Results for 'topological model for neutrino masses'

999 found
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  1.  12
    Topology and models of ZFC at early Universe.Jerzy Król & Torsten Asselmeyer-Maluga - 2019 - Philosophical Problems in Science 66:15-33.
    Recently the cosmological evolution of the universe has been considered where 3-dimensional spatial topology undergone drastic changes. The process can explain, among others, the observed smallness of the neutrino masses and the speed of inflation. However, the entire evolution is perfectly smooth from 4-dimensional point of view. Thus the raison d’être for such topology changes is the existence of certain non-standard 4-smoothness on R4 already at very early stages of the universe. We show that the existence of such (...)
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  2.  36
    Consequence for Wavefunction Collapse Model of the Sudbury Neutrino Observatory Experiment.Gordon Jones, Philip Pearle & James Ring - 2004 - Foundations of Physics 34 (10):1467-1474.
    It is shown that data on the dissociation rate of deuterium obtained in an experiment at the Sudbury Neutrino Observatory provides evidence that the Continuous Spontaneous Localization wavefunction collapse model should have mass–proportional coupling to be viable.
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  3.  22
    A model for the structure of point-like fermions: Qualitative features and physical description.David Fryberger - 1983 - Foundations of Physics 13 (11):1059-1100.
    A model for the structure of point-like fermions as tightly bound composite states is described. The model is based upon the premise that electromagnetism is the only fundamental interaction. The fundamental entity of the model is an object called the vorton. Vortons are semiclassical monopole configurations of electromagnetic charge and field, constructed to satisfy Maxwell's equations. Vortons carry topological charge and one unit each of two different kinds of angular momenta, and are placed in magnetically bound (...)
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  4.  45
    Neutrino Oscillations with Nil Mass.Edward R. Floyd - 2017 - Foundations of Physics 47 (1):42-60.
    An alternative neutrino oscillation process is presented as a counterexample for which the neutrino may have nil mass consistent with the standard model. The process is developed in a quantum trajectories representation of quantum mechanics, which has a Hamilton–Jacobi foundation. This process has no need for mass differences between mass eigenstates. Flavor oscillations and \ oscillations are examined.
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  5.  34
    A Topological Model for Intuitionistic Analysis with Kripke's Scheme.M. D. Krol - 1978 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 24 (25-30):427-436.
  6.  13
    A Topological Model for Intuitionistic Analysis with Kripke's Scheme.M. D. Krol - 1978 - Mathematical Logic Quarterly 24 (25‐30):427-436.
  7.  35
    The Mass Operator and Neutrino Oscillations.John R. Fanchi - 1998 - Foundations of Physics 28 (10):1521-1528.
    Recent work in parametrized relativistic quantum theory (PRQT) has shown that oscillations between mass states are predicted by an alternative formulation of relativistic quantum theory that uses an invariant evolution parameter. A PRQT model of flavor transitions is compared to the standard model. The resulting PRQT expression for the probability of survival of an incident neutrino differs significantly from the standard neutrino oscillation model. Neutrino oscillation measurements provide an experimental testing ground for two theories (...)
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  8.  13
    A Topological Model for Troelstra's System CS of Intuitionistic Analysis.Konrad Schultz - 1980 - Mathematical Logic Quarterly 26 (22‐24):349-354.
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  9.  21
    A Topological Model for Troelstra's System CS of Intuitionistic Analysis.Konrad Schultz - 1980 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 26 (22-24):349-354.
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  10.  26
    Topological Models for Extensional Partial Set Theory.Roland Hinnion & Thierry Libert - 2008 - Notre Dame Journal of Formal Logic 49 (1):39-53.
    We state the consistency problem of extensional partial set theory and prove two complementary results toward a definitive solution. The proof of one of our results makes use of an extension of the topological construction that was originally applied in the paraconsistent case.
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  11.  31
    Some purely topological models for intuitionistic analysis.Philip Scowcroft - 1999 - Annals of Pure and Applied Logic 98 (1-3):173-215.
    If one builds a topological model, analogous to that of Moschovakis , over the product of uncountably many copies of the Cantor set, one obtains a structure elementarily equivalent to Krol's model . In an intuitionistic metatheory Moschovakis's original model satisfies all the axioms of intuitionistic analysis, including the unrestricted version of weak continuity for numbers.
