Definition:Unital Associative Commutative Algebra/Definition 2

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Definition

Let $R$ be a commutative ring with unity.


A unital associative commutative algebra over $R$ is a ring under $A$, that is, an ordered pair $(A, f)$ where:

$A$ is a commutative ring with unity
$f : R \to A$ is a unital ring homomorphism


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