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95 Cards in this Set

  • Front
  • Back
Alpha (Level of Significance)
-in psych research, alpha commonly set at either .01 or .05
-it's the rejection region
-for instance if alpha is set at .05 the statistical test indicates that the sample value is in the rejection region, results are significant
Rejection Region
-region of unlikely values
-both in one and two tail sampling (tail end)
Retention Region
-region of likely values
-central portion not tail
Independent Variable
it affects or alter status on another variable (dependent)
-often referred as "treatment" or "intervention", symbolized as "X"
-must have two levels (e.g. CBT and psychodynamic therapies effect on depression OR Treatment and No Treatment)
Dependent Variable
-status depends on independent variable
-outcome of the treatment
-symbolized by letter "Y"
Organismic Variable
-subject characteristics that can't be controlled by the researcher, often occurs in studies that are not looking for a causal relationship
Interval Recording
-observing a behavior for a period of time that has been divided into equal intervals and record whether or not occurs
-best for complex interactions and behaviors that have no clear beginnings or end like laughing, talking or playing
Event sampling (recording)
observing a behavior each time it occurs
-good for stdying behaviors that occur infrequently, that have a long duration, or that leave a permanent record
Situational Sampling
used when the goal of the study is to observe a behavior in a number of settings
-HELPS INCREASE the GENERALIZABILITY of a study's findings
Sequential analysis
coding behavioral sequences rather than isolated behavioral events
-used to study complex social behaviors
True Experimental Research
-only TER provides the amount of control necessary to conclude that observed variability in a dependent variable is actually caused by variability in an independent variable
-not only able to control experimental conditions but MOST IMPORTANT!!!!!!!!! is ABLE to randomly assign subjects to different treatment groups
Random Assignment "Randomization"
random assignment of subjects to groups

helps ensure that any observed differences btwn groups on the dependent variable are actually due to the effects of the independent variable
Quasi-Experimental Research
with this kind, u investigate the effects of an independent variable on a DV but does not provide the same degree of experimental control
-uses intact (pre-existing) groups or a single treatment group
Random Assignment

vs

Random Selection
RA
-distinguishes true experimental from quasi-experimental research
-allows more certainty that effect on DV was caused by IV

RS
-enables the investigato to generalize finding from the sample to population
SIMPLE random sampling
-reduces the probability that a sample will be biased in some way, every member of the population has an equal chance of being included
STRATIFIED random sampling
-dividing population into the appropriate strata and randomly selecting subjects from each stratum
Cluster Sampling
Cluster sampling is useful when it's not possible to identify or obtain access to the entire population of interest
-select clusters of individuals
-generally provides less precision, more about cost savings
Choosing a research design:
(Maximizing Variability)
make the levels of IV as different as possible
(like teaching participants in control group a certain procedure but control group)
Choosing a research design:
Controlling Variability Due to Extraneous Variables
radio frequency metaphor, u want to filter noise in order to get clear signal

randomization:

Matching subjects: Find subjects in pair who have matched characteristics in extraneous variables and assign them into different groups.

Blocking: If all subjects are treated as a big group, the within-group variability may be very huge. By dividing the experimental conditions into several "blocks", the researcher can localize error variance i.e. in each block the within-group variability is smaller (for instance in experiment on meds effects on depression, have groups mild, moderate, severe, and randomly assign)

-select subjects who are homogenous (subjects only with moderate sx's)
Minimizing Random Error
-don't fatigue ur subjects
-make sure the setting is free from distractions and fluctuations in environmental conditions
-make sure all measuring devices are reliable
Threats to Internal Validity
-maturation: examples are fatigue, boredom, hunger, physical and intellectual growth; include more than one group and randomly assign subjects to groups

-history: when an external event systematically affects status of subjects on the DV (i.e. change in hospital staff or policy)

-testing: minimize practice effects or administer measure only once
Threats to External Validity
-Demand characteristics: cues in the experimental setting that inform subjects of the purpose of the study or suggest what behaviors are expected of them

