Search results for 'A. R. Meyer' (try it on Scholar)

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  1. Robert K. Meyer (1983). A Note on ${\Rm R}_{\Rightarrow}$ Matrices. Notre Dame Journal of Formal Logic 24 (4):450-472.score: 1890.0
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  2. Robert K. Meyer (1998). ŠƒE is Admissible in €œTrue” Relevant Arithmetic. Journal of Philosophical Logic 27 (4):327-351.score: 1350.0
    The system R## of "true" relevant arithmetic is got by adding the ω-rule "Infer VxAx from AO, A1, A2, ...." to the system R# of "relevant Peano arithmetic". The rule ⊃E (or "gamma") is admissible for R##. This contrasts with the counterexample to ⊃E for R# (Friedman & Meyer, "Whither Relevant Arithmetic"). There is a Way Up part of the proof, which selects an arbitrary non-theorem C of R## and which builds by generalizing Henkin and Belnap arguments a prime (...)
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  3. A. Lanni Yunis, R. K. Balot, E. A. Meyer, S. L. Forsdyke, C. Mossé, R. Osborne, L. A. Tritle, T. B. Strong & N. Karagiannis (2013). Johann P. Arnason, Kurt A. Raaflaub, and Peter Wagner (Eds.). The Greek Polis and the Invention of Democracy: A Politico-Cultural Transformation and Its In-Terpretations. The Ancient World: Comparative Histories. Malden, Mass.: Black-Well, 2013. Pp. X, 400. $139.95. ISBN 978-1-4443-5106-4. With Contributions From the Editors and E. Flaig, L. Bertelli, J. Grethlein, H. [REVIEW] Classical World 107 (1):139-145.score: 1260.0
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  4. Robert K. Meyer (2008). Ai, Me and Lewis (Abelian Implication, Material Equivalence and C I Lewis 1920). Journal of Philosophical Logic 37 (2):169 - 181.score: 960.0
    C I Lewis showed up Down Under in 2005, in e-mails initiated by Allen Hazen of Melbourne. Their topic was the system Hazen called FL (a Funny Logic), axiomatized in passing in Lewis 1921. I show that FL is the system MEN of material equivalence with negation. But negation plays no special role in MEN. Symbolizing equivalence with → and defining ∼A inferentially as A→f, the theorems of MEN are just those of the underlying theory ME of pure material equivalence. (...)
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  5. Robert K. Meyer (1998). ⊃E is Admissible in “True” Relevant Arithmetic. Journal of Philosophical Logic 27 (4):327 - 351.score: 900.0
    The system R## of "true" relevant arithmetic is got by adding the ω-rule "Infer VxAx from AO, A1, A2, ...." to the system R# of "relevant Peano arithmetic". The rule ⊃E (or "gamma") is admissible for R##. This contrasts with the counterexample to ⊃E for R# (Friedman & Meyer, "Whither Relevant Arithmetic"). There is a Way Up part of the proof, which selects an arbitrary non-theorem C of R## and which builds by generalizing Henkin and Belnap arguments a prime (...)
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  6. Bas R. Steunebrink, Mehdi Dastani & John-Jules Ch Meyer (2012). A Formal Model of Emotion Triggers: An Approach for BDI Agents. Synthese 185 (S1):83-129.score: 900.0
    This paper formalizes part of a well-known psychological model of emotions. In particular, the logical structure underlying the conditions that trigger emotions are studied and then hierarchically organized. The insights gained therefrom are used to guide a formalization of emotion triggers, which proceeds in three stages. The first stage captures the conditions that trigger emotions in a semiformal way, i.e., without committing to an underlying formalism and semantics. The second stage captures the main psychological notions used in the emotion model (...)
