Mostrar el registro sencillo del ítem

dc.contributor.advisorEspejo Serna, Juan Camilo
dc.contributor.authorRivas Robledo, Pablo
dc.date.accessioned2021-01-28T16:40:23Z
dc.date.available2021-01-28T16:40:23Z
dc.date.issued2020-12-01
dc.identifier.urihttp://hdl.handle.net/10818/46610
dc.description99 páginases_CO
dc.description.abstractCon el advenimiento de la lógica moderna a principios del siglo XX, Frege y WhiteheadRussell incorporaron en sus lógicas el principio de explosión o Ex Quodlibet Contradictione (ECQ), según el cual de dos afirmaciones contradictorias entre sí se sigue cualquier otra afirmación.1 Presumiblemente, este principio tiene su origen en el siglo XII en la lógica de William de Soissons (Martin, 1986, p. 565) y tuvo una gran acogida entre pensadores posteriores, como Alexander de Neckham y el Pseudo-Escoto (Priest, 2007, p. 133). Como muchos temas de la lógica medieval, el principio de explosión pasó desapercibido en occidente hasta su reaparición en el siglo XX.spa
dc.formatapplication/pdfes_CO
dc.language.isospaes_CO
dc.publisherUniversidad de La Sabanaes_CO
dc.rightsAttribution-NonCommercial-NoDerivatives 4.0 International*
dc.rights.urihttp://creativecommons.org/licenses/by-nc-nd/4.0/*
dc.sourceinstname:Universidad de La Sabanaes_CO
dc.sourcereponame:Intellectum Repositorio Universidad de La Sabanaes_CO
dc.titleParadojas del mentiroso y dialeteísmo: un análisis del tratamiento de la paradoja del mentiroso en la motivación del dialeteísmo de Graham Priestes_CO
dc.typebachelorThesises_CO
dc.identifier.local280477
dc.identifier.local280477
dc.identifier.localTE11098
dc.type.hasVersionpublishedVersiones_CO
dc.rights.accessRightsopenAccesses_CO
dc.subject.armarcExistencialismospa
dc.subject.armarcParadojaspa
dc.subject.armarcFilosofíaspa
dcterms.referencesBallarin, R. (2017). Modern Origins of Modal Logic. En E. N. Zalta (Ed.), The Stanford Encyclopedia of Philosophy (Summer 2017). Metaphysics Research Lab, Stanford Universityeng
dcterms.referencesBarwise, J. & Etchemendy, J. (1987). The Liar: An Essay on Truth and Circularity. Oxford University Press USA.eng
dcterms.referencesBeall, J., Glanzberg, M. & Ripley, D. (2019). Liar Paradox. En E. N. Zalta (Ed.), The Stanford Encyclopedia of Philosophy (Winter 2019). Metaphysics Research Lab, Stanford University.eng
dcterms.referencesBergmann, M., Moor, J. & Nelson, J. (1980/2014). The Logic Book (6a ed.). McGraw-Hill (Publicado originalmente en 1980).eng
dcterms.referencesBerto, F. (2009). There’s Something About Gödel: The Complete Guide to the Incompleteness Theorem. Wiley-Blackwelleng
dcterms.referencesBobenrieth Miserda, A. (1996). ¿Inconsistencias? ¿Por qué no? Un estudio filosófico de la lógica paraconsistente. Tercer Mundo Editores.spa
dcterms.referencesBobenrieth Miserda, A. (2010). The Origins of the Use of the Argument of Trivialization in the Twentieth Century. History and Philosophy of Logic, 31, 111-121.eng
dcterms.referencesBolander, T. (2017). Self-Reference. En E. N. Zalta (Ed.), The Stanford Encyclopedia of Philosophy (Fall 2017). Metaphysics Research Lab, Stanford University.eng
dcterms.referencesBoolos, G. S., Burgess, J. P. & Jeffrey, R. C. (1974/2007). Computability and Logic (5a ed.). Cambridge University Press (Publicado originalmente en 1974).eng
dcterms.referencesBraun, D. (2017). Indexicals. En E. N. Zalta (Ed.), The Stanford Encyclopedia of Philosophy (Summer 2017). Metaphysics Research Lab, Stanford University.eng
dcterms.referencesBurali-Forti, C. (1897). Una questione sui numeri transfiniti. Rendiconti del Circolo Matematico di Palermo (1884-1940), 11(1), 154-164. https : / / doi . org / 10 . 1007 / BF03015911ita
