Wordfeud League of Honour

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Welcome to Wordfeud League of Honour! We arrange tournaments in Wordfeud and several other games. Read the details under 'Rules', and join us under 'Sign up'!

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Table:
League: Season: Division: Group: Player:

PlassNavnSpiltSeierUavgjTapScore for-motMarginPoengFra
1jej993 7 6012502 - 222727512
2ÖaAndy 7 5022768 - 227549310
3WF63 7 5022486 - 219728910
4aggi65 7 4121830 - 14893419
5superB72 7 3042244 - 20162286
6sussie111 7 2141465 - 1628-1635
7hedenstierna 7 2051302 - 1715-4134
8(thomas;) 7 0070 - 1050-10500
1jej993+27512
Spilt: 7
Seier: 6
Uavgjort: 0
Tap: 1
Score: 2502 - 2227
2ÖaAndy+49310
Spilt: 7
Seier: 5
Uavgjort: 0
Tap: 2
Score: 2768 - 2275
3WF63+28910
Spilt: 7
Seier: 5
Uavgjort: 0
Tap: 2
Score: 2486 - 2197
4aggi65+3419
Spilt: 7
Seier: 4
Uavgjort: 1
Tap: 2
Score: 1830 - 1489
5superB72+2286
Spilt: 7
Seier: 3
Uavgjort: 0
Tap: 4
Score: 2244 - 2016
6sussie111-1635
Spilt: 7
Seier: 2
Uavgjort: 1
Tap: 4
Score: 1465 - 1628
7hedenstierna-4134
Spilt: 7
Seier: 2
Uavgjort: 0
Tap: 5
Score: 1302 - 1715
8(thomas;)-10500
Spilt: 7
Seier: 0
Uavgjort: 0
Tap: 7
Score: 0 - 1050

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Comments

The secret link
your last comment.

Navn Melding Tid
LoBotHere we have a fine group! PETRA-PETRA is the most experienced player here, with 31 seasons in this tournament. GYCKEL is the player with the highest average score in a season (only counting the last 25 seasons), with 453 points per match (it happened in season 109 in division 8.) ZOFDAH is the one who most recently won a group on a decent level, the player won division 9 back in season 117. MANGEHJÄLM is a excellent opponent who was number 5 on this level last season. MISTER T-BAG is a first-rate opponent who was number 6 on this level last season. MARTIN.O.PERSSON is the most frequent winner in the selection in the last 25 seasons, with a frequency of 1.60 victories per loss. FARMORSUSSIE is the tactically strongest player of the last 25 seasons, the opponents has merely scored the humble average of 249 points per game. TALLROTH is the player here who most recently went undefeated through an entire season, it happened in 10. division in season 117.

With this many clever players it is hard to tell you who wins, but I guess gyckel will top the table at the end of the season.

14/12 2016 13:47:54
LoBotWe have the final results from Säsong 117 Div 9, Grupp 19. The group had a couple of bigger favourites, for instance Anders Hagström, but in the end, jej993 was strongest. Congratulations! 14/12 2016 10:56:47
LoBotAt the moment, sussie111 and (thomas;) is in the relegation spots. But in the games that are not finished, I will set some automatic results at deadline, and that may cause (thomas;) and hedenstierna to go down. The rules state that you cannot get an advantage simply by not finishing your games, so the table judge may edit this group with respect to relegation. If you have intel on unfinished games (current score, reason for delay) that the judge ought to know, I recommend posting the information here before deadline. 13/12 2016 04:34:36
LoBotMan, that is a virtuoso party! ANDERS HAGSTRÖM is the player here who has won most groups, with a total of 16 victories. OLAJ61 is the one who most recently won a group on a decent level, the player won division 9 back in season 114. (THOMAS;) is a gifted player who has been number 6 in division 7 in season 82. AGGI65 is a supercalifragilisticexpialidocious player who has been number 3 in division 8 in season 78. JEJ993 is a magic opponent who was number 2 on this level last season. HEDENSTIERNA is a skilful player who has been number 2 in division 8 in season 111. SUPERB72 is the most frequent winner in the party in the last 30 seasons, with a frequency of 1.57 victories per loss. SUSSIE111 is the tactically strongest player of the last 30 seasons, the opponents has merely scored the humble average of 85 points per game.

With this many great players it is hard to tell you who wins, but I guess Anders Hagström wins this group.

