The index of dispersion as a metric of quanta – unravelling the Fano factor

Volume: 73, Issue: 4, Pages: 675 - 695
Published: Jul 28, 2017
Abstract
In statistics, the index of dispersion (or variance-to-mean ratio) is unity (σ 2 /〈 x 〉 = 1) for a Poisson-distributed process with variance σ 2 for a variable x that manifests as unit increments. Where x is a measure of some phenomenon, the index takes on a value proportional to the quanta that constitute the phenomenon. That outcome might thus be anticipated to apply for an enormously wide variety of applied measurements of quantum phenomena....
Paper Details
Title
The index of dispersion as a metric of quanta – unravelling the Fano factor
Published Date
Jul 28, 2017
Volume
73
Issue
4
Pages
675 - 695
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