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Identifier
Values
=>
Cc0022;cc-rep
['A',1]=>3 ['A',2]=>8 ['B',2]=>10 ['G',2]=>14 ['A',3]=>15 ['B',3]=>21 ['C',3]=>21 ['A',4]=>24 ['B',4]=>36 ['C',4]=>36 ['D',4]=>28 ['F',4]=>52 ['A',5]=>35 ['B',5]=>55 ['C',5]=>55 ['D',5]=>45 ['A',6]=>48 ['B',6]=>78 ['C',6]=>78 ['D',6]=>66 ['E',6]=>78 ['A',7]=>63 ['B',7]=>105 ['C',7]=>105 ['D',7]=>91 ['E',7]=>133 ['A',8]=>80 ['B',8]=>136 ['C',8]=>136 ['D',8]=>120 ['E',8]=>248
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Description
The dimension of the adjoint representation of the Lie group of given type.
Code
def statistic(C):
    return WeylCharacterRing(C).adjoint_representation().degree()

Created
Apr 19, 2018 at 10:24 by Martin Rubey
Updated
Apr 19, 2018 at 10:24 by Martin Rubey