Search results for 'Assaf Likhovski' (try it on Scholar)

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  1.  1
    Shireen Assaf & Marwan Khawaja (2009). Consanguinity Trends and Correlates in the Palestinian Territories. Journal of Biosocial Science 41 (1):107.
  2.  34
    Ian Boyd & Andrea Kirk Assaf (2010). Setting the World Right, With G. K. Chesterton's Help. The Chesterton Review 36 (3-4):200-203.
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  3.  23
    Ian Boyd & Andrea Kirk Assaf (2010). Setting the World Right, With G. K. Chesterton's Help. The Chesterton Review 36 (3-4):200-203.
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  4.  15
    Ian Boyd & Andrea Kirk Assaf (2010). Setting the World Right, With G. K. Chesterton's Help. The Chesterton Review 36 (3-4):200-203.
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  5.  1
    Yair Neuman, Yochai Cohen & Dan Assaf (2015). How Do We Understand the Meaning of Connotations? A Cognitive Computational Model. Semiotica 2015 (205):1-16.
    Name der Zeitschrift: Semiotica Jahrgang: 2015 Heft: 205 Seiten: 1-16.
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  6.  8
    Ian Boyd & Andrea Kirk Assaf (2010). Setting the World Right, With G. K. Chesterton's Help. The Chesterton Review 36 (3-4):200-203.
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  7. Yaniv Assaf (2008). Can We Use Diffusion MRI as a Bio‐Marker of Neurodegenerative Processes? Bioessays 30 (11‐12):1235-1245.
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  8. Dan Assaf, Yochai Cohen, Marcel Danesi & Yair Neuman (2015). Opposition Theory and Computational Semiotics. Sign Systems Studies 43 (2/3):159.
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  9.  4
    Gerhard Lutz (2011). Assaf Pinkus, Workshops and Patrons of St. Theobald in Thann.(Studien Zur Kunst Am Oberrhein, 3.) Münster: Waxmann, 2006. Paper. Pp. 155 Plus 90 Black-and-White Figures.€ 34.90. [REVIEW] Speculum 86 (1):259-261.
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  10. 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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  11.  97
    Assaf Weksler (2016). Retinal Images and Object Files: Towards Empirically Evaluating Philosophical Accounts of Visual Perspective. Review of Philosophy and Psychology 7 (1):91-103.
    According to an influential philosophical view I call “the relational properties view”, “perspectival” properties, such as the elliptical appearance of a tilted coin, are relational properties of external objects. Philosophers have assessed this view on the basis of phenomenological, epistemological or other purely philosophical considerations. My aim in this paper is to examine whether it is possible to evaluate RPV empirically. In the first, negative part of the paper I consider and reject a certain tempting way of doing so. In (...)
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  12. 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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  13. 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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  14.  9
    Assaf Rinot (2010). A Relative of the Approachability Ideal, Diamond and Non-Saturation. Journal of Symbolic Logic 75 (3):1035-1065.
    Let λ denote a singular cardinal. Zeman, improving a previous result of Shelah, proved that $\square _{\lambda}^{\ast}$ together with 2 λ = λ⁺ implies $\lozenge _{S}$ for every S ⊆ λ⁺ that reflects stationarily often. In this paper, for a set S ⊆ λ⁺, a normal subideal of the weak approachability ideal is introduced, and denoted by I[S; λ]. We say that the ideal is fat if it contains a stationary set. It is proved: 1. if I[S; λ] is fat, (...)
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  15.  6
    Assaf Hasson & Alf Onshuus (2010). Stable Types in Rosy Theories. Journal of Symbolic Logic 75 (4):1211-1230.
    We study the behaviour of stable types in rosy theories. The main technical result is that a non-þ-forking extension of an unstable type is unstable. We apply this to show that a rosy group with a þ-generic stable type is stable. In the context of super-rosy theories of finite rank we conclude that non-trivial stable types of U þ -rank 1 must arise from definable stable sets.
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  16. Assaf Rinot (2006). On the Consistency Strength of the Milner–Sauer Conjecture. Annals of Pure and Applied Logic 140 (1):110-119.
    In their paper from 1981, Milner and Sauer conjectured that for any poset P,≤, if , then P must contain an antichain of cardinality κ. The conjecture is consistent and known to follow from GCH-type assumptions. We prove that the conjecture has large cardinals consistency strength in the sense that its negation implies, for example, the existence of a measurable cardinal in an inner model. We also prove that the conjecture follows from Martin’s Maximum and holds for all singular λ (...)
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  17.  10
    Assaf Rinot (2007). Antichains in Partially Ordered Sets of Singular Cofinality. Archive for Mathematical Logic 46 (5-6):457-464.
