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John Williams-Brown uses the piece in his Meta-Chess book, although he uses a slightly more limited version (see below). He also suggests the name Hippogriff (described below) for a historical piece similar to the Griffon which was called the Giraffe.
Ralph Betza discusses the piece in his article on Bent-Riders.
For his game RennChess Eric Greenwood invented a more powerful piece called the Cavalier which is derived from the Griffon.
Note that in the English language, Griffin and Gryphon are also accepted spellings for Griffon.
According to Pritchard, Gollon, Chessvariants, and Betza the Griffon can end its move on a diagonally adjacent square. The version used by Williams-Brown does not allow this - the Griffon passes over diagonally adjacent square, which much be unoccupied, and can only stop on subsequent orthogonally adjacent squares.

In the diagram below, white has just moved his Griffon from b1 to a6. But the path back from a6 to b1, or any other safe square, is blocked by the black pawn on b5. If black plays Rf6, the best white can get for his Griffon is the Pawn, and black wins the game.

A Griffon and a King can force checkmate a lone King, although the procedure requires some thought. After the lone King is forced to the side of the board, the Griffon must make a 'waiting' move - similar to the one made by the Rook in a K and R vs. K endgame - so that his King can get opposition to the lone King. A slight difficulty arises in the fact that the Griffon must always move to a different file or rank. If a Griffon has the lone king trapped on the first rank for example, the Griffon must make a waiting move by moving from the first rank to the third, or vice-versa.
In the diagram below, the Hippogriff can move to any of the squares marked by a large red circle, but not to any of the squares marked by a small red circle. The small-circled square must be unoccupied or the else the pieces on those squares - friendly or enemy - will block the path of the Hippogriff in that direction.

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Created on: July 19, 2002. Last modified on: July 19, 2002.
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Last modified: Monday, December 22, 2008