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  1. What Makes Us Human? Exploring the Significance of Ricoeur's Ethical Configuration of Personhood Between Naturalism and Phenomenology in Health Care.Bengt Kristensson Uggla - forthcoming - Nursing Philosophy.
  2. Maria Luísa Portocarrero, Testemunho, Atestação E Conflito. Balizas da Antropologia Hermenêutica de Paul Ricoeur (Coimbra: Imprensa da Universidade de Coimbra, 2021). 427 Pp. ISBN: 978‑989‑26‑2094‑7. [REVIEW]Luís António Umbelino - 2022 - Revista Filosófica de Coimbra 31 (61):153-155.
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  3. Esbozos de una hermenéutica crítica en "Ideología y utopía" de Paul Ricoeur.Esteban Lythgoe - 2021 - Endoxa 48:145-163.
    En el presente artículo presentaremos algunos de los aspectos centrales del concepto ricoeuriano de hermenéutica crítica a partir de lo que se desprende de su análisis y discusión con las obras de Althusser y Habermas. En términos generales, mientras que las investigaciones históricas del primero apuntan a poner de manifiesto las estrategias de la reproducción de los sistemas de poder, el segundo propone un proyecto liberador basado en una construcción utópica independiente de la historia. El uso que hacen Althusser y (...)
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  4. How to Appropriate a Text.Robert Piercey - 2021 - Idealistic Studies 51 (3):169-188.
    One of the core principles of Paul Ricoeur’s hermeneutics is that interpretation culminates in application, or appropriation. But what exactly is an appropriation, and what makes some appropriations better than others? I try to shed light on these difficult matters by examining Ricoeur’s own appropriation of Alasdair MacIntyre’s notion of the narrative unity of a life, and by contrasting it with Richard Rorty’s appropriation of the same notion. I argue that Ricoeur’s appropriation is more successful than Rorty’s, and that the (...)
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  5. Creation and Renunciation in Ricoeur’s Political Ethics of Compromise.Dries Deweer - 2020 - Sage Publications Ltd: Philosophy and Social Criticism.
    Philosophy & Social Criticism, Ahead of Print. Ricoeur interpreted the work of compromise as a creative process to imagine a new world by projecting ourselves into other people. The challenge of compromise is to learn to tell our own story differently within the contours of a broader collective narrative, in compliance with the paradigm of translation. As such, Ricoeur’s political ethics of compromise is at risk of highlighting the element of creation, which refers to the social imagination of a shared (...)
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  6. Preservation of Structural Properties in Intuitionistic Extensions of an Inference Relation.Tor Sandqvist - 2018 - Bulletin of Symbolic Logic 24 (3):291-305.
    The article approaches cut elimination from a new angle. On the basis of an arbitrary inference relation among logically atomic formulae, an inference relation on a language possessing logical operators is defined by means of inductive clauses similar to the operator-introducing rules of a cut-free intuitionistic sequent calculus. The logical terminology of the richer language is not uniquely specified, but assumed to satisfy certain conditions of a general nature, allowing for, but not requiring, the existence of infinite conjunctions and disjunctions. (...)
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  7. When Best Theories Go Bad.David Manley - 2009 - Philosophy and Phenomenological Research 78 (2):392-405.
    It is common for contemporary metaphysical realists to adopt Quine's criterion of ontological commitment while at the same time repudiating his ontological pragmatism. 2 Drawing heavily from the work of others—especially Joseph Melia and Stephen Yablo—I will argue that the resulting approach to meta-ontology is unstable. In particular, if we are metaphysical realists, we need not accept ontological commitment to whatever is quantified over by our best first-order theories.
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  8. Infinitary Logic.John L. Bell - 2008 - Stanford Encyclopedia of Philosophy.
    Traditionally, expressions in formal systems have been regarded as signifying finite inscriptions which are—at least in principle—capable of actually being written out in primitive notation. However, the fact that (first-order) formulas may be identified with natural numbers (via "Gödel numbering") and hence with finite sets makes it no longer necessary to regard formulas as inscriptions, and suggests the possibility of fashioning "languages" some of whose formulas would be naturally identified as infinite sets . A "language" of this kind is called (...)
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  9. The Course of Recognition. Paul Ricoeur. Institute for Human Sciences Vienna Lecture Series.David Carr - 2007 - Journal of Speculative Philosophy 21 (4):324-325.
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  10. On Paul Ricoeur: The Owl of Minerva.William Katerberg - 2006 - Utopian Studies 17 (1):270-274.
