SUM

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161

Proof, beliefs, and algorithms through the lens of sum-of-squares 1 Mathematical Definitions Let us now turn to formally defining the problem of polynomial

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Source URL: www.sumofsquares.org

- Date: 2016-11-17 19:44:26
    162

    Proof, beliefs, and algorithms through the lens of sum-of-squares 1 Cheeger’s inequality Let G be a d-regular graph with vertex set V = [n]. For a vertex

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    Source URL: sumofsquares.org

    - Date: 2016-11-17 19:44:26
      163

      Proof, beliefs, and algorithms through the lens of sum-of-squares 1 An integrality gap for the planted clique problem The Planted Clique problem (sometimes referred to as the hidden clique

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      - Date: 2016-11-17 19:44:26
        164

        An FPTAS for the Subset Sum Problem Margarida Mamede, DI – FCT/UNL

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        Source URL: orium.pw

        - Date: 2011-09-19 16:15:18
          165

          Proof, beliefs, and algorithms through the lens of sum-of-squares 1 Introduction The terms “Algebra” and “Algorithm” both originate from the same

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          - Date: 2016-11-17 19:44:26
            166

            Hackito Ergo Sum October 29th, 2015 Cracking Sendmail crackaddr Still a challenge for automated program analysis?

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            Source URL: 2015.hackitoergosum.org

            - Date: 2015-11-06 18:32:31
              167

              The Quarterly Journal of Mathematics Advance Access published on Month 00, 2007 Quart. J. Math), 159–186; doi:qmath/ham003 ZERO-SUM PROBLEMS IN FINITE ABELIAN GROUPS AND AFFINE CAPS by YVES EDEL†

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              Source URL: imsc.uni-graz.at

              - Date: 2016-04-21 03:47:39
                168

                Proof, beliefs, and algorithms through the lens of sum-of-squares 1 From integrality gaps to hardness We have seen how we can transform computational hardness results into integrality gaps. In a surprising work Raghaven

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                Source URL: sumofsquares.org

                - Date: 2016-11-17 19:44:26
                  169

                  The Conflict-Driven Answer Set Solver clasp: Progress Report Martin Gebser, Benjamin Kaufmann, and Torsten Schaub? Universit¨at Potsdam, Institut f¨ur Informatik, August-Bebel-Str. 89, DPotsdam Abstract. We sum

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                  Source URL: www.cs.uni-potsdam.de

                  - Date: 2009-07-06 04:21:06
                    170

                    Proof, beliefs, and algorithms through the lens of sum-of-squares 1 Is sos an “optimal algorithm”? We have alluded several times in this course to the intuition that sum

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                    Source URL: sumofsquares.org

                    - Date: 2016-11-17 19:44:26
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