Results for 'Dries Lou Van Den'

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  1.  6
    T-Convexity and Tame Extensions II.Lou Van Den Dries - 1997 - Journal of Symbolic Logic 62 (1):14 - 34.
  2.  6
    Correction to "T-Convexity and Tame Extensions II".Lou Van Den Dries - 1998 - Journal of Symbolic Logic 63 (4):1597 -.
  3.  11
    Division Rings Whose Vector Spaces Are Pseudofinite.Lou van den Dries & Vinicius Cifú Lopes - 2010 - Journal of Symbolic Logic 75 (3):1087 - 1090.
    Vector spaces over fields are pseudofinite, and this remains true for vector spaces over division rings that are finite-dimensional over their center. We also construct a division ring such that the nontrivial vector spaces over it are not pseudofinite, using Richard Thompson's group F. The idea behind the construction comes from a first-order axiomatization of the class of division rings all whose nontrivial vector spaces are pseudofinite.
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  4.  40
    Angus Macintyre, Kenneth McKenna, and Lou van den Dries. Elimination of Quantifiers in Algebraic Structures. Advances in Mathematics, Vol. 47 , Pp. 74–87. - L. P. D. Van den Dries. A Linearly Ordered Ring Whose Theory Admits Elimination of Quantifiers is a Real Closed Field. Proceedings of the American Mathematical Society, Vol. 79 , Pp. 97–100. - Bruce I. Rose. Rings Which Admit Elimination of Quantifiers. The Journal of Symbolic Logic, Vol. 43 , Pp. 92–112; Corrigendum, Vol. 44 , Pp. 109–110. - Chantal Berline. Rings Which Admit Elimination of Quantifiers. The Journal of Symbolic Logic, Vol. 43 , Vol. 46 , Pp. 56–58. - M. Boffa, A. Macintyre, and F. Point. The Quantifier Elimination Problem for Rings Without Nilpotent Elements and for Semi-Simple Rings. Model Theory of Algebra and Arithmetic, Proceedings of the Conference on Applications of Logic to Algebra and Arithmetic Held at Karpacz, Poland, September 1–7, 1979, Edited by L. Pacholski, J. Wierzejewski, and A. J. Wilkie, Lecture. [REVIEW]Gregory L. Cherlin - 1985 - Journal of Symbolic Logic 50 (4):1079-1080.
  5.  24
    Gregory Cherlin, Lou van den Dries, and Angus Macintyre. Decidability and Undecidability Theorems for PAC-Fields. Bulletin of the American Mathematical Society, N.S. Vol. 4 , Pp. 101–104. [REVIEW]A. Prestel - 1987 - Journal of Symbolic Logic 52 (2):568.
  6.  19
    Lou van den Dries. Tame Topology and o-Minimal Structures. London Mathematical Society Lecture Note Series, No. 248. Cambridge University Press, Cambridge, New York, and Oakleigh, Victoria, 1998, X + 180 Pp. [REVIEW]Alessandro Berarducci - 2000 - Bulletin of Symbolic Logic 6 (2):216-218.
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  7.  16
    Lou van den Dries, Angus Macintyre, and David Marker. The Elementary Theory of Restricted Analytic Fields with Exponentiation. Annals of Mathematics, Ser. 2 Vol. 140 , Pp. 183–205. - Lou van den Dries, Angus Macintyre, and David Marker. Logarithmic-Exponential Power Series. Journal of the London Mathematical Society, Ser. 2 Vol. 56 , Pp. 417–434. [REVIEW]Chris Miller - 2000 - Bulletin of Symbolic Logic 6 (2):213-216.
  8.  8
    Review: Lou van den Dries, Tame Topology and O-Minimal Structures. [REVIEW]Alessandro Berarducci - 2000 - Bulletin of Symbolic Logic 6 (2):216-218.
  9.  8
    Review: Lou van den Dries, Angus Macintyre, David Marker, The Elementary Theory of Restricted Analytic Fields with Exponentiation; Lou van den Dries, Angus Macintyre, David Marker, Logarithmic-Exponential Power Series. [REVIEW]Chris Miller - 2000 - Bulletin of Symbolic Logic 6 (2):213-216.
  10. REVIEWS-Two Papers.L. Van den Dries, A. Macintyre, D. Marker & Chris Miller - 2000 - Bulletin of Symbolic Logic 6 (2):213-215.
