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oxinabox/GR color demo.ipynb

Created June 7, 2017 03:57
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expr/gr_color_isses.ipynb
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GR color demo.ipynb
{
"cells": [
{
"metadata": {
"trusted": true,
"collapsed": true
},
"cell_type": "code",
"source": "using Plots\n",
"execution_count": 1,
"outputs": []
},
{
"metadata": {
"trusted": true,
"collapsed": false
},
"cell_type": "code",
"source": " \"Converts and array 3 values between 0 and 1 for HSV to a colorant\"\nhsv2colorant(x) = HSV(360*x[1], x[2], x[3])\n\nfunction hsv2colorant(hsvs::AbstractMatrix)\n @assert size(hsvs, 2) == 3\n mapslices(hsv2colorant, hsvs, 2)\nend",
"execution_count": 2,
"outputs": [
{
"output_type": "execute_result",
"data": {
"text/plain": "hsv2colorant (generic function with 2 methods)"
},
"metadata": {},
"execution_count": 2
}
]
},
{
"metadata": {
"trusted": true,
"collapsed": false
},
"cell_type": "code",
"source": "function plot_hsv(nbins, h_max, s_max, v_max)\n ps = ones(nbins)\n \n h_bar_colors = hsv2colorant([linspace(0.0,1.0, nbins) s_max*ones(nbins) v_max*ones(nbins)])\n s_bar_colors = hsv2colorant([h_max*ones(nbins) linspace(0.0,1.0, nbins) v_max*ones(nbins)])\n v_bar_colors = hsv2colorant([h_max*ones(nbins) s_max*ones(nbins) linspace(0.0,1.0, nbins)])\n #\n bar([ps ps ps], legend = false, layout=(1,3), linewidth=0, seriescolor=[h_bar_colors s_bar_colors v_bar_colors])\nend",
"execution_count": 3,
"outputs": [
{
"output_type": "execute_result",
"data": {
"text/plain": "plot_hsv (generic function with 1 method)"
},
"metadata": {},
"execution_count": 3
}
]
},
{
"metadata": {
"trusted": true,
"collapsed": false
},
"cell_type": "code",
"source": "pyplot()",
"execution_count": 4,
"outputs": [
{
"output_type": "stream",
"text": "\u001b[1m\u001b[31mWARNING: No working GUI backend found for matplotlib\u001b[0m\n",
"name": "stderr"
}
]
},
{
"metadata": {
"trusted": true,
"collapsed": false
},
"cell_type": "code",
"source": "plot_hsv(64, 0.5, 0.3, 0.7)",
"execution_count": 5,
"outputs": [
{
"output_type": "execute_result",
"data": {
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/>"
},
"metadata": {},
"execution_count": 5
}
]
},
{
"metadata": {
"trusted": true,
"collapsed": false
},
"cell_type": "code",
"source": "gr()",
"execution_count": 6,
"outputs": [
{
"output_type": "execute_result",
"data": {
"text/plain": "Plots.GRBackend()"
},
"metadata": {},
"execution_count": 6
}
]
},
{
"metadata": {
"trusted": true,
"collapsed": false
},
"cell_type": "code",
"source": "plot_hsv(64, 0.5, 0.3, 0.7)",
"execution_count": 7,
"outputs": [
{
"output_type": "execute_result",
"data": {
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