simulate_test_data: Create simulated datasets

In rbmi: Reference Based Multiple Imputation

Create simulated datasets

Description

Creates a longitudinal dataset in the format that rbmi was designed to analyse.

Usage

simulate_test_data(
  n = 200,
  sd = c(3, 5, 7),
  cor = c(0.1, 0.7, 0.4),
  mu = list(int = 10, age = 3, sex = 2, trt = c(0, 4, 8), visit = c(0, 1, 2))
)

as_vcov(sd, cor)

Arguments

n	the number of subjects to sample. Total number of observations returned is thus n * length(sd)
sd	the standard deviations for the outcome at each visit. i.e. the square root of the diagonal of the covariance matrix for the outcome
cor	the correlation coefficients between the outcome values at each visit. See details.
mu	the coefficients to use to construct the mean outcome value at each visit. Must be a named list with elements int, age, sex, trt & visit. See details.

Details

The number of visits is determined by the size of the variance covariance matrix. i.e. if 3 standard deviation values are provided then 3 visits per patient will be created.

The covariates in the simulated dataset are produced as follows:

• Patients age is sampled at random from a N(0,1) distribution

• Patients sex is sampled at random with a 50/50 split

• Patients group is sampled at random but fixed so that each group has n/2 patients

• The outcome variable is sampled from a multivariate normal distribution, see below for details

The mean for the outcome variable is derived as:

outcome = Intercept + age + sex + visit + treatment

The coefficients for the intercept, age and sex are taken from mu$int, mu$age and mu$sex respectively, all of which must be a length 1 numeric.

Treatment and visit coefficients are taken from mu$trt and mu$visit respectively and must either be of length 1 (i.e. a constant affect across all visits) or equal to the number of visits (as determined by the length of sd). I.e. if you wanted a treatment slope of 5 and a visit slope of 1 you could specify:

mu = list(..., "trt" = c(0,5,10), "visit" = c(0,1,2))

The correlation matrix is constructed from cor as follows. Let cor = c(a, b, c, d, e, f) then the correlation matrix would be:

1  a  b  d
a  1  c  e
b  c  1  f
d  e  f  1

rbmi documentation built on Nov. 24, 2023, 5:11 p.m.