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    Chess Openings

    Indian Defense: Budapest Gambit Accepted, Fajarowicz Defense

    1.d4 Nf6 2.c4 e5 3.dxe5 Ne4 · ECO A51

    Indian Defense: Budapest Gambit Accepted, Fajarowicz Defense position after 1.d4 Nf6 2.c4 e5 3.dxe5 Ne4. White: pawn on e5, pawn on c4, pawn on a2, pawn on b2, pawn on e2, pawn on f2, pawn on g2, pawn on h2, rook on a1, knight on b1, bishop on c1, queen on d1, king on e1, bishop on f1, knight on g1, rook on h1. Black: rook on a8, knight on b8, bishop on c8, queen on d8, king on e8, bishop on f8, rook on h8, pawn on a7, pawn on b7, pawn on c7, pawn on d7, pawn on f7, pawn on g7, pawn on h7, knight on e4.

    Indian Defense: Budapest Gambit Accepted, Fajarowicz Defense is a chess opening that arises after 1.d4 Nf6 2.c4 e5 3.dxe5 Ne4. It is classified A51 in the ECO system, and the position after these moves has white to move.

    This line is a variation within the Indian Defense family. The strategic ideas above describe the family as a whole; this particular line reaches them by the move order 1.d4 Nf6 2.c4 e5 3.dxe5 Ne4.

    Variations continuing from this position

    Each of these is a named opening reached by playing on from 1.d4 Nf6 2.c4 e5 3.dxe5 Ne4. Open any of them to load the position on the board.

    Frequently asked questions

    What is the Indian Defense: Budapest Gambit Accepted, Fajarowicz Defense?
    The Indian Defense: Budapest Gambit Accepted, Fajarowicz Defense is a chess opening that arises after 1.d4 Nf6 2.c4 e5 3.dxe5 Ne4. It is classified A51 in the ECO system.
    What are the moves of the Indian Defense: Budapest Gambit Accepted, Fajarowicz Defense?
    1.d4 Nf6 2.c4 e5 3.dxe5 Ne4. After these moves it is white to move.
    What variations come from the Indian Defense: Budapest Gambit Accepted, Fajarowicz Defense?
    Named continuations include Indian Defense: Budapest Gambit Accepted, Fajarowicz Defense, Bonsdorf Variation, Indian Defense: Budapest Gambit Accepted, Fajarowicz Defense, Steiner Variation. There are 2 named variations reachable from this position in total.

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