League:
Season:
Division:
Group:
Player:
| Plass | Navn | Spilt | Seier | Uavgj | Tap | Score for-mot | Margin | Poeng | Fra |
|---|
| 1 | Polynomial | 6 | 5 | 1 | 0 | 2225 - 1608 | 617 | 11 | kenya |
| 2 | Wocat2018 | 6 | 4 | 1 | 1 | 1797 - 1409 | 388 | 9 | Germany |
| 3 | anjvin68 | 6 | 4 | 1 | 1 | 1882 - 1853 | 29 | 9 | |
| 4 | gks68 | 6 | 2 | 0 | 4 | 1833 - 1917 | -84 | 4 | |
| 5 | thug66 | 6 | 2 | 0 | 4 | 2234 - 2342 | -108 | 4 | New Zealand |
| 6 | cheekypiece | 6 | 2 | 0 | 4 | 1428 - 1724 | -296 | 4 | Australia |
| 7 | faywood | 6 | 0 | 1 | 5 | 1350 - 1896 | -546 | 1 | |
1Polynomial+61711
Spilt: 6
Seier: 5
Uavgjort: 1
Tap: 0
Score: 2225 - 1608
Fra: kenya
2Wocat2018+3889
Spilt: 6
Seier: 4
Uavgjort: 1
Tap: 1
Score: 1797 - 1409
Fra: Germany
3anjvin68+299
Spilt: 6
Seier: 4
Uavgjort: 1
Tap: 1
Score: 1882 - 1853
4gks68-844
Spilt: 6
Seier: 2
Uavgjort: 0
Tap: 4
Score: 1833 - 1917
5thug66-1084
Spilt: 6
Seier: 2
Uavgjort: 0
Tap: 4
Score: 2234 - 2342
Fra: New Zealand
6cheekypiece-2964
Spilt: 6
Seier: 2
Uavgjort: 0
Tap: 4
Score: 1428 - 1724
Fra: Australia
7faywood-5461
Spilt: 6
Seier: 0
Uavgjort: 1
Tap: 5
Score: 1350 - 1896
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Matches
| Kamp |
Resultat |
| ANJVIN68 | |
| anjvin68 – Wocat2018 | 394 – 364 |
| anjvin68 – Polynomial | 330 – 503 |
| anjvin68 – gks68 | 381 – 303 |
| anjvin68 – faywood | 0 – 0 |
| anjvin68 – cheekypiece | 376 – 283 |
| anjvin68 – thug66 | 401 – 400 |
| |
| WOCAT2018 | |
| Wocat2018 – anjvin68 | 364 – 394 |
| Wocat2018 – Polynomial | 0 – 0 |
| Wocat2018 – gks68 | 379 – 355 |
| Wocat2018 – faywood | 397 – 291 |
| Wocat2018 – cheekypiece | 150 – 0 |
| Wocat2018 – thug66 | 507 – 369 |
| |
| POLYNOMIAL | |
| Polynomial – anjvin68 | 503 – 330 |
| Polynomial – Wocat2018 | 0 – 0 |
| Polynomial – gks68 | 472 – 349 |
| Polynomial – faywood | 390 – 183 |
| Polynomial – cheekypiece | 406 – 346 |
| Polynomial – thug66 | 454 – 400 |
| |
| GKS68 | |
| gks68 – anjvin68 | 303 – 381 |
| gks68 – Wocat2018 | 355 – 379 |
| gks68 – Polynomial | 349 – 472 |
| gks68 – faywood | 348 – 344 |
| gks68 – cheekypiece | 160 – 0 |
| gks68 – thug66 | 318 – 341 |
| |
| FAYWOOD | |
| faywood – anjvin68 | 0 – 0 |
| faywood – Wocat2018 | 291 – 397 |
| faywood – Polynomial | 183 – 390 |
| faywood – gks68 | 344 – 348 |
| faywood – cheekypiece | 279 – 390 |
| faywood – thug66 | 253 – 371 |
| |
| CHEEKYPIECE | |
| cheekypiece – anjvin68 | 283 – 376 |
| cheekypiece – Wocat2018 | 0 – 150 |
| cheekypiece – Polynomial | 346 – 406 |
| cheekypiece – gks68 | 0 – 160 |
| cheekypiece – faywood | 390 – 279 |
| cheekypiece – thug66 | 409 – 353 |
| |
| THUG66 | |
| thug66 – anjvin68 | 400 – 401 |
| thug66 – Wocat2018 | 369 – 507 |
| thug66 – Polynomial | 400 – 454 |
| thug66 – gks68 | 341 – 318 |
| thug66 – faywood | 371 – 253 |
| thug66 – cheekypiece | 353 – 409 |
| |
anjvin68376
cheekypiece283
Polynomial406
cheekypiece346
cheekypiece283
anjvin68376
cheekypiece346
Polynomial406