=+15. Let F(s) = n=1 fnsn be a probability generating function. Show that the equation F(s)
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=+15. Let F(s) = ∞
n=1 fnsn be a probability generating function. Show that the equation F(s) = 1 has only the solution s = 1 on |s| = 1 if and only if the set {n: fn > 0} has greatest common divisor 1.
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