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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
1Lenlar 7 6012995 - 268431112Höör
2kendoff 7 5022852 - 264121110
3SEN5EI62 7 4032778 - 2791-138
4Gruttern 7 4032787 - 2811-248
5Alpis 7 3042837 - 2775626Stockholm
6AnnCh17 7 3042619 - 2868-2496
7Pia.C 7 2052553 - 2654-1014
8kitzer68 7 1062766 - 2963-1972Lomma
1Lenlar+31112
Spilt: 7
Seier: 6
Uavgjort: 0
Tap: 1
Score: 2995 - 2684
Fra: Höör
2kendoff+21110
Spilt: 7
Seier: 5
Uavgjort: 0
Tap: 2
Score: 2852 - 2641
3SEN5EI62-138
Spilt: 7
Seier: 4
Uavgjort: 0
Tap: 3
Score: 2778 - 2791
4Gruttern-248
Spilt: 7
Seier: 4
Uavgjort: 0
Tap: 3
Score: 2787 - 2811
5Alpis+626
Spilt: 7
Seier: 3
Uavgjort: 0
Tap: 4
Score: 2837 - 2775
Fra: Stockholm
6AnnCh17-2496
Spilt: 7
Seier: 3
Uavgjort: 0
Tap: 4
Score: 2619 - 2868
7Pia.C-1014
Spilt: 7
Seier: 2
Uavgjort: 0
Tap: 5
Score: 2553 - 2654
8kitzer68-1972
Spilt: 7
Seier: 1
Uavgjort: 0
Tap: 6
Score: 2766 - 2963
Fra: Lomma

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Comments

The secret link
your last comment.

Navn Melding Tid
LoBotIn Säsong 239 Div 9, Grupp 252 , Lenlar has crushed all opposition! I do not believe the big names in the group, such as Alpis, had expected this. Congratulations, Lenlar! 18/08 2021 04:01:05
LoBotHow is it even possible, kitzer68! How did you go down from Säsong 239 Div 9, Grupp 252? You have all that talent! This is not what I expected from you. How utterly embarrasing for you and your entire family. 18/08 2021 04:01:05
LoBotThese outstanding players have been awarded Wlohty for their performance this season: Lenlar 14, kendoff 10, SEN5EI62 9, Gruttern 8, Alpis 8, AnnCh17 8. The Wlohty is the currency previously known as Glory, that you have silenty collected for a couple of years. For the time being, it is as useful for you as bicycles are for fish, but that may change when we start the Team League. 17/08 2021 22:05:33
LoBotGosh, this is a magnificent bunch! LENLAR is the most experienced player here, with 146 seasons in this tournament. KENDOFF is a amazeballs opponent who was number 3 on this level last season. SEN5EI62 is the player here who has won most groups, with a total of 21 victories. ALPIS is the player with the highest average score in a season (only counting the last 10 seasons), with 447 points per match (it happened in season 232 in division 9.) GRUTTERN is the one who most recently won a group on a decent level, the player won division 9 back in season 237. PIA.C is in supercalifragilisticexpialidocious form and was just promoted from division 10. KITZER68 is a superb opponent who was number 2 on this level last season. ANNCH17 is the most frequent winner in the party in the last 10 seasons, with a frequency of 2.50 victories per loss.

KITZER68 and KENDOFF are tresourous people of a kind you would not believe existed, people who out of their pure generousity donate to WLoH and keep the site running.

We have so many good players here that it is difficult to pick a winner, but my guess is that Alpis wins this group.

4/08 2021 04:14:40

We have some bills to pay. If you help us with that, you get a lot more statistics, you get training tools and a wordfeud course at the Improve page, and the Player page starts to work. And you get rid of the commercial banner on the top of the page. A donation of $15, 12 euro, 10 £ or 90 kroner gives you access for a year. Click the donate button for PayPal donation. You can also click here and donate directly to the WLoH bank account.

