David Bourget (Western Ontario)
David Chalmers (ANU, NYU)
Rafael De Clercq
Ezio Di Nucci
Jack Alan Reynolds
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Philosophy of Science 36 (4):331-345 (1969)
Much of Grünbaum's work may be regarded as a careful development and systematic elaboration of the Riemann-Poincaré thesis of the conventionality of congruence, the thesis that the continuous manifolds of space, time, and space-time are intrinsically metrically amorphous, i.e. are devoid of intrinsic metrics. Therefore, to appreciate Grünbaum's philosophical contributions, one must have a clear understanding of what he means by an intrinsic metric. The second and fourth sections of this paper are exegetical; in them we try to piece together, from his sundry remarks about intrinsic metrics, what Grünbaum means by the term 'intrinsic metric.' We shall argue that, the customary carefulness and precision of Grünbaum's writings notwithstanding, there are residual unclarities and difficulties which beset his conception of an intrinsic metric. In the fifth section we shall propose an explication of Grünbaum's notion of an intrinsic metric which seems on the whole faithful to Grünbaum's intuitions and insights and which also seems capable of performing the philosophical services which his work demands of that notion. The third section is a digression on Zeno's metrical paradox of extension
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William Craig (2000). The Extent of the Present. International Studies in the Philosophy of Science 14 (2):165 – 185.
Claudio Calosi & Vincenzo Fano (2015). Divisibility and Extension: A Note on Zeno’s Argument Against Plurality and Modern Mereology. Acta Analytica 30 (2):117-132.
Bernulf Kanitscheider (1973). Geochronometrie Und Geometrodynamik. Journal for General Philosophy of Science / Zeitschrift für Allgemeine Wissenschaftstheorie 4 (2):261-302.
Ian Hinckfuss (1976). Necessary Existential Dependence. Australasian Journal of Philosophy 54 (2):123 – 132.
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