icepop programme advantages and disadvantages of the use of best-worst scaling in the field of...
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ICEPOP Programme
Advantages and disadvantages of the use of
best-worst scaling in the field of health
Terry Flynn PhD
MRC HSRC, Bristol
ICEPOP Programme
Outline
• What is best-worst scaling?
• How has it been used in HSR to date?
• Application: dermatology trial
• Application: quality of life
• Advantages and disadvantages
• Areas for research
ICEPOP Programme
Traditional DCEs
• Discrete Choice Experiments increasingly used in HSR
• Respondents choose a preferred specification of the good or service
• Aim is to obtain quantitative estimates of utility (benefit) associated with different attribute levels describing the good or service
ICEPOP Programme
The issue of interest hereGenerally dermatology patients would prefer:• Being seen by a consultant-led team rather
than a GP with part-time interest in dermatology
• An appointment this week to one in 3 monthsBut suppose the choice is between an
appointment this week with a GP specialist and one in 3 months with a consultant.
Which do patients value most? Doctor expertise or waiting time?
ICEPOP Programme
An example
Appointment A
Appt this week
GP specialist
Easy to get to
(S)he is thorough
You pay £5
Appointment B
Appt in 3 months
Consultant
Difficult to get to
Isn’t thorough
You do not pay
Which appointment would you choose?
ICEPOP Programme
Application 1
Estimating preferences for aspects of a dermatology
appointment
ICEPOP Programme
Dermatology trial example
Best Appointment A WorstYou will have to wait one month for your appointment
Getting to your appointment is difficult and time-consuming
Consultation will be as thorough as you would like
Doctor is an expert who has been treating skin complaints for at least five years
ICEPOP Programme
Best-Worst Scaling• Devised by Finn & Louviere (JPPM 1992)
– introduced to health care by McIntosh & Louviere (HESG 2002)
– statistical proof paper Marley & Louviere (J Math Psych 2005)
– ‘user guide’ by Flynn et al (JHE 2006)
• Differs from traditional DCEs in the nature of the choice task
• Individuals choose the best and the worst attribute based on the levels displayed in a given specification
ICEPOP Programme
Dermatology trial• Patients who had been referred to secondary
care for skin complaint• Postal questionnaire• Randomly assigned to short version (8 DCE
scenarios) or long (16)• 202 out of 240 q’airres returned (139
complete)• Each scenario is a SINGLE consultation
described by waiting time, expertise of doctor, ease of attending and thoroughness
ICEPOP Programme
Attributes & levels• Waiting time
– 3 months– 2 months– 1 month– 1 week
• Doctor expertise– Part time specialist (GPSI)– Full time specialist (consultant)
• Ease of access– Easy– Difficult
• Individualised care– Thorough– Not thorough
ICEPOP Programme
Attribute levels
0
0.5
1
1.5
2
2.5
3
3.5
Time Doctor Ease access Indiv care
FirstSecondThirdFourth
ICEPOP Programme
Attribute impacts
0
0.5
1
1.5
2
2.5
Time Doctor Ease access Indiv care
Impact
ICEPOP Programme
BWS estimated differences
-0.4
-0.2
0.0
0.2
0.4
0.6
0.8
1.0
1.2
Time Doctor Easeaccess
IndivCare
FirstSecondThirdFourth
ICEPOP Programme
