Jump to content

Repeated measures ANOVA: Difference between revisions

From IdeaWazaWiki
wikademia>Jtneill
wikademia>Jtneill
==Possible designs== # '''One-way repeated measures''' - repeated measures across one IV # '''Two-way repeated measures''' - repeated measures across two IVs # '''Two-way mixed split-plot desig
Line 16: Line 16:
* Individual differences can be reduced/eliminated as a source of between-groups differences (which helps to create a more powerful test).
* Individual differences can be reduced/eliminated as a source of between-groups differences (which helps to create a more powerful test).
* Inferential testing becomes more powerful (the sample size is not divided between conditions/groups)
* Inferential testing becomes more powerful (the sample size is not divided between conditions/groups)
==Possible designs==
# '''One-way repeated measures''' - repeated measures across one [[IV]]
# '''Two-way repeated measures''' - repeated measures across two IVs
# '''Two-way mixed split-plot design (SPANOVA)''' - repeated measures on one IV, independent groups on another IV


==Assumptions==
==Assumptions==

Revision as of 21:25, 13 August 2008

File:Wikademia.logo.png Resource type: this resource contains a tutorial or tutorial notes.

Template:0%done

Overview

The repeated measures design is also known as a within-subject design. In this design, participants may present scores for:

  1. The same measure repeated over time
    (e.g., self-confidence before, after, and following-up a psycho-social intervention), and/or
  2. Across more than one condition
    (e.g., experimental and control conditions), and/or
  3. Several related and comparable factors
    (e.g., sub-scales of an IQ test).

Repeated-measures designs can also be understood as an extension of the paired-samples t-test (to include comparison between more than two repeated measures).

Repeated-measures designs may also be combined with between-subjects factors to create mixed-design ANOVA. Multiple repeated-measures designs can also be tested using MANOVAs.

Why use?

By collecting data from the same participants under repeated conditions:

  • Individual differences can be reduced/eliminated as a source of between-groups differences (which helps to create a more powerful test).
  • Inferential testing becomes more powerful (the sample size is not divided between conditions/groups)

Possible designs

  1. One-way repeated measures - repeated measures across one IV
  2. Two-way repeated measures - repeated measures across two IVs
  3. Two-way mixed split-plot design (SPANOVA) - repeated measures on one IV, independent groups on another IV

Assumptions

Most of the assumptions for between-subjects ANOVA design apply, however the key variation is:

  • Sphericity: Instead of the homogeneity of variance assumption (which is part of one-way (between-subjects) and factorial ANOVA designs, repeated-measures designs have the assumption of sphericity, tested by Mauchly's sphericity test.

See also

University of Canberra

Other

Template:RPME