Results for 'classical dynamics'

987 found
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  1.  63
    Complementarity in Classical Dynamical Systems.Harald Atmanspacher - 2006 - Foundations of Physics 36 (2):291-306.
    The concept of complementarity, originally defined for non-commuting observables of quantum systems with states of non-vanishing dispersion, is extended to classical dynamical systems with a partitioned phase space. Interpreting partitions in terms of ensembles of epistemic states (symbols) with corresponding classical observables, it is shown that such observables are complementary to each other with respect to particular partitions unless those partitions are generating. This explains why symbolic descriptions based on an ad hoc partition of an underlying phase space (...)
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  2.  61
    Inconsistency of Quantum—Classical Dynamics, and What it Implies.Daniel R. Terno - 2006 - Foundations of Physics 36 (1):102-111.
    A new proof of the impossibility of a universal quantum-classical dynamics is given. It has at least two consequences. The standard paradigm “quantum system is measured by a classical apparatus” is untenable, while a quantum matter can be consistently coupled only with a quantum gravity.
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  3.  22
    An Alternative Approach to the Classical Dynamics of an Extended Charged Particle.J. A. E. Roa-Neri & J. L. Jiménez - 2002 - Foundations of Physics 32 (10):1617-1634.
    In this paper the analysis of the classical dynamics of a charged particle is carried out without considering that the electromagnetic field necessarily goes to zero at infinity. A quite general non-linear equation of motion is obtained for an extended charged particle valid for any distribution of charge in the particle and for an electromagnetic field satisfying any boundary conditions. Some common approximations are analyzed with detail to determine how the usual difficulties arise.
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  4. Time in Classical Dynamics.Lawrence Sklar - 2011 - In Craig Callender (ed.), The Oxford Handbook of Philosophy of Time. Oxford University Press.
  5.  22
    Hamiltonian Structure of the Schrödinger Classical Dynamical System.Massimo Tessarotto, Michael Mond & Davide Batic - 2016 - Foundations of Physics 46 (9):1127-1167.
    The connection between quantum mechanics and classical statistical mechanics has motivated in the past the representation of the Schrödinger quantum-wave equation in terms of “projections” onto the quantum configuration space of suitable phase-space asymptotic kinetic models. This feature has suggested the search of a possible exact super-dimensional classical dynamical system, denoted as Schrödinger CDS, which uniquely determines the time-evolution of the underlying quantum state describing a set of N like and mutually interacting quantum particles. In this paper the (...)
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  6. Quantum Mereology: Factorizing Hilbert Space into Subsystems with Quasi-Classical Dynamics.Sean M. Carroll & Ashmeet Singh - 2021 - Physical Review A 103 (2):022213.
    We study the question of how to decompose Hilbert space into a preferred tensor-product factorization without any pre-existing structure other than a Hamiltonian operator, in particular the case of a bipartite decomposition into "system" and "environment." Such a decomposition can be defined by looking for subsystems that exhibit quasi-classical behavior. The correct decomposition is one in which pointer states of the system are relatively robust against environmental monitoring (their entanglement with the environment does not continually and dramatically increase) and (...)
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  7.  88
    Book review: Classical dynamics: A contemporary approach, by Jorge V. José and Eugene J. saletan. [REVIEW]Anupam Garg - 1999 - Foundations of Physics 29 (5):841-843.
  8.  17
    BOOK REVIEW: Classical Dynamics: A Contemporary Approach, by Jorge V. José and Eugene J. Saletan. [REVIEW]Anupam Garg - 1999 - Foundations of Physics 29 (5):841-843.
  9.  55
    Evidence for the Deterministic or the Indeterministic Description? A Critique of the Literature About Classical Dynamical Systems.Charlotte Werndl - 2012 - Journal for General Philosophy of Science / Zeitschrift für Allgemeine Wissenschaftstheorie 43 (2):295-312.
    It can be shown that certain kinds of classical deterministic and indeterministic descriptions are observationally equivalent. Then the question arises: which description is preferable relative to evidence? This paper looks at the main argument in the literature for the deterministic description by Winnie (The cosmos of science—essays of exploration. Pittsburgh University Press, Pittsburgh, pp 299–324, 1998). It is shown that this argument yields the desired conclusion relative to in principle possible observations where there are no limits, in principle, on (...)
