Results for 'Strong covering property'

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  1.  24
    Shelah's strong covering property and CH in V [r ].Esfandiar Eslami & Mohammad Golshani - 2012 - Mathematical Logic Quarterly 58 (3):153-158.
    In this paper we review Shelah's strong covering property and its applications. We also extend some of the results of Shelah and Woodin on the failure of equation image by adding a real.
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  2.  24
    Covering properties of ideals.Marek Balcerzak, Barnabás Farkas & Szymon Gła̧b - 2013 - Archive for Mathematical Logic 52 (3-4):279-294.
    Elekes proved that any infinite-fold cover of a σ-finite measure space by a sequence of measurable sets has a subsequence with the same property such that the set of indices of this subsequence has density zero. Applying this theorem he gave a new proof for the random-indestructibility of the density zero ideal. He asked about other variants of this theorem concerning I-almost everywhere infinite-fold covers of Polish spaces where I is a σ-ideal on the space and the set of (...)
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  3.  12
    Null Sets and Combinatorial Covering Properties.Piotr Szewczak & Tomasz Weiss - 2022 - Journal of Symbolic Logic 87 (3):1231-1242.
    A subset of the Cantor cube is null-additive if its algebraic sum with any null set is null. We construct a set of cardinality continuum such that: all continuous images of the set into the Cantor cube are null-additive, it contains a homeomorphic copy of a set that is not null-additive, and it has the property $\unicode{x3b3} $, a strong combinatorial covering property. We also construct a nontrivial subset of the Cantor cube with the property (...)
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  4.  69
    Weak covering and the tree property.Ralf-Dieter Schindler - 1999 - Archive for Mathematical Logic 38 (8):515-520.
    Suppose that there is no transitive model of ZFC + there is a strong cardinal, and let K denote the core model. It is shown that if $\delta$ has the tree property then $\delta^{+K} = \delta^+$ and $\delta$ is weakly compact in K.
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  5.  28
    The Causation Debate in Modern Philosophy: 1637-1739 (review).Jan A. Cover - 2000 - Journal of the History of Philosophy 38 (4):600-601.
    In lieu of an abstract, here is a brief excerpt of the content:Reviewed by:The Causation Debate in Modern Philosophy: 1637–1739J. A. CoverKenneth Clatterbaugh. The Causation Debate in Modern Philosophy: 1637–1739. New York and London: Routledge, 1999. Pp. xi + 239. Cloth, $75.00. Paper, $21.00.Over the scholastics and earliest moderns, Hume had an advantage of hindsight in declaring that "There is no question, which on account of its importance, as well as difficulty, has caus'd more disputes both among ancients and modern (...)
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  6.  40
    Genomic Sexuality and Self: the Cultural Conditions for the “Uptake” of Gay Gene Assertions.Rob Cover - 2010 - Dialogue and Universalism 20 (5-6):59-76.
    Many areas of genetic research, genetic forensics and genetic essentialism are treated in public sphere debate as suspicious and problematic or are subject to waves of moral panic. In cultural theory, likewise, strong critiques of the genetic essentialism emerge as part of a broader critical assessment of the discourses of the biological sciences and the assertion of a connection between genes and human behavior. However, the scientific and popular claim to the existence of a “gay gene” is not treated (...)
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  7.  32
    Leibniz & Clarke: A Study of Their Correspondence (review).Jan A. Cover - 1999 - Journal of the History of Philosophy 37 (3):533-535.
    In lieu of an abstract, here is a brief excerpt of the content:Reviewed by:Leibniz & Clarke: A Study of Their Correspondence by Ezio VailatiJan A. CoverEzio Vailati. Leibniz & Clarke: A Study of Their Correspondence. New York and Oxford: Oxford University Press, 1997. Pp. xii + 250. Cloth, $45.00.When Leibniz received the 1710 issue of the Royal Society’s Philosophical Transactions in early 1711, he read John Keill’s public charge that he had stolen the calculus from Newton. Leibniz twice sought amends (...)
