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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
1Puzleren 8 5034047 - 363541210
2Mroggorm 8 5033914 - 367324110Farum
3krallerik 8 5033793 - 3853-6010
4texen40 8 4043889 - 36432468
5Inge.Br 8 4043820 - 3796248
6jan d n 8 4043695 - 3758-638
7ssmadsen 8 3053677 - 3837-1606Horsens
8callera 8 3053636 - 3835-1996
9Wenne62 8 3053483 - 3924-4416
1Puzleren+41210
Spilt: 8
Seier: 5
Uavgjort: 0
Tap: 3
Score: 4047 - 3635
2Mroggorm+24110
Spilt: 8
Seier: 5
Uavgjort: 0
Tap: 3
Score: 3914 - 3673
Fra: Farum
3krallerik-6010
Spilt: 8
Seier: 5
Uavgjort: 0
Tap: 3
Score: 3793 - 3853
4texen40+2468
Spilt: 8
Seier: 4
Uavgjort: 0
Tap: 4
Score: 3889 - 3643
5Inge.Br+248
Spilt: 8
Seier: 4
Uavgjort: 0
Tap: 4
Score: 3820 - 3796
6jan d n-638
Spilt: 8
Seier: 4
Uavgjort: 0
Tap: 4
Score: 3695 - 3758
7ssmadsen-1606
Spilt: 8
Seier: 3
Uavgjort: 0
Tap: 5
Score: 3677 - 3837
Fra: Horsens
8callera-1996
Spilt: 8
Seier: 3
Uavgjort: 0
Tap: 5
Score: 3636 - 3835
9Wenne62-4416
Spilt: 8
Seier: 3
Uavgjort: 0
Tap: 5
Score: 3483 - 3924

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Comments

The secret link
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Navn Melding Tid
LoBotIt is great to see Puzleren rise towards old heights. The magnificent victory in Season 166, Div 7, Group 3 is not the first time Puzleren has topped the podium, as we all remember Puzleren also has won the 4.division. It is the 8. time that Puzleren wins a group at this level. 21/10 2018 09:00:19
LoBotThese outstanding players have been awarded Wlohty for their performance this season: Puzleren 18, Mroggorm 13, krallerik 12, texen40 11, Inge.Br 10, jan d n 10. 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. 21/10 2018 04:47:22
LoBotA fine party! SSMADSEN is the most mature player in this party, with 146 seasons in the league of honour. That´s a lot of honour. PUZLEREN is the player with the highest average score in a season, with 540 points per match (it happened in season 81 in division 6.) JAN D N is the player here who has won most groups, with a total of 18 victories. WENNE62 is a fine player who has been number 2 in division 5 in season 89. INGE.BR is a excellent player who has been number 2 in division 6 in season 124. MROGGORM is a amazeballs player who has been number 5 in division 3 in season 140. KRALLERIK is the tactically strongest player, the opponents have merely scored the humble average of 342 points per game. CALLERA is a brilliant multitalent and does also molest opponents in division 7 in Wordfeud Svenska while playing here. TEXEN40 is the player here who most recently went undefeated through an entire season, it happened in 8. division in season 165.

WENNE62 and SSMADSEN 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. I feel pretty confident that Puzleren wins the season.

