Lyudmil Tsvetkov wrote:
what do you mean by ultra-decisive positions?
In each case, we have at least 500 games played by high level opponents.
In actual games played, (white_wins + black_wins) / (white_wins + black_wins + draws) was greater than 0.85.
So in practice there was a very surprisingly tiny number of draws compared to wins for one side or the other.
no matter how hard I try, this is simply beyond my grasping power.
how many positions are included in the set?
170
the set evaluated as a whole, or just the single positions?
As M. Vandenberg pointed out, they are really just candidates for a set of positions designed to reduce draws in a high level contest. In practice, they may not work out so well. But I would say that they have much higher chances than positions chosen at random.
because, for me, both don't make much sense.
evaluating a single position and getting many draws both fro white and black would simply mean the engines and humans playing it are crazy, position is either better or worse for one side, you know, and that is usually reflected in the statistics.
Really strong and equally matched computer programs tend to get a lot of draws at long time control. The same is also true for super GM level matches when the opponents are extremely strong (e.g. the WC finals).
evaluating a larger set of positions instead also does not make much sense to me, as in this case you don't know which positions favour white and which black.
if you were so kind to post here some examples for browsing, maybe you could get a lot more and more meaningful feedback.
For this position:
[d]r1bqkb1r/5ppp/pn1ppn2/1p6/3NP1P1/2N1BP2/PPPQ3P/2KR1B1R b kq - acd 40; acs 2218; bm Nfd7; cce -1; ce -7; pm Bb7 {974} Nfd7 {611} Qc7 {16} b4 {4} Nc4 {1}; pv Nfd7 a3; white_wins 733; black_wins 729; draws 137;
there were 1,599 games completed. Of these games, there were 733 white wins, 729 black wins, and 137 draws.
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