Results for 'megiston mathêma'

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  1. Goodness (The Good, Agathon).Rafael Ferber - 2012 - In Associate Editors: Francisco Gonzalez Gerald A. Press (ed.), The Continuum Companion to Plato. Continuum International Publishing Group. pp. 177-179.
    This is a short overview of Plato’s “greatest thing to be learned” or the “greatest lesson” (megiston mathêma) – the Idea of the Good.
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    Soil fertility management in the mid-hills of Nepal: Practices and perceptions. [REVIEW]Colin J. Pilbeam, Sudarshan B. Mathema, Peter J. Gregory & Padma B. Shakya - 2005 - Agriculture and Human Values 22 (2):243-258.
    Sustaining soil fertility is essential to the prosperity of many households in the mid-hills of Nepal, but there are concerns that the breakdown of the traditional linkages between forest, livestock, and cropping systems is adversely affecting fertility. This study used triangulated data from surveys of households, discussion groups, and key informants in 16 wards in eastern and western Nepal to determine the existing practices for soil fertility management, the extent of such practices, and the perception of the direction of changes (...)
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  3. Forcing Goodness in Plato's "Republic".Christopher Shields - 2007 - Social Philosophy and Policy 24 (2):21-39.
    Among the instances of apparent illiberality in Plato's Republic, one stands out as especially curious. Long before making a forced return to the cave, and irrespective of the kinds of compulsion operative in such a homecoming, the philosopher-king has been compelled to apprehend the Good (Rep. VII.519c5-d2, 540a3-7). Why should compulsion be necessary or appropriate in this situation? Schooled intensively through the decades for an eventual grasping of the Good, beginning already with precognitive training in music and art calculated to (...)
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    Die Idee eines philosophischen Glaubens.Robert Spaemann - 2009 - Deutsche Zeitschrift für Philosophie 57 (2):249-258.
    Nietzsche diagnosed a tendency for self-destruction within the Enlightenment movement. According to him, in giving up the idea of God, the idea of non-perspective truth, that is the faith in reason, falls victim to it. Wittgenstein und Jaspers reflected upon the characteristics of this faith in reason, which starts where scientific knowledge ends, respectively, where it becomes aware of its hypothetical status. Plato reserved the term of “knowing” for this relation of a presuppositionless conceptually inexplicable “megiston mathema”. In Jaspers′s (...)
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  5. Goodness (the good, the Agathon).Rafael Ferber - 2022 - In Gerald Press & Mateo Duque (eds.), The Bloomsbury Handbook of Plato. London: Bloomsbury. pp. 248-251.
    This is a revised short overview of Plato’s “greatest thing to be learned” or the “greatest lesson” (megiston mathêma) – the Idea of the Good.
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    Goodness (the good, the Agathon).Rafael Ferber - 2023 - In .
    This is a revised short overview of Plato’s “greatest thing to be learned” or the “greatest lesson” (megiston mathêma) – the Idea of the Good.
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  7.  9
    »Megiston Agathon« – The Heart of Socrates’ Life and Philosophical Challenge.Marian Wesoły - 2011 - Peitho 2 (1):93-110.
    We suggest a certain minimal approach to the historical Socrates on the basis of Plato’s Apology. This text makes it possible to reconstruct the authentic charge and the defense line of Socrates, as well as his motivation and the quintessence of his philosophical challenge. The most important thing is what the philosopher says in the face of his death sentence: that the greatest good for a man is to live an examined life focusing on virtues and ethical values. Unfortunately, the (...)
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  8. Heideggerův výklad pojmu mathéma a mathématického charakteru novověké vědy.Aleš Novák - 2010 - Teorie Vědy / Theory of Science 32 (1):19-35.
    In the mid 30s of the 20th century Martin Heidegger attempted to explain the “history of Being” leading to what he called “the oblivion of Being”. In this he focused on the impact of the modern science, which he grants to be a sort of metaphysics. According to Heidegger, the main feature of the modern science consists in what he calls the mathéma-character. The Greek word “to mathéma” means “it what can be learned” and “what must be know beforehand”. It (...)
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  9. Los principios mathemático-históricos.Fernández Bolívar & Víctor José - 1967 - Caracas,: Tip. Vargas.
     
