Dear gap forum

How we can introduce the following group :
$G=D\times H$ where $D$ is dihedral group of order 42 and $H$ is a
semidirect product of vector space $V$ of dimension 3 over $GF(2)$ by
a subgroup of order 21 from $GL(3,2)$ acting on $V$ naturally.Thanks

Best Regards
Mazaher

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