Multivariate Statistics Exam 1

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Last updated 8:19 PM on 2/13/23
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76 Terms

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Knowledge Construction
largely dependent on the ability to measure attributes of interest
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Measurement
the process of assigning numbers that reflect the amount or nature of an attribute possessed by a person, object, or event
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Rules
codes or methods that tell us what to do
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What is the first step in measurement?
See if someone else has already done the work
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Who introduced a framework that defined four “levels of measurement”?
S.S. Stevens
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Nominal
\#’s are just labels
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Ordinal
\#’s can be used to determine order of things but not how far they are apart
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Interval
\#’s can be used to determine order of things and how far apart they are, but have no natural zero point
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Ratio
Same as interval, except that a “natural” zero exists
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Balanced Scales
equal number of favorable and unfavorable (left/right) categories
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Multi-Item Scales
use more than one item to measure the same concept
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Reliability
the degree tn which measure is free from random error; does not imply that a measure is unbiased (free from systematic error)
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Stability
measurements are stable across time, locations, and instruments
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Internal Consistency
components of a measure are consistent with each other
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What are the two aspects of reliability?
Stability and Internal Consistency
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How do you assess stability?
Test-retest stability
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How do you assess internal consistency?
Cronbach’s alpha
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How to quantify test-retest reliability?

1. Compute the degree of association between the scores (e.g. correlation)
2. The association should be positive and strong
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Interpretations of Cronbach’s Alpha

1. Alpha=1, indicates that all the variability in the test scores is due to true score differences (i.e. zero measurement error)


1. Alpha= 0, indicates that no reliable variance is present and only measurement error exists in the items
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Rule of Thumb for Internal Consistency
internal consistency is acceptable if alpha is between .70 and .95
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Validity
are we measuring what we think we are measuring
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Face Validity
subjective, intuitive assessment of whether the wording/meaning of a measure of a construct reflects


1. all the facets of the construct


1. 2. only the facets of the construct
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Construct Validity
using theory, determine whether the measure shows expected correlations and expected non-correlations with measure of previously validated constructs
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Convergent Validity
measures of constructs that ought to be related to each other are in fact related
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Discriminant Validity
measures of a construct that ought to not be related are in fact nor related
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Leading/ Loaded Questions
may push the respondent toward a particular response
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Double Barreled Question
when multiple questions are embedded within a single item
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Inapplicable Questions
Questions may not apply to the respondent
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Explicit Alternatives
we bias memory retrieval when we only ask people to think about one option or alternative
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Jargon
use language that respondents can not expect or understand
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Malformed Categorical/Ordinal Lists
Categories should be collectively exhaustive, mutually exclusive, and meaningfully clustered
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Over-demanding Recall
People find it very difficult to accurately estimate behavioral frequencies for extended time frames or frequently performed behaviors
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Social Desirability
portraying the self in a favorable light by claiming empathy or good citizenship
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Prestige Seeking
Portraying the self in a favorable light by claiming superiority or status
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Auspices
when respondents know in advance who is sponsoring the study, feelings toward the sponsor may bias their responses (positively or negatively)
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Serial Position: Primacy
tendency to select the first or early options at a higher rate than other options had they appeared in some other position in the list

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Satificing
only paying attention to early information or settling for a good-enough answer
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Alertness
energy/interest is higher in the beginning than the end of the list
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Rehearsal
thinking about the list as it unfolds means that the early items get repeated more in memory
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Serial Position: Recency
tendency of people to select the last or later options at a higher rate than those option would have been selected had they appeared in some other position in the list
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Omission
people think you have omitted the best option
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Frequency as information about the “norm”
people assume the distribution of response options is a clue from the researcher regarding the “norm”
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Unstated Criteria
criteria for judging must be clearly stated
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Ambiguity
when multiple interpretations of the same questions are reasonable
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Telescoping
misperceptions of time

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Forward Telescoping
we tend to think events occurred more recently
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Backward Telescoping
we tend to think events occurred more distantly that they actually did
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Averaging
tendency to report “the usual'“ or “norm” instead of actual memory
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Uninformed Response Error
People sometimes try too hard to be helpful or appear informed
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2 Techniques to Ask Sensitive Questions

1. Randomized Response Techniques
2. Unmatched Count Test
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Chi-Square Test of Goodness of Fit
Only considers a single variable . Tests whether frequencies for the variable follow a specified pattern
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Residuals
Observed - Expected
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Pearson Residual
benchmarking the “raw” residuals against expectations
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Why do we square the Pearson residual?
Squaring the Pearson residual emphasizes (gives more weight) to larger differences. It tells us how much each category is contributing to the overall difference between the observed and expected value
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If the P value is small (.001 < .05)
Reject the null hypothesis
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Chi Square

1. If the Null is true, there is a correlation between the 2 variables
2. If the null is untrue, there is no correlation between the 2 variables
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Chi-square Test of Independces
Involves two variable. Tests whether the variable are independent or dependent
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What do large value Chi squares mean?
Indicate that the null hypothesis are not true
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P Value
how likely that your data could have occurred under the null hypothesis
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Z-Value
Equal to 1.96. Compare the residual. It is two variables. Chi square test of independence
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Logistic Regression Approach
addresses weaknesses of the linear regression. Stays in the range (0,1) and is symmetric
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B^0
Shifts the curve up and down
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b1
adjusts the slope positive, flat, or negative
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(Naive) Probability
ratio of category frequencies to the total
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Odds
ratio of category frequencies to each other
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Jittering
involves adding small random numbers to each value. This randomly shifts each dot up/down, which can help avoid misinterpretations when overlapping points are “hiding” information about density
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Deviance
compares our model’s fit to a hypothetical model that perfectly fits the data
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What does a smaller deviance mean?
Smaller deviance means a better fit
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AIC (Akaike’s Information Criterion)
adds “penalty” to the deviance of models that use more predictors
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What does a small AIC mean?
A smaller AIC means a better fit
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What does deviance and AIC do?
Deviance and AIC allow us to compare models fit to the same data
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X^2
reflects how much lower our model’s deviance is compared to the deviance of a model that has no predictors
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What does a large x^2 mean?
A large x^2 means a better fit
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McFadden’s R^2
considers how much our model deviate not only from the perfect model but all the naïve model
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What does a large McFadden R^2 mean?
A large or increasing McFadden R^2 means that the data fits the model
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Steps for Predicted Probability Equations

1. Odd’s equation
2. Natural Log of Previous Answer
3. Natural Log Answer / (1 + Natural Log Answer)