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    Dal testo mathema al testo “evento” di verità.Rocco Ronchi - 2012 - Humanist Studies and the Digital Age 2 (1):71-79.
    This paper addresses the modern crisis of the philosophical project that conceived of literature as mathesis universalis. In the digital universe, literature maintains its relationship with truth, which is no longer considered as transcending the process of knowing, but as given in unity with it. The new statute of the text is captured well by Carlo Sini’s idea of “foglio-mondo” (“world-page”). Sini suggests that the desacralized text is not situated “outside” of truth; it does not become, as happens in many (...)
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    Towards an epistemological critique of literary theory: the truth of the poem and the mathema in Plato´s The Republic.Roberto Chuit Roganovich - 2020 - Alpha (Osorno) 50:231-241.
    Resumen: El objetivo del presente trabajo es acercarnos no ya en clave epistemológica a la pregunta específica que se realiza respecto de la teoría literaria, sino por el contrario, a la pregunta mediada por la idea de verdad que la filosofía le ha hecho a la literatura. Creemos que en los textos de Platón existe una intuición fundamental que de manera implícita ha puesto en marcha múltiples aparatos teóricos que intentaron dar cuenta de la literatura. La intuición, sin dilaciones, es (...)
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    What can the Philosophy of Mathematics Learn from the History of Mathematics?Brendan Larvor - 2008 - Erkenntnis 68 (3):393-407.
    This article canvasses five senses in which one might introduce an historical element into the philosophy of mathematics: 1. The temporal dimension of logic; 2. Explanatory Appeal to Context rather than to General Principles; 3. Heraclitean Flux; 4. All history is the History of Thought; and 5. History is Non-Judgmental. It concludes by adapting Bernard Williams’ distinction between ‘history of philosophy’ and ‘history of ideas’ to argue that the philosophy of mathematics is unavoidably historical, but need not and must not (...)
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    Beyond the Frege boundary.Edward L. Keenan - 1992 - Linguistics and Philosophy 15 (2):199-221.
    In sentences like Every teacher laughed we think of every teacher as a unary (=type (1)) quantifier - it expresses a property of one place predicate denotations. In variable binding terms, unary quantifiers bind one variable. Two applications of unary quantifiers, as in the interpretation of No student likes every teacher, determine a binary (= type (2)) quantifier; they express properties of two place predicate denotations. In variable binding terms they bind two variables. We call a binary quantifier Fregean (or (...)
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  14. Interprétabilité et explicabilité de phénomènes prédits par de l’apprentissage machine.Christophe Denis & Franck Varenne - 2022 - Revue Ouverte d'Intelligence Artificielle 3 (3-4):287-310.
    Le déficit d’explicabilité des techniques d’apprentissage machine (AM) pose des problèmes opérationnels, juridiques et éthiques. Un des principaux objectifs de notre projet est de fournir des explications éthiques des sorties générées par une application fondée sur de l’AM, considérée comme une boîte noire. La première étape de ce projet, présentée dans cet article, consiste à montrer que la validation de ces boîtes noires diffère épistémologiquement de celle mise en place dans le cadre d’une modélisation mathéma- tique et causale d’un phénomène (...)
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  15. Husserl’s Philosophy of Arithmetic in Reviews.Carlo Ierna - 2013 - The New Yearbook for Phenomenology and Phenomenological Philosophy 12:198-242.
    This present collection of (translations of) reviews is intended to help obtain a more balanced picture of the reception and impact of Edmund Husserl’s first book, the 1891 Philosophy of Arithmetic. One of the insights to be gained from this non-exhaustive collection of reviews is that the Philosophy of Arithmetic had a much more widespread reception than hitherto assumed: in the present collection alone there already are fourteen, all published between 1891 and 1895. Three of the reviews appeared in mathematical (...)
     
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  16. Philosophy of mathematics in early Ernst Cassirer.Robert Maco - 2010 - Filozofia 65 (1):27-39.
    The paper deals with some major themes in early Cassirer’s philosophy of mathema- tics. It appears, that the basis of his thinking about mathematical objects and mathematical concept formation is his Neo-Kantian idealistic theory of concepts which he developed in opposition to what is called the „traditional theory of concepts“ going back to Aristotle. Cassirer often seeks to confirm his philo- sophical insights concerning mathematics by the interpretations the works of significant mathematicians. Therefore, the second part of the paper deals (...)
     
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  17. Heidegger: Bibliography of addresses and courses he took and taught: German and English.Daniel Fidel Ferrer & Martin Heidegger - 2022 - 27283 Verden, Germany: Kuhn Verlag.
    Heidegger: Bibliography of addresses and courses he took and taught: German and English / By Daniel Fidel Ferrer. Copyright ©Daniel Fidel Ferrer, 2022. All rights reserved. Copyright materials. Request permission for use from Daniel Fidel Ferrer. Attribution-NonCommercial-NoDerivs. CC BY-NC-ND. Imprint 1.0. March 2022. Pages 1-49. -/- 1. Heidegger, Martin, -- 1889-1976. 2. Heidegger, Martin, -- 1889-1976 -- Indexes. 4). Metaphysics. 5). Philosophy, German. 6). Philosophy, German – Greek influences. 7). Ontology. I. Ferrer, Daniel Fidel, 1952-. Language: English (Preface and Introduction). (...)
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