The compute_ICA_OrdCont()
function computes the individual causal
association for a fully identified D-vine copula model in the setting with a
continuous surrogate endpoint and an ordinal true endpoint.
compute_ICA_OrdCont(
copula_par,
rotation_par,
copula_family1,
copula_family2 = copula_family1,
n_prec,
q_S0,
q_T0,
q_S1,
q_T1,
marginal_sp_rho = TRUE,
seed = 1,
ICA_estimator = NULL
)
(numeric) A Named vector with the following elements:
ICA
Spearman's rho, \(\rho_s (\Delta S, \Delta T)\) (if asked)
Marginal association parameters in terms of Spearman's rho (if asked): $$\rho_{s}(T_0, S_0), \rho_{s}(T_0, S_1), \rho_{s}(T_0, T_1), \rho_{s}(S_0, S_1), \rho_{s}(S_0, T_1), \rho_{s}(S_1, T_1)$$
Parameter vector for the sequence of bivariate copulas that
define the D-vine copula. The elements of copula_par
correspond to
\((c_{12}, c_{23}, c_{34}, c_{13;2}, c_{24;3}, c_{14;23})\).
Vector of rotation parameters for the sequence of
bivariate copulas that define the D-vine copula. The elements of
rotation_par
correspond to \((c_{12}, c_{23}, c_{34}, c_{13;2},
c_{24;3}, c_{14;23})\).
Copula family of \(c_{12}\) and \(c_{34}\). For the
possible options, see loglik_copula_scale()
. The elements of
copula_family
correspond to \((c_{12}, c_{34})\).
Copula family of the other bivariate copulas. For the
possible options, see loglik_copula_scale()
. The elements of
copula_family2
correspond to \((c_{23}, c_{13;2}, c_{24;3}, c_{14;23})\).
Number of Monte Carlo samples for the computation of the mutual information.
Quantile function for the distribution of \(S_0\).
Quantile function for the distribution of \(T_0\).
Quantile function for the distribution of \(S_1\).
Quantile function for the distribution of \(T_1\).
(boolean) Compute the sample Spearman correlation
matrix? Defaults to TRUE
.
Seed for Monte Carlo sampling. This seed does not affect the global environment.
Function that estimates the ICA between the first two
arguments which are numeric vectors. Defaults to NULL
which corresponds
to using estimate_ICA_OrdCont()
.