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No, there are 27 combinations(when you still account for the fact that you can have three windows machines).

You can see it in that way:

machine1: L, machine2: W, machine3: O machine1: L, machine2: W, machine3: W

The reason why it matters is that you have more ways to have exactly two linux machines:

m1: L, m2: L, m3: O

m1: L, m2: O, m2: L,

etc.

That gives you 2*3 ways of having exactly two linux machines (you have 3 ways of having exactly one non linux machine, and then this machine can be two different things). If you say that LLO is OLL, you would have only 2 ways of having exactly two linux machines.

Hope this makes sense.

I see. LLO and LOL are different occurences and must be counted for. Thanks for clarifying!

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