We characterize the property according to which every maximal element relative to a preorder on a compact topological space can be obtained by maximizing a transfer weakly upper continuous weak utility for its strict part. We present conditions implying the possibility of identifying all the maximal elements of a preorder on a compact topological space by means of the maximization of transfer weakly upper continuous weak utilities.

MAXIMAL ELEMENTS OF PREORDERS FROM MAXIMIZATION OF TRANSFER UPPER CONTINUOUS WEAK UTILITIES ON A COMPACT SPACE

Magalì Zuanon
2018-01-01

Abstract

We characterize the property according to which every maximal element relative to a preorder on a compact topological space can be obtained by maximizing a transfer weakly upper continuous weak utility for its strict part. We present conditions implying the possibility of identifying all the maximal elements of a preorder on a compact topological space by means of the maximization of transfer weakly upper continuous weak utilities.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11379/498995
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