Search results for 'constants' (try it on Scholar)

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  1. Corine Besson, Understanding the Logical Constants and Dispositions. The Baltic International Yearbook of Cognition, Logic and Communication (2010).score: 18.0
    Many philosophers claim that understanding a logical constant (e.g. ‘if, then’) fundamentally consists in having dispositions to infer according to the logical rules (e.g. Modus Ponens) that fix its meaning. This paper argues that such dispositionalist accounts give us the wrong picture of what understanding a logical constant consists in. The objection here is that they give an account of understanding a logical constant which is inconsistent with what seem to be adequate manifestations of such understanding. I then outline an (...)
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  2. Rohan French (2012). Denumerably Many Post-Complete Normal Modal Logics with Propositional Constants. Notre Dame Journal of Formal Logic 53 (4):549-556.score: 16.0
    We show that there are denumerably many Post-complete normal modal logics in the language which includes an additional propositional constant. This contrasts with the case when there is no such constant present, for which it is well known that there are only two such logics.
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  3. Mario Gomez-Torrente (2002). The Problem of Logical Constants. Bulletin of Symbolic Logic 8 (1):1-37.score: 12.0
    There have been several different and even opposed conceptions of the problem of logical constants, i.e. of the requirements that a good theory of logical constants ought to satisfy. This paper is in the first place a survey of these conceptions and a critique of the theories they have given rise to. A second aim of the paper is to sketch some ideas about what a good theory would look like. A third aim is to draw from these (...)
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  4. Francesco Paoli (2007). Implicational Paradoxes and the Meaning of Logical Constants. Australasian Journal of Philosophy 85 (4):553 – 579.score: 12.0
    I discuss paradoxes of implication in the setting of a proof-conditional theory of meaning for logical constants. I argue that a proper logic of implication should be not only relevant, but also constructive and nonmonotonic. This leads me to select as a plausible candidate LL, a fragment of linear logic that differs from R in that it rejects both contraction and distribution.
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  5. Catarina Dutilh Novaes (2012). Reassessing Logical Hylomorphism and the Demarcation of Logical Constants. Synthese 185 (3):387-410.score: 12.0
    The paper investigates the propriety of applying the form versus matter distinction to arguments and to logic in general. Its main point is that many of the currently pervasive views on form and matter with respect to logic rest on several substantive and even contentious assumptions which are nevertheless uncritically accepted. Indeed, many of the issues raised by the application of this distinction to arguments seem to be related to a questionable combination of different presuppositions and expectations; this holds in (...)
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  6. Peter Milne (1994). Classical Harmony: Rules of Inference and the Meaning of the Logical Constants. Synthese 100 (1):49 - 94.score: 12.0
    The thesis that, in a system of natural deduction, the meaning of a logical constant is given by some or all of its introduction and elimination rules has been developed recently in the work of Dummett, Prawitz, Tennant, and others, by the addition of harmony constraints. Introduction and elimination rules for a logical constant must be in harmony. By deploying harmony constraints, these authors have arrived at logics no stronger than intuitionist propositional logic. Classical logic, they maintain, cannot be justified (...)
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  7. Panu Raatikainen (2008). On Rules of Inference and the Meanings of Logical Constants. Analysis 68 (300):282-287.score: 12.0
    In the theory of meaning, it is common to contrast truth-conditional theories of meaning with theories which identify the meaning of an expression with its use. One rather exact version of the somewhat vague use-theoretic picture is the view that the standard rules of inference determine the meanings of logical constants. Often this idea also functions as a paradigm for more general use-theoretic approaches to meaning. In particular, the idea plays a key role in the anti-realist program of Dummett (...)
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  8. K. Warmbrod (1999). Logical Constants. Mind 108 (431):503-538.score: 12.0
    There is as yet no settled consensus as to what makes a term a logical constant or even as to which terms should be recognized as having this status. This essay sets out and defends a rationale for identifying logical constants. I argue for a two-tiered approach to logical theory. First, a secure, core logical theory recognizes only a minimal set of constants needed for deductively systematizing scientific theories. Second, there are extended logical theories whose objectives are to (...)
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  9. John MacFarlane, Logical Constants. Stanford Encyclopedia of Philosophy.score: 12.0
    Logic is usually thought to concern itself only with features that sentences and arguments possess in virtue of their logical structures or forms. The logical form of a sentence or argument is determined by its syntactic or semantic structure and by the placement of certain expressions called “logical constants.”[1] Thus, for example, the sentences Every boy loves some girl. and Some boy loves every girl. are thought to differ in logical form, even though they share a common syntactic and (...)
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  10. Jim Edwards (2002). Theories of Meaning and Logical Constants: Davidson Versus Evans. Mind 111 (442):249-280.score: 12.0
    Donald Dvaidson has claimed that a theory of meaning identifies the logical constants of the object language by treating them in the phrasal axioms of the theory, and that the theory entails a relation of logical consequence among the sentences of the object language. Section 1 offers a preliminary investigation of these claims. In Section 2 the claims are rebutted by appealing to Evans's paradigm of a theory of meaning. Evans's theory is deliberately blind to any relation of logical (...)
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  11. Ken Warmbrōd (1999). Logical Constants. Mind 108 (431):503 - 538.score: 12.0
    There is as yet no settled consensus as to what makes a term a logical constant or even as to which terms should be recognized as having this status. This essay sets out and defends a rationale for identifying logical constants. I argue for a two-tiered approach to logical theory. First, a secure, core logical theory recognizes only a minimal set of constants needed for deductively systematizing scientific theories. Second, there are extended logical theories whose objectives are to (...)
