Task 8: Someone like you. Flashcards

1
Q

What are the three basic types of experimental design?

A
  1. Between-subjects design (different group randomly assigned to the levels of the ind. var.)
  2. Within-subjects design ( a single group + all levels of treatment)
  3. Single-subject design (similar to within subjects design, except you don’t average data across subjects)
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2
Q

Error variance is the

A

variability among scores caused by variables other than your independent variables.

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3
Q

Sources of error variance can be:

A

subject differences
environmental conditions
even the same subject cannot be exactly the same from moment to moment.

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4
Q

Steps for reducing error variance:

A
  • hold extraneous variables constant by treating subjects similarly
  • same procedures for all subjects
  • subjects matched on characteristics
  • random assignments.
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5
Q

With statistical analysis one can

A

estimate the probability with which error variance alone would produce differences between group. You can do this using inferential statistics.

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6
Q

Inferential statistics is the process of

A

making predictions about the population based on a sample.

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7
Q

If the probability (due to statistical analysis) of the effects of error variance is low enough, your results are said to be

A

statistically significant, from which you can conclude that your results are mostly due to manipulation of the independent variable and not error variance.

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8
Q

The types of between-subjects designs are:

A
  • Randomised two-group design
  • Randomised multi-group design
  • Matched-group design
  • Matched pairs design
  • Matched-multigroup design
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9
Q

Randomised two-group design:

A
  • two groups => expose them to different levels of treatment ;
  • compare the two means => determine whether they differ ;
  • simple statistical analysis ;
  • assed the reliability of any difference.

also

  • no pretesting necessary
  • provides a limited amount of information about the effect of the independent variable.
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10
Q

The randomised multi-group design:

A
  • add as many levels of the independent variable as needed to test you hypothesis ;
  • is used to expand the randomised two-group design
  • multiple control group design => 2 or more experimental groups, does not have a control group.
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11
Q

Parametric design =

A

manipulating your independent variable quantitively (mean)

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12
Q

Nonparametric design =

A

manipulating your independent variable qualitatively (median), using a rather small sample.

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13
Q

Matched-group design:

A

matched sets of subjects are distributed at random, one per group, into the groups of experiment => group the subjects whose characteristics match and distribute them randomly.

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14
Q

Because of the matched-group design..

A

the effect of the characteristic on which the subjects were matched gets distributed evenly across the treatments => effect of the error variance has been minimised.

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15
Q

Characteristics of matched group designs:

A
  1. Control over subject variables ;
  2. Simple to carry out (only two levels of your independent variable) ;
  3. Requires pretesting ;
  4. If the matched characteristic has a large effect = > more sensitive experiment ;
  5. Larger subject pool.
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16
Q

The matched-multigroup design involves

A

multiple levels of a single factor or multiple factors.

17
Q

In an experiment, a factor is the

A

independent variable (explanatory). Each factor can have multiple levels.

e.g. Dosage of Vitamin C = factor
0 mg - level 1
40 mg - level 2
100 mg - level 3

18
Q

Combinations of levels are called

A

treatments.

19
Q

Characteristics of within-subjects design

A
  1. One group ;
  2. Each subject is exposed to all levels of treatment ;
  3. The researcher looks at changes in performance within each participant across treatments ;
  4. Because the behaviour is measured independently => also called a repeated-measures design ;
  5. No error variance ;
  6. Fewer subjects ;
  7. Demanding on subjects ;
  8. Subject attrition (drop out)
  9. Carryover effects.
20
Q

A carryover effect occurs when

A

the first treatment alters the behaviour observed in the subsequent treatment = effect that “carries over” from one experimental condition to another.

21
Q

Carryover effects can arise from:

A
  1. Learning - subjects learn the treatment => better performance in a similar task ;
  2. Fatigue - performance deteriorates ;
  3. Habituation - stimuli more familiar => reduced responsiveness ;
  4. Sensitisation - exposure to one stimulus => responds more strongly to another stimulus ;
  5. Contrast - exposure to one condition => altered response in another ;
  6. Adaptation - 1st result simply differs from last result.
22
Q

You can deal with carryover effects in three ways:

A

1- Counterbalancing
2- Taking steps to minimise carryover
3- Separate carryover effects from treatment effects.

23
Q

Counterbalancing happens when

A

you assign the various treatments of the experiments in different order for different subjects.

24
Q

Characteristics of complete counterbalancing:

A

1- provides every possible ordering of treatments ;
2- the minimum number of subjects = number of different orderings ;
3- small number of participants.

25
Q

Partial counterbalancing:

A

1- includes only some of the possible treatment orders ;
2- order is chosen randomly ;
3- each treatment appear equally in each position ;
4- Latin square design ensures that each treatment appears an equal number of times in each ordinal position.

26
Q

Counterbalancing may be ineffective when

A

we discover differential carryover effects (the magnitude of the carryover effects differs for orders of treatment presentation).

27
Q

Taking steps to minimise carryover:

A
  • minimising carryover effects => reduced error variance + stronger design ;
  • not all sources can be minimised ;
  • in case of learning => retrain subjects before your experiment ;
  • adaptation and habituation => before introducing the treatment, allow subjects to adapt or habituate;
  • habituation, adaptation, fatigue => breaks between treatments.
28
Q

You can separate the carryover effect from the effect of your experimental treatment using..

A

factorial design.

29
Q

Using factorial design =>

A

two or more independent variables with two or more levels of treatment should affect the dependent variable separately.

30
Q

In a 3x4 factorial design we have:

A

two factors, where
the first factor has three levels
the second factor has 4 levels

31
Q

How many groups do we have in a 2x2 factorial design?

A

4

32
Q

Characteristics of factorial design:

A
  • you can measure the size of any carryover effect ;
  • the result is a complex, demanding experiment ;
  • only practical with a small number of treatments.
33
Q

The single-factor two-level design:

A
  • simplest form of within-subjects design ;
  • two levels of a single independent variable ;
  • all subjects receive both levels of the variable ;
  • half of the subjects = one order ;
  • other half of the subjects = opposite order ;
  • the scores within each treatment are averaged ;
  • the two means are compared.
34
Q

Single-factor multilevel design:

A

a single group of subjects is exposed to three or more levels of a single independent variable.