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= (p 2 + p(1 p)/N )n+1 p 2(n+1) = (n + 1)p 2n+1 (1 p) n(n + 1)p 2n (1 p)2 + N 2N 2 + + If we assume that N (p(1 p))n+1 N n+1
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(n + 1)p 2n+1 (1 p)/N (n + 1) 2 1/(n+1) /N dominates this variance expression Given that the expected work is N (n + 1), the work-normalized variance is proportional to [(n + 1) 2 1/(n+1) /N ]N (n + 1) = (n + 1)2 2 1/(n+1) , asymptotically, when N Minimizing with respect to n yields a minimum value at n + 1 = 1 ln , which corresponds to p = e 2 If 2 we assume that the constant of proportionality is 1, as we said earlier, then the resulting work-normalized relative variance is (ln )2 e2 /4 For the asymptotic regime where 0 while p and N are xed (so n ), the rst term no longer dominates the variance expression, because the assumption N n(1 p)/p is no longer valid In this case, the relative error and its work-normalized version both increase to in nity at a logarithmic rate [26]
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