Research Methods chapter 8 Flashcards
(39 cards)
Confounding variables
Variables that are not a part of your hypothesis test. They can influence the relationship between two other variables in a study. For example, if a researcher wants to study the relationship between coffee consumption and the risk of developing heart disease, there might be a confounding variable involved, such as smoking.
Pretest
The measurement of the dependent variable prior to introduction of the treatment
Posttest
The measurement of the dependent variable after the treatment has been introduced into the experimental situation
Experimental group
The group that receives the treatment/the group in which the treatment is present. When the independent variable has several values, you can have more than one experimental group
Control group
The group that does not receive the treatment
Random assignment
Assign participants to groups to make comparisons. To compare between groups, you do not want the groups to differ with regard to variables that could be alternative explanations for a causal relationship.
Treatment/independent variable
The treatment is the creation of a situation or entering into an ongoing situation and do something to modify it, coming from medical practice. You want the treatment to have an impact and produce specific reactions, feelings or behaviours.
Dependent variable (in experimental research)
The physical conditions, social behaviours, attitudes, feelings, or beliefs of participants that change in response to a treatment. You can measure dependent variables by paper-and-pencil indicators, observations, interviews, or physiological responses (e.g., heartbeat or sweating palms)
Classical experimental design
Composed of a random assignment, a pretest and posttest, experimental group, and a control group
Pre-experimental designs
Some designs lack random assignment and are compromises or shortcuts
One-shot case study design
Also called the one-group post test-only design. This type of study has only one group, a treatment and a posttest. Since there is only one group, there is no random assignment.
One-group pretest-posttest design
This design has one group, a pretest, a treatment and a posttest. It lacks a control group and random assignment.
Static group comparison
Also called the post-test-only nonequivalent group design. It has two groups, a posttest and a treatment. It lacks random assignment and a pretest.
Quasi-experimental designs
Help test for causal relationships in situations in which the classic design is difficult or inappropriate. They are quasi because they are “weaker” compared to the classical experimental design. In general, you have less control over the independent variable compared to the classical design.
Two-group post test-only design
Identical to the static group comparison, but with one exception: you randomly assign. It has all the parts of the classical design except for a pretest.
Interrupted time-series design
An experimental design in which the dependent variable is measured periodically across many time points, and the treatment occurs in the midst of such measures, often only once˙
Equivalent time series
This design is similar to the one-group design interrupted time series. It extends over a time period but instead of a single treatment, it has a treatment several times. Like the interrupted time-series design, you measure the dependent variable several times before and after the treatments.
Latin square designs
Useful for finding out how several independent variables in different sequences or time orders influence the dependent variable. The Latin square design is created in this situation. The Latin square design is especially useful when the order or sequence in which the variables are presented could potentially influence the results (order effects).
Solomon four-group design
Combines the classical experimental design with the two-group post test-only design. It randomly assigns participants to one of four groups, allowing for a more robust analysis of the effect of an intervention or treatment.
Factorial design
In this design, the treatment is not each independent variable, but a combination of the variable categories instead. A two by three factorial design is written 2 * 3. This means that there are two treatments, with two categories in one and three categories in the other. An 2 * 3 * 3 design means that there are 3 independent variables, one with two categories and two with three categories each. Factorial designs allow you to measure and examine more of the world’s complexity than other designs.
This can be for example useful if a researcher wants to research 2 effects on participant’s memory performance, effect A and B, and wants to use different groups and create all possible combinations with these groups to see how the effects compare among different groups.
Interaction effects
In a factorial designs, treatments can have main effects and interaction effects. Main effects are present in one-factor or single-treatment designs. You simply examine the impact of the treatment on the dependent variable here. In a factorial design, specific combinations of independent variable categories can have an effect beyond a single factor effect. They are interaction effects, as the categories in a combination interact to produce an effect beyond that of each variable alone.
Design notation
Uses the following symbols: O (observation of the dependent variable), X (treatment, independent variable), R (random assignment). Pretests are O1, posttest O2
Internal validity
When the independent variable, and nothing else, influences the dependent variable. Anything other than the independent variable influencing the dependent variable threatens internal validity
Selection bias
Arises when you have more than one group of participants in an experiment.