Multinomial (conditional) logit analysis• Effect of patient characteristics (clinical or
sociodemographic) upon preferences• Separate effects of age/sex etc upon
attribute importance from effects upon level scales
• Independent variables are version of effects coding – epidemiological example: mean effect across both sexes is estimated, with effect code giving additional effect for one sex (the other is this multiplied by minus 1)
ICEPOP Programme
Fully adjusted MNL results
Estimate Std Error z p>|z| [95% confidence interval]
Attributes Waiting time | - - - - - - Dr | 1.342555 .1117852 12.01 0.000 1.12346 1.561650 Convenience | .5544422 .1045399 5.30 0.000 .3495477 .7593367 Indivcare | .3628801 .1053237 3.45 0.001 .1564495 .5693108Levels wait3m | -1.958953 .1605818 -12.20 0.000 -2.273687 -1.644218 wait2m | -1.117335 .1493553 -7.48 0.000 -1.410066 -.8246039 wait1m | .2137621 .1457884 1.47 0.143 -.0719779 .499502 wait0m | 2.862526 - - - - - drpttime | -1.470253 .1035633 -14.20 0.000 -1.673234 -1.267273 drfulltime | 1.470253 - - - - - convhard | -1.185982 .102335 -11.59 0.000 -1.386555 -.9854091 conveasy | 1.185982 - - - - - indivno | -2.843362 .1205684 -23.58 0.000 -3.079671 -2.607052 indivyes | 2.843362 - - - - -
ICEPOP Programme
Higher education Estimate Std Error z p>|z| [95% confidence
interval]Attributes
educ_dr | -.1317751 .0923188 -1.43 0.153 -.3127166 .0491665 educ_conv | .0564573 .0860605 0.66 0.512 -.1122183 .2251328 educ_indiv | .0145355 .0862812 0.17 0.866 -.1545725 .1836435
Levels
educ_3m | -.4883798 .1332613 -3.66 0.000* -.7495672 -.2271924
educ_2m | -.2318958 .1232679 -1.88 0.060 -.4734964 .0097049
educ_1m | .2727426 .1212335 2.25 0.024* .0351292 .5103559
educ_0m | .4475330 - - - - -educ_drpt | -.1920152 .085256 -2.25 0.024* -.3591139 -.0249165
educ_drft | .1920152 - - - - -
educ_convh~d | -.3173861 .0854444 -3.71 0.000* -.4848541 -.1499182
educ_conve~y | .3173861 - - - - -
educ_indivno | -.4161934 .0982534 -4.24 0.000* -.6087665 -.2236203
educ_indivye | .4161934 - - - - -
ICEPOP Programme
Scoring 7+/30 on skin severity
Estimate Std Error z p>|z| [95% confidence interval]
Attributes
score7_dr | -.3202987 .0886460 -3.61 0.000* -.4940416 -.1465559
score7_conv | -.1181401 .0826505 -1.43 0.153 -.2801322 .0438519
score7_indiv | -.1738758 .0823243 -2.11 0.035* -.3352284 -.0125232
Levels
score7_3m | -.1215269 .1246303 -0.98 0.330 -.3657979 .122744
score7_2m | -.2264255 .116925 -1.94 0.053 -.4555942 .0027433
score7_1m | .022866 .1132425 0.20 0.840 -.1990853 .2448173
score7_0m | .3250864 - - - - -
score7_drpt | .1038593 .0744481 1.40 0.163 -.0420564 .2497749
score7_drft | -.1038593 - - - - -
score7_con~d | .1480246 .0727303 2.04 0.042* .0054759 .2905734
score7_con~y | -.1480246 - - - - -
score7_ind~n | .2354545 .0826623 2.85 0.004* .0734394 .3974696
score7_ind~y | -.2354545 - - - - -
ICEPOP Programme
Implications for dermatology• Policies to improve ‘process’ aspects of
the consultation will benefit higher sociodemographic groups most
• Policies to improve waiting times will benefit those patients who they themselves feel most affected by their skin condition
ICEPOP Programme
Statistical issues
• MNL is (usually) a first step– Is there heterogeneity?– Likely covariates that characterise it?
