Operational tools and adaptive management
Operational tools and adaptive management
Operational tools and adaptive management
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Then we have a situation with two symmetric principals, both aiming at individually <strong>and</strong><br />
simultaneously regulating a specific fishery. Symmetry means that they both hold<br />
environmental as well as economic <strong>and</strong> social interests towards the fishery under<br />
consideration.<br />
Let the incentive schemes of the two principals (authorities <strong>and</strong> the MSC) be given by<br />
z zE ), ( , E )<br />
( 0 j 0 j respectively.<br />
Then, when both principals take into consideration the existence of a second principal which<br />
also exert influence upon the effort applied in the specific fishery, their optimal tax/subsidy<br />
parameters will have the characteristics as given in table 3.15.<br />
Table 3.15 Optimal tax/subsidy rates when there are two principals to have a say in the<br />
<strong>management</strong> of the sardine purse seine fishery relative to when the fishery is<br />
managed by the authorities alone<br />
Variable z* ω* z*+ω*<br />
Relationship z*ω* > 0 z*+ω*>w*<br />
where ω S is the tax/subsidy rate the MSC would set had it not taken into consideration the<br />
authorities‟ regulation of the same fishery.<br />
Table 3.15 shows that both principals moderate their tax/subsidy rate when they take into<br />
consideration that there is an additional principal regulating the fishery. However, the net<br />
incentive scheme is higher compared to what the authorities would have set were they the<br />
only principal.<br />
When constructing their incentive schemes each of the principals “outdo” a share (less than<br />
one) of what the other principal put into her/his incentive scheme, before they make their own<br />
addition. This means that the incentive schemes are mutually dependent of each other. The<br />
two principals are now symmetric in the sense that they share all interests. The difference<br />
between the two them is their motivation to deter or promote effort. This is decided by the<br />
weights of the three interests in the principals‟ objective functions (the λs), <strong>and</strong> different<br />
weights imply different motivations to deter <strong>and</strong> promote effort. Each principal has to balance<br />
how much to deter <strong>and</strong> how much to promote effort in their own incentive scheme <strong>and</strong> at the<br />
same time take into account the effects on effort of the incentive scheme of the other<br />
principal. This is a trade-off between the costs of operating the incentive scheme <strong>and</strong> the payoff<br />
the principals have from harvest (effort) from the fishery. In this trade-off both principals<br />
give <strong>and</strong> take, <strong>and</strong> they correct for differences in the weights of their interests, <strong>and</strong> thus<br />
different preferred effort levels, by taking out parts of what the other principal has put into the<br />
scheme.<br />
The tax/subsidy rate of each principal increases in the environmental interests of the<br />
principals, <strong>and</strong> decreases in the economic <strong>and</strong> social interests. In contrast, it decreases in the<br />
environmental interests of the fishers <strong>and</strong> increases in their economic <strong>and</strong> social interests.<br />
These are reasonable results as the more environmentally concerned the fishers are the more<br />
they will restrict effort <strong>and</strong> thus harvest in order to fish sustainably, <strong>and</strong> then a high tax is not<br />
necessary to limit effort. On the other h<strong>and</strong>, when the fishers are mainly economically<br />
concerned they will have an incentive to fish a lot, i.e. apply much effort in order to increase<br />
income. Then a high tax on effort may be necessary to limit the effort, <strong>and</strong> thus harvest.<br />
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