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There is a page named "Moufang" on Wikipedia

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  • several concepts in mathematics are named: Moufang–Lie algebra Moufang loop Moufang polygon Moufang plane David Moufang (born 1966), German ambient techno musician...
    401 bytes (90 words) - 17:47, 23 May 2021
  • mathematics, a Moufang loop is a special kind of algebraic structure. It is similar to a group in many ways but need not be associative. Moufang loops were...
    11 KB (1,738 words) - 21:03, 14 April 2024
  • Thumbnail for David Moufang
    David Moufang (born 1966, in Heidelberg, West Germany) is a German ambient techno musician. He records with his partner, Jonas Grossmann as Deep Space...
    4 KB (512 words) - 09:27, 25 April 2024
  • Ruth Moufang (10 January 1905 – 26 November 1977) was a German mathematician. She was born to German chemist Eduard Moufang and Else Fecht Moufang. Eduard...
    5 KB (477 words) - 09:50, 5 October 2023
  • In geometry, a Moufang plane, named for Ruth Moufang, is a type of projective plane, more specifically a special type of translation plane. A translation...
    4 KB (498 words) - 00:09, 6 January 2024
  • In mathematics, Moufang polygons are a generalization by Jacques Tits of the Moufang planes studied by Ruth Moufang, and are irreducible buildings of...
    10 KB (1,356 words) - 13:17, 1 June 2024
  • In mathematics, a Malcev algebra (or Maltsev algebra or Moufang–Lie algebra) over a field is a nonassociative algebra that is antisymmetric, so that x...
    2 KB (329 words) - 18:43, 23 March 2021
  • In mathematics, a Moufang set is a particular kind of combinatorial system named after Ruth Moufang. A Moufang set is a pair ( X ; { U x } x ∈ X ) {\displaystyle...
    3 KB (424 words) - 20:48, 2 February 2024
  • Thumbnail for Christoph Moufang
    Franz Christoph Ignaz Moufang (17 February 1817 – 27 February 1890) was a German Catholic theologian and diocesan administrator. Moufang was born at Mainz...
    7 KB (953 words) - 13:37, 27 January 2024
  • not hold: the sedenions are power-associative but not alternative. The Moufang identities a ( x ( a y ) ) = ( a x a ) y {\displaystyle a(x(ay))=(axa)y}...
    7 KB (1,076 words) - 09:57, 24 May 2024
  • a (commutative) Moufang loop L of order 81 with normal commutative subgroup of order 27. Conjecture: Any finite commutative Moufang loop of period 3...
    30 KB (3,559 words) - 18:14, 9 February 2024
  • Thumbnail for Max Dehn
    23 problems. Dehn's doctoral students include Ott-Heinrich Keller, Ruth Moufang, and Wilhelm Magnus; he also mentored mathematician Peter Nemenyi and the...
    12 KB (1,348 words) - 17:38, 16 May 2024
  • examples of infinite non-Desarguesian planes include: The Moulton plane. Moufang planes over alternative division algebras that are not associative, such...
    10 KB (1,174 words) - 02:55, 8 February 2024
  • Hawtin, Tetsu Inoue, Uwe Schmidt (Atom™), Amir Abadi (Dr. Atmo), and David Moufang (Move D). By August 2005, Namlook and collaborators had released 135 albums...
    7 KB (725 words) - 01:38, 27 February 2024
  • Thumbnail for Jacques Tits
    classified these when they admit a suitable group of symmetries (the so-called Moufang polygons). In collaboration with François Bruhat he developed the theory...
    12 KB (969 words) - 00:16, 14 May 2024
  • Thumbnail for Free group
    the original on 2016-03-05. Retrieved 2015-09-01. See Magnus, Wilhelm; Moufang, Ruth (1954). "Max Dehn zum Gedächtnis". Mathematische Annalen. 127 (1):...
    18 KB (2,309 words) - 19:40, 25 May 2024
  • Thumbnail for Quasigroup
    both a left and right Bol loop is a Moufang loop. This is equivalent to any one of the following single Moufang identities holding for all x, y, z: x...
    31 KB (3,859 words) - 19:03, 8 June 2024
  • Thumbnail for Generalized polygon
    way. Generalized polygons satisfying a technical condition known as the Moufang property have been completely classified by Tits and Weiss. Every generalized...
    11 KB (1,471 words) - 05:16, 7 March 2024
  • plane over the octonions. The Cayley plane was discovered in 1933 by Ruth Moufang, and is named after Arthur Cayley for his 1845 paper describing the octonions...
    4 KB (412 words) - 20:52, 12 May 2024
  • Me-Sheen MLO (members: Jonathon Tye and Peter Smith) Move D (real name: David Moufang) Single Cell Orchestra (real name: Miguel Angelo Fierro) Spacetime Continuum...
    1 KB (145 words) - 08:30, 30 July 2022
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