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  10. Dynamic Non-Classicality.Matthew Mandelkern - 2020 - Australasian Journal of Philosophy 98 (2):382-392.
    I show that standard dynamic approaches to the semantics of epistemic modals invalidate the classical laws of excluded middle and non-contradiction, as well as the law of epistemic non-contradiction. I argue that these facts pose a serious challenge.
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  11. The mathematical structure of Newtonian spacetime: Classical dynamics and gravitation. [REVIEW]Waldyr A. Rodrigues, Quintino A. G. de Souza & Yuri Bozhkov - 1995 - Foundations of Physics 25 (6):871-924.
    We give a precise and modern mathematical characterization of the Newtonian spacetime structure (ℕ). Our formulation clarifies the concepts of absolute space, Newton's relative spaces, and absolute time. The concept of reference frames (which are “timelike” vector fields on ℕ) plays a fundamental role in our approach, and the classification of all possible reference frames on ℕ is investigated in detail. We succeed in identifying a Lorentzian structure on ℕ and we study the classical electrodynamics of Maxwell and Lorentz (...)
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  12.  93
    Classical particle dynamics, indeterminism and a supertask.Jon Pérez Laraudogoitia - 1997 - British Journal for the Philosophy of Science 48 (1):49-54.
    In this paper a model in particle dynamics of a well-known supertask is constructed. As a consequence, a new and simple result about the failure of determinism of classical particle dynamics can be proved which is related to the non-existence of boundary conditions at spatial infinity. This result is much more accessible to the non-technical reader than similar ones in the scientific literature.
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  13.  75
    On classical and quantum relativistic dynamics.F. Reuse - 1979 - Foundations of Physics 9 (11-12):865-882.
    A canonical formalism for the relativistic classical mechanics of many particles is proposed. The evolution equations for a charged particle in an electromagnetic field are obtained and the relativistic two-body problem with an invariant interaction is treated. Along the same line a quantum formalism for the spinless relativistic particle is obtained by means of imprimitivity systems according to Mackey theory. A quantum formalism for the spin-1/2 particle is constructed and a new definition of spin1/2 in relativity is proposed. An (...)
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  14.  73
    Classical-like description of quantum dynamics by means of symplectic tomography.Stefano Mancini, Vladimir I. Man'ko & Paolo Tombest - 1997 - Foundations of Physics 27 (6):801-824.
    The dynamical equations of quantum mechanics are rewritten in the form of dynamical equations for the measurable, positive marginal distribution of the shifted, rotated, and squeezed quadrature introduced in the so-called “symplectic tomography”. Then the possibility of a purely classical description of a quantum system as well as a reinterpretation of the quantum measurement theory is discussed and a comparison with the well-known quasi-probabilities approach is given. Furthermore, an analysis of the properties of this marginal distribution, which contains all (...)
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  15.  33
    Dynamic consistency of expected utility under non-classical uncertainty.V. I. Danilov, A. Lambert-Mogiliansky & V. Vergopoulos - 2018 - Theory and Decision 84 (4):645-670.
    Quantum cognition in decision making is a recent and rapidly growing field. In this paper, we develop an expected utility theory in a context of non-classical uncertainty. We replace the classical state space with a Hilbert space which allows introducing the concept of quantum lottery. Within that framework, we formulate axioms on preferences over quantum lotteries to establish a representation theorem. We show that demanding the consistency of choice behavior conditional on new information is equivalent to the von (...)
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  16.  9
    Direct dynamic proofs for classical compatibility.Dagmar Provijn & Joke Meheus - 2004 - Logique Et Analyse 185:305-317.
  17.  51
    Random dynamics and the research programme of classical mechanics.Michal Tempczyk - 1991 - International Studies in the Philosophy of Science 5 (3):227-239.
    The modern mathematical theory of dynamical systems proposes a new model of mechanical motion. In this model the deterministic unstable systems can behave in a statistical manner. Both kinds of motion are inseparably connected, they depend on the point of view and researcher's approach to the system. This mathematical fact solves in a new way the old problem of statistical laws in the world which is essentially deterministic. The classical opposition: deterministic‐statistical, disappears in random dynamics. The main thesis (...)
