superrank

From super- +‎ rank.

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superrank (plural superranks)

1. (mathematics) a generalization of the "basic rank" of a variety of algebras, used to characterize varieties of algebras that have an infinite basic rank by calculating a pair of non-negative integers, that represents the number of generators in a superalgebraic sense
   • 2015, Alexey Kuz'min, Ivan Shestakov, “Basic superranks for varieties of algebras”, in arXiv‎^[1]:

     Furthermore, for arbitrary pair ${\displaystyle (r,s)\neq (0,0)}$ of nonnegative integers we provide a variety that has the unique basic superrank ${\displaystyle (r,s)}$.