cluster.search | R Documentation |
Given some inputs determines the optimal combination of clusters/time points to get a set level of power.
cluster.search( target.power = NULL, I = NULL, J = NULL, H = NULL, K, design = "cross-sec", mu = 0, b.trt, b.time = NULL, sigma.y = NULL, sigma.e = NULL, rho = NULL, sigma.a = NULL, rho.ind = NULL, sigma.v = NULL, n.sims = 1000, formula = NULL, family = "gaussian", natural.scale = TRUE, sig.level = 0.05, n.cores = NULL, ... )
target.power |
The target power (eg 0.8) |
I |
A vector specifying the range in which to search for the optimal
number of clusters, eg |
J |
Number of time points |
H |
Number of units randomised at each time point |
K |
Average size of each cluster |
design |
type of design. Can be |
mu |
baseline outcome value |
b.trt |
Treatment effect |
b.time |
Time effect |
sigma.y |
total standard deviation |
sigma.e |
individual standard deviation |
rho |
Intra-class correlation coefficient |
sigma.a |
the sd of the the cluster-level intercept (default at NULL) |
rho.ind |
individual-level ICC (for cohorts) |
sigma.v |
the sd of the cluster-level slope (by intervention, default at NULL) |
n.sims |
Number of simulations to be used (default=1000) |
formula |
Formula describing the model to be used |
family |
The model family to be used. Default value is 'gaussian' and other possibile choices are 'binomial' or 'poisson' |
natural.scale |
Indicator for whether the input is passed on the natural scale or on the scale of the linear predictor. By default is set to TRUE. In the case of family='gaussian' it does not have any effect, since the link for the linear predictor is the identity. But for family='binomial' or family='poisson', the user has to specify when the input is given on the logit or log scale |
sig.level |
Significance level (default=0.05) |
n.cores |
Specifies the number of processors to be used for the computation (default=NULL, which means that R will try and figure out) |
... |
Additional arguments |
Optimum_I |
The value of the optimal number of clusters |
power |
The estimated power in correspondence of the optimal I |
time2run |
Computational time |
Rosie Leach
Baio, G; Copas, A; Ambler, G; Hargreaves, J; Beard, E; and Omar, RZ Sample size calculation for a stepped wedge trial. Trials, 16:354. Aug 2015.
Hussey M and Hughes J. Design and analysis of stepped wedge cluster randomized trials. Contemporary Clinical Trials. 28(2):182-91. Epub 2006 Jul 7. Feb 2007
#cluster.search(I=c(4,10),target.power=.8,J=6,K=30,mu=1.5,b.trt=.8,rho=0, #family="poisson",n.sims=10)
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