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51 Cards in this Set

  • Front
  • Back

ONE SAMPLE T-TEST

This is a method use to compare the SAMPLE MEAN to the POPULATION MEAN


Sample mean will be compared to ZERO.


Used to ensure that any difference is due to the SAMPLING ERROR rather than being non-representative of the population


An example where a ONE SAMPLE T-TEST would be used is when testing whether the population is OVER OPTIMISTIC

PAIRED/REPEATED T TEST

LIKELY TO HAVE LOWEST SAMPLING ERROR


Comparing Means of TWO SAMPLES - we want the difference to be MORE than zero


PAIRED: when the two samples are matched based on characteristics e.g. age, gender, ethnicity - TWINS would be the BEST


REPEATED - same participants in two different conditions

INDEPENDENT T-TEST

Comparing means between TWO INDEPENDENT SAMPLES e.g. one sample in one condition and another in another condition


LIKELY TO HAVE THE MOST SAMPLING ERROR due to INDIVIDUAL DIFFERENCES.


USE LEVINE'S TEST FOR INDEPENDENT T-TEST

LEVINE'S TEST OF SIGNIFICANCE

DIAGNOSTIC TEST used


When doing an Independent T-test, it will be valid if the VARIANCES ARE ASSUMED TO BE THE SAME. If Levine's test is SIGNIFICANT then we must assume that the VARIANCES are NOT EQUAL - use another D.F

T-TEST

This is a method to test the difference between means of 2 variables

SAMPLING ERROR

This is the error of variance which is caused by characteristics of the sample.


More likely for SMALL samples



STANDARD ERROR

Standard deviation of the means of different samples in comparison to the mean of ALL samples. This is because every time a test is conducted on a group, this will lead to slightly different results.

VARIANCE

A measure of dispersion. How much a result deviates from the mean


Squared distance of the mean of each point


LARGE VARIANCE can be OFFSET BY LARGE SAMPLES


ANALYSIS OF VARIANCE (ANOVA)

Similar to T-test, compares the difference between means


MORE THAN 2 variables can be analysed unlike a T-test.


This is more likely to be used in complex experiments wanting to find interactions between variables


Compares VARIANCE CAUSED BY INDEPENDENT GROUPS to VARIANCE CAUSED BY SAMPLING ERROR

ONE WAY ANOVA

This is THE SAME AS A T-TEST as there is ONE IV


IV can have DIFFERENT NUMBER OF LEVELS and the dependent variable will be measured


This is MORE ACCURATE AND PRECISE than T-test


Example


Testing effectiveness of a drug on a psychological disorder


IV : DRUG


2 levels will be the different types of drug


e.g. PROZAC and BENZODIAZAPINES


DV: symptoms



TWO WAY ANOVA

Looking at the effects of TWO INDEPENDENT VARIABLES at different levels


For example:


IV 1 : DRUG : prozac v. benzo.


IV 2 : Activity: Social v. non-social


DV : symptoms


CAN HAVE AN INTERACTION WITHOUT MAIN EFFECT


RESULTS:


MAIN EFFECTS of EACH IV


INTERACTION BETWEEN LEVELS OF IV e.g. less symptoms when SOCIAL and on PROZAC

THREE WAY ANOVA

3 IV'S and with different levels


Can have 2 WAY INTERACTION or 3 WAY INTERACTION


MAIN EFFECTS and INTERACTION EFFECTS


need to use MAUCHLY test of SPHRECITY as it is testing the DIFFERENCES and there is MORE THAN ONE DIFFERENCE whereas in TWO WAY ANOVA - only one difference



MAUCHLY TEST of SPHRECITY

Comparing differences


ASSUME THAT THE DIFFERENCES ARE EQUAL


If SIGNIFICANT, this means that the differences ARE NOT EQUAL --> we must use GREENHOUSE GEISSER measure

BETWEEN SUBJECTS

When different conditions are assigned to DIFFERENT groups rather than the same person


