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Counting Matricesmatrices over Finite Fieldsfinite fields of a given order
How can I count/enumerate matrices in GL(2,GF(2^5)) of${\rm GL}(2,{\rm GF}(2^5))$
of order 3$3$? In general, how can I obtain the number of matrices in GL(2,GF(q))${\rm GL}(2,{\rm GF}(q))$, where q$q$ is a power of a prime, of order, say
say, t$t$?
Counting Matrices over Finite Fields of a given order
How can I count/enumerate matrices in GL(2,GF(2^5)) of order 3? In general, how can I obtain the number of matrices in GL(2,GF(q)), where q is a power of a prime of order, say, t?
Counting matrices over finite fields of a given order
How can I count/enumerate matrices in ${\rm GL}(2,{\rm GF}(2^5))$
of order $3$? In general, how can I obtain the number of matrices in${\rm GL}(2,{\rm GF}(q))$, where $q$ is a power of a prime, of order,
say, $t$?
Counting Matrices over Finite Fields of a given order
How can I count/enumerate matrices in GL(2,GF(2^5)) of order 3? In general, how can I obtain the number of matrices in GL(2,GF(q)), where q is a power of a prime of order, say, t?
