Element structure of maximal unipotent subgroup of symplectic group of degree six over a finite field
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This article gives specific information, namely, linear representation theory, about a family of groups, namely: maximal unipotent subgroup of symplectic group of degree six.
View linear representation theory of group families | View other specific information about maximal unipotent subgroup of symplectic group of degree six
Summary
Item | Value |
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number of conjugacy classes | Case even (i.e., a power of 2): PLACEHOLDER FOR INFORMATION TO BE FILLED IN: [SHOW MORE] Case odd: equals number of irreducible representations. See number of irreducible representations equals number of conjugacy classes, linear representation theory of maximal unipotent subgroup of symplectic group of degree six over a finite field |
order | Follows from the general formula, order of maximal unipotent subgroup of is |
conjugacy class sizes | Case even (i.e., a power of 2): PLACEHOLDER FOR INFORMATION TO BE FILLED IN: [SHOW MORE] Case odd: PLACEHOLDER FOR INFORMATION TO BE FILLED IN: [SHOW MORE] |