On the Notion of Relative Property (T) for Inclusions of Von Neumann Algebras

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We prove that the notion of relative property (T) (or rigidity) for inclusions of finite von Neumann algebras defined in [Po1] is equivalent to a weaker property, in which no ``continuity constants'' are required. The proof is by contradiction and uses infinite products of completely positive maps, regarded as correspondences.
12 pages; additions on 03/17/04, 15 pages

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