[Event "rated blitz game"] [Site "https://lichess.org/LJSt1vkQ"] [Date "2024.04.20"] [Round "-"] [White "xXTheBigGunXx"] [Black "M18OSMAN"] [Result "1/2-1/2"] [GameId "LJSt1vkQ"] [UTCDate "2024.04.20"] [UTCTime "19:00:59"] [WhiteElo "1551"] [BlackElo "1445"] [WhiteRatingDiff "-1"] [BlackRatingDiff "+1"] [Variant "Standard"] [TimeControl "180+0"] [ECO "C00"] [Opening "French Defense: Queen's Knight"] [Termination "Normal"] [Annotator "lichess.org"] 1. e4 { [%eval 0.17] } 1... e6 { [%eval 0.3] } 2. Nc3 { [%eval 0.41] } { C00 French Defense: Queen's Knight } 2... b6 { [%eval 0.6] } 3. d4 { [%eval 0.7] } 3... Bb7 { [%eval 0.68] } 4. g3?! { (0.68 → 0.10) Inaccuracy. Bd3 was best. } { [%eval 0.1] } (4. Bd3 Bb4 5. Ne2 d5 6. O-O dxe4 7. Nxe4 Nd7 8. c3 Be7) 4... Bb4 { [%eval 0.17] } 5. Bg2 { [%eval 0.02] } 5... Nf6 { [%eval -0.05] } 6. Bg5 { [%eval 0.24] } 6... d6 { [%eval 0.6] } 7. Nf3?? { (0.60 → -1.38) Blunder. Ne2 was best. } { [%eval -1.38] } (7. Ne2 Nbd7) 7... Nbd7? { (-1.38 → -0.07) Mistake. Bxe4 was best. } { [%eval -0.07] } (7... Bxe4 8. O-O) 8. O-O? { (-0.07 → -1.30) Mistake. Nd2 was best. } { [%eval -1.3] } (8. Nd2) 8... Bxc3 { [%eval -1.33] } 9. bxc3 { [%eval -1.36] } 9... h6? { (-1.36 → -0.17) Mistake. Bxe4 was best. } { [%eval -0.17] } (9... Bxe4) 10. Bxf6 { [%eval -0.23] } 10... Nxf6 { [%eval -0.18] } 11. e5 { [%eval -0.19] } 11... dxe5 { [%eval -0.15] } 12. Nxe5 { [%eval -0.2] } 12... Bxg2 { [%eval -0.23] } 13. Kxg2 { [%eval -0.2] } 13... Qd5+ { [%eval -0.09] } 14. Kg1 { [%eval -0.23] } 14... O-O { [%eval -0.13] } 15. f4?! { (-0.13 → -0.89) Inaccuracy. c4 was best. } { [%eval -0.89] } (15. c4 Qb7 16. a4 Rfd8 17. a5 c5 18. c3 Rac8 19. axb6 axb6 20. Qd3 Qc7 21. Rfd1 Nd7) 15... Ne4?! { (-0.89 → -0.18) Inaccuracy. c5 was best. } { [%eval -0.18] } (15... c5 16. c4 Qxd4+ 17. Qxd4 cxd4 18. a4 Ne4 19. a5 Rfc8 20. axb6 axb6 21. Nd7 Rxa1 22. Rxa1) 16. Qd3 { [%eval -0.53] } 16... Rad8 { [%eval -0.35] } 17. Rae1 { [%eval -0.7] } 17... Nf6 { [%eval -0.41] } 18. Qe3?! { (-0.41 → -1.22) Inaccuracy. g4 was best. } { [%eval -1.22] } (18. g4 c5) 18... c5?! { (-1.22 → -0.24) Inaccuracy. Qxa2 was best. } { [%eval -0.24] } (18... Qxa2 19. g4) 19. Rd1? { (-0.24 → -1.58) Mistake. dxc5 was best. } { [%eval -1.58] } (19. dxc5 bxc5) 19... cxd4?! { (-1.58 → -0.99) Inaccuracy. Qxa2 was best. } { [%eval -0.99] } (19... Qxa2 20. Qf2) 20. cxd4 { [%eval -0.87] } 20... Qxa2 { [%eval -0.63] } 21. c3?! { (-0.63 → -1.36) Inaccuracy. c4 was best. } { [%eval -1.36] } (21. c4) 21... Nd5 { [%eval -1.23] } 22. Qd3 { [%eval -1.39] } 22... Qb3 { [%eval -1.48] } 23. Ra1 { [%eval -1.43] } 23... Qxc3 { [%eval -1.43] } 24. Qxc3 { [%eval -1.47] } 24... Nxc3 { [%eval -1.69] } 25. Rxa7 { [%eval -1.49] } 25... Rxd4 { [%eval -1.23] } 26. Rb7 { [%eval -1.58] } 26... Rb4 { [%eval -1.3] } 27. Nd7 { [%eval -1.39] } 27... Rd8 { [%eval -1.35] } 28. Kf2? { (-1.35 → -2.90) Mistake. Rxb6 was best. } { [%eval -2.9] } (28. Rxb6 Rxb6) 28... b5 { [%eval -2.57] } 29. Rc1 { [%eval -3.07] } 29... Ne4+ { [%eval -3.19] } 30. Kg2 { [%eval -3.57] } 30... Rb2+ { [%eval -3.44] } 31. Kh3 { [%eval -3.95] } 31... Nf2+ { [%eval -4.01] } 32. Kh4 { [%eval -4.0] } 32... Nd3 { [%eval -3.95] } 33. Rcc7 { [%eval -4.21] } 33... Rxh2+ { [%eval -4.05] } 34. Kg4 { [%eval -3.98] } 34... Nf2+ { [%eval -3.69] } 35. Kf3 { [%eval -3.87] } 35... f6?? { (-3.87 → Mate in 12) Checkmate is now unavoidable. h5 was best. } { [%eval #12] } (35... h5 36. Rxb5 Ra8 37. Ke3 Ng4+ 38. Kd3 Rh3 39. Kd4 Rd8 40. Rcb7 Rxg3 41. Rb8 Rxb8 42. Rxb8+) 36. Nxf6+?? { (Mate in 12 → 0.00) Lost forced checkmate sequence. Nc5 was best. } { [%eval 0.0] } (36. Nc5 Rd3+ 37. Nxd3 Nxd3 38. Rxg7+ Kh8 39. Rh7+ Kg8 40. Rhc7 Ne1+ 41. Ke3 Nc2+ 42. Ke4 Re2+) 36... gxf6 { [%eval 0.0] } 37. Rg7+ { [%eval 0.0] } 37... Kf8 { [%eval 0.0] } 38. Rbf7+ { [%eval 0.0] } 38... Ke8 { [%eval 0.0] } 39. Re7+ { [%eval 0.0] } 39... Kf8 { [%eval 0.0] } 40. Rgf7+ { [%eval 0.0] } 40... Kg8 { [%eval 0.0] } 41. Rg7+ { [%eval 0.0] } 41... Kf8 { [%eval 0.0] } 42. Ref7+ { [%eval 0.0] } 42... Ke8 { [%eval 0.0] } 43. Re7+ { [%eval 0.0] } 43... Kf8 { [%eval 0.0] } { The game is a draw. } 1/2-1/2