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M.A. (IIIrd Semester)
Environmental Economics
(Eco-583)
Market Approach: Pollution Tax & Pollution Subsidy
Dr. Rekha Gupta
Department of Economics
University of Allahabad
• Market approach - An incentive - based policy that encourages conservation practices or
pollution-reduction strategies.
• The market approach uses price or other economic variables to provide incentives for
polluters to reduce harmful emissions.
• Economists are strong proponents of the market approach because it can achieve a cost-
effective solution to environmental problems by designing policy initiatives that allow
polluters to respond according to their own self-interests.
• The primary distinction between the market approach and the command-and-control
approach is the way in which environmental objectives are implemented, as opposed to the
level at which those objectives are set. From a practical perspective, standards based
objectives are set at a socially desirable level rather than at an efficient level.
• Where the market approach parts company with the command-and-control approach is in
how it attempts to achieve those objectives, that is, in its design of policy instruments.
Types of Market Instruments
(i) pollution charges/tax
(ii) subsidies
(iii) deposit/refund systems, and
(iv)pollution permit trading systems
POLLUTION CHARGES/TAX
• a pollution charge is a fee that varies with the quantity of pollutants released.
• It can be implemented as a product charge or as an effluent or emission charge.
• The motivation follows what’s known as the “polluter-pays principle,” a position rooted in the
belief that the polluter should bear the costs of control measures to maintain an acceptable
level of environmental quality.
• by modeling a product charge implemented as a tax—the classical solution to negative
externalities.
Modeling a Product Charge as a Per-Unit Tax
• Consider a good in a competitive market whose production generates a negative
environmental externality.
• Because producers base their decisions solely on the marginal private cost (MPC) of
production, ignoring the marginal external cost (MEC) of the environmental damage, too
many resources are allocated to production.
• As depicted in Figure, firms produce output level QC, where the marginal social benefit (MSB)
of consuming the good is equal to the marginal private cost (MPC) of producing it.
• competitive equilibrium output (QC) is higher than the efficient level (QE), which corresponds
to the point where the MSB equals the marginal social cost (MSC).
•
• The motivation of a product charge is to induce firms to internalize the externality by taking
account of the MEC in their production decisions.
• One way this can be done is by imposing a unit tax on the pollution-generating product equal
to the MEC at the efficient output level (QE).
• This type of tax is called a Pigouvian tax, named after English economist A. C. Pigou, who
initially formulated the theory.
• In the Figure, this policy instrument effectively shifts up the MPC curve by distance ab to
MPCt , which generates an equilibrium at the efficient output level.
• This model illustrates how a Pigouvian tax achieves efficiency in the market for some
pollution generating product (Q).
• By setting the unit tax equal to the MEC at QE, shown as distance ab.
• The MPC curve shifts up to MPCt.
• Equilibrium output is then determined by the intersection of MPCt and MSB, which is the
efficient production level, QE.
But practically imposing of this theory is difficult –
(1) problem is the difficulty in identifying the dollar value of MEC at QE and, hence, the level of
the tax.
(2) the model implicitly allows only for an output reduction to abate pollution—an unrealistic
restriction.
Modeling an Emission Charge: Single-Polluter Case
• An emission or effluent charge assigns a price to pollution, typically through a tax. Once this
price mechanism is in place, the polluter can no longer ignore the effect of its environmental
damages on society. A fee imposed directly on the actual discharge of pollution.
• the pollution charge forces the polluter to confront those damages, pay for them, and in so
doing, consider them as part of its production costs.
• Faced with this added cost, the polluting firm can either continue polluting at the same level
and pay the charge or invest in abatement technology to reduce its pollutant releases and
lower its tax burden.
• Based on normal market incentives, the firm will choose whichever action minimizes its
costs.
• It is fairly simple to model an emission charge that allows polluters to make cost minimizing
decisions.
• we assume that the government sets an abatement standard at some “acceptable level,”
AST.
• we consider a policy that presents the polluter with the following options to be undertaken
singularly or in combination:
(1) The polluter must pay a constant per-unit tax (t) on the difference between its existing
abatement level (A0) and the standard (AST) such that Total Tax = t(AST – A0); and/or
(2) The polluter incurs the cost of abating.
• we graph these options from a single firm’s perspective using marginal curves. Because the
per-unit tax is constant at t, the marginal tax (MT) curve is a horizontal line at that tax level.
• The cost of abating at the margin is shown as the marginal abatement cost (MAC) curve.