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  12. Dag Westerståhl (2012). From Constants to Consequence, and Back. Synthese 187 (3):957-971.score: 12.0
    Bolzano’s definition of consequence in effect associates with each set X of symbols (in a given interpreted language) a consequence relation X . We present this in a precise and abstract form, in particular studying minimal sets of symbols generating X . Then we present a method for going in the other direction: extracting from an arbitrary consequence relation its associated set C of constants. We show that this returns the expected logical constants from familiar consequence relations, and (...)
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  13. Gila Sher (2003). A Characterization of Logical Constants is Possible. Theoria 18 (2):189-198.score: 12.0
    The paper argues that a philosophically informative and mathematically precise characterization is possible by (i) describing a particular proposal for such a characterization, (ii) showing that certain criticisms of this proposal are incorrect, and (iii) discussing the general issue of what a characterization of logical constants aims at achieving.
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  14. Gustavo Fernández Díez (2000). Five Observations Concerning the Intended Meaning of the Intuitionistic Logical Constants. Journal of Philosophical Logic 29 (4):409-424.score: 12.0
    This paper contains five observations concerning the intended meaning of the intuitionistic logical constants: (1) if the explanations of this meaning are to be based on a non-decidable concept, that concept should not be that of `proof"; (2) Kreisel"s explanations using extra clauses can be significantly simplified; (3) the impredicativity of the definition of can be easily and safely ameliorated; (4) the definition of in terms of `proofs from premises" results in a loss of the inductive character of the (...)
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  15. Alexander Yashin (1999). New Intuitionistic Logical Constants and Novikov Completeness. Studia Logica 63 (2):151-180.score: 12.0
    Extending the language of the intuitionistic propositional logic Int with additional logical constants, we construct a wide family of extensions of Int with the following properties: (a) every member of this family is a maximal conservative extension of Int; (b) additional constants are independent in each of them.
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  16. Lennart Åqvist (1996). Discrete Tense Logic with Infinitary Inference Rules and Systematic Frame Constants: A Hilbert-Style Axiomatization. Journal of Philosophical Logic 25 (1):45 - 100.score: 12.0
    The paper deals with the problem of axiomatizing a system 1 of discrete tense logic, where one thinks of time as the set Z of all the integers together with the operations +1 (immediate successor) and -1 (immediate predecessor). 1 is like the Segerberg-Sundholm system W1 in working with so-called infinitary inference rules; on the other hand, it differs from W1 with respect to (i) proof-theoretical setting, (ii) presence of past tense operators and a now operator, and, most importantly, with (...)
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  17. R. M. Martin (1966). On Theoretical Constructs and Ramsey Constants. Philosophy of Science 33 (1/2):1-13.score: 12.0
    The method of Ramsey sentences has been proposed for handling theoretical constructs within a scientific system. Essentially it consists of constructing a certain "monolithic" sentence for an entire theory. In this present paper several improvements are suggested which help to overcome some of the awkward features of the method. In particular we have here many Ramsey sentences rather than just one, each erstwhile primitive theoretical term giving rise to a Ramsey sentence. Such a sentence in effect defines what we call (...)
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  18. Balder ten Cate & Massimo Franceschet (2005). Guarded Fragments with Constants. Journal of Logic, Language and Information 14 (3).score: 12.0
    We prove ExpTime-membership of the satisfiability problem for loosely ∀-guarded first-order formulas with a bounded number of variables and an unbounded number of constants. Guarded fragments with constants are interesting by themselves and because of their connection to hybrid logic.
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  19. Bernhard Lauth (1993). Physical Constants and Reference Dynamics. Journal for General Philosophy of Science 24 (1):63 - 86.score: 12.0
    The following investigation illustrates, by concrete historical examples, some of the basic results, outlined in earlier papers on theory evolution and reference dynamics in science (cf. Balzer, W. et al.: 1989, 'A Static Theory of Reference in Science', Synthese 79, 319-360; Lauth, B.: 1989, 'Reference Problems in Stoichiometry', Erkenntnis 30, 339-362; Lauth, B.: 1990, 'Theory Evolution and Reference Kinematics', Synthese 88, 279-307). All theories considered in this paper are represented within a metatheoretical frame that has become known as the structuralist (...)
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  20. S. Schnell & C. Mendoza (2001). A Fast Method to Estimate Kinetic Constants for Enzyme Inhibitors. Acta Biotheoretica 49 (2).score: 12.0
    We present a method to determine the reaction type and kinetic constants for enzyme inhibitors that decreases the number of experimental assays by at least a factor of five. It is based on a new theoretical formalism in terms of concentrations that dismisses the requirement of estimating initial velocities. Expressions for the time evolution of the concentrations of all the reactants are also given.
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  21. Petr Karlovský (1986). Kinetics of Circular DNA Molecule Digestion by Restriction Endonuclease Computation of Kinetic Constants From Time Dependence of Fragment Concentrations. Acta Biotheoretica 35 (4).score: 12.0
    A model for kinetics of circular substrate cleavage by restriction endonuclease was formulated. The aim of the analysis of the model was to extract kinetic constants for all target sites from time-dependence of fragment concentration in reaction products. That was proved to be possible for molecules with an odd number of fragments only. A symmetry of the molecules with an even number of fragment is the cause. A solution for molecules with an odd number of fragments was found (...)