dcterms.referencesCantini, A. (2009). Paradoxes, Self-Reference and Truth in the 20th Century. En D. Gabbay & J. Woods (Eds.), Handbook of the History of Logic. Volume 5. Logic From Russell to Church (pp. 875-1013). Elsevier.eng
dcterms.referencesCappelen, H. & Dever, J. (2009). The Inessential Indexical. Oxford University Press.eng
dcterms.referencesCarnap, R. (1947). Meaning and Necessity. Chicago: University of Chicago Press.eng
dcterms.referencesCarnap, R. (1934/2001). Logical Syntax of Language (A. Smeaton, Trad.). Routledge (Publicado originalmente en 1934).eng
dcterms.referencesCastañeda, H. N. (1966). ‘He’: A Study in the Logic of Self-Consciousness. Ratio, 7, 130-57eng
dcterms.referencesCastañeda, H. N. (1989). The Language of Other Minds: Indicators and Quasi-Indicators. En Thinking, Language, and Experience. University of Minnesota Press.eng
dcterms.referencesCook, R. T. (2009). Well-formed formula. En A Dictionary of Philosophical Logic (p. 312). Edinburgh University Press.eng
dcterms.referencesda Costa, N. (1963). Sistemas Formais Inconsistentes. Editora da Universidade Federal do Paraná.eng
dcterms.referencesda Costa, N. (1974). On the Theory of Inconsistent Formal Systems. Notre Dame Journal of Formal Logic, 15, 597-610.eng
dcterms.referencesDonnellan, K. S. (1966). Reference and Definite Descriptions. The Philosophical Review, 75(3), 281-304.eng
dcterms.referencesDummett, M. (1973). Frege: Philosophy of language. Harper & Row Publishers.eng
dcterms.referencesEldridge-Smith, P. & Eldridge-Smith, V. (2010). The Pinocchio Paradox. Analysis, 70(2), 212-215.eng
dcterms.referencesEvans, G. (1982). The Varieties of Reference (J. McDowell, Ed.). Oxford University Press.eng
dcterms.referencesEzcurdia, M. (2014). Los indéxicos y la semántica de Kaplan. En M. Ezcurdia (Ed.), Los indéxicos y la semántica de Kaplan (pp. 5-50). Universidad Nacional Autónoma de México - Instituto de Investigaciones Filosóficas.spa
dcterms.referencesFara, D. (2001). Descriptions As Predicates. Philosophical Studies, 102(1), 1-42 (La autora posteriormente tomaría el apellido Fara, por lo que este trabajo a veces es atribuido a Graff, D.) https://doi.org/10.1023/A:1010379409594eng
dcterms.referencesFara, D. (2016). Further Steps Towards a Theory of Descriptions as Predicates. Analytic Philosophy, 57 (2), 91-109. https://doi.org/10.1111/phib.12076eng
dcterms.referencesField, H. (2008). Saving Truth From Paradox. Oxford University Press.eng
dcterms.referencesForbes, G. (2003). Indexicals. En D. Gabbay & F. Guenther (Eds.), Handbook of Philosophical Logic (pp. 101-134). Dordrecht: Kluwer Academic Publishers.spa
dcterms.referencesFrege, G. (1918/2016). El pensamiento: una investigación lógica (C. U. Moulines, Trad.). En M. M. Valdés (Ed.), Escritos sobre lógica, semántica y filosofía de las matemáticas (pp. 321-348). Universidad Nacional Autónoma de México - Instituto de Investigaciones Filosóficas. (Publicado originalmente en 1918 como Der Gedanke. Eine logische Untersuchung Beiträge zur Philosophie des deutschen Idealismus II, 58-77).spa
dcterms.referencesFrege, G. (1892/2016). Sobre sentido y referencia (C. U. Moulines, Trad.). En M. M. Valdés (Ed.), Escritos sobre lógica, semántica y filosofía de las matemáticas (pp. 249-275). Universidad Nacional Autónoma de México - Instituto de Investigaciones Filosóficas. (Publicado originalmente en 1892 como Über Sinn und Bedeutung, Zeitschrift für Philosophie und philosophische Kritik, 100, 25-50).spa
dcterms.referencesGaifman, H. (2006). Naming and Diagonalization, from Cantor to Gödel to Kleene. Logic Journal of the IGPL, 14(5), 709-728. https://doi.org/10.1093/jigpal/jzl006eng
