This is the specification: you're playing against a world-class player, on a tight table, magic rack / perfect rack, nine-ball on the spot, winner breaks, race to 7.
You have the option to either get one game handicap and your opponent gets the break in the first rack or start even (0-0) and the first breaker is decided with a toin coss.
Question: how good of a player you have to be for it to be a better option to give away the handicap and get a chance to be the first breaker? In other words, what is the estimated percentages of run-out of a world-class player and where is the turning point so that the one game advantage is better than the 50-50 chance to break first?
I know it's difficult to say, but that's why I paged math nerds. ;-)
(Let's assume there's no psychological advantage either way.)
You have the option to either get one game handicap and your opponent gets the break in the first rack or start even (0-0) and the first breaker is decided with a toin coss.
Question: how good of a player you have to be for it to be a better option to give away the handicap and get a chance to be the first breaker? In other words, what is the estimated percentages of run-out of a world-class player and where is the turning point so that the one game advantage is better than the 50-50 chance to break first?
I know it's difficult to say, but that's why I paged math nerds. ;-)
(Let's assume there's no psychological advantage either way.)