Added line for actual weight trend line

This is in response to pull request #257. That hard coded the
line, which meant it had no label in the legend. This adds the
trend line with a label.
This commit is contained in:
Roger Labbe committed 2018-11-02 14:42:38 -07:00
1 parent 034f2b809a
commit 20b2e38a22
2 files changed
+30 -32

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+24 -25
View File
@@ -38,7 +38,7 @@
" <style>\n",
" .output_wrapper, .output {\n",
" height:auto !important;\n",
" max-height:10000px; \n",
" max-height:100000px; \n",
" }\n",
" .output_scroll {\n",
" box-shadow:none !important;\n",
@@ -245,7 +245,7 @@
"name": "stdout",
"output_type": "stream",
"text": [
"Average of measurements is 165.0204\n"
"Average of measurements is 165.0040\n"
]
}
],
@@ -276,7 +276,7 @@
"name": "stdout",
"output_type": "stream",
"text": [
"Average of measurements is 164.9414\n"
"Average of measurements is 165.0454\n"
]
}
],
@@ -608,30 +608,29 @@
"time_step = 1.0 # day\n",
"scale_factor = 4.0/10\n",
"\n",
"def predict_using_gain_guess(estimate, gain_rate, do_print=False): \n",
" # store the filtered results\n",
" estimates, predictions = [estimate], []\n",
"def predict_using_gain_guess(estimated_weight, gain_rate, do_print=False): \n",
" # storage for the filtered results\n",
" estimates, predictions = [estimated_weight], []\n",
"\n",
" # most filter literature uses 'z' for measurements\n",
" for z in weights: \n",
" # predict new position\n",
" prediction = estimate + gain_rate * time_step\n",
" predicted_weight = estimated_weight + gain_rate * time_step\n",
"\n",
" # update filter \n",
" estimate = prediction + scale_factor * (z - prediction)\n",
" estimated_weight = predicted_weight + scale_factor * (z - predicted_weight)\n",
"\n",
" # save\n",
" estimates.append(estimate)\n",
" predictions.append(prediction)\n",
" # save and log\n",
" estimates.append(estimated_weight)\n",
" predictions.append(predicted_weight)\n",
" if do_print:\n",
" gh.print_results(estimates, prediction, estimate)\n",
" gh.print_results(estimates, predicted_weight, estimated_weight)\n",
"\n",
" return estimates, predictions\n",
"\n",
"initial_estimate = 160.\n",
"\n",
"estimates, predictions = predict_using_gain_guess(\n",
" estimate=initial_estimate, gain_rate=1, do_print=True) "
" estimated_weight=initial_estimate, gain_rate=1, do_print=True) "
]
},
{
@@ -643,7 +642,7 @@
"outputs": [
{
"data": {
"image/png": 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truncated