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  12.  37
    A canonical topological model for extensions of K4.Christopher Steinsvold - 2010 - Studia Logica 94 (3):433 - 441.
    Interpreting the diamond of modal logic as the derivative, we present a topological canonical model for extensions of K4 and show completeness for various logics. We also show that if a logic is topologically canonical, then it is relationally canonical.
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  13.  55
    The Effect of Spontaneous Collapses on Neutrino Oscillations.Sandro Donadi, Angelo Bassi, Luca Ferialdi & Catalina Curceanu - 2013 - Foundations of Physics 43 (9):1066-1089.
    We compute the effect of collapse models on neutrino oscillations. The effect of the collapse is to modify the evolution of the spatial part of the wave function and we will show that this indirectly amounts to a change on the flavor components. For the analysis we use the mass proportional CSL model, and perform the calculation to second order perturbation theory. As we will show, the CSL effect is very small—mainly due to the very small mass of (...)
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  14. Prediction and Topological Models in Neuroscience.Bryce Gessell, Matthew Stanley, Benjamin Geib & Felipe De Brigard - 2020 - In Fabrizio Calzavarini & Marco Viola (eds.), Neural Mechanisms: New Challenges in the Philosophy of Neuroscience. Springer.
    In the last two decades, philosophy of neuroscience has predominantly focused on explanation. Indeed, it has been argued that mechanistic models are the standards of explanatory success in neuroscience over, among other things, topological models. However, explanatory power is only one virtue of a scientific model. Another is its predictive power. Unfortunately, the notion of prediction has received comparatively little attention in the philosophy of neuroscience, in part because predictions seem disconnected from interventions. In contrast, we argue that (...)
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  15.  11
    Topological Subset Space Models for Public Announcements.Adam Bjorndahl - 2018 - In Hans van Ditmarsch & Gabriel Sandu (eds.), Jaakko Hintikka on Knowledge and Game Theoretical Semantics. Cham, Switzerland: Springer. pp. 165-186.
    We reformulate a key definition given by Wáng and Ågotnes to provide semantics for public announcements in subset spaces. More precisely, we interpret the precondition for a public announcement of ???? to be the “local truth” of ????, semantically rendered via an interior operator. This is closely related to the notion of ???? being “knowable”. We argue that these revised semantics improve on the original and offer several motivating examples to this effect. A key insight that emerges is the crucial (...)
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  16.  23
    Review: M. D. Krol, The Topological Models of Intuitionistic Analysis. One Counterexample; M. D. Krol, A Topological Model for Intuitionistic Analysis with Kripke's Scheme; M. D. Krol', B. F. Wells, Distinct Variants of Kripke's Schema in Intuitionistic Analysis. [REVIEW]Joan Rand Moschovakis - 1981 - Journal of Symbolic Logic 46 (3):660-661.
  17.  35
    A topological model of epistemic intentionality.Joël Bradmetz - 2002 - Axiomathes 13 (2):127-146.
    Beyond their linguistic and rhetorical uses, the mental epistemic verbs to knowand to believe reveal a basic conceptual system for human intentionality and the theory of representational mind. Numerous studies, particularly in the field of child development, have been devoted to the conditions under which knowledge and belief are acquired. Upstream of this empirical approach, this paper proposes a topological model of the conceptual structure underlying the linguistic use of to know and to believe. A cusp model (...)
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  18. Topological Models of Columnar Vagueness.Thomas Mormann - 2022 - Erkenntnis 87 (2):693 - 716.
