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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
1Magill 8 7013395 - 271268314
2argon0 8 5033229 - 293729210England
3Chris Chims 8 5033550 - 34945610Sweden
4adaw13312404 8 4043664 - 3697-338
5Clever_dog 8 4043308 - 3344-368Australia
6Rob R 8 4043626 - 3671-458Wales
795A 8 4043452 - 3649-1978UK
8andynic 8 2063226 - 3391-1654England
9kcin12 8 1072732 - 3287-5552
1Magill+68314
Spilt: 8
Seier: 7
Uavgjort: 0
Tap: 1
Score: 3395 - 2712
2argon0+29210
Spilt: 8
Seier: 5
Uavgjort: 0
Tap: 3
Score: 3229 - 2937
Fra: England
3Chris Chims+5610
Spilt: 8
Seier: 5
Uavgjort: 0
Tap: 3
Score: 3550 - 3494
Fra: Sweden
4adaw13312404-338
Spilt: 8
Seier: 4
Uavgjort: 0
Tap: 4
Score: 3664 - 3697
5Clever_dog-368
Spilt: 8
Seier: 4
Uavgjort: 0
Tap: 4
Score: 3308 - 3344
Fra: Australia
6Rob R-458
Spilt: 8
Seier: 4
Uavgjort: 0
Tap: 4
Score: 3626 - 3671
Fra: Wales
795A-1978
Spilt: 8
Seier: 4
Uavgjort: 0
Tap: 4
Score: 3452 - 3649
Fra: UK
8andynic-1654
Spilt: 8
Seier: 2
Uavgjort: 0
Tap: 6
Score: 3226 - 3391
Fra: England
9kcin12-5552
Spilt: 8
Seier: 1
Uavgjort: 0
Tap: 7
Score: 2732 - 3287

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Comments

The secret link
your last comment.

Navn Melding Tid
LoBotIt is great to see Magill rise towards old heights. The magnificent victory in Season 335, Div 5, Group 4 is not the first time Magill has topped the podium, as we all remember Magill also has won the 3.division 3 times. It is the 8. time that Magill wins a group at this level. 2/04 2025 20:29:14
LoBotNo. I cant believe this. It is a supercalifragilisticexpialidocious group! CLEVER_DOG is the player here who has won most groups, with a total of 53 victories. ADAW13312404 is the player with the highest average score in a season (only counting the last 50 seasons), with 517 points per match (it happened in season 312 in division 6.) KCIN12 is a divine player who has been number 8 in division 3 in season 199. ARGON0 is a superb player who has been number 2 in division 4 in season 308. CHRIS CHIMS is a amazeballs player who has been number 3 in division 2 in season 287. MAGILL is the player here who most recently went undefeated through an entire season, it happened in 6. division in season 333. ROB R is a great opponent who was number 4 on this level last season. ANDYNIC is the tactically strongest player of the last 50 seasons, the opponents have merely scored the humble average of 393 points per game. 95A is the one who most recently won a group on a decent level, the player won division 5 back in season 333.

The winner gets promoted, the two last players will be relegated. I feel pretty confident that Chris Chims wins the season.

