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Ann Thorac Surg 1997;64:410-413
© 1997 The Society of Thoracic Surgeons
Arturo Pinna Pintor FoundationTorino and Cardiac Surgery Department, Spedali CiviliBrescia, Torino, Italy
Accepted for publication January 30, 1997.
| Abstract |
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Methods. Preoperative data of 554 patients in institution A and 500 in institution B were prospectively collected during the same period of time. All patients were operated on by the same surgeon with the same first assistant and anesthesiology staff in both institutions. Patient population was stratified according to Parsonnet's predictive model, in five risk groups, and mortality was adjusted by the direct standardization method.
Results. At institution A it was observed that in-hospital mortality was 2.3% (95% confidence interval, 1.3% to 4.0%), and in institution B 4.0% (95% confidence interval, 2.5% to 6.1%). The difference between the two mortality rates (1.7%; 95% confidence interval, -0.5% to 3.8%) is not statistically significant (p = 0.16), nor is the difference within each class. The standardized mortality ratio was 3.6% (95% confidence interval, 2.7% to 4.8%) and 5.8% (95% confidence interval, 4.6% to 7.2%), respectively. The difference of 2.2% (95% confidence interval, 0.5% to 3.8%) is statistically significant (p = 0.01).
Conclusions. The institution can affect mortality of patients undergoing open heart operations, regardless of the influence of the surgical team.
| Introduction |
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Surgical mortality is the most reliable outcome used to assess the quality of surgical institutions or individual surgeons. However, it is well known that the crude mortality rate does not take into account the severity of the patients' conditions and because of case-mix confounders it can be viewed as a misleading measure of quality of care. It is possible to make objective comparisons between different institutions only by stratifying patients into different risk groups. In previous studies risk-adjusted mortality was used to compare different institutions as a whole. The relation between hospital setting and hospital mortality also have been previously studied [11, 12]. Because our same surgical team is working in two different hospitals, the aim of our study was to assess whether the institution itself can make a difference in surgical mortality.
| Material and Methods |
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From January 1992 to December 1993, we collected data on 554 patients in institution A and 500 in institution B. Institution A is a private hospital with 100 beds; as there is no emergency room, patients are operated on by reservation and they are admitted to the ward on the day before the operation. Institution B is a public hospital with 400 beds; most patients are referred from the cardiology department and few undergo operation on an emergency basis. In both institutions, all patients were operated on by the same surgeon with the same first assistant and anesthesiology staff. Patient population was stratified according to Parsonnet's predictive model, in five risk groups: good (predictive mortality 0% to 4%), fair (5% to 9%), poor (10% to 14%), high (15% to 19%), and extremely high risk (
20%). Two physicians were trained to review patient charts and to collect information from the 15 predictive variables. Each one scored the information gathered in one institution, but in case of doubt the score was discussed between the two physicians and a third investigator. An effort was made to avoid missing data. In case of few variables (eg, diabetes), we assumed that the missing information on the chart was equivalent to absence of the variable. In-hospital mortality was defined as any death that occurred within 30 days of operation or during the same hospitalization, regardless of its cause.
All patients were treated by hypothermic cardiopulmonary bypass with a membrane oxygenator. Cardiac arrest was obtained by anterograde (up to 1993) and retrograde cold crystalloid cardioplegia (from 1993). Warm blood reperfusion was adopted in patients with a low ejection fraction.
Statistical Analysis
To adjust the overall mortality rate by patients' severity, we adopted the direct standardization method [13, 14]. This type of standardization process is commonly used to adjust for the demographic disparities of age and sex that may distort epidemiologic comparisons of mortality rate. The five risk class-specific death rates of both institutions were applied to the surgical population described by Parsonnet and the number of deaths that would be expected if each institution had the same risk class structure of the standard population were obtained. The total number of expected deaths for each institution was then divided by the total population to yield the standardized death rate. The comparative mortality ratio was calculated by dividing the standardized mortality rate of institution B by the one obtained in institution A. The between-group comparison of both crude and standardized mortality rates was done with the test for two proportions.
| Results |
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| Comment |
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In previous studies mortality was used to measure the quality of surgical institutions evaluated as a whole (surgeons, anesthesiologists, technicians, equipment, postoperative intensive and ward care). Because we had the opportunity to study two groups of patients operated on by the same surgical and anesthesiology staff in two different institutions, we decided to compare the importance of the institution without the influence of the surgical team, as a variable that can affect mortality. The crude mortality rate demonstrates a slightly higher death rate in the patients operated on in institution B (4.0%) than in institution A (2.3%), but the difference between them did not reach the value of statistical significance. When data were adjusted by the preoperative severity of conditions and compared with a population used as standard, the difference in mortality rate (5.8% versus 3.6%, respectively) was statistically significant. The higher difference after adjustment is attributable to the fact that the crude mortality rate in each risk class is higher in institution B than in institution A. This is a very interesting example of the role of adjustment that makes a real difference in the conclusion of the study. Our results became a challenge to evaluate the structure and procedure reasons why institution B performed worse and to elicit a discussion about the ways to increase quality of care.
Our study has three major limitations. First, we used Parsonnet's predictive model. We could have reached different results by adopting a different model to adjust the mortality rate in the two populations, because different variables and different cut-offs are taken into account. We are far from having a gold standard; the proliferation of presurgical predictive methods is an indication of the inadequacy of the available models. The first version of Parsonnet's method is based on a surgical population operated on about 15 years ago. The mortality observed in that data base is higher than the one usually obtained at present. The problem of the transferability of predictive models to other countries, other institutions, or other times must be taken into consideration.
Second, the two institutions have a different pattern of referred patients. In institution A elective patients are usually operated on, whereas in institution B emergency operations account for several patients. According to risk classification 56% of patients in institution A were in a low-risk class versus 29% in institution B. Recently, we demonstrated that three predictive scoring systems are less accurate for higher risk patients.
Third, even if the two investigators who collected the data were trained to categorize consistently the data from the charts, we cannot exclude a systematic bias that could have affected the estimate of preoperative patient severity of condition, particularly in the assessment of catastrophic conditions. For technical reasons it has not been possible to have the charts reviewed by both investigators. Most variables are strictly defined and they can be objectively categorized. However, in the first version of Parsonnet's model, catastrophic conditions can be freely estimated by the surgeon, and the estimates from two observers could differ from one to another.
In conclusion, by adjusting the mortality data of patients operated on in two institutions by the same surgical staff, we have been able to demonstrate that the institution can affect the mortality of patients undergoing open heart operations, regardless of the influence of the surgical team. Our results have become a good reason to reassess the procedures in institution B.
| Acknowledgments |
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| Footnotes |
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| References |
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