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Transcript of Decision Analysis: What? Why? How? Epi 213 Jan 10, 2013 Dhruv S. Kazi, MD, MSc, MS Assistant Adjunct...
![Page 1: Decision Analysis: What? Why? How? Epi 213 Jan 10, 2013 Dhruv S. Kazi, MD, MSc, MS Assistant Adjunct Professor Division of Cardiology San Francisco General.](https://reader034.fdocuments.us/reader034/viewer/2022042822/56649e905503460f94b940d5/html5/thumbnails/1.jpg)
Decision Analysis: What? Why? How?Epi 213Jan 10, 2013
Dhruv S. Kazi, MD, MSc, MSAssistant Adjunct ProfessorDivision of CardiologySan Francisco General Hospital University of California San [email protected]
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Please switch off your laptops or tablets Place your cell phones or beepers on vibrate Let’s make this interactive
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Objectives
What is decision analysis?
Why do we use decision analysis?
How would we use decision analysis?
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“Off hand, I’d say you’re suffering from an arrow through your head, but just to play it safe, let’s get an echo.”
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What is Decision Analysis?
An explicit, quantitative method
to make (or think about) decisions
in the face of uncertainty.
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How does it work?
Portrays options and their consequences (costs, longevity, QoL)
Quantifies uncertainty using probabilities
Quantifies the desirability of outcomes using utilities
Calculates the expected utility of each option (alternative course of action)
Helps choose the option that on average leads to most desirable outcomes
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Why might we use decision analyses?
Because uncertainty is pervasive
Shape policyInform clinical choicesDetermine research priorities
In lifeAs a teaching tool
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Overview of Steps
Formulate an explicit question Define outcomes of interest Develop the decision tree: define various possible
outcomes Determine the probability of each event Determine the relative importance/utility of each event Calculate the “expected value” Conduct sensitivity analyses
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Case
Ms. Brooks is a 50 year old high school teacher who presented to her primary care doctor with vertigo 3 weeks ago.
She had an MRI of her brain that showed a cerebral aneurysm. Her vertigo has subsequently resolved and was attributed to labyrinthitis.
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Case
Her MRI showed a left posterior communicating artery aneurysm,
and a subsequent cerebral angiogram confirmed a 6 mm berry aneurysm.
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Case
Past medical history is remarkable only for 35 pack-years of cigarette smoking. Physical exam is unremarkable.
Ms. Brooks: “I don’t want to die before my time.”
Alternatives: Do nothing vs. Surgical Clipping of the Aneurysm
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There are many ways of dealing with uncertainty
Dogmatism. All aneurysms should be surgically clipped. Policy. At UCSF we clip all aneurysms. Experience. I’ve referred a number of aneurysm patients for
surgery and they have done well. Whim. Let’s clip this one. Nihilism. It really doesn't matter. Defer to experts. Vascular neurosurgeons say clip. Defer to patients. Would you rather have surgery or live with
your aneurysm untreated?
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Or Perform a
Decision Analysis
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1. Formulate An Explicit Question- Clear- Meaningful- Feasible
From Ms. Brooks’ perspective, which treatment strategy produces the greatest longevity: surgical clipping or observation?
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1. Formulate An Explicit QuestionEmbedded in the question are: -Perspective-Analytic horizon
From Ms. Brooks’ perspective, which treatment strategy produces the greatest longevity: surgical clipping or observation?
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Define the PerspectiveWhat does the surgery mean to: -Ms Brooks-Her doctor-The hospital-The clinic-The radiology center-Her insurance company-Society?
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What’s the Best Analytic Horizon?- 30 days- 1 year- 5 years- 10 years- lifetime
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Analytic Time Line
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Analytic Time Line
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2. Design A Decision Tree(Structure the problem)-Complete-Simple-Decision vs. Chance nodes
Branches at a decision node – two or more diagnostic or therapeutic alternatives
Branches at a chance node – exhaustive and mutually exclusive
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Start Simple
M s. B rooks
N o treatm ent
Surgery
N orm al surviva l
E a rly D ea th
S urgery:yes o r no?
N orm al surviva l
E a rly D ea th
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… to Less Simple…
M s. Brooks
N o treatm ent
Surgery
S urgery:yes o r no?
AneurysmR upture?
N o N orm al surviva l
Yes E arly D eath
S urg ica lD eath?
N o
Yes
AneurysmR upture?
N o N orm al surviva l
Yes E arly D eath
E arly D eath
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…to Complex
M s. B rooks
N o treatm ent
Surgery
Surgery:yes or no?
AneurysmRupture?
N o N orm al surviva l
Yes
Early D eath
Surgica lDeath?
No
Yes Early D eath
Death?
No
Yes
N orm al surviva l
AneurysmRupture?
N o N orm al surviva l
Yes
Early D eath
Death?
