Suppose that Ï i = P(Y it = 1) = 1 P(Y it = 0), for t

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Suppose that Ï€i= P(Yit= 1) = 1 €“ P(Yit= 0), for t = 1,..., ni, and corr(Yit, Yis) = ρ for t ‰  s. Show that var(Yit) = Ï€i(1 €“ Ï€i), cov(Yit, Yis) = ρπi(1 €“ Ï€i), and

ΣΥ-nτ, (1-π) [1 + ρ(n, - 1)]. var

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