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  18.  59
    Classical and dynamic morphology: Toward a synthesis through the space of forms.Bernard Jeune, Denis Barabé & Christian Lacroix - 2006 - Acta Biotheoretica 54 (4):277-293.
    In plant morphology, most structures of vascular plants can easily be assigned to pre-established organ categories. However, there are also intermediate structures that do not fit those categories associated with a classical approach to morphology. To integrate the diversity of forms in the same general framework, we constructed a theoretical morphospace based on a variety of modalities where it is possible to calculate the morphological distance between plant organs. This paper gives emphasis on shoot, leaf, leaflet and trichomes while (...)
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  19.  28
    The Dynamic Ebbinghaus: motion dynamics greatly enhance the classic contextual size illusion.Ryan E. B. Mruczek, Christopher D. Blair, Lars Strother & Gideon P. Caplovitz - 2015 - Frontiers in Human Neuroscience 9.
  20.  67
    The Dynamical Theory of Knowledge in Duhem: a Middle Way Between the Classical Conception of Science and the Conventionalist/Pragmatist Conception.J. R. N. Chiappin - 2014 - Trans/Form/Ação 37 (2):57-90.
    O objetivo é propor uma reconstrução racional da concepção da ciência de Duhem, por meio do recurso da metodologia da teoria da ciência, como uma teoria normativa da dinâmica do conhecimento. Essa reconstrução ajuda a estabelecer que Duhem não pode ser classificado como um convencionalista/pragmatista, como sugere a interpretação-padrão, e, além disso, que Duhem almeja construir uma concepção que seja um termo médio entre a concepção metafísica clássica e a concepção do convencionalismo/pragmatismo. A estratégia metodológica para construir esse termo médio (...)
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  21.  32
    Classical and Bohmian trajectories in semiclassical systems: Mismatch in dynamics, mismatch in reality?Alexandre Matzkin & Vanessa Nurock - 2008 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 39 (1):17-40.
  22.  19
    Classical and Bohmian trajectories in semiclassical systems: Mismatch in dynamics, mismatch in reality?Alexandre Matzkin & Vanessa Nurock - 2008 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 39 (1):17-40.
  23. Dynamic Hyperintensional Belief Revision.Aybüke Özgün & Francesco Berto - 2021 - Review of Symbolic Logic (3):766-811.
    We propose a dynamic hyperintensional logic of belief revision for non-omniscient agents, reducing the logical omniscience phenomena affecting standard doxastic/epistemic logic as well as AGM belief revision theory. Our agents don’t know all a priori truths; their belief states are not closed under classical logical consequence; and their belief update policies are such that logically or necessarily equivalent contents can lead to different revisions. We model both plain and conditional belief, then focus on dynamic belief revision. The key idea (...)
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  24.  59
    Classical and Bohmian trajectories in semiclassical systems: Mismatch in dynamics, mismatch in reality?Matzkin Alexandre & Nurock Vanessa - 2007 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 39 (1):17-40.
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  25.  40
    Prequantum Classical Statistical Field Theory: Schrödinger Dynamics of Entangled Systems as a Classical Stochastic Process. [REVIEW]Andrei Khrennikov - 2011 - Foundations of Physics 41 (3):317-329.
    The idea that quantum randomness can be reduced to randomness of classical fields (fluctuating at time and space scales which are essentially finer than scales approachable in modern quantum experiments) is rather old. Various models have been proposed, e.g., stochastic electrodynamics or the semiclassical model. Recently a new model, so called prequantum classical statistical field theory (PCSFT), was developed. By this model a “quantum system” is just a label for (so to say “prequantum”) classical random field. Quantum (...)
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  26.  4
    Non-classical models of social dynamics in social cognition of the 20th — early 21 centuries: results and development prospects. [REVIEW]Valery Nekhamkin - 2020 - Sotsium I Vlast 3:18-29.
    Introduction The article is focused on theoretical and methodological analysis of a number of social dynamics models that appeared on the basis of non-classical science. They are “challenge — response”, self-organization, a cycle of phase transitions “birth — life — death”, and “zone model”. The author reveals heuristic potential of each model, its strengths and weaknesses in the methodological aspect. The aim of the study is to consider the models of social dynamics that appeared on the basis (...)
