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Kant, Herbart and Riemann

Kant Studien 96 (2):208-234 (2005)

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  1. Helmholtz's Theory of Space and its Significance for Schlick.Matthias Neuber - 2012 - British Journal for the History of Philosophy 20 (1):163 - 180.
    Helmholtz's theory of space had significant impact on Schlick's early ?critical realist? point of view. However, it will be argued in this paper that Schlick's appropriation of Helmholtz's ideas eventually lead to a rather radical transformation of the original Helmholtzian position.
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  • Extension and Measurement: A Constructivist Program from Leibniz to Grassmann.Erik C. Banks - 2013 - Studies in History and Philosophy of Science Part A 44 (1):20-31.
    Extension is probably the most general natural property. Is it a fundamental property? Leibniz claimed the answer was no, and that the structureless intuition of extension concealed more fundamental properties and relations. This paper follows Leibniz's program through Herbart and Riemann to Grassmann and uses Grassmann's algebra of points to build up levels of extensions algebraically. Finally, the connection between extension and measurement is considered.
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  • Broad views of the philosophy of nature: Riemann, herbart, and the “matter of the mind”.Werner Ehm - 2010 - Philosophical Psychology 23 (2):141 – 162.
    This paper deals with an attempt of the mathematician Riemann to develop an outstandingly broad view of the philosophy of nature encompassing basic phenomena of both the material and the mental world. Riemann's draft is traced in its main aspects, and is accompanied by a comparison with certain chapters in the philosophical writings of Herbart that were particularly relevant to Riemann's conception of mathematics and science on the whole. This applies, in particluar, to the epistemological background and to Herbart's theory (...)
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  • Neutral Monism Reconsidered.Erik C. Banks - 2010 - Philosophical Psychology 23 (2):173-187.
    Neutral monism is a position in metaphysics defended by Mach, James, and Russell in the early twentieth century. It holds that minds and physical objects are essentially two different orderings of the same underlying neutral elements of nature. This paper sets out some of the central concepts, theses and the historical background of ideas that inform this doctrine of elements. The discussion begins with the classic neutral monism of Mach, James, and Russell in the first part of the paper, then (...)
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  • Biosemiotics and Applied Evolutionary Epistemology: A Comparison.Nathalie Gontier & M. Facoetti - 2021 - In Nathalie Gontier & M. Facoetti (eds.), In: Pagni E., Theisen Simanke R. (eds) Biosemiotics and Evolution. Interdisciplinary Evolution Research, vol 6. Springer, Cham. Cham: pp. 175-199.
    Both biosemiotics and evolutionary epistemology are concerned with how knowledge evolves. (Applied) Evolutionary Epistemology thereby focuses on identifying the units, levels, and mechanisms or processes that underlie the evolutionary development of knowing and knowledge, while biosemiotics places emphasis on the study of how signs underlie the development of meaning. We compare the two schools of thought and analyze how in delineating their research program, biosemiotics runs into several problems that are overcome by evolutionary epistemologists. For one, by emphasizing signs, biosemiotics (...)
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  • The ‘Chemistry of Space’: The Sources of Hermann Grassmann's Scientific Achievements.Hans-Joachim Petsche - 2014 - Annals of Science 71 (4):522-576.
    Albert Lewis's article analysing the influence of Friedrich Schleiermacher on Hermann Grassmann, stimulated many different studies on the founder of n-dimensional outer algebra.Following a brief outline of the various, sometimes diverging, analyses of Grassmann's creative thinking, new research is presented which confirms Lewis's original contribution and widens it considerably. It will be shown that:i. Grassmann, although a self-taught mathematician, was at the centre of a hitherto understated intellectual trend, which was defining for Germany. Initiated by Pestalozzi's concept of elementary mathematical (...)
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  • (1 other version)Ernst Mach.Paul Pojman - 2008 - Stanford Encyclopedia of Philosophy.
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  • On the Preeminence of Euclidean Geometry: Nash’s Embedding Theorems.Mircea Dumitru & Liviu Ornea - forthcoming - Journal for General Philosophy of Science / Zeitschrift für Allgemeine Wissenschaftstheorie:1-11.
    According to Kant’s philosophy of geometry, Euclidean geometry is synthetic _a priori_. The advent of non-Euclidean geometries proved this position at least problematic, if not obsolete. However, based on Nash’s embedding theorems we show that a weaker notion of _preeminence_ supports the view that Euclidean geometry, even though not strictly _a priori_, enjoys a more fundamental status than non-Euclidean geometries.
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  • The problem of scientific education.Rasoul Nejadmehr - 2017 - Confero: Essays on Education, Philosophy and Politics 5 (1):71-173.
    In this essay, I term the dominant educational paradigm of our time as scientific education and subject it to historical analysis in order to bring its tacit racial, colonial and Eurocentric biases into view. I subsume this cluster of problems under the general heading of “the problem of scientific education”, a problem simultaneously submerged deeply in the invisible background of current education and across its foreground inasmuch as it conditions daily educational practices beyond educators’ awareness. The delicate question to be (...)
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