Warhammer League Club League Standings

League Year

Overall League Standings
PosPlayerGame SystemPSHGBScore
1Bradley PWH40K921.6720.0040.00081.67
2Rowan CAoS1322.0016.1540.00078.15
3Keith GAoS1019.6917.0040.00076.69
4Diederick KWH40K716.1120.0040.00076.11
5Matty NWH40K615.0020.0040.00075.00
6Darryn PAoS717.3817.1440.00074.53
7Darryn PWH40K717.7814.2940.00072.06
8Kevin OWH40K411.1120.0040.00071.11
9Braiden BAoS412.0817.5040.00069.58
10Andrea BAoS311.3116.6740.00067.97
11Andrea BWH40K49.4415.0040.00064.44
12Quentin GAoS13.7720.0040.00063.77
Diederick KAoS13.7720.0040.00063.77
Dale BAoS13.7720.0040.00063.77
Celeste vRAoS13.7720.0040.00063.77
16James Chu.WH40K411.1112.5040.00063.61
17Shane HWH40K12.7820.0040.00062.78
Kyle JWH40K12.7820.0040.00062.78
Greg MWH40K12.7820.0040.00062.78
Gareth FWH40K12.7820.0040.00062.78
Gareth BWH40K12.7820.0040.00062.78
22Keagan BAoS412.0810.0040.00062.08
23Keagan BWH40K411.1110.0040.00061.11
24Braiden BWH40K25.5615.0040.00060.56
25Kyle SWH40K36.6713.3340.00060.00
26Quentin GWH40K25.5610.0040.00055.56
27Shane SAoS13.7710.0040.00053.77
28James WWH40K12.7810.0040.00052.78
Brandon WWH40K12.7810.0040.00052.78
30Alexei SWH40K12.780.0040.00042.78
Social Standings
PosPlayerGame SystemPOScore
1Rowan CAoS13422.00
2Bradley PWH40K9721.67
3Keith GAoS10419.69
4Darryn PWH40K7617.78
5Darryn PAoS7417.38
6Diederick KWH40K7516.11
7Matty NWH40K6515.00
8Keagan BAoS4312.08
Braiden BAoS4312.08
10Andrea BAoS3311.31
11Kevin OWH40K4411.11
Keagan BWH40K4411.11
James Chu.WH40K4411.11
14Andrea BWH40K439.44
15Kyle SWH40K326.67
16Quentin GWH40K225.56
Braiden BWH40K225.56
18Shane SAoS113.77
Quentin GAoS113.77
Diederick KAoS113.77
Dale BAoS113.77
Celeste vRAoS113.77
23Shane HWH40K112.78
Kyle JWH40K112.78
James WWH40K112.78
Greg MWH40K112.78
Gareth FWH40K112.78
Gareth BWH40K112.78
Brandon WWH40K112.78
Alexei SWH40K112.78
Hobby Standings
PosPlayerGame SystemPPaintedWYSIYWYGScore
1Bradley PWH40K99920.00
Diederick KWH40K77720.00
Matty NWH40K66620.00
Kevin OWH40K44420.00
Shane HWH40K11120.00
Quentin GAoS11120.00
Kyle JWH40K11120.00
Greg MWH40K11120.00
Gareth FWH40K11120.00
Gareth BWH40K11120.00
Diederick KAoS11120.00
Dale BAoS11120.00
Celeste vRAoS11120.00
14Braiden BAoS44317.50
15Darryn PAoS75717.14
16Keith GAoS1071017.00
17Andrea BAoS32316.67
18Rowan CAoS1391216.15
19Andrea BWH40K43315.00
Braiden BWH40K22115.00
21Darryn PWH40K73714.29
22Kyle SWH40K31313.33
23James Chu.WH40K41412.50
24Keagan BAoS41310.00
Keagan BWH40K41310.00
Quentin GWH40K21110.00
Shane SAoS10110.00
James WWH40K10110.00
Brandon WWH40K10110.00
30Alexei SWH40K1000.00
Generalship Standings - Warhammer 40K
PosPlayerPWDLScore
1Bradley P9702200
Andrea B4400200
Darryn P7304200
Keagan B4301200
Kevin O4301200
James Chu.4202200
Diederick K7106200
Matty N6105200
Kyle S3102200
Gareth F1100200
Alexei S1100200
Shane H1100200
Kyle J1100200
Quentin G2011200
Greg M1010200
Braiden B2002200
Gareth B1001200
James W1001200
Brandon W1001200
Minimum of 10 games required to qualify for league placement
Generalship Standings - Warhammer Age of Sigmar
PosPlayerPWDLScore
1Keith G10703200
Darryn P7511200
Rowan C13418200
Keagan B4301200
Andrea B3201200
Braiden B4103200
Shane S1001200
Dale B1001200
Celeste vR1001200
Diederick K1001200
Quentin G1001200
Minimum of 10 games required to qualify for league placement
Generalship Standings - X-Wing
PosPlayerPWDLScore
Minimum of 10 games required to qualify for league placement

