Use LEFT and RIGHT arrow keys to navigate between flashcards;
Use UP and DOWN arrow keys to flip the card;
H to show hint;
A reads text to speech;
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
|