Results for 'Artistic type theories'

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  1.  88
    Artistic expression goes green.Joseph G. Moore - 2010 - Acta Analytica 25 (1):89-103.
    The paper is a critical discussion of the rich and insightful final chapter of Mitchell Green’s Self-Expression . There, Green seeks to elucidate the compelling, but inchoate intuition that when we’re fully and most expertly expressing ourselves, we can ‘push out’ from within not just our inner representations, but also the ways that we feel. I question, first, whether this type of ‘qualitative expression’ is really distinct from the other expressive forms that Green explores, and also whether it’s genuinely (...)
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  2. THE ARTIST AND THE INTUTION DELUSION.Derya Ölçener - 2022 - Turkey:
    Since its existence, art objects have always been different from other objects in terms of perception and interpretation and have preserved their mystery for both the artist and the audience. This mystery was tried to be supported by various theories by the artist and the audience, and defined and defined with concepts such as spiritual development, spirituality and intuition. There is an ambiguity especially regarding intuition. The concept of intuition seems to be trapped in a bridge between the physical (...)
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  3.  4
    Philosophy of art: aesthetic theory and practice.David Boersema - 2013 - Boulder, CO: Westview Press.
    With the sustained, coherent perspective of an authored text and the diverse, authoritative views typical of an anthology, Philosophy of Art: Aesthetic Theory and Practice by David Boersema provides the context and commentary students need to comprehend the various issues in philosophy of art. Throughout the book, issues are examined using the lenses of the three broad areas of philosophy: metaphysics, epistemology, and value theory. That is, concerns are raised about what is expressed, how it is expressed, and why it (...)
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  4.  60
    Pragmatic Aesthetics and the Autistic Artist.Deborah Barnbaum, Kyle Hunter, Sophie Bourgault, Emily Brady, Andrea Bramberger, Howard Cannatella, Carla Carmona Escalera, Arne De Boever & J. Grube - 2012 - The Journal of Aesthetic Education 46 (4):48-56.
    There are many prominent examples of artists with autism. However, even when confronted with evidence of these accomplished autistic savants, pragmatic aesthetic theories cannot adequately account for the work of these accomplished artists as artists. This article first examines the nature of autism and explores a prominent psychological theory that purports to explain autistic symptoms. This prominent theory, the theory of mind thesis, holds that autistic symptoms are the result of the failure of persons with autism to make certain (...)
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  5. Selection type theories.Lindley Darden & Joseph A. Cain - 1989 - Philosophy of Science 56 (1):106-129.
    Selection type theories solve adaptation problems. Natural selection, clonal selection for antibody production, and selective theories of higher brain function are examples. An abstract characterization of typical selection processes is generated by analyzing and extending previous work on the nature of natural selection. Once constructed, this abstraction provides a useful tool for analyzing the nature of other selection theories and may be of use in new instances of theory construction. This suggests the potential fruitfulness of research (...)
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  6. Constructive Type Theory, an appetizer.Laura Crosilla - 2024 - In Peter Fritz & Nicholas K. Jones (eds.), Higher-Order Metaphysics. Oxford University Press.
    Recent debates in metaphysics have highlighted the significance of type theories, such as Simple Type Theory (STT), for our philosophical analysis. In this chapter, I present the salient features of a constructive type theory in the style of Martin-Löf, termed CTT. My principal aim is to convey the flavour of this rich, flexible and sophisticated theory and compare it with STT. I especially focus on the forms of quantification which are available in CTT. A further aim (...)
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  7. Type Theory and Homotopy.Steve Awodey - unknown
    of type theory has been used successfully to formalize large parts of constructive mathematics, such as the theory of generalized recursive definitions [NPS90, ML79]. Moreover, it is also employed extensively as a framework for the development of high-level programming languages, in virtue of its combination of expressive strength and desirable proof-theoretic properties [NPS90, Str91]. In addition to simple types A, B, . . . and their terms x : A b(x) : B, the theory also has dependent types x (...)
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  8. Ordinal Type Theory.Jan Plate - forthcoming - Inquiry: An Interdisciplinary Journal of Philosophy.
