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A ℤ\mathbb{Z}-algebra is an abelian group (A,+,−,0)(A, +, -, 0) with a bilinear function (−)⋅(−):A×A→A(-)\cdot(-): A \times A \to A
Every contractible type is a ℤ\mathbb{Z}-algebra.
The integers are a ℤ\mathbb{Z}-algebra.
The rational numbers are a ℤ\mathbb{Z}-algebra.
abelian group
unital Z-algebra
cancellation Z-algebra
division Z-algebra
algebra (ring theory)
Revision on March 14, 2022 at 22:34:29 by Anonymous?. See the history of this page for a list of all contributions to it.