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

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  1. M. Janusz (2001). The Foundations of Causal Decision Theory. Philosophical Review 110 (2):296-300.score: 240.0
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  2. Janusz Czelakowski (2003). Dunn J. Michael and Hardegree Gary M.. Algebraic Methods in Philosophical Logic. Oxford Logic Guides, No. 41. Clarendon Press, Oxford University Press, Oxford, New York, Etc., 2001, Xv+ 470 Pp. [REVIEW] Bulletin of Symbolic Logic 9 (2):231-234.score: 24.0
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  3. Janusz Kraszewski (1989). Nowe badania nad odkryciem naukowym (\"Scientific Discovery. Computional Explorations of the Creative Process\", P. Langley, H. A. Simon, G. L. Bradshaw and J. M. Żytkow, Cambridge 1987. [REVIEW] Studia Filozoficzne 289 (12).score: 24.0
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  4. Janusz Zablocki, Tadeusz M. Jaroszewski, Andrzej Grzegorczyk, Janusz Kuczyhski, Janusz Kuczynski, Andrew N. Woznicki, Jozef Borgosz, Andrzej Kasia, Mieczyslaw Gogacz & Zdzislaw Kuksewitz (1987). Christian-Marxist Encounters in" Dialectics and Humanism" in the Years 1974—1986. Dialectics and Humanism 14:322.score: 24.0
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  5. Janusz Garecki (2007). The Tensors of the Averaged Relative Energy–Momentum and Angular Momentum in General Relativity and Some of Their Applications. Foundations of Physics 37 (3):341-365.score: 12.0
    There exist different kinds of averaging of the differences of the energy–momentum and angular momentum in normal coordinates NC(P) which give tensorial quantities. The obtained averaged quantities are equivalent mathematically because they differ only by constant scalar dimensional factors. One of these averaging was used in our papers [J. Garecki, Rep. Math. Phys. 33, 57 (1993); Int. J. Theor. Phys. 35, 2195 (1996); Rep. Math. Phys. 40, 485 (1997); J. Math. Phys. 40, 4035 (1999); Rep. Math. Phys. 43, 397 (1999); (...)
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  6. Janusz Czelakowski (1980). Reduced Products of Logical Matrices. Studia Logica 39 (1):19 - 43.score: 12.0
    The class Matr(C) of all matrices for a prepositional logic (, C) is investigated. The paper contains general results with no special reference to particular logics. The main theorem (Th. (5.1)) which gives the algebraic characterization of the class Matr(C) states the following. Assume C to be the consequence operation on a prepositional language induced by a class K of matrices. Let m be a regular cardinal not less than the cardinality of C. Then Matr (C) is the least class (...)
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  7. Janusz Pawlikowski (2001). Cohen Reals From Small Forcings. Journal of Symbolic Logic 66 (1):318-324.score: 12.0
    We introduce a new cardinal characteristic r*, related to the reaping number r, and show that posets of size $ r* which add reals add unbounded reals; posets of size $ r which add unbounded reals add Cohen reals. We also show that add(M) ≤ min(r, r*). It follows that posets of size < add(M) which add reals add Cohen reals. This improves results of Roslanowski and Shelah [RS] and of Zapletal [Z].
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  8. Janusz Pawlikowski (1986). Why Solovay Real Produces Cohen Real. Journal of Symbolic Logic 51 (4):957-968.score: 12.0
    An explanation is given of why, after adding to a model M of ZFC first a Solovay real r and next a Cohen real c, in M[ r][ c] a Cohen real over M[ c] is produced. It is also shown that a Solovay algebra iterated with a Cohen algebra can be embedded into a Cohen algebra iterated with a Solovay algebra.
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