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|dc.identifier.citation||Statistical Science: a review journal, 1999; 14(2):206-213||-|
|dc.description.abstract||We introduce Parrondo’s paradox that involves games of chance. We consider two fair gambling games, A and B, both of which can be made to have a losing expectation by changing a biasing parameter ε . When the two games are played in any alternating order, a winning expectation is produced, even though A and B are now losing games when played individually. This strikingly counter-intuitive result is a consequence of discrete-time Markov chains and we develop a heuristic explanation of the phenomenon in terms of a Brownian ratchet model. As well as having possible applications in electronic signal processing, we suggest important applications in a wide range of physical processes, biological models, genetic models and sociological models. Its impact on stock market models is also an interesting open question. © 1999 Institute of Mathematical Statistics.||-|
|dc.description.statementofresponsibility||G. P. Harmer and D. Abbott||-|
|dc.publisher||Institute of Mathematical Sciences||-|
|dc.identifier.orcid||Abbott, D. [0000-0002-0945-2674]||-|
|Appears in Collections:||Aurora harvest 6|
Electrical and Electronic Engineering publications
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