Search results for 'vector' (try it on Scholar)

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  1. Joost Zwarts & Yoad Winter (2000). Vector Space Semantics: A Model-Theoretic Analysis of Locative Prepositions. [REVIEW] Journal of Logic, Language and Information 9 (2):169-211.score: 24.0
    This paper introduces a compositional semantics of locativeprepositional phrases which is based on a vector space ontology.Model-theoretic properties of prepositions like monotonicity andconservativity are defined in this system in a straightforward way.These notions are shown to describe central inferences with spatialexpressions and to account for the grammaticality of prepositionmodification. Model-theoretic constraints on the set of possibleprepositions in natural language are specified, similar to the semanticuniversals of Generalized Quantifier Theory.
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  2. Lucien Hardy & William K. Wootters (2012). Limited Holism and Real-Vector-Space Quantum Theory. Foundations of Physics 42 (3):454-473.score: 24.0
    Quantum theory has the property of “local tomography”: the state of any composite system can be reconstructed from the statistics of measurements on the individual components. In this respect the holism of quantum theory is limited. We consider in this paper a class of theories more holistic than quantum theory in that they are constrained only by “bilocal tomography”: the state of any composite system is determined by the statistics of measurements on pairs of components. Under a few auxiliary assumptions, (...)
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  3. Anne Preller & Mehrnoosh Sadrzadeh (2011). Semantic Vector Models and Functional Models for Pregroup Grammars. Journal of Logic, Language and Information 20 (4):419-443.score: 24.0
    We show that vector space semantics and functional semantics in two-sorted first order logic are equivalent for pregroup grammars. We present an algorithm that translates functional expressions to vector expressions and vice-versa. The semantics is compositional, variable free and invariant under change of order or multiplicity. It includes the semantic vector models of Information Retrieval Systems and has an interior logic admitting a comprehension schema. A sentence is true in the interior logic if and only if the (...)
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  4. William K. Wootters (2012). Entanglement Sharing in Real-Vector-Space Quantum Theory. Foundations of Physics 42 (1):19-28.score: 24.0
    The limitation on the sharing of entanglement is a basic feature of quantum theory. For example, if two qubits are completely entangled with each other, neither of them can be at all entangled with any other object. In this paper we show, at least for a certain standard definition of entanglement, that this feature is lost when one replaces the usual complex vector space of quantum states with a real vector space. Moreover, the difference between the two theories (...)
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  5. George Horton & Chris Dewdney (2010). A Relativistic Hidden-Variable Interpretation for the Massive Vector Field Based on Energy-Momentum Flows. Foundations of Physics 40 (6):658-678.score: 24.0
    This paper is motivated by the desire to formulate a relativistically covariant hidden-variable particle trajectory interpretation of the quantum theory of the vector field that is formulated in such a way as to allow the inclusion of gravity. We present a methodology for calculating the flows of rest energy and a conserved density for the massive vector field using the time-like eigenvectors and eigenvalues of the stress-energy-momentum tensor. Such flows may be used to define particle trajectories which follow (...)
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  6. David Pierce (2009). Model-Theory of Vector-Spaces Over Unspecified Fields. Archive for Mathematical Logic 48 (5):421-436.score: 24.0
    Vector spaces over unspecified fields can be axiomatized as one-sorted structures, namely, abelian groups with the relation of parallelism. Parallelism is binary linear dependence. When equipped with the n-ary relation of linear dependence for some positive integer n, a vector-space is existentially closed if and only if it is n-dimensional over an algebraically closed field. In the signature with an n-ary predicate for linear dependence for each positive integer n, the theory of infinite-dimensional vector spaces over algebraically (...)
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  7. Eduardo Mizraji (1996). The Operators of Vector Logic. Mathematical Logic Quarterly 42 (1):27-40.score: 21.0
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  8. Paul Howard (2005). If Vector Spaces Are Projective Modules Then Multiple Choice Holds. Mathematical Logic Quarterly 51 (2):187.score: 21.0
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  9. Paul Howard & Eleftherios Tachtsis (2013). On Vector Spaces Over Specific Fields Without Choice. Mathematical Logic Quarterly 59 (3):128-146.score: 21.0
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  10. John Ross & Vincent di Lollo (1968). A Vector Model for Psychophysical Judgment. Journal of Experimental Psychology 77 (3p2):1.score: 21.0
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  11. Stephen Mumford & Rani Lill Anjum (2011). Spoils to the Vector - How to Model Causes If You Are a Realist About Powers. The Monist 94 (1):54-80.score: 18.0
    A standard way of representing causation is with neuron diagrams. This has become popular since the influential work of David Lewis. But it should not be assumed that such representations are metaphysically neutral and amenable to any theory of causation. On the contrary, this way of representing causation already makes several Humean assumptions about what causation is, and which suit Lewis’s programme of Humean Supervenience. An alternative of a vector diagram is better suited for a powers ontology. Causation should (...)
