Math 2.0

Commutative algebra Basic notions Concept

Ideal

Summary

An ideal of a ring is an additive subgroup that is closed under multiplication by every element of the ring. Ideals are the kernels of ring homomorphisms, and they give quotient rings. The definition of an ideal gives the conditions.

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Further reading

  1. Web https://en.wikipedia.org/wiki/Ideal_(ring_theory), lead section
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