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S. B. Cooper [20]S. Barry Cooper [18]Sarah Cooper [6]Stephen Cooper [4]
Sandi E. Cooper [3]S. Cooper [3]Scott Cooper [2]Steven H. Cooper [2]

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Profile: Sasha Cooper
Profile: Susan Cooper (Montana State University-Bozeman)
  1. Sandi E. Cooper (forthcoming). Book Note. [REVIEW] Science and Society.
     
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  2. Mariya I. Soskova & S. Barry Cooper (forthcoming). How Enumeration Reducibility Yields Extended Harrington Non-Splitting. Journal of Symbolic Logic.
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  3. Tiffany K. Jantz, Jessica J. Tomory, Christina Merrick, Shanna Cooper, Adam Gazzaley & Ezequiel Morsella (2014). Subjective Aspects of Working Memory Performance: Memoranda-Related Imagery. Consciousness and Cognition 25:88-100.
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  4. S. Barry Cooper (2013). What Makes A Computation Unconventional?. In. In Gordana Dodig-Crnkovic Raffaela Giovagnoli (ed.), Computing Nature. 255--269.
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  5. S. B. Cooper & Andrea Sorbi (eds.) (2011). Computability in Context: Computation and Logic in the Real World. World Scientific.
    Recent new paradigms of computation, based on biological and physical models, address in a radically new way questions of efficiency and challenge assumptions ...
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  6. Sarah Cooper (2011). Lorna's Silence: Sartre and the Dardenne Brothers. In Jean-Pierre Boulé & Enda McCaffrey (eds.), Existentialism and Contemporary Cinema: A Sartrean Perspective. Berghahn Books.
     
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  7. Sarah Cooper (2011). Pursuits of Transcendence in The Man Who Wasn't There / Tom Martin - Lorna's Silence: Sartre and the Dardenne Brothers. In Jean-Pierre Boulé & Enda McCaffrey (eds.), Existentialism and Contemporary Cinema: A Sartrean Perspective. Berghahn Books.
     
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  8. Samuel R. Buss, S. Barry Cooper, Benedikt Löwe & Andrea Sorbi (2009). Preface. Annals of Pure and Applied Logic 160 (3):229-230.
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  9. Sarah Cooper (2009). Introduction: Levinas and Cinema. Film-Philosophy 11 (2).
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  10. Sarah Cooper (2009). Mortal Ethics: Reading Levinas with the Dardenne Brothers. Film-Philosophy 11 (2).
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  11. S. Barry Cooper, Herman Geuvers, Anand Pillay & Jouko Väänänen (2008). Preface. Annals of Pure and Applied Logic 156 (1):1-2.
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  12. S. Barry Cooper & Angsheng Li (2008). On Lachlan's Major Sub-Degree Problem. Archive for Mathematical Logic 47 (4):341-434.
    The Major Sub-degree Problem of A. H. Lachlan (first posed in 1967) has become a long-standing open question concerning the structure of the computably enumerable (c.e.) degrees. Its solution has important implications for Turing definability and for the ongoing programme of fully characterising the theory of the c.e. Turing degrees. A c.e. degree a is a major subdegree of a c.e. degree b > a if for any c.e. degree x, ${{\bf 0' = b \lor x}}$ if and only if (...)
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  13. Stephen Cooper (2008). On the Fiftieth Anniversary of the Schaechter, Maaløe, Kjeldgaard Experiments: Implications for Cell‐Cycle and Cell‐Growth Control. Bioessays 30 (10):1019-1024.
  14. Mariya I. Soskova & S. Barry Cooper (2008). How Enumeration Reducibility Yields Extended Harrington Non-Splitting. Journal of Symbolic Logic 73 (2):634 - 655.
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  15. S. B. Cooper, Benedikt Löwe & Andrea Sorbi (eds.) (2007). New Computational Paradigms: Changing Conceptions of What is Computable. Springer.
    Logicians and theoretical physicists will also benefit from this book.
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  16. Sarah Cooper (2007). The Occluded Relation: Levinas and Cinema. Film-Philosophy 11 (2).
     
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  17. S. Cooper (2006). Bacterial and Eukaryotic Checkpoints and Restriction Points. Bioessays 28:1035-1039.
     