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  12. G. C. Ghirardi, R. Grassi, J. Butterfield & G. N. Fleming (1993). Parameter Dependence and Outcome Dependence in Dynamical Models for State Vector Reduction. Foundations of Physics 23 (3):341-364.score: 18.0
    We apply the distinction between parameter independence and outcome independence to the linear and nonlinear models of a recent nonrelativistic theory of continuous state vector reduction. We show that in the nonlinear model there is a set of realizations of the stochastic process that drives the state vector reduction for which parameter independence is violated for parallel spin components in the EPR-Bohm setup. Such a set has an appreciable probability of occurrence (≈ 1/2). On the other hand, the (...)
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  13. Mark E. Wunderlich (2003). Vector Reliability: A New Approach to Epistemic Justification. Synthese 136 (2):237 - 262.score: 18.0
    Critics of reliability theories of epistemic justificationoften claim that the `generality problem' is an insurmountabledifficulty for such theories. The generality problem is theproblem of specifying the level of generality at which abelief-forming process is to be described for the purposeof assessing its reliability. This problem is not asintractable as it seems. There are illuminating solutionsto analogous problems in the ethics literature. Reliabilistsought to attend to utilitarian approaches to choices betweeninfinite utility streams; they also ought to attend towelfarist approaches to social (...)
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  14. Yanghyun Byun (2004). Lorentz Invariant Decompositions of the State Vector Spaces and the Basis Problem. Foundations of Physics 34 (6):987-1003.score: 18.0
    We consider a representation of the state reduction which depends neither on its reality nor on the details of when and how it emerges. Then by means of the representation we find necessary conditions, even if not the sufficient ones, for a decomposition of the state vector space to be a solution to the basis problem. The conditions are that the decomposition should be Lorentz invariant and orthogonal and that the associated projections should be continuous. They are shown to (...)
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  15. J. G. Vargas (1982). Spontaneous Para-Lorentzian Conserved-Vector and Nonconserved-Axial Weak Currents. Foundations of Physics 12 (8):765-779.score: 18.0
    The energy-momentum relationship is obtained in para-Lorentzian dynamics. It is shown that the well-known correspondence rule for the operators energy and momentum holds in any inertial system if it is assumed to hold in the preferred reference frame. The new Dirac equation is obtained. Some qualitative features of the new theory are given; one of then is the spontaneous appearance of conserved-vector and nonconserved-axial weak currents. Finally one evaluates the convenience of further developments of the present theory in view (...)
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  16. Richard Arthur, On Newton's Fluxional Proof of the Vector Addition of Motive Forces.score: 18.0
    This paper consists in an exposition of a proof Newton gave in 1666 of the parallelogram law for compounding velocities, and an examination of its implications for understanding his treatment of motion resulting from a continuously acting force in the Principia. I argue that the “moments” invoked in the fluxional proof of the vector resolution and composition of velocities are “virtual times”, a device allowing Newton to represent motions by the linear displacements produced in such a time; the ratio (...)
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  17. A. D. Alhaidari (2010). Dirac Equation with Coupling to 1/R Singular Vector Potentials for All Angular Momenta. Foundations of Physics 40 (8):1088-1095.score: 18.0
    We consider the Dirac equation in 3+1 dimensions with spherical symmetry and coupling to 1/r singular vector potential. An approximate analytic solution for all angular momenta is obtained. The approximation is made for the 1/r orbital term in the Dirac equation itself not for the traditional and more singular 1/r 2 term in the resulting second order differential equation. Consequently, the validity of the solution is for a wider energy spectrum. As examples, we consider the Hulthén and Eckart potentials.
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  18. C. Lanczos (1972). Vector Potential and Quadratic Action. Foundations of Physics 2 (4):271-285.score: 18.0
    Einstein's linear Lagrangian is replaced by a Lagrangian which is quadratic in the curvature quantities (gauge invariance). The hypothesis is made that the basic metrical field is highly agitated (due to periodic boundary conditions) thus establishing a submicroscopic basic lattice structure of the space-time world which, however, is macroscopically isotropic. All consequences follow from these assumptions. The “free vector” of Einstein's theory (void of physical significance and used for the normalization of the reference system) is no longer free but (...)
