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theorem [see Neveu (1964), Proposition 11.7.11, according to which a positive, linear functional L on C, satisfying L(1) = 1, is induced by a probability measure F : L ( $ ) = 1 dF for some F E M iff $ J, 0 (pointwise) implies L(+,) J 0. , Let C be the space of positive linear functionals on C, satisfying L(1) 5 1, topologized by the topology of pointwise convergence on C. Then C is compact, and S can be identified with a subspace S c C in a natural way. Evidently, S is compact iff it is closed as a subspace of L. Now assume that S is tight. Let L E C be in the closure of S ; we want to show that L($,) I 0 for every monotone decreasing sequence $ J 0 of bounded continuous , functions. Without loss of generality, we can assume that 0 5 $ 5 1. Let E > 0 , and let K be such that, for all F E S , F{K} 2 1 - E . The restriction of $ to the , compact set K converges not only pointwise but uniformly, say $ 5 E on K for , n 2 no.Thus, for all F E S and all n 2 no, asp.net ean 13 EAN - 13 ASP . NET Control - EAN - 13 barcode generator with free ...
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EAN - 13 barcode generator for ASP . NET is the most comprehensive and robust barcode generator which create high quality barcode images in web application.
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