|Main index||All-play-all explanation||About author|
Julian D. A. Wiseman, December 2004
This is a 8-player 8-venue all-play-all tournament design, and is based on an original by Matt Fayers of The Department of Mathematics at Queen Mary, University of London (formerly of The Department of Pure Mathematics and Mathematical Statistics at The University of Cambridge).
|PDF (A4)||Schedule, in score-sheet, with running totals; Blank score sheet, with running totals|
|PDF (A3)||Schedule, in score-sheet, with running totals; Blank score sheet, with running totals|
|PDF (USL)||Schedule, in score-sheet, with running totals; Blank score sheet, with running totals|
|Text||Human-readable schedule, machine-readable schedule|
|Also see the all-play-all explanation and the links to designs for other numbers of players.|
Properties of this tournament design:
i ii iii iv v vi vii viii 1 H:A D:E C:F G:B 2 G:D H:C E:B A:F 3 C:E G:A H:B F:D 4 B:F A:E C:G H:D 5 F:G B:C D:A H:E 6 C:A B:D F:H E:G 7 A:B E:F G:H D:C
Each player plays each of the others exactly once.
No player plays two consecutive games at the same venue.
A, D, E and H play once at five venues, once on each side of one venue, and not at the remaining two venues. B, C, F and G play once at seven venues, and not at the remaining venue.
No venue is idle in two consecutive rounds.
No venue is used in two consecutive rounds.
It is seeded, so that important games come late in the tournament if player A is the best, B the second best, etc.
It has a permutation score of 1299.000114848, which is maximal.
It has a left-right asymmetry measure of 0.2820989229, which is minimal given the assignment of games to rounds and venues.
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