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  1. Multisemiosis and Incommensurability.S. K. Arun Murthi & Sundar Sarukkai - 2009 - International Studies in the Philosophy of Science 23 (3):297-311.
    Central to Kuhn's notion of incommensurability are the ideas of meaning variance and lexicon, and the impossibility of translation of terms across different theories. Such a notion of incommensurability is based on a particular understanding of what a scientific language is. In this paper we first attempt to understand this notion of scientific language in the context of incommensurability. We consider the consequences of the essential multisemiotic character of scientific theories and show how this leads to even a single theory (...)
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  • The instrumentalist’s new clothes.Darrell Patrick Rowbottom - 2010 - Philosophy of Science 78 (5):1200-1211.
    This paper develops a new version of instrumentalism, in light of progress in the realism debate in recent decades, and thereby defends the view that instrumentalism remains a viable philosophical position on science. The key idea is that talk of unobservable objects should be taken literally only when those objects are assigned properties (or described in terms of analogies involving things) with which we are experientially (or otherwise) acquainted. This is derivative from the instrumentalist tradition in so far as the (...)
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  • Obtaining Laws Through Quantifying Experiments: Justifications of Pre-service Physics Teachers in the Case of Electric Current, Voltage and Resistance.Terhi Mäntylä & Ari Hämäläinen - 2015 - Science & Education 24 (5-6):699-723.
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  • Promotion of Cultural Content Knowledge Through the Use of the History and Philosophy of Science.Igal Galili - 2012 - Science & Education 21 (9):1283-1316.
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  • Sociology as a science.David V. McQueen - 1981 - Zeitschrift Für Allgemeine Wissenschaftstheorie 12 (2):263-284.
    Presented here is an overview from the standpoints of sociology, history of science, philosophy of science and “pure science” of the lingering question of whether sociology is a form of scientific pursuit. The conclusion is drawn that sociology barely meets any of the rigid criteria traditionally associated with the natural sciences. Sociology is viewed as having a position of theory and argument which is labeled “inconoclastic scepticism.”.
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  • Electromagnetic models of the electron and the transition from classical to relativistic mechanics.Michel Janssen & Matthew Mecklenburg - unknown
    This paper is part II of a trilogy on the transition from classical particle mechanics to relativistic continuum mechanics that one of the authors is working on. The first part, on the Trouton experiment, was published in the Stachel festschrift (Janssen 2003). This paper focuses on the Lorentz-Poincaré electron, and, in particular, on the "Poincaré pressure" or "Poincaré stresses" introduced to stabilize the electron. It covers both the original argument by Poincaré (1906) and a modern relativistic argument for adding a (...)
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  • (1 other version)The inspiration of God and Wolfhart Pannenberg's “field theory of information”.George Medley Iii - 2013 - Zygon 48 (1):93-106.
    This paper will examine the implications of an extended “field theory of information,” suggested by Wolfhart Pannenberg, specifically in the Christian understanding of creation. The paper argues that the Holy Spirit created the world as field, a concept from physics, and the creation is directed by the logos utilizing information. Taking into account more recent developments of information theory, the essay further suggests that present creation has a causal impact upon the information utilized in creation. In order to adequately address (...)
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  • On symplectic reduction in classical mechanics.Jeremy Butterfield - 2006 - In J. Butterfield & J. Earman (eds.), Handbook of the philosophy of physics. Kluwer Academic Publishers. pp. 1–131.
    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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  • What Did Mathematics Do to Physics?Yves Gingras - 2001 - History of Science 39 (4):383-416.
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  • A Re-interpretation of the Concept of Mass and of the Relativistic Mass-Energy Relation.Stefano Re Fiorentin - 2009 - Foundations of Physics 39 (12):1394-1406.
    For over a century the definitions of mass and derivations of its relation with energy continue to be elaborated, demonstrating that the concept of mass is still not satisfactorily understood. The aim of this study is to show that, starting from the properties of Minkowski spacetime and from the principle of least action, energy expresses the property of inertia of a body. This implies that inertial mass can only be the object of a definition—the so called mass-energy relation—aimed at measuring (...)
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  • Einstein’s theory of theories and types of theoretical explanation.Francisco Flores - 1999 - International Studies in the Philosophy of Science 13 (2):123 – 134.
    In this paper I draw on Einstein's distinction between “principle” and “constructive” theories to isolate two levels of physical theory that can be found in both classical and (special) relativistic physics. I then argue that when we focus on theoretical explanations in physics, i.e. explanations of physical laws, the two leading views on explanation, Salmon's “bottom-up” view and Kitcher's “top-down” view, accurately describe theoretical explanations for a given level of theory. I arrive at this conclusion through an analysis of explanations (...)
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  • On the Philosophical Nature of Einstein’s Mass-Energy Equivalence Formula $$E=mc^{2}$$ E = m c 2.B. A. Mamedov & M. Y. Esmer - 2014 - Foundations of Science 19 (4):319-329.
    The historical development of the famous Einstein formula \ is briefly discussed. In this paper, on the basis of the Einstein viewpoint a new general approach is proposed for demonstrating the correctness of the formula \ . It is can be seen that the generalized approach leads to Einstein’s famous formula, too. During recent years, various papers have been published concerning the incompleteness of this famous formula. It is demonstrated that the presented claims in these articles are not mathematically legitimate. (...)
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  • On the necessary truth of the laws of classical mechanics.Olivier Darrigol - 2007 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 38 (4):757-800.
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