This week I played a lot of matches versus lower-rated players to see if I can spot some recurring errors. I found a couple of areas where those players usually had problems finding the best move.
In the next few posts I will try to explain what went wrong and how to choose the best play, and I hope it will be useful to you.
But, first things first - let's see the answers for the positions from the last post.
Showing posts with label bear-off. Show all posts
Showing posts with label bear-off. Show all posts
Jun 5, 2011
May 29, 2011
Bear-off cubes
Backginners has been up for a month!
In the first month there were seven posts, almost 2.000 pageviews and 65 comments. Knowing that there are people out there who read this is really encouraging!
Backinners has also been mentioned on some very popular backgammon websites and discussion boards, so I would like to thank everyone who helped in a way to spread the word about it.
I hope you'll continue to visit this blog and you'll find posts instructive and helpful – I'll do my best.
Last time we talked about some backgammon probabilities and today we'll see how those shortcuts can help us calculate correct cube decisions in bear-off positions.
In the first month there were seven posts, almost 2.000 pageviews and 65 comments. Knowing that there are people out there who read this is really encouraging!
Backinners has also been mentioned on some very popular backgammon websites and discussion boards, so I would like to thank everyone who helped in a way to spread the word about it.
I hope you'll continue to visit this blog and you'll find posts instructive and helpful – I'll do my best.
Last time we talked about some backgammon probabilities and today we'll see how those shortcuts can help us calculate correct cube decisions in bear-off positions.
Labels:
bear-off
May 23, 2011
Calculating probabilities
I'm glad to see there were no problems with the positions from the last time.
The only "trick" was to notice the cube has been turned in 1st and 3rd example, so those positions are no redoubles (but they would be initial doubles).
Second example was double/pass.
Before we continue to our next problems, couple of words about backgammon probabilities.
The only "trick" was to notice the cube has been turned in 1st and 3rd example, so those positions are no redoubles (but they would be initial doubles).
Second example was double/pass.
Before we continue to our next problems, couple of words about backgammon probabilities.
Labels:
bear-off,
probability
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