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  1. The Constitution of Weyl’s Pure Infinitesimal World Geometry.C. D. McCoy - 2022 - Hopos: The Journal of the International Society for the History of Philosophy of Science 12 (1):189–208.
    Hermann Weyl was one of the most important figures involved in the early elaboration of the general theory of relativity and its fundamentally geometrical spacetime picture of the world. Weyl’s development of “pure infinitesimal geometry” out of relativity theory was the basis of his remarkable attempt at unifying gravitation and electromagnetism. Many interpreters have focused primarily on Weyl’s philosophical influences, especially the influence of Husserl’s transcendental phenomenology, as the motivation for these efforts. In this article, I argue both that these (...)
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  • How Einstein Made Asymmetry Disappear: Symmetry and Relativity in 1905.Bernard R. Goldstein & Giora Hon - 2005 - Archive for History of Exact Sciences 59 (5):437-544.
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  • Mathematics and Physics: The Idea of a Pre-Established Harmony.Helge Kragh - 2015 - Science & Education 24 (5-6):515-527.
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  • Before cosmophysics: E.A. Milne on mathematics and physics.Helge Kragh & Simon Rebsdorf - 2002 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 33 (1):35-50.
    This paper examines the thoughts and early career of the astrophysicist and cosmologist E. A. Milne. Although Milne only turned to cosmology in 1932, many of the ideas that characterised his heterodox system of world physics can be traced back to his works from the 1920s. Contrary to what has been stated in the literature, we argue that Milne was familiar with and interested in cosmology even before 1932. The relationship between mathematics and physics, an important topic in Milne's cosmophysics, (...)
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  • The Hyperbolic Geometric Structure of the Density Matrix for Mixed State Qubits.Abraham A. Ungar - 2002 - Foundations of Physics 32 (11):1671-1699.
    Density matrices for mixed state qubits, parametrized by the Bloch vector in the open unit ball of the Euclidean 3-space, are well known in quantum computation theory. We bring the seemingly structureless set of all these density matrices under the umbrella of gyrovector spaces, where the Bloch vector is treated as a hyperbolic vector, called a gyrovector. As such, this article catalizes and supports interdisciplinary research spreading from mathematical physics to algebra and geometry. Gyrovector spaces are mathematical objects that form (...)
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  • David Hilbert and the axiomatization of physics (1894–1905).Leo Corry - 1997 - Archive for History of Exact Sciences 51 (2):83-198.
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  • Born's probabilistic interpretation: A case study of ‘concepts in flux’.Mara Beller - 1990 - Studies in History and Philosophy of Science Part A 21 (4):563-588.
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  • Hilbert's 'foundations of physics': Gravitation and electromagnetism within the axiomatic method.K. A. Brading & T. A. Ryckman - 2008 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 39 (1):102-153.
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