Made covarinace ellipse transparent.

The solid fill made the plots harder to read, so I set them
to no fill color.
This commit is contained in:
Roger Labbe committed 2015-06-28 11:20:27 -07:00
1 parent 966c6028c3
commit 7cf3980e8c
1 file changed
+64 -64
+64 -64
View File
@@ -391,7 +391,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x448d400>"
"<matplotlib.figure.Figure at 0x442f400>"
]
},
"metadata": {},
@@ -560,7 +560,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x448d390>"
"<matplotlib.figure.Figure at 0x442f2e8>"
]
},
"metadata": {},
@@ -595,9 +595,9 @@
"outputs": [
{
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8204a58>"
"<matplotlib.figure.Figure at 0x8562898>"
]
},
"metadata": {},
@@ -634,7 +634,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x87ee2e8>"
"<matplotlib.figure.Figure at 0x8b5fa58>"
]
},
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@@ -672,7 +672,7 @@
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8921978>"
"<matplotlib.figure.Figure at 0x8b6a208>"
]
},
"metadata": {},
@@ -705,7 +705,7 @@
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x88fe320>"
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]
},
"metadata": {},
@@ -783,7 +783,7 @@
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x7ea0400>"
"<matplotlib.figure.Figure at 0x7f82f60>"
]
},
"metadata": {},
@@ -819,7 +819,7 @@
"data": {
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truncated
"text/plain": [
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]
},
"metadata": {},
@@ -862,7 +862,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8959b00>"
"<matplotlib.figure.Figure at 0x8599e80>"
]
},
"metadata": {},
@@ -916,7 +916,7 @@
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truncated
"text/plain": [
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]
},
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@@ -947,7 +947,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8346470>"
"<matplotlib.figure.Figure at 0x81d7748>"
]
},
"metadata": {},
@@ -978,7 +978,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8df1fd0>"
"<matplotlib.figure.Figure at 0x8ad7390>"
]
},
"metadata": {},
@@ -1016,7 +1016,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8e56be0>"
"<matplotlib.figure.Figure at 0x95c8860>"
]
},
"metadata": {},
@@ -1047,7 +1047,7 @@
"data": {
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truncated
"text/plain": [
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]
},
"metadata": {},
@@ -1087,7 +1087,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x92d01d0>"
"<matplotlib.figure.Figure at 0x90fa320>"
]
},
"metadata": {},
@@ -1121,7 +1121,7 @@
"data": {
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truncated
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},
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@@ -1154,7 +1154,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8de84e0>"
"<matplotlib.figure.Figure at 0x8b03f60>"
]
},
"metadata": {},
@@ -1203,7 +1203,7 @@
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},
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@@ -1233,7 +1233,7 @@
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truncated
"text/plain": [
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"<matplotlib.figure.Figure at 0x9890e48>"
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},
"metadata": {},
@@ -1268,7 +1268,7 @@
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},
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@@ -1297,7 +1297,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8837cf8>"
"<matplotlib.figure.Figure at 0x8b5fb38>"
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},
"metadata": {},
@@ -1326,7 +1326,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8e9b0f0>"
"<matplotlib.figure.Figure at 0x90afa90>"
]
},
"metadata": {},
@@ -1355,7 +1355,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8921d30>"
"<matplotlib.figure.Figure at 0x8c8cb70>"
]
},
"metadata": {},
@@ -1442,7 +1442,7 @@
"data": {
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x87fd128>"
"<matplotlib.figure.Figure at 0x8665c50>"
]
},
"metadata": {},
@@ -1920,7 +1920,7 @@
"data": {
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8e05da0>"
"<matplotlib.figure.Figure at 0x95ea588>"
]
},
"metadata": {},
@@ -2233,9 +2233,9 @@
"outputs": [
{
"data": {
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8e79668>"
"<matplotlib.figure.Figure at 0x8b48390>"
]
},
"metadata": {},
@@ -2245,7 +2245,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8e07940>"
"<matplotlib.figure.Figure at 0x8c53160>"
]
},
"metadata": {},
@@ -2292,9 +2292,9 @@
"outputs": [
{
"data": {
"image/png": 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truncated
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAr8AAAE5CAYAAACZGEi2AAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x836feb8>"
"<matplotlib.figure.Figure at 0x909a438>"
]
},
"metadata": {},
@@ -2347,9 +2347,9 @@
"outputs": [
{
"data": {
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAuYAAAEjCAYAAAB+VMTJAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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 truncated
