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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
1ecsmpn 7 6012890 - 268820212Sövde
2johaholm 7 5023062 - 286020210Järfälla
3Frka02 7 5022755 - 2756-110
4MFinnhult 7 3042862 - 27161466
5L.M.Thunell 7 3042706 - 2817-1116
6oki.droid 7 2142568 - 2606-385Angered
7Niss.e 7 2052734 - 2892-1584
8senga98 7 1152336 - 2578-2423
1ecsmpn+20212
Spilt: 7
Seier: 6
Uavgjort: 0
Tap: 1
Score: 2890 - 2688
Fra: Sövde
2johaholm+20210
Spilt: 7
Seier: 5
Uavgjort: 0
Tap: 2
Score: 3062 - 2860
Fra: Järfälla
3Frka02-110
Spilt: 7
Seier: 5
Uavgjort: 0
Tap: 2
Score: 2755 - 2756
4MFinnhult+1466
Spilt: 7
Seier: 3
Uavgjort: 0
Tap: 4
Score: 2862 - 2716
5L.M.Thunell-1116
Spilt: 7
Seier: 3
Uavgjort: 0
Tap: 4
Score: 2706 - 2817
6oki.droid-385
Spilt: 7
Seier: 2
Uavgjort: 1
Tap: 4
Score: 2568 - 2606
Fra: Angered
7Niss.e-1584
Spilt: 7
Seier: 2
Uavgjort: 0
Tap: 5
Score: 2734 - 2892
8senga98-2423
Spilt: 7
Seier: 1
Uavgjort: 1
Tap: 5
Score: 2336 - 2578

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Comments

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Navn Melding Tid
LoBotMy compliments to ecsmpn on the outstanding effort in Säsong 238 Div 8, Grupp 24! Before the season started, ecsmpn was considered an outsider, someone who could win, but maybe not someone you should put the big money on. Nevertheless, it was nice to watch ecsmpn succeed. 4/08 2021 04:01:09
LoBotWow. Seriously. I don´t think I have ever seen such a wicked gang! L.M.THUNELL is the one who most recently won a group on a decent level, the player won division 7 back in season 234. JOHAHOLM is the player with the highest average score in a season (only counting the last 50 seasons), with 513 points per match (it happened in season 234 in division 9.) ECSMPN is a tremendous opponent who was number 6 on this level last season. MFINNHULT is a divine opponent who was number 7 on this level last season. OKI.DROID is in outstanding form and was just promoted from division 9. SENGA98 is a excellent player who has been number 3 in division 8 in season 223. NISS.E is a first-rate opponent who was number 4 on this level last season. FRKA02 is the most frequent winner in the pack in the last 50 seasons, with a frequency of 12.0 victories per loss.

NISS.E and OKI.DROID is among these few heartwarm samaritans who sacrifice some of their own money, earned through suffering and pain, to pay for the fun for all of us.

My two favourites here are L.M.Thunell and johaholm. They have met 1 times before in the league, and L.M.Thunell is ahead 1-0 in victories. So if I have to choose, I believe that L.M.Thunell will top the table at the end of the season.

21/07 2021 04:22:33
LoBotHere we have a virtuoso party! L.M.THUNELL is the one who most recently won a group on a decent level, the player won division 7 back in season 234. JOHAHOLM is the player with the highest average score in a season (only counting the last 200 seasons), with 513 points per match (it happened in season 234 in division 9.) ECSMPN is a fabulous player who has been number 3 in division 6 in season 154. MFINNHULT is a amazeballs opponent who was number 7 on this level last season. OKI.DROID is a fine player who has been number 8 in division 6 in season 190. SENGA98 is a fine player who has been number 3 in division 8 in season 223. NISS.E is a good opponent who was number 4 on this level last season. FRKA02 is the most frequent winner in the gang in the last 200 seasons, with a frequency of 12.0 victories per loss.

NISS.E and OKI.DROID are not only great players, but beautiful individuals who supports WLoH and helps a silly old bot like me stay alive.

With this many terrific players it is hard to tell you who wins, but I guess L.M.Thunell wins this group.

