Sebaran binomial négatip: Béda antarrépisi
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Baris ka-67:
The statement that the sum from ''x'' = ''r'' to infinity, of the probability Pr[''X'' = ''x''], is equal to 1, can be shown by a bit of algebra to be equivalent to the statement that (1 − ''p'')<sup>− ''r''</sup> is what [[binomial series|Newton's binomial theorem]] says it should be.
Thus the negative binomial distribution bears the same relationship to the negative-integer-exponent case of the binomial theorem that the binomial distribution bears to the positive-integer-exponent case.
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