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{{one source|date=June 2010}} | |||
In [[geometric probability]] theory, '''Wendel's theorem''', named after James G. Wendel, gives the probability that ''N'' points [[continuous uniform distribution|distributed uniformly]] at random on an [[n-sphere|''n''-dimensional hypersphere]] all lie on the same "half" of the hypersphere. In other words, one seeks the probability that there is some [[hyperplane]] intersecting the center of the hypersphere such that all the points lie on the same side of the hyperplane. Wendel's theorem says that the probability is<ref>{{citation | |||
| last=Wendel | |||
| first=James G. | |||
| title=A Problem in Geometric Probability | |||
| journal=Math. Scand | |||
| volume=11 | |||
| year=1962 | |||
| page=109–111 | |||
| url = http://www.mscand.dk/article.php?id=1647 | |||
}}</ref> | |||
: <math> p_{n,N}=2^{-N+1}\sum_{k=0}^{n-1}\binom{N-1}{k}. </math> | |||
==References== | |||
{{reflist}} | |||
[[Category:Probability theorems]] | |||
[[Category:Theorems in geometry]] | |||
Revision as of 03:12, 5 December 2013
Template:One source In geometric probability theory, Wendel's theorem, named after James G. Wendel, gives the probability that N points distributed uniformly at random on an n-dimensional hypersphere all lie on the same "half" of the hypersphere. In other words, one seeks the probability that there is some hyperplane intersecting the center of the hypersphere such that all the points lie on the same side of the hyperplane. Wendel's theorem says that the probability is[1]
References
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