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  18. Sarah Cooper (2006). Selfless Cinema?: Ethics and French Documentary. Legenda.
  19. Stephen Cooper (2006). Checkpoints and Restriction Points in Bacteria and Eukaryotic Cells. Bioessays 28 (10):1035-1039.
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  20. M. M. Arslanov, C. T. Chong, S. B. Cooper & Y. Yang (2005). The Minimal E-Degree Problem in Fragments of Peano Arithmetic. Annals of Pure and Applied Logic 131 (1-3):159-175.
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  21. S. B. Cooper & Andrew E. M. Lewis (2005). Properly Sigma~2 Minimal Degrees and 0" Complementation. Mathematical Logic Quarterly 51 (3):274.
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  22. S. Barry Cooper, Angsheng Li, Andrea Sorbi & Yue Yang (2005). Bounding and Nonbounding Minimal Pairs in the Enumeration Degrees. Journal of Symbolic Logic 70 (3):741 - 766.
    We show that every nonzero $\Delta _{2}^{0}$ e-degree bounds a minimal pair. On the other hand, there exist $\Sigma _{2}^{0}$ e-degrees which bound no minimal pair.
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  23. M. Arslanov & S. B. Cooper (2004). There is No Low Maximal D.C.E. Degree - Corrigendum. Mathematical Logic Quarterly 50 (6):628.
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  24. Lee E. Benda, Leroy N. Poff, Christina Tague, Margaret A. Palmer, James Pizzuto, Scott Cooper, Emily Stanley & Glenn Moglen (2002). How to Avoid Train Wrecks When Using Science in Environmental Problem Solving. BioScience 52 (12):1127-1136.
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  25. Lee E. Benda, N. Leroy Poff, Christina Tague, Margaret A. Palmer, James Pizzuto, Scott Cooper, Emily Stanley & Glenn Moglen (2002). How to Avoid Train Wrecks When Using Science in Environmental Problem Solving. BioScience 52 (12):1127.
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  26. S. Barry Cooper & Angsheng Li (2002). Splitting and Nonsplitting, II: A $Low_2$ C.E. Degree Above Which 0' is Not Splittable. Journal of Symbolic Logic 67 (4):1391-1430.
    It is shown that there exists a low2 Harrington non-splitting base-that is, a low2 computably enumerable (c.e.) degree a such that for any c.e. degrees x, y, if $0' = x \vee y$ , then either $0' = x \vee a$ or $0' = y \vee a$ . Contrary to prior expectations, the standard Harrington non-splitting construction is incompatible with the $low_{2}-ness$ requirements to be satisfied, and the proof given involves new techniques with potentially wider application.
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  27. S. Barry Cooper, Angsheng Li & Xiaoding Yi (2002). On the Distribution of Lachlan Nonsplitting Bases. Archive for Mathematical Logic 41 (5):455-482.
    We say that a computably enumerable (c.e.) degree b is a Lachlan nonsplitting base (LNB), if there is a computably enumerable degree a such that a > b, and for any c.e. degrees w,v ≤ a, if a ≤ w or; v or; b then either a ≤ w or; b or a ≤ v or; b. In this paper we investigate the relationship between bounding and nonbounding of Lachlan nonsplitting bases and the high /low hierarchy. We prove that there (...)
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  28. Stephen Cooper (2002). Minimally Disturbed, Multicycle, and Reproducible Synchrony Using a Eukaryotic ?Baby Machine? Bioessays 24 (6):499-501.
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  29. S. B. Cooper (2001). On a Conjecture of Kleene and Post. Mathematical Logic Quarterly 47 (1):3-34.
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  30. M. Arslanov, S. B. Cooper & A. Li (2000). There is No Low Maximal D.C.E. Degree. Mathematical Logic Quarterly 46 (3):409-416.
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  31. Steven H. Cooper (2000). Objects of Hope: Exploring Possibility and Limit in Psychoanalysis. Analytic Press.
    Objects of Hope brings ranging scholarship and refreshing candor to bear on the knotty issue of what can and cannot be achieved in the course of psychoanalytic therapy. It will be valued not only as an exemplary exercise in comparative psychoanaly.
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  32. S. B. Cooper & J. K. Truss (eds.) (1999). Models and Computability: Invited Papers From Logic Colloquium '97, European Meeting of the Association for Symbolic Logic, Leeds, July 1997. Cambridge University Press.
    Together, Models and Computability and its sister volume Sets and Proofs will provide readers with a comprehensive guide to the current state of mathematical logic. All the authors are leaders in their fields and are drawn from the invited speakers at 'Logic Colloquium '97' (the major international meeting of the Association of Symbolic Logic). It is expected that the breadth and timeliness of these two volumes will prove an invaluable and unique resource for specialists, post-graduate researchers, and the informed and (...)
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  33. S. B. Cooper (1998). 1997 European Summer Meeting of the Association for Symbolic Logic. Bulletin of Symbolic Logic 4 (1):55-117.
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  34. S. B. Cooper, T. A. Slaman & S. S. Wainer (eds.) (1996). Computability, Enumerability, Unsolvability: Directions in Recursion Theory. Cambridge University Press.
    The fundamental ideas concerning computation and recursion naturally find their place at the interface between logic and theoretical computer science. The contributions in this book, by leaders in the field, provide a picture of current ideas and methods in the ongoing investigations into the pure mathematical foundations of computability theory. The topics range over computable functions, enumerable sets, degree structures, complexity, subrecursiveness, domains and inductive inference. A number of the articles contain introductory and background material which it is hoped will (...)
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  35. S. Barry Cooper & Andrea Sorbi (1996). Noncappable Enumeration Degrees Below 0'e. [REVIEW] Journal of Symbolic Logic 61 (4):1347 - 1363.
    We prove that there exists a noncappable enumeration degree strictly below 0' e.
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  36. S. Barry Cooper, Andrea Sorbi & Xiaoding Yi (1996). Cupping and Noncupping in the Enumeration Degrees of ∑20 Sets. Annals of Pure and Applied Logic 82 (3):317-342.
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  37. S. Barry Cooper, Andrea Sorbi & Xiaoding Yi (1996). Cupping and Noncupping in the Enumeration Degrees of∑< Sub> 2< Sup> 0 Sets. Annals of Pure and Applied Logic 82 (3):317-342.
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  38. Stephen A. Cooper (1996). Scripture at Cassiciacum. Augustinian Studies 27 (2):21-46.
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  39. S. Barry Cooper & Xiaoding Yi (1995). The Discontinuity of Splitting in the Recursively Enumerable Degrees. Archive for Mathematical Logic 34 (4):247-256.
    In this paper we examine a class of pairs of recursively enumerable degrees, which is related to the Slaman-Soare Phenomenon.
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  40. Anton O. Kris & S. Cooper (1995). Countertransference: Objectivity and Subjectivity in Psychoanalysis. Common Knowledge 4:174-196.
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  41. Anton O. Kris & Steven H. Cooper (1995). Objectivity and Subjectivity in Psychoanalysis: A History and Introduction. Common Knowledge 4:174-196.
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  42. Klaus Berger, James M. Blythe, Albert Boime, Sandi E. Cooper, John A. Davies, Paul Ginsberg, Aleksa Djilas, Didier Eribon & Trans Betsy Wing (1992). RJW Evans and TV Thomas, Eds, Crown Church and Estates: Central European Politics in the 16th and 17th Centuries (New York: St Martin's Press, 1991), Studies In. [REVIEW] South African Journal of Philosophy 11:24.
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  43. Sb Cooper, L. Harrington & Ah Lachlan (1992). BAILEY, C. And DOWNEY, R., Tabular Degrees in (Y-Recursion Theory BALDWIN, JT and SHELAH, S., The Primal Framework II: Smoothness BERARDUCCI, A. And INTRIGILA, B., Combinatorial. [REVIEW] Annals of Pure and Applied Logic 55:321.
     
