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    • Seminars
      • Algebra
        • Associative Rings
          • Ariki-Koike Algebras
          • Cluster Algebras
          • Group Rings
          • Hecke Algebras
          • KLR Algebras
          • Schur Algebras
        • Commutative Algebra
        • Fusion Systems
        • Group Theory
          • Abelian Groups
          • Algebraic Groups
          • Combinatorial Group Theory
          • Computational Group Theory
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          • Geometric Group Theory
          • Infinite Groups
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          • Permutation Groups
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      MathVideos.org
      • Seminars
        • Algebra
          • Associative Rings
            • Ariki-Koike Algebras
            • Cluster Algebras
            • Group Rings
            • Hecke Algebras
            • KLR Algebras
            • Schur Algebras
          • Commutative Algebra
          • Fusion Systems
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            • Abelian Groups
            • Algebraic Groups
            • Combinatorial Group Theory
            • Computational Group Theory
            • Finite Groups
            • Geometric Group Theory
            • Infinite Groups
            • Lie Groups
            • Permutation Groups
          • Lie Theory
            • Algebraic Groups
            • Lie Algebras
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            • p-Adic Groups
            • Representations of Algebraic Groups
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            • Jordan and Axial Algebras
            • Lie Algebras
            • Other Non-Associative Rings
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            • Representations of Algebraic Groups
            • Representations of Finite Groups
            • Representations of Lie Algebras
            • Representations of Symmetric Groups
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          • Complex Analysis
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      James Maynard: On the Furstenberg-Sárközy Theorem

      8th December, 2020
      Watch LaterRemove Cinema Mode

      We discuss a new upper bound for sets with no square differences. This is joint work with T. Bloom.

      This video is part of the Webinar in Additive Combinatorics series, and this is their YouTube channel.

      Additive combinatorics Additive number theory Combinatorics Number theory

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