An Elementary Proof of Fatou's Lemma in Finite Dimensional Spaces
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An Elementary Proof of Fatou's Lemma in Finite Dimensional Spaces
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1986-11
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Center for Economic Research, Department of Economics, University of Minnesota
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Working Paper
Abstract
We provide an elementary and very short proof of the Fatou Lemma in n-dimensions.
In particular, we show that the latter result follows directly from Aumann's
(1976) elementary proof of the fact that integration preserves upper-semicontinuity.
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237
237
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Rustichini, A. and Yannelis, N.C., (1986), "An Elementary Proof of Fatou's Lemma in Finite Dimensional Spaces", Discussion Paper No. 237, Center for Economic Research, Department of Economics, University of Minnesota.
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Rustichini, Aldo; Yannelis, Nicholas C.. (1986). An Elementary Proof of Fatou's Lemma in Finite Dimensional Spaces. Retrieved from the University Digital Conservancy, https://hdl.handle.net/11299/55507.
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