The global non-entropic arrow of time: From global geometrical asymmetry to local energy flow
Synthese 169 (1):1 - 25 (2009)
| Abstract | Since the nineteenth century, the problem of the arrow of time has been traditionally analyzed in terms of entropy by relating the direction past-to-future to the gradient of the entropy function of the universe. In this paper, we reject this traditional perspective and argue for a global and non-entropic approach to the problem, according to which the arrow of time can be defined in terms of the geometrical properties of spacetime. In particular, we show how the global non-entropic arrow can be transferred to the local level, where it takes the form of a non-spacelike local energy flow that provides the criterion for breaking the symmetry resulting from time-reversal invariant local laws. | |||||||||
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Pierre Uzan (2007). The Arrow of Time and Meaning. Foundations of Science 12 (2).
Hristo Smolenov (1984). Zeno's Paradoxes and Temporal Becoming in Dialectical Atomism. Studia Logica 43 (1-2):169 - 180.
Ervin Laszlo (2007). Evolution of the Global Corporation: A Systemic Perspective. World Futures 63 (8):563 – 567.
Joseph E. Earley (2006). Some Philosophical Influences on Ilya Prigogine's Statistical Mechanics. Foundations of Chemistry 8 (3).
Hugh Rice (2005). Zagzebski on the Arrow of Time. Faith and Philosophy 22 (3):363-369.
Hugh Rice (2005). Zagzebski on the Arrow of Time. Faith and Philosophy 22 (3):363-369.
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.
Étienne Klein (2007). About the Confusion Between the Course of Time and the Arrow of Time. Foundations of Science 12 (3).
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