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@gforsyth
Last active August 29, 2015 14:21
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{
"cells": [
{
"cell_type": "markdown",
"metadata": {},
"source": [
"#Customizing plots with less work"
]
},
{
"cell_type": "code",
"execution_count": 1,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"import numpy\n",
"from matplotlib import pyplot\n",
"%matplotlib inline"
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"x = numpy.linspace(0,10,100)\n",
"y = x**2"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"##Option 1\n",
"\n",
"Define a function that creates a `figure` object and assign labels, title, grid options, etc..."
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"def add_style(title, x_label, y_label):\n",
" fig = pyplot.figure()\n",
" pyplot.grid(True)\n",
" pyplot.xlabel(x_label, fontsize=16)\n",
" pyplot.ylabel(y_label, fontsize=16)\n",
" pyplot.title(title, fontsize=16);\n",
" \n",
" return fig\n"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Then plot! This still requires specifying line width and line style in the `plot` command"
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
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BpRARzwAnAH8lO7JyTkRckzaq5MZExOz859kU18cZVJWLRdPbC28gaWngYuCQ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\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x7f592d6298d0>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"fig = add_style('$y=x^2$','x','y')\n",
"pyplot.plot(x,y, lw=2, ls='--');"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"##Option 2\n",
"\n",
"Create a matplotlib stylesheet. The cell below uses the `%%writefile` magic to write the contents of the cell to a file called `mystyle.mpl` in the local directory."
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Writing mystyle.mpl\n"
]
}
],
"source": [
"%%writefile mystyle.mpl\n",
"axes.titlesize : 24 \n",
"axes.labelsize : 20\n",
"lines.linewidth : 3\n",
"lines.markersize : 10\n",
"xtick.labelsize : 16\n",
"ytick.labelsize : 16"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Then load up the style for the notebook and plot"
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"image/png": 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uO4UbgaUjYtO6+DSAiBhfF6/8TkFiSWAsqdN3HdKm9G8h9QessRiXepHUMXwH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\nHPI1PBUAAAAASUVORK5CYII=\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x7f592d5f0d90>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"pyplot.style.use('mystyle.mpl')\n",
"pyplot.plot(x,y);"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Note here that you will then need commands to load in labels, titles, etc."
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"##Option 3\n",
"\n",
"Use both!"
]
},
{
"cell_type": "code",
"execution_count": 7,
"metadata": {
"collapsed": true
},
"outputs": [],
"source": [
"def add_style(title, x_label, y_label):\n",
" fig = pyplot.figure()\n",
" pyplot.grid(True)\n",
" pyplot.xlabel(x_label)\n",
" pyplot.ylabel(y_label)\n",
" pyplot.title(title); #Note, no need to specify font sizes anymore\n",
" \n",
" return fig"
]
},
{
"cell_type": "code",
"execution_count": 8,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"image/png": 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vZDd67k3aaG2pwqG/AbtGcGslgZl1iMd0DHB/dVFVuciubq4Gvk9ecOYAXwfW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\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x7f592d47cb50>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"fig = add_style('$y=x^2$','x','y')\n",
"pyplot.plot(x,y);"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"###Multiple style sheets\n",
"\n",
"We are changeable creatures, so why not use different stylesheets for different plots?"
]
},
{
"cell_type": "code",
"execution_count": 9,
"metadata": {
"collapsed": false
},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Writing large_labels.mpl\n"
]
}
],
"source": [
"%%writefile large_labels.mpl\n",
"axes.titlesize : 28 \n",
"axes.labelsize : 20\n",
"lines.linewidth : 5\n",
"lines.linestyle: --\n",
"lines.markersize : 10\n",
"xtick.labelsize : 26\n",
"ytick.labelsize : 26"
]
},
{
"cell_type": "code",
"execution_count": 10,
"metadata": {
"collapsed": false,
"scrolled": true
},
"outputs": [
{
"data": {
"image/png": 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7sLcAlwJ7R/CtirNkFapVG1qe6f9W0h3WvsD5+dQhETFiIlJJJwIfJP2ye2VE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\nNFTZDQR3JnoAAAAASUVORK5CYII=\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x7f592d382990>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"pyplot.style.use('large_labels.mpl')\n",
"fig = add_style('$y=x^2$','x','y')\n",
"pyplot.plot(x,y);"
]
},
{
"cell_type": "code",
"execution_count": 11,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"image/png": 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699KIeHwc2zwT2CUivjSpKK0j96ma2WTlI9KvAS8vKT4kgsv6HFLPVTqfqqSn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\nzczMusRJ1czMrEucVM3MzLrk/wOCgGCJxewFbgAAAABJRU5ErkJggg==\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x7f592d38e1d0>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"fig = add_style('$y=x^4$','x','y')\n",
"pyplot.plot(x,y**2);"
]
},
{
"cell_type": "code",
"execution_count": 13,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"image/png": 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4Eek62Q8AP45gr/Ycx3NiXcFFzMx6kcQLgAnN3Phy6Pf3nJh1mRqN97edc5FzLnJ1ykUE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\nlouYmZnVlouYmZnVlouYmZnV1v8HnRfOmLjqRhoAAAAASUVORK5CYII=\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x7f592d19c5d0>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"pyplot.style.use('mystyle.mpl')\n",
"fig = add_style('$y=x^4$','x','y')\n",
"pyplot.plot(x,y**2);"
]
},
{
"cell_type": "markdown",
"metadata": {
"collapsed": true
},
"source": [
"Also see the following pages to learn more:\n",
"\n",
"* http://matplotlib.org/users/style_sheets.html\n",
"* http://matplotlib.org/users/customizing.html"
]
}
],
"metadata": {
"kernelspec": {
"display_name": "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": "2.7.9"
}
},
"nbformat": 4,
"nbformat_minor": 0
}
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