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  7. Samantha B. Meyer, Tini C. N. Luong, Paul R. Ward, George Tsourtos & Tiffany K. Gill (2012). Investigating Australians' Trust: Findings From a National Survey. International Journal of Social Quality 2 (2):3-23.score: 900.0
    Trust has been identified as an indicator within Social Quality theory. As an important component of social quality, trust has become increasingly important in modern society because literature suggests that trust in a number of democratic countries is declining. Modern technologies and specialties are often beyond the understanding of lay individuals and thus, the need for trusting relations between lay individuals and organizations/individuals has grown. The purpose of the study was to examine the extent to which Australians (dis)trust individuals and (...)
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  8. R. Banacb, H. Barendregt, J. A. Bergstra, J. V. Tucker, J. Brendle, I. Moerdijk, E. Palmgren, J. I. Seiferas, A. R. Meyer & J. Terlouw (1995). Abrahamson, KA, Downey, RG and Fellows, MR. Annals of Pure and Applied Logic 73:327.score: 870.0
     
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  9. R. Moll & A. R. Meyer (1974). Honest Bounds for Complexity Classes of Recursive Functions. Journal of Symbolic Logic 39 (1):127-138.score: 870.0
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  10. L. R. Wheeldon, A. S. Meyer, M. Smith & R. Goldstone (2002). Incrementality. In Lynn Nadel (ed.), The Encyclopedia of Cognitive Science. Macmillan.score: 870.0
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  11. L. R. Wheeldon, A. S. Meyer & M. Smith (2003). Incremental Language Production. In L. Nadel (ed.), Encyclopedia of Cognitive Science. Nature Publishing Group. 4--760.score: 870.0
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  12. Mary R. Robinson, Mary Martha Thiel & Elaine C. Meyer (2007). On Being a Spiritual Care Generalist. American Journal of Bioethics 7 (7):24 – 26.score: 810.0
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  13. Harry F. Harlow, Margaret Kuenne Harlow & Donald R. Meyer (1950). Learning Motivated by a Manipulation Drive. Journal of Experimental Psychology 40 (2):228.score: 810.0
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  14. E. M. Hammer, J. Hawthorne, M. Kracht, E. Martino, J. M. Mendez, R. K. Meyer, L. S. Moss, A. Tzouvaras, J. van Benthem & F. Wolter (1998). De Rijke, M., 109 Di Maio, MC, 435 Doria, FA, 553 French, S., 603. Journal of Philosophical Logic 27 (661).score: 810.0
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  15. Albert R. Meyer & Dennis M. Ritchie (1972). A Classification of the Recursive Functions. Mathematical Logic Quarterly 18 (4‐6):71-82.score: 810.0
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  16. Donald R. Meyer, Seisoh Sukemune & Roger Myers (1960). Local Variations in the Magnitude of a Figural Aftereffect. Journal of Experimental Psychology 60 (5):314.score: 810.0
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  17. Anthony R. Jansen, Kim Marriott & Bernd Meyer (2004). Cider: A Component-Based Toolkit for Creating Smart Diagram Environments. In A. Blackwell, K. Marriott & A. Shimojima (eds.), Diagrammatic Representation and Inference. Springer. 415--419.score: 810.0
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  18. H. Leblanc & R. K. Meyer (1970). On Prefacing (⊇ X) A ⊃ A (Y/X) WITH (⊇ Y) — A Free Quantification Theory Without Identity. Mathematical Logic Quarterly 16 (8):447-462.score: 810.0
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  19. Donald R. Meyer, Mildred H. Lopopolo & Devendra Singh (1966). Learning and Transfer in the Monkey as a Function of Differential Levels of Incentive. Journal of Experimental Psychology 72 (2):284.score: 810.0
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  20. Jessica A. Meyer & R. Peter Hobson (2004). Orientation in Relation to Self and Other: The Case of Autism. Interaction Studies 5 (2):221-244.score: 810.0
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  21. Gemma Robles & José M. Méndez (2010). A Routley-Meyer Type Semantics for Relevant Logics Including B R Plus the Disjunctive Syllogism. Journal of Philosophical Logic 39 (2):139 - 158.score: 489.0
    Routley-Meyer type ternary relational semantics are defined for relevant logics including Routley and Meyer’s basic logic B plus the reductio rule and the disjunctive syllogism. Standard relevant logics such as E and R (plus γ ) and Ackermann’s logics of ‘strenge Implikation’ Π and Π ′ are among the logics considered.