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  8.  13
    Governmental Action and Private Property.Ann Louise Strong - 1996 - Journal des Economistes Et des Etudes Humaines 7 (2-3):281-294.
  9.  72
    Vico's Science of Imagination (review).Edward W. Strong - 1983 - Journal of the History of Philosophy 21 (2):273-275.
    In lieu of an abstract, here is a brief excerpt of the content:BOOK REVIEWS 273 Verene, Donald Phillip. Vico's Science of Imagination. Ithaca, New York: Cornell University Press, 1981, Pp. 227. $19.5o. In Chapter 1 (Introduction: Vico's Originality), Verene announces two principal concerns, a two-fold approach, and the predominant contention of his study.. 1. Principal concerns: "to consider the philosophical truth of Vico's ideas themselves, rather than to examine their historical character" (p. 19); to consider "the importance of Vico's conception (...)
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  10.  46
    In Defense of Rhetoric: Or How Hard It Is to Take a Writer Seriously.Tracy B. Strong - 2013 - Political Theory 41 (4):507-532.
    Interpretations of Nietzsche, particularly about politics, cover an exceptionally wide range. Additionally, Nietzsche is often said to commit “rhetorical excesses.” I argue and show that Nietzsche consciously crafted his published works to allow this range of interpretations, that he did this for critical purposes, and that his so-called rhetoric is there to serve this purpose.
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  11. Situated Mediation and Technological Reflexivity: Smartphones, Extended Memory, and Limits of Cognitive Enhancement.Chris Drain & Richard Charles Strong - 2015 - In Frank Scalambrino (ed.), Social Epistemology and Technology: Toward Public Self-Awareness Regarding Technological Mediation. New York: Rowman & Littlefield International. pp. 187-195.
    The situated potentials for action between material things in the world and the interactional processes thereby afforded need to be seen as not only constituting the possibility of agency, but thereby also comprising it. Eo ipso, agency must be de-fused from any local, "contained" subject and be understood as a situational property in which subjects and objects can both participate. Any technological artifact should thus be understood as a complex of agential capacities that function relative to any number of (...)
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  12.  81
    Preembryo Personhood: An Assessment of the President’s Council Arguments. [REVIEW]Carson Strong - 2006 - Theoretical Medicine and Bioethics 27 (5):433-453.
    The President’s Council on Bioethics has addressed the moral status of human preembryos in its reports on stem cell research and human therapeutic cloning. Although the Council has been criticized for being hand-picked to favor the right-to-life viewpoint concerning human preembryos, it has embraced the idea that the right-to-life position should be defended in secular terms. This is an important feature of the Council’s work, and it demonstrates a recognition of the need for genuine engagement between opposing sides in the (...)
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  13. The algebraic sum of sets of real numbers with strong measure zero sets.Andrej Nowik, Marion Scheepers & Tomasz Weiss - 1998 - Journal of Symbolic Logic 63 (1):301-324.
    We prove the following theorems: (1) If X has strong measure zero and if Y has strong first category, then their algebraic sum has property s 0 . (2) If X has Hurewicz's covering property, then it has strong measure zero if, and only if, its algebraic sum with any first category set is a first category set. (3) If X has strong measure zero and Hurewicz's covering property then its algebraic (...)
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  14.  78
    Finite powers of strong measure zero sets.Marion Scheepers - 1999 - Journal of Symbolic Logic 64 (3):1295-1306.
    In a previous paper-[17]-we characterized strong measure zero sets of reals in terms of a Ramseyan partition relation on certain subspaces of the Alexandroff duplicate of the unit interval. This framework gave only indirect access to the relevant sets of real numbers. We now work more directly with the sets in question, and since it costs little in additional technicalities, we consider the more general context of metric spaces and prove: 1. If a metric space has a covering (...)