• More complex methods?– Mixed logit
• what distributional assumption?• lots of parameters in BWS: 72 possible pairs here
– Latent class analysis• Non/semi parametric
ICEPOP Programme
Application 2
Estimating tariffs for the ICECAP quality of life instrument for older
people
ICEPOP Programme
It’s one thing to know what the ‘average’ preference for an impaired health state is in the population……but
suppose the poor/ill regard that state as being particularly dreadful – any decision to take (or not take) this into consideration requires us to find out if the poor/ill have different preferences
Heterogeneity
ICEPOP Programme
Heterogeneity (2)
• The use of population-level tariffs might mean some interventions are deemed cost-ineffective when for the poor/ill they are highly cost-effective
• Even if we don’t want to move away from population-level provision society should have the data to debate this
ICEPOP Programme
Aim
• To produce a set of ‘tariffs’ for the 45=1024 possible quality of life scenarios that a British older person might experience
• An older person could tick the box to indicate which of 4 levels (s)he is experiencing for each of 5 questions– e.g. before the meals-on-wheels service a score
of 0.6 on a zero to one scale– after the meals-on-wheels service a score of 0.75
on a zero to one scale
ICEPOP Programme
The ICECAP quality of life instrument
• Four levels – all; – a lot (many); – a little (few); – none
• Example: roleo I am able to do all of the things that make me feel valued
I am able to do many of the things that make me feel valued
o I am able to do a few of the things that make me feel valued
o I am unable to do any of the things that make me feel valued
ICEPOP Programme
The ICECAP quality of life instrument (contd)Similarly for:
Attachment (love and friendship)
Security (thinking about the future without concern)
Enjoyment (enjoyment and pleasure)
Control (independence)
ICEPOP Programme
A complete quality of life stateI can have all of the love and friendship that I want
I can only think about the future with a lot of concern
I am able to do many of the things that make me feel valued
I can have a little of the enjoyment and pleasure that I want
I am able to be completely independent
ICEPOP Programme
The best-worst scaling study• 315 completed interviews (478 approached
to take part)• 255 had complete best-worst data• Average length of interview: 35 minutes
Administered in older person’s own home• All had participated in Health Survey for
England (HSE)• Data available from previous round of HSE
(6-12 months previous) included sociodemographic and health (n=226)
ICEPOP Programme
Statistical design
• Respondents randomised to:– Orthogonal main effects plan in 16
scenarios or– Its foldover
ICEPOP Programme
You can have a lot of the love and friendship that you want
You can only think about the future with a lot of concern
You are unable to do any of the things that make you feel valued
You can have a little of the enjoyment and pleasure that you want
You are able to be independent in a few things
Best Example quality of life scenario Worst
ICEPOP Programme
Population-level BWS estimates (n=255)
0 1 2 3 4 5 6
Attachment
Security
Role
Enjoyment
Control
Values rescaled so lowest value (control level 1) equals zero
4
3
2
1
ICEPOP Programme
Heterogeneity in ICECAP
y = 0.0099x-1.134
R2 = 0.7583
0
0.1
0.2
0.3
0.4
0.5
0.6
0.7
0.8
0 0.1 0.2 0.3 0.4 0.5 0.6 0.7
ICEPOP Programme
Latent class analysis
• Performed on the choice data• Conditional logit results for each class• No adjustment for covariates
– Need to know first of all if subgroups who are internally homogeneous exist
– Then see if we can characterise these in terms of health/wealth/other factors
• Covariate-adjusted conditional logit regressions (1-class) suggested there was heterogeneity…
ICEPOP Programme
LCA results
Model Number classes
Log-likelihood
BIC(LL) Parameters
R-squared df
1 1 class -7411.89 14926.77 19 0.021 2072 2 class -7078.65 14368.69 39 0.037 1873 3 class -6865.71 14051.23 59 0.132 1674 4 class -6782.53 13993.28 79 0.149 1475 5 class -6713.34 13963.31 99 0.164 1276 6 class -6654.38 13953.8 119 0.199 1077 7 class -6606.25 13965.96 139 0.207 87
Table 1: Latent class analysis summary results
ICEPOP Programme
Statistical vs policy significance
Class 1 Class 2 Class 3 Pop
N=107 N=78 N=32
I can have all of the love and friendship that I want 0.2153 0.3134 0.2899 0.254
I can have a lot of the love and friendship that I want 0.1835 0.2888 0.2702 0.233
I can have a little of the love and friendship that I want 0.1079 0.1562 0.1237 0.134
I cannot have any of the love and friendship that I want -8E-04 -0.044 0.0121 -0.013
I am able to be completely independent 0.2443 0.1702 0.1287 0.2094
I am able to be independent in many things 0.1885 0.1692 0.197 0.1848
I am able to be independent in a few things 0.0984 0.1076 0.0502 0.1076
I am unable to be at all independent
Attachment
-0.051Control -0.069 -0.023 -0.041
ICEPOP Programme
Who are these people?
