Search results for 'David D. Friedman' (try it on Scholar)

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  1.  2
    Albert B. Friedman (1983). David Wiles, The Early Plays of Robin Hood. Cambridge, Eng.: D. S. Brewer, 1981; Totowa, N.J.: Rowman and Littlefield, 1982. Pp. 97. $28.50. Available in U.S. From Biblio Distribution Center, 81 Adams Dr., Totowa, NJ 07512. [REVIEW] Speculum 58 (3):857-858.
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  2. Julius Lipner, Dermot Killingley & David Friedman (eds.) (1986). A Net Cast Wide: Investigations Into Indian Thought in Memory of David Friedman. Grevatt & Grevatt.
     
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  3. Eva Feder Kittay, Carol Gilligan, Annette C. Baier, Michael Stocker, Christina H. Sommers, Kathryn Pyne Addelson, Virginia Held, Thomas E. Hill Jr, Seyla Benhabib, George Sher, Marilyn Friedman, Jonathan Adler, Sara Ruddick, Mary Fainsod, David D. Laitin, Lizbeth Hasse & Sandra Harding (1989). Women and Moral Theory. Rowman & Littlefield Publishers.
    To find more information about Rowman and Littlefield titles, please visit www.rowmanlittlefield.com.
     
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  4.  13
    David D. Friedman (1994). Law as a Private Good: A Response to Tyler Cowen on the Economics of Anarchy. Economics and Philosophy 10 (2):319.
  5. Andrew D. Brooke-Taylor & Sy-David Friedman (2009). Large Cardinals and Gap-1 Morasses. Annals of Pure and Applied Logic 159 (1):71-99.
    We present a new partial order for directly forcing morasses to exist that enjoys a significant homogeneity property. We then use this forcing in a reverse Easton iteration to obtain an extension universe with morasses at every regular uncountable cardinal, while preserving all n-superstrong , hyperstrong and 1-extendible cardinals. In the latter case, a preliminary forcing to make the GCH hold is required. Our forcing yields morasses that satisfy an extra property related to the homogeneity of the partial order; we (...)
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  6. Eric D. Friedman, Roger Chartier, Lydia G. Cochrane, Milad Doueihi & David D. Hall (1997). Forms and Meanings: Texts, Performances, and Audiences From Codex to Computer. Substance 26 (1):163.
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  7.  3
    Sy-David Friedman & P. D. Welch (2011). Hypermachines. Journal of Symbolic Logic 76 (2):620 - 636.
    The Infinite Time Turing Machine model [8] of Hamkins and Kidder is, in an essential sense, a "Σ₂-machine" in that it uses a Σ₂ Liminf Rule to determine cell values at limit stages of time. We give a generalisation of these machines with an appropriate Σ n rule. Such machines either halt or enter an infinite loop by stage ζ(n) = df μζ(n)[∃Σ(n) > ζ(n) L ζ(n) ≺ Σn L Σ(n) ], again generalising precisely the ITTM case. The collection of (...)
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  8. E. Pons, S. Joiret, A. Hugot-Le-Goff, D. David & C. Lemaître (2003). Approche de la Corrosion d'Analogues Archéologiques Ferreux Par Spectroscopie Raman Et Méthodes Électrochimiques'. Techne 18:94-100.
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  9.  1
    Sy D. Friedman (1992). Review: Donald A. Martin, A. S. Kechris, D. A. Martin, Y. N. Moschovakis, The Largest Countable This, That, and the Other; Alexander S. Kechris, Donald A. Martin, Robert M. Solovay, Introduction to $Q$-Theory; Steve Jackson, A. S. Kechris, D. A. Martin, J. R. Steel, AD and the Projective Ordinals. [REVIEW] Journal of Symbolic Logic 57 (1):262-264.
