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Philosophy of Physics, Miscellaneous

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  1. Alain Boutot (1993). Catastrophe Theory and its Critics. Synthese 96 (2):167 - 200.
    Catastrophe theory has been sharply criticized because it does not seem to have practical applications nor does it seem to allow us to increase our power over Nature. I want to rehabilitate the theory by foregoing the controversy raised by scientists about its practical efficiency. After a short exposition of the theory's mathematical formalism and a detailed analysis of the main objections that have been raised against it, I argue that theory is not only to be judged on its practical (...)
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  2. Katherine Brading (2008). Leo Corry. David Hilbert and the Axiomatization of Physics (1898–1918). Philosophia Mathematica 16 (1):113-129.
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  3. Percy Bridgman (1980). The Logic of Modern Physics. Arno Press.
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  4. William E. Carroll (2008). Divine Agency, Contemporary Physics, and the Autonomy of Nature. Heythrop Journal 49 (4):582-602.
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  5. D. G. B. J. Dieks, E. W. Beth as a Philosopher of Physics.
    This paper examines E. W. Beth’s work in the philosophy of physics, both from a historical and a systematic point of view. Beth saw the philosophy of physics first of all as an opportunity to illustrate and promulgate a new and modern general approach to the philosophy of nature and to philosophy tout court: an approach characterized negatively by its rejection of all traditional metaphysics and positively by its firm orientation towards science. Beth was successful in defending this new ideology, (...)
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  6. John Earman & John D. Norton (1993). Forever is a Day: Supertasks in Pitowsky and Malament-Hogarth Spacetimes. Philosophy of Science 60 (1):22-42.
    The standard theory of computation excludes computations whose completion requires an infinite number of steps. Malament-Hogarth spacetimes admit observers whose pasts contain entire future-directed, timelike half-curves of infinite proper length. We investigate the physical properties of these spacetimes and ask whether they and other spacetimes allow the observer to know the outcome of a computation with infinitely many steps.
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  7. Richard Healey, How Quantum Theory Helps Us Explain.
    I offer an account of how the quantum theory we have helps us explain so much. The account depends on a pragmatist interpretation of the theory: This takes a quantum state to serve solely as a source of sound advice to physically situated agents on the content and appropriate degree of belief about matters concerning which they are currently inevitably ignorant. The general account of how to use quantum states and probabilities to explain otherwise puzzling regularities is then illustrated by (...)
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  8. James Hopwood Jeans (1943/1981). Physics and Philosophy. Dover Publications.
    A noted scientist illuminates the intertwined paths of philosophy and science from Plato to the present, and examines the transition from Newtonian classical mechanics to modern relativistic physics.
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  9. Lars-Göran Johansson & Keizo Matsubara (2011). String Theory and General Methodology: A Mutual Evaluation. Studies in History and Philosophy of Science Part B 42 (3):199-210.
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  10. Barry Loewer, The Philosophy of Physics.
    It is not so much a distinct and established academic discipline as it is a sort of boundary, a sort of frontier, across which theoretical physics and modern western philosophy have been interrogating and informing and unsettling one another, for something on the order of four hundred years now, about the character of matter, the nature of space and time, the question of determinism, meaning of chance, the possibility of knowledge, and much else besides.
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  11. Holger Lyre (2001). The Principles of Gauging. Philosophy of Science 68 (3):S371-S381.
    The aim of this paper is twofold: First, to present an examination of the principles underlying gauge field theories. I shall argue that there are two principles directly connected to the two well-known theorems of Emmy Noether concerning global and local symmetries of the free matter-field Lagrangian, in the following referred to as "conservation principle" and "gauge principle". Since both these express nothing but certain symmetry features of the free field theory, they are not sufficient to derive a true interaction (...)
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  12. Holger Lyre & Tim Oliver Eynck (2003). Curve It, Gauge It, or Leave It? Practical Underdetermination in Gravitational Theories. Journal for General Philosophy of Science 34 (2):277-303.
    Four empirically equivalent versions of general relativity, namely standard GR, Lorentz-invariant gravitational theory, and the gravitational gauge theories of the Lorentz and translation groups, are investigated in the form of a case study for theory underdetermination. The various ontological indeterminacies (both underdetermination and inscrutability of reference) inherent in gravitational theories are analyzed in a detailed comparative study. The concept of practical underdetermination is proposed, followed by a discussion of its adequacy to describe scientific progress.
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  13. David Malament (2008). Norton's Slippery Slope. Philosophy of Science 75 (5):799-816.
    In my contribution to the Symposium ("On the Vagaries of Determinism and Indeterminism"), I will identify several issues that arise in trying to decide whether Newtonian particle mechanics qualifies as a deterministic theory. I'll also give a mini-tutorial on the geometry and dynamical properties of Norton's dome surface. The goal is to better understand how his example works, and better appreciate just how wonderfully strange it is.
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  14. Daniel Nolan (2008). Finite Quantities. Proceedings of the Aristotelian Society 108 (1part1):23-42.
    forthcoming in Proceedings of the Aristotelian Society.
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  15. Daniel Nolan (2008). II-Finite Quantities. Proceedings of the Aristotelian Society 108 (1part1):23-42.
    Quantum Mechanics, and apparently its successors, claim that there are minimum quantities by which objects can differ, at least in some situations: electrons can have various “energy levels” in an atom, but to move from one to another they must jump rather than move via continuous variation: and an electron in a hydrogen atom going from -13.6 eV of energy to -3.4 eV does not pass through states of -10eV or -5.1eV, let along -11.1111115637 eV or -4.89712384 eV.
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  16. Steven M. Rosen (2004). Dimensions of Apeiron: A Topological Phenomenology of Space, Time, and Individuation. Editions Rodopi, Value Inquiry Book Series.
    As we saw in the Preface, pre-Socratic philosophy viewed nature in the raw as apeiron, the Greek word meaning "limitless," "boundless" or "indeterminate. ...
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  17. Darrell P. Rowbottom (2009). Models in Biology and Physics: What's the Difference? Foundations of Science 14 (4).
    In Making Sense of Life , Keller emphasizes several differences between biology and physics. Her analysis focuses on significant ways in which modelling practices in some areas of biology, especially developmental biology, differ from those of the physical sciences. She suggests that natural models and modelling by homology play a central role in the former but not the latter. In this paper, I focus instead on those practices that are importantly similar, from the point of view of epistemology and cognitive (...)
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Astrophysics
  1. John Cramer, SN1987A - Supernova Astrophysics Grows Up.
    unlikely name of Sanduleak -69 o202 had exploded, becoming type II supernova SN1987A. The discovery was broadcast to a data-hungry world, and the astronomy/astrophysics community has been in an uproar ever since. Sanduleak -69 o202 before exploding had a mass 15-20 times greater than that of our sun and was located in the Large Magellanic Cloud, a sort of suburb of our galaxy some 160,000 light years distant. To the despair of residents of North America, SN1987A is visible only in (...)
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  2. Bernard R. Goldstein (1992). Book Review:The General History of Astronomy. Vol. 2: Planetary Astronomy From the Renaissance to the Rise of Astrophysics. Part A: Tycho Brahe to Newton Rene Taton, Curtis Wilson. Philosophy of Science 59 (4):698-.
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  3. Stéphanie Ruphy, Learning From a Simulated Universe: The Limits of Realistic Modeling in Astrophysics and Cosmology.
    As noticed recently by Winsberg (2003), how computer models and simulations get their epistemic credentials remains in need of epistemological scrutiny. My aim in this paper is to contribute to fill this gap by discussing underappreciated features of simulations (such as “path-dependency” and plasticity) which, I’ll argue, affect their validation. The focus will be on composite modeling of complex real-world systems in astrophysics and cosmology. The analysis leads to a reassessment of the epistemic goals actually achieved by this kind of (...)
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  4. Mikaela Sundberg (2010). Cultures of Simulations Vs. Cultures of Calculations? The Development of Simulation Practices in Meteorology and Astrophysics. Studies in History and Philosophy of Science Part B 41 (3):273-281.
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  5. Mark Walker & Milan Cirkovic, Anthropic Reasoning and the Contemporary Design Argument in Astrophysics: A Reply to Robert Klee.
    In a recent study of astrophysical “fine-tunings” (or “coincidences”), Robert Klee critically assesses the support that such astrophysical evidence might be thought to lend to the design argument (i.e., the argument that our universe has been designed by some deity). Klee argues that a proper assessment indicates that the universe is not as “fine-tuned” as advertised by proponents of the design arguments. We argue (i) that Klee’s assessment of the data is, to a certain extent, problematic; and (ii) even if (...)
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Atomic and Molecular Physics
  1. Joseph Earley (2011). Alan Chalmers: The Scientist's Atom and the Philosopher's Stone: How Science Succeeded and Philosophy Failed to Gain Knowledge of Atoms. Foundations of Chemistry 13 (1):79-83.
    Alan Chalmers: The scientist’s atom and the philosopher’s stone: how science succeeded and philosophy failed to gain knowledge of atoms Content Type Journal Article Pages 79-83 DOI 10.1007/s10698-010-9102-9 Authors Joseph E. Earley, Department of Chemistry, Georgetown University, Washington, DC 20057, USA Journal Foundations of Chemistry Online ISSN 1572-8463 Print ISSN 1386-4238 Journal Volume Volume 13 Journal Issue Volume 13, Number 1.
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Biophysics
  1. M. Capocci & G. Corbellini (2002). Adriano Buzzati-Traverso and the Foundation of the International Laboratory of Genetics and Biophysics in Naples (1962-1969). Studies in History and Philosophy of Science Part C 33 (3):489-513.
    Despite a long tradition of research in applied genetics, particularly in agricultural research, in Italy the transition to the new knowledges and techniques of molecular biology was long and difficult. Political and financial constraints made academic institutions very slow to grasp the importance of molecular approaches to biology and medicine. In fact, the main studies concerning problems of molecular biology took place inside non-academic institutions. We reconstruct the complex paths leading to the birth of the International Laboratory of Genetics and (...)
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  2. Alston S. Householder (1946). Mathematical Biophysics and the Central Nervous System. Acta Biotheoretica 8 (1-2).
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  3. Anatol Rapoport (1949). Mathematical Biophysics, Cybernetics and Significs. Synthese 8 (1):182 - 193.
    It remains to summarize the contributions which each of the three disciplines discussed here is making toward the development of a science of man. "Significs" makes a study of the effects on human behavior of the linguistic aspects of the evaluative process, the most distinctly human aspect of the behavior of the human organism. "Mathematical Biophysics" seeks to describe the events associated with evaluative processes in physico-mathematical terms. "Cybernetics" is discovering important invariants common to these processes and others, particularly those (...)
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  4. N. Rashevsky (1940). Mathematical Biophysics in its Relation to the Cancer Problem. Acta Biotheoretica 5 (3).
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  5. N. Rashevsky (1939). Some Remarks on the Mathematical Biophysics of Organic Assymetry. Acta Biotheoretica 4 (3).
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  6. N. Rashevsky (1938). The Relation of Mathematical Biophysics to Experimental Biology. Acta Biotheoretica 4 (2).
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  7. N. Rashevsky (1935). The Biophysics of Space and Time. Philosophy of Science 2 (1):73-85.
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  8. N. Rashevsky (1934). Foundations of Mathematical Biophysics. Philosophy of Science 1 (2):176-196.
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  9. Savely Savva (2001). Ultimate Biophysics: Investing in the Study of the Biofield. World Futures 57 (1):1-19.
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  10. R. W. Thatcher, J. F. Gomez-Molina, C. Biver, D. North, R. Curtin & R. W. Walker (2000). Two Compartmental Models of EEG Coherence and MRI Biophysics. Behavioral and Brain Sciences 23 (3):412-412.
    Studies have shown that as MRI T2 relaxation time lengthens there is a shift toward more unbound or “free-water” and less partitioning of the protein/lipid molecules per unit volume. A shift toward less water partitioning or lengthened MRI T2 relaxation time is linearly related to reduced high frequency EEG amplitude, reduced short distance EEG coherence, increased long distance EEG coherence, and reduced cognitive functioning (Thatcher et al. 1998a; 1998b).
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  11. L. L. Whyte (1955). One-Way Processes in Physics and Biophysics. British Journal for the Philosophy of Science 6 (22):107-121.
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Condensed Matter Physics
  1. Jonathan Bain, Condensed Matter Physics.
    In this essay, I consider what condensed matter physics has to say about the nature of spacetime. In particular, I consider the extent to which spacetime can be modeled as a quantum liquid, with matter and force fields described by effective field theories of the low-energy excitations of the liquid. After a brief review of effective field theories in 2-dim highly-correlated condensed matter systems, I evaluate analogies in the recent physics literature between spacetime and superfluid Helium, and proposals that suggest (...)
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  2. Jonathan Bain, Condensed Matter Physics and the Nature of Spacetime.
    This essay considers the prospects of modeling spacetime as a phenomenon that emerges in the low-energy limit of a quantum liquid. It evaluates three examples of spacetime analogues in condensed matter systems that have appeared in the recent physics literature, indicating the extent to which they are viable, and considers what they suggest about the nature of spacetime.
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  3. Robert W. Batterman (2006). Hydrodynamics Versus Molecular Dynamics: Intertheory Relations in Condensed Matter Physics. Philosophy of Science 73 (5):888-904.
    This paper considers the relationship between continuum hydrodynamics and discrete molecular dynamics in the context of explaining the behavior of breaking droplets. It is argued that the idealization of a fluid as a continuum is actually essential for a full explanation of the drop breaking phenomenon and that, therefore, the less "fundamental," emergent hydrodynamical theory plays an ineliminable role in our understanding.
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  4. L. Q. English (2007). On the 'Emptiness' of Particles in Condensed-Matter Physics. Foundations of Science 12 (2).
    In recent years, the ontological similarities between the foundations of quantum mechanics and the emptiness teachings in Madhyamika–Prasangika Buddhism of the Tibetan lineage have attracted some attention. After briefly reviewing this unlikely connection, I examine ideas encountered in condensed-matter physics that resonate with this view on emptiness. Focusing on the particle concept and emergence in condensed-matter physics, I highlight a qualitative correspondence to the major analytical approaches to emptiness.
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  5. Axel Gelfert (2005). Mathematical Rigor in Physics: Putting Exact Results in Their Place. Philosophy of Science 72 (5):723-738.
    The present paper examines the role of exact results in the theory of many‐body physics, and specifically the example of the Mermin‐Wagner theorem, a rigorous result concerning the absence of phase transitions in low‐dimensional systems. While the theorem has been shown to hold for a wide range of many‐body models, it is frequently ‘violated’ by results derived from the same models using numerical techniques. This raises the question of how scientists regulate their theoretical commitments in such cases, given that the (...)
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  6. Amit Hagar (2007). Experimental Metaphysics2: The Double Standard in the Quantum-Information Approach to the Foundations of Quantum Theory. Studies in History and Philosophy of Modern Physics 38 (4):906-919.
    Among the alternatives of non-relativistic quantum mechanics (NRQM) there are those that give different predictions than quantum mechanics in yet-untested circumstances, while remaining compatible with current empirical findings. In order to test these predictions, one must isolate one’s system from environmental induced decoherence, which, on the standard view of NRQM, is the dynamical mechanism that is responsible for the ‘apparent’ collapse in open quantum systems. But while recent advances in condensed-matter physics may lead in the near future to experimental setups (...)
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  7. Stephan Hartmann, Rainer Müller & Hartmut Wiesner (1998). Bose-Einstein-Kondensation Ultrakalter Atome. In W. Schneider (ed.), Wege in der Physikdidaktik, Band IV. Palm & Enke.
    Am 14. Juli 1995 berichteten die angesehene Wissenschaftszeitschrift Science sowie die berühmte amerikanische Tageszeitung New York Times – auf dem Titelblatt – gleichzeitig über die erstmalige experimentelle Erzeugung eines Bose-Einstein-Kondensates aus einem Gas schwach wechselwirkender Alkaliatome am Joint Institute for Laboratory Astrophy- sics (JILA) in Boulder/Colorado (USA). Was war an dieser Leistung so bedeutsam, dass man sich entschloss, sie auf jene Weise bekannt zu geben?
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  8. Darrell P. Rowbottom (2011). Approximations, Idealizations and 'Experiments' at the Physics-Biology Interface. Studies in History and Philosophy of Biological and Biomedical Sciences 42 (2):145-154.
    This paper, which is based on recent empirical research at the University of Leeds, the University of Edinburgh, and the University of Bristol, presents two difficulties which arise when condensed matter physicists interact with molecular biologists: (1) the former use models which appear to be too coarse-grained, approximate and/or idealized to serve a useful scientific purpose to the latter; and (2) the latter have a rather narrower view of what counts as an experiment, particularly when it comes to computer simulations, (...)
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  9. Sang Wook Yi (2002). The Nature of Model-Based Understanding in Condensed Matter Physics. Mind and Society 3 (1):81-91.
    The paper studies the nature of understanding in condensed matter physics (CMP), mediated by the successful employment of its models. I first consider two obvious candidates for the criteria of model-based understanding, Van Fraassen's sense of empirical adequacy and Hacking's instrumental utility , and conclude that both are unsatisfactory. Inspired by Hasok Chang's recent proposal to reformulate realism as the pursuit of ontological plausibility in our system of knowledge, we may require the model under consideration to be understood (or intelligible) (...)
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Classical Mechanics
  1. Joseph S. Alper & Mark Bridger (1998). Newtonian Supertasks: A Critical Analysis. Synthese 114 (2):355-369.
    In two recent papers Perez Laraudogoitia has described a variety of supertasks involving elastic collisions in Newtonian systems containing a denumerably infinite set of particles. He maintains that these various supertasks give examples of systems in which energy is not conserved, particles at rest begin to move spontaneously, particles disappear from a system, and particles are created ex nihilo. An analysis of these supertasks suggests that they involve systems that do not satisfy the mathematical conditions required of Newtonian systems at (...)
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  2. Franz Balsiger & Alex Burri (1990). Sind Die Klassische Mechanik Und Die Spezielle Relativitätstheorie Kommensurabel?Are Classical Mechanics and the Special Theory of Relativity Commensurable? 21 (1):157-162.
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  3. Ori Belkind (2007). Newton's Conceptual Argument for Absolute Space. International Studies in the Philosophy of Science 21 (3):271 – 293.
    While many take Newton's argument for absolute space to be an inference to the best explanation, some argue that Newton is primarily concerned with the proper definition of true motion, rather than with independent existence of spatial points. To an extent the latter interpretation is correct. However, all prior interpretations are mistaken in thinking that 'absolute motion' is defined as motion with respect to absolute space. Newton is also using this notion to refer to the quantity of motion (momentum). This (...)
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  4. Gordon Belot (2007). The Representation of Time and Change in Mechanics. In John Earman & Jeremy Butterfield (eds.), Philosophy of Physics. Elsevier.
    This chapter is concerned with the representation of time and change in classical (i.e., non-quantum) physical theories. One of the main goals of the chapter is to attempt to clarify the nature and scope of the so-called problem of time: a knot of technical and interpretative problems that appear to stand in the way of attempts to quantize general relativity, and which have their roots in the general covariance of that theory. The most natural approach to these questions is via (...)
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  5. Peter Bokulich, Niels Bohr's Generalization of Classical Mechanics.
    We clarify Bohr’s interpretation of quantum mechanics by demonstrating the central role played by his thesis that quantum theory is a rational generalization of classical mechanics. This thesis is essential for an adequate understanding of his insistence on the indispensability of classical concepts, his account of how the quantum formalism gets its meaning, and his belief that hidden variable interpretations are impossible.
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  6. Anastasios Brenner, Paul Needham, David Stump & Robert Deltete (2011). New Perspectives on Pierre Duhem's The Aim and Structure of Physical Theory. Metascience 20 (1):1-25.
    New perspectives on Pierre Duhem’s The aim and structure of physical theory Content Type Journal Article DOI 10.1007/s11016-010-9467-3 Authors Anastasios Brenner, Department of Philosophy, Paul Valéry University-Montpellier III, Route De Mende, 34199 Montpellier cedex 5, France Paul Needham, Department of Philosophy, University of Stockholm, 10691 Stockholm, Sweden David J. Stump, Department of Philosophy, University of San Francisco, 2130 Fulton Street, San Francisco, CA 94117, USA Robert Deltete, Department of Philosophy, Seattle University, 901 12th Avenue, Seattle, WA 98122-1090, USA Journal Metascience (...)
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  7. G. Buchdahl (1951). Science and Logic: Some Thoughts on Newton's Second Law of Motion in Classical Mechanics. British Journal for the Philosophy of Science 2 (7):217-235.
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  8. Jeremy Butterfield (2006). Against Pointillisme About Mechanics. British Journal for the Philosophy of Science 57 (4):709-753.
    This paper forms part of a wider campaign: to deny em pointillisme. That is the doctrine that a physical theory's fundamental quantities are defined at points of space or of spacetime, and represent intrinsic properties of such points or point-sized objects located there; so that properties of spatial or spatiotemporal regions and their material contents are determined by the point-by-point facts. More specifically, this paper argues against pointillisme about the concept of velocity in classical mechanics; especially against proposals by Tooley, (...)
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  9. Jeremy Butterfield, Against Pointillisme About Geometry.
    This paper forms part of a wider campaign: to deny pointillisme. That is the doctrine that a physical theory's fundamental quantities are defined at points of space or of spacetime, and represent intrinsic properties of such points or point-sized objects located there; so that properties of spatial or spatiotemporal regions and their material contents are determined by the point-by-point facts. More specifically, this paper argues against pointillisme about the structure of space and-or spacetime itself, especially a paper by Bricker (1993). (...)
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  10. Jeremy Butterfield, On Symmetry and Conserved Quantities in Classical Mechanics.
    This paper expounds the relations between continuous symmetries and conserved quantities, i.e. Noether's ``first theorem'', in both the Lagrangian and Hamiltonian frameworks for classical mechanics. This illustrates one of mechanics' grand themes: exploiting a symmetry so as to reduce the number of variables needed to treat a problem. I emphasise that, for both frameworks, the theorem is underpinned by the idea of cyclic coordinates; and that the Hamiltonian theorem is more powerful. The Lagrangian theorem's main ``ingredient'', apart from cyclic coordinates, (...)
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  11. Jeremy Butterfield, On Symplectic Reduction in Classical Mechanics.
    This paper expounds the modern theory of symplectic reduction in finite-dimensional Hamiltonian mechanics. This theory generalizes the well-known connection between continuous symmetries and conserved quantities, i.e. Noether's theorem. It also illustrates one of mechanics' grand themes: exploiting a symmetry so as to reduce the number of variables needed to treat a problem. The exposition emphasises how the theory provides insights about the rotation group and the rigid body. The theory's device of quotienting a state space also casts light on philosophical (...)
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  12. Jeremy Butterfield, Some Aspects of Modality in Analytical Mechanics.
    This paper discusses some of the modal involvements of analytical mechanics. I first review the elementary aspects of the Lagrangian, Hamiltonian and Hamilton-Jacobi approaches. I then discuss two modal involvements; both are related to David Lewis' work on modality, especially on counterfactuals. The first is the way Hamilton-Jacobi theory uses ensembles, i.e. sets of possible initial conditions. The structure of this set of ensembles remains to be explored by philosophers. The second is the way the Lagrangian and Hamiltonian approaches' variational (...)
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  13. Craig Callender (1995). The Metaphysics of Time Reversal: Hutchison on Classical Mechanics. British Journal for the Philosophy of Science 46 (3):331-340.
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  14. Hasok Chang (1997). Can Planck's Constant Be Measured with Classical Mechanics? International Studies in the Philosophy of Science 11 (3):223 – 243.
    An interesting case of the complex interaction between theory and experiment can be found in many experiments in quantum physics employing classical reasoning. It is expected that this practice would lead to quantitative inaccuracy, unless the measurements' results were averaged. Whether or not this inaccuracy is significant depends critically on the details of the particular experimental situation. The example of Millikan's photoelectric experiment, in which he obtained a precise value of Planck's constant, provides a good case for illustrating the process (...)
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  15. Erik Curiel, Classical Mechanics is Lagrangian; It is Not Hamiltonian; the Semantics of Physical Theory is Not Semantical.
    One can (for the most part) formulate a model of a classical system in either the Lagrangian or the Hamiltonian framework. Though it is often thought that those two formulations are equivalent in all important ways, this is not true: the underlying geometrical structures one uses to formulate each theory are not isomorphic. This raises the question whether one of the two is a more natural framework for the representation of classical systems. In the event, the answer is yes: I (...)
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  16. O. DarrigOl (2007). On the Necessary Truth of the Laws of Classical Mechanics. Studies in History and Philosophy of Science Part B 38 (4):757-800.
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  17. Shannon Dea (2009). Heidegger and Galileo’s Slippery Slope. Dialogue: Canadian Philosophical Review 48 (1):59-76.
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  18. Lisa Downing, Berkeley's Case Against Realism About Dynamics.
    While De Motu, Berkeley's treatise on the philosophical foundations of mechanics, has frequently been cited for the surprisingly modern ring of certain of its passages, it has not often been taken as seriously as Berkeley hoped it would be. Even A.A. Luce, in his editor's introduction to De Motu, describes it as a modest work, of limited scope. Luce writes: The De Motu is written in good, correct Latin, but in construction and balance the workmanship falls below Berkeley's usual standards. (...)
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  19. Nick Huggett (2008). Why the Parts of Absolute Space Are Immobile. British Journal for the Philosophy of Science 59 (3):391-407.
    Newton's arguments for the immobility of the parts of absolute space have been claimed to licence several proposals concerning his metaphysics. This paper clarifies Newton, first distinguishing two distinct arguments. Then, it demonstrates, contrary to Nerlich ([2005]), that Newton does not appeal to the identity of indiscernibles, but rather to a view about de re representation. Additionally, DiSalle ([1994]) claims that one argument shows Newton to be an anti-substantivalist. I agree that its premises imply a denial of a kind of (...)
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  20. Nick Huggett (1999). Atomic Metaphysics. Journal of Philosophy 96 (1):5-24.
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  21. Nick Huggett (1999). Why Manifold Substantivalism is Probably Not a Consequence of Classical Mechanics. International Studies in the Philosophy of Science 13 (1):17 – 34.
    This paper develops and defends three related forms of relationism about spacetime against attacks by contemporary substantivalists. It clarifies Newton's globes argument to show that it does not bear on relations that fail to determine geodesic motions, since the inertial effects on which Newton relies are not simply correlated with affine structure, but must be understood in dynamical terms. It develops remarks by Sklar and van Fraassen into relational versions of Newtonian mechanics, and argues that Earman does not show them (...)
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  22. Keith Hutchison (1995). Temporal Asymmetry in Classical Mechanics. British Journal for the Philosophy of Science 46 (2):219-234.
    This paper argues against a standard view that all deterministic and conservative classical mechanical systems are time-reversible, by asking how the temporal evolution of a system modulates parametric imprecision (either ontological or epistemic). It notes that well-behaved systems (e.g. inertial motion) can possess a dynamics which is unstable enough to fail at reversing uncertainties—even though exact values are reliably reversed. A limited (but significant) source of irreversibility is thus displayed in classical mechanics, closely analogous the lack of predictability revealed by (...)
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  23. Keith Hutchison (1993). Is Classical Mechanics Really Time-Reversible and Deterministic? British Journal for the Philosophy of Science 44 (2):307-323.
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  24. Toshio Ishigaki (1995). A Formal System for Classical Particle Mechanics, its Model-Theoretic Applications and Space-Time Structure. Synthese 102 (2):267 - 292.
    In the history of Newtonian Mechanics physicists and astronomers did not rely on so-called inertial frames, indeed they were not able to identify such frames. So the usual neo-Newtonian formalism of Newtonian Mechanics contains some superfluous components. In the present paper I will formulate a formal system for classical particle mechanics in Leibnizian space-time, where a relation, a counterpart of the second law of motion, between force on bodies and derivative of their momentum will be defined relative to every, inertial (...)
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  25. Jenann Ismael (2009). Probability in Deterministic Physics. Journal of Philosophy 106 (2):89--108.
    The role of probability is one of the most contested issues in the interpretation of contemporary physics. In this paper, I’ll be reevaluating some widely held assumptions about where and how probabilities arise. Larry Sklar voices the conventional wisdom about probability in classical physics in a piece in the Stanford Online Encyclopedia of Philosophy, when he writes that “Statistical mechanics was the first foundational physical theory in which probabilistic concepts and probabilistic explanation played a fundamental role.” And the conventional wisdom (...)
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  26. Alexandre Korolev, The Norton-Type Lipschitz-Indeterministic Systems and Elastic Phenomena: Indeterminism as an Artefact of Infinite Idealizations.
    The singularity arising from the violation of the Lipschitz condition in the simple Newtonian system proposed recently by Norton (2003) is so fragile as to be completely and irreparably destroyed by slightly relaxing certain (infinite) idealizations pertaining to elastic phenomena in this model. I demonstrate that this is also true for several other Lipschitz-indeterministic systems, which, unlike Norton's example, have no surface curvature singularities. As a result, indeterminism in these systems should rather be viewed as an artefact of certain infinite (...)
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  27. Jon Pérez Laraudogoitia (2006). Global Interaction in Classical Mechanics. International Studies in the Philosophy of Science 20 (2):173 – 183.
    In this paper, an example is presented for a dynamic system analysable in the framework of the mechanics of rigid bodies. Interest in the model lies in three fundamental features. First, it leads to a paradox in classical mechanics which does not seem to be explainable with the conceptual resources currently available. Second, it is possible to find a solution to it by extending in a natural way the idea of global interaction in the context of what is called interaction (...)
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  28. Ronald Laymon (1978). Newton's Bucket Experiment. Journal of the History of Philosophy 16 (4):399--413.
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  29. Kirk A. Ludwig (1995). Why the Difference Between Quantum and Classical Mechanics is Irrelevant to the Mind-Body Problem. Psyche 2 (16).
    I argue that the logical difference between classical and quantum mechanics that Stapp (1995) claims shows quantum mechanics is more amenable to an account of consciousness than is classical mechanics is irrelevant to the problem.
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  30. J. C. C. McKinsey & Patrick Suppes (1955). On the Notion of Invariance in Classical Mechanics. British Journal for the Philosophy of Science 5 (20):290-302.
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  31. Graham Nerlich (2005). Can Parts of Space Move? On Paragraph Six of Newton's Scholium. Erkenntnis 62 (1):119--135.
    Paragraph 6 of Newtons Scholium argues that the parts of space cannot move. A premise of the argument – that parts have individuality only through an order of position – has drawn distinguished modern support yet little agreement among interpretations of the paragraph. I argue that the paragraph offers an a priori, metaphysical argument for absolute motion, an argument which is invalid. That order of position is powerless to distinguish one part of Euclidean space from any other has gone virtually (...)
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  32. Jill North (2009). The “Structure” of Physics. The Journal of Philosophy 106 (2):57-88.
    We are used to talking about the “structure” posited by a given theory of physics. We say that relativity is a theory about spacetime structure. Special relativity posits one spacetime structure; different models of general relativity posit different spacetime structures. We also talk of the “existence” of these structures. Special relativity says the world’s spacetime structure is Minkowskian: it posits that this spacetime structure exists. Understanding structure in this sense seems important for understanding what physics is telling us about the (...)
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  33. Lydia Patton, Hermann Von Helmholtz. Stanford Encyclopedia of Philosophy.
    Hermann von Helmholtz (1821–1894) participated in two of the most significant developments in physics and in the philosophy of science in the 19th century: the proof that Euclidean geometry does not describe the only possible visualizable and physical space, and the shift from physics based on actions between particles at a distance to the field theory. Helmholtz achieved a staggering number of scientific results, including the formulation of energy conservation, the vortex equations for fluid dynamics, the notion of free energy (...)
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  34. I. Pitowsky, On Symmetry and Conserved Quantities in Classical Mechanics.
    This paper expounds the relations between continuous symmetries and conserved quantities, i.e. Noether’s “first theorem”, in both the Lagrangian and Hamiltonian frameworks for classical mechanics. This illustrates one of mechanics’ grand themes: exploiting a symmetry so as to reduce the number of variables needed to treat a problem. I emphasise that, for both frameworks, the theorem is underpinned by the idea of cyclic coordinates; and that the Hamiltonian theorem is more powerful. The Lagrangian theorem’s main “ingredient”, apart from cyclic coordinates, (...)
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  35. Oliver Pooley & Harvey R. Brown (2002). Relationalism Rehabilitated? I: Classical Mechanics. British Journal for the Philosophy of Science 53 (2):183--204.
    The implications for the substantivalist–relationalist controversy of Barbour and Bertotti's successful implementation of a Machian approach to dynamics are investigated. It is argued that in the context of Newtonian mechanics, the Machian framework provides a genuinely relational interpretation of dynamics and that it is more explanatory than the conventional, substantival interpretation. In a companion paper (Pooley [2002a]), the viability of the Machian framework as an interpretation of relativistic physics is explored. 1 Introduction 2 Newton versus Leibniz 3 Absolute space versus (...)
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  36. Miklos Redei, Founded on Classical Mechanics and Interpretation of Classical Staistical Mechanical Probabilities.
    The problem of relation between statistical mechanics (SM) and classical mechanics (CM), especially the question whether SM can be founded on CM, has been a subject of controversies since the rise of classical statistical mechanics (CSM) at the end of 19th century. The first views rejecting explicitly the possibility of laying the foundations of CSM in CM were triggered by the "Wiederkehr-" and "Umkehreinwand" arguments. These arguments played an important role in the debate about Boltzmann's original H-theorem and led to (...)
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  37. Steven F. Savitt (1994). Is Classical Mechanics Time Reversal Invariant? British Journal for the Philosophy of Science 45 (3):907-913.
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  38. Herbert A. Simon (1954). The Axiomatization of Classical Mechanics. Philosophy of Science 21 (4):340-343.
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  39. Sheldon R. Smith (2010). Elementary Classical Mechanics and the Principle of the Composition of Causes. Synthese 173 (3).
    In this paper, I explore whether elementary classical mechanics adheres to the Principle of Composition of Causes as Mill claimed and as certain contemporary authors still seem to believe. Among other things, I provide a proof that if one reads Mill’s description of the principle literally (as I think many do), it does not hold in any general sense. In addition, I explore a separate notion of Composition of Causes and note that it too does not hold in elementary classical (...)
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  40. Quayshawn Spencer (2004). Do Newton's Rules of Reasoning Guarantee Truth ... Must They? Studies in History and Philosophy of Science 35 (4):759-782.
    Newton’s Principia introduces four rules of reasoning for natural philosophy. Although useful, there is a concern about whether Newton’s rules guarantee truth. After redirecting the discussion from truth to validity, I show that these rules are valid insofar as they fulfill Goodman’s criteria for inductive rules and Newton’s own methodological program of experimental philosophy; provided that cross-checks are used prior to applications of rule 4 and immediately after applications of rule 2 the following activities are pursued: (1) research addressing observations (...)
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  41. Henry P. Stapp (1995). Why Classical Mechanics Cannot Accommodate Consciousness but Quantum Mechanics Can. Psyche 2 (5).
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  42. Sheldon Steed, Gabriele Contessa & Nancy Cartwright (2011). Keeping Track of Neurath's Bill: Abstract Concepts, Stock Models, and the Unity of Classical Physics. In Olga Pombo, John Symons & Juan Manuel Torres (eds.), Otto Neurath and the Unity of Science. Kluwer.
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  43. Michal Tempczyk (1991). Random Dynamics and the Research Programme of Classical Mechanics. International Studies in the Philosophy of Science 5 (3):227 – 239.
    Abstract 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 of (...)
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  44. Graham White (2000). Lewis, Causality, and Possible Worlds. Dialectica 54 (2):133–137.
    We show that, given standard assumptions about classical dynamical systems, Lewis' conception of possible worlds is incompatible with classical physics in that it would imply that all dynamical systems were integrable.
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  45. Jessica M. Wilson (2007). Newtonian Forces. British Journal for the Philosophy of Science 58 (2):173 - 205.
    Newtonian forces are pushes and pulls, possessing magnitude and direction, that are exerted (in the first instance) by objects, and which cause (in particular) motions. I defend Newtonian forces against the four best reasons for denying or doubting their existence. A running theme in my defense of forces will be the suggestion that Newtonian Mechanics is a special science, and as such has certain prima facie ontological rights and privileges, that may be maintained against various challenges.
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  46. Jessica M. Wilson (2006). Forces. In Borchert (ed.), Philosophy of Science. MacMillan.
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Electromagnetism
  1. Frank Arntzenius & Hilary Greaves (2009). Time Reversal in Classical Electromagnetism. British Journal for the Philosophy of Science 60 (3):557-584.
    Merton College Oxford, UK hilary.greaves{at}merton.ox.ac.uk ' + u + '@' + d + ' '//--> Abstract Richard Feynman has claimed that anti-particles are nothing but particles ‘propagating backwards in time’; that time reversing a particle state always turns it into the corresponding anti-particle state. According to standard quantum field theory textbooks this is not so: time reversal does not turn particles into anti-particles. Feynman's view is interesting because, in particular, it suggests a non-standard, and possibly illuminating, interpretation of the CPT (...)
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  2. Frank Arntzenius & Hilary Greaves (2009). Time Reversal in Classical Electromagnetism. British Journal for the Philosophy of Science 60 (3):557-584.
    Richard Feynman has claimed that anti-particles are nothing but particles `propagating backwards in time'; that time reversing a particle state always turns it into the corresponding anti-particle state. According to standard quantum field theory textbooks this is not so: time reversal does not turn particles into anti-particles. Feynman's view is interesting because, in particular, it suggests a nonstandard, and possibly illuminating, interpretation of the CPT theorem. In this paper, we explore a classical analog of Feynman's view, in the context of (...)
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  3. Gordon Belot (1998). Understanding Electromagnetism. British Journal for the Philosophy of Science 49 (4):531-555.
    It is often said that the Aharonov-Bohm effect shows that the vector potential enjoys more ontological significance than we previously realized. But how can a quantum-mechanical effect teach us something about the interpretation of Maxwell's theory—let alone about the ontological structure of the world—when both theories are false? I present a rational reconstruction of the interpretative repercussions of the Aharonov-Bohm effect, and suggest some morals for our conception of the interpretative enterprise.
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  4. K. A. Brading & T. A. Ryckman (2008). Hilbert's 'Foundations of Physics': Gravitation and Electromagnetism Within the Axiomatic Method. Studies in History and Philosophy of Science Part B 39 (1):102-153.
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  5. Herbert Dingle (1960). Relativity and Electromagnetism: An Epistemological Appraisal. Philosophy of Science 27 (3):233-253.
    This paper follows up the analysis of relativity theory begun by Margenau and Mould, by including electromagnetic theory which in their treatment was tacitly accepted. It is shown that the experiments on which Margenau and Mould rely to establish the special theory of relativity actually confirm the mutual consistency of the Maxwell-Lorentz electromagnetic theory and the special relativity theory, but throw no light on the validity of the two theories taken jointly. It is further shown that a modification of the (...)
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  6. Mathias Frisch (2009). Philosophical Issues in Electromagnetism. Philosophy Compass 4 (1):255-270.
    This paper provides a survey of several philosophical issues arising in classical electrodynamics arguing that there is a philosophically rich set of problems in theories of classical physics that have not yet received the attention by philosophers that they deserve. One issue, which is connected to the philosophy of causation, concerns the temporal asymmetry exhibited by radiation fields in the presence of wave sources. Physicists and philosophers disagree on whether this asymmetry reflects a fundamental causal asymmetry or is due to (...)
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  7. Mathias Frisch (2005). Inconsistency, Asymmetry, and Non-Locality: A Philosophical Investigation of Classical Electrodynamics. Oxford University Press.
    Mathias Frisch provides the first sustained philosophical discussion of conceptual problems in classical particle-field theories. Part of the book focuses on the problem of a satisfactory equation of motion for charged particles interacting with electromagnetic fields. As Frisch shows, the standard equation of motion results in a mathematically inconsistent theory, yet there is no fully consistent and conceptually unproblematic alternative theory. Frisch describes in detail how the search for a fundamental equation of motion is partly driven by pragmatic considerations (like (...)
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  8. Bernar Gaveau, Antigone M. Nounou & Lawrence S. Schulman (2011). Homotopy and Path Integrals in the Time Dependent Aharonov-Bohm Effect. Foundations of Physics 41 (9):1462-1474.
    For time-independent fields the Aharonov-Bohm effect has been obtained by idealizing the coordinate space as multiply-connected and using representations of its fundamental homotopy group to provide information on what is physically identified as the magnetic flux. With a time-dependent field, multiple-connectedness introduces the same degree of ambiguity; by taking into account electromagnetic fields induced by the time dependence, full physical behavior is again recovered once a representation is selected. The selection depends on a single arbitrary time (hence the so-called holonomies (...)
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  9. Hilary Greaves (2009). Time Reversal in Classical Electromagnetism. British Journal for the Philosophy of Science 60 (3):557 - 584.
    Richard Feynman has claimed that anti-particles are nothing but particles 'propagating backwards in time'; that time reversing a particle state always turns it into the corresponding anti-particle state. According to standard quantum field theory textbooks this is not so: time reversal does not turn particles into anti-particles. Feynman's view is interesting because, in particular, it suggests a non-standard, and possibly illuminating, interpretation of the CPT theorem. This paper explores a classical analog of Feynman's view, in the context of the recent (...)
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  10. T. Shanahan (1989). Kant, Naturphilosophie, and Oersted's Discovery of Electromagnetism: A Reassessment. Studies in History and Philosophy of Science Part A 20 (3):287-305.
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Gauge Theories
  1. Jonathan Bain (2008). Richard Healey:Gauging What's Real: The Conceptual Foundations of Contemporary Gauge Theories,:Gauging What's Real: The Conceptual Foundations of Contemporary Gauge Theories. Philosophy of Science 75 (4):479-485.
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