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Innovative methods for gambling data - PPT Presentation

Trends in research methodology A workshop for early stage investigators Contact info Bethany C Bray PhD bcbraypsuedu Research Associate The Methodology Center Penn State httpmethodologypsuedu ID: 177904

amp gambling data time gambling amp time data latent modeling risk approach analysis class journal research model number resources count lanza behaviors

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Slide1

Innovative methods for gambling data

Trends in research methodology:

A workshop for early stage investigatorsSlide2

Contact info

Bethany C. Bray, Ph.D.

bcbray@psu.edu

Research Associate, The Methodology Center, Penn State

http://methodology.psu.edu

Slide3

Goals

Brief overview of three innovative methods

Research questions

Modeling approach

Tools needed (i.e., software)

Gambling

applications

Resources for more informationSlide4

Questions to ask …

What is my

research question

?

What are the

data

I have to address my research question?Slide5

For example …

Question: What are the risk factors for developing a gambling disorder?

Data: total number of DSM-5 diagnostic criteria endorsed

Question: Are there types of gamblers at higher risk for developing gambling disorder compared to others?

Data: multiple indicators of gambling activity engagementSlide6

For example …

Question: Does the relation between gender and gambling vary across time?

Data: amount wagered online every day for two yearsSlide7

What do I do when ……

I want to model a

count outcome

?

e.g., total number of DSM-5 diagnostic criteria endorsed

I want to identify

types of individuals

?

e.g., using multiple indicators of gambling behavior

I want to model

intensively-collected data

?

e.g., daily online wagering over timeSlide8

Count outcomesSlide9

Research questions

What are the predictors of

number

of days

gambled?

e.g., measured by total number of days in a month during which an individual gambled

What are the predictors of

severity

of gambling behavior?

e.g., measured by total number of endorsed DSM-5 diagnostic criteriaSlide10

Research questions

What are the risk factors (i.e., gambling behaviors, substance abuse, other problem behaviors, sociodemographic characteristics) for

disordered

gambling

?

(Welte et al., 2004)

e.g., frequency of 15 types of gambling, count of diagnostic criteria

Does the

“gambler's fallacy”

predict fluctuations in lottery play?

e.g., number of winning bets conditional on the history of draws (Papachristou, 2004

)Slide11

Research questions

Do college student athletes have higher levels of disordered gambling than non-athletes? What are the risk factors for athletes and non-athletes?

(Weinstock et al., 2007)

e.g., gambling frequencySlide12

Research questions

Do gender, age, race/ethnicity, family socioeconomic status, sensation seeking, and participation in risky behaviors predict problematic financial behavior among college students?

(Worthy et al., 2010)

e.g., number of problematic financial behaviorsSlide13

At-risk sampleSlide14

What would this distribution look like for a general population sample?Slide15

Modeling approach

Poisson regression

Negative binomial regression

Zero-inflated Poisson regression

Zero-inflated negative binomial regressionSlide16

Modeling approach

Behaviors like gambling can generate data that are

characterized by excess

zeros

e.g., much

of the population

may

not engage in the

behavior or not have problems

These behaviors can also generate data with over-dispersion

Variance

substantially exceeds the mean

e.g., because

a small number of individuals engage in extreme levels of the

behaviorSlide17

Modeling approach

Several

closely related models are available for predicting a count

variable…

Poisson regression (mean

and variance

assumed

to be

equal)

Negative binomial regression (adds over-dispersion)Slide18

Modeling approach

Models can

be

extended to accommodate excess zeros

Zero-inflated

Poisson (

ZIP) regression

Zero-inflated

NB (ZINB)

regression

These

models posit two types of individuals who report zero

gambling…

Those

who are

non-gamblers

And

those who have the potential to engage in

gambling

but report zero acts during that

timeSlide19

Modeling approach

Models estimate

population-average associations between

predictors and gambling

Can do model comparisons between options to determine which is optimal for examining the association between predictors and outcome

e.g., fit

indices

like AIC

and

BICSlide20

Estimated Coefficient

(Exponentiated Coefficient)