-multiple treatment interference: exposure to two or more levels of the IV
Between-groups Designs
different levels of the IV are administered to different groups of participants
Factorial Design
-used when a study has two or more IV, can analyze main effects of each IV as well as interaction btwn IV
Main Effect

vs

Interaction
ME: the effect of ONE IV on the DV

Interaction: the effects of TWO or MORE IV, usually the effects of an IV differ at different levels of another IV
Within-subjects design (repeated measures)
each participant receives at different times each level of the IV (time intervals, before and after)
-internal validity threatened by history
-susceptable to carryover effects
(multiple tx interferance)
-autocorrelation?
Mixed Designs
-combines between groups and within-subjects designs

-measuring the DV OVER TIME or ACROSS TRIALS
-in this type of study, time or trials is an additional IV and is considered a within-subjects variable because comparisons of on the DV will be made within subject across time or across trials
Type I error
-rejecting a TRUE null hypothesis
-as the value of alpha INCREASES (.01 to .05), the probability of rejecting a true null hypothesis also increases
Alpha
-level of significance
-if alpha is set at .05, it means 5% of the sampling distribution represents rejection region (.025 for 2-tailed test)
Type II error
-retaining a false null hypothesis
-more likely when alpha is low, sample size is small, and when IV is not administered sufficiently
Ordinarily, want to reject null hypothesis when it is false
-at this point, study said to have statistical power
-power increases as alpha increases and vice versa
-more power when:
**increase alpha
**increase sample size
**IV effects maximized (control for extraneous variables)
**reliable DV measure
**using 1 tailed test
**power parametric statistical test
Parametric Tests
-used for interval (e.g. scores on tests) or ratio (e.g. number of aggressive acts) data
Nonparametric Tests
-used for variables that have been measured on a nominal (e.g. gender, attitude) or ordinal (e.g. Likert scale, ranks, 1st 2nd) scale
Chi-Square Test
-Nominal data, like comparing the number of people who prefer one of four political candidates
-
Single sample chi-square test
(nonparametric)
"single variable"
-"goodness of fit"
-descriptive study
-one variable (Schizophrenic DO in parent: one, both, neither)
-degrees of freedom is C-1 where C= the number of "columns" ( so above would be 3-1)
Multiple Sample Chi-Square Test
(nonparametric)
"multiple variable"
-descriptive or experimental
-2 or more variables
-schizophrenic do in parent (one, both, neither) and subtype (catanonic, paranoid, disorganized, undifferentiated, residual)
-degrees of freedom (C-1) * (R-1). so above would be (3-1)*(5-1)=2*4=8
Mann-Whitney U Test
-alternative to t-test for independent samples
-One IV: two independent groups
-One DV: rank-ordered data
Wilcoxon Matched-Pairs Signed-Ranks Test
-alternative to t-test for correlated samples
One IV: two correlated groups
-One DV: rank-ordered data
Kruskal-Wallis Test
-alternative to one-way ANOVA
One IV: two or more independent groups
-One DV: rank-ordered data
Student's T-test for a single sample
-one iv: single group
-one DV: interval or ratio data

ONLY ONE GROUP sample mean compared to known population mean

-using 20 6th grade student with ADHD, give them a procedure, and compare achievement scores with other 6th graders with ADHD
Student's T-test for independent (unrelated) sample
-alternative nonparametric is Mann-Whitney
-take 20 ADHD students, 10 get procedure and 10 don't, compare means btwn groups
t-test for correlated (related) samples
-within subjects, compare b4 and after IV has been applied
-alternative parametric is Wilcoxon
-take 20 ADHD students, get initial achievement scores, train them, get scores again, and compare performances
ANOVA
-analysis of variance
-use to compare 2 or MORE means
-makes this comparison while keeping Type 1 error at level of significance
Decision Outcomes for Hypothesis Testing
-what you want is power, u want a false null hypothesis and to reject it
One-Way Anova
-Kruskal-Wallis is nonparametric alternative
-F-ratio: (mean square btwn: MSB)/(mean square within: MSW)
-when NULL HYPOTHESIS (IV no efffect on DV)is true
**MSW and MSB are the same
**F-ratio is equal to 1

