Abstract
The Kolmogorov's probability philosophy is based on a set of axioms that can be extended to encompass the imaginary set of numbers and this by adding to the original five axioms of Kolmogorov an additional three axioms. Hence, any experiment can thus be executed in what is now the complex set C which is the sum of the real set R with its corresponding real probability, and the imaginary set M with its corresponding imaginary probability. Whatever the probability distribution of the random variable in R is, the corresponding probability in the whole set C is always one, so the outcome of the random experiment in C can be predicted totally. Hence chance and luck in R is replaced by total determinism in C. This is the consequence of the fact that the probability in C is recceived by subtracting the chaotic factor from the degree of our knowledge of the system.
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Seifedine Kadry, American University of the Middle East, Kuwait
Paper Information
Conference: ACERP2013
Stream: Ethics; Religion; Philosophy
This paper is part of the ACERP2013 Conference Proceedings (View)
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To cite this article:
Kadry S. (2013) Beyond Kolmogorov Philosophy ISSN: 2187-476X – The Asian Conference on Ethics, Religion & Philosophy 2013 – Official Conference Proceedings https://doi.org/10.22492/2187-476X.20130438
To link to this article: https://doi.org/10.22492/2187-476X.20130438
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