Intercept

(Mean

Gambling Count

)

0.309**

(1.36)

Dispersion Parameter

4.418

(n/a)

Community Risk

Community Cohesion

0.028*

(1.03)

 

Community Drug/Guns

0.143**

(1.15)

School Risk

School Prosocial

0.141**

(1.15)

Family Risk

Family Cohesion

0.112**

(1.12)

 

Family Risk

0.305**

(1.36)

Peer Risk

Antisocial Peers

0.823**

(2.28)

Individual Risk

 

Antisocial Attitudes

0.408**

(1.50)

 

Risky Behaviors

0.436**

(1.55)Slide21

Modeling approach

Total

number of

gambling

acts

expressed

as a function of an intercept, a dispersion parameter, and eight risk

indices

The

intercept, 0.309, corresponds to the log of the mean

gambling

count among all adolescents when all predictors in the model are set to

zero

e.g., for

adolescents with average levels on all risk indices, the expected number of

gambling

acts in the past year was

e

0.309

=1.3

A

positive dispersion parameter (4.418) indicates that the outcome was

over-dispersedSlide22

Modeling approach

All

risk indices were significantly and positively associated with the number of

gambling

acts in the overall

population

Coefficients

reflect

association

between each risk index and

gambling

count, after adjusting for other predictors in the

model

For

example, a one-standard-deviation increase in family risk corresponds to e

0.305

=1.36 times more

gambling

acts, holding all other predictors

constant

For example, associating

with antisocial peers had the largest coefficient, corresponding to e

0.823

=2.28 times more delinquent acts for every one-unit

increaseSlide23

Software

SPSS

http

://

www.ats.ucla.edu/stat/spss/dae/poissonreg.htm

http://www.ats.ucla.edu/stat/spss/dae/neg_binom.htm

SAS

http://

www.ats.ucla.edu/stat/sas/dae/poissonreg.htm

http://www.ats.ucla.edu/stat/sas/dae/negbinreg.htmSlide24

Gambling applications

Papachristou, G. (2004). The British gambler's fallacy. 

Applied Economics

,

36

,

2073-2077.

Weinstock, J., Whelan, J. P., Meyers, A. W., & Watson, J. M. (2007). Gambling behavior of student-athletes and a student cohort: What are the odds

?

 

Journal of Gambling Studies

23

,

13-24

.Slide25

Gambling applications

Welte

, J. W., Barnes, G. M., Wieczorek, W. F., Tidwell, M. C. O., & Parker, J. C. (2004). Risk factors for pathological gambling. 

Addictive behaviors

29

,

323-335.

Worthy

, S. L., Jonkman, J., & Blinn-Pike, L. (2010). Sensation-seeking, risk-taking, and problematic financial behaviors of college students. 

Journal of Family and Economic Issues

31

,

161-170.Slide26

Resources

Comprehensive texts…

Agresti, A. (

2012).

 

Categorical data

analysis

. Hoboken, NJ: Wiley.

Cameron, A. C., & Trivedi, P. K. (2013).

Regression analysis of count data

. New York, NY: Cambridge University Press.Slide27

Resources

Recommended journal articles…

Atkins, D. C., & Gallop, R. J. (2007). Rethinking how family researchers model infrequent outcomes:

A

tutorial on count regression and zero-inflated models

.

Journal

of Family Psychology

21

, 726-735.

Coxe

, S., West, S. G., & Aiken, L. S. (2009). The analysis of count data: A gentle introduction to Poisson regression and its alternatives. 

Journal of

personality assessment

91

,

121-136

.Slide28

Resources

Recommended journal articles continued…

Lanza

, S. T., Cooper, B. R., & Bray, B. C. (in press). Population heterogeneity in the salience of multiple risk factors for adolescent delinquency.

Journal of Adolescent Health

.Slide29

Identifying subgroupsSlide30

Research questions

Are there identifiable patterns of gambling behaviors? If so, what are the related individual characteristics and health consequences?