 

Matches

Kamp Resultat
ALPIS
Alpis – Gruttern502 – 400
Alpis – kitzer68464 – 397
Alpis – kendoff365 – 376
Alpis – SEN5EI62382 – 344
Alpis – Lenlar356 – 445
Alpis – Pia.C376 – 390
Alpis – AnnCh17392 – 423
GRUTTERN
Gruttern – Alpis400 – 502
Gruttern – kitzer68420 – 376
Gruttern – kendoff345 – 464
Gruttern – SEN5EI62420 – 431
Gruttern – Lenlar359 – 335
Gruttern – Pia.C401 – 354
Gruttern – AnnCh17442 – 349
KITZER68
kitzer68 – Alpis397 – 464
kitzer68 – Gruttern376 – 420
kitzer68 – kendoff405 – 439
kitzer68 – SEN5EI62384 – 400
kitzer68 – Lenlar454 – 512
kitzer68 – Pia.C405 – 342
kitzer68 – AnnCh17345 – 386
KENDOFF
kendoff – Alpis376 – 365
kendoff – Gruttern464 – 345
kendoff – kitzer68439 – 405
kendoff – SEN5EI62414 – 444
kendoff – Lenlar399 – 407
kendoff – Pia.C394 – 364
kendoff – AnnCh17366 – 311
SEN5EI62
SEN5EI62 – Alpis344 – 382
SEN5EI62 – Gruttern431 – 420
SEN5EI62 – kitzer68400 – 384
SEN5EI62 – kendoff444 – 414
SEN5EI62 – Lenlar364 – 445
SEN5EI62 – Pia.C275 – 388
SEN5EI62 – AnnCh17520 – 358
LENLAR
Lenlar – Alpis445 – 356
Lenlar – Gruttern335 – 359
Lenlar – kitzer68512 – 454
Lenlar – kendoff407 – 399
Lenlar – SEN5EI62445 – 364
Lenlar – Pia.C398 – 365
Lenlar – AnnCh17453 – 387
PIA.C
Pia.C – Alpis390 – 376
Pia.C – Gruttern354 – 401
Pia.C – kitzer68342 – 405
Pia.C – kendoff364 – 394
Pia.C – SEN5EI62388 – 275
Pia.C – Lenlar365 – 398
Pia.C – AnnCh17350 – 405
ANNCH17
AnnCh17 – Alpis423 – 392
AnnCh17 – Gruttern349 – 442
AnnCh17 – kitzer68386 – 345
AnnCh17 – kendoff311 – 366
AnnCh17 – SEN5EI62358 – 520
AnnCh17 – Lenlar387 – 453
AnnCh17 – Pia.C405 – 350
ALPIS
Alpis502
Gruttern400
Alpis464
kitzer68397
Alpis365
kendoff376
Alpis382
SEN5EI62344
Alpis356
Lenlar445
Alpis376
Pia.C390
Alpis392
AnnCh17423
GRUTTERN
Gruttern400
Alpis502
Gruttern420
kitzer68376
Gruttern345
kendoff464
Gruttern420
SEN5EI62431
Gruttern359
Lenlar335
Gruttern401
Pia.C354
Gruttern442
AnnCh17349
KITZER68
kitzer68397
Alpis464
kitzer68376
Gruttern420
kitzer68405
kendoff439
kitzer68384
SEN5EI62400
kitzer68454
Lenlar512
kitzer68405
Pia.C342
kitzer68345
AnnCh17386
KENDOFF
kendoff376
Alpis365
kendoff464
Gruttern345
kendoff439
kitzer68405
kendoff414
SEN5EI62444
kendoff399
Lenlar407
kendoff394
Pia.C364
kendoff366
AnnCh17311
SEN5EI62
SEN5EI62344
Alpis382
SEN5EI62431
Gruttern420
SEN5EI62400
kitzer68384
SEN5EI62444
kendoff414
SEN5EI62364
Lenlar445
SEN5EI62275
Pia.C388
SEN5EI62520
AnnCh17358
LENLAR
Lenlar445
Alpis356
Lenlar335
Gruttern359
Lenlar512
kitzer68454
Lenlar407
kendoff399
Lenlar445
SEN5EI62364
Lenlar398
Pia.C365
Lenlar453
AnnCh17387
PIA.C
Pia.C390
Alpis376
Pia.C354
Gruttern401
Pia.C342
kitzer68405
Pia.C364
kendoff394
Pia.C388
SEN5EI62275
Pia.C365
Lenlar398
Pia.C350
AnnCh17405
ANNCH17
AnnCh17423
Alpis392
AnnCh17349
Gruttern442
AnnCh17386
kitzer68345
AnnCh17311
kendoff366
AnnCh17358
SEN5EI62520
AnnCh17387
Lenlar453
AnnCh17405
Pia.C350