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a Dep. of Agric. Econ., Univ. of Tennessee, 2621 Morgan Circle, 325-A Morgan Hall, Knoxville, TN 37996
b Dep. of Agric. Econ., Univ. of Kentucky, 302 Agricultural Engineering Bldg., Lexington, KY 40546
* Corresponding author (ebazen{at}utk.edu)
Received for publication January 9, 2004.
| ABSTRACT |
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Abbreviations: AEU, animal equivalent units BMP, best management practice CAFO, confined animal feeding operation FOC, first order conditions GAMS, General Algebraic Modeling System KFBM, Kentucky Farm Business Management NREPC, Natural Resources and Environmental Protection Cabinet SOC, second order conditions. (See the Appendix for a list of other symbols or abbreviations with their definitions and units.)
| INTRODUCTION |
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Recent studies have attempted to measure the economic impact of livestock odors (specifically swine) on the environment by measuring the change in value of surrounding properties. For example, Abeles-Allison and Connor (1990) found that the addition of 1000 head of hogs (Sus scrofa) reduced surrounding property values by as much as $430 depending on the size of the production facility and the distance the property is located from the production facility. Similarly, Palmquist et al. (1997) showed that the value of a house 804.7 m (0.5 miles) from a 2400 head finishing facility was reduced by as much as 5% while that same house located 3218.7 m (2 miles) away could experience a reduction of nearly 0.6%. Ready and Abdalla (2003) showed that odor reduced surrounding home values nearly 7% at 500 m, but that odor had no impact at 1600 m. If property values reflect the amenity value of the surrounding environment, then odors arising from livestock production facilities have a deleterious impact on the environment. Although livestock are a valuable commodity (the per-capita consumption of meat products has remained strong since 1960; Purcell, 2002), finding a solution that satisfies all parties concerned is not as simple as some land owners have suggesteda blanket prohibition of livestock production.
If prohibition of livestock production is not feasible, then the next step is to find ways to minimize the impact of odor-related damages. Setback regulationslegislated distances (measured in feet in the USA) that new production facilities must be removed from surrounding private or public propertiesare meant to mitigate odor impacts. Such legislation is based on the "polluter pays" principal where the cost of environmental damage is the responsibility of those who pollute (Randall, 1999). For example, when the setback laws for Kentucky were first proposed, producers were required to own or long-term lease land within the prescribed setback length for production facilities. The impact of this requirement would have increased the cost of production and potentially reduced output. In a perfect world, the level of output attained by setback regulations would be the social optimal (i.e., odor externalities would be internalized by the livestock production).
The science of odor evaluation is subjective because many facets (e.g., character, acceptability, intensity, hedonic tone, and so forth) can only be quantified by a subjective instrument (the human nose). This subjectivity leads to a good deal of complication when it comes to selecting appropriate odor criteria. The traditional atmospheric (odor) dispersion models and modeling guidance were originally developed to assess specific compound concentration effects; assessing the effects of odors, however, requires significant differences in approach. The implications of these differences make odor dispersion models less powerful in policy evaluation. In the absence of an odor dispersion model, this study uses a livestock odor damage function estimated by Ready and Abdalla (2003).
The purpose of this study is to measure "more efficient" setback lengths using economic modeling of setback acquisition cost and property damage reduction to assess the economic impact of Kentucky's livestock production facility setbacks on the value of surrounding properties and farm financial management decisions. If the setback length is too short, then there is evidence that surrounding properties and people suffer uncompensated damages. If, on the other hand, setback lengths are too large, then livestock producers may be paying more than that required to compensate for odor-related environmental damages.
| BACKGROUND AND EMPIRICAL SETTING |
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To address odor-related concerns, Kentucky's Natural Resources and Environmental Protection Cabinet (NREPC) mandated a number of setback requirements for livestock operations. Specifically targeted were production facilities with one-time site capacity >190512 kg (420000 pounds) live weight (e.g., approximately 1000 animal equivalent units; AEUs). The current legislation (Kentucky Administrative Regulation 5:009E, 1998) stipulates setback lengths for both livestock production facilities and livestock manure application areas. Table 1 reports setback lengths for livestock production facilities (i.e., barns and manure storage).
