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across sites or by aggregating reported results across sites (as done in meta-analysis studies)”.
On the other hand, CVT examines the difference in means or model coefficients. In the BD
paper, the second approach is illustrated with Loomis (1992), which uses a Chow test to
examine travel cost model coefficients for types of fishing among various northwest states.
While the authors consider CVT and VST as two separate classes, both are actually
applications of meta-analysis. This becomes more apparent when one looks at a definition of
MA. Hunt (1996) describes MA as an approach that seeks to pinpoint reasons why different
studies of similar effects come up with divergent findings. In essence, the Chow test in Loomis
(1992) is a form of MA, because it seeks to determine if states and fishing type are influential
factors in a BT procedure. Therefore what BD present as BT testing procedures (i.e., CVT
and VST) is nothing more than classes of MA. This conclusion highlights two fundamental
problems with the suggested testing techniques.
First, MA requires information or data available on the policy site(s) beforehand. For
instance, Loomis used MA to test appropriateness of BT for salmon fishing in Oregon and
Washington and freshwater fishing in Oregon and Idaho. In that study, the author had the luxury
of four different data sets from which he could estimate travel cost models and perform Chow
tests to determine appropriateness of BT.
In real life, practitioners are more often faced with a single set of data or results when
using BT. Thus verification of the transfer by Chow or other tests requires collecting primary
data, which compromises the fundamental least-cost principle of BT. After all, if the primary
data are available, why perform BT in the first place? While BD have a disclaimer before the
description of CVT and VST stating, “a condition for undertaking these tests is that primary
study results must exist for every site in the test”, they fail to address the need for a BT test-
ing scheme that maintains the rationale of BT.
A more useful but perhaps less conclusive approach not mentioned in BD is to use exist-
ing study sites to simulate a BT situation. More specifically, before applying a BT procedure
to derive results for a policy site with incomplete data, a researcher randomly selects one of
the study sites to be used as a “policy” site and then applies the BT procedure to the remaining
(n–1) sites in order to predict benefits at the nth (missing) site. The BT results can be compared
to the actual values of parameters thus providing an estimate of the method’s accuracy, at
least within the study site sample. The use of this “with-versus-without” approach allows one
to determine the sensitivity and robustness of the transfer procedure without extensive data
collection and reveal the likely errors which may occur when the methodology is fully imple-
mented. Such a technique has been utilized but has not been established as a convention.
The second problem has to do with the notion of VST as presented in BD. More specif-
ically, the VST approach seems to be fundamentally different from the value estimator model.
For example, BD illustrate VST with the paper by Boyle et al (1994), which estimates the nat-
ural logarithm of willingness-to-pay as a function of physical, biological, and demographic
characteristics to explain the variation of 46 or more ground water studies. While the inten-
tion of Boyle et al (1994) was to explain differences among studies, the function that they
estimate could be re-calibrated with explanatory data collected at the policy site to infer BT
values. Thus, a question arises as to whether the VST and a value estimator model are one
and the same? In other words, the VST approach suggested as a BT testing procedure turns
out to be a BT procedure by itself, which further undermines its applicability.
In summary, the BD article has identified major types of BT and suggested two testing
procedures. However, the suggested classification is somewhat imprecise. A BT scheme may