dcterms.referencesGödel, K. (1944). Russell’s Mathematical Logic. En S. Feferman, J. Dawson & S. Kleene (Eds.), Journal of Symbolic Logic (pp. 119-141). United States of America: Northwestern University Presseng
dcterms.referencesGödel, K. (1931/1986). On formally undecidable propositions of Principia mathematica and related Systems I (J. van Heijenoort, Trad.). En S. Feferman, J. W. Dawson, S. C. Kleene, G. H. Moore, R. M. Solovay & J. van Heijenoort (Eds.), Kurt Gödel - Collected Works. Volume I. Publications 1929-1936 (pp. 145-195). Oxford University Press & Clarendon Press (Publicado originalmente como Über formal unentscheidbare Sätze der Principia Mathematica und verwandter Systeme I, Monatshefte für Mathematik Physik, 38: 173–198).eng
dcterms.referencesGrelling, K. & Nelson, L. (1907). Bemerkungen Zu den Paradoxien von Russell Und Burali-Forti. Abhandlungen Der Fries’schen Schule (Neue Serie), 2, 300-334.ger
dcterms.referencesGutiérrez Rodríguez, E. (Ed.). (2010). Los demostrativos. En Nueva gramática de la lengua española - Manual. Real Academia Española - Asociación de Academias de la Lengua Española.spa
dcterms.referencesHalbach, V. (2016). The Root of Evil: A Self-Referential Play in One Act. En J. van Eijck, R. Iemhoff & J. J. Joosten (Eds.), Liber Amicorum Alberti: A Tribute to Albert Visser (pp. 155-163). College Publications London.eng
dcterms.referencesHalbach, V. & Visser, A. (2014a). Self-reference in arithmetic I. The Review of Symbolic Logic, 7 (4), 671-691. https://doi.org/10.1017/S1755020314000288eng
dcterms.referencesHalbach, V. & Visser, A. (2014b). Self-reference in arithmetic II. The Review of Symbolic Logic, 7 (4), 692-712. https://doi.org/10.1017/S175502031400029Xeng
dcterms.referencesHeck, R. (2007). Self-Reference and the Languages of Arithmetic. Philosophia Mathematica, 15(1), 1-29. https://doi.org/10.1093/philmat/nkl028eng
dcterms.referencesHintikka, J. (1975). Carnap’s Heritage in Logical Semantics. En J. Hintikka (Ed.), Rudolf Carnap, Logical Empiricist: Materials and Perspectives (pp. 217-242). D. Reidel Pub. Coeng
dcterms.referencesHofstadter, D. R. (1979/1999). Gödel, Escher, Bach: and Eternal Golden Braid (2a ed.). Basic Books.eng
dcterms.referencesISO. (2009). Quantities and units - Part 2: Mathematical signs and symbols to be used in the natural sciences and technology (ISOO 80000-2:2009). International Organization for Standardization.eng
dcterms.referencesKant, I. (1781/2016). Crítica de la Razón Pura (4ta. ed). España: Taurus (Publicado originalmente en 1781 por Johann Friedrich Hartknoch (ed.)eng
dcterms.referencesKaplan, D. & Montague, R. (1960). A Paradox Regained. Notre Dame Journal of Formal Logic, 1(3), 79-90. https://doi.org/10.1305/ndjfl/1093956549eng
dcterms.referencesKaplan, D. (1978). Dthat. En P. Cole (Ed.), Syntax and Semantics (pp. 221-243). Academic Press.eng
dcterms.referencesKaplan, D. (1989a). Afterthoughts. En J. Almog, J. Perry & H. Wettstein (Eds.), Themes From Kaplan (pp. 565-614). Oxford: Oxford University Press.eng
dcterms.referencesKaplan, D. (1989b). Demonstratives: An Essay on the Semantics, Logic, Metaphysics, and Epistemology of Demonstratives and Other Indexicals. En J. Almog, J. Perry & H. Wettstein (Eds.), Themes From Kaplan (pp. 481-563). Oxford: Oxford University Presseng
dcterms.referencesKleene, S. C. (1952). Introduction to Metamathematics (N. G. de Bruijn, J. de Groot & A. C. Zaanen, Eds.; Vol. 1). Wolters-Noordhoff Publishing; North-Holland Publishing Company.eng
dcterms.referencesKleene, S. C. (1986). Introductory note to 1930b, 1931 and 1932b. En S. Feferman, J. W. Dawson, S. C. Kleene, G. H. Moore, R. M. Solovay & J. van Heijenoort (Eds.), Kurt Gödel - Collected Works. Volume I. Publications 1929-1936 (pp. 126-141). Oxford University Press & Clarendon Press.eng
