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authorJJ2024-10-02 03:29:51 +0000
committerJJ2024-10-02 03:29:51 +0000
commit3d6149cfdf4ec1e8cfbcd4d620e75d9398772818 (patch)
treeeb48c58a8402c4fa154c3c7854567742d75c8027 /math/algebra.md
parentc76437dfdc4a10780a439ed71883637114cb084d (diff)
meow
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@@ -29,7 +29,7 @@ A [**ring**](ring-theory) $R$ is a set with two binary operations $+$ and $×$ s
- $(R, ×)$ is a *monoid*
- associativity: $∀a,b,c : (a×b)×c = a×(b×c)$
- multiplicative identity: $∃1, ∀a : 1×a = a×1 = a$
-- The *distributive laws* hold for + and ×:
+- The *distributive laws* hold for $+$ and $×$:
- $∀a,b,c : (a+b) × c = (a×c)+(b×c)$
- $∀a,b,c : a × (b+c) = (a×b) + (a×c)$
- An Abelian or **commutative ring** satisfies an additional axiom: