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39m

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Degree of compositeness of integer
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59m

revised 
Degree of compositeness of integer
added 6 characters in body 
1h

revised 
Degree of compositeness of integer
added 5 characters in body 
1h

asked  Degree of compositeness of integer 
3h

revised 
On 'Riemann Hypothesis' in Geometric Complexity Theory using Algebraic Geometry
edited title 
6h

asked  On 'Riemann Hypothesis' in Geometric Complexity Theory using Algebraic Geometry 
2d

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Are there any Algebraic Geometry Theorems that were proved using Combinatorics?
I bet there is a crucial lemma or two from combinatorics when you derive bounds on AG codes or counting points on varieties on Field of characteristic $\neq0$? 
2d

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Etale cohomology approach on $\tau(n)$
posted on chat too. 
2d

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Etale cohomology approach on $\tau(n)$
sorry but could you make 'translation' in "Deligne observed that there was a nice translation of this idea into Grothendieck's cohomology theory" more explicit. 
Mar 27 
accepted  Etale cohomology approach on $\tau(n)$ 
Mar 26 
comment 
Are there any Algebraic Geometry Theorems that were proved using Combinatorics?
As I heard everything is about counting stated abstractly. 
Mar 26 
comment 
Etale cohomology approach on $\tau(n)$
"Qiaochu Yuan says Consider also the following heuristic argument. The pentagonal number theorem in fact lets us write $τ(n−1)$ as a sum of $O(n^{12})$ signs. Assume that these signs are randomly distributed. Then one expects their sum to have absolute value $O(n^6)$ by a straightforward variance calculation. This is the same sort of argument that correctly suggests that Gauss sums should have absolute value around $\sqrt{p}$. But in fact Ramanujan's conjecture is better than this by a factor of $\sqrt{n}$. I don't know where this extra savings comes from even heuristically." 
Mar 26 
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Etale cohomology approach on $\tau(n)$
So this is not case of mysterious cancellations improving on random averaging argumentation? 
Mar 26 
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Etale cohomology approach on $\tau(n)$
"Langlands observed that knowledge of the poles of symmetric power Lfunctions attached to Δ would be sufficient to conclude that τ(p)≤2p11/2, and Deligne observed that there was a nice translation of this idea into Grothendieck's cohomology theory" Is there a way to make this more explicit? 
Mar 25 
asked  Etale cohomology approach on $\tau(n)$ 
Mar 23 
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Factorization of antiderivative of minimal polynomials
@rickkenyon motivation? 
Mar 23 
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On ranks of matrix products
so you are considering a block diagonal matrix? ok. 
Mar 23 
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On ranks of matrix products
sorry what is $\oplus$ here? directsummation? 
Mar 23 
asked  On ranks of matrix products 
Mar 23 
comment 
addition chains for products of relatively prime factors
Suitable on cstheory perhaps? 