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  1. (1 other version)Verisimilitude vs. legisimilitude.Ilkka Niiniluoto - 1983 - Studia Logica 42 (2-3):315 - 329.
    The recent theories of truthlikeness have not paid attention to the distinction between lawlike and accidental generalizations. L.J. Cohen has expressed this by saying that science aims at legisimilitude rather than verisimilitude. G. Oddie has given a reply to Cohen by defining the notion of legisimilitude in terms of higher-order logics. This paper gives a different reply to Cohen by treating laws as physically necessary generalizations and by defining the notion of legisimilitude as closeness to a suitably chosen lawlike sentence.
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  • Busting a Myth about Leśniewski and Definitions.Rafal Urbaniak & K. Severi Hämäri - 2012 - History and Philosophy of Logic 33 (2):159-189.
    A theory of definitions which places the eliminability and conservativeness requirements on definitions is usually called the standard theory. We examine a persistent myth which credits this theory to Leśniewski, a Polish logician. After a brief survey of its origins, we show that the myth is highly dubious. First, no place in Leśniewski's published or unpublished work is known where the standard conditions are discussed. Second, Leśniewski's own logical theories allow for creative definitions. Third, Leśniewski's celebrated ‘rules of definition’ lay (...)
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  • Truthlikeness: Comments on recent discussion.Ilkka Niiniluoto - 1978 - Synthese 38 (2):281 - 329.
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  • Is there any theoretical justification for a nonstatement view of theories?David Pearce - 1981 - Synthese 46 (1):1 - 39.
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  • Leśniewski's Systems of Logic and Foundations of Mathematics.Rafal Urbaniak - 2013 - Cham, Switzerland: Springer.
    With material on his early philosophical views, his contributions to set theory and his work on nominalism and higher-order quantification, this book offers a uniquely expansive critical commentary on one of analytical philosophy’s great ...
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  • Theory-distance and verisimilitude.Raimo Tuomela - 1978 - Synthese 38 (2):213 - 246.
    Measures of theory-Distance are defined for theories formalizable within first-Order predicate logic by using distributive normal forms. The account is applied to give measures of verisimilitude.
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  • New foundations for metascience.David Pearce & Veikko Rantala - 1983 - Synthese 56 (1):1 - 26.
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  • Logical Tools for Human Thinking: Jaakko Hintikka.Ilkka Niiniluoto - 2016 - Journal for General Philosophy of Science / Zeitschrift für Allgemeine Wissenschaftstheorie 47 (2):267-276.
    One of the many research projects of Jaakko Hintikka was entitled “Logical tools for human thinking and their history”. This is in fact an apt summary of the lifetime work of this master logician who developed several new methods and systems in mathematical and philosophical logic, among them distributive normal forms, model sets, possible-worlds semantics, epistemic logic, doxastic logic, inductive logic, semantic information, game-theoretical semantics, interrogative approach to inquiry, and independence-friendly logic. He applied them to study problems in philosophy of (...)
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  • About a logic of measurability.Arto Mutanen - 2010 - E-Logos 17 (1):1-19.
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  • The logical study of science.Johan Benthem - 1982 - Synthese 51 (3):431 - 472.
    The relation between logic and philosophy of science, often taken for granted, is in fact problematic. Although current fashionable criticisms of the usefulness of logic are usually mistaken, there are indeed difficulties which should be taken seriously — having to do, amongst other things, with different scientific mentalities in the two disciplines (section 1). Nevertheless, logic is, or should be, a vital part of the theory of science. To make this clear, the bulk of this paper is devoted to the (...)
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  • Super Models.Jaakko Hintikka - 2019 - Logica Universalis 13 (2):147-150.
    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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