Which 1RM formula is most useful?
Brzycki is often the best default for programming because it stays conservative, especially when reps climb above five. Epley and Wathan can be useful for experienced lifters who know how close to failure the set was. For most lifters, the best answer is the cluster: use the lower end when technique was uncertain, and use the middle when the set was clean.
When seven formulas agree within a narrow range, the estimate is more trustworthy. When the range is wide, the input set is probably too high-rep, too far from failure, or too dependent on the movement standard.
Formula reference
Scroll table horizontally
| Formula | Equation | Best use | Estimate style |
|---|---|---|---|
| Epley | 1RM = w x (1 + r / 30) | 2-8 reps | practical default; often higher than Brzycki as reps rise |
| Brzycki | 1RM = w x 36 / (37 - r) | 1-6 reps | conservative; often lower than Epley and Wathan |
| Lombardi | 1RM = w x r^0.10 | 2-10 reps | non-linear; often near the middle for common rep ranges |
| O'Conner | 1RM = w x (1 + 0.025r) | 2-8 reps | conservative linear estimate; often close to Brzycki |
| Mayhew | 1RM = 100w / (52.2 + 41.9 x e^(-0.055r)) | 2-10 reps | research-derived curved model; often useful as an upper-body cross-check |
| Wathan | 1RM = 100w / (48.8 + 53.8 x e^(-0.075r)) | 2-10 reps | curved model; often near Epley for moderate reps |
| Lander | 1RM = 100w / (101.3 - 2.67123r) | 2-10 reps | middle estimate; often between Brzycki and Epley |