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  1. Assertion.Peter Pagin & Neri Marsili - 2021 - Stanford Encyclopedia of Philosophy.
    itruses, or that there is a traffic congestion on Brooklyn Bridge (at some time). We make assertions to share information, coordinate our actions, defend arguments, and communicate our beliefs and desires. Because of its central role in communication, assertion has been investigated in several disciplines. Linguists, philosophers of language, and logicians rely heavily on the notion of assertion in theorizing about meaning, truth and inference. -/- The nature of assertion and its relation to other speech acts and linguistic phenomena (implicatures, (...)
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  2. Mind, Meaning and Mathematics: Essays on the Philosophical Views of Husserl and Frege.Leila Haaparanta (ed.) - 1994 - Dordrecht and Boston: Kluwer Academic Publishers.
    At the turn of the century, Gottlob Frege and Edmund Husserl both participated in the discussion concerning the foundations of logic and mathematics. Since the 1960s, comparisons have been made between Frege's semantic views and Husserl's theory of intentional acts. In quite recent years, new approaches to the two philosophers' views have appeared. This collection of articles opens with the first English translation of Dagfinn Føllesdal's early classic on Husserl and Frege of 1958. The book brings together a number of (...)
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  3. Frege's Lectures on Logic: Carnap's Student Notes, 1910-1914.Gottlob Frege & Rudolf Carnap - 2003 - Chicago, IL, USA: Open Court.
    "By looking at Frege's lectures on logic through the eyes of the young Carnap, this book casts new light on the history of logic and analytic philosophy. As two introductory essays by Gottfried Gabriel and by Erich H. Reck and Steve Awodey explain, Carnap's notes allow us to better understand Frege's deep influence on Carnap and analytic philosophy, as well as the broader philosophical matrix from which both continental and analytic styles of thought emerged in the 20th century."--BOOK JACKET.
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  4. Frege's Philosophy of Mathematics.Michael A. E. Dummett - 1991 - Cambridge, MA, USA: Harvard University Press.
    Widespread interest in Frege's general philosophical writings is, relatively speaking, a fairly recent phenomenon. But it is only very recently that his philosophy of mathematics has begun to attract the attention it now enjoys. This interest has been elicited by the discovery of the remarkable mathematical properties of Frege's contextual definition of number and of the unique character of his proposals for a theory of the real numbers. This collection of essays addresses three main developments in recent work on Frege's (...)
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  5. Three Philosophers: Aristotle, Aquinas, and Frege.Gertrude Elizabeth Margaret Anscombe & Peter Thomas Geach - 1961 - Oxford, England: Blackwell.
  6. Frege's Conception of Logic: Truth, the True, and Assertion.Junyeol Kim - forthcoming - Wiley-Online-Library: Theoria.
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  7. Frege's Answer to Kripke.Tapio Korte - forthcoming - Wiley-Online-Library: Theoria.
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  8. Objetores de Descartes, ¿y también de Frege? Apuntes críticos al artículo “La naturaleza de las entidades matemáticas. Gassendi y Mersenne: objetores de Descartes”.Emilio Méndez Pinto - 2021 - Dianoia 66 (86):129-144.
    Resumen En esta discusión expongo algunas objeciones a las siguientes tesis de Velázquez 2020: 1) que tanto Descartes como Frege sostienen que las entidades aritméticas son irreductibles a procesos empíricos; 2) que, en el caso de Descartes, dichas entidades son “perennes, inherentes a la propia constitución y funcionamiento de la mente” y 3) que Frege impugnó la filosofía matemática de Mill por psicologista. Sostengo que la segunda tesis no es, per se, controversial, pero que sí lo es en el contexto (...)
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  9. Frege's Conception of Logic: Truth, the True, and Assertion.Junyeol Kim - forthcoming - Theoria.
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  10. In What Sense is Frege's (Statement of the) Puzzle "Problematic"?Ludovic Soutif - 2014 - Revista de Filosofía de la Universidad de Costa Rica 53 (136):51-57.
    I take issue with Glezakos’s explanation of why Frege’s puzzle is un-puzzling. On her view, Frege’s statement – how can sentences of the form a=a and a=b, if true, differ in cognitive value if they express the same semantic content/are made true by the same object’s self-identity? – should not be considered any puzzling either because it is on the whole circular, or because, neutrally stated, it cannot even be set up. I argue against this that if, as she takes (...)
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  11. Frege, Singularism, and Thinking Episodes.Ludovic Soutif - 2020 - In Jean Philippe Narboux & Denis Perrin (eds.), New Essays On Frege’s Logical Investigations. São Paulo, State of São Paulo, Brazil: pp. 167-198.
