I agree assigning skill levels to backgammon players is a very complex
matter and what is difficult varies from player to player. As to your
position you must remember that gnubg counts close doubles and not
non-obvious cube actions. In the position the cube actions may be
non-obvious, but they certainly aren't close.
Christian.
On 9/4/06, Albert Silver <address@hidden> wrote:
> I think it is rather complicated. Admittedly, some doubles with such
> an equity difference can seem absurd, but many will leave players very
> much in doubt, especially if they are dependent on the score. Here is
> an example:
>
> GNU Backgammon Position ID: 7LYBAGPN3QYgIA
> Match ID : MAFgAAAAAAAA
> +12-11-10--9--8--7-------6--5--4--3--2--1-+ O: GNU
> | O | | O O O X O O | 0 points
> | O | | O O O X O | On roll
> | | | O O |
> | | | |
> | | | |
> ^| |BAR| | 3 point match (Cube: 1)
> | | | |
> | | | |
> | | | X |
> | X | X | X X X X |
> | O X | X | X X X X O | 0 points
> +13-14-15-16-17-18------19-20-21-22-23-24-+ X: Albert
>
>
>
> Cube analysis
> 2-ply cubeless equity +0.3741 (Money: +0.2537)
> 51.93% 29.02% 1.08% - 48.07% 8.47% 0.14%
> Cubeful equities:
> 1. No double +0.3045
> 2. Double, pass +1.0000 ( +0.6955)
> 3. Double, take +0.0365 ( -0.2681)
> Proper cube action: No double, take (27.8%)
>
> This situation occured in a game of mine, and my opponent sent the
> cube. It is a blunder to send, over 0.250, and a larger one to pass. I
> had no idea what to do, and analyzed quite some time before taking.
> I've analyzed it and understand better, but even if it is in blunder
> territory, I don't think that it is so obvious to all, despite the
> potential size of the mistake.
>
> Albert
>
>
> On 9/4/06, Christian Anthon <address@hidden> wrote:
> > The threshold of 0.25 seemed too large for common sense, far too many
> > doubles very counted as being close, but also the function was plain
> > stupid and hard to understand. For example all too-good positions were
> > counted in for some reason. The threshold could be set back to 0.25
> > for counting of the doubles, but it would still be difficult to guess
> > the average relation between the old and current versions of the
> > function.
> >
> > Christian.
>