dcterms.referencesKönig, J. (1905). Uber die Grundlagen der Mengenlehre und das Kontinuumsproblem. Mathematische Annalen, 61, 156-160.ger
dcterms.referencesKripke, S. (1975). Outline of a Theory of Truth. Journal of Philosophy, 72(19), 690-716. https://doi.org/10.2307/2024634eng
dcterms.referencesLandini, G. (2009). Russell’s Schema, Not Priest’s Inclosure. History and Philosophy of Logic, 30(2), 105-139.eng
dcterms.referencesLeitgeb, H. (2002). What is a Self-Referential Sentence? Critical Remarks on the Alleged (Non-)Circularity of Yablo’s Paradox. Logique and Analyse, 177 (178), 3-14.eng
dcterms.referencesLevi, B. (1908). Antinomie Logische? Annali di Matematica (terza serie), 15, 188-216.por
dcterms.referencesLewis, D. (1979). Attitudes De Dicto and De Se. Philosophical Review, 87, 513-545.eng
dcterms.referencesLinsky, B. & Zalta, E. N. (1995). Naturalized Platonism Versus Platonized Naturalism. Journal of Philosophy, 92(10), 525-555. https://doi.org/10.2307/2940786eng
dcterms.referencesLinsky, B. & Zalta, E. N. (2019). Mathematical Descriptions. Philosophical Studies, 176(2), 473-481. https://doi.org/10.1007/s11098-017-1024-0eng
dcterms.referencesLinsky, L. (1983). Oblique contexts. The University of Chicago Press.eng
dcterms.referencesLuján, M. (1999). Expresión y omisión del pronombre personal. En I. Bosque & V. Demonte (Eds.), Gramática Descriptiva de la Lengua Española. Sintaxis básica de las clases de palabras (pp. 1275-1315). Espasa - Real Academia Española.spa
dcterms.referencesLycan, W. G. (1994). The Trouble with Possible Worlds. En Modality and Meaning (pp. 3-24). Dordrecht, Springer Netherlands. https://doi.org/10.1007/978-94-011- 0936-9_1eng
dcterms.referencesMagidor, O. (2015). The Myth of the De Se. Philosophical Perspectives, 29, 249-283.eng
dcterms.referencesMartin, C. J. (1986). William’s Machine. The Journal of Philosophy, 83(10), 564-572. https://doi.org/http://www.jstor.org/stable/2026432eng
dcterms.referencesMerleau-Ponty, M. (1945/1994). Fenomenología de la Percepción (J. Cabanes, Trad.). Planeta-Agostini (Publicado originalmente en 1945 como Phénoménologie de la perception, por Éditions Gallimard).spa
dcterms.referencesMilne, P. (2007). On Gödel Sentences and What They Say. Philosophia Mathematica, 3(15), 193-226. https://doi.org/https://doi.org/10.1093/philmat/nkm015eng
dcterms.referencesMirimanoff, D. (1917). Les antinomies de Russell et de Burali-Forti et le problème fondamental de la théorie des ensembles. Enseignement mathématique, 19(1-2), 37-52. https://archive-ouverte.unige.ch/unige:113777fre
dcterms.referencesMontague, R. (1962). Theories Incomparable with Respect to Relative Interpretability. Journal of Symbolic Logic, 27 (2), 195-211. https://doi.org/10.2307/2964114eng
dcterms.referencesMostowski, A., Robinson, R. M. & Tarski, A. (1953). Undecidability and essential undecidability in arithmetic. En Undecidable Theories (pp. 37-74). Elsevier Science - North-Holland Publishing Companyeng
dcterms.referencesNinan, D. (2016). What is the Problem of De Se Attitudes? En M. García-Carpintero & S. Torre (Eds.), About Oneself: De Se Thought and Communication (pp. 86-120). Oxford University Presseng
dcterms.referencesO’Connor, J. & Robertson, E. (2005). Philip Edward Bertrand Jourdain. En MacTutor History of Mathematics. School of Mathematics; Statistics University of St Andrews, Scotland. https://mathshistory.st-andrews.ac.uk/Biographies/Jourdain/eng
dcterms.referencesParsons, D. (2016). Theories of Intensionality. A Critical Survey. Singapore: Springer.eng
dcterms.referencesPerry, J. (1993a). Frege on Demonstratives. En The Problem of the Essential Indexical and Other Essays. Oxford University Press.eng
