Multiplication

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71

ABOUT THE BOOK Zero. Zip. Zilch. Nada. That’s what all the other numbers think of Zero. He doesn’t add anything in addition. He’s of no use in division. And don’t even ask what he does in multiplication.

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Source URL: www.tomlichtenheld.com

- Date: 2016-05-09 12:56:56
    72

    Fast Integer Multiplication Using Modular Arithmetic Anindya De† Computer Science Division University of California at Berkeley Berkeley, CA 94720, USA

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    Source URL: www.cse.iitk.ac.in

    - Date: 2016-07-30 09:35:21
      73

      Fast Integer Multiplication with ¨ Schonhage-Strassen’s Algorithm Alexander Kruppa CACAO team at LORIA, Nancy

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      Source URL: algo.inria.fr

      - Date: 2009-02-02 13:17:05
        74

        Q-Curves with Complex Multiplication Ley Wilson A thesis submitted in partial fulfillment of the requirements for the degree of Doctor of Philosophy in Pure Mathematics

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        Source URL: iml.univ-mrs.fr

        - Date: 2014-09-16 07:02:03
          75

          Memory Efficient Scheduling for Fast Matrix Multiplication

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          Source URL: issac2009.kias.re.kr

          - Date: 2009-07-31 09:26:59
            76

            Eureka Math™ Tips for Parents New Terms in this Module: Exploring Measurement with Multiplication

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            Source URL: greatminds.net

            - Date: 2015-07-29 21:50:47
              77

              J.S. Lee and J.W. Kim (Advanced Devices Cmup. LG Electronics Institute of Technoloa, 16 Woomyon-Dung, Seocho-Gu. SeoulKorea) Modulo (2"+ 1) multiplication: The product ( P ) of two numbers (X,Y ) modulo (2" + I

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              Source URL: www.inesc-id.pt

              - Date: 2007-02-23 05:24:21
                78

                Computing cyclic isogenies using real multiplication Notes of a talk given for the ANR Peace project Damien Robert 2013–04–19; Updated 2013–04–23 1 Introduction

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                Source URL: www.normalesup.org

                - Date: 2014-08-03 16:15:38
                  79

                  arXiv:1601.08229v1 [math.AG] 29 JanON THE GEOMETRY OF BORDER RANK ALGORITHMS FOR MATRIX MULTIPLICATION AND OTHER TENSORS WITH SYMMETRY J.M. LANDSBERG AND MATEUSZ MICHALEK Abstract. We establish basic information a

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                  Source URL: arxiv.org

                  - Date: 2016-01-31 20:29:05
                    80

                    Contemporary Mathematics The geometry of efficient arithmetic on elliptic curves David Kohel Abstract. The arithmetic of elliptic curves, namely polynomial addition and scalar multiplication, can be described in terms o

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                    Source URL: iml.univ-mrs.fr

                    - Date: 2014-03-31 06:18:09
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