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Samet Bağçe
Middle East Technical University
  1. Reichenbach on the Relative a Priori and the Context of Discovery/Justification Distinction.Samet Bagce - 2011 - Synthese 181 (1):79 - 93.
    Hans Reichenbach introduced two seemingly separate sets of distinctions in his epistemology at different times. One is between the axioms of coordination and the axioms of connections. The other distinction is between the context of discovery and the context of justification. The status and nature of each of these distinctions have been subject-matter of an ongoing debate among philosophers of science. Thus, there is a significant amount of works considering both distinctions separately. However, the relevance of Reichenbach's two distinctions to (...)
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    An Examination of Counterexamples in Proofs and Refutations.Samet Bağçe & Can Başkent - 2009 - Philosophia Scientiae 13 (2):3-20.
    : Lakatos’s seminal work Proofs and Refutations introduced the methods of proofs and refutations by discussing the history and methodological development of Euler’s formula V — E+F = 2 for three dimensional polyhedra. Lakatos considered the history of polyhedra illustrating a good example for his philosophy and methodology of mathematics and geometry. In this study, we focus on the mathematical and topological properties which play a role in Lakatos’s methodological approach. For each example and counterexample given by Lakatos, we briefly (...)
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    An Examination of Counterexamples in Proofs and Refutations.Samet Bağçe & Can Başkent - 2009 - Philosophia Scientae 13:3-20.
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  4. Duhem- Quine problemi ve Poincare.Samet Bağçe - forthcoming - Felsefe Dünyasi.
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  5. Russell'ın Kant Eleştirisi Üzerine.Samet Bağçe - 2003 - Felsefe Tartismalari 30:27-45.
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  6. Saccheri'nin Euclides'i Üzerine Bir Metodolojik – Tarihsel Çalışma.Samet BaĞÇe - forthcoming - Felsefe Dünyasi.
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  7. The Meno and the Second Problem of Geometry At 86e1.Samet Bagce - 2016 - Φιλοσοφια: International Journal of Philosophy 17 (1).
    The aim of this paper is two-fold: firstly, to argue for the claim that the two problems of geometry presented in the Meno seems to be connected to each other, and secondly, to offer, in connection with the first claim, a conjecture concerning the nature of the second problem of geometry brought up in the dialogue at 86e. This paper offers, in particular, a historical reconstruction of how we should understand this problem of construction in geometry.
     
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