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Feb 9, 2014 at 14:59 history edited Turbo
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Feb 1, 2014 at 7:06 history edited Turbo CC BY-SA 3.0
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Dec 4, 2013 at 7:07 history edited Turbo
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Dec 3, 2013 at 19:49 history edited Turbo CC BY-SA 3.0
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Dec 3, 2013 at 18:32 comment added Turbo Picking points independently will be a zero order result and that will also be fine as a start.
Dec 3, 2013 at 18:31 history edited Turbo CC BY-SA 3.0
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Dec 3, 2013 at 18:24 history edited Turbo CC BY-SA 3.0
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Dec 3, 2013 at 18:08 history edited Turbo CC BY-SA 3.0
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Dec 3, 2013 at 17:59 comment added Turbo @BenoîtKloeckner I think a cube is also fine as long as the coordinates are different for $c$.
Dec 3, 2013 at 16:29 comment added Benoît Kloeckner Also, a bit of motivation would be nice, it could make people more eager to help.
Dec 3, 2013 at 16:29 comment added Benoît Kloeckner It is a bit clearer (but a uniform random point in $B_{\mathbb{Z}^n}$ will not satisfy $c_i\neq 0$ and $c_i\neq c_j$ for all $i\neq j$, I guess you think conditionally on these). A closed form expression is certainly out of question, as even a precise asymptotic expression for the cardinal of $B_{\mathbb{Z}^n}$ is an open question. I guess that you can hope for some asymptotic information. Do you really care about taking the euclidean ball, and do you realy want the restrictions on $c$? Maybe taking all coordinates of $c$ independently uniformly between $-N$ and $N$ would be more tractable.
Dec 3, 2013 at 11:33 comment added Turbo Is it clear now?
Dec 3, 2013 at 11:33 history edited Turbo CC BY-SA 3.0
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Dec 3, 2013 at 10:48 comment added Benoît Kloeckner Your notations are confusing. $\mathcal{L}$ is a very specific hyperplane, right? Is $p$ a orthogonal projection to a coordinate subspace? What is your random variable ($c$ ?), and what is its law?
Dec 3, 2013 at 10:28 history edited Turbo CC BY-SA 3.0
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Dec 3, 2013 at 10:22 history edited Turbo CC BY-SA 3.0
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Dec 3, 2013 at 10:03 history asked Turbo CC BY-SA 3.0