“School of Biological”
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| Paper IPM / Biological / 14129 |
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Abstract: Consider two losing games. When a player plays these games in a random or periodic
strategy, one may expect to see a losing game. The Parrondo's paradox arises when this combined
game leads to a winning one. The original game was invented by Parrondo as a discrete-time version
of
ashing Brownian ratchet. It has applied in several elds such as economics, physical quantum
systems, and population genetics. In this paper, we introduce a new version of paradox by considering
a new rule for one of those games. The paradoxical property is shown by some computer simulations.
Keywords Parrondo's paradox, losing game, winning game, randomized rule.
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