Results for ' paradoxical decomposition'

979 found
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  1.  44
    A generalization of Sierpiński's paradoxical decompositions: Coloring semialgebraic grids.James H. Schmerl - 2012 - Journal of Symbolic Logic 77 (4):1165-1183.
    A structure A = (A; E₀, E₁ , . . . , ${E_{n - 2}}$) is an n-grid if each E i is an equivalence relation on A and whenver X and Y are equivalence classes of, repectively, distinct E i and E j , then X ∩ Y is finite. A coloring χ : A → n is acceptable if whenver X is an equivalence class of E i , then {ϰ Є X: χ(ϰ) = i} is finite. If (...)
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  2.  57
    Trouton–Noble Paradox Revisited.Tomislav Ivezić - 2007 - Foundations of Physics 37 (4-5):747-760.
    An apparent paradox is obtained in all previous treatments of the Trouton–Noble experiment; there is a three-dimensional (3D) torque T in an inertial frame S in which a thin parallel-plate capacitor is moving, but there is no 3D torque T′ in S′, the rest frame of the capacitor. Different explanations are offered for the existence of another 3D torque, which is equal in magnitude but of opposite direction giving that the total 3D torque is zero. In this paper, it is (...)
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  3.  23
    Invariant measures in simple and in small theories.Artem Chernikov, Ehud Hrushovski, Alex Kruckman, Krzysztof Krupiński, Slavko Moconja, Anand Pillay & Nicholas Ramsey - 2023 - Journal of Mathematical Logic 23 (2).
    We give examples of (i) a simple theory with a formula (with parameters) which does not fork over [Formula: see text] but has [Formula: see text]-measure 0 for every automorphism invariant Keisler measure [Formula: see text] and (ii) a definable group [Formula: see text] in a simple theory such that [Formula: see text] is not definably amenable, i.e. there is no translation invariant Keisler measure on [Formula: see text]. We also discuss paradoxical decompositions both in the setting of discrete (...)
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  4.  71
    Regular probability comparisons imply the Banach–Tarski Paradox.Alexander R. Pruss - 2014 - Synthese 191 (15):3525-3540.
    Consider the regularity thesis that each possible event has non-zero probability. Hájek challenges this in two ways: there can be nonmeasurable events that have no probability at all and on a large enough sample space, some probabilities will have to be zero. But arguments for the existence of nonmeasurable events depend on the axiom of choice. We shall show that the existence of anything like regular probabilities is by itself enough to imply a weak version of AC sufficient to prove (...)
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  5.  66
    Four-Dimensional Geometric Quantities versus the Usual Three-Dimensional Quantities: The Resolution of Jackson’s Paradox. [REVIEW]Tomislav Ivezić - 2006 - Foundations of Physics 36 (10):1511-1534.
    In this paper we present definitions of different four-dimensional (4D) geometric quantities (Clifford multivectors). New decompositions of the torque N and the angular momentum M (bivectors) into 1-vectors Ns, Nt and Ms, Mt, respectively, are given. The torques Ns, Nt (the angular momentums Ms, Mt), taken together, contain the same physical information as the bivector N (the bivector M). The usual approaches that deal with the 3D quantities $\varvec{E,\,B,\,F,\,L,\,N}$ etc. and their transformations are objected from the viewpoint of the invariant (...)
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  6.  21
    Solutions to congruences using sets with the property of baire.Randall Dougherty - 2001 - Journal of Mathematical Logic 1 (2):221-245.
    Hausdorff's paradoxical decomposition of a sphere with countably many points removed actually produced a partition of this set into three pieces A,B,C such that A is congruent to B, B is congruent to C, and A is congruent to B ∪ C. While refining the Banach–Tarski paradox, R. Robinson characterized the systems of congruences like this which could be realized by partitions of the sphere with rotations witnessing the congruences: the only nontrivial restriction is that the system should (...)
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  7. Tarski.Benedict Eastaugh - 2017 - In Alex Malpass & Marianna Antonutti Marfori, The History of Philosophical and Formal Logic: From Aristotle to Tarski. New York: Bloomsbury Publishing. pp. 293-313.
    Alfred Tarski was one of the greatest logicians of the twentieth century. His influence comes not merely through his own work but from the legion of students who pursued his projects, both in Poland and Berkeley. This chapter focuses on three key areas of Tarski's research, beginning with his groundbreaking studies of the concept of truth. Tarski's work led to the creation of the area of mathematical logic known as model theory and prefigured semantic approaches in the philosophy of language (...)
