Quotient Rings Part 4

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In this video we discuss the construction of quotient rings and the first isomorphism theorem.
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Don't rings require a multiplicative identity that is not equal to the additive identity? In which case the zero ring is not really a ring is it?

burhan
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8:11 Honestly very counterintutitve nomenclature of Mathmatics.
Quotient Ring of a Communitve Ring quotient out by unit Ideal is the Zero Ring. and that quoteint out by Zero Ideal is Isomorphic to the Ring.

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