Compare Means Menu provides tools that are commonly used for comparison
of means for one factor situation. The tools are listed on the left panel.
Means: This procedure
computes summary statistics for dependent variables within the levels of one or
more independent variables. It has one submenu.
Options- This allows you to request for ANOVA table and test for
linearity. |
One-Sample t-test: Tests whether the mean of a single variable differs from a specified constant. The assumptions include the population follows normal distribution.
Independent Sample t-test: Helps you to compare the means for two groups. The assumption is each population follows a normal distribution. The variances of two populations may be constant. If this is the case, pooled variance can be used, in order to have a better estimate of the common variance. Otherwise, non-constant variance t-test is more appropriate. The assumption of normality can be checked using Q-Q plot. The assumption of constant variance requires a separate F-test for comparing variances.
Paired Sample t-test: Compares the means of a variable observed at two different situations of a single group. The two situations are often two different times (Before and After a certain treatment). For example, a researcher may be interested in the effect of weight loss of a weight control program. Individuals in the experiment will be measured for various responses such as weight before and after taking the weight control program training. Two weights are measured from the same experimental unit BEFORE and AFTER the treatment. The effect of the weight loss can be examined using Paired t-test.
Each of the t-test procedures has one submenu.
Options- This allows users to change the Confidence Interval from the
default value of 95%. Options also let you determine how you will handle
missing values. |
One-Way
ANOVA: Analysis of variance for a quantitative dependent
variable of a single factor. This is an extension of independent t-test when
the number of levels of the factor is more than two. Typical assumptions are
normality and constant variance for each level. The normality assumption can be
checked using Q-Q plot or some normality test statistics. The constant variance
can also be examined by using 'Homogeneity of Variance Tests' such as Levene's test in SPSS. The submenus are:
Contrasts- This allows you to partition the between-groups sum of squares
into trend components (polynomial). Alternatively, one can specify contrasts,
which are determined prior to the data collection.. |
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Post Hoc- Here you can choose a test and
use it to determine which means differ. Tukey is generally used if you have a large number of comparisons. For a
small number of comparisons, Bonferroni can also be used. |
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Options- You can get descriptive statistics for each level of factor
variable and test for homogeneity of variance. |