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  1. Improved Average-Case Lower Bounds for DeMorgan Formula Size. We give a function h: 0 1 n 0 1 such that every deMorgan formula of size n3−o(1) r2 agrees with h on at most a fraction of 21 +2− (r) of the inputs. This improves the previous average-case lower bound of Komargodski and Raz (STOC, 2013).

  2. Ran Raz. Office : Ziskind 144. Office-phone : 08-9343544. Hi ! I am a faculty member in the faculty of mathematics and computer science at the Weizmann Institute. My main research area is complexity theory, with emphasize on proving lower bounds for computational models. More specifically, I am interested in.

  3. 0 Followers, 408 Following, 10 Posts - See Instagram photos and videos from Ran Raz (@ranraz1)

  4. Ran Raz: Publications: Other Papers ``The Surprise Examination Paradox and the Second Incompleteness Theorem'' , S.Kritchman, R.Raz, Notices of the American Mathematical Society 57(11) (2010) ``A Time Lower Bound for Satisfiability'', D. van Melkebeek, R.Raz, Proceeding of the 31st ICALP, 2004, pp. 971-982

  5. Memory-Sample Lower Bounds for Learning with Classical-Quantum Hybrid Memory. Liu, Q., Raz, R. & Zhan, W., Jun 2 2023, STOC 2023 - Proceedings of the 55th Annual ACM Symposium on Theory of Computing. Saha, B. & Servedio, R. A. (eds.). Association for Computing Machinery, p. 1097-1110 14 p. (Proceedings of the Annual ACM Symposium on Theory of ...

  6. 10 de jul. de 2018 · Ran Raz, Princeton University professor of computer science, has been named a 2018 Simons Investigator in theoretical computer science by the New York-based Simons Foundation. Raz, who researches computational complexity theory, works on Boolean and algebraic circuit complexity, communication complexity, probabilistically checkable proofs and interactive proof systems.

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