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  22. Robert K. Meyer & Greg Restall, “Strenge” Arithmetics.score: 450.0
    In Entailment, Anderson and Belnap motivated their modification E of Ackermann’s strenge Implikation Π Π’ as a logic of relevance and necessity. The kindred system R was seen as relevant but not as modal. Our systems of Peano arithmetic R# and omega arithmetic R## were based on R to avoid fallacies of relevance. But problems arose as to which arithmetic sentences were (relevantly) true. Here we base analogous systems on E to solve those problems. Central to motivating E is the (...)
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  23. Harvey Friedman & Robert K. Meyer (1992). Whither Relevant Arithmetic? Journal of Symbolic Logic 57 (3):824-831.score: 450.0
    Based on the relevant logic R, the system R# was proposed as a relevant Peano arithmetic. R# has many nice properties: the most conspicuous theorems of classical Peano arithmetic PA are readily provable therein; it is readily and effectively shown to be nontrivial; it incorporates both intuitionist and classical proof methods. But it is shown here that R# is properly weaker than PA, in the sense that there is a strictly positive theorem QRF of PA which is unprovable in R#. (...)
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  24. F. Dignum, J. -J. Ch Meyer & R. J. Wieringa (1996). Free Choice and Contextually Permitted Actions. Studia Logica 57 (1):193 - 220.score: 450.0
    We present a solution to the paradox of free choice permission by introducing strong and weak permission in a deontic logic of action. It is shown how counterintuitive consequences of strong permission can be avoided by limiting the contexts in which an action can be performed. This is done by introducing the only operator, which allows us to say that only is performed (and nothing else), and by introducing contextual interpretation of action terms.
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  25. John K. Slaney, Robert K. Meyer & Greg Restall, Technical Report TR-ARP-2-96.score: 450.0
    In classical and intuitionistic arithmetics, any formula implies a true equation, and a false equation implies anything. In weaker logics fewer implications hold. In this paper we rehearse known results about the relevant arithmetic R, and we show that in linear arithmetic LL by contrast false equations never imply true ones. As a result, linear arithmetic is desecsed. A formula A which entails 0 = 0 is a secondary equation; one entailed by 0 6= 0 is a secondary unequation. A (...)
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  26. Susan A. Gelman, Meredith A. Meyer & Nicholaus S. Noles (2013). History and Essence in Human Cognition. Behavioral and Brain Sciences 36 (2):142 - 143.score: 450.0
    Bullot & Reber (B&R) provide compelling evidence that sensitivity to context, history, and design stance are crucial to theories of art appreciation. We ask how these ideas relate to broader aspects of human cognition. Further open questions concern how psychological essentialism contributes to art appreciation and how essentialism regarding created artifacts (such as art) differs from essentialism in other domains.
