Falcon-Hunter Chess

Falcon-Hunter Chess starting position. The falcon and the hunter, represented here by inverted pieces, are initially off the board.

Falcon-Hunter Chess (also called Schultz's Chess, One-Way Chess, or Meso Chess) is a chess variant invented by Karl Schultz in 1943 employing the two fairy chess pieces falcon and hunter.[1] The game takes several forms, including variations Hunter Chess[2] and Decimal Falcon-Hunter Chess[3][4] added in the 1950s.


Moves of the falcon and hunter

Neither piece can move along a rank. The pieces capture the same as they move.

Falcon-Hunter

All the rules and conventions of standard chess apply, including the starting setup. The falcon and hunter start the game off the board and out of play (see diagram). Once a player loses (or exchanges) his queen, a rook, a bishop, or a knight, he may, on any subsequent move, enter his falcon or hunter into play on any empty square of his home rank. Doing so constitutes a turn. The player becomes eligible to enter his remaining fairy piece (falcon or hunter) after losing a second piece (queen, rook, bishop, or knight). A move entering the falcon or hunter into play may also give check.

Variations

Decimal Falcon-Hunter

Decimal Falcon-Hunter Chess starting setup. In the diagram, falcons are represented by inverted bishops; hunters by inverted rooks.

Decimal Falcon-Hunter Chess (also known as Great One-Way Chess), invented in the 1950s, is played on a 10×10 board with the falcon and hunter already in the starting setup (see diagram). All the standard chess rules and conventions apply, with the following differences:

References

  1. Pritchard (1994), pp. 107–08
  2. Pritchard (1994), p. 147
  3. Pritchard (1994), p. 81
  4. Parton, V. R. (1971). "Decimal Falcon-Hunter (Schulz Chess)". 100 Squares for Chess+Damante.

Bibliography

  • Pritchard, D. B. (1994). The Encyclopedia of Chess Variants. Games & Puzzles Publications. ISBN 0-9524142-0-1. 
  • Pritchard, D. B. (2007). Beasley, John, ed. The Classified Encyclopedia of Chess Variants. John Beasley. p. 125. ISBN 978-0-9555168-0-1. 

External links

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