GAUSS APPROXIMATION FOR NUMBER DISTRIBUTION IN OF A PASCAL’S TRIANGLE

We received normal distribution parameters that approximates the of numbers in n-th row Pascal's triangle. calculated values for normalized moments even orders and shown their asymptotic tendency towards corresponding to a distribution. have highly accurate approximations central elements rows triangle, which allows calculation binomial, as well trinomial (or, general cases, multinomial) coefficients. A hypothesis is proposed, according it possible physical physics-chemical processes function distribution, but due how slight its deviation from difficult notice. It also technology experimental methodology improves, this difference will become noticeable where traditionally considered taking place.