  11. Fernanda Henriques, Filosofia e Literatura. Um Percurso Hermenêutico com Paul Ricoeur. [REVIEW]Maria Luísa Ribeiro Ferreira - 2006 - Philosophica: International Journal for the History of Philosophy 14 (27):202-208.
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  12. Barwise: Infinitary Logic and Admissible Sets.H. Jerome Keisler & Julia F. Knight - 2004 - Bulletin of Symbolic Logic 10 (1):4-36.
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  13. Supervenience and Infinitary Logic.Michael Glanzberg - 2001 - Noûs 35 (3):419-439.
    The discussion of supervenience is replete with the use of in?nitary logical operations. For instance, one may often ?nd a supervenient property that corresponds to an in?nite collection of supervenience-base properties, and then ask about the in?nite disjunction of all those base properties. This is crucial to a well-known argument of Kim (1984) that supervenience comes nearer to reduction than many non-reductive physicalists suppose. It also appears in recent discussions such as Jackson (1998).
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  14. Stationary Sets and Infinitary Logic.Saharon Shelah & Jouko Väänänen - 2000 - Journal of Symbolic Logic 65 (3):1311-1320.
    Let K 0 λ be the class of structures $\langle\lambda, , where $A \subseteq \lambda$ is disjoint from a club, and let K 1 λ be the class of structures $\langle\lambda, , where $A \subseteq \lambda$ contains a club. We prove that if $\lambda = \lambda^{ is regular, then no sentence of L λ+κ separates K 0 λ and K 1 λ . On the other hand, we prove that if $\lambda = \mu^+,\mu = \mu^{ , and a forcing axiom (...)
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  15. Infinitary Logics and Very Sparse Random Graphs.James F. Lynch - 1997 - Journal of Symbolic Logic 62 (2):609-623.
    Let L ω ∞ω be the infinitary language obtained from the first-order language of graphs by closure under conjunctions and disjunctions of arbitrary sets of formulas, provided only finitely many distinct variables occur among the formulas. Let p(n) be the edge probability of the random graph on n vertices. It is shown that if p(n) ≪ n -1 satisfies certain simple conditions on its growth rate, then for every σ∈ L ω ∞ω , the probability that σ holds for the (...)
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  16. A Model Existence Theorem in Infinitary Propositional Modal Logic.Krister Segerberg - 1994 - Journal of Philosophical Logic 23 (4):337 - 367.
  17. Sistema Experto en Deducción dentro de la Lógica Normal Trivalente.Gabriel Garduño-Soto, David René Thierry García, Rafael Vidal Uribe & Hugo Padilla Chacón - 1990 - In VIa. Conferencia Internacional: Las Computadoras en Instituciones de Educación y de Investigación. Cómputo Académico, UNAM, UNISYS, México, octubre 3–5, 1990. Mexico City: National Autonomous University of Mexico.
    Proceeding of the work in trivalent logic developped under the direction of the professor Hugo Padilla Chacón at the 90's at the National Autonome University of México. Program in RLisp.
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  18. Infinitary Propositional Normal Modal Logic.Slavian Radev - 1987 - Studia Logica 46 (4):291 - 309.
    A logic with normal modal operators and countable infinite conjunctions and disjunctions is introduced. A Hilbert's style axiomatization is proved complete for this logic, as well as for countable sublogics and subtheories. It is also shown that the logic has the interpolation property.
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  19. A Complete Infinitary Logic.Kenneth Slonneger - 1976 - Journal of Symbolic Logic 41 (4):730-746.
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  20. Review: Jon Barwise, Applications of Strict $Pi^1_1$ Predicates to Infinitary Logic. [REVIEW]N. J. Cutland - 1974 - Journal of Symbolic Logic 39 (2):335-336.
  21. The Completeness Theorem for Infinitary Logic.Richard Mansfield - 1972 - Journal of Symbolic Logic 37 (1):31-34.
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  22. Jon Barwise. Infinitary Logic and Admissible Sets. The Journal of Symbolic Logic, Vol. 34 , Pp. 226–252.E. G. K. Lopez-Escobar - 1971 - Journal of Symbolic Logic 36 (1):156-157.
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  23. Review: Jon Barwise, Infinitary Logic and Admissible Sets. [REVIEW]E. G. K. Lopez-Escobar - 1971 - Journal of Symbolic Logic 36 (1):156-157.
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  24. Applications of Strict Π11 Predicates to Infinitary Logic.Jon Barwise - 1969 - Journal of Symbolic Logic 34 (3):409 - 423.
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  25. Infinitary Logic and Admissible Sets.Jon Barwise - 1969 - Journal of Symbolic Logic 34 (2):226-252.
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