Wordfeud League of Honour

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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
1Froschine 7 6012599 - 181178812München
2uk22 7 5022493 - 196053310
3uschinator2000 7 5022546 - 215039610
4Möpfli 7 5022398 - 23009810Hamburg
5Stumpfi 7 3042317 - 2354-376
6gedankenart 7 2051710 - 1886-1764Künzelsau
7HankMoody_CA 7 2052092 - 2482-3904Innergebirge
8Pitti1072 7 0071731 - 2943-12120
1Froschine+78812
Spilt: 7
Seier: 6
Uavgjort: 0
Tap: 1
Score: 2599 - 1811
Fra: München
2uk22+53310
Spilt: 7
Seier: 5
Uavgjort: 0
Tap: 2
Score: 2493 - 1960
3uschinator2000+39610
Spilt: 7
Seier: 5
Uavgjort: 0
Tap: 2
Score: 2546 - 2150
4Möpfli+9810
Spilt: 7
Seier: 5
Uavgjort: 0
Tap: 2
Score: 2398 - 2300
Fra: Hamburg
5Stumpfi-376
Spilt: 7
Seier: 3
Uavgjort: 0
Tap: 4
Score: 2317 - 2354
6gedankenart-1764
Spilt: 7
Seier: 2
Uavgjort: 0
Tap: 5
Score: 1710 - 1886
Fra: Künzelsau
7HankMoody_CA-3904
Spilt: 7
Seier: 2
Uavgjort: 0
Tap: 5
Score: 2092 - 2482
Fra: Innergebirge
8Pitti1072-12120
Spilt: 7
Seier: 0
Uavgjort: 0
Tap: 7
Score: 1731 - 2943

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Navn Melding Tid
LoBotCongratulations to Froschine who has won Saison 255, Div 6, Gruppe 5! This comes as no surprise to me, Froschine is a magnificent player. 1/11 2022 04:01:02
LoBotMan, that is a good cluster of smartness! FROSCHINE is number 9 on the list of highest score in a single game, for all groups in all divisions in all seasons. MÖPFLI is the player here who most recently went undefeated through an entire season, it happened in 7. division in season 253. PITTI1072 is the tactically strongest player of the last 10 seasons, the opponents have merely scored the humble average of 243 points per game. UK22 is a virtuoso player who has been number 7 in division 4 in season 178. USCHINATOR2000 is a intelligent player who has been number 2 in division 5 in season 177. GEDANKENART is a fabulous opponent who was number 6 on this level last season. STUMPFI is the one who most recently won a group on a decent level, the player won division 6 back in season 250. HANKMOODY_CA is a talented opponent who was number 5 on this level last season.

FROSCHINE, GEDANKENART and HANKMOODY_CA 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.

Der Gewinner steigt auf, der Letzte steigt ab. I feel pretty confident that Froschine will top the table at the end of the season.

18/10 2022 04:08:30
LoBotLook at these players! This is a magic horde of quality players! FROSCHINE is number 9 on the list of highest score in a single game in WLoH. MÖPFLI is the player here who most recently went undefeated through an entire season, it happened in 7. division in season 253. PITTI1072 is the tactically strongest player of the last 25 seasons, the opponents have merely scored the humble average of 229 points per game. UK22 is a erudite player who has been number 7 in division 4 in season 178. USCHINATOR2000 is a marvellous opponent who was number 4 on this level last season. GEDANKENART is a brainy player who has been number 7 in division 5 in season 250. STUMPFI is the one who most recently won a group on a decent level, the player won division 6 back in season 250. HANKMOODY_CA is a fine opponent who was number 5 on this level last season.

FROSCHINE, GEDANKENART and HANKMOODY_CA 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.

Der Gewinner steigt auf, der Letzte steigt ab. If I were to guess, I would say that Froschine ends up as the winner here.