    Higher-order logic, with its type-theoretic apparatus known as the simple theory of types (STT), has increasingly come to be employed in theorizing about properties, relations, and states of affairs—or ‘intensional entities’ for short. This paper argues against this employment of STT and offers an alternative: ordinal type theory (OTT). Very roughly, STT and OTT can be regarded as complementary simplifications of the ‘ramified theory of types’ outlined in the Introduction to Principia Mathematica (on a realist reading). While STT, (...)
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  9.  6
    Interpretation in Legal Theory.Andrei Marmor (ed.) - 1990 - Hart Publishing.
    Chapter 1: An Introduction: The ‘Semantic Sting’ Argument Describes Dworkin’s theory as concerning the conditions of legal validity. “A legal system is a system of norms. Validity is a logical property of norms in a way akin to that in which truth is a logical property of propositions. A statement about the law is true if and only if the norm it purports to describe is a valid legal norm…It follows that there must be certain conditions which render certain norms, (...)
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  10. A Kantian Hybrid Theory of Art Criticism: A Particularist Appeal to the Generalists.Emine Hande Tuna - 2016 - Journal of Aesthetics and Art Criticism 74 (4):397-411.
    Noël Carroll proposes a generalist theory of art criticism, which essentially involves evaluations of artworks on the basis of their success value, at the cost of rendering evaluations of reception value irrelevant to criticism. In this article, I argue for a hybrid account of art criticism, which incorporates Carroll's objective model but puts Carroll-type evaluations in the service of evaluations of reception value. I argue that this hybrid model is supported by Kant's theory of taste. Hence, I not only (...)
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  11.  14
    Theory of Colours. [REVIEW]S. P. - 1971 - Review of Metaphysics 25 (2):352-353.
    The papers comprising Zur Farbenlehre, best known portion of Goethe's writings on color and optics, appeared between 1808 and 1810. Portions of Zur Farbenlehre, translated by the painter Charles Lock Eastlake and frequently reprinted under the title Theory of Colours, achieved immediate notoriety because of Goethe's insistent questioning of Newton's methodology. Acknowledging no mentors except Theophrastus and the physicist Robert Boyle, Goethe compared the Newtonian theory of colors--indelicately, some think--to a once proud castle still revered long after it has fallen (...)
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  12.  13
    Portraits du dégénéré en fou, en primitif, en enfant etfinalement en artiste.Stéphane Legrand - 2003 - Methodos 3.
    Cet article traite du concept de « dégénérescence », importé dans la psychiatrie française par Benedict-Auguste Morel dans les années 1850, et largement diffusé par la suite, dans ce champ ainsi que dans celui de la criminologie. On tente d’analyser la reconfiguration qu’impose ce concept au savoir psychiatrique en dégageant la manière dont il permet d’intégrer en un ensemble cohérent plusieurs modèles théoriques: un paradigme neurologique, une théorie de l’automatisme morbide, un certain évolutionnisme. Sur ces bases, on essaie d’établir les (...)
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  13. Probabilistic Type Theory and Natural Language Semantics.Robin Cooper, Simon Dobnik, Shalom Lappin & Stefan Larsson - 2015 - Linguistic Issues in Language Technology 10 (1):1--43.
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  14.  91
    Hybrid Type Theory: A Quartet in Four Movements.Carlos Areces, Patrick Blackburn, Antonia Huertas & María Manzano - 2011 - Principia: An International Journal of Epistemology 15 (2):225.
    Este artigo canta uma canção — uma canção criada ao unir o trabalho de quatro grandes nomes na história da lógica: Hans Reichenbach, Arthur Prior, Richard Montague, e Leon Henkin. Embora a obra dos primeiros três desses autores tenha sido previamente combinada, acrescentar as ideias de Leon Henkin é o acréscimo requerido para fazer com que essa combinação funcione no nível lógico. Mas o presente trabalho não se concentra nas tecnicalidades subjacentes (que podem ser encontradas em Areces, Blackburn, Huertas, e (...)
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  15. Against Cumulative Type Theory.Tim Button & Robert Trueman - 2022 - Review of Symbolic Logic 15 (4):907-49.
