Abstract
Objectives
Chronic kidney disease (CKD) is a significant health issue worldwide, leading to both cardiovascular diseases and the development of end-stage chronic kidney failure. Guidelines recommend the use of serum creatinine and glomerular filtration rate (GFR) calculations as the first step in the assessment of renal function. In this study, we aimed to assess the performance of three different creatinine-based GFR estimation formulae (Chronic Kidney Disease Epidemiology Collaboration, CKD-EPI 2021; Modification of Diet in Renal Disease, MDRD; Cockcroft-Gault, CG) by comparing them to measured GFR using technetium-99m diethylene triamine penta-acetic acid (99mTc-DTPA) with dual plasma sampling, a more reliable method for GFR assessment.
Methods
A total of 905 patients, 433 male and 472 female, who applied for routine GFR measurement with 99mTc-DTPA between 2012 and 2016 were included in this study.
Results
The median GFR value measured by 99mTc-DTPA using dual plasma sampling was 25 mL/min/1.73 m2, while the formulae based on creatinine overestimated GFR. Kappa analysis showed moderate levels of agreement in classifying CKD stages. The highest discrepancies were observed in patients with normal creatinine values.
Conclusions
In older adults, serum creatinine levels and creatinine-based GFR estimation may not reliably reflect renal function due to age-related physiological changes such as decreased muscle mass and creatinine production. Nevertheless, our results suggest that the weight-corrected CG formula may be a suitable alternative to overcome these limitations in patients over 60 years of age when GFR cannot be determined by cystatin C or 99mTc-DTPA.
Introduction
Chronic kidney disease (CKD) is a significant health issue worldwide. The asymptomatic nature of CKD in its early stages can result in the loss of up to 90 % of kidney function by the time the disease becomes clinically noticeable. Without effective management, CKD significantly elevates the risk of cardiovascular morbidity, mortality, and progression to end-stage renal failure [1], 2]. Clinically, CKD is defined by the presence of positive markers of kidney damage or a glomerular filtration rate (GFR) persistently below 60 mL/min/1.73 m2 present for a minimum of three months [3]. The low level of public awareness regarding CKD, in addition to its early asymptomatic phase, underscores the importance of GFR as a critical parameter for clinicians. GFR is widely recognized as the best overall indicator of renal function and plays a pivotal role in the screening, diagnosis, and staging of CKD, as well as the adjustment of drug dosages [2], [3], [4].
GFR is defined as the plasma volume of blood filtered from the glomerular capillaries into Bowman’s capsule per unit of time and reflects the kidney’s filtration capacity [5]. As the direct measurement of GFR is not feasible, it is typically measured indirectly based on the clearance of endogenous and exogenous substances. While urinary inulin clearance remains the gold standard for GFR quantification, it is impractical for routine clinical use due to its limited availability and the analytical challenges related to measuring inulin levels [6]. Given the challenges associated with clearance calculation using exogenous markers, the use of endogenous markers has advantages in terms of clinical applicability and cost-effectiveness. The main endogenous marker available for routine use is creatinine, and the Kidney Disease: Improving Global Outcomes (KDIGO), Clinical Practice Guideline for the Evaluation and Management of Chronic Kidney Disease recommends using serum creatinine and an estimating equation for initial GFR assessments. While creatinine-based estimated GFR (eGFR) is generally valid for most clinical scenarios, the use of eGFR formula incorporating both creatinine and cystatin C, or the measurement of GFR using exogenous markers, is recommended when greater accuracy is required and where GFR plays a critical role in clinical decision-making [3].
Owing to its cost-effectiveness and widespread availability, eGFR calculations based on creatinine have been rapidly integrated into clinical laboratories. Among the most commonly used equations are the Cockcroft-Gault formula (CG, 1976) [7], the Modification of Diet in Renal Disease (MDRD, 1999) [8], and the Chronic Kidney Disease Epidemiology Collaboration (CKD-EPI, 2009) [9] equations. Over time, these formulae have been modified to align with standardized, isotope dilution mass spectrometry (IDMS)-traceable creatinine methods, improving accuracy [1], 10]. In 2021, a new CKD-EPI 2021 equation was introduced, omitting race as a variable recognizing that it is a social rather than a biological construct [11]. However, controversy has arisen regarding the potential overestimation of GFR in non-Black populations using this updated equation [10], 12]. Despite these concerns, the CKD-EPI equation has gained widespread adoption in clinical laboratories due to its overall performance, particularly in populations with near-normal renal function and is recommended by KDIGO guidelines [3].