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  27. Bohmian Classical Limit in Bounded Regions.Davide Romano - 2016 - In Felline Laura & L. Felline A. Paoli F. Ledda E. Rossanese (eds.), New Directions in Logic and the Philosophy of Science (SILFS proceedings, vol. 3). College Publications. pp. 303-317.
    Bohmian mechanics is a realistic interpretation of quantum theory. It shares the same ontology of classical mechanics: particles following continuous trajectories in space through time. For this ontological continuity, it seems to be a good candidate for recovering the classical limit of quantum theory. Indeed, in a Bohmian framework, the issue of the classical limit reduces to showing how classical trajectories can emerge from Bohmian ones, under specific classicality assumptions. In this paper, we shall focus on (...)
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  28.  83
    Toward a synthesis of dynamical systems and classical computation.Frank van der Velde & Marc de Kamps - 1998 - Behavioral and Brain Sciences 21 (5):652-653.
    Cognitive agents are dynamical systems but not quantitative dynamical systems. Quantitative systems are forms of analogue computation, which is physically too unreliable as a basis for cognition. Instead, cognitive agents are dynamical systems that implement discrete forms of computation. Only such a synthesis of discrete computation and dynamical systems can provide the mathematical basis for modeling cognitive behavior.
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  29. Theory of Dynamical Systems and the Relations Between Classical and Quantum Mechanics.A. Carati & L. Galgani - 2001 - Foundations of Physics 31 (1):69-87.
    We give a review of some works where it is shown that certain quantum-like features are exhibited by classical systems. Two kinds of problems are considered. The first one concerns the specific heat of crystals (the so called Fermi–Pasta–Ulam problem), where a glassy behavior is observed, and the energy distribution is found to be of Planck-like type. The second kind of problems concerns the self-interaction of a charged particle with the electromagnetic field, where an analog of the tunnel effect (...)
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  30. Partiality and Nonmonotonicity in Classical Logic in Dynamics of Meaning and Modality.Jfak van Benthem - 1986 - Logique Et Analyse 29 (114):225-247.
  31. Extending Dynamical Systems Theory to Model Embodied Cognition.Scott Hotton & Jeff Yoshimi - 2011 - Cognitive Science 35 (3):444-479.
    We define a mathematical formalism based on the concept of an ‘‘open dynamical system” and show how it can be used to model embodied cognition. This formalism extends classical dynamical systems theory by distinguishing a ‘‘total system’’ (which models an agent in an environment) and an ‘‘agent system’’ (which models an agent by itself), and it includes tools for analyzing the collections of overlapping paths that occur in an embedded agent's state space. To illustrate the way this formalism can (...)
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  32. The dynamics of embodiment: A field theory of infant perseverative reaching.Esther Thelen, Gregor Schöner, Christian Scheier & Linda B. Smith - 2001 - Behavioral and Brain Sciences 24 (1):1-34.
    The overall goal of this target article is to demonstrate a mechanism for an embodied cognition. The particular vehicle is a much-studied, but still widely debated phenomenon seen in 7–12 month-old-infants. In Piaget's classic “A-not-B error,” infants who have successfully uncovered a toy at location “A” continue to reach to that location even after they watch the toy hidden in a nearby location “B.” Here, we question the traditional explanations of the error as an indicator of infants' concepts of objects (...)
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  33.  98
    Discussion. Comments on Laraudogoitia's 'classical particle dynamics, indeterminism and a supertask'.J. Earman - 1998 - British Journal for the Philosophy of Science 49 (1):123-133.
    We discuss two supertasks invented recently by Laraudogoitia [1996, 1997], Both involve an infinite number of particle collisions within a finite amount of time and both compromise determinism. We point out that the sources of the indeterminism are rather different in the two cases - one involves unbounded particle velocities, the other involves particles with no lower bound to their sizes - and consequently that the implications for determinism are rather different - one form of indeterminism affects Newtonian but not (...)
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  34. Aristotelian dynamics in the second century school debates: Galen and Alexander of Aphrodisias on organic powers and motions.Inna Kupreeva - 2004 - Bulletin of the Institute of Classical Studies (P. Adamson, H. Baltussen, M.W.F.):71-95.
  35. Dynamic and stochastic systems as a framework for metaphysics and the philosophy of science.Christian List & Marcus Pivato - 2021 - Synthese 198 (3):2551-2612.