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  22. Robert K. Meyer (1986). Sentential Constants in R and R⌝. Studia Logica 45 (3):301 - 327.score: 12.0
    In this paper, we shall confine ourselves to the study of sentential constants in the system R of relevant implication.In dealing with the behaviour of the sentential constants in R, we shall think of R itself as presented in three stages, depending on the level of truth-functional involvement.
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  23. John Slaney (1993). Sentential Constants in Systems Near R. Studia Logica 52 (3):443 - 455.score: 12.0
    An Ackermann constant is a formula of sentential logic built up from the sentential constant t by closing under connectives. It is known that there are only finitely many non-equivalent Ackermann constants in the relevant logic R. In this paper it is shown that the most natural systems close to R but weaker than it-in particular the non-distributive system LR and the modalised system NR-allow infinitely many Ackermann constants to be distinguished. The argument in each case proceeds by (...)
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  24. Balder ten Cate & Massimo Franceschet (2005). Guarded Fragments with Constants. Journal of Logic 14 (3).score: 12.0
    We prove ExpTime-membership of the satisfiability problem for loosely ∀-guarded first-order formulas with a bounded number of variables and an unbounded number of constants. Guarded fragments with constants are interesting by themselves and because of their connection to hybrid logic.
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  25. P. C. W. Davies, Time Variation of the Coupling Constants.score: 10.0
    of a logarithmic time dependence of the fine structure constant is apparently within the limits discussed if there is a corresponding logarithmic time dependence of the strong coupling constant also. Moreover the recent discover> of naturally occurring ' Pu places the Gamow hypothesis of e' r much nearer the allov'able limits than had previously been supposed.
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  26. Stephen Read (2010). General-Elimination Harmony and the Meaning of the Logical Constants. Journal of Philosophical Logic 39:557-76.score: 9.0
    Inferentialism claims that expressions are meaningful by virtue of rules governing their use. In particular, logical expressions are autonomous if given meaning by their introduction-rules, rules specifying the grounds for assertion of propositions containing them. If the elimination-rules do no more, and no less, than is justified by the introduction-rules, the rules satisfy what Prawitz, following Lorenzen, called an inversion principle. This connection between rules leads to a general form of elimination-rule, and when the rules have this form, they may (...)
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  27. Göran Sundholm (1983). Constructions, Proofs and the Meaning of Logical Constants. Journal of Philosophical Logic 12 (2):151 - 172.score: 9.0
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  28. Otávio Bueno & Scott A. Shalkowski (2013). Logical Constants: A Modalist Approach 1. Noûs 47 (1):1-24.score: 9.0
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  29. J. A. Chadwick (1927). Logical Constants. Mind 36 (141):1-11.score: 9.0
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  30. Dag Westerståhl (1985). Logical Constants in Quantifier Languages. Linguistics and Philosophy 8 (4):387 - 413.score: 9.0
  31. Michael Byrd (1989). Russell, Logicism, and the Choice of Logical Constants. Notre Dame Journal of Formal Logic 30 (3):343-361.score: 9.0
  32. Kosta Došen (1989). Logical Constants as Punctuation Marks. Notre Dame Journal of Formal Logic 30 (3):362-381.score: 9.0
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  33. Pascal Engel (2006). Logic, Reasoning and the Logical Constants. Croatian Journal of Philosophy 6 (2):219-235.score: 9.0
    What is the relationship between logic and reasoning? How do logical norms guide inferential performance? This paper agrees with Gilbert Harman and most of the psychologists that logic is not directly relevant to reasoning. It argues, however, that the mental model theory of logical reasoning allows us to harmonise the basic principles of deductive reasoning and inferential perfomances, and that there is a strong connexion between our inferential norms and actual reasoning, along the lines of Peacocke’s conception of inferential role.
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  34. Ludwik Borkowski (1958). Reduction of Arithmetic to Logic Based on the Theory of Types Without the Axiom of Infinity and the Typical Ambiguity of Arithmetical Constants. Studia Logica 8 (1):283 - 297.score: 9.0
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  35. William G. Lycan (1989). Logical Constants and the Glory of Truth-Conditional Semantics. Notre Dame Journal of Formal Logic 30 (3):390-400.score: 9.0
  36. Charles B. Daniels (1987). A First-Order Logic with No Logical Constants. Notre Dame Journal of Formal Logic 28 (3):408-413.score: 9.0
  37. Olgierd Adrian Wojtasiewicz (1978). The Predicate Calculus with Extra-Logical Constants as an Instrument of Semantic Description. Studia Logica 37 (1):103 - 114.score: 9.0
  38. Johan van Benthem (1989). Logical Constants Across Varying Types. Notre Dame Journal of Formal Logic 30 (3):315-342.score: 9.0
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  39. Steven T. Kuhn (1981). Logical Expressions, Constants, and Operator Logic. Journal of Philosophy 78 (9):487-499.score: 9.0
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  40. Florian Steinberger (2011). Why Conclusions Should Remain Single. Journal of Philosophical Logic 40 (3):333-355.score: 9.0
    This paper argues that logical inferentialists should reject multiple-conclusion logics. Logical inferentialism is the position that the meanings of the logical constants are determined by the rules of inference they obey. As such, logical inferentialism requires a proof-theoretic framework within which to operate. However, in order to fulfil its semantic duties, a deductive system has to be suitably connected to our inferential practices. I argue that, contrary to an established tradition, multiple-conclusion systems are ill-suited for this purpose because they (...)
