  Super RSK correspondence is a bijective correspondence between superbiwords
and pairs of semistandard supertableaux. Such a bijection was given by Bonetti,
Senato and Venezia, via an insertion algorithm closely related to Schensted
insertion. Notably, the symmetry property satisfied by the classical RSK
bijection holds only in special cases under this bijection. We present a new
super RSK bijection, based on the mixed insertion process defined by Haiman,
where the symmetry property holds in complete generality.