    Logical Investigations (notably, The Thought) is one of the works wherein Frege voices his hostility to psychologism in logic, science, and semantics. Such hostility lies, arguably, behind his threefold conceptual distinction between thought (Gedanke), thinking (Denken), and ideas (Vorstellungen). In this essay I investigate, to begin with, Frege’s motivations for drawing the distinction and keeping thinking episodes (one of the meanings of ‘thoughts’ in English) out of the picture. It turns out, or so I argue, that psychologism threatens, on Frege’s (...)
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  12. O Modo Analítico de Fazer Filosofia o 'Sinn' de Frege.Adriana Silva Graça - 2001 - Philosophica: International Journal for the History of Philosophy 9 (17-18):269-298.
    My aim in this paper is to show in what sense one might characterize ‘analytic philosophy’. In its first part I present some meta-philosophical ideas about the topic and in its following and more substantial parts I develop, as an example of what is being said, one and only one philosophical problem in the Philosophy of Language. The philosophical problem I consider, the so called ‘identity problem’ or ‘Frege Puzzle’ was first advanced by Frege and was treated and developed by (...)
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  13. Frege's Theorem in Plural Logic.Simon Hewitt - manuscript
    We note that a plural version of logicism about arithmetic is suggested by the standard reading of Hume's Principle in terms of `the number of Fs/Gs'. We lay out the resources needed to prove a version of Frege's principle in plural, rather than second-order, logic. We sketch a proof of the theorem and comment philosophically on the result, which sits well with a metaphysics of natural numbers as plural properties.
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  14. The Bad Company Objection and the Extensionality of Frege’s Logic.Vincenzo Ciccarelli - 2020 - Perspectiva Filosófica 47 (2):231-247.
    According to the Bad Company objection, the fact that Frege’s infamous Basic Law V instantiates the general definitional pattern of higher-order abstraction principles is a good reason to doubt the soundness of this sort of definitions. In this paper I argue against this objection by showing that the definitional pattern of abstraction principles – as extrapolated from §64 of Frege’s Grundlagen– includes an additional requirement (which I call the specificity condition) that is not satisfied by the Basic Law V while (...)
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  15. Davidson’s Main Arguments for the Necessity of Language for Thought (In Persian).Ali Hossein Khani - 2013 - Ketab-E-Mah-E-Falsafeh 6 (68):66-77.
  16. Begriffsschrift’s Logic.Calixto Badesa & Joan Bertran-San Millán - 2020 - Notre Dame Journal of Formal Logic 61 (3):409-440.
    In Begriffsschrift, Frege presented a formal system and used it to formulate logical definitions of arithmetical notions and to deduce some noteworthy theorems by means of logical axioms and inference rules. From a contemporary perspective, Begriffsschrift’s deductions are, in general, straightforward; it is assumed that all of them can be reproduced in a second-order formal system. Some deductions in this work present—according to this perspective—oddities that have led many scholars to consider it to be Frege’s inaccuracies which should be amended. (...)
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  17. ?!.Michael Schmitz - manuscript
    Frege argued for the force-content distinction not only by appealing to the logical and fictional contexts which are most closely associated with the “Frege point", but also based on the fact that an affirmative answer to a yes-no question constitutes an assertion. Supposedly this is only intelligible if the question contains a forceless thought or proposition which an affirmative answer then asserts. Against this I argue that this fact more readily supports the view that questions operate on assertions and other (...)
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  18. Ignacio Angelelli. Introduction. Two Soviet Studies on Frege, by B. V. Birjukov, Translated and Edited by Ignacio Angelelli, D. Reidel Publishing Company, Dordrecht, Holland, 1964, Pp. VII–XVIII. - B. V. Birjukov. On Frege's Works on Philosophical Problems of Mathematics. English Translation of XXXIX 366 by Ignacio Angelelli. D. Reidel Publishing Company, Dordrecht, Holland, 1964, Pp. 1–51. - B. V. Birjukov. The Theory of Sense of Gottlob Frege. English Translation of XXXIX 366 by Ignacio Angelelli. D. Reidel Publishing Company, Dordrecht, Holland, 1964, Pp. 52–99. [REVIEW]Michael D. Resnik - 1974 - Journal of Symbolic Logic 39 (2):355.