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  19. Jonathan H. Harris & Mark D. Semon (1980). A Review of the Aharonov-Carmi Thought Experiment Concerning the Inertial and Electromagnetic Vector Potentials. [REVIEW] Foundations of Physics 10 (1-2):151-162.score: 18.0
    We review and elaborate upon a thought experiment of Aharonov and Carmi concerning the inertial and electromagnetic vector potentials. We discuss several conclusions suggested by this experiment which involve extensions of the equivalence principle, and then emphasize the use of the experiment as a predictive tool.
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  20. C. Lanczos (1974). Vector Potential and Riemannian Space. Foundations of Physics 4 (1):137-147.score: 18.0
    This paper uncovers the basic reason for the mysterious change of sign from plus to minus in the fourth coordinate of nature's Pythagorean law, usually accepted on empirical grounds, although it destroys the rational basis of a Riemannian geometry. Here we assume a genuine, positive-definite Riemannian space and an action principle which is quadratic in the curvature quantities (and thus scale invariant). The constant σ between the two basic invariants is equated to1/2. Then the matter tensor has the trace zero. (...)
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  21. C. Ray Smith, Steven R. Rolf & Ramarao Inguva (1990). Coordinate-Free Operators Based on One Vector. I. Formal Considerations. Foundations of Physics 20 (9):1111-1122.score: 18.0
    In many systems, the tensors used to describe physical properties must acquire their structure from one vector. Knowledge of that fact alone leads to an interesting line of analysis for such systems. The analysis begins with a discussion of the types of dyadics that can be constructed from one vector. Attention is focused on certain exemplary dyadic operators, which, because of their geometrical properties, would appear particularly basic; the algebra of these dyadics is developed in detail. The algebra (...)
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  22. A. Balakin & V. Kurbanova (2001). Relativistic Dynamics of Vector Bosons in the Field of Gravitational Radiation. Foundations of Physics 31 (7):1039-1049.score: 18.0
    We consider a model of the state evolution of relativistic vector bosons, which includes both the dynamical equations for the particle four-velocity and the equations for the polarization four-vector evolution in the field of a nonlinear plane gravitational wave. In addition to the gravitational minimal coupling, tidal forces linear in curvature tensor are suggested to drive the particle state evolution. The exact solutions of the evolutionary equations are obtained. Birefringence and tidal deviations from the geodesic motion are discussed.
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  23. Nathan Rosen & Gerald E. Tauber (1987). Vector-Spinor Space and Field Equations. Foundations of Physics 17 (1):63-99.score: 18.0
    Generalizing the work of Einstein and Mayer, it is assumed that at each point of space-time there exists a vector-spinor space with Nv vector dimensions and Ns spinor dimensions, where Nv=2k and Ns=2 k, k⩾3. This space is decomposed into a tangent space with4 vector and4 spinor dimensions and an internal space with Nv−4 vector and Ns−4 spinor dimension. A variational principle leads to field equations for geometric quantities which can be identified with physical fields such (...)
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  24. Jeffrey E. Foss (1988). The Percept and Vector Function Theories of the Brain. Philosophy of Science 55 (December):511-537.score: 18.0
    Physicalism is an empirical theory of the mind and its place in nature. So the physicalist must show that current neuroscience does not falsify physicalism, but instead supports it. Current neuroscience shows that a nervous system is what I call a vector function system. I provide a brief outline of the resources that empirical research has made available within the constraints of the vector function approach. Then I argue that these resources are sufficient, indeed apt, for the physicalist (...)
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  25. Helmut Schmidt (1982). Collapse of the State Vector and Psychokinetic Effect. Foundations of Physics 12 (6):565-581.score: 18.0
    Eugene Wigner and others have speculated that the “collapse of the state vector” during an observation might be a physically real process so that some modification of current quantum theory would be required to describe the interaction with a conscious observer appropriately.Experimental reports on the “psychokinetic effect” as a mental influence on the outcome of quantum jumps suggest that perhaps this effect might be vital for an understanding of the observer's role in quantum mechanics.Combining these two speculations we introduce (...)
