Teams

SHC-Mayer

2026 Adult 65 & Over · 7.0 Men

9 players · average NTRP 3.5 · USTA/PACIFIC NW / NORTHERN OREGON

View scouting list →
Scouting

Roster averages 3.18 estimated across 9 rated players. No lineup is published in advance, so the column below is where each player has actually been used — a captain's habits are the best available forecast. Sign in and claim your record to see who you have played.

3.68
Matthew Trank
usually #1 Doubles 55%, also #2 Doubles 36% · published 4
3.48
Bill Rhoades
usually #1 Doubles 44%, also #3 Doubles 44% · published 4
3.43
Russ DeMoss
usually #2 Doubles 58%, also #3 Doubles 33% · published 3.5
3.11
Scott Mayer
usually #1 Doubles 83%, also #2 Doubles 17% · published 3
3.09
Bert Berends
usually #2 Doubles 100% · published 3.5
3.02
Ken Pacioni
usually #3 Doubles 50%, also #1 Doubles 50% · published 3.5
3.00
Dan Wendling
usually #3 Doubles 75%, also #1 Doubles 25% · published 3.5
2.94
Philip Sterling
usually #2 Doubles 80%, also #1 Doubles 20% · published 3.5
2.90
Mike Baker
usually #3 Doubles 40%, also #1 Doubles 40% · published 3
Roster

Ordered by our estimated dynamic rating, which is why two players at the same published level are not tied — a published 4.0 says nothing about where inside the band someone sits.

4
Matthew Trank
78W–63L career
3%97%0%
3.68
4
Bill Rhoades
79W–87L career
38%62%0%
3.48
3.5
Russ DeMoss
84W–42L career · type A
0%93%7%
3.43
3
Scott Mayer
70W–71L career · type A
0%51%49%
3.11
3.5
Bert Berends
14W–37L career
23%77%0%
3.09
3.5
Ken Pacioni
17W–29L career
32%68%0%
3.02
3.5
Dan Wendling
52W–43L career
35%65%0%
3.00
3.5
Philip Sterling
3W–10L career · type S
50%50%0%
2.94
3
Mike Baker
47W–91L career
0%95%5%
2.90

Three percentages are the year-end projection — chance of moving down, staying, moving up — and the number on the right is our estimated dynamic rating, which USTA never publishes. Percentages are blank where a player has too few matches this season, or at a level where the model does not yet beat a base-rate guess; the estimate is a weaker claim than a probability and survives where those do not.