  11.  29
    A Question of Van Den Dries and a Theorem of Lipshitz and Robinson; Not Everything Is Standard.Ehud Hrushovski & Ya'acov Peterzil - 2007 - Journal of Symbolic Logic 72 (1):119 - 122.
    We use a new construction of an o-minimal structure, due to Lipshitz and Robinson, to answer a question of van den Dries regarding the relationship between arbitrary o-minimal expansions of real closed fields and structures over the real numbers. We write a first order sentence which is true in the Lipshitz-Robinson structure but fails in any possible interpretation over the field of real numbers.
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  12.  17
    Given a Divisible Ordered Abelian Group Λ, We Call (X, D) a Λ-Metric Space If D: X× X−→ Λ Satisfies the Usual Axioms of a Metric, Ie, for All X, y∈ X, D (X, y)− D (y, X)≥ 0 If and Only If X= y, and the Triangle Inequality Holds. We Can Now Give the Definition of Asymptotic Cone According to van den Dries and Wilkie.Linus Kramer & Katrin Tent - 2004 - Bulletin of Symbolic Logic 10 (2):175-185.
    §1. Introduction. Asymptotic cones of metric spaces were first invented by Gromov. They are metric spaces which capture the ‘large-scale structure’ of the underlying metric space. Later, van den Dries and Wilkie gave a more general construction of asymptotic cones using ultrapowers. Certain facts about asymptotic cones, like the completeness of the metric space, now follow rather easily from saturation properties of ultrapowers, and in this survey, we want to present two applications of the van den Dries-Wilkie approach. (...)
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  13.  11
    Denef J. And van den Dries L.. P-Adic and Real Subanalytic Sets. Annals of Mathematics, Ser. 2 Vol. 128 , Pp. 79–138.Deirdre Haskell - 1997 - Journal of Symbolic Logic 62 (4):1481-1483.
  14.  12
    Review: J. Denef, L. Van den Dries, $ P $-Adic and Real Subanalytic Sets. [REVIEW]Deirdre Haskell - 1997 - Journal of Symbolic Logic 62 (4):1481-1483.
  15.  27
    Correction to “T-Convexity and Tame Extensions II”.Lou Van Den Dries - 1998 - Journal of Symbolic Logic 63 (4):1597-1597.
    Related Works: Original Paper: Lou Van Den Dries. $T$-Convexity and Tame Extensions II. J. Symbolic Logic, Volume 62, Issue 1 , 14--34. Project Euclid: euclid.jsl/1183745182.
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  16.  25
    Quantifier Elimination for Modules with Scalar Variables.Lou van den Dries & Jan Holly - 1992 - Annals of Pure and Applied Logic 57 (2):161-179.
    Van den Dries, L. and J. Holly, Quantifier elimination for modules with scalar variables, Annals of Pure and Applied Logic 57 161–179. We consider modules as two-sorted structures with scalar variables ranging over the ring. We show that each formula in which all scalar variables are free is equivalent to a formula of a very simple form, uniformly and effectively for all torsion-free modules over gcd domains . For the case of Presburger arithmetic with scalar variables the result takes (...)
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  17.  31
    Corps Portant Un Nombre Fini de Valuations.Françoise Delon - 1987 - Journal of Symbolic Logic 52 (4):994-1004.
    L. van den Dries proved that the theory of n-valued rings has a model companion. We show here that this result is still true when the valuation rings are required to satisfy given inclusion relations (we restrict ourselves to the case of residual characteristic zero).
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  18. Filosoof op de arbeidsmarkt: Interview met Babs van den Bergh.Anco Peeters & Bas Leijssenaar - 2010 - Splijtstof 39 (1):123-129.
    Interview met Babs van den Bergh over haar studie filosofie en de daaropvolgende carrière.
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  19. Metabletica En Wetenschap Kritische Bestandsopname van Het Werk van J.H. Van den Berg.J. H. van den Berg & J. van Belzen - 1997
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  20.  66
    T-Convexity and Tame Extensions.Dries Lou Van Den & H. Lewenberg Adam - 1995 - Journal of Symbolic Logic 60 (1):74 - 102.
