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seen Jan 3 at 9:16
I'm interested in many things, but algebraic geometry I love.

Jun
24
accepted How can one interpret homology and Stokes' Theorem via derived categories?
Oct
4
accepted Why is there no “regular etale fundamental group”?
Sep
8
accepted Philosophy behind Mochizuki's work on the ABC conjecture
Feb
12
accepted Are there n polynomials for which all intersection multiplicities are at least m?
Dec
11
accepted Where was Riemann Existence first proven?
Nov
16
accepted Did Grothendieck have a plan for proving Riemann Existence algebraically?
Oct
31
accepted Does a curve have infinitely many $K$-rational points under these hypotheses?
Sep
25
accepted Is there a connected non-affine scheme $S$ such that it is the union of rings of integers of number fields?
Sep
7
accepted How does the conjectural Langlands group fit into the Tannakian point of view?
Sep
4
accepted Are the $L$-functions of $X_0(N)$ automorphic?
Aug
11
accepted Is the “L-function of the complex cohomology” of a motive equal to the L-function of its l-adic realization?
Jul
31
accepted Is there a ``path'' between any two fiber functors over the same field in Tannakian formalism?
Jul
30
accepted What are the different theories that the motivic fundamental group attempts to unify?
Jul
27
accepted What is the purpose of tangential base-points?
Jul
19
accepted If X is the coarse moduli space of the algebraic stack M, is there a nice description of Hom(_,X)?
Jul
17
accepted Do etale maps satisfy the following?
Jul
14
accepted Can a finitely generated free group be isomorphic to a non-trivial quotient of itself?
Jun
28
accepted How does one view the De Rham spectral sequence as a Grothendieck spectral sequence?
Jun
13
accepted Why was it reasonable to ask what the higher K-groups are?
Dec
13
accepted What is an example of a regular realization of $C_5$ over $\mathbb{Q}(x)$?