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  19. Frege: Fra Estensionalismo E Logicismo.Aldo Antonelli - manuscript
    Due programmi diversi si intersecano nel lavoro di Frege sui fondamenti dell’aritmetica: • Logicismo: l’aritmetica `e riducibile alla logica; • Estensionalismo: l’aritmetica `e riducibile a una teoria delle estensioni. Sia nei Fondamenti che nei Principi, Frege articola l’idea che l’aritmetica sia riducibile a una teoria logica delle estensioni.
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  20. Finite Sets and Frege Structures.John L. Bell - 1999 - Journal of Symbolic Logic 64 (4):1552-1556.
    Call a family F of subsets of a set E inductive if ∅ ∈ F and F is closed under unions with disjoint singletons, that is, if ∀X∈F ∀x∈E–X(X ∪ {x} ∈ F]. A Frege structure is a pair (E.
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  21. Gottlob Frege, One More Time.Claude Imbert & tr Bontea, Adriana - 2000 - Hypatia 15 (4):156-173.
    : Frege's philosophical writings, including the "logistic project," acquire a new insight by being confronted with Kant's criticism and Wittgenstein's logical and grammatical investigations. Between these two points a non-formalist history of logic is just taking shape, a history emphasizing the Greek and Kantian inheritance and its aftermath. It allows us to understand the radical change in rationality introduced by Gottlob Frege's syntax. This syntax put an end to Greek categorization and opened the way to the multiplicity of expressions producing (...)
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  22. Logicism and the Sense–Denotation Distinction.Mark Eli Kalderon - unknown
    Unless you are a Frege scholar, or a philosopher of mathematics, if you are familiar at all with Frege’s work, you are most likely familiar with his groundbreaking work in the philosophy of language. You might know that Frege was a mathematician who sought to establish the covertly logical subject matter of arithmetic, a project whose demands drove Frege to his logical investigations and reflections on language. But most likely the connection between Frege’s mathematical research and his philosophy of language (...)
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  23. Further Beyond the Frege Boundary.Edward L. Keenan - unknown
    avant propos This paper is basically Keenan (1992) augmented by some new types of properly polyadic quantification in natural language drawn from Moltmann (1992), Nam (1991) and Srivastav (1990). In addition I would draw the reader's attention to recent mathematical studies of polyadic quantiicationz Ben-Shalom (1992), Spaan (1992) and Westerstahl (1992). The first and third of these extend and generalize (in some cases considerably) the techniques and results in Keenan (1992). Finally I would like to acknowledge the stimulating and constructive (...)
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  24. Notes on Frege on Rules of Inference.Robert May - manuscript
    1. There is only one rule of inference, modus ponens. This is true both in the presentations of Begriffsschrift and Grundgesetze. There are other ways of making transitions between propositions in proofs, but these are never labeled by Frege “rules of inference.” These pertain to scope of quantification, parsing of formulas, introduction of definitions, conventions for the use and replacement of the various letters, and certain structural reorganizations, ; cf. the list in Gg §48.
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  25. A Set Theory with Frege-Russell Cardinal Numbers.Alan McMichael - 1982 - Philosophical Studies 42 (2):141 - 149.
    A frege-Russell cardinal number is a maximal class of equinumerous classes. Since anything can be numbered, A frege-Russell cardinal should contain classes whose members are cardinal numbers. This is not possible in standard set theories, Since it entails that some classes are members of members of themselves. However, A consistent set theory can be constructed in which such membership circles are allowed and in which, Consequently, Genuine frege-Russell cardinals can be defined.
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  26. Berka vs. Frege: několik poznámek.Jaroslav Peregrin - 1999 - Organon F: Medzinárodný Časopis Pre Analytickú Filozofiu 6 (4):410-413.
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  27. Jan Dejnožka: The Ontology of the Analytic Tradition and its Origins (Realism and Identity in Frege, Russell, Wittgenstein and Quine), Littlefield Adams Books, Maryland, 1996.Jaroslav Peregrin - manuscript
    Existuje překvapivě málo knih, které by se pokoušely o syntetizující pohled na analytickou filosofii. Je ovšem pravda, že ve druhé polovině našeho století se soubor filosofů, kteří se k analytické filosofii hlásí nebo kteří k ní bývají řazeni, stává natolik různorodý, že se jakákoli syntéza stává problematickou; překvapivě málo syntetizujících prací existuje ale i o ‘klasické’ analytické filosofii, to jest o analytické filosofii období zhruba od konce devatenáctého století do poloviny století dvacátého. Dejnožkova kniha je jednou z těch mála, které (...)
