Read e-book online Architectures of Economic Subjectivity: The Philosophical PDF

By Sonya Scott

ISBN-10: 1136199683

ISBN-13: 9781136199684

The heritage of ecu monetary inspiration has lengthy been written by means of these trying to turn out or disprove the truth-value of the theories they describe. This paintings takes a unique method. It explores the philosophical foundation of the theoretical constitution during which fiscal topics are offered. Demonstrating how the themes of monetary texts are typically outlined in and during their courting to wisdom, this examine addresses the epistemological structure of subjectivity in fiscal inspiration.

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Additional resources for Architectures of Economic Subjectivity: The Philosophical Foundations of the Subject in the History of Economic Thought

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In dem nach dem Ausfall einer Einheit die n~chste sofort ihre T~tigkeit aufnahm. Dieser Fall mag etwa auftreten. wenn in einem Instandhaltungssystem lediglich das (automatische) Umschalten auf eine bereitstehende Reserveeinheit erforderlich ist. der Zeitbedarf fUr eine Erneuerung also vernacbl~ssigbar klein ist. Die Betriebszeit des Systems ist dann gleich seiner Laufzeit; Stillstandszeiten des Systems infolge der Instandhaltungsaktionen treten nicht auf. Wir lassen nun diese Einschr~nkung (Charakteristik Es des einfachen Erneuerungssystems 1) ) fallen und untersuchen den allgemeinen Fall mit der Charakteristik 2) E 5' •• Die Erneuerung der v.

16) rasch erbracht. Naheres bei DOOB [45], s. 430 oder auch PRABHU [98]. s. 170 f. 16) ist mit F auch H absolut stetig. daher existiert die Erneuerungsdichte h(t}dt = dH(t}. interpretierbar als die Wahrscheinlichkeit einer Erneuerung im Intervall (t. t+dt). 17) genUgt die Funktion h der Integralgleichung t J h(t) = k(t) + o h(t-x) dF(x) = k(t) + t J h(t-x}f(x)dx. 0 1m station~ren FaIle (bzw. fUr die negative Exponentialverteilung mit k(t) = f(t) = ~e-~t. 23) (t~O). Restlebensdauer einer gebrauchten Einheit Eine Einheit hat nach einer stBrungsfreien Laufzeit T (208) die Restlebensdauerverteilung F(x+T) - F(T) F(T) (T~O) ge~B (F : = i-F) und falls F absolut stetig ist.

1: Sei F eine nicht-arithmetische Lebensdauerverteilung mit F(O+)<1, so gilt: (1) Die Aussagen a) und b) sind ~quivalent. (2) Hat F die Dicht~ f, so sind die Aussagen a), b) und c) ~quivalent. (3) 1st f differenzierbar, so sind die Aussagen a), b). c) und d) ~quivalent. 1) Vgl. auch BARLOW-PROSCHAN ~3], S. 22 f. h. fUr aIle T~O existiert lim Pr{T < X ~ T+X} = lim F(T+X) - F(T) =: f(~). X~+ x X~+ x 3) Vgl. LOTKA [89], S. 4; cox [30], S. 10 f. - 47 - a) F besitzt eine (streng) monoton wachsende (Intervall-) Ausfallsrate fUr t€~.

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Architectures of Economic Subjectivity: The Philosophical Foundations of the Subject in the History of Economic Thought by Sonya Scott

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