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| THEORETICAL MODEL OF ODOR SETBACK LENGTH |
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Producers have many decisions to make when siting a new facility. One of the major decisions centers on land ownership. In our analysis of the setback regulations, producers are left with four distinct choices: (i) own all of the land required by the setback provision, (ii) rent/lease the necessary land to meet the provision, (iii) take on the risk of encroachment and the subsequent lawsuits/fines/fees, or (iv) adopt odor-controlling technologies to reduce the likelihood of fines and reduce the size of the protected setback zone. The protected area (rP) is represented by a fee simple ownership of land area and/or a long-term lease/rental agreement. The nonprotected area (rNP) is the length where the owner chooses not to prevent encroachment into his/her setback area by future property owners. The total setback length (rT) is defined as the protected setback length (rP) + the nonprotected setback length (rNP) as denoted in Eq. [1].
![]() | [1] |
To maximize social surplus, regulators should set the setback length (rT) where the marginal benefits of odor reduction (MBO) equal the marginal cost of odor reduction (MCO). This solution is achieved by maximizing the net benefits of odor reduction (NBO), defined as the difference between the total benefits of odor reduction (TBO) and the total costs of odor (TCO). The total benefits of odor reduction (TBO) and TCO, thus NBO, are assumed to be continuous and twice differentiable. Furthermore, to guarantee a maximum, TBO must increase at a decreasing rate and TCO must increase at an increasing rate. In Eq. [2], ZB and ZC represent the exogenous factors of benefit and cost, respectively.
![]() | [2] |
Differentiation of NBO by rT yields the first-order conditions (FOCs) in Eq. [3]. The marginal benefits of odor reduction, MBO, is a continuous, twice-differentiable function that decreases as rT increases. The marginal costs of odor reduction, MCO, is also continuous and twice-differentiable, but MCO is an increasing function of rT. The total setback length, rT, is optimal assuming that second-order conditions (SOCs) for a maximum hold.
![]() | [3] |
The total costs of odor, TCO, is composed of two parts. The first part (PCO) represents the cost of odor reduction associated with protecting the firm from future encroachment by homeowners. The second part (NPCO) represents the cost of odor reduction if the firm does not protect itself from encroachment, but instead assumes the risk of future lawsuits and/or fines. An increase in either PCO or NPCO increases TCO. The variable PCO is a continuous, twice differentiable function that increases with the distance that the firm chooses to protect (rP). It is assumed that the firm will acquire protection over an area adjacent to the production facility. In Eq. [4], ZP represents the exogenous components associated with protection.
![]() | [4] |
The cost of odor reduction due to nonprotection, NPCO, is also a continuous, twice differentiable function that increases with the distance that the firm chooses not to protect (rNP). Following Harford (1978), NPCO is composed of two parts, the probability of being fined (P) and the size of the fine (F). Increasing P or F will increase NPCO. Unlike Harford, to make the problem tractable, P is an exogenous constant. The size of the fine depends on the per-unit cost of damages x the distance over which damages occur. New homes cannot be built any closer than rP to the firm. Thus, unit damages are defined by the marginal benefit function in Eq. [2] measured at rP. The distance over which damages are calculated is defined by rNP. Figure 1 illustrates the derivation of F.
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According to theory, the regulator sets rT* where MBO equals MCO and then the firm sets rP* and rNP* where the marginal cost of protection and the expected marginal cost of nonprotection equal the shadow price of rT*. Mathematically, this result is achieved by substituting Eq. [1] and [4] into Eq. [2] and maximizing NBO with respect to rT, rP, rNP, and
, where
is the shadow price of rT.
![]() | [5] |
The FOCs for Eq. [5] with respect to rT, rP, rNP, and
(in order) are provided below (Eq. [6][9]). The second derivatives of Eq. [5] with respect to rT, rP, rNP, and
can be formed into a bordered Hessian matrix H. The elements of the second and third principal minors of H can be defined such that H is negative definite. This result guaranties that NBO is maximized. The necessary conditions that guarantee that H is negative definite can be obtained from the authors.
![]() | [6] |
![]() | [7] |
![]() | [8] |
![]() | [9] |
Given that Eq. [5] is maximized, then the FOCs of Eq. [5] can be solved to provide two insights concerning the optimal values of rT, rP, and rNP. The first insight concerns
and rNP. Equation [6] indicates that
is the per-unit price (the shadow price) of odor reduction associated with rT*. From Eq. [7], the derivative of
with respect to rNP indicates that
is a decreasing function of rNP. Thus, livestock firms will reduce their per-unit costs of odor reduction by making the nonprotected setback lengths as long as economically feasible.
