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Politically Connected Firms and the Environment

  • Haowei Yu ORCID logo and Lin Zhang ORCID logo EMAIL logo

Abstract

This paper examines the environmental effect of political connections at the individual and organizational levels. We integrate political connections at both levels in a four-stage game-theoretic framework to study the political interplay between an entrepreneur, a bureaucrat and a government. We distinguish individual-level political connections from bribery and argue that while the latter is generally more efficient for the firm aiming to reduce environmental tax payments, political connections become more appealing when the bureaucrat places a higher value on indirect non-monetary benefits. We find that individual-level political connections are associated with more emission discharges by the firm, while the effect of organizational-level political connections on emissions depends on a negative interaction effect between political connections at different levels and a positive resource-reallocation effect between abatement activities and production.

JEL Classifications: C70; D72; Q53

Corresponding author: Lin Zhang, School of Energy and Environment, City University of Hong Kong, G5702, 5/F, Yeung Kin Man Academic Building, Tat Chee Avenue, Kowloon, Hong Kong SAR, China, E-mail:

Award Identifier / Grant number: 7005126

Award Identifier / Grant number: 7005290

Acknowledgements

The authors thank Jinhui Bai, Ling-Yun He, Christos Karydas, Aude Pommeret and two anonymous referees for their very helpful comments. Dr. Zhang thanks the funding supports from City University of Hong Kong (7005126 and 7005290). Regular claims apply. Dr. Haowei Yu thanks the financial support from China Postdoctoral Science Foundation (Grant number: 2020M683161).

Appendix

A Discussion of Second-order Conditions

For the entrepreneur’s profit maximization at the fourth stage of the game, the second-order sufficient condition depends on the definiteness of the following Hessian matrix

(A.1) H = π LL π LA π AL π AA .

We have π LL = (psτθ)Y″ < 0 and π LA = − sτθY′ > 0 from Eq. (5a) and π AL = π LA > 0 by Young’s Theorem and π AA = −sτθY < 0 from Eq. (5b). The determinant of the first leading principal minor of the Hessian matrix is π LL < 0 . The determinant of the second leading principal minor is |H| = π LL π AAπ LA π AL, which is indeterminant. If |H| ≤ 0, the Hessian matrix is indefinite, implying that labor and abatement inputs chosen by the entrepreneur at the last stage of the game do not maximize the profit. To make sure that profit is maximized, we need |H| > 0, which translates to

(A.2) ( p s τ θ ) Y s τ θ Y s τ θ Y 2 > 0 .

Similarly, the second-order sufficient condition for the bureaucrat’s optimization at the third stage of the game is

(A.3) 2 b s 2 < 1 c d c b s 2 .

The above second-order conditions for the entrepreneur at the last stage of the game and for the bureaucrat at the third stage of the game, as well as those for other agents at other stages of the game, are de facto prerequisite of the existence of such socioeconomic phenomena. That is, they must be true in real-world cases, as otherwise those socioeconomic phenomena would not exist. Therefore, following the tradition of the literature, exogenous functions are defined to feature regular properties (for example, diminishing marginal returns) to best reflect the problem under study and second-order conditions are implicitly assumed to be satisfied, so that the analyses focus on interior solutions in equilibrium.

B Emissions Tax and Policy Enforcement

From Eq. (5a) one obtains that an increase in s results in an increase in Y′, holding all else fixed, which in turn indicates a decline in L given that Y″ < 0. Therefore,

(B.1) L / s < 0 .

Similarly, one obtains from Eq. (5a) that

(B.2) L / τ < 0 .

Equation (5b) indicates that an increase in s results in an increase in θ′, ceteris paribus. In turn, it translates into an increased A, given that θ″ > 0. Therefore,

(B.3) A / s > 0 .

Similarly, one obtains from Eq. (5b) that

(B.4) A / τ > 0 .

C Convexity of Emissions in Tax

Given e′ < 0 and ∂Z/∂τ = αsZ/e′ in Eq. (8′), we immediately obtain that

(C.1) Z τ < 0 .

That is, emission discharges by the firm are decreasing in the emissions tax. Moreover, taking the second order derivative we get

(C.2) 2 Z τ 2 = 1 ( e ) 2 e τ ( α s Z ) α s Z e τ = 1 ( e ) 2 e α Z s τ + e α s Z τ α s Z e Z τ .

Equation (5a) indicates that an increase in τ leads to a decrease in s, holding all else fixed. Therefore, ∂s/∂τ < 0. In turn, we combine e′ < 0, e″ > 0 and ∂Z/∂τ < 0 to obtain

(C.3) 2 Z τ 2 > 0 .

That is, emission discharges by the firm are convex in the emissions tax.

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Received: 2020-10-27
Accepted: 2021-09-08
Published Online: 2021-11-24

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