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  10. Sy D. Friedman (1992). Martin Donald A.. The Largest Countable This, That, and the Other. Cabal Seminar 79–81, Proceedings, Caltech-UCLA Logic Seminar 1979–81, Edited by Kechris A. S., Martin D. A., and Moschovakis Y. N., Lecture Notes in Mathematics, Vol. 1019, Springer-Verlag, Berlin, Heidelberg, New York, and Tokyo, 1983, Pp. 97–106.Kechris Alexander S., Martin Donald A., and Solovay Robert M.. Introduction to Q-Theory. Cabal Seminar 79–81, Proceedings, Caltech-UCLA Logic Seminar 1979–81, Edited by Kechris A. S., Martin D. A., and Moschovakis Y. N., Lecture Notes in Mathematics, Vol. 1019, Springer-Verlag, Berlin, Heidelberg, New York, and Tokyo, 1983, Pp. 199–282.Jackson Steve. AD and the Projective Ordinals. Cabal Seminar 81–85, Proceedings, Caltech-UCLA Logic Seminar 1981–85, Edited by Kechris A. S., Martin D. A., and Steel J. R., Lecture Notes in Mathematics, Vol. 1333, Springer-Verlag, Berlin, Heidelberg, New York, Etc., 1988, Pp. 117–220. [REVIEW] Journal of Symbolic Logic 57 (1):262-264.
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  11. Therese Jones, Delese Wear & Lester D. Friedman (eds.) (2014). Health Humanities Reader. Rutgers University Press.
    Over the past forty years, the health humanities, previously called the medical humanities, has emerged as one of the most exciting fields for interdisciplinary scholarship, advancing humanistic inquiry into bioethics, human rights, health care, and the uses of technology. It has also helped inspire medical practitioners to engage in deeper reflection about the human elements of their practice. In _Health Humanities Reader_, editors Therese Jones, Delese Wear, and Lester D. Friedman have assembled fifty-four leading scholars, educators, artists, and clinicians (...)
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  12. Therese Jones, Delese Wear & Lester D. Friedman (eds.) (2014). Health Humanities Reader. Rutgers University Press.
    Over the past forty years, the health humanities, previously called the medical humanities, has emerged as one of the most exciting fields for interdisciplinary scholarship, advancing humanistic inquiry into bioethics, human rights, health care, and the uses of technology. It has also helped inspire medical practitioners to engage in deeper reflection about the human elements of their practice. In _Health Humanities Reader_, editors Therese Jones, Delese Wear, and Lester D. Friedman have assembled fifty-four leading scholars, educators, artists, and clinicians (...)
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  13.  5
    Sy-David Friedman & Katherine Thompson (2008). Perfect Trees and Elementary Embeddings. Journal of Symbolic Logic 73 (3):906-918.
    An important technique in large cardinal set theory is that of extending an elementary embedding j: M → N between inner models to an elementary embedding j*: M[G] → N[G*] between generic extensions of them. This technique is crucial both in the study of large cardinal preservation and of internal consistency. In easy cases, such as when forcing to make the GCH hold while preserving a measurable cardinal (via a reverse Easton iteration of α-Cohen forcing for successor cardinals α), the (...)
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  14.  19
    Sy D. Friedman & Ralf Schindler (2003). Universally Baire Sets and Definable Well-Orderings of the Reals. Journal of Symbolic Logic 68 (4):1065-1081.
    Let n ≥ 3 be an integer. We show that it is consistent (relative to the consistency of n - 2 strong cardinals) that every $\Sigma_n^1-set$ of reals is universally Baire yet there is a (lightface) projective well-ordering of the reals. The proof uses "David's trick" in the presence of inner models with strong cardinals.
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  15.  1
    Claire David, Hélène Lefebvre, Marie-Josée Levert & Diane Pelchat (2007). L'information en soutien à l'adaptation des parents d'enfants ayant une déficience. Dialogue 177 (3):115.
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  16.  5
    John Block Friedman (2006). Peter Dronke, Imagination in the Late Pagan and Early Christian World: The First Nine Centuries A.D. (Millennio Medievale, 42; Strumenti E Studi, N.S., 4.) Florence: SISMEL, Edizioni Del Galluzzo, 2003. Pp. Xiii, 263 Plus 22 Black-and-White Figures. €62. [REVIEW] Speculum 81 (2):504-505.