The second insight is derived by solving Eq. [8] for
, substituting this result into Eq. [6] and solving for P. The ratio of the marginal benefits of odor (MBO) functions with respect to the total and protected setback lengths (rT and rP) will equal P, the exogenous probability of receiving a fine for odor damages. Given that 0
P
1, the MBO associated with rP will exceed the MBO associated with rT except when P = 1, the point where they are equal. Furthermore, given that the underlying functions for MBO(rP) and MBO(rT) are the same and have a negative slope, rT will exceed rP; thus, rNP will exceed 0. This is true except when P = 1. At this point rT and rP are equal and rNP is 0. When P = 0, MBO(rT) equals 0 and rT is set at its maximum length, rNP is at its maximum length, and rP is at its shortest length.
| AN EMPIRICAL APPLICATION |
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![]() | [10] |
For an isolated farm, Ready and Abdalla (2003) defined MBO as Eq. [10]. Here, rT is the distance from the animal production facility to a house (in meters). Odor impact is calculated for individual homes. There is no aggregation across homes until after the property value impact is calculated for each home. It is important to note that this model is defined only for 500 m
rT
1600 m. Also, as is true in the Palmquist et al. model, there is no relationship between the capacity of the production site (measured in head or animal equivalent units) and odor impact. While, perhaps, unintuitive, this is a consistent result with important policy implications if true.
Because this paper concerns the 457.2- and 914.4-m (1500- and 3000-ft) setback lengths for newly constructed livestock facilities (i.e., barns and manure storage) in Kentucky, the use of Eq. [10] is problematic given that it is defined for 500 m
rT
1600 m. To circumvent this problem, MBO was estimated for incremental values of rT from 500 to 1600 m. Regression analysis was then employed to project the MBO function back to rT = 0. The resulting equation for MBO is Eq. [11], which is continuous and twice-differentiable with respect to rT as required by Eq. [2].
![]() | [11] |
Integration of MBO yields a TBO function (Eq. [12]) that is continuous, twice differentiable, and increases at a decreasing rate with respect to rT as required by Eq. [5].
![]() | [12] |
Note that Eq. [11] is defined for 0 m
rT
1600 m. At rT = 0, the value of an individual home is reduced b0% (here 11.8%), the greatest possible reduction. At rT = 1600 m, the value of a home is no longer impacted by odor.
In Eq. [11] and [12], the parameter HV0 represents the average value (in $US) of homes in the area where a producer plans to locate. The parameter HV0 is exogenous and can assume any positive value. The average value of homes in the area will vary by location and depends on macroeconomic forces (e.g., home values in rural Kansas may be different than home values in rural Kentucky). Using HV0 this study is able to differentiate between "low" and "high" protection areas. Low protection areas represent rural areas where there are few homes, little demand for housing, and little development pressure; thus, the average value of a home is low. High protection areas represent nonrural areas or rural areas near an incorporated city where development pressures and the demand for housing (thus average home value) are high. In Kentucky, low and high protection areas are protected from animal odors via, respectively, the 457.2- and 914.4-m setback lengths.
Following Fleming (1999) and Fleming et al. (1998), PCO in Eq. [13] is defined as the $ ha1 annual land acquisition cost (LAC) times the number of hectares acquired to protect the firm against lawsuits.
![]() | [13] |
Given that land is an asset, LAC is compounded by a rate of asset appreciation (0
g
1; here g = 0.03; Barry, 1996). The parameter LAC can be any value, but the cash rental rate or annual land payment less returns (on a per-hectare basis) best represent LAC. Following Eq. [6], Eq. [13] is a continuous, twice differentiable function that increases with rP. Note that rP is converted to hectares using the standard formula to calculate area and dividing by 10000 m2 ha1.
Again, NPCO is defined using work by Harford (1978), Viscusi and Zeckhauser (1979), and Keeler (1991). The parameter NPCO is simply the product of the probability of being fined (P) and MBO measured in terms of rP, and rNP (see Eq. [8]). Substituting Eq. [11] into Eq. [8] and substituting rP from rT yields Eq. [14].
![]() | [14] |
The parameter P represents the firm's rational expectation of being sued for odor damages. The probability of being sued, P, is exogenously determined and can assume any value between 0 and 1. This expectation is reasonably based on the area (high or low protection area) and the average value of the home. However, other factors like neighbor's familiarity with agricultural production practices and social involvement of the firm in the community play a role. The parameter NPCO is a continuous, twice differentiable function that increases with P and rNP as required by Eq. [7] and [8].
