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Given a commutative ring , a filtered -algebra is an $R$-algebra whose underlying abelian group is a $\mathbb{N}$-graded $R$-module, such that for natural numbers and , the product of every -multivector and -multivector is an -multivector:
Every geometric $R$-algebra is a filtered -algebra.
Last revised on June 14, 2022 at 21:16:13. See the history of this page for a list of all contributions to it.