Results for ' complete discretely valued field'

993 found
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  1.  7
    Two Examples Concerning Existential Undecidability in Fields.Philip Dittmann - forthcoming - Journal of Symbolic Logic:1-12.
    We construct an existentially undecidable complete discretely valued field of mixed characteristic with existentially decidable residue field and decidable algebraic part, answering a question by Anscombe–Fehm in a strong way. Along the way, we construct an existentially decidable field of positive characteristic with an existentially undecidable finite extension, modifying a construction due to Kesavan Thanagopal.
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  2.  8
    Tameness of definably complete locally o‐minimal structures and definable bounded multiplication.Masato Fujita, Tomohiro Kawakami & Wataru Komine - 2022 - Mathematical Logic Quarterly 68 (4):496-515.
    We first show that the projection image of a discrete definable set is again discrete for an arbitrary definably complete locally o‐minimal structure. This fact together with the results in a previous paper implies a tame dimension theory and a decomposition theorem into good‐shaped definable subsets called quasi‐special submanifolds. Using this fact, we investigate definably complete locally o‐minimal expansions of ordered groups when the restriction of multiplication to an arbitrary bounded open box is definable. Similarly to o‐minimal expansions (...)
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  3.  12
    Spherically complete models of Hensel minimal valued fields.David B. Bradley-Williams & Immanuel Halupczok - 2023 - Mathematical Logic Quarterly 69 (2):138-146.
    We prove that Hensel minimal expansions of finitely ramified Henselian valued fields admit spherically complete immediate elementary extensions. More precisely, the version of Hensel minimality we use is 0‐hmix‐minimality (which, in equi‐characteristic 0, amounts to 0‐h‐minimality).
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  4.  6
    Henselian valued fields: a constructive point of view.Hervé Perdry - 2005 - Mathematical Logic Quarterly 51 (4):400-416.
    This article is a logical continuation of the Henri Lombardi and Franz-Viktor Kuhlmann article [9]. We address some classical points of the theory of valued fields with an elementary and constructive point of view. We deal with Krull valuations, and not simply discrete valuations. First of all, we show how to construct the Henselization of a valued field; we restrict to fields in which one has at one's disposal algorithmic tools to test the nullity or the valuation (...)
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  5.  4
    Ganzstellensätze in theories of valued fields.Deirdre Haskell & Yoav Yaffe - 2008 - Journal of Mathematical Logic 8 (1):1-22.
    The purpose of this paper is to study an analogue of Hilbert's seventeenth problem for functions over a valued field which are integral definite on some definable set; that is, that map the given set into the valuation ring. We use model theory to exhibit a uniform method, on various theories of valued fields, for deriving an algebraic characterization of such functions. As part of this method we refine the concept of a function being integral at a (...)
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  6. Complete theories of pairs of Henselian valued fields.G. Leloup - 1990 - Journal of Symbolic Logic 55 (1):323-339.
  7.  1
    Notes on extremal and Tame valued fields.Sylvy Anscombe & Franz-Viktor Kuhlmann - 2016 - Journal of Symbolic Logic 81 (2):400-416.
    We extend the characterization of extremal valued fields given in [2] to the missing case of valued fields of mixed characteristic with perfect residue field. This leads to a complete characterization of the tame valued fields that are extremal. The key to the proof is a model theoretic result about tame valued fields in mixed characteristic. Further, we prove that in an extremal valued field of finitep-degree, the images of all additive polynomials (...)
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  8.  3
    Merleau-Ponty's Last Vision: A Proposal for the Completion of 'The Visible and the Invisible'. [REVIEW]Helen Fielding - 2002 - Journal of the History of Philosophy 40 (1):134-135.
    In lieu of an abstract, here is a brief excerpt of the content:Journal of the History of Philosophy 40.1 (2002) 134-135 [Access article in PDF] Book Review Merleau-Ponty's Last Vision: A Proposal for the Completion of 'The Visible and the Invisible Douglas Low. Merleau-Ponty's Last Vision: A Proposal for the Completion of 'The Visible and the Invisible.' Evanston, IL: Northwestern University Press, 2000. Pp. xv + 124. Cloth, $75.00. Paper, $19.95. Low sets himself an impossible task, that of completing the (...)
