A deletion-invariance property for random measures satisfying the Ghirlanda-Guerra identities

Mathematics – Probability

Scientific paper

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Scientific paper

We show that if a discrete random measure on the unit ball of a separable
Hilbert space satisfies the Ghirlanda-Guerra identities then by randomly
deleting half of the points and renormalizing the weights of the remaining
points we obtain the same random measure in distribution up to rotations.

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