Comments on: The Image of an Ideal Under a Surjective Ring Homomorphism is an Ideal https://yutsumura.com/the-image-of-an-ideal-under-a-surjective-ring-homomorphism-is-an-ideal/ Thu, 24 Oct 2019 22:12:24 +0000 hourly 1 https://wordpress.org/?v=5.3.4 By: R khan https://yutsumura.com/the-image-of-an-ideal-under-a-surjective-ring-homomorphism-is-an-ideal/#comment-75752 Thu, 24 Oct 2019 22:12:24 +0000 https://yutsumura.com/?p=4368#comment-75752 Good work …
Plz more related proofs

]]> By: Every Ideal of the Direct Product of Rings is the Direct Product of Ideals – Problems in Mathematics https://yutsumura.com/the-image-of-an-ideal-under-a-surjective-ring-homomorphism-is-an-ideal/#comment-2113 Fri, 11 Aug 2017 21:39:05 +0000 https://yutsumura.com/?p=4368#comment-2113 […] Since the natural projections are surjective ring homomorphisms, the images $I$ and $J$ are ideals in $R$ and $S$, respectively. (see the post The Image of an Ideal Under a Surjective Ring Homomorphism is an Ideal.) […]

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