In elderly individuals, serum creatinine levels may remain within normal ranges despite a significant decline in GFR. Thus, serum creatinine levels and creatinine-based estimations may not reliably assess renal function in this population [10], 13]. The MDRD equation is considered to overestimate GFR, especially in elderly people with reduced muscle mass [14]. In contrast, cystatin C-based equations provide a more accurate alternative for GFR estimation in older adults, as cystatin C levels are less affected by age and sex [15]. However, cystatin C has the disadvantages of limited availability and high cost compared to creatinine. These limitations highlight the critical need for more reliable and accessible methods of GFR assessment, especially for people over 60 years of age.
Exogenous markers are increasingly recognized as valuable tools in cases where creatinine-based equations are limited and when precise GFR assessment is required for clinical decision-making. Among these, GFR measurement using technetium 99m-diethylene triamine penta-acetic acid (99mTc-DTPA) with dual plasma sampling is a relatively inexpensive and practical method. 99mTc-DTPA is exclusively cleared from plasma by glomerular filtration, without tubular secretion or reabsorption, making it an ideal marker for accurate GFR estimation [16]. GFR measurement using 99mTc-DTPA is a widely accessible method in nuclear medicine departments and is considered a more reliable method for evaluating and monitoring renal function [17]. This clearance method can be performed using one or two plasma samples, and its accuracy is considered to be comparable to that of inulin clearance [18].
In this study, we aimed to assess the performance of three different creatinine-based GFR estimation methods by comparing them to measured GFR using 99mTc-DTPA with dual plasma sampling, a more reliable method for GFR assessment. Additionally, we aimed to determine the effects of serum creatinine concentration, age, and body mass index (BMI) on the discrepancies between measured GFR (mGFR) and eGFR methods.
Materials and methods
Patient population
This study included a total of 905 adult patients (433 males, 48 % and 472 females, 52 %) who underwent routine GFR measurements using 99mTc-DTPA with dual plasma sampling between 2012 and 2016. Demographic and clinical data, including age, sex, the presence of diabetes mellitus, hypertension, and CKD, as well as anthropometric measurements (height and weight), 99mTc-DTPA GFR levels, and serum creatinine levels, were recorded. Additionally, eGFR values were calculated using the CKD-EPI 2021, MDRD, and CG equations. The research process related to human participants complied with all the relevant national regulations, institutional policies, and in accordance with the tenets of the Declaration of Helsinki, and it was approved by the Institutional Review Board or equivalent committee of the authors (Ethics Committee of Tokat Gaziosmanpaşa University, approval number: 83116987-513). Informed consent was obtained from all individuals included in this study. Patients with missing data on serum creatinine levels, height, or weight measurements were excluded from the analysis.
Creatinine measurement and establishing GFR values
Creatinine levels were measured using the colorimetric compensated Jaffe method with traceable isotope dilution mass spectrometry in Cobas c702 systems (Roche Diagnostics, Mannheim, Germany). The performance specifications for the creatinine assays were determined as follows: an overall intra-laboratory CV of 5.73 %, derived from long-term internal quality control assessments, and a mean absolute deviation of 5.26 %, based on the end-of-cycle report from external quality control assessments.
mGFR was determined using 99mTc-DTPA with dual plasma sampling. 99mTc-DTPA was prepared with fresh pertechnetate and a then-current DTPA kit (Pentacis®, CIS bio international, France), and its labeling efficiency exceeded 98 %. After the administration of 99mTc-DTPA (37 MBq) intravenously, blood samples were collected into lithium heparin tubes (VACUETTE LH, Greiner Bio-One, Frickenhausen, Germany) at 2- and 4-hours post-injection. Plasma was separated, and radioactivity was measured using a well-type gamma counter (Berthold, Germany). Subsequently, mGFR [19] and eGFR [7], 8], 11] values were determined using the following equations [19]:
where D=injected dose (count/min), P1=plasma activity (count/min/mL) at T1 (2nd hour), and P2=plasma activity (count/min/mL) at T2 (4th hour). These values were normalized to body surface area [17].
where for female sex, A=0.7 and if Scr≤0.7, B= −0.241 and if Scr>0.7 B= −1.2; for male sex, A=0.9 and if Scr≤0.9, B= −0.302 and if Scr>0.9, B= −1.2 [11].
