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Non-Equilibrium Relations for Bounded Rational Decision-Making in Changing Environments.

Jordi Grau-Moya1,2,3, Matthias Krüger1,4, Daniel A Braun1,2,5

  • 1Max Planck Institute for Intelligent Systems, Stuttgart 70569, Germany.

Entropy (Basel, Switzerland)
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Summary
This summary is machine-generated.

Organisms adapt to environmental changes by optimizing decisions, balancing utility with computational costs. New thermodynamic principles quantify adaptation performance and losses in dynamic environments.

Keywords:
adaptationanticipationbounded rationalityfree energy

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Area of Science:

  • Decision-making and behavioral adaptation
  • Non-equilibrium thermodynamics
  • Information theory

Background:

  • Organisms continuously adapt to environmental changes for survival.
  • Behavioral adaptation involves optimizing decision-making under resource constraints.
  • Thermodynamic systems balance energy and entropy; rapid environmental changes lead to non-equilibrium states.

Purpose of the Study:

  • To apply non-equilibrium thermodynamics to model decision-making in adaptive organisms.
  • To quantify performance loss due to imperfect adaptation in changing environments.
  • To derive new relations for decision-making analogous to fluctuation theorems.

Main Methods:

  • Developed an abstract model of decision-makers with limited information-processing resources.
  • Utilized concepts from non-equilibrium thermodynamics to analyze adaptation dynamics.
  • Simulated decision and inference problems in discrete and continuous domains.

Main Results:

  • Characterized decision-makers adapting to externally driven, changing utility functions.
  • Quantified performance loss from imperfect adaptation.
  • Derived decision-making relations analogous to Crooks' fluctuation theorem and Jarzynski's equality.

Conclusions:

  • Non-equilibrium thermodynamics provides a framework for understanding adaptive decision-making.
  • The study offers generalizable methods for quantifying adaptation efficiency and performance.
  • New theoretical relations advance the understanding of decision processes in dynamic environments.