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  15.  15
    Amalgamation and Robinson property in universal algebraic logic.Zalán Gyenis & Övge Öztürk - forthcoming - Logic Journal of the IGPL.
    There is a well-established correspondence between interpolation and amalgamation for algebraizable logics that satisfy certain additional assumptions. In this paper, we introduce the Robinson property of a logic and show that a conditionally algebraizable logic without any additional assumptions has the Robinson property if and only if the corresponding class of Lindenbaum–Tarski algebras has the amalgamation property. Moreover, we give the logical characterization of the strong amalgamation property, solving an open problem of Andréka–Németi–Sain. It is (...)
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  16.  29
    The definable multiplicity property and generic automorphisms.Hirotaka Kikyo & Anand Pillay - 2000 - Annals of Pure and Applied Logic 106 (1-3):263-273.
    Let T be a strongly minimal theory with quantifier elimination. We show that the class of existentially closed models of T{“σ is an automorphism”} is an elementary class if and only if T has the definable multiplicity property, as long as T is a finite cover of a strongly minimal theory which does have the definable multiplicity property. We obtain cleaner results working with several automorphisms, and prove: the class of existentially closed models of T{“σi is an automorphism”: (...)
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  17.  39
    Issues of Intellectual Property Law in the Jurisprudence of the Constitutional Court of the Republic of Lithuania.Vytautas Mizaras - 2012 - Jurisprudencija: Mokslo darbu žurnalas 19 (3):1111-1130.
    This article focuses on the analysis of the main positions of the Constitutional Court of the Republic of Lithuania in the cases of intellectual property law. In the article three judgments and the positions of the Constitutional Court extracted therefrom are analysed. The Constitutional Court has formed several important positions with reference to intellectual property law regarding usage of property protection norms for the protection of intellectual property, requirements of application of compensation as an alternative to (...)
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  18.  25
    Selective covering properties of product spaces.Arnold W. Miller, Boaz Tsaban & Lyubomyr Zdomskyy - 2014 - Annals of Pure and Applied Logic 165 (5):1034-1057.
    We study the preservation of selective covering properties, including classic ones introduced by Menger, Hurewicz, Rothberger, Gerlits and Nagy, and others, under products with some major families of concentrated sets of reals.Our methods include the projection method introduced by the authors in an earlier work, as well as several new methods. Some special consequences of our main results are : Every product of a concentrated space with a Hurewicz S1S1 space satisfies S1S1. On the other hand, assuming the Continuum (...)
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  19.  14
    Strong tree properties for small cardinals.Laura Fontanella - 2013 - Journal of Symbolic Logic 78 (1):317-333.
    An inaccessible cardinal $\kappa$ is supercompact when $(\kappa, \lambda)$-ITP holds for all $\lambda\geq \kappa$. We prove that if there is a model of ZFC with infinitely many supercompact cardinals, then there is a model of ZFC where for every $n\geq 2$ and $\mu\geq \aleph_n$, we have $(\aleph_n, \mu)$-ITP.
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  20.  28
    Strong tree properties for two successive cardinals.Laura Fontanella - 2012 - Archive for Mathematical Logic 51 (5-6):601-620.
    An inaccessible cardinal κ is supercompact when (κ, λ)-ITP holds for all λ ≥ κ. We prove that if there is a model of ZFC with two supercompact cardinals, then there is a model of ZFC where simultaneously \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$${(\aleph_2, \mu)}$$\end{document} -ITP and \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$${(\aleph_3, \mu')}$$\end{document} -ITP hold, for all \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$${\mu\geq \aleph_2}$$\end{document} and \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} (...)
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  21.  29
    Covering properties of $$omega $$ω -mad families.Leandro Aurichi & Lyubomyr Zdomskyy - 2020 - Archive for Mathematical Logic 59 (3-4):445-452.
    We prove that Martin’s Axiom implies the existence of a Cohen-indestructible mad family such that the Mathias forcing associated to its filter adds dominating reals, while \ is consistent with the negation of this statement as witnessed by the Laver model for the consistency of Borel’s conjecture.
