One-rep max calculator.
Estimate the heaviest weight you could lift for one repetition from a completed set. The calculator shows a conventional set of seven classical formulas side by side because each method makes different assumptions and none is universally correct for every lift or lifter.
Enter a completed set
Use a continuous set completed to muscular failure or very close to failure, with consistent technique and range of motion. The equations work the same whether your weight is in kilograms or pounds.
Estimated one-rep max
This is a prediction from a submaximal set, not a measured maximum and not a recommendation to attempt the displayed weight.
- Formula range
- 112.5 to 119.01
- Spread
- 6.51 (5.62% of the midpoint)
Formula disagreement and prediction uncertainty generally increase above 10 repetitions. Treat this result as a broad reference rather than a precise maximum.
Formula comparison
Raw estimates, rounded only for display
| Formula | Estimate |
|---|---|
| Epley Selected | 116.65 |
| Brzycki | 112.51 |
| Lander | 113.71 |
| Lombardi | 117.46 |
| Mayhew | 119.01 |
| O’Connor | 112.5 |
| Wathen | 116.58 |
How the calculation works
A one-repetition maximum, usually written as 1RM, is the greatest load completed once under a defined technique and range of motion. An estimated 1RM uses the weight and repetition count from a lighter set as inputs to a prediction equation.
Every method on this page returns the entered weight when the set contains one repetition. For sets of two to 20 repetitions, each formula applies its own relationship between repetitions and the percentage of maximal strength represented by the set.
Worked example
For a weight of 100 completed for five repetitions, Epley calculates 100 × (1 + 0.0333 × 5) = 116.65
Why the range matters
The formulas produce different values because they were developed in different contexts. Showing the spread makes that uncertainty visible rather than hiding it behind a single unexplained number.
Use one method consistently for trends
Switching formulas can create an apparent increase or decrease even when the underlying set has not changed. For progress tracking, consistency is generally more useful than chasing whichever method produces the largest estimate.
Formulas and original sources
Each formula is shown with its original-source citation.
Epley
1RM = w × (1 + 0.0333r)
Brzycki
1RM = w ÷ (1.0278 − 0.0278r)
Lander
1RM = 100w ÷ (101.3 − 2.67123r)
Lombardi
1RM = w × r0.10
Mayhew
1RM = 100w ÷ (52.2 + 41.9e−0.055r)
O’Connor
1RM = w × (1 + 0.025r)
Wathen
1RM = 100w ÷ (48.8 + 53.8e−0.075r)
Limitations and interpretation
These formulas are population-derived or coach-derived estimates. Their accuracy and bias are not identical across exercises, populations, techniques, or repetition ranges. Comparative studies have reported meaningful differences by lift and by the number of repetitions completed, which is why this calculator does not declare a universal winner. 1 2
A lower-repetition set generally provides a more defensible basis for estimating maximal strength than a high-repetition set. In one study of bench press and leg press, five-repetition data produced stronger predictions than 10- or 20-repetition data, and the authors cautioned against using more than 10 repetitions in linear equations for those exercises. 3
- Exercise matters. A formula developed or evaluated with bench press data may behave differently for a squat, deadlift, machine exercise, or isolation movement.
- Set quality matters. Technique, range of motion, fatigue, rest, and how close the set came to failure all affect the relationship between repetitions and maximal strength.
- Trends are more useful when the method stays fixed. Compare like with like: the same exercise, similar technique, and the same estimation formula.
- An estimate is not an instruction. Do not treat the output as a guarantee that the weight can or should be attempted.
Supporting references
- LeSuer, D. A., McCormick, J. H., Mayhew, J. L., Wasserstein, R. L., & Arnold, M. D. (1997). The Accuracy of Prediction Equations for Estimating 1-RM Performance in the Bench Press, Squat, and Deadlift. Journal of Strength and Conditioning Research, 11(4), 211–213. DOI record
- Wood, T. M., Maddalozzo, G. F., & Harter, R. A. (2002). Accuracy of Seven Equations for Predicting 1-RM Performance of Apparently Healthy, Sedentary Older Adults. Measurement in Physical Education and Exercise Science, 6(2), 67–94. DOI record
- Reynolds, J. M., Gordon, T. J., & Robergs, R. A. (2006). Prediction of One Repetition Maximum Strength From Multiple Repetition Maximum Testing and Anthropometry. Journal of Strength and Conditioning Research, 20(3), 584–592. DOI record