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118
Which mathematicians have influenced you the most?
mathoverflow.net

80
Which math paper maximizes the ratio (importance)/(length)?
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43
Your favorite surprising connections in mathematics
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41
Demonstration that 0 = 1
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36
Very elementary proof of that Euler's totient function is multiplicative
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31
What Gauss *could* have meant?
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30
Your favorite surprising connections in mathematics
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29
Your favorite surprising connections in mathematics
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28
How do we recognize an integer inside the rationals?
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17
Is the Bourbaki treatment of Set Theory outdated?
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16
Is a Galois extension of the rationals determined by its set of completely split primes?
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15
Determinant of a $2\times 2$ block matrix
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13
Parodies of abstruse mathematical writing
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13
Why did Gauss think the reciprocity law so important in number theory?
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13
Is there any book/resource which explain the general idea of the proof of Fermat's last theorem?
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13
Value of "of course" in the mathematical literature
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11
Left/Right-module distinction for tensor products
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10
Does the intersection of sets have a categorical interpretation?
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10
A categorical question
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8
Prove that $\Gamma_I(\frac{M}{\Gamma_I(M)})=0$
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8
Difference between function and polynomials
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8
Books you would like to see translated into English
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7
Is the intersection of ramification groups in upper numbering of a $p$-adic local field trivial?
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7
Fibres of the map $Spec\mathbb{Z}[x] \rightarrow Spec\mathbb{Z}$
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7
Show that an abelian group $G$ of order 55 must be cyclic.
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7
Serge Lang never explains anything
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6
Why does this quasi-modular function have integral values?
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6
Serge Lang Never Explains Anything Round II
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6
Looking for an introductory textbook on algebraic geometry for an undergraduate lecture course
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6
What is the Galois group of $\mathbb{Q}_p[\zeta] / \mathbb{Q}_p$, where $\zeta$ is a $p^r$th root of unity?
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