I’ve been playing the game for 50 years and this happened to me recently:
I had the following rack
PBQZJDH
And so I could not play a legal move.
I’ve been trying to work out the odds of this (no legal word on the first turn) happening.
I’ve been playing the game for 50 years and this happened to me recently:
I had the following rack
PBQZJDH
And so I could not play a legal move.
I’ve been trying to work out the odds of this (no legal word on the first turn) happening.
I want to know what is the maximum number of legal move choices from any board position, in the game of checkers, assuming official rules.
I’m creating a program that plays checkers, and for performance reasons, I need to know in advance the largest number of legal moves. I expect it to be quite low, like under 50, but just making a guess is not an option for me.
I searched for this, but couldn’t find an answer. Maybe I missed something.
Edit:
Thinking for a moment, I think (one of) the largest theoretical number(s) of legal moves might be where all 12 pieces are kings, like in the position W:WK5,K6,K7,K8,K13,K14,K15,K16,K21,K22,K23,K24:BK30
, which has 42 legal moves. That position is not valid and is not possible to occur. I’m more interested though in the largest possible moves from a valid checkers position. An upper bound might be fine.