No
Yes
N orm al surviva l
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No aneurysm rupture
No surgeryDie
Aneurysm rupture Survive
No aneurysm rupture
Survive surgeryDie
Aneurysm ruptureClipping Survive
Surgical death
Ms. Brooks
Normal survival
Immediate death
Normal survival
Normal survival
Normal survival
Early death
Early death
Figure 1
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3. Estimate Probabilities
Data sources: Reliable, RelevantStandard hierarchies of data quality
Definitive trials > Meta-analysis of trials > Systematic review > Smaller trials > Large cohort studies > Small cohort studies > Case-control studies > Case series > Expert opinion
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Estimating transition probabilities
Validity vs. Accuracy (Bias-Variance Trade-off)
Consider missing data
Lancet 2004;364:937
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No treatment node
Lifetime rate of rupture = Expected life span * Rupture/yearExpected life span (US life tables) = 35 years
Berry aneurysm rupture (cohort study) = 0.05 per 100 patients per year for <10 mm
Lifetime rate of rupture = 0.05x 35 y = 1.75 per 100 patients per year
Case fatality of rupture = 45% (meta-analysis)
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3. Estimate probabilities
M s. B rooks
N o trea tm ent
Surgery
Surgery:yes or no?
AneurysmR upture?
N op=0.9825 N orm a l surviva l
Yesp=0.0175
Early D eath
Surg ica lD ea th?
N op=0.977
Yesp=0.023 Early D eath=0
D eath?
N op=.55
Yesp=.45
N orm a l surviva l
AneurysmR upture?
N op=1.0 N orm al surviva l=1
Yesp=0
Early D eath=0
D eath?
N op=.55
Yesp=.45
N orm al surviva l=1
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Surgery node
Probability of rupture of a treated aneurysm: No data, but probably very small ~ 0 (expert opinion)
Surgical mortality:Meta-analysis of case series: 2.6%
Clinical databases: 2.3%UCSF experience: 2.3%
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3. Estimate Probabilities
M s. B rooks
N o trea tm ent
Surgery
Surgery:yes or no?
AneurysmR upture?
N op=0.9825 N orm a l surviva l
Yesp=0.0175
Early D eath
Surg ica lD ea th?
N op=0.977
Yesp=0.023 Early D eath=0
D eath?
N op=.55
Yesp=.45
N orm a l surviva l
AneurysmR upture?
N op=1.0 N orm al surviva l=1
Yesp=0
Early D eath=0
D eath?
N op=.55
Yesp=.45
N orm al surviva l=1
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Fill in the probabilities
M s. B rooks
No treatm ent
Surgery
Surgery:yes or no?
AneurysmR upture?
N op=0.9825 N orm al surviva l=1
Yesp=0.0175
Early D eath=0
Surgica lD eath?
N op=0.977
Yesp=0.023 Early D eath
D eath?
N op=.55
Yesp=.45
N orm al surviva l=1
AneurysmR upture?
N op=1.0 N orm al surviva l
Yesp=0
Early D eath
D eath?
N op=.55
Yesp=.45
N orm al surviva l
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4. Estimate utilities
Valuation of an outcome– Best = 1– Worst = 0
In this case, she wants to avoid early death:– Normal survival = 1– Early death = 0
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Fill in the utilities
M s. B rooks
No treatm ent
Surgery
Surgery:yes or no?
AneurysmR upture?
N op=0.9825 N orm al survival=1
Yesp=0.0175
Early Death=0
SurgicalDeath?
N op=0.977
Yesp=0.023 Early Death=0
Death?
N op=.55
Yesp=.45
N orm al survival=1
AneurysmR upture?
N op=1.0 N orm al survival=1
Yesp=0
Early Death=0
Death?
N op=.55
Yesp=.45
N orm al survival=1
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5. Compute The Expected Utility Of Each Branch
Called "folding back" the tree. Expected utility of action = each possible outcome weighted by its
probability.
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M s. B rooks
N o trea tm ent
S urgery
Surgery:yes or no?
AneurysmRupture?
Nop=0.9825 Norm al surviva l=1
Yesp=0.0175
Early Death=0
SurgicalDeath?
Nop=0.977
Yesp=0.023 Early Death=0
Death?
Nop=.55
Yesp=.45
Norm al surviva l=1
AneurysmRupture?
Nop=1.0 Norm al surviva l=1
Yesp=0
Early Death=0
Death?
Nop=.55
Yesp=.45
Norm al surviva l=1
=0
=0
=0.55
=0.55
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.865 vs .977
M s. B rooks
N o trea tm ent
S urgery
Surgery:yes or no?
AneurysmRupture?
Nop=0.9825 Norm al surviva l=1
Yesp=0.0175
Early Death=0
SurgicalDeath?
Nop=0.977
Yesp=0.023 Early Death=0
Death?
