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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
1ThomasHein 7 6013589 - 314244712Odense
2hmk50 7 6013464 - 304242212
3Helle_B 7 5023271 - 309617510
4Lisbeth2809 7 4033375 - 30972788
5nvhansen 7 2142725 - 2936-2115
6con4 7 2053048 - 3256-2084
7smje86 7 2052946 - 3392-4464Fredericia
8doktor_AZ 7 0162560 - 3017-4571
1ThomasHein+44712
Spilt: 7
Seier: 6
Uavgjort: 0
Tap: 1
Score: 3589 - 3142
Fra: Odense
2hmk50+42212
Spilt: 7
Seier: 6
Uavgjort: 0
Tap: 1
Score: 3464 - 3042
3Helle_B+17510
Spilt: 7
Seier: 5
Uavgjort: 0
Tap: 2
Score: 3271 - 3096
4Lisbeth2809+2788
Spilt: 7
Seier: 4
Uavgjort: 0
Tap: 3
Score: 3375 - 3097
5nvhansen-2115
Spilt: 7
Seier: 2
Uavgjort: 1
Tap: 4
Score: 2725 - 2936
6con4-2084
Spilt: 7
Seier: 2
Uavgjort: 0
Tap: 5
Score: 3048 - 3256
7smje86-4464
Spilt: 7
Seier: 2
Uavgjort: 0
Tap: 5
Score: 2946 - 3392
Fra: Fredericia
8doktor_AZ-4571
Spilt: 7
Seier: 0
Uavgjort: 1
Tap: 6
Score: 2560 - 3017

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Comments

The secret link
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Navn Melding Tid
LoBotAnd it is finally decided, ThomasHein has won Season 307, Div 8, Group 116! Many had expected Lisbeth2809 to win this group, but personally, I have always believed in ThomasHein. 5/03 2024 22:48:51
LoBotThis is truly an erudite horde of quality players! THOMASHEIN is the greatest veteran here, with 199 seasons in the league. HMK50 is the player here who has won most groups, with a total of 32 victories. NVHANSEN is the player here who most recently went undefeated through an entire season, it happened in 9. division in season 305. CON4 is the most frequent winner in the bunch counting the last 20 seasons, with a frequency of 1.58 victories per loss. DOKTOR_AZ is the tactically strongest player of the last 20 seasons, the opponents have merely scored the humble average of 336 points per game. SMJE86 is a superb player who has been number 8 in division 7 in season 266. LISBETH2809 is the one who most recently won a group on a decent level, the player won division 8 back in season 305. HELLE_B is a gifted opponent who was number 6 on this level last season.

CON4 and SMJE86 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.

The winner gets promoted, the two last players will be relegated. My two favourites here are Lisbeth2809 and ThomasHein. They have met 1 times before in the league, and Lisbeth2809 is ahead 1-0 in victories. So if I have to choose, I believe that Lisbeth2809 wins this group.

21/02 2024 01:36:52

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
LISBETH2809
Lisbeth2809 – ThomasHein451 – 511
Lisbeth2809 – con4523 – 426
Lisbeth2809 – nvhansen484 – 443
Lisbeth2809 – doktor_AZ511 – 474
Lisbeth2809 – hmk50421 – 446
Lisbeth2809 – smje86561 – 319
Lisbeth2809 – Helle_B424 – 478
THOMASHEIN
ThomasHein – Lisbeth2809511 – 451
ThomasHein – con4492 – 373
ThomasHein – nvhansen545 – 455
ThomasHein – doktor_AZ562 – 449
ThomasHein – hmk50442 – 466
ThomasHein – smje86532 – 498
ThomasHein – Helle_B505 – 450
CON4
con4 – Lisbeth2809426 – 523
con4 – ThomasHein373 – 492
con4 – nvhansen517 – 425
con4 – doktor_AZ492 – 386
con4 – hmk50451 – 513
con4 – smje86417 – 431
con4 – Helle_B372 – 486
NVHANSEN
nvhansen – Lisbeth2809443 – 484
nvhansen – ThomasHein455 – 545
nvhansen – con4425 – 517
nvhansen – doktor_AZ0 – 0
nvhansen – hmk50482 – 474
nvhansen – smje86481 – 466
nvhansen – Helle_B439 – 450
DOKTOR_AZ
doktor_AZ – Lisbeth2809474 – 511
doktor_AZ – ThomasHein449 – 562
doktor_AZ – con4386 – 492
doktor_AZ – nvhansen0 – 0
doktor_AZ – hmk50412 – 533
doktor_AZ – smje86414 – 433
doktor_AZ – Helle_B425 – 486
HMK50
hmk50 – Lisbeth2809446 – 421
hmk50 – ThomasHein466 – 442
hmk50 – con4513 – 451
hmk50 – nvhansen474 – 482
hmk50 – doktor_AZ533 – 412
hmk50 – smje86522 – 378
hmk50 – Helle_B510 – 456
SMJE86
smje86 – Lisbeth2809319 – 561
smje86 – ThomasHein498 – 532
smje86 – con4431 – 417
smje86 – nvhansen466 – 481
smje86 – doktor_AZ433 – 414
smje86 – hmk50378 – 522
smje86 – Helle_B421 – 465
HELLE_B
Helle_B – Lisbeth2809478 – 424
Helle_B – ThomasHein450 – 505
Helle_B – con4486 – 372
Helle_B – nvhansen450 – 439
Helle_B – doktor_AZ486 – 425
Helle_B – hmk50456 – 510
Helle_B – smje86465 – 421
LISBETH2809
Lisbeth2809451
ThomasHein511
Lisbeth2809523
con4426
Lisbeth2809484
nvhansen443
Lisbeth2809511
doktor_AZ474
Lisbeth2809421
hmk50446
Lisbeth2809561
smje86319
Lisbeth2809424
Helle_B478
THOMASHEIN
ThomasHein511
Lisbeth2809451
ThomasHein492
con4373
ThomasHein545
nvhansen455
ThomasHein562
doktor_AZ449
ThomasHein442
hmk50466
ThomasHein532
smje86498
ThomasHein505
Helle_B450
CON4
con4426
Lisbeth2809523
con4373
ThomasHein492
con4517
nvhansen425
con4492
doktor_AZ386
con4451
hmk50513
con4417
smje86431
con4372
Helle_B486
NVHANSEN
nvhansen443
Lisbeth2809484
nvhansen455
ThomasHein545
nvhansen425
con4517
nvhansen0
doktor_AZ0
nvhansen482
hmk50474
nvhansen481
smje86466
nvhansen439
Helle_B450
DOKTOR_AZ
doktor_AZ474
Lisbeth2809511
doktor_AZ449
ThomasHein562
doktor_AZ386
con4492
doktor_AZ0
nvhansen0
doktor_AZ412
hmk50533
doktor_AZ414
smje86433
doktor_AZ425
Helle_B486
HMK50
hmk50446
Lisbeth2809421
hmk50466
ThomasHein442
hmk50513
con4451
hmk50474
nvhansen482
hmk50533
doktor_AZ412
hmk50522
smje86378
hmk50510
Helle_B456
SMJE86
smje86319
Lisbeth2809561
smje86498
ThomasHein532
smje86431
con4417
smje86466
nvhansen481
smje86433
doktor_AZ414
smje86378
hmk50522
smje86421
Helle_B465
HELLE_B
Helle_B478
Lisbeth2809424
Helle_B450
ThomasHein505
Helle_B486
con4372
Helle_B450
nvhansen439
Helle_B486
doktor_AZ425
Helle_B456
hmk50510
Helle_B465
smje86421