Welcome

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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League: Season: Division: Group: Player:

PlassNavnSpiltSeierUavgjTapScore for-motMarginPoengFra
1ordknuser nr1 6 5012285 - 158470110
2KLP1961 6 5012134 - 162850610Vestsjælland
3tomhost 6 4022491 - 2634-1438Tybjerglille Bakker
4EBJ2720 6 3031225 - 1209166
5maxsebastian 6 3031847 - 1868-216
6dorlårbi1947 6 1052095 - 2308-2132
7fotonoto 6 006393 - 1239-8460
1ordknuser nr1+70110
Spilt: 6
Seier: 5
Uavgjort: 0
Tap: 1
Score: 2285 - 1584
2KLP1961+50610
Spilt: 6
Seier: 5
Uavgjort: 0
Tap: 1
Score: 2134 - 1628
Fra: Vestsjælland
3tomhost-1438
Spilt: 6
Seier: 4
Uavgjort: 0
Tap: 2
Score: 2491 - 2634
Fra: Tybjerglille Bakker
4EBJ2720+166
Spilt: 6
Seier: 3
Uavgjort: 0
Tap: 3
Score: 1225 - 1209
5maxsebastian-216
Spilt: 6
Seier: 3
Uavgjort: 0
Tap: 3
Score: 1847 - 1868
6dorlårbi1947-2132
Spilt: 6
Seier: 1
Uavgjort: 0
Tap: 5
Score: 2095 - 2308
7fotonoto-8460
Spilt: 6
Seier: 0
Uavgjort: 0
Tap: 6
Score: 393 - 1239

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Comments

The secret link
your last comment.

Navn Melding Tid
LoBotIn Season 316, Div 9, Group 29 , ordknuser nr1 has won the group easily. This is no surprise to us Bots, ordknuser nr1 belongs in quite another level in the league system. 10/07 2024 01:35:59
LoBotWhen I entered the automatic results in the unfinished games, ordknuser nr1won the group. The table is what it is, but the rules makes it difficult to get promoted without finishing the games, so I have suggested for the table judge that tomhost is promoted instead. 9/07 2024 22:03:04
LoBotThe season is close to its end, and tomhost is ahead. But if the last games are not finished, I will set some automatic results at deadline, and as it looks right now, ordknuser nr1 may get the victory. The rules say that if you don´t finish the games, you may lose your promotion, the table judge may edit this group and may give the promotion to tomhost anyway. If you are ordknuser nr1 and care about the promotion, I recommend either finish all games, or, if impossible, report current score in this comment field before deadline. 8/07 2024 16:17:24
Ordknuser nr1@Fotonoto vil du besvare min invitation?

Vh.

3/07 2024 11:32:17
Ordknuser nr1@Fotonoto vil du besvare min invitation?

Vh.

29/06 2024 15:12:41
LoBotHere we have a first-rate cluster of smartness! ORDKNUSER NR1 is the one who most recently won a group on a decent level, the player won division 9 back in season 315. KLP1961 is the player with the highest average score in a season (only counting the last 100 seasons), with 506 points per match (it happened in season 267 in division 9.) DORLÅRBI1947 is a magnificent player who has been number 3 in division 8 in season 202. TOMHOST is a tremendous opponent who was number 5 on this level last season. FOTONOTO is a awesome opponent who was number 8 on this level last season. MAXSEBASTIAN is a erudite player who has been number 7 in division 8 in season 294. EBJ2720 is the tactically strongest player of the last 100 seasons, the opponents have merely scored the humble average of 219 points per game.

TOMHOST is a warm and generous human being who donates and helps WLoH pay the bills.

The two best players are promoted. Additionally, if you finish third, you have a 66% chance of promotion. It is determined by points and spread compared to players in the other groups in the same division. If I were to guess, I would say that ordknuser nr1 ends up as the winner here.

