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  1. Evident atoms: visuality in Jean Perrin’s Brownian motion research.Charlotte Bigg - 2008 - Studies in History and Philosophy of Science Part A 39 (3):312-322.
    The issue of shifting scales between the microscopic and the macroscopic dimensions is a recurrent one in the history of science, and in particular the history of microscopy. But it took on new dimensions in the context of early twentieth-century microscophysics, with the progressive realisation that the physical laws governing the macroscopic world were not always adequate for describing the sub-microscopic one. The paper focuses on the researches of Jean Perrin in the 1900s, in particular his use of Brownian motion (...)
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  • Understanding Noise in Twentieth-Century Physics and Engineering.Chen-Pang Yeang - 2016 - Perspectives on Science 24 (1):1-6.
    Noise is a common experience in the contemporary world. Din from traffic, construction sites, factories, and neighbors bother urban residents. Radio listeners, television watchers, and mobile phone users have to endure statics and fading from time to time. Music lovers have debated whether jazz, atonal composition, rock and roll, rap, and abstract expressionism are art or nuisance. Scientists try to retrieve genuine signals from fluctuating data. Engineers design devices, software, or systems to filter out disturbance to the normal functioning of (...)
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  • Insuperable difficulties: Einstein's statistical road to molecular physics.Jos Uffink - 2006 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 37 (1):36-70.
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  • Exploring the limits of classical physics: Planck, Einstein, and the structure of a scientific revolution.Jochen Büttner, Jürgen Renn & Matthias Schemmel - 2003 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 34 (1):37-59.
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  • Two Mathematical Approaches to Random Fluctuations.Chen-Pang Yeang - 2016 - Perspectives on Science 24 (1):45-72.
    Randomness, uncertainty, and lack of regularity had concerned savants for a long time. As early as the seventeenth century, Blaise Pascal conceived the arithmetic of chance for gambling. At the height of positional astronomy, mathematicians developed a theory of errors to cope with random deviations in astronomical observations. In the nineteenth century, pioneers of statistics employed probabilistic calculus to define “normal” and “pathological” in the distribution of social characters, while physicists devised the statistical-mechanical interpretation of thermodynamic effects. By the end (...)
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  • ‘Physics is a kind of metaphysics’: Émile Meyerson and Einstein’s late rationalistic realism.Marco Giovanelli - 2018 - European Journal for Philosophy of Science 8 (3):783-829.
    Gerald Holton has famously described Einstein’s career as a philosophical “pilgrimage”. Starting on “the historic ground” of Machian positivism and phenomenalism, following the completion of general relativity in late 1915, Einstein’s philosophy endured (a) a speculative turn: physical theorizing appears as ultimately a “pure mathematical construction” guided by faith in the simplicity of nature and (b) a realistic turn: science is “nothing more than a refinement ”of the everyday belief in the existence of mind-independent physical reality. Nevertheless, Einstein’s mathematical constructivism (...)
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  • The Statistical Style of Reasoning and the Invention of Bose‐Einstein Statistics.Daniela Monaldi - 2019 - Berichte Zur Wissenschaftsgeschichte 42 (4):307-337.
    This paper is a preliminary exploration of the connections between the statistical style of reasoning and the research practices of statistical mechanics in the early period of the long quantum revolution. It suggests that before 1925 the instantiations of the statistical style in physics went through two phases. The first phase consisted of the formulation of the Maxwell‐Boltzmann statistics on the basis of the population‐gas analogy. The second phase was characterized by the generalization of the Maxwell‐Boltzmann statistics through analogies between (...)
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