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  9.  2
    Model‐Completions of Theories of Finitely Additive Measures with Values in An Ordered Field.Sauro Tulipani - 1981 - Mathematical Logic Quarterly 27 (31-35):481-488.
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  10. A Model Complete Theory Of Valued D-fields.Thomas Scanlon - 2000 - Journal of Symbolic Logic 65 (4):1758-1784.
    The notion of a D-ring, generalizing that of a differential or a difference ring, is introduced. Quantifier elimination and a version of the Ax-Kochen-Ersov principle is proven for a theory of valued D-fields of residual characteristic zero.
     
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  11.  1
    Model‐Completions of Theories of Finitely Additive Measures with Values in An Ordered Field.Sauro Tulipani - 1981 - Mathematical Logic Quarterly 27 (31‐35):481-488.
  12.  16
    A model complete theory of valued d-fields.Thomas Scanlon - 2000 - Journal of Symbolic Logic 65 (4):1758-1784.
    The notion of a D-ring, generalizing that of a differential or a difference ring, is introduced. Quantifier elimination and a version of the Ax-Kochen-Eršov principle is proven for a theory of valued D-fields of residual characteristic zero.
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  13.  13
    Definable completeness of P-minimal fields and applications.Pablo Cubides Kovacsics & Françoise Delon - 2022 - Journal of Mathematical Logic 22 (2).
    Journal of Mathematical Logic, Volume 22, Issue 02, August 2022. We show that every definable nested family of closed and bounded subsets of a P-minimal field K has nonempty intersection. As an application we answer a question of Darnière and Halupczok showing that P-minimal fields satisfy the “extreme value property”: for every closed and bounded subset [math] and every interpretable continuous function [math] (where [math] denotes the value group), f(U) admits a maximal value. Two further corollaries are obtained as (...)
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  14.  9
    On the elimination of imaginaries from certain valued fields.Philip Scowcroft & Angus Macintyre - 1993 - Annals of Pure and Applied Logic 61 (3):241-276.
    A nontrivial ring with unit eliminates imaginaries just in case its complete theory has the following property: every definable m-ary equivalence relation E may be defined by a formula f = f, where f is an m-ary definable function. We show that for certain natural expansions of the field of p-adic numbers, elimination of imaginaries fails or is independent of ZPC. Similar results hold for certain fields of formal power series.
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  15.  8
    Constructive completions of ordered sets, groups and fields.Erik Palmgren - 2005 - Annals of Pure and Applied Logic 135 (1-3):243-262.
    In constructive mathematics it is of interest to consider a more general, but classically equivalent, notion of linear order, a so-called pseudo-order. The prime example is the order of the constructive real numbers. We examine two kinds of constructive completions of pseudo-orders: order completions of pseudo-orders and Cauchy completions of ordered groups and fields. It is shown how these can be predicatively defined in type theory, also when the underlying set is non-discrete. Provable choice principles, in particular a generalisation of (...)
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  16.  8
    Defining integer-valued functions in rings of continuous definable functions over a topological field.Luck Darnière & Marcus Tressl - 2020 - Journal of Mathematical Logic 20 (3):2050014.
    Let [Formula: see text] be an expansion of either an ordered field [Formula: see text], or a valued field [Formula: see text]. Given a definable set [Formula: see text] let [Formula: see text] be the ring of continuous definable functions from [Formula: see text] to [Formula: see text]. Under very mild assumptions on the geometry of [Formula: see text] and on the structure [Formula: see text], in particular when [Formula: see text] is [Formula: see text]-minimal or [Formula: (...)
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  17.  10
    Complete and atomic algebras of the infinite valued łukasiewicz logic.Roberto Cignoli - 1991 - Studia Logica 50 (3-4):375 - 384.
