British Chess Magazine Octubre 2013 | Page 44

548 The British Chess Magazine Test Your Chess IM Shaun Taulbut [email protected] You have the White pieces alongside Bulgar Veselin Topalov, FIDE World Champion 2005. You face Alexander Morozevich, as gifted and natural a player as you could ever meet. We are in China. Cover the page with a piece of paper (would it help to cut a piece to fit?) and try to predict – jot them down – Topalov’s moves starting at move 4. Pay special attention when selecting moves 13, 14, 19, 22, 33 and 38. That’s where the big points lurk. G VA Topalov O AS Morozevich FIDE GP Beijing, 2013 Philidor’s, Nimzowitsch C41 2 points. White wishes to retain his bishop on the strong a2–f7 diagonal and this enables White to retreat the bishop, if necessary to b3 or a2. 7…c6 8 e1 3 points; White overprotects e4 preparing for Black exchanging in the centre with …e×d4. 8…a5 9 h3 2 points. A useful move preventing Black from putting a piece on g4 and allowing White to develop his queen’s bishop on e3, if desired. [Taulbut] 1 e4 d6 2 d4 f6 3 c3 e5 4 f3 3 points for this natural developing move, which transposes to a Philidor Defence. The exchange 4 d×e5 d×e5 5 ×d8+ ×d8 6 g5 e6 leads to a slight advantage for White and scores 2 points. 4…bd7 5 c4 3 points. The natural move of the bishop has threats against f7 if Black is careless. 5…e7 6 0–0 2 points. The sacrifice 6 ×f7+ ×f7 7 g5+ g6 8 e6 g8 9 ×c7 b8 is good for Black and only scores a point. 6…0–0 7 a4 9…b6 10 b3 2 points. The retreat to a2 is also possible and scores a point. 10…fd7 Black has difficulties developing his queen’s bishop and evolves a plan to try and force off the White king’s bishop. 11 e3 2 points. White waits for Black to commit himself. 11…e×d4 12 ×d4 2 points. The best recapture aiming the knight at f5. The alternative recaptures are: (a) 12 ×d4 f6 (12…c5 13 ×c5 d×c5 14 ×d8 ×d8 15 ad1 is slightly better for White) 13 e5 d×e5 14 ×e5 ×e5 15 ×e5 with an edge for White scores two points. (b) 12 ×d4 c5 is satisfactory for Black and