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Scientific Method
Define the Question & Concepts (using Theory & observation) Develop Hypotheses (predictions, use logic) Collect Data to Test Hypotheses Revise Theory * Science is self-correcting.
Four Pillars of Research Methods
Internal Validity Statistical Conclusion Validity External Validity Construct Validity
Internal Validity
Causation, correlation, experiments, threats to internal validity, multiple regression whether the inference is true that one variable (X) is the cause of another variable (Y)
Internal validity Independent variable (X)
cause, antecedent, predictor, manipulated variable
Internal validity Dependent variable (Y)
measured outcome, effect, criterion
Internal Validity 3 Criteria for inferring Causation
X is related to Y X precedes Y Rule out alternative explanations for relationship between X and Y (no confounds)
Internal Validity Confound
a third variable that provides an alternative explanation for the relationship between X and Y Z is a common cause of X and Y Spurious relationship between X and Y – relationship is not causal, it’s only due to Z
How to increase confidence in internal validity?
Experiments (the ideal!): Control group – group of participants who receive no treatment Random assignment – way of placing participants into treatment group or control group that equalizes all participants in terms of their chances of receiving the treatment
Threats to Internal Validity
History Maturation Testing Instrumentation Regression-to-the-Mean
Multiple Regression
statistical technique that uses several predictor (X) variables to predict one outcome (Y) variable.
Statistical Conclusion Validity
(Hypothesis testing flaws) – extent to which our conclusion about whether the hypothesis is supported (e.g., rejecting the null hypothesis) is correct
Descriptive statistics
mean, median, mode; variance, skewness; normal (bell) curve
Inferential statistics
use the data at hand to draw conclusions about some larger population (hypothesis testing: p < .05?) sample correlation (r) => population correlation (ρ)
Sample
group of people from whom you can get data (200 college students at UIUC who were willing to fill out your survey)
Population
larger group of people, whom you believe the sample represents (all 32,000 UIUC college students)
Inferential Statistics Null hypothesis
(Ho: ρ = 0) – population correlation between X and Y is = zero
Inferential Statistics Alternative hypothesis
population correlation between X and Y is ≠ zero (different from zero)
inferential statistics: p-value
given than the null hypothesis is true (ρ < or = 0), what is the probability of getting a smaple correlation (r) as big as the one we got? if p< .05 reject the null hypothesis but p=.05 means there is still a 5% chance we reject the null, even when the null is true - an inferential err…
Type I Error
when there is no effect, but our statistical test says there is an effect a.k.a. “Mirage” Falsely rejecting the null False Positive
Type II Error
when there is an effect, but our statistical test says there is no effect a.k.a. “Blindness” Falsely accepting the null False Negative
Statistical Power = 1
Type II Error rate (probability of detecting true effects)
Which is worse, Type I Error or Type II Error?
Faulty theories (Type I) Missed Opportunities (Type II)
Reliability
consistency of measurement; freedom from random error EX: Internal consistency Test-retest Interrater reliability
Reliability Internal consistency
(multiple items on the same survey instrument are correlated/measure the same thing: Cronbach’s alpha > .7)
Reliability Test-retest
(Time1 measure correlates with a Time2 measure of the same thing)
Reliability Interrater reliability
(Two raters’ ratings of the same thing are correlated; performance ratings)
Reliability Reliability places a ceiling on validity!
Maximum possible correlation between X and Y (rXY) depends upon the reliability of X (rXX) and reliability of Y (rYY) rXX = .70, rYY = .70, then max rXY = .70 rXX = .70, rYY = .55, then max rXY = .62
External Validity
whether results from your sample are generalizable to another population, setting, set of measures, etc.
Random Sampling
way of selecting participants that gives every member of the population an equal chance of being selected. Helps support external validity: drawing inferences from sample to population
Probability Sampling
Simple random sampling Need a complete list of the population members Stratified random sampling Select randomly within demographic groups; ensures equal representation in the sample Cluster sampling Select groups (orgs., neighborhoods) nonrandomly, then sample within each group [sav…
Non-Probability Sampling
(Does not ensure equal representation) Convenience sampling When you have problems with data access Snowball sampling When population is hard to find Nonrandom sampling is bad for external validity—who is the population?
Meta-Analysis
statistical technique for combining data across a bunch of past studies Get the average correlation, across samples Compare correlation size across different types of samples
Advantages of Meta-Analysis
Best way to establish external validity Can actually test whether the relationship between X and Y varies across populations. Can assess Moderator Variables that influence the correlation between X and Y Longitudinal vs. Cross-sectional designs Simple vs. Complex Job Types Statistica…
Moderator Variables
The relationship between X and Y depends upon M, such that the X-Y relationship is [stronger, weaker] when M is high than when M is low. Ex) Job market conditions moderate the relationship between job satisfaction and turnover, such that the satisfaction-turnover relationship is weaker w…
Construct Validity
correspondence between a measure or manipulation and the concept that is presumably being measured or manipulated
Construct Validity has two basic principles:
Convergent validity – two measures designed to assess the same construct are strongly correlated Discriminant validity – two measures designed to assess two different constructs are not strongly correlated
Construct Validity Construct
psychological concept (latent, unobservable) EX: Job Satisfaction
Construct Validity Indicator variable
observed measure designed to assess the construct (e.g., survey response) EX: I'm satisfied with my job.
Construct Validity Factor Analysis
Factor = latent construct (job satisfaction; represented by an oval) Indicators = measured variables (the squares) Factor Loadings = rel’ns between factor & indicators (the arrows)
Construct Validity Convergent validity
two measures designed to assess the same construct are strongly correlated (similar items have large loadings on the same latent factor)
Construct Validity Discriminant validity
two measures designed to assess two different constructs are not strongly correlated (estimated correlation between two latent factors is less than 1.0.)
Construct Validity Common method variance (CMV)
source of bias in the correlation between X and Y when both are measured via self-report. * Correlations between 2 self-reported variables are often inflated! “Percept-percept inflation”

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