18/10 2022 04:03:08

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Matches

Kamp Resultat
FROSCHINE
Froschine – uk22381 – 421
Froschine – Möpfli434 – 247
Froschine – uschinator2000336 – 329
Froschine – Stumpfi403 – 318
Froschine – gedankenart160 – 0
Froschine – HankMoody_CA389 – 248
Froschine – Pitti1072496 – 248
UK22
uk22 – Froschine421 – 381
uk22 – Möpfli346 – 356
uk22 – uschinator2000315 – 361
uk22 – Stumpfi395 – 355
uk22 – gedankenart160 – 0
uk22 – HankMoody_CA448 – 277
uk22 – Pitti1072408 – 230
MÖPFLI
Möpfli – Froschine247 – 434
Möpfli – uk22356 – 346
Möpfli – uschinator2000323 – 327
Möpfli – Stumpfi381 – 310
Möpfli – gedankenart340 – 331
Möpfli – HankMoody_CA348 – 284
Möpfli – Pitti1072403 – 268
USCHINATOR2000
uschinator2000 – Froschine329 – 336
uschinator2000 – uk22361 – 315
uschinator2000 – Möpfli327 – 323
uschinator2000 – Stumpfi301 – 336
uschinator2000 – gedankenart381 – 285
uschinator2000 – HankMoody_CA352 – 347
uschinator2000 – Pitti1072495 – 208
STUMPFI
Stumpfi – Froschine318 – 403
Stumpfi – uk22355 – 395
Stumpfi – Möpfli310 – 381
Stumpfi – uschinator2000336 – 301
Stumpfi – gedankenart295 – 394
Stumpfi – HankMoody_CA316 – 232
Stumpfi – Pitti1072387 – 248
GEDANKENART
gedankenart – Froschine0 – 160
gedankenart – uk220 – 160
gedankenart – Möpfli331 – 340
gedankenart – uschinator2000285 – 381
gedankenart – Stumpfi394 – 295
gedankenart – HankMoody_CA321 – 329
gedankenart – Pitti1072379 – 221
HANKMOODY_CA
HankMoody_CA – Froschine248 – 389
HankMoody_CA – uk22277 – 448
HankMoody_CA – Möpfli284 – 348
HankMoody_CA – uschinator2000347 – 352
HankMoody_CA – Stumpfi232 – 316
HankMoody_CA – gedankenart329 – 321
HankMoody_CA – Pitti1072375 – 308
PITTI1072
Pitti1072 – Froschine248 – 496
Pitti1072 – uk22230 – 408
Pitti1072 – Möpfli268 – 403
Pitti1072 – uschinator2000208 – 495
Pitti1072 – Stumpfi248 – 387
Pitti1072 – gedankenart221 – 379
Pitti1072 – HankMoody_CA308 – 375
FROSCHINE
Froschine381
uk22421
Froschine434
Möpfli247
Froschine336
uschinator2000329
Froschine403
Stumpfi318
Froschine160
gedankenart0
Froschine389
HankMoody_CA248
Froschine496
Pitti1072248
UK22
uk22421
Froschine381
uk22346
Möpfli356
uk22315
uschinator2000361
uk22395
Stumpfi355
uk22160
gedankenart0
uk22448
HankMoody_CA277
uk22408
Pitti1072230
MÖPFLI
Möpfli247
Froschine434
Möpfli356
uk22346
Möpfli323
uschinator2000327
Möpfli381
Stumpfi310
Möpfli340
gedankenart331
Möpfli348
HankMoody_CA284
Möpfli403
Pitti1072268
USCHINATOR2000
uschinator2000329
Froschine336
uschinator2000361
uk22315
uschinator2000327
Möpfli323
uschinator2000301
Stumpfi336
uschinator2000381
gedankenart285
uschinator2000352
HankMoody_CA347
uschinator2000495
Pitti1072208
STUMPFI
Stumpfi318
Froschine403
Stumpfi355
uk22395
Stumpfi310
Möpfli381
Stumpfi336
uschinator2000301
Stumpfi295
gedankenart394
Stumpfi316
HankMoody_CA232
Stumpfi387
Pitti1072248
GEDANKENART
gedankenart0
Froschine160
gedankenart0
uk22160
gedankenart331
Möpfli340
gedankenart285
uschinator2000381
gedankenart394
Stumpfi295
gedankenart321
HankMoody_CA329
gedankenart379
Pitti1072221
HANKMOODY_CA
HankMoody_CA248
Froschine389
HankMoody_CA277
uk22448
HankMoody_CA284
Möpfli348
HankMoody_CA347
uschinator2000352
HankMoody_CA232
Stumpfi316
HankMoody_CA329
gedankenart321
HankMoody_CA375
Pitti1072308
PITTI1072
Pitti1072248
Froschine496
Pitti1072230
uk22408
Pitti1072268
Möpfli403
Pitti1072208
uschinator2000495
Pitti1072248
Stumpfi387
Pitti1072221
gedankenart379
Pitti1072308
HankMoody_CA375

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