-when null hypothesis is FALSE,
**MSB is larger than MSW
**F-ratio is greater than 1
Factorial Anova
-used when a study employs 2 or more independent variables
-variability BTWN independent groups
Randomized Block Factorial Anova
-when "blocking" has been used to control extraneous variable (building the EV into the study, subjects are grouped or "blocked"
ANCOVA
-key terms: covariate,regression analysis, statistically removing variability in the DV that is due to EV
Repeated Measures ANOVA
-within subjects
-different levels of an IV or combinations of the levels of two or more IVs are sequentially administered to each subject
Mixed (Split-Plot) ANOVA
-One IV is between groups
and One IV is within-subjects variable
Trend Analysis
-is there a statistically significant linear or nonlinear TREND btwn IV and DV
-one or more IV
MANOVA
-one or more IV
-2 or more DV
-simultaneously assess the effects of the IV(s) on all DVs
Effect Size
-if a study shows statistical significance, calculating for effect size to find out if it is also practically or clinically significant
Cohen's d
-mean of one group subtracted by mean of other group divided by pooled standard deviation for two groups (often experimental and control groups)

**0.2=small
**0.5=medium
**0.8=large
r square and eta square
-percent of variance in outcome variable that is accounted for by variance in the tx

-in a study about effects of antidepressant on BDI scores, an eta square of .30 indicates that 30% of variability in BDI scores is accounted for by variability in drug dose
Scattergram
-X and Y
-X (predictor) variable is on horizontal axis

-Y (criterion) is vertical
Pearson r
-most common correlation coefficient
-range is -1.0 to +1.0
-the closer coefficient is to -1.0 OR +1.0, the stronger the relationship
-positive (direct) correlation, value of Y increases as values of X increase
-conversely when there is a negative (inverse) relationship
3 assumptions when using Pearson r and most other coefficients
Linearity
-can be see as a straight line
-if relationship is nonlinear, Pearson r will UNDERESTIMATE the degree of association

Unrestricted Range:
-unrestricted range of scores on both variables
-data collected from people who are heterogenous with regards to characteristics measure by X and Y.
-if ppl are homogenous, Pearson r will be an underestimate

Homoscedasticity
-range of Y scores is ABOUT the same for all values of X
-
Interpretation of a Correlation Coefficient:
Degree of Association
-a large coefficient alone does not mean that variability in one variable causes variability in the other variable
-it's the research method that permits causal inferences (e.g. if it is a true experimental method, a researcher can infer a cause-effect relationship when correlation coefficient is sufficiently large)
-closer coefficient is to -1.0 or +1.0, the stronger the association btwn variables
-closer it is to 0, weaker the association
Interpretation of a Correlation Coefficient:
Coefficient of Determination
-square the correlation coefficient
-obtain shared variability
Interpretation of a Correlation Coefficient:
Hypothesis Testing
-the smaller the sample, the larger the correlation coefficient must be to be statistically significant
Regression Analysis
-allows predictions to be made
-unless the coefficient is equal to +1.0 or -1.0, there will be some error in prediction
Multivariate Techniques: Overview
-used to assess the degree of association among three or more variables
-and to make predictions that involve, at minimum, 2 predictors and one criterion
Multivariate Techniques: Multiple Regression
2+ predictors ---> 1 continuous criterion
-SAT Verbal, SAT Math, and high school GPA used to predict college GPA
Multiple Regression

vs

ANOVA
-MR used more
-MR permits adding or subtracting IV (predictors) to the analysis to determine which subset of variable best explains variability in the DV (criterion)
Multivariate Techniques: Types of Multiple Regression
-simple or simultaneous regression
**all predictors (IV) on the criterion (DV) at once

-stepwise regression (explain the greatest amount of variability in the criteorion using/identifying fewest numbers of predictors)
**step-up (forward): one predictor is added in each subsequent analysis
**step-down (backward): all predictors and one predictor eliminated in each subsequent analysis
-
Multivariate Techniques: Canonical Correlation
-2+ predictors--->2+ continuous criteria

-measure of job knowledge, assertiveness, and years experience used to predict superviosr performance ratings and yearly sales
Multivariate Techniques: Discriminant Function Analysis
-2+ predictors--->1 discrete (nominal) criterion
-Battery of tests used to help college freshman choose a college major
Multivariate Techniques: Causal (Structural Equation) Modeling
-cannot predict causality but provides some evidence their causal model or theory is correct or incorrect
Multivariate Techniques: Causal (Structural Equation) Modeling:
PATH ANALYSIS
-one-way causal flow, relationships between observed (measured) variables ONLY
-ur evaluating the viability of a causal model for a set of variables
Multivariate Techniques: Causal (Structural Equation) Modeling:
LISREL
-Unidirectional and bidirectional causal relationships btwn observed (measured) AND latent variables as well as impact of measurement error
Standard Error of the Mean
-also known as the standard deviation of the sampling distribution (which is part of the Central Limit Theorem)

