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Identifier
Values
=>
Cc0022;cc-rep
['A',1]=>2 ['A',2]=>3 ['B',2]=>5 ['G',2]=>6 ['A',3]=>5 ['B',3]=>10 ['C',3]=>10 ['A',4]=>7 ['B',4]=>20 ['C',4]=>20 ['D',4]=>13 ['F',4]=>25 ['A',5]=>11 ['B',5]=>36 ['C',5]=>36 ['D',5]=>18 ['A',6]=>15 ['B',6]=>65 ['C',6]=>65 ['D',6]=>37 ['E',6]=>25 ['A',7]=>22 ['B',7]=>110 ['C',7]=>110 ['D',7]=>55 ['E',7]=>60 ['A',8]=>30 ['B',8]=>185 ['C',8]=>185 ['D',8]=>100 ['E',8]=>112
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Description
The number of conjugacy classes in the Weyl group of a finite Cartan type.
Code
def statistic(cartan_type):
    W = ReflectionGroup(cartan_type)
    return len(W.conjugacy_classes_representatives())

Created
Jun 25, 2017 at 10:23 by Christian Stump
Updated
Jun 25, 2017 at 10:23 by Christian Stump