New bounds limit polynomial approximations of the discrete logarithm
The degree-at-most-D agreement set is at most (1+o(1)) times the square root of Dp, and linear polynomials fall to O(p to the 2/5).
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The degree-at-most-D agreement set is at most (1+o(1)) times the square root of Dp, and linear polynomials fall to O(p to the 2/5).
New bounds break Shamir secret sharing's one-half local-leakage barrier and improve optimal polynomial intersection.
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