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  27. A. F. Bausch (1950). Review: E. P. Northrop, R. S. Fouch, I. R. Hershner, S. P. Hughart, W. S. Karush, J. S. Leech, D. M. Merriell, W. H. L. Meyer, H. F. Mist, A. L. Putnam, S. Sherman, G. F. Simmons, E. F. Trombley, Fundamental Mathematics. Prepared for the General Course Mathematics 1 in the College; E. P. Northrop, R. S. Fouch, M. Friedman, S. P. Hughart, W. S. Karush, J. S. Leech, D. M. Merriell, W. H. L. Meyer, E. H. Ostrow, A. L. Putnam, G. F. Simmons, E. F. Trombley, Fundamental Mathematics. Prepared for the General Course Mathematics 1 in the College. [REVIEW] Journal of Symbolic Logic 14 (4):242-243.score: 414.0
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  28. Ted F. Andrews (1969). Review Feature High School Biology H. Kolb N. A. Anderson R. G. Beidleman D. S. Farner V. Larsen W. V. Mayer E. M. Palmer S. Perrott P. G. Pearson Biological Science: Molecules to Man C. A. Welch D. I. Arnon H. Cochran F. C. Erk J. Fishleder W. V. Mayer, Sr. M. Pius J. Shaver F. W. Smith, Jr. Biological Science: An Inquiry Into Life J. A. Moore E. F. Degenhardt B. Glass L. Hallenbeck M. Kennedy W. V. Mayer T. G. Meyer I. D. Olsen W. N. Stewart. [REVIEW] BioScience 19 (5):475-476.score: 405.0
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  29. Edwin D. Mares (1995). A Star-Free Semantics for R. Journal of Symbolic Logic 60 (2):579 - 590.score: 261.0
    The purpose of this paper is to show that semantics for relevance logic, based on the Routley-Meyer semantics, can be given without using the Routley star operator to treat negation. In the resulting semantics, negation is treated implicationally. It is shown that, by the use of restrictions on the ternary accessibility relation, simplified by the use of some definitions, a semantics can be stipulated over which R is complete.
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  30. Edwin D. Mares (1995). A Star-Free Semantics for $Mathbf{R}$. Journal of Symbolic Logic 60 (2):579-590.score: 261.0
    The purpose of this paper is to show that semantics for relevance logic, based on the Routley-Meyer semantics, can be given without using the Routley star operator to treat negation. In the resulting semantics, negation is treated implicationally. It is shown that, by the use of restrictions on the ternary accessibility relation, simplified by the use of some definitions, a semantics can be stipulated over which $\mathbf{R}$ is complete.
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  31. Gemma Robles & José M. Méndez (2011). A Routley-Meyer Semantics for Relevant Logics Including TWR Plus the Disjunctive Syllogism. Logic Journal of the Igpl 19 (1):18-32.score: 246.0
    We provide Routley-Meyer type semantics for relevant logics including Contractionless Ticket Entailment TW (without the truth constant t and o) plus reductio R and Ackermann’s rule γ (i.e., disjunctive syllogism). These logics have the following properties. (i) All have the variable sharing property; some of them have, in addition, the Ackermann Property. (ii) They are stable. (iii) Inconsistent theories built upon these logics are not necessarily trivial.
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  32. P. R. Farnsworth (1926). A Modification of the Lipps-Meyer Law. Journal of Experimental Psychology 9 (3):253.score: 207.0
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  33. A. Rose (1968). Review: R. K. Meyer, Pure Denumerable Lukasiewiczian Implication. [REVIEW] Journal of Symbolic Logic 33 (2):308-308.score: 189.0
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  34. Win R. Shea (1991). DISABILITIES. Luanna H. Meyer, Charles A. Peck & Lou Brown. 669 P. 1991. Paul H. Brooks Publishing Co., Baltimore. Journal of Medical Humanities 12 (1).score: 189.0
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  35. R. Findler (2004). Philosophy and the Passions: Toward a History of Human Nature. By Michel Meyer. The European Legacy 9:392-393.score: 189.0
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  36. Edwin D. Mares (1994). Why We Need a Relevant Theory of Conditionals. Topoi 13 (1):31-36.score: 132.0
    This paper presents ConR (Conditional R), a logic of conditionals based on Anderson and Belnap''s system R. A Routley-Meyer-style semantics for ConR is given for the system (the completeness of ConR over this semantics is proved in E. Mares and A. Fuhrmann, A Relevant Theory of Conditionals (unpublished MS)). Moreover, it is argued that adopting a relevant theory of conditionals will improve certain theories that utilize conditionals, i.e. Lewis'' theory of causation, Lewis'' dyadic deontic logic, and Chellas'' dyadic deontic (...)