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  26. A. Szczepański (1976). State Vector Reduction and Photon Coincidences. Foundations of Physics 6 (4):427-433.score: 18.0
    The paper contains a discussion on two kinds of coincidence experiments. First, a standard two-photon coincidence experiment is considered and it is shown that its outcomes are incompatible with any classical radiation theory because of the role of the state vector reduction phenomenon in such an experiment. In the second part of the paper a proposed new kind of photon coincidence experiment is discussed. The classical and quantum predictions for the outcomes of this experiment differ dramatically and therefore the (...)
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  27. R. W. Tucker (1988). Closed Currents, Vector Fields, and Phenomena. Foundations of Physics 18 (8):851-864.score: 18.0
    A pedagogical discussion is given of the role played by certain vector fields and closed currents in the formulation and interpretation of quantum mechanics and quantum field theory.
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  28. K. Muralidhar (2014). Complex Vector Formalism of Harmonic Oscillator in Geometric Algebra: Particle Mass, Spin and Dynamics in Complex Vector Space. Foundations of Physics 44 (3):266-295.score: 18.0
    Elementary particles are considered as local oscillators under the influence of zeropoint fields. Such oscillatory behavior of the particles leads to the deviations in their path of motion. The oscillations of the particle in general may be considered as complex rotations in complex vector space. The local particle harmonic oscillator is analyzed in the complex vector formalism considering the algebra of complex vectors. The particle spin is viewed as zeropoint angular momentum represented by a bivector. It has been (...)
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  29. D. E. Roberts (1993). Vector-Valued Rational Forms. Foundations of Physics 23 (11):1521-1533.score: 18.0
    We define rational Hermite interpolants to vector-valued functions and show that, in the context of Clifford algebras, the numerator and denominator polynomials belong to a complex extension of the Lipschitz group. We also discuss the problem of constructing an algebraic representation for the generalized inverse of a vector, which is at the heart of the usual development of vector rational approximation.
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  30. Mayeul Arminjon (2008). Dirac-Type Equations in a Gravitational Field, with Vector Wave Function. Foundations of Physics 38 (11):1020-1045.score: 18.0
    An analysis of the classical-quantum correspondence shows that it needs to identify a preferred class of coordinate systems, which defines a torsionless connection. One such class is that of the locally-geodesic systems, corresponding to the Levi-Civita connection. Another class, thus another connection, emerges if a preferred reference frame is available. From the classical Hamiltonian that rules geodesic motion, the correspondence yields two distinct Klein-Gordon equations and two distinct Dirac-type equations in a general metric, depending on the connection used. Each of (...)
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  31. Terrence C. Stewart & Chris Eliasmith (2013). Realistic Neurons Can Compute the Operations Needed by Quantum Probability Theory and Other Vector Symbolic Architectures. Behavioral and Brain Sciences 36 (3):307 - 308.score: 18.0
    Quantum probability (QP) theory can be seen as a type of vector symbolic architecture (VSA): mental states are vectors storing structured information and manipulated using algebraic operations. Furthermore, the operations needed by QP match those in other VSAs. This allows existing biologically realistic neural models to be adapted to provide a mechanistic explanation of the cognitive phenomena described in the target article by Pothos & Busemeyer (P&B).
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  32. Charles P. Poole Jr, Horacio A. Farach & Yakir Aharonov (1980). A Vector Product Formulation of Special Relativity and Electromagnetism. Foundations of Physics 10 (7-8):531-553.score: 18.0
    The vector product method developed in previous articles for space rotations and Lorentz transformations is extended to the cases of four-vectors, anti-symmetric tensors, and their transformations in Minkowski space. The electromagnetic fields are expressed in “six-vector” form using the notationH +iE, and this vector form is shown to be relativistically invariant. The wave equations of electromagnetism are derived using these vector products. The following three equations are deduced, which summarize electrodynamics in a compact form: (1) Maxwell's (...)
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  33. Karine Chalvet-Monfray, Marc Artzrouni, Jean-Paul Gouteux, Pierre Auger & Philippe Sabatier (1998). A Two-Patch Model of Gambian Sleeping Sickness: Application to Vector Control Strategies in a Village and Plantations. Acta Biotheoretica 46 (3).score: 18.0
    A compartmental model is described for the spread of Gambian sleeping sickness in a spatially heterogeneous environment in which vector and human populations migrate between two "patches": the village and the plantations. The number of equilibrium points depends on two "summary parameters": gr the proportion removed among human infectives, and R0, the basic reproduction number. The origin is stable for R0 1. Control strategies are assessed by studying the mix of vector control between the two patches that bring (...)
