Search results for 'M. Blum' (try it on Scholar)

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  1. Leonard M. Adleman & M. Blum (1991). Inductive Inference and Unsolvability. Journal of Symbolic Logic 56 (3):891-900.score: 150.0
    It is shown that many different problems have the same degree of unsolvability. Among these problems are: THE INDUCTIVE INFERENCE PROBLEM. Infer in the limit an index for a recursive function f presented as f(0), f(1), f(2),.... THE RECURSIVE INDEX PROBLEM. Decide in the limit if i is the index of a total recursive function. THE ZERO NONVARIANT PROBLEM. Decide in the limit if a recursive function f presented as f(0), f(1), f(2),... has value unequal to zero for infinitely many (...)
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  2. Lawrence Blum (2003). Review of John M. Doris, Lack of Character: Personality and Moral Behavior. [REVIEW] Notre Dame Philosophical Reviews 2003 (8).score: 120.0
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  3. M. Blum & I. Marques (1973). On Complexity Properties of Recursively Enumerable Sets. Journal of Symbolic Logic 38 (4):579-593.score: 120.0
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  4. M. R. Hyman & A. A. Blum (forthcoming). " Just" Companies Don't Fail. Business and Society Review:48--50.score: 120.0
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  5. Edmund F. Byrne (2003). Commentary on Lawrence Blum's "I'm Not a Racist, But…". Social Philosophy Today 19:239-241.score: 36.0
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  6. John B. Goode (1994). Accessible Telephone Directories. Journal of Symbolic Logic 59 (1):92-105.score: 12.0
    We reduce to a standard circuit-size complexity problem a relativisation of the P = NP question that we believe to be connected with the same question in the model for computation over the reals defined by L. Blum, M. Shub, and S. Smale. On this occasion, we set the foundations of a general theory for computation over an arbitrary structure, extending what these three authors did in the case of rings.
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  7. Natacha Portier (2000). Le Problème Des granDes Puissances Et Celui Des granDes Racines. Journal of Symbolic Logic 65 (4):1675-1685.score: 12.0
    Let f be a function from N to N that can not be computed in polynomial time, and let a be an element of a differential field K of characteristic 0. The problem of large powers is the set of tuples x̄ = (x 1 ,..., x n ) of K so that x 1 = a f(n) , and the problem of large roots is the set of tuples x̄ of K so that x f(n) 1 = a. These (...)
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  8. Kieran M. Bonner (2001). Reflexivity and Interpretive Sociology: The Case of Analysis and the Problem of Nihilism. Human Studies 24 (4):267-292.score: 6.0
    This paper addresses the problem of reflexivity in modern social inquiry in general and in sociology in particular. This problem is inherited from Weber''s very conception of sociology, is transformed by phenomenology and ethnomethodology, deepened by the linguistic turn of hermeneutics and Wittgenstein''s later philosophy, and has been the central concern of the work of Alan Blum and Peter McHugh. The issues and spectres raised by reflexivity are methodological arbitrariness, the need to take responsibility for one''s own talk (and (...)
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  9. Susan M. Purviance (2001). Concessions to Moral Particularism. Philosophy in the Contemporary World 8 (1):53-58.score: 6.0
    In this paper I examine the particularist attack on deductive uses of moral principles, reviewing the critiques of the uniformity of moral reasons and impartiality in ethics, looking principally at arguments from Larry Blum, Jonathan Dancy, and Margaret Walker. I defend the action-guiding-ness of moral principles themselves, but consider various ways to accommodate the objections coming fromparticularism. I conclude that one objection to the impartialist theory of value must be conceded without qualification: generalism is unable to account for the (...)
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