| Literature DB >> 30830157 |
Chava L Ramspek1, Ype de Jong1,2, Friedo W Dekker1, Merel van Diepen1.
Abstract
BACKGROUND: Prediction tools that identify chronic kidney disease (CKD) patients at a high risk of developing kidney failure have the potential for great clinical value, but limited uptake. The aim of the current study is to systematically review all available models predicting kidney failure in CKD patients, organize empirical evidence on their validity and ultimately provide guidance in the interpretation and uptake of these tools.Entities:
Keywords: kidney failure; prediction model; prognostic; systematic review
Mesh:
Year: 2020 PMID: 30830157 PMCID: PMC7473808 DOI: 10.1093/ndt/gfz018
Source DB: PubMed Journal: Nephrol Dial Transplant ISSN: 0931-0509 Impact factor: 5.992
FIGURE 1PRISMA flow diagram of study inclusion.
FIGURE 2Cumulative number of published development and validation studies for models that predict kidney failure in CKD patients (N = 42).
Baseline characteristics of model development studies (N = 35)
| Study | Country | Design | Population | Mean GFR |
| Outcome | Time frame (years) | EPV | Model type |
| Internal validation | C-statistic | Calibration | Presented model |
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
| General CKD | ||||||||||||||
| Cheng | Taiwan | Single-centre cohort | General CKD Stage 4 | – | 463, 132 | GFR <15 | 0.5 | 3 | CART | 11 | Cross-validation | D: 0.72 | – | Decision rules |
| Schroeder | USA | Multicentre cohort | General CKD Stages 3 and 4a | 47 | 22 460, 737 | RRT | 5 | 74 | Cox | 8 | Bootstrap (+external) | IV: 0.96 | D: plot | Formulab and score |
| Hsu | USA | Cohort | General CKD GFR 20–70 | 44 | 2466, 581 | RRT, 50% GFR ↓ | – | 36 | Cox | 12 | – | D: 0.89 | – | HRs |
| Tangri | Canada | Single-centre cohort | General CKD Stages 3–5 | 36 | 3004, 344 | RRT | Dynamic | 43 | Cox | 8 | Bootstrap, cross- validation | IV: 0.91 | D: plot, test | Formula |
| Xie | USA | Multicentre cohort | General CKD Stages 3–5c | 49 | 28 779, 1730 | RRT | 1, 3, | 115 | Cox | 5 | Cross-validation | IV: 0.92 | – | HRs |
| Marks | Scotlland | Multicentre cohort | General CKD Stages 3–5 | 33 | 3396, 142 | RRT | 5 | 24 | Logistic | 5 | – (external) | D: 0.94 | D: test | Formula |
| Maziarz | USA | Multicentre cohort | General CKD Stages 3–5c | – | 28 779, 1730 | RRT | 1, 3, | 115 | Cox | 5 | Cross-validation | IV: 0.92 | – | HRs |
| Levin | Canada | Multicentre cohort | General CKD Stages 3–4 | 28 | 2402, 142 | RRT | 1 | 9 | Cox | 7 | Bootstrap | D: 0.87 | D: test | HRs |
| Maziarz | USA | Multicentre cohort | General CKD Stages 3–5c | – | 16 656, 959 | RRT | 1, 3, | 63 | Cox | 5 | Cross-validation | IV: 0.90 | – | – |
| Drawz | USA | Single-centre cohort | General CKD Stages 4 and 5d | 25 | 1866, 77 | RRT | 1 | 4 | Cox | 6 | Bootstrap (+external) | IV: 0.86 | – | Formula |
| Smith | UK | Multicentre cohort | General CKD Stages 3 and 4 | 32 | 158, 40 | Death, RRT | 2 | 4 | Cox | 10 | – | D: 0.81 | – | HRs |
| Tangri | Canada | Single-centre cohort | General CKD Stages 3–5 | 36 | 3449, 386 | RRT | 1, 3, | 16 | Cox | 4, 8 | – (external) | 4v: 0.91 8v: 0.92 | – | Formula and web calculator |