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  37. J. Michael Dunn (1979). A Theorem in 3-Valued Model Theory with Connections to Number Theory, Type Theory, and Relevant Logic. Studia Logica 38 (2):149 - 169.score: 126.0
    Given classical (2 valued) structures and and a homomorphism h of onto , it is shown how to construct a (non-degenerate) 3-valued counterpart of . Classical sentences that are true in are non-false in . Applications to number theory and type theory (with axiom of infinity) produce finite 3-valued models in which all classically true sentences of these theories are non-false. Connections to relevant logic give absolute consistency proofs for versions of these theories formulated in relevant logic (the proof for (...)
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  38. W. J. Blok & J. G. Raftery (2004). Fragments of R-Mingle. Studia Logica 78 (1-2):59 - 106.score: 126.0
    The logic RM and its basic fragments (always with implication) are considered here as entire consequence relations, rather than as sets of theorems. A new observation made here is that the disjunction of RM is definable in terms of its other positive propositional connectives, unlike that of R. The basic fragments of RM therefore fall naturally into two classes, according to whether disjunction is or is not definable. In the equivalent quasivariety semantics of these fragments, which consist of subreducts of (...)
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  39. Kazimierz Swirydowicz (1999). There Exist Exactly Two Maximal Strictly Relevant Extensions of the Relevant Logic R. Journal of Symbolic Logic 64 (3):1125-1154.score: 126.0
    In [60] N. Belnap presented an 8-element matrix for the relevant logic R with the following property: if in an implication A → B the formulas A and B do not have a common variable then there exists a valuation v such that v(A → B) does not belong to the set of designated elements of this matrix. A 6-element matrix of this kind can be found in: R. Routley, R.K. Meyer, V. Plumwood and R.T. Brady [82]. Below we (...)
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  40. Chiara Degano (2007). Dissociation and Presupposition in Discourse: A Corpus Study. [REVIEW] Argumentation 21 (4):361-378.score: 126.0
    This paper aims at combining different theoretical and methodological approaches for the analysis of discourse, focusing in particular on argumentative structures. At a first level an attempt is made to include argumentation in critical discourse analysis in order to extend the analysis of interaction between “structures of discourse” and “structures of ideologies” (T. A. van Dijk, R. Wodak and M. Meyer (eds.), Methods of Critical Discourse Analysis. Sage, London, 1995) to higher levels of language description. At a second level (...)
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  41. Lars Aagaard-Mogensen (ed.) (1976). Culture and Art: An Anthology. Humanities Press.score: 81.0
    Danto, A. The artworld.--Dickie, G. What is art?--Margolis, J. Works of art are physically embodied and culturally emergent entities.--Kjørup, S. Art broadly and wholly conceived.--Meyer, L. B. Forgery and the anthropology of art.--Brunius, T. Theory and ideologies in aesthetics.--Tilghman, B. R. Artistic puzzlement.--Binkley, T. Deciding about art.--Alexander, H. G. On defining in aesthetics.--Iseminger, G. Appreciation, the artworld, and the aesthetic.--Glickman, J. Creativity in the arts.--Sclafani, R. The theory of art.--Lyas, C. Danto and Dickie on art.--Beardsley, M. C. Is art (...)
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  42. Ross T. Brady (1993). Rules in Relevant Logic — II: Formula Representation. Studia Logica 52 (4):565 - 585.score: 81.0
    This paper surveys the various forms of Deduction Theorem for a broad range of relevant logics. The logics range from the basic system B of Routley-Meyer through to the system R of relevant implication, and the forms of Deduction Theorem are characterized by the various formula representations of rules that are either unrestricted or restricted in certain ways. The formula representations cover the iterated form,A 1 .A 2 . ... .A n B, the conjunctive form,A 1&A 2 & ...A (...)
