  For a positive integer $r$, George Andrews proved that the set of partitions
of $n$ in which odd multiplicities are at least $2r + 1$ is equinumerous with
the set of partitions of $n$ in which odd parts are congruent to $2r + 1$
modulo $4r + 2$. This was given as an extension of MacMahon's theorem ($r =
1$). Andrews, Ericksson, Petrov and Romik gave a bijective proof of MacMahon's
theorem. Despite several bijections being given, until recently, none of them
was in the spirit of Andrews-Ericksson-Petrov-Romik bijection. Andrews' theorem
has also been extended recently. Our goal is to give a generalized bijective
mapping of this further extension in the spirit of
Andrews-Ericksson-Petrov-Romik bijection.