    Let T be a complete o-minimal extension of the theory of real closed fields. We characterize the convex hulls of elementary substructures of models of T and show that the residue field of such a convex hull has a natural expansion to a model of T. We give a quantifier elimination relative to T for the theory of pairs (R, V) where $\mathscr{R} \models T$ and V ≠ R is the convex hull of an elementary substructure of R. We deduce (...)
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  21.  47
    Toward a Model Theory for Transseries.Matthias Aschenbrenner, Lou van den Dries & Joris van der Hoeven - 2013 - Notre Dame Journal of Formal Logic 54 (3-4):279-310.
    The differential field of transseries extends the field of real Laurent series and occurs in various contexts: asymptotic expansions, analytic vector fields, and o-minimal structures, to name a few. We give an overview of the algebraic and model-theoretic aspects of this differential field and report on our efforts to understand its elementary theory.
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  22.  20
    Dimension of Definable Sets, Algebraic Boundedness and Henselian Fields.Lou Van den Dries - 1989 - Annals of Pure and Applied Logic 45 (2):189-209.
  23.  30
    T-Convexity and Tame Extensions II.Lou Van Den Dries - 1997 - Journal of Symbolic Logic 62 (1):14-34.
  24.  29
    On the Structure of Semialgebraic Sets Over P-Adic Fields.Philip Scowcroft & Lou van den Dries - 1988 - Journal of Symbolic Logic 53 (4):1138-1164.
  25.  30
    Algebraic Theories with Definable Skolem Functions.Lou van den Dries - 1984 - Journal of Symbolic Logic 49 (2):625-629.
  26.  11
    Logarithmic-Exponential Series.Lou van den Dries, Angus Macintyre & David Marker - 2001 - Annals of Pure and Applied Logic 111 (1-2):61-113.
    We extend the field of Laurent series over the reals in a canonical way to an ordered differential field of “logarithmic-exponential series” , which is equipped with a well behaved exponentiation. We show that the LE-series with derivative 0 are exactly the real constants, and we invert operators to show that each LE-series has a formal integral. We give evidence for the conjecture that the field of LE-series is a universal domain for ordered differential algebra in Hardy fields. We define (...)
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  27.  31
    On the Elementary Theory of Restricted Elementary Functions.Lou van den Dries - 1988 - Journal of Symbolic Logic 53 (3):796-808.
  28.  10
    Invariant Measures on Groups Satisfying Various Chain Conditions.Lou van den Dries & Vinicius Cifú Lopes - 2011 - Journal of Symbolic Logic 76 (1):209.
    For any group satisfying a suitable chain condition, we construct a finitely additive measure on it that is invariant under certain actions.
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  29.  17
    Alfred Tarski's Elimination Theory for Real Closed Fields.Lou Van Den Dries - 1988 - Journal of Symbolic Logic 53 (1):7-19.
  30.  24
    Definable Equivalence Relations on Algebraically Closed Fields.Lou van den Dries, David Marker & Gary Martin - 1989 - Journal of Symbolic Logic 54 (3):928-935.
  31.  11
    The Euclidean Algorithm on the Natural Numbers Æ= 0, 1,... Can Be Specified Succinctly by the Recursive Program.Lou van den Dries & Yiannis N. Moschovakis - 2004 - Bulletin of Symbolic Logic 10 (3).
  32.  10
    An Application of Tarskis Principle to Absolute Galois Groups of Function Fields.Lou van den Dries & Paulo Ribenboim - 1987 - Annals of Pure and Applied Logic 33 (1):83-107.
  33.  10
    University of California at Berkeley Berkeley, CA, USA March 24–27, 2011.G. Aldo Antonelli, Laurent Bienvenu, Lou van den Dries, Deirdre Haskell, Justin Moore, Christian Rosendal Uic, Neil Thapen & Simon Thomas - 2012 - Bulletin of Symbolic Logic 18 (2).
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  34.  12
    Decidable Regularly Closed Fields of Algebraic Numbers.Lou van den Dries & Rick L. Smith - 1985 - Journal of Symbolic Logic 50 (2):468 - 475.
  35.  4
    Responses to Matthew Eshleman and Adrian van den Hoven.Sarah Richmond - 2020 - Sartre Studies International 26 (1):29-37.
    I am so grateful to Matthew Eshleman and Adrian van den Hoven for their generous, insightful comments. Translating can be a lonely activity, especially when the text is as lengthy as BN. At the end of hours of involvement with Sartre’s French – perched, as it were, on the edge of his mind – I often felt in need of other, auxiliary minds to re-centre me, to save me from toppling over completely into Sartre’s consciousness and drowning. In these moments, (...)
