Elyssa Kwok

Elyssa Kwok

PrimaryBarebow CountryUSA LocationCalifornia, USA
Primary Rating
473.5
± 90.1
Developing Level

The ± value is your rating deviation (RD) measuring the uncertainty in the APR.

3Total Scores
1Rated Styles
3History Points
Mar 1, 2026Latest Score

Ratings by Style

Barebow
473.5
±90.1
Scores: 3
Last competition: Mar 1, 2026
≈ 4.735 avg on 122cm/70m
Consistency Score: 79.0%
Based on 40 ends from 1 events
Peak Potential: 554.7 APR

Consistency measures how closely your arrow distribution matches the expected ASL model for your rating level. Peak Performance is what your rating potential would be with 100% consistency.

Predicted Scores Based on Current Rating

Projected round outcomes by style
Round Distance Current Rating Peak Potential
Score X Score X
No predictions available.

Predictions use the APR reference model. Actual scores may vary with conditions.

Some predictions are unavailable for this APR/style combination.

Rating history

APR ±RD range Style benchmarks
Rating history data is available in the scores table below.

Recent Scores

Showing 1-3 of 3 scores
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Competition scores submitted for this archer
Date Event Round Distance Age Group Style Score X / 10s APR Peak Score Peak APR
Mar 1, 2026 57th USA Archery Indoor Nationals WA Indoor 18m - Full Face 18.0m U18 Barebow 421 5 10s
483.1 Standard APR

Standard APR uses your total score and round geometry with the core ASL (arrow score level) model, then applies indoor or field adjustments when rules require them.

How APR works

i
451
2X
554.7
Mar 1, 2026 57th USA Archery Indoor Nationals WA Indoor 18m - Full Face 18.0m U18 Barebow 419 6 10s
478.8 Standard APR

Standard APR uses your total score and round geometry with the core ASL (arrow score level) model, then applies indoor or field adjustments when rules require them.

How APR works

i
447
2X
545.4
Jun 22, 2025 2025 Easton Foundations SoCal Showdown WA 720 - 50m (122cm) 50.0m U18 Barebow 412 0X
443.5 Developmental APR

Developmental APR is used when the score is below the range where the standard solver is informative; the system maps performance to the APR scale in a simpler, conservative way.

How APR works