
AbstractThe special composition question (SCQ), which asks under which conditions objects compose a further object, establishes a central debate in modern metaphysics. Recent successes of inductive metaphysics, which studies the implications of the natural sciences for metaphysical problems, suggest that insights into the SCQ can be gained by investigating the physics of composite systems. In this work, I show that the minus first law of thermodynamics, which is concerned with the approach to equilibrium, leads to a new approach to the SCQ, thethermodynamic composition principle(TCP): Multiple systems in (generalized) thermal contact compose a single system. This principle, which is justified based on a systematic classification of possible mereological models for thermodynamic systems, might form the basis of an inductive argument for universalism. A formal analysis of the TCP is provided on the basis of mereotopology, which is a combination of mereology and topology. Here, “thermal contact” can be analyzed using the mereotopological predicate “self-connectedness”. Self-connectedness has to be defined in terms of mereological sums to ensure that scattered objects cannot be self-connected.
Statistical Mechanics (cond-mat.stat-mech), Physics - History and Philosophy of Physics, General Topology (math.GN), FOS: Mathematics, History and Philosophy of Physics (physics.hist-ph), FOS: Physical sciences, Condensed Matter - Statistical Mechanics, Mathematics - General Topology
Statistical Mechanics (cond-mat.stat-mech), Physics - History and Philosophy of Physics, General Topology (math.GN), FOS: Mathematics, History and Philosophy of Physics (physics.hist-ph), FOS: Physical sciences, Condensed Matter - Statistical Mechanics, Mathematics - General Topology
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