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Anion Gap in Metabolic Acidosis: Albumin Correction and the Delta-Delta

Serum anion gap done properly — HAGMA vs NAGMA, why hypoalbuminemia masks a raised gap (correct +2.5 per g/dL below normal), and using the delta ratio to unmask a hidden second acid-base disorder.

Run it: Anion Gap.

What it is

The anion gap (AG) estimates unmeasured anions in plasma to classify metabolic acidosis. It is calculated from routine electrolytes:

$$ AG = Na^+ - (Cl^- + HCO_3^-) $$

A high anion gap metabolic acidosis (HAGMA) reflects added unmeasured acid (lactate, ketoacids, toxins, uremic anions). A normal anion gap metabolic acidosis (NAGMA) reflects bicarbonate loss with chloride retention (diarrhea, renal tubular acidosis, carbonic anhydrase inhibitors). The split is the first fork in any acidosis workup.

Method

Normal AG is roughly 8–12 mmol/L (lab- and method-dependent; this tool flags >16 as high). Two adjustments make it reliable:

Albumin correction. Albumin is the dominant unmeasured anion, so hypoalbuminemia — common in sick children — lowers the baseline gap and can mask a true HAGMA. Correct by +2.5 mmol/L for every 1 g/dL the albumin sits below 4 g/dL:

$$ AG_{corr} = AG + 2.5 \times (4.0 - albumin,[g/dL]) $$

Delta-delta (delta ratio). In a pure HAGMA the rise in AG should mirror the fall in bicarbonate. Compare them:

$$ \frac{\Delta AG}{\Delta HCO_3} = \frac{AG - 12}{24 - HCO_3} $$

When to use

Any metabolic acidosis, to separate HAGMA from NAGMA and — via the delta ratio — to detect a second hidden disorder the bicarbonate alone would not reveal.

Worked example

Na 140, Cl 100, HCO₃ 14, albumin 2.0 g/dL. Raw AG = 140 − (100 + 14) = 26 mmol/L — already high. Corrected: 26 + 2.5 × (4.0 − 2.0) = 31 mmol/L, even more striking. Delta ratio = (26 − 12) / (24 − 14) = 14/10 = 1.4 → consistent with a pure HAGMA.

Pitfalls

Run it: Anion Gap


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

References

Last updated 2026-06-28.

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