Search results for 'Sharon Duvdevani-Bar' (try it on Scholar)

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  1.  2
    Inmaculada de Melo-Martín, Michael Hauskeller, Sandra Braman, Xavier Guchet & Tamar Sharon (2015). Book Symposium on Human Nature in an Age of Biotechnology: The Case for Mediated Posthumanism By Tamar Sharon Springer, Dordrecht, 2014. Philosophy and Technology 28 (4):581-599.
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  2. Shimon Edelman & Sharon Duvdevani-Bar (1997). Similarity-Based Viewspace Interpolation and the Categorization of 3D Objects. In Proc. Edinburgh Workshop on Similarity and Categorization.
    Visual objects can be represented by their similarities to a small number of reference shapes or prototypes. This method yields low-dimensional (and therefore computationally tractable) representations, which support both the recognition of familiar shapes and the categorization of novel ones. In this note, we show how such representations can be used in a variety of tasks involving novel objects: viewpoint-invariant recognition, recovery of a canonical view, estimation of pose, and prediction of an arbitrary view. The unifying principle in all these (...)
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  3. Shimon Edelman & Sharon Duvdevani-Bar (1997). Proc. Edinburgh Workshop on Similarity and Categorization.
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  4.  2
    Christos Vakalopoulos & Avi Sharon (2010). The Line of the Horizon (Selected Scenes). Arion 18 (1):101-118.
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  5.  1
    Aníbal R. Bar & Sergio D. Valenzuela (2006). La Evolución Como Modelo de Explicación En Los Textos Escolares. Cinta de Moebio 26.
    The present work intends to investigate about explanation models related to the evolution concept in school texts in Argentina, using categories proposed by Bar (2005). The reconstructed model shows characteristics of adaptation systems, models that give account of biological phenomena with end..
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  6. Alexandros Papadiamandis & Avi Sharon (2008). Poor Saint: An Island Tale. Arion 15 (3):103-122.
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  7. Avi Sharon (2011). A Crusade For the Humanities: From the Letters of Cardinal Bessarion. Arion 19 (2):163-166.
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  8. Assaf Sharon & Levi Spectre (2013). Epistemic Closure Under Deductive Inference: What is It and Can We Afford It? Synthese 190 (14):2731-2748.
    The idea that knowledge can be extended by inference from what is known seems highly plausible. Yet, as shown by familiar preface paradox and lottery-type cases, the possibility of aggregating uncertainty casts doubt on its tenability. We show that these considerations go much further than previously recognized and significantly restrict the kinds of closure ordinary theories of knowledge can endorse. Meeting the challenge of uncertainty aggregation requires either the restriction of knowledge-extending inferences to single premises, or eliminating epistemic uncertainty in (...)
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  9. Moshe Bar & Irving Biederman (1999). Localizing the Cortical Region Mediating Visual Awareness of Object Identity. Proceedings of the National Academy of Sciences of the United States of America 96 (4):1790-1793.
  10. Assaf Sharon & Levi Spectre (2010). Dogmatism Repuzzled. Philosophical Studies 148 (2):307 - 321.
    Harman and Lewis credit Kripke with having formulated a puzzle that seems to show that knowledge entails dogmatism. The puzzle is widely regarded as having been solved. In this paper we argue that this standard solution, in its various versions, addresses only a limited aspect of the puzzle and holds no promise of fully resolving it. Analyzing this failure and the proper rendering of the puzzle, it is suggested that it poses a significant challenge for the defense of epistemic closure.
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  11. Moshe Bar (2000). Conscious and Nonconscious Processing of Visual Object Identity. In Yves Rossetti & Antti Revonsuo (eds.), Beyond Dissociation: Interaction Between Dissociated Implicit and Explicit Processing. John Benjamins
  12.  98
    Assaf Sharon & Levi Spectre (2008). Mr. Magoo's Mistake. Philosophical Studies 139 (2):289 - 306.