    Standard Type Theory, STT, tells us that b^n(a^m) is well-formed iff n=m+1. However, Linnebo and Rayo have advocated the use of Cumulative Type Theory, CTT, has more relaxed type-restrictions: according to CTT, b^β(a^α) is well-formed iff β > α. In this paper, we set ourselves against CTT. We begin our case by arguing against Linnebo and Rayo’s claim that CTT sheds new philosophical light on set theory. We then argue that, while CTT ’s type-restrictions are unjustifiable, (...)
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  16.  30
    Type theory.Thierry Coquand - 2008 - Stanford Encyclopedia of Philosophy.
  17. Type Theory with Records and Unification-based Grammar.Robin Cooper - unknown
    We suggest a way of bringing together type theory and unification-based grammar formalisms by using records in type theory. The work is part of a broader project whose aim is to present a coherent unified approach to natural language dialogue semantics using tools from type theory.
     
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  18.  27
    Intuitionistic Type Theory.Per Martin-Löf - 1980 - Bibliopolis.
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  19.  28
    Should Type Theory Replace Set Theory as the Foundation of Mathematics?Thorsten Altenkirch - 2023 - Axiomathes 33 (1):1-13.
    Mathematicians often consider Zermelo-Fraenkel Set Theory with Choice (ZFC) as the only foundation of Mathematics, and frequently don’t actually want to think much about foundations. We argue here that modern Type Theory, i.e. Homotopy Type Theory (HoTT), is a preferable and should be considered as an alternative.
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  20. Problems for Russellian Act-Type Theories.Arvid Båve - forthcoming - Inquiry: An Interdisciplinary Journal of Philosophy.
    I here discuss two problems facing Russellian act-type theories of propositions, and argue that Fregean act-type theories are better equipped to deal with them. The first relates to complex singular terms like '2+2', which turn out not to pose any special problem for Fregeans at all, whereas Soames' theory currently has no satisfactory way of dealing with them (particularly, with such "mixed" propositions as the proposition that 2+2 is greater than 3). Admittedly, one possibility stands out (...)
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  21. Type theory with records for natural language semantics.Robin Cooper & Jonathan Ginzburg - 2015 - In Shalom Lappin & Chris Fox (eds.), Handbook of Contemporary Semantic Theory. Wiley-Blackwell.
     
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  22.  22
    Type Theory with Opposite Types: A Paraconsistent Type Theory.Juan C. Agudelo-Agudelo & Andrés Sicard-Ramírez - 2022 - Logic Journal of the IGPL 30 (5):777-806.
    A version of intuitionistic type theory is extended with opposite types, allowing a different formalization of negation and obtaining a paraconsistent type theory (⁠|$\textsf{PTT} $|⁠). The rules for opposite types in |$\textsf{PTT} $| are based on the rules of the so-called constructible falsity. A propositions-as-types correspondence between the many-sorted paraconsistent logic |$\textsf{PL}_\textsf{S} $| (a many-sorted extension of López-Escobar’s refutability calculus presented in natural deduction format) and |$\textsf{PTT} $| is proven. Moreover, a translation of |$\textsf{PTT} $| into intuitionistic (...) theory is presented and some properties of |$\textsf{PTT} $| are discussed. (shrink)
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  23. An introduction to mathematical logic and type theory: to truth through proof.Peter Bruce Andrews - 2002 - Boston: Kluwer Academic Publishers.
    This introduction to mathematical logic starts with propositional calculus and first-order logic. Topics covered include syntax, semantics, soundness, completeness, independence, normal forms, vertical paths through negation normal formulas, compactness, Smullyan's Unifying Principle, natural deduction, cut-elimination, semantic tableaux, Skolemization, Herbrand's Theorem, unification, duality, interpolation, and definability. The last three chapters of the book provide an introduction to type theory (higher-order logic). It is shown how various mathematical concepts can be formalized in this very expressive formal language. This expressive notation facilitates (...)
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  24.  10
    Type theory and formal proof: an introduction.R. P. Nederpelt - 2014 - New York: Cambridge University Press. Edited by Herman Geuvers.
    Type theory is a fast-evolving field at the crossroads of logic, computer science and mathematics. This gentle step-by-step introduction is ideal for graduate students and researchers who need to understand the ins and outs of the mathematical machinery, the role of logical rules therein, the essential contribution of definitions and the decisive nature of well-structured proofs. The authors begin with untyped lambda calculus and proceed to several fundamental type systems culminating in the well-known and powerful Calculus of Constructions. (...)