    In their paper from 1981, Milner and Sauer conjectured that for any poset $\langle P,\le\rangle$ , if $cf(P,\le)=\lambda>cf(\lambda)=\kappa$ , then P must contain an antichain of size κ. We prove that for λ > cf(λ) = κ, if there exists a cardinal μ < λ such that cov(λ, μ, κ, 2) = λ, then any poset of cofinality λ contains λ κ antichains of size κ. The hypothesis of our theorem is very weak and is a consequence of many well-known (...)
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  18.  3
    Assaf Rinot (2009). A Cofinality-Preserving Small Forcing May Introduce a Special Aronszajn Tree. Archive for Mathematical Logic 48 (8):817-823.
    It is relatively consistent with the existence of two supercompact cardinals that a special Aronszajn tree of height ${\aleph_{\omega_1+1}}$ is introduced by a cofinality-preserving forcing of size ${\aleph_3}$.
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  19.  4
    Assaf Pinkus (2014). Imagining the Magdeburg Rider. Paragrana: Internationale Zeitschrift für Historische Anthropologie 23 (1):23-45.
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  20.  1
    Déborah Marciano-Romm, Assaf Romm, Sacha Bourgeois-Gironde & Leon Y. Deouell (2016). The Alternative Omen Effect: Illusory Negative Correlation Between the Outcomes of Choice Options. Cognition 146:324-338.
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  21.  14
    Assaf Hasson & Ehud Hrushovski (2007). DMP in Strongly Minimal Sets. Journal of Symbolic Logic 72 (3):1019 - 1030.
    We construct a strongly minimal set which is not a finite cover of one with DMP. We also show that for a strongly minimal theory T, generic automorphisms exist iff T has DMP, thus proving a conjecture of Kikyo and Pillay.
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  22.  14
    Assaf Hasson & Martin Hils (2006). Fusion Over Sublanguages. Journal of Symbolic Logic 71 (2):361 - 398.
    Generalising Hrushovski's fusion technique we construct the free fusion of two strongly minimal theories T₁, T₂ intersecting in a totally categorical sub-theory T₀. We show that if, e.g., T₀ is the theory of infinite vector spaces over a finite field then the fusion theory Tω exists, is complete and ω-stable of rank ω. We give a detailed geometrical analysis of Tω, proving that if both T₁, T₂ are 1-based then, Tω can be collapsed into a strongly minimal theory, if some (...)
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  23.  10
    Assaf Peretz (2006). Geometry of Forking in Simple Theories. Journal of Symbolic Logic 71 (1):347 - 359.
    We investigate the geometry of forking for SU-rank 2 elements in supersimple ω-categorical theories and prove stable forking and some structural properties for such elements. We extend this analysis to the case of SU-rank 3 elements.
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  24.  1
    Assaf Rinot (2014). Chain Conditions of Products, and Weakly Compact Cardinals. Bulletin of Symbolic Logic 20 (3):293-314,.
    The history of productivity of the κ-chain condition in partial orders, topological spaces, or Boolean algebras is surveyed, and its connection to the set-theoretic notion of a weakly compact cardinal is highlighted. Then, it is proved that for every regular cardinal κ > א1, the principle □ is equivalent to the existence of a certain strong coloring c : [κ]2 → κ for which the family of fibers T is a nonspecial κ-Aronszajn tree. The theorem follows from an analysis of (...)
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  25.  1
    Assaf Rinot (2011). On Guessing Generalized Clubs at the Successors of Regulars. Annals of Pure and Applied Logic 162 (7):566-577.
    König, Larson and Yoshinobu initiated the study of principles for guessing generalized clubs, and introduced a construction of a higher Souslin tree from the strong guessing principle.Complementary to the author’s work on the validity of diamond and non-saturation at the successor of singulars, we deal here with a successor of regulars. It is established that even the non-strong guessing principle entails non-saturation, and that, assuming the necessary cardinal arithmetic configuration, entails a diamond-type principle which suffices for the construction of a (...)
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  26. Assaf Botzer, Joachim Meyer & Yisrael Parmet (2013). Mental Effort in Binary Categorization Aided by Binary Cues. Journal of Experimental Psychology: Applied 19 (1):39.
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  27. Assaf Hasson (2007). Interpreting Structures of Finite Morley Rank in Strongly Minimal Sets. Annals of Pure and Applied Logic 145 (1):96-114.
    We show that any structure of finite Morley Rank having the definable multiplicity property has a rank and multiplicity preserving interpretation in a strongly minimal set. In particular, every totally categorical theory admits such an interpretation. We also show that a slightly weaker version of the DMP is necessary for a structure of finite rank to have a strongly minimal expansion. We conclude by constructing an almost strongly minimal set which does not have the DMP in any rank preserving expansion, (...)
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  28. Assaf Sharon & Levi Spectre (2008). Mr. Magoo’s Mistake. Philosophical Studies 139 (2):289-306.
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