"image/png": "iVBORw0KGgoAAAANSUhEUgAAA7MAAAGACAYAAAB/bzVFAAAABHNCSVQICAgIfAhkiAAAAAlwSFlzAAAPYQAAD2EBqD+naQAAADl0RVh0U29mdHdhcmUAbWF0cGxvdGxpYiB2ZXJzaW9uIDIuMi4yLCBodHRwOi8vbWF0cGxvdGxpYi5vcmcvhp/UCwAAIABJREFUeJzs3Xd8VFX6+PHPpBMghISENEggYIDQpImAFaWIdAbF3RUsfHf94aq7X9e1g7q6u+oWV92vIrhiZQkiIN2uKFVqEmpISCe9tyn398clNzPJhISQMpP7vF8vXgy3nDl3npnDPHPOPcegKIqCEEIIIYQQQgjhQtw6ugJCCCGEEEIIIcTlkmRWCCGEEEIIIYTLkWRWCCGEEEIIIYTLkWRWCCGEEEIIIYTLkWRWCCGEEEIIIYTLkWRWCCGEEEIIIYTL8ejoCnQ0q9WK1Wq122YwGDAYDB1UIyGEEEIIIYTQF0VRqL9qrJubG25ujfe/SjJrtVJeXt7R1RBCCCGEEEIIYaNr166XTGZlmLEQQgghhBBCCJcjyawQQgghhBBCCJcjyawQQgghhBBCCJej+3tmHU301NTYbCGEEEIIIYS4HGazme+//55Nmzaxfft2ioqK6NevH7NmzWLWrFkMHTqUnJwcVqxYwebNmzGZTNq5Y8aM4dlnn2X8+PEdeAVty9FcRk1NymtQ6k8ZpTNWq5XS0lK7bd27d5dkVgghhBBCCHFFampq+Oqrr4iLi2Pjxo0UFhYycOBAjEYjRqORESNGaAlbZmYmEydOJCUlxWFZnp6ebNy4kdtuu60dr6D9tCQvk2RWklkhhBBCCCFEK6mpqeHLL7/UEtiioiKuuuoqLYEdPny4wx7H+fPns2HDBgB69uzJ4sWLCQgIYO3atSQmJmrbU1NT6datW7teU3uQZLYF9J7Mnj59GrPZjIeHB1dddVVHV0e0A4m5vki89UXirT8Sc32ReDuvmpoavvjiC+Li4ti0aRNFRUXExMRoCeywYcMuOWQ2LS2NqKgorFYrQUFBHDlyhLKyMsxmMwB/+MMf2LZtGwArV65k6dKl7XJd7akleZnu75nVu8rKSkwmE56enh1dFdFOJOb6IvHWF4m3/kjM9UXi7Vyqq6vtEtji4mJiYmJ48MEHWbhwIUOHDm3yns9a3333HVarFYD/+Z//ISwsjKNHj2rxfvrpp7Vk9uuvv+6UyWxLSDKrcwaDQfsj9EFiri8Sb32ReOuPxFxfJN4dr7q6ml27dhEXF8fmzZspLi5m0KBBPPTQQxiNxstKYG1VVVVpj0NCQgD7eIeGhmr7Kysrr/xCOglJZnVu+PDhHV0F0c4k5voi8dYXibf+SMz1ReLdMWoT2HXr1rF582ZKSkoYPHgwDz/8MEajkdjY2Cv+gWHgwIHa47i4OJYtW2YX71deeUV7LEPM68g9szq/Z1YIIYQQQghhr6qqyq4HtqSkhCFDhmj3wMbGxrbq81mtVmJiYjh79iwA9957L48//jgBAQF8+OGHPP7441rv7YkTJxg0aFCrPr8zkAmgWkCSWSGEEEIIIURVVRU7d+7UEtjS0lJiY2O1BHbIkCFt+vwbNmxg/vz5lzzm3nvvZfXq1W1aj44iyWwLSDIrhBBCCCGEPlVVVbFjxw7i4uL4/PPP2z2Bre/dd9/l//2//0d1jQnviFjcu/XEUlZIdXoCi+/+FStXrsTLy6td69ReZDZjcdlyc3OxWCy4u7sTFBTU0dUR7UBiri8Sb32ReOuPxFxfJN6to7Ky0i6BLSsrY+jQoTz66KMYjUYGDx7cYXW799578b1qAi9sPUG5Upe0BnZx4875IzttIttSHd79WFpaymOPPcaUKVMICgrCYDCwYsWKBsfZzuZV/4/tmPHTp0/z6KOPMnr0aPz9/QkICGDixImsX7++Ha/KdWRmZpKenk5mZmZHV0W0E4m5vki89UXirT8Sc32ReLdcZWUlGzZsYNGiRQQHBzNv3jzi4+N57LHHOHHiBMePH+fZZ5/t0EQWYEd8Fk9sSbJLZAEKKq088OEhdsRndVDNnFOH98zm5+ezcuVKRowYwZw5c1i1apXD4/bs2dNg2759+3jkkUeYO3eutm3Xrl1s3bqVX/3qV4wdOxaz2cx///tfjEYjzz33HM8++2ybXYsQQgghhBDCOVRWVrJ9+3bWrVvHli1bKC8vZ/jw4fzxj3/EaDQSExPT0VW0Y7EqPPd5Io7uAVUAA/Dc54ncOiQEdzdZngmc4J7Z2qc3GAzk5eURFBTE8uXLHfbO1nfPPfewZs0aTp8+zYABAwDIy8sjMDCwwfTYt99+O9988w0FBQV4e3tr2/V+z2xRURFWqxU3Nzf8/f07ujqiHUjM9UXirS8Sb/2RmOuLxLtpFRUVbN++nbi4OC2BHTFihHYPrDMva7MnKZ9F7+xt8rhPlo7n2ujAdqhR+3LJe2ZbuiZTaWkpcXFx3HDDDVoiC9CrVy+Hx48bN46tW7dSUFBgt+iw3klDqD8Sc32ReOuLxFt/JOb6IvF2rKKigm3btmkJbEVFBSNHjuTJJ59kwYIFTp3AApgsVr4+mcNrX54mtCSXgIriRo/N9/Unp7SqHWvn3Do8mW2ptWvXUl5ezv3339+s47/55huCgoIIDg5u45oJIYQQQggh2lJ5ebmWwG7dulVLYJ966imMRiMDBw7s6Co2Ka2ggv8eSGPdwTRySqvxMpv4cc3vCKooavScnK49OfdgfDvW0rm5bDK7evVq/P39m1yLCWDVqlV8++23vPbaa7i7uzd5fEJCApGRkfj5+WnbqqurOXnyJAA9e/akb9++duecOXOGiooKAEaMGGG3Ly8vj4yMDAD69u1Lz549