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  41. M. Bayram, J. P. Bennett & M. C. Dewar (1993). Using Computer Algebra to Determine Rate Constants in Biochemistry. Acta Biotheoretica 41 (1-2).score: 9.0
    In earlier work we have described how computer algebra may be used to derive composite rate laws for complete systems of equations, using the mathematical technique of Gröbner Bases (Bennett, Davenport and Sauro, 1988). Such composite rate laws may then be fitted to experimental data to yield estimates of kinetic parameters.Recently we have been investigating the practical application of this methodology to the estimation of kinetic parameters for the closed two enzyme system of aspartate aminotransferase (AAT) and malate dehydrogenase (MDH) (...)
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  42. David Meredith (1978). Positive Logic and Λ-Constants. Studia Logica 37 (3):269 - 285.score: 9.0
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  43. Stanley H. Stahl (1977). Primitive Recursive Ordinal Functions with Added Constants. Journal of Symbolic Logic 42 (1):77-82.score: 9.0
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  44. Peter Cholak, Sergey Goncharov, Bakhadyr Khoussainov & Richard A. Shore (1999). Computably Categorical Structures and Expansions by Constants. Journal of Symbolic Logic 64 (1):13-37.score: 9.0
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  45. John G. Cramer, "Texas" in Munich, Part 1: Closing in on the Constants of the Universe.score: 9.0
    This year I am on sabbatical at the Max Planck Institute for Physics in Munich, Germany, which by a happy coincidence was also the site of the 17th Texas Symposium on Relativistic Astrophysics held here two weeks ago (December 12-15, 1994). I was able to attend the Symposium, to learn quite a bit about the present state of astrophysics, and to contribute a paper co-authored by SF writers Forward, Benford, and Landis and wormhole theorists Visser and Morris [see my recent (...)
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  46. Thomas Bjurlöf (1978). A Note on Logical Constants. Analysis 38 (3):119 - 121.score: 9.0
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  47. Sean Coyle (1999). The Meanings of the Logical Constants in Deontic Logic. Ratio Juris 12 (1):39-58.score: 9.0
  48. Gustavo Fernández Díez (2000). Kolmogorov, Heyting and Gentzen on the Intuitionistic Logical Constants. Crítica 32 (96):43 - 57.score: 9.0
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  49. Dorothy Edgington (2006). The Pragmatics of the Logical Constants. In Ernest Lepore & Barry Smith (eds.), The Oxford Handbook of Philosophy of Language. Oxford University Press.score: 9.0
     
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  50. William C. Frederick (forthcoming). The Search for Ethical Constants. The Ruffin Series in Business Ethics:282-282.score: 9.0
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  51. Shaul Katzir (2003). Measuring Constants of Nature: Confirmation and Determination in Piezoelectricity. Studies in History and Philosophy of Science Part B 34 (4):579-606.score: 9.0
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  52. Irwin C. Lieb (1953). Logical Constants: Part I. The Review of Metaphysics 7 (1):36 - 52.score: 9.0
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  53. Pavel Materna (1972). Intensional Semantics of Vague Constants. Theory and Decision 2 (3):267-273.score: 9.0
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  54. Carl M. Tausig (1969). Sumner, Pareto, and Educational Constants. Educational Theory 19 (3):223-235.score: 9.0
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  55. Katalin Bimbó & J. Michael Dunn (2012). New Consecution Calculi for $R^{T}_{\To}$. Notre Dame Journal of Formal Logic 53 (4):491-509.score: 7.0
    The implicational fragment of the logic of relevant implication, $R_{\to}$ is one of the oldest relevance logics and in 1959 was shown by Kripke to be decidable. The proof is based on $LR_{\to}$ , a Gentzen-style calculus. In this paper, we add the truth constant $\mathbf{t}$ to $LR_{\to}$ , but more importantly we show how to reshape the sequent calculus as a consecution calculus containing a binary structural connective, in which permutation is replaced by two structural rules that involve $\mathbf{t}$ (...)
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  56. André Leclerc (2010). Pourquoi le Grundgedanke (T. 4.0312) de Wittgenstein est si "fondamental"? Principia 2 (2):183-204.score: 7.0
    La pensée fondamentale de Wittgenstein affirme que les constantes logiques ne représentent pas, ne fonctionnent pas sémantiquement comme des noms. En apparence truiviale, cette pensée, nous le montrerons, à des ramifications étonnantes dans la philosophie du premier wittgenstein, en ce qui concerne partmulzer sa conception de la logique. Notre but est d'interpréter l'aphorisme en question (T 4.0312) en montrant comment il se rapporte aux thèses et théories les plus importantes du Tractatus, et comment il permet de les faire tenir ensemble (...)
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  57. Claudio Pizzi (2013). Relative Contingency and Bimodality. Logica Universalis 7 (1):113-123.score: 7.0
    In the first part of the paper it is proved that there exists a one–one mapping between a minimal contingential logic extended with a suitable axiom for a propositional constant τ, named KΔτw, and a logic of necessity ${K\square \tau{w}}$ whose language contains ${\square}$ and τ. The form of the proposed translation aims at giving a solution to a problem which was left open in a preceding paper. It is then shown that the presence of τ in the language of (...)
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  58. Florian Steinberger (2011). What Harmony Could and Could Not Be. Australasian Journal of Philosophy 89 (4):617 - 639.score: 6.0
    The notion of harmony has played a pivotal role in a number of debates in the philosophy of logic. Yet there is little agreement as to how the requirement of harmony should be spelled out in detail or even what purpose it is to serve. Most, if not all, conceptions of harmony can already be found in Michael Dummett's seminal discussion of the matter in The Logical Basis of Metaphysics. Hence, if we wish to gain a better understanding of the (...)