    Scientists often think of the world as a dynamical system, a stochastic process, or a generalization of such a system. Prominent examples of systems are the system of planets orbiting the sun or any other classical mechanical system, a hydrogen atom or any other quantum–mechanical system, and the earth’s atmosphere or any other statistical mechanical system. We introduce a general and unified framework for describing such systems and show how it can be used to examine some familiar philosophical questions, (...)
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  36.  23
    Harel David. Dynamic logic. Handbook of philosophical logic, Volume II, Extensions of classical logic, edited by Gabbay D. and Guenthner F., Synthese library, vol. 165, D. Reidel Publishing Company, Dordrecht, Boston, and Lancaster, 1984., pp. 497–604. [REVIEW]Lenore D. Zuck - 1989 - Journal of Symbolic Logic 54 (4):1480-1481.
  37.  39
    The Dynamics of Rational Deliberation.Brian Skyrms - 1990 - Harvard University Press.
    Brian Skyrms constructs a theory of "dynamic deliberation" and uses it to investigate rational decision-making in cases of strategic interaction. This illuminating book will be of great interest to all those in many disciplines who use decision theory and game theory to study human behavior and thought. Skyrms begins by discussing the Bayesian theory of individual rational decision and the classical theory of games, which at first glance seem antithetical in the criteria used for determining action. In his effort (...)
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  38. Dynamic Montague grammar.Martin Stokhof - 1990 - In L. Kalman (ed.), Proceedings of the Second Symposion on Logic and Language, Budapest, Eotvos Lorand University Press, 1990, pp. 3-48. Budapest: Eotvos Lorand University Press. pp. 3-48.
    In Groenendijk & Stokhof [1989] a system of dynamic predicate logic (DPL) was developed, as a compositional alternative for classical discourse representation theory (DRT ). DPL shares with DRT the restriction of being a first-order system. In the present paper, we are mainly concerned with overcoming this limitation. We shall define a dynamic semantics for a typed language with λ-abstraction which is compatible with the semantics DPL specifies for the language of first-order predicate logic. We shall propose to use (...)
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  39. The dynamics of awareness.Fernando R. Velázquez-Quesada & Johan van Benthem - 2010 - Synthese 177 (S1):5 - 27.
    Classical epistemic logic describes implicit knowledge of agents about facts and knowledge of other agents based on semantic information. The latter is produced by acts of observation or communication that are described well by dynamic epistemic logics. What these logics do not describe, however, is how significant information is also produced by acts of inference— and key axioms of the system merely postulate "deductive closure". In this paper, we take the view that all information is produced by acts, and (...)
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  40.  12
    Dynamic semantics versus dynamic propositionalism.Malte Willer - forthcoming - Inquiry: An Interdisciplinary Journal of Philosophy.
    Una Stojnić's Context and Coherence: The Logic and Grammar of Prominence offers a series of interesting criticisms of the classical dynamic paradigm in natural language semantics and offers a sophisticated alternative outlook, one that does recognize a dynamic, context change inducing dimension of meaning but at the same preserves the idea that (declarative) utterances express propositions in context. The purpose of this note is to set the record straight: existing dynamic analyses of modals and conditionals compare favorably with Stojnić's (...)
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  41. A Dynamic-Logical Perspective on Quantum Behavior.A. Baltag & S. Smets - 2008 - Studia Logica 89 (2):187-211.
    In this paper we show how recent concepts from Dynamic Logic, and in particular from Dynamic Epistemic logic, can be used to model and interpret quantum behavior. Our main thesis is that all the non-classical properties of quantum systems are explainable in terms of the non-classical flow of quantum information. We give a logical analysis of quantum measurements (formalized using modal operators) as triggers for quantum information flow, and we compare them with other logical operators previously used to (...)
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  42.  14
    The dynamics of awareness.Johan Benthem & Fernando Velázquez-Quesada - 2010 - Synthese 177 (Suppl 1):5-27.
    Classical epistemic logic describes implicit knowledge of agents about facts and knowledge of other agents based on semantic information. The latter is produced by acts of observation or communication that are described well by dynamic epistemic logics. What these logics do not describe, however, is how significant information is also produced by acts of inference—and key axioms of the system merely postulate “deductive closure”. In this paper, we take the view that all information is produced by acts, and hence (...)
