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Fix equations for KaTeX

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@@ -34,7 +34,7 @@ As proposed in §3.1.5 of [MMS](https://arxiv.org/abs/2305.13516), we also imple
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  $$\frac{1}{T} \left[\log P\left(Y^{\text {aligned}} \mid X\right)-\log P\left(Y^{\text {greedy}} \mid X\right)\right]$$
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- where $T$ is the length of the audio, $P\left(Y^{\text{aligned}} \mid X\right)$ is the probability of the forced-alignment path, and $P\left(Y^{\text{greedy}} \mid X\right)$ is the probability of the greedy sequence.
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  Like MMS, we select `−0.2` as the default threshold and choose samples with scores greater than this threshold. We call the resultant subsets `clean`, which you can load as shown in the [Usage section](#usage).
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  $$\frac{1}{T} \left[\log P\left(Y^{\text {aligned}} \mid X\right)-\log P\left(Y^{\text {greedy}} \mid X\right)\right]$$
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+ where $$T$$ is the length of the audio, $$P\left(Y^{\text{aligned}} \mid X\right)$$ is the probability of the forced-alignment path, and $$P\left(Y^{\text{greedy}} \mid X\right)$$ is the probability of the greedy sequence.
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  Like MMS, we select `−0.2` as the default threshold and choose samples with scores greater than this threshold. We call the resultant subsets `clean`, which you can load as shown in the [Usage section](#usage).
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