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Corrected Calcium (Payne Formula): Why the SI Coefficient Is 0.02, Not 0.8

Albumin-correcting total calcium with the Payne formula in SI units — the 0.02 per g/L coefficient, when hypoalbuminemia masks true calcium, a worked example, and why ionized calcium still wins.

Run it: Corrected Calcium (Payne).

What it is

Roughly 40–45% of serum calcium is bound to albumin, so total calcium tracks albumin as much as it tracks physiology. In hypoalbuminemia the total falls while the biologically active ionized fraction may be normal. The Payne correction adjusts the measured total back to what it would read at a normal albumin, reducing false-positive hypocalcemia.

Formula

This calculator works in SI units (calcium mmol/L, albumin g/L):

$$ Ca_{corr} = Ca_{measured} + 0.02 \times (40 - albumin) $$

The 40 g/L term is the reference albumin; 0.02 mmol/L is added for every 1 g/L the albumin sits below 40 (and subtracted when above). A common legacy bug is reusing the conventional-unit coefficient (0.8 mg/dL per g/dL albumin) against SI values — that produces a ~40x error. This tool is deliberately fixed at 0.02 for SI inputs.

When to use

Worked example

Measured calcium 1.90 mmol/L, albumin 25 g/L.

$$ Ca_{corr} = 1.90 + 0.02 \times (40 - 25) = 1.90 + 0.30 = 2.20\ \text{mmol/L} $$

The raw value looks hypocalcemic; corrected to 2.20 mmol/L it sits at the low-normal edge — the “low” calcium was largely an albumin artefact. The tool flags <2.1 as hypocalcemia, 2.1–2.6 as normal, 2.6–3.0 as mild hypercalcemia, and >3.0 as significant hypercalcemia.

Pitfalls

Run it: Corrected Calcium (Payne)


Decision support for qualified clinicians only — verify against current primary guidelines and your clinical judgement.

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References

Last updated 2026-06-28.

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