Definitions from Wikipedia (Approximation property)
▸ noun: In mathematics, specifically functional analysis, a Banach space is said to have the approximation property, if every compact operator is a limit of finite-rank operators.
▸ noun: In algebra, a commutative Noetherian ring A is said to have the approximation property with respect to an ideal I if each finite system of polynomial equations with coefficients in A has a solution in A if and only if it has a solution in the I-adic completion of A.
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▸ noun: In mathematics, specifically functional analysis, a Banach space is said to have the approximation property, if every compact operator is a limit of finite-rank operators.
▸ noun: In algebra, a commutative Noetherian ring A is said to have the approximation property with respect to an ideal I if each finite system of polynomial equations with coefficients in A has a solution in A if and only if it has a solution in the I-adic completion of A.
▸ Words similar to approximation property
▸ Usage examples for approximation property
▸ Idioms related to approximation property
▸ Wikipedia articles (New!)
▸ Words that often appear near approximation property
▸ Rhymes of approximation property
▸ Invented words related to approximation property