Abstract
We introduce a new Gelfand-Zetlin (GZ) basis for covariant representations of gl(n|n). The patterns in this basis are fixed according to a chain of subalgebras, all of which are Lie superalgebras themselves. The basic generators consist of odd elements only. This GZ basis is interesting because the limit when n goes to infinity becomes clear. This could be used in the description of systems with an infinite number of parabosons and parafermions.
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