Dragonfly (chess variant)
Dragonfly (also known as Shuttle Chess or Bird Chess) is a chess variant invented by Christian Freeling in 1983. There are no queens, and a captured bishop, knight, or rook becomes the property of the capturer, who may play it as his own on a move turn to any open square. The board is 7×7 squares, or alternatively a 61-cell hexagon with two additional pawns per side.
The game is an off-shoot and simplification of a Freeling game named Loonybird (or Dragon Chess). Still, "Play is complex and interesting. Draws are rare too." (Wood 1994:94)
- A bishop, knight, or rook that is captured, enters the capturing player's pieces in hand in his own color. As a move turn, a player may drop any one of the pieces he has in hand on any open square (if the move is otherwise legal). Captured pawns do not go in hand and are instead removed from the game.
- Pawns do not have an initial double-step option. (So, en passant is not possible.) A pawn promotes when reaching the furthest rank to any piece of the player's choosing from those currently held in hand by his opponent. (If the opponent has none, then a pawn move to the furthest rank may not be made.) The chosen piece is removed from the opponent's in-hand stock.
- Castling is permitted, and normal castling conventions apply, with the king shifting over two squares in either direction. But castling with a dropped rook is not allowed.
Dragonfly on the hex board is played the same as Dragonfly 7×7, except that pieces move and capture as in Gliński's hexagonal chess (with the exceptions that pawns have no initial double-step option, and castling is permitted).
- Pritchard (1994), p. 362
- Pritchard, D. B. (1994). "Dragonfly". The Encyclopedia of Chess Variants. Games & Puzzles Publications. p. 96. ISBN 0-9524142-0-1.
- Pritchard, D. B. (2007). "Dragonfly". The Classified Encyclopedia of Chess Variants. John Beasley. p. 159. ISBN 978-0-9555168-0-1.
- Wood, P.C. (April–September 1994). "Dragonfly". Variant Chess (British Chess Variants Society) 2 (14): 94. ISSN 0958-8248.