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TST: testing multiline math in blockquote syntax (#105)
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lectures/wald_friedman.md

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@@ -900,8 +900,8 @@ Wald summarizes Neyman and Pearson's setup as follows:
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> $(z_1, z_2, \ldots, z_n)$ which satisfy the inequality
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>
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> $$
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> \frac{ f_1(z_1) \cdots f_1(z_n)}{f_0(z_1) \cdots f_0(z_n)} \geq k
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> $$
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\frac{ f_1(z_1) \cdots f_1(z_n)}{f_0(z_1) \cdots f_0(z_n)} \geq k
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$$
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>
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> is a most powerful critical region for testing the hypothesis
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> $H_0$ against the alternative hypothesis $H_1$. The term

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