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  34. A. O. Barut & S. Malin (1975). Electrodynamics in Terms of Functions Over the groupSU(2). I. The Equation of the Vector Potential. Foundations of Physics 5 (3):375-386.score: 18.0
    This is the first in a series of papers in which a method of harmonic analysis in terms of functions over the groupSU(2) is applied to the description of interaction between matter and the electromagnetic field. Carmeli'sSU(2) formulation of Maxwell's equations is extended to anSU(2) formulation of the equations for the electromagnetic vector potential. The four functions which describe the vector potential are expanded in a generalized Fourier series [SU(2) harmonic analysis] and the equations for the coefficients are (...)
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  35. J. Bickle, C. Worley & M. Bernstein (2000). Vector Subtraction Implemented Neurally: A Neurocomputational Model of Some Sequential Cognitive and Conscious Processes. Consciousness and Cognition 9 (1):117-144.score: 18.0
    Although great progress in neuroanatomy and physiology has occurred lately, we still cannot go directly to those levels to discover the neural mechanisms of higher cognition and consciousness. But we can use neurocomputational methods based on these details to push this project forward. Here we describe vector subtraction as an operation that computes sequential paths through high-dimensional vector spaces. Vector-space interpretations of network activity patterns are a fruitful resource in recent computational neuroscience. Vector subtraction also appears (...)
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  36. Allen Retzlaff (1978). Simple and Hyperhypersimple Vector Spaces. Journal of Symbolic Logic 43 (2):260-269.score: 18.0
    Let $V_\propto$ be a fixed, fully effective, infinite dimensional vector space. Let $\mathscr{L}(V_\propto)$ be the lattice consisting of the recursively enumerable (r.e.) subspaces of $V_\propto$ , under the operations of intersection and weak sum (see § 1 for precise definitions). In this article we examine the algebraic properties of $\mathscr{L}(V_\propto)$ . Early research on recursively enumerable algebraic structures was done by Rabin [14], Frolich and Shepherdson [5], Dekker [3], Hamilton [7], and Guhl [6]. Our results are based upon the (...)
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  37. E. N. Sokolov (1998). Vector Code Differences and Similarities. Behavioral and Brain Sciences 21 (4):479-480.score: 18.0
    Edelman suggests that any shape is encoded by an excitation vector with components corresponding to excitations of corresponding neuronal modules. This results in discrimination of stimuli in a shape space of low dimensionality. Similar vector encoding is present in color vision. Red-green, blue-yellow, bright and dark neurons are modules that represent a number of different color stimuli in color space of low dimensionality. Vector encoding allows effective computation of color differences and color similarities. Such a neuronal (...)-encoding approach has also been applied to the perception of visual movement, line orientation, and stereopsis. (shrink)
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  38. Jing Huang & Feng Shi (2005). Support Vector Machines for Predicting Apoptosis Proteins Types. Acta Biotheoretica 53 (1).score: 18.0
    Apoptosis proteins have a central role in the development and homeostasis of an organism. These proteins are very important for understanding the mechanism of programmed cell death, and their function is related to their types. According to the classification scheme by Zhou and Doctor (2003), the apoptosis proteins are categorized into the following four types: (1) cytoplasmic protein; (2) plasma membrane-bound protein; (3) mitochondrial inner and outer proteins; (4) other proteins. A powerful learning machine, the Support Vector Machine, is (...)
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  39. Pantelis E. Eleftheriou & Sergei Starchenko (2007). Groups Definable in Ordered Vector Spaces Over Ordered Division Rings. Journal of Symbolic Logic 72 (4):1108 - 1140.score: 18.0
    Let M = 〈M, +, <, 0, {λ}λ∈D〉 be an ordered vector space over an ordered division ring D, and G = 〈G, ⊕, eG〉 an n-dimensional group definable in M. We show that if G is definably compact and definably connected with respect to the t-topology, then it is definably isomorphic to a 'definable quotient group' U/L, for some convex V-definable subgroup U of 〈Mⁿ, +〉 and a lattice L of rank n. As two consequences, we derive Pillay's (...)
