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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
1Myridedecker 7 6011873 - 102085312
2Fijk.e 7 6011809 - 118262712
3lesaffre 7 5021473 - 86361010
4AKlomp1968 7 412938 - 6842549
5pimDK 7 313799 - 743567
6ci1414 7 0250 - 800-8002
7joycemax 7 0250 - 800-8002
8Dino1 7 0250 - 800-8002
1Myridedecker+85312
Spilt: 7
Seier: 6
Uavgjort: 0
Tap: 1
Score: 1873 - 1020
2Fijk.e+62712
Spilt: 7
Seier: 6
Uavgjort: 0
Tap: 1
Score: 1809 - 1182
3lesaffre+61010
Spilt: 7
Seier: 5
Uavgjort: 0
Tap: 2
Score: 1473 - 863
4AKlomp1968+2549
Spilt: 7
Seier: 4
Uavgjort: 1
Tap: 2
Score: 938 - 684
5pimDK+567
Spilt: 7
Seier: 3
Uavgjort: 1
Tap: 3
Score: 799 - 743
6ci1414-8002
Spilt: 7
Seier: 0
Uavgjort: 2
Tap: 5
Score: 0 - 800
7joycemax-8002
Spilt: 7
Seier: 0
Uavgjort: 2
Tap: 5
Score: 0 - 800
8Dino1-8002
Spilt: 7
Seier: 0
Uavgjort: 2
Tap: 5
Score: 0 - 800

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Comments

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Navn Melding Tid
LoBotIn Seizoen 231, Div 11, Groep 82 , Myridedecker has won the group easily. This is no surprise to us Bots, Myridedecker belongs in quite another level in the league system. 15/04 2021 01:01:05
LoBotWow, this is really a talented party! DINO1 and FIJK.E are all undefeated in the League, of course some of the reason is that this is their debut season. When you play against newcomers it is a good rule to mention in the wordfeud chat that it is a league game. Because spam filters grabs some of our mails, not everyone that signs up are aware that the league has started. MYRIDEDECKER is the player here who has won most groups, with a total of 3 victories. PIMDK is the player with the highest average score in a season (only counting the last 100 seasons), with 380 points per match (it happened in season 213 in division 10.) LESAFFRE just came down from 10.division and is probably eager for revenge. AKLOMP1968 is a amazing multitalent and does also demolish opponents in division 8 in Wordfeud English International while playing here. JOYCEMAX is a wicked opponent who was number 9 on this level last season. CI1414 is the most frequent winner in the party in the last 100 seasons, with a frequency of 1.25 victories per loss.

AKLOMP1968 is one of those rare candles in the dark who donates and keeps this web site running.

With this many magnificent players it is hard to tell you who wins, but I guess Myridedecker wins this group.

1/04 2021 01:11:09

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
MYRIDEDECKER
Myridedecker – ci1414160 – 0
Myridedecker – pimDK423 – 319
Myridedecker – lesaffre441 – 318
Myridedecker – joycemax160 – 0
Myridedecker – AKlomp1968160 – 0
Myridedecker – Dino1160 – 0
Myridedecker – Fijk.e369 – 383
CI1414
ci1414 – Myridedecker0 – 160
ci1414 – pimDK0 – 160
ci1414 – lesaffre0 – 160
ci1414 – joycemax0 – 0
ci1414 – AKlomp19680 – 160
ci1414 – Dino10 – 0
ci1414 – Fijk.e0 – 160
PIMDK
pimDK – Myridedecker319 – 423
pimDK – ci1414160 – 0
pimDK – lesaffre0 – 160
pimDK – joycemax160 – 0
pimDK – AKlomp19680 – 0
pimDK – Dino1160 – 0
pimDK – Fijk.e0 – 160
LESAFFRE
lesaffre – Myridedecker318 – 441
lesaffre – ci1414160 – 0
lesaffre – pimDK160 – 0
lesaffre – joycemax160 – 0
lesaffre – AKlomp1968160 – 0
lesaffre – Dino1160 – 0
lesaffre – Fijk.e355 – 422
JOYCEMAX
joycemax – Myridedecker0 – 160
joycemax – ci14140 – 0
joycemax – pimDK0 – 160
joycemax – lesaffre0 – 160
joycemax – AKlomp19680 – 160
joycemax – Dino10 – 0
joycemax – Fijk.e0 – 160
AKLOMP1968
AKlomp1968 – Myridedecker0 – 160
AKlomp1968 – ci1414160 – 0
AKlomp1968 – pimDK0 – 0
AKlomp1968 – lesaffre0 – 160
AKlomp1968 – joycemax160 – 0
AKlomp1968 – Dino1160 – 0
AKlomp1968 – Fijk.e458 – 364
DINO1
Dino1 – Myridedecker0 – 160
Dino1 – ci14140 – 0
Dino1 – pimDK0 – 160
Dino1 – lesaffre0 – 160
Dino1 – joycemax0 – 0
Dino1 – AKlomp19680 – 160
Dino1 – Fijk.e0 – 160
FIJK.E
Fijk.e – Myridedecker383 – 369
Fijk.e – ci1414160 – 0
Fijk.e – pimDK160 – 0
Fijk.e – lesaffre422 – 355
Fijk.e – joycemax160 – 0
Fijk.e – AKlomp1968364 – 458
Fijk.e – Dino1160 – 0
MYRIDEDECKER
Myridedecker160
ci14140
Myridedecker423
pimDK319
Myridedecker441
lesaffre318
Myridedecker160
joycemax0
Myridedecker160
AKlomp19680
Myridedecker160
Dino10
Myridedecker369
Fijk.e383
CI1414
ci14140
Myridedecker160
ci14140
pimDK160
ci14140
lesaffre160
ci14140
joycemax0
ci14140
AKlomp1968160
ci14140
Dino10
ci14140
Fijk.e160
PIMDK
pimDK319
Myridedecker423
pimDK160
ci14140
pimDK0
lesaffre160
pimDK160
joycemax0
pimDK0
AKlomp19680
pimDK160
Dino10
pimDK0
Fijk.e160
LESAFFRE
lesaffre318
Myridedecker441
lesaffre160
ci14140
lesaffre160
pimDK0
lesaffre160
joycemax0
lesaffre160
AKlomp19680
lesaffre160
Dino10
lesaffre355
Fijk.e422
JOYCEMAX
joycemax0
Myridedecker160
joycemax0
ci14140
joycemax0
pimDK160
joycemax0
lesaffre160
joycemax0
AKlomp1968160
joycemax0
Dino10
joycemax0
Fijk.e160
AKLOMP1968
AKlomp19680
Myridedecker160
AKlomp1968160
ci14140
AKlomp19680
pimDK0
AKlomp19680
lesaffre160
AKlomp1968160
joycemax0
AKlomp1968160
Dino10
AKlomp1968458
Fijk.e364
DINO1
Dino10
Myridedecker160
Dino10
ci14140
Dino10
pimDK160
Dino10
lesaffre160
Dino10
joycemax0
Dino10
AKlomp1968160
Dino10
Fijk.e160
FIJK.E
Fijk.e383
Myridedecker369
Fijk.e160
ci14140
Fijk.e160
pimDK0
Fijk.e422
lesaffre355
Fijk.e160
joycemax0
Fijk.e364
AKlomp1968458
Fijk.e160
Dino10