Nop=.55
Yesp=.45
Norm al surviva l=1
AneurysmRupture?
Nop=1.0 Norm al surviva l=1
Yesp=0
Early Death=0
Death?
Nop=.55
Yesp=.45
Norm al surviva l=1
=1.0
=0.55
=0.55
=0.9825
=0
=0.9921
=0.977
Diff = -0.0151
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6. Perform Sensitivity Analysis
How confident are we in our recommendation?
Vary the input parameters to see how they affect the final result– What if her life expectancy were shorter?– What if the rupture rate of untreated aneurysms were
higher?– How good a neurosurgeon is required for a toss up?
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Thresholds are values at which the decision flipsSensitivity Analysis
0.965
0.97
0.975
0.98
0.985
0.99
0.995
1
1.005
0 0.005 0.01 0.015 0.02 0.025 0.03
Surgical Mortality
Exp
cete
d U
tility
No Treatment
Surgery
Surgical mortality = 0.008
Base Case
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At each iteration, step back…
Did we ask the right question? Have we answered the question? Are there other details that might be important? Consider adding/removing complexity to improve accuracy.
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Ms. Brooks: We recommend NO surgery.
“Thanks… But I meant I wanted to live the most years possible. Dying at age 80 isn’t as bad as dying tomorrow…”
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Add layers of complexity to produce a more realistic analysis.
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Solution: Another Outcome
M s. B rooks
N o trea tm ent
Surgery
Surgery:yes or no?
AneurysmR upture?
N o Norm al surv ival
Yes
Early Death
SurgicalDeath?
N o
Yes Im m ediate Death
Death?
N o
Yes
Norm al surv ival
AneurysmR upture?
N o Norm al surv ival
Yes
Early Death
Death?
N o
Yes
Norm al surv ival
Three outcomesDetermine utility as a portion of expected life span
-Normal survival 1.0-Early death 0.5-Immediate death 0
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No aneurysm rupture0.9825
No surgeryDie
Aneurysm rupture 0.45
0.0175 Survive0.55
No aneurysm rupture1
Survive surgery0.977 Die
Aneurysm rupture 0.45
Clipping 0 Survive0.55
Key InputsRupture risk/yr 0.0005 Surgical deathExpected life span 35 0.023
RR rupture w/ surgery 0Surgical mortality 0.023
Ms. Brooks
Normal survival
Immediate death
Normal survival
Normal survival
Normal survival
Early death
Early death
Figure 2Figure 2
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"Utility"No aneurysm rupture0.9825
No surgery0.996 Die
Aneurysm rupture 0.45
0.0175 Survive0.55
No aneurysm ruptureDifference 1
-0.019 Survive surgery0.977 Die
Aneurysm rupture 0.45
Clipping 0 Survive0.977 0.55
Key InputsRupture risk/yr 0.0005 Surgical deathExpected life span 35 0.023
RR rupture w/ surgery 0Surgical mortality 0.023
Normal survival 1.0
Normal survival
Normal survival
Early death
Early death
1.0
0.5
1.0
0.0
Ms. Brooks
0.5
1.0Normal survival
Immediate death
Figure 3aFigure 3a
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Ms. Brooks
“Wait a minute… Nobody said anything about being disabled. If I lived with a disability because of surgery, that would stink. Did you factor that in?”
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"Utility"No aneurysm rupture0.9825
No surgery0.996 Die
Aneurysm rupture 0.45
0.0175 Survive0.55
No aneurysm ruptureDifference 1
-0.082 Survive surgery0.902 Die
Aneurysm rupture 0.45
Clipping 0 Survive0.915 0.55
Key Inputs Surgery-induced disabilityRupture risk/yr 0.0005 0.075
Expected life span 35RR rupture w/ surgery 0 Surgical deathSurgical mortality 0.023 0.023
Surg morb (disability) 0.075
0.0
Ms. Brooks
0.5
1.0Normal survival
Disability, shorter survival
0.17
Immediate death
Normal survival 1.0
Normal survival
Normal survival
Early death
Early death
1.0
0.5
1.0
Figure 5Figure 5
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Summary
Explicit question: including perspective and analytic horizon
Decision tree Probabilities of each outcome Utilities for each outcome Expected utility of each course of action Sensitivity analyses
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Tips for Decision Analysis
Ask a meaningful question Start simple and iterate Allocate equal time to the decision tree, data collection
and sensitivity analyses Push yourself
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The usefulness of these analytic techniques should not be overstated. None… is intended to be a magic bullet for removal of judgment, responsibility or risk from decision-making…, though each is capable of improving the quality and consistency of decision making.
At root, they are methods of critical thinking, of approaching choices, and often of placing difficult choices out in the open for discussion.
Drummond MF, Schulpher MJ, Torrance GW, et al. Methods for the Economic Evaluation of Health Care Programmes
Oxford, 2005