Acute care · Interpreter

Acid–base interpreter

Stepwise blood-gas interpretation: internal consistency, primary disorder, expected compensation, albumin-corrected anion gap, delta ratio, osmolar gap and urine anion gap — with a short differential for each process found.

Berend 2014 rulesAlbumin-corrected AGΔ ratio · osmolar gap · UAGReviewed Oct 2026

1Blood gas

Only have a BMP? Leave pH and PCO₂ blank — the anion gap, delta ratio and osmolar gap still work.

2Chemistry

3Urine optional — spot sample

Urine Na/K/Cl give the urine anion gap (normal-gap acidosis); urine Cl alone separates chloride-responsive from chloride-resistant alkalosis.

4Reference values edit to match your lab

How it works

The steps and the rule set used

The sequence follows Berend, de Vries & Gans (NEJM 2014): check the numbers, name the primary disorder, test whether the secondary response is what the primary disorder predicts, then use the anion gap, delta ratio and osmolar gap to uncover hidden metabolic processes.

0 · Internal consistency. [H⁺] (nmol/L) = 24 × PCO₂ ÷ HCO₃⁻ (Henderson), compared with [H⁺] from pH = 10(9 − pH). The tool flags a difference of more than 10% (≈ 0.04 pH units). This tolerance is a tool convention, not a published cut-off: it allows for rounding of reported values and for serum total CO₂ running about 0.03 × PCO₂ (≈ 1.2 mmol/L) above true bicarbonate. Blood-gas analysers calculate HCO₃⁻ from pH and PCO₂, so the check mainly catches transcription errors or a BMP drawn at a different time.

1 · pH. Acidemia < 7.35, alkalemia > 7.45. When pH is in range but PCO₂ and HCO₃⁻ are both abnormal, the side of 7.40 picks the likely primary process.

2 · Primary disorder. HCO₃⁻ outside normal ± 2 mmol/L or PaCO₂ outside normal ± 2 mmHg (Berend reference values 24 ± 2 and 40 ± 2), on the side that explains the pH. Both on the same side = two primary disorders.

Compensation formulas (Berend 2014, Table 1)
Primary disorderExpected secondary response
Metabolic acidosisPaCO₂ = 1.5 × HCO₃⁻ + 8 ± 2 mmHg (Winters). Complete in 12–24 h.
Metabolic alkalosisPaCO₂ = 40 + 0.7 × (HCO₃⁻ − 24) ± 2 mmHg. Complete in 24–36 h; least predictable rule.
Respiratory acidosisAcute: HCO₃⁻ ↑ 1 per 10 mmHg PaCO₂ above 40. Chronic: ↑ 4–5 per 10. Complete in 2–5 days.
Respiratory alkalosisAcute: HCO₃⁻ ↓ 2 per 10 mmHg PaCO₂ below 40. Chronic: ↓ 4–5 per 10. Complete in 2–5 days.

PaCO₂ above the expected band = added respiratory acidosis; below = added respiratory alkalosis. For respiratory disorders, HCO₃⁻ below the acute prediction = added metabolic acidosis; above the chronic prediction = added metabolic alkalosis. The tool applies ± 2 mmol/L around the respiratory predictions (the HCO₃⁻ reference range). The 40 and 24 anchors follow the "normal" values you set.

Berend notes these equations come from decades-old human and canine studies; confidence limits for severe chronic disorders are uncertain, and only chronic respiratory alkalosis is generally accepted to normalise pH.

Anion gap, delta ratio, osmolar and urine gaps
AG = Na⁺ − (Cl⁻ + HCO₃⁻) · albumin-corrected AG = AG + 2.5 × (normal albumin − albumin, g/dL) [0.25 per g/L]

Figge 1998. Reported normal ranges vary from 3–12 to 8.5–15 mmol/L by analyser (Berend) — set the normal value to your lab's. An AG > 10 above the upper reference limit is highly suggestive of an organic acidosis; small rises are less specific.

