Between practical problems related to airplane fatique is placed very important desire to imitate as closely at it is only possible environmental sources of the fatique loads. This way leads directly to the random phenomena and mathematical probability theory. The true basement which has to be considered lies in computational probability that is ralatively new branch of probability theory which was initiated in the second half of this century and slowly - in accordance with the development of the modern computing - grew to the matured stage. This very fact not always becomes presented paper. Numerical tools regarding so called computational probability that is algrithms designed to produce random or rather random-like numbers called often pseudo-random numbers are now numerous. The literature attached to this paper reflects a microscopic part of those papers, books and monographs which could be listed in this respect. Our attention becomes restrained here to the problem of the random number generators what composes the basic level of the art giving rise to the skiful algorithms with a purpose to simulate the random phenomena of much more complex nature - which we would like to call stochastic models of computational probability i.e. random functions of a single variable and their further generalisations called some time - the random fields. On the other hand these last seem to be indispensable tools which has to be applied in studying the airoplane fatique. Presented below a set of pratical remarks related to the random numbers generators together with some codes offering to the reader an open access to the direct computing and active participation in presented ideas was compiled to fulfil such purely engineering purposes.
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Praca przedstawia pewną liczbę praktycznych wskazań dotyczących posługiwania się znanymi metodami generowania liczb losowych - poczynając od generatorów używanych w kalkulatorach, a na generatorach opartych o liniowe metody kongruencyjne kończąc. Nacisk położony na generowanie liczb losowych o rozkładzie równomiernym na odcinku (0,1). Znajdują się tu gotowe procedury numeryczne napisane w językach BASIC oraz FORTRAN. Demonstrują one ponadto generator oparty na metodzie eliminacji von Neumanna do losowania rozkładów zadanych empirycznie oraz generator rozkładu Gaussa oparty na tzw. regule tuzina
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