The History and Prehistory of Natural- Language Semantics
Total Page:16
File Type:pdf, Size:1020Kb
Load more
Recommended publications
-
Reference and Sense
REFERENCE AND SENSE y two distinct ways of talking about the meaning of words y tlkitalking of SENSE=deali ng with relationshippggs inside language y talking of REFERENCE=dealing with reltilations hips bbtetween l. and the world y by means of reference a speaker indicates which things (including persons) are being talked about ege.g. My son is in the beech tree. II identifies persons identifies things y REFERENCE-relationship between the Enggplish expression ‘this p pgage’ and the thing you can hold between your finger and thumb (part of the world) y your left ear is the REFERENT of the phrase ‘your left ear’ while REFERENCE is the relationship between parts of a l. and things outside the l. y The same expression can be used to refer to different things- there are as many potential referents for the phrase ‘your left ear’ as there are pppeople in the world with left ears Many expressions can have VARIABLE REFERENCE y There are cases of expressions which in normal everyday conversation never refer to different things, i.e. which in most everyday situations that one can envisage have CONSTANT REFERENCE. y However, there is very little constancy of reference in l. Almost all of the fixing of reference comes from the context in which expressions are used. y Two different expressions can have the same referent class ica l example: ‘the MiMorning St’Star’ and ‘the Evening Star’ to refer to the planet Venus y SENSE of an expression is its place in a system of semantic relati onshi ps wit h other expressions in the l. -
Gottlob Frege Patricia A
Gottlob Frege Patricia A. Blanchette This is the penultimate version of the essay whose final version appears in the Oxford Handbook of Nineteenth-Century German Philosophy, M. Forster and K. Gjesdal (eds), Oxford University Press 2015, pp 207-227 Abstract Gottlob Frege (1848-1925) made significant contributions to both pure mathematics and philosophy. His most important technical contribution, of both mathematical and philosophical significance, is the introduction of a formal system of quantified logic. His work of a more purely- philosophical kind includes the articulation and persuasive defense of anti-psychologism in mathematics and logic, the rigorous pursuit of the thesis that arithmetic is reducible to logic, and the introduction of the distinction between sense and reference in the philosophy of language. Frege’s work has gone on to influence contemporary work across a broad spectrum, including the philosophy of mathematics and logic, the philosophy of language, and the philosophy of mind. This essay describes the historical development of Frege’s central views, and the connections between those views. Introduction Friedrich Ludwig Gottlob Frege was born on November 8, 1848 in the Hanseatic town of Wismar. He was educated in mathematics at the University of Jena and at the University of Göttingen, from which latter he received his doctorate in 1873. He defended his Habilitation the next year in Jena, and took up a position immediately at the University of Jena. Here he spent his entire academic career, lecturing in mathematics and logic, retiring in 1918. His death came on July 26, 1925 in the nearby town of Bad Kleinen.1 Frege is best known for three significant contributions to philosophy. -
Two-Dimensionalism: Semantics and Metasemantics
Two-Dimensionalism: Semantics and Metasemantics YEUNG, \y,ang -C-hun ...:' . '",~ ... ~ .. A Thesis Submitted in Partial Fulfilment of the Requirements for the Degree of Master of Philosophy In Philosophy The Chinese University of Hong Kong January 2010 Abstract of thesis entitled: Two-Dimensionalism: Semantics and Metasemantics Submitted by YEUNG, Wang Chun for the degree of Master of Philosophy at the Chinese University of Hong Kong in July 2009 This ,thesis investigates problems surrounding the lively debate about how Kripke's examples of necessary a posteriori truths and contingent a priori truths should be explained. Two-dimensionalism is a recent development that offers a non-reductive analysis of such truths. The semantic interpretation of two-dimensionalism, proposed by Jackson and Chalmers, has certain 'descriptive' elements, which