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  44. D. Pimentel, N. Brown, F. Vecchio, V. La Capra, S. Hausman, O. Lee, A. Diaz, J. Williams, S. Cooper & E. Newburger (1992). Ethical Issues Concerning Potential Global Climate Change on Food Production. Journal of Agricultural and Environmental Ethics 5 (2):113-146.
    Burning fossil fuel in the North American continent contributes more to the CO2 global warming problem than in any other continent. The resulting climate changes are expected to alter food production. The overall changes in temperature, moisture, carbon dioxide, insect pests, plant pathogens, and weeds associated with global warming are projected to reduce food production in North America. However, in Africa, the projected slight rise in rainfall is encouraging, especially since Africa already suffers from severe shortages of rainfall. For all (...)
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  45. S. Barry Cooper (1991). The Density of the Low2 N-R.E. Degrees. Archive for Mathematical Logic 31 (1):19-24.
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  46. S. B. Cooper (1989). A Jump Class of Noncappable Degrees. Journal of Symbolic Logic 54 (2):324-353.
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  47. S. B. Cooper (1989). The Strong Anticupping Property for Recursively Enumerable Degrees. Journal of Symbolic Logic 54 (2):527-539.
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  48. S. B. Cooper & C. S. Copestake (1988). Properly Σ2 Enumeration Degrees. Mathematical Logic Quarterly 34 (6):491-522.
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  49. S. Barry Cooper (1987). Enumeration Reducibility Using Bounded Information: Counting Minimal Covers. Mathematical Logic Quarterly 33 (6):537-560.
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  50. S. Barry Cooper & Richard L. Epstein (1987). Complementing Below Recursively Enumerable Degrees. Annals of Pure and Applied Logic 34 (1):15-32.
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