Jaclyn Chapple

Jaclyn Chapple

PrimaryBarebow CountryUSA LocationOhio, USA
Primary Rating
410.0
± 86.7
Developing Level

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

3Total Scores
1Rated Styles
3History Points
Jul 19, 2026Latest Score

Ratings by Style

Barebow
Overall APR
410.0
±86.7
Indoor: 438.1 (2 scores)
Outdoor: 359.1 (1 scores)
Scores: 3
Last competition: Jul 17, 2026
≈ 4.100 avg on 122cm/70m
Consistency Score: 61.9%
Based on 20 ends from 1 events
Peak Potential: 375.6 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
Show: 25 | 50 | 100 | All scores
Competition scores submitted for this archer
Date Event Round Distance Age Group Style Score X / 10s APR Peak Score Peak APR
Jul 19, 2026 2026 Rebel Gear Buckeye Classic WA 720 - 50m (122cm) 50.0m Senior Barebow 333 2X
359.1 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

Mar 1, 2026 57th USA Archery Indoor Nationals WA Indoor 18m - Full Face 18.0m Senior Barebow 339 2 10s
416.0 Estimated APR

Estimated APR blends information when the score alone does not pin down a single ASL solution as tightly as usual.

How APR works

i
375.6
Mar 1, 2026 57th USA Archery Indoor Nationals WA Indoor 18m - Full Face 18.0m Senior Barebow 312 2 10s
460.2 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

i