Reputation: 483
I am reviewing one way ANOVAs and trying to integrate least squared means. Here is an example from mtcars.
mtcars.mod <- mutate(mtcars, cyl.chr = case_when(
cyl == 4 ~ "A",
cyl == 6 ~ "B",
cyl == 8 ~ "C"
))
library(lsmeans)
model <- lm(mpg ~ cyl.chr, data = mtcars.mod)
lsmeans(model,
~ cyl.chr,
adjust = "sidak")
My output is this:
cyl.chr lsmean SE df lower.CL upper.CL
A 26.7 0.972 29 24.2 29.1
B 19.7 1.218 29 16.7 22.8
C 15.1 0.861 29 12.9 17.3
I am trying to get to something that looks like this (values not reflective of true data; they are filler from https://rcompanion.org/handbook/G_06.html for filler/example):
$contrasts
contrast estimate SE df z.ratio p.value
A - B 4.943822 1.3764706 NA 3.5916658 0.0010
A - C 0.633731 0.9055691 NA 0.6998152 0.7636
B - C -4.310091 1.3173294 NA -3.2718403 0.0031
P value adjustment: tukey method for comparing a family of 3 estimates
### Remember to ignore “estimate” and “SE” of differences with CLM,
### as well as “lsmeans” in the output not shown here
What am I missing?
Upvotes: 0
Views: 147
Reputation: 84519
The 'emmeans' package is the successor of 'lsmeans'. Here is how to use it for your question:
library(emmeans)
model.emmeans <- emmeans(model, "cyl.chr")
pairs(model.emmeans)
But for an ANOVA model with only one factor (one-way ANOVA), this gives the same results as TukeyHSD
.
Upvotes: 1
Reputation: 79188
That is the work of tukeyHSD
fucntion:
TukeyHSD(aov(model))
Tukey multiple comparisons of means
95% family-wise confidence level
Fit: aov(formula = model)
$cyl.chr
diff lwr upr p adj
B-A -6.920779 -10.769350 -3.0722086 0.0003424
C-A -11.563636 -14.770779 -8.3564942 0.0000000
C-B -4.642857 -8.327583 -0.9581313 0.0112287
Upvotes: 1