(Boldero et al

., 2010;

Cunningham-Williams & Hong, 2007; Lloyd

et al.,

2010)

Are there identifiable types of gamblers based on the DSM diagnostic criteria?

(Carragher & McWilliams, 2011;

McBride et al.,

2010; Xian et al., 2008)Slide31

Modeling approach

Latent class analysis (LCA)

Individuals can be divided into subgroups, or latent classes, based on unobservable construct

True class membership is unknown

Classes are mutually exclusive and exhaustiveSlide32

Modeling approach

Measurement of construct typically based on several categorical indicators

There is error associated with the measurement of the latent classes

Like factor analysis in that you have to identify the number and structure of the classes, but the latent variable is categoricalSlide33

Modeling approach

Interested in two sets of parameters…

Latent class prevalences

e.g., probability of membership in the ‘table and sports gambling’ latent class

Item-response probabilities

e.g., probability of responding ‘yes’ to a question about betting on sports in the past month given membership in the ‘table and sports gambling’ latent classSlide34

Gambling

Classes

lotto

poker

sports

… Slide35

Modeling approach

Conduct model selection procedure to determine optimal number of latent classes

Use model fit criteria like the AIC and BIC

Somewhat similar to process for exploratory factor analysis

After model selection, use item-response probabilities to interpret the latent classesSlide36

Non-Gamblers

(30%)

Lotto

Only

(10%)

Lotto

& Cards

(25%)

Table & Sports

(25%)

Multi-Game

(10%)

Lotto

.10

.95

.90

.45

.98

Poker

.02

.01

.95

.20

.95

Other

card games

.02

.02

.92

.10

.90

Dice

games

.01

.05

.30

.85

.90

Other table games

.00

.10

.20

.80

.95

Games

of personal skill

.10

.05

.10

.15

.85

Horse racing

.00

.01

.05

.05

.80

Other parimutual

betting

.00

.02

.03

.05

.70

Sports

.05

.20

.25

.95

.98

Modeling approachSlide37

Modeling approach

Might also want to examine group differences in…

Latent class structure

e.g., test measurement invariance

Latent class prevalences

e.g., test distribution across groups

e.g., gender differences in gambling behavior patterns…Slide38

Non-Gamblers (30%)

Lotto

Only

(10%)

Lotto

& Cards

(25%)

Table & Sports

(25%)

Multi-Game

(10%)

Males

25%

5%

20%

35%

15%

Females

35%

15%

30%

15%

5%

Modeling approachSlide39

Modeling approach

Lots of extensions to these models…

e.g., add covariates to predict subgroup membership

e.g., use subgroup membership to predict a distal outcome

e.g., examine changes in subgroup membership over timeSlide40

Gambling

Classes

casino games

sports

lotto

Gender

Drug UseSlide41

Gambling

Classes

casino games

sports

lotto

Mental Heath DisordersSlide42

Time 1

Gambling

Classes

Time 2

Gambling

ClassesSlide43

Software options

SAS (PROC LCA)

http://methodology.psu.edu/downloads

Mplus

http://www.statmodel.com/

Latent Gold

http://statisticalinnovations.com/products/latentgold.htmlSlide44

Gambling applications

Boldero, J. M., Bell, R. C., & Moore, S. M. (2010). Do gambling activity patterns predict gambling problems? A latent class analysis of gambling forms among Australian youth. 

International

Gambling

Studies

10

,

151-163

.

Carragher

, N., & McWilliams, L. A. (2011). A latent class analysis of DSM-IV criteria for pathological gambling: Results from the National Epidemiologic Survey on Alcohol and Related Conditions. 

Psychiatry

Research

187

,

185-192

.Slide45

Gambling applications

Cunningham-Williams

, R. M., & Hong, S. I. (2007). A latent class analysis (LCA) of problem gambling among a sample of community-recruited gamblers

.

The

Journal of

Nervous

and

Mental

D

isease

195

,

939-947

.

