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  1. A New Philosophical Tool in the Meno: 86e-87c.David Ebrey - 2013 - Ancient Philosophy 33 (1):75-96.
    I argue that the technique Socrates describes in the Meno at 86e-87c allows him to make progress without definitions, even while accepting that definitions are necessary for knowledge. Some contend that the technique involves provisionally accepting a claim. I argue, instead, that it provides a secure biconditional that one can use to reduce the question one cares care about to a new question that one thinks will be easier to answer.
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  • Socrates' Avowals of Knowledge.David Wolfsdorf - 2004 - Phronesis 49 (2):75-142.
    The paper examines Socrates' avowals and disavowals of knowledge in the standardly accepted early Platonic dialogues. All of the pertinent passages are assembled and discussed. It is shown that, in particular, alleged avowals of knowledge have been variously misinterpreted. The evidence either does not concern ethical knowledge or its interpretation has been distorted by abstraction of the passage from context or through failure adequately to appreciate the rhetorical dimensions of the context or the author's dramaturgical interests. Still, six sincere Socratic (...)
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  • (1 other version)The Method εξ υποεσεως at Meno 86e1-87d8.David Wolfsdorf - 2008 - Phronesis 53 (1):35-64.
    Scholars ubiquitously refer to the method εξ υποθεσεως, introduced at Meno 86e1-87d8, as a method of hypothesis. In contrast, this paper argues that the method εξ υποθεσεως in Meno is not a hypothetical method. On the contrary, in the Meno passage, υποθεσις means “postulate”, that is, cognitively secure proposition. Furthermore, the method εξ υποθεσεως is derived from the method of geometrical analysis. More precisely, it is derived from the use of geometrical analysis to achieve reduction, that is, reduction of a (...)
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  • (1 other version)Socrates' Pursuit of Definitions.David Wolfsdorf - 2003 - Phronesis 48 (4):271 - 312.
    "Socrates' Pursuit of Definitions" examines the manner in which Socrates pursues definitions in Plato's early definitional dialogues and advances the following claims. Socrates evaluates definitions (proposed by his interlocutors or himself) by considering their consistency with conditions of the identity of F (F-conditions) to which he is committed. In evaluating proposed definitions, Socrates seeks to determine their truth-value. Socrates evaluates the truth-value of a proposed definition by considering the consistency of the proposed definition with F-conditions that F he believes to (...)
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  • Plato Was NOT A Mathematical Platonist.Elaine Landry - unknown
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  • (1 other version)The Method of Hypothesis in Plato's Philosophy.Malihe Aboie Mehrizi - 2016 - Journal of Philosophical Investigations at University of Tabriz 10 (19):1-21.
    The article deals with the examination of method of hypothesis in Plato's philosophy. This method, respectively, will be examined in three dialogues of Meno, Phaedon and Republic in which it is explicitly indicated. It will be shown the process of change of Plato’s attitude towards the position and usage of the method of hypothesis in his realm of philosophy. In Meno, considering the geometry, Plato attempts to introduce a method that can be used in the realm of philosophy. But, ultimately (...)
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  • Plato's Hypothetical Inquiry in the Meno.Naoya Iwata - 2016 - British Journal for the History of Philosophy 24 (2):194-214.
    This paper argues that the hypothesis proposed in the Meno is the proposition ‘virtue is good’ alone, and that its epistemic nature is essentially insecure. It has been an object of huge scholarly debate which other hypothesis Socrates posited with regard to the relationship between virtue and knowledge. This debate is, however, misleading in the sense of making us believe that the hypothesis that virtue is good is regarded as a truism in the light of the process of positing a (...)
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  • (1 other version)The Method at Meno 86e1-87d8.David Wolfsdorf - 2008 - Phronesis: A Journal for Ancient Philosophy 53 (1):35-64.
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  • Knowledge, Virtue, and Method in Republic 471c-502c.Hugh H. Benson - 2008 - Philosophical Inquiry 30 (3-4):87-114.
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  • The Problem is not Mathematics, but Mathematicians: Plato and the Mathematicians Again.H. H. Benson - 2012 - Philosophia Mathematica 20 (2):170-199.
    I argue against a formidable interpretation of Plato’s Divided Line image according to which dianoetic correctly applies the same method as dialectic. The difference between the dianoetic and dialectic sections of the Line is not methodological, but ontological. I maintain that while this interpretation correctly identifies the mathematical method with dialectic, ( i.e. , the method of philosophy), it incorrectly identifies the mathematical method with dianoetic. Rather, Plato takes dianoetic to be a misapplication of the mathematical method by a subset (...)
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