GE_scoreeq_sim_old: GE_scoreeq_sim_old.R

In ryanrsun/GEint: Misspecified Models for Gene-Environment Interaction

GE_scoreeq_sim_old.R

Description

Here we perform simulation to verify that we have solved for the correct alpha values in GE_bias_norm_squaredmis_old(). Make the same assumptions as in GE_bias_norm_squaredmis_old().

Usage

GE_scoreeq_sim_old(num_sims = 5000, num_sub = 2000, beta_list, prob_G,
  rho_list, cov_Z = NULL, cov_W = NULL)

Arguments

num_sims	The number of simulations to run, we suggest 5000.
num_sub	The number of subjects to generate in every simulation, we suggest 2000.
beta_list	A list of the effect sizes in the true model. Use the order beta_0, beta_G, beta_E, beta_I, beta_Z, beta_M. If Z or M is a vector, then beta_Z and beta_M should be vectors.
prob_G	Probability that each allele is equal to 1. Since each SNP has two alleles, the expectation of G is 2*prob_G.
rho_list	A list of the 6 pairwise covariances between the covariates. These should be in the order (1) cov_GE (2) cov_GZ (3) cov_EZ (4) cov_GW (5) cov_EW (6) cov_ZW. Again if Z or W are vectors then terms like cov_GZ should be vectors (in the order cov(G,Z_1),...,cov(G,Z_p)) where Z is of dimension p, and similarly for W. If Z or M are vectors, then cov_ZW should be a vector in the order (cov(Z_1,W_1),...,cov(Z_1,W_q), cov(Z_2,W_1),........,cov(Z_p,W_q) where Z is a vector of length p and W is a vector of length q.
cov_Z	Only used if Z is a vector, gives the covariance matrix of Z (remember by assumption Z has mean 0 and variance 1). The (i,j) element of the matrix should be the (i-1)(i-2)/2+j element of the vector.
cov_W	Only used if W is a vector, gives the covariance matrix of W (remember by assumption W has mean 0 and variance 1). The (i,j) element of the matrix should be the (i-1)(i-2)/2+j element of the vector.

Value

A list of the fitted values alpha

Examples

GE_scoreeq_sim_old( num_sims=10, beta_list=as.list(runif(n=6, min=0, max=1)), 
						rho_list=as.list(rep(0.3,6)), prob_G=0.3)

ryanrsun/GEint documentation built on May 20, 2022, 3:07 a.m.