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@ndawe
Created February 3, 2014 03:29
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{
"metadata": {
"name": "rootpy"
},
"nbformat": 3,
"nbformat_minor": 0,
"worksheets": [
{
"cells": [
{
"cell_type": "code",
"collapsed": false,
"input": "from rootpy.interactive import configure_notebook; configure_notebook()",
"language": "python",
"metadata": {},
"outputs": [],
"prompt_number": 1
},
{
"cell_type": "code",
"collapsed": false,
"input": "from rootpy.plotting import Hist, F1, F2, Canvas, set_style\nset_style('ATLAS')",
"language": "python",
"metadata": {},
"outputs": [
{
"output_type": "stream",
"stream": "stderr",
"text": "INFO:rootpy.plotting.style:using ROOT style 'ATLAS'\n"
}
],
"prompt_number": 18
},
{
"cell_type": "code",
"collapsed": false,
"input": "hist = Hist(100, -3, 3)\nhist.FillRandom('gaus')\nhist.color = 'forestgreen'\nhist",
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "pyout",
"png": 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raIgGB7IGIrrPQiS3o4bBKEBB5dD/ESYpLGiIjR7UIAn13ZS2j6Qf6iNlmzuw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\nff968FuhI9ETlrsMhtoBBoj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RyL1Amk9LqGGZGZHvXMu9ZgCkCK5HiHp8/FiO/KQqM7vt\ndjulLL0Sqhc0LP0+Z/YGYp2nJdgnuFYfCGoSGwG5CSYs6/PxYxW9Xi+Y4q2u6gUNKe/38nWc9I5o\nXqAQNPdfpyKGGn4gqNu/d1HpmyprFV9Ch5qnULePH+nk75HxN1gDCyHnLs3WkHoR+75v9gsaSwi2\nfYx+l010CJEpWyKGEPmbYnzSxaigIb3Mu871XGqXcNEXgjJK+cVJbxaJGlKvBCKGkPTeqWasTYgq\nLk+kUPe+drsdyhGpFbikJtMGC97uU279BpT1YmlywTVaJqwq3XhtQNKMI2sYZaqyuegePfXrY8An\nN6OCBhEoNmm32yqhGgz96hwdzw11eWOoLbW9SP7iyFeCesGw8x6Kup2m309q+CHEcRy1e9myrOgb\nkG3bBsRSpgUN8r9EvppDaaLarsDV81+NRckcw+guddz4wi4gK+qXSJj7BmRVfc9oEu8ucTfm5cYH\nzKV+cfitAZYmP76qNyADEgyKsUEDAADIllG7JwAAwPoQNAAAAC0EDQAAQAtBAwAA0ELQAAAAtBA0\nAAAALQQNAABAC0EDAADQQtAAAAC0EDQAAAAtBA0AAEALQQMAANBC0AAAALQQNAAAAC0EDQAAQAtB\nAwAA0ELQAAAAtBA0AAAALQQNAABAC0EDAADQQtAAAAC0EDQAAAAt/x9L++6xiMnKdQAAAABJRU5E\nrkJggg==\n",
"prompt_number": 19,
"text": "Hist('edf39bedca98464bb0dccf3701cfcfdf')"
}
],
"prompt_number": 19
},
{
"cell_type": "code",
"collapsed": false,
"input": "import math\nfunc = F1('sin(x)', 0, 2 * math.pi)\nfunc.linecolor = 'red'\nfunc.linestyle = 'longdash'\nfunc.linewidth = 2\nfunc",
"language": "python",
"metadata": {},
"outputs": [
{
"metadata": {},
"output_type": "pyout",
"png": 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"prompt_number": 20,
"text": "F1('e1a7177fdb0a4e9c814a06096b0e58ed')"
}
],
"prompt_number": 20
}
],
"metadata": {}
}
]
}
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