As weight (kg) values in the formulae, actual body weight was used for BMI<18.5, ideal body weight was used for BMI=18.5–24.9, and adjusted body weight was used for BMI>25 [20]. Scr indicates serum creatinine in mg/dL [8] [7].
Statistical analysis
The statistical analyses were performed using SPSS version 23 (IBM Corp., NY, USA) and the Analyse-it software package (Analyse-it Software, Ltd., Leeds, UK). The normality of the distributions of the variables was examined using Shapiro-Wilk tests. The degree of agreement between mGFR values and values obtained using the formulae examined in the study was determined based on the Passing-Bablok and Bland Altman method comparison statistics, and Pearson’s correlation analysis was performed. The rates of agreement between the GFR methods, stratified by CKD stages, were assessed using the weighted kappa statistic. A p-value smaller than 0.05 was accepted as statistically significant.
Results
The demographic and clinical data of 905 adult patients included in the study are presented in Table 1. The median value of GFR measured by 99mTc-DTPA using dual plasma sampling was 25 mL/min/1.73 m2 (interquartile range (IQR)= Q1-Q3: 15–43), while the creatinine-based formulae overestimated GFR. The results of the comparisons of the formulae to measured GFR values are given in Table 2. Pearson’s correlation analysis showed that the CKD-EPI 2021 (r=0.854), MDRD (r=0.824), and CG (r=0.856) equations were highly correlated with 99mTc-DTPA. Passing-Bablok regression analysis revealed that all formulae had positive proportional systematic errors (Figure 1). Bland-Altman plots and the wide limits of agreement demonstrated that the eGFR formulae exhibited a positive bias and low agreement compared to 99mTc-DTPA (Figure 2). The agreement between the eGFR and mGFR methods, stratified by CKD stages, was evaluated using weighted kappa statistics (Table 3). The MDRD equation demonstrated the highest concordance rate (47.5 %) and weighted kappa value (0.527), indicating better agreement with 99mTc-DTPA compared to the CKD-EPI 2021 and CG formulae. However, the overall moderate kappa values suggested variability in the performance of these formulae, particularly in moderate CKD stages.
Demographic and clinical data of the study group.
Variables n=905 | Values n (%) or median (Q1–Q3) |
---|---|
Sex, female, n, % | 472 (52 %) |
Age, years | 64 (52–74) |
>60, n, % | 531 (59 %) |
Weight, kg | 75 (65–85) |
Height, cm | 163 (155–170) |
BMI | 27.7 (24.5–32.4) |
<25, n, % | 261 (29 %) |
Disease history | |
Diabetes | 413 |
Hypertension | 558 |
Dialysis therapy | 145 |
Serum creatinine, mg/dL | 2.02 (1.13–3.33) |
Normal according to reference range, n, % | 186 (21 %) |
GFR 99mTc-DTPA, mL/min/1.73 m2 | 25 (15–43) |
Estimated GFRs | |
CKD-EPI 2021, mL/min/1.73 m2 | 31 (17–64) |
MDRD, mL/min/1.73 m2 | 30 (16–58) |
Cockcroft-Gault, mL/min | 31 (17–55) |
CKD stages according to mGFR 99mTc-DTPA | |
G1; ≥90 | 46 (5.1 %) |
G2; 60–89 | 96 (10.6 %) |
G3a; 45–59 | 74 (8.2 %) |
G3b; 30–44 | 158 (17.4 %) |
G4; 15–29 | 323 (35.7 %) |
G5; <15 | 208 (23.0 %) |
Method comparison results of measured and estimated GFRs.
