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Merge pull request cp-algorithms#1018 from jxu/patch-9
Link extended Euclidean algorithm to site article
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src/algebra/module-inverse.md

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@@ -28,7 +28,7 @@ Consider the following equation (with unknown $x$ and $y$):
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$$a \cdot x + m \cdot y = 1$$
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This is a [Linear Diophantine equation in two variables](linear-diophantine-equation.md).
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As shown in the linked article, when $\gcd(a, m) = 1$, the equation has a solution which can be found using the [extended Euclidean algorithm](http://en.wikipedia.org/wiki/Extended_Euclidean_algorithm).
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As shown in the linked article, when $\gcd(a, m) = 1$, the equation has a solution which can be found using the [extended Euclidean algorithm](extended-euclid-algorithm.md).
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Note that $\gcd(a, m) = 1$ is also the condition for the modular inverse to exist.
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Now, if we take modulo $m$ of both sides, we can get rid of $m \cdot y$, and the equation becomes:

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