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LWE with sub exponential ratio ⇒ LWE with superpolynomial ratio

Oct 20, 2026

LWE with sub-exponential ratio ⇒ LWE with superpolynomial ratio

Fully-black-box reduction · standard model · folklore · security loss: none

Statement

Hardness of LWE with sub-exponential modulus-to-noise ratio is hardness of LWE with superpolynomial modulus-to-noise ratio for the ratio r(n)=2nε=nω(1), with the same modulus and the same advantage — folklore.


Graph View

  • LWE with sub-exponential ratio ⇒ LWE with superpolynomial ratio
  • Statement

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