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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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League: Season: Division: Group: Player:

PlassNavnSpiltSeierUavgjTapScore for-motMarginPoengFra
1phamtomjoe 7 4122020 - 18032179
2kerm1t 7 4122278 - 20791999
3JeninSwazi 7 4032712 - 24422708Eswatini
4Frederock1 7 4032873 - 26652088France
5Fran K 7 4032524 - 2737-2138Malaysia
6Goodcarol 7 3042465 - 2602-1376
7tilbury1958 7 2052579 - 2522574England
8thameslock 7 2051942 - 2543-6014UK
1phamtomjoe+2179
Spilt: 7
Seier: 4
Uavgjort: 1
Tap: 2
Score: 2020 - 1803
2kerm1t+1999
Spilt: 7
Seier: 4
Uavgjort: 1
Tap: 2
Score: 2278 - 2079
3JeninSwazi+2708
Spilt: 7
Seier: 4
Uavgjort: 0
Tap: 3
Score: 2712 - 2442
Fra: Eswatini
4Frederock1+2088
Spilt: 7
Seier: 4
Uavgjort: 0
Tap: 3
Score: 2873 - 2665
Fra: France
5Fran K-2138
Spilt: 7
Seier: 4
Uavgjort: 0
Tap: 3
Score: 2524 - 2737
Fra: Malaysia
6Goodcarol-1376
Spilt: 7
Seier: 3
Uavgjort: 0
Tap: 4
Score: 2465 - 2602
7tilbury1958+574
Spilt: 7
Seier: 2
Uavgjort: 0
Tap: 5
Score: 2579 - 2522
Fra: England
8thameslock-6014
Spilt: 7
Seier: 2
Uavgjort: 0
Tap: 5
Score: 1942 - 2543
Fra: UK

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Comments

The secret link
your last comment.

Navn Melding Tid
LoBotWhen I entered the automatic results in the unfinished games, phamtomjoewon 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 JeninSwazi is promoted instead. 28/08 2021 00:03:58
LoBotThe skilful thameslock has finished all the matches of the season and is awarded 7 Wlohty. That means thameslock now owns a total of 844 Wlohty. You collect Wlohty by finishing all your games, playing fast, or ending top six in the table. The Wlohty is a worthless crypto currency which may become useful when we start a Team League. 27/08 2021 17:23:04
LoBotThe season is close to its end, and JeninSwazi is ahead. But if the last games are not finished, I will set some automatic results at deadline, and as it looks right now, phamtomjoe 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 JeninSwazi anyway. If you are phamtomjoe and care about the promotion, I recommend either finish all games, or, if impossible, report current score in this comment field before deadline. 26/08 2021 19:50:08
LoBotYes! I love it when we gather such an intelligent pack! GOODCAROL is number 8 on the all time table of division seven in WLoH. THAMESLOCK is the secondmost experienced player in the group, and has played continously since the debut in season 79. FRAN K is the one who most recently won a group on a decent level, the player won division 8 back in season 239. PHAMTOMJOE is the player with the highest average score in a season (only counting the last 5 seasons), with 437 points per match (it happened in season 238 in division 8.) KERM1T just came down from 7.division and is probably eager for revenge. JENINSWAZI is a supernatural player who has been number 3 in division 7 in season 154. FREDEROCK1 is the player here who most recently went undefeated through an entire season, it happened in 8. division in season 236. TILBURY1958 is a wonderful player who has been number 9 in division 7 in season 160.

FREDEROCK1 is a warm and generous human being who donates and helps WLoH pay the bills.

The winner gets promoted. If I were to guess, I would say that kerm1t ends up as the winner here.

