FEN
[Event "rated blitz game"]
[Site "https://lichess.org/ykV8rq7K"]
[Date "2023.06.15"]
[Round "-"]
[White "Magic_Arrow"]
[Black "ANNA_SOROKIN"]
[Result "1/2-1/2"]
[GameId "ykV8rq7K"]
[UTCDate "2023.06.15"]
[UTCTime "20:06:18"]
[WhiteElo "2135"]
[BlackElo "2046"]
[WhiteRatingDiff "-2"]
[BlackRatingDiff "+2"]
[Variant "Standard"]
[TimeControl "180+0"]
[ECO "D06"]
[Opening "Queen's Gambit Declined: Marshall Defense"]
[Termination "Normal"]
[Annotator "lichess.org"]
1. d4 { [%eval 0.0] } 1... d5 { [%eval 0.27] } 2. c4 { [%eval 0.29] } 2... Nf6 { [%eval 0.71] } { D06 Queen's Gambit Declined: Marshall Defense } 3. cxd5 { [%eval 0.4] } 3... Nxd5 { [%eval 0.98] } 4. e4 { [%eval 0.71] } 4... Nf6 { [%eval 0.84] } 5. e5 { [%eval 0.35] } 5... Nd5 { [%eval 0.47] } 6. Nf3 { [%eval 0.35] } 6... Bg4 { [%eval 0.38] } 7. Nc3 { [%eval 0.37] } 7... Nxc3?! { (0.37 → 1.31) Inaccuracy. e6 was best. } { [%eval 1.31] } (7... e6 8. h3 Bh5 9. Bc4 c6 10. O-O Be7 11. Qe2 O-O 12. Bd3) 8. bxc3 { [%eval 1.44] } 8... e6 { [%eval 1.39] } 9. Be2 { [%eval 0.88] } 9... Be7 { [%eval 0.87] } 10. O-O { [%eval 0.98] } 10... Nd7 { [%eval 1.01] } 11. Rb1 { [%eval 0.71] } 11... b6 { [%eval 1.15] } 12. h3 { [%eval 0.82] } 12... Bh5 { [%eval 1.33] } 13. Be3?! { (1.33 → 0.61) Inaccuracy. Bb5 was best. } { [%eval 0.61] } (13. Bb5) 13... O-O { [%eval 0.49] } 14. Nh2 { [%eval 0.59] } 14... Bxe2 { [%eval 0.55] } 15. Qxe2 { [%eval 0.61] } 15... c5 { [%eval 0.73] } 16. f4 { [%eval 0.59] } 16... f5?? { (0.59 → 3.37) Blunder. cxd4 was best. } { [%eval 3.37] } (16... cxd4) 17. exf6?? { (3.37 → 0.29) Blunder. Qc4 was best. } { [%eval 0.29] } (17. Qc4 Kf7 18. d5 b5 19. Qd3 Qc8 20. d6 Bd8 21. Rxb5 Kg8 22. Nf3 Qa6 23. c4 Qxa2) 17... Bxf6 { [%eval 0.64] } 18. Nf3 { [%eval 0.27] } 18... Re8 { [%eval 0.63] } 19. Ne5?! { (0.63 → 0.00) Inaccuracy. dxc5 was best. } { [%eval 0.0] } (19. dxc5) 19... Nxe5?! { (0.00 → 0.95) Inaccuracy. cxd4 was best. } { [%eval 0.95] } (19... cxd4 20. cxd4 Nf8 21. Qc2 Qd5 22. Rbc1 Ng6 23. Nxg6 hxg6 24. Qxg6 Qxa2 25. Rc7 Re7 26. Rxe7) 20. fxe5 { [%eval 0.86] } 20... Bg5 { [%eval 0.72] } 21. Bf2?! { (0.72 → 0.03) Inaccuracy. dxc5 was best. } { [%eval 0.03] } (21. dxc5) 21... cxd4 { [%eval 0.0] } 22. cxd4 { [%eval 0.02] } 22... Qd5 { [%eval 0.18] } 23. Rb5 { [%eval 0.08] } 23... Qc6 { [%eval 0.07] } 24. Rb2 { [%eval -0.04] } 24... Rac8 { [%eval -0.06] } 25. Be3 { [%eval -0.06] } 25... Bxe3+ { [%eval -0.06] } 26. Qxe3 { [%eval -0.04] } 26... Rf8 { [%eval 0.0] } 27. Rbf2 { [%eval -0.15] } 27... Rxf2 { [%eval -0.08] } 28. Qxf2 { [%eval 0.0] } 28... Qd7 { [%eval -0.03] } 29. Qf4 { [%eval -0.13] } 29... Rd8 { [%eval -0.05] } 30. Kh1 { [%eval -0.17] } 30... h6 { [%eval 0.0] } 31. Rd1 { [%eval -0.11] } 31... Rf8 { [%eval 0.0] } 32. Qg4 { [%eval -0.05] } 32... Qd5 { [%eval -0.04] } 33. Kh2 { [%eval -0.09] } 33... Qxa2 { [%eval 0.0] } 34. d5? { (0.00 → -1.22) Mistake. Rc1 was best. } { [%eval -1.22] } (34. Rc1 h5 35. Qg6 Qd2 36. Rc7 Qf4+ 37. Kh1 Qf1+ 38. Kh2) 34... exd5 { [%eval -1.4] } 35. Qe6+ { [%eval -1.75] } 35... Kh8? { (-1.75 → -0.55) Mistake. Kh7 was best. } { [%eval -0.55] } (35... Kh7 36. Rd4 Rf1 37. Rd1 Rf2 38. Qg4 Qc4 39. Rd4 Qc5 40. Qd1 Qc2 41. Qg4 Qg6 42. Rxd5) 36. Rxd5?? { (-0.55 → -2.47) Blunder. Rc1 was best. } { [%eval -2.47] } (36. Rc1 Qf2 37. Rc8 Qf4+ 38. Kh1 a5 39. Rxf8+ Qxf8 40. Qxd5 a4 41. e6 a3 42. h4 Qe7) 36... Qc4? { (-2.47 → -1.17) Mistake. Kh7 was best. } { [%eval -1.17] } (36... Kh7 37. Qc6 Qe2 38. Qc1 Qe4 39. Qd2 Rf5 40. Kg1 a5 41. Rb5 Qc4 42. Rd5 Qf1+ 43. Kh2) 37. Rd6?? { (-1.17 → -3.73) Blunder. Qd6 was best. } { [%eval -3.73] } (37. Qd6) 37... Qf4+?? { (-3.73 → -1.24) Blunder. Qxe6 was best. } { [%eval -1.24] } (37... Qxe6) 38. Kg1 { [%eval -1.2] } 38... Qf1+ { [%eval -1.22] } 39. Kh2 { [%eval -1.05] } 39... Qf4+ { [%eval -1.23] } 40. Kh1? { (-1.23 → -2.57) Mistake. Kg1 was best. } { [%eval -2.57] } (40. Kg1) 40... Qf1+?? { (-2.57 → -0.39) Blunder. Qe4 was best. } { [%eval -0.39] } (40... Qe4 41. Kg1 Kh7 42. Rc6 b5 43. Qd6 Re8 44. Rc5 b4 45. Kh1 Qe3 46. Rc7 Qxe5 47. Qd3+) 41. Kh2 { [%eval -0.77] } 41... Qf4+ { [%eval -1.09] } { The game is a draw. } 1/2-1/2
