NAME
Number of involutions in GL(n,4).
LINKS
Alois P. Heinz, <a href="/A211877/b211877.txt">Table of n, a(n) for n = 1..50</a>
Discussion
Wed Apr 24
19:48
T. D. Noe: Does your Mma code produce the n-th term?
Fri Apr 26
13:55
R. J. Mathar: According to section 3 (proposition 3) of Kutler's article in JIS vol 13 (2010) # 10.3.6 the formula sum_{k=0..n} = q^(k(n-k))*q-binomial(n,k) refers only to cases where q=4 is the power of an odd prime, which is not the case here.
REFERENCES
Alexander Gruber. On an application of character sums to a theorem of Frobenius. Cincinnati, 2013.
Discussion
Mon Feb 25
17:33
Alexander Gruber: Whoops- I did not mean to propose this one yet. The paper won't be out for another month or so.
Wed Apr 24
12:17
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