    This paper intends to further the understanding of the formal properties of (higher-order) vagueness by connecting theories of (higher-order) vagueness with more recent work in topology. First, we provide a “translation” of Bobzien's account of columnar higher-order vagueness into the logic of topological spaces. Since columnar vagueness is an essential ingredient of her solution to the Sorites paradox, a central problem of any theory of vagueness comes into contact with the modern mathematical theory of topology. Second, Rumfitt’s recent (...) reconstruction of Sainsbury’s theory of prototypically defined concepts is shown to lead to the same class of spaces that characterize Bobzien’s account of columnar vagueness, namely, weakly scattered spaces. Rumfitt calls these spaces polar spaces. They turn out to be closely related to Gärdenfors’ conceptual spaces, which have come to play an ever more important role in cognitive science and related disciplines. Finally, Williamson’s “logic of clarity” is explicated in terms of a generalized topology (“locology”) that can be considered an alternative to standard topology. Arguably, locology has some conceptual advantages over topology with respect to the conceptualization of a boundary and a borderline. Moreover, in Williamson’s logic of clarity, vague concepts with respect to a notion of a locologically inspired notion of a “slim boundary” are (stably) columnar. Thus, Williamson’s logic of clarity also exhibits a certain affinity for columnar vagueness. In sum, a topological perspective is useful for a conceptual elucidation and unification of central aspects of a variety of contemporary accounts of vagueness. (shrink)
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  19.  35
    Topological Models of Belief Logics.Christopher Steinsvold - 2007 - Dissertation, Cuny Graduate Center
    In this highly original text, Christopher Steinsvold explores an alternative semantics for logics of rational belief. Topologies, as mathematical objects, are typically interpreted in terms of space; here topologies are re-interpreted in terms of an agent with rational beliefs. The topological semantics tells us that the agent can never, in principle, know everything; that the agent's beliefs can never be complete. -/- A number of completeness proofs are given for a variety of logics of rational belief. Beyond this, the (...)
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  20.  27
    The Etherino and/or the Neutrino Hypothesis.Ruggero Maria Santilli - 2007 - Foundations of Physics 37 (4-5):670-711.
    By using a language as accessible to as broad an audience as possible, in this paper we identify serious insufficiencies of the neutrino and quark hypotheses for the synthesis of the neutrons from protons and electrons inside stars according to the familiar reaction ${{\rm p}^+ + \bar {\nu} + {\rm e}^-\rightarrow {\rm n}}$ . We introduce, apparently for the first time, the hypothesis that the energy and spin needed for the synthesis of the neutron originate either from the environment (...)
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  21. McKinsey Algebras and Topological Models of S4.1.Thomas Mormann - manuscript
    The aim of this paper is to show that every topological space gives rise to a wealth of topological models of the modal logic S4.1. The construction of these models is based on the fact that every space defines a Boolean closure algebra (to be called a McKinsey algebra) that neatly reflects the structure of the modal system S4.1. It is shown that the class of topological models based on McKinsey algebras contains a canonical model that (...)
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  22.  7
    The Complex Neural Network Model for Mass Appraisal and Scenario Forecasting of the Urban Real Estate Market Value That Adapts Itself to Space and Time.Leonid N. Yasnitsky, Vitaly L. Yasnitsky & Aleksander O. Alekseev - 2021 - Complexity 2021:1-17.
    In the modern scientific literature, there are many reports about the successful application of neural network technologies for solving complex applied problems, in particular, for modeling the urban real estate market. There are neural network models that can perform mass assessment of real estate objects taking into account their construction and operational characteristics. However, these models are static because they do not take into account the changing economic situation over time. Therefore, they quickly become outdated and need frequent updates. In (...)
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  23.  15
    Topological Models of Rough Sets and Decision Making of COVID-19.Mostafa A. El-Gayar & Abd El Fattah El Atik - 2022 - Complexity 2022:1-10.
    The basic methodology of rough set theory depends on an equivalence relation induced from the generated partition by the classification of objects. However, the requirements of the equivalence relation restrict the field of applications of this philosophy. To begin, we describe two kinds of closure operators that are based on right and left adhesion neighbourhoods by any binary relation. Furthermore, we illustrate that the suggested techniques are an extension of previous methods that are already available in the literature. As a (...)
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  24. Topological Completeness for Higher-Order Logic.S. Awodey & C. Butz - 2000 - Journal of Symbolic Logic 65 (3):1168-1182.
    Using recent results in topos theory, two systems of higher-order logic are shown to be complete with respect to sheaf models over topological spaces-so-called "topological semantics". The first is classical higher-order logic, with relational quantification of finitely high type; the second system is a predicative fragment thereof with quantification over functions between types, but not over arbitrary relations. The second theorem applies to intuitionistic as well as classical logic.
     
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  25. Topological completeness for higher-order logic.S. Awodey & C. Butz - 2000 - Journal of Symbolic Logic 65 (3):1168-1182.
    Using recent results in topos theory, two systems of higher-order logic are shown to be complete with respect to sheaf models over topological spaces- so -called "topological semantics." The first is classical higher-order logic, with relational quantification of finitely high type; the second system is a predicative fragment thereof with quantification over functions between types, but not over arbitrary relations. The second theorem applies to intuitionistic as well as classical logic.
