Parrondo's paradox, in which losing strategies can be combined to produce winning
outcomes, has received much attention in mathematics and the physical sciences; a …

Two losing games can be combined in a certain manner to give a winning outcome—this is
known as Parrondo's paradox. Parrondo's paradox has found its applications across …

An ensemble of Brownian particles in a feedback controlled flashing ratchet is studied. The
ratchet potential is switched on and off depending on the position of the particles, with the …

Parrondo's paradox refers to the paradoxical phenomenon of combining two losing
strategies in a certain manner to obtain a winning outcome. It has been applied to uncover …

In 1996, Parrondo's games were first constructed using a simple coin tossing scenario,
demonstrating the paradoxical situation where individually losing games combine to win …

Two losing gambling games, when alternated in a periodic or random fashion, can produce
a winning game. This paradox has been inspired by certain physical systems capable of …

How do group dynamics affect individuals within the group? How do individuals, in turn,
affect group dynamics? As society comes together, individuals affect the group dynamics …

Individuals can make choices for themselves that are beneficial or detrimental to the entire
group. Consider two losing choices that some individuals have to make on behalf of the …

We examine an ensemble of individuals playing three individually losing games. With three
games to choose from, what happens when players are allowed to vote for the game that will …

This paper is focused on studying Parrondo's paradox in non-linear dynamics, specifically
how the periodic combination of the individual maps f and g can give rise to chaos or order …