Usage
Zdelta(Xdelta)
Xomega.t(vt, vm, vh, va, rd.call)
Xomega.0(vt, vm, vh, va, rd.call)
Xclosedp(t, m, h, a)
Arguments
Xdelta
The Xdelta matrix, i.e. the second component of the the design matrix in loglinear models for open populations or for the robust design.
vt
A vector containing the numbers of capture occasions for each primary sampling period. The length of this vector equals the number of primary sampling periods (noted $I$).
vm
A vector indicating the closed population model for each primary period. The elememts of vm
can be "none"=no model, "M0"=M0 model, "Mt"=Mt model, "Mh"=Mh model or "Mth"=Mth model for Xomega.t
. For Xomega.0
, models wi
vh
A list indicating, for each primary period with a heterogeneity model, the form of the columns for heterogeneity in the design matrix. The elements of vht
can be "Chao", "Poisson", "Darroch" or any numerical R
function created be
va
A vector indicating, for each primary period with a Poisson model, the value of the exponent's base in $f(k)=a^k-1$.
rd.call
The call of the robust
function in which the Xomega
function is called.
t
The number of capture occasions.
m
A character string identifying the capture-recapture model : "none"=no model, "M0"=M0 model, "Mt"=Mt model, "Mh"=Mh model or "Mth"=Mth model.
h
A character string ("Chao", "Poisson" or "Darroch") or a numerical R
function specifying the form of the column for heterogeneity in the design matrix. "Chao" represents Chao's model, "Poisson" represents the function $f(k)=a^k-1$, where $k$
a
The value of the exponent's base for a Poisson model.