Used when it is not possible to use one person


For example, PERSONALITY TRAIT - NEUROTICISM

WITHIN SUBJECTS

When the same participant/group is allocated to all conditions


E.g. same patients given a different drug


Can be used when MOOD has to be elicited e.g. someone in a HAPPY MOOD and a SAD MOOD (better to test in the same person)

MIXED SUBJECTS DESIGN

ONE VARIABLE = BETWEEN e.g. the drugs administered


ONE VARIABLE = WITHIN e.g. social v

POST HOC/PLANNED COMPARISONS

ANOVA can tell us that there is a DIFFERENCE within conditions at different levels but doesn't tell us WHERE the difference is exactly


PLANNED COMPARISON - when you have an idea what the effect of the differences may be


POST HOC - exploratory

EFFECT SIZE

The power of Significance


Larger effect size = BETTER


Effect size = d in T-test


Calculated as DIFFERENCE or MEAN divided by the STANDARD DEVIATION


In ANOVA = partial eta squared


CANNOT BE NEGATIVE

QUALITATIVE DATA

This aims to be DESCRIPTIVE and provide WEALTH of information that is INDEPTH


aims to DESCRIBE, DECODE, TRANSLATE and come up with MEANING for phenomena


1) doesn't treat things equally if they are similar as with QUANTITATIVE DATA


2) doesn't RANK

CONVERSATIONAL ANALYSIS

Use of TRANSCRIPTS - can identify things embedded in speech and interpret them to indicate implicit attitudes or feelings etc.

DISCOURSE ANALYSIS

SOCIAL CONSTRUCTIONISM


TWO STRANDS


IDEOLOGICAL (historical functions and cultural resources)


RHETORICAL (immediate functions of talk)

GROUNDED THEORY

GLASER & STRAUSS (1967)


Aims to generate NEW IDEAS - DISCOVERY STRAND of quantitative data


EXAMINATION and RE-EXAMINATION of cases and EXTRACT STRUCTURE


Process


DATA COLLECTION


CODING


CORE ANALYSIS: Refine indexing system, Memo writing, Category linking


OUTCOMES : Key concepys, Definitions, Memos and Relationships/models



CORRELATION

Finding the RELATIONSHIP between two CONTINUOUS variables


we can see how one variable may influence another


Correlation variable R is between -1 and +1


Number indicates the STRENGTH of the relationship


POSITIVE CORRELATION - when variable 1 goes up, variable 2 goes up


NEGATIVE CORRELATION - when variable 1 goes up, variable 2 goes down


NO CORRELATION - no relationship between the variables



SCATTER DIAGRAM

Illustrates the relationship between the two variables


each variable plotted on EACH AXIS


-useful for identifying OUTLIERS


LINE OF BEST FIT can be produced

PEARSONS' PRODUCT MOMENT CORRELATION

Measure of correlation - LINEAR relationship between X and Y

PARTIAL CORRELATION

Correlation between TWO VARIABLES can be influenced by a THIRD VARIABLE acting on BOTH IN PARALLEL


for example, VIOLENT TV correlates with AGGRESSION as they are both influenced by PARENTAL DISAPPROVAL


can CONTROL for the THIRD VARIABLE and make CONSTANT mathematically or experimentally


Can see whether or not the two variables STILL correlate when this variable is constant

PARTIAL CORRELATION 2

LOWER PARTIAL CORRELATION than ZERO ORDER correlation - the third variable DOES have an effect e.g. could be the reason WHY two variables correlate


NO PARTIAL CORRELATION/THE SAME CORRELATION as before - the third variable has NO EFFECT - the TWO VARIABLES CORRELATE


HIGHER PARTIAL CORRELATION - this suggests that the influence of the THIRD VARIABLE DIFFERS to each variable e.g. may correlate NEGATIVELY on one variable and POSITIVELY on another

