  A contragredient Lie superalgebra is a superalgebra defined by a Cartan
matrix. A contragredient Lie superalgebra has finite-growth if the dimensions
of the graded components (in the natural grading) depend polynomially on the
degree. In this paper we classify finite-growth contragredient Lie
superalgebras. Previously, such a classification was known only for the
symmetrizable case.
