Updated for Python 3.6

This commit is contained in:
Roger Labbe committed 2020-10-13 14:29:19 -07:00
1 parent 8302572e60
commit 3f468dd913
1 file changed
+31 -26
+31 -26
View File
@@ -20,7 +20,6 @@
"metadata": {},
"outputs": [],
"source": [
"from __future__ import division, print_function\n",
"%matplotlib inline"
]
},
@@ -36,7 +35,7 @@
" <style>\n",
" .output_wrapper, .output {\n",
" height:auto !important;\n",
" max-height:100000px; \n",
" max-height:100000px;\n",
" }\n",
" .output_scroll {\n",
" box-shadow:none !important;\n",
@@ -326,7 +325,7 @@
{
"data": {
"text/plain": [
"1.49924"
"1.499952"
]
},
"execution_count": 7,
@@ -472,7 +471,7 @@
}
],
"source": [
"print(\"{:.2f} meters squared\".format(np.var(X)))"
"print(f\"{np.var(X):.2f} meters squared\")"
]
},
{
@@ -514,8 +513,8 @@
}
],
"source": [
"print('std {:.4f}'.format(np.std(X)))\n",
"print('var {:.4f}'.format(np.std(X)**2))"
"print(f\"std {np.std(X):.4f}\")\n",
"print(f\"var {np.std(X)**2:.4f}\")"
]
},
{
@@ -570,7 +569,7 @@
"outputs": [
{
"data": {
"image/png": 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truncated
"image/png": 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truncated
"text/plain": [
"<Figure size 900x400 with 1 Axes>"
]
@@ -582,8 +581,8 @@
"name": "stdout",
"output_type": "stream",
"text": [
"mean = 1.796\n",
"std = 0.143\n"
"mean = 1.811\n",
"std = 0.130\n"
]
}
],
@@ -593,8 +592,8 @@
"mean, std = data.mean(), data.std()\n",
"\n",
"plot_height_std(data, lw=2)\n",
"print('mean = {:.3f}'.format(mean))\n",
"print('std = {:.3f}'.format(std))"
"print(f'mean = {mean:.3f}')\n",
"print(f'std = {std:.3f}')"
]
},
{
@@ -612,7 +611,7 @@
{
"data": {
"text/plain": [
"71.0"
"69.0"
]
},
"execution_count": 14,
@@ -657,7 +656,7 @@
}
],
"source": [
"print('std of Y is {:.2f} m'.format(np.std(Y)))"
"print(f'std of Y is {np.std(Y):.2f} m')"
]
},
{
@@ -770,8 +769,8 @@
],
"source": [
"X = [1, -1, 1, -2, -1, 2, 1, 2, -1, 1, -1, 2, 1, -2, 100]\n",
"print('Variance of X with outlier = {:6.2f}'.format(np.var(X)))\n",
"print('Variance of X without outlier = {:6.2f}'.format(np.var(X[:-1])))"
"print(f'Variance of X with outlier = {np.var(X):6.2f}')\n",
"print(f'Variance of X without outlier = {np.var(X[:-1]):6.2f}')"
]
},
{
@@ -801,7 +800,9 @@
{
"cell_type": "code",
"execution_count": 19,
"metadata": {},
"metadata": {
"scrolled": true
},
"outputs": [
{
"data": {
@@ -1241,9 +1242,13 @@
"outputs": [
{
"data": {
"image/png": 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truncated
