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Benson Mates (1919-2009) received his B.A. at the University of Oregon in 1941. His graduate study at Cornell University was interrupted by the Second World War, and he completed his Ph.D. studies at the University of California, Berkeley in 1948. Quoting the obituary written by Barry Stroud and Hans Sluga, Mates "made lasting contributions to philosophy, the history of philosophy, the history of logic, and the understanding of antiquity. His work was of the highest order: clear, precise, illuminating, thoroughly reliable, and always at the highest level of logical and philological expertise." His Stoic Logic, based on his Ph.D. thesis, first published in 1953 and then reprinted in 1973 with a new preface, "was one of the first works to open the way for serious study and proper appreciation of the Stoics as philosophers and logicians. Greater sophistication in mathematical logic made it possible for Benson to demonstrate clearly for the first time the intricate ways in which the logical ideas of the Stoics were well in advance of those of Aristotle and in many respects closer to our own. The book remains a landmark in both fields." The Advanced Reasoning Forum is pleased to make available this exact reproduction of the 1973 text in its Classic Reprints series.

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Stoic Logic Free PDF book (1953) by - Sharing eBooks ~ Download Stoic Logic Free PDF book (1953) by Benson Mates Benson Mates Excerpt from the introduction: The aim of this study is to present a true description of the logic of the Old Stoa. It repeats most of Lukasiewicz’s published conclusions on the subject and offers additional evidence for them. It also describes the Stoic semantical theory and compares it with certain similar modern .

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(PDF) Stoic Logic (Cambridge Companion to Stoic Philosophy ~ For an alternative view, see LS. 3 Cf. Barnes (1986) on Stoic logic of imperatives and Bobzien (1997) on Stoic logic of hypotheses. Cf. also Ebert (1993), Brunschwig (1994. On definite assertibles, see also Denyer (1988).

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(PDF) Analysis in Stoic logic / Katerina Ierodiakonou ~ Download Full PDF Package. This paper. A short summary of this paper. 19 Full PDFs related to this paper. . Analysis in Stoic logic. Download. Analysis in Stoic logic. K. Ierodiakonou. PDF. Download Free PDF. Free PDF. Download with Google Download with Facebook. or. Create a free account to download. PDF. PDF.

(PDF) Logic: The Stoics, Part I ~ For a shorter, updated, English version of Part 1 of the book see my ‘Stoic Logic’, in K. Algra et al. (eds), The Cambridge History of Hellenistic Philosophy, Cambridge 1999, 92-157.

(PDF) Stoic Logic - ResearchGate ~ PDF / An introduction to Stoic logic. Stoic logic can in many respects be regarded as a fore-runner of modern propositional logic. I discuss: 1. the. / Find, read and cite all the research you .

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THE COMPLETENESS OF STOIC PROPOSITIONAL LOGIC IAN MUELLER ~ of five anapodeiktoi and four themata, but concluded, * 'Whether Stoic logic was in fact complete cannot be decided until we know all four of the meta-rules {themata) for analyzing arguments." (Mates [8],! p. 82) In 1957 Becker [3] published an argument for the completeness of a system he called the Stoic propositional logic. In fact he tried .

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Deduction in Stoic Logic / SpringerLink ~ Abstract. In their logical theory Stoic philosophers made use of a simple but important distinction alleged to hold among valid arguments, a distinction to which Aristotle had first called attention. 1 They distinguished those arguments whose validity is evident from those whose validity is not evident and so needs to be demonstrated. The Stoics, having supposed that the distinction obtains .

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Stoic logic - Wikipedia ~ Stoic logic is the system of propositional logic developed by the Stoic philosophers in ancient Greece.It was one of the two great systems of logic in the classical world. It was largely built and shaped by Chrysippus, the third head of the Stoic school in the 3rd-century BCE.Chrysippus's logic differed from Aristotle's term logic because it was based on the analysis of propositions rather .

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