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  1. The dialectical method in Xenophon and Antisthenes.Santiago Chame - 2023 - In Claudia Mársico & Daniel Rossi Nunes Lopes (eds.), Xenophon, the Philosopher. Argumentation and Ethics. Peter Lang. pp. 231-248.
    Xenophon’s conception of the dialectical method shares many similarities with Antisthenes’ point of view regarding the relation between language and reality. The key element supporting this reading is the parallel between Xenophon’s method of dialegein kata genē and Antisthenes’ method of episkepsis tōn onomatōn. In this paper, I claim that a correct understanding of both methods yields a clear structural proximity between the two Socratics on the issue of dialectics. Although they present some significant differences, which I will also explore, (...)
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  • Opining beauty itself: the ordinary person and Plato's forms.Naomi Reshotko - 2022 - Albany: State University of New York Press.
  • The Practicality of Ancient Virtue Ethics: Greece and China.Jiyuan Yu - 2010 - Dao: A Journal of Comparative Philosophy 9 (3):289-302.
    Virtue ethics has been charged with being unable to provide solutions to practical moral issues. In response, the defenders of virtue ethics argue that normative virtue ethics exists. The debate is significant on its own, yet both sides of the controversy approach the issue from the assumption that moral philosophy has to tell us what we should do. In this essay, I would like to examine the question regarding the practicality of virtue ethics in a different way. Virtue ethics is (...)
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  • Unclarity and the Intermediates in Plato’s Discussions of Clarity in the Republic.Nicholas Smith - 2018 - Plato Journal 18:97-110.
    In this paper, I argue that the two versions of divided line create problems that cannot be solved — with or without the hypothesis that the objects belonging to the level of διάνοια on the divided line are intermediates. I also argue that the discussion of arithmetic and calculation does not fit Aristotle’s attribution of intermediates to Plato and provides no support for the claim that Plato had such intermediates in mind when he talked about διάνοια in the Republic. The (...)
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  • Thumos and doxa as intermediates in the Republic.Olivier Renaut - 2018 - Plato Journal 18:71-82.
    Broadly speaking, something can be called intermediate for Plato insofar as it occupies a place between two objects, poles, places, time, or principles. But this broad meaning of the intermediate has been eclipsed by the Aristotelian critique of the intermediate objects of the dianoia, so that it has become more difficult to think of the intermediates as functions of the soul. The aim of this paper is to show how, in the Republic, thumos is analogously treated as an intermediate with (...)
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  • Socrates’ Aversion to Being a Victim of Injustice.Joel A. Martinez & Nicholas D. Smith - 2018 - The Journal of Ethics 22 (1):59-76.
    In the Gorgias, Plato has Polus ask Socrates if he would rather suffer injustice than perform it. Socrates’ response is justly famous, affirming a view that Polus himself finds incredible, and one that even contemporary readers find difficult to credit: “for my part, I would prefer neither, but if it had to be one or the other, I would choose to suffer rather than do what is unjust”. In this paper, we take up the part of Socrates’ response that Polus (...)
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  • Rehabilitating the ‘City of Pigs’.Joel De Lara - 2018 - Journal of Ancient Philosophy 12 (2):1-22.
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  • Democracy’s Humility: A Reading of Sophocles’ Antigone.James Kierstead - 2017 - Polis 34 (2):288-305.
    Hegelian readings of Antigone would have us believe that Creon and Antigone are both heroes and villains at once. In this essay, I argue that Creon is in fact the villain of the piece, and a paradigmatic tyrant. Far from representing democratic rationalism, Creon is in fact the antitype of the epistemic humility that was one of the foundational ideals of Athenian democracy. As the Ode to Man and Protagoras’ Great Speech in Plato’s dialogue both suggest, human expertise ultimately reaches (...)
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  • Mathematical Substances in Aristotle’s Metaphysics B.5: Aporia 12 Revisited.Emily Katz - 2018 - Archiv für Geschichte der Philosophie 100 (2):113-145.
    : Metaphysics B considers two sets of views that hypostatize mathematicals. Aristotle discusses the first in his B.2 treatment of aporia 5, and the second in his B.5 treatment of aporia 12. The former has attracted considerable attention; the latter has not. I show that aporia 12 is more significant than the literature suggests, and specifically that it is directly addressed in M.2 – an indication of its importance. There is an immediate problem: Aristotle spends most of M.2 refuting the (...)
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  • Expert Knowledge and Human Wisdom: A Socratic Note on the Philosophy of Expertise.Jörg Hardy & Margarita Kaiser - 2018 - Topoi 37 (1):79-89.
    In this paper we attempt to understand what Socrates says about expertise and virtue in Plato’s dialogue Laches in the light of Socrates’ idea of “human wisdom” in the Apology of Socrates. Conducting a good life requires both “knowledge about good and bad things”, that is, knowledge about human well-being, and “human wisdom”. Socrates aspires to epistemic autonomy: Trust in your own reason, and don’t let any expert tell you anything about your own happiness.
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  • The First City and First Soul in Plato’s Republic.Jerry Green - 2021 - Rhizomata 9 (1):50-83.
    One puzzling feature of Plato’s Republic is the First City or ‘city of pigs’. Socrates praises the First City as a “true”, “healthy” city, yet Plato abandons it with little explanation. I argue that the problem is not a political failing, as most previous readings have proposed: the First City is a viable political arrangement, where one can live a deeply Socratic lifestyle. But the First City has a psychological corollary, that the soul is simple rather than tripartite. Plato sees (...)