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  8.  22
    Infinite combinatorics plain and simple.Dániel T. Soukup & Lajos Soukup - 2018 - Journal of Symbolic Logic 83 (3):1247-1281.
    We explore a general method based on trees of elementary submodels in order to present highly simplified proofs to numerous results in infinite combinatorics. While countable elementary submodels have been employed in such settings already, we significantly broaden this framework by developing the corresponding technique for countably closed models of size continuum. The applications range from various theorems on paradoxical decompositions of the plane, to coloring sparse set systems, results on graph chromatic number and constructions from point-set topology. Our (...)
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  9. Set theory and physics.K. Svozil - 1995 - Foundations of Physics 25 (11):1541-1560.
    Inasmuch as physical theories are formalizable, set theory provides a framework for theoretical physics. Four speculations about the relevance of set theoretical modeling for physics are presented: the role of transcendental set theory (i) in chaos theory, (ii) for paradoxical decompositions of solid three-dimensional objects, (iii) in the theory of effective computability (Church-Turing thesis) related to the possible “solution of supertasks,” and (iv) for weak solutions. Several approaches to set theory and their advantages and disadvatages for physical applications are (...)
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  10.  25
    Pureness or corruption: Spectres and ghosts between photography and X-rays.Martin Charvát - 2022 - Philosophy of Photography 13 (1):99-118.
    This article investigates the paradoxical nature of cameraless photography. Born after the invention of early photography, the camera apparatus is clearly a precondition of the idea and practice of cameraless photography (photography made without a camera). Yet, at the same time, cameraless photography is situated as a form of pure photography, giving rise to the idea that the spirit of photography lies somewhere beyond the mediation of the camera. This article approaches the paradoxical nature of cameraless photography in (...)
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  11.  92
    Breve storia dell'etica.Sergio Cremaschi - 2012 - Roma RM, Italia: Carocci.
    The book reconstructs the history of Western ethics. The approach chosen focuses the endless dialectic of moral codes, or different kinds of ethos, moral doctrines that are preached in order to bring about a reform of existing ethos, and ethical theories that have taken shape in the context of controversies about the ethos and moral doctrines as means of justifying or reforming moral doctrines. Such dialectic is what is meant here by the phrase ‘moral traditions’, taken as a name for (...)
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  12. Classical AI linguistic understanding and the insoluble Cartesian problem.Rodrigo González - 2020 - AI and Society 35 (2):441-450.
    This paper examines an insoluble Cartesian problem for classical AI, namely, how linguistic understanding involves knowledge and awareness of u’s meaning, a cognitive process that is irreducible to algorithms. As analyzed, Descartes’ view about reason and intelligence has paradoxically encouraged certain classical AI researchers to suppose that linguistic understanding suffices for machine intelligence. Several advocates of the Turing Test, for example, assume that linguistic understanding only comprises computational processes which can be recursively decomposed into algorithmic mechanisms. Against this background, in (...)
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  13.  14
    Symétries Et Transvexions, Principalement Dans Les Groupes de Rang de Morley Fini Sans Involutions.Bruno Poizat - 2021 - Journal of Symbolic Logic 86 (3):965-990.
    The role played by the symmetric structure of a group of finite Morley rank without involutions in the proof by contradiction of Frécon 2018 was put in evidence in Poizat 2018; indeed, this proof consists in the construction of a symmetric space of dimension two (“a plane”), and then in showing that such a plane cannot exist.To a definable symmetric subset of such a group are associated symmetries and transvections, that we undertake here to study in the abstract, without mentioning (...)
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  14.  35
    Be-longing and Bi-lingual States.Doris Sommer - 1999 - Diacritics 29 (4):84-115.
    In lieu of an abstract, here is a brief excerpt of the content:Diacritics 29.4 (1999) 84-115 [Access article in PDF] Be-longing and Bi-lingual States Doris Sommer "How sad that people don't keep commitments any more. Even marriages last only about five years.""Yes, but long-distance marriages can stretch those five years out over weekends and vacations to make relationships last a lifetime."Benedict Anderson's provocative new book, The Spectre of Comparisons: Nationalism, Southeast Asia and the World, raises questions about political relationships over (...)
