Abstract
The distributions of the quotient and the product of two independent generalized logistic random variables are presented. Simpler expressions of the distribution functions for the independent logistic random variables, already existent in the literature, are obtained as special cases of the main results. For this purpose, a new probability distribution in the form of an integral is defined. Moments and series representations involving special functions are obtained. Some computational results are presented in the form of tables with percentage points and CPU time elapsed to calculate cumulative distributions using different formulas. Some simulation results, as well as graphs for the density function are also given.
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