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  26. Optimization Models for Reaction Networks: Information Divergence, Quadratic Programming and Kirchhoff’s Laws.Julio Michael Stern - 2014 - Axioms 109:109-118.
    This article presents a simple derivation of optimization models for reaction networks leading to a generalized form of the mass-action law, and compares the formal structure of Minimum Information Divergence, Quadratic Programming and Kirchhoff type network models. These optimization models are used in related articles to develop and illustrate the operation of ontology alignment algorithms and to discuss closely connected issues concerning the epistemological and statistical significance of sharp or precise hypotheses in empirical science.
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  27. Gestalt Models for Data Decomposition and Functional Architecture in Visual Neuroscience.Carmelo Calì - 2013 - Gestalt Theory 35 (3).
    Attempts to introduce Gestalt theory into the realm of visual neuroscience are discussed on both theoretical and experimental grounds. To define the framework in which these proposals can be defended, this paper outlines the characteristics of a standard model, which qualifies as a received view in the visual neurosciences, and of the research into natural images statistics. The objections to the standard model and the main questions of the natural images research are presented. On these grounds, this paper (...)
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  28.  43
    Elementary extensions of topological models in L t language.Miros?aw Majewski - 1987 - Studia Logica 46 (3):255-264.
    In this paper we define the relation t of elementary extension of topological models in the language L t and show a Back and Forth criterion for t. We introduce some new operations on partial homeomorphisms preserving Back and Forth properties. Some properties of t are proved by the Back and Forth technique.
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  29.  13
    Dynamic Topological Completeness for.David Fernandez Duque - 2007 - Logic Journal of the IGPL 15 (1):77-107.
    Dynamic topological logic combines topological and temporal modalities to express asymptotic properties of dynamic systems on topological spaces. A dynamic topological model is a triple 〈X ,f , V 〉, where X is a topological space, f : X → X a continuous function and V a truth valuation assigning subsets of X to propositional variables. Valid formulas are those that are true in every model, independently of X or f. A natural problem (...)
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  30.  16
    Intelligent model for active power prediction of a small wind turbine.Francisco Zayas-Gato, Esteban Jove, José-Luis Casteleiro-Roca, Héctor Quintián, Francisco Javier Pérez-Castelo, Andrés Piñón-Pazos, Elena Arce & José Luis Calvo-Rolle - 2023 - Logic Journal of the IGPL 31 (4):785-803.
    In this study, a hybrid model based on intelligent techniques is developed to predict the active power generated in a bioclimatic house by a low power wind turbine. Contrary to other researches that predict the generated power taking into account the speed and the direction of the wind, the model developed in this paper only uses the speed of the wind, measured mainly in a weather station from the government meteorological agency (MeteoGalicia). The wind speed is measured at (...)
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  31.  6
    A planar graph as a topological model of a traditional fairy tale.Nazarii Nazarov - 2024 - Semiotica 2024 (256):117-135.
    The primary objective of this study was to propose a functional discrete mathematical model for analyzing folklore fairy tales. Within this model, characters are denoted as vertices, and explicit instances of communication – both verbal and non-verbal – within the text are depicted as edges. Upon examining a corpus of Eastern Slavic fairy tales in comparison to Chukchi fairy tales, unforeseen outcomes emerged. Notably, the constructed models seem to evade establishing certain connections between characters. Consequently, instances where the (...)
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  32.  36
    A Model for Evaluating Journalist Resistance to Business Constraints.Sandra L. Borden - 2000 - Journal of Mass Media Ethics 15 (3):147-148.
    Should journalists resist business constraints they perceive as a threat to their professional integrity? This article suggests that the answer, at least sometimes, is yes. But in choosing a resistance strategy, journalists should not consider the "take this job and shove it" stance as the only option with moral integrity-or even as the best ethical option. This article develops a model of resistance strategies using the experiences of journalists at one newspaper to illustrate the range of options available for (...)
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  33.  10
    A Model for Evaluating Journalist Resistance to Business Constraints.Sandra L. Borden - 2000 - Journal of Mass Media Ethics 15 (3):149-166.