14/08 2021 00:33:34

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
KERM1T
kerm1t – Fran K340 – 348
kerm1t – Frederock1376 – 429
kerm1t – phamtomjoe0 – 0
kerm1t – Goodcarol477 – 344
kerm1t – tilbury1958327 – 324
kerm1t – JeninSwazi376 – 337
kerm1t – thameslock382 – 297
FRAN K
Fran K – kerm1t348 – 340
Fran K – Frederock1410 – 385
Fran K – phamtomjoe354 – 445
Fran K – Goodcarol380 – 337
Fran K – tilbury1958260 – 465
Fran K – JeninSwazi398 – 415
Fran K – thameslock374 – 350
FREDEROCK1
Frederock1 – kerm1t429 – 376
Frederock1 – Fran K385 – 410
Frederock1 – phamtomjoe408 – 391
Frederock1 – Goodcarol379 – 421
Frederock1 – tilbury1958384 – 408
Frederock1 – JeninSwazi365 – 352
Frederock1 – thameslock523 – 307
PHAMTOMJOE
phamtomjoe – kerm1t0 – 0
phamtomjoe – Fran K445 – 354
phamtomjoe – Frederock1391 – 408
phamtomjoe – Goodcarol378 – 333
phamtomjoe – tilbury1958388 – 330
phamtomjoe – JeninSwazi268 – 378
phamtomjoe – thameslock150 – 0
GOODCAROL
Goodcarol – kerm1t344 – 477
Goodcarol – Fran K337 – 380
Goodcarol – Frederock1421 – 379
Goodcarol – phamtomjoe333 – 378
Goodcarol – tilbury1958298 – 297
Goodcarol – JeninSwazi414 – 351
Goodcarol – thameslock318 – 340
TILBURY1958
tilbury1958 – kerm1t324 – 327
tilbury1958 – Fran K465 – 260
tilbury1958 – Frederock1408 – 384
tilbury1958 – phamtomjoe330 – 388
tilbury1958 – Goodcarol297 – 298
tilbury1958 – JeninSwazi382 – 456
tilbury1958 – thameslock373 – 409
JENINSWAZI
JeninSwazi – kerm1t337 – 376
JeninSwazi – Fran K415 – 398
JeninSwazi – Frederock1352 – 365
JeninSwazi – phamtomjoe378 – 268
JeninSwazi – Goodcarol351 – 414
JeninSwazi – tilbury1958456 – 382
JeninSwazi – thameslock423 – 239
THAMESLOCK
thameslock – kerm1t297 – 382
thameslock – Fran K350 – 374
thameslock – Frederock1307 – 523
thameslock – phamtomjoe0 – 150
thameslock – Goodcarol340 – 318
thameslock – tilbury1958409 – 373
thameslock – JeninSwazi239 – 423
KERM1T
kerm1t340
Fran K348
kerm1t376
Frederock1429
kerm1t0
phamtomjoe0
kerm1t477
Goodcarol344
kerm1t327
tilbury1958324
kerm1t376
JeninSwazi337
kerm1t382
thameslock297
FRAN K
Fran K348
kerm1t340
Fran K410
Frederock1385
Fran K354
phamtomjoe445
Fran K380
Goodcarol337
Fran K260
tilbury1958465
Fran K398
JeninSwazi415
Fran K374
thameslock350
FREDEROCK1
Frederock1429
kerm1t376
Frederock1385
Fran K410
Frederock1408
phamtomjoe391
Frederock1379
Goodcarol421
Frederock1384
tilbury1958408
Frederock1365
JeninSwazi352
Frederock1523
thameslock307
PHAMTOMJOE
phamtomjoe0
kerm1t0
phamtomjoe445
Fran K354
phamtomjoe391
Frederock1408
phamtomjoe378
Goodcarol333
phamtomjoe388
tilbury1958330
phamtomjoe268
JeninSwazi378
phamtomjoe150
thameslock0
GOODCAROL
Goodcarol344
kerm1t477
Goodcarol337
Fran K380
Goodcarol421
Frederock1379
Goodcarol333
phamtomjoe378
Goodcarol298
tilbury1958297
Goodcarol414
JeninSwazi351
Goodcarol318
thameslock340
TILBURY1958
tilbury1958324
kerm1t327
tilbury1958465
Fran K260
tilbury1958408
Frederock1384
tilbury1958330
phamtomjoe388
tilbury1958297
Goodcarol298
tilbury1958382
JeninSwazi456
tilbury1958373
thameslock409
JENINSWAZI
JeninSwazi337
kerm1t376
JeninSwazi415
Fran K398
JeninSwazi352
Frederock1365
JeninSwazi378
phamtomjoe268
JeninSwazi351
Goodcarol414
JeninSwazi456
tilbury1958382
JeninSwazi423
thameslock239
THAMESLOCK
thameslock297
kerm1t382
thameslock350
Fran K374
thameslock307
Frederock1523
thameslock0
phamtomjoe150
thameslock340
Goodcarol318
thameslock409
tilbury1958373
thameslock239
JeninSwazi423