David Bourget (Western Ontario)
David Chalmers (ANU, NYU)
Rafael De Clercq
Jack Alan Reynolds
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Journal of Philosophical Logic 39 (6):617 - 654 (2010)
A broad class of inductive logics that includes the probability calculus is defined by the conditions that the inductive strengths [A|B] are defined fully in terms of deductive relations in preferred partitions and that they are asymptotically stable. Inductive independence is shown to be generic for propositions in such logics; a notion of a scale-free inductive logic is identified; and a limit theorem is derived. If the presence of preferred partitions is not presumed, no inductive logic is definable. This no-go result precludes many possible inductive logics, including versions of hypothetico-deductivism
|Keywords||Bayesianism Confirmation Induction Non-probabilistic|
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References found in this work BETA
John Earman (1992). Bayes or Bust? Bradford.
Ellery Eells & Branden Fitelson (2002). Symmetries and Asymmetries in Evidential Support. Philosophical Studies 107 (2):129 - 142.
Carl G. Hempel (1943). A Purely Syntactical Definition of Confirmation. Journal of Symbolic Logic 8 (4):122-143.
Carl G. Hempel (1945). Studies in the Logic of Confirmation (II.). Mind 54 (214):97-121.
Richard Jeffrey (1983). The Logic of Decision. University of Chicago Press.
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