Category:Right Operation
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This category contains results about Right Operation.
Definitions specific to this category can be found in Definitions/Right Operation.
Let $S$ be a set.
For any $x, y \in S$, the right operation on $S$ is the binary operation defined as:
- $\forall x, y \in S: x \to y = y$
Also see
Subcategories
This category has only the following subcategory.
Pages in category "Right Operation"
The following 20 pages are in this category, out of 20 total.
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- Right Operation has no Right Identities
- Right Operation is Anticommutative
- Right Operation is Associative
- Right Operation is Closed for All Subsets
- Right Operation is Distributive over Idempotent Operation
- Right Operation is Entropic
- Right Operation is Idempotent
- Right Operation is Left Distributive over All Operations
- Right Operation is not Commutative