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Manuscript En02-E@2 · En02-E-v2.tex · section · c2769986

Tails and discarded moments

Deterministic flagged Fock approximation › Tails and discarded moments · lines 604–615

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Write $π_{n} (K) = Pr (N_{tot} = n)$ , reserving $t_{N} (K)$ for the cutoff tail. Then

π_{n} (K) = a \prod (1 - z_{a}) n_{1} + \dots + n_{J} = n \sum a \prod z_{a}^{n_{a}}, t_{N} (K) = 1 - n = 0 \sum^{N} π_{n} (K) .

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unlabeled · line 608
$π_{n} (K) = a \prod (1 - z_{a}) n_{1} + \dots + n_{J} = n \sum a \prod z_{a}^{n_{a}}, t_{N} (K) = 1 - n = 0 \sum^{N} π_{n} (K) .$

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proposition: Proposition: Tail estimates