The parameter HV1 in Eq. [14] is similar to the parameter HV0 in Eq. [11] in that it represents the average value of homes (in $US). However, in this case HV1 is the expected value of homes that are expected to move into the unprotected setback area defined by rNP. The parameter HV1 is exogenous and will vary by location (i.e., according to the type of protection areas). Yet, it is assumed that HV1 will be equal to or exceed HV0 because HV1 represents growth in the local housing market.
Given Eq. [12] to [14], the objective function is redefined as Eq. [15].
![]() | [15] |
| MODEL DATA |
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The parameter HV0 was assigned four values, two representing the median and high value for housing in rural, low protection areas and two representing the median and high values for housing in more urban, high protection areas. Data from U.S. Census Bureau (2003) was used to determine the values for HV0 (and HV1). The top 10 Kentucky counties based on median housing value were used to determine the range for HV0 in high protection areas. Here housing value ranged from a minimum lower quartile value of $77600 to a maximum upper quartile value of $219200. Median housing value ranged from $103000 to $158600 and averaged $117690. Based on this range, HV0 was assigned values of $100000 and $150000 in high protection areas.
Data from 15 counties were used to determine the values of HV0 in low protection areas. Each county is from the rural, western end of Kentucky and is among the bottom 45 countries (out of 120) in terms of median housing value. Here housing value ranged from a minimum lower quartile value of $29500 to a maximum upper quartile value of $85200. Median housing value ranged from $40500 to $58800 and averaged $53573. Based on this range, HV0 was assigned values of $40000 and $60000 in low protection areas.
The parameter HV1 represents expectations concerning the value of homes that might encroach into setback areas and trigger future lawsuits. Values of HV1 are based on ranges presented above for median housing value in the high and low protection areas. In high protection areas HV1 is expected to be $0 to $50000 higher than HV0. Thus, in high protection areas, HV1 takes on the values of $100000 and $150000 when HV0 is $100000 and the values of $150000 and $200000 when HV0 is $150000. The parameter HV1 in low protection areas is calculated similarly, but the added values are $0 and $20000.
The parameter P was incremented from 0 to 1 by steps of 0.1 (i.e., P was assigned 11 values). The land acquisition cost, LAC, was assigned two values representing high and low ha1 LAC. Using Kentucky Farm Business Management (KFBM) association data from 1998 to 2002, the cash rental rate for crop acres ranged from $39.54 to $471.97 ha1 ($16$191 acre1) and averaged $218.76 ha1 ($88.53 acre1) across all farm types (e.g., crops only, mixed crops and livestock, and livestock only). Over the same period crop land averaged nearly $3707 ha1 ($1500 acre1) or 17 times of the rental rate. Assuming a 20-yr loan at 8%, the annual cost of purchasing land calculates to $377.53 ha1 ($152.78 acre1). The KFBM association data suggest that the difference between the average amortized value of land and the average cash rental rate is approximately equal to the return to land. Thus, the cash rental rate is a fair approximation for the cost of land. In this investigation, LAC is assumed to range from $81.54 to $247.10 ha1 ($33$100 acre1).
| RESULTS AND DISCUSSION |
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An increase in LAC reduces rT and rP, other things being equal. However, the rate of reduction in rP exceeds the rate of reduction in rT; thus, rNP increases. Consistent with intuition, higher land costs provide an incentive to reduce the size of the protected setback area. But as P increases, the increase in rNP associated with an increase in LAC declines and approaches 0 when P = 1.
When the current value of neighboring homes (HV0) increases, rT and rP increase, other things being equal. Also note that as the rate of change in rP exceeds the rate of change in rT, rNP shrinks rapidly as HV0 increases. Intuitively, this result suggests that higher initial benefits are indicative of longer optimal setback lengths. Furthermore, the higher the initial benefit, the greater the incentive for the firm to assume protection cost. At higher LAC, rT and rP are shorter, but the rate of increase in rT and rP with respect to HV0 is higher. At higher values of P, the rate of increase in rT and rP with respect to HV0 slows and the rate of change in rP approaches the rate of change in rT.
