The theory of dual co~event means

Oleg Yu. Vorobyev ()

MPRA Paper from University Library of Munich, Germany

Abstract: This work is the third, but not the last, in the cycle begun by the works [23, 22] about the new theory of experience and chance as the theory of co~events. Here I introduce the concepts of two co~event means, which serve as dual co~event characteristics of some co~event. The very idea of dual co~event means has become the development of two concepts mean-measure set [16] and mean-probable event [20, 24], which were first introduced as two independent characteristics of the set of events, so that then, within the framework of the theory of experience and of chance, the idea can finally get the opportunity to appear as two dual faces of the same co~event. I must admit that, precisely, this idea, hopelessly long and lonely stood at the sources of an indecently long string of guesses and insights, did not tire of looming, beckoning to the new co~event description of the dual nature of uncertainty, which I called the theory of experience and chance or the certainty theory. The constructive final push to the idea of dual co~event means has become two surprisingly suitable examples, with which I was fortunate to get acquainted in 2015, each of which is based on the statistics of the experienced-random experiment in the form of a co~event.

Keywords: Eventology; theory of experience and chance; event; co~event; experience; chance; to happen; to experience; to occur; probability; believability; mean-believable (mean-experienced) terraced braevent; mean-probable (mean-possible) ket-event; mean-believable-probability (mean-experienced-possible) co~event; experienced-random experiment; dual event means; dual co~event means; bra-menas; ket-means; Bayesian analysis; approval voting; forest approval voting. (search for similar items in EconPapers)
JEL-codes: A1 C0 C02 C1 C10 C11 C15 C18 C4 C46 C6 C63 C65 Z1 Z13 (search for similar items in EconPapers)
Date: 2016-09-30
References: View references in EconPapers View complete reference list from CitEc
Citations: View citations in EconPapers (2)

Published in Proceedings of the XV FAMEMS-2016 Conference and the Workshop on Hilbert's sixth problem, Krasnoyarsk, Russia (2016): pp. 44-93

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