Locked Up — 250 A

2026 Main · 10 of 13 rounds run · 3 remaining · best 10 of 13 count

Unofficial. These figures are calculated from published results and are not the official VCHSS record. Advancement is decided by the AMA (C → B, B → A) and by the series (A-Expert, AA).
0 locked in
1 can only climb
1 can only fall
14 still in play
Position, floor, ceiling and mobility for every rider in 250 A.
Pos Rider Now Floor Ceiling Range Floor – ceiling Outlook
1 DAVIS, CHASE #180 350 440 500 1–2 Can only fall 8 to defend
2 TRAYLOR, NICHOLAS #167 297 331 447 1–4 In play
3 ANDERSON, DALTON #157 271 271 421 2–8 In play
4 GRAY, MASON #179 192 192 342 2–13 In play
5 ANDERSON, RUSSELL #153 169 169 319 3–16 In play
6 BURTON, AUSTIN #193 138 138 288 3–16 In play
7 DUNLAVEY, AARON #177 138 138 288 3–16 In play
8 SHIFFLETT, JORDAN #161 131 131 281 3–16 In play
9 CALLOW, CLINTON #199 111 111 261 4–16 In play
10 CARAWAN, DONALD #169 108 108 258 4–16 In play
11 THOMPSON, KJ #150 80 80 230 4–16 In play
12 LEE, COLTON #191 75 75 225 4–16 In play
13 BROWN, HENRY #173 42 42 192 4–16 In play
14 BELCHER, JACOB #152 37 37 187 5–16 In play
15 VELIKY, SUTTON #151 37 37 187 5–16 In play
16 KISLING, CREED #154 32 32 182 5–16 Can only climb

How to read this

Floor
Their final total if they never score again — the best 10 of the scores they already hold.
Ceiling
Their final total if they win all 3 remaining rounds. The drop rule is what makes this interesting: a rider already holding 10 strong scores gains nothing from another win, so their ceiling equals their floor and they cannot move in either direction.
▲ Can only climb
Nobody below can reach them, but they can still catch riders above.
▼ Can only fall
They cannot catch anyone above, but riders below can still take their spot. Everything to defend and nothing to gain.
= Locked in
The position is fixed whatever anyone does.

Ceilings assume a rider wins every one of the 3 remaining rounds. Only one rider can win each race, so the whole class cannot reach its ceiling at once — the comparison is exact for any single pair and slightly cautious across the field. That bias is deliberate: better to understate a lock than to call one that has not happened.