"Konrad Den Ende" <[EMAIL PROTECTED]> wrote in message 
news:<[EMAIL PROTECTED]>...
> We've created a vector with random numbers and took a look at the number of
> raising sequences in it. Normally, one would expect to get about 1/2 of all
> the sequences occured to be of length 1, about 1/4 of length 2, about 1/8 of
> length 3 and so on.
> Everything works as expected except for the sequences of length 2. No matter
> how much we grunt at the machine, it always gets to few of those. All the
> others are about the right size, though.
> Anybody who'd like to contribute and shed some light at this phenomenon?

You might want to have a look at a couple of old papers in the Annals of
Mathematical Statistics: H. Levene & J. Wolfowitz, The covariance matrix
of runs up and down, 15(1944):58-69; H. Levene, On the power function of
tests of randomness based on runs up and down, 23(1952):34-56.
.
.
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