An O(n^0.4732) upper bound on the complexity of the GKS communication game
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We give an 5· n^_305 upper bund on the complexity of the communication game introduced by G. Gilmer, M. Koucký and M. Saks saks to study the Sensitivity Conjecture linial, improving on their √(999 1000)√(n) bound. We also determine the exact complexity of the game up to n< 9.
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