| Landray | UK | Single-centre cohort | General CKD Stages 3–5 | 22 | 382, 190 | RRT | – | 4 | Cox | 4 | – (external) | D: 0.87 | D: plot | HRs |
| Johnson | USA | Multicentre cohort | General CKD Stages 3 and 4a | – | 9782, 323 | RRT | 5 | 54 | Cox | 6 | Bootstrap | IV: 0.89 | D: plot | Score |
| Johnson | USA | Multicentre cohort | General CKD Stages 3–5a | – | 6541, 369 | RRT | 5 | 41 | Cox | 6 | – | D: 0.91 | – | HRs |
| Dimitrov | Italy | RCT | General CKD GFR 20–70 | 43 | 344, 80 | ESRD | – | 7 | ANN | 4 | – | D: 0.80 | – | Decision tree |
| Specified renal disease | ||||||||||||||
| Bidadkosh | Multinational | RCT | Diabetic nephropathy | 33 | 861, 60 | ESRD, 40% GFR ↓ | – | 6 | Cox | 8 | – | D: 0.79 | – | – |
| Tang | China | Single-centre cohort | Lupus nephritis | 78 | 599, 145 | RRT, 50% GFR ↓, GFR <15 | – | 4 | Cox | 8 | Split sample | – | – | HRs and score |
| Barbour | Multinational | Multicentre cohort | IgA nephropathy | 68 | 901, 162 | GFR <15, 50% GFR↓ | 5 | 21 | Cox | 8 | Bootstrap | D: 0.80 | D: plot | Formula |
| Li | Taiwan | Single-centre cohort | Diabetic nephropathy | – | 131, 22 | RRT | – | 2 | Cox | 4 | Cross-validation | D: 0.90 | – | HRs and score |
| Pesce | Multinational | Multicentre cohort | IgA nephropathy | 87 | 1040, 241 | Time to ESRD | 3–8 | 24 | ANN | 6 | Split sample + cross- validation | IV: 0.90 | – | Web calculator (out of service) |
| Diciolla | Multinational | Multicentre cohort | IgA nephropathy | – | 1040, 241 | RRT | 5 | 40 | ANN | 6 | Cross-validation | – | – | Web calculator (out of service) |
| Hoshino | Japan | Single-centre cohort | Diabetic nephropathy | 44 | 205, – | RRT | 10 | – | Cox | 4 | Cross-validation | IV: 0.93 | – | – |
| Tanaka | Japan | Multicentre cohort | IgA nephropathy | – | 698, 73 | RRT | 5 | 7 | Cox | 5 | – (external) | D: 0.87 | D: plot, test | HRs and score |
| Xie | China | Single-centre cohort | IgA nephropathy | 88 | 619, 67 | ESRD | 2, 5, 10 | 2 | Cox | 4 | – | D: 0.85 | – | HRs |
| Berthoux | France | Single-centre cohort | IgA nephropathy | 75 | 332, 45 | Death, RRT | 10, 20 | 8 | Score | 3 | – (external) | – | – | HRs and score |
| Desai | Multinational | Multicentre RCT | Diabetic nephropathy | 35 | 995, 222 | RRT | – | 6 | Cox | 19 | Bootstrap | D: 0.85 | – | HRs |
| Day | UK | Single-centre cohort | Pauci-immune GN | – | 390, 54 | RRT | 1 | 9 | Cox | 2 | – | D: 0.83 | – | HRs |
| Goto | Japan | Multicentre cohort | IgA nephropathye | – | 2283, 252 | RRT | 10 | 18 | Cox | 8 | Bootstrap + split-sample | D: 0.94 IV: 0.94 | – | Score |
| Kent | Multinational | Multiple RCT’s | Non-diabetic CKD | – | 1860, 311 | RRT/100% SCr ↑ | – | 62 | Cox | 5 | – | D: 0.83 | D: plot, test | HRs |
| Keane | Multinational | RCT | Diabetic nephropathy | – | 1513, 341 | RRT | – | 12 | Cox | 4 | Jackknife | – | D: plot | HRs |
| Magistroni | Italy | Single-centre cohort | IgA nephropathy | 83 | 237, 40 | RRT | 10 | 2 | Cox | 4 | – (external) | – | – | Score |
| Wakai | Japan | Multicentre cohort | IgA nephropathye | – | 2269, 207 | ESRD | 7 | 19 | Cox | 8 | Bootstrap + split-sample | D: 0.94 IV: 0.93 | – | Score |
| Frimat | France | Single-centre cohort | IgA nephropathy | – | 210, 33 | RRT | 7 | 2 | Cox | 7 | – | – | D: plot | Score |
