Introduzione
Abstract
En
In a recent paper, F.E. Browder discussed continuous self-mappings of contractive type in a complete metric space. Browder showed that such mappings have a fixed point and the seguence of iterates of any point,in an invariant subset,converges to the fixed point.In the present paper,the result of Browder is obtained for mappings which are not necessarily continuous.
In a recent paper, F.E. Browder discussed continuous self-mappings of contractive type in a complete metric space. Browder showed that such mappings have a fixed point and the seguence of iterates of any point,in an invariant subset,converges to the fixed point.In the present paper,the result of Browder is obtained for mappings which are not necessarily continuous.
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