INTRO TO EXPERIMENTAL RESEARCH, continued Lawrence R. Gordon Psychology Research Methods I.
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Transcript of INTRO TO EXPERIMENTAL RESEARCH, continued Lawrence R. Gordon Psychology Research Methods I.
INTRO TO EXPERIMENTAL RESEARCH, continued
Lawrence R. Gordon
Psychology Research Methods I
“TRUE” EXPERIMENTS
Investigate the “effect(s) of X(s) on Y(s)” At least one IV is manipulated (X) with two or
more “levels” All extraneous variables are controlled At least one DV is measured (Y)
SIMPLEST EXPERIMENT: one IV with two levels and one measured DV
Independent Variables Two or more “levels” (conditions, treatments) Types:
– Situational variables
– Task variables
– Instructional variables
– “Control groups” - not all have one
Expression:– Manipulated variables (above) - assigned to participants
– Subject variables - participants selected for (‘ex post facto’ study if none manipulated).
Extraneous Variables
Variables NOT of interest to our research question
But if they covary with the IV, become a “confound” or an “alternative” or “rival” explanation for effect on DV
Control procedures are all about this -- next chapter
Goodwin p. 152 has excellent tables for this; try to “fix” the example shown!
Dependent Variables
“...some characteristic of behavior or reported experience” (Woodworth, 1938)
Measured Considerations
– Operational definition of construct– Reliability and validity of measurement
A Simple Experiment: “Time Flies”
EXAMPLE: “Time flies when you’re having fun”
Hypothesis: IF one is “having more fun”, THEN time will seem to pass more quickly
Design: • IV: 100 persons randomly assigned to two groups:
– 1: “Having more fun”
– 2: “Having less fun”
– Procedure: manipulation of cartoon captions
• DV: Estimate of a standard 10 minute interval
A Simple Experiment, cont.
Results (cont.)– Group 1 = “More fun”
• Mean = 8.60, SD = 2.72, N = 50
– Group 2 = “Less fun”• Mean = 12.48, SD = 3.35, N = 50
– Quickie summary of results: the “More fun” group gave shorter estimates of the 10-minute interval, on average, than the “Less fun” group.
Can you think of any possible confounds, or alternative explanations for this effect?
Research Validity
How do we know we’re answering the question we asked?
Statistical conclusion validity Construct validity External validity Internal validity
External Validity
Generalization to– other populations? who– Other environments? where– Other occasions? When
Affects the scope of our inference; usually addressed in “discussion” of the research
Often the target when adding additional IVs
Internal Validity
Does X indeed cause Y? Analysis of possible confounds There are special “threats” to internal
validity that the “design” of research attempts to address– Affecting Pre-Post research– Concerning our participants
Threats to Internal Validity Affecting Pre-Post research
– Pre X Y Post X– History and maturation– Regression to the mean– Testing and instrumentation
Major solutions– Eliminate Pre-X (“Posttest only design”)– Add control condition without Y:
• Pre X Y Post X
• Pre X Post X
Threats to Internal Validity Concerning our participants
– Subject selection (are groups equivalent?)– Section by Other interactions (Sel History)– Attrition (“mortality”)
Wrap up: The Bower Experiment
IV(s)? DV(s)? EVs?
Results Problems?