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  17.  5
    E. David (1966). L'Église du Christ et l'Homme d'aujourd'hui. Augustinianum 6 (2):333-334.
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  18.  4
    Susan Stanford Friedman (forthcoming). (Inter) Disciplinarity and the Question of the Women's Studies Ph. D. Feminist Studies.
  19.  4
    M. David & F. Ravaisson (1952). Le séjour de F. Ravaisson à Munich d'après une lettre inédite. Revue Philosophique de la France Et de l'Etranger 142:454 - 456.
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  20.  1
    John Block Friedman (1999). David Williams, Deformed Discourse: The Function of the Monster in Mediaeval Thought and Literature. Montreal and Kingston, Ont.: McGill-Queen's University Press, 1996. Pp. Xiv, 392; Black-and-White Frontispiece and Figures. $55. Published Simultaneously in the European Union by University of Exeter Press. [REVIEW] Speculum 74 (4):1137-1140.
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  21.  1
    A. David, M. Buehler & Andrew Dobson (1997). Jurrit Bergsma, Ph. D., is a Practicing Psychotherapist and Retired Professor in Medical Psychology From The Medical School of Utrecht University, The Nether-Lands, and Visiting Professor in the Medical Humanities Program, at Stritch Medi-Cal School, Loyola University, Chicago. [REVIEW] Cambridge Quarterly of Healthcare Ethics 6:127-128.
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  22. Michael Dauphinais, Barry David, Matthew Levering, Kevin L. Hester & Emmanuel Housset (2007). Jason Byassee, Praise Seeking Understanding: Reading the Psalms with Augustine. Radical Traditions—Theology in a Postcritical Key. Grand Rapids, MI, and Cambridge, UK: Eerdmans, 2007. Remo Cacitti, Furiosa Turba. I Fondamenti Religiosi Dell'eversione Sociale, Della Dissidenza Politica E Della Contestazione Ecclesiale Dei Circoncellioni d'Africa. [REVIEW] Augustinian Studies 38 (2):469-470.
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  23. M. David (1972). Grimsley . - Jean D'alembert. [REVIEW] Revue Philosophique de la France Et de l'Etranger 162:320.
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  24. Jean David, Robert Martin & Université de Metz (1976). Modèles Logiques Et Niveaux d'Analyse Linguistique Colloque Organisé Par le Centre d'Analyse Syntaxique de l'Université de Metz, 7-9 Novembre 1974. [REVIEW] Monograph Collection (Matt - Pseudo).
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  25. John Block Friedman (1999). Deformed Discourse: The Function of the Monster in Mediaeval Thought and Literature.David Williams. Speculum 74 (4):1137-1140.
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  26. Judith Friedman (2003). Elizabeth Hanson.Achievements: A Century of Science for the Benefit of Humankind. Introduction by Arnold J. Levine. Epilogue by David Rockefeller. 156 Pp., Frontis., Illus., Index. New York: Rockefeller University Press, 2000. [REVIEW] Isis 94 (2):335-336.
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  27. John Block Friedman (2006). Imagination in the Late Pagan and Early Christian World: The First Nine Centuries A.D.Peter Dronke. Speculum 81 (2):504-505.
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  28. Lionel J. Friedman (1961). Lettres de Jacques de Vitry Évêque de Saint-Jean-d'AcreR. B. C. Huygens. Speculum 36 (4):658-660.
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  29. M. P. Friedman (2005). Politics and War: European Conflict From Philip II to Hitler. By David Kaiser. The European Legacy 10 (5):523.
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  30. Kenneth S. Friedman (1990). Predictive Simplicity: Induction Exhum'd. Pergamon Press.
     
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  31. Alinda Friedman, Marcia L. Spetch & Anne Ferrey (2005). Recognition by Humans and Pigeons of Novel Views of 3-D Objects and Their Photographs. Journal of Experimental Psychology: General 134 (2):149-162.