| Beukhof | The Netherlands | Single-centre cohort | IgA nephropathy | 94 | 75, 14 | RRT | 10 | 1 | Cox | 5 | – | – | – | Nomogram |
Both studies by Johnson et al. [36, 37] overlap in patient population and include the same predictors. The study by Schroeder et al. [24] updates this same model [36] (the KPNW) by including additional predictors and excluding some original predictors. bThe formula as provided in the supplement of Schroeder et al.’s article [24] does not provide the knot locations for spline terms. These are available from the authors upon request. cThe study by Xie [27] and Maziarz [29] includes the same patient population. Part of this population is included in Maziarz et al. [31]. All three studies include the same predictors in the same four models but re-estimate β-coefficients for different subsets. The population is of underserved/uninsured patients. dPopulation of veterans ≥65 years old. eOverlap in patient population. The study by Goto et al. [51] has an extended follow-up of 3 years in the same cohort as the study by Wakai et al. [55]. “–” not reported. (e)GFR, (estimated) glomerular filtration rate in mL/min/1.73 m2; EPV, events per variable/candidate predictor; D, development; IV, internal validation; CART, classification and regression tree; ANN, artificial neural networks; RCT, randomized control trial; SCr, serum creatinine.
FIGURE 3Predictors included in development studies (N = 35). The inclusion of a predictor is shown as ‘X’. The subscript under X (e.g. ‘X2’) indicates the number of predictors included from that category.
Characteristics of external validation studies and model performance in validations (N = 17)
| Study | Model validated | Independent | Validation type | Country | Population | GFR mean |
| Outcome | Time frame (years) | Model updated | C-statistic | Calibration | Updated model presented |
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
| General CKD | |||||||||||||
| Schroeder | KPNW model (Johnson) | No | External | USA | General CKD Stages 3 and 4 | 48 | 16 553, 360 | RRT | 5 | Baseline hazard recalibrated to Colorado | 0.95 | Plot | No |
| Lennartz | KFRE 4v (Tangri) | No | External | Germany | General CKD Stages 2–4 | 46 | 565, 52 | RRT | 3 | Baseline hazard, addition ultrasound parameters | 4v, update: 0.91, 0.91 | Plot | Formula |
| Tangri | KFRE 4v and 8v (Tangri) | No | External | >30 countries | General CKD Stages 3–5 | 46 | 721 357, 23 829 | RRT | 2, | Baseline hazard recalibrated to Europe | 4v, 8v: 0.88, 0.88 | Plot | Formula and web calculator |
| Grams | KFRE 4v (Tangri) | Yes | External | USA | CKD, GFR 20–65 | – | 1094, – | RRT | 1, | No | 0.83 | – | – |
| Marks | Model 7 (Marks) | No | Temporal | Scotland | General CKD Stages 3–5 | 47 | 18 687, 222 | RRT | 5 | No | 0.96 | Plot, test | – |
| KFRE 3v and 4v (Tangri) | Yes | External | Scotland | General CKD Stages 3–5 | 47 | 18 687, 222 | RRT | 5 | No | 3v, 4v: 0.94, 0.95 | Plot | – | |
| Levin | KFRE 8v (Tangri) | No | External | Canada | General CKD Stages 3b–4 | 28 | 2402, 142 | RRT | 1 | Coefficients re-estimated, biomarkers added | 8v, update: 0.86, 0.87 | – | HRs |
| Drawz | VA risk score (Drawz) | No | Geographic | USA | General CKD Stage 4 and 5 | 25 | 819, 33 | GFR <15, RRT | 1 | No | 0.82 | – | – |
