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MBESS (version 4.2.0)

The MBESS R Package

Description

Implements methods that useful in designing research studies and analyzing data, with particular emphasis on methods that are developed for or used within the behavioral, educational, and social sciences (broadly defined). That being said, many of the methods implemented within MBESS are applicable to a wide variety of disciplines. MBESS has a suite of functions for a variety of related topics, such as effect sizes, confidence intervals for effect sizes (including standardized effect sizes and noncentral effect sizes), sample size planning (from the accuracy in parameter estimation [AIPE], power analytic, equivalence, and minimum-risk point estimation perspectives), mediation analysis, various properties of distributions, and a variety of utility functions. MBESS (pronounced 'em-bes') was originally an acronym for 'Methods for the Behavioral, Educational, and Social Sciences,' but at this point MBESS contains methods applicable and used in a wide variety of fields and is an orphan acronym, in the sense that what was an acronym is now literally its name. MBESS has greatly benefited from others, see for a detailed list of those that have contributed and other details.

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Version

Install

install.packages('MBESS')

Monthly Downloads

8,359

Version

4.2.0

License

GPL-2 | GPL-3

Maintainer

Ken Kelley

Last Published

January 27th, 2017

Functions in MBESS (4.2.0)

aipe.smd

Sample size planning for the standardized mean different from the accuracy in parameter estimation approach
ci.pvaf

Confidence Interval for the Proportion of Variance Accounted for (in the dependent variable by knowing the levels of the factor)
ci.reg.coef

Confidence interval for a regression coefficient
ci.R

Confidence interval for the multiple correlation coefficient
ancova.random.data

Generate random data for an ANCOVA model
ci.rc

Confidence Interval for a Regression Coefficient
ci.reliability

Confidence Interval for a Reliability Coefficient
CFA.1

One-factor confirmatory factor analysis model
ci.R2

Confidence interval for the population squared multiple correlation coefficient
ci.c

Confidence interval for a contrast in a fixed effects ANOVA
ci.sm

Confidence Interval for the Standardized Mean
conf.limits.nc.chisq

Confidence limits for noncentral chi square parameters
conf.limits.ncf

Confidence limits for noncentral F parameters
ci.smd

Confidence limits for the standardized mean difference.
ci.snr

Confidence Interval for the Signal-To-Noise Ratio
ci.smd.c

Confidence limits for the standardized mean difference using the control group standard deviation as the divisor.
ci.sc

Confidence Interval for a Standardized Contrast in a Fixed Effects ANOVA
ci.rmsea

Confidence interval for the population root mean square error of approximation
ci.src

Confidence Interval for a Standardized Regression Coefficient
ci.srsnr

Confidence Interval for the Square Root of the Signal-To-Noise Ratio
HS.data

Complete Data Set of Holzinger and Swineford's (1939) Study
conf.limits.nct

Confidence limits for a noncentrality parameter from a t-distribution
Expected.R2

Expected value of the squared multiple correlation coefficient
intr.plot.2d

Plotting Conditional Regression Lines with Interactions in Two Dimensions
cor2cov

Correlation Matrix to Covariance Matrix Conversion
F.and.R2.Noncentral.Conversion

Conversion functions from noncentral noncentral values to their corresponding and vice versa, for those related to the F-test and R Square.
Gardner.LD

The Gardner learning data, which was used by L.R. Tucker
intr.plot

Regression Surface Containing Interaction
cv

Function to calculate the regular (which is also biased) estimate of the coefficient of variation or the unbiased estimate of the coefficient of variation.
covmat.from.cfm

Covariance matrix from confirmatory (single) factor model.
prof.salary

Cohen et. al. (2003)'s professor salary data set
s.u

Unbiased estimate of the population standard deviation
mediation

Effect sizes and confidence intervals in a mediation model
mediation.effect.bar.plot

Bar plots of mediation effects
MBESS

MBESS
power.equivalence.md.plot

Plot power of Two One-Sided Tests Procedure (TOST) for Equivalence
mediation.effect.plot

Visualizing mediation effects
power.equivalence.md

Power of Two One-Sided Tests Procedure (TOST) for Equivalence
Sigma.2.SigmaStar

Construct a covariance matrix with specified error of approximation
ss.aipe.c.ancova

Sample size planning for a contrast in randomized ANCOVA from the Accuracy in Parameter Estimation (AIPE) perspective
smd.c

Standardized mean difference using the control group as the basis of standardization
ss.aipe.R2

Sample Size Planning for Accuracy in Parameter Estimation for the multiple correlation coefficient.
ss.aipe.cv

Sample size planning for the coefficient of variation given the goal of Accuracy in Parameter Estimation approach to sample size planning
ss.aipe.cv.sensitivity

Sensitivity analysis for sample size planning given the Accuracy in Parameter Estimation approach for the coefficient of variation.
ss.aipe.R2.sensitivity

Sensitivity analysis for sample size planning with the goal of Accuracy in Parameter Estimation (i.e., a narrow observed confidence interval)
ss.aipe.pcm

