Enantiomorphy and time
International Studies in the Philosophy of Science 19 (2):167 – 190 (2005)
| Abstract | This article argues that time-asymmetric processes in spacetime are enantiomorphs. Subsequently, the Kantian puzzle concerning enantiomorphs in space is reviewed to introduce a number of positions concerning enantiomorphy, and to arrive at a dilemma: one must either reject that orientations of enantiomorphs are determinate, or furnish space or objects with orientation. The discussion on space is then used to derive two problems in the debate on the direction of time. First, it is shown that certain kinds of reductionism about the direction of time are at variance with the claim that orientation of enantiomorphic objects is intrinsic. Second, it is argued that reductive explanations of time-asymmetric processes presuppose that enantiomorphic processes do not have determinate orientation. | |||||||||
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Mario Bunge (1968). Physical Time: The Objective and Relational Theory. Philosophy of Science 35 (4):355-388.
Mario Castagnino, Manuel Gadella & Olimpia Lombardi (2005). Time's Arrow and Irreversibility in Time-Asymmetric Quantum Mechanics. International Studies in the Philosophy of Science 19 (3):223 – 243.
Frank Arntzenius (1997). Mirrors and the Direction of Time. Philosophy of Science 64 (4):222.
Rupert Read (2011). Why There Cannot Be Any Such Thing as “Time Travel”. Philosophical Investigations 35 (2):138-153.
Robin Le Poidevin (2003). Travels in Four Dimensions: The Enigmas of Space and Time. Oxford University Press.
Jan-Willem Romeyn (2005). Enantiomorphy and Time. International Studies in the Philosophy of Science 19 (2):167-190.
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