• At each unit of A, the cost-minimizing firm will compare MAC to MT and choose whichever is
lower.
• In the model, the firm will abate up to A0, because up to that point MAC is below MT.
• Assuming no fixed costs, total abatement costs (TAC) are represented by the area under the
MAC curve up to A0 or area OaA0.
• these costs are lower than what the taxes would be up to A0, shown as area 0taA0.
• Beyond A0 and up to AST, the firm will opt to pay the tax, because MT is lower than MAC in
that range.
• The firm’s total tax payment for not abating between A0 and AST is represented by area
A0abAST, which is smaller than the cost of abating that amount, which is area A0acAST.
• the total costs to the polluter of complying with this policy are area 0abAST, which comprises
the following two elements:
● Area 0aA0, the total cost of abating A0 units of pollution
● Area A0abAST, the tax on pollution not abated up to AST
• At any point of time, static incentives motivate the firm to choose among the available
options, given its existing technology due to satisfy its own self-interest to maximize profit.
• There are also dynamic incentives that encourage the firm to advance its abatement
technology.
• More efficient abatement techniques would allow the firm to reduce pollution more cheaply
and enjoy the associated cost savings.
• A technological advance causes the MAC curve to pivot downward to MAC’.
• As a result, if the firm is faced with the option of abating or paying the unit tax at each
abatement level up to AST, it would be better off abating up to AST.
• the technological change helped the firm avoid paying any emission charges.
• The firm would incur total abatement costs equal to 0bAST and would pay no emission
charges.
• Relative to its expenditures before the technological advance, which were 0abAST, it saves
an amount equal to 0ab.
Modeling an Emission Charge: Multiple-Polluters Case
• To evaluate the cost-effectiveness of an emission charge across multiple polluters, we return
to the two-polluter model.
• we assume that the government imposes a 10-unit abatement standard for the region.
• Polluter 1’s Marginal Abatement Cost (MAC1): MAC1 = 2.5A1
• Polluter 1’s Total Abatement Costs (TAC1): TAC1 = 1.25(A1)2
• Polluter 2’s Marginal Abatement Cost (MAC2): MAC2 = 0.625A2
• Polluter 2’s Total Abatement Costs (TAC2): TAC2 = 0.3125(A2)2
• Where A1 is the amount of pollution abated by Polluter 1, and A2 is the amount of pollution
abated by Polluter 2.
• Assume that the government imposes the same emission charge as in the single polluter
case, that is, Total Tax = t(AST – A0).
• In this case, because AST = 10, the emission charge becomes t(10 – A0).
• We also assume that the tax rate (t) is set at $5, so Total Tax = $5(10 – A0) for each polluter.
• In the model, each firm abates as long as its MAC < MT and pays the emission charge on all
pollution not abated.
• Polluter 1, the high-cost abater, abates 2 units and pays $40 in taxes on the remaining 8 units.
• Polluter 2, the low-cost abater, abates 8 units and pays taxes of $10 on the remaining 2 units.
• At this point, MAC1 = MAC2 = $5, which indicates the least-cost abatement allocation across
the two firms.
• Just as in the single-firm case, It would abate as long as MAC1 < MT and pay the tax when
the opposite is true.
• Thus, Polluter 1 would abate up to the point where MAC1 = MT, which occurs at A1 = 2, and
pay the tax on the remaining 8 units.
• Polluter 2 would proceed in the same way, abating to the point where MAC2 = MT at A2 = 8
and paying the tax on the remaining 2 units. The corresponding calculations are as follows:
• Polluter 1
Abates up to the point where MAC1 = MT: 2.5(A1) = $5, or A1 = 2
Incurs Total Abatement Costs of: TAC1 = 1.25(2)2 = $5
Incurs Total Tax Payment of: Total Tax = 5(10 – 2) = $40
• Polluter 2
Abates up to the point where MAC2 = MT: 0.625(A2) = $5, or A2 = 8
Incurs Total Abatement Costs of: TAC2 = 0.3125(8)2 = $20
Incurs Total Tax Payment of: Total Tax = 5(10 – 8) = $10
• Combined Values for the Region
Total Abatement Level = 10 = AST
Total Abatement Costs = $25
Total Tax Payments = $50
ENVIRONMENTAL SUBSIDIES
• A payment or tax concession that provides financial assistance for pollution reductions or
plans to abate in the future.
• There are two major types of subsidies—abatement equipment subsidies and pollution
reduction subsidies
• Abatement equipment subsidies are aimed at reducing the costs of abatement technology.