can be articulated in terms of the following three claims: (a) names and natural kind terms are reference-fixed by some associated properties, (b) these properties are known a priori by every competent speaker, and (c) these properties reflect the cognitive significance of sentences containing such terms. In this thesis, I argue against two arguments directed at such 'descriptive' elements, namely, The Argument from Ignorance and Error ('AlE'), and The Argument from Variability ('AV'). I thereby suggest that reference-fixing properties belong to the semantics of names and natural kind terms, and not to their metasemantics. Chapter 1 is a survey of some central notions related to the debate between descriptivism and direct reference theory, e.g. sense, reference, and rigidity. Chapter 2 outlines the two-dimensional approach and introduces the va~ieties of interpretations 11 of the two-dimensional framework. -
Gottlob Frege: on Sense and Reference Professor Jeeloo Liu [Introduction]
Phil/Ling 375: Meaning and Mind [Handout #13] Gottlob Frege: On Sense and Reference Professor JeeLoo Liu [Introduction] I. Language and the World ___ How does language depict reality? Does reality have the same structure as the structure of language? For instance, the basic linguistic structure is a subject and a predicate, and the basic structure of the world is a particular and a universal (e.g. “Socrates is wise”). The subject usually is something of the world and we describe some property it has or does not have. A is F is true is A is really F, is false when A is not F. II. Different Elements of Language Singular terms: Terms that designate particular things Proper names Indexicals: now, today, here, I… Demonstratives: that, this… Pronouns (singular): he, she,… Definite descriptions (the so-and-so): Indefinite (singular) descriptions (a so-and-so) General terms: Terms that designate a kind of things or a certain property Mass nouns ___ natural kind terms (‘water,’ ‘tiger,’ ‘lemon’) ___ non-natural kind terms (‘bachelor’, ‘contract,’ ‘chair’) Adjectives (predicates): colors, shapes, etc. III. Traditional Theories of Meaning Prior to Frege [A] The Ideational Theory ___ The meaning of a linguistic expression is the speaker’s idea that is associated with the expression. [B] Mill’s Theory [the Object Theory] ___ The meaning of a singular term is the thing designated by that term; ___ the meaning of a name is just what the name stands for; the name does not have any other meaning e.g. ‘Socrates’ means Socrates e.g. ‘Dartmouth’ e.g. -
The Meaning and Significance of Dispute on Objectless Presentations
NeuroQuantology | December 2018 | Volume 16 | Issue 12 | Page 87-91| doi: 10.14704/nq.2018.16.12.1344 Seliverstov S., The Meaning and Significance of Dispute on Objectless Presentations The Meaning and Significance of Dispute on Objectless Presentations Vladimir Seliverstov* ABSTRACT This paper considers the evolution of understanding and the status of objectless presentations in the works of the three main authors of this tradition: “The Theory of Science” by B. Bolzano, “On Content and Object of Presentations” by K. Twardowski and “Intentional Objects” by E. Husserl. A critical analysis of these positions on objectless presentations is interesting, because here in one point, in one discussion, we have several very important philosophical theories that have had an impact on the philosophical debates in the twentieth century, particularly on the discussion Alexius Meinong and Bertrand Russell at the beginning of XX century. We want to show, how this Meinong’s conception has contemporary philosophy. Here author aims to show how theory of objects as such came into being and how its main ideasmade weresignificant discussed contribution and criticized into the in problemsubsequent of nonexistent philosophical objects thought. that Thisstill remainsdispute pushesone of theus tomost think debated that we in deal here with fundamental ideological differences between these conceptions. Therefore, it allowed to consider another important philosophical and methodological problem - the problem of incommunicability between logical and psychological conceptions. Key Words: Bolzano, Twardowski, Theory of Objects, Phenomenology, Objectless Presentations, Intentionality 87 DOI Number: 10.14704/nq.2018.16.12.1344 NeuroQuantology 2018; 16(12):87-91 The Problem he is often called a precursor of analytic philosophy. -
