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Тема |
Re: Конволюция на U с триъгълно [re: ot google] |
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Автор | 19-ti vek (Нерегистриран) | |
Публикувано | 21.05.08 12:23 |
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po princip convoluciata na dve uniform e triangle distribution (ili trapecoidno v zavisimost ot support-a im) taka che, se borish za convolucia na 3 uniform - de facto
....i pak google, i eto ti go Lobachevski ot 19-ti vek
Historically, the case of independent and identically uniformly distributed Xis played an
important role, i. e.
X = X1 + · · · + Xn with Xi ∼ U[a; b], i = 1, . . . , n (8)
According to R´enyi [9], p. 198, the distribution of X was first studied by N. I. Lobatchewski
in 1842. ”He wanted to use it to evaluate the error of astronomical measurements, in order
to decide whether the Euclidean or the non-Euclidean geometry is valid in the universe.”
pak ot tam - za edna stranichna belejka:
It is well-known that the speed of convergence to the normal distribution is extremely fast
in the identically distributed case given by (8). Already for n = 4 the difference between
the normal approximation and the exact distribution is often negligible.
t.e. edin ot nai-burzite nachini za simulirane na Normal D e "suma na 6 uniforms" normalizirana
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