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Abra Jeffers VA Palo Alto Dept. of Mgmt Science & Engineering Stanford University Medical Decision...

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Abra Jeffers VA Palo Alto Dept. of Mgmt Science & Engineering Stanford University Medical Decision Making
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Page 1: Abra Jeffers VA Palo Alto Dept. of Mgmt Science & Engineering Stanford University Medical Decision Making.

Abra JeffersVA Palo Alto

Dept. of Mgmt Science & EngineeringStanford University

Medical Decision Making

Page 2: Abra Jeffers VA Palo Alto Dept. of Mgmt Science & Engineering Stanford University Medical Decision Making.

Decision AnalysisQuantitative, systematicIdentifies alternatives, outcomes, utility of

outcomesUses models

Represent structural relationshipsDeterministicProbabilistic

Compute expected outcomes of each alternative

Balance feasibility v. reality / simplicity v. complexity

Examine robustness2

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Identify AlternativesMutually exclusive

A, B mutually exclusive ⇒ P(A∩B) = 0One and only one of the events must occur

Collectively exhaustiveA, B collectively exhaustive ⇒ P(A) + P(B) = 1Events represent entire outcome spaceAt least one event must occur

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Identifying Outcomes

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Cost-Effectiveness PlaneΔC

ΔE

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Increased CostsIncreased EffectivenessIs ICER < WTP?

Increased CostsDecreased EffectivenessUse status quo

Decreased CostsIncreased EffectivenessUse new strategy

Decreased CostsDecreased EffectivenessProbably use status quo

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StepsDetermine problemDetermine status quo interventionDetermine alternative interventionsAnalysisSensitivity Analysis

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ExampleHypothetical cohort with prevalent disorderTreatment

Reduces probability of serious complicationsLong term side effects

There is an imperfect test for disorderAlternatives:

Treat no oneTest all and treat positivesTreat all

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Complications2

No complications15

Disorder

No disorder15

Treat none

ComplicationsT1.95

No complications14.95

TP - treat

Complications2

No complications15

FN - don't treat

Disorder

TN - don't treat15

FP - treat14.95

No disorder

Test

Complications1.95

14.95

Disorder

No disorder14.95

Treat all

Decision Diagram

Decision node

Probabilistic node

Terminal node

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Example cont.Outcomes

No disorder, no treatmentNo disorder, treatmentDisorder, treatment, complicationsDisorder, treatment, no complicationsDisorder, no treatment, complicationsDisorder, no treatment, no complications

For each outcome assume known costs and LE (clinical trial)

Intermediate eventsTestsSide effects

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Create Decision Node

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Create Decision Node

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Create Decision Node

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Create Decision Node

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Strategy 1: Treat None

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Strategy 1: Treat None

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Strategy 1: Treat None

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Strategy 1: Treat None

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Strategy 1: Treat None

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Select Subtree

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Collapse Subtree

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Strategy 2 - Test

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Strategy 2 - Test

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Strategy 2 - Test

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Now What?Now we have our tree structureLets start filling in probabilities

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# = 1- prev

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RecapThus far…

Created decision treeUsed descriptive variable namesUsed clones to take advantage of parallel

structureTracking variables

Now What?OutcomesAssume we know from clinical trial

CostsLife years

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Complications2

No complications15

Disorder

No disorder15

Treat none

ComplicationsT1.95

No complications14.95

TP - treat

Complications2

No complications15

FN - don't treat

Disorder

TN - don't treat15

FP - treat14.95

No disorder

Test

Complications1.95

14.95

Disorder

No disorder14.95

Treat all

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Effectiveness OutcomesNormal – 15 life expectancyDisorder – 3 year detrimentComplications – 10 year detrimentTreatment – 0.05 year detriment

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Add Complications Tracker

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Add Complications Tracker

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Add Complications Tracker

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Add Disorder Tracker

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Payoff 1: LE_normal - if(t_disorder = 1; LEdet_disorder; 0) + - if(t_treatment= 1; LEdet_treatment; 0) - if(t_complications = 1; LEdet_complications; 0)

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Payoff 2: c_normal + if(t_disorder = 1; c_disorder; 0) + if(t_test = 1; c_test; 0) + + if(t_treatment = 1; c_treatment; 0) + if(t_complications = 1; c_complications; 0)

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Baseline = Status Quo 86

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Sensitivity Analysis

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CaveatsAssumed full knowledge of

Future life expectancyFuture lifetime costs

Inappropriate if payoffs without full lifetime infoMarkov model

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Thank you!


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