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Mathematics - Abstract Algebra - Rings and fields - From Groups to Rings to Fields
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Mathematics - Abstract Algebra - Rings and fields - From Groups to Rings to Fields
vivmagarwalJan 29, 2026
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10 steps: (1) A RING (R,+,×) has two operations. (R,+) is an abelian group, × is associative and distributes over +. (2) Example: (ℤ,+,×). Addition forms a group, multiplication is associative and distributive. (3) Commutative ring: a×b=b×a. Ring with unity: has multiplicative identity 1. (4) Exampl
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MathematicsAbstract Algebra
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