Mathematical Logic Quarterly 47 (4):535-538 (2001)

Abstract
The relation between near continuity and sequential continuity for mappings between metric spaces is explored constructively. It is also shown that the classical implications “near continuity implies sequential continuity” and “near continuity implies apart continuity” are essentially nonconstructive
Keywords Sequential continuity  Constructive Analysis  Near continuity  Apartness
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DOI 10.1002/1521-3870(200111)47:4
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