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 Now online (2)recycle Hyperflake ...and 163 guests Last 5 registered Oplandisks nothingstar N_loop yipe foxtrotromeo Browse members... |
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Members 8025Messages 2614354 Today 75 Topics 127559 |
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do you? I am just so happy at the moment. things are going good... as far as I know... :D |
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going good that you've got one or going good that you don't like boys? personally, i'm with you on the girls thing |
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we have a love/hate relationship |
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so thats where youve been key secret. Getting your end wet. Working up a quick froth with the local ladies' downstairs bits. Its all good baby. A girls ass is all it takes to turn the world on its head |
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i like girls who like me |
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well... I've was swept away by a dream... and I haven't seen the end of it yet... but if it ends good / bad ... I have no idea. I have been busy partying, basically... during the kickoff at school. |
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I like ice-blendeds. |
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The densest packing of spheres known in dimension 128 uses the Mordell-Weil lattice M of the elliptic curve (*) y^2 + y = x^3 + t^65 + a_6 over the field k of 4096 elements, where a_6 is any element of k of trace 1. This lattice was introduced as part of the family of Mordell-Weil lattices of [MW1], and studied further in [MW3], where among other things its kissing number is determined. There are 218044170240 = 2^17 * 3 * 5 * 13 * 19 * 449 minimal vectors; this is also the largest kissing number known of a lattice in 128 dimensions. The minimal vectors fall into 2940 orbits under a group of 76677120 = 2^12 * 65 * 24 * 12 automorphisms of M coming from: translating t by an element of k; multiplying t by a 65-th root of unity; multiplying x by a cube root of unity, or changing y to y+1, or changing x to c where c^4=c; and applying a field automorphism of k. (see [MW1] for more details). A minimal vector is a solution of (*) in polynomials x(t),y(t) of degree 22, 33. It is shown in [MW3] that the orbit of a minimal vector is determined by the t^m coefficients of x for m=21,17,13,9,5,1. We list here for each orbit the coefficients x21,x13,x9,x5,x1, as well as the constant coefficient x0 for a check on the computation (NB there are always four equivalent choices for x0) and the size S of the stabilizer. The sum of 1/S is 8531/3, which when multiplied by the number 76677120 of known automorphisms recovers the kissing number. |
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(actually, i'm depressed today because of university starting too soon (but ANY time would have been too soon anyway.....) and of some other little reasons, but well.) i'm living with a ghost at the moment. |
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how is 219044170240 the "kissing number?" |
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does such a thing as numerophilia exist? |
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I like girls. yeah I love em. yeah yeah... but why the.... the ones you want they seem to be so haaard to get... oonly in it for the sex? well that is something else. |
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you can have a lot of fun with girls yes.. |
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seriously, i like girls too :) who doesn't |
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gay people? ;P |
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i like my girlfriends juicy bits. |
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manifestevil > this combined with your avatar makes you sound like a cannibal... : ) |
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