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  32. Robert Marc Friedman (2002). Sverre Petterssen.Weathering the Storm: Sverre Petterssen, the D‐Day Forecast, and the Rise of Modern Meteorology. Edited by James Rodger Fleming. Xiv + 329 Pp., Frontis., Apps., Index. Boston, Mass.: American Meteorological Society, 2001. [REVIEW] Isis 93 (4):721-722.
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  33. Joyce Friedman (1974). Wang Hao. Formalization and Automatic Theorem-Proving. Information Processing 1965, Proceedings of IFIP Congress 65, Organized by the International Federation for Information Processing, New York City, May 24–29, 1965, Volume 1, Edited by Kalenich Wayne A., Spartan Books, Inc., Washington, D.C., and Macmillan and Co., Ltd., London, 1965, Pp. 51–58. [REVIEW] Journal of Symbolic Logic 39 (2):350.
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  34. Robert Friedman (2002). Weathering the Storm: Sverre Petterssen, the D‐Day Forecast, and the Rise of Modern Meteorology. [REVIEW] Isis: A Journal of the History of Science 93:721-722.
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  35.  19
    Carolin Antos, Sy-David Friedman, Radek Honzik & Claudio Ternullo (2015). Multiverse Conceptions in Set Theory. Synthese 192 (8):2463-2488.
    We review different conceptions of the set-theoretic multiverse and evaluate their features and strengths. In Sect. 1, we set the stage by briefly discussing the opposition between the ‘universe view’ and the ‘multiverse view’. Furthermore, we propose to classify multiverse conceptions in terms of their adherence to some form of mathematical realism. In Sect. 2, we use this classification to review four major conceptions. Finally, in Sect. 3, we focus on the distinction between actualism and potentialism with regard to the (...)
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  36.  14
    Sy David Friedman, Radek Honzik & Lyubomyr Zdomskyy (2012). Fusion and Large Cardinal Preservation. Annals of Pure and Applied Logic 2 (12):1247-1273.
    In this paper we introduce some fusion properties of forcing notions which guarantee that an iteration with supports of size ⩽κ not only does not collapse κ+ but also preserves the strength of κ . This provides a general theory covering the known cases of tree iterations which preserve large cardinals [3], Friedman and Halilović [5], Friedman and Honzik [6], Friedman and Magidor [8], Friedman and Zdomskyy [10], Honzik [12]).
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  37.  12
    Sy-David Friedman, Peter Koepke & Boris Piwinger (2006). Hyperfine Structure Theory and Gap 1 Morasses. Journal of Symbolic Logic 71 (2):480 - 490.
    Using the Friedman-Koepke Hyperfine Structure Theory of [2], we provide a short construction of a gap 1 morass in the constructible universe.
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  38.  13
    Sy-David Friedman & Radek Honzik (2012). Eastonʼs Theorem and Large Cardinals From the Optimal Hypothesis. Annals of Pure and Applied Logic 163 (12):1738-1747.
    The equiconsistency of a measurable cardinal with Mitchell order o=κ++ with a measurable cardinal such that 2κ=κ++ follows from the results by W. Mitchell [13] and M. Gitik [7]. These results were later generalized to measurable cardinals with 2κ larger than κ++ .In Friedman and Honzik [5], we formulated and proved Eastonʼs theorem [4] in a large cardinal setting, using slightly stronger hypotheses than the lower bounds identified by Mitchell and Gitik , for a suitable μ, instead of the (...)
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  39.  2
    Andrés Eduardo Caicedo & Sy-David Friedman (2011). BPFA and Projective Well-Orderings of the Reals. Journal of Symbolic Logic 76 (4):1126-1136.
    If the bounded proper forcing axiom BPFA holds and ω 1 = ${\mathrm{\omega }}_{1}^{\mathrm{L}}$ , then there is a lightface ${\mathrm{\Sigma }}_{3}^{1}$ well-ordering of the reals. The argument combines a well-ordering due to Caicedo-Veličković with an absoluteness result for models of MA in the spirit of "David's trick." We also present a general coding scheme that allows us to show that BPFA is equiconsistent with R being lightface ${\mathrm{\Sigma }}_{4}^{1}$ , for many "consistently locally certified" relations R on $\mathrm{\mathbb{R}}$ (...)
