Teams

VTC-Mikalatos/Skelly

2026 Mixed 18 & Over · 9.0 Mixed

9 players · average NTRP 4.5 · USTA/PACIFIC NW / NORTHERN OREGON

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Scouting

Roster averages 4.07 estimated across 8 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.

Elijah Nelson
usually #1 Doubles 67%, also #2 Doubles 33% · published 5
4.27
Michael Furuya
usually #3 Doubles 38%, also #1 Doubles 38% · published 4.5
4.23
Lauren Skelly
usually #1 Doubles 78%, also #2 Doubles 11% · published 4.5
4.19
Rebecca Yu
usually #2 Doubles 50%, also #3 Doubles 38% · published 4.5
4.05
Sierra Wright
usually #2 Doubles 67%, also #1 Doubles 33% · published 4.5
4.02
Emilee Plank
usually #1 Doubles 46%, also #3 Doubles 31% · published 4.5
4.00
Wahyu Setyawan
usually #1 Doubles 75%, also #3 Doubles 25% · published 4
3.94
Thomas McGirk
usually #2 Doubles 50%, also #3 Doubles 50% · published 4.5
3.83
Krista Mikalatos
usually #2 Doubles 75%, also #3 Doubles 25% · published 4.5
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.

5
Elijah Nelson
98W–31L career
not enough data
4.5
Michael Furuya
26W–26L career
0%96%3%
4.27
4.5
Lauren Skelly
68W–37L career
0%99%1%
4.23
4.5
Rebecca Yu
64W–49L career
1%99%0%
4.19
4.5
Sierra Wright
80W–69L career
8%92%0%
4.05
4.5
Emilee Plank
74W–48L career
10%90%0%
4.02
4
Wahyu Setyawan
107W–68L career
0%80%20%
4.00
4.5
Thomas McGirk
56W–73L career
27%73%0%
3.94
4.5
Krista Mikalatos
113W–80L career
58%42%0%
3.83

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.