RO EN
Definition of necessary length of random sequences at execution of the empirical tests (criterion x2)
Authors: O.M. Petrova
– 0.14 Mb
Abstract
This article is devoted to the problem solution, arising from the necessity to test a sequence of random numbers. The application of Pearson's criterion imposes restriction from below on the number of elements of the random sequence. In the article, the set of the classical empirical tests is considered and the expressions for calculation of necessary length of the random sequence are given.O.M.Petrova,
"Dekart S.R.L"
51a, Alexandru cel Bun, Kishinev,
MD2012, MOLDOVA
phone: (373+2) 24-55-80
e-mail:
"Dekart S.R.L"
51a, Alexandru cel Bun, Kishinev,
MD2012, MOLDOVA
phone: (373+2) 24-55-80
e-mail:
Fulltext
– 0.14 Mb
Contents
- To the 35th anniversary of the Institute of Mathematics and Computer Science of the Academy of Sciences of the Republic of Moldova
- Complex Membership Grades with an Application to the Design of Adaptive Filters
- PRONET: Basic concepts of a system of Artificial Intelligence
- Stability of a majority efficient solution of a vector linear trajectorial problem
- Algorithm and program for finding the optimal paths in dynamic networks
- Methods of solving of the optimal stabilization problem for stationary smooth control systems. Part II Ending
- Definition of necessary length of random sequences at execution of the empirical tests (criterion x2)
- Abstracts of PH. D. Theses
