Topological Aspects of Combinatorial Possibility
Logic and Logical Philosophy 5:75 - 92 (1997)
| Abstract | The aim of this paper is to show that topology has a bearing on<br><br>combinatorial theories of possibility. The approach developed in this article is “mapping account” considering combinatorial worlds as mappings from individuals to properties. Topological structures are used to define constraints on the mappings thereby characterizing the “really possible” combinations. The mapping approach avoids the well-known incompatibility problems. Moreover, it is compatible with atomistic as well as with non-atomistic ontologies.It helps to elucidate the positions of logical atomism and monism with theaid of topological separation axioms. | |||||||||
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R. D. Kopperman (1981). First-Order Topological Axioms. Journal of Symbolic Logic 46 (3):475-489.
Jörg Flum & Juan Carlos Martinez (1988). On Topological Spaces Equivalent to Ordinals. Journal of Symbolic Logic 53 (3):785-795.
Michela Sabbadin & Alberto Zanardo (2003). Topological Aspects of Branching-Time Semantics. Studia Logica 75 (3):271 - 286.
D. M. Armstrong (1989). A Combinatorial Theory of Possibility. Cambridge University Press.
Roberto Casati (2009). Does Topological Perception Rest on a Misconception About Topology? Philosophical Psychology 22 (1):77 – 81.
William G. Fleissner (1983). Son of George and V = L. Journal of Symbolic Logic 48 (1):71-77.
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