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  40. Lou van den Dries & Vinicius Cifú Lopes (2010). Division Rings Whose Vector Spaces Are Pseudofinite. Journal of Symbolic Logic 75 (3):1087-1090.score: 18.0
    Vector spaces over fields are pseudofinite, and this remains true for vector spaces over division rings that are finite-dimensional over their center. We also construct a division ring such that the nontrivial vector spaces over it are not pseudofinite, using Richard Thompson's group F. The idea behind the construction comes from a first-order axiomatization of the class of division rings all whose nontrivial vector spaces are pseudofinite.
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  41. Kayoko Yoshino, Noriyuki Oka, Kouji Yamamoto, Hideki Takahashi & Toshinori Kato (2013). Correlation of Prefrontal Cortical Activation with Changing Vehicle Speeds in Actual Driving: A Vector-Based Functional Near-Infrared Spectroscopy Study. Frontiers in Human Neuroscience 7:895.score: 18.0
    Traffic accidents occur more frequently during deceleration than during acceleration. However, little is known about the relationship between brain activation and vehicle acceleration because it has been difficult to measure the brain activation of drivers while they drive. In this study, we measured brain activation during actual driving using vector-based functional near-infrared spectroscopy. Subjects decelerated from 100 to 50 km/h (speed reduction task) and accelerated from 50 to 100 km/h (speed increase task) while driving on an expressway, in the (...)
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  42. Vinicius Cifú Lopes (2011). Euler Characteristics for Strongly Minimal Groups and the Eq-Expansions of Vector Spaces. Journal of Symbolic Logic 76 (1):235-242.score: 18.0
    We find the complete Euler characteristics for the categories of definable sets and functions in strongly minimal groups. Their images, which represent the Grothendieck semirings of those categories, are all isomorphic to the semiring of polynomials over the integers with nonnegative leading coefficient. As a consequence, injective definable endofunctions in those groups are surjective. For infinite vector spaces over arbitrary division rings, the same results hold, and more: We also establish the Fubini property for all Euler characteristics, and extend (...)
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  43. L. R. Galminas (2000). A Computably Enumerable Vector Space with the Strong Antibasis Property. Archive for Mathematical Logic 39 (8):605-629.score: 18.0
    Downey and Remmel have completely characterized the degrees of c.e. bases for c.e. vector spaces (and c.e. fields) in terms of weak truth table degrees. In this paper we obtain a structural result concerning the interaction between the c.e. Turing degrees and the c.e. weak truth table degrees, which by Downey and Remmel's classification, establishes the existence of c.e. vector spaces (and fields) with the strong antibasis property (a question which they raised). Namely, we construct c.e. sets $B<_{\rm (...)
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  44. Alexey Kryukov, Conformal Transformations of Space-Time as Vector Bundle Automorphisms.score: 18.0
    Conformal group of Minkowski space-time M is considered as a group of bundle automorphisms of a vector bundle U over M. 4-component spin-vectors (4-spinors) are sections of a subbundle of the tangent bundle over U. Isotropic 4-vectors are images of 4-spinors under projection. This leads to a particularly clear interpretation of the spin properties of Nature.
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  45. J. C. E. Dekker (1969). Countable Vector Spaces with Recursive Operations. Part I. Journal of Symbolic Logic 34 (3):363-387.score: 15.0
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  46. J. C. E. Dekker (1971). Countable Vector Spaces with Recursive Operations. Part II. Journal of Symbolic Logic 36 (3):477-493.score: 15.0
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  47. Richard Leo Enos (1991). Socrates Questions Gorgias: The Rhetorical Vector of Plato's ?Gorgias? [REVIEW] Argumentation 5 (1):5-15.score: 15.0
    This essay argues that Plato's “Gorgias,” a dialogue lauding dialectic over rhetoric, uses a question-and-answer format as a heuristic of argument. Specific observations are advanced to explain the implications of Plato's techniques and to provide a more sensitive understanding of the process by which sought to gain the adherence of his readers.
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  48. Ronald Bayer (2009). Margaret P. Battin, Leslie P. Francis, J.A. Jacobson and Charles B. Smith. 2009. The Patient as Victim and Vector: Ethics and Infectious Disease. [REVIEW] Journal of Bioethical Inquiry 6 (2):249-250.score: 15.0
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  49. Lou Den Drievans & Vinicius Cifú Lopes (2010). Division Rings Whose Vector Spaces Are Pseudofinite. Journal of Symbolic Logic 75 (3):1087-1090.score: 15.0
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  50. Eduardo Mizraji (1994). Modalities in Vector Logic. Notre Dame Journal of Formal Logic 35 (2):272-283.score: 15.0
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