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“Reading every word, slowly studying each diagram and following your analysis was invaluable to strengthening not only my checker play but my understanding of fundamental backgammon.”
Bill Robertie welcomes the opportunity to share his knowledge of backgammon with experienced players and beginners alike.
On his blog, Robertie publishes set and equipment reviews, creates quiz contests and provides free lessons. He would be remiss not to include his Robertie’s Rules! He also educates readers of the Gammon Press blog on the history of the game, offers backgammon instruction and more.
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Black on roll owning a 2-cube, leading 11-3 in a 15-point match.
Black’s Pip Count = 100
You’re playing a 15-point match, and you’ve got a very comfortable lead, 11-3. You were doubled to two early on, and you took. Now you’ve broken contact, and you’ve got a big lead in the race, 26 pips.
You’d like to redouble, but you don’t know exactly when it’s right to do so. Clearly it’s right at some point, but – are you there yet?
Backgammon notation is a way of describing dice rolls and moves on a backgammon board. Prior to 1976, notation wasn’t standardized; backgammon writers would invent their own notation systems, and readers would have to learn a new notation system when they picked up a new book. In 1976, Paul Magriel published his classic book Backgammon, using a notation system that was simple and appealing. Almost overnight, this system became a de facto standard, and almost every book published since then has used it. Let’s see how it works.
Two questions:
(1) What percentage of backgammon is skill and what percentage is luck?
(2) How does backgammon compare to other games in this respect?
Question (1) comes up a lot, but it’s a bad question. Backgammon is a game that combines luck and skill, but there’s no simple way to separate the two. If I said, for instance, that backgammon was 80% luck and 20% skill, what exactly would I mean? If someone else said that backgammon was 90% luck and 10% skill, could we devise an experiment that would prove one statement was more accurate than the other? I don’t see how.
