Z2

Results: 216



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1

Hausdorff Center for Mathematics, Summer School (May 9–13, 2016) Problems for “Discrete Convex Analysis” (by Kazuo Murota) Problem 1. Prove that a function f : Z2 → R defined by f (x1 , x2 ) = φ(x1 − x2 ) is

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Source URL: www.comp.tmu.ac.jp

Language: English - Date: 2016-05-09 03:17:31
    2

    Sphere Research Corporation Revision 6.2 September 10, 2005 z2 Nobody is too old to learn,

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    Source URL: www.sphere.bc.ca

    Language: English - Date: 2005-09-11 15:57:08
      3

      Microsoft Word - 基本_z2_あとがき.doc

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      Source URL: www.library.tohoku.ac.jp

      Language: Japanese - Date: 2010-03-17 00:09:34
        4

        Exercices Math´ematiques Discr`etes : Th´eorie des groupes finis 1. Parmi les structures suivantes, d´eterminer lesquelles sont des groupes. (a) < Z2 , +2 , 0 > (b) < Z2 , ·2 , 1 > (c) < {True, False}, ∨, False > (

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        Source URL: math.umons.ac.be

        Language: French - Date: 2010-08-06 08:38:44
          5

          120117_giz_bmz_wortbildmarke-z2_gesamt_v_04

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          Source URL: peoplefoodandnature.org

          - Date: 2015-12-03 15:24:19
            6

            120117_giz_bmz_wortbildmarke-z2_gesamt_v_04

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            Source URL: www.cimonline.de

            - Date: 2016-08-21 17:03:20
              7

              Sensoren / Haltewinkel Sensor Typ SN-Z2 Länge: 40 mm Sensor Typ SNS - A Länge: 40 mm

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              Source URL: www.oppermann-regelgeraete.de

              - Date: 2016-07-01 04:12:53
                8

                1481 Documenta Math. Z2 -Indices

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                Source URL: www.math.uiuc.edu

                - Date: 2015-12-16 13:47:06
                  9

                  Retour sur l’algorithme de minoration de la distance d’un segment de droite à Z2 Vincent L EFÈVRE Loria / INRIA Lorraine Journées Arinews

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                  Source URL: www.vinc17.org

                  - Date: 2015-06-18 06:12:50
                    10

                    Algebra 2. The symmetric groups Sn . Roma, December 15, 2009 In this note we determine the automorphism groups of the symmetric groups Sn . For n = 2 this is very easy: we have S2 ∼ = Z2 and hence Aut(S2 ) is trivial.

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                    Source URL: www.mat.uniroma2.it

                    - Date: 2009-12-15 07:28:01
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