GFR formulae | Slope (95 % CI) | Intercept (95 % CI) | Pearson correlationa | Mean differences (95 % LoA) |
---|---|---|---|---|
CKD-EPI 2021 | 1.35 (1.29–1.41) | −2.35 (−3.88 to −0.93) | 0.854 | 9.4 (−24.0–42.8) |
MDRD | 1.25 (1.19–1.31) | −2.0 (−3.54 to −0.69) | 0.824 | 6.8 (−28.8–42.3) |
Cockcroft-Gault | 1.27 (1.21–1.33) | −0.69 (−2.67–0.93) | 0.856 | 8.1 (−25.1–41.2) |
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ap<0.001. CI, confidence intervals; LoA, limits of agreement.

Comparison of measured GFR and creatinine-based eGFR formulae: Passing-Bablok regression analysis. The Passing-Bablok regression equation and scatter plot indicate the presence of a positive proportional systematic bias in the eGFR formulae in comparison to 99mTc-DTPA. The black lines (rectangles) highlight the stages of chronic kidney disease. The normal serum creatinine levels were defined as<0.9 mg/dL for women and <1.2 mg/dL for men.

Comparison of GFR methods using Bland-Altman plots. The Bland-Altman analyses and the wide limits of agreement demonstrate that the eGFR formulae exhibit a positive bias compared to 99mTc-DTPA. Furthermore, at normal creatinine concentrations, reduced agreement, increased variability, and a negative correlation trend are particularly observed for the CKD-EPI 2021 and MDRD equations.
Agreement between mGFR and eGFR methods stratified by CKD stages: weighted kappa statistic.
GFR formulas | GFR 99mTc-DTPA | |||||||
---|---|---|---|---|---|---|---|---|
CKD stages | ||||||||
1 | 2 | 3a | 3b | 4 | 5 | |||
CKD-EPI 2021 | CKD stages | 1 | 42 | 60 | 16 | 6 | 2 | 0 |
2 | 4 | 29 | 30 | 40 | 17 | 0 | ||
3a | 0 | 3 | 19 | 34 | 21 | 4 | ||
3b | 0 | 1 | 6 | 46 | 83 | 10 | ||
4 | 0 | 3 | 3 | 23 | 147 | 85 | ||
5 | 0 | 0 | 0 | 9 | 53 | 109 | ||
Concordance rate (%) | 43.3 | |||||||
Weighted kappa (95 % CI) | 0.481 (0.428–0.534) | |||||||
MDRD | CKD stages | 1 | 34 | 34 | 12 | 5 | 3 | 0 |
2 | 12 | 50 | 24 | 29 | 9 | 0 | ||
3a | 0 | 7 | 24 | 35 | 21 | 2 | ||
3b | 0 | 2 | 10 | 55 | 76 | 9 | ||
4 | 0 | 3 | 3 | 24 | 151 | 81 | ||
5 | 0 | 0 | 1 | 10 | 63 | 116 | ||
Concordance rate (%) | 47.5 | |||||||
Weighted kappa (95 % CI) | 0.527 (0.475–0.579) | |||||||
Cockcroft-Gault | CKD stages | 1 | 40 | 41 | 15 | 3 | 0 | 0 |
2 | 5 | 44 | 26 | 25 | 6 | 1 | ||
3a | 1 | 6 | 16 | 40 | 32 | 2 | ||
3b | 0 | 2 | 11 | 57 | 82 | 11 | ||
4 | 0 | 3 | 6 | 23 | 153 | 106 | ||
5 | 0 | 0 | 0 | 10 | 50 | 88 | ||
Concordance rate (%) | 44.0 | |||||||
Weighted kappa (95 % CI) | 0.472 (0.419–0.525) |
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Shaded cells denote the number of cases with exact agreement in CKD staging between mGFR and eGFR methods.