• Because subsidies are “negative taxes,” they have a similar incentive mechanism to pollution
charges except that they reward for not polluting as opposed to penalizing for engaging in
polluting activities.
• In practice, abatement equipment subsidies are implemented through grants, low-interest
loans, or investment tax credits, all of which give polluters an economic incentive to invest in
abatement technology.
• subsidies are used to internalize the positive externality associated with the consumption of
abatement activities.
• If a subsidy were offered for installing specific abatement equipment, such as scrubbers,
quantity demanded would increase because the effective price would be lower.
• To achieve an efficient equilibrium, the subsidy would have to equal the marginal external
benefit (MEB) of scrubber consumption measured at the efficient output level.
• this is analogous to a Pigouvian tax, and in fact, this type of subsidy is known as a Pigouvian
subsidy.
• Where Q is the number of scrubber system produced in a year, and MSC, MPB and MEB are
denominated in millions of dollar.
• If a subsidy (s) equal to the MEB at the efficient output level were provided to demanders
(i.e., polluters), it is as if MPB shifts up to MPBS, and more scrubbers would be traded.
• In this case, the Pigouvian subsidy would equal distance KL in Figure.
• The effective price to polluters would be the efficient market price less the subsidy, or (PE –
s), which in this case would be ($175 million – $14 million), or $161 million.
• Because of the positive externality in the scrubber market, the true measure of benefits is
given by MSB, the vertical sum of MPB and MEB. If a Pigouvian subsidy equal to the MEB at
QE were provided to purchasers, it is as if the MPB shifts up to MPBS, and 210 scrubbers
would be traded instead of the competitive output level of 200. In this case, the subsidy (s) is
$14 million, labeled as distance KL.
• The effective price to polluters would be (PE _ s), which in this model is ($175 million _ $14
million), or $161 million.
Problem to measuring the MEB
Innovation of a potentially superior abatement system could be discourage.
Modeling a Per-Unit Subsidy on Pollution Reduction
• Per-unit subsidy on pollution reduction - A payment for every unit of pollution removed
below some predetermined level.
• In this case, the government agrees to pay the polluter a subsidy (s) for every unit of
pollution removed below some standard (Zst).
Total Subsidy = S (Zst – Z0)
Z0 is the actual level of pollution
• for example, that Zst is set at 200 tons of emissions per month, and the subsidy (s) is set at
$100 per ton per month. Then, if a polluter reduces its emissions to 180 tons per month, it
would receive a subsidy of
$100(200 – 180), or $2,000
• This is better than technology based subsidy
• But it reduces a polluter’s unit cost which raises its profit, so more entrepreneur enter to
industry.

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Market Approach.pdf

  • 1. M.A. (IIIrd Semester) Environmental Economics (Eco-583) Market Approach: Pollution Tax & Pollution Subsidy Dr. Rekha Gupta Department of Economics University of Allahabad
  • 2. • Market approach - An incentive - based policy that encourages conservation practices or pollution-reduction strategies. • The market approach uses price or other economic variables to provide incentives for polluters to reduce harmful emissions. • Economists are strong proponents of the market approach because it can achieve a cost- effective solution to environmental problems by designing policy initiatives that allow polluters to respond according to their own self-interests. • The primary distinction between the market approach and the command-and-control approach is the way in which environmental objectives are implemented, as opposed to the level at which those objectives are set. From a practical perspective, standards based objectives are set at a socially desirable level rather than at an efficient level. • Where the market approach parts company with the command-and-control approach is in how it attempts to achieve those objectives, that is, in its design of policy instruments. Types of Market Instruments (i) pollution charges/tax (ii) subsidies (iii) deposit/refund systems, and (iv)pollution permit trading systems
  • 3. POLLUTION CHARGES/TAX • a pollution charge is a fee that varies with the quantity of pollutants released. • It can be implemented as a product charge or as an effluent or emission charge. • The motivation follows what’s known as the “polluter-pays principle,” a position rooted in the belief that the polluter should bear the costs of control measures to maintain an acceptable level of environmental quality. • by modeling a product charge implemented as a tax—the classical solution to negative externalities. Modeling a Product Charge as a Per-Unit Tax • Consider a good in a competitive market whose production generates a negative environmental externality. • Because producers base their decisions solely on the marginal private cost (MPC) of production, ignoring the marginal external cost (MEC) of the environmental damage, too many resources are allocated to production. • As depicted in Figure, firms produce output level QC, where the marginal social benefit (MSB) of consuming the good is equal to the marginal private cost (MPC) of producing it. • competitive equilibrium output (QC) is higher than the efficient level (QE), which corresponds to the point where the MSB equals the marginal social cost (MSC). •
  • 4. • The motivation of a product charge is to induce firms to internalize the externality by taking account of the MEC in their production decisions. • One way this can be done is by imposing a unit tax on the pollution-generating product equal to the MEC at the efficient output level (QE). • This type of tax is called a Pigouvian tax, named after English economist A. C. Pigou, who initially formulated the theory. • In the Figure, this policy instrument effectively shifts up the MPC curve by distance ab to MPCt , which generates an equilibrium at the efficient output level.
