Description Usage Arguments Details Value Author(s) References See Also Examples
This function computes the (asymptotic) Wald confidence intervals at a given 
significance level for the estimates of an mipfp object generated by
Estimate.
1 2  | 
object | 
 The   | 
parm | 
 A specification of which estimates are to be given confidence intervals, either a vector of numbers or a vector of names. If missing, all estimates are considered.  | 
level | 
 The confidence level required.  | 
prop | 
 A boolean indicating if the results should be using counts (  | 
... | 
 Further arguments passed to or from other methods (for instance
  | 
The confidence interval of the estimates X.hat, at significance level α is given by
X.hat +/- z(1-α/2) * σ.hat
where σ.hat is the standart deviations of X.hat, z and α = 1 - level is the inverse of the cumulative distribution function of the standard normal distribution.
A matrix containing the upper and lower bounds for the estimated
counts/probabilities (depending on the value of the prop argument).
Johan Barthelemy.
Maintainer: Johan Barthelemy johan@uow.edu.au.
Smithson, M. (2002). Confidence intervals. Sage Publications.
confint for the default method to compute 
confidence intervals for model parameters.
Estimate, Ipfp and 
ObtainModelEstimates to generate the
mipfp objects for this function.
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15  | # true contingency (2-way) table
true.table <- array(c(43, 44, 9, 4), dim = c(2, 2))
# generation of sample, i.e. the seed to be updated
seed <- ceiling(true.table / 10)
# desired targets (margins)
target.row <- apply(true.table, 2, sum)
target.col <- apply(true.table, 1, sum)
# storing the margins in a list
target.data <- list(target.col, target.row)
# list of dimensions of each marginal constrain
target.list <- list(1, 2)
# using ipfp
res <- Estimate(seed, target.list, target.data)
# computing and printing the confidence intervals
print(confint(res))
 | 
Loading required package: cmm
Loading required package: Rsolnp
Loading required package: numDeriv
        2.5%    97.5%
1.1 36.66842 53.81158
2.1 33.18842 50.33158
1.2 -1.81158 15.33158
2.2 -2.33158 14.81158
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