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Youness Ayaita

Sorbonne Université
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 More details
  • Sorbonne Université
    Sciences, Normes, Démocratie
    Doctoral student
Areas of Specialization
General Philosophy of Science
Philosophy of Probability
Formal Epistemology
Philosophy of Physical Science
Epistemology
Metaphilosophy
Metaphysics
Philosophy of Computing and Information
3 more
Areas of Interest
General Philosophy of Science
Formal Epistemology
Philosophy of Probability
Philosophy of Physical Science
Epistemology
Metaphilosophy
Metaphysics
Philosophy of Computing and Information
Philosophy of Mathematics
20th Century Analytic Philosophy
5 more
  • All publications (3)
  •  135
    Optimally tracking the truth: The ecological rationality of confirmation measures
    with Igor Douven
    Philosophical Studies. forthcoming.
  •  44
    Degrees of Confirmation Beyond Probabilities
    Philosophy of Science. forthcoming.
    Since the days of logical empiricism, quantitative theories of degrees of confirmation have commonly been built upon the calculus of (conditional) probabilities. This work proposes a generalized account of degrees of confirmation in which probabilities naturally arise as a special case. I argue that probabilities can often—but not always—be chosen by convention out of a large class of calculi to represent degrees of confirmation.
    Philosophy of ProbabilityConfirmationFormal Epistemology
  •  322
    Probability by Convention
    Journal of Philosophical Logic 55. 2026.
    Probabilism—the doctrine that ideally rational degrees of belief conform to the calculus of probabilities—is habitually defended by citing Dutch-book and accuracy-dominance arguments. Yet these arguments rely on premises that are not plausibly necessary truths. I argue that the premises in question can be understood as fixing a convention. Relaxing these premises leads to alternative calculi which—under permissive though not universal assumptions—are intertranslatable with the probability calcul…Read more
    Probabilism—the doctrine that ideally rational degrees of belief conform to the calculus of probabilities—is habitually defended by citing Dutch-book and accuracy-dominance arguments. Yet these arguments rely on premises that are not plausibly necessary truths. I argue that the premises in question can be understood as fixing a convention. Relaxing these premises leads to alternative calculi which—under permissive though not universal assumptions—are intertranslatable with the probability calculus. This applies to Dutch-book and accuracy-dominance arguments alike; a mathematical correspondence is shown to hold between them.
    Subjective ProbabilityMathematics of ProbabilityFormal EpistemologyScoring RulesLogic and Philosophy…Read more
    Subjective ProbabilityMathematics of ProbabilityFormal EpistemologyScoring RulesLogic and Philosophy of Logic
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