Greg (version 2.0.2)

isFitCoxPH: Functions for checking regression type

Description

The isFitCoxPH A simple check if object inherits either "coxph" or "crr" class indicating that it is a survival function.

Usage

isFitCoxPH(fit)
isFitLogit(fit)

Value

boolean Returns TRUE if the object is of that type otherwise it returns FALSE.

Arguments

fit

Regression object

Examples

# simulated data to use
set.seed(10)
ds <- data.frame(
  ftime = rexp(200),
  fstatus = sample(0:1, 200, replace = TRUE),
  x1 = runif(200),
  x2 = runif(200),
  x3 = runif(200)
)

library(survival)
library(rms)

dd <- datadist(ds)
options(datadist = "dd")

s <- Surv(ds$ftime, ds$fstatus == 1)
fit <- cph(s ~ x1 + x2 + x3, data = ds)

if (isFitCoxPH(fit)) {
  print("Correct, the cph is of cox PH hazard type")
}

fit <- coxph(s ~ x1 + x2 + x3, data = ds)
if (isFitCoxPH(fit)) {
  print("Correct, the coxph is of cox PH hazard type")
}

library(cmprsk)
set.seed(10)
ftime <- rexp(200)
fstatus <- sample(0:2, 200, replace = TRUE)
cov <- matrix(runif(600), nrow = 200)
dimnames(cov)[[2]] <- c("x1", "x2", "x3")
fit <- crr(ftime, fstatus, cov)

if (isFitCoxPH(fit)) {
  print(paste(
    "Correct, the competing risk regression is",
    "considered a type of cox regression",
    "since it has a Hazard Ratio"
  ))
}
# ** Borrowed code from the lrm example **

# Fit a logistic model containing predictors age, blood.pressure, sex
# and cholesterol, with age fitted with a smooth 5-knot restricted cubic
# spline function and a different shape of the age relationship for males
# and females.

n <- 1000 # define sample size
set.seed(17) # so can reproduce the results
age <- rnorm(n, 50, 10)
blood.pressure <- rnorm(n, 120, 15)
cholesterol <- rnorm(n, 200, 25)
sex <- factor(sample(c("female", "male"), n, TRUE))
label(age) <- "Age" # label is in Hmisc
label(cholesterol) <- "Total Cholesterol"
label(blood.pressure) <- "Systolic Blood Pressure"
label(sex) <- "Sex"
units(cholesterol) <- "mg/dl" # uses units.default in Hmisc
units(blood.pressure) <- "mmHg"

# To use prop. odds model, avoid using a huge number of intercepts by
# grouping cholesterol into 40-tiles

# Specify population model for log odds that Y = 1
L <- .4 * (sex == "male") + .045 * (age - 50) +
  (log(cholesterol - 10) - 5.2) * (-2 * (sex == "female") + 2 * (sex == "male"))
# Simulate binary y to have Prob(y = 1) = 1/[1+exp(-L)]
y <- ifelse(runif(n) < plogis(L), 1, 0)
cholesterol[1:3] <- NA # 3 missings, at random

ddist <- datadist(age, blood.pressure, cholesterol, sex)
options(datadist = "ddist")

fit_lrm <- lrm(y ~ blood.pressure + sex * (age + rcs(cholesterol, 4)),
  x = TRUE, y = TRUE
)

if (isFitLogit(fit_lrm) == TRUE) {
  print("Correct, the lrm is a logistic regression")
}

fit_lm <- lm(blood.pressure ~ sex)
if (isFitLogit(fit_lm) == FALSE) {
  print("Correct, the lm is not a logistic regression")
}

fit_glm_logit <- glm(y ~ blood.pressure + sex * (age + rcs(cholesterol, 4)),
  family = binomial()
)

if (isFitLogit(fit_glm_logit) == TRUE) {
  print("Correct, the glm with a family of binomial is a logistic regression")
}

fit_glm <- glm(blood.pressure ~ sex)
if (isFitLogit(fit_glm) == FALSE) {
  print("Correct, the glm without logit as a family is not a logistic regression")
}