Table of Contents

Step 4: Select an Analysis Framework

Once the relevant costs and benefits have been identified, the next challenge is deciding how to organise and combine that information to support a decision. Different animal health problems have different structures. Some involve short-term changes with immediate consequences, while others unfold over years. Some decisions involve a single action, while others involve a sequence of choices under uncertainty. Selecting an appropriate analysis framework ensures that the way costs, benefits, time, and uncertainty are handled matches the nature of the decision being made.

Importantly, the framework you choose influences not only the numerical result, but also how easily the analysis can be explained to farmers, managers, or policymakers. A simple framework applied well is usually more valuable than a complex framework applied poorly.

Decision Tree Analysis

Decision tree analysis is used for decisions that involve a sequence of choices and uncertain outcomes. The decision is represented as a branching tree, with decision nodes representing actions under the decision-maker’s control and chance nodes representing uncertain events, such as diagnostic test results or treatment success. Each possible pathway through the tree has an associated cost or benefit, which is weighted by the probability of that pathway occurring.

The basic steps involved are:

  • Define the decision options and possible outcomes
  • Assign probabilities to uncertain events
  • Assign costs and benefits to each outcome
  • Calculate the expected monetary value for each decision option

This framework is particularly useful when diagnostic testing influences subsequent actions, or when treatments have variable success rates and consequences.

When to use it

Decision tree analysis is most appropriate when:

  • The decision involves multiple sequential steps
  • Diagnostic tests influence downstream treatment decisions
  • Outcomes are uncertain but probabilities can be reasonably estimated
  • The aim is to compare expected values across different strategies

Information typically required

  • Clear definition of decision points
  • Probabilities at chance nodes, such as test sensitivity, specificity, or treatment success
  • Economic values associated with each possible outcome
  • A defined time horizon for costs and benefits

Advantages

  • Explicitly incorporates uncertainty into the analysis
  • Produces a single expected value that is easy to compare across options
  • Can be prescriptive, showing what action is optimal under different scenarios
  • Helps simplify complex problems for communication

Disadvantages

  • Requires credible probability estimates
  • Can become complex and data-intensive as branches increase
  • May give a false sense of precision if probabilities are uncertain or poorly supported

Partial Budget Analysis

Partial budget analysis evaluates the economic impact of a single change in management by focusing only on the costs and benefits that differ between the current situation and the proposed intervention. It does not attempt to model the entire farm system, but instead examines marginal changes over a short time horizon.

This approach is well suited to many routine herd health decisions because it is simple, transparent, and quick to apply.

When to use it
Partial budget analysis is appropriate when:

  • The intervention affects only part of the system
  • Costs and benefits occur over a short period
  • The question is whether a single change is worthwhile

Information required

  • Estimates of changes in production or revenue
  • Changes in disease-related costs
  • Costs associated with implementing the intervention
  • A clear baseline representing current practice

Advantages

  • Simple and quick to apply
  • Focuses on marginal changes
  • Well suited to farm-level decision-making
  • Requires relatively little data

Disadvantages

  • No explicit handling of long-term effects
  • Can be difficult to separate reduced income from increased costs
  • Requires care to avoid double counting

Methods

The basic steps involved are:

  • Identify additional returns generated by the intervention
  • Identify reduced costs resulting from the intervention
  • Identify reduced income caused by the intervention
  • Identify additional costs required to implement the intervention
  • Calculate the net value of the change
Benefits of Intervention (+) Cost of Intervention (-)
Additional returns
  • More animals
  • More product
  • Higher quality of product
Reduced income
  • Less expenses for disease control
  • Less expenses for variable costs
Reduced costs
  • Medications
  • Diagnostics
  • Feed costs
  • Veterinary services
  • Labour
Additional costs
  • Lost salvage value of culled animals
  • Reduced quantity and quality of product
Total benefits:
Total costs:

Net value = (Additional returns + Reduced costs) − (Reduced income + Additional costs)

Cost-Benefit Analysis

Cost–benefit analysis is used to evaluate decisions where costs and benefits occur over multiple years. All future costs and benefits are converted into present values using a discount rate, allowing direct comparison of investments with different time profiles. It works on the basic principle that $1.00 in your hand today is worth more than $1.00 in the future because of inflation.  So before adding everything up, we just need to apply a simple formula to convert all future costs and benefits into their present values.

where: i = discount rate or interest rate (usually set at around 5-6%) n = number of years into the future when the cost or benefit occurs

This framework is most commonly used for capital investments, long-term disease control programmes, or policy-level decisions.

