WebPower (version 0.9.4)

wp.modmed.m14: model14

Description

power analysis of model 14 in Introduction to Mediation, Moderation, and Conditional Process Analysis

Usage

wp.modmed.m14(
  a1,
  cp,
  b1,
  d1,
  b2,
  sige12,
  sige22,
  n,
  sigx_w,
  sigx2 = 1,
  sigw2 = 1,
  nrep = 1000,
  alpha = 0.05,
  b = 1000,
  nb = n,
  MCrep = 1000,
  w_value = 0,
  power_method = "product",
  simulation_method = "percentile",
  ncore = 1,
  pop.cov = NULL,
  mu = NULL,
  varnames = c("y", "x", "w", "m", "mw")
)

Value

power of indirect effect, direct effect, and moderation

Arguments

a1

regression coefficient of mediator (m) on predictor (x)

cp

regression coefficient of outcome (y) on predictor (x)

b1

regression coefficient of outcome (y) on mediator (m)

d1

regression coefficient of outcome (y) on moderator (w)

b2

regression coefficient of outcome (y) on the product (mw)

sige12

variance of error in the first regression equation

sige22

variance of error in the second regression equation

n

sample size

sigx_w

covariance between predictor (x) and moderator (w)

sigx2

variance of predictor (x)

sigw2

variance of moderator (w)

nrep

number of replications for finding power

alpha

type 1 error rate

b

number of bootstrap iterations used when simulation method is "percentile"

nb

bootstrap sample size, default to n, used when simulation method is "percentile"

MCrep

number of repetitions used for finding distribution when simulation method is "MC"

w_value

moderator level

power_method

"product" for using the indirect effect value in power calculation, or "joint" for using joint significance in power calculation

simulation_method

"percentile" for using percentile bootstrap CI in finding significance of mediation, or "MC" for using Monte Carlo CI in finding significance of mediation

ncore

number of cores to use, default is 1, when ncore > 1, parallel is used

pop.cov

covariance matrix, default to NULL if using the regression coefficient approach

mu

mean vector, default to NULL if using the regression coefficient approach

varnames

name of variables for the covariance matrix

References

Xu, Z., Gao, F., Fa, A., Qu, W., & Zhang, Z. (2023). Statistical Power Analysis and Sample Size Planning for Moderated Mediation Models. Zhang, Z., & Yuan, K.-H. (2018). Practical Statistical Power Analysis Using Webpower and R (Eds). Granger, IN: ISDSA Press.

Examples

# \donttest{
test = wp.modmed.m14(a1 = 0.2, cp = 0.2, b1 = 0.5, d1 = 0.5, b2 = 0.2, sigx2 = 1,
                    sigw2 = 1, sige12 = 1, sige22 = 1, sigx_w = 0.5, n = 50,
                    w_value = 0.5, simulation_method = "MC",
                    nrep = 1000, alpha = 0.05, b = 1000, ncore = 1)
print(test)
# }