-it is a measure of variability that is due to the effects of random error

-the larger the population standard deviation and the smaller the sample size, the larger the standard error and vice-versa (THE SmaLLER THE SAMPLE SIZE, the LARGEr The SEM)

-SEM increases as population standard deviation increases
Proband
An individual who presents with a genetic disorder, and whose family is then investigated
Autocorrelation
-can result in an inflated value of an inferential statistic
-often a result of repeated (within-subject) designs
-possibility exists that subjects performance on posttest may be similar to pretests
Discriminant Function Analysis
-an appropriate technique when 2 OR MORE continuous PREDICTORS will be used to estimate a person's status on a SINGLE, DISCRETE (NOMINAL) CRITERION
Solomon Four-Group Design
Use this design when it is suspected that, in taking a test more than once, earlier tests have an effect on later tests, for example by learning or priming effects.
time-sampling technique
-also known as interval recording
observation made at prespecified intervals and whether or not the behavior was occuring at that time is recorded
F-ratio
******Larger F---> more statistically significant

= MSB/MSW

=(mean square btwn divided by mean square within)

=MSB --> variability btwn tx groups, estimate of variability due to both error and the effects of the independent variable

=MSW-->variability within each of the tx groups, a measure of variability for subjects who have been treated alike and PROVIDES AN ESTIMATE OF VARIABILITY THAT IS DUE TO ERROR ONLY
Event Sampling
-or event recording

-observing a behavior each time it occurs

-good for behaviors that occur infrequently
Situational Sampling
observing the behavior in a number of settings
-helps increase generalizability
Sequential Analysis
coding behavioral sequences rather than isolated behavioral events
-used to study complex social behaviors
In a positively skewed distribution
mean is GREATER THAN the median which is greater than mode

(reverse in negatively skewed)

-i'm in a mean median mode today
Effects of Mathematical Operations on Measures of Central Tendency and Variability
-u may have to add, subtract, divide or multiply using a constant with each score

-when ADDING or SUBTRACTING, will increase mean but not standard deviation

-when multiplying or dividing, changes mean and standard deviation
Moderator variable
a moderator is a qualitative (e.g., sex, race, class) or quantitative (e.g., level of depression) variable that affects the direction and/or strength of the relation between an independent or predictor variable and a dependent or criterion variable
Mediator Variable
one that explains the relationship between the two other variables
Single subject designs
-often used with one subject or a small number of subjects, but can also be used with groups of subjects

-different from group designs
**includes at least one baseline (no tx) and one tx phase (each subject then is his own no-tx control)

**DV is measured repeatedly at regular intervals throughout the baseline and tx phases (repeated measure of DV helps control any maturational effects)
Single subject designs: AB Design
-single baseline (A) and single tx (B) phase

***NOTE: single AB phases can extend over time
Single subject designs: Reversal (Withdrawal) Designs (ABA, ABAB)
one or more baseline and/or tx phase
-provides additional control over potential threats to a study's internal validity

-sometimes withdrawal of tx can be unethical

-doesn't provide evidence if effects of IV persist
Single subject designs: Multiple Baseline Design
-doesn't require withdrawal of tx during study (in fact once tx is applied, not withdrawn) but instead sequentially applying the tx
**either to different behaviors of the subject
**to the same subject in different settings
**to the same behavior of different subjects
Relationship btwn power and confidence
-inverse
-power: ability to reject false null hypothesis, think of it as number
-confidence: certainty we have about a decision already made about null hypothesis

**• If you decrease power (from .05 to .01) then you increase your confidence and have less chance of making an error
• If you increase power (from .01 to .05), the you decrease confidence but have a greater chance to reject null, but there could be more errors
Degrees of freedom Single Sample Chi-Square Test
(C-1)
**C= number of "columns"
Degrees of freedom Multi Sample Chi-Square Test
(C-1)(R-1)
**R=number of rows
Degrees of freedom t-Test for a single sample,
N-1
Degrees of freedom, t-Test for Correlated Sample
N-1 (n=number of pairs of scores)
Degrees of freedom, t-Test for independent samples
N-2