Here's a more complicated position. Em Lasker v G Reichhelm 1901:
b5,g5 and h5 are the key squares. The position is given has +/=. White can try bringing king through the Qside or Kside. If he is at square 1 (c4) and black moves to his square 1 (b6) we have equality. Same for square 6, h4 and g6. We are told that black has a surplus of CS on the kingside and so are not marked - consequently white must construct a "king dance" (I think I will copyright that ! :-) )while both kings are on the qside to gain better position....
I'm posting this for people who have looked at this before primarily in the hope that by talking about it I may better understand it.
From Muller and Lamprecht's excellent "Secrets of Pawn Endings", state that corresponding squares are where kings are in reciprocal zugzwang but they note that corresponding squares theory (CST - my designation) isn't everything when reserve pawn moves and king attacking with tempo are to be considered etc
They mark the diagrams in the book with numbers that relate to CST and remark it's a pity that we can't mark the chess board with numbers. I will give several positions and also post photos with CS numbered on the board.
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Briefly. It's stated that white has more CS. I intend posting another position at some point. CST has been promoted by Muller and Lamprecht after being mentioned by Averbakh in his work. I have to admit that my initial thoughts are that working out the CS requires analysis, so why bother with this numbering system in the first place ? In the above example white has won by triangulating, so is the consideration of CST an impractical overhead ? - but another part of me says that I shouldn't be lazy and try and understand this....