
is The Knight's Tour which is a mathematical problem involving a knight on a chessboard. The knight is placed on the empty board and, moving according to the rules of chess, must visit each square exactly once. There are many solutions to the problem, of which exactly 26,534,728,821,064 have the knight finishing on a square from which it attacks the starting square. This one is on a 8 x 8 grid but creates a geometric pattern. For
some reason I'm enjoying the book more now I've done all this. The Knights Tour wasn't the only writing constraint Perec used.

He created a complex system which would generate for each chapter a list of items, references or objects which that chapter should then contain or allude to. He described this system as a "machine for inspiring stories". There are 42 lists of 10 objects each, gathered into 10 groups of 4 with the last two lists a special "Couples" list.
Some examples:
-number of people involved
-length of the chapter in pages
-an activity
-a position of the body
-emotions
-an animal
-reading material
-countries
-2 lists of novelists, from whom a literary quotation is required
-number of people involved
-length of the chapter in pages
-an activity
-a position of the body
-emotions
-an animal
-reading material
-countries
-2 lists of novelists, from whom a literary quotation is required
The way in which these apply to each chapter is governed by an array called a Graeco-Latin Square. This is an example:

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