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PCI Risk Model Comparisons

PCI Risk Model Comparisons. An alternative model for case level estimation of pre-procedure PCI Mortality Risk Michael Blechner, M.D. Michael Matheny, M.D. Goal.

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PCI Risk Model Comparisons

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  1. PCI Risk Model Comparisons An alternative model for case level estimation of pre-procedure PCI Mortality Risk Michael Blechner, M.D. Michael Matheny, M.D.

  2. Goal • Explore alternative models for pre-intervention risk assessment in patients being considered for a percutaneous coronary intervention (PCI)

  3. PCI Background • A myocardial infarction is typically due to a chronic narrowing in one or more of the blood vessels supplying the heart combined with an acute obstruction at that site • Treatment options • surgical bypass of the region or • PCI in which a catheter is fed through the vessel and the temporary inflation of a small balloon widens the vessel lumen • Both techniques can also be performed on patients with evidence of chronic narrowing but who have not yet had an MI

  4. Pre-intervention Risk Assessment • Risk of death in PCI varies widely based on co-morbidities • Providing case level estimations can greatly aid patient and physician decision-making • Estimates by physician experts are inaccurate at the high and low ends of the probability spectrum

  5. History of PCI Risk Assessment • PCI is a high volume procedure with significant morbidity & mortality • Early attempts to develop statistical models of risk were limited by non-standardized data • The American College of Cardiologists (ACC) has since mandated that accredited centers maintain detailed data on all PCI patients • Track outcomes with respect to predictor variables

  6. Current Risk Model StandardLogistical Regression (LR) • Type of generalized non-linear model • Used in analysis of a binary outcome • Bounded by 0 and 1 • Produces Coefficients/Odds Ratios and an intercept • Variable selection • From All Available Data • Known Risk Factors from Prior Studies • Selected Subset of data based on Study Design

  7. SummaryLogistic Regression • Advantages • Straightforward • Intuitive results in the form of odds ratios • Disadvantages • Presumes independence between variables • Difficulty in applying model to different geographies and time periods • Missing data points assumed to be negative findings

  8. Alternative Risk ModelBayesian Network (BN) • Advantages • Can incorporate variable co-dependencies • Provides a method for the estimation of unknown variables, i.e., reasoning under uncertainty • Easy to retrain • Provides a graphical representation of variable relationships • Disadvantages • Accuracy of network is dependent on nodal connections

  9. Bayesian Network Methodology • Directed acyclic graph (DAG) consisting of • Nodes • Directed links between nodes • Conditional probability tables (CPT) • Assumptions of conditional dependence and independence based on expert opinion or machine learning algorithms • Prior and conditional probabilities are developed using existing data or expert opinion

  10. Study Hypothesis • A BN will provide a better case level estimation of risk than a model developed using standard LR techniques

  11. Source Data • Brigham & Women’s Hospital • Interventional Cardiology Database • January 1, 2002 – October 30, 2004 • 5383 Cases • 2/3 Training Cases (3588) • 1/3 Test Cases (1795) beginning October 27, 2003

  12. Sample DemographicsOverview

  13. Variable Selection

  14. Logistic Regression ModelDevelopment • Backwards Stepwise Technique • Exclusion Threshold P >= 0.10 • Inclusion Threshold P >= 0.05 • Variables Evaluated: 35 • Continuous Variables Discretized • STATA 8.2 (College Station, Texas)

  15. Methods – BNNaïve BN Netica Release 2.17 (Norsys Software Corp., Vancouver, BC, Canada)

  16. Methods – BNNaïve Hidden BN

  17. Methods – BNNon-Naïve BN

  18. Discrimination • A model’s ability to distinguish between patients who die and those who survive • Although a Model calculates an outcome probability, the classification of a case into death vs. survival is based on an arbitrary threshold • This threshold determines the sensitivity and specificity of the prediction • ROC curves graph the sensitivity vs. 1-specificity at different thresholds • The discriminatory performance of the model is estimated by the area under the ROC curve

  19. Calibration • Measures how close the model’s estimates are to the “true” probability • The “true” probability is the probability of death for a similar patient population • Provides an estimation of case level accuracy • Accuracy of the statement “The risk of death from PCI in patients like you is 1 in 1,000.” • Hosmer-Lemeshow’s Goodness-of-Fit Test • Ranks population by probability estimate • Divides population into equal subsegments • Calculates how well the observed and expected frequencies match

  20. ResultsBN

  21. ResultsLogistic Regression Model

  22. All Model Test ROCSummary

  23. All ModelsTraining ROC Comparison

  24. All ModelsTest ROC Comparison

  25. All ModelsPair-wise ROC Evaluation

  26. All Model HL Good-FitSummary

  27. Calibration Plot

  28. Discussion • Discrimination • All Models had excellent performance • None of the models was significantly different in performance • Calibration • Two models achieved calibration on the training set: Logistic Regression & Naïve Bayes • The only model to retain calibration on the test set was the Naïve Bayes Model

  29. Limitations • The CPTs for hidden nodes within our BNs were built using a machine learning algorithm • Data reporting and database quality would be expected to improve over time • Ambiguity between ‘absent’ and ‘negative’ values for some database fields • Attempts to develop more realistic Bayesian Networks were limited by software failures

  30. Causal BN

  31. Conclusions • Calibration is essential for any test where case level accuracy is important • The only model that retained calibration with the test set was the naïve BN • This study supports the use of a Naïve Bayesian Network for case level estimation in pre-procedural PCI risk assessment as an alternative to logistic regression

  32. The end

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