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... P ast C S et. e C P aste = {e C : e e} н , e, e1 e2 P aste1 e2 : P aste1 P aste2 , . P ast [2] . ... S etC . ... Loc P ast [2] . ... 13): (мLo c)e = {w W : e , (мLo c = ) (e C w W P aste w = ). 3.2. мLo c . ... Glob (4) [Loc ] : Glob , [Loc ]e (w) = df [F ] (30) (31) {(e e) M orC (§, e) : e w}. e, , , e , , w. e w, (31) e н , P aste w = , (31) () н . ... e e0 {(e e) M orC (§, e) : Lo ce Lo ce0 = }. 8 (33) (32) Loc Lo ce0 , Lo ce0 : [Lo ce0 ]e = Lo ce0 e. , e0 e, (33) e. , (33) , P aste e0 . ...
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Ссылки http://temporology.bio.msu.ru/RREPORTS/iliichev_teoret_topos.pdf -- 407.5 Кб -- 27.02.2014
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Ссылки http://www.chronos.msu.ru/old/RREPORTS/iliichev_teoret_topos.pdf -- 407.5 Кб -- 14.12.2013
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Ссылки http://chronos.msu.ru/old/RREPORTS/iliichev_teoret_topos.pdf -- 407.5 Кб -- 14.12.2013 Похожие документы
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