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  59. Corine Besson (2010). Propositions, Dispositions and Logical Knolwedge. In M. Bonelli & A. Longo (eds.), Quid Est Veritas? Essays in Honour of Jonathan Barnes. Bibliopolis.score: 6.0
    This paper considers the question of what knowing a logical rule consists in. I defend the view that knowing a logical rule is having propositional knowledge. Many philosophers reject this view and argue for the alternative view that knowing a logical rule is, at least at the fundamental level, having a disposition to infer according to it. To motivate this dispositionalist view, its defenders often appeal to Carroll’s regress argument in ‘What the Tortoise Said to Achilles’. I show that this (...)
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  60. Florian Steinberger (2009). Not so Stable. Analysis 69 (4):655-661.score: 6.0
  61. Gilbert Plumer (2001). Phenomenological Argumentative Structure. Argumentation 15 (2):173-189.score: 6.0
    The nontechnical ability to identify or match argumentative structure seems to be an important reasoning skill. Instruments that have questions designed to measure this skill include major standardized tests for graduate school admission, for example, the United States-Canadian Law School Admission Test (LSAT), the Graduate Record Examinations (GRE), and the Graduate Management Admission Test (GMAT). Writers and reviewers of such tests need an appropriate foundation for developing such questions--they need a proper representation of phenomenological argumentative structure--for legitimacy, and because these (...)
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  62. Matthew McKeon, Logical Consequence, Philosophical Considerations. Internet Encyclopedia of Philosophy.score: 6.0
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  63. F. Steinberger (2011). Harmony in a Sequent Setting: A Reply to Tennant. Analysis 71 (2):273-280.score: 6.0
  64. Peter Schroeder-Heister (1984). Popper's Theory of Deductive Inference and the Concept of a Logical Constant. History and Philosophy of Logic 5 (1):79-110.score: 6.0
    This paper deals with Popper's little-known work on deductive logic, published between 1947 and 1949. According to his theory of deductive inference, the meaning of logical signs is determined by certain rules derived from ?inferential definitions? of those signs. Although strong arguments have been presented against Popper's claims (e.g. by Curry, Kleene, Lejewski and McKinsey), his theory can be reconstructed when it is viewed primarily as an attempt to demarcate logical from non-logical constants rather than as a semantic foundation (...)
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  65. Robert Goldblatt & Tomasz Kowalski (forthcoming). The Power of a Propositional Constant. Journal of Philosophical Logic:1-20.score: 6.0
    Monomodal logic has exactly two maximally normal logics, which are also the only quasi-normal logics that are Post complete, and they are complete for validity in Kripke frames. Here we show that addition of a propositional constant to monomodal logic allows the construction of continuum many maximally normal logics that are not valid in any Kripke frame, or even in any complete modal algebra. We also construct continuum many quasi-normal Post complete logics that are not normal. The set of extensions (...)
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  66. Florian Steinberger (2013). On the Equivalence Conjecture for Proof-Theoretic Harmony. Notre Dame Journal of Formal Logic 54 (1):79-86.score: 6.0
    The requirement of proof-theoretic harmony has played a pivotal role in a number of debates in the philosophy of logic. Different authors have attempted to precisify the notion in different ways. Among these, three proposals have been prominent in the literature: harmony–as–conservative extension, harmony–as–leveling procedure, and Tennant’s harmony–as–deductive equilibrium. In this paper I propose to clarify the logical relationships between these accounts. In particular, I demonstrate that what I call the equivalence conjecture —that these three notions essentially come to the (...)
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  67. John K. Slaney (1985). 3088 Varieties a Solution to the Ackermann Constant Problem. Journal of Symbolic Logic 50 (2):487-501.score: 6.0
    It is shown that there are exactly six normal DeMorgan monoids generated by the identity element alone. The free DeMorgan monoid with no generators but the identity is characterised and shown to have exactly three thousand and eighty-eight elements. This result solves the "Ackerman constant problem" of describing the structure of sentential constants in the logic R.
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  68. Alexandra Shlapentokh (1993). Diophantine Relations Between Rings of s-Integers of Fields of Algebraic Functions in One Variable Over Constant Fields of Positive Characteristic. Journal of Symbolic Logic 58 (1):158-192.score: 6.0
    One of the main theorems of the paper states the following. Let R-K-M be finite extensions of a rational one variable function field R over a finite field of constants. Let S be a finite set of valuations of K. Then the ring of elements of K having no poles outside S has a Diophantine definition over its integral closure in M.
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  69. Harold T. Hodes (2004). On The Sense and Reference of A Logical Constant. Philosophical Quarterly 54 (214):134-165.score: 4.0
    Logicism is, roughly speaking, the doctrine that mathematics is fancy logic. So getting clear about the nature of logic is a necessary step in an assessment of logicism. Logic is the study of logical concepts, how they are expressed in languages, their semantic values, and the relationships between these things and the rest of our concepts, linguistic expressions, and their semantic values. A logical concept is what can be expressed by a logical constant in a language. So the question “What (...)
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  70. Eric Schwitzgebel (2007). Do You Have Constant Tactile Experience of Your Feet in Your Shoes? Or is Experience Limited to What's in Attention? Journal of Consciousness Studies 14 (3):5-35.score: 4.0
    According to rich views of consciousness (e.g., James, Searle), we have a constant, complex flow of experience (or 'phenomenology') in multiple modalities simultaneously. According to thin views (e.g., Dennett, Mack and Rock), conscious experience is limited to one or a few topics, regions, objects, or modalities at a time. Existing introspective and empirical arguments on this issue (including arguments from 'inattentional blindness') generally beg the question. Participants in the present experiment wore beepers during everyday activity. When a beep sounded, they (...)
