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#primary_ideal

Primary ideal

In mathematics, specifically commutative algebra, a proper ideal Q of a commutative ring A is said to be primary if whenever xy is an element of Q then x or yn is also an element of Q, for some n > 0. For example, in the ring of integers Z, (pn) is a primary ideal if p is a prime number.

Thu 28th

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Primary ideal Primary decomposition Ideal (ring theory) Radical of an ideal Prime ideal Associated prime Primary Commutative algebra IDEAL Minimal prime ideal
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