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Oleksandr Kulkov
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\wedge -> "and"
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src/algebra/euclid-algorithm.md

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Given two non-negative integers $a$ and $b$, we have to find their **GCD** (greatest common divisor), i.e. the largest number which is a divisor of both $a$ and $b$.
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It's commonly denoted by $\gcd(a, b)$. Mathematically it is defined as:
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$$\gcd(a, b) = \max \{k > 0 : (k \mid a) \wedge (k \mid b) \}$$
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$$\gcd(a, b) = \max \{k > 0 : (k \mid a) \text{ and } (k \mid b) \}$$
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(here the symbol "$\mid$" denotes divisibility, i.e. "$k \mid a$" means "$k$ divides $a$")
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