    Timothy Williamson has famously argued that the (KK) principle (roughly, that if one knows that p, then one knows that one knows that p) should be rejected. We analyze Williamson’s argument and show that its key premise is ambiguous, and that when it is properly stated this premise no longer supports the argument against (KK). After canvassing possible objections to our argument, we reflect upon some conclusions that suggest significant epistemological ramifications pertaining to the acquisition of knowledge from prior knowledge (...)
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  13.  4
    J. Bar (1982). Computatio Sive Logica. Review of Metaphysics 35 (4):874-877.
  14.  14
    Moshe Bar (2007). The Continuum of “Looking Forward,” and Paradoxical Requirements From Memory. Behavioral and Brain Sciences 30 (3):315-316.
    The claim that nonhuman animals lack foresight is common and intuitive. I propose an alternative whereby foresight is a gradual continuum in that it is present in animals to the extent that it is needed. A second aspect of this commentary points out that the requirements that the memory that mediates foresight be both specific yet flexible seem contradictory.
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  15.  6
    F. J. Smith & E. Bär (1968). Vers une phénoménologie du son. Revue de Métaphysique et de Morale 73 (3):328 - 343.
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  16.  1
    J. Bar (1982). Die Erklären. Review of Metaphysics 35 (4):851-853.
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  17. Martin Sexton Wonder Bar, Apr 2002.
    The politics of the popular-music business clearly showed its head at this year�s Grammy Awards. Two worthy artists were vying for New Female artists: Alicia Keys and India Arie. When the winner was called, Alicia Keys walked away with the award (and five others) while India Arie was shut out. I�m convinced that the reason Keys won was not that her work�the strong and ubiquitous Songs in A Minor �was so much better than Arie�s Acoustic Soul. It isn�t. Instead it (...)
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  18. Silvio Bär (2012). Life-Choices Harbach Die Wahl des Lebens in der Antiken Literatur. Pp. Xviii + 495, Ills. Heidelberg: Universitätsverlag Winter, 2010. Cased, €56. ISBN: 978-3-8253-5745-0. [REVIEW] The Classical Review 62 (1):24-26.
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  19. Douglas Sharon (2003). Introduction: Shamanism, Mesas & Cosmologies in Middle America. In Douglas Sharon & James Edward Brady (eds.), Mesas & Cosmologies in Mesoamerica. San Diego Museum of Man
     
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  20. Douglas Sharon & James Edward Brady (eds.) (2003). Mesas & Cosmologies in Mesoamerica. San Diego Museum of Man.
  21. Douglas Sharon (2003). Preface. In Douglas Sharon & James Edward Brady (eds.), Mesas & Cosmologies in Mesoamerica. San Diego Museum of Man
     
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  22.  28
    Henk J. Verkuyl (1981). Numerals and Quantifiers in X-Bar Syntax and Their Semantic Interpretation. In Jeroen A. G. Groenendijk, Theo M. V. Janssen & Martin B. Stokhof (eds.), Formal Methods in the Study of Language Volume 2. U of Amsterdam 567-599.
    The first aim of the paper is to show that under certain conditions generative syntax can be made suitable for Montague semantics, based on his type logic. One of the conditions is to make branching in the so-called X-bar syntax strictly binary, This makes it possible to provide an adequate semantics for Noun Phrases by taking them as referring to sets of collections of sets of entities ( type <ett,t>) rather than to sets of sets of entities (ett).
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  23. Matthew Boyle (2010). Bar-on on Self-Knowledge and Expression. Acta Analytica 25 (1):9-20.
    I critically discuss the account of self-knowledge presented in Dorit Bar-On’s Speaking My Mind (OUP 2004), focusing on Bar-On’s understanding of what makes our capacity for self-knowledge puzzling and on her ‘neo-expressivist’ solution to the puzzle. I argue that there is an important aspect of the problem of self-knowledge that Bar-On’s account does not sufficiently address. A satisfying account of self-knowledge must explain not merely how we are able to make accurate avowals about our own present mental states, but how (...)