26/06 2024 02:00:42

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
ORDKNUSER NR1
ordknuser nr1 – KLP1961408 – 449
ordknuser nr1 – EBJ2720160 – 0
ordknuser nr1 – tomhost484 – 450
ordknuser nr1 – maxsebastian527 – 349
ordknuser nr1 – dorlårbi1947546 – 336
ordknuser nr1 – fotonoto160 – 0
KLP1961
KLP1961 – ordknuser nr1449 – 408
KLP1961 – EBJ2720160 – 0
KLP1961 – tomhost372 – 417
KLP1961 – maxsebastian566 – 378
KLP1961 – dorlårbi1947427 – 425
KLP1961 – fotonoto160 – 0
EBJ2720
EBJ2720 – ordknuser nr10 – 160
EBJ2720 – KLP19610 – 160
EBJ2720 – tomhost573 – 343
EBJ2720 – maxsebastian0 – 160
EBJ2720 – dorlårbi1947492 – 386
EBJ2720 – fotonoto160 – 0
TOMHOST
tomhost – ordknuser nr1450 – 484
tomhost – KLP1961417 – 372
tomhost – EBJ2720343 – 573
tomhost – maxsebastian413 – 386
tomhost – dorlårbi1947429 – 426
tomhost – fotonoto439 – 393
MAXSEBASTIAN
maxsebastian – ordknuser nr1349 – 527
maxsebastian – KLP1961378 – 566
maxsebastian – EBJ2720160 – 0
maxsebastian – tomhost386 – 413
maxsebastian – dorlårbi1947414 – 362
maxsebastian – fotonoto160 – 0
DORLÅRBI1947
dorlårbi1947 – ordknuser nr1336 – 546
dorlårbi1947 – KLP1961425 – 427
dorlårbi1947 – EBJ2720386 – 492
dorlårbi1947 – tomhost426 – 429
dorlårbi1947 – maxsebastian362 – 414
dorlårbi1947 – fotonoto160 – 0
FOTONOTO
fotonoto – ordknuser nr10 – 160
fotonoto – KLP19610 – 160
fotonoto – EBJ27200 – 160
fotonoto – tomhost393 – 439
fotonoto – maxsebastian0 – 160
fotonoto – dorlårbi19470 – 160
ORDKNUSER NR1
ordknuser nr1408
KLP1961449
ordknuser nr1160
EBJ27200
ordknuser nr1484
tomhost450
ordknuser nr1527
maxsebastian349
ordknuser nr1546
dorlårbi1947336
ordknuser nr1160
fotonoto0
KLP1961
KLP1961449
ordknuser nr1408
KLP1961160
EBJ27200
KLP1961372
tomhost417
KLP1961566
maxsebastian378
KLP1961427
dorlårbi1947425
KLP1961160
fotonoto0
EBJ2720
EBJ27200
ordknuser nr1160
EBJ27200
KLP1961160
EBJ2720573
tomhost343
EBJ27200
maxsebastian160
EBJ2720492
dorlårbi1947386
EBJ2720160
fotonoto0
TOMHOST
tomhost450
ordknuser nr1484
tomhost417
KLP1961372
tomhost343
EBJ2720573
tomhost413
maxsebastian386
tomhost429
dorlårbi1947426
tomhost439
fotonoto393
MAXSEBASTIAN
maxsebastian349
ordknuser nr1527
maxsebastian378
KLP1961566
maxsebastian160
EBJ27200
maxsebastian386
tomhost413
maxsebastian414
dorlårbi1947362
maxsebastian160
fotonoto0
DORLÅRBI1947
dorlårbi1947336
ordknuser nr1546
dorlårbi1947425
KLP1961427
dorlårbi1947386
EBJ2720492
dorlårbi1947426
tomhost429
dorlårbi1947362
maxsebastian414
dorlårbi1947160
fotonoto0
FOTONOTO
fotonoto0
ordknuser nr1160
fotonoto0
KLP1961160
fotonoto0
EBJ2720160
fotonoto393
tomhost439
fotonoto0
maxsebastian160
fotonoto0
dorlårbi1947160