    The infinite-valued logic of ukasiewicz was originally defined by means of an infinite-valued matrix. ukasiewicz took special forms of negation and implication as basic connectives and proposed an axiom system that he conjectured would be sufficient to derive the valid formulas of the logic; this was eventually verified by M. Wajsberg. The algebraic counterparts of this logic have become know as Wajsberg algebras. In this paper we show that a Wajsberg algebra is complete and atomic (as a (...)
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  18. Discretion.H. L. A. Hart - 2013 - Harvard Law Review 127 (2):652-665.
    In this field questions arise which are certainly difficult; but as I listened last time to members of the group, I felt that the main difficulty perhaps lay in determining precisely what questions we are trying to answer. I have the conviction that if we could only say clearly what the questions are, the answers to them might not appear so elusive. So I have begun with a simple list of questions about discretion which in one form or another (...)
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  19.  8
    Enduring Values for Contemporary Issues: Integrating Buddhist and Jewish Morality Into Contemporary Management Models.Lois Hecht Oppenheim - 2017 - Philosophy of Management 16 (1):55-68.
    In today’s multi-cultural world and global economy, attention is often focused on the diversity of cultural values and practices and the need for management approaches to take these differing cultural environments into account. While there is much to be valued in this approach, the focus is often on how to navigate through distinct cultural practices in order to achieve a singular business aim, which falls within the current neoliberal paradigm of global trade. In addition, by focusing on differences in (...)
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  20.  10
    Logic and discrete mathematics: a concise introduction.Willem Conradie - 2015 - Hoboken, NJ, USA: Wiley. Edited by Valentin Goranko.
    A concise yet rigorous introduction to logic and discrete mathematics. This book features a unique combination of comprehensive coverage of logic with a solid exposition of the most important fields of discrete mathematics, presenting material that has been tested and refined by the authors in university courses taught over more than a decade. The chapters on logic - propositional and first-order - provide a robust toolkit for logical reasoning, emphasizing the conceptual understanding of the language and the semantics of classical (...)
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  21. Personal Values as A Catalyst for Corporate Social Entrepreneurship.Christine A. Hemingway - 2005 - Journal of Business Ethics 60 (3):233-249.
    The literature acknowledges a distinction between immoral, amoral and moral management. This paper makes a case for the employee (at any level) as a moral agent, even though the paper begins by highlighting a body of evidence which suggests that individual moral agency is sacrificed at work and is compromised in deference to other pressures. This leads to a discussion about the notion of discretion and an examination of a separate, contrary body of literature which indicates that some individuals in (...)
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  22.  20
    Topological differential fields.Nicolas Guzy & Françoise Point - 2010 - Annals of Pure and Applied Logic 161 (4):570-598.
    We consider first-order theories of topological fields admitting a model-completion and their expansion to differential fields . We give a criterion under which the expansion still admits a model-completion which we axiomatize. It generalizes previous results due to M. Singer for ordered differential fields and of C. Michaux for valued differential fields. As a corollary, we show a transfer result for the NIP property. We also give a geometrical axiomatization of that model-completion. Then, for certain differential valued fields, (...)
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  23.  5
    Definably complete structures are not pseudo-enumerable.Antongiulio Fornasiero - 2011 - Archive for Mathematical Logic 50 (5-6):603-615.
    We prove that a definably complete expansion of a field cannot be the image of a definable discrete set under a definable function.
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  24.  7
    Magnetic Field Effect on Heat and Momentum of Fractional Maxwell Nanofluid within a Channel by Power Law Kernel Using Finite Difference Method.Maha M. A. Lashin, Muhammad Usman, Muhammad Imran Asjad, Arfan Ali, Fahd Jarad & Taseer Muhammad - 2022 - Complexity 2022:1-16.
    The mathematical model of physical problems interprets physical phenomena closely. This research work is focused on numerical solution of a nonlinear mathematical model of fractional Maxwell nanofluid with the finite difference element method. Addition of nanoparticles in base fluids such as water, sodium alginate, kerosene oil, and engine oil is observed, and velocity profile and heat transfer energy profile of solutions are investigated. The finite difference method involving the discretization of time and distance parameters is applied for numerical results by (...)