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8289358>"
"<matplotlib.figure.Figure at 0x85857b8>"
]
},
"metadata": {},
@@ -2458,7 +2458,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8233fd0>"
"<matplotlib.figure.Figure at 0x8b35278>"
]
},
"metadata": {},
@@ -2468,7 +2468,7 @@
"data": {
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truncated
"text/plain": [
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},
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@@ -2527,7 +2527,7 @@
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8939c18>"
"<matplotlib.figure.Figure at 0x86a6470>"
]
},
"metadata": {},
@@ -2557,7 +2557,7 @@
"data": {
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truncated
"text/plain": [
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]
},
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@@ -2588,7 +2588,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8921278>"
"<matplotlib.figure.Figure at 0x7f970b8>"
]
},
"metadata": {},
@@ -2658,7 +2658,7 @@
"data": {
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truncated
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},
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@@ -2692,7 +2692,7 @@
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8df0a58>"
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},
"metadata": {},
@@ -2755,7 +2755,7 @@
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},
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x87e09e8>"
"<matplotlib.figure.Figure at 0x964cda0>"
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},
"metadata": {},
@@ -2809,7 +2809,7 @@
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truncated
"text/plain": [
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},
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@@ -2819,7 +2819,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x831d4a8>"
"<matplotlib.figure.Figure at 0x958bdd8>"
]
},
"metadata": {},
@@ -2853,7 +2853,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8955a90>"
"<matplotlib.figure.Figure at 0x8558908>"
]
},
"metadata": {},
@@ -2887,7 +2887,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8808898>"
"<matplotlib.figure.Figure at 0x858e860>"
]
},
"metadata": {},
@@ -2917,16 +2917,16 @@
},
{
"cell_type": "code",
"execution_count": 54,
"execution_count": 64,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
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"text/plain": [
"<matplotlib.figure.Figure at 0x92cb470>"
"<matplotlib.figure.Figure at 0x910f0f0>"
]
},
"metadata": {},
@@ -2934,9 +2934,9 @@
},
{
"data": {
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truncated
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8931eb8>"
"<matplotlib.figure.Figure at 0x96025f8>"
]
},
"metadata": {},
@@ -2967,7 +2967,7 @@
" for i,p in enumerate(cov):\n",
" stats.plot_covariance_ellipse(\n",
" (i+1, ps[i]), cov=p, variance=4, axis_equal=False, \n",
" facecolor='g', edgecolor=None, alpha=0.99)\n",
" edgecolor='g', alpha=0.5)\n",
"\n",
" if i == len(cov)-1:\n",
" s = ('$\\sigma^2_{pos} = %.2f$' % p[0,0])\n",
@@ -3036,16 +3036,16 @@
},
{
"cell_type": "code",
"execution_count": 55,
"execution_count": 65,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x87fda20>"
"<matplotlib.figure.Figure at 0x95c6f98>"
]
},
"metadata": {},
@@ -3196,7 +3196,7 @@
"data": {
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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x87fd518>"
"<matplotlib.figure.Figure at 0x90c1a20>"
]
},
"metadata": {},
@@ -3277,9 +3277,9 @@
"outputs": [
{
"data": {
"image/png": 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truncated
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAtsAAAEPCAYAAACTNwgMAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8208ba8>"
"<matplotlib.figure.Figure at 0x8b4d358>"
]
},
"metadata": {},
@@ -3329,9 +3329,9 @@
"outputs": [
{
"data": {
"image/png": 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truncated
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAtsAAAEPCAYAAACTNwgMAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8208c50>"
"<matplotlib.figure.Figure at 0x869fcf8>"
]
},
"metadata": {},
@@ -3371,9 +3371,9 @@
"outputs": [
{
"data": {
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAt0AAAEWCAYAAAC68CsYAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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 truncated
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAt0AAAEWCAYAAAC68CsYAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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 truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8287470>"
"<matplotlib.figure.Figure at 0x869f160>"
]
},
"metadata": {},
@@ -3438,9 +3438,9 @@
"outputs": [
{
"data": {
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAt0AAAEWCAYAAAC68CsYAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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 truncated
"image/png": 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truncated
"text/plain": [
"<matplotlib.figure.Figure at 0x8219828>"
"<matplotlib.figure.Figure at 0x85850b8>"
]
},
"metadata": {},