Abstract
The multiplicity distributions of charged particles produced in hadronic collisions are considered from the point of view of stationary branching processes. It is shown that the linear dependence of the dispersion on the average multiplicity D= A+ B< n> - the empirical Wroblewski relation - is an intrinsic property of a wide variety of branching processes. The partially coherent laser distribution is also deduced from one particular case of the branching process.
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