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Nevertheless, the applicability of the above results to real-world clinical settings may be questionable due to the strict design, the controlled medical environment, and the limited patient sample of explanatory studies.
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These results are robust to changes in the length of the sample and inclusion of explanatory variables.
Instead, our recovery by refitting resorted to random sampling of the explanatory variables from the target population for biomass estimation, and residuals from a distribution deemed realistic to the case at hand (e.g. a gamma distribution for multiplicative residuals).
Interpretation of the results of clinic- and population-based studies is, however, complicated by limitations such as use of selected patient samples, a restricted range of explanatory and confounding variables, and lack of interpretation of the findings in the light of changes in management that could have an impact on foot health.
Furthermore, the central limit theorem suggests that the distribution of the linear predictor will tend to be approximately normally distributed as both the sample size and the number of explanatory variables increases.
Lastly, the relatively small sample for some sub-groups of explanatory variables e.g. physicians; made it difficult to detect associations between some potential risk factors and the outcomes studied in those groups.
In constructing the 95% confidence intervals for AUC, the critical value (1.96), based on the assumption of the standard normal distribution, is replaced by the critical value based on a t-distribution with (n-p-1) degrees of freedom, where n is the sample size, and p is number of explanatory variable(s) used in the logistic model.
Let X be a T× p matrix, where T denotes the sample size and p denotes the number of explanatory variables.
Random forests were constructed by joining several of these regression trees, each based on a random sample of the observations and the explanatory variables, to explicitly take into account the variability associated with the construction of a single tree.
First, to describe the characteristics of the sample, the level of the disease and the distribution of explanatory variables within those with and without caries, we assessed the distribution of all explanatory variables within groups with and without caries experience.
We tested for effects of the number of voles in each cage upon body weight using General Linear Models (GLM; Minitab ver. 15.1), including sex and day of sampling as explanatory variables to control for variation between sexes and any temporal variation in weight during this period.
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