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  • What are the Objects of Dianoia?Lloyd P. Gerson - 2018 - Plato Journal 18:45-53.
    In this paper, I examine the problem of the so-called Mathematical Objects within the context of the Divided Line. I argue that Plato believes that there are such objects but their distinctness and the mode of cognition relative to them can only be understood in relation to the superordinate, unhypothetical first principle of all, the Idea of the Good. The objects of mathematics or διάνοια are, unlike the objects of intellection or νόησις, cognized independently of the Good.
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  • From Intermediates through Eidetic Numbers: Plato on the Limits of Counting.Andy German - 2018 - Plato Journal 18:111-124.
    Many have argued that Plato’s intermediates are not independent entities. Rather, they exemplify the incapacity of discursive thought to cognizing Forms. But just what does this incapacity consist in? Any successful answer will require going beyond the intermediates themselves to another aspect of Plato’s mathematical thought - his attribution of a quasi-numerical structure to Forms. For our purposes, the most penetrating account of eidetic numbers is Jacob Klein’s, who saw clearly that eidetic numbers are part of Plato’s inquiry into the (...)
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  • Seeing Through Images: The Bottom of Plato’s Divided Line.Yancy Hughes Dominick - 2009 - Journal of the History of Philosophy 48 (1):pp. 1-13.
    In this paper I defend a reading of eikasia as the viewing of an image as an image; this condition need not involve any confusion of image and original. The “standard reading” of eikasia, on which experiencing this state involves mistaking images for originals, is unsatisfactory, despite the fact that it offers an attractive account of the relation of the line and the cave. The initial description of eikasia makes the suggestion that Socrates believes that anyone consistently mistakes images for (...)
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  • Socrates on Why the Belief that Death is a Bad Thing is so Ubiquitous and Intractable.Irina Deretić & Nicholas D. Smith - 2020 - The Journal of Ethics 25 (1):107-122.
    As a cognitivist about emotions, Socrates takes the fear of death to be a belief that death is a bad thing for the one who dies. Socrates, however, thinks there are reasons for thinking death is not a bad thing at all, and might even be a blessing. So the question considered in this paper is: how would Socrates explain the fact that so many people believe death is bad?
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  • Socrates, the ‘What is F-ness?’ Question, and the Priority of Definition.Justin Clark - 2022 - Archiv für Geschichte der Philosophie 104 (4):597-632.
    In the so-called ‘dialogues of definition,’ Socrates appears to endorse the ‘priority of definition.’ This principle states that an agent cannot know anything about F-ness (its instances, examples, properties, etc.) without knowing what F-ness is (the definition of F-ness). Not only is this principle implausible, it is also difficult to square with Socrates’ method. In employing his method, Socrates appeals to truths about the instances and properties of F-ness, even while pursuing definitional knowledge; meanwhile, he holds that one cannot know (...)
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  • Mathematics, Mental Imagery, and Ontology: A New Interpretation of the Divided Line.Miriam Byrd - 2018 - International Journal of the Platonic Tradition 12 (2):111-131.
    This paper presents a new interpretation of the objects of dianoia in Plato’s divided line, contending that they are mental images of the Forms hypothesized by the dianoetic reasoner. The paper is divided into two parts. A survey of the contemporary debate over the identity of the objects of dianoia yields three criteria a successful interpretation should meet. Then, it is argued that the mental images interpretation, in addition to proving consistent with key passages in the middle books of the (...)
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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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  • The Soul-Turning Metaphor in Plato’s Republic Book 7.Damien Storey - 2022 - Classical Philology 177 (3):525-542.
    This paper examines the soul-turning metaphor in Book 7 of Plato’s Republic. It argues that the failure to find a consistent reading of how the metaphor is used has contributed to a number of long-standing disagreements, especially concerning the more famous metaphor with which it is intertwined, the Cave allegory. A full reading of the metaphor, as it occurs throughout Book 7, is offered, with particularly close attention to what is one of the most difficult and stubbornly divisive passages in (...)
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  • Socrates.Debra Nails - 2008 - Stanford Encyclopedia of Philosophy.
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  • Plato.Richard Kraut - 2008 - Stanford Encyclopedia of Philosophy.
  • Quintilian's Theory of Certainty and Its Afterlife in Early Modern Italy.Charles McNamara - 2016 - Dissertation, Columbia University
    This dissertation explores how antiquity and some of its early modern admirers understand the notion of certainty, especially as it is theorized in Quintilian's Institutio Oratoria, a first-century educational manual for the aspiring orator that defines certainty in terms of consensus. As part of a larger discussion of argumentative strategies, Quintilian turns to the “nature of all arguments,” which he defines as “reasoning which lends credence to what is doubtful by means of what is certain” (ratio per ea quae certa (...)
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  • The Liar Paradox in Plato.Richard McDonough - 2015 - Meta: Research in Hermeneutics, Phenomenology, and Practical Philosophy (1):9-28.
    Although most scholars trace the Liar Paradox to Plato’s contemporary, Eubulides, the paper argues that Plato builds something very like the Liar Paradox into the very structure of his dialogues with significant consequences for understanding his views. After a preliminary exposition of the liar paradox it is argued that Plato builds this paradox into the formulation of many of his central doctrines, including the “Divided Line” and the “Allegory of the Cave” and the “Ladder of Love”. Thus, Plato may have (...)
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