21
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Estimation of economic benefits of biodegradable fishing net by using contingent valuation method (CVM)
Seong-Wook, P ARK Hyeok-Jun K WON
1and Seong-Kwae P ARK *
1Fisheries System Engineering Division, National Fisheries Research Development Institute, Busan 619-750, Korea
1
Faculty of Marine Business & Economics, Pukyong National University, Busan 608-737, Korea
The main purpose of this study is to estimate willingness to pay (WTP) by the general publics, assuming that they pay tax or charge for protecting marine living resources and environment through developing and supplying biodegradable fishing nets. This study employed a contingent valuation method (CVM) which is an econometric method. The survey was conducted by using both double-bounded dichotomous choice and open-ended survey. Tobit model was used for the analysis. The variables included concerns about marine environment and fishing net discarded, sex, age profile, number of family members, educational level and personal disposable income. Annual average WTP per family for the biodegradable fishing net development and supply was estimated at 5,294 won and national WTP amounted to some 84.2 billion won. This includes both of use and non-use value of biodegradable fishing nets.
Keywords: Contingent valuation method (CVM), Biodegradable fishing net, Conservation, Ecosystem, Tobit model
* Corresponding author: [email protected], Tel: 82-51-629-5958, Fax: 82-51-629-5953
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oWTP .
(1) (Kim,
1997; Kim and Byun, 2003).
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P x P x )x 0 (1)
x 0 b
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P x WTP
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(Hanemman, 1984; Cameron and James, 1987;
Hanamman et al., 1991).
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WTP
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(Yoo and Yang, 2004).
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model) . WTP
0 (Probit model)
0 .
(3) .
y i 0 , y i β x i u i (3) y i 0 , y i 0
β , x i
, u i 0 σ
2.
y i 0 y i
, 0
y i 0 .
y i 0 x i
. (Tobin, 1958).
y i x i 0
N β σ
2.
y i 0 N 0 , y i 0, N 1
(Maddala, 1983).
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2) ∫
βx∞
i_______ e σ 2Π 1 dt (4) f ( βx i , σ
2) _______ e 1 (5)
σ 2Π
φ i Φ βx i / σ
, , (6)
(7) .
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βx∞
i/σ_____ e 1 dt (6) 2 Π
φ i f i _______ e 1 (7)
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y i 0
Pr (y i 0) Pr (u i βx i ) (1 F i )
y i 0
Pr (y i 0) f (y i | y i 0) f(y i βx i , σ
2) Kim (1997)
(3) (8)
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*0 .
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(9) .
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(10) . (10)
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InL ES Σ
i
0 ln ( 1 Φ ( ____ σ )) ES Σ
i0
WTP i βx i
[ ln σ lnφ ( __________ σ )]
βx i 1
ES Σ
i0 ( 1 Φ ( ____ σ )) ES Σ
i0 __ 2
(WTP i βx i )
2[ ln2 π lnσ2 ___________ σ ] (10)
(βxi)2 _____
2σ2 (yi βxi)2 ________
2σ2
(βxi)2 _____
2σ2 (yi βxi)2 ________
2σ2