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The notion of generic reducibility was introduced by A.Rybalov in his CiE2018 paper: a set A is generically reducible to set B if there exists a totalcomputable function f that m-reduces A to B such that the f-preimage of everyset that has density 0 has density 0. It may be considered as the ``genericversion'' of the notion of m-reducibility.  In this note we improve one of his results and show that every two computablesets that do not have density 0 or 1 are equivalent with respect to genericreducibility, and that every computable set is reducible to every computableset that does not have density 0 or 1, thus providing a complete classificationof computable sets with respect to generic reducibility.

Every computable set is generically reducible to every computable set that does not have density 0 or 1