Theoretically, it's possible to be left with picks 4, 5 and 6. Both players (they can be A and B), by coincidence, have the same 1st pick and A ends up with that territory. Then, A picks B's second territory, as second pick. Also, by coincidence, A ends up with that territory. By chance, A chooses B's third territory and A ends up with pick 3. B is then left with picks 4, 5 and 6. This scenario wouldn't happen all that often
I'm kind of annoyed to have you as a clan mate if you actually believe what you're saying. Let me make this perfectly clear:
If Player A steals player B's first pick, then player B
always gets picks 2 and 3 as compensation. Getting 4, 5, 6 is completely impossible and if you don't accept that as truth, then [redacted]. [redacted] and by this point you should have a basic understanding of Warlight logic. Honestly, I'm [censored]