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- Let G be a simply connected topological group and let H be a discrete closed normal subgroup.
- Let A ∈ Cm×m be invertible and suppose A∗A = V T V ∗, where T is tridiagonal and V is unitary. (a) Let T = B∗B be the Cholesky f
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- let g be a subgroup of sym(fp) containing a p-cycle µ : ξ → ξ 1. then g is either 2-transitive or g ≤ agl1(fp) where agl
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