We assessed the correlations between bias and variables to identify error-causing conditions (Table 4). We found mild to moderate correlations for creatinine. Creatinine values were categorized as normal (female<0.9 and male<1.2 mg/dL) and high according to reference ranges. Accordingly, at normal creatinine values, a high correlation was found between mGFR and the bias of the CKD-EPI 2021 (r= −0.807) and MDRD (r= −0.637) formulae. This correlation trend at normal creatinine concentrations, accompanied by decreased agreement and increased variability, was also evident in the Bland-Altman plots. Thus, the bias observed in these formulae can be partially explained by normal creatinine values. The mean differences (bias) between calculated and mGFR values in groups categorized according to age, creatinine, and BMI values are given in Table 5. Accordingly, all formulae had the highest bias in patients with normal creatinine values.
Pearson correlation analysis of variables with differences between methods.
Variables | GFR formula differences with 99mTc-DTPA (Bias) | ||
---|---|---|---|
CKD-EPI 2021 | MDRD | Cockcroft-Gault | |
Age | −0.034 | 0.082a | −0.291c |
Serum creatinine | −0.506c | −0.405c | −0.368c |
Weight | −0.009 | −0.056 | 0.254c |
Height | 0.028 | −0.009 | 0.258c |
BMI | −0.020 | −0.048 | 0.115c |
GFR-Tc99m DTPA | 0.087b | 0.004 | 0.093b |
Normal creatinine, n=186 | −0.807c | −0.637c | −0.210b |
High creatinine, n=719 | −0.180c | −0.340c | −0.046 |
Age≤60, n=374 | 0.105a | 0.006 | 0.125a |
Age>60, n=531 | 0.056 | −0.035 | −0.127b |
BMI<25, n=261 | 0.127a | 0.118 | 0.051 |
BMI≥25, n=644 | 0.072 | −0.041 | 0.103b |
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The normal serum creatinine levels were defined as <0.9 mg/dL for women and <1.2 mg/dL for men. ap<0.05; bp<0.01; cp<0.001. Data are presented as Pearson correlation coefficient (r).
Mean bias in formulae according to categorised variables.
Variables | Mean differences (95 % LoA) | ||
---|---|---|---|
CKD-EPI 2021 | MDRD | Cockcroft-Gault | |
Serum creatinine | |||
|
|||
Normal, n=186 | 26.2 (−13.9–66.4) | 22.5 (−31.2–76.1) | 21.3 (−23.0–65.6) |
High, n=719 | 5.0 (−20.1–30.2) | 2.7 (−20.6–26.0) | 4.6 (−21.1–30.3) |
|
|||
Age | |||
|
|||
≤60, n=374 | 10.2 (−21.7–42.2) | 5.8 (−29.2–40.8) | 13.1 (−21.8–47.9) |
>60, n=531 | 8.8 (−25.5–43.1) | 7.4 (−28.5–43.4) | 4.5 (−25.6–34.6) |
|
|||
BMI | |||
|
|||
<25, n=261 | 9.9 (−23.7–43.4) | 8.3 (−29.7–46.3) | 6.2 (−25.6–38.0) |
≥25, n=644 | 9.2 (−24.1–42.5) | 6.1 (−28.4–40.7) | 8.8 (−24.8–42.4) |
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The normal serum creatinine levels were defined as <0.9 mg/dL for women and <1.2 mg/dL for men. LoA, limits of agreement.
Discussion
In this study, we evaluated the performance of three creatinine-based eGFR formulae (CKD-EPI 2021, MDRD, and CG) by comparing them to GFR values measured using 99mTc-DTPA dual plasma sampling, a reference method for GFR assessment. Our findings revealed the systematic overestimation of GFR by all formulae despite strong correlations (r>0.82) between eGFR and mGFR values. The median mGFR of 25 mL/min/1.73 m2 (Q1-Q3: 15–43) highlighted a cohort predominantly within advanced CKD stages, yet even in this context, creatinine-based equations exhibited positive proportional biases in the Passing-Bablok regression analysis and wide limits of agreement in the Bland-Altman analyses, underscoring moderate concordance with the reference method. While the MDRD equation demonstrated marginally superior agreement (weighted κ=0.527) in CKD staging compared to CKD-EPI 2021 and CG, the overall moderate kappa statistics and variability across CKD stages revealed persistent limitations. Notably, the highest discrepancies were observed in patients with normal creatinine values, where strong inverse correlations (e.g., CKD-EPI 2021: r=−0.807) linked normal serum creatinine to increased bias and reduced agreement. This conflict, wherein creatinine levels within reference ranges mask declining renal function, underscored inherent flaws in creatinine-based models, such as their dependence on muscle mass and metabolic factors, which disproportionately affect accuracy in older adults and individuals with preserved creatinine despite reduced GFR. Collectively, these findings emphasized the critical need for refining eGFR formulae or incorporating supplemental biomarkers like cystatin C to improve accuracy, especially in populations where normal creatinine values may erroneously imply renal health despite significant functional decline.