  • 5. • This model illustrates how a Pigouvian tax achieves efficiency in the market for some pollution generating product (Q). • By setting the unit tax equal to the MEC at QE, shown as distance ab. • The MPC curve shifts up to MPCt. • Equilibrium output is then determined by the intersection of MPCt and MSB, which is the efficient production level, QE. But practically imposing of this theory is difficult – (1) problem is the difficulty in identifying the dollar value of MEC at QE and, hence, the level of the tax. (2) the model implicitly allows only for an output reduction to abate pollution—an unrealistic restriction. Modeling an Emission Charge: Single-Polluter Case • An emission or effluent charge assigns a price to pollution, typically through a tax. Once this price mechanism is in place, the polluter can no longer ignore the effect of its environmental damages on society. A fee imposed directly on the actual discharge of pollution. • the pollution charge forces the polluter to confront those damages, pay for them, and in so doing, consider them as part of its production costs.
  • 6. • Faced with this added cost, the polluting firm can either continue polluting at the same level and pay the charge or invest in abatement technology to reduce its pollutant releases and lower its tax burden. • Based on normal market incentives, the firm will choose whichever action minimizes its costs. • It is fairly simple to model an emission charge that allows polluters to make cost minimizing decisions. • we assume that the government sets an abatement standard at some “acceptable level,” AST. • we consider a policy that presents the polluter with the following options to be undertaken singularly or in combination: (1) The polluter must pay a constant per-unit tax (t) on the difference between its existing abatement level (A0) and the standard (AST) such that Total Tax = t(AST – A0); and/or (2) The polluter incurs the cost of abating. • we graph these options from a single firm’s perspective using marginal curves. Because the per-unit tax is constant at t, the marginal tax (MT) curve is a horizontal line at that tax level. • The cost of abating at the margin is shown as the marginal abatement cost (MAC) curve.
  • 7. • At each unit of A, the cost-minimizing firm will compare MAC to MT and choose whichever is lower. • In the model, the firm will abate up to A0, because up to that point MAC is below MT. • Assuming no fixed costs, total abatement costs (TAC) are represented by the area under the MAC curve up to A0 or area OaA0.
  • 8. • these costs are lower than what the taxes would be up to A0, shown as area 0taA0. • Beyond A0 and up to AST, the firm will opt to pay the tax, because MT is lower than MAC in that range. • The firm’s total tax payment for not abating between A0 and AST is represented by area A0abAST, which is smaller than the cost of abating that amount, which is area A0acAST. • the total costs to the polluter of complying with this policy are area 0abAST, which comprises the following two elements: ● Area 0aA0, the total cost of abating A0 units of pollution ● Area A0abAST, the tax on pollution not abated up to AST • At any point of time, static incentives motivate the firm to choose among the available options, given its existing technology due to satisfy its own self-interest to maximize profit. • There are also dynamic incentives that encourage the firm to advance its abatement technology. • More efficient abatement techniques would allow the firm to reduce pollution more cheaply and enjoy the associated cost savings. • A technological advance causes the MAC curve to pivot downward to MAC’. • As a result, if the firm is faced with the option of abating or paying the unit tax at each abatement level up to AST, it would be better off abating up to AST. • the technological change helped the firm avoid paying any emission charges.
  • 9. • The firm would incur total abatement costs equal to 0bAST and would pay no emission charges. • Relative to its expenditures before the technological advance, which were 0abAST, it saves an amount equal to 0ab. Modeling an Emission Charge: Multiple-Polluters Case • To evaluate the cost-effectiveness of an emission charge across multiple polluters, we return to the two-polluter model. • we assume that the government imposes a 10-unit abatement standard for the region. • Polluter 1’s Marginal Abatement Cost (MAC1): MAC1 = 2.5A1 • Polluter 1’s Total Abatement Costs (TAC1): TAC1 = 1.25(A1)2 • Polluter 2’s Marginal Abatement Cost (MAC2): MAC2 = 0.625A2 • Polluter 2’s Total Abatement Costs (TAC2): TAC2 = 0.3125(A2)2 • Where A1 is the amount of pollution abated by Polluter 1, and A2 is the amount of pollution abated by Polluter 2.