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  25.  36
    Type theories, toposes and constructive set theory: predicative aspects of AST.Ieke Moerdijk & Erik Palmgren - 2002 - Annals of Pure and Applied Logic 114 (1-3):155-201.
    We introduce a predicative version of topos based on the notion of small maps in algebraic set theory, developed by Joyal and one of the authors. Examples of stratified pseudotoposes can be constructed in Martin-Löf type theory, which is a predicative theory. A stratified pseudotopos admits construction of the internal category of sheaves, which is again a stratified pseudotopos. We also show how to build models of Aczel-Myhill constructive set theory using this categorical structure.
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  26. Naive cubical type theory.Bruno Bentzen - 2022 - Mathematical Structures in Computer Science:1-27.
    This article proposes a way of doing type theory informally, assuming a cubical style of reasoning. It can thus be viewed as a first step toward a cubical alternative to the program of informalization of type theory carried out in the homotopy type theory book for dependent type theory augmented with axioms for univalence and higher inductive types. We adopt a cartesian cubical type theory proposed by Angiuli, Brunerie, Coquand, Favonia, Harper, and Licata as the (...)
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  27.  10
    Theory of Colours. [REVIEW]S. P. - 1971 - Review of Metaphysics 25 (2):352-352.
    The papers comprising Zur Farbenlehre, best known portion of Goethe's writings on color and optics, appeared between 1808 and 1810. Portions of Zur Farbenlehre, translated by the painter Charles Lock Eastlake and frequently reprinted under the title Theory of Colours, achieved immediate notoriety because of Goethe's insistent questioning of Newton's methodology. Acknowledging no mentors except Theophrastus and the physicist Robert Boyle, Goethe compared the Newtonian theory of colors--indelicately, some think--to a once proud castle still revered long after it has fallen (...)
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  28. Act‐type theories of propositions.Thomas Hodgson - 2021 - Philosophy Compass 16 (11).
    Many philosophers believe in things, propositions, which are the things that we believe, assert etc., and which are the contents of sentences. The act-type theory of propositions is an attempt to say what propositions are, to explain how we stand in relations to them, and to explain why they are true or false. The core idea of the act-type theory is that propositions are types of acts of predication. The theory is developed in various ways to offer explanations (...)
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  29. Intuitionistic type theory.Jesús Alcolea Banegas - 1988 - Theoria 4 (1):235-238.
  30. Higher-Order Logic and Type Theory.John L. Bell - 2022 - Cambridge University Press.
    This Element is an exposition of second- and higher-order logic and type theory. It begins with a presentation of the syntax and semantics of classical second-order logic, pointing up the contrasts with first-order logic. This leads to a discussion of higher-order logic based on the concept of a type. The second Section contains an account of the origins and nature of type theory, and its relationship to set theory. Section 3 introduces Local Set Theory, an important form (...)
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  31. Austinian truth, attitudes and type theory ∗.Robin Cooper - unknown
    This paper is part of a broader project whose aim is to present a coherent unified approach to natural language dialogue semantics using tools from type theory. Here we explore aspects of our approach which relate to situation theory and situation semantics. We first point out a relationship between type theory and the Austinian notion of truth. We then consider how records in type theory might be used to represent situations and how dependent record types can be (...)
     
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  32. Homotopy Type Theory and Structuralism.Teruji Thomas - 2014 - Dissertation, University of Oxford
    I explore the possibility of a structuralist interpretation of homotopy type theory (HoTT) as a foundation for mathematics. There are two main aspects to HoTT's structuralist credentials. First, it builds on categorical set theory (CST), of which the best-known variant is Lawvere's ETCS. I argue that CST has merit as a structuralist foundation, in that it ascribes only structural properties to typical mathematical objects. However, I also argue that this success depends on the adoption of a strict typing system (...)
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  33.  11
    Core Type Theory.Emma van Dijk, David Ripley & Julian Gutierrez - 2023 - Bulletin of the Section of Logic 52 (2):145-186.
    Neil Tennant’s core logic is a type of bilateralist natural deduction system based on proofs and refutations. We present a proof system for propositional core logic, explain its connections to bilateralism, and explore the possibility of using it as a type theory, in the same kind of way intuitionistic logic is often used as a type theory. Our proof system is not Tennant’s own, but it is very closely related, and determines the same consequence relation. The difference, (...)
