Mean sojourn times from a multi-state model
Estimate the mean sojourn times in the transient states of a multi-state model and their confidence limits.
sojourn.msm(x, covariates="mean", ci=c("delta","normal","bootstrap","none"), cl=0.95, B=1000)
x |
A fitted multi-state model, as returned by |
covariates |
The covariate values at which to estimate the mean sojourn times. This can either be: the string the number a list of values, with optional names. For example,
|
ci |
If If If |
cl |
Width of the symmetric confidence interval to present. Defaults to 0.95. |
B |
Number of bootstrap replicates, or number of normal simulations from the distribution of the MLEs |
The mean sojourn time in a transient state r is estimated by - 1 / q_{rr}, where q_{rr} is the rth entry on the diagonal of the estimated transition intensity matrix.
A continuous-time Markov model is fully specified by the mean sojourn
times and the probability that each state is next (pnext.msm
).
This is a more intuitively meaningful description of a model than the transition intensity
matrix (qmatrix.msm
).
Time dependent covariates, or time-inhomogeneous models, are not supported. This would require the mean of a piecewise exponential distribution, and the package author is not aware of any general analytic form for that.
A data frame with components:
estimates |
Estimated mean sojourn times in the transient states. |
SE |
Corresponding standard errors. |
L |
Lower confidence limits. |
U |
Upper confidence limits. |
C. H. Jackson chris.jackson@mrc-bsu.cam.ac.uk
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