Het volume van chirurgische ingrepen en de impact ervan op ... - KCE
Het volume van chirurgische ingrepen en de impact ervan op ... - KCE
Het volume van chirurgische ingrepen en de impact ervan op ... - KCE
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<strong>KCE</strong> Reports 113 Volume Outcome 31<br />
Figure 3.6: An example of 3 level structure (level 1 pati<strong>en</strong>t, level 2 provi<strong>de</strong>r,<br />
level 3 institution)<br />
Figure 3.7: An example of a cross classified 3 level structure (level 1 pati<strong>en</strong>t,<br />
level 2 provi<strong>de</strong>r, level 3 institution)<br />
In a typical <strong>volume</strong>-outcome analysis, the outcome is measured at the level of the<br />
individual pati<strong>en</strong>t. To account for differ<strong>en</strong>ces betwe<strong>en</strong> pati<strong>en</strong>ts which also influ<strong>en</strong>ce the<br />
outcome of interest, the variation in these factors must be tak<strong>en</strong> into account in the<br />
analysis. The usual method is logistic regression analysis, with institutions characteristics<br />
attributed to individual pati<strong>en</strong>ts, and infer<strong>en</strong>ce of institutions is estimated in a single level<br />
multivariable regression mo<strong>de</strong>l taking other pot<strong>en</strong>tial confoun<strong>de</strong>rs into account.<br />
A well known and well <strong>de</strong>scribed problem with this approach is that it ignores the<br />
clustering of pati<strong>en</strong>ts within hospitals. One of the hypotheses of conv<strong>en</strong>tional regression<br />
is that observations are in<strong>de</strong>p<strong>en</strong>d<strong>en</strong>t of each other. This can be violated wh<strong>en</strong> data are<br />
clustered, because they share other characteristics than the <strong>volume</strong> and therefore the<br />
amount of information pres<strong>en</strong>t in the data is less than in in<strong>de</strong>p<strong>en</strong>d<strong>en</strong>t data. The<br />
consequ<strong>en</strong>ce of using conv<strong>en</strong>tional logistic regression that does not take into account<br />
the clustering of data is that it t<strong>en</strong>ds to un<strong>de</strong>restimate the standard error of the<br />
regression coeffici<strong>en</strong>t, and therefore overestimates statistical significance of appar<strong>en</strong>t<br />
effects (standard errors are too small). In other words, an appar<strong>en</strong>t statistically<br />
significant relationship using a conv<strong>en</strong>tional mo<strong>de</strong>l might turn out to be non significant<br />
wh<strong>en</strong> clustering of data is accounted for. This has be<strong>en</strong> ext<strong>en</strong>sively <strong>de</strong>scribed by Urbach<br />
94, 96, 97<br />
and Panageas among many others.