Either in Plain Text Format As Am Attached PDF) at the End of the Term
History of Analytic Philosophy410 — Syllabus Lecturer: SidneyFelder,e-mail: [email protected] Rutgers The State University of NewJersey, Spring 2021 “Office Hours” (i.e., individual discussions): By Appointment Formanyreasons, there is no uncontroversial general characterization of the range of work that tends to be classified under the heading “Analytic Philosophy”. For our purposes, an analytic philosopher is anyone whose work is conducted in awareness of the fundamental importance, for every variety of foundational and philosophical inquiry,ofobtaining a proper understanding of what properties of thought, perception, language, and the world, and what properties of their relationship, makepossible the meaningful ascription of truth, fal- sity,and referential significance of anykind to such things as thoughts, beliefs, sentences, propositions, and judgments. This course covers the early history of analytic philosophy, concentrating largely on writings of Gottlob Frege, Bertrand Russell, G.E. Moore, and Ludwig Wittgenstein, whose work secured recognition of the necessity as well as the great difficulty of this kind of inquiry. Weeks 1, 2, 3, 4 Transition from idealism, naturalism, and Kantianism Russell Our Knowledgeofthe External World (1914) Chapter I, Current Tendencies; Chapter II, Logic As the Essence of Philosophy Frege The Foundations of Arithmetic (1884) , Introduction and sections 1-28. Moore Principia Ethica (1903) , Chapters I, II, III (36-44) ,VI(110-121) Russell The Principles of Mathematics (1903) , Chapters I, III (Sections 37-38, 43-45) ,IV, V(56-60, 63-65) ,VI(66-74) , VIII (86-87, 93) ,IX, X, XVI, XXVI, XXVII (217-219) ,XLII, XLIII (337-341) ,LI Weeks 5, 6, 7, 8, 9, 10 Construction of a Language for Mathematics. -
Tractatus Logico-Philosophicus</Em>
University of South Florida Scholar Commons Graduate Theses and Dissertations Graduate School 8-6-2008 Three Wittgensteins: Interpreting the Tractatus Logico-Philosophicus Thomas J. Brommage Jr. University of South Florida Follow this and additional works at: https://scholarcommons.usf.edu/etd Part of the American Studies Commons Scholar Commons Citation Brommage, Thomas J. Jr., "Three Wittgensteins: Interpreting the Tractatus Logico-Philosophicus" (2008). Graduate Theses and Dissertations. https://scholarcommons.usf.edu/etd/149 This Dissertation is brought to you for free and open access by the Graduate School at Scholar Commons. It has been accepted for inclusion in Graduate Theses and Dissertations by an authorized administrator of Scholar Commons. For more information, please contact [email protected]. Three Wittgensteins: Interpreting the Tractatus Logico-Philosophicus by Thomas J. Brommage, Jr. A dissertation submitted in partial fulfillment of the requirements for the degree of Doctor of Philosophy Department of Philosophy College of Arts and Sciences University of South Florida Co-Major Professor: Kwasi Wiredu, B.Phil. Co-Major Professor: Stephen P. Turner, Ph.D. Charles B. Guignon, Ph.D. Richard N. Manning, J. D., Ph.D. Joanne B. Waugh, Ph.D. Date of Approval: August 6, 2008 Keywords: Wittgenstein, Tractatus Logico-Philosophicus, logical empiricism, resolute reading, metaphysics © Copyright 2008 , Thomas J. Brommage, Jr. Acknowledgments There are many people whom have helped me along the way. My most prominent debts include Ray Langely, Billy Joe Lucas, and Mary T. Clark, who trained me in philosophy at Manhattanville College; and also to Joanne Waugh, Stephen Turner, Kwasi Wiredu and Cahrles Guignon, all of whom have nurtured my love for the philosophy of language. -
Epistemic Two-Dimensionalism and the Epistemic Argument
