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A. Cheron’s study from 1927. contains some cooks. We will look at it anyway in order to repeat the drawing method. The drawing method and the knight’s barriers are already explained in examples N-261, N-268 and N-269. Black king must lose time by going around […]
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Our theme of the month for November is Knight versus Pawn. These seemingly simple endings can hide amazing knight maneuvers. Although there are positions where the knight and king can checkmate the enemy king locked-in at the corner of the board, usually a knight has to stop the pawn and save the draw. The […]
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Can White save his packed up rook? White to move and draw (V. Kovalenko, 1971) (First try to solve the study without moving the pieces!)
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Interesting theoretical question. Can White draw such a material relation and how to do it? White to move and draw (J. Hasek, 1934) (First try to solve the study without moving the pieces!)
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Must-know motif from the rook endings. White to move and win (D. Gurgenidze, 2005) (First try to solve the study without moving the pieces!)
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Find the fascinating idea that saves White. White to move and draw (D. Gurgenidze, 1999) (First try to solve the study without moving the pieces!)
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Quick one for You before turning to some serious endgame stuff… White to move and win (J. Moravec, 1913) (First try to solve the study without moving the pieces!)
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There is a great aesthetic pleasure in gracious cooperation of white king and rook in this study made by a famous endgame specialist Yuri Averbakh. White to move and win (Y. Averbakh, 1980) (First try to solve the study without moving the pieces!)
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Event: “43rd Olympiad 2018” Site: “Batumi GEO” White: “Vidit, Santosh Gujrathi” WhiteElo: “2711” Black: “L’Ami, Erwin” BlackElo: “2639” Result: “1/2-1/2” One of the most interesting things about queen endings is that the queen with g and h pawns versus queen cannot win with the best defence. Of course, in practical game, various factors such […]
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7.2. Rook and Two Pawns versus Rook Like in knight and bishop endings, the advantage of two pawns is usually sufficient to win, but the final decision is on pawn structure and the activity of pieces. Thus, we will devide these endings in three groups: a ) Connected pawns, b ) Isolated pawns, c […]
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