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Indeterminate "$x$" in algebra/ring Theory
Makes me wonder what goes on in the minds of people, when they close questions with some mathematical content and lets off questions like mathoverflow.net/questions/29323/math-puzzles-for-dinner without any obstruction.
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Indeterminate "$x$" in algebra/ring Theory
@Victor: What the OP asked is not a trivial matter. So thinks Andre Weil too. In his autobiography he writes that "what is 'x'?" is a profound question.
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Indeterminate "$x$" in algebra/ring Theory
I have voted to reopen, btw. That makes it two votes.
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Indeterminate "$x$" in algebra/ring Theory
Why was this question closed? It doesn't see that the OP is a troll. IT seems the question was a genuine confusion and satisfactory answers are given below. It was very mean to close it without at least directing the OP to math.stackexchange.com or sites of similar level.
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Demystifying the Caratheodory approach to measurability
That particular definition is the whole reason why Lebesgue is given so much credit. If I remember correctly, it was in his Ph D thesis that he gave that definition. The work of Caratheory, I think, is in showing that it can be done in a more general setting.
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Why linear algebra is fun!(or ?)
@Andrew L: Even in your repentant comments regarding your spelling and punctuation, you are not putting spaces after your dots or commas.
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A question about Moore spaces.
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Are there "motivic" proofs of Weil conjectures in special cases?
For the sake of completeness: Here's the MR link for Deligne's proof for K3 surfaces: ams.org/mathscinet-getitem?mr=296076
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Adeles of Holomorphic Functions
There is a notion of "Parabolic bundle" in algebraic geometry, considered by Seshadri and others. You might find that relevant.
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Striking applications of Baker's theorem
@Junkie. Thanks. I didn't know that it could be obtained using merely Gelfond-Schneider. But it seems the case that Baker's theorem got its fame firstly through this achievement, if I am not mistaken.
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What is the proper initiation to the theory of motives for a new student of algebraic geometry?
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What is the proper initiation to the theory of motives for a new student of algebraic geometry?
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