Discrepancies in Four Algorithms for the Calculation of Free and Bioavailable T

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madman

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To the Editor:

Testosterone (T) binds to sex hormone-binding globulin (SHBG)and albumin (Alb) to form SHBG-T and Alb-T (1). If total testosterone (TT) is low or SHBG concentration is altered, free testosterone (FT) is recommended (1). Bioavailable testosterone (BioT) including FT and Alb-T correlates with FT (1, 2). FT and BioT can be measured by equilibrium dialysis and ammonium sulfate[(NH4)2SO4] precipitation, respectively (1). FT and BioT can also be calculated using algorithms(1) described by Vermeulen (2), Sodergard (3), and Emadi-Konjin(4), or using the empirical equation by Morris (5). We aimed to determine which equation, based on our own TT and SHBG assays, generates results that are closer to our reference laboratory values before bringing the FT and BioT tests in-house.

Forty-nine sera with known FT (0.05 to 19.22 ng/dL, or 1.7 to 666.2 pmol/L) and BioT (1.2 to 542.0 ng/dL, or 0.04 to 18.80nmol/L) were obtained from the reference laboratory, where FT and BioT were calculated using a proprietary algorithm and TT and SHBG were measured by an LC-MS/MS assay and an immunoassay, respectively. In our laboratory, TT was measured by an LC-MS/MS assay with an analytical measurement range of 2.0 to 2330.4 ng/dL or 0.07 to 80.80 nmol/L, and interassay coefficient of variation of 4.7%, 2.6% and 2.4% at 3.2, 868.0, 1851.4 ng/dL, respectively.SHBG was measured by an immunoassay (Roche Diagnostics)with an analytical measurement range of 2 to 200 nmol/L, and interassay coefficients of variation of 1.8%, 2.1%, and 4.0% at 14.9, 45.7, and 219 nmol/L, respectively.

The in-house TT assay demonstrated a negative bias of −11.5% ±7.5% (mean ± SD) relative to the reference laboratory assay, although both were certified by the CDC Hormone Standardization Program.
There was no significant bias between the 2 SHBG assays (Table 1).

Using in-house TT and SHBG results and a fixed albumin concentration of 4.3 g/dL or 43 g/L, FT was calculated with the Vermeulen, Sodergard, and Emadi-Konjin algorithms. Vermeulen FT showed the best correlation with the reference laboratory FT by Deming regression analysis: y = 0.984x − 0.139 (R =0.9970) (Table 1). In comparison with the reference laboratory FT results, 47, 38, and 35 out of 49 samples had FT results within a difference of 25% by Vermeulen, Sodergard, and Emadi-Kongjin algorithms, respectively. These samples demonstrated percentage biases of −9.3% ± 7.8% (mean ± SD) for Vermeulen FT, 15.6% ± 11.1% for Sodergard FT, and −6.6% ±23.4% for Emadi-Konjin FT. As calculated FT was affected by the bias between TT and SHBG assays, even when the same algorithm was used, calculated FT% and the following BioT% were also compared (Table 1). In comparison with the reference laboratory results, 49, 15, and 41 out of 49 samples had FT% results within a difference of 25% by Vermeulen, Sodergard, and Emadi-Kongjin algorithms, respectively. The Vermeulen FT% showed the smallest percentage bias of 2.6% ± 4.8%. Therefore, the Vermeulen algorithm demonstrated the best agreement with the reference laboratory in calculated FT or FT%.

BioT and BioT% were calculated with the Vermeulen, Sodergard, Emadi-Konjin, and Morris algorithms, and measured with (NH4)2SO4 precipitation(4, 5). Compared to the reference laboratory BioT results, 29, 41, 0, 19, and 16 out of 49 samples had BioT concentrations within a difference of 25% by Vermeulen, Sodergard, Emadi-Kongjin, Morris, and (NH4)2SO4 precipitation, respectively; the percentage biases were−21.1% ± 9.1% for Vermeulen BioT, 13.0% ± 14.4% for Sodergard BioT, and −28.9% ± 12.6% for(NH4)2SO4 BioT (Table 1). The Sodergard algorithm showed the best agreement with the reference laboratory BioT, followed by the Vermeulen algorithm. When compared with measured (NH4)2SO4 BioT%, 20, 39, 7, 0, and 18 out of 49 samples had BioT% results within a bias of 25% by reference laboratory, Vermeulen, Sodergard, Emadi-Kongjin, and Morris algorithms, respectively; the percentage biases were 12.9% ± 15.1% and 62.4% ± 28.0% for Vermeulen and Sodergard BioT%, respectively(Table 1). Sodergard BioT% also showed a large positive bias compared to the reference laboratory (data not shown).

In summary, the results for the Vermeulen algorithm based on the data of the in-house TT and SSBG assays show favorable agreement with the reference laboratory results. Significant discrepancies exist among 4 algorithms for the calculation of FT or BioT, stressing the importance of revalidating calculation algorithms locally. Clinicians and laboratorians should be aware that FT and BioT calculated using different algorithms and TT and SHBG assays may not be exchangeable. This study provides a template for other laboratories to compare different algorithms with their own reference laboratories to select the best algorithm with calculated FT and BioT results that align most closely with their reference laboratory results so that they can report comparable results after bringing the test in-house.
 
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madman

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madman

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IMPACT STATEMENT

Measurement of free hormone (FH) concentrations in biological samples presents a challenge to the clinical laboratory. FH concentrations are generally very low, requiring the use of sensitive and specific techniques. Furthermore, special attention must be placed on the equilibrium between free and protein-bound hormones when separating and analyzing in vitro. This review will enhance the readers’ understanding of the current state of mass spectrometry-based methods for the measurement of FHs. The advantages and disadvantages of different separation techniques and sample preparation methods are discussed, as well as clinical conditions in which measurement of FH is warranted.
 
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