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  36. Making Life: A Comment on ‘Playing God in Frankenstein’s Footsteps: Synthetic Biology and the Meaning of Life’ by Henk van den Belt.Philip Ball - 2010 - NanoEthics 4 (2):129-132.
    Van den Belt recently examined the notion that synthetic biology and the creation of ‘artificial’ organisms are examples of scientists ‘playing God’. Here I respond to some of the issues he raises, including some of his comments on my previous discussions of the value of the term ‘life’ as a scientific concept.
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  37.  57
    Differential Marginality, van den Brink Fairness, and the Shapley Value.André Casajus - 2011 - Theory and Decision 71 (2):163-174.
    We revisit the characterization of the Shapley value by van den Brink (Int J Game Theory, 2001, 30:309–319) via efficiency, the Null player axiom, and some fairness axiom. In particular, we show that this characterization also works within certain classes of TU games, including the classes of superadditive and of convex games. Further, we advocate some differential version of the marginality axiom (Young, Int J Game Theory, 1985, 14: 65–72), which turns out to be equivalent to the van den Brink (...)
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  38.  35
    The Phenomenological Psychology of J.H. Van den Berg.Amedeo Giorgi - 2015 - Journal of Phenomenological Psychology 46 (2):141-162.
    J.H. van den Berg was a member of the Utrecht school of phenomenology that flourished in Holland during the 1950s and early 1960s. He was a psychiatrist who had a private practice and he taught at the University of Leiden. Along with other members of the Utrecht school, not all of whom were psychiatrists, he was among the first to apply the insights drawn from existential-phenomenological philosophy to psychology and psychiatry. As with the philosophers, he emphasized that subjectivity was engaged (...)
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  39.  28
    Commentary On Van Den Berg.Gary Gabor - 2013 - Proceedings of the Boston Area Colloquium of Ancient Philosophy 28 (1):232-237.
    I agree with Robbert Van den Berg that Plotinus endorses Socratic intellectualism, but I challenge his view that Plotinus rejects the phenomenon of akrasia. According to Van den Berg, the only form of akrasia acknowledged by Plotinus is a conditional, or ‘weak,’ akrasia. I provide some reasons for thinking that Plotinus might have accepted complete or ‘strong’ akrasia—full stop. While such strong forms of akrasia are usually taken to conflict with Socratic intellectualism, I argue that Plotinus’s complex, dual-self psychology allows (...)
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  40.  47
    Enkele Opmerkingen Bij Wijze Van Antwoord Op Sarot En Van Den Brink.Rudi Te Velde - 1999 - Bijdragen 60 (1):73-76.
    De uitvoerige reactie van Sarot en Van den Brink waarin ze hun ‘Utrechtse’ positie in de wijsgerige theologie verduidelijken en verdedigen tegenover mijn vragen en scepsis, zou een uitvoerige beantwoording verdienen, uitvoeriger en grondiger dan het mij op deze plaats mogelijk is. Ik zal, ten eerste, ingaan op de kwestie van het realisme en, ten tweede, op het verwijt van ‘agnosticisme’ aan mijn adres.
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  41.  82
    The Homeopathy of Kin Selection: An Evaluation of van den Berghe’s Sociobiological Approach to Ethnic Nepotism.Ingo Brigandt - 2001 - Politics and the Life Sciences 20:203–215.
    The present discussion of sociobiological approaches to ethnic nepotism takes Pierre van den Berghe ʼs theory as a starting point. Two points, which have not been addressed in former analyses, are considered to be of particular importance. It is argued that the behavioral mechanism of ethnic nepotism—as understood by van den Berghe—cannot explain ethnic boundaries and attitudes. In addition, I show that van den Bergheʼs central premise concerning ethnic nepotism is in contradiction to Hamiltonʼs formula, the essential principle of kin (...)
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  42.  20
    Honors and Theater: Spinoza’s Pedagogical Experience and His Relation to F. Van den Enden.Maxime Rovere - 2018 - Educational Philosophy and Theory 50 (9):809-818.
