Book Chapter10.1007/978-94-015-9313-7_3
Interrogative Logic as a General Theory of Reasoning
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TL;DR: The interrogative approach to reasoning and argumentation is not just one approach to its subject among many as discussed by the authors, it is arguably the first and foremost theory of reasoning, both historically and systematically.
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Abstract: The interrogative approach to reasoning and argumentation is not just one approach to its subject among many. Both historically and systematically, it is arguably the first and foremost theory of reasoning.
read more
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Citations
Negation in the Logic of First Degree Entailment and Tonk A Dialogical Study
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Dynamic logic of questions
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The game of inquiry: the interrogative approach to inquiry and belief revision theory
TL;DR: It is argued that the game-theoretic framework of Interrogative Inquiry Games, proposed by J. Hintikka, can extend and clarify this account of belief revision, and is extended to represent explicitly (multiple) sources of answers, and applies to discuss the Recovery Postulate.
22
References
Studies in the Logic of Explanation
Carl G. Hempel,Paul Oppenheim +1 more
TL;DR: In this paper, an elementary survey of the basic pattern of scientific explanation and a subsequent more rigorous analysis of the concept of law and of the logical structure of explanatory arguments are presented.
2.9K
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Four decades of scientific explanation
Wesley C. Salmon
- 01 Jan 1989
TL;DR: Salmon as mentioned in this paper provides a comprehensive account of the developments in scientific explanation that transpired in the last four decades of the twentieth century, concluding that not all deductive arguments are qualified explanations.
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Three Uses of the Herbrand-Gentzen Theorem in Relating Model Theory and Proof Theory
TL;DR: The Herbrand-Gentzen Theorem will be applied to generalize Beth's results from primitive predicate symbols to arbitrary formulas and terms, showing that the expressive power of each first-order system is rounded out, or the system is functionally complete.
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Linear Reasoning. A New Form of the Herbrand-Gentzen Theorem
TL;DR: In this paper, the authors provide a more direct description of the relationship between the structures of A and A′ by using a set of rules of inference, the L-rules, which is complete in the sense that, if A is a conjunction and A is an alternation of first-order formulas in prenex normal form, and if A ⊃ A′ is valid, then A′ can be obtained from A by an L-deduction, i.e., by applications of L-rule only.
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