| KFRE 8v (Tangri) | Yes | External | USA | General CKD Stage 4 and 5 | 25 | 2684, 110 | GFR <15, RRT | 1 | No | 0.78 | – | – | |
| Peeters | KFRE 3v, 4v, and 8v (Tangri) | Yes | External | The Neth- erlands | General CKD Stages 3–5 | 33 | 595, 114 | RRT | 5 | No | 3v, 4v, 8v: 0.88, 0.88, 0.89 | Plot, test | – |
| Tangri | KFRE 3v, 4v, and 8v (Tangri) | No | External | Canada | General CKD Stages 3–5 | 31 | 4942, 1177 | RRT | 1, 3, | No | 3v, 4v, 8v: 0.79, 0.83, 0.84 | Plot, test | – |
| Landray | CRIB score (Landray) | No | External | UK | General CKD Stages 3–5 | 22 | 213, 66 | RRT | – | No | 0.91 | Plot | – |
| Specified renal disease | |||||||||||||
| Knoop | ARR score (Berthoux) | Yes | External | Norway | IgA nephropathy | – | 1134, 320 | Death, RRT | 5, | Coefficients re-estimated, age and GFR added | 0.79 update: 0.89 | – | Formula |
| Mohey | ARR score (Berthoux) | No | External | France | Secondary IgA nephropathy | 82 | 74, 19 | GFR <15, death | 10, 20 | No | – | – | – |
| Tanaka | Tanaka score | No | External | Japan | IgA nephropathy | – | 702, 85 | RRT | 5 | No | 0.89 | Plot, test | – |
| Xie | Goto score | Yes | External | China | IgA nephropathy | 88 | 619, 67 | ESRD | 2, 5, | No | 0.82 | – | – |
| RENAAL score (Keane) | Yes | External | China | IgA nephropathy | 88 | 619, 67 | ESRD | 2, 5, | No | 0.79 | – | – | |
| ARR score (Berthoux) | Yes | External | China | IgA nephropathy | 88 | 619, 67 | ESRD | 2, 5, | No | 0.73 | – | – | |
| Berthoux | ARR score (Berthoux) | No | Temporal | France | IgA nephropathy | – | 250, 38 | Death, RRT | 10, 20 | No | – | – | – |
| Bjorneklett [ | Goto score | Yes | External | Norway | IgA nephropathy | 67 | 633, 146 | RRT | 10, 20 | Coefficients re-estimated, classification simplified | – | – | No |
| Magistroni | Magistroni score | No | External | Italy | IgA nephropathy | – | 73, 8 | RRT | 10 | No | – | – | – |
Hypertensive CKD population.
Population of veterans ≥65 years old. v, variable; (e)GFR, (estimated) glomerular filtration rate in mL/min/1.73 m2; EPV, events per variable/candidate predictor; ‘–’ not reported. The time-frame for which the model performance and other model specifics are reported in bold in the table.
FIGURE 4(A) Risk of bias and usability of prediction models (N = 42). Assessed using the PROBAST. The five risk of bias domains were evaluated as low risk (+), unclear risk (?) or high risk (−). Usability was evaluated as yes (+) or no (−). (B) PROBAST risk of bias summary for all studies (N = 42).
FIGURE 5Model selection guide for CKD patients. In this graph, only models that allow calculation of an individual’s prognosis and are therefore labelled as usable are included. This entails that these models provide either a full formula, score with absolute risk table or (currently working) web calculator for a specified prediction time frame. For categories containing multiple models, the risk of bias combined with evidence of external validity was weighed in determining the model order, starting with the most valid and least biased models. Nevertheless, many of the models listed have significant shortcomings and should be used with caution.