tX0Wi4X4ePUN2b17d/r37293bnJyMiUlJQDExsbi4VEXsqKiIs6fPw9AWFhYg1ntjh07hqIodOnSpcEvUmlpaRQUFAAQExODj4+Ptq+srIykpCQAgoODG/RkJyYmYjKZ8PT0bDBdeVZWFjk5OQBER0fTrVs3bV9VVRWnTp0CICAggD59+tide/r0aSorKzEYDAwfPtxuX25urjbZQWRkpN0vk2azmYSEBAD8/Pzo16+f3bnnzp3ThiwMHTrU7j1QWFhIamoqAOHh4Q169o8ePQqAr69vg0YxNTWVwsJCAAYNGmQ3fL2kpITk5GQAevfuTUhIiN25CQkJmM1mvL29Gyx6nZmZSW5uLgADBgyga9eu2r6KigrOnDkDQGBgIBEREXbnnjp1iqqqKtzd3Rk6dKjdvpycHLKy1EkDoqKi6NGjh7avpqaGEydOANCjRw+ioqLszk1KSqKsrAyAYcOG2Q33yM/PJz09HYCIiAgCA+uGvVitVo4fPw5At27diI6Otis3JSWF4mL118fBgwfbzdBXXFxMSkoKAKGhoQ1+iIqPj8diseDj49Pgnpf09HTy8/MBGDhwIL6+vtq+8vJybUHyoKAgwsLC7M49efIk1dXVeHh4NFgQPTs7mwsXLgDQr18/aSOQNkLaCJW0ESppI1TSRtSRNkLVWm1ESEgIW7duJS4ujm3btlFRUcGgQYO47777+M1vfmP3fnLWNiI9M5v9GZXszrSyJ6WI2hs+A7t6cX1EVy74BxFYUYybgztnrRjI7dGLsTH274fO1kZcDpdMZhMSEti3bx/Lli2ze2Ec2b59O8uWLWPBggX89re/bVb5ZrOZ+rcSK4qCyWTS9js6p3Z/fVarVdtntVob7G9uufXrZFuuxWJxWK6iKHh6ejbYZ7FYtHNNJhMeHh7am7c55TZ2rbbl1r9W29fQUbm11+po6Hlzy3WW2DR1rSaTCbPZ7PAeANtrbUm5JpPJ4b76MTebzXYNVktj3tzX0NH5tnWqr6lrrampwWq1OvyBqjVeQ0fTCTS3XGd5H9qW6+i5m9tGtKTtkTaiY9oI2+e8kjbC0ftf2oi6+jpTG2F7Xkd9j5A2ov3aiNrvqDU1NVgslg77HtGebURxcTG7d+/mu+++44cffqCyspJRo0bxzDPPMHbsWC2ptr3tsDnX2t5tRHJeOau+T2NLQh7F1ep1Ggxw3cBe3DWuLxP79eD0yUTOLf01Q5971MErBW4oJC39NbHu9nF39lzjcsu9HC6ZzK5evRqgySHGO3fuZN68edx666189NFHzb4/18PDo8GxBoNBC5RtAmB7jqNAAri5uWn7HDU6zS23fp1sy3X0QfT09ERRFIfluru74+npiclk4tSpU3h6emq/BDenXNu/HZXr6FptX0NH5dZeq6M4NbdcZ4lNU9dae51NvYYtKbd2/bnGyjWZTKSkpNjF3PZaGyv3Sl/Dpq61vqau1cvLC4vF0iavodVqveTnpqlyneV9aFvWhQsXGvx63Jw2orFypY1QOVsbce7cObvjHJXbVBvhqNzacy9VrrQRHdNG1PaGNafctvge0dJybf9urFxpIxpea0JCgpYENPa5a+vvEY7Ktb3W1mgjysrK2Lp1K+vWrWPbtm1UVVUxdOhQli9fzoIFC7RRHLajN+pzhjai2mxhR3w2a/ensedcvnZMzy5uLLg6nLsnDaBPgNrrW11djaenJ5FzJpO3Npaep0/grtQlphaDG/kDYoicM7lZr2H9OoHrtBGXo8NnM7bVnNmMa2pqCA8PJzIykoMHDzZa1s6dO5kzZw433HADmzZtshu6YUvvsxkfPXoUk8nUILERnZfEXF8k3voi8dYfibm+dOZ4l5WVsWXLFm0IcVVVFWPGjMFoNLJgwYIGw2Od2dmcUj7Zn8aGQ+kUVqg/PrgZ4MaYYO4c24ebBwXjYdu7qiiwdy+89x4MGwYDB8K0aQ0L3rEDpk5tn4voAC45m/Hl2rx5M3l5eTz//PONHrNr1y7mzJnDpEmT2LhxY6OJrFDvDak/3FR0bhJzfZF464vEW38k5vrS2eJdWlqqJbDbt2+nqqqKsWPH8vzzz7NgwYIG9y87syqLine truncated
"text/plain": [
"<Figure size 1000x400 with 1 Axes>"
]
@@ -655,7 +654,7 @@
"source": [
"# plot results\n",
"book_plots.set_figsize(10)\n",
"gh.plot_gh_results(weights, estimates, predictions)"
"gh.plot_gh_results(weights, estimates, predictions, [160, 173])"
]
},
{
@@ -680,7 +679,7 @@
"outputs": [
{
"data": {
"image/png": "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 truncated
"image/png": "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 truncated
"text/plain": [
"<Figure size 1000x400 with 1 Axes>"
]
@@ -691,7 +690,7 @@
],
"source": [
