Abstract
The logical theory of branching space-times, which provides a relativistic framework for studying objective indeterminism, remains mostly disconnected from discussions of space-time theories in philosophy of physics. Earman has criticized the branching approach and suggested "pruning some branches from branching space-time." This article identifies the different-order-theoretic versus topological-perspective of both discussions as a reason for certain misunderstandings and tries to remove them. Most important, we give a novel, topological criterion of modal consistency that usefully generalizes an earlier criterion, and we introduce a differential-geometrical version of branching space-times as a non-Hausdorff (generalized) manifold. © 2013 by the Philosophy of Science Association. All rights reserved.
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CITATION STYLE
Müller, T. (2013). A generalized manifold topology for branching space-times. Philosophy of Science, 80(5), 1089–1100. https://doi.org/10.1086/673895
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