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  15.  49
    Composition de classe en Corée du sud et tournant néolibéral.Joe Jeong Hwan - 2003 - Multitudes 3 (3):89-98.
    The aim of this article is to describe the change of the Korean society after the neoliberal crisis in 1997. The economic crisis in Korea resulted from the militant struggles of working class between 1987-1997. But it had been used as a moment for deepening the neoliberal reformation and the recomposition of capital. This paradoxical process had been accomplished by a wide and violent lay-off as in any other countries. In this process the first notable factor is the appearance (...)
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  16.  51
    From a 1D Completed Scattering and Double Slit Diffraction to the Quantum-Classical Problem for Isolated Systems.Nikolay L. Chuprikov - 2011 - Foundations of Physics 41 (9):1502-1520.
    By probability theory the probability space to underlie the set of statistical data described by the squared modulus of a coherent superposition of microscopically distinct (sub)states (CSMDS) is non-Kolmogorovian and, thus, such data are mutually incompatible. For us this fact means that the squared modulus of a CSMDS cannot be unambiguously interpreted as the probability density and quantum mechanics itself, with its current approach to CSMDSs, does not allow a correct statistical interpretation. By the example of a 1D completed scattering (...)
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  17. Contemporary views on the neo-bernoullian theory and the.Allais Paradox - 1977 - In Maurice Allais & Ole Hagen, Expected Utility Hypotheses and the Allais Paradox. D. Reidel. pp. 21--191.
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  18.  14
    Anstoss fur eine untypische version Des utilitarismus Fabian Fricke.Parfits Paradox der Blossen Hinzufugung - 2002 - Grazer Philosophische Studien 65 (1):175-207.
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  19. O jeho prekonanie (k tzv. Hermeneutizácii fenomenológie) Jozef piaček, katedra marxisticko-leninskej filozofie, ffuk, bratislava piacek, J.: Husserľs transcendental paradox and his attempt to.Husserlov Transcendentálny Paradox A. Pokus - 1982 - Filozofia 37:56.
     
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  20. Jaakko Hintikka.Paradoxes Of Confirmation - 1970 - In Carl G. Hempel, Donald Davidson & Nicholas Rescher, Essays in honor of Carl G. Hempel. Dordrecht,: D. Reidel. pp. 24.
  21. 'Non-Uniform Convergence'(joint paper with KG Denbigh).Gibbs Paradox - 1989 - Synthese 81:283-313.
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  22. 1. Zeno's Metrical Paradox. The version of Zeno's argument that points to possible trouble in measure theory may be stated as follows: 1. Composition. A line segment is an aggregate of points. 2. Point-length. Each point has length 0. 3. Summation. The sum of a (possibly infinite) collection of 0's is. [REVIEW]Zeno'S. Metrical Paradox Revisited - 1988 - Philosophy of Science 55:58-73.
     
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  23.  12
    " To be an object" means" to have properties." Thus, any object has at least one property. A good formalization of this simple conclusion is a thesis of second-order logic:(1) Vx3P (Px) This formalization is based on two assumptions:(a) object variables. [REVIEW]Russell'S. Paradox - 2006 - In J. Jadacki & J. Pasniczek, The Lvov-Warsaw School: The New Generation. Reidel. pp. 6--129.
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  24. Rationality'.Lawrence Davis & Paradox Prisoners - 1977 - American Philosophical Quarterly 14.
     
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  25. Michael Davis.Some Paradoxes ofWhistleblowing 85 - 2003 - In William H. Shaw, Ethics at work: basic readings in business ethics. New York: Oxford University Press.
     
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  26.  49
    Discovering Complexity: Decomposition and Localization as Strategies in Scientific Research.William Bechtel & Robert C. Richardson - 2010 - Princeton.
    An analysis of two heuristic strategies for the development of mechanistic models, illustrated with historical examples from the life sciences. In Discovering Complexity, William Bechtel and Robert Richardson examine two heuristics that guided the development of mechanistic models in the life sciences: decomposition and localization. Drawing on historical cases from disciplines including cell biology, cognitive neuroscience, and genetics, they identify a number of "choice points" that life scientists confront in developing mechanistic explanations and show how different choices result in (...)
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  27.  5
    Decomposition: a music manifesto.Andrew Durkin - 2014 - New York: Pantheon Books.