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  25.  5
    Schlanke Körper (Slim fields).Markus Junker & Jochen Koenigsmann - 2010 - Journal of Symbolic Logic 75 (2):481-500.
    We examine fields in which model theoretic algebraic closure coincides with relative field theoretic algebraic closure. These are perfect fields with nice model theoretic behaviour. For example, they are exactly the fields in which algebraic independence is an abstract independence relation in the sense of Kim and Pillay. Classes of examples are perfect PAC fields, model complete large fields and henselian valued fields of characteristic 0.
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  26.  7
    From discrete actors to goal-directed actions: Toward a process-based methodology for psychology.Endre E. Kadar & Judith A. Effken - 2005 - Philosophical Psychology 18 (3):353 – 382.
    Studying social phenomena is often assumed to be inherently different from studying natural science phenomena. In psychology, this assumption has led to a division of the field into social and experimental domains. The same kind of division has carried over into ecological psychology, despite the fact that Gibson clearly intended his theory for both social and natural phenomena. In this paper, we argue that the social/natural science dichotomy can be derived from a distinction between hermeneutics and science that is (...)
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  27. Fields, Particles, and Curvature: Foundations and Philosophical Aspects of Quantum Field Theory in Curved Spacetime.Aristidis Arageorgis - 1995 - Dissertation, University of Pittsburgh
    The physical, mathematical, and philosophical foundations of the quantum theory of free Bose fields in fixed general relativistic spacetimes are examined. It is argued that the theory is logically and mathematically consistent whereas semiclassical prescriptions for incorporating the back-reaction of the quantum field on the geometry lead to inconsistencies. Still, the relations and heuristic value of the semiclassical approach to canonical and covariant schemes of quantum gravity-plus-matter are assessed. Both conventional and rigorous formulations of the theory and of its (...)
     
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  28.  3
    Nip for the asymptotic couple of the field of logarithmic transseries.Allen Gehret - 2017 - Journal of Symbolic Logic 82 (1):35-61.
    The derivation on the differential-valued field Tlogof logarithmic transseries induces on its value group${{\rm{\Gamma }}_{{\rm{log}}}}$a certain mapψ. The structure${\rm{\Gamma }} = \left$is a divisible asymptotic couple. In [7] we began a study of the first-order theory of$\left$where, among other things, we proved that the theory$T_{{\rm{log}}} = Th\left$has a universal axiomatization, is model complete and admits elimination of quantifiers in a natural first-order language. In that paper we posed the question whetherTloghas NIP. In this paper, we answer that (...)
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  29.  5
    Expansions of ordered fields without definable gaps.Jafar S. Eivazloo & Mojtaba Moniri - 2003 - Mathematical Logic Quarterly 49 (1):72-82.
    In this paper we are concerned with definably, with or without parameters, complete expansions of ordered fields, i. e. those with no definable gaps. We present several axiomatizations, like being definably connected, in each of the two cases. As a corollary, when parameters are allowed, expansions of ordered fields are o-minimal if and only if all their definable subsets are finite disjoint unions of definably connected subsets. We pay attention to how simply a definable gap in an expansion is (...)
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  30.  5
    The Relative Reinforcing Value of Cookies Is Higher Among Head Start Preschoolers With Obesity.Sally G. Eagleton, Jennifer L. Temple, Kathleen L. Keller, Michele E. Marini & Jennifer S. Savage - 2021 - Frontiers in Psychology 12.
    The relative reinforcing value of food measures how hard someone will work for a high-energy-dense food when an alternative reward is concurrently available. Higher RRV for HED food has been linked to obesity, yet this association has not been examined in low-income preschool-age children. Further, the development of individual differences in the RRV of food in early childhood is poorly understood. This cross-sectional study tested the hypothesis that the RRV of HED to low-energy-dense food would be greater in children with (...)
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  31.  10
    Elementary properties of power series fields over finite fields.Franz-Viktor Kuhlmann - 2001 - Journal of Symbolic Logic 66 (2):771-791.