Unlike HV0, rP increases as HV1 increases, but rT decreases, other things being equal. The expected future value of homes built within the setback area if left unprotected, HV1, is associated with the fine a firm will pay if successfully sued. This result indicates that a higher potential fine shortens rNP by simultaneously increasing rP and decreasing rT. The intuition behind this finding is illustrated by Fig. 1. As P increases, the rate of change in rP with respect to HV1 decreases to 0. The rate of change in rT with respect to HV1 increases with P, reaches a maximum, and then decreases. As HV0 increases the rate of change in rP and rT with respect to HV1 decreases in absolute value. On the other hand, with increases in LAC the rate of change in rP and rT with respect to HV1 increases in absolute value.
The second objective of this research is to assess the economic impact of Kentucky's livestock production facility setbacks relative to the calculated, "more efficient" lengths. Across the values considered, rT ranged from 1421.3 to 1592.4 m (approximately 1600 m) and averaged 1523 m in low protection areas. In contrast, the state mandated setback length for low protection areas in Kentucky is 457.2 m. In high protection areas, where the state mandated setback length is 914.4 m, rT ranged from 1513.3 to 1600 m and averaged 1561.3 m. Although only 38.2 m different, the mean setback values for low and high protection areas are statistically different with 99% confidence.
Under no condition did the model generate a value of rT equal to the state mandated setback length. Further investigation reveals that rT will equal 457.2 m in low protection areas when P is between 0.17 and 1.06%, depending on LAC, HV0, and HV1. In high protection areas, rT will equal 914.4 m for values of P between 0.31and 1.96%. These results indicate that Kentucky's legislated odor setback lengths assume a low probability of the firm being sued and fined.
The results of Table 4 indicate that Kentucky's legislated odor setback lengths compared with the optimum results are unfavorable to society. At rT* for the 176 estimates, per firm NBO ranged from $2.81 to $4.48 million (mean $3.62 million) in low protection areas and ranged from $7.27 to $11.19 million (mean $9.21 million) in high protection areas. Setting rT to 457.2 m in low protection areas and 914.4 m in high protection areas reduced NBO. At 457.2 m, NBO ranges from $1.68 to $2.45 million (mean $2.11 million), a statistically significant reduction of $1.52 million at the mean (99% confident). At 914.4 m, NBO ranges from $6.45 to $9.77 million (mean $8.10 million), a statistically significant reduction of $1.11 million at the mean (99% confident). Interestingly, at the mean, lost social welfare is higher in low protection areas than it is in high protection areas.
Although unfavorable to society, Table 3 indicates that Kentucky's legislated odor setback lengths compared with the optimum results are favorable to the firm. At rT*, firm cost ranged from $0 to $337.60 m1 (mean $140.85) in low protection areas and ranged from $0 to $353.36 m1 (mean $150.34) in high protection areas. At 457.2 m, firm cost ranges from $0 to $36.56 m1 (mean $22.10) representing a statistically significant reduction of $118.75 m1 at the mean (99% confident). At 914.4 m, firm cost ranges from $0 to $73.11 m1 (mean $44.20) representing a statistically significant reduction of $106.14 m1 at the mean (99% confident). In the case of firm cost reduction, firms are better off under state regulation in low protection areas. This result is consistent with intuition because the firm will pay more to comply with a 914.4-m vs. 457.2-m setback length.
| CONCLUSIONS |
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In Kentucky, the Natural Resources and Environmental Protection Cabinet (NREPC) has instituted setback provisions. In this study low protection areas are defined as rural areas where there are few homes, little demand for housing, and little development pressure; thus, the average value of a home is low. These areas are protected by a 457.2-m (1500-ft) setback length from barns and manure storage (e.g., lagoons). Low protection areas are legally defined as "features not in an incorporated city ... specifically, dwellings not owned by the applicant plus churches, schools, businesses, and other structures to which the general public has access including parks." High protection areas represent nonrural areas or rural areas near an incorporated city where development pressures and the demand for housing (thus average home value) are high. By regulation, "if the nearest feature is within an incorporated city limit, then production facilities must be setback 3000 feet" (914.4 m).
