triple-involution.blogspot.com

triple involution

Party mansion blogging seminar. Class Field Theory Seminar. Now let's play a game. For each prime ( q ), define [ a q = q 1 - #K( mathbf{F} q). ] That is, ( a q ) is an "error term". Of course, the hope is to give formulas describing how the ( ell )-torsion behaves for all integers ( ell ), but that's extremely ambitious and the case ( ell = 7 ) is the first time things get a little "interesting" in the sense that the genus of ( X(N) ) is 0 for ( N = 3, 5 ). Sage: for q in gen primes(7,1):. Appears to gi...

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Party mansion blogging seminar. Class Field Theory Seminar. Now let's play a game. For each prime ( q ), define [ a q = q 1 - #K( mathbf{F} q). ] That is, ( a q ) is an error term. Of course, the hope is to give formulas describing how the ( ell )-torsion behaves for all integers ( ell ), but that's extremely ambitious and the case ( ell = 7 ) is the first time things get a little interesting in the sense that the genus of ( X(N) ) is 0 for ( N = 3, 5 ). Sage: for q in gen primes(7,1):. Appears to gi...

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2 pages

3 notes

4 ag seminar

5 lie seminar

6 complex seminar

7 klein quartic

8 sage seen=

9 seenappend coefficient

10 edit this paper

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triple involution | triple-involution.blogspot.com Reviews

https://triple-involution.blogspot.com

Party mansion blogging seminar. Class Field Theory Seminar. Now let's play a game. For each prime ( q ), define [ a q = q 1 - #K( mathbf{F} q). ] That is, ( a q ) is an "error term". Of course, the hope is to give formulas describing how the ( ell )-torsion behaves for all integers ( ell ), but that's extremely ambitious and the case ( ell = 7 ) is the first time things get a little "interesting" in the sense that the genus of ( X(N) ) is 0 for ( N = 3, 5 ). Sage: for q in gen primes(7,1):. Appears to gi...

INTERNAL PAGES

triple-involution.blogspot.com

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triple involution: Klein quartic

http://www.triple-involution.blogspot.com/2015/07/klein-quartic.html

Now let's play a game. For each prime ( q ), define [ a q = q 1 - #K( mathbf{F} q). ] That is, ( a q ) is an "error term". Of course, the hope is to give formulas describing how the ( ell )-torsion behaves for all integers ( ell ), but that's extremely ambitious and the case ( ell = 7 ) is the first time things get a little "interesting" in the sense that the genus of ( X(N) ) is 0 for ( N = 3, 5 ). Thus it looks like the number of points on ( K ) over such ( mathbf{F} q ) is exactly. Subscribe to: Post ...

2

triple involution: August 2013

http://www.triple-involution.blogspot.com/2013_08_01_archive.html

Let ( X ) be a topological space. Recall that if we have a short exact sequence. 0 to mathcal{F}' to mathcal{F} to mathcal{F}' ] of sheaves (of abelian groups) on ( X ), and we apply the global sections functor ( mathcal{F} mapsto Gamma(X, mathcal{F}) = mathcal{F}(X) ) to it, then the sequence. Recall that a ringed space is a topological space ( X ) together with a sheaf ( mathcal{O} X ) of rings on it. Schemes. Are a particularly nice class of ringed spaces: they are locally. Of vector fields (so that (...

3

triple involution: June 2013

http://www.triple-involution.blogspot.com/2013_06_01_archive.html

Here we'll post horrible creations that seem to occur so frequently as byproducts of the drunken mathematical haze we call life. Some things to come soon: infinite algebraic extensions of finite fields that aren't algebraically closed, and hilarious ways to screw with polynomial rings. Here is some inline math: ( k[x,y]/(y 2 - x 3) ) and some display math:. Zeta(s) = sum {n=1} infty frac{1}{n s}, qquad text{Re } s 1. ]. Latex . $. For inline, and use. Subscribe to: Posts (Atom).

4

triple involution: June 2015

http://www.triple-involution.blogspot.com/2015_06_01_archive.html

Parallel processing in Sage. I just realized that Sage has a very useful, built-in way to take advantage of multiple cores. Just loop over the primes one by one, calling your list classes. Function on each one:. For q in prime range(3, 2000):. Instead of the above, we. R = list classes(prime range(3, 2000). No computations have been done yet; r is just a generator. For x in r: # here is where the computation happens. You can also specify how many cores to use by writing, for example,.

5

triple involution: Hamiltonian mechanics I: symplectic manifolds

http://www.triple-involution.blogspot.com/2015/05/hamiltonian-mechanics-i-symplectic.html

Hamiltonian mechanics I: symplectic manifolds. More clandestine math rambling inspired by discussions with Aditya Kumar! This time with just a little bit of hindsight! Picking up where we left off in the last post, there are still a few gaps in our understanding we want to fill. Most pressingly, why the momentum operator. In quantum mechanics is defined the way it is, for example, why the ( i hbar ) factors? Maybe we should actually understand Hamiltonian mechanics properly first. The first thing we have...

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triple involution

Party mansion blogging seminar. Class Field Theory Seminar. Now let's play a game. For each prime ( q ), define [ a q = q 1 - #K( mathbf{F} q). ] That is, ( a q ) is an "error term". Of course, the hope is to give formulas describing how the ( ell )-torsion behaves for all integers ( ell ), but that's extremely ambitious and the case ( ell = 7 ) is the first time things get a little "interesting" in the sense that the genus of ( X(N) ) is 0 for ( N = 3, 5 ). Sage: for q in gen primes(7,1):. Appears to gi...

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