From Jason Turner

[sf.cmath.ellint.3]

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  1. tmp/tmpm3ib2s96/{from.md → to.md} +2 -3
tmp/tmpm3ib2s96/{from.md → to.md} RENAMED
@@ -9,9 +9,8 @@ long double ellint_3l(long double k, long double nu, long double phi);
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  *Effects:* These functions compute the incomplete elliptic integral of
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  the third kind of their respective arguments `k`, `nu`, and `phi` (`phi`
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  measured in radians).
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- *Returns:* $$\mathsf{\Pi}(\nu, k, \phi) = \int_0^\phi \!
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- \frac{ \mathsf{d}\theta }{ (1 - \nu \, \sin^2 \theta) \sqrt{1 - k^2 \sin^2 \theta} } \text{ ,\quad for $|k| \le 1$,}$$
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- where $\nu$ is `nu`, k is `k`, and φ is `phi`.
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  *Effects:* These functions compute the incomplete elliptic integral of
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  the third kind of their respective arguments `k`, `nu`, and `phi` (`phi`
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  measured in radians).
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+ *Returns:* $\mathsf{\Pi}(\nu, k, \phi)$, where $\mathsf{\Pi}$ is given
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+ by , $\nu$ is `nu`, k is `k`, and φ is `phi`.
 
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