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Chess in the Fast Lane
by Francois Tremblay, November 2000
INTRODUCTION
This variant was made for the "design a 41-squares variant" contest. My first
inspiration was the "Edge Chess" variant, which I thought was an
incredible concept. However, I thought some people would prefer to play a simplified version. Since this
concept fits perfectly with the "41-squares" premise, here is "Chess in the Fast Lane".
NOTE : Since, for the purpose of the "41-squares" contest, a square is defined as "cell that can contain a
piece", and only lanes or non-grouped squares can contain pieces, this variant has only 41 such squares
(even if it is played on a normal board).
Normal rules apply, except for the following exceptions.
The board is composed of the usual array of squares, but most squares are grouped in lanes, as illustrated
on the starting position image (a lane is represented by a black rectangle). Both are important, for a
reason which will soon become apparent.
Movement rules :
- Only one piece may be located in a lane.
- A piece located in a lane is considered to occupy all its squares simultaneously. It may also move,
capture and get captured from any square in the lane.
- An exception is that the piece in a lane may, if desired, "give way" to a friendly piece, at the condition
that it does not stop inside the lane. The friendly piece is NOT counted as being part of the lane, and must
continue on its normal movement lines.
- A piece in movement may NOT be considered as being part of a lane until it stops in one. Otherwise, normal
movement rules are applied (using the 64 squares of the normal board).
Other rules :
- No en passant.
- Pawns may not double-move.
- Pawns cannot promote to queen, only to knight or fool (bishop).
If you play a game, please send me an email at (email removed contact us for address) patico.ca to tell me how it went.
ZRF-file
Here is a Zillions of Games implementation
of Chess in the Fast Lane fastlane.zip. This ZRF-file has been made by
Peter Aronson.
Written by Francois Tremblay.
WWW page created: November 2, 2000. Last modified: November 6, 2000.
Last modified: Monday, December 22, 2008