    Decomposition is a bracing, revisionary, and provocative inquiry into music—from Beethoven to Duke Ellington, from Conlon Nancarrow to Evelyn Glennie—as a personal and cultural experience: how it is composed, how it is idiosyncratically perceived by critics and reviewers, and why we listen to it the way we do. Andrew Durkin, best known as the leader of the West Coast–based Industrial Jazz Group, is singular for his insistence on asking tough questions about the complexity of our presumptions about music and (...)
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  28.  71
    Cell decomposition for P‐minimal fields.Marie-Hélène Mourgues - 2009 - Mathematical Logic Quarterly 55 (5):487-492.
    In [12], P. Scowcroft and L. van den Dries proved a cell decomposition theorem for p-adically closed fields. We work here with the notion of P-minimal fields defined by D. Haskell and D. Macpherson in [6]. We prove that a P-minimal field K admits cell decomposition if and only if K has definable selection. A preprint version in French of this result appeared as a prepublication [8].
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  29. The Decomposition of Thought.Nathan Bice - manuscript
    This paper defends an interpretation of Gottlob Frege’s views on the structure of thought. I argue that Frege did not think that a thought has a unique decomposition into its component senses, but rather the same thought can be decomposed into senses in multiple, distinct ways. These multiple decompositions will often have distinct logical forms. I also argue against Michael Dummett and others that Frege was committed to the sense of a predicate being a function from the sense of (...)
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  30.  11
    Paradoxes.Justin Leiber - 1993 - Newburyport MA: Distributed in USA by Focus Information Group.
    Paradoxes are many things. Artificial intelligence views them as viruses of the brain, strange replicators that unexpectedly exploit design possibilities. For the child, they are intellectual cartwheels, an everyday delight. For mathematicians and logicians, they reveal skeletons in the closet of reason. For philosophers and dramatists, they capture the contradictions of experience. The historian of ideas sees that they come in successive waves, surging through Classical Greece, the Renaissance and the twentieth century. Professor Leiber's user-'friendly guide to paradoxes provides an (...)
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  31.  61
    Type-Decomposition of a Synaptic Algebra.David J. Foulis & Sylvia Pulmannová - 2013 - Foundations of Physics 43 (8):948-968.
    A synaptic algebra is a generalization of the self-adjoint part of a von Neumann algebra. In this article we extend to synaptic algebras the type-I/II/III decomposition of von Neumann algebras, AW∗-algebras, and JW-algebras.
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  32.  69
    Cell decomposition and definable functions for weak p‐adic structures.Eva Leenknegt - 2012 - Mathematical Logic Quarterly 58 (6):482-497.
    We develop a notion of cell decomposition suitable for studying weak p-adic structures definable). As an example, we consider a structure with restricted addition.
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  33. Getting over Atomism: Functional Decomposition in Complex Neural Systems.Daniel C. Burnston - 2021 - British Journal for the Philosophy of Science 72 (3):743-772.
    Functional decomposition is an important goal in the life sciences, and is central to mechanistic explanation and explanatory reduction. A growing literature in philosophy of science, however, has challenged decomposition-based notions of explanation. ‘Holists’ posit that complex systems exhibit context-sensitivity, dynamic interaction, and network dependence, and that these properties undermine decomposition. They then infer from the failure of decomposition to the failure of mechanistic explanation and reduction. I argue that complexity, so construed, is only incompatible with (...)
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  34. Cell decomposition for semibounded p-adic sets.Eva Leenknegt - 2013 - Archive for Mathematical Logic 52 (5-6):667-688.
    We study a reduct ${\mathcal{L}_*}$ of the ring language where multiplication is restricted to a neighbourhood of zero. The language is chosen such that for p-adically closed fields K, the ${\mathcal{L}_*}$ -definable subsets of K coincide with the semi-algebraic subsets of K. Hence structures (K, ${\mathcal{L}_*}$ ) can be seen as the p-adic counterpart of the o-minimal structure of semibounded sets. We show that in this language, p-adically closed fields admit cell decomposition, using cells similar to p-adic semi-algebraic cells. (...)
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  35.  16
    Schmerl decompositions in first order arithmetic.François Dorais, Zachary Evans, Marcia Groszek, Seth Harris & Theodore Slaman - 2019 - Annals of Pure and Applied Logic 170 (12):102717.
  36.  40
    Cell decompositions of C-minimal structures.Deirdre Haskell & Dugald Macpherson - 1994 - Annals of Pure and Applied Logic 66 (2):113-162.