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  40.  43
    Edwina L. Rissland, David B. Skalak & M. Timur Friedman (1997). Evaluating a Legal Argument Program: The BankXX Experiments. [REVIEW] Artificial Intelligence and Law 5 (1-2):1-74.
    In this article we evaluate the BankXX program from several perspectives. BankXX is a case-based legal argument program that retrieves cases and other legal knowledge pertinent to a legal argument through a combination of heuristic search and knowledge-based indexing. The program is described in detail in a companion article in Artificial Intelligence and Law 4: 1--71, 1996. Three perspectives are used to evaluate BankXX:(1) classical information retrieval measures of precision and recall applied against a hand-coded baseline; (2) knowledge-representation and case-based (...)
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  41.  6
    Edwina L. Rissland, David B. Skalak & M. Timur Friedman (1996). BankXX: Supporting Legal Arguments Through Heuristic Retrieval. [REVIEW] Artificial Intelligence and Law 4 (1):1-71.
    The BankXX system models the process of perusing and gathering information for argument as a heuristic best-first search for relevant cases, theories, and other domain-specific information. As BankXX searches its heterogeneous and highly interconnected network of domain knowledge, information is incrementally analyzed and amalgamated into a dozen desirable ingredients for argument (called argument pieces), such as citations to cases, applications of legal theories, and references to prototypical factual scenarios. At the conclusion of the search, BankXX outputs the set of argument (...)
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  42.  15
    D. MacDonald & H. Friedman (forthcoming). Transpersonal Psychology, Parapsychology, and Neurobiology: Clarifying Their Relations. International Journal of Transpersonal Studies.
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  43.  3
    David H. Gleason & Lawrence Friedman (2005). Proposal for an Accessible Conception of Cyberspace. Journal of Information, Communication and Ethics in Society 3 (1):15-23.
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  44. Sy D. Friedman (1994). The Genericity Conjecture. Journal of Symbolic Logic 59 (2):606-614.
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  45.  16
    Sy-David Friedman (2006). Internal Consistency and the Inner Model Hypothesis. Bulletin of Symbolic Logic 12 (4):591-600.
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  46.  13
    Sy D. Friedman & Peter Koepke (1997). An Elementary Approach to the Fine Structure of L. Bulletin of Symbolic Logic 3 (4):453-468.
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  47.  13
    Sy D. Friedman (1997). Coding Without Fine Structure. Journal of Symbolic Logic 62 (3):808-815.
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  48.  10
    Sy D. Friedman (2003). Cardinal-Preserving Extensions. Journal of Symbolic Logic 68 (4):1163-1170.
    A classic result of Baumgartner-Harrington-Kleinberg [1] implies that assuming CH a stationary subset of ω1 has a CUB subset in a cardinal-perserving generic extension of V, via a forcing of cardinality ω1. Therefore, assuming that $\omega_2^L$ is countable: { $X \in L \mid X \subseteq \omega_1^L$ and X has a CUB subset in a cardinal -preserving extension of L} is constructible, as it equals the set of constructible subsets of $\omega_1^L$ which in L are stationary. Is there a similar such (...)
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  49.  18
    Joyce Friedman & David S. Warren (1978). A Parsing Method for Montague Grammars. Linguistics and Philosophy 2 (3):347 - 372.
    The main result in this paper is a method for obtaining derivation trees from sentences of certain formal grammars. No parsing algorithm was previously known to exist for these grammars.Applied to Montague's PTQ the method produces all parses that could correspond to different meanings. The technique directly addresses scope and reference and provides a framework for examining these phenomena. The solution for PTQ is implemented in an efficient and useful computer program.
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  50.  7
    Sy D. Friedman (1979). HC of an Admissible Set. Journal of Symbolic Logic 44 (1):95-102.
    If A is an admissible set, let HC(A) = {x∣ x ∈ A and x is hereditarily countable in A}. Then HC(A) is admissible. Corollaries are drawn characterizing the "real parts" of admissible sets and the analytical consequences of admissible set theory.
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