[Event "Affordable Computer Chess Tournament"] [Site "GAMING-PC"] [Date "2018.02.03"] [Round "1"] [White "Fidelity Excellence"] [Black "Excalibur Grandmaster"] [Result "1/2-1/2"] [WhiteElo "?"] [BlackElo "?"] [Variant "Standard"] [TimeControl "0+30"] [ECO "E90"] [Opening "King's Indian Defense: Normal Variation, Rare Defenses"] [Termination "Normal"] [Annotator "lichess.org"] 1. d4 Nf6 2. c4 g6 3. Nc3 Bg7 4. e4 d6 5. Nf3 { E90 King's Indian Defense: Normal Variation, Rare Defenses } O-O 6. Bd3 Bg4 7. e5? { (0.33 → -0.92) Mistake. Be2 was best. } (7. Be2 Nfd7 8. Be3 e5 9. d5 a5 10. O-O Na6 11. h3 Bxf3) 7... dxe5 8. dxe5 Nfd7 9. Be4 Nc6 10. Bxc6 bxc6 11. Bf4 Nc5 12. Bg5? { (-0.90 → -2.48) Mistake. O-O was best. } (12. O-O Nd3 13. h3 Bxh3 14. Bg3 Bg4 15. Qe2 Bxf3 16. Qxf3 Nxe5 17. Bxe5 Bxe5 18. Rad1 Qe8) 12... Nd3+ 13. Ke2 Nxe5 14. Qxd8 Rfxd8 15. c5?! { (-2.22 → -3.38) Inaccuracy. Na4 was best. } (15. Na4 Nxc4 16. Rac1 Nb6 17. b3 Rd5 18. Be3 Rad8 19. Rhd1 Rxd1 20. Rxd1 Rxd1 21. Kxd1 Nxa4) 15... Rdb8 16. Nd1 Nd7 17. h3 Bxb2 18. Nxb2 Rxb2+ 19. Ke3 Be6 20. Nd4 Bxa2 21. Nxc6 f6 22. Bh4 g5 23. Bg3 Nxc5 24. Rac1 Ne6 25. Bxc7? { (-2.49 → -4.52) Mistake. h4 was best. } (25. h4 g4 26. Rhd1 Ng7 27. Rd7 Re8 28. Rd2 Nf5+ 29. Ke2 Rxd2+ 30. Kxd2 e5 31. Ke1 Bd5) 25... Nxc7 26. Nxe7+ Kf8 27. Rxc7 Re8 28. Rxa7 Rxe7+ 29. Rxe7 Kxe7 30. h4 Rb3+ 31. Kd2 gxh4 32. Rxh4 Bb1 33. Ra4 Bf5 34. g4 Bd7 35. Re4+ Be6 36. Ra4 Rb5 37. Ra7+ Bd7 38. Ke3 h5 39. gxh5 Rxh5 40. Ke4 Kd6 41. f4? { (-3.22 → -5.45) Mistake. Ra6+ was best. } (41. Ra6+ Bc6+ 42. Kf4 Rc5 43. Ra3 Rc4+ 44. Ke3 Re4+ 45. Kd2 Bb5 46. Rb3 Re2+ 47. Kd1 Bc4) 41... Bc6+ 42. Kd4 Rh4 43. Ke3 Rh3+ 44. Ke2 Bb5+ 45. Kf2 Bc4 46. Kg2 Rb3 47. Kf2 Kd5 48. Rf7 Ke4?? { (-4.07 → -0.78) Blunder. Ke6 was best. } (48... Ke6 49. Ra7 Kf5 50. Rc7 Bb5 51. Rf7 Bc6 52. Ke2 Bf3+ 53. Kd2 Be4 54. Rf8 Rf3 55. Rf7) 49. Rxf6 Rf3+ 50. Kg1 Bd3 51. Kg2 Ke3 52. Kh2 Be4 53. Rf8?? { (-0.90 → -46.35) Blunder. f5 was best. } (53. f5) 53... Rxf4?? { (-46.35 → -0.08) Blunder. Kf2 was best. } (53... Kf2) 54. Rxf4 Kxf4 { The game is a draw. } 1/2-1/2