    Should journalists resist business constraints they perceive as a threat to their professional integrity? This article suggests that the answer, at least sometimes, is yes. But in choosing a resistance strategy, journalists should not consider the "take this job and shove it" stance as the only option with moral integrity-or even as the best ethical option. This article develops a model of resistance strategies using the experiences of journalists at one newspaper to illustrate the range of options available for (...)
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  34.  17
    A kinematical model for quarks and hadrons.L. C. Biedenharn, R. Y. Cusson, M. Y. Han & J. D. Louck - 1972 - Foundations of Physics 2 (2-3):149-159.
    Starting from simple topological arguments due to Dirac on the classical rotational properties of extended rigid bodies, we abstract the concept of a finite-size spinor (FSS). The FSS is a concept distinct from both point spinors (e.g., electrons) and composite spinors (e.g., nuclei), and suggests a new model for baryons. The FSS offers a natural explanation of “threeness” for the quarks, excludes the existence of free quarks, denies the operational definition of quark spin statistics, and, moreover, leads to (...)
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  35.  27
    Fitness model for tiered structure in the interbank market.Shouwei Li & Jianmin He - 2012 - Complexity 17 (5):37-43.
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  36.  19
    Iterated ultrapowers for the masses.Ali Enayat, Matt Kaufmann & Zachiri McKenzie - 2018 - Archive for Mathematical Logic 57 (5-6):557-576.
    We present a novel, perspicuous framework for building iterated ultrapowers. Furthermore, our framework naturally lends itself to the construction of a certain type of order indiscernibles, here dubbed tight indiscernibles, which are shown to provide smooth proofs of several results in general model theory.
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  37.  23
    Murray G. Bell. Spaces of ideals of partial functions. Set theory and its applications, Proceedings of a conference held at York University, Ontario, Canada, Aug. 10–21,1987, edited by J. Streprāns and S. Watson, Lecture notes in mathematics, vol. 1401, Springer-Verlag, Berlin etc. 1989, pp. 1–4. - Alan Dow. Compact spaces of countable tightness in the Cohen model. Set theory and its applications, Proceedings of a conference held at York University, Ontario, Canada, Aug. 10–21,1987, edited by J. Streprāns and S. Watson, Lecture notes in mathematics, vol. 1401, Springer-Verlag, Berlin etc. 1989, pp. 55–67. - Peter J. Nyikos. Classes of compact sequential spaces. Set theory and its applications, Proceedings of a conference held at York University, Ontario, Canada, Aug. 10–21,1987, edited by J. Streprāns and S. Watson, Lecture notes in mathematics, vol. 1401, Springer-Verlag, Berlin etc. 1989, pp. 135–159. - Franklin D. Tall. Topological problems for set-theorists. Set theory and its appl. [REVIEW]Judith Roitman - 1991 - Journal of Symbolic Logic 56 (2):753-755.
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  38.  10
    Mechanistic modeling for the masses.Matthew A. Turner & Paul E. Smaldino - 2022 - Behavioral and Brain Sciences 45.
    The generalizability crisis is compounded, or even partially caused, by a lack of specificity in psychological theories. Expanding the use of mechanistic models among psychologists is therefore important, but faces numerous hurdles. A cultural evolutionary approach can help guide and evaluate interventions to improve modeling efforts in psychology, such as developing standards and implementing them at the institutional level.
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  39.  5
    A Topology for the Space of Countable Models of a First Order Theory.J. T. Baldwin & J. M. Plotkin - 1974 - Mathematical Logic Quarterly 20 (8-12):173-178.
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  40.  11
    Link Prediction Model for Weighted Networks Based on Evidence Theory and the Influence of Common Neighbours.Miaomiao Liu, Yang Wang, Jing Chen & Yongsheng Zhang - 2022 - Complexity 2022:1-16.
    A link prediction model for weighted networks based on Dempster–Shafer evidence theory and the influence of common neighbours is proposed in this paper. First, three types of future common neighbours and their topological structures are proposed. Second, the concepts of endpoint weight influence, link weight influence, and high-strength node influence are introduced. Then, the similarity based on the impacts of current common neighbours and FCNs is defined, respectively. Finally, the two similarity indices are fused by the DS evidence (...)
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  41.  69
    A unified conformal model for fundamental interactions without dynamical Higgs field.Marek Pawłowski & Ryszard Raczka - 1994 - Foundations of Physics 24 (9):1305-1327.
