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@joezuntz
Created February 1, 2016 13:32
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{
"cells": [
{
"cell_type": "code",
"execution_count": 1,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Populating the interactive namespace from numpy and matplotlib\n"
]
}
],
"source": [
"pylab inline"
]
},
{
"cell_type": "code",
"execution_count": 18,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"#Load the matter C_ell for the auto-correlation spectra\n",
"ell=loadtxt(\"./0.3/matter_cl/ell.txt\")\n",
"v3=loadtxt(\"./0.3/matter_cl/bin_1_1.txt\")\n",
"v301=loadtxt(\"./0.301/matter_cl/bin_1_1.txt\")\n",
"v31=loadtxt(\"./0.31/matter_cl/bin_1_1.txt\")"
]
},
{
"cell_type": "code",
"execution_count": 19,
"metadata": {
"collapsed": false,
"scrolled": false
},
"outputs": [
{
"data": {
"text/plain": [
"<matplotlib.legend.Legend at 0x10aa82b90>"
]
},
"execution_count": 19,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
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te7cxZ90cPlz7IR+u/ZCVO1YyrMswvt09GhKndzldt94QaWQKBUlaO0t28vd1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\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x10a988990>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"#Plot the ratio of the spectra to the baseline omega_m=0.3\n",
"plot(ell, v301/v3, label='Omega_m = 0.301')\n",
"plot(ell, v31/v3, label='Omega_m = 0.31')\n",
"legend(loc='center right')"
]
},
{
"cell_type": "code",
"execution_count": 20,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"#Now do the cross-spectra\n",
"ell=loadtxt(\"./0.3/matter_cl/ell.txt\")\n",
"v3=loadtxt(\"./0.3/matter_cl/bin_2_1.txt\")\n",
"v301=loadtxt(\"./0.301/matter_cl/bin_2_1.txt\")\n",
"v31=loadtxt(\"./0.31/matter_cl/bin_2_1.txt\")"
]
},
{
"cell_type": "code",
"execution_count": 21,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"text/plain": [
"<matplotlib.legend.Legend at 0x10ae1c810>"
]
},
"execution_count": 21,
"metadata": {},
"output_type": "execute_result"
},
{
"data": {
"image/png": 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46+u3CHmIsb3GMrbXWM7vdb7OYhKpQwoFaVTcndU7V0cfFPR+9vuclHISY3uN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\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x10aaa4990>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"plot(ell, v301/v3, label='Omega_m = 0.301')\n",
"plot(ell, v31/v3, label='Omega_m = 0.31')\n",
"legend(loc='center right')"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": []
}
],
"metadata": {
"kernelspec": {
"display_name": "IPython (Python 2)",
"language": "python",
"name": "python2"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 2
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython2",
"version": "2.7.10"
}
},
"nbformat": 4,
"nbformat_minor": 0
}
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