    C-minimality is a variant of o-minimality in which structures carry, instead of a linear ordering, a ternary relation interpretable in a natural way on set of maximal chains of a tree. This notion is discussed, a cell-decomposition theorem for C-minimal structures is proved, and a notion of dimension is introduced. It is shown that C-minimal fields are precisely valued algebraically closed fields. It is also shown that, if certain specific ‘bad’ functions are not definable, then algebraic closure has the (...)
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  37.  33
    Decompositional Equivalence: A Fundamental Symmetry Underlying Quantum Theory.Chris Fields - 2016 - Axiomathes 26 (3):279-311.
    Decompositional equivalence is the principle that there is no preferred decomposition of the universe into subsystems. It is shown here, by using a simple thought experiment, that quantum theory follows from decompositional equivalence together with Landauer’s principle. This demonstration raises within physics a question previously left to psychology: how do human—or any—observers identify or agree about what constitutes a “system of interest”?
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  38. Analysis, Decomposition, and Unity in Wittgenstein's Tractatus.Oliver Thomas Spinney - 2022 - Journal for the History of Analytical Philosophy 10 (2).
    I argue, through appeal to the distinction between analysis and decomposition described by Dummett, that Wittgenstein employs both of those notions in the Tractatus. I then bring this interpretation to bear upon the issue of propositional unity, where I formulate an objection to the views of both Leonard Linksy and José Zalabardo. I show that both Linsky and Zalabardo fail to acknowledge the distinction between analysis and decomposition present in the Tractatus, and that they consequently mischaracterise Wittgenstein’s position (...)
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  39.  30
    Cell decomposition and dimension function in the theory of closed ordered differential fields.Thomas Brihaye, Christian Michaux & Cédric Rivière - 2009 - Annals of Pure and Applied Logic 159 (1-2):111-128.
    In this paper we develop a differential analogue of o-minimal cell decomposition for the theory CODF of closed ordered differential fields. Thanks to this differential cell decomposition we define a well-behaving dimension function on the class of definable sets in CODF. We conclude this paper by proving that this dimension is closely related to both the usual differential transcendence degree and the topological dimension associated, in this case, with a natural differential topology on ordered differential fields.
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  40. Benardete paradoxes, patchwork principles, and the infinite past.Joseph C. Schmid - 2024 - Synthese 203 (2):51.
    Benardete paradoxes involve a beginningless set each member of which satisfies some predicate just in case no earlier member satisfies it. Such paradoxes have been wielded on behalf of arguments for the impossibility of an infinite past. These arguments often deploy patchwork principles in support of their key linking premise. Here I argue that patchwork principles fail to justify this key premise.
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  41.  66
    A Decomposition-Based Multiobjective Evolutionary Algorithm with Adaptive Weight Adjustment.Cai Dai & Xiujuan Lei - 2018 - Complexity 2018:1-20.
    Recently, decomposition-based multiobjective evolutionary algorithms have good performances in the field of multiobjective optimization problems and have been paid attention by many scholars. Generally, a MOP is decomposed into a number of subproblems through a set of weight vectors with good uniformly and aggregate functions. The main role of weight vectors is to ensure the diversity and convergence of obtained solutions. However, these algorithms with uniformity of weight vectors cannot obtain a set of solutions with good diversity on some (...)
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  42.  34
    Refinement and unique Mackey decomposition for manuals and orthalogebras.Matthew B. Younce - 1990 - Foundations of Physics 20 (6):691-700.
    In the empirical logic approach to quantum mechanics, the physical system under consideration is given in terms of a manual of sample spaces. The resulting propositional structure has been shown to form an orthoalgebra, generalizing the structure of an orthomodular poset. An orthoalgebra satisfies the unique Mackey decomposition (UMD) property if, given two commuting propositions a and b, there is a unique jointly orthogonal triple (e, f, c) such that a=e⊕c and b=f⊕c. In a manual, E is refined by (...)
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  43. The Paradox of Self-Consciousness: Representation and Mind.José Luis Bermúdez - 1998 - MIT Press.
    "The book presents in accessible fashion recent important work on the self and self-consciousness and also moves the issues forward with interesting new ideas. It provides a notably crisp and clear treatment of some extremely intriguing topics." -- Jane Heal, Department of Philosophy, University of Cambridge In this book, José Luis Bermú dez addesses two fundamental problems in the philosophy and psychology of self-consciousness: (1) Can we provide a noncircular account of fully fledged self-conscious thought and language in terms of (...)
