28000080

tomar753

#PY8Q8Y2G2
8000059
Hunde Retter
38
200/410
II
3453/3500
Grom
Last updated 3 years, 1 month ago
Highest Trophies
3,477
Trophies
3,453
3 VS 3 Victories
407
Solo Victories
62
Duo Victories
47
Highest Robo Rumble Lvl Passed
Insane
Highest Boss Fight Lvl Passed
Insane
Most Challenge Wins
0

Brawlers (26/64)

  • 21
    Sandy
    500
    Sandy
    • Sandy
    • Rude sands
    • Healing winds
    Power9
    Highest568
  • 17
    Surge
    396
    Surge
    • Surge
    • To the max!
    • Serve ice cold
    Power7
    Highest396
  • 13
    Colt
    238
    Colt
    • Colt
    • Colt
    • Slick boots
    • Magnum special
    Power7
    Highest241
  • 13
    Bull
    232
    Bull
    • Bull
    • Bull
    • Berserker
    • Tough guy
    Power7
    Highest232
  • 12
    Nita
    201
    Nita
    Power6
    Highest201
  • 12
    Jessie
    198
    Jessie
    Power6
    Highest201
  • 12
    Rosa
    184
    Rosa
    Power6
    Highest184
  • 11
    Rico
    170
    Rico
    Power6
    Highest170
  • 11
    Byron
    160
    Byron
    Power6
    Highest160
  • 10
    Shelly
    158
    Shelly
    • Shelly
    • Shelly
    • Shell shock
    • Band-aid
    Power7
    Highest158
  • 10
    Barley
    151
    Barley
    Power6
    Highest151
  • 10
    Jacky
    147
    Jacky
    Power6
    Highest147
  • 10
    Darryl
    143
    Darryl
    Power6
    Highest143
  • 9
    Poco
    131
    Poco
    Power6
    Highest131
  • 9
    Mortis
    124
    Mortis
    Power5
    Highest124
  • 7
    Colette
    88
    Colette
    Power6
    Highest88
  • 6
    Dynamike
    65
    Dynamike
    Power5
    Highest65
  • 5
    El primo
    48
    El primo
    Power6
    Highest48
  • 5
    Carl
    41
    Carl
    • Carl
    • Carl
    • Power throw
    • Protective pirouette
    Power7
    Highest41
  • 4
    Brock
    34
    Brock
    Power5
    Highest34
  • 3
    Penny
    24
    Penny
    Power5
    Highest24
  • 3
    Grom
    20
    Grom
    Power1
    Highest20
  • 1
    Edgar
    0
    Edgar
    Power1
    Highest0
  • 1
    Bea
    0
    Bea
    Power3
    Highest0
  • 1
    Pam
    0
    Pam
    Power2
    Highest0
  • 1
    Bo
    0
    Bo
    Power3
    Highest0