abc

Signpost page

Deciding which is the right test to use in a given situation is one of the hardest things to master.

 

These signposts should help...

Are you trying to find the differences (mean, median etc) between two groups; both measuring the same variable?

Interval / Ratio data? Normally distributed?

Ordinal data? Non-normal? Ranked?

Are the samples independent of each other, i.e.unpaired, unmatched ?

Independent sample (student's) 't'-test

Go to page

Mann-Whitney 'U'-test for medians

Go to page

Are the samples dependent upon each othe, matched / paired?

Paired 't'-test

Go to page

Wilcoxon matched pairs test

Go to page

 


Is your data only on the Nominal scale?

Then we must simply look for an association between the frequency distributions because there is no mean or median to find...

> 2 x 2 contingency table
2 x 2 contingency table

 

Chi square test

Go to page

 

Yates' correction

Go to page

If the data set is small and if three or more factors are involved, the G test becomes more preferable than Chi

A test of association for three or more factors?
The G- test

 


Are you dealing with distributions that have data only on the Ordinal scale?

Do you have just one data set and want to test it against a standard normal distribution (use 1)

Or do you want to compare two sets to see if they both have the same distribution / come from the same population? (use 2)

1) Your data against a standard normal distribution?

2) Two sets of data against each other

Kolmogorov-Smirnov one sample test for normality

Go to page

Two-sample Kolmogorov-Smirnov test

Go to page


Are you trying to assess the strength of the relationship between the values of two variables?

*Use Correlation:

Is your data on the Ordinal scale (Non-parametric)

Is your data on the Interval or Ratio scale? (Parametric)

Spearman's rank correlation coefficient test

Pearson's product moment correlation coefficient test (PPMCC)

Go to page

Go to page

 

Are you trying to establish the precice mathematical relationship (i.e. the nature of the relationship) between two variables?

Is the data Parametric?

Is there no more than one dependent variable?

Have you established that the relationship is linear or can be transformed to become linear?

*Use Regression:

 

Are you interested in estimating the probable value of one variable given a value of the other?

Are you working with at least two independent variables and one dependent variable

Use simple Linear regression

Use multiple regression

Go to page

Go to page


 

Are you investigating the differences between three or more samples?

Is there just one dependent variable under investigation?

* Use ANOVA's

 

Does each subject provide just one score?

*Use Independent -groups ANOVA's

 

How many sources of influence are you investigating?

1 source of influence
2 (or more) sources of influence
Use 1-factor ANOVA
Use 2-factor ANOVA's

Are you trying to deal with two or more dependent variables?

Only 1 dependent variable

2 (or more) dependent variables

Use ANOVA

Use MANOVA

see above

Go to page

 

Does each subject supply more than one score each i.e. repeated measures?

This can often be measures over time

*Use repeated-measure ANOVA's

Do you suspect that there are other variables (must be measurable) that are influencing your results ?

*Use ANCOVA

   

Use repeated measures ANOVA

Use ANalysis of COVAriance

Go to page

Go to page

 


Are you attempting to reduce a large dataset and at the same time, look for patterns within the set?

 

*Consider one of the following multivariate analysis options.

Are you interested in exploring the influence of several variables simultaneously?

Do you alraedy have grouping in existence?

No: use Principal Components analysis

Yes: use Discriminant analysis

Do you wish to explore relationships between objects based upon comparisons (similarities and differences) of their visible features?

Use Cluster analysis

No a priori groupings

a priori groupings exist

visible features measurable?

Use Principal Components Analysis

Use Discriminant Analysis

Use Cluster analysis

Go to page

Go to page

Go to page


Are you interested in the spatial distribution of your objects?

Do you wish to investigate whether the objects are geographically clustered together, evenly or randomly dispersed? can you use dendrograms?

Use Nearest Neighbour analysis

Are you conducting an experiment looking at the distribution of a group of objects (e.g. a plant species) within an experimental area. Do you wish to know if their distribution is random?

Use Point pattern analysis.

A quick 'field method' to plot heights within an experimental plot...

Use Trend surface analysis

 

Geographical distribution of objects

Distribution of objects within an experimental plot

Mapping your experimental plot

Nearest Neighbour analysis

Point pattern analysis

Trend surface analysis

End of signpost page


Back to Contents page