How League Standings Are Calculated

The overall league includes Warhammer 40K and Warhammer Fantasy. For each game system that a player participates in, they will have a separate entry in the league. This is to ensure that a player's bad scores in one system doesn't drag down their overall score. This also encourages players to try take part in multiple systems, as it gives a better chance to well in at least one of the systems.

A player's score on the league is a score out of 100. This score is made up of 3 categories, as detailed below. A player's score can increase past 100 from bonus points being awarded.

These scores are calculated separately per game system, and are relative only to the other players in that same system. So playing with an unpainted Warhammer 40K army will not affect a players hobby score in Warhammer Fantasy, where they might be always playing with a fully painted army.

1. Generalship Score

The generalship score counts for 40 of the total points. This score is calculated using the ranking system as detailed in this page. The person leading in generalship will always have the maximum 40 points. The score out of 40 for all other players is determined by how far away from the leader they are in generalship points. For example, if a player is only 1 generalship point behind the leader, they could easily be awarded 39.6 points (depending on how many other players there are and their positions).

2. Hobby Score

The hobby score counts for 20 of the total points, and is broken down further into painting and WYSIWYG, each counting for 10 and 10 of the 20 points respectively. Each of these scores is determined by the percentage of a player's total games played fully painted or fully WYSIWYG.

Example: Player has played 40 games. He has played 20 of those games fully painted, and 30 of them fully WYSIWYG. This will give him a painting score of 5 out of 10 and a WYSIWYG score of 7.5 out of 10, for a total hobby score of 12.5 out of 20. These scores have been included to try encourage players to get their armies painted and to play their armies as is rather than trying to proxy models as something better. This also rewards players for giving more attention to their hobby, even if they are not the best general, or not fielding the most efficient army.

• Fully painted

To qualify for fully painted, all models must meet the requirements as laid out in the DWGC Warhammer 40K House Rules Packet.

• Full WYSIWYG (What You See Is What You Get)

To qualify for fully WYSIWYG, all models must meet the requirements as laid out in the DWGC Warhammer 40K House Rules Packet.

3. Social Score

The social score counts for 40 of the total points and is broken down further into games played and unique opponents, each counting for 10 and 30 of the 40 points respectively. Games played scored is based on a percentage of the games played relative to other players, so the more games played, the better the score. The person with the highest game count will always have 10 points for the games played score. The unique opponents score is determined by how many other players a player has played against. If a player has played against every other player, that player will have a full 30 points. These scores are a throwback to previous league systems we've used, as is there to try encourage players to get more games in, and to try play against different players.


How Generalship Standings Are Calculated

Every player starts with 200 rating points, and your rating point total can never go below zero.

At the beginning of every game you compare the rating point difference between the two players on the following chart:

Point Difference Rating Points
0-1016/16
11-2315/17
24-3614/18
37-49 13/19
50-62 12/20
63-75 11/21
76-88 10/22
89-102 9/23
103-116 8/24
117-130 7/25
131-1446/26
145-1585/27
159-1724/28
173-1863/29
187-2002/30
201+1/31

The first number in the Points column is the points that the winner gets and the loser loses if the higher rated player wins. The second number is the points that the winner gets and losers loses if the lower rated player wins the match.

In case of a tie, the higher ranked player loses half they points they would lose as if they had lost. The lower ranked player gains half the points they would have gained for a win. If both players are exactly the same, or within 5 points of each other, then both players gain half what they would have gained for a win.

Example:
Gavin plays Colin. Gavin has racked up 260 rating points after 5 victories, while Colin has lost 5 straight games and now has rating points of 140. The difference between the two players is 120. On the chart this indexes to 7/25.

This means that if Gavin wins:
Gavin's rating points = 260+7=267
Colin's rating points = 140-7 = 133

Should Colin pull off the upset win:
Gavin's rating points = 260-25 = 235
Colin's rating points = 140+25 = 165

Should the coaches tie:
Gavin's rating points = 260-13 = 247
Colin's rating points = 140+13 = 153

(Generalship Ranking concept borrowed from Warhammer Generals)

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Durban's home of tabletop War Gaming


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