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For any property P, there is a property P-goo which is true of all possible components (memzilfendi) of P. Fractional quantification of anything --- individual, substance, or group --- ranges over P-goo, not P.
My idea of portions is all wrong: something is countable not if it is a memzilfendi of a, but if it is a *non-contiguous* memzilfendi of a. Otherwise, every glass of water can be said to be one, two, fifty, or infinity --- but we really want only the one.
This does not generalise to groups, since groups consist of atoms (inherently non-contiguous) or non-contiguous portions of substance. Groups are divided into subgroups, possibly of onesomes, and counting groups means counting non-atomic subgroups of the big group. But everything is non-contiguous. I have to think on this more.
I'm going to start putting my ontology up on a web page, to retain my sanity. I'll attempt Ontology #3 and put it up tonight.
-- **** **** **** **** **** **** **** **** **** **** **** **** **** **** **** * Dr Nick Nicholas, French & Italian Studies nickn@hidden.email * University of Melbourne, Australia http://www.opoudjis.net * "Eschewing obfuscatory verbosity of locutional rendering, the * circumscriptional appelations are excised." --- W. Mann & S. Thompson, * _Rhetorical Structure Theory: A Theory of Text Organisation_, 1987. * **** **** **** **** **** **** **** **** **** **** **** **** **** **** ****