"e, p = predict_using_gain_guess(initial_estimate, -1.)\n",
"gh.plot_gh_results(weights, e, p)"
"gh.plot_gh_results(weights, e, p, [160, 173])"
]
},
{
@@ -725,7 +724,7 @@
"outputs": [
{
"data": {
"image/png": 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truncated
"text/plain": [
"<Figure size 1000x400 with 1 Axes>"
]
@@ -758,7 +757,7 @@
" \n",
" estimates.append(weight)\n",
"\n",
"gh.plot_gh_results(weights, estimates, predictions)"
"gh.plot_gh_results(weights, estimates, predictions, [160, 173])"
]
},
{
@@ -1058,7 +1057,7 @@
"outputs": [
{
"data": {
"image/png": 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truncated
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truncated
"text/plain": [
"<Figure size 1000x400 with 1 Axes>"
]
@@ -1095,7 +1094,7 @@
"outputs": [
{
"data": {
"image/png": 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truncated
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truncated
"text/plain": [
"<Figure size 1000x400 with 1 Axes>"
]
@@ -1149,7 +1148,7 @@
"outputs": [
{
"data": {
"image/png": 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truncated
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truncated
"text/plain": [
"<Figure size 1000x400 with 1 Axes>"
]
@@ -1212,7 +1211,7 @@
"outputs": [
{
"data": {
"image/png": 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truncated
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truncated
"text/plain": [
"<Figure size 1000x400 with 1 Axes>"
]
@@ -1534,7 +1533,7 @@
{
"data": {
"application/vnd.jupyter.widget-view+json": {
"model_id": "3ba213859e934463a5aa61bd095dd71b",
"model_id": "594bd1b9610b440c97b7e2b9c44e549e",
"version_major": 2,
"version_minor": 0
},
+6 -7
View File
@@ -172,19 +172,18 @@ def plot_estimate_chart_3():
plt.ylim(157, 164.5)
def plot_gh_results(weights, estimates, predictions, time_step=0):
def plot_gh_results(weights, estimates, predictions, actual, time_step=0):
n = len(weights)
if time_step > 0:
rng = range(1, n+1)
else:
rng = range(n, n+1)
xs = range(n+1)
pred, = book_plots.plot_track(xs[1:], predictions, c='r', marker='v')
scale, = book_plots.plot_measurements(xs[1:], weights, color='k', lines=False)
est, = book_plots.plot_filter(xs, estimates, marker='o')
plt.legend([scale, est, pred], ['Measurement', 'Estimates', 'Predictions'], loc=4)
book_plots.plot_measurements(xs[1:], weights, color='k', lines=False)
book_plots.plot_filter(xs, estimates, marker='o', label='Estimates')
book_plots.plot_track(xs[1:], predictions, c='r', marker='v', label='Predictions')
plt.plot([xs[0], xs[-1]], actual, c='k', lw=1, label='Actual')
plt.legend(loc=4)
book_plots.set_labels(x='day', y='weight (lbs)')
plt.xlim([-1, n+1])
plt.ylim([156.0, 173])