30/11 2016 17:48:14

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Matches

Kamp Resultat
ÖAANDY
ÖaAndy – WF63498 – 392
ÖaAndy – jej993440 – 351
ÖaAndy – superB72472 – 370
ÖaAndy – (thomas;)150 – 0
ÖaAndy – aggi65352 – 387
ÖaAndy – hedenstierna436 – 515
ÖaAndy – sussie111420 – 260
WF63
WF63 – ÖaAndy392 – 498
WF63 – jej993358 – 399
WF63 – superB72417 – 406
WF63 – (thomas;)150 – 0
WF63 – aggi65363 – 347
WF63 – hedenstierna419 – 306
WF63 – sussie111387 – 241
JEJ993
jej993 – ÖaAndy351 – 440
jej993 – WF63399 – 358
jej993 – superB72397 – 368
jej993 – (thomas;)150 – 0
jej993 – aggi65409 – 376
jej993 – hedenstierna410 – 331
jej993 – sussie111386 – 354
SUPERB72
superB72 – ÖaAndy370 – 472
superB72 – WF63406 – 417
superB72 – jej993368 – 397
superB72 – (thomas;)150 – 0
superB72 – aggi65365 – 420
superB72 – hedenstierna150 – 0
superB72 – sussie111435 – 310
(THOMAS;)
(thomas;) – ÖaAndy0 – 150
(thomas;) – WF630 – 150
(thomas;) – jej9930 – 150
(thomas;) – superB720 – 150
(thomas;) – aggi650 – 150
(thomas;) – hedenstierna0 – 150
(thomas;) – sussie1110 – 150
AGGI65
aggi65 – ÖaAndy387 – 352
aggi65 – WF63347 – 363
aggi65 – jej993376 – 409
aggi65 – superB72420 – 365
aggi65 – (thomas;)150 – 0
aggi65 – hedenstierna150 – 0
aggi65 – sussie1110 – 0
HEDENSTIERNA
hedenstierna – ÖaAndy515 – 436
hedenstierna – WF63306 – 419
hedenstierna – jej993331 – 410
hedenstierna – superB720 – 150
hedenstierna – (thomas;)150 – 0
hedenstierna – aggi650 – 150
hedenstierna – sussie1110 – 150
SUSSIE111
sussie111 – ÖaAndy260 – 420
sussie111 – WF63241 – 387
sussie111 – jej993354 – 386
sussie111 – superB72310 – 435
sussie111 – (thomas;)150 – 0
sussie111 – aggi650 – 0
sussie111 – hedenstierna150 – 0
ÖAANDY
ÖaAndy498
WF63392
ÖaAndy440
jej993351
ÖaAndy472
superB72370
ÖaAndy150
(thomas;)0
ÖaAndy352
aggi65387
ÖaAndy436
hedenstierna515
ÖaAndy420
sussie111260
WF63
WF63392
ÖaAndy498
WF63358
jej993399
WF63417
superB72406
WF63150
(thomas;)0
WF63363
aggi65347
WF63419
hedenstierna306
WF63387
sussie111241
JEJ993
jej993351
ÖaAndy440
jej993399
WF63358
jej993397
superB72368
jej993150
(thomas;)0
jej993409
aggi65376
jej993410
hedenstierna331
jej993386
sussie111354
SUPERB72
superB72370
ÖaAndy472
superB72406
WF63417
superB72368
jej993397
superB72150
(thomas;)0
superB72365
aggi65420
superB72150
hedenstierna0
superB72435
sussie111310
(THOMAS;)
(thomas;)0
ÖaAndy150
(thomas;)0
WF63150
(thomas;)0
jej993150
(thomas;)0
superB72150
(thomas;)0
aggi65150
(thomas;)0
hedenstierna150
(thomas;)0
sussie111150
AGGI65
aggi65387
ÖaAndy352
aggi65347
WF63363
aggi65376
jej993409
aggi65420
superB72365
aggi65150
(thomas;)0
aggi65150
hedenstierna0
aggi650
sussie1110
HEDENSTIERNA
hedenstierna515
ÖaAndy436
hedenstierna306
WF63419
hedenstierna331
jej993410
hedenstierna0
superB72150
hedenstierna150
(thomas;)0
hedenstierna0
aggi65150
hedenstierna0
sussie111150
SUSSIE111
sussie111260
ÖaAndy420
sussie111241
WF63387
sussie111354
jej993386
sussie111310
superB72435
sussie111150
(thomas;)0
sussie1110
aggi650
sussie111150
hedenstierna0

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