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Published on: November 10, 2017
Different Methods of Low-density Lipoprotein Cholesterol Estimation and the Impact on Lipid-lowering Therapy in
Manish Bansal1, Pankaj Kaushal2, Ravi R Kasliwal3
1Senior Director, Department of Clinical and Preventive Cardiology, Medanta-The Medicity, Gurgaon, Haryana, India, Corresponding Author.
Background:
Indirect estimation of low-density lipoprotein cholesterol (LDL-C) is a common clinical practice. The Friedewald equation is used most often but has inherent limitations. Clinical implications of such a practice have not been well defined, especially in the current era of targeting low (<50-70 mg/dL) or ultralow (<30-40 mg/dL) LDL-C levels.
Methods:
Overall, 3,028 consecutive subjects with coronary artery disease (CAD) undergoing coronary revascularization were included. Four methods of LDL-C estimation were compared: direct estimation, the Friedewald, Martin, and Sampson equations.
Results:
The mean age of the subjects was 61.3 ± 10.2 years, and 2,525 (83.4%) were men. Mean direct LDL-C was 78.9 ± 32.9 mg/dL. Compared with the direct estimation, all three indirect methods significantly underestimated LDL-C, but the Martin equation had the least bias (mean differences of -10.5 ± 9.7 mg/dL, -5.2 ± 7.6 mg/dL, and -7.2 ± 8.3 mg/dL with the Friedewald, Martin, and Sampson equations, respectively; p-values <0.001 for all the comparisons). Among patients with LDL-C >70 mg/dL and >50 mg/dL, the Friedewald equation erroneously classified 24.6% and 19.9%, respectively, as having LDL-C below these thresholds. This error increased with increasing triglyceride levels. The Martin equation was the most accurate, whereas the Sampson equation had intermediate accuracy.
Conclusion:
Our study shows that the Friedewald equation underestimates LDL-C and can potentially result in significant undertreatment in patients with CAD in whom aggressive LDL-C lowering is crucial. Direct estimation is the preferred method, but the Martin equation could be a reasonable alternative if the direct estimation is not feasible due to logistical constraints.
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