• Can distinguish class three easily: disproportionately:– Male– Without any qualifications– Married (but only at 10% level)
But so what? Class 1 vs class 2….?
ICEPOP Programme
Class 1 versus class 2
• Difficult to distinguish them– Having had a total joint replacement was
predictor for class 2 (more bothered about attachments than control)
– Being unable to climb 12 stairs was predictor for class 1 (more bothered about control than attachments)
• Work with UTS researchers to investigate alternative characterisations of clustering
ICEPOP Programme
Advantages of BWS
• All attribute levels on the same scale• More data
– Estimate attribute impacts– Understand heterogeneity more easily;
distributional assumptions not needed when have individual respondent utilities
• Use as a method to get a random utility theory consistent set of rankings
• Easier choice task?• Simpler statistical design
ICEPOP Programme
Disadvantages of BWS
• The problem of the numeraire (money)
• Conditional not unconditional demand– Nest within a DCE and adjust for different
random utility components
• Getting individual respondent models not practical in many contexts
ICEPOP Programme
Future research in Best-Worst methods• Individual patient preferences
– clustering using other taxonomic methods– investigate decision rules (lexicographic
preferences)
• Estimating attribute importance (rather than simply impact)– Alternative conceptualisation of utility
• Anchoring (the unconditional demand issue)
Investigating Choice Experiments for the Preferences of Older People (ICEPOP)Professors Joanna Coast (Birmingham)
Jordan Louviere (UTS)
Tim Peters (Bristol) &
Dr Terry Flynn
We would like to thank Dr Tony Marley for comments and assistance
ICEPOP Programme
01
23
45
Densi
ty
0 .2 .4 .6 .8 1tariff
ICEPOP Programme
01
23
45
Densi
ty
0 .2 .4 .6 .8 1tariff
ICEPOP Programme
Bristol sample198 of the 1024 QoL states represented in Bristol------------------------------------------------------------- Percentiles Smallest 1% .3477733 .1051461 5% .5968553 .258411410% .6542614 .2636209 Obs 81025% .7704228 .2659647 Sum of Wgt. 810
50% .8608195 Mean .8291571 Largest Std. Dev. .132345775% .9135509 190% .9852881 1 Variance .017515495% 1 1 Skewness -1.4431299% 1 1 Kurtosis 6.231093
ICEPOP Programme
ICECAP sample (313)137 of the 1024 QoL states represented in BWS study------------------------------------------------------------- Percentiles Smallest 1% .2659647 0 5% .5297861 010% .6329976 .1483945 Obs 31325% .7576444 .2659647 Sum of Wgt. 313
50% .8515525 Mean .8137987 Largest Std. Dev. .152483375% .9135509 190% .9623603 1 Variance .023251295% .9982446 1 Skewness -2.02019499% 1 1 Kurtosis 9.229487
ICEPOP Programme
Random Utility Theory
• Let latent utility for item i be:
Ui = i + i
Ui = latent utility, i = explainable portion & i = unexplainable portion.
• Probability that i is chosen: P(i | Cn) = P[(i + i) > (j + j)] j Cn,
if ’s ~ EV1 (0, 2) McFadden’s MNL model:
P(i | Cn) = exp(i) / j exp(j)