SUPPRESSION EFFECT

This is when a THIRD VARIABLE has a negative effect on ONE VARIABLE and a positive effect on ANOTHER VARIABLE - leads to SUPPRESSION of one variable


EXAMPLE


Being with friends as a THIRD VARIABLE


ENHANCES AGGRESSION


DECREASES THE AMOUNT OF TV WATCHED

REGRESSION

UNDERLYING ASSUMPTION that there is a LINEAR RELATIONSHIP between variables


A formula whereby a dependent variable (outcome) can be predicted by predictors


Uses the relationship between X AND Y


In the format:


y = bX + c


b -


c - the intercept

REPEATED MEASURES TWO WAY ANOVA

When BOTH IVs are manipulated in the SAME INDIVIDUAL


e.g. DRUG TAKEN and STRESS LEVELS

ETHICS

MORAL PRINCIPLES


These are the guidelines that any researcher must follow for their experiments; taking morality into account for their research - BPS GUIDELINES


MINIMISING HARM TO PARTICIPANTS - e.g. preventing physical and psychological stress


INFORMED CONSENT - includes right to withdraw


DECEPTION


DEBRIEFING


Studies such as MILGRAM led to a lot of criticism being accused of not being humane

MINIMISING HARM

Researchers must not INTENTIONALLY cause any psychological harm/distress or physical harm to participants,


No INVASION OF PRIVACY or DIGNITY


If participants appear to be suffering, they should be able to withdraw


If there harm DOES occur, researcher should be prepared to compensate e.g. providing counselling (part of debriefing)

INFORMED CONSENT

Participants must be given a document which states WHAT they will be doing in the experiment.


Must detail to appropriate level anything


If there may be anything that causes HARM or DISCOMFORT MUST be detailed


Must include the RIGHT TO WITHDRAW at ANY POINT and to DISCARD THEIR RESULTS


Must be SIGNED by participant


Must be given a copy of their own


Understanding that there may need to be a bit of decept in order for correct results to be collected - if this is the case, they MUST debrief after the experiment

DECEPTION

Researcher should not go out to initially or maliciously LIE to the participant


Understanding that dropping a FEW details that will keep participants blind may be needed


a FULL DEBRIEF should follow this



DEBRIEF

After the experiment, researchers should EXPLAIN THE REAL purpose/aim of the experiment to the participants


May be required face to face AND in writing


Offered counselling if necessary

MULTIPLE REGRESSION

This is when you find an outcome based on MULTIPLE PREDICTORS


ASSUMES LINEAR RELATIONSHIP BETWEEN PREDICTORS AND OUTCOME


For example - negative affectivity, negative life events will predict well being


Types:


SIMULTANEOUS


STEPWISE


HIERARCHICAL

SIMULTANEOUS MULTIPLE REGRESSION

ENTERING ALL PREDICTORS


ASSESSING THEIR EFFECTS ON EXPLAINING VARIANCE OF THE OUTCOME INDEPENDENTLY


- partials out the other predictors


For example, to test outcome of well being - enter LIFE EVENTS and then SLEEP QUALITY


Beta weights - tells us PREDICTIVE POWER of each variable


COMPARING PREDICTORS

STEPWISE MULTIPLE REGRESSION

SPSS decides what the order of predictors will be. EXPLORATORY METHOD


Tries to find the BEST combination of IV that predicts the outcome


Begins with ENTERING THE MOST INFLUENTIAL IV which predicts the MOST variance


NEXT which predicts the NEXT MOST VARIANCE and so on until adding an another IV will not have any effect on explaining variance


PREVIOUS IVs can be taken out if they no longer predict outcome once other IVs have been added


MAXIMISING PREDICTIVE POWER



HIERARCHICAL MULTIPLE REGRESSION

When you decide which IVs are entered FIRST based on THEORETICAL RELEVANCE.


