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Publication details

Publisher: Springer

Place: Berlin

Year: 2018

Pages: 113-125

Series: Mathematics, Culture, and the Arts

ISBN (Hardback): 9783319982304

Full citation:

, "Periodicity as symmetry in time", in: Great circles, Berlin, Springer, 2018

Periodicity as symmetry in time

housman

pp. 113-125

in: Emily Rolfe Grosholz, Great circles, Berlin, Springer, 2018

Abstract

Natural systems, like molecules, cells, organisms, solar systems, stars and galaxies, exhibit stability that persists for awhile, and then disperses. Their stability is manifest in geometric forms that are often highly symmetrical, and that express a "low" energetic state in contrast to other more highly excited, unstable possible states of the same system. It is also manifest in the successful accomplishment of functions that allow the system to interact with its environment while maintaining its own integrity. Integrity is once again linked to shape, as well as to periodicity, which—as Bas van Fraassen observes—is symmetry in time (Van Fraassen 1989: 252). It would be a philosophical mistake to conclude either that the stability of natural systems is an illusion (with Heracleitus) or that their dispersal is an illusion (with Parmenides). The things of the world inhabit the middle kingdom between Being and Becoming; in fact, they constitute that middle kingdom.

Publication details

Publisher: Springer

Place: Berlin

Year: 2018

Pages: 113-125

Series: Mathematics, Culture, and the Arts

ISBN (Hardback): 9783319982304

Full citation:

, "Periodicity as symmetry in time", in: Great circles, Berlin, Springer, 2018