Category:Absorption Laws
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This category contains results about Absorption Laws.
Let $\struct {S, \circ, *}$ be an algebraic structure.
Let both $\circ$ and $*$ be commutative.
Then $\circ$ absorbs $*$ if and only if:
- $\forall a, b \in S: a \circ \paren {a * b} = a$
This equality is called the absorption law of $\circ$ for $*$.
Pages in category "Absorption Laws"
The following 13 pages are in this category, out of 13 total.
A
- Absorption Laws (Set Theory)
- Absorption Laws (Set Theory)/Corollary
- Absorption Laws (Set Theory)/Intersection with Union
- Absorption Laws (Set Theory)/Intersection with Union/Proof 1
- Absorption Laws (Set Theory)/Intersection with Union/Proof 2
- Absorption Laws (Set Theory)/Union with Intersection
- Absorption Laws (Set Theory)/Union with Intersection/Proof 1
- Absorption Laws (Set Theory)/Union with Intersection/Proof 2