Decision Rules. Kevin Frick, PhD. Johns Hopkins University

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Decision Rules Kevin Frick, PhD Johns Hopkins University

Decision Rules for Cost-Benefit Analysis Section A

Variations on Decision Rules Covered in this session Non-budget constrained CBA Budget constrained CBA Mutually eclusive versus compatible programs Covered in later sessions of this lecture CEA Part I CEA Part II 4

Non-Budget Constrained CBA Calculate costs Place a dollar value on all benefits Take difference between dollar value of all benefits and dollar value of costs Net benefit Regardless of distribution of benefits within the population Continued 5

Non-Budget Constrained CBA Anything with a positive net benefit should be adopted if the goal is to maimize net benefits 6

Budget Constrained CBA Calculate net benefits similar Divide net benefits by cost based on constrained resources Calculate net benefit obtained per dollar of the constrained resource spent Continued 7

Budget Constrained CBA Calculate net benefits similar Divide net benefits by cost based on constrained resources Calculate net benefit obtained per dollar of the constrained resource spent Continued 8

Budget Constrained CBA Rank order from highest net benefit per dollar spent to lowest to choose May not end up choosing single program with highest net benefit Continued 9

Budget Constrained CBA Rank order from highest net benefit per dollar spent to lowest to choose May not end up choosing single program with highest net benefit 10

Certainty of Conclusions Regarding Net Benefit If based on primary data, can calculate p-value for comparison with zero net benefit If based on secondary data, can run a bootstrapping eercise and ask how many replications suggest a positive net benefit 11

Mutually Eclusive Versus Compatible Alternatives With mutually eclusive alternatives, choose single best one to implement However, have to consider different alternatives dealing with different conditions Compare relative spending on different diseases Not often done in practice 12

Decision Rules for Cost-Effectiveness Part I Section B

Cost-Effectiveness Dominance What alternatives should not be considered from an economic perspective Graphing Calculations 14

Dominated Alternatives in CEA D and E are dominated QALYs A. B..D C..E $ Continued 15

Dominated Alternatives in CEA D and E are dominated QALYs A. B..D C..E $ 16

Strong and Weak Dominance Strong dominance Another alternative is both more effective and less epensive Weak dominance Some combination of two alternatives is better than a third alternative 17

Dominated Alternatives in CEA D and E are dominated QALYs A. B..D C..E $ 18

Eliminating Dominated Alternatives Graphically (1) Cost Plotted on X-Ais, Effect Plotted on Y-Ais We could have a graph in a series of line segments connecting every two non-dominated alternatives Non-dominated alternatives get increasingly flatter as we move from less epensive to more epensive undominated alternatives All dominated alternatives should be below and to the right of the series of line segments Continued 19

Eliminating Dominated Alternatives Graphically (1) Cost Plotted on X-Ais, Effect Plotted on Y-Ais We could have a graph in a series of line segments connecting every two non-dominated alternatives There should be no way to draw a line connecting any two undominated alternatives that is above or to the left of the series of line segments connecting the undominated alternatives 20

Eliminating Dominated Alternatives Graphically (2) Graph should resemble a production function First unit of input produces more than net unit and this trend continues Creates a graph looking like the one below Output Input 21

Numerical Calculations (1) Arrange alternatives from least epensive to most epensive in a table like the one on the following slide If any of the alternatives is out of increasing order for total effect it is strongly dominated and should be removed Eliminate alternative B 22

Eample Table (1) Alternative Total Cost Total Effect Inc. Cost Inc. Effect ICER A $100,000 3 B $200,000 2 C $400,000 4 D $450,000 4.5 E $700,000 8 23

Numerical Calculations (2) Calculate incremental costs for all alternatives other than the least epensive We are not assuming that doing nothing with no cost and no effect is an option Calculate incremental effects for all alternatives other than the least epensive Calculate all incremental cost-effectiveness ratios (see net slide) 24

Eample Table (2) Alternative Total Cost Total Effect Inc. Cost Inc. Effect ICER A $100,000 3 C $400,000 4 $300,000 1 $300,000 D $450,000 4.5 $50,000 0.5 $100,000 E $700,000 8 $250,000 3.5 $71,428 25

Numerical Calculations (3) Starting from the least epensive, eliminate any alternative that is in the middle of three, such that the ICER comparing the first and second is larger than the ICER comparing the second and third Alternative C in the preceding slide Repeat ICER calculation (see net slide) Repeat elimination process again Eliminate alternative D 26

Eample Table (3) Alternative Total Cost Total Effect Inc. Cost Inc. Effect ICER A $100,000 3 D $450,000 4.5 $350,000 1.5 $233,333 E $700,000 8 $250,000 3.5 $71,428 27

Numerical Calculations (4) Continue process until moving down the chart we move from least to most epensive, least to most effective, and lowest to highest ICER There may be (as in the case on the net slide) only two alternatives remaining 28

Eample Table (4) Alternative Total Cost Total Effect Inc. Cost Inc. Effect ICER A $100,000 3 E $700,000 8 $600,000 5 $120,000 29

Decision Rules for Cost-Effectiveness Part II Section C

Use of Incremental Cost-Effectiveness Ratios How the ICER should be used How the ICER should be discussed both for policy and practice 31

Using the ICER (1) Decision maker is left to decide if spending the amount implied by the ICER to reach the net most epensive alternative is worthwhile Continued 32

Using the ICER (1) Analyst does not put a value on an ICER Decision maker uses his or her own judgment to decide how much is worthwhile to spend If there are only two undominated alternatives then you only need to decide if it is worth spending a certain amount more 33

Using the ICER (2) If there are multiple undominated programs... First ask if it is worthwhile to spend the additional amount on the net to the least epensive undominated alternative If it is worthwhile, then ask about moving up to the net alternative Proceed until spending is no longer considered to be worthwhile 34

Check of Numerical Calculation Check of Numerical Calculation QALYs 10 8 6 4 2 0 0 200000 400000 600000 800000 Cost 35

Certainty of Conclusions Regarding ICERs Simplest When Comparing Two Alternatives Run a bootstrapping eercise to determine the following: What proportion of times the ICER is below the threshold What proportion of times the ICER suggests that the less epensive alternative is dominated And what proportion of times the ICER suggests that the less epensive alternative dominates the more epensive Continued 36

Certainty of Conclusions Regarding ICERs Simplest When Comparing Two Alternatives Run a bootstrapping eercise to determine the following: What proportion of times the ICER is below the threshold What proportion of times the ICER suggests that the less epensive alternative is dominated And what proportion of times the ICER suggests that the less epensive alternative dominates the more epensive 37

Bootstrapping Results with Reversed Aes Cost QALYs Continued 38

Bootstrapping Results with Reversed Aes Cost QALYs 39