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@DJSagarAhire
Created February 6, 2014 09:56
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IPython notebook test
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{
"metadata": {
"name": "Test"
},
"nbformat": 3,
"nbformat_minor": 0,
"worksheets": [
{
"cells": [
{
"cell_type": "code",
"collapsed": false,
"input": [
"2+2"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "pyout",
"prompt_number": 1,
"text": [
"4"
]
}
],
"prompt_number": 1
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"%pylab inline"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stdout",
"text": [
"\n",
"Welcome to pylab, a matplotlib-based Python environment [backend: module://IPython.zmq.pylab.backend_inline].\n",
"For more information, type 'help(pylab)'.\n"
]
}
],
"prompt_number": 2
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"##Matplotlib Test\n",
"\n",
"The below code plots the $\\{sin}$ function for $x = [0, 4\\pi]$"
]
},
{
"cell_type": "code",
"collapsed": false,
"input": [
"x = np.arange(0, 4*pi, 0.1)\n",
"plt.plot(x, sin(x))\n",
"plt.autoscale(tight=True)"
],
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "display_data",
"png": 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z4z4ejilmzNjMWnffsYMaV55uF8rv5XZyf/HFF7Fjxw4EBgZi165dePHFFwEA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\ncswz7YExxtgtnNwZY8yEOLk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}
],
"prompt_number": 10
}
],
"metadata": {}
}
]
}
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