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  71. David J. Baker (2005). Spacetime Substantivalism and Einstein's Cosmological Constant. Philosophy of Science 72 (5):1299-1311.score: 4.0
    I offer a novel argument for spacetime substantivalism: We should take the spacetime of general relativity to be a substance because of its active role in gravitational causation. As a clear example of this causal behavior I offer the cosmological constant, a term in the most general form of the Einstein field equations which causes free floating objects to accelerate apart. This acceleration cannot, I claim, be causally explained except by reference to spacetime itself.
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  72. Hasok Chang (1997). Can Planck's Constant Be Measured with Classical Mechanics? International Studies in the Philosophy of Science 11 (3):223 – 243.score: 4.0
    An interesting case of the complex interaction between theory and experiment can be found in many experiments in quantum physics employing classical reasoning. It is expected that this practice would lead to quantitative inaccuracy, unless the measurements' results were averaged. Whether or not this inaccuracy is significant depends critically on the details of the particular experimental situation. The example of Millikan's photoelectric experiment, in which he obtained a precise value of Planck's constant, provides a good case for illustrating the process (...)
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  73. Peter Mittelstaedt (forthcoming). On the Meaning of the Constant “C” in Modern Physics. Journal for General Philosophy of Science.score: 4.0
    In modern physics, the constant “c” plays a twofold role. On the one hand, “c” is the well known velocity of light in an empty Minkowskian space–time, on the other hand “c” is a characteristic number of Special Relativity that governs the Lorentz transformation and its consequences for the measurements of space–time intervals. We ask for the interrelations between these two, at first sight different meanings of “c”. The conjecture that the value of “c” has any influence on the structure (...)
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  74. E. S. & H. Zinkernagel (2002). The Quantum Vacuum and the Cosmological Constant Problem. Studies in History and Philosophy of Science Part B 33 (4):663-705.score: 4.0
    The cosmological constant problem arises at the intersection between general relativity and quantum field theory, and is regarded as a fundamental problem in modern physics. In this paper, we describe the historical and conceptual origin of the cosmological constant problem which is intimately connected to the vacuum concept in quantum field theory. We critically discuss how the problem rests on the notion of physically real vacuum energy, and which relations between general relativity and quantum field theory are assumed in order (...)
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  75. John Earman (2003). The Cosmological Constant, the Fate of the Universe, Unimodular Gravity, and All That. Studies in History and Philosophy of Science Part B 34 (4):559-577.score: 4.0
    The cosmological constant is back. Several lines of evidence point to the conclusion that either there is a positive cosmological constant or else the universe is filled with a strange form of matter (“quintessence”) that mimics some of the effects of a positive lambda. This paper investigates the implications of the former possibility. Two senses in which the cosmological constant can be a constant are distinguished: the capital Λ sense in which lambda is a universal constant on a par with (...)
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  76. Michel Janssen, Why Einstein Introduced the Cosmological Constant.score: 4.0
    With the discovery that the universe is expanding at an accelerating rate, Einstein’s cosmological constant, which he once supposedly called his biggest blunder, is making a remarkable comeback. Einstein’s introduction of this constant had little to do with cosmology. It was part of yet another failed attempt to eliminate absolute space from physics. It took the Dutch astronomer Willem de Sitter only a few days to blow the idea out of the water. It took Einstein over a year to concede (...)
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  77. Peter W. Barlow (1992). A Constant of Temporal Structure in the Human Hierarchy and Other Systems. Acta Biotheoretica 40 (4).score: 4.0
    The levels that compose biological hierarchies each have their own energetic, spatial and temporal structure. Indeed, it is the discontinuity in energy relationships between levels, as well as the similarity of sub-systems that support them, that permits levels to be defined. In this paper, the temporal structure of living hierarchies, in particular that pertaining to Human society, is examined. Consideration is given to the period defining the lifespan of entities at each level and to a periodic event considered fundamental to (...)
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  78. Steven Brown (2006). The Perpetual Music Track: The Phenomenon of Constant Musical Imagery. Journal of Consciousness Studies 13 (6):43-62.score: 4.0
    The perpetual music track is a new concept that describes a condition of constant or near-constant musical imagery. This condition appears to be very rare even among composers and musicians. I present here a detailed self-analysis of musical imagery for the purpose of defining the psychological features of a perpetual music track. I have music running through my head almost constantly during waking hours, consisting of a combination of recently-heard pieces and distant pieces that spontaneously pop into the head. (...)
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  79. John Cramer, Our Runaway Universe and Einstein's Cosmological Constant.score: 4.0
    Much of what you thought you knew about the universe and its expansion may be wrong. That expansion appears to be speeding up rather than slowing E = mc 2). down. This column is about recent astronomical evidence for a positive cosmological constant, suggesting that space itself has mass-energy..
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  80. Brian Elliott (2009). Debord, Constant, and the Politics of Situationist Urbanism. Radical Philosophy Review 12 (1/2):249-272.score: 4.0
    In the first years of its existence between 1957 and 1960 the efforts of the radical collective the Situationist International (SI) centred on its program of “unitary urbanism.” This program sought to challenge the functionalist character of hegemonic forms of urban planning through novel practices of urban experimentation and contestation. Situationist urbanism arose largely through the collaboration between Guy Debord and the Dutch avant-garde architect Constant. This article explores the political dimension of situationist urbanism and the tensions that led to (...)