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  43. Harvey Friedman, New Borel Independence Results.score: 81.0
    S. Adams, W. Ambrose, A. Andretta, H. Becker, R. Camerlo, C. Champetier, J.P.R. Christensen, D.E. Cohen, A. Connes. C. Dellacherie, R. Dougherty, R.H. Farrell, F. Feldman, A. Furman, D. Gaboriau, S. Gao, V. Ya. Golodets, P. Hahn, P. de la Harpe, G. Hjorth, S. Jackson, S. Kahane, A.S. Kechris, A. Louveau,, R. Lyons, P.-A. Meyer, C.C. Moore, M.G. Nadkarni, C. Nebbia, A.L.T. Patterson, U. Krengel, A.J. Kuntz, J.-P. Serre, S.D. Sinel'shchikov, T. Slaman, Solecki, R. Spatzier, J. Steel, D. Sullivan, (...)
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  44. John Slaney & Edward Walker (2014). The One-Variable Fragment of T→. Journal of Philosophical Logic 43 (5):867-878.score: 81.0
    We show that there are infinitely many pairwise non-equivalent formulae in one propositional variable p in the pure implication fragment of the logic T of “ticket entailment” proposed by Anderson and Belnap. This answers a question posed by R. K. Meyer.
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  45. Horace Meyer Kallen (1937). Remarks on R. B. Perry's Portrait of William James. Philosophical Review 46 (1):68-78.score: 81.0
    Kallen's review of Ralph Barton Perry (1935) The Thought and Character of William James--in which he offers a pointed criticism.
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  46. Josep Maria Font & Gonzalo Rodríguez (1994). Algebraic Study of Two Deductive Systems of Relevance Logic. Notre Dame Journal of Formal Logic 35 (3):369-397.score: 81.0
    In this paper two deductive systems (i.e., two consequence relations) associated with relevance logic are studied from an algebraic point of view. One is defined by the familiar, Hilbert-style, formalization of R; the other one is a weak version of it, called WR, which appears as the semantic entailment of the Meyer-Routley-Fine semantics, and which has already been suggested by Wójcicki for other reasons. This weaker consequence is first defined indirectly, using R, but we prove that the first one (...)
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  47. Philip Kremer (1997). Defining Relevant Implication in a Propositionally Quantified S. Journal of Symbolic Logic 62 (4):1057-1069.score: 81.0
    R. K. Meyer once gave precise form to the question of whether relevant implication can be defined in any modal system, and his answer was `no'. In the present paper, we extend S4, first with propositional quantifiers, to the system S4π+; and then with definite propositional descriptions, to the system S4π+ lp . We show that relevant implication can in some sense be defined in the modal system S4π+ lp , although it cannot be defined in S4π+.
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  48. Daniel Jeremy Silver (1970). Judaism and Ethics. [New York]Ktav Pub. House.score: 81.0
    Introduction, by D. J. Silver.--The issues: Some current trends in ethical theory, by A. Edel. Contemporary problems in ethics from a Jewish perspective, by H. Jonas. What is the contemporary problematic of ethics in Christianity? By J. M. Gustafson. Modern images of man, by J. N. Hartt. Is there a common Judaeo-Christian ethical tradition? By I. M. Blank. Problematics of Jewish ethics, by M. A. Meyer. Revealed morality and modern thought, by N. Samuelson.--The Jewish background: Does Torah mean law? (...)
     
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  49. J. K. Mason & D. W. Meyers (1986). Parental Choice and Selective Non-Treatment of Deformed Newborns: A View From Mid-Atlantic. Journal of Medical Ethics 12 (2):67-71.score: 30.0
    This paper traces the development of parental rights to accept or to refuse treatment for a defective newborn infant in the United Kingdom and in the United States of America; its main purpose is to explore the common trends from which an acceptable policy may be derived. It is probable that the British law on parental decision-making in respect of infants suffering from Down's syndrome is to be found in the civil case of In Re B rather than in the (...)
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