Lloyd, J., Doll, H., Hawton, K., Dutton, W. H., Geddes, J. R., Goodwin, G. M., & Rogers, R. D. (2010). Internet gamblers: A latent class analysis of their behaviours and health experiences. 

Journal of Gambling Studies

26

,

387-399

.Slide46

Gambling applications

McBride

, O., Adamson, G., & Shevlin, M. (2010). A latent class analysis of DSM-IV pathological gambling criteria in a nationally representative British sample. 

Psychiatry

Research

178

,

401-407

.

Xian, H., Shah, K. R., Potenza, M. N., Volberg, R., Chantarujikapong, S., True, W. R., ... & Eisen, S. A. (2008). A latent class analysis of DSM-III-R pathological gambling criteria in middle-aged men:

Association

with psychiatric disorders. 

Journal of addiction medicine

2

,

85-95.Slide47

Resources

Comprehensive text…

Collins

,

L.

M.,

& Lanza, L. M. (2010).

 

Latent class and latent transition analysis: With applications in the social, behavioral, and health sciences

.

New York, NY: Wiley.Slide48

Resources

Recommended journal articles…

Lanza, S. T., Bray, B. C., & Collins, L. M. (2013). An introduction to latent class and latent transition analysis. In J. A

. Schinka

, W. F. Velicer, & I. B. Weiner (Eds.),

Handbook of psychology

(2nd ed., Vol. 2, pp. 691-716). Hoboken, NJ

: Wiley.

Lanza, S. T., Collins, L. M., Lemmon, D. R., & Schafer, J. L. (2007). PROC LCA: A SAS procedure for latent class analysis

.

Structural

Equation Modeling,

14

,

671-694

.Slide49

Resources

Recommended journal articles continued…

Lanza

, S. T., Collins, L. M., Lemmon, D. R., & Schafer, J. L. (2007). PROC LCA: A SAS procedure for latent class

analysis.

Structural Equation Modeling, 14

(4), 671-694.

Lanza

, S. T. & Rhoades, B. L. (2013). Latent class analysis: An alternative perspective on subgroup analysis in

prevention and

treatment.

Prevention Science, 14,

157-168

.Slide50

Resources

Recommended journal articles continued…

Lanza

, S. T., Rhoades, B. L., Nix, R. L., Greenberg, M. T., & the Conduct Problems Prevention Research Group (2010

). Modeling

the Interplay of Multilevel Risk Factors for Future Academic and Behavior Problems: A

Person-Centered

Approach.

Development and Psychopathology, 22

, 313-335.Slide51

Resources

Recommended journal article on power in latent class models that is helpful for grant applications…

Dziak, J. J., Lanza, S. T., & Tan, X. (in press). Effect size, statistical power and sample size requirements for the

bootstrap likelihood

ratio test in latent class analysis.

Structural Equation Modeling.Slide52

Intensive longitudinal dataSlide53

Research questions

Do baseline characteristics like gender exert differential effects at various points in the gambling onset process?

How do we deal with excessive wins and losses in understanding the onset process

?Slide54

Research questions

Does pharmacological treatment for gambling disorder continue to suppress craving over the long-term?

Which psychological characteristics like depression present greatest risk for relapse?

Do these differed based on duration of cessation?Slide55

What are EMA data?

E

cological

Real-world environments and experiences

Provides ecological validity

M

omentary

Real-time assessments

Avoids recall bias

A

ssessment

Self-report or automatic

Repeated, intensive, longitudinal

(Stone & Shiffman, 1994)Slide56

What are EMA data?

Key idea is that…

…these data allow analysis of psychological, behavioral, and/or physiological

processes over time

(Stone & Shiffman, 1994)Slide57

What are EMA data?

Collected using…

Tablets

Smartphones

Biological/physiological devices

(Stone & Shiffman, 1994)Slide58

What are EMA data?

Also called intensive longitudinal data (ILD)

e.g., repeated internet-based assessments

e.g., daily or weekly assessments over a long period of time

e.g., longitudinal burst designs

bwin gambling data available from The

Transparency Project

(

www.thetransparencyproject.org

) Slide59

What are EMA data?