Sample size planning for polynomial change models in longitudinal study
smd

Standardized mean difference
ss.aipe.rc

Sample size necessary for the accuracy in parameter estimation approach for an unstandardized regression coefficient of interest
ss.aipe.c

Sample size planning for an ANOVA contrast from the Accuracy in Parameter Estimation (AIPE) perspective
ss.aipe.smd

Sample size planning for the standardized mean difference from the Accuracy in Parameter Estimation (AIPE) perspective
ss.aipe.rc.sensitivity

Sensitivity analysis for sample size planing from the Accuracy in Parameter Estimation Perspective for the unstandardized regression coefficient
ss.aipe.smd.sensitivity

Sensitivity analysis for sample size given the Accuracy in Parameter Estimation approach for the standardized mean difference.
ss.aipe.reg.coef

Sample size necessary for the accuracy in parameter estimation approach for a regression coefficient of interest
ss.aipe.reg.coef.sensitivity

Sensitivity analysis for sample size planning from the Accuracy in Parameter Estimation Perspective for the (standardized and unstandardized) regression coefficient
ss.aipe.sem.path.sensitiv

a priori Monte Carlo simulation for sample size planning for SEM targeted effects
ss.aipe.reliability

Sample Size Planning for Accuracy in Parameter Estimation for Reliability Coefficients.
ss.aipe.sm

Sample size planning for Accuracy in Parameter Estimation (AIPE) of the standardized mean
ss.aipe.rmsea

Sample size planning for RMSEA in SEM
ss.aipe.sc.ancova

Sample size planning from the AIPE perspective for standardized ANCOVA contrasts
ss.power.rc

sample size for a targeted regression coefficient
ss.aipe.sem.path

Sample size planning for SEM targeted effects
ss.power.reg.coef

sample size for a targeted regression coefficient
ss.aipe.crd.es

Find target sample sizes for the accuracy in standardized conditions means estimation in CRD
t.and.smd.conversion

Conversion functions for noncentral t-distribution
verify.ss.aipe.R2

Internal MBESS function for verifying the sample size in ss.aipe.R2
ss.power.pcm

Sample size planning for power for polynomial change models
vit.fitted

Visualize individual trajectories with fitted curve and quality of fit
theta.2.Sigma.theta

Compute the model-implied covariance matrix of an SEM model
ss.aipe.src

sample size necessary for the accuracy in parameter estimation approach for a standardized regression coefficient of interest
ss.power.R2

Function to plan sample size so that the test of the squared multiple correlation coefficient is sufficiently powerful.
ss.aipe.src.sensitivity

Sensitivity analysis for sample size planing from the Accuracy in Parameter Estimation Perspective for the standardized regression coefficient
transform_r.Z

Transform a correlation coefficient (r) into the scale of Fischer's Z
ss.power.sem

Sample size planning for structural equation modeling from the power analysis perspective
ss.aipe.crd

Find target sample sizes for the accuracy in unstandardized conditions means estimation in CRD
transform_Z.r

Transform Fischer's Z into the scale of a correlation coefficient
Variance.R2

Variance of squared multiple correlation coefficient
vit

Visualize individual trajectories
Cor.Mat.MM

Correlation matrix for Maruyama & McGarvey (1980) data set
ci.cc

Confidence interval for the population correlation coefficient
ci.cv

Confidence interval for the coefficient of variation
Cor.Mat.Lomax

Correlation matrix for Lomax (1983) data set
power.density.equivalence.md

Density for power of two one-sided tests procedure (TOST) for equivalence
ci.sc.ancova

Confidence interval for a standardized contrast in ANCOVA with one covariate
ss.aipe.c.ancova.sensitivity

Sensitivity analysis for sample size planning for the (unstandardized) contrast in randomized ANCOVA from the Accuracy in Parameter Estimation (AIPE) Perspective
ss.aipe.rmsea.sensitivity

a priori Monte Carlo simulation for sample size planning for RMSEA in SEM
ci.c.ancova

Confidence interval for an (unstandardized) contrast in ANCOVA with one covariate
ss.aipe.sc.ancova.sensitivity

Sensitivity analysis for the sample size planning method for standardized ANCOVA contrast
signal.to.noise.R2

Signal to noise using squared multiple correlation coefficient
mr.cv

Minimum risk point estimation of the population coefficient of variation
mr.smd

Minimum risk point estimation of the population standardized mean difference
ss.aipe.sc

Sample size planning for Accuracy in Parameter Estimation (AIPE) of the standardized contrast in ANOVA
upsilon

A function for estimating the mediation effect size as discussed in Lachowicz, Preacher, & Kelley (submitted).
ss.aipe.sc.sensitivity

Sensitivity analysis for sample size planning for the standardized ANOVA contrast from the Accuracy in Parameter Estimation (AIPE) Perspective
ss.aipe.sm.sensitivity

Sensitivity analysis for sample size planning for the standardized mean from the Accuracy in Parameter Estimation (AIPE) Perspective