symmetric monoidal (∞,1)-category of spectra
A magma is called commutative if its binary operation has the property that for all then
Examples include commutative monoids, abelian groups, commutative rings, commutative algebras etc.
Another example of a commutative magma is a midpoint algebra.
magma (noncommutative version)
commutative invertible magma (invertible version)
commutative unital magma? (unital version)
commutative semigroup (associative version)
Last revised on June 1, 2021 at 00:17:22. See the history of this page for a list of all contributions to it.