Bower: Histograms (F’02)
Number of Pictures Remembered
16.014.012.010.08.06.04.0
Number of Pictures Remembered
CONDITIO: 1 No Words
Fre
qu
en
cy
40
30
20
10
0
Std. Dev = 2.71
Mean = 8.8
N = 95.00
Number of Pictures Remembered
14.012.010.08.06.04.0
Number of Pictures Remembered
CONDITIO: 2 With Words
Fre
qu
en
cy
40
30
20
10
0
Std. Dev = 2.23
Mean = 8.7
N = 99.00
Number of Pictures Incorrect
6.04.02.00.0
Number of Pictures Incorrect
CONDITIO: 1 No Words
Fre
qu
en
cy
60
50
40
30
20
10
0
Std. Dev = 1.05
Mean = .7
N = 95.00
Number of Pictures Incorrect
1.00.500.00
Number of Pictures Incorrect
CONDITIO: 2 With Words
Fre
qu
en
cy
100
80
60
40
20
0
Std. Dev = .34
Mean = .13
N = 99.00
Number correctly recalled
12.010.08.06.04.02.0
Number of Pictures Rembered
CONDITION: 1.00 Without Words
Fre
qu
en
cy
40
30
20
10
0
Std. Dev = 2.36 Mean = 7.0N = 97.00
Number incorrectly recalled
4.03.02.01.00.0
Number of Pictures Incorrect
CONDITION: 1.00 Without Words
Fre
qu
en
cy
50
40
30
20
10
0
Std. Dev = 1.07 Mean = .9N = 97.00
Number correctly recalled
14.012.010.08.06.04.0
Number of Pictures Correct
CONDITION: 2.00 With Words
Fre
qu
en
cy
40
30
20
10
0
Std. Dev = 2.40 Mean = 8.3N = 97.00
Number incorrectly recalled
5.04.03.02.01.00.0
Number of Pictures Incorrect
CONDITION: 2.00 With Words
Fre
qu
en
cy
80
60
40
20
0
Std. Dev = .80 Mean = .3N = 97.00
BOWER: Descriptives (F’02)
Report
8.79 .74
2.71 1.05
95 95
8.74 .13
2.23 .34
99 99
8.76 .43
2.47 .83
194 194
Mean
Std. Deviation
N
Mean
Std. Deviation
N
Mean
Std. Deviation
N
ConditionNo Words
With Words
Total
Number ofPictures
Remembered
Number ofPicturesIncorrect
Bower Experiment Replication Descriptive Statistics
7.0309 .9072
2.35608 1.07124
97 97
8.2577 .3299
2.40346 .80002
97 97
7.6443 .6186
2.45209 .98637
194 194
Mean
Std. Deviation
N
Mean
Std. Deviation
N
Mean
Std. Deviation
N
ConditionWithout Words
With Words
Total
Number ofPictures
Rembered
Number ofPicturesIncorrect
BOWER: Inferential (a peek) (F’02)
BOWER EXPERIMENT: Compare Groups on Each of Two DVs
.146 192 .884
5.431 192 .000
Number of Pictures Remembered
Number of Pictures Incorrect
t df Sig. (2-tailed)
t-test for Equality of Means
“Significant difference” if “Sig (2-tailed)” is <.05
Independent Samples Test
192 .000 -1.2268
192 .000 .5773
number correct
number incorrect
df Sig. (2-tailed)Mean
Difference
t-test for Equality of Means
CORRELATION: The Problem
Are two variables related?– Does one increase as the other increases?
• e. g. skills and income
– Does one decrease as the other increases?• e. g. health problems and nutrition
How can we get a numerical measure of the degree of relationship? SPSS, for now...
Correlation: A Quick Introduction
Descriptive: “Pearson product-moment correlation coefficient,” r
Values: -1 __________ 0 _________ +1
Correlation Coefficient
A measure of degree of relationship. Sign refers to direction. Based on covariance
– Measure of degree to which large scores go with large scores, and small scores with small scores
Correlation: A Quick Introduction
Descriptive: “Pearson product-moment correlation coefficient,” r
Values: -1 __________ 0 _________ +1 Visualization: SCATTERPLOTS
Cigarette Consumption per Adult per Day
12108642
CH
D M
ort
ality
per
10,0
00
30
20
10
0
{X = 6, Y = 11}
N=19 data pairs
What Does the Scatterplot Show?
As smoking increases, so does coronary heart disease mortality.
Relationship looks strong Not all data points on line.
– These are “residuals” or “errors of prediction”
Correlation: A Quick Introduction
Descriptive: “Pearson product-moment correlation coefficient,” r
Values: -1 __________ 0 _________ +1 Visualization: SCATTERPLOTS Inferential -- is the computed r unlikely from a
population with a correlation of 0? EXAMPLES -- from Bower & Class Survey
BOWER, revisited, F’02 Are Correct vs.
Incorrect recall related?
That is, do they predict one another “really”?
YES - why?
Bower: Correct vs. Incorrect
Correlations
-.116
.111
190
Pearson Correlation
Sig. (2-tailed)
N
TVWATCHGPA
Correlations
-.382**
.000
194
Pearson Correlation
Sig. (2-tailed)
N
# Correct
#Incorrect
Correlation is significant at the 0.01 level(2-tailed).
**.
Number Incorrect
6543210-1
Num
ber C
orre
ct
14
12
10
8
6
4
2
0
CLASS SURVEY 2002 Are the scales measuring
Need for Cognition and Concern for Future Consequences related?
That is, do they predict one another “really”?
YES - why?
CFC Scale by NC Scale
Need for Cognition Scale
10090807060504030
Conc
ern
for F
utur
e Co
nseq
uenc
es S
cale
60
50
40
30
20
Correlations
.395**
.000
174
Sig. (2-tailed)
N
CFCSCALENCSCALE
Correlation is significant at the 0.01 level(2-tailed).
**.