    In spite of the analogies between Q p and F p ((t)) which became evident through the work of Ax and Kochen, an adaptation of the complete recursive axiom system given by them for Q p to the case of F p ((t)) does not render a complete axiom system. We show the independence of elementary properties which express the action of additive polynomials as maps on F p ((t)). We formulate an elementary property expressing this action and (...)
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  32.  8
    The field of reals with a predicate for the real algebraic numbers and a predicate for the integer powers of two.Mohsen Khani - 2015 - Archive for Mathematical Logic 54 (7):885-898.
    Given a theory T of a polynomially bounded o-minimal expansion R of $${\bar{\mathbb{R}} = \langle\mathbb{R}, +,., 0, 1, < \rangle}$$ with field of exponents $${\mathbb{Q}}$$, we introduce a theory $${\mathbb{T}}$$ whose models are expansions of dense pairs of models of T by a discrete multiplicative group. We prove that $${\mathbb{T}}$$ is complete and admits quantifier elimination when predicates are added for certain existential formulas. In particular, if T = RCF then $${\mathbb{T}}$$ axiomatises $${\langle\bar{\mathbb{R}}, \mathbb{R}_{alg}, 2^{\mathbb{Z}}\rangle}$$, where $${\mathbb{R}_{alg}}$$ denotes (...)
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  33.  5
    Boolean Valued and Stone Algebra Valued Measure Theories.Hirokazu Nishimura - 1994 - Mathematical Logic Quarterly 40 (1):69-75.
    In conventional generalization of the main results of classical measure theory to Stone algebra valued measures, the values that measures and functions can take are Booleanized, while the classical notion of a σ-field is retained. The main purpose of this paper is to show by abundace of illustrations that if we agree to Booleanize the notion of a σ-field as well, then all the glorious legacy of classical measure theory is preserved completely.
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  34.  17
    Indecidabilite de la theorie Des paires immediates de corps values henseliens.Françoise Delon - 1991 - Journal of Symbolic Logic 56 (4):1236-1242.
    The theory of immediate pairs of Henselian valued fields, with a given residual theory (of characteristic zero) and a given theory of valuation group (nonzero), is undecidable and has 2ℵ0 completions.
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  35.  5
    Neural Network-Based Intelligent Computing Algorithms for Discrete-Time Optimal Control with the Application to a Cyberphysical Power System.Feng Jiang, Kai Zhang, Jinjing Hu & Shunjiang Wang - 2021 - Complexity 2021:1-10.
    Adaptive dynamic programming, which belongs to the field of computational intelligence, is a powerful tool to address optimal control problems. To overcome the bottleneck of solving Hamilton–Jacobi–Bellman equations, several state-of-the-art ADP approaches are reviewed in this paper. First, two model-based offline iterative ADP methods including policy iteration and value iteration are given, and their respective advantages and shortcomings are discussed in detail. Second, the multistep heuristic dynamic programming method is introduced, which avoids the requirement of initial admissible control and (...)
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  36.  18
    A proof of completeness for continuous first-order logic.Itaï Ben Yaacov & Arthur Paul Pedersen - 2010 - Journal of Symbolic Logic 75 (1):168-190.
    -/- Continuous first-order logic has found interest among model theorists who wish to extend the classical analysis of “algebraic” structures (such as fields, group, and graphs) to various natural classes of complete metric structures (such as probability algebras, Hilbert spaces, and Banach spaces). With research in continuous first-order logic preoccupied with studying the model theory of this framework, we find a natural question calls for attention. Is there an interesting set of axioms yielding a completeness result? -/- The primary (...)
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  37.  5
    Self-Perception and the Relation to Actual Driving Abilities for Individuals With Visual Field Loss.Jan Andersson, Tomas Bro & Timo Lajunen - 2022 - Frontiers in Human Neuroscience 16.
    BackgroundIn Sweden, individuals with visual field loss have their driving license withdrawn. The literature clearly indicates that individuals with VFL are unsafe drivers on a group level. However, many drivers with VFL can be safe on an individual level. The literature also suggests that self-perception, beliefs, and insights of one’s own capabilities are related to driving performance. This study had three aims: To investigate self-perceived driving capability ratings for individuals with VFL; to compare these ratings between groups with different (...)