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  28. Frege-Russell Numbers: Analysis or Explication?Erich Reck - manuscript
    For both Gottlob Frege and Bertrand Russell, providing a philosophical account of the concept of number was a central goal, pursued along similar logicist lines. In the present paper, I want to focus on a particular aspect of their accounts: their definitions, or reconstructions, of the natural numbers as equivalence classes of equinumerous classes. In other words, I want to examine what is often called the "Frege-Russell conception of the natural numbers" or, more briefly, the Frege-Russell numbers. My main concern (...)
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  29. Frege's Natural Numbers: Motivations and Modifications.Erich Reck - manuscript
    Frege's main contributions to logic and the philosophy of mathematics are, on the one hand, his introduction of modern relational and quantificational logic and, on the other, his analysis of the concept of number. My focus in this paper will be on the latter, although the two are closely related, of course, in ways that will also play a role. More specifically, I will discuss Frege's logicist reconceptualization of the natural numbers with the goal of clarifying two aspects: the motivations (...)
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  30. Logic and Arithmetic.Hartley Slater - manuscript
    Since there are non-sortal predicates Frege’s attempt to derive Arithmetic from Logic stumbles at its very first step. There are properties without a number, so the contingency of that condition shows Frege’s definition of zero is not obtainable from Logic. But Frege made a crucial mistake about concepts more generally which must be remedied, before we can be clear about those specific concepts which are numbers.
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  31. General Assessments and Historical Accounts of Frege's Philosophy.Hans D. Sluga (ed.) - 1993 - Garland.
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  32. Logic and Foundations of Mathematics in Frege's Philosophy.Hans D. Sluga (ed.) - 1993 - Garland.
    The four volumes of this collection bring together some of the major contributions to the literature on Gottlob Frege (1848-1925), one of the most formative influences on the course of philosophy during the last hundred years. The first volume provided general assessments of Frege's work and examined its historical context. The present volume deals with Frege's contributions to logic and the foundations of mathematics. The essays are arranged in order of their first publication, providing insight into the historical evolution of (...)
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  33. Meaning and Ontology in Frege's Philosophy.Hans D. Sluga (ed.) - 1993 - Garland.
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  34. Frege Versus Cantor and Dedekind: On the Concept of Number.William Tait - manuscript
    There can be no doubt about the value of Frege's contributions to the philosophy of mathematics. First, he invented quantification theory and this was the first step toward making precise the notion of a purely logical deduction. Secondly, he was the first to publish a logical analysis of the ancestral R* of a relation R, which yields a definition of R* in second-order logic.1 Only a narrow and arid conception of philosophy would exclude these two achievements. Thirdly and very importantly, (...)
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  35. Frege Proof System and TNC°.Gaisi Takeuti - 1998 - Journal of Symbolic Logic 63 (2):709 - 738.
    A Frege proof systemFis any standard system of prepositional calculus, e.g., a Hilbert style system based on finitely many axiom schemes and inference rules. An Extended Frege systemEFis obtained fromFas follows. AnEF-sequence is a sequence of formulas ψ1, …, ψκsuch that eachψiis either an axiom ofF, inferred from previous ψuand ψv by modus ponens or of the formq↔ φ, whereqis an atom occurring neither in φ nor in any of ψ1,…,ψi−1. Suchq↔ φ, is called an extension axiom andqa new extension (...)
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  36. Consistent Fragments of Grundgesetze and the Existence of Non-Logical Objects.Kai F. Wehmeier - 1999 - Synthese 121 (3):309-328.
    In this paper, I consider two curious subsystems ofFrege's Grundgesetze der Arithmetik: Richard Heck's predicative fragment H, consisting of schema V together with predicative second-order comprehension (in a language containing a syntactical abstraction operator), and a theory T in monadic second-order logic, consisting of axiom V and 1 1-comprehension (in a language containing anabstraction function). I provide a consistency proof for the latter theory, thereby refuting a version of a conjecture by Heck. It is shown that both Heck and T (...)
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  37. Frege's Mathematical Setting.Mark Wilson - unknown
    This survey article describes Frege's celebrated foundational work against the context of other late nineteenth century approaches to introducing mathematically novel "extension elements" within both algebra and geometry.
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  38. Lost on the Way From Frege to Carnap: How the Philosophy of Science Forgot the Applicability Problem.Torsten Wilholt - 2006 - Grazer Philosophische Studien 73 (1):69-82.
    This paper offers an explanation of how philosophy of science in the second half of the 20th century came to be so conspicuously silent on the problem of how to explain the applicability of mathematics. It examines the idea of the early logicists that the analyticity of mathematics accounts for its applicability, and how this idea was transformed during Carnap's efforts to establish a consistent and substantial philosophy of mathematics within the larger framework of Logical Empiricism. I argue that at (...)
