Just a quick note:  Stephen Kohl pointed out that the groups are
alternating groups for n=6..9, and IsNaturalAlternatingGroup
shows they are full alternating groups on n! points for n=6..10.
The probability of two random permutations generating a permutation
group other than An or Sn is quite low, so it is not too surprising
to get such a large group.

Allan Adler wrote:
At any rate, now I'd like to know what groups one does get, but it is
pretty clear that I'm not equipped to work on it, for lack of suitable
computer facilities, and I can't afford to buy better ones. So, if someone
does figure out more about these groups, I hope they will let me know
about them.

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