10/10 2018 10:08:05

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
PUZLEREN
Puzleren – Mroggorm448 – 502
Puzleren – jan d n507 – 559
Puzleren – krallerik566 – 412
Puzleren – Inge.Br551 – 415
Puzleren – callera523 – 363
Puzleren – texen40517 – 471
Puzleren – Wenne62448 – 495
Puzleren – ssmadsen487 – 418
MROGGORM
Mroggorm – Puzleren502 – 448
Mroggorm – jan d n513 – 445
Mroggorm – krallerik465 – 444
Mroggorm – Inge.Br462 – 427
Mroggorm – callera539 – 368
Mroggorm – texen40448 – 494
Mroggorm – Wenne62502 – 537
Mroggorm – ssmadsen483 – 510
JAN D N
jan d n – Puzleren559 – 507
jan d n – Mroggorm445 – 513
jan d n – krallerik410 – 518
jan d n – Inge.Br458 – 478
jan d n – callera520 – 472
jan d n – texen40465 – 462
jan d n – Wenne62438 – 445
jan d n – ssmadsen400 – 363
KRALLERIK
krallerik – Puzleren412 – 566
krallerik – Mroggorm444 – 465
krallerik – jan d n518 – 410
krallerik – Inge.Br538 – 506
krallerik – callera510 – 504
krallerik – texen40365 – 532
krallerik – Wenne62525 – 417
krallerik – ssmadsen481 – 453
INGE.BR
Inge.Br – Puzleren415 – 551
Inge.Br – Mroggorm427 – 462
Inge.Br – jan d n478 – 458
Inge.Br – krallerik506 – 538
Inge.Br – callera490 – 425
Inge.Br – texen40523 – 448
Inge.Br – Wenne62513 – 415
Inge.Br – ssmadsen468 – 499
CALLERA
callera – Puzleren363 – 523
callera – Mroggorm368 – 539
callera – jan d n472 – 520
callera – krallerik504 – 510
callera – Inge.Br425 – 490
callera – texen40467 – 435
callera – Wenne62512 – 361
callera – ssmadsen525 – 457
TEXEN40
texen40 – Puzleren471 – 517
texen40 – Mroggorm494 – 448
texen40 – jan d n462 – 465
texen40 – krallerik532 – 365
texen40 – Inge.Br448 – 523
texen40 – callera435 – 467
texen40 – Wenne62447 – 420
texen40 – ssmadsen600 – 438
WENNE62
Wenne62 – Puzleren495 – 448
Wenne62 – Mroggorm537 – 502
Wenne62 – jan d n445 – 438
Wenne62 – krallerik417 – 525
Wenne62 – Inge.Br415 – 513
Wenne62 – callera361 – 512
Wenne62 – texen40420 – 447
Wenne62 – ssmadsen393 – 539
SSMADSEN
ssmadsen – Puzleren418 – 487
ssmadsen – Mroggorm510 – 483
ssmadsen – jan d n363 – 400
ssmadsen – krallerik453 – 481
ssmadsen – Inge.Br499 – 468
ssmadsen – callera457 – 525
ssmadsen – texen40438 – 600
ssmadsen – Wenne62539 – 393
PUZLEREN
Puzleren448
Mroggorm502
Puzleren507
jan d n559
Puzleren566
krallerik412
Puzleren551
Inge.Br415
Puzleren523
callera363
Puzleren517
texen40471
Puzleren448
Wenne62495
Puzleren487
ssmadsen418
MROGGORM
Mroggorm502
Puzleren448
Mroggorm513
jan d n445
Mroggorm465
krallerik444
Mroggorm462
Inge.Br427
Mroggorm539
callera368
Mroggorm448
texen40494
Mroggorm502
Wenne62537
Mroggorm483
ssmadsen510
JAN D N
jan d n559
Puzleren507
jan d n445
Mroggorm513
jan d n410
krallerik518
jan d n458
Inge.Br478
jan d n520
callera472
jan d n465
texen40462
jan d n438
Wenne62445
jan d n400
ssmadsen363
KRALLERIK
krallerik412
Puzleren566
krallerik444
Mroggorm465
krallerik518
jan d n410
krallerik538
Inge.Br506
krallerik510
callera504
krallerik365
texen40532
krallerik525
Wenne62417
krallerik481
ssmadsen453
INGE.BR
Inge.Br415
Puzleren551
Inge.Br427
Mroggorm462
Inge.Br478
jan d n458
Inge.Br506
krallerik538
Inge.Br490
callera425
Inge.Br523
texen40448
Inge.Br513
Wenne62415
Inge.Br468
ssmadsen499
CALLERA
callera363
Puzleren523
callera368
Mroggorm539
callera472
jan d n520
callera504
krallerik510
callera425
Inge.Br490
callera467
texen40435
callera512
Wenne62361
callera525
ssmadsen457
TEXEN40
texen40471
Puzleren517
texen40494
Mroggorm448
texen40462
jan d n465
texen40532
krallerik365
texen40448
Inge.Br523
texen40435
callera467
texen40447
Wenne62420
texen40600
ssmadsen438
WENNE62
Wenne62495
Puzleren448
Wenne62537
Mroggorm502
Wenne62445
jan d n438
Wenne62417
krallerik525
Wenne62415
Inge.Br513
Wenne62361
callera512
Wenne62420
texen40447
Wenne62393
ssmadsen539
SSMADSEN
ssmadsen418
Puzleren487
ssmadsen510
Mroggorm483
ssmadsen363
jan d n400
ssmadsen453
krallerik481
ssmadsen499
Inge.Br468
ssmadsen457
callera525
ssmadsen438
texen40600
ssmadsen539
Wenne62393