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  81. Dmitrij Skvortsov (2012). Kripke Sheaf Completeness of Some Superintuitionistic Predicate Logics with a Weakened Constant Domains Principle. Studia Logica 100 (1-2):361-383.score: 4.0
    The completeness w.r.t. Kripke frames with equality (or, equivalently, w.r.t. Kripke sheaves, [ 8 ] or [4, Sect. 3.6]) is established for three superintuitionistic predicate logics: ( Q - H + D *), ( Q - H + D *&K), ( Q - H + D *& K & J ). Here Q - H is intuitionistic predicate logic, J is the principle of the weak excluded middle, K is Kuroda’s axiom, and D * (cf. [ 12 ]) is a (...)
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  82. P. C. W. Davies, Constraints on the Value of the Fine Structure Constant From Gravitational Thermodynamics.score: 4.0
    The fine structure constant α ≡ e2/ c ≈ 1/137 is one of the fundamental parameters of the standard model of particle physics. There is a long history of attempts to derive the measured value of α from an underlying theory, or exhibit it in the form of a compact mathematical expression [2–4, 6, 8, 14–16]. The most significant advance in this endeavour was made by Dirac, who showed that if magnetic monopoles exist, with magnetic charge μ, then..
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  83. Robert Higgs (1995). Coercion is Not a Societal Constant: Reply to Samuels. Critical Review 9 (3):431-436.score: 4.0
    Warren Samuels maintains that every society has a constant amount of coercion and order, which vary only in terms of who gains and who loses, because every society has a government that establishes property rights. In making these arguments, Samuels exaggerates the extent to which governmental decisions predetermine the workings of a market society, and he fails to recognize that, with regard to the attainment of specific socioeconomic outcomes, governmental stipulation of private property rights differs fundamentally from governmental (...)
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  84. Denis R. Hirschfeldt, Bakhadyr Khoussainov & Richard A. Shore (2003). A Computably Categorical Structure Whose Expansion by a Constant has Infinite Computable Dimension. Journal of Symbolic Logic 68 (4):1199-1241.score: 4.0
    Cholak, Goncharov, Khoussainov, and Shore [1] showed that for each k > 0 there is a computably categorical structure whose expansion by a constant has computable dimension k. We show that the same is true with k replaced by ω. Our proof uses a version of Goncharov's method of left and right operations.
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  85. J. Brian Pitts (2006). Absolute Objects and Counterexamples: Jones--Geroch Dust, Torretti Constant Curvature, Tetrad-Spinor, and Scalar Density. Studies in History and Philosophy of Modern Physics 37:347-71.score: 4.0
    James L. Anderson analyzed the novelty of Einstein's theory of gravity as its lack of "absolute objects." Michael Friedman's related work has been criticized by Roger Jones and Robert Geroch for implausibly admitting as absolute the timelike 4-velocity field of dust in cosmological models in Einstein's theory. Using the Rosen-Sorkin Lagrange multiplier trick, I complete Anna Maidens's argument that the problem is not solved by prohibiting variation of absolute objects in an action principle. Recalling Anderson's proscription of "irrelevant" variables, I (...)
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  86. Steven A. LeBlanc (2003). Constant Battles: The Myth of the Peaceful, Noble Savage. St. Martin's Press.score: 4.0
    With armed conflict in the Persian Gulf now upon us, Harvard archaeologist Steven LeBlanc takes a long-term view of the nature and roots of war, presenting a controversial thesis: The notion of the "noble savage" living in peace with one another and in harmony with nature is a fantasy. In Constant Battles: The Myth of the Peaceful, Noble Savage , LeBlanc contends that warfare and violent conflict have existed throughout human history, and that humans have never lived in ecological balance (...)
     
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  87. Carsten Lutz, Holger Sturm, Frank Wolter & Michael Zakharyaschev (2002). A Tableau Decision Algorithm for Modalized ALC with Constant Domains. Studia Logica 72 (2):199-232.score: 4.0
    The aim of this paper is to construct a tableau decision algorithm for the modal description logic K ALC with constant domains. More precisely, we present a tableau procedure that is capable of deciding, given an ALC-formula with extra modal operators (which are applied only to concepts and TBox axioms, but not to roles), whether is satisfiable in a model with constant domains and arbitrary accessibility relations. Tableau-based algorithms have been shown to be practical even for logics of rather high (...)
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  88. Pa Mcgavin (2011). The Catechism on Sexuality: Interpreting the 'Constant Tradition'. Australasian Catholic Record, The 88 (2):219.score: 4.0
    McGavin, PA A constant theme of modern pontificates has been to keep in focus the central generative purpose of human sexuality and its full expression in the marriage relationship. While it is essential to keep this central focus, it nevertheless is necessary to sustain an attitude of 'discovery' in re-examining fundamental issues. This essay proposes such an approach in moving to a more nuanced catechetical reading of human sexuality as this particularly touches on the issue of masturbation.
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  89. Helena Rosenblatt (2008). Liberal Values: Benjamin Constant and the Politics of Religion. Cambridge University Press.score: 4.0
    Professor Rosenblatt presents a study of Benjamin Constant's intellectual development into a founding father of modern liberalism, through a careful analysis of his evolving views on religion. Constant's life spanned the Enlightenment, the French Revolution, Napoleon's rise and rule, and the Bourbon Restoration. Rosenblatt analyses Constant's key role in many of this era's heated debates over the role of religion in politics, and in doing so, exposes and addresses many misconceptions that have long reigned about Constant and his period. In (...)
