Calculate your Sinclair Total for Olympic weightlifting. Compare lifters across weight classes using the official IWF Sinclair coefficient formula.
The Sinclair Coefficient is the bodyweight-adjustment formula used by the IWF to compare Olympic weightlifting totals across classes.
It converts a snatch-plus-clean-and-jerk total into a Sinclair-adjusted result so lifts can be compared with less bodyweight bias.
Enter your bodyweight and total to calculate a Sinclair result for competition-style comparison.
It is useful for comparing totals across weight categories or for tracking how a total changes as your bodyweight changes. It mirrors the standard competition-style adjustment used in weightlifting.
Sinclair Total = Actual Total × 10^(A × (log10(BW/b))^2) Where: • A = Sinclair coefficient (updated quadrennially) • b = world record holder's bodyweight at the heaviest class • BW = lifter's bodyweight If BW ≥ b, the coefficient is 1.0 (no adjustment). Coefficients used in this calculator: • Male: A = 0.751945030, b = 175.508 kg • Female: A = 0.783497476, b = 153.655 kg
Result: Sinclair Total: 385.7 kg
At 73 kg bodyweight: log10(73/175.508) = −0.3810. Then exponent = 0.7519 × 0.3810² = 0.1091. Coefficient = 10^0.1091 = 1.2857. Sinclair Total = 300 × 1.2857 = 385.7 kg. This is an adjusted comparison score, not a literal total at another bodyweight.
The Sinclair coefficient was developed by Canadian weightlifting researcher Roy Sinclair. It has been the official IWF comparison tool for decades, used at World Championships, Continental Championships, and the Olympic Games to determine best lifter awards across all weight classes.
Every four years, the IWF recalculates the coefficients based on the best performances in each weight class. When weight categories change (as they did in 2018), the coefficients must be completely recalculated. This ensures the formula remains current as the sport evolves and records are broken.
Set your training goals in Sinclair Total rather than absolute kilograms. If you're moving up from the 73 kg class to the 81 kg class, your Sinclair Total tells you whether you're getting relatively stronger or just leveraging added bodyweight.
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This worksheet applies the named powerlifting coefficient or points formula to a bodyweight-adjusted strength comparison. It is a comparison aid, not an official federation scoring engine.
The IWF updates Sinclair coefficients every four years (quadrennially), aligned with the Olympic cycle. The coefficients are recalculated from world record performances in each weight class. When a new coefficient set is adopted, scores from older cycles are not directly comparable to the new one.
Sinclair is used for Olympic weightlifting (snatch + clean & jerk), while Wilks is for powerlifting (squat + bench + deadlift). They use different mathematical models — Sinclair uses an exponential model with quadrennially updated coefficients tied to world records, while Wilks uses a fixed 5th-degree polynomial.
There is no single universal cutoff for a "good" Sinclair Total because interpretation depends on sex, era, and competition level. The most useful comparison is against recent meet results within the same sex and the same coefficient period rather than a fixed number alone.
The log-squared model fits the observed relationship between bodyweight and total in weightlifting. Lighter lifters receive more adjustment, and the curve aims to reduce systematic advantage across classes. Like any coefficient system, it is still an approximation rather than a perfect equalizer.
Technically you can multiply any weight by the Sinclair coefficient, so it works for comparing individual snatch or clean & jerk performances across weight classes. However, the coefficient was derived from total performance data, so it's most statistically valid when applied to the competition total.
No. If your bodyweight is equal to or greater than the reference bodyweight (b), the Sinclair coefficient is 1.0. There is no penalty or adjustment for being heavier than the reference. This means super heavyweights compete on absolute total alone.