The Aristotelian Continuum. A Formal Characterization
While the classical account of the linear continuum takes it to be a totality of points, which are its ultimate parts, Aristotle conceives of it as continuous and infinitely divisible, without ultimate parts. A formal account of this conception can be given employing a theory of quantification for nonatomic domains and a theory of region-based topology.
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|Source:||Notre Dame Journal of Formal Logic|
|01_Roeper_The_Aristotelian_Continuum.__A_2006.pdf||1.05 MB||Adobe PDF||Request a copy|