    A Higgsless model for strong, electroweak and gravitational interactions is proposed. This model is based on the local symmetry group SU(3)×SU(2)L×U(1)×C,where C is the local conformal symmetry group. The natural minimal conformally invariant form of total Lagrangian is postulated. It contains all standard model fields and gravitational interaction. Using the unitary gauge and the conformal scale fixing conditions, we can eliminate all four real components of the Higgs doublet in this model. However, the masses of (...)
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  42.  5
    Model Theory Methods for Topological Groups.Tomás Ibarlucía - 2018 - Bulletin of Symbolic Logic 24 (4):455-456.
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  43.  32
    Complexity theory and models for social networks.John Skvoretz - 2002 - Complexity 8 (1):47-55.
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  44.  48
    A Mechanical Model for Analyzing the Runaway Solutions in the Radiation Reaction Problem.J. L. Jiménez, J. A. E. Roa-Neri & P. Vargas - 2007 - Foundations of Physics 37 (3):410-426.
    In order to understand the rise of runaway solutions in the radiation reaction problem a mechanical model is used. An alternative demonstration of Daboul’s theorem, through Hurwitz’s criterion, is given. The origin of runaway solutions in electrodynamics is discussed. They arise when the particle has a negative mechanical mass or when approximations are used in the equation of motion. In the 1-dimensional mechanical model an exact and linear equation of motion for the particle is obtained, the corresponding exact (...)
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  45. Completeness and Doxastic Plurality for Topological Operators of Knowledge and Belief.Thomas Mormann - 2023 - Erkenntnis: 1 - 34, ONLINE.
    The first aim of this paper is to prove a topological completeness theorem for a weak version of Stalnaker’s logic KB of knowledge and belief. The weak version of KB is characterized by the assumption that the axioms and rules of KB have to be satisfied with the exception of the axiom (NI) of negative introspection. The proof of a topological completeness theorem for weak KB is based on the fact that nuclei (as defined in the framework of (...)
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  46.  22
    A comprehensive model for acrotonic, mesotonic and basitonic branchings in plants.Jacqueline Lück, Hermann B. Lück & Mohammed Bakkali - 1990 - Acta Biotheoretica 38 (3-4):257-288.
    Topological developmental models with local (position of internodes) and global (branch lengths) characteristics are proposed to investigate the relationships between fundamental branching patterns of plants such as acrotony, mesotony, and basitony, including the coincidence of different patterns on the same plant. Modification of the basic acrotony during the development by means of, (1) the final expected main axis length results in either basitony or an extension of acrotony over a shortened main axis, (2) the final expected lateral branch length (...)
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  47.  30
    A Topology for the Space of Countable Models of a First Order Theory.J. T. Baldwin & J. M. Plotkin - 1974 - Mathematical Logic Quarterly 20 (8-12):173-178.
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  48.  81
    A free-market model for media ethics: Adam Smith's looking glass.Lawrence Souder - 2010 - Journal of Mass Media Ethics 25 (1):53 – 64.
    This article points out the challenges to current models for media ethics that arise from the private ownership of public media, and it proposes a new model that integrates Adam Smith's free-market theory and his system of moral reasoning. The model creates moral obligations to maintain the integrity of a system for anyone who profits from it. This model renews an appeal for the contemporary notion of transparency and is built on an analogy between the system of (...)
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  49. Geometrical Axiomatization for Model Complete Theories of Differential Topological Fields.Nicolas Guzy & Cédric Rivière - 2006 - Notre Dame Journal of Formal Logic 47 (3):331-341.
    In this paper we give a differential lifting principle which provides a general method to geometrically axiomatize the model companion (if it exists) of some theories of differential topological fields. The topological fields we consider here are in fact topological systems in the sense of van den Dries, and the lifting principle we develop is a generalization of the geometric axiomatization of the theory DCF₀ given by Pierce and Pillay. Moreover, it provides a geometric alternative to (...)
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  50. Mass terms and model-theoretic semantics.Harry C. Bunt - 1985 - New York: Cambridge University Press.
    'Mass terms', words like water, rice and traffic, have proved very difficult to accommodate in any theory of meaning since, unlike count nouns such as house or dog, they cannot be viewed as part of a logical set and differ in their grammatical properties. In this study, motivated by the need to design a computer program for understanding natural language utterances incorporating mass terms, Harry Bunt provides a thorough analysis of the problem and offers an original and detailed solution. An (...)
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