Some properties of convergence for archimedeant-conorms and norms are investigated and a definition of independence for event, evaluated by a decomposable measure is introduce. This definiton generalizes the concept of indipendence provided by Kruse and Quiang for lambda - additive functions: Finally, we derive the two Borel.Cantelli lemmas in the general context considered.

Independence and convergence in non additive settings

SQUILLANTE M.
2009

Abstract

Some properties of convergence for archimedeant-conorms and norms are investigated and a definition of independence for event, evaluated by a decomposable measure is introduce. This definiton generalizes the concept of indipendence provided by Kruse and Quiang for lambda - additive functions: Finally, we derive the two Borel.Cantelli lemmas in the general context considered.
Indipendence; non additive measures; Borel Cantelli
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Utilizza questo identificativo per citare o creare un link a questo documento: http://hdl.handle.net/20.500.12070/2726
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