ring ideal造句

造句与例句手机版

Both of these socles are ring ideals, and it is known they are not necessarily equal.
Ideals were introduced first by Marshall H . Stone, who derived their name from the ring ideals of abstract algebra.
A ring ideal might be denoted by \ mathfrak { a } while an element is a \ in \ mathfrak { a }.
The quotient ring of a Boolean ring modulo a ring ideal corresponds to the factor algebra of the corresponding Boolean algebra modulo the corresponding order ideal.
For an example of this, see the diff for my edit today of ring ideal .-- Toby Bartels again ( 2002 / 05 / 05)
Furthermore, a subset of a Boolean ring is a ring ideal ( prime ring ideal, maximal ring ideal ) if and only if it is an order ideal ( prime order ideal, maximal order ideal ) of the Boolean algebra.
Furthermore, a subset of a Boolean ring is a ring ideal ( prime ring ideal, maximal ring ideal ) if and only if it is an order ideal ( prime order ideal, maximal order ideal ) of the Boolean algebra.
Furthermore, a subset of a Boolean ring is a ring ideal ( prime ring ideal, maximal ring ideal ) if and only if it is an order ideal ( prime order ideal, maximal order ideal ) of the Boolean algebra.
To put the construction more abstractly, the group ring " K " [ " G " ] is considered as a module over itself . ( There is a choice here of left-action or right-action, but that is not of importance except for notation . ) If " G " is finite and the characteristic of K doesn't divide | " G " |, this is a semisimple ring and we are looking at its left ( right ) ring ideals.
It's difficult to see ring ideal in a sentence. 用ring ideal造句挺难的

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