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The risk of decline of renal function will be estimated for four groups by adherence and depression by odds ratio and 95%% confidence interval.
The cumulative incidence function will be estimated separately for the two treatment groups using a bivariate approach and the corresponding 95% confidence interval (CI) will be computed.
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Resulting service times when picking up a patient st r p or dropping him off st r h are random variables themselves, for which distribution functions, which will be estimated from real-data, are assumed to be available as well.
Kidney function in controls will be estimated from serum creatinine measurement.
The Kaplan-Meier method will be used to obtain the estimates of the survival functions and the 95% confidence intervals will be estimated using Greenwood's formula.
The hours worked by migrants in a month5 will be estimated as a function of the following variables: permanent (defined above), female (the gender of the person equals 1 if female and 0 otherwise), age, age 2, years of schooling (years of formal education), and years since migration.
The progression free survival rates will be estimated as a function of time by the Kaplan-Meier method.
The overall survival rates will be estimated as a function of time by the Kaplan-Meier method.
Time to progression rates will be estimated as a function of time by the Kaplan-Meier method in the intent to treat population.
Firstly, from this recording the average intensity of each training session will be estimated as a function of a percentage of the theoretical HR peak, in accordance with standard procedures [ 53].
θ is unobservable and will be estimated.
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