Nothing
## ----setup, include = FALSE---------------------------------------------------
knitr::opts_chunk$set(
collapse = TRUE,
comment = "#>"
)
library(RMediation)
## ----example1-----------------------------------------------------------------
# Example: Single mediator with known coefficients and standard errors
result <- medci(
mu.x = 0.5, # Effect of X on M
mu.y = 0.6, # Effect of M on Y (controlling for X)
se.x = 0.08, # Standard error of a path
se.y = 0.04, # Standard error of b path
rho = 0, # Correlation between a and b (often 0 for experimental X)
type = "dop" # Distribution of the product method
)
# Display the structure of the result
str(result)
# Or access specific components
cat("Confidence Interval:", result$`95% CI`, "\n")
cat("Estimate:", result$Estimate, "\n")
cat("Standard Error:", result$SE, "\n")
## ----example2-----------------------------------------------------------------
# Example: Two sequential mediators
result2 <- ci(
mu = c(b1 = 1, b2 = .7, b3 = .6, b4 = .45),
Sigma = c(.05, 0, 0, 0, .05, 0, 0, .03, 0, .03),
quant = ~ b1 * b2 * b3 * b4,
type = "MC",
plot = FALSE # Set to TRUE to see visualization
)
str(result2)
## ----example3, eval = FALSE---------------------------------------------------
# # Create a ProductNormal distribution object
# pn <- ProductNormal(
# mu = c(0.5, 0.3), # Means of the two normal variables
# Sigma = matrix(c(0.01, 0.002, 0.002, 0.01), 2, 2) # Covariance matrix
# )
#
# # Compute confidence interval
# ci_result <- ci(pn, level = 0.95)
#
# show(pn) # Use show instead of print
# str(ci_result) # Use str to show structure
## ----methods------------------------------------------------------------------
# Compare different methods
comparison <- medci(
mu.x = 0.5,
mu.y = 0.6,
se.x = 0.08,
se.y = 0.04,
rho = 0,
type = "all",
plot = FALSE
)
# Show comparison
str(comparison)
## ----lavaan-integration, eval = FALSE-----------------------------------------
# library(lavaan)
#
# # Define a simple mediation model
# model <- '
# # Direct effect
# Y ~ c*X
#
# # Mediator
# M ~ a*X
# Y ~ b*M
#
# # Indirect effect
# ab := a*b
# # Total effect
# total := c + (a*b)
# '
# # Simulate data
# set.seed(123)
# n <- 1000
# X <- rnorm(n)
# M <- 0.5 * X + rnorm(n)
# Y <- 0.3 * M + 0.2 * X + rnorm(n)
# df <- data.frame(X, M, Y)
#
# # This would be fitted with your data
# fit <- sem(model, data = df)
#
# # Automatically compute CI for defined parameters
# ci(fit) # This would auto-detect 'ab' parameter
## ----validation, eval = FALSE-------------------------------------------------
# # These would throw helpful error messages:
# # medci(mu.x = 0.5, mu.y = 0.6, se.x = -0.1, se.y = 0.04) # Invalid negative SE
# # ci(mu = c(0.5), Sigma = matrix(1), quant = ~ b1) # Dimension mismatch
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