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This is an old revision of this page, as edited by ThirdEdition (talk | contribs) at 02:44, 29 September 2005 (Other finals systems). The present address (URL) is a permanent link to this revision, which may differ significantly from the current revision.

This is my sandbox

What does this do?

--ThirdEdition 06:00, 15 September 2005 (UTC)

Finals systems

Simple finals systems

Final three

Match Team 1 Team 2
Week 1 A Rank 2 v Rank 3
Week 2 C Rank 1 v Winner A
Champion Winner C

Knockout four

Match Team 1 Team 2
Week 1 A Rank 2 v Rank 3
B Rank 1 v Rank 4
Week 2 C Winner B v Winner A
Champion Winner C

Simple final six

Match Team 1 Team 2
Week 1 A Rank 4 v Rank 5
B Rank 3 v Rank 6
Week 2 C Rank 2 v Winner B
D Rank 1 v Winner A
Week 3 E Winner D v Winner C
Champion Winner E

McIntyre finals systems

Page-McIntyre system

Match Team 1 Team 2
Week 1 A Rank 3 v Rank 4
B Rank 1 v Rank 2
Week 2 C Loser B v Winner A
Week 3 D Winner B v Winner C
Champion Winner D

Assuming that each team has a 50% chance of winning each match, the probability of each team will win the championship is represented in the table.

Team rank Probability
1 37.5%
2 37.5%
3 12.5%
4 12.5%

McIntyre final five system

Match Team 1 Team 2
Week 1 A Rank 4 v Rank 5
B Rank 2 v Rank 3
Week 2 C Loser B v Winner A
D Rank 1 v Winner B
Week 3 E Loser D v Winner C
Week 4 F Winner D v Winner E
Champion Winner F
Team rank Probability
1 37.5%
2 25.0%
3 25.5%
4 6.25%
5 6.25%

First McIntyre final six system

Match Team 1 Team 2
Week 1 A Rank 5 v Rank 6
B Rank 3 v Rank 4
C Rank 1 v Rank 2
Week 2 D Loser C v Winner A
E Winner C v Winner B
Week 3 F Loser E v Winner D
Week 4 G Winner E v Winner F
Champion Winner G

Second McIntyre final six system

Match Team 1 Team 2
Week 1 A Rank 4 v Rank 5
B Rank 3 v Rank 6
C Rank 1 v Rank 2
Week 2 D Loser C v 2nd highest ranked winner from A, B
E Winner C v 1st highest ranked winner from A, B
Week 3 F Loser E v Winner D
Week 4 G Winner E v Winner F
Champion Winner G
Team rank Probability
1 25.00%
2 25.00%
3 18.75%
4 12.50%
5 12.50%
6 6.25%

McIntyre final eight system

Match Team 1 Team 2
Week 1 A Rank 4 v Rank 5
B Rank 3 v Rank 6
C Rank 2 v Rank 7
D Rank 1 v Rank 8
Week 2 E 4th highest ranked winner from A, B, C, D v 2nd highest ranked loser from A, B, C, D
F 3rd highest ranked winner from A, B, C, D v 1st highest ranked loser from A, B, C, D
Week 3 G 2nd highest ranked winner from A, B, C, D v Winner F
H 1st highest ranked winner from A, B, C, D v Winner E
Week 4 I Winner G v Winner H
Champion Winner I
Team rank Probability
1 18.750%
2 18.750%
3 15.625%
4 12.500%
5 12.500%
6 9.375%
7 6.250%
8 6.250%

Other finals systems

'ARL' final seven

'ARL' final eight

'AFL' final eight

This is the finals system the AFL used to replace the McIntyre final eight and without any official name is referred to as the AFL final eight system.

Match Team 1 Team 2
Week 1 A Rank 1 v Rank 4
B Rank 2 v Rank 3
C Rank 5 v Rank 8
D Rank 6 v Rank 7
Week 2 E Loser A v Winner C
F Loser B v Winner D
Week 3 G Winner A v Winner F
H Winner B v Winner E
Week 4 I Winner G v Winner H
Champion Winner I
Team rank Probability
1 18.75%
2 18.75%
3 18.75%
4 18.75%
5 6.25%
6 6.25%
7 6.25%
8 6.25%

The 'Super League' final six

This is the top six play-offs system used in Super League (Europe). It is basically the McIntyre final four system with an extra week at the beginning to reduce the bottom four teams to two.

Match Team 1 Team 2
Week 1 A Rank 5 v Rank 6
B Rank 3 v Rank 4
Week 2 C Winner B v Winner A
D Rank 1 v Rank 2
Week 3 E Loser D v Winner C
Week 4 F Winner D v Winner E
Champion Winner F
Team rank Probability
1 37.50%
2 37.50%
3 6.25%
4 6.25%
5 6.25%
6 6.25%

AFL finals system explained (1931-1999) The McIntyre systems used in the Australian Football League


Copied Stuff

Copied from Football World Cup 2002

Team Pts Pld W D L GF GA GD
Template:SWEf 5 3 1 2 0 4 3 1
Template:ENGf 5 3 1 2 0 2 1 1
Template:ARGf 4 3 1 1 1 2 2 0
Template:NGAf 1 3 0 1 2 1 3 -2

Playing

Cell 1, row 1 Cell 2, row 1 (and 2) Cell 3, row 1
Cell 1, row 2 Cell 3, row 2
Cell 2, row 1 (and 2) Cell 3, row 1
Cell 3, row 2