dcterms.referencesPerry, J. (1993b). The Problem of the Essential Indexical. En The Problem of the Essential Indexical and Other Essays (pp. 33-50). Oxford University Presseng
dcterms.referencesPerry, J. (1997). Indexicals and Demonstratives. En B. Hale & C. Wright (Eds.), A Companion to the Philosophy of Language (pp. 486-612). New Jersey: Blackwelleng
dcterms.referencesPerry, J. (2009). Directing Intentions. En J. Almog & P. Leonardi (Eds.), The Philosophy of David Kaplan (pp. 187-201). Oxford University Preeng
dcterms.referencesPicollo, L. (2018). Reference in Arithmetic. Review of Symbolic Logic, 11(3), 573-603. https://doi.org/10.1017/s1755020317000351eng
dcterms.referencesPicollo, L. (2020a). Alethic Reference. Journal of Philosophical Logic, 1-22. https://doi. org/10.1007/s10992-019-09524-weng
dcterms.referencesPicollo, L. (2020b). Reference and Truth. Journal of Philosophical Logic, 1-36. https: //doi.org/10.1007/s10992-019-09525-9eng
dcterms.referencesPoincaré, H. (1906). Les mathématiques et la logique. Reviste de Métaphysique et Morale, 14, 294-317.fre
dcterms.referencesPriest, G. (1994). The Structure of the Paradoxes of Self-Reference. Mind, 103(409), 25-34. https://www.jstor.org/stable/2253956eng
dcterms.referencesPriest, G. (2000). On the Principle of Uniform Solution: A Reply to Smith. Mind, 109(433), 123-126. https://doi.org/10.1093/mind/109.433.123eng
dcterms.referencesPriest, G. (2006). Doubt Truth to Be a Liar. Oxford University Press.eng
dcterms.referencesPriest, G. (2007). Paraconsistency and Dialetheism. En D. Gabbay & J. Woods (Eds.), The Many Valued and Nonmonotonic Turn in Logic (pp. 129-204). North Holland. https://doi.org/doi.org/10.1016/S1874-5857(07)80006-9eng
dcterms.referencesPriest, G. (2010). Inclosures, Vagueness, and Self-Reference. Notre Dame Journal of Formal Logic, 51(1), 69-84. https://doi.org/10.1215/00294527-2010-005eng
dcterms.referencesPriest, G. (2012). Vague Inclosures. En K. Tanaka, F. Berto, E. Mares & F. Paoli (Eds.), Paraconsistency: Logic and Applications (pp. 367-377). Springer. https://doi.org/ 10.1007/978-94-007-4438-7_20eng
dcterms.referencesPriest, G. (2014). One: Being an Investigation into the Unity of Reality and of its Parts, including the Singular Object which is Nothingness. Oxford University Press.eng
dcterms.referencesPriest, G. (2018). The Fifth Corner of Four: an Essay on Buddhist Metaphysics and the Catuṣkoṭi. Oxford University Press.eng
dcterms.referencesPriest, G. (2019). It Was so Revolting I Couldn’t Take My Eyes Off It. En A. Rieger & G. Young (Eds.), Dialetheism and its Applications (pp. 47-56). Cham, Springer International Publishing. https://doi.org/10.1007/978-3-030-30221-4_3eng
dcterms.referencesPriest, G. (1995/2002). Beyond the Limits of Thought (2a ed.). Oxford University Press (Publicado originalmente en 1995).eng
dcterms.referencesPriest, G. (1987/2006). In Contradiction: A Study of the Transconsistent. Oxford University Press (Publicado originalmente en 1987 por Martinus Nijhoff).eng
dcterms.referencesPriest, G. (2005/2016). Towards Non-Being. Oxford University Press (Publicado originalmente en 2005).eng
dcterms.referencesPriest, G., Berto, F. & Weber, Z. (2018). Dialetheism. En E. N. Zalta (Ed.), The Stanford Encyclopedia of Philosophy (Fall 2018). Metaphysics Research Lab, Stanford University.eng
dcterms.referencesPriest, G. & Routley. (1989). Introduction. En G. Priest, R. Routley & J. Norman (Eds.), Paraconsistent Logic: Essays on the Inconsistent. Analytica: Philosophia Verlag.eng
dcterms.referencesRaatikainen, P. (2018). Gödel’s Incompleteness Theorems. En E. N. Zalta (Ed.), The Stanford Encyclopedia of Philosophy (Fall 2018). Metaphysics Research Lab, Stanford Universityeng