Usually enter GENDER/AGE first followed by PERSONALITY followed by STATE


TEST FOR SPURIOUS EFFECT


CONTROL FOR effects of PREVIOUS PREDICTORS

LIMITATIONS OF STEPWISE REGRESSION

May not have THEORETICAL importance



SPURIOUS EFFECT

This is when TWO VARIABLES appear to correlate but only because a THIRD VARIABLE is influencing them in PARALLEL


Therefore, in Multiple regression, when adding this variable, it is likely that the variable that PREVIOUSLY appeared to predict the outcome will NO LONGER


E.g. NEGATIVE AFFECTIVITY --> influence WELL BEING AND HASSLES


Hassles was at FIRST a predictor of well being NA becomes significant predictor when controlling for Hassles - which no longer is a significant predictor

REQUIREMENTS FOR MULTIPLE REGRESSION

IV and DV must have LINEAR RELATIONSHIPS


DV must be NORMALLY DISTRIBUTED


IV must NOT be MULTICOLLINEAR (must not correlate with one another)


OUTLIERS MUST BE REMOVED

MEDIATOR

This is when there is a factor that intervenes between a PREDICTOR and an OUTCOME


Explains HOW a predictor leads to an outcome


3 ways to check whether a variable is a mediator:


The predictor must predict the outcome


The Predictor must predict the mediator


The mediator must predict the outcome


The relationship between the predictor and the outcome must be reduced when the mediator is controlled for


CAN BE CONFUSED WITH SPURIOUS EFFECT


To disambiguate, MEDIATOR = TEMPORAL SEQUENCE


The mediator occurs PRIOR to the OUTCOME


Example:


ATTITUDE --> INTENTION --> BEHAVIOUR (The theory of planned action, Ajzen and Fishbein, 1975)

MODERATOR

This is a variable which CHANGES the relationship between the predictor and the outcome e.g. the strength of the relationship


This relates to WHEN the predictor predicts and outcome


Can be worked out by:


Multiplying the predictor and the suspected moderating variable = CROSS PRODUCT


Standardise


Test whether it accounts for any results after the main effects of the variables has been tested


Example


ATTITUDE --> ATTITUDE STRENGTH (Fazio 1984) --> BEHAVIOUR

FACTOR ANALYSIS

This is a DATA REDUCTION method which is used to find the underlying dimensions in a correlation matrix with a large number of correlations.


Used to find dimensions of PSYCHOLOGICAL DISORDERS e.g. OCD and INTELLIGENCE


Different types include:


Exploratory


Confirmatory





EXPLORATORY FACTOR ANALYSIS

When you are assessing the factorial structure of data with NO PRIOR ASSUMPTION


Most likely to be used

CONFIRMATORY ANALYSIS

When you are confirming the factorial structure of data that is pre-defined

EXTRACTION OF FACTORS

Use of PRINCIPAL COMPONENTS ANALYSIS


Method used to find the factors which account for the variance in the data


First component = the MOST variance


Second = the most of the remaining and so on until the variance is fully accounted for


This can lead to MANY components

FACTOR RETENTION

Methods to decide which factors to retain:


1) KAISER CRITERION


use of eigenvalues - value which accounts for the amount of variance that each compenents account for


Eigenvalues > 1 must be retained




2) SCREE PLOT


retain until the elbow in the graph




3) INTERPRETATION


retain factors which will be theoretically relevant to interpret

ROTATION

Method of rotating factors to make sure that variables are more correlated/not correlated with the factor --> leads to EASIER INTERPRETATION


ORTHOGONAL - factors CANNOT intercorrelate e.g. Costa and McCrae big 5; Eysenck 3 personalities


Use of VARIMAX --> easier to interpret


OBLIQUE - factors can CORRELATE


Use of OBLIMIN


CATTELLs 16 personality types

REQUIREMENTS FOR FACTOR ANALYSIS

Relationship between predictors and outcomes must be linear


Outliers must be removed


Sample size must be GREATER than 100


Normality