differential ring (changes) in nLab
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Context
Algebra
Algebraic theories
Algebras and modules
Higher algebras
-
symmetric monoidal (∞,1)-category of spectra
Model category presentations
Geometry on formal duals of algebras
Theorems
Contents
Idea
A differential ring is an ℤ\mathbb{Z}-differential algebra.
Definition
A differential ring is a ring RR with an abelian group homomorphism d:R→Rd:R \to R such that d(a⋅b)=a⋅d(b)+d(a)⋅bd(a \cdot b) = a \cdot d(b) + d(a) \cdot b.
See also
Created on May 21, 2022 at 00:13:57. See the history of this page for a list of all contributions to it.