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teil
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Why are noetherian rings such natural objects in algebraic geometry?
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Why are noetherian rings such natural objects in algebraic geometry?
@Qiaochu - Thanks for the link, I didn't know it. But it doesn't quite answer what I had in mind. I was actually thinking of saying in the question "graded algebra (with perhaps some finiteness condition)", perhaps I should have.
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Why are noetherian rings such natural objects in algebraic geometry?
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Why are extensions so heavily emphasized in valuation theory?
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What goes wrong in a ring that does not have unique factorization?
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Reference request for category theory works which quickly prove the theorem which generalises the 1st isomorphism theorem for groups/rings/...
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Is it true that the only interesting topologies are metric topologies and weak topologies?
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Why are principal ideal domains and Dedekind domains prominent, but I always seem to see Noetherian rings rather than Noetherian domains?
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What was Galois theory like before Emil Artin?
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What does it mean for a mathematical statement to be true?
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Reference request for a proof of Ramanujan's tau conjecture
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Reference request for conceptual numerical analysis
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Are there situations when regarding isomorphic objects as identical leads to mistakes?
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Is there much difference between Kronecker's and Dedekind's methods in algebraic number theory and commutative algebra?
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Is there a reason why integrals are so much easier to evaluate than sums?
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What are the advantages of phrasing results in terms of exact sequences and commutative diagrams?
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What are the reasons for considering rings without identity?
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Why are modular forms (usually) defined only for congruence subgroups?
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Reference request for type theory
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