Канонические комбинаторные модели

The experiment of demand and supply for computer power while MCS with lots of users is functioning based on classic combinatorial models by Bernoulli and Laplace. The latter both put on its base the algebra combined elements stitching by weight and the algebra of geometric stitching, correspondingly. Somewhat different type of elements stitching is used in the model of combining of Newton divisible integral differences. This paper introduces, on the found of base algebraic operations of shift and difference in Z-environment of integral distributions, mentioned binomial combinatorial model and geometric combinatorial model. The first of them is supplemented by Newton model as associate distribution of divisible Z-differences with respect to straight form of binomial composition of identical two-digit Z-distributions. Sufficiently wide class of combinatorial experiments appears as a result that expands existing possibilities in modeling of MCS with lots of users.