In a study involving 85 elderly patients (51 males and 34 females), the MDRD equation demonstrated the highest consistency with GFR measured using dual plasma sampling 99mTc-DTPA. In contrast, the CG and CKD-EPI 2009 equations underestimated GFR [21]. A comparable study involving 76 patients demonstrated no significant superiority among the creatinine-based eGFR formulae in individuals under 70 years of age. However, in patients aged 70 years and older, the CG formula showed greater consistency with dual plasma sampling 99mTc-DTPA, while the MDRD and CKD-EPI 2009 formulae were deemed less reliable and appeared to overestimate GFR. These findings suggested that the CG formula may be more appropriate for GFR estimation in older adults [22]. In particular, the better performance of the CG formula in elderly patients may be attributed to the possibility that the decrease in muscle mass and creatinine production in this group is partially compensated by the weight variable of the formula. Conflicting findings in the literature may be due to heterogeneity in patient populations, methodological variations, and differences in formula calibration ranges. In a study involving 551 patients, Huang et al. reported that the MDRD equation underestimated GFR, while the CKD-EPI 2009 equation overestimated GFR in comparison to the reference method of dual plasma sampling 99mTc-DTPA [23]. Xie et al. conducted a study in the Chinese population with 154 CKD patients aged 18–83 years and found that the CKD-EPI 2009 equation provided the closest agreement with GFR measured by dual plasma sampling 99mTc-DTPA [24]. On the other hand, our results showed that these three equations tended to overestimate GFR. These discrepancies highlighted the variability in the performance of creatinine-based GFR estimation formulae that may arise from demographic characteristics (e.g., differences in body composition in Chinese populations), methodological variations, or different CKD stage distributions.
The CKD-EPI 2021 equation, which omits race as a variable, has been widely adopted due to its improved performance in diverse populations. However, concerns remain regarding its potential misclassification and overestimation CKD diagnosis in black populations and delayed CKD diagnosis in non-black populations [12], 25]. The results of a study in cancer patients highlighted that excluding race from eGFR equations led to inadequate chemotherapy dosing and poorer outcomes in black patients [26]. In a validation study in kidney transplant recipients, the authors reported that the race-free CKD-EPI 2021 equation showed the poorest agreement with mGFR, which was consistent with our findings [27].
Between two distinct studies involving healthy kidney donors, one revealed that the CKD-EPI 2009 equation provided GFR estimates closest to those obtained with the 99mTc-DTPA method [28]. In contrast, the other study concluded that the CG formula demonstrated superior performance, which was in agreement with our results [29]. In a cross-sectional study of 129 patients, the CKD-EPI 2009 equation demonstrated the best overall agreement with GFR measured by dual plasma sampling 99mTc-DTPA, while the CG formula exhibited the poorest agreement, particularly in patients younger than 65 years old [30]. In our study, the MDRD formula had the best overall agreement, while the CKD-EPI 2021 formula had the worst.
With aging, GFR decreases physiologically due to structural changes and nephron loss in the kidneys. After the age of 30, GFR decreases by 0.8/mL/min per year [31]. Furthermore, in older adults, serum creatinine levels often remain within normal reference ranges despite a significant reduction in GFR, as age-related declines in muscle mass lead to reduced creatinine production. This discrepancy may lead to misleadingly normal creatinine values, thereby limiting the reliability of creatinine-based formulae in the elderly population. Our findings aligned with those of Schaeffner et al., who reported that serum creatinine levels often remained within normal ranges in elderly individuals despite significant declines in GFR [13]. In our study, the CG formula provided the closest agreement with mGFR in patients over 60 years of age, while the MDRD formula performed better in younger individuals. These findings also suggested that age-specific formulae or an alternative method based on cystatin C, which is less affected by age and sex, may be necessary for accurate GFR estimation in older adults.