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  34.  13
    Modal Homotopy Type Theory: The Prospect of a New Logic for Philosophy.David Corfield - 2020 - Oxford, England: Oxford University Press.
    Modal Homotopy Type Theory: The Prospect of a New Logic for Philosophy provides a reasonably gentle introduction to this new logic, thoroughly motivated by intuitive explanations of the need for all of its component parts, and illustrated through innovative applications of the calculus.
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  35.  53
    Church's type theory.Peter Andrews - 2008 - Stanford Encyclopedia of Philosophy.
    Church’s type theory, aka simple type theory, is a formal logical language which includes classical first-order and propositional logic, but is more expressive in a practical sense. It is used, with some modifications and enhancements, in most modern applications of type theory. It is particularly well suited to the formalization of mathematics and other disciplines and to specifying and verifying hardware and software. It also plays an important role in the study of the formal semantics of natural (...)
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  36.  32
    Toward a general theory of human creativity.Máiria Sáip & Iváin Vitáinyi - 1987 - Zygon 22 (1):57-66.
    The presence of a basic and general form of creativity in people is investigated through experiments with music. The results indicate that “generative” creativity—‐the ability to spontaneously generate a music by varying a basic set of musical elements—is a basic human endowment, unlike “constructive” creativity—‐the type of creativity exhibited by composers and other artists—‐which is the result of training and the spehal development of faculties. Generative creativity's coming to the fore in contemporary people would contribute to the development of (...)
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  37. Completeness in Hybrid Type Theory.Carlos Areces, Patrick Blackburn, Antonia Huertas & María Manzano - 2013 - Journal of Philosophical Logic (2-3):1-30.
    We show that basic hybridization (adding nominals and @ operators) makes it possible to give straightforward Henkin-style completeness proofs even when the modal logic being hybridized is higher-order. The key ideas are to add nominals as expressions of type t, and to extend to arbitrary types the way we interpret $@_i$ in propositional and first-order hybrid logic. This means: interpret $@_i\alpha _a$ , where $\alpha _a$ is an expression of any type $a$ , as an expression of (...) $a$ that rigidly returns the value that $\alpha_a$ receives at the i-world. The axiomatization and completeness proofs are generalizations of those found in propositional and first-order hybrid logic, and (as is usual inhybrid logic) we automatically obtain a wide range of completeness results for stronger logics and languages. Our approach is deliberately low-tech. We don’t, for example, make use of Montague’s intensional type s, or Fitting-style intensional models; we build, as simply as we can, hybrid logicover Henkin’s logic. (shrink)
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  38.  16
    Hybrid Type Theory: A Quartet in Four Movements DOI:10.5007/1808-1711.2011v15n2p225.Carlos Areces, Patrick Blackburn, Antonia Huertas & María Manzano - 2011 - Principia: An International Journal of Epistemology 15 (2):225-247.
    This paper sings a song — a song created by bringing together the work of four great names in the history of logic: Hans Reichenbach, Arthur Prior, Richard Montague, and Leon Henkin. Although the work of the first three of these authors have previously been combined, adding the ideas of Leon Henkin is the addition required to make the combination work at the logical level. But the present paper does not focus on the underlying technicalities rather it focusses on the (...)
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  39.  4
    Type Theory in the Semantics of Propositional Attitudes.Oleg A. Domanov - 2018 - Epistemology and Philosophy of Science 55 (4):26-37.
    The article deals with an approach to the analysis of propositional attitudes based on the type-theoretical semantics proposed by A. Ranta and originating from the type theory of P. Martin-Löf. Type-theoretical semantics contains the notion of context and tools of extracting information from it in an explicit form. This allows us to correctly formalize the dependence on contexts typical of propositional attitudes. In the article the context is presented as a dependent sum type (Record type (...)
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  40.  70
    Treatise on intuitionistic type theory.Johan Georg Granström - 2011 - New York: Springer.
    Prolegomena It is fitting to begin this book on intuitionistic type theory by putting the subject matter into perspective. The purpose of this chapter is to ...
