZJgMEgElO+H55IvJ9N3wXYOGbyl6GhnJ4xus62sIf\noQtvsY2o/dSbpAkARzvh+69vIN8LOuH7GBa+qeg5qIvD37yuoy0kxa8N0UxyZD3fol+Lu+AakzwJ\nYBnkvUqiKI7cBnIeLS8KbLxSDuwHDTEoUNWUP5HKLyNdgKWss4ljxiMB4BhntsOGE5DvBEkMBv0j\nTh4b7ywD8uEDPwQu+Cl063mMd6n0ugyT4QLAZCd815+AXBYkMQj0cSx8vfIKxCpgsdd1tJV/2gsi\nWYQo5UdEKfS6GmNcCeA1yHudRI848iuQc/DTaMbfFOgHVV/CSar6d6/raQvf/GyoagMBnmCVDShM\nCgkAxzkj33XHIpcGSQwB/TM28k2GfwAVUOk+9AXfhC4ADTzE23ZJc5OCAsDxzkkWa93wHQr6Fyx8\nu9KDUFcP96X63SJa8k17AUBEgoTYwb9TQA+vqzFmDxLAq5C3lESvhNN2OAu/jXJSWz3QA+qq4WBV\nXe91PW3lq58BVY0j/IGVNlXSpLgAcAJU/YLA6snIzAB6EOgTYFNwOslCIMuZteCbwAWfhS4AMebx\nT2rtJ9f4ws7wlS+ORi5xw/dJLHz31f1QVQp3e11He/mqvQAgIkI2n3MOgznI62qMaacE8DLkvoH2\nTcDtINNwLv1g2m4rMABq66CXqvrqOI/vRrqqqtRzLS/bpc2NDwWAE6H6F8hnk5ALA+ghoAuxkW97\n3AmNYfiz3wIXfDjSBfeAWhbruID9GeR1NcbsgzjwMuS9ie6fQG+HwGnYyHdPKoD9obYKRqlqyt8T\nbVe+G+mCe0Ctget52aaPGZ8LAidB1XXIJ0cROD+ADoPEImzk25p7IB6A5/wYuODTkS6AiIQJs5GZ\n9OQAr6sxppPEgRch9x9of3fkewo28m1SBRwAteVwpKp+4HU9HeHLkS6AqsZo5L94xUa7Jo0EgalQ\nfR3y0QQC0wUdAYlnsZEvwG+gUeEFvwYu+HikCyAiEcJsZBbd6O11NcZ0gTjwPOQuRweqM/KdSmaO\nfEuB/k4v9zBV/czrejrKtyNdAFWtJc71PE21nWtp0lIQOMUZ+a46ksC5go6CxHNk3sj3ZoiJM2PB\nt4ELPh9J77lBAAALKElEQVTpgjuTIZv3mMowxmTkAMBkkkacke9b6GB35HsS6T/yXQkcAdW1cJCq\nbvS6nn3h+9AFEJHDyeINfkyEPK+rMSYJWoTvEDd8TyQ9wzcOjIHqD+EnMdX7vK5nX/m6vdBEVd9F\n+R3PUut1LcYkRQg41Wk7vD+ewNmCjobEi6Rf2+EeSKyFTxrhAa9r6QxpMdIFEJE8wqzhAnoy2Otq\njEmyRmAJ5P4TPVDRX0PgePw/8l0PHAq1NTBaVT/xup7OkBYjXQBVrSLGt3mSamJeV2NMkoWA06H6\nWuTdsQTOEHQcJF7xuq59oMClUJ2AW9MlcCGNRrpNJEeeZTzf4ETCXtdijGdiOCPft9FD3J7vcd5W\n1G4LQL8PayrhUFVt8LqezpJ+oSvSlzAfciGFdl0Gk/FiwLOQ+w56qBu+x3pdUxtsAEZAbQUcr6q+\nuRVPW6Rd6AKIyBRyeJIf2mwGYwAnfBeh0fdguBu+k72uqRV1wHio/gxuqlP9b6/r6WxpGboAEpZb\n6cvlfIvc9OlcG7OPGoDFaG6L8D3G65p2cSnU/QVeroTT/XTvs7ZK39AVCZHFMsZzOCeR5XU9xqSU\nBpyR7/sw0p3tMMnrmoAHIHEVbKiCkapa6XU9XSFtQxdARHoRZhVn0ZPhXldjTApqCt/3YBRO+B7l\nUSnLcW6oXANj02m2wq7SOnQBRGQMYV5nFlG7KI4xrWgAnkGj7yOHQfzXEJyYxLffCgyHmhKYoapP\nJvGtky7tQxdARGaQxwN8lygFXldjTAqrxwnfD5DREP9VEsK3HjgOqt+He6pVf9rFb+e5jAhdAAnL\n/yOPn/IdouR6XY0xKa4eZCEaWYmMgfjtEDyyC96mETgTal6Hv1XCNFWNd8HbpJSMCV0AyZJf043v\nMYtccryuxhgfaBG+Y93wPaKTdp0ALoDaZ+GtSjgpnU6A2JPMCl0RIYsH6MmFfIuozWkwpo3q3PBd\nhYyH+G37GL4KfAfqHoeVlXCsqtZ0VqmpLqNCF0BEAmSxgD5M42KihLyuyBgfaRG+R7jhO76du1Dg\nSmh4ED6thKPSdWpYazIudKF5Du9TDOB4zidC0OuKjPGZOpCn0ZwPkQlu+I5r46azIXYHrK+CI1R1\nR5fWmYIyMnQBRCSLLF7gQI7gm+RY8BrTAbVu+H6ETHTDd+weVr8NGm+AzdUwTlW3JK3OFJKxoQsg\nIlGyWMIBjOV86/Ea02EtwvcoN3zHtHhZgZ9Bwz2wtdppKWzwqlSvZXToAohImCzmUcgZzCTXLpBj\nzD6oBXkKzfkYmeTO8x0BzIK6J+CLSjhOVUu8LtNLGR+64M5qCHEjOfwn3yJKT68rMsbnaiDwFJr9\nCdIdEhXwdqVzmcYqr0vzmoVuCxKUywhzJzOI0N/raozxuUpgHjWU8gFxTrTAddhFD1vQuP6Oes7h\nYar5MO3u72dM8mwB7qOGMu4gzkQL3J1spLsb7kVyXuR4CphI0Pd39zMmmT4F/kwtMb6nCX3Y63JS\njYVuK0RkIFksYQD9+CZRIl5XZEyKiwMv0sAKKolxpqou87qkVGShuwcikk0WdxLmIi4gygFeV2RM\niioDHqOaMt6invMyfYbCnljotoGInE2I+RxPhIkErRNuTAsfA3+llgQ30MhtqprwuqRUZqHbRm67\nYSEHMJhz7PKQxtAIPE8971DhthPe9LokP7DQbQcRCRPmdkJ8h/OJMMDriozxyA6cdkIFb1DP+Zl4\nDYWOstDtABE5jTALGEcOx5Nlpw+bjJEAVpDgBepJcB1xfpOOd+ztSha6HSQixWRzH2GmcBZRhnpd\nkTFdbAvwV6op4zPqmaGqH3pdkh9Z6O4jETmZMHMZSgGnEbFrN5i0EwNeoYG3aCDOT0jwWztY1nEW\nup1ARKKEuQnhe0wlh9GIzXAwaeEL4AlqiPES9XxPVTd5XZLfWeh2IhEZRTaP0p1BfJNc9vO6ImM6\nqApYTC2fUUWMb6nqYq9LShcWup1MRIIE+HcC3MI4wkwmi6jXVRnTRjHgLRK8Sj3K74jxc1Wt9rqs\ndGKh20VEpA9Z3IRyAZMIMZEQ2V5XZUwr4sD7KC9QS5w3qecKVf3A67LSkYVuFxORoWRzOzCFE8hm\nLAG7GaZJGYpzRtkSqqnjE+r5kaq+4XVZ6cxCN0lEZDTZ/IYQ45hClJHYhTWNt9YAz1JFGZtp4MfA\nEptz2/UsdJNMRI4lm7uIMpip5HIw2KUjTVJ9CTxHFZuoIsaVwB9tCljyWOh6QEQEmEYW/0MuvZhM\nHiPB2g6myySAz4HXqGQLMRq5HuV3qtrgdWmZxkLXQ274nkQ2/w8Yw0TCjCdkF9MxnaYB5wDZa1RT\nzybquQF43MLWOxa6KUJERpDFz0hwDiOASeTYPF/TYZXAchr5BzGEN6nnl8DfrGfrPQvdFCMivQjy\nI4QfcwABjiGPwVjf17TNZmAZtXyEEGABDdyqqp96XZbZyUI3RYlIDjCDbK4nmx6MI8IognTzujKT\ncmqAVShvUUUpcRLcQZx7VXW716WZr7PQTXFu33cCWXyXBNMpppHxFHAo2MkWGSyOc2BsBdWsJkSI\nF6nn/4DnVTXmcXVmDyx0fcQd/Z5GDpfTyFEcTJwxRBmEzfnNBApsAt6hgfdIEOBT6rgH58BYmcfV\nmTay0PUpEemFcAHZ/AA4gNGEGUWY3lj/N91sBz4iwQpqqKGWOA8QZ66qfu51aab9LHTTgIgMJ8Qs\nAlxAiHyGEeJQshkIBL2uzrRbHFgPfEKMVdRTRyMBnqaeB4GldiKDv1nophG3/zuMAGeTxYXEGcxg\nYhxKHkPBLrCewmpwerQfUs0XhAiyngb+QIKngHcsaNOHhW4aE5G+wCnkcB4xJtONGMOIMpQQfYGw\n1xVmsDjO7W/WoKykkq1kE+ZN6lgALFLVjR5XaLqIhW6GEJEwcBQhphHiDBoYyH7UMoQI/QnTD+xM\nuC5Uj3PNg/Uk+IIqNpJDiK0oL9LAn4GXVbXW4ypNEljoZigRyQOOJMAxZDOVBg4nlxiDCDGQCP2B\n7thBuY6qBDYAa2lgNXXsIEI2nxDjeRp5FXjD5tFmJgtdA7h3vICRwNHkMJU4RxEgQm9i9CVKMSF6\nAfthbYmWFCjDaRVsJsGXVLMRoY4gWaygjmdRlgIrbCRrwELX7IGI9AcORxhJDkeijKKB/YlSRzEJ\n+pJHLwL0AnqQ3ldJSwDlQAmwDdhMDVuIsZ0IQjUhPqSBN4