Abstract

We confirm the Hanna Neumann conjecture for topologically finitely generated closed subgroups U and W of a nonsolvable Demushkin group G. Namely, we show that∑g∈U\\G/Wd¯(U∩gWg−1)≤d¯(U)d¯(W) where d¯(K)=max⁡{d(K)−1,0} and d(K) is the least cardinality of a topological generating set for the group K.

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