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  39. Hans Sluga (Ed.), The Philosophy of Frege. A Four-Volume Collection of Scholarly Articles on All Aspects of Frege's Philosophy, Vol.1: General Assessments and Historical Accounts of Frege's Philosophy, Vol.2: Logic and Foundations of Mathematics in Frege's Philosophy, Vol.3: Meaning and Ontology in Frege's Philosophy, Vol.4: Sense and Reference in Frege's Philosophy. [REVIEW]Jan Wolenński - 1997 - Erkenntnis 46 (3):407-410.
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  40. Frege: Tradition & Influence.Crispin Wright (ed.) - 1984 - Blackwell.
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Frege: Philosophy of Language
  1. Frege and Semantics.Richard Heck & Robert May - 2006 - In Ernest Lepore & Barry C. Smith (eds.), The Oxford Handbook of Philosophy of Language. Oxford University Press.
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  2. Deirdre’s Smile: Names, Faces, and ‘the Simple Actuality’ of Another.David Cockburn - 2021 - Sophia 60 (1):209-223.
    The paper explores what it could mean to speak of love as involving a delight in ‘the simple actuality’ of another, or, as Buber does, of the ‘touchable’ human being as ‘unique and devoid of qualities’. Developing strands in Merleau-Ponty’s treatment of perception, it is argued that the relation between recognising this as a particular individual and recognising particular qualities in her may be close to the reverse of what might be supposed: a recognition of this distinctive smile being dependent (...)
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  3. Frege Plagiarized the Stoics.Susanne Bobzien - 2021 - In Fiona Leigh (ed.), Themes in Plato, Aristotle, and Hellenistic Philosophy, Keeling Lectures 2011-2018. University of Chicago Press. pp. 149-206.
    In this essay, I argue that Frege plagiarized the Stoics --and I mean exactly that-- on a large scale in his work on the philosophy of logic and language as written mainly between 1890 and his death in 1925 (much of which published posthumously) and possibly earlier. I use ‘plagiarize' (or 'plagiarise’) merely as a descriptive term. The essay is not concerned with finger pointing or casting moral judgement. The point is rather to demonstrate carefully by means of detailed evidence (...)
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  4. Begriff Und Gegenstand: Eine Historische Und Systematische Studie Zur Entwicklung von Gottlob Freges Denken.Wolfgang Kienzler - 2009 - Frankfurt a.M.: Klostermann.
    Diese Arbeit stellt Freges Denken in seiner Entwicklung von den Anfängen bis zum Auftreten des Widerspruch dar. Ausführlich behandelt sind die Begriffsschrift, die Erläuterungsschriften dazu, die Grundlagen der Arithmetik sowie die Texte im Übergang zu den Grundgesetzen der Arithmetik, ein- schließlich der klassischen Aufsätze Funktion und Begriff, Über Sinn und Bedeutung und Über Begriff und Gegenstand. Die Texte werden nach Chronologie und Stellung zueinander präzise aufgeschlüsselt; auch die zeitgenössischen Rezensionen und Freges wissenschaftliches Umfeld werden berücksichtigt. Freges Werk wird dadurch in (...)
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  5. Has Frege a Philosophy of Language?Joan Weiner - 1996 - In William W. Tait (ed.), Early Analytic Philosophy: Frege, Russell, Wittgenstein. Chicago: Open Court. pp. 249-272.
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  6. Frege: Philosophy of Language.Michael A. E. Dummett - 1973 - New York, NY, USA: Harper & Row.
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  7. Soames on Frege: Provoking Thoughts. [REVIEW]Michael Beaney - 2015 - Philosophical Studies 172 (6):1651-1660.
    In this symposium contribution I critically review the first two chapters, on Frege, in Volume 1 of The Analytic Tradition in Philosophy by Scott Soames.
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  8. Philosophie der Bedeutung - Bedeutung als Bestimmung und Bestimmbarkeit: Eine Studie zu Frege, Husserl, Cassirer und Hönigswald.Christian Bermes - 1997 - Würzburg: Königshausen & Neumann.
  9. Frege's Theory of the Foundations of Language.Richard Ream Mussard - 1969 - Dissertation, Southern Illinois University at Carbondale
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  10. A Critical Analysis of Gottlob Frege's Philosophy of Language.Howard Oliver Jackson - 1967 - Dissertation, University of California, Berkeley
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1 — 50 / 2327