  41.  43
    Meinongian type theory and its applications.Edward N. Zalta - 1982 - Studia Logica 41 (2-3):297-307.
    In this paper I propose a fundamental modification of standard type theory, produce a new kind of type theoretic language, and couch in this language a comprehensive theory of abstract individuals and abstract properties and relations of every type. I then suggest how to employ the theory to solve the four following philosophical problems: the identification and ontological status of Frege's Senses; the deviant behavior of terms in propositional attitude contexts; the non-identity of necessarily equivalent propositions, and (...)
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  42.  22
    The `type-theory' of reaction.J. Mark Baldwin - 1896 - Mind 5 (17):81-90.
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  43. Type Theory and Universal Grammar.Aarne Ranta - 2006 - Philosophia Scientiae:115-131.
    The paper takes a look at the history of the idea of universal grammar and compares it with multilingual grammars, as formalized in the Grammatical Framework, GF. The constructivist idea of formalizing math- ematics piece by piece, in a weak logical framework, rather than trying to reduce everything to one single strong theory, is the model that guides the development of grammars in GF.
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  44.  18
    Type Theory and Universal Grammar.Aarne Ranta - 2006 - Philosophia Scientiae:115-131.
    The paper takes a look at the history of the idea of universal grammar and compares it with multilingual grammars, as formalized in the Grammatical Framework, GF. The constructivist idea of formalizing math­ematics piece by piece, in a weak logical framework, rather than trying to reduce everything to one single strong theory, is the model that guides the development of grammars in GF.
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  45.  85
    Formal semantics in modern type theories with coercive subtyping.Zhaohui Luo - 2012 - Linguistics and Philosophy 35 (6):491-513.
    In the formal semantics based on modern type theories, common nouns are interpreted as types, rather than as predicates of entities as in Montague’s semantics. This brings about important advantages in linguistic interpretations but also leads to a limitation of expressive power because there are fewer operations on types as compared with those on predicates. The theory of coercive subtyping adequately extends the modern type theories and, as shown in this paper, plays a very useful role (...)
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  46.  5
    The Type Theory of Law: An Essay in Psychoanalytic Jurisprudence.Marko Novak - 2016 - Cham: Imprint: Springer.
    This volume presents a Type Theory of Law (TTL), claiming that this is a unique theory of law that stems from the philosophical understanding of Jung's psychological types applied to the phenomenon of law. Furthermore, the TTL claims to be a universal, general and descriptive account of law. To prove that, the book first presents the fundamentals of Jungian psychological types, as they had been invented by Jung and consequently developed further by his followers. The next part of the (...)
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  47. A modal type theory for formalizing trusted communications.Giuseppe Primiero & Mariarosaria Taddeo - 2012 - Journal of Applied Logic 10 (1):92-114.
    This paper introduces a multi-modal polymorphic type theory to model epistemic processes characterized by trust, defined as a second-order relation affecting the communication process between sources and a receiver. In this language, a set of senders is expressed by a modal prioritized context, whereas the receiver is formulated in terms of a contextually derived modal judgement. Introduction and elimination rules for modalities are based on the polymorphism of terms in the language. This leads to a multi-modal non-homogeneous version of (...)
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  48.  80
    Intuitionist type theory and foundations.J. Lambek & P. J. Scott - 1981 - Journal of Philosophical Logic 10 (1):101 - 115.
    A version of intuitionistic type theory is presented here in which all logical symbols are defined in terms of equality. This language is used to construct the so-called free topos with natural number object. It is argued that the free topos may be regarded as the universe of mathematics from an intuitionist's point of view.
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  49.  20
    A transfinite type theory with type variables.P. B. Andrews - 1965 - Amsterdam,: North-Holland Pub. Co..
  50.  40
    Analyticity and Syntheticity in Type Theory Revisited.Bruno Bentzen - forthcoming - Review of Symbolic Logic:1-27.
    I discuss problems with Martin-Löf's distinction between analytic and synthetic judgments in constructive type theory and propose a revision of his views. I maintain that a judgment is analytic when its correctness follows exclusively from the evaluation of the expressions occurring in it. I argue that Martin-Löf's claim that all judgments of the forms a : A and a = b : A are analytic is unfounded. As I shall show, when A evaluates to a dependent function type (...)
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