It does to me too, but 8 opponents is a lot of chances. I'll stick to that number until someone points out the flaw in my math (there probably is one...it's late).
It does to me too, but 8 opponents is a lot of chances. I'll stick to that number until someone points out the flaw in my math (there probably is one...it's late).
You can't answer this question using an algebraic method but have to use combinatorial mathematics. Unfortunate I can't handle combinatorials. However combinatorials allow for the chance that the four aces come out before the second card is dealt to any player while your method does not consider this possibility. Ask at 2 X 2.