jzDvAe8LEd/DK7Y6Fr2sXtDQ8FRhBg\nFNkcSYLhxOhFhDoKiNONIEVE6EaQAqAQKACipG67og6owAlW519lBzWU0kgFAaqJEKSKEJ/RyD+J\n8R7wIfChqpZ4WbrxFwtd0yncs+X6AQe4//YjmwMJMATlAGL0QskiSi0FJMhDiBAihzARQmQjZOOc\n2pzj/tu0tGcEHcc5aNVyqfvK40ZqaaCWODUkqECoJocEEGYbAb5EWU09n6Ksx+nMbgA2qGpVJ3yr\nTIaz0DVJ4x68awrl7uwcAxcQZj+C9EAoQihEKSRBHglySRBuxwg5TpAaAlSyc+xaSpztxNiGthjL\nOt3YL3FCtcwue2iSwULXGGOSyC6TYowxSWSha4wxSWSha4wxSWSha4wxSWSha4wxSWSha4wxSWSh\na4wxSWSha4wxSWSha4wxSWSha4wxSWSha4wxSWSha4wxSWSha4wxSWSha4wxSWSha4wxSWSha4wx\nSWSha4wxSWSha4wxSWSha4wxSWSha4wxSWSha4wxSWSha4wxSWSha4wxSWSha4wxSWSha4wxSWSh\na4wxSWSha4wxSWSha4wxSfT/AbyPy8YYV13qAAAAAElFTkSuQmCC\n",
"text": [
"<matplotlib.figure.Figure at 0x7f9e1f378f28>"
]
}
],
"prompt_number": 62
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"x=linspace(-pi,pi,100)"
],
"language": "python",
"metadata": {},
"outputs": [],
"prompt_number": 65
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"plt.plot(x,sin(x),'ro',label='dotted sin curve')\n",
"plt.plot(x,cos(x),'g--',label='dashed cos curve')\n",
"plt.legend(loc=2)\n",
"plt.title(\"Line charts\")\n",
"plt.xlabel(\"$pi$ value\")\n",
"plt.show()"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "display_data",
"png": 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VmHbgnMnJwflTpxARGIi05ORqz3sqWxO9Nb2PewFEMXMREd0B4H8AOpnbMCkp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\ncHOS6IUQws1JohdCCDf3/2aEW+I1S4lqAAAAAElFTkSuQmCC\n",
"text": [
"<matplotlib.figure.Figure at 0x7f9e1f372a58>"
]
}
],
"prompt_number": 68
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"followers=[100,30,20,3,0]\n",
"daily_tweets=[35,20,9,2,1]"
],
"language": "python",
"metadata": {},
"outputs": [],
"prompt_number": 69
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"plt.scatter(followers,daily_tweets)"
],
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "pyout",
"prompt_number": 71,
"text": [
"<matplotlib.collections.PathCollection at 0x7f9e1f27b710>"
]
},
{
"metadata": {},
"output_type": "display_data",
"png": 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"text": [
"<matplotlib.figure.Figure at 0x7f9e1f2b8320>"
]
}
],
"prompt_number": 71
}
],
"metadata": {}
}
]
}
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