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  44. Decomposition and analysis in Frege’s Grundgesetze.Gregory Landini - 1996 - History and Philosophy of Logic 17 (1-2):121-139.
    Frege seems to hold two incompatible theses:(i) that sentences differing in structure can yet express the same sense; and (ii) that the senses of the meaningful parts of a complex term are determinate parts of the sense of the term. Dummett offered a solution, distinguishing analysis from decomposition. The present paper offers an embellishment of Dummett?s distinction by providing a way of depicting the internal structures of complex senses?determinate structures that yield distinct decompositions. Decomposition is then shown to (...)
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  45. Lexical Decomposition in Cognitive Semantics.Paul Saka - 1991 - Dissertation, The University of Arizona
    This dissertation formulates, defends, and exemplifies a semantic approach that I call Cognitive Decompositionism. Cognitive Decompositionism is one version of lexical decompositionism, which holds that the meaning of lexical items are decomposable into component parts. Decompositionism comes in different varieties that can be characterized in terms of four binary parameters. First, Natural Decompositionism contrasts with Artful Decompositionism. The former views components as word-like, the latter views components more abstractly. Second, Convenient Decompositionism claims that components are merely convenient fictions, while Real (...)
     
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  46.  26
    Cell decomposition and classification of definable sets in p-optimal fields.Luck Darnière & Immanuel Halpuczok - 2017 - Journal of Symbolic Logic 82 (1):120-136.
    We prove that forp-optimal fields a cell decomposition theorem follows from methods going back to Denef’s paper [7]. We derive from it the existence of definable Skolem functions and strongp-minimality. Then we turn to stronglyp-minimal fields satisfying the Extreme Value Property—a property which in particular holds in fields which are elementarily equivalent to ap-adic one. For such fieldsK, we prove that every definable subset ofK×Kdwhose fibers overKare inverse images by the valuation of subsets of the value group is semialgebraic. (...)
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  47. Pain, paradox and polysemy.Michelle Liu - 2021 - Analysis 81 (3):461-470.
    The paradox of pain refers to the idea that the folk concept of pain is paradoxical, treating pains as simultaneously mental states and bodily states. By taking a close look at our pain terms, this paper argues that there is no paradox of pain. The air of paradox dissolves once we recognize that pain terms are polysemous and that there are two separate but related concepts of pain rather than one.
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  48.  22
    Decomposition of Congruence Modular Algebras into Atomic, Atomless Locally Uniform and Anti-Uniform Parts.Bogdan Staruch & Bożena Staruch - 2016 - Bulletin of the Section of Logic 45 (3/4).
    We describe here a special subdirect decomposition of algebras with modular congruence lattice. Such a decomposition is based on the properties of the congruence lattices of algebras. We consider four properties of lattices: atomic, atomless, locally uniform and anti-uniform. In effect, we describe a star-decomposition of a given algebra with modular congruence lattice into two or three parts associated to these properties.
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  49.  16
    Decomposition of Fourth-Order Euler-Type Linear Time-Varying Differential System into Cascaded Two Second-Order Euler Commutative Pairs.Salisu Ibrahim & Abedallah Rababah - 2022 - Complexity 2022:1-9.
    This paper presents decomposition of the fourth-order Euler-type linear time-varying system as a commutative pair of two second-order Euler-type systems. All necessary and sufficient conditions for the decomposition are deployed to investigate the commutativity, sensitivity, and the effect of disturbance on the fourth-order LTVS. Some systems are commutative, and some are not commutative, while some are commutative under certain conditions. Based on this fact, the commutativity of fourth-order Euler-type LTVS is investigated by introducing the commutative requirements, theories, and (...)
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  50.  14
    Decompositions of inequality measures from the perspective of the Shapley–Owen value.Rodrigue Tido Takeng, Arnold Cedrick Soh Voutsa & Kévin Fourrey - 2022 - Theory and Decision 94 (2):299-331.
    This article proposes three new decompositions of inequality measures, drawn from the framework of cooperative game theory. It allows the impact of players’ interactions, rather than players’ contributions to inequality, to be taken into consideration. These innovative approaches are especially suited for the study of income inequality when the income has a hierarchical structure: the income is composed of several primary sources, with the particularity that each of them is also composed of secondary sources. We revisit the Shapley–Owen value that (...)
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