| Under construction |
Choosing your dependent variable(s)
How to measure your behavior/cognitive/psychological process (your construct):
INPUTS Intense light Medium light ---> Weak light Construct "brightness" "seems very bright" ---> "seems sort of bright" "seems dim"
INPUTS Experience Genes ---> Environment Construct "depression" "I feel sad" ---> "I am unhappy" "nothing is going right"
Possible Activities (if time permits)
#14, vol 4 Counting fidgets
# 10, vol 1 To err is human, especially in measurement
Day 2:
Single and Multiple (factorial) factor designs
So far we’ve covered a lot of the details of
experiments, now let’s consider some specific experimental designs.
· Two
levels (t-test)
o Basically
you want to compare two groups
o The
statistics are pretty easy, a t-test

Disadvantages:
·
“True” shape of the function is hard to see
·
interpolation and extrapolation are not a good idea
·
more complex theories typically need more complex
designs (more than two levels of one IV)
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|
|
· More
than two-levels (ANOVA)
o
Gives a better picture
of the relationship (function)
o
Requires more complex
statistical analysis (analysis of variance and pairwise-comparisions)
o
Needs more resources
(participants and/or stimuli)

Factorial – multiple
factors
·
Two or more factors
o
2 x 4 design means two
independent variables, one with 2 levels and one with 4 levels
o
“condition”
or “groups” is calculated by multiplying the levels, so a 2x4
design has 8 different conditions
·
Main effects
·
Interaction effects
o
One should always
consider the interaction effects before trying to interpret the main effects
So there are lots of different potential outcomes:
A = main effect of A
B = main effect of B
AB = interaction of A and B
With 2 factors there are 8
basic possible patterns of results:
1) No effects at all
2) A only
3) B only
4) AB only
5) A & B
6) A & AB
7) B & AB
8) A & B & AB




Returning to our anxiety and test performance
example. Let’s add another
variable, test difficulty.

Each of these different designs has advantages and
disadvantages.
|
Design |
Advantages |
Disadvantages |
|
Two-level,
single factor |
It is efficient
for determining if a variable has any effect |
One cannot infer
shape of functions |
|
|
Results are easy
to interpret and analyze |
Interpolation
and extrapolation are dangerous |
|
|
It is adequate
for some theory testing |
Complex theories
are difficult to test |
|
|
It is useful for applied comparisons |
|
|
Multilevel
experiment, single factor |
One can infer shape of functions |
It requires more
participants or time |
|
|
Range of
independent variable is less critical |
Counterbalancing
is more ponderous |
|
|
|
Statistics are
more difficult |
|
Factorial
experiment |
One can
investigate interactions |
Experiments
become large as more factors are added |
|
|
Adding factors
decreases variability, thus increasing statistical sensitivity |
Statistics are
more difficult to assess |
|
|
It increases
generalizability without decreasing precision |
Higher-order
interactions are sometimes difficult to interpret |
|
Converging-series
experiments |
They offer more
flexibility than large factorial experiments |
Interactions are
difficult to assess |
|
|
They have
built-in replications |
Between-experiment
comparisons are also between-subjects, with associated difficulties |
|
|
|
One must analyze
prior experiment before doing the next |