When to use it

Cost–benefit analysis is most appropriate when:

  • Costs and benefits extend over more than one year
  • Capital investment or long-term change is involved
  • Timing of cash flows influences the decision

Information required

  • Timing and magnitude of future costs and benefits
  • An appropriate discount rate
  • Expected lifespan of the intervention
  • Residual or salvage values where relevant

Advantages

  • Explicitly accounts for timing of costs and benefits
  • Allows comparison of long-term investments
  • Widely accepted in business and policy contexts

Disadvantages

  • More complex and data-intensive
  • Sensitive to discount rate assumptions
  • Often unnecessary for short-term herd health decisions

Methods

The basic steps involved are:

  • Identify all costs and benefits over the life of the intervention
  • Assign a discount rate
  • Convert future costs and benefits to present values
  • Calculate summary metrics such as net present value

We also use slightly different metrics to evaluate the outcomes of our recommendations.

  • Net Present Value (NPV)

Difference between the summation of the present value of future benefits and the summation of the present value of future costs

    • If NPV > 0, the investment is feasible
  • Internal Rate of Return

Find the discount rate or interest rate that would make the NPV equal to 0. It’s a useful figure because you can compare that rate to what might have been earned if the money had been invested elsewhere.  These values were historically difficult to calculate by hand, but now there are spreadsheet formula that will do this for you.

  • Benefit-Cost Ratio

Divide the summation of the present value of the benefits by the summation of the present value of the costs:

    • If the benefit-cost ratio > 1, the intervention is considered efficient
  • No information of the scale of the investment
  • Payback Period

How long it will take before the flow of benefits has paid off the total investment

    • Not good as a sole criteria because it ignores the time patterns of cash  flows as well as the benefits accrued beyond the payback period

Marginal Analysis

Marginal cost–benefit analysis examines how costs and benefits change with each additional unit of input. This is based on the law of diminishing returns, which recognizes that animals have biological limitations and each additional unit of input will yield progressively fewer benefits.  We look for the point where the marginal cost (i.e. cost of each additional unit of input) equals the marginal benefit (i.e. extra benefit from that unit of input) to determine the optimal number of units to give.

Rather than asking whether an intervention is worthwhile at all, marginal analysis asks how much of the intervention should be applied.

When to use it

Marginal cost–benefit analysis is appropriate when:

  • Deciding how much of an intervention to apply
  • Inputs are divisible, such as doses or visits
  • Benefits increase at a decreasing rate

Information required

  • Costs per unit of input
  • Response curves linking input to output
  • Market value of incremental outputs

Advantages

  • Identifies optimal intensity of intervention
  • Prevents over- or under-investment
  • Useful for pricing and service design

Disadvantages

  • Requires good data on biological responses
  • Results can be sensitive to assumptions at the margin

Methods

The basic steps involved are:

  • Define the units of input being adjusted
  • Estimate marginal costs for each additional unit
  • Estimate marginal benefits for each additional unit
  • Identify the point where marginal cost equals marginal benefit

Cost-Effectiveness Analysis

Cost-effectiveness analysis compares the cost of achieving a specified outcome across different interventions without converting outcomes into monetary values. Instead, outcomes are measured in natural units such as cases prevented or animals saved

This framework is often used when outcomes are difficult to value economically or when decisions are driven by welfare or public health objectives.

When to use it

Cost-effectiveness analysis is useful when:

  • Outcomes are difficult to monetise
  • Comparing alternative ways to achieve the same goal
  • Decisions are constrained by fixed budgets

Information required

  • Clear definition of the outcome measure
  • Cost estimates for each intervention
  • Evidence linking interventions to outcomes

Advantages

  • Avoids assigning dollar values to complex outcomes
  • Useful for prioritisation
  • Commonly used in public health contexts

Disadvantages

  • Does not indicate whether an intervention is worthwhile in absolute terms
  • Results depend heavily on outcome selection

Methods

The basic steps involved are:

  • Define the outcome of interest
  • Estimate the cost of each intervention
  • Calculate cost per unit of outcome achieved
  • Compare interventions based on efficiency

Simulation Modelling

Simulation modelling explores how systems behave under uncertainty by repeatedly sampling from probability distributions for key inputs. This generates a range of possible outcomes rather than a single point estimate.

Simulation models are particularly useful for complex systems with interacting components and high uncertainty.

When to use it

Simulation modelling is appropriate when:

  • Systems are complex and dynamic
  • Multiple uncertainties interact
  • Policy-level or large-scale decisions are being evaluated

Information required

  • Probability distributions for key inputs
  • Defined decision rules and system structure
  • Computational tools to run simulations

Advantages

  • Explicitly represents uncertainty
  • Allows exploration of best- and worst-case scenarios
  • Useful for stress-testing decisions

Disadvantages

  • Technically complex
  • Requires substantial data and expertise
  • Harder to communicate to non-technical audiences

Methods

The basic steps involved are:

  • Define the system and decision rules
  • Specify probability distributions for uncertain inputs
  • Run repeated simulations
  • Summarise outcome distributions

Choosing the Right Framework

In practice, many analyses draw on elements from more than one framework. The guiding principle is to choose the simplest framework that adequately reflects the structure of the decision. Overly complex analyses can obscure key insights and make recommendations harder to communicate.

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Step 3: Enumerate Costs and Benefits

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Step 5: Choose an Action