The results of this study suggest that the 457.2- and 914.4-m setback lengths for low and high protection areas, respectively, are too short for the conditions considered. At the minimum, the setback length should be 1421 m in low protection areas and 1513 m in high protection areas. Livestock production firms are worse off under the longer setback lengths (by as much as $300 m1), but the losses to surrounding home owners far exceed the firm gains at the legislated setbacks. This result implies that Kentucky's legislated setback lengths are contributing to odor damages to surrounding property. Additionally, Kentucky's policy may be contributing to a false sense of security among livestock producers. Specifically, livestock producers in compliance with the relevant setback length may feel protected from odor lawsuits despite damage being done to surrounding property. In Kentucky, home owners can sue for damages even if the livestock firm is in compliance. The results of this research suggest that the plaintiff is justified in bringing the suit. Furthermore, at the legislated setback length, livestock producing firms are not encouraged to research, develop, or implement odor reduction, best management practices, or technologies.
Although statistically different, results indicate that the setback length for low protection areas be 38 m longer at the mean (a maximum of 100 m longer) than the length for high protection areas. Economic theory has been used to demonstrate that site-specific regulation minimizes social cost relative to uniform regulation because firms are able to take advantage of spatial differences in marginal cost. The results of this study support this finding. However, site-specific regulations are hard to enforce, politically unpopular, and subject to legal challenges. As a consequence, regulators prefer uniform regulation. An implication of this study is that a single setback length of 1550 m is possible. This is the average length across all conditions considered.
Finally, a finding of this study is that the firm has no incentive to completely protect the legislated setback length unless the probability of being sued is high (>70%) and the fine is high. This finding is in agreement with Harford (1978) and others. This outcome is also true, even at the lengths currently mandated by the state of Kentucky. In this study the fine is partly defined by the expected value of housing built within the setback area if that area is not protected. If there is a 70% probability of being sued, the expected value of housing only needs to exceed the current value of housing by $20000 to trigger full protection. Current value is measured at the point in time when the firm decided to locate in an area. In addition, the higher the current value of surrounding homes, the greater the incentive for the firm to assume protection cost.
A recent article by Babcock et al. (2003) suggests there may be room for beneficial trade between livestock producers and neighboring homeowners. This study concludes that livestock producers who wish to build new facilities might consider paying neighbors for potential declines in property values. While trade between firms and homeowners may exist, our results clearly show that monetary compensation to neighboring homeowners would exceed the firm's ability to negotiate favorable compensation for any potential damages. The property value impacts calculated by Babcock et al. (2003) are similar to those by Palmquist et al. (1997) and Ready and Abdalla (2003). Although Babcock et al. (2003) attempts to estimate downwind impacts, the results of Palmquist et al. (1997) and Ready and Abdalla (2003) indicate that regardless of the capacity of the production site there is no change in the length at which odor damages (in terms of housing value) go to zero. While, perhaps, unintuitive, this is a consistent result with important policy implications if true. This result might suggest that once a certain level of livestock production is attained, adding more production (i.e., animal units) does not change the odor damage function.
Several odor dispersion models have been used to calculate the separation distance due to odor emissions from livestock buildings (Schauberger et al., 2001, 2002; Heber, 1997; Krause and Lung, 1993; Jiang and Sands, 1998). The differences in these odor dispersion models suggest additional research is needed. The next step would be to link these odor dispersion models with the model presented in this paper. In this way it could be possible to better account for pertinent factors such as prevailing wind speed and direction, local topography, climatic factors, capacity of production site, and potential effect of wooded shelter belts to name a few. Such a model might allow for odor generation as a function of capacity, a possible limitation of the Palmquist et al. (1997) and Ready and Abdalla (2003) models.
While few new livestock firms have located in Kentucky in recent years, anecdotal evidence suggests that those firms that did locate in the state chose to protect very little of the mandated setback length. Some of the firms located in relatively "up-scale" areas with higher than average surrounding residential property values. This suggests that the perceived threat of lawsuit is currently low in Kentucky. Unfortunately, as discussed above, lawsuits are likely even with the legislated setback lengths. Not until highly publicized lawsuits occur and large fines are assessed will livestock firms choose to protect their odor setback lengths.
| APPENDIX |
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F size of the fine $US
LAC land acquisition cost $US
MBO marginal benefits of odor reduction $US
MCO marginal costs of odor reduction $US
NBO net benefits of odor reduction $US
NPCO costs of odor reduction associated with nonprotection $US
P probability of being fined %
PCO costs of odor reduction associated with protection $US
rNP nonprotected area m
rP protected area m
rT total setback length m
TBO total benefits of odor reduction $US
TCO total costs of odor reduction $US
ZB exogenous factors of benefits
ZC exogenous factors of costs
ZF exogenous variables ssociated with F
ZNP exogenous components associated with nonprotection
ZP exogenous components associated with protection
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