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Once you have collected a set of quantitative data, you need
a plan for how to analyze it. The plan you devise is dependent on
answers to three questions:
- What is the level of measurement of the variables I am working with?
- Nominal/Crude Ordinal
- Good Ordinal/Interval/Ratio
- How many and what kind of samples am I working with? Sample
size is also a consideration.
- Single sample
- Two samples
- More than two samples
- What kind of statements about the data do I want to be able to make?
- Describe the sample without generalizing to the larger
population
- A single variable
- Distribution
- Central Tendency
- Variation
- Relationship between two variables
- Relationship between more than two variables
- Generalize from the sample or samples to the population from
which it was/they were drawn. This is called the process of
statistical inference or hypothesis testing and relies on the laws
of probability to determine the risk of making an inaccurate
generalization.
- A single variable
- Distribution
- Central Tendency
- Variation
- Differences between two samples
- Independent or Dependent?
- Differences between three or more samples
- Independent or Dependent?
- Relationship between two variables
- Relationship between more than two variables
The answers to these three questions determine which statistical
techniques you should use. Below are links to pages which describe
each of the questions in more depth.
There are several on-line flow-charts, tables, interactive webpages to
help researchers decide which statistical test is appropriate. Some
of these are:
http://bmj.com/statsbk/13.shtml
http://research.med.umkc.edu/tlwbiostats/choosetest.html
http://trochim.human.cornell.edu/selstat/ssstart.htm
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