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  22.  30
    Strong partition properties for infinite cardinals.E. M. Kleinberg - 1970 - Journal of Symbolic Logic 35 (3):410-428.
  23.  28
    Strong amalgamation property of diagonalizable algebras.Irena Janicka-Zuk - 1983 - Bulletin of the Section of Logic 12 (3):105-108.
    The class DA of diagonalizable algebras enjoys the interpolation property . Using LDA-Gentzen System corresponding to DA, we show that it has the strong amalgamation property as well.
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  24. Covering Properties of Core Models.Ernest Schimmerling, Peter Koepke, William J. Mitchell & John R. Steel - 2004 - Bulletin of Symbolic Logic 10 (4):583-588.
  25.  17
    Strong enumeration properties of recursively enumerable classes.J. B. Florence - 1969 - Mathematical Logic Quarterly 15 (7‐12):181-192.
  26.  22
    Strong enumeration properties of recursively enumerable classes.J. B. Florence - 1969 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 15 (7-12):181-192.
  27.  17
    On the minimal cover property and certain notions of finite.Eleftherios Tachtsis - 2018 - Archive for Mathematical Logic 57 (5-6):665-686.
    In set theory without the axiom of choice, we investigate the deductive strength of the principle “every topological space with the minimal cover property is compact”, and its relationship with certain notions of finite as well as with properties of linearly ordered sets and partially ordered sets.
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  28.  8
    The diamond covering property axiom.Janusz Pawlikowski - 2016 - Mathematical Logic Quarterly 62 (4-5):407-411.
    The Covering Property Axiom, which attempts to capture some of the combinatorics of the Sacks model, the model obtained from by countable support iteration of length of the Sacks forcing, seems to miss a Suslin tree. We add a diamond polish to the axiom to remedy this.
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  29.  31
    Mathias forcing and combinatorial covering properties of filters.David Chodounský, Dušan Repovš & Lyubomyr Zdomskyy - 2015 - Journal of Symbolic Logic 80 (4):1398-1410.
    We give topological characterizations of filters${\cal F}$onωsuch that the Mathias forcing${M_{\cal F}}$adds no dominating reals or preserves ground model unbounded families. This allows us to answer some questions of Brendle, Guzmán, Hrušák, Martínez, Minami, and Tsaban.
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  30.  27
    Menger's Covering Property and Groupwise Density.Boaz Tsaban & Lyubomyr Zdomskyy - 2006 - Journal of Symbolic Logic 71 (3):1053 - 1056.
    We establish a surprising connection between Menger's classical covering property and Blass-Laflamme's modern combinatorial notion of groupwise density. This connection implies a short proof of the groupwise density bound on the additivity number for Menger's property.
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  31.  38
    The Jensen covering property.E. Schimmerling & W. H. Woodin - 2001 - Journal of Symbolic Logic 66 (4):1505-1523.
  32.  30
    The strong tree property and the failure of SCH.Jin Du - 2019 - Archive for Mathematical Logic 58 (7-8):867-875.
    Fontanella :193–207, 2014) showed that if \ is an increasing sequence of supercompacts and \, then the strong tree property holds at \. Building on a proof by Neeman, we show that the strong tree property at \ is consistent with \, where \ is singular strong limit of countable cofinality.
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  33.  19
    The strong tree property at successors of singular cardinals.Laura Fontanella - 2014 - Journal of Symbolic Logic 79 (1):193-207.
