On Classical Motion

Philosophers' Imprint 18 (2018)
  Copy   BIBTEX

Abstract

The impetus theory of motion states that to be in motion is to have a non-zero velocity. The at-at theory of motion states that to be in motion is to be at different places at different times, which in classical physics is naturally understood as the reduction of velocities to position developments. I first defend the at-at theory against the criticism raised by Arntzenius that it renders determinism impossible. I then develop a novel impetus theory of motion that reduces positions to velocity developments. As this impetus theory of motion is by construction a mirror image of the at-at theory of motion, I claim that the two theories of motion are in fact epistemically on par—despite the unfamiliar metaphysical picture of the world furnished by the impetus version.

Similar books and articles

Physical bases for a new theory of motion.A. D. Allen - 1974 - Foundations of Physics 4 (3):407-412.
The tower experiment and the copernican revolution.Gunnar Andersson - 1991 - International Studies in the Philosophy of Science 5 (2):143 – 152.
Copernicus, Epicurus, Galileo, and Gassendi.Antonia LoLordo - 2015 - Studies in History and Philosophy of Science Part A 51:82-88.
Instantaneous motion.John W. Carroll - 2002 - Philosophical Studies 110 (1):49 - 67.
Seeing motion and apparent motion.Christoph Hoerl - 2015 - European Journal of Philosophy 23 (3):676-702.
Situating the subject in film theory: meaning and spectatorship in cinema.Veijo Hietala - 1990 - Helsinki, Finland: Distributor, Akateeminen kirjakauppa.
The Medium for Motion: A Critical Clue to Understand Spacetime.Alfonso Leon Guillen Gomez - 2015 - International Journal of Modern Physics and Applications 1 (5):210-218.

Analytics

Added to PP
2017-01-29

Downloads
485 (#36,860)

6 months
54 (#75,763)

Historical graph of downloads
How can I increase my downloads?

Author's Profile

C. D. McCoy
Yonsei University

References found in this work

Time and chance.David Z. Albert - 2000 - Cambridge, Mass.: Harvard University Press.
The Principles of Mathematics.Bertrand Russell - 1903 - Revue de Métaphysique et de Morale 11 (4):11-12.
Time and Chance.S. French - 2005 - Mind 114 (453):113-116.
Science and method.Henri Poincaré - 1914 - New York]: Dover Publications. Edited by Francis Maitland.

View all 28 references / Add more references