Repeated Measures Design: Within-Subjects Experiments, Quizzes of Psychology

An in-depth exploration of repeated measures design in experiments, where each subject serves in multiple conditions. Topics covered include advantages and disadvantages, progressive error, order effects, fatigue effects, practice effects, carryover effects, and methods for controlling progressive error. The document also discusses related concepts such as counterbalancing, latin square counterbalancing, and within-subject factorial design.

Typology: Quizzes

2011/2012

Uploaded on 09/11/2012

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TERM 1
Repeated Measure Design
DEFINITION 1
(within subjects)
Progressive Error
Carryover effect
Counter balancing: how to control for progressive error and
carryover effect
Within-Subjects Factorial Designs= w ithin subjects design with
more than one factor
Mixed Design= design in which one fa ctor is between subjects
and one factor is within subjects
TERM 2
Between Subjects (independent group) design
DEFINITION 2
each subject served in only one condition of an experiment
TERM 3
Within- subjects (repeated measures) design
DEFINITION 3
each subject served in multiple (perhaps all) conditions of an
experiment
TERM 4
repeated measures design
example
DEFINITION 4
Hypothesis: does depth of processing affect how well
information is remembered?Depth of processing- the way in
which a person thinks about info
shallow= simply read a word and get it
deep- think about the word means, think of a word that is
similar or rhymes
TERM 5
advantages of repeated measure
design
DEFINITION 5
requires fewer subjectsbetter control of extraneous subject
variables- individual differencesStatistically more powerful-
better chance of detecting the effect
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Repeated Measure Design

(within subjects) Progressive Error Carryover effect Counter balancing: how to control for progressive error and carryover effect Within-Subjects Factorial Designs= within subjects design with more than one factor Mixed Design= design in which one factor is between subjects and one factor is within subjects TERM 2

Between Subjects (independent group) design

DEFINITION 2 each subject served in only one condition of an experiment TERM 3

Within- subjects (repeated measures) design

DEFINITION 3 each subject served in multiple (perhaps all) conditions of an experiment TERM 4

repeated measures design

example

DEFINITION 4 Hypothesis: does depth of processing affect how well information is remembered?Depth of processing- the way in which a person thinks about info shallow= simply read a word and get it deep- think about the word means, think of a word that is similar or rhymes TERM 5

advantages of repeated measure

design

DEFINITION 5 requires fewer subjectsbetter control of extraneous subject variables- individual differencesStatistically more powerful- better chance of detecting the effect

disadvantages of repeated measure

design

Practicallimitations- may require subject to be tested for too longProgressive errorCarryover effect TERM 7

progressive error

DEFINITION 7 as the experiment progresses results are distorted in some way. Includes the following order effects fatigue effects practice effects TERM 8

order effect

DEFINITION 8 change in subjets reponse that occurs when a condition falls in different positions in a series of treatmentsex.pepsi, diet pepsi, coke, or diet cokediet coke might not be as satisfying becuase they arent thirsty by then TERM 9

fatigue effect

DEFINITION 9 subjects could get tired, bored, or irritated TERM 10

practice effect

DEFINITION 10 An improvement in performance as the repeated practice with the task

Randomized partial counter

balancing

randomly select out as many sequences as there are subjects for the experiment TERM 17

Latin Square counterbalancing

DEFINITION 17 a matrix of sequences is constructed that stisfies the condition that each treatment appears only once in any order position in the sequence TERM 18

balanced latin square design

DEFINITION 18 control for both order and carryover effect TERM 19

within subject factorial design

DEFINITION 19 completely within subhect design: Each subject is exposed to each combination of factorsfactor one has 3 itemsfactor 2 has 4 itemseach subjject is exposed to 12 treatments TERM 20

mixed design

DEFINITION 20 one of more factors are repeated, one or more factors is independentlike a phylogeny chart

Statistics

three basic steps to analyzing data organize it summarize it-descriptive statistics Apply a statistical test- inferential statistics TERM 22

Raw data

DEFINITION 22 All of the data recorded while the experiment is being runAny given experiment generates a lot of data and no one wants to read thatinstead the experimenterreportssome combination ofdescriptiveand inferential statistic TERM 23

descriptive vs. inferential

DEFINITION 23 Descriptive- Describes data obtainedInferential- used to draw inferences about the larger population for which the sample is thought to represent. TERM 24

frequency distribution

DEFINITION 24 graph that indicated the number of individuals that recieve different scores on a variable.purpose: to get an idea of the shae of the distributionmethods of graphing: pie chart bar graph frequency histogram frequency polygons TERM 25

continuous vs discrete variables

DEFINITION 25 Continious- a variable that can take on any value within a range100-200200-300Discrete-a variable that can only ake the specific levels o categoy1st grade, 2nd grade...

