The entropy-limit (conjecture) for \(\Sigma_2\)-premisses

DOI10.1007/s11225-020-09912-3OpenAlexW3040328617WikidataQ123219204 ScholiaQ123219204MaRDI QIDQ2021574

Jürgen Landes

Publication date: 27 April 2021

Published in: Studia Logica (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s11225-020-09912-3

zbMATH Keywords

inductive logicmaximum entropyobjective Bayesianism

Mathematics Subject Classification ID

Mathematical logic and foundations (03-XX)

Related Items (5)

A triple uniqueness of the maximum entropy approach ⋮ Logical perspectives on the foundations of probability ⋮ Rules of proof for maximal entropy inference ⋮ Determining maximal entropy functions for objective Bayesian inductive logic ⋮ Towards the entropy-limit conjecture

Cites Work

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• Objective Bayesianism and the maximum entropy principle
• A survey of some recent results on spectrum exchangeability in polyadic inductive logic
• Equivocation axiom on first order languages
• A note on the inevitability of maximum entropy
• Objective Bayesianism with predicate languages
• Some aspects of polyadic inductive logic
• On the applicability of maximum entropy to inexact reasoning
• Common sense and maximum entropy
• In defense of the maximum entropy inference process
• From Bayesian epistemology to inductive logic
• Concerning measures in first order calculi
• Probabilistic logics and probabilistic networks
• Lectures on Inductive Logic
• Inference Processes for Quantified Predicate Knowledge
• In Defence of Objective Bayesianism
• A Note on the Least Informative Model of a Theory
• The Uncertain Reasoner's Companion
• Probability Theory
• Pure Inductive Logic
• Maximum Entropy Inference with Quantified Knowledge

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