21/07 2021 04:20:55

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Matches

Kamp Resultat
L.M.THUNELL
L.M.Thunell – johaholm419 – 374
L.M.Thunell – Niss.e361 – 430
L.M.Thunell – ecsmpn356 – 382
L.M.Thunell – MFinnhult343 – 451
L.M.Thunell – senga98406 – 397
L.M.Thunell – Frka02376 – 418
L.M.Thunell – oki.droid445 – 365
JOHAHOLM
johaholm – L.M.Thunell374 – 419
johaholm – Niss.e408 – 401
johaholm – ecsmpn393 – 372
johaholm – MFinnhult446 – 421
johaholm – senga98531 – 319
johaholm – Frka02501 – 381
johaholm – oki.droid409 – 547
NISS.E
Niss.e – L.M.Thunell430 – 361
Niss.e – johaholm401 – 408
Niss.e – ecsmpn323 – 384
Niss.e – MFinnhult359 – 390
Niss.e – senga98430 – 417
Niss.e – Frka02386 – 437
Niss.e – oki.droid405 – 495
ECSMPN
ecsmpn – L.M.Thunell382 – 356
ecsmpn – johaholm372 – 393
ecsmpn – Niss.e384 – 323
ecsmpn – MFinnhult426 – 422
ecsmpn – senga98424 – 402
ecsmpn – Frka02444 – 348
ecsmpn – oki.droid458 – 444
MFINNHULT
MFinnhult – L.M.Thunell451 – 343
MFinnhult – johaholm421 – 446
MFinnhult – Niss.e390 – 359
MFinnhult – ecsmpn422 – 426
MFinnhult – senga98393 – 426
MFinnhult – Frka02303 – 370
MFinnhult – oki.droid482 – 346
SENGA98
senga98 – L.M.Thunell397 – 406
senga98 – johaholm319 – 531
senga98 – Niss.e417 – 430
senga98 – ecsmpn402 – 424
senga98 – MFinnhult426 – 393
senga98 – Frka02375 – 394
senga98 – oki.droid0 – 0
FRKA02
Frka02 – L.M.Thunell418 – 376
Frka02 – johaholm381 – 501
Frka02 – Niss.e437 – 386
Frka02 – ecsmpn348 – 444
Frka02 – MFinnhult370 – 303
Frka02 – senga98394 – 375
Frka02 – oki.droid407 – 371
OKI.DROID
oki.droid – L.M.Thunell365 – 445
oki.droid – johaholm547 – 409
oki.droid – Niss.e495 – 405
oki.droid – ecsmpn444 – 458
oki.droid – MFinnhult346 – 482
oki.droid – senga980 – 0
oki.droid – Frka02371 – 407
L.M.THUNELL
L.M.Thunell419
johaholm374
L.M.Thunell361
Niss.e430
L.M.Thunell356
ecsmpn382
L.M.Thunell343
MFinnhult451
L.M.Thunell406
senga98397
L.M.Thunell376
Frka02418
L.M.Thunell445
oki.droid365
JOHAHOLM
johaholm374
L.M.Thunell419
johaholm408
Niss.e401
johaholm393
ecsmpn372
johaholm446
MFinnhult421
johaholm531
senga98319
johaholm501
Frka02381
johaholm409
oki.droid547
NISS.E
Niss.e430
L.M.Thunell361
Niss.e401
johaholm408
Niss.e323
ecsmpn384
Niss.e359
MFinnhult390
Niss.e430
senga98417
Niss.e386
Frka02437
Niss.e405
oki.droid495
ECSMPN
ecsmpn382
L.M.Thunell356
ecsmpn372
johaholm393
ecsmpn384
Niss.e323
ecsmpn426
MFinnhult422
ecsmpn424
senga98402
ecsmpn444
Frka02348
ecsmpn458
oki.droid444
MFINNHULT
MFinnhult451
L.M.Thunell343
MFinnhult421
johaholm446
MFinnhult390
Niss.e359
MFinnhult422
ecsmpn426
MFinnhult393
senga98426
MFinnhult303
Frka02370
MFinnhult482
oki.droid346
SENGA98
senga98397
L.M.Thunell406
senga98319
johaholm531
senga98417
Niss.e430
senga98402
ecsmpn424
senga98426
MFinnhult393
senga98375
Frka02394
senga980
oki.droid0
FRKA02
Frka02418
L.M.Thunell376
Frka02381
johaholm501
Frka02437
Niss.e386
Frka02348
ecsmpn444
Frka02370
MFinnhult303
Frka02394
senga98375
Frka02407
oki.droid371
OKI.DROID
oki.droid365
L.M.Thunell445
oki.droid547
johaholm409
oki.droid495
Niss.e405
oki.droid444
ecsmpn458
oki.droid346
MFinnhult482
oki.droid0
senga980
oki.droid371
Frka02407