  34.  17
    Ernest Schimmerling. Covering properties of core models. Sets and proofs. (Leeds, 1997), London Mathematical Society Lecture Note Series 258. Cambridge University Press, Cambridge, 1999, pp. 281–299. - Peter Koepke. An introduction to extenders and core models for extender sequences. Logic Colloquium '87 (Granada, 1987), Studies in Logic and the Foundations of Mathematics 129. North-Holland, Amsterdam, 1989, pp. 137–182. - William J. Mitchell. The core model up to a Woodin cardinal. Logic, methodology and philosophy of science, IX (Uppsala, 1991), Studies in Logic and the Foundations of Mathematics 134, North-Holland, Amsterdam, 1994, pp. 157–175. - Benedikt Löwe and John R. Steel. An introduction to core model theory. Sets and proofs (Leeds, 1997), London Mathematical Society Lecture Note Series 258, Cambridge University Press, Cambridge, 1999, pp. 103–157. - John R. Steel. Inner models with many Woodin cardinals. Annals of Pure and Applied Logic, vol. 65 no. 2 (1993), pp. 185–209. -.Martin Zeman - 2004 - Bulletin of Symbolic Logic 10 (4):583-588.
  35.  13
    Chang's model and covering properties.Claude Sureson - 1989 - Annals of Pure and Applied Logic 42 (1):45-79.
  36.  30
    Distinguishing three strong saturation properties in nonstandard analysis.Renling Jin - 1999 - Annals of Pure and Applied Logic 98 (1-3):157-171.
    Three results in [14] and one in [8] are analyzed in Sections 3–6 in order to supply examples on Loeb probability spaces, which distinguish the different strength among three generalizations of k-saturation, as well to answer some questions in Section 7 of [15]. In Section 3 we show that not every automorphism of a Loeb algebra is induced by an internal permutation, in Section 4 we show that if the 1-special model axiom is true, then every automorphism of a Loeb (...)
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  37.  46
    Transfering saturation, the finite cover property, and stability.John T. Baldwin, Rami Grossberg & Saharon Shelah - 1999 - Journal of Symbolic Logic 64 (2):678-684.
    $\underline{\text{Saturation is} (\mu, \kappa)-\text{transferable in} T}$ if and only if there is an expansion T 1 of T with ∣ T 1 ∣ = ∣ T ∣ such that if M is a μ-saturated model of T 1 and ∣ M ∣ ≥ κ then the reduct M ∣ L(T) is κ-saturated. We characterize theories which are superstable without f.c.p., or without f.c.p. as, respectively those where saturation is (ℵ 0 , λ)- transferable or (κ (T), λ)-transferable for all λ. (...)
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  38.  46
    The strong anticupping property for recursively enumerable degrees.S. B. Cooper - 1989 - Journal of Symbolic Logic 54 (2):527-539.
  39.  23
    The strong tree property and weak square.Yair Hayut & Spencer Unger - 2017 - Mathematical Logic Quarterly 63 (1-2):150-154.
    We show that it is consistent, relative to ω many supercompact cardinals, that the super tree property holds at for all but there are weak square and a very good scale at.
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  40.  12
    The strong reflecting property and Harrington's Principle.Yong Cheng - 2015 - Mathematical Logic Quarterly 61 (4-5):329-340.
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  41.  35
    E. M. Kleinberg. Strong partition properties for infinite cardinals. The journal of symbolic logic, vol. 35 , pp. 410–428.James E. Baumgartner - 1975 - Journal of Symbolic Logic 40 (3):463.
  42.  29
    On the Weak Non-Finite Cover Property and the n-Tuples of Simple Structures.Evgueni Vassiliev - 2005 - Journal of Symbolic Logic 70 (1):235 - 251.
    The weak non-finite cover property (wnfcp) was introduced in [1] in connection with "axiomatizability" of lovely pairs of models of a simple theory. We find a combinatorial condition on a simple theory equivalent to the wnfcp, yielding a direct proof that the non-finite cover property implies the wnfcp, and that the wnfcp is preserved under reducts. We also study the question whether the wnfcp is preserved when passing from a simple theory T to the theory TP of lovely (...)
