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[1,2,3,4]...[5,6,7,8] : 5! = 120
[1,2,3,4] ; [1,2,4,5] ; [1,2,5,6] ; [1,2,6,7] ; [1,2,7,8]
[1,2,3,5] ; [1,2,4,6] ; [1,2,5,7] ; [1,2,6,8]
[1,2,3,6] ; [1,2,4,7] ; [1,2,5,8] ;
[1,2,3,7] ; [1,2,4,8] ;
[1,2,3,8] ;
[1,3,4,5] ; [1,3,5,6] ; [1,3,6,7] ; [1,3,7,8]
[1,3,4,6] ; [1,3,5,7] ; [1,3,6,8] ;
[1,3,4,7] ; [1,3,5,8] ;
[1,3,4,8] ;
[1,4,5,6] ; [1,4,6,7] ; [1,4,7,8]
[1,4,5,7] ; [1,4,6,7] ;
[1,4,5,8] ;
[1,5,6,7] ; [1,5,7,8]
[1,5,6,8] ;
[1,6,7,8]
[2,3,4,5] ; [2,3,5,6] ; [2,3,6,7] ; [2,3,7,8]
[2,3,4,6] ; [2,3,5,7] ; [2,3,6,8] ;
[2,3,4,7] ; [2,3,5,8] ;
[2,3,4,8] ;
[2,4,5,6] ; [2,4,6,7] ; [2,4,7,8]
[2,4,5,7] ; [2,4,6,7] ;
[2,4,5,8] ;
[2,5,6,7] ; [2,5,7,8]
[2,5,6,8] ;
[2,6,7,8]
[3,4,5,6] ; [3,4,6,7] ; [3,4,7,8]
[3,4,5,7] ; [3,4,6,7] ;
[3,4,5,8] ;
[3,5,6,7] ; [3,5,7,8]
[3,5,6,8] ;
[3,6,7,8]
[4,5,6,7] ; [4,5,7,8]
[4,5,6,8] ;
[4,6,7,8]
[5,6,7,8]
Combinations [1,...] and [2,3,...] are the most relevant.
If you have two higher priorities, you can take over pick.
I guess that if you make 1st on 3rd territory of opponent, 2nd on 4th, 3rd on 5th, and so forth, you can screw over opponent picks very hard.
One higher priority is almost the same as mirror pick. If you make a 1st on 2nd territory, you take over. If you make a 2nd on 3rd territory of opponent, a conflict may happen between 2nd and 3rd pick.
All it means is that :
2nd and 3rd can be contested.
4th and 5th can be contested.
P.S. : Your 2nd pick versus His 3rd pick or Your 3rd pick versus His 2nd pick.
Your 3rd on his 4th will always work. It is the same a 1st pick on top of 2nd.
Your 4th on his 5th will however not always work.
If you think you know how the opponent will order his picks, you can work with this information like contesting his 4th with 3rd & contesting his 6th with a 5th.
I am now not sure if [1,2,3,5,7,8] is possible. :(
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