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  1. “Theoric Transformations” and a New Classification of Abductive Inferences.Michael H. G. Hoffmann - 2010 - Transactions of the Charles S. Peirce Society 46 (4):570-590.
    Among the many problems posed by Peirce's concept of abduction is how to determine the scope of this form of inference, and how to distinguish different types of abduction. This problem can be illustrated by taking a look at one of his best known definitions of the term:Abduction is the process of forming an explanatory hypothesis. It is the only logical operation which introduces any new idea; for induction does nothing but determine a value, and deduction merely evolves the necessary (...)
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  • Problems with Peirce's concept of abduction.Michael Hoffmann - 1999 - Foundations of Science 4 (3):271-305.
    Abductive reasoning takes place in forming``hypotheses'''' in order to explain ``facts.'''' Thus, theconcept of abduction promises an understanding ofcreativity in science and learning. It raises,however, also a lot of problems. Some of them will bediscussed in this paper. After analyzing thedifference between induction and abduction (1), Ishall discuss Peirce''s claim that there is a ``logic''''of abduction (2). The thesis is that this claim can beunderstood, if we make a clear distinction between inferential elements and perceptive elements of abductive reasoning. For (...)
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  • Logic and reasoning.Laurence Goldstein - 1988 - Erkenntnis 28 (3):297 - 320.
  • Peano e la filosofia della matematica.Enrico Pasini - 2004 - In Elisa Gallo - Livia Giacardi - Clara Silvia Roero (ed.), Conferenze E Seminari 2003-2004. Associazione Subalpina Mathesis. pp. 203-220.
    It is well known that Peano had a reluctant attitude towards philosophy, including philosophy of mathematics. Some scholars have suggested the existence of an 'implicit' philosophy, without being able to describe it. In this paper a first attempt is done to reconstruct, if not a general philosophy of mathematics, at least Peano' epistemology of mathematics and its relation to contemporary positions.
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