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  43.  12
    Ernest Schimmerling. Covering properties of core models. Sets and proofs. , London Mathematical Society Lecture Note Series 258. Cambridge University Press, Cambridge, 1999, pp. 281–299. - Peter Koepke. An introduction to extenders and core models for extender sequences. Logic Colloquium '87 , Studies in Logic and the Foundations of Mathematics 129. North-Holland, Amsterdam, 1989, pp. 137–182. - William J. Mitchell. The core model up to a Woodin cardinal. Logic, methodology and philosophy of science, IX , Studies in Logic and the Foundations of Mathematics 134, North-Holland, Amsterdam, 1994, pp. 157–175. - Benedikt Löwe and John R. Steel. An introduction to core model theory. Sets and proofs , London Mathematical Society Lecture Note Series 258, Cambridge University Press, Cambridge, 1999, pp. 103–157. - John R. Steel. Inner models with many Woodin cardinals. Annals of Pure and Applied Logic, vol. 65 no. 2 , pp. 185–209. - Ernest Schimmerling. Combinatorial principles in the core mode. [REVIEW]Martin Zeman - 2004 - Bulletin of Symbolic Logic 10 (4):583-588.
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  44.  74
    From the weak to the strong existence property.Michael Rathjen - 2012 - Annals of Pure and Applied Logic 163 (10):1400-1418.
  45.  16
    An Inner Model Proof of the Strong Partition Property for $delta^{2}_{1}$.Grigor Sargsyan - 2014 - Notre Dame Journal of Formal Logic 55 (4):563-568.
    Assuming $V=L+AD$, using methods from inner model theory, we give a new proof of the strong partition property for ${\sim}{ \delta }^{2}_{1}$. The result was originally proved by Kechris et al.
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  46.  16
    A computably enumerable vector space with the strong antibasis property.L. R. Galminas - 2000 - Archive for Mathematical Logic 39 (8):605-629.
    Downey and Remmel have completely characterized the degrees of c.e. bases for c.e. vector spaces (and c.e. fields) in terms of weak truth table degrees. In this paper we obtain a structural result concerning the interaction between the c.e. Turing degrees and the c.e. weak truth table degrees, which by Downey and Remmel's classification, establishes the existence of c.e. vector spaces (and fields) with the strong antibasis property (a question which they raised). Namely, we construct c.e. sets $B<_{\rm (...)
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  47. Liberty and the Rejection of Strong Intellectual Property Rights.Jonathan Trerise - 2008 - In Gosseries Axel, Marciano A. & Strowel A. (eds.), Intellectual Property and Theories of Justice. Basingstoke & N.Y.: Palgrave Mcmillan. pp. 122--140.
     
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  48.  31
    On generic structures with a strong amalgamation property.Koichiro Ikeda, Hirotaka Kikyo & Akito Tsuboi - 2009 - Journal of Symbolic Logic 74 (3):721-733.
    Let L be a finite relational language and α=(αR:R ∈ L) a tuple with 0 < αR ≤1 for each R ∈ L. Consider a dimension function $ \delta _\alpha (A) = \left| A \right| - \sum\limits_{R \in L} {\alpha {\mathop{\rm Re}\nolimits} R(A)} $ where each eR(A) is the number of realizations of R in A. Let $K_\alpha $ be the class of finite structures A such that $\delta _\alpha (X) \ge 0$ 0 for any substructure X of A. We (...)
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  49.  2
    Omitting types in expansions and related strong saturation properties.Fredrik Engström - 2003 - Bulletin of Symbolic Logic 10 (2).
  50.  48
    Combinatorial properties of filters and open covers for sets of real numbers.Claude Laflamme & Marion Scheepers - 1999 - Journal of Symbolic Logic 64 (3):1243-1260.
    We analyze combinatorial properties of open covers of sets of real numbers by using filters on the natural numbers. In fact, the goal of this paper is to characterize known properties related to ω-covers of the space in terms of combinatorial properties of filters associated with these ω-covers. As an example, we show that all finite powers of a set R of real numbers have the covering property of Menger if, and only if, each filter on ω associated (...)
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