Abstract

We give an explicit description in terms of rooted graphs for representatives of all the congruence classes of presentations (or r.c.p. for brevity) for the imprimitive complex reflection group G ( m , p , n ) . Also, we show that ( S , P S ) forms a presentation of G ( m , p , n ) , where S is any generating reflection set of G ( m , p , n ) of minimally possible cardinality and P S is the set of all the basic relations on S.

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