Traditional longitudinal dataSlide60

Irregular longitudinal data

What are EMA data?Slide61

Irregular longitudinal data

What are EMA data?Slide62

Modeling approach

Time-varying effect model (TVEM)

(

methodology.psu.edu/ra/inten-longit-data

)

Examines the time-varying relation between an outcome and predictor(s)

Let’s consider two examples…Slide63

Modeling approach

Does

gender

exert differential effects

across time on amount of money wagered after the opening of an online gambling account?

e.g., time-invariant predictor

What varies across time?

Mean amount of money wagered (i.e., intercept function)

Effect of genderSlide64

Modeling approach

The complex function is approximated using non-parametric smoothing techniques

Coefficients are not single-number summaries, but are expressed as functions over time

Interpretation must take time into account

Look at time-varying effects using graphsSlide65

Treatment

Placebo

Days since account opening

poker

c

asino

games

Time-varying intercept function by activity.Slide66

Days since account opening

poker

c

asino

games

Time-varying effect of gender by activity.Slide67

Modeling approach

When does

depression

present the greatest risk for gambling disorder relapse after cessation?

e.g., time-varying predictor

What varies over time?

Engagement in gambling behavior (i.e., intercept function)

Effect of depressionSlide68

Days since cessation attempt

males

females

Time-varying effect of depression by gender.Slide69

Software

SAS suite of %TVEM macros

Binary outcomes

Normally-distributed continuous outcomes

Count outcomes (Poisson)

Zero-inflated count outcomes (ZIP)

Yang, J., Tan, X., Li, R., & Wagner, A. (2012). 

TVEM (time-varying effect model) SAS macro suite users'

guide

(

Version 2.1.0). University Park: The Methodology Center, Penn State. Retrieved from 

http://methodology.psu.edu

methodology.psu.edu/downloadsSlide70

Modeling approach

TVEM enables us to think differently about effects

Effects of predictors can strength or weaken with time

In particular, note that the effect of “baseline” characteristics can change over time

Could lead not only to tailoring interventions and treatment, but also to adaptive treatment designsSlide71

Gambling applications

None to date

But, there are applications of TVEM to other behaviors like smoking and smoking cessation that may provide inspiration!Slide72

Resources

No comprehensive text, but…

Walls, T. A., & Schafer. J. L. (2006).

Models for intensive longitudinal data

. New York, NY: Oxford University Press.Slide73

Resources

Recommended journal articles…

Lanza, S. T., Vasilenko, S., Liu, X., Li, R., & Piper, M. (2013). Advancing the

understanding

of

craving during smoking cessation attempts

: A

demonstration

of the

time-

v

arying effect model

.

Nicotine and Tobacco Research

. doi:

10.1093/ntr/ntt128

Liu, X., Li, R., Lanza, S. T., Vasilenko, S., & Piper, M. (in press). Understanding the

role

of

cessation fatigue

in the s

moking cessation process

.

Drug and Alcohol Dependence

.Slide74

Resources

Recommended journal articles continued…

Shiyko, M. P., Lanza, S. T., Tan, X., Li, R., & Shiffman, S. (2012). Using the time-varying effect model (TVEM) to examine dynamic associations between negative affect and self-confidence on smoking urges: Differences between successful quitters and relapsers.

Prevention Science, 13

, 288-299

.

doi:

10.1007/s11121-011-0264-z

Tan

, X., Shiyko, M. P., Li, R., Li, Y., & Dierker, L. (2012). A time-varying effect model for intensive longitudinal data.

Psychological Methods,

17

,

61-77.

doi:10.1037/a0025814Slide75

Resources

Recommended journal articles continued…

Vasilenko

, S., & Piper, M., Liu, X., Lanza, S. T., & Li, R. (in press). Time-varying processes involved in smoking lapse in a randomized trial of smoking cessation therapies.

Nicotine and Tobacco Research

.Slide76

Thank you!!