22/03 2025 03:02:08

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Matches

Kamp Resultat
CHRIS CHIMS
Chris Chims – 95A527 – 443
Chris Chims – Magill309 – 445
Chris Chims – argon0481 – 344
Chris Chims – kcin12533 – 485
Chris Chims – adaw13312404425 – 512
Chris Chims – Rob R405 – 474
Chris Chims – andynic445 – 430
Chris Chims – Clever_dog425 – 361
95A
95A – Chris Chims443 – 527
95A – Magill379 – 457
95A – argon0420 – 561
95A – kcin12509 – 480
95A – adaw13312404410 – 395
95A – Rob R465 – 486
95A – andynic401 – 391
95A – Clever_dog425 – 352
MAGILL
Magill – Chris Chims445 – 309
Magill – 95A457 – 379
Magill – argon0386 – 346
Magill – kcin12160 – 0
Magill – adaw13312404586 – 493
Magill – Rob R418 – 468
Magill – andynic454 – 425
Magill – Clever_dog489 – 292
ARGON0
argon0 – Chris Chims344 – 481
argon0 – 95A561 – 420
argon0 – Magill346 – 386
argon0 – kcin12160 – 0
argon0 – adaw13312404417 – 383
argon0 – Rob R488 – 418
argon0 – andynic396 – 409
argon0 – Clever_dog517 – 440
KCIN12
kcin12 – Chris Chims485 – 533
kcin12 – 95A480 – 509
kcin12 – Magill0 – 160
kcin12 – argon00 – 160
kcin12 – adaw13312404470 – 533
kcin12 – Rob R482 – 469
kcin12 – andynic378 – 475
kcin12 – Clever_dog437 – 448
ADAW13312404
adaw13312404 – Chris Chims512 – 425
adaw13312404 – 95A395 – 410
adaw13312404 – Magill493 – 586
adaw13312404 – argon0383 – 417
adaw13312404 – kcin12533 – 470
adaw13312404 – Rob R529 – 479
adaw13312404 – andynic434 – 373
adaw13312404 – Clever_dog385 – 537
ROB R
Rob R – Chris Chims474 – 405
Rob R – 95A486 – 465
Rob R – Magill468 – 418
Rob R – argon0418 – 488
Rob R – kcin12469 – 482
Rob R – adaw13312404479 – 529
Rob R – andynic487 – 402
Rob R – Clever_dog345 – 482
ANDYNIC
andynic – Chris Chims430 – 445
andynic – 95A391 – 401
andynic – Magill425 – 454
andynic – argon0409 – 396
andynic – kcin12475 – 378
andynic – adaw13312404373 – 434
andynic – Rob R402 – 487
andynic – Clever_dog321 – 396
CLEVER_DOG
Clever_dog – Chris Chims361 – 425
Clever_dog – 95A352 – 425
Clever_dog – Magill292 – 489
Clever_dog – argon0440 – 517
Clever_dog – kcin12448 – 437
Clever_dog – adaw13312404537 – 385
Clever_dog – Rob R482 – 345
Clever_dog – andynic396 – 321
CHRIS CHIMS
Chris Chims527
95A443
Chris Chims309
Magill445
Chris Chims481
argon0344
Chris Chims533
kcin12485
Chris Chims425
adaw13312404512
Chris Chims405
Rob R474
Chris Chims445
andynic430
Chris Chims425
Clever_dog361
95A
95A443
Chris Chims527
95A379
Magill457
95A420
argon0561
95A509
kcin12480
95A410
adaw13312404395
95A465
Rob R486
95A401
andynic391
95A425
Clever_dog352
MAGILL
Magill445
Chris Chims309
Magill457
95A379
Magill386
argon0346
Magill160
kcin120
Magill586
adaw13312404493
Magill418
Rob R468
Magill454
andynic425
Magill489
Clever_dog292
ARGON0
argon0344
Chris Chims481
argon0561
95A420
argon0346
Magill386
argon0160
kcin120
argon0417
adaw13312404383
argon0488
Rob R418
argon0396
andynic409
argon0517
Clever_dog440
KCIN12
kcin12485
Chris Chims533
kcin12480
95A509
kcin120
Magill160
kcin120
argon0160
kcin12470
adaw13312404533
kcin12482
Rob R469
kcin12378
andynic475
kcin12437
Clever_dog448
ADAW13312404
adaw13312404512
Chris Chims425
adaw13312404395
95A410
adaw13312404493
Magill586
adaw13312404383
argon0417
adaw13312404533
kcin12470
adaw13312404529
Rob R479
adaw13312404434
andynic373
adaw13312404385
Clever_dog537
ROB R
Rob R474
Chris Chims405
Rob R486
95A465
Rob R468
Magill418
Rob R418
argon0488
Rob R469
kcin12482
Rob R479
adaw13312404529
Rob R487
andynic402
Rob R345
Clever_dog482
ANDYNIC
andynic430
Chris Chims445
andynic391
95A401
andynic425
Magill454
andynic409
argon0396
andynic475
kcin12378
andynic373
adaw13312404434
andynic402
Rob R487
andynic321
Clever_dog396
CLEVER_DOG
Clever_dog361
Chris Chims425
Clever_dog352
95A425
Clever_dog292
Magill489
Clever_dog440
argon0517
Clever_dog448
kcin12437
Clever_dog537
adaw13312404385
Clever_dog482
Rob R345
Clever_dog396
andynic321