Epistemic two-dimensionalism and the epistemic argument Jeff Speaks November 12, 2008 Abstract. One of Kripke's fundamental objections to descriptivism was that the theory misclassifies certain a posteriori propositions expressed by sentences involving names as a priori. Though nowadays very few philosophers would endorse a descriptivism of the sort that Kripke criticized, many find two- dimensional semantics attractive as a kind of successor theory. Because two- dimensionalism needn't be a form of descriptivism, it is not open to the epis- temic argument as formulated by Kripke; but the most promising versions of two-dimensionalism are open to a close relative of that argument. One of Kripke's most powerful objections to the descriptivist theory of names he considered in Naming & Necessity was that the theory misclassifies the propositions expressed by certain sentences as a priori. For example, Kripke pointed out that the proposition expressed by a sentence of the form [1] If n exists, then n is F . will be, in the standard case, a posteriori. But according to the simplest version of descriptivism, the propositions expressed by sentences of the form of [1] just are the propositions expressed by the corresponding instances of [2] If the F exists, then the F is F . which seem clearly to be a priori truths. But even if many were convinced that Kripke's arguments discredited the descrip- tivist theories he considered, many were not satisfied by the Millian alternative to descriptivism. Many such philosophers take it to be a constraint on a theory of names that it capture the perceived explanatory advantages of descriptivism | including its account of the problems of empty names and of apparent substitution failures of coreferential names in attitude ascriptions | while avoiding Kripke's arguments against classical descriptivism. -
Does 2 + 3 = 5? : in Defense of a Near Absurdity
This is a repository copy of Does 2 + 3 = 5? : In Defense of a Near Absurdity. White Rose Research Online URL for this paper: https://eprints.whiterose.ac.uk/127022/ Version: Accepted Version Article: Leng, Mary Catherine orcid.org/0000-0001-9936-5453 (2018) Does 2 + 3 = 5? : In Defense of a Near Absurdity. The Mathematical Intelligencer. ISSN 1866-7414 https://doi.org/10.1007/s00283-017-9752-8 Reuse Items deposited in White Rose Research Online are protected by copyright, with all rights reserved unless indicated otherwise. They may be downloaded and/or printed for private study, or other acts as permitted by national copyright laws. The publisher or other rights holders may allow further reproduction and re-use of the full text version. This is indicated by the licence information on the White Rose Research Online record for the item. Takedown If you consider content in White Rose Research Online to be in breach of UK law, please notify us by emailing [email protected] including the URL of the record and the reason for the withdrawal request. [email protected] https://eprints.whiterose.ac.uk/ Does 2 + 3 = 5? In defence of a near absurdity1 Mary Leng (Department of Philosophy, University of York) James Robert Brown asks, “Is anyone really agnostic about 2 + 3 = 5, and willing only to give assent to PA 2 + 3 = 5?” (where PA stands for the Peano axioms for arithmetic). In fact Brown should qualify his ‘anyone’ with ‘anyone not already hopelessly corrupted by philosophy’, since, as he knows full well, there are plenty of so-called nominalist philosophers – myself included – who, wishing to avoid commitment to abstract (that is, non-spatiotemporal, acausal, mind- and language- independent) objects, take precisely this attitude to mathematical claims. -
Plato on the Foundations of Modern Theorem Provers
The Mathematics Enthusiast Volume 13 Number 3 Number 3 Article 8 8-2016 Plato on the foundations of Modern Theorem Provers Ines Hipolito Follow this and additional works at: https://scholarworks.umt.edu/tme Part of the Mathematics Commons Let us know how access to this document benefits ou.y Recommended Citation Hipolito, Ines (2016) "Plato on the foundations of Modern Theorem Provers," The Mathematics Enthusiast: Vol. 13 : No. 3 , Article 8. Available at: https://scholarworks.umt.edu/tme/vol13/iss3/8 This Article is brought to you for free and open access by ScholarWorks at University of Montana. It has been accepted for inclusion in The Mathematics Enthusiast by an authorized editor of ScholarWorks at University of Montana. For more information, please contact [email protected]. TME, vol. 13, no.3, p.303 Plato on the foundations of Modern Theorem Provers Inês Hipolito1 Nova University of Lisbon Abstract: Is it possible to achieve such a proof that is independent of both acts and dispositions of the human mind? Plato is one of the great contributors to the foundations of