    Franciscus Van den Enden is commonly considered as the man who taught Latin to B. de Spinoza. It is unknown if he actually taught him something else, but we do know he used a pedagogy of his own and made the young philosopher aware of the importance of pedagogical issues. The present article helps to document their relationship from a historical and theoretical perspective, by clarifying Van den Enden’s ideas on a most debated subject: the use of honorary titles to (...)
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  43.  31
    Enkele opmerkingen bij wijze van antwoord op Sarot en Van den Brink.Rudi Te Velde - 1999 - Bijdragen 60 (1):73-76.
    De uitvoerige reactie van Sarot en Van den Brink waarin ze hun ‘Utrechtse’ positie in de wijsgerige theologie verduidelijken en verdedigen tegenover mijn vragen en scepsis, zou een uitvoerige beantwoording verdienen, uitvoeriger en grondiger dan het mij op deze plaats mogelijk is. Ik zal, ten eerste, ingaan op de kwestie van het realisme en, ten tweede, op het verwijt van ‘agnosticisme’ aan mijn adres.
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  44.  7
    Theories of the Sublime in the Dutch Golden Age: Franciscus Junius, Joost van den Vondel and Petrus Wittewrongel.Stijn Bussels - 2016 - History of European Ideas 42 (7):882-892.
    SUMMARYThis article explores how writers from the Dutch Golden Age thought about human contact with that which is elevated far above everyday life. The Dutch Republic offers an interesting context because of the strikingly early use there by seventeenth-century humanists of the Greek concept ὕψος, from Longinus, to discuss how writers, artists and their audiences were able to surpass human limitations thanks to an intense imagination which transported them to supreme heights. Dutch poets also used the Latin sublimis to discuss (...)
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  45.  10
    ‘Out in the Middle’. Humanities, Interdisciplinary and the Post-Graduate Puzzle: An Interview with Professor Wiljan van den Akker.Peter Vale - 2020 - Arts and Humanities in Higher Education 19 (1):76-90.
    Wiljan van den Akker is a university professor, a respected academic administrator, and a published poet and writer. From a base at the Utrecht University, in the Netherlands, his three-decade long career spans three continents and includes one-on-one associations with Berkeley, UCLA and Oxford. Currently, he is the Vice-Rector for Research at Utrecht but retains the title he was awarded in 2003, Distinguished Professor of Modern Poetry. In early June 2015, Peter Vale interviewed van den Akker in his house in (...)
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  46. Bert van den Brink on Philosophical Ethics by Steven Darwell.(Review of the Book Philosophical Ethics, Stephen Darwall, 2000, 0813378605). [REVIEW]H. H. A. van den Brink - 2000 - European Journal of Philosophy 8 (2):210-213.
     
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  47.  14
    La Légende de S. Spyridon, Évêque de Trimithonte. By P. Van den Ven. Pp. Clviii + 200, with 4 Plates. Louvain: Institut Orientaliste, 1953. Price Not Stated. [REVIEW]D. Nicol & P. van den Ven - 1955 - Journal of Hellenic Studies 75:204-204.
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  48. Klingende Relecture niederlandischer Mystik. Jan van Ruusbroecs Einfluss auf den X. Satz der" Vingt Regards sur l'Enfant-Jesus" von Olivier Messiaen.Michaela Christine Hastetter - 2008 - Theologie Und Philosophie 83 (1):93.
    Anlässlich des Jubiläumsjahres 2008 werden Strukturanalogien zwischen der Musik des französischen Komponisten Olivier Messiaen und der Mystik des Flamen Jan van Ruusbroec anhand des X. Satzes aus den „Vingt Regards sur l'Enfant-Jésus" aufgezeigt, der dem „Blick des Geistes der Freude" gewidmet ist. Wie in Ruusbroecs „Zierde der geistlichen Hochzeit" finden sich in der Musik pneumatologische Bildmetaphern wie die des Tanzes, der Jagd, aber auch Übereinstimmung im Ausdruck der Freude und der Einigkeit des Geistes mit dem Vater und dem Sohn. Über (...)
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  49.  17
    Response to Desender & Van den Bussche: On the Absence of a Relationship Between Discriminability and Priming.Jolien C. Francken, Simon van Gaal & Floris P. de Lange - 2012 - Consciousness and Cognition 21 (3):1573-1574.
  50. The Changing Reality of Modern Man: Essays in Honour of Jan Hendrik Van Den Berg. den Berg, H. J. & Dreyer Kruger (eds.) - 1985 - Humanities Press.
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