An important feature of a Poisson limit theorem in [4] is the absence traditional assumption (A.2). The purpose this addendum to explain why (A.2) not required, and compare assumptions with ones. We present details argument behind Theorem 3 [4].

By taking a Poisson limit for sequence of rare quantum objects, I derive simple formulas the Uhlmann fidelity, Chernoff quantity, relative entropy, and Helstrom information. also present analogous in classical information theory model. An operator called intensity emerges as central quantity formalism to describe states. It behaves like density but is unnormalized. The terms operators not only ...

Abstract We construct a Cournot model with uncertainty in the number of firms industry. such an as Poisson game and characterize set equilibria after deriving novel properties distribution. When marginal costs are zero, increases expected ( n ) for $$n\ge 3$$ n ≥ 3 ...