Delta ratio = (AG − normal AG) ÷ (normal HCO₃⁻ − HCO₃⁻) · delta gap = ΔAG − ΔHCO₃⁻
Delta ratioInterpretation (Rastegar 2007)
< 0.4Normal-anion-gap (hyperchloremic) acidosis
0.4–0.8Mixed high- and normal-gap acidosis (often < 1 in kidney failure)
0.8–2.0Pure high-gap acidosis (DKA nearer 1, lactic acidosis ~1.6)
> 2.0High-gap acidosis plus metabolic alkalosis (or pre-existing compensated respiratory acidosis)

Berend frames the same idea as ΔAG − ΔHCO₃⁻ = 0 ± 5 (or 0.6 × ΔAG − ΔHCO₃⁻ in lactic acidosis): > +5 suggests added metabolic alkalosis, < −5 added normal-gap acidosis.

Calculated osm = 2 × Na + glucose/18 + BUN/2.8 (+ ethanol/3.7), mg/dL · SI: 2 × Na + glucose + urea (+ 1.25 × ethanol), mmol/L

Osmolar gap = measured − calculated; < 10 mOsm/kg is usually considered normal, but the population range is wide (−10 to +10), so a normal gap does not exclude toxic alcohol ingestion, and lactic acidosis or ketoacidosis can raise it (Berend). Ethanol factor from Purssell 2001.

Urine AG = urine Na⁺ + K⁺ − Cl⁻

In normal-gap acidosis a negative value indicates appropriate ammonium excretion (diarrhoea, proximal RTA); a positive value indicates impaired ammonium excretion (distal RTA, type 4 RTA/hypoaldosteronism, kidney failure) (Batlle 1988). Unreliable with urine Na⁺ < 20 mmol/L, urine pH > 6.5, polyuria, or unmeasured urinary anions such as ketoacids, hippurate or penicillins (Berend).

Venous gases

Peripheral venous pH runs about 0.03 lower than arterial and agrees well; venous PCO₂ does not — the 95% prediction interval of the venous–arterial difference spans roughly −10.7 to +2.4 mmHg (Byrne 2014 meta-analysis). Compensation rules were derived from arterial values, so treat any "mixed respiratory" conclusion from a VBG as provisional. Berend's venous reference values: pH 7.36–7.38, PvCO₂ 43–48 mmHg, HCO₃⁻ 25–26 mmol/L.

Sources

  1. Berend K, de Vries APJ, Gans ROB. Physiological approach to assessment of acid–base disturbances. N Engl J Med 2014;371:1434–45. doi:10.1056/NEJMra1003327 — compensation rules (Table 1), reference values, anion-gap ranges, GOLD MARRK, urine anion gap caveats, urine chloride thresholds, osmolal gap formula, case examples.
  2. Figge J, Jabor A, Kazda A, Fencl V. Anion gap and hypoalbuminemia. Crit Care Med 1998;26:1807–10. doi:10.1097/00003246-199811000-00019
  3. Rastegar A. Use of the ΔAG/ΔHCO₃⁻ ratio in the diagnosis of mixed acid–base disorders. J Am Soc Nephrol 2007;18:2429–31.
  4. Batlle DC, Hizon M, Cohen E, Gutterman C, Gupta R. The use of the urinary anion gap in the diagnosis of hyperchloremic metabolic acidosis. N Engl J Med 1988;318:594–9. doi:10.1056/NEJM198803103181002
  5. Purssell RA, Pudek M, Brubacher J, Abu-Laban RB. Derivation and validation of a formula to calculate the contribution of ethanol to the osmolal gap. Ann Emerg Med 2001;38:653–9. doi:10.1067/mem.2001.119455
  6. Byrne AL, Bennett M, Chatterji R, et al. Peripheral venous and arterial blood gas analysis in adults: are they comparable? A systematic review and meta-analysis. Respirology 2014;19:168–75. doi:10.1111/resp.12225
  7. Albert MS, Dell RB, Winters RW. Quantitative displacement of acid–base equilibrium in metabolic acidosis. Ann Intern Med 1967;66:312–22 (Winters' formula).

Educational reference only — not a substitute for clinical judgment, institutional protocols, or specialist advice. Calculations run in your browser; nothing you enter is sent or stored.