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Open Topological Disks in the Plane


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1 University of Georgia, Athens, Georgia
     

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The almost fixed point property. A subset X of a metric space (M, d) has the "almost fixed point property" (abbreviated AFPP if and only if for each continuous function f of X into X and each positive number ∈, there exists a point p ∈ X for which d (p, f(p) ) is less than ∈ .
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  • Open Topological Disks in the Plane

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Authors

M. K. Fort
University of Georgia, Athens, Georgia

Abstract


The almost fixed point property. A subset X of a metric space (M, d) has the "almost fixed point property" (abbreviated AFPP if and only if for each continuous function f of X into X and each positive number ∈, there exists a point p ∈ X for which d (p, f(p) ) is less than ∈ .