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Semantics and Truth.Jan Woleński - 2019 - Cham, Switzerland: Springer Verlag.details
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The Logic of Sortals: A Conceptualist Approach.Max A. Freund - 2019 - Cham, Switzerland: Springer Verlag.details
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Enciclopédia de Termos Lógico-Filosóficos.João Miguel Biscaia Branquinho, Desidério Murcho & Nelson Gonçalves Gomes (eds.) - 2006 - São Paulo, SP, Brasil: Martins Fontes.details
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Immanent Reasoning or Equality in Action: A Plaidoyer for the Play Level.Nicolas Clerbout, Ansten Klev, Zoe McConaughey & Shahid Rahman - 2018 - Cham, Switzerland: Springer Verlag.details
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Advances in Proof-Theoretic Semantics.Peter Schroeder-Heister & Thomas Piecha (eds.) - 2015 - Cham, Switzerland: Springer Verlag.details
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Hierarchies For Non-founded Models Of Set Theory. Von Michael & M. Von Rimscha - 1983 - Mathematical Logic Quarterly 29 (4):253-288.details
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IS-A relation, the principle of comprehension and the doctrine of limitation of size.Toshiharu Waragai - 1996 - Annals of the Japan Association for Philosophy of Science 9 (1):23-34.details
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Non-Monotonic Set Theory as a Pragmatic Foundation of Mathematics.Peter Verdée - 2013 - Foundations of Science 18 (4):655-680.details
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Logic of paradoxes in classical set theories.Boris Čulina - 2013 - Synthese 190 (3):525-547.details
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Paradoxes of intensionality.Dustin Tucker & Richmond H. Thomason - 2011 - Review of Symbolic Logic 4 (3):394-411.details
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Intensionality and paradoxes in ramsey’s ‘the foundations of mathematics’.Dustin Tucker - 2010 - Review of Symbolic Logic 3 (1):1-25.details
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Leon Chwistek, The Principles of the Pure Type Theory , translated by Adam Trybus with an Introductory Note by Bernard Linsky.Adam Trybus - 2012 - History and Philosophy of Logic 33 (4):329-352.details
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Bolzano’s Infinite Quantities.Kateřina Trlifajová - 2018 - Foundations of Science 23 (4):681-704.details
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To Know them, Remove their Information: An Outer Methodological Approach to Biophysics and Humanities.Arturo Tozzi - 2022 - Philosophia 51 (2):977-1005.details
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Set theory and physics.K. Svozil - 1995 - Foundations of Physics 25 (11):1541-1560.details
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What is a Line?D. F. M. Strauss - 2014 - Axiomathes 24 (2):181-205.details
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How “rational” is “rationality”?Daniël F. M. Strauss - 2003 - South African Journal of Philosophy 22 (3):247-266.details
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Completeness and categoricity: Frege, gödel and model theory.Stephen Read - 1997 - History and Philosophy of Logic 18 (2):79-93.details
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Why is the universe of sets not a set?Zeynep Soysal - 2017 - Synthese 197 (2):575-597.details
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An Alternative Way of Avoiding the Set‐Theoretical Paradoxes.H. L. Skala - 1974 - Mathematical Logic Quarterly 20 (13‐18):233-237.details
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Frege Meets Zermelo: A Perspective on Ineffability and Reflection.Stewart Shapiro - 2008 - Review of Symbolic Logic 1 (2):241-266.details
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Mengenlehre—Vom Himmel Cantors zur Theoria prima inter pares.Peter Schreiber - 1996 - NTM Zeitschrift für Geschichte der Wissenschaften, Technik und Medizin 4 (1):129-143.details
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Classes, why and how.Thomas Schindler - 2019 - Philosophical Studies 176 (2):407-435.details
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A comparison of two recent views on theories.Erhard Scheibe - 1982 - Theoretical Medicine and Bioethics 3 (2):233-253.details
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A comparison of two recent views on theories.Erhard Scheibe - 1982 - Metamedicine 3 (2):233-253.details
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Ackermann's set theory equals ZF.William N. Reinhardt - 1970 - Annals of Mathematical Logic 2 (2):189.details
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Relative Consistency of a Set Theory with Hyperclasses.Juergen Quandt - 1987 - Mathematical Logic Quarterly 33 (2):101-106.details
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An anti-realist account of mathematical truth.Graham Priest - 1983 - Synthese 57 (1):49 - 65.details
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A partial model of NF with ZF.Nando Prati - 1993 - Mathematical Logic Quarterly 39 (1):274-278.details
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“Mathematics is the Logic of the Infinite”: Zermelo’s Project of Infinitary Logic.Jerzy Pogonowski - 2021 - Studies in Logic, Grammar and Rhetoric 66 (3):673-708.details
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Realism and formal semantics.David Pearce & Veikko Rantala - 1982 - Synthese 52 (1):39--53.details
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Mathematics as a quasi-empirical science.Gianluigi Oliveri - 2004 - Foundations of Science 11 (1-2):41-79.details
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Deflating skolem.F. A. Muller - 2005 - Synthese 143 (3):223-253.details
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Essay Review.M. Detlefsen - 1988 - History and Philosophy of Logic 9 (1):93-105.details
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Wittgenstein & Paraconsistência.João Marcos - 2010 - Principia: An International Journal of Epistemology 14 (1):135-73.details
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On a Subtheory of the Bernays‐Gödel Set Theory.Jannis Manakos - 1989 - Mathematical Logic Quarterly 35 (5):413-414.details
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On a Subtheory of the Bernays-Gödel Set Theory.Jannis Manakos - 1989 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 35 (5):413-414.details
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Unifying foundations – to be seen in the phenomenon of language.Lars Löfgren - 2004 - Foundations of Science 9 (2):135-189.details
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The one, the true, the good… or not: Badiou, Agamben, and atheistic transcendentality.King-Ho Leung - 2021 - Continental Philosophy Review 54 (1):75-97.details
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Comparing type theory and set theory.John Lake - 1975 - Mathematical Logic Quarterly 21 (1):355-356.details
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Some Notions of Random Sequence and Their Set-Theoretic Foundations.Arthur H. Kruse - 1967 - Mathematical Logic Quarterly 13 (19-20):299-322.details
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The Groundedness Approach to Class Theory.Jönne Kriener - 2014 - Inquiry: An Interdisciplinary Journal of Philosophy 57 (2):244-273.details
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Models and Modeling in Science: the role of metamathematics.Décio Krause - 2022 - Principia: An International Journal of Epistemology 26 (1):39-54.details
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Identity, indiscernibility, and philosophical claims.Décio Krause & Antonio Mariano Nogueira Coelho - 2005 - Axiomathes 15 (2):191-210.details
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A Possible Modal Formulation of Comprehension Scheme.Jan Krajíček - 1987 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 33 (5):461-480.details
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A very strong set theory?Andrzej Kisielewicz - 1998 - Studia Logica 61 (2):171-178.details
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Superclasses in a Finite Extension of Zermelo Set Theory.Martin Kühnrich - 1978 - Mathematical Logic Quarterly 24 (31‐36):539-552.details
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Superclasses in a Finite Extension of Zermelo Set Theory.Martin Kühnrich - 1978 - Mathematical Logic Quarterly 24 (31-36):539-552.details
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An axiom schema of comprehension of zermelo–fraenkel–skolem set theory.Johannes Heidema - 1990 - History and Philosophy of Logic 11 (1):59-65.details
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