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Given an edge‐independent random graph    G  (  n  ,  p  )   , we determine various facts about the cohomology of graph products of groups for the graph    G  (  n  ,  p  )   . In particular, the random graph product of a sequence of finite groups is a rational duality group with probability tending to   1   as    n  →  ∞   . This includes random right‐angled Coxeter groups as a special case.

Random graph products of finite groups are rational duality groups