dcterms.referencesRadulescu, A. (2018). The Difference Between Indexicals and Demonstratives. Synthese, 195(7), 3173-3196. https://doi.org/10.1007/s11229-017-1367-2eng
dcterms.referencesRamsey, F. (1925). The Foundations of Mathematics. En The Foundations of Mathematics and other logical essays (pp. 338-84). Kegan Paul, Trench, Trubner & Co., LTD.eng
dcterms.referencesRang, B. & Thomas, W. (1981). Zermelo’s discovery of the “Russell Paradox”. Historia Mathematica, 8(1), 15-22. https : / / doi . org / https : / / doi . org / 10 . 1016 / 0315 - 0860(81)90002-1eng
dcterms.referencesReichenbach, H. (1947). Elements of Symbolic Logic. London: Dover Publications.eng
dcterms.referencesRichard, J. (1905). Les Principes des Mathématiques et le Problème des Ensembles. Revue Générale des Sciences Pures et Appliquées, 16, 541.fre
dcterms.referencesRouilhan, P. D. (1992). Russell and the Vicious Circle Principle. Philosophical Studies: An International Journal for Philosophy in the Analytic Tradition, 65(1/2), 169-182. http://www.jstor.org/stable/4320280eng
dcterms.referencesRussell, B. (1903). Principles of Mathematics. Cambridge: Cambridge University Press.eng
dcterms.referencesRussell, B. (1906a). Les paradoxes de la logique. Revue de Métaphysique et de Morale, 14(5), 627-650. http://www.jstor.org/stable/40893400eng
dcterms.referencesRussell, B. (1906b). On Some Difficulties in the Theory of Transfinite Numbers and Order Types. Proceedings of the London Mathematical Society, 4(14), 29-53.eng
dcterms.referencesRussell, B. (2016). Carta de Bertrand Russell a Gottlob Frege. En M. M. Valdés (Ed.), Escritos sobre lógica, semántica y filosofía de las matemáticas (pp. 575-576). Universidad Nacional Autónoma de México. Instituto de Investigaciones Filosóficaseng
dcterms.referencesSchroeter, L. (2017). Two-Dimensional Semantics. En E. N. Zalta (Ed.), The Stanford Encyclopedia of Philosophy (Summer 2017). Metaphysics Research Lab, Stanford Universityeng
dcterms.referencesSmullyan, R. M. (1957). Languages in which self reference is possible. The Journal of Symbolic Logic, 22(1), 55-67.eng
dcterms.referencesSmullyan, R. M. (1984). Chameleonic Languages. Synthese, 60(2), 201-224. https://doi. org/10.1007/BF00485461eng
dcterms.referencesSmullyan, R. M. (1992). Gödel’s Incompleteness Theorems. Oxford University Press.eng
dcterms.referencesSmullyan, R. M. (1994). Diagonalization and self-reference (Vol. 27). Clarendon Press.eng
dcterms.referencesStalnaker, R. (1981). Indexical Belief. Synthese, 49, 129-151.eng
dcterms.referencesTaylor, K. (1998). Truth and meaning: An introduction to the philosophy of language. Blackwell.eng
dcterms.referencesWeyl, H. (1918). Das Kontinuum. Kritische Untersuchungen über die Grundlagen der Analysis. Leipzig: Vertag von Veit & Comp.ger
dcterms.referencesWhitehead, A. N. & Russell, B. (1910/1927). Principia Mathematica (2a ed., Vol. 1). Cambridge University Pres (Publicado originalmente en 1910).eng
dcterms.referencesZalta, E. N. (1983). Abstract Objects: An Introduction to Axiomatic Metaphysics. D. Reidel.eng
dcterms.referencesZalta, E. N. (2019). Gottlob Frege. En E. N. Zalta (Ed.), The Stanford Encyclopedia of Philosophy (Summer 2019). Metaphysics Research Lab, Stanford Universityeng
thesis.degree.disciplineFacultad de Filosofía y Ciencias Humanases_CO
thesis.degree.levelFilosofíaes_CO
thesis.degree.nameFilósofoes_CO


Ficheros en el ítem

Thumbnail

Este ítem aparece en la(s) siguiente(s) colección(ones)

Mostrar el registro sencillo del ítem

Attribution-NonCommercial-NoDerivatives 4.0 InternationalExcepto si se señala otra cosa, la licencia del ítem se describe como Attribution-NonCommercial-NoDerivatives 4.0 International