Abstract
In this paper we generalize the classical finite dimensional selection theorem due to Michael [12, theorem 1.2] to the case where the target space is only a Hausdorff uniform space. This also generalizes the zero-dimensional selection theorem of Fakhoury-Gieler [7, 8]. The proof of this generalization utilizes an elegant construction due to Ageev.
Citation
Adel A. George Michael. "A generalization of Michael finite dimensional selection theorem." Kodai Math. J. 34 (3) 464 - 473, October 2011. https://doi.org/10.2996/kmj/1320935553
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