- Blind mode tutorial
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[Event "casual blitz game"] [Site "https://lichess.org/8gl0I8Zb"] [Date "2025.07.17"] [Round "-"] [White "FRANCISCOLMEDO"] [Black "peoncito19"] [Result "1/2-1/2"] [GameId "8gl0I8Zb"] [UTCDate "2025.07.17"] [UTCTime "15:22:01"] [WhiteElo "1377"] [BlackElo "2514"] [BlackTitle "FM"] [Variant "Standard"] [TimeControl "300+3"] [ECO "C46"] [Opening "Three Knights Opening"] [Termination "Normal"] [Annotator "lichess.org"] 1. e4 { [%eval 0.18] } 1... Nc6 { [%eval 0.42] } 2. Nc3 { [%eval 0.09] } 2... e5 { [%eval 0.07] } 3. Nf3 { [%eval 0.06] } { C46 Three Knights Opening } 3... Be7 { [%eval 0.52] } 4. b3?! { (0.52 → -0.16) Inaccuracy. d4 was best. } { [%eval -0.16] } (4. d4 exd4 5. Nxd4 Nf6 6. Bf4 d6 7. Qd2 O-O 8. O-O-O Nxd4) 4... Nf6 { [%eval -0.03] } 5. Bb2 { [%eval -0.12] } 5... O-O { [%eval -0.13] } 6. Bc4 { [%eval -0.17] } 6... d6 { [%eval -0.14] } 7. O-O { [%eval -0.18] } 7... Bg4 { [%eval 0.0] } 8. h3 { [%eval -0.18] } 8... Bh5 { [%eval 0.04] } 9. d3? { (0.04 → -1.48) Mistake. Re1 was best. } { [%eval -1.48] } (9. Re1) 9... Nd4? { (-1.48 → 0.11) Mistake. Bxf3 was best. } { [%eval 0.11] } (9... Bxf3) 10. Nd5?? { (0.11 → -4.76) Blunder. g4 was best. } { [%eval -4.76] } (10. g4) 10... Nxf3+ { [%eval -4.66] } 11. gxf3 { [%eval -4.64] } 11... Nxd5 { [%eval -4.88] } 12. Bxd5 { [%eval -5.03] } 12... c6 { [%eval -5.04] } 13. Bc4 { [%eval -5.27] } 13... Bg5?! { (-5.27 → -3.70) Inaccuracy. b5 was best. } { [%eval -3.7] } (13... b5 14. d4 bxc4 15. dxe5 Re8 16. Qd4 Bf8 17. f4 Qh4 18. Qxc4 Qxh3 19. Qd3) 14. d4 { [%eval -3.64] } 14... Qf6?! { (-3.64 → -2.71) Inaccuracy. Bf4 was best. } { [%eval -2.71] } (14... Bf4 15. Bc1 Qg5+ 16. Kh1 exd4 17. Be2 Bxc1 18. Rxc1 Qh4 19. Kh2 Qf4+ 20. Kg1) 15. Be2 { [%eval -3.32] } 15... Bf4 { [%eval -3.41] } 16. Re1 { [%eval -3.74] } 16... Rae8 { [%eval -4.05] } 17. Kf1 { [%eval -4.5] } 17... Qh4 { [%eval -4.5] } 18. Bc4?? { (-4.50 → Mate in 5) Checkmate is now unavoidable. Kg2 was best. } { [%eval #-5] } (18. Kg2 Re6) 18... Qxh3+ { Black offers draw } { [%eval #-4] } { The game is a draw. } 1/2-1/2