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The method of Socratic proofs = from the logic of questions to proof theory /

Record Type:	Electronic resources : Monograph/item
Title/Author:	The method of Socratic proofs/ by Dorota Leszczyńska-Jasion.
Reminder of title:	from the logic of questions to proof theory /
Author:	Leszczyńska-Jasion, Dorota.
Published:	Cham :Springer Nature Switzerland : : 2025.,
Description:	xix, 348 p. :ill., digital ;24 cm.
[NT 15003449]:	Chapter 1: Between the logic of questions and proof theory. An overview -- Chapter 2: Erotetic calculi for classical logic -- Chapter 3: Erotetic calculi for intuitionistic and modal logics -- Chapter 4: Erotetic calculi are calculi of questions -- Chapter 5: From erotetic calculi to proofs. The classical case -- Chapter 6: From erotetic calculi to proofs.
Contained By:	Springer Nature eBook
Subject:	Question (Logic) -
Online resource:	https://doi.org/10.1007/978-3-031-82451-7
ISBN:	9783031824517

The method of Socratic proofs = from the logic of questions to proof theory /
Leszczyńska-Jasion, Dorota.

The method of Socratic proofsfrom the logic of questions to proof theory /[electronic resource] :by Dorota Leszczyńska-Jasion. - Cham :Springer Nature Switzerland :2025. - xix, 348 p. :ill., digital ;24 cm. - Trends in logic, studia logica library,v. 642212-7313 ;. - Trends in logic, studia logica library ;v. 64..

Chapter 1: Between the logic of questions and proof theory. An overview -- Chapter 2: Erotetic calculi for classical logic -- Chapter 3: Erotetic calculi for intuitionistic and modal logics -- Chapter 4: Erotetic calculi are calculi of questions -- Chapter 5: From erotetic calculi to proofs. The classical case -- Chapter 6: From erotetic calculi to proofs.

This book contains a systematic and formal attempt to model solutions to problems such as: Is it possible to prove a question? Is it possible to prove something by the use of questions? Do the existing paradigms in the logic of questions allow one to combine questions and proofs? What are the results in this field? In developing answers, the book focuses on the applications of the method of Socratic proofs, and goes beyond that. It starts out with an overview of the leading paradigms, issues, problems and ready solutions in the logic of questions, and places Inferential Erotetic Logic and the method of Socratic proofs against a wider background. It then introduces these two methods in more detail and explains how they can be used for classical logic, intuitionistic propositional logic and for basic modal logics. Next, the book deals with issues specific to the field of the logic of questions, introducing the tools of Minimal Erotetic Semantics (MiES). The final chapters describe the translations between proof systems: from a Socratic transformation, derived in an erotetic calculus, into a sequent system.

ISBN: 9783031824517

Standard No.: 10.1007/978-3-031-82451-7doiSubjects--Personal Names:

668092
Socrates.
Subjects--Topical Terms:

3730368
Question (Logic)

LC Class. No.: BC199.Q4

Dewey Class. No.: 160

The method of Socratic proofs = from the logic of questions to proof theory /
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520 $a This book contains a systematic and formal attempt to model solutions to problems such as: Is it possible to prove a question? Is it possible to prove something by the use of questions? Do the existing paradigms in the logic of questions allow one to combine questions and proofs? What are the results in this field? In developing answers, the book focuses on the applications of the method of Socratic proofs, and goes beyond that. It starts out with an overview of the leading paradigms, issues, problems and ready solutions in the logic of questions, and places Inferential Erotetic Logic and the method of Socratic proofs against a wider background. It then introduces these two methods in more detail and explains how they can be used for classical logic, intuitionistic propositional logic and for basic modal logics. Next, the book deals with issues specific to the field of the logic of questions, introducing the tools of Minimal Erotetic Semantics (MiES). The final chapters describe the translations between proof systems: from a Socratic transformation, derived in an erotetic calculus, into a sequent system.
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