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<field name="value">Izquierdo Millán, Luis Rodrigo</field>
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<field name="value">We consider a family of population game dynamics known as Best Experienced Payoff Dynamics. Under these dynamics, when agents are given the opportunity to revise their strategy, they test some of their possible strategies a fixed number of times. Crucially, each strategy is tested against a new randomly drawn set of opponents. The revising agent then chooses the strategy whose total payoff was highest in the test, breaking ties according to a given tie-breaking rule. Strict Nash equilibria are rest points of these dynamics, but need not be stable. We provide some simple formulas and algorithms to determine the stability or instability of strict Nash equilibria.</field>
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<field name="value">Spanish State Research Agency (PID2020-118906GB-I00/AEI/10.13039/501100011033), from the Spanish Ministry of Science, Innovation and Universities (PRX19/00113, PRX21/00295), and from the Fulbright Program (PRX19/00113, PRX21/00295), is gratefully acknowledged. Luis R. Izquierdo is grateful to the Center for Control, Dynamical Systems, and Computation at UC Santa Barbara, where part of this work was done, for their hospitality.</field>
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<field name="value">Best experienced payoff</field>
<field name="value">Procedural rationality</field>
<field name="value">Payoff-sampling dynamics</field>
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<field name="value">Stability of Strict Equilibria in Best Experienced Payoff Dynamics: Simple Formulas and Applications</field>
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