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A comparative analysis of predictive models of morbidity in intensive care unit after cardiac surgery – Part II: an illustrative example

BACKGROUND: Popular predictive models for estimating morbidity probability after heart surgery are compared critically in a unitary framework. The study is divided into two parts. In the first part modelling techniques and intrinsic strengths and weaknesses of different approaches were discussed fro...

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Autores principales: Cevenini, Gabriele, Barbini, Emanuela, Scolletta, Sabino, Biagioli, Bonizella, Giomarelli, Pierpaolo, Barbini, Paolo
Formato: Texto
Lenguaje:English
Publicado: BioMed Central 2007
Materias:
Acceso en línea:https://www.ncbi.nlm.nih.gov/pmc/articles/PMC2222596/
https://www.ncbi.nlm.nih.gov/pubmed/18034873
http://dx.doi.org/10.1186/1472-6947-7-36
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author Cevenini, Gabriele
Barbini, Emanuela
Scolletta, Sabino
Biagioli, Bonizella
Giomarelli, Pierpaolo
Barbini, Paolo
author_facet Cevenini, Gabriele
Barbini, Emanuela
Scolletta, Sabino
Biagioli, Bonizella
Giomarelli, Pierpaolo
Barbini, Paolo
author_sort Cevenini, Gabriele
collection PubMed
description BACKGROUND: Popular predictive models for estimating morbidity probability after heart surgery are compared critically in a unitary framework. The study is divided into two parts. In the first part modelling techniques and intrinsic strengths and weaknesses of different approaches were discussed from a theoretical point of view. In this second part the performances of the same models are evaluated in an illustrative example. METHODS: Eight models were developed: Bayes linear and quadratic models, k-nearest neighbour model, logistic regression model, Higgins and direct scoring systems and two feed-forward artificial neural networks with one and two layers. Cardiovascular, respiratory, neurological, renal, infectious and hemorrhagic complications were defined as morbidity. Training and testing sets each of 545 cases were used. The optimal set of predictors was chosen among a collection of 78 preoperative, intraoperative and postoperative variables by a stepwise procedure. Discrimination and calibration were evaluated by the area under the receiver operating characteristic curve and Hosmer-Lemeshow goodness-of-fit test, respectively. RESULTS: Scoring systems and the logistic regression model required the largest set of predictors, while Bayesian and k-nearest neighbour models were much more parsimonious. In testing data, all models showed acceptable discrimination capacities, however the Bayes quadratic model, using only three predictors, provided the best performance. All models showed satisfactory generalization ability: again the Bayes quadratic model exhibited the best generalization, while artificial neural networks and scoring systems gave the worst results. Finally, poor calibration was obtained when using scoring systems, k-nearest neighbour model and artificial neural networks, while Bayes (after recalibration) and logistic regression models gave adequate results. CONCLUSION: Although all the predictive models showed acceptable discrimination performance in the example considered, the Bayes and logistic regression models seemed better than the others, because they also had good generalization and calibration. The Bayes quadratic model seemed to be a convincing alternative to the much more usual Bayes linear and logistic regression models. It showed its capacity to identify a minimum core of predictors generally recognized as essential to pragmatically evaluate the risk of developing morbidity after heart surgery.
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spelling pubmed-22225962008-02-01 A comparative analysis of predictive models of morbidity in intensive care unit after cardiac surgery – Part II: an illustrative example Cevenini, Gabriele Barbini, Emanuela Scolletta, Sabino Biagioli, Bonizella Giomarelli, Pierpaolo Barbini, Paolo BMC Med Inform Decis Mak Research Article BACKGROUND: Popular predictive models for estimating morbidity probability after heart surgery are compared critically in a unitary framework. The study is divided into two parts. In the first part modelling techniques and intrinsic strengths and weaknesses of different approaches were discussed from a theoretical point of view. In this second part the performances of the same models are evaluated in an illustrative example. METHODS: Eight models were developed: Bayes linear and quadratic models, k-nearest neighbour model, logistic regression model, Higgins and direct scoring systems and two feed-forward artificial neural networks with one and two layers. Cardiovascular, respiratory, neurological, renal, infectious and hemorrhagic complications were defined as morbidity. Training and testing sets each of 545 cases were used. The optimal set of predictors was chosen among a collection of 78 preoperative, intraoperative and postoperative variables by a stepwise procedure. Discrimination and calibration were evaluated by the area under the receiver operating characteristic curve and Hosmer-Lemeshow goodness-of-fit test, respectively. RESULTS: Scoring systems and the logistic regression model required the largest set of predictors, while Bayesian and k-nearest neighbour models were much more parsimonious. In testing data, all models showed acceptable discrimination capacities, however the Bayes quadratic model, using only three predictors, provided the best performance. All models showed satisfactory generalization ability: again the Bayes quadratic model exhibited the best generalization, while artificial neural networks and scoring systems gave the worst results. Finally, poor calibration was obtained when using scoring systems, k-nearest neighbour model and artificial neural networks, while Bayes (after recalibration) and logistic regression models gave adequate results. CONCLUSION: Although all the predictive models showed acceptable discrimination performance in the example considered, the Bayes and logistic regression models seemed better than the others, because they also had good generalization and calibration. The Bayes quadratic model seemed to be a convincing alternative to the much more usual Bayes linear and logistic regression models. It showed its capacity to identify a minimum core of predictors generally recognized as essential to pragmatically evaluate the risk of developing morbidity after heart surgery. BioMed Central 2007-11-22 /pmc/articles/PMC2222596/ /pubmed/18034873 http://dx.doi.org/10.1186/1472-6947-7-36 Text en Copyright © 2007 Cevenini et al; licensee BioMed Central Ltd. http://creativecommons.org/licenses/by/2.0 This is an Open Access article distributed under the terms of the Creative Commons Attribution License ( (http://creativecommons.org/licenses/by/2.0) ), which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.
spellingShingle Research Article
Cevenini, Gabriele
Barbini, Emanuela
Scolletta, Sabino
Biagioli, Bonizella
Giomarelli, Pierpaolo
Barbini, Paolo
A comparative analysis of predictive models of morbidity in intensive care unit after cardiac surgery – Part II: an illustrative example
title A comparative analysis of predictive models of morbidity in intensive care unit after cardiac surgery – Part II: an illustrative example
title_full A comparative analysis of predictive models of morbidity in intensive care unit after cardiac surgery – Part II: an illustrative example
title_fullStr A comparative analysis of predictive models of morbidity in intensive care unit after cardiac surgery – Part II: an illustrative example
title_full_unstemmed A comparative analysis of predictive models of morbidity in intensive care unit after cardiac surgery – Part II: an illustrative example
title_short A comparative analysis of predictive models of morbidity in intensive care unit after cardiac surgery – Part II: an illustrative example
title_sort comparative analysis of predictive models of morbidity in intensive care unit after cardiac surgery – part ii: an illustrative example
topic Research Article
url https://www.ncbi.nlm.nih.gov/pmc/articles/PMC2222596/
https://www.ncbi.nlm.nih.gov/pubmed/18034873
http://dx.doi.org/10.1186/1472-6947-7-36
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