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  43. Dynamic logic of preference upgrade.Johan van Benthem & Fenrong Liu - 2007 - Journal of Applied Non-Classical Logics 17 (2):157-182.
    Statements not only update our current knowledge, but also have other dynamic effects. In particular, suggestions or commands ?upgrade' our preferences by changing the current order among worlds. We present a complete logic of knowledge update plus preference upgrade that works with dynamic-epistemic-style reduction axioms. This system can model changing obligations, conflicting commands, or ?regret'. We then show how to derive reduction axioms from arbitrary definable relation changes. This style of analysis also has a product update version with preferences between (...)
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  44.  87
    Book Review: Classical Relativistic Many-Body Dynamics. By M. A. Trump and W. C. Schieve. Kluwer Academic Publishers, Fundamental Theories of Physics, Dordrecht, The Netherlands, 1999, 365 pp., $186.00 . ISBN 0-7923-5737-x. [REVIEW]Lawrence P. Horwitz - 2001 - Foundations of Physics 31 (5):849-854.
  45. Dynamic logic for belief revision.Johan van Benthem - 2007 - Journal of Applied Non-Classical Logics 17 (2):129-155.
    We show how belief revision can be treated systematically in the format of dynamicepistemic logic, when operators of conditional belief are added. The core engine consists of definable update rules for changing plausibility relations between worlds, which have been proposed independently in the dynamic-epistemic literature on preference change. Our analysis yields two new types of modal result. First, we obtain complete logics for concrete mechanisms of belief revision, based on compositional reduction axioms. Next, we show how various abstract postulates for (...)
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  46.  83
    Variational principles in dynamics and quantum theory.Wolfgang Yourgrau & Stanley Mandelstam - 1955 - London,: Pitman. Edited by Stanley Mandelstam.
    Concentrating upon applications that are most relevant to modern physics, this valuable book surveys variational principles and examines their relationship to dynamics and quantum theory. Stressing the history and theory of these mathematical concepts rather than the mechanics, the authors provide many insights into the development of quantum mechanics and present much hard-to-find material in a remarkably lucid, compact form. After summarizing the historical background from Pythagoras to Francis Bacon, Professors Yourgrau and Mandelstram cover Fermat's principle of least time, (...)
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  47. The dynamical approach to spin-2 gravity.Kian Salimkhani - 2020 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 72:29-45.
    This paper engages with the following closely related questions that have recently received some attention in the literature: what is the status of the equivalence principle in general relativity?; how does the metric field obtain its property of being able to act as a metric?; and is the metric of GR derivative on the dynamics of the matter fields? The paper attempts to complement these debates by studying the spin-2 approach to gravity. In particular, the paper argues that three (...)
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  48. Indications of de Sitter spacetime from classical sequential growth dynamics of causal sets.Maqbool Ahmed - unknown
    A large class of the dynamical laws for causal sets described by a classical process of sequential growth yields a cyclic universe, whose cycles of expansion and contraction are punctuated by single ‘‘origin elements’’ of the causal set. We present evidence that the effective dynamics of the immediate future of one of these origin elements, within the context of the sequential growth dynamics, yields an initial period of de Sitter-like exponential expansion, and argue that the resulting picture (...)
     
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  49.  91
    Enactive-Dynamic Social Cognition and Active Inference.Inês Hipólito & Thomas van Es - 2022 - Frontiers in Psychology 13.
    This aim of this paper is two-fold: it critically analyses and rejects accounts blending active inference as theory of mind and enactivism; and it advances an enactivist-dynamic understanding of social cognition that is compatible with active inference. While some social cognition theories seemingly take an enactive perspective on social cognition, they explain it as the attribution of mental states to other people, by assuming representational structures, in line with the classic Theory of Mind. Holding both enactivism and ToM, we argue, (...)
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  50.  38
    Modal Dynamics for Positive Operator Measures.Jay Gambetta & H. M. Wiseman - 2004 - Foundations of Physics 34 (3):419-448.
    The modal interpretation of quantum mechanics allows one to keep the standard classical definition of realism intact. That is, variables have a definite status for all time and a measurement only tells us which value it had. However, at present modal dynamics are only applicable to situations that are described in the orthodox theory by projective measures. In this paper we extend modal dynamics to include positive operator measures. That is, for example, rather than using a complete (...)
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