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  24.  13
    Paulo Oliva & Thomas Powell (2012). On Spector's Bar Recursion. Mathematical Logic Quarterly 58 (4‐5):356-265.
    We show that Spector's “restricted” form of bar recursion is sufficient to define Spector's search functional. This new result is then used to show that Spector's restricted form of bar recursion is in fact as general as the supposedly more general form of bar recursion. Given that these two forms of bar recursion correspond to the iterated products of selection function and quantifiers, it follows that this iterated product of selection functions is T-equivalent to the corresponding iterated product of quantifiers.
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  25.  3
    Michael Rathjen (2006). A Note on Bar Induction in Constructive Set Theory. Mathematical Logic Quarterly 52 (3):253-258.
    Bar Induction occupies a central place in Brouwerian mathematics. This note is concerned with the strength of Bar Induction on the basis of Constructive Zermelo-Fraenkel Set Theory, CZF. It is shown that CZF augmented by decidable Bar Induction proves the 1-consistency of CZF. This answers a question of P. Aczel who used Bar Induction to give a proof of the Lusin Separation Theorem in the constructive set theory CZF.
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  26.  3
    Bernardo Gonçalves Alonso (2012). A tese da veracidade na teoria da informação fortemente semântica de Floridi e o paradoxo de Bar-Hillel-Carnap. Veritas: Revista de Filosofia da PUCRS 57 (2):123-142.
    In this article I defend that Floridi’s Theory of Strongly Semantic Information – TSSI – is correct while encompassing the Veracity Thesis, which guides the semantic information definition as “p is information if and only if p is constituted by meaningful, truth well-formed data”. I argue that the theory is not arbitrary because it deals with important philosophical conundrums, mainly by avoiding the Bar-Hillel and Carnap paradox (1953) generated from the classical theory of semantic information. First, one of the classic (...)
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  27. Yehoshua Bar-Hillel, Yehuda Melzer & Merkaz S. Bergman le- Iyun Filosofi (1978). Lashon, Mahashavah, Hevrah Kovets Mukdash le-Zikhro Shel Yehoshu a Bar-Hilel. Hotsa at Sefarim Al-Shem Y.L. Magnes, Ha-Universitah Ha- Ivrit ; T"a [I.E. Tel-Aviv] : Ha-Mekhirah Ha-Rashit, Yavneh.
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  28. Asa Kasher & Yehoshua Bar-Hillel (1976). Language in Focus Foundations, Methods, and Systems : Essays in Memory of Yehoshua Bar-Hillel. Monograph Collection (Matt - Pseudo).
     
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  29.  2
    A. Grant Young (1969). Resistance to Extinction as a Function of Partial Reinforcement and Bar Weighting: A Within-S Design. Journal of Experimental Psychology 79 (2p1):363.
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  30.  4
    Tom N. Tombaugh (1967). The Overtraining Extinction Effect with a Discrete-Trial Bar-Press Procedure. Journal of Experimental Psychology 73 (4p1):632.
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  31.  1
    J. M. Notterman (1959). Force Emission During Bar Pressing. Journal of Experimental Psychology 58 (5):341.
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  32.  3
    J. L. Graham (1937). Illusory Trends in the Observations of Bar Graphs. Journal of Experimental Psychology 20 (6):597.
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  33. Helen B. Daly & James H. McCroskery (1973). Acquisition of a Bar-Press Response to Escape Frustrative Nonreward and Reduced Reward. Journal of Experimental Psychology 98 (1):109.
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  34.  2
    Melvin H. Marx (1969). Acquisition and Extinction as a Function of Proportion of Reinforcement in Magazine and Bar-Press Training. Journal of Experimental Psychology 80 (3p1):438.
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  35.  1
    C. T. Perin (1943). The Effect of Delayed Reinforcement Upon the Differentiation of Bar Responses in White Rats. Journal of Experimental Psychology 32 (2):95.
