  
  
  [1XReferences[0X
  
  [[20XCGS11[15X] [16XCical\`o, S., de Graaf, W. A. and Schneider, C.[15X, [17XSix-dimensional
  nilpotent  Lie algebras[15X, [18XLinear Algebra and its Applications (to appear)[15X
  (2011)
  
  [[20XdG05[15X]  [16Xde  Graaf,  W.  A.[15X,  [17XClassification  of  solvable  Lie algebras[15X,
  [18XExperiment. Math.[15X, [19X14[15X, 1 (2005), 15--25
  
  [[20XdG07[15X]  [16Xde  Graaf,  W. A.[15X, [17XClassification of 6-dimensional nilpotent Lie
  algebras over fields of characteristic not 2[15X, [18XJ. Algebra[15X, [19X309[15X, 2 (2007),
  640--653
  
  [[20XSch05[15X]  [16XSchneider,  C.[15X, [17XA computer-based approach to the classification
  of nilpotent Lie algebras[15X, [18XExperiment. Math.[15X, [19X14[15X, 2 (2005), 153--160
  
  [[20XStr[15X]     [16XStrade,    H.[15X,    [17XLie    algebras    of    small    dimension[15X,
  (arxiv.org/abs/math/0601413)
  
  [[20XVau06[15X]  [16XVaughan-Lee,  M.[15X,  [17XSimple Lie algebras of low dimension over rm
  GF(2)[15X, [18XLMS J. Comput. Math.[15X, [19X9[15X (2006), 174--192 (electronic)
  
  
  
  -------------------------------------------------------