     
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  90. Paul Boghossian (2003). Blind Reasoning. Aristotelian Society Supplementary Volume 77 (1):225–248.score: 3.0
    The paper asks under what conditions deductive reasoning transmits justification from its premises to its conclusion. It argues that both standard externalist and standard internalist accounts of this phenomenon fail. The nature of this failure is taken to indicate the way forward: basic forms of deductive reasoning must justify by being instances of ‘blind but blameless’ reasoning. Finally, the paper explores the suggestion that an inferentialist account of the logical constants can help explain how such reasoning is possible.
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  91. Mark Jago (2012). The Content of Deduction. Journal of Philosophical Logic 42:317-334.score: 3.0
    For deductive reasoning to be justified, it must be guaranteed to preserve truth from premises to conclusion; and for it to be useful to us, it must be capable of informing us of something. How can we capture this notion of information content, whilst respecting the fact that the content of the premises, if true, already secures the truth of the conclusion? This is the problem I address here. I begin by considering and rejecting several accounts of informational content. I (...)
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  92. Gila Sher, Is Logic in the Mind or in the World?score: 3.0
    Abstract The paper presents an outline of a unified answer to five questions concerning logic: (1) Is logic in the mind or in the world? (2) Does logic need a foundation? What is the main obstacle to a foundation for logic? Can it be overcome? (3) How does logic work? What does logical form represent? Are logical constants referential? (4) Is there a criterion of logicality? (5) What is the relation between logic and mathematics?
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  93. Vida Pavesich (2008). Hans Blumenberg's Philosophical Anthropology: After Heidegger and Cassirer. Journal of the History of Philosophy 46 (3):pp. 421-448.score: 3.0
    In this paper, I situate Hans Blumenberg historically and conceptually in relation to a subtheme in the famous debate between Martin Heidegger and Ernst Cassirer at Davos, Switzerland in 1929. The subtheme concerns Heidegger’s and Cassirer’s divergent attitudes toward philosophical anthropology as it relates to the starting points and goals of philosophy. I then reconstruct Blumenberg’s anthropology, which involves reconceptualizing Cassirer’s philosophy of symbolic forms in relation to Heidegger’s objections to the philosophical anthropology of his day (e.g., Max Scheler, Helmuth (...)
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  94. Timothy Williamson (2003). Blind Reasoning. Aristotelian Society Supplementary Volume 77 (1):249–293.score: 3.0
    [Paul Boghossian] The paper asks under what conditions deductive reasoning transmits justification from its premises to its conclusion. It argues that both standard externalist and standard internalist accounts of this phenomenon fail. The nature of this failure is taken to indicate the way forward: basic forms of deductive reasoning must justify by being instances of 'blind but blameless' reasoning. Finally, the paper explores the suggestion that an inferentialist account of the logical constants can help explain how such reasoning is (...)
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  95. Neil Sinhababu, Fine-Tuning and Psychophysical Laws.score: 3.0
    I present a novel objection to fine-tuning arguments for God's existence: the metaphysical possibility of different psychophysical laws allows any values of the physical constants to support intelligent life forms, like protons and electrons in love.
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  96. Bradley Monton (2006). God, Fine-Tuning, and the Problem of Old Evidence. British Journal for the Philosophy of Science 57 (2):405-424.score: 3.0
    The fundamental constants that are involved in the laws of physics which describe our universe are finely tuned for life, in the sense that if some of the constants had slightly different values life could not exist. Some people hold that this provides evidence for the existence of God. I will present a probabilistic version of this fine-tuning argument which is stronger than all other versions in the literature. Nevertheless, I will show that one can have reasonable opinions (...)
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  97. Kathrin Glüer (2003). Analyticity and Implicit Definition. Grazer Philosophische Studien 66 (1):37-60.score: 3.0
    Paul Boghossian advocates a version of the analytic theory of a priori knowledge. His defense of an "epistemic" notion of analyticity is based on an implicit definition account ofthe meaning of the logical constants. Boghossian underestimates the power of the classical Quinean criticisms, however; the challenge to substantiate the distinction between empirical and non-empirical sentences, as forcefully presented in Two Dogmas, still stands, and the regress from Truth by Convention still needs to be avoided. Here, Quine also showed that (...)
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  98. Kevin C. Klement (2009). Russell's Logical Atomism. Stanford Encyclopedia of Philosophy.score: 3.0
    Bertrand Russell (1872-1970) described his philosophy as a kind of “logical atomism”, by which he meant to endorse both a metaphysical view and a certain methodology for doing philosophy. The metaphysical view amounts to the claim that the world consists of a plurality of independently existing things exhibiting qualities and standing in relations. According to logical atomism, all truths are ultimately dependent upon a layer of atomic facts, which consist either of a simple particular exhibiting a quality, or mutliple simple (...)
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  99. Thomas Kroedel (2012). Implicit Definition and the Application of Logic. Philosophical Studies 158 (1):131-148.score: 3.0
    The paper argues that the theory of Implicit Definition cannot give an account of knowledge of logical principles. According to this theory, the meanings of certain expressions are determined such that they make certain principles containing them true; this is supposed to explain our knowledge of the principles as derived from our knowledge of what the expressions mean. The paper argues that this explanation succeeds only if Implicit Definition can account for our understanding of the logical constants, and that (...)
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