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  36. William K. Estes (1950). Effects of Competing Reactions on the Conditioning Curve for Bar Pressing. Journal of Experimental Psychology 40 (2):200.
  37.  4
    Nir Fresco & Michaelis Michael (2015). Information and Veridicality: Information Processing and the Bar-Hillel/Carnap Paradox. Philosophy of Science 83 (1):131-151.
    Floridi’s Theory of Strongly Semantic Information posits the Veridicality Thesis. One motivation is that it can serve as a foundation for information-based epistemology being an alternative to the tripartite theory of knowledge. However, the Veridicality thesis is false, if ‘information’ is to play an explanatory role in human cognition. Another motivation is avoiding the so-called Bar-Hillel/Carnap paradox. But this paradox only seems paradoxical, if ‘information’ and ‘informativeness’ are synonymous, logic is a theory of inference, or validity suffices for rational inference; (...)
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  38.  12
    Priti Shah & Eric G. Freedman (2011). Bar and Line Graph Comprehension: An Interaction of Top‐Down and Bottom‐Up Processes. Topics in Cognitive Science 3 (3):560-578.
    This experiment investigated the effect of format (line vs. bar), viewers’ familiarity with variables, and viewers’ graphicacy (graphical literacy) skills on the comprehension of multivariate (three variable) data presented in graphs. Fifty-five undergraduates provided written descriptions of data for a set of 14 line or bar graphs, half of which depicted variables familiar to the population and half of which depicted variables unfamiliar to the population. Participants then took a test of graphicacy skills. As predicted, the format influenced viewers’ interpretations (...)
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  39.  75
    Nils A. Törnqvist (1981). Suggestion for Einstein-Podolsky-Rosen Experiments Using Reactions Likee^ + E^ - to Lambda Bar Lambda to Pi ^ - Ppi ^ + Bar P. Foundations of Physics 11 (1-2):171-177.
    Since weakly decaying particles are their own polarimeters, reactions like $\eta _c \to \Lambda \bar \Lambda , \psi \to \Lambda \bar \Lambda ,e^ + e^ - \to \mu ^ + \mu ^ -$ , etc. are interesting for testing the non-locality of quantum mechanical predictions. Although such reactions, in principle, do not exclude all classes of hidden variable theories, they can be used to complement current experiments with external polarimeters. The reaction $\eta _c \to \Lambda \bar \Lambda \to \pi ^ (...)
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  40.  78
    Dorit Bar-On (2010). Précis of Dorit Bar-On's Speaking My Mind: Expression and Self-Knowledge. [REVIEW] Acta Analytica 25 (1):1-7.
  41.  16
    Michael Rathjen (1991). The Role of Parameters in Bar Rule and Bar Induction. Journal of Symbolic Logic 56 (2):715-730.
    For several subsystems of second order arithmetic T we show that the proof-theoretic strength of T + (bar rule) can be characterized in terms of T + (bar induction) □ , where the latter scheme arises from the scheme of bar induction by restricting it to well-orderings with no parameters. In addition, we demonstrate that ACA + 0 , ACA 0 + (bar rule) and ACA 0 + (bar induction) □ prove the same Π 1 1 -sentences.
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  42.  6
    Mark Van Atten & Göran Sundholm, The Proper Explanation of Intuitionistic Logic: On Brouwer's Demonstration of the Bar Theorem.
    Brouwer's demonstration of his Bar Theorem gives rise to provocative questions regarding the proper explanation of the logical connectives within intuitionistic and constructivist frameworks, respectively, and, more generally, regarding the role of logic within intuitionism. It is the purpose of the present note to discuss a number of these issues, both from an historical, as well as a systematic point of view.
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  43.  54
    Alex Byrne (2011). Review Essay of Dorit Bar-On's "Speaking My Mind". [REVIEW] Philosophy and Phenomenological Research 83 (3):705 - 717.
