One-Way Analysis of Variance for Independent or Correlated SamplesT
[Traducción en español]


The logic and computational details of the one-way ANOVA
for independent and correlated samples are described
in Chapters 13, 14, and 15 of Concepts and Applications.

Procedure:
Note that when the number of samples is k=2, the analysis of variance (standard weighted- means analysis) is equivalent to a non-directional t-test with F=t2.

Setup
Number of samples in analysis =
Q




Click this button only if you wish to perform
an unweighted-means analysis. Advice: do
not perform an unweighted-means analysis
unless you have a clear reason for doing so.

Click this button to return to a standard
weighted-means analysis
Data Entry
Sample 1
Sample 2
Sample 3
Sample 4
Sample 5





       
Data Summary
Samples
1
2
3
4
5
Total
N  






-X  






-Mean  






-X2  






Variance  






Std.Dev.  






Std.Err.  






ANOVA Summary
Source
SS
df
MS
F
P
Treatment
[between groups]






Error



Ss/Bl


Graph Maker
Total


Ss/Bl = Subjects or Blocks depending on the design.
Applicable only to correlated-samples ANOVA.


Tukey HSD Test
M1 = mean of Sample 1
M2 = mean of Sample 2
and so forth.
HSD = the absolute [unsigned]
difference between any two
sample means required for
significance at the designated
level. HSD[.05] for the .05 level;
HSD[.01] for the .01 level.




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