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stdlib-bot committed Jul 8, 2023
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20 changes: 10 additions & 10 deletions CONTRIBUTORS
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Expand Up @@ -9,30 +9,30 @@ Bruno Fenzl <[email protected]>
Christopher Dambamuromo <[email protected]>
Dominik Moritz <[email protected]>
Frank Kovacs <[email protected]>
Harshita Kalani <[email protected].com>
James <[email protected]>
Harshita Kalani <harshitakalani02@gmail.com>
James Gelok <[email protected]>
Jithin KS <[email protected]>
Joey Reed <[email protected]>
Jordan-Gallivan <[email protected]>
Jordan Gallivan <[email protected]>
Joris Labie <[email protected]>
Justin Dennison <[email protected]>
KATTA NAGA NITHIN <[email protected]>
Marcus <[email protected]>
Nithin Katta <[email protected]>
Marcus Fantham <[email protected]>
Matt Cochrane <[email protected]>
Milan Raj <[email protected]>
Momtchil Momtchev <[email protected]>
Naresh Jagadeesan <[email protected].com>
Naresh Jagadeesan <naresh.naresh000@gmail.com>
Ognjen Jevremović <[email protected]>
Philipp Burckhardt <[email protected]>
Pranav <[email protected]>
Pranav Goswami <[email protected]>
Ricky Reusser <[email protected]>
Roman Stetsyk <[email protected]>
Ryan Seal <[email protected]>
Seyyed Parsa Neshaei <[email protected]>
Shraddheya Shendre <[email protected]>
Stephannie Jiménez Gacha <[email protected]>
Yernar Yergaziyev <[email protected]>
dorrin-sot <[email protected].com>
drunken_devv <[email protected].com>
Dorrin Sotoudeh <dorrinsotoudeh123@gmail.com>
Amit Jimiwal <amitjimiwal45@gmail.com>
orimiles5 <[email protected]>
rei2hu <[email protected]>
rei2hu <[email protected]>
2 changes: 1 addition & 1 deletion README.md
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Expand Up @@ -33,7 +33,7 @@ The [mode][mode] for a [Weibull][weibull-distribution] random variable is
<!-- <equation class="equation" label="eq:weibull_mode" align="center" raw="\operatorname{mode}\left( X \right) = {\displaystyle {\begin{cases}\lambda \left({\frac {k-1}{k}}\right)^{\frac {1}{k}}\,&k>1\\0&k\leq 1\end{cases}}}" alt="Mode for a Weibull distribution."> -->

```math
\operatorname{mode}\left( X \right) = {\displaystyle {\begin{cases}\lambda \left({\frac {k-1}{k}}\right)^{\frac {1}{k}}\,&k>1\\0&k\leq 1\end{cases}}}
\mathop{\mathrm{mode}}\left( X \right) = {\displaystyle {\begin{cases}\lambda \left({\frac {k-1}{k}}\right)^{\frac {1}{k}}\,&k>1\\0&k\leq 1\end{cases}}}
```

<!-- <div class="equation" align="center" data-raw-text="\operatorname{mode}\left( X \right) = {\displaystyle {\begin{cases}\lambda \left({\frac {k-1}{k}}\right)^{\frac {1}{k}}\,&amp;k&gt;1\\0&amp;k\leq 1\end{cases}}}" data-equation="eq:weibull_mode">
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