    “Avowals” are utterances that “ascribe [current] states of mind”; for instance utterances of ‘I have a terrible headache’ and ‘I’m finding this painting utterly puzzling’ (Bar-On 2004: 1). And avowals, “when compared to ordinary empirical reports…appear to enjoy distinctive security” (1), which Bar-On elaborates as follows: A subject who avows being tired, or scared of something, or thinking that p, is normally presumed to have the last word on the relevant matters; we would not presume to criticize her self-ascription or (...)
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  44. Thomas Strahm (2000). The Non-Constructive Μ Operator, Fixed Point Theories with Ordinals, and the Bar Rule. Annals of Pure and Applied Logic 104 (1-3):305-324.
    This paper deals with the proof theory of first-order applicative theories with non-constructive μ operator and a form of the bar rule, yielding systems of ordinal strength Γ0 and 20, respectively. Relevant use is made of fixed-point theories with ordinals plus bar rule.
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  45.  9
    David Carrier (1990). Art History in the Mirror Stage: Interpreting Un Bar aux Folies Bergères. History and Theory 29 (3):297-320.
    There are a variety of interpretations of Manet's Un Bar auxFolies Bergères, but there is no genuinely neutral standpoint from which to judge their seemingly opposed accounts. T. J. Clark's analysis involves placing the work in the context of critical commentary by the artist's contemporaries, and examining the exact place and role of the mirror. Just as Manet painted two versions of the picture, so Clark has published two analyses of it; and just as we can ask whether the artist (...)
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  46.  4
    Marc Bezem (1988). Equivalence of Bar Recursors in the Theory of Functionals of Finite Type. Archive for Mathematical Logic 27 (2):149-160.
    The main result of this paper is the equivalence of several definition schemas of bar recursion occurring in the literature on functionals of finite type. We present the theory of functionals of finite type, in [T] denoted byqf-WE-HA ω, which is necessary for giving the equivalence proofs. Moreover we prove two results on this theory that cannot be found in the literature, namely the deduction theorem and a derivation of Spector's rule of extensionality from [S]: ifP→T 1=T 2 and Q[X∶≡T1], (...)
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  47.  9
    Mark Van Atten, Phenomenology and Transcendental Argument in Mathematics: The Case of Brouwer's Bar Theorem.
    On the intended interpretation of intuitionistic logic, Heyting's Proof Interpretation, a proof of a proposition of the form p -> q consists in a construction method that transforms any possible proof of p into a proof of q. This involves the notion of the totality of all proofs in an essential way, and this interpretation has therefore been objected to on grounds of impredicativity (e.g. Gödel 1933). In fact this hardly ever leads to problems as in proofs of implications usually (...)
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  48. Gerhard Jäger & Thomas Strahm (1999). Bar Induction and Ω Model Reflection. Annals of Pure and Applied Logic 97 (1-3):221-230.
    We show that the principle of ω model reflection for Π1n − 1 formulas is equivalent over ACA0 to the scheme of Π1n bar induction. This extends and refines previous results of Friedman and Simpson.
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  49.  3
    Osamu Takaki (1997). Strong Normalization Theorem for a Constructive Arithmetic with Definition by Transfinite Recursion and Bar Induction. Notre Dame Journal of Formal Logic 38 (3):350-373.
    We prove the strong normalization theorem for the natural deduction system for the constructive arithmetic TRDB (the system with Definition by Transfinite Recursion and Bar induction), which was introduced by Yasugi and Hayashi. We also establish the consistency of this system, applying the strong normalization theorem.
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  50.  4
    Douglas Eric Kolodny (2007). Strategies For Successful Science Teaching. Sharon Brendzel. Lanham, MD: University Press of America, 2005. Pp. 152. $26.00 (Paper). [REVIEW] Educational Studies 41 (3):264-268.
    (2007). Strategies For Successful Science Teaching. Sharon Brendzel. Lanham, MD: University Press of America, 2005. pp. 152. $26.00 (paper). Educational Studies: Vol. 41, No. 3, pp. 264-268.
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