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Perceptual and Category Processing of the Uncanny Valley Hypothesis' Dimension of Human Likeness: Some Methodological Issues
Published on: June 3, 2013
Artificial distinction and real discrimination
Elena Inarra1, Annick Laruelle
1BRiDGE, Foundations of Economic Analysis I, University of the Basque Country (UPV/EHU), E-48015 Bilbao, Spain. elena.inarra@ehu.es
This study examines the hawk-dove game in finite populations where individuals don't know their own type. It reveals two evolutionarily stable strategies, with one type experiencing greater aggression in each.
Area of Science:
- Evolutionary Game Theory
- Behavioral Ecology
- Population Dynamics
Background:
- The hawk-dove game models strategic interactions in contests.
- Understanding evolutionary stable strategies (ESS) is crucial for predicting population behavior.
- Previous models often assume perfect self-knowledge, which is unrealistic.
Purpose of the Study:
- To analyze the hawk-dove game with imperfect self-knowledge in finite populations.
- To identify evolutionarily stable strategies (ESS) under these conditions.
- To investigate the impact of population type on aggression and stability.
Main Methods:
- Modeling the hawk-dove game with two types of individuals lacking self-recognition.
- Analyzing the conditions for evolutionarily stable strategies (ESS) in a finite population.
- Extending the analysis to a continuum of individuals to compare stability concepts.
Main Results:
- Two distinct evolutionarily stable strategies (ESS) were identified in finite populations.
- In each ESS, one type of individual experiences significantly more aggression.
- No evolutionarily stable strategies (ESS) exist when considering a continuum of individuals; only neutrally stable strategies emerge.
Conclusions:
- Imperfect self-knowledge in finite populations leads to asymmetric aggression within stable strategies.
- The transition from finite populations to a continuum fundamentally alters the nature of strategic stability.
- Findings highlight the importance of considering population structure and information limitations in evolutionary game theory.
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