mathematics. He discussed, 2400 years ago, the importance of clear and precise definitions as fundamental entities in mathematics, independent of the human mind. In the seventh book of his masterpiece, The Republic, Plato states “arithmetic has a very great and elevating effect, compelling the soul to reason about abstract number, and rebelling against the introduction of visible or tangible objects into the argument” (525c). In the light of this thought, I will discuss the status of mathematical entities in the twentieth first century, an era when it is already possible to demonstrate theorems and construct formal axiomatic derivations of remarkable complexity with artificial intelligent agents the modern theorem provers. -
Frege's Influence on Wittgenstein: Reversing Metaphysics Via the Context Principle*
Frege's Influence on Wittgenstein: Reversing Metaphysics via the Context Principle* Erich H. Reck Gottlob Frege and Ludwig Wittgenstein (the later Wittgenstein) are often seen as polar opposites with respect to their fundamental philosophical outlooks: Frege as a paradig- matic "realist", Wittgenstein as a paradigmatic "anti-realist". This opposition is supposed to find its clearest expression with respect to mathematics: Frege is seen as the "arch-pla- tonist", Wittgenstein as some sort of "radical anti-platonist". Furthermore, seeing them as such fits nicely with a widely shared view about their relation: the later Wittgenstein is supposed to have developed his ideas in direct opposition to Frege. The purpose of this paper is to challenge these standard assumptions. I will argue that Frege's and Wittgen- stein's basic outlooks have something crucial in common; and I will argue that this is the result of the positive influence Frege had on Wittgenstein. It would be absurd to claim that there are no important differences between Frege and Wittgenstein. Likewise, it would be absurd to claim that the later Wittgenstein was not critical of some of Frege's ideas. What, then, is the common element I see? My sugges- tion is that the two thinkers agree on what I call a reversal of metaphysics (relative to a standard kind of metaphysics attacked by both). This is not an agreement on one particu- lar thesis or on one argument. Rather, it has to do with what is prior and what is posterior when it comes to certain fundamental explanations in metaphysics (also, relatedly, in semantics and epistemology). -
Montague Meets Markov: Deep Semantics with Probabilistic Logical Form
Montague Meets Markov: Deep Semantics with Probabilistic Logical Form Islam Beltagyx, Cuong Chaux, Gemma Boleday, Dan Garrettex, Katrin Erky, Raymond Mooneyx xDepartment of Computer Science yDepartment of Linguistics The University of Texas at Austin Austin, Texas 78712 x beltagy,ckcuong,dhg,mooney @cs.utexas.edu [email protected],[email protected] g Abstract # » # » sim(hamster, gerbil) = w We combine logical and distributional rep- resentations of natural language meaning by gerbil( transforming distributional similarity judg- hamster( ments into weighted inference rules using Markov Logic Networks (MLNs). We show x hamster(x) gerbil(x) f(w) that this framework supports both judg- 8 ! | ing sentence similarity and recognizing tex- tual entailment by appropriately adapting the Figure 1: Turning distributional similarity into a MLN implementation of logical connectives. weighted inference rule We also show that distributional phrase simi- larity, used as textual inference rules created on the fly, improves its performance. els (Turney and Pantel, 2010) use contextual sim- ilarity to predict semantic similarity of words and 1 Introduction phrases (Landauer and Dumais, 1997; Mitchell and Tasks in natural language semantics are very diverse Lapata, 2010), and to model polysemy (Schutze,¨ and pose different requirements on the underlying 1998; Erk and Pado,´ 2008; Thater et al., 2010). formalism for representing meaning. Some tasks This suggests that distributional models and logic- require a detailed representation of the structure of based representations of natural language meaning complex sentences. Some tasks require the ability to are complementary in their strengths (Grefenstette recognize near-paraphrases or degrees of similarity and Sadrzadeh, 2011; Garrette et al., 2011), which between sentences.