Ideal with maximal radical: Difference between revisions
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* [[Ideal containing a power of a maximal ideal]] | * [[Ideal containing a power of a maximal ideal]] | ||
* [[Power of a maximal ideal]] | * [[Power of a maximal ideal]] | ||
==Weaker properties=== | |||
* [[Primary ideal]] | |||
Revision as of 17:57, 17 December 2007
This article defines a property of an ideal in a commutative unital ring |View other properties of ideals in commutative unital rings
Definition
Symbol-free definition
An ideal in a commutative unital ring is said to have maximal radical if its radical is a maximal ideal.