"application/vnd.jupyter.widget-view+json": {
"model_id": "a07afca115cb406abe449c6fdd78d44f",
"version_major": 2,
"version_minor": 0
},
"text/plain": [
"<Figure size 900x400 with 1 Axes>"
"interactive(children=(FloatSlider(value=5.0, description='mu', max=7.0, min=3.0), FloatSlider(value=0.03, desc…"
]
},
"metadata": {},
@@ -1638,9 +1643,9 @@
"name": "stdout",
"output_type": "stream",
"text": [
"[-0.08 2.024 1.4 3.024 5.799 0.989 2.083\n",
" 0.978 7.542 -2.22 4.984 0.626 4.387 3.676\n",
" -0.12 ]\n"
"[ 3.026 7.51 -2.588 6.081 -3.413 -1.11 6.484\n",
" 5.935 2.313 1.912 1.895 7.964 4.876 -0.841\n",
" -0.174]\n"
]
}
],
@@ -1781,7 +1786,7 @@
"outputs": [
{
"data": {
"image/png": 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truncated
"image/png": "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 truncated
"text/plain": [
"<Figure size 900x400 with 1 Axes>"
]
@@ -1830,7 +1835,7 @@
"outputs": [
{
"data": {
"image/png": "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 truncated
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAz0AAAFrCAYAAAD7IOe2AAAABHNCSVQICAgIfAhkiAAAAAlwSFlzAAAPYQAAD2EBqD+naQAAADh0RVh0U29mdHdhcmUAbWF0cGxvdGxpYiB2ZXJzaW9uMy4xLjMsIGh0dHA6Ly9tYXRwbG90bGliLm9yZy+AADFEAAAgAElEQVR4nOydd5gc1ZW3fz09M5JGI40GaZSRRglJKNlrwKy9BuwlWeCPsIvT2muWNTasWbNes7KMbdCCCQs2YBBghMjJIAEmKBghoSyhPJqsST05T0/qmc71/dFT1VXVt2JXdRid93n0SOpbdevUrXPPTeee6+A4jgNBEARBEARBEMQoJSPZAhAEQRAEQRAEQdgJDXoIgiAIgiAIghjV0KCHIAiCIAiCIIhRDQ16CIIgCIIgCIIY1dCghyAIgiAIgiCIUU1msgUAgHA4jHA4LPnN4XDA4XAkSSKCIAiCIAiCIFIRjuMgD0CdkZGBjAzl9ZyUGfR4PJ5ki0EQBEEQBEEQRBoyfvx41UEPubcRBEEQBEEQBDGqoUEPQRAEQRAEQRCjGhr0EARBEARBEAQxqkmJPT2sgAVafnkEQRAEQRAEQZx9sOIBaAVAS9lBj1YEBoIgCIIgCIIgCEB70EOjCoIgCIIgCIIgRjUpsdKTqpw5cwbBYBCZmZk477zzki0OkSaQ3hBmIL0hzEK6Q5iB9IYwS7rqDg16VBgeHkYgEEBWVlayRSHSCNIbwgykN4RZSHcIM5DeEGZJV90x7N42MDCANWvW4Morr0RBQQEcDgfWrVsXcx3HcXj++efxpS99CRMnTsTkyZNx6aWXYsuWLVbInRAcDofwhyD0QnpDmIH0hjAL6Q5hBtIbwizpqjsOjuM4Ize4XC584QtfwKpVq3Deeedh48aNuPfee2MGPvfccw/uv/9+3Hbbbbjxxhvh9Xrx1FNPYceOHXj33Xdx4403CteGw2EMDAxI7p8wYQIFMiAIgiAIgiAIQoKZsYPhQQ9/ucPhQFdXFwoKCpiDntmzZ2PevHnYt2+f8JvX68X06dNx6aWX4oMPPohLcIIgCIIgCIIgzj7MjB0M7+nRu5SVlZWFvLw8yW9jx44V/hAEQRAEQRAEQSQC2wIZ3HnnnbjrrrvwwgsvCO5tjz76KPr6+vDzn/9c8/7S0lLMnTsXEydOFH7z+XyoqKgAAOTn52POnDmSe6qqqjA0NAQAWLVqlSStq6sLzc3NAIA5c+YgPz9fSAuFQigpKQEQGSXOnz9fcm9dXR36+/sBAMuWLUNmZrTYent7UV9fDwCYOXMmCgoKJPeePn0aHMdh3LhxMREuGhsb0dPTAwBYvHixZDA4ODiImpoaAMDUqVMxY8YMyb1lZWXCJrLzzz9fktba2oqOjg4AwIIFC5Cbmyukeb1eVFZWAgDOOeccnHvuuZJ7z5w5g+HhYTgcDqxcuVKS1tnZiZaWFgDA3LlzMWnSJCEtGAyitLQUADBx4kTMmzdPcm9tba0wIl++fDmcTqeQ5na70dDQAACYNWsWpkyZIrm3qKgIAJCTk4NFixZJ0hoaGuB2uwEAS5YswZgxY4S0/v5+1NXVAQCmTZuG6dOnS+4tLS1FMBjEmDFjsGTJEklaS0sLOjs7AQALFy7E+PHjhbShoSFUVVUBACZPnozZs2dL7q2srITX64XT6cTy5cslaR0dHWhtbQUAFBYWSiYG/H4/ysvLAQB5eXkoLCyU3FtTU4PBwUEAwIoVKySzGd3d3WhqagIQWWWdPHmykBYOh1FcXAwAyM3NxYIFCyT5ulwu9PX1AQCWLl2K7OxsIa2vrw8ulwsAMGPGDEydOlVyb0lJCUKhEMaOHYvFixdL0pqamtDd3Q0AWLRoEXJycoQ0j8eD6upqAEBBQQFmzpwpubeiogI+nw+ZmZlYtmyZJK2trQ3t7e0AgHnz5pGNANkIshERyEZEIBsRgWxEFLIREUaTjeDrqRFsG/T813/9F8aNG4ef/exn+PGPfwwgUjk++ugjfPWrX9W8PxgMQu55x3EcAoGAkM66h0+XEw6HhbRwOByTzsq3s7MToVAIQ0NDQrpcJnG+oVCImS/HccwIF6FQKK58ld5VnK/8XcVlyMqXL0PWip7efBPxbVj5qumLUhkGg0HmUqjat9HK1+v1CnkbyZeXSU3eeMuQdb9YJjla7+r3+xEOhyWNDytfM9+Grztm800VPdRrIxwOB9ra2uB0OoVOD9kICHmNJhvBfxtWmhkbwWqr5JCNiM03VfQwWf0In8+HUCjEfBeyEbEypbONkOfLwoiN4G0O314ly0YYxbZBz0svvYQ777wTd9xxB775zW/C7/fj1VdfxXXXXYf33nsPV111lbpgmZkxFcbhcAiVXjxLIr5HKXxeRkaGkMZSTla+LS0tQsXl0+UyifNlfbCsrCxwHMeU1+l0xpWv+G+lfOXvKn4XVr58GbKMld58E/FtWPmq6YtSGYqvEaP2bbTy5Y0qq0Kq5cvLpCZvvGWo9a5ytN41OzsboVDI8jLMyspCOBw2XG9SUQ/12ohAIICmpiZkZWUJgx6yERDyGk02IisrS+gwGMmXv1eeL6utkkM2IjbfVNHDZPUj+I4tq4NLNiJWpnS2EeI0K2wEb3P49ipZNsIohgMZiFEKZOB2uzFr1izccsstWL9+veSeyy67DPX19cJyIZC6gQyKioqEjypf5iYIJUhvCDOQ3hBmId3RZt2HpTj3nBz8+z/M0774LIH0hjBLKuhOQgIZ6KGyshLDw8O48MILY9IuuOAC7NmzB4ODgxIf0VRk7ty5CIfDSR98EekF6Q1hBtIbwiykO1I4jsPTn1XjOxfOQcGEyP6Mlw+6AIAGPSJIbwizpKvu2DLo4TccHj58GD/60Y+E3zmOw+HDh5Gfny/Z0JWqiDfYEYReSG8IM5DeEGYh3ZHiHgrgD5+cQXFzH5774QXJFidlIb0hzJKuumNq0LNt2zZ4PB5hWamsrAybN28GAKxevRpz5szBjTfeiA0bNmDMmDFYvXo1fD4fXnnlFRw4cAD3339/2p3iShAEQRBE6sN77Ydit6oQBHEWY2rQc/vttwvhFQFg06ZN2LRpE4BIWMbCwkK88cYbWL9+PV577TW8+OKLyMrKwnnnnYfXX38d3//+962RniAIgiAIgonpLcsEQYxCTA16+HjbaowdOxZ33XUX7rrrLjOPSAn4sNkOh4MZ8YMgWJDeEGYgvSHMQrojhTxJ9EF6Q5glXXUnfSRNAqWlpUmPTkGkH6Q3hBlIbwizkO4QZiC9SQ5bi1vx1K5qbLvza8kWxTTpqjs06CEIgiAIgiCIBPC/H5Wivd+XbDHOSmjQo8LEiRMRDAbTaumOSD6kN4QZSG8Is5DusDF/CuHZAekNYZZ01Z30kjbBzJtH8fwJ45DeEGYgvSHMQrojhXb06IP0Jjk4RoGGpqvupNepQgRBEARBEARBEAahQQ9BEARBEASR1gRDYRyvd5u+3x8MY8PeGoTC5Bc5WqFBD0EQBEEQow7qup5dPLO7Bv/07EE09w6buv/tow14cGsFdpS1WSwZkSrQnh4VamtrhY1a8+fPT7Y4RJpAekOYgfSGMAvpjhQ6pkcfo01vGnqGAADD/qCp+33BMAAgELJ3uDwa9DNddYcGPSoMDAwIccgJQi+kN4QZSG8Is9ilO7Wdg7j3w1K8ePOFyHKmn2MIR+HbVCGbQ5glXXUn/awYQRAEQRC289Suauyr6kKLSXchgkhHaKg8eqGVHhWWL1+ebBGINIT0hjAD6Q1hFtIdwgykN4RZ0lV3aKVHBafTKfwhCL2Q3sTy6iEXfvTikWSLkdKQ3hBmsUt30tU9bDScg5IIyOawIe3RJl11h1Z6CIKwnXs+KE22CARBmCRdBxHpOWQjCMIuaKWHIAiCIAiCOKtxjIRVs3uwnJ5TCKMDWulRwe12IxwOIyMjA/n5+ckWh0gTSG8IM5DeEGYh3SHMQHpDmCVddYcGPSo0NDQIIfnS6aMSyYX0hjAD6Q1hFrt0h9zDRjdW6c33nz+M7100B99aNdNC6RJPuu5hSwbp2l6RexuR1oTCHH78yjFUdwwmWxSCIIhRSdodpjgiL/VhE8PBmm6s2Xw62WIQhCa00qPCrFmzhOU7IjXpHPDh0/J2ZGc68My/fCnZ4gAgvSHMQXpDmIV0hzAD6Y0UR4JG94l6jp2kq+7QoEeFKVOmJFsEIg0hvSHMQHpDmIV0hzDDaNUbWuGzn3TVnfQaohEEQRAEkRCo80gQxGiCBj0EQRAEQRDEqGAUeI8RNkGDHoIgCIIgRg+c5C+CIAgAtKdHlaKiIiEk36pVq5ItDpEmkN4QZiC9IcxCukOYYbTqDbll2k+66o7hlZ6BgQGsWbMGV155JQoKCuBwOLBu3TrmtYFAAI899hhWrFiBcePGYdKkSfjKV76CgwcPxis3QUggI0cQBGEtZFaJdCJerzb+fjqvZ/RieKWnu7sbGzZswKpVq3D99ddj48aNzOtCoRBuuOEG7N+/H2vWrMFXvvIVeDweHD9+HB6PJ27BE0FOTg6CwSAyM2lBjNAP6Q1hBtIbwiykO4QZRpve8EMVs3t6aKijn3TVHcPSzp07F263Gw6HA11dXYqDnqeeegrbtm3DgQMHcPHFFwu/X3PNNealTTCLFi0ydP3ntd1Yde4kjM1y2iQRoUQqbVw0qjcEAZDeEOaxS3fSdcabG+m+pqv8iYJsDhu7z9FJpf6KWdJVdwy7tzkcDl0K8ac//QmXXHKJZMAzmvH4gvjOhsN4YEt5skU5K6G2jSAIgiCSQyp15OPtD9BgWcqrh1woXLsl2WJYgi3rUo2NjXC5XPjWt76Fu+++Gy+88AK6u7uxePFirFmzBj/60Y808ygtLcXcuXMxceJE4Tefz4eKigoAQH5+PubMmSO5p6qqCkNDQwAQs7Gqq6sLzc3NAIA5c+YgPz9fSAuFQigLine truncated
"text/plain": [
"<Figure size 900x400 with 1 Axes>"
]
@@ -1874,7 +1879,7 @@
{
"data": {
"text/plain": [
"DescribeResult(nobs=5000, minmax=(-0.0070992153027660265, 18.502660722626167), mean=9.967146957530227, variance=2.8318603858557094, skewness=-0.1075382179126775, kurtosis=1.846893680503677)"
"DescribeResult(nobs=5000, minmax=(1.7707248080804092, 17.824961707265643), mean=10.004201301507253, variance=2.721973140216924, skewness=-0.03534037712630867, kurtosis=1.583968849611276)"
]
},
"execution_count": 46,
@@ -1905,9 +1910,9 @@
"name": "stdout",
"output_type": "stream",
"text": [
"DescribeResult(nobs=10, minmax=(-1.8106190910322406, 1.7202801709655346), mean=0.03998695860303425, variance=1.2099810612140205, skewness=0.054824114606583485, kurtosis=-0.8322079773586668)\n",
"DescribeResult(nobs=10, minmax=(-1.1170056026895896, 1.0389413316321683), mean=-0.14317693801053674, variance=0.63137454114842, skewness=0.23966670696111078, kurtosis=-1.3702119526058378)\n",
"\n",
"DescribeResult(nobs=300000, minmax=(-5.136201903633123, 4.498934900223554), mean=0.0016752908705450242, variance=1.0019122279656631, skewness=0.002460339180965745, kurtosis=-0.0022807108788165387)\n"
"DescribeResult(nobs=300000, minmax=(-4.262303362805642, 4.603650808299195), mean=-0.00040808441709135014, variance=0.998953112076118, skewness=-0.0010979017079029859, kurtosis=-0.00030025117171517124)\n"
]
}
],