It is important to consider the limitations of the MDRD equation, particularly when eGFR falls below 60 mL/min/1.73 m2. The MDRD equation, derived primarily in populations with CKD, systematically underestimates measured GFR at higher values (>60 mL/min/1.73 m2), leading to the overdiagnosis of CKD in individuals with mild renal impairment or normal kidney function [32]. This bias is particularly pronounced in younger populations, women, and non-Black individuals, as demonstrated in large cohort studies [33]. In elderly populations (>70 years), the MDRD and CKD-EPI 2009 equations show minimal differences, but CKD-EPI 2009 may even underestimate GFR in the very elderly (>90 years), complicating CKD staging in this demographic [33]. Furthermore, older formulae do not account for standardized creatinine assays, which became widespread after 2006, potentially introducing variability in historical comparisons [32]. In obese individuals, reliance on serum creatinine poses challenges, as altered body composition may skew results, necessitating alternative equations or cystatin C-based estimates [34]. The CKD-EPI 2009 equation, while more accurate overall, still exhibits racial bias due to its inclusion of race coefficients, prompting recent revisions to race-free equations that integrate cystatin C for improved precision across diverse populations [11]. These advancements highlight the need for context-specific formula selection, emphasizing cystatin C or combined creatinine-cystatin C equations in obese populations, elderly populations, and non-Black subgroups to mitigate systematic errors and ensure equitable clinical decision-making [11], 34].
The discrepancies observed in our study have important clinical implications. The overestimation of GFR by creatinine-based formulae can lead to delayed diagnosis and challenges in CKD management, particularly in older adults and individuals with normal creatinine values. The use of cystatin C-based equations or exogenous markers may improve the accuracy of GFR estimations and enhance clinical decision-making in these populations.
Our study had some limitations. The retrospective design of the study limited our access to comprehensive clinical data, such as additional laboratory results and detailed information on comorbid chronic conditions. The single-center nature of the study may limit the generalizability of our findings. Additionally, there was no information on whether all patients had been evaluated under optimal conditions, such as adequate hydration status, which may have influenced GFR measurements. Future multicenter studies with standardized protocols are needed to validate our results and enhance their applicability to diverse clinical settings.
Conclusions
The findings of this study suggest that in patients older than 60 years, the CG formula may serve as a suitable alternative when GFR cannot be determined by cystatin C or 99mTc-DTPA. These results, which differ from some findings in the literature, may be particularly significant given the large patient cohort included in this study or the variation in creatinine measurements. In older adults, serum creatinine levels and creatinine-based GFR estimation may not reliably reflect renal function due to age-related physiological changes, such as reduced muscle mass and creatinine production. A formula such as the weight-corrected Cockroft-Gault equation may overcome these limitations when GFR cannot be determined by cystatin C or 99mTc-DTPA.
Acknowledgments
I would like to thank Hikmet Can Çubukçu for his valuable contributions to the analyses in this study, particularly with the Analyse-it software.
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Research ethics: The research process related to human participants complied with all the relevant national regulations, institutional policies, and in accordance with the tenets of the Declaration of Helsinki, and it was approved by the Institutional Review Board or equivalent committee of the authors (Ethics Committee of Tokat Gaziosmanpaşa University, approval number: 83116987-513).
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Informed consent: Informed consent was obtained from all individuals included in this study.
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Author contributions: Ozge Ulas Babacan: Planning the study, collecting data, preparing/interpreting the results, writing the article. Serkan Bolat: Collecting and evaluating the data, writing the article. Zekiye Hasbek: Planning the study, evaluating the data, performing statistical evaluation, preparing/interpreting the results
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Use of Large Language Models, AI and Machine Learning Tools: None declared.
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Conflict of interest: The author states no conflict of interest.
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Research funding: None declared.
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Data availability: The raw data can be obtained on request from the corresponding author.
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