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  38.  1
    The institute on human values in medicine: Its role and influence in the conception and evolution of bioethics.Thomas K. McElhinney & Edmund D. Pellegrino - 2001 - Theoretical Medicine and Bioethics 22 (4):291-317.
    For ten years, 1971–1981, the Institute onHuman Values in Medicine (IHVM) played a keyrole in the development of Bioethics as afield. We have written this history andanalysis to bring to new generations ofBioethicists information about the developmentof their field within both the humanitiesdisciplines and the health professions. Thepioneers in medical humanities and ethics cametogether with medical professionals in thedecade of the 1960s. By the 1980s Bioethics wasa fully recognized discipline. We show the rolethat IHVM programs played in defining thefield, (...)
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  39. Quantum Statistics, Quantum Field Theory, and the Interpretation Problem.Allen Ginsberg - 1983 - Dissertation, Rutgers the State University of New Jersey - New Brunswick
    Although philosophers have considered some of the implications of the nature of quantum statistics of many-particle systems for the interpretation problem, e.g., Reichenbach, they have not produced a complete analysis of the relationship between aspects of quantum statistics and complications and/or possible solutions of the interpretation problem. While the present work by no means provides a complete account, it does explore some heretofore uncharted regions. One of the latter is an analysis of a situation that I call 'The (...)
     
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  40.  13
    Gödel on Many-Valued Logic.Tim Lethen - 2023 - Review of Symbolic Logic 16 (3):655-671.
    This paper collects and presents unpublished notes of Kurt Gödel concerning the field of many-valued logic. In order to get a picture as complete as possible, both formal and philosophical notes, transcribed from the Gabelsberger shorthand system, are included.
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  41.  12
    Continuity and logical completeness: an application of sheaf theory and topoi.Steve Awodey - 2006 - In Johan van Benthem, Gerhard Heinzman, M. Rebushi & H. Visser (eds.), The Age of Alternative Logics: Assessing Philosophy of Logic and Mathematics Today. Dordrecht, Netherland: Springer. pp. 139--149.
    The notion of a continuously variable quantity can be regarded as a generalization of that of a particular quantity, and the properties of such quantities are then akin to, and derived from, the properties of constants. For example, the continuous, real-valued functions on a topological space behave like the field of real numbers in many ways, but instead form a ring. Topos theory permits one to apply this same idea to logic, and to consider continuously variable sets . (...)
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  42. Cover schemes, frame-valued sets and their potential uses in spacetime physics.John Bell - manuscript
    In the present paper the concept of a covering is presented and developed. The relationship between cover schemes, frames (complete Heyting algebras), Kripke models, and frame-valued set theory is discussed. Finally cover schemes and framevalued set theory are applied in the context of Markopoulou’s account of discrete spacetime as sets “evolving” over a causal set. We observe that Markopoulou’s proposal may be effectively realized by working within an appropriate frame-valued model of set theory. We go on to (...)
     
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  43.  2
    Field theory onR× S 3 topology. III: The Dirac equation. [REVIEW]M. Carmeli & S. Malin - 1985 - Foundations of Physics 15 (10):1019-1029.
    A Dirac-type equation on R×S 3 topology is derived. It is a generalization of the previously obtained Klein-Gordon-type, Schrödinger-type, and Weyl-type equations, and reduces to the latter in the appropriate limit. The (discrete) energy spectrum is found and the corresponding complete set of solutions is given as expansions in terms of the matrix elements of the irreducible representations of the group SU 2 . Finally, the properties of the solutions are discussed.
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  44.  23
    A Condensed Matter Interpretation of SM Fermions and Gauge Fields.I. Schmelzer - 2009 - Foundations of Physics 39 (1):73-107.
    We present the bundle (Aff(3)⊗ℂ⊗Λ)(ℝ3), with a geometric Dirac equation on it, as a three-dimensional geometric interpretation of the SM fermions. Each (ℂ⊗Λ)(ℝ3) describes an electroweak doublet. The Dirac equation has a doubler-free staggered spatial discretization on the lattice space (Aff(3)⊗ℂ)(ℤ3). This space allows a simple physical interpretation as a phase space of a lattice of cells.We find the SM SU(3) c ×SU(2) L ×U(1) Y action on (Aff(3)⊗ℂ⊗Λ)(ℝ3) to be a maximal anomaly-free gauge action preserving E(3) symmetry and symplectic (...)
