A careful cost analysis must pay attention to market changes associated with cost increases. To illustrate, suppose the government is thinking of passing a ban on agricultural use of methyl bromide. This ozone-depleting chemical is widely used as an agricultural fumigant, and is particularly important in strawberry production and shipping. A ban on methyl bromide might, therefore, increase the marginal cost of producing strawberries. A simple approach to estimating the cost of the proposed methyl bromide ban would be to find out how many strawberries were sold before the ban and calculate the increase in the total cost of producing that many strawberries. However, the increase in production costs will drive up the price of strawberries and lower the number of strawberries sold in the marketplace. There is a cost to society with two parts: (a) deadweight loss associated with the net benefits of the strawberries not sold, and (b) the increased cost of producing the strawberries that still are sold. That total social cost is lower, however, than the estimate yielded by the simple approach outlined above because the simple approach includes increased production costs for strawberries that are not sold. An accurate cost estimate must take into account market changes.
The concept of net benefits was introduced above; in the context of policy or project evaluation, net benefits are, quite simply, the difference between the benefits and the costs of a policy in a given year. However, environmental policies typically have benefits and costs that play out over a long period of time, and those flows are often not the same in every year. For example, wetland restoration in agricultural areas has a large fixed cost at the beginning of the project when the wetland is constructed and planted. Every year after that there is an opportunity cost associated with foregone farm income from the land in the wetland, but that annual cost is probably lower than the fixed construction cost. The wetland will yield benefits to society by preventing the flow of some nitrogen and phosphorus into nearby streams and by providing habitat for waterfowl and other animals. However, the wildlife benefits will be low in the early years, increasing over time as the restored wetland vegetation grows and matures. It is not too difficult to calculate the net benefits of the restoration project in each year, but a different methodology is needed to evaluate the net benefits of the project over its lifetime.
Some analysts simply add up all the costs and benefits for the years that they accrue. However, that approach assumes implicitly that we are indifferent between costs and benefits we experience now and those we experience in the future. That assumption is invalid for two reasons. First, empirical evidence has shown that humans are impatient and prefer benefits today over benefits tomorrow. One need only ask a child whether they want to eat a candy bar today or next week in order to see that behavior at work. Second, the world is full of investment opportunities (both financial and physical). Money today is worth more than money tomorrow because we could invest the money today and earn a rate of return. Thus, if there is a cost to environmental cleanup, we would rather pay those costs in the future than pay them now.
Economists have developed a tool for comparing net benefits at different points in time called discounting. Discounting converts a quantity of money received at some point in the future into a quantity that can be directly compared to money received today, controlling for the time preference described above. To do this, an analyst assumes a discount rate r, where r ranges commonly between zero and ten percent depending on the application. If we denote the net benefits t years from now as Vt(in the current year, t=0), then we say the present discounted value of Vt is
PDV(Vt)=Vt(1+r)tPDV(Vt)=Vt(1+r)t size 12{ ital "PDV" \( V rSub { size 8{t} } \) = { {V rSub { size 8{t} } } over { \( 1+r \) "" lSup { size 8{t} } } } } {} Figure 6.4.2 shows how the present value of $10,000 declines with time, and how the rate of the decrease varies with the choice of discount rate r. If a project has costs and benefits every year for T years, then the net present value of the entire project is given by
NPV=∑t=0TVt1+rtNPV=∑t=0TVt1+rt size 12{ ital "NPV"= Sum cSub { size 8{t=0} } cSup { size 8{T} } { { {V rSub { size 8{t} } } over { left (1+r right ) rSup { size 8{t} } } } } } {}.
A particular cost or benefit is worth less in present value terms the farther into the future it accrues and the higher the value of the discount rate. These fundamental features of discounting create controversy over the use of discounting because they make projects to deal with long-term environmental problems seem unappealing. The most pressing example of such controversy swirls around analysis of climate-change policy. Climate-change mitigation policies typically incur immediate economic costs (e.g. switching from fossil fuels to more expensive forms of energy) to prevent environmental damages from climate change several decades in the future. Discounting lowers the present value of the future improved environment while leaving the present value of current costs largely unchanged.
Cost-benefit analysis is just that: analysis of the costs and benefits of a proposed policy or project. To carry out a cost-benefit analysis, one carefully specifies the change to be evaluated, measures the costs and benefits of that change for all years that will be affected by the change, finds the totals of the presented discounted values of those costs and benefits, and compares them. Some studies look at the difference between the benefits and the costs (the net present value), while others look at the ratio of benefits to costs. A “good” project is one with a net present value greater than zero and a benefit/cost ratio greater than one.
The result of a cost-benefit analysis depends on a large number of choices and assumptions. What discount rate is assumed? What is the status quo counterfactual against which the policy is evaluated? How are the physical effects of the policy being modeled? Which costs and benefits are included in the analysis—are non-use benefits left out? Good cost-benefit analyses should make all their assumptions clear and transparent. Even better practice explores whether the results of the analysis are sensitive to assumptions about things like the discount rate (a practice called sensitivity analysis). Scandal erupted in 2000 when a whistle-blower revealed that the Army Corps of Engineers was pressuring its staff to alter assumptions to make sure a cost-benefit analysis yielded a particular result (EDV&CBN, 2000). Transparency and sensitivity analysis can help to prevent such abuses.
"An interesting piece to start conversations about sustainability. "