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A topological logic of action

Studia Logica 43 (4):415 - 419 (1984)

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  1. Teleological Justification of Argumentation Schemes.Douglas Walton & Giovanni Sartor - 2013 - Argumentation 27 (2):111-142.
    Argumentation schemes are forms of reasoning that are fallible but correctable within a self-correcting framework. Their use provides a basis for taking rational action or for reasonably accepting a conclusion as a tentative hypothesis, but they are not deductively valid. We argue that teleological reasoning can provide the basis for justifying the use of argument schemes both in monological and dialogical reasoning. We consider how such a teleological justification, besides being inspired by the aim of directing a bounded cognizer to (...)
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  • Getting started: Beginnings in the logic of action.Krister Segerberg - 1992 - Studia Logica 51 (3-4):347 - 378.
    A history of the logic of action is outlined, beginning with St Anselm. Five modern authors are discussed in some detail: von Wright, Fitch, Kanger, Chellas and Pratt.
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  • Practical Reasoning Arguments: A Modular Approach.Fabrizio Macagno & Douglas Walton - 2018 - Argumentation 32 (4):519-547.
    This paper compares current ways of modeling the inferential structure of practical reasoning arguments, and proposes a new approach in which it is regarded in a modular way. Practical reasoning is not simply seen as reasoning from a goal and a means to an action using the basic argumentation scheme. Instead, it is conceived as a complex structure of classificatory, evaluative, and practical inferences, which is formalized as a cluster of three types of distinct and interlocked argumentation schemes. Using two (...)
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  • Reasoning about actions and obligations in first-order logic.Gert -Jan C. Lokhorst - 1996 - Studia Logica 57 (1):221 - 237.
    We describe a new way in which theories about the deontic status of actions can be represented in terms of the standard two-sorted first-order extensional predicate calculus. Some of the resulting formal theories are easy to implement in Prolog; one prototype implementation—R. M. Lee's deontic expert shell DX—is briefly described.
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  • Reasoning about Actions and Obligations in First-Order Logic.Gert-Jan C. Lokhorst - 1996 - Studia Logica 57 (1):221 - 237.
    We describe a new way in which theories about the deontic status of actions can be represented in terms of the standard two-sorted extensional predicate calculus. Some of the resulting formal theories are easy to implement in Prolog; one prototype implementation--R. M. Lee's deontic expert shell DX--is briefly described.
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  • Intentions, actions and routines: A problem in Krister Segerberg's theory of action.Dag Elgesem - 1990 - Synthese 85 (1):153 - 177.
    The aim of this paper is to make a critical assessment of Krister Segerberg''s theory of action. The first part gives a critical presentation of the key concepts in Segerberg''s informal theory of action. These are the ideas that motivate the formal models he develops. In the second part it is argued that if one takes all of Segerberg''s motivating ideas seriously, problems are forthcoming. The main problem is that on this theory the agents seem to be bound to realize (...)
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  • Krister Segerberg on Logic of Actions.Robert Trypuz (ed.) - 2013 - Dordrecht, Netherland: Springer Verlag.
    Belief revision from the point of view of doxastic logic. Logic Journal of the IGPL, 3(4), 535–553. Segerberg, K. (1995). Conditional action. In G. Crocco, L. Fariñas, & A. Herzig (Eds.), Conditionals: From philosophy to computer science, Studies ...
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  • Deontic Logics based on Boolean Algebra.Pablo F. Castro & Piotr Kulicki - forthcoming - In Robert Trypuz (ed.), Krister Segerberg on Logic of Actions. Springer.
    Deontic logic is devoted to the study of logical properties of normative predicates such as permission, obligation and prohibition. Since it is usual to apply these predicates to actions, many deontic logicians have proposed formalisms where actions and action combinators are present. Some standard action combinators are action conjunction, choice between actions and not doing a given action. These combinators resemble boolean operators, and therefore the theory of boolean algebra offers a well-known athematical framework to study the properties of the (...)
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