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Switch to: References
Citations of:
Distributive Normal Forms in the Calculus of Predicates
[Edidit Societas Philosophica;,] [Distribuit Akatesminen Kirjakauppa,] (1953)
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Wittgenstein’ın bir yaşam olayı olarak görmediği ölümün ne anlama geldiğine ilişkin düşüncesi açımlanıyor. Wittgenstein’ın düşüncesinin varlık-bilimsel dayanağı olan tek bir dünyanın var sayılması birden çok dünya varsayılan bir yaklaşımla karşılaştırılıyor. |
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The relevance of any logical analysis lies in its ability to solve paradoxes and trace conceptual troubles back; with this respect, the task of epistemic logic is to handle paradoxes in connection with the concept of knowledge. Epistemic logic is currently introduced as the logical analysis of crucial concepts within epistemology, namely: knowledge, belief, truth, and justification. An alternative approach will be advanced here in order to enlighten such a discourse, as centred upon the word assertion and displayed in terms (...) |
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In contrast to Hintikka’s enormously complex distributive normal forms of first- order logic, this paper shows how to generate minimized disjunctive normal forms of first-order logic. An effective algorithm for this purpose is outlined, and the benefits of using minimized disjunctive normal forms to explain the truth conditions of propo- sitions expressible within pure first-order logic are presented. |
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Published originally in: Patoluoto, I., Saarinen, E., Stenman, P.,. Vexing Questions, An Urnful of Essays in Honour of Veikko Rantala on the Occasion of His Fiftieth Birthday. Reports from the Department of Philosophy, University of Helsinki, 3, pp. 12–18. |
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In order to be able to express all possible patterns of dependence and independence between variables, we have to replace the traditional first-order logic by independence-friendly (IF) logic. Our natural concept of truth for a quantificational sentence S says that all the Skolem functions for S exist. This conception of truth for a sufficiently rich IF first-order language can be expressed in the same language. In a first-order axiomatic set theory, one can apparently express this same concept in set-theoretical terms, (...) |
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Dans la philosophie de Hintikka la notion d'analyticité occupe une place particulière (e.g., [Hintikka 1973], [Hintikka 2007]) ; plus précisément, le philosophe finnois distingue deux notions d'analyticité : l'une qui est basée sur la notion d'information, l'autre sur la notion de preuve. Alors que ces deux notions ont été largement utilisées pour étudier la logique propositionnelle et la logique du premier ordre, aucun travail n'a été développé pour la logique modale. Cet article se propose de combler cette lacune et ainsi (...) |
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It is well-known that first-order logic is semi-decidable. Therefore, first-order logic is less than ideal for computational purposes (computer science, knowledge engineering). Certain fragments of first-order logic are of interest because they are decidable. But decidability is gained at the cost of expressiveness. The objective of this paper is to investigate inexpressiveness of fragments that have received much attention. |
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