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Commit 2857cf3

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Merge pull request #427 from erocarrera/master
Fixed a couple small typos in Ch.2
2 parents a6c15b1 + dff810b commit 2857cf3

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‎Chapter2_MorePyMC/Ch2_MorePyMC_PyMC3.ipynb

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"\n",
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"### *A* and *B* Together\n",
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"\n",
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"A similar anaylsis can be done for site B's response data to determine the analogous $p_B$. But what we are really interested in is the *difference* between $p_A$ and $p_B$. Let's infer $p_A,ドル $p_B,ドル *and* $\\text{delta} = p_A - p_B,ドル all at once. We can do this using PyMC3's deterministic variables. (We'll assume for this exercise that $p_B = 0.04,ドル so $\\text{delta} = 0.01,ドル $N_B = 750$ (signifcantly less than $N_A$) and we will simulate site B's data like we did for site A's data )"
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"A similar analysis can be done for site B's response data to determine the analogous $p_B$. But what we are really interested in is the *difference* between $p_A$ and $p_B$. Let's infer $p_A,ドル $p_B,ドル *and* $\\text{delta} = p_A - p_B,ドル all at once. We can do this using PyMC3's deterministic variables. (We'll assume for this exercise that $p_B = 0.04,ドル so $\\text{delta} = 0.01,ドル $N_B = 750$ (significantly less than $N_A$) and we will simulate site B's data like we did for site A's data )"
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‎Chapter2_MorePyMC/Ch2_MorePyMC_TFP.ipynb

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"\n",
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"### *A* and *B* Together\n",
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"\n",
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"A similar anaylsis can be done for site B's response data to determine the analogous $p_B$. But what we are really interested in is the *difference* between $p_A$ and $p_B$. Let's infer $p_A,ドル $p_B,ドル *and* $\\text{delta} = p_A - p_B,ドル all at once. We can do this using TFP's deterministic variables. (We'll assume for this exercise that $p_B = 0.04,ドル so $\\text{delta} = 0.01,ドル $N_B = 750$ (signifcantly less than $N_A$) and we will simulate site B's data like we did for site A's data ). Our model now looks like the following:\n",
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"A similar analysis can be done for site B's response data to determine the analogous $p_B$. But what we are really interested in is the *difference* between $p_A$ and $p_B$. Let's infer $p_A,ドル $p_B,ドル *and* $\\text{delta} = p_A - p_B,ドル all at once. We can do this using TFP's deterministic variables. (We'll assume for this exercise that $p_B = 0.04,ドル so $\\text{delta} = 0.01,ドル $N_B = 750$ (significantly less than $N_A$) and we will simulate site B's data like we did for site A's data ). Our model now looks like the following:\n",
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"\n",
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"$$\\begin{align*}\n",
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"p_A &\\sim \\text{Uniform}[\\text{low}=0,\\text{high}=1) \\\\\n",

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