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  1. Journal of Philosophical Logic
  2. Journal of Philosophical Logic : Volume 33
  3. Journal of Philosophical Logic : Volume 33, Issue 3, June 2004
  4. Socratic Proofs
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Journal of Philosophical Logic : Volume 46
Journal of Philosophical Logic : Volume 45
Journal of Philosophical Logic : Volume 44
Journal of Philosophical Logic : Volume 43
Journal of Philosophical Logic : Volume 42
Journal of Philosophical Logic : Volume 41
Journal of Philosophical Logic : Volume 40
Journal of Philosophical Logic : Volume 39
Journal of Philosophical Logic : Volume 38
Journal of Philosophical Logic : Volume 37
Journal of Philosophical Logic : Volume 36
Journal of Philosophical Logic : Volume 35
Journal of Philosophical Logic : Volume 34
Journal of Philosophical Logic : Volume 33
Journal of Philosophical Logic : Volume 33, Issue 6, December 2004
Journal of Philosophical Logic : Volume 33, Issue 5, October 2004
Journal of Philosophical Logic : Volume 33, Issue 4, August 2004
Journal of Philosophical Logic : Volume 33, Issue 3, June 2004
A Modal Sortal Logic
First- and Second-Order Logic of Mass Terms
Socratic Proofs
“Four-Valued” Semantics for the Relevant Logic R
Journal of Philosophical Logic : Volume 33, Issue 2, April 2004
Journal of Philosophical Logic : Volume 33, Issue 1, February 2004
Journal of Philosophical Logic : Volume 32
Journal of Philosophical Logic : Volume 31
Journal of Philosophical Logic : Volume 30
Journal of Philosophical Logic : Volume 29
Journal of Philosophical Logic : Volume 28
Journal of Philosophical Logic : Volume 27
Journal of Philosophical Logic : Volume 26

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Socratic Proofs

Content Provider Springer Nature Link
Author Wiśniewski, Andrzej
Copyright Year 2004
Abstract Our aim is to express in exact terms the old idea of solving problems by pure questioning. We consider the problem of derivability: “Is A derivable from Δ by classical propositional logic?”. We develop a calculus of questions E $^{*}$; a proof (called a Socratic proof) is a sequence of questions ending with a question whose affirmative answer is, in a sense, evident. The calculus is sound and complete with respect to classical propositional logic. A Socratic proof in E $^{*}$ can be transformed into a Gentzen-style proof in some sequent calculi. Next we develop a calculus of questions E $^{**}$; Socratic proofs in E $^{**}$ can be transformed into analytic tableaux. We show that Socratic proofs can be grounded in Inferential Erotetic Logic. After a slight modification, the analyzed systems can also be viewed as hypersequent calculi.
Starting Page 299
Ending Page 326
Page Count 28
File Format PDF
ISSN 00223611
Journal Journal of Philosophical Logic
Volume Number 33
Issue Number 3
e-ISSN 15730433
Language English
Publisher Kluwer Academic Publishers
Publisher Date 2004-01-01
Publisher Place Dordrecht
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword Logic
Content Type Text
Resource Type Article
Subject Philosophy
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