{"group ", "SmallGroup(108,15)", "also called ", "Sigma108", "conjclasInfo ", 
 "Conjugacy Classes of group Gp\n-----------------------------\n[1]     Order \
1       Length 1      \n        Rep Id(Gp)\n\n[2]     Order 2       Length 9  \
    \n        Rep Gp.2\n\n[3]     Order 3       Length 1      \n        Rep \
Gp.5^2\n\n[4]     Order 3       Length 1      \n        Rep Gp.5\n\n[5]     \
Order 3       Length 12     \n        Rep Gp.4\n\n[6]     Order 3       \
Length 12     \n        Rep Gp.3\n\n[7]     Order 4       Length 9      \n    \
    Rep Gp.1 * Gp.2\n\n[8]     Order 4       Length 9      \n        Rep \
Gp.1\n\n[9]     Order 6       Length 9      \n        Rep Gp.2 * \
Gp.5^2\n\n[10]    Order 6       Length 9      \n        Rep Gp.2 * \
Gp.5\n\n[11]    Order 12      Length 9      \n        Rep Gp.1 * \
Gp.5^2\n\n[12]    Order 12      Length 9      \n        Rep Gp.1 * \
Gp.5\n\n[13]    Order 12      Length 9      \n        Rep Gp.1 * Gp.2 * \
Gp.5\n\n[14]    Order 12      Length 9      \n        Rep Gp.1 * Gp.2 * \
Gp.5^2\n\n\n", "centralizerInfo ", "[\n    GrpPC : Gp of order 108 = 2^2 * \
3^3\n    PC-Relations:\n        Gp.1^2 = Gp.2, \n        Gp.2^2 = Id(Gp), \n  \
      Gp.3^3 = Id(Gp), \n        Gp.4^3 = Id(Gp), \n        Gp.5^3 = Id(Gp), \
\n        Gp.3^Gp.1 = Gp.3 * Gp.4^2, \n        Gp.3^Gp.2 = Gp.3^2, \n        \
Gp.4^Gp.1 = Gp.3^2 * Gp.4^2, \n        Gp.4^Gp.2 = Gp.4^2 * Gp.5, \n        \
Gp.4^Gp.3 = Gp.4 * Gp.5,\n\n    GrpPC of order 12 = 2^2 * 3\n    \
PC-Relations:\n        $.1^2 = $.3, \n        $.2^3 = Id($), \n        $.3^2 \
= Id($),\n\n    GrpPC of order 108 = 2^2 * 3^3\n    PC-Relations:\n        \
$.1^2 = $.2, \n        $.2^2 = Id($), \n        $.3^3 = Id($), \n        \
$.4^3 = Id($), \n        $.5^3 = Id($), \n        $.3^$.1 = $.3 * $.4^2, \n   \
     $.3^$.2 = $.3^2, \n        $.4^$.1 = $.3^2 * $.4^2, \n        $.4^$.2 = \
$.4^2 * $.5, \n        $.4^$.3 = $.4 * $.5,\n\n    GrpPC of order 108 = 2^2 * \
3^3\n    PC-Relations:\n        $.1^2 = $.2, \n        $.2^2 = Id($), \n      \
  $.3^3 = Id($), \n        $.4^3 = Id($), \n        $.5^3 = Id($), \n        \
$.3^$.1 = $.3 * $.4^2, \n        $.3^$.2 = $.3^2, \n        $.4^$.1 = $.3^2 * \
$.4^2, \n        $.4^$.2 = $.4^2 * $.5, \n        $.4^$.3 = $.4 * $.5,\n\n    \
GrpPC of order 9 = 3^2\n    PC-Relations:\n        $.1^3 = Id($), \n        \
$.2^3 = Id($),\n\n    GrpPC of order 9 = 3^2\n    PC-Relations:\n        \
$.1^3 = Id($), \n        $.2^3 = Id($),\n\n    GrpPC of order 12 = 2^2 * 3\n  \
  PC-Relations:\n        $.1^2 = $.3, \n        $.2^3 = Id($), \n        \
$.3^2 = Id($),\n\n    GrpPC of order 12 = 2^2 * 3\n    PC-Relations:\n        \
$.1^2 = $.3, \n        $.2^3 = Id($), \n        $.3^2 = Id($),\n\n    GrpPC \
of order 12 = 2^2 * 3\n    PC-Relations:\n        $.1^2 = $.3, \n        \
$.2^3 = Id($), \n        $.3^2 = Id($),\n\n    GrpPC of order 12 = 2^2 * 3\n  \
  PC-Relations:\n        $.1^2 = $.3, \n        $.2^3 = Id($), \n        \
$.3^2 = Id($),\n\n    GrpPC of order 12 = 2^2 * 3\n    PC-Relations:\n        \
$.1^2 = $.3, \n        $.2^3 = Id($), \n        $.3^2 = Id($),\n\n    GrpPC \
of order 12 = 2^2 * 3\n    PC-Relations:\n        $.1^2 = $.3, \n        \
$.2^3 = Id($), \n        $.3^2 = Id($),\n\n    GrpPC of order 12 = 2^2 * 3\n  \
  PC-Relations:\n        $.1^2 = $.3, \n        $.2^3 = Id($), \n        \
$.3^2 = Id($),\n\n    GrpPC of order 12 = 2^2 * 3\n    PC-Relations:\n        \
$.1^2 = $.3, \n        $.2^3 = Id($), \n        $.3^2 = Id($)\n]\n", 
 "card[group] ", 108, "\[Lambda]max ", 168, "centralgrading[group] ", 
 {14, 12, 14, 14, 9, 9, 12, 12, 12, 12, 12, 12, 12, 12}, "qdimlist ", 
 {1, 1, 1, 1, 3, 3, 3, 3, 3, 3, 3, 3, 4, 4, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 
  9, 1, 1, 1, 1, 3, 3, 3, 3, 3, 3, 3, 3, 4, 4, 1, 1, 1, 1, 3, 3, 3, 3, 3, 3, 
  3, 3, 4, 4, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 12, 
  12, 12, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 
  9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 
  9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 
  9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9, 9}, 
 "dimA ", 11664, "horizontalDimensions ", {168, 168, 168, 168, 486, 486, 486, 
  486, 486, 486, 486, 486, 645, 645, 1296, 1296, 1296, 1296, 1296, 1296, 
  1296, 1296, 1296, 1296, 1296, 1296, 168, 168, 168, 168, 486, 486, 486, 486, 
  486, 486, 486, 486, 645, 645, 168, 168, 168, 168, 486, 486, 486, 486, 486, 
  486, 486, 486, 645, 645, 1701, 1701, 1701, 1701, 1701, 1701, 1701, 1701, 
  1701, 1701, 1701, 1701, 1701, 1701, 1701, 1701, 1701, 1701, 1296, 1296, 
  1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 
  1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 
  1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 
  1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 
  1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 
  1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 
  1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 
  1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296, 1296}, "dimB ", 
 241983288, "smallrank ", 14, "smalldim ", {1, 1, 1, 1, 3, 3, 3, 3, 3, 3, 3, 
  3, 4, 4}}