An Elementary Proof of Fatou's Lemma in Finite Dimensional Spaces
Published Date
Publisher
Center for Economic Research, Department of Economics, University of Minnesota
Type
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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Series/Report Number
Discussion Paper
237
237
Funding Information
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DOI identifier
Previously Published Citation
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.
Other identifiers
Suggested Citation
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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