Results 261 to 270 of about 193,237 (301)
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Angelaki, 2014
AbstractThis article examines a contemporary proposal of how to conceive of materialism, more specifically of a materialist dialectics (another name for an immanent materialism). This proposal was formulated by Alain Badiou and it is of huge interest for the contemporary discussion as it inscribes the very historical coordinates in which it was ...
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AbstractThis article examines a contemporary proposal of how to conceive of materialism, more specifically of a materialist dialectics (another name for an immanent materialism). This proposal was formulated by Alain Badiou and it is of huge interest for the contemporary discussion as it inscribes the very historical coordinates in which it was ...
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Mathematical Logic Quarterly, 1987
Let P be a family of sets ordered by \(\leq\) such that \(\) is an upper semi-lattice. \(C\subseteq \cup P\) is said to be the shadow of an ideal if there is an ideal \(I\subseteq P\) such that \(\cup I=C\). The author's intuition is that the elements of P are ``small'' subalgebras while shadows of ideals are ``large'' subalgebras.
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Let P be a family of sets ordered by \(\leq\) such that \(\) is an upper semi-lattice. \(C\subseteq \cup P\) is said to be the shadow of an ideal if there is an ideal \(I\subseteq P\) such that \(\cup I=C\). The author's intuition is that the elements of P are ``small'' subalgebras while shadows of ideals are ``large'' subalgebras.
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In A Theory of Justice, John Rawls argues that any participant taking on the role as impartial spectator in his original position thought experiment would select “justice as fairness” as the most reasonable theory of justice to reorganize a basic structure’s system of institutions and public rules.
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Valuation ideals and primary w-ideals
Frontiers of Mathematics in China, 2016Let \(D\) be an integral domain. A nonzero ideal \(A\) of \(D\) is called a valuation ideal if there exists a valuation overring \(V\) of \(D\) such that \(AV\cap D=A\) [\textit{O. Zariski} and \textit{P. Samuel}, Commutative algebra. Vol. II. Princeton, N.J.-Toronto-London-New York: D (1960; Zbl 0121.27801)].
Chang, Gyu Whan, Kim, Hwankoo
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Bulletin of Symbolic Logic, 1996
§1. Introduction. Ideals and filters of subsets of natural numbers have been studied by set theorists and topologists for a long time. There is a vast literature concerning various kinds of ultrafilters (or, dually, maximal ideals). There is also a substantial interest in nicely definable (Borel, analytic) ideals—these by old results of Sierpiński are ...
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§1. Introduction. Ideals and filters of subsets of natural numbers have been studied by set theorists and topologists for a long time. There is a vast literature concerning various kinds of ultrafilters (or, dually, maximal ideals). There is also a substantial interest in nicely definable (Borel, analytic) ideals—these by old results of Sierpiński are ...
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Ideal Transforms with Respect to a Pair of Ideals
Acta Mathematica Vietnamica, 2017Let \(R\) be a commutative Noetherian ring with identity, \(I,J\) two ideals of \(R\) and \(M\) an \(R\)-module. The notion of the generalized local cohomology modules \(\text{H}^{i}_{I,J}(M)\) was introduced by \textit{R. Takahashi} et al. [J. Pure Appl. Algebra 213, No. 4, 582--600 (2009; Zbl 1160.13013)].
Nguyen Minh Tri, Tran Tuan Nam
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RAIRO - Theoretical Informatics and Applications, 2002
Summary: A shuffle ideal is a language which is a finite union of languages of the form \(A^*a_1A^*\dots A^*a_kA^*\) where \(A\) is a finite alphabet and the \(a_i\)'s are letters. We show how to represent shuffle ideals by special automata and how to compute these representations. We also give a temporal logic characterization of shuffle ideals and we
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Summary: A shuffle ideal is a language which is a finite union of languages of the form \(A^*a_1A^*\dots A^*a_kA^*\) where \(A\) is a finite alphabet and the \(a_i\)'s are letters. We show how to represent shuffle ideals by special automata and how to compute these representations. We also give a temporal logic characterization of shuffle ideals and we
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Ideals and fuzzy ideals on residuated lattices
International Journal of Machine Learning and Cybernetics, 2014This paper mainly focus on building the ideals theory of non regular residuated lattices. Firstly, the notions of ideals and fuzzy ideals of a residuated lattice are introduced, their properties and equivalent characterizations are obtained; at the meantime, the relation between filter and ideal is discussed.
Yi Liu 0005 +3 more
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Ideals and Ideal Theory: The Problem of Methodological Conservatism
1998A well-known problem of reflective equilibrium methods is how to avoid or at least correct for a methodological conservatism or, more positively formulated, how to guarantee adequate critical input. If in the process we use only our own convictions, of whatever kind, how can we hope to do more than systematising our prejudices?
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Lattice Boltzmann for Non-Ideal Fluids: Fundamentals and Practice
Physics Reports, 2023Ilya Karlin
exaly