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  45.  4
    Modeling the suppression task under weak completion and well-founded semantics.Emmanuelle-Anna Dietz, Steffen Hölldobler & Christoph Wernhard - 2014 - Journal of Applied Non-Classical Logics 24 (1-2):61-85.
    Formal approaches that aim at representing human reasoning should be evaluated based on how humans actually reason. One way of doing so is to investigate whether psychological findings of human reasoning patterns are represented in the theoretical model. The computational logic approach discussed here is the so-called weak completion semantics which is based on the three-valued ᴌukasiewicz logic. We explain how this approach adequately models Byrne’s suppression task, a psychological study where the experimental results show that participants’ conclusions systematically (...)
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  46.  22
    Completely Discretized, Finite Quantum Mechanics.Sean M. Carroll - 2023 - Foundations of Physics 53 (6):1-13.
    I propose a version of quantum mechanics featuring a discrete and finite number of states that is plausibly a model of the real world. The model is based on standard unitary quantum theory of a closed system with a finite-dimensional Hilbert space. Given certain simple conditions on the spectrum of the Hamiltonian, Schrödinger evolution is periodic, and it is straightforward to replace continuous time with a discrete version, with the result that the system only visits a discrete and finite set (...)
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  47.  1
    The motives of ethical dejectivism and the denial of religious values in the existential issues of the era of "shot rebirth".A. Ye Zaluzhna - 2000 - Ukrainian Religious Studies 14:11-20.
    The total ideology of the revolutionary-political themes of Ukrainian consciousness of the twentieth century, the poetization of the absurdly inverted hierarchy of values, was opposed by the new generation of artists with their philosophical and ethical orientation of their creativity. As I.Franko notes, they "... sought a completely modern European way to portray the peculiarity of the life of the Ukrainian people," revealing the unique collisionality of human existence, the diversity of psychological types, ideological orientations, and the human experience of (...)
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  48.  2
    International Migration of Qualified Human Resources in Social Assistance. Value Dimensions and Professional Dilemmas.Viorica-Cristina Cormoş - 2017 - Annals of Philosophy, Social and Human Disciplines 2 (1):65-73.
    International migration of work force is presently a high amplitude phenomenon. Romanian people have emigrated for work around the world, being engaged both in the physically hardest jobs and in activities that require completion of specialized courses and certification in a particular field. This last category includes social workers who, following schooling and certification and even having a minimal experience in the home country, apply for jobs in the field of social assistance. These recruiters aim to distribute social (...)
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    Tafsir-Ta’wīl Distinction of Māturīdī and an Evaluation of Its Practical Value in Ta'wīlāt.Enes BÜYÜK - 2019 - Cumhuriyet İlahiyat Dergisi 23 (1):213-232.
    In the history of İslāmic thought, Māturīdī is a famous scholar both in the field of kalām and tafsir. Being approved by Māturīdī, the distinction of tafsir and ta’wīl, which makes possible to take the comments made about the verses into sistematic framework, is quite important. There is an important information both about content of the distinction approved by Māturīdī and the main reasons that necessiated this distinction in the introduction of Samarqandī’s Sharh at Ta’wīlāt. From this information, it (...)
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    A Framework for Evolution and Consciousness: Panpsychism Without Tears?Jonathan C. W. Edwards - 2021 - Journal of Consciousness Studies 28 (11-12):77-101.
    Giving an account of the relation between evolution and consciousness is painted as posing a dilemma between panpsychism, with minimal consciousness in every grain of matter, and radical emergence, with consciousness appearing as from nowhere in living structures. Panpsychism has been seen as suffering from a combination problem and radical emergence as unjustified in physics. The underpinning of physics now lies in field theory, which may provide a way out on both sides. Only, and always, in a field (...)
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