Structural rules for abduction
Theoria 22 (3):325-329 (2007)
| Abstract | Atocha Aliseda’s Abductive Reasoning (2006) gives a structural characterization of the “forward” explana-tory reasoning from a theory to observational data. This paper asks whether there are any interesting structural rules for the “backward” abductive reasoning from observations to explanatory theories. Ignoring statistical cases, a partial explication of abduction is converse deductive explanation: h is abducible from e iff h deductively explains e. This relation of abducibility trivially satisfies Converse Entailment (if h entails e, then h is abducible from e ), but it does not generally satisfy Converse Consequence (if h is abducible from e and g entails h, then g is abducible from e ), since deductive explanation is not always transitive | |||||||||
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Atocha Aliseda (2003). Mathematical Reasoning Vs. Abductive Reasoning: A Structural Approach. Synthese 134 (1-2):25 - 44.
Ilkka Niiniluoto (1999). Defending Abduction. Philosophy of Science 66 (3):451.
Michael Hoffmann (1999). Problems with Peirce's Concept of Abduction. Foundations of Science 4 (3):271-305.
P. Thagard & C. P. Shelley (1997). Abductive Reasoning: Logic, Visual Thinking, and Coherence. In [Book Chapter].
Tomis Kapitan (1992). Peirce and the Autonomy of Abductive Reasoning. Erkenntnis 37 (1):1 - 26.
Valeriano Iranzo (2007). Abduction and Inference to the Best Explanation. Theoria 22 (3):339-346.
Atocha Aliseda (2007). Abductive Reasoning: Challenges Ahead. Theoria 22 (3):261-270.
John Woods (2007). Ignorance and Semantic Tableaux: Aliseda on Abduction. Theoria 22 (3):305-318.
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