| Literature DB >> 36003665 |
Fernando Caravaca-Fontán1, Marta Rivero2, Teresa Cavero2, Montserrat Díaz-Encarnación3, Virginia Cabello4, Gema Ariceta5, Luis F Quintana6, Helena Marco7, Xoana Barros8, Natalia Ramos9, Nuria Rodríguez-Mendiola10, Sonia Cruz11, Gema Fernández-Juárez12, Adela Rodríguez13, Ana Pérez de José14, Cristina Rabasco15, Raquel Rodado16, Loreto Fernández17, Vanessa Pérez-Gómez18, Ana Ávila19, Luis Bravo20, Natalia Espinosa21, Natalia Allende22, Maria Dolores Sanchez de la Nieta23, Eva Rodríguez24, Teresa Olea25, Marta Melgosa26, Ana Huerta27, Rosa Miquel28, Carmen Mon29, Gloria Fraga30, Alberto de Lorenzo31, Juliana Draibe32, Fayna González33, Amir Shabaka34, Maria Esperanza López-Rubio35, María Ángeles Fenollosa36, Luis Martín-Penagos37, Iara Da Silva3, Juana Alonso Titos38, Santiago Rodríguez de Córdoba39, Elena Goicoechea de Jorge1, Manuel Praga1.
Abstract
Background: C3 glomerulopathy is a rare and heterogeneous complement-driven disease. It is often challenging to accurately predict in clinical practice the individual kidney prognosis at baseline. We herein sought to develop and validate a prognostic nomogram to predict long-term kidney survival.Entities:
Keywords: C3 glomerulopathy; calibration; discrimination; kidney failure; nomogram
Year: 2022 PMID: 36003665 PMCID: PMC9394716 DOI: 10.1093/ckj/sfac108
Source DB: PubMed Journal: Clin Kidney J ISSN: 2048-8505
Clinical characteristics of study patients
| Characteristics | Total ( | Training cohort ( | Validation cohort ( |
|
|---|---|---|---|---|
| Baseline | ||||
| Age (years), median (IQR) | 30 (19–50) | 30 (19–48) | 30 (15–54) | .91 |
| Sex, female (%) | 51 (44) | 41 (47) | 10 (36) | .29 |
| Hypertension, | 75 (65) | 56 (64) | 19 (68) | .74 |
| Antecedent infection, | 29 (25) | 21 (24) | 8 (29) | .64 |
| C3GN/DDD, | 95 (83) / 20 (17) | 73 (84)/14 (16) | 22 (79)/6 (21) | .52 |
| Clinical presentation, |
|
|
| .75 |
| Creatinine at diagnosis (mg/dL), median (IQR) | 1.4 (0.8–3) | 1.4 (0.8–3) | 1.5 (0.8–2.2) | .73 |
| eGFR (mL/min/1.73 m2), median (IQR) |
|
|
| .81 |
| Serum albumin (g/dL), median (IQR) | 3.1 (2.5–3.8) | 3.1 (2.5–3.8) | 3.1 (2.4–3.9) | .58 |
| Serum C3 (mg/dL), median (IQR) | 65 (27–90) | 65 (35–90) | 65 (20–98) | .75 |
| Serum C4 (mg/dL), median (IQR) | 24 (17–31) | 25 (18–31) | 22 (16–28) | .26 |
| Proteinuria (g/24 h), |
|
|
| .93 |
| Follow-up (months), median (IQR) | 49 (24–112) | 46 (22–96) | 52 (24–112) | .25 |
| Alternative complement pathway studiesa, | ||||
| Complement pathogenic variants | 23 (20) | 15 (17) | 8 (29) | .19 |
| Variants of unknown significance | 41 (36) | 31 (36) | 10 (36) | .99 |
| Antibodies against complement components | 33 (29) | 24 (28) | 9 (32) | .64 |
| Kidney biopsy | ||||
| Immunofluorescence, |
|
|
| .21 |
| C3G histologic index—activity score, median (IQR) |
|
|
|
|
| C3G histologic index—chronicity score, median (IQR) |
|
|
|
|
aA complete description of pathogenic variants and antibodies against complement components are described in Supplementary data, Tables S3 and S4.
FIGURE 1:(A) LASSO coefficient profiles of the 10 variables included in the model against the log lambda. This analysis resulted in the selection of three factors: eGFR, proteinuria and total chronicity score. (B) Relationship between the log lambda and the mean-squared error in the LASSO regression. Dotted vertical lines were drawn at the optimal values by using the minimum criteria and the one standard error of the minimum criteria.
Multivariable Cox regression analysis
| Variable | Hazard ratio | Lower 95% CI | Upper 95% CI |
|
|---|---|---|---|---|
| eGFR (mL/min/1.73 m2) |
|
|
| .01 |
| Proteinuria (g/day) |
|
|
| .002 |
| Total chronicity score | 1.36 | 1.19 | 1.56 | <.001 |
Abbreviations: CI, confidence interval; eGFR, estimated glomerular filtration rate.
FIGURE 2:Nomogram for the prediction of kidney failure at 1, 2, 5 and 10 years. Locate the patient's variable and draw a line up to the ‘points’ axis to find the value for each variable. Calculate the total point value by summing the scores of each variable. Then locate the total point value on the ‘total points’ axis and draw a line down to the 1-year kidney survival axis, the 2-year kidney survival axis, the 5-year kidney survival axis or the 1-year kidney survival axis to obtain the likelihood of kidney failure at 1, 2, 5 and 10 years. Please note that eGFR was measured as mL/min/1.73 m2 and proteinuria as g/day. Example: A patient with a baseline eGFR of 65 mL/min/1.73 m2, proteinuria of 2 g/day and total chronicity score of 3 would obtain a total score of 87 (45 + 12 + 30). Thus the corresponding kidney survival probability for this patient would be 94%, 90%, 77% and 72% at 1, 2, 5 and 10 years, respectively.
FIGURE 3:(A) ROC curves of the training group, with their corresponding AUC at the different time points (1, 2, 5 and 10 years). (B) Calibration curves of predicted versus actual probabilities of kidney failure at different time points (1, 2, 5 and 10 years). The gray line represents an ideal agreement between actual and predicted probabilities. The red line represents our nomogram and the vertical bars represent 95% CIs. (C) Kaplan–Meier curve for kidney survival in the high-risk versus low-risk group (based on the total score of the predictive nomogram at the threshold of 98 points).
FIGURE 4:(A) ROC curves of the validation group, with their corresponding AUC at the different time points (1, 2, 5 and 10 years). (B) Calibration curves of predicted versus actual probabilities of kidney failure at different time points in the validation group (1, 2, 5 and 10 years). The gray line represents an ideal agreement between actual and predicted probabilities, the red line represents our nomogram and the vertical bars represent 95% CIs. (C) Kaplan–Meier curve for kidney survival in the high-risk versus low-risk group of the validation group.