oyvped endte øverst etter en sesong der det meste gikk riktig vei.
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League:
Season:
Division:
Group:
Player:
| Plass | Navn | Spilt | Seier | Uavgj | Tap | Score for-mot | Margin | Poeng | Fra |
| 1 | oyvped | 7 | 6 | 0 | 1 | 3720 - 3257 | 463 | 12 | Tromsø |
| 2 | elanro | 7 | 4 | 0 | 3 | 3634 - 3447 | 187 | 8 | |
| 3 | Superknott | 7 | 4 | 0 | 3 | 3556 - 3446 | 110 | 8 | Knottland |
| 4 | Hippo1963 | 7 | 4 | 0 | 3 | 3462 - 3534 | -72 | 8 | Strømmen |
| 5 | omhalck | 7 | 3 | 0 | 4 | 3345 - 3312 | 33 | 6 | Oslo |
| 6 | dyselektic | 7 | 3 | 0 | 4 | 3253 - 3223 | 30 | 6 | Molde |
| 7 | mrundberget | 7 | 3 | 0 | 4 | 3440 - 3472 | -32 | 6 | Jar |
| 8 | matrix12345 | 7 | 1 | 0 | 6 | 2978 - 3697 | -719 | 2 | tønsberg |
1oyvped+46312
Spilt: 7
Seier: 6
Uavgjort: 0
Tap: 1
Score: 3720 - 3257
Fra: Tromsø
2elanro+1878
Spilt: 7
Seier: 4
Uavgjort: 0
Tap: 3
Score: 3634 - 3447
3Superknott+1108
Spilt: 7
Seier: 4
Uavgjort: 0
Tap: 3
Score: 3556 - 3446
Fra: Knottland
4Hippo1963-728
Spilt: 7
Seier: 4
Uavgjort: 0
Tap: 3
Score: 3462 - 3534
Fra: Strømmen
5omhalck+336
Spilt: 7
Seier: 3
Uavgjort: 0
Tap: 4
Score: 3345 - 3312
Fra: Oslo
6dyselektic+306
Spilt: 7
Seier: 3
Uavgjort: 0
Tap: 4
Score: 3253 - 3223
Fra: Molde
7mrundberget-326
Spilt: 7
Seier: 3
Uavgjort: 0
Tap: 4
Score: 3440 - 3472
Fra: Jar
8matrix12345-7192
Spilt: 7
Seier: 1
Uavgjort: 0
Tap: 6
Score: 2978 - 3697
Fra: tønsberg
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Matches
| Kamp |
Resultat |
| MATRIX12345 | |
| matrix12345 – oyvped | 419 – 535 |
| matrix12345 – mrundberget | 512 – 467 |
| matrix12345 – Hippo1963 | 424 – 558 |
| matrix12345 – Superknott | 415 – 563 |
| matrix12345 – elanro | 443 – 579 |
| matrix12345 – omhalck | 428 – 484 |
| matrix12345 – dyselektic | 337 – 511 |
| |
| OYVPED | |
| oyvped – matrix12345 | 535 – 419 |
| oyvped – mrundberget | 557 – 434 |
| oyvped – Hippo1963 | 605 – 484 |
| oyvped – Superknott | 616 – 466 |
| oyvped – elanro | 428 – 504 |
| oyvped – omhalck | 489 – 472 |
| oyvped – dyselektic | 490 – 478 |
| |
| MRUNDBERGET | |
| mrundberget – matrix12345 | 467 – 512 |
| mrundberget – oyvped | 434 – 557 |
| mrundberget – Hippo1963 | 521 – 549 |
| mrundberget – Superknott | 532 – 414 |
| mrundberget – elanro | 584 – 479 |
| mrundberget – omhalck | 410 – 552 |
| mrundberget – dyselektic | 492 – 409 |
| |
| HIPPO1963 | |
| Hippo1963 – matrix12345 | 558 – 424 |
| Hippo1963 – oyvped | 484 – 605 |
| Hippo1963 – mrundberget | 549 – 521 |
| Hippo1963 – Superknott | 492 – 476 |
| Hippo1963 – elanro | 510 – 505 |
| Hippo1963 – omhalck | 437 – 499 |
| Hippo1963 – dyselektic | 432 – 504 |
| |
| SUPERKNOTT | |
| Superknott – matrix12345 | 563 – 415 |
| Superknott – oyvped | 466 – 616 |
| Superknott – mrundberget | 414 – 532 |
| Superknott – Hippo1963 | 476 – 492 |
| Superknott – elanro | 540 – 508 |
| Superknott – omhalck | 598 – 450 |
| Superknott – dyselektic | 499 – 433 |
| |
| ELANRO | |
| elanro – matrix12345 | 579 – 443 |
| elanro – oyvped | 504 – 428 |
| elanro – mrundberget | 479 – 584 |
| elanro – Hippo1963 | 505 – 510 |
| elanro – Superknott | 508 – 540 |
| elanro – omhalck | 504 – 470 |
| elanro – dyselektic | 555 – 472 |
| |
| OMHALCK | |
| omhalck – matrix12345 | 484 – 428 |
| omhalck – oyvped | 472 – 489 |
| omhalck – mrundberget | 552 – 410 |
| omhalck – Hippo1963 | 499 – 437 |
| omhalck – Superknott | 450 – 598 |
| omhalck – elanro | 470 – 504 |
| omhalck – dyselektic | 418 – 446 |
| |
| DYSELEKTIC | |
| dyselektic – matrix12345 | 511 – 337 |
| dyselektic – oyvped | 478 – 490 |
| dyselektic – mrundberget | 409 – 492 |
| dyselektic – Hippo1963 | 504 – 432 |
| dyselektic – Superknott | 433 – 499 |
| dyselektic – elanro | 472 – 555 |
| dyselektic – omhalck | 446 – 418 |
| |
matrix12345512
mrundberget467
matrix12345424
Hippo1963558
matrix12345415
Superknott563
matrix12345337
dyselektic511
mrundberget467
matrix12345512
mrundberget521
Hippo1963549
mrundberget532
Superknott414
mrundberget492
dyselektic409
Hippo1963558
matrix12345424
Hippo1963549
mrundberget521
Hippo1963492
Superknott476
Hippo1963432
dyselektic504
Superknott563
matrix12345415
Superknott414
mrundberget532
Superknott476
Hippo1963492
Superknott499
dyselektic433
dyselektic511
matrix12345337
dyselektic409
mrundberget492
dyselektic504
Hippo1963432
dyselektic433
Superknott499