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author | Yuchen Pei <me@ypei.me> | 2019-02-18 10:28:08 +0100 |
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committer | Yuchen Pei <me@ypei.me> | 2019-02-18 10:28:08 +0100 |
commit | 8eb0393633dd777bdbdc5213f4f411cd0b7700b4 (patch) | |
tree | cf36a64ef8846eff95ba0a8ab1c09952c0ec4531 | |
parent | 30936eea34d55dcd6ce09770dae9693f6759bb9a (diff) |
fixed a typo
-rw-r--r-- | posts/2019-02-14-raise-your-elbo.md | 2 |
1 files changed, 1 insertions, 1 deletions
diff --git a/posts/2019-02-14-raise-your-elbo.md b/posts/2019-02-14-raise-your-elbo.md index 0a3e6ed..0e39058 100644 --- a/posts/2019-02-14-raise-your-elbo.md +++ b/posts/2019-02-14-raise-your-elbo.md @@ -250,7 +250,7 @@ It is not hard to write down the solution to the M-step in this case: $$\begin{aligned} \pi_{k} &= {1 \over m} \sum_i r_{ik}, \qquad (2.7)\\ -b_{k, w} &= {\sum_i r_{ik} 1_{x_i = w} \over \sum_i r_{ik}}. \qquad (2.8) +\eta_{k, w} &= {\sum_i r_{ik} 1_{x_i = w} \over \sum_i r_{ik}}. \qquad (2.8) \end{aligned}$$ Two trivial variants of the SMM are the two versions of probabilistic |