normal distribution

Majority of the scores are in the middleSymmetrical TERM 32

Positive skew

DEFINITION 32 AsymaetricalThe tail at the higher end of the scale is londer than the lower endlllllllllllllllllllllllllllllllllllllll TERM 33

negative skew

DEFINITION 33 l ll llllll lllllllllllllllllllllllllllllllllllll TERM 34

bimodal distribution

DEFINITION 34 two distinct peaksroughly assymetric TERM 35

mean median

DEFINITION 35 the mean is sensetive to extreme scores so it is better to use the median

mean median mode for positive skew

mode< median < mean TERM 37

mean median mode for negative skew

DEFINITION 37 mean < median < mode TERM 38

variability

DEFINITION 38 Range - the difference between the highest and lowest Variance - the average squared deviation of scored form their mean, a measure of how spread out the data is Standard deviation - the average deviation of the scores about the mean TERM 39

inferential statistics

DEFINITION 39 hypothesis testingtype 1 and 2 errorsfactors that increase power TERM 40

statistical inference

DEFINITION 40 making a statement about the population based on the date obtaned from a sample

hypothesis

testing

what is the probabilyu that the results is significantly different from what would be expected given the usual variabilty amoung the population?ex. backround music has an effect on the productivity rate of workers in a mail sorting room TERM 47

Hypothesis testing step 1: the null

hypothesis

DEFINITION 47 scored from the two treatment conditions are so similar that any differenced were siply due to chance TERM 48

Hypothesis testing step 1: alternative

research hypothesis

DEFINITION 48 data from the two samples are so different that is it highly unlikeley that these differences could be simply due to chance TERM 49

Hypothesis testing step 2: choosing a

significance level

DEFINITION 49 choosing a significance levelsignificance level a=.05we will reject the null hypothesis if the data we have are so different that the chance of us getting these data is only 5% TERM 50

Hypothesis testing step 3: compute the

statistical test

DEFINITION 50 t-test- can be used to test whether two groups are significantly different from each other

degrees of freedom (df)

the number of values in the calculation of a statistic that are free to vary=(# of subjects per condition -1 )(# of conditions)if we have 30 subjects in each group...Df= (30- 1)2= TERM 52

Hypothesis testing step 3: compute the

statistical test

DEFINITION 52 t=mean(group 1)-mean(group 2)/standard deviation / SQRT(number of subjects)4-3/ (2/SQRT(60)=3.8the larger the difference in group means, the larger the t statistic will be TERM 53

step 5: make a

decision

DEFINITION 53 if obtained > critical then rejects TERM 54

type 1 error

DEFINITION 54 a man fails a breathalizer even though he is sobermore severe TERM 55

type 2 error

DEFINITION 55 a dr fails to find a tumor on a x-ray checking for tumors

non-parametric test

a statistical test that does not rely on data belonging to any particular distribution TERM 62

normality

DEFINITION 62 the assumption that the population is normally distributed TERM 63

equal variances

DEFINITION 63 the assumption that the samples have equal variances TERM 64

independence

DEFINITION 64 two groupd are independent if the occurence of one event has no influence on the likeihood of occurance on the second eventtechnically must sample with replacement to have independence however rarely is practices TERM 65

assumptions

DEFINITION 65 manny statistical tests are robust to mild violations of assumptionsKeselman found that researched rarely check that their data satisy the assumptions of the analyses methods used

t-test

any statistical hypothesis test in which the test statisitc follows a student - distribution if the mull hypothesis is suppoerted TERM 67

most common used of t-

tests

DEFINITION 67 two independent samples t-test paired samples t-test one-sample t-test slope of a regression line TERM 68

independent samples t-

test

DEFINITION 68 used to compare means from independent groupsassumptions normality equal variances indepenence TERM 69

paired samples t-

test

DEFINITION 69 two matched group designone way, repeated measures with 2 levels of IVex. hypothesis- do competitive events increase testosterone leels in amles?experimental condition- competitive gamecontrol condition- cooperative game