Description Usage Arguments See Also Examples
Calculating effect size (Cohen's d) of independent two-sample t test
1 2 3 |
m1 |
mean of sample 1 |
m2 |
mean of sample 2 |
sd1 |
standard deviation of sample 1 |
sd2 |
standard deviation of sample 2 |
n1 |
number of observations in sample 1 |
n2 |
number of observations in sample 2 |
t |
t statistic |
se1 |
standard error of sample 1 |
se2 |
standard error of sample 2 |
df |
degree of freedom |
alternative |
The test is two sided or one sided |
1 2 3 4 5 6 7 8 9 10 11 12 13 14 | ## mean, sd, n -> d
ES.t.two(m1=13.5,m2=5.5,sd1=4.1833,sd2=3.02765,n1=14,n2=10)
## mean se, n -> d
ES.t.two(m1=13.5,m2=5.5,se1=1.118034,se2=0.9574271,n1=14,n2=10)
## t and n -> d
ES.t.two(n1=14,n2=10,t=5.4349)
## t, df and n -> d
ES.t.two(t = 5.4349, df = 21.982,n1=14,n2=10)
## t and df -> d (assume n1=n2)
ES.t.two(t = 5.4349, df = 21.982)
|
effect size (Cohen's d) of independent two-sample t test
d = 2.131182
alternative = two.sided
NOTE: The alternative hypothesis is m1 != m2
small effect size: d = 0.2
medium effect size: d = 0.5
large effect size: d = 0.8
effect size (Cohen's d) of independent two-sample t test
d = 2.225947
alternative = two.sided
NOTE: The alternative hypothesis is m1 != m2
small effect size: d = 0.2
medium effect size: d = 0.5
large effect size: d = 0.8
effect size (Cohen's d) of independent two-sample t test
d = 2.250262
alternative = two.sided
NOTE: The alternative hypothesis is m1 != m2
small effect size: d = 0.2
medium effect size: d = 0.5
large effect size: d = 0.8
effect size (Cohen's d) of independent two-sample t test
d = 2.250262
alternative = two.sided
NOTE: The alternative hypothesis is m1 != m2
small effect size: d = 0.2
medium effect size: d = 0.5
large effect size: d = 0.8
effect size (Cohen's d) of independent two-sample t test
d = 2.318398
alternative = two.sided
NOTE: The alternative hypothesis is m1 != m2
small effect size: d = 0.2
medium effect size: d = 0.5
large effect size: d = 0.8
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