  • 10. • Assume that the government imposes the same emission charge as in the single polluter case, that is, Total Tax = t(AST – A0). • In this case, because AST = 10, the emission charge becomes t(10 – A0). • We also assume that the tax rate (t) is set at $5, so Total Tax = $5(10 – A0) for each polluter. • In the model, each firm abates as long as its MAC < MT and pays the emission charge on all pollution not abated. • Polluter 1, the high-cost abater, abates 2 units and pays $40 in taxes on the remaining 8 units. • Polluter 2, the low-cost abater, abates 8 units and pays taxes of $10 on the remaining 2 units. • At this point, MAC1 = MAC2 = $5, which indicates the least-cost abatement allocation across the two firms. • Just as in the single-firm case, It would abate as long as MAC1 < MT and pay the tax when the opposite is true. • Thus, Polluter 1 would abate up to the point where MAC1 = MT, which occurs at A1 = 2, and pay the tax on the remaining 8 units. • Polluter 2 would proceed in the same way, abating to the point where MAC2 = MT at A2 = 8 and paying the tax on the remaining 2 units. The corresponding calculations are as follows:
  • 11.
  • 12. • Polluter 1 Abates up to the point where MAC1 = MT: 2.5(A1) = $5, or A1 = 2 Incurs Total Abatement Costs of: TAC1 = 1.25(2)2 = $5 Incurs Total Tax Payment of: Total Tax = 5(10 – 2) = $40 • Polluter 2 Abates up to the point where MAC2 = MT: 0.625(A2) = $5, or A2 = 8 Incurs Total Abatement Costs of: TAC2 = 0.3125(8)2 = $20 Incurs Total Tax Payment of: Total Tax = 5(10 – 8) = $10 • Combined Values for the Region Total Abatement Level = 10 = AST Total Abatement Costs = $25 Total Tax Payments = $50
  • 13. ENVIRONMENTAL SUBSIDIES • A payment or tax concession that provides financial assistance for pollution reductions or plans to abate in the future. • There are two major types of subsidies—abatement equipment subsidies and pollution reduction subsidies • Abatement equipment subsidies are aimed at reducing the costs of abatement technology. • Because subsidies are “negative taxes,” they have a similar incentive mechanism to pollution charges except that they reward for not polluting as opposed to penalizing for engaging in polluting activities. • In practice, abatement equipment subsidies are implemented through grants, low-interest loans, or investment tax credits, all of which give polluters an economic incentive to invest in abatement technology. • subsidies are used to internalize the positive externality associated with the consumption of abatement activities. • If a subsidy were offered for installing specific abatement equipment, such as scrubbers, quantity demanded would increase because the effective price would be lower. • To achieve an efficient equilibrium, the subsidy would have to equal the marginal external benefit (MEB) of scrubber consumption measured at the efficient output level. • this is analogous to a Pigouvian tax, and in fact, this type of subsidy is known as a Pigouvian subsidy.
  • 14.
  • 15. • Where Q is the number of scrubber system produced in a year, and MSC, MPB and MEB are denominated in millions of dollar. • If a subsidy (s) equal to the MEB at the efficient output level were provided to demanders (i.e., polluters), it is as if MPB shifts up to MPBS, and more scrubbers would be traded. • In this case, the Pigouvian subsidy would equal distance KL in Figure. • The effective price to polluters would be the efficient market price less the subsidy, or (PE – s), which in this case would be ($175 million – $14 million), or $161 million. • Because of the positive externality in the scrubber market, the true measure of benefits is given by MSB, the vertical sum of MPB and MEB. If a Pigouvian subsidy equal to the MEB at QE were provided to purchasers, it is as if the MPB shifts up to MPBS, and 210 scrubbers would be traded instead of the competitive output level of 200. In this case, the subsidy (s) is $14 million, labeled as distance KL. • The effective price to polluters would be (PE _ s), which in this model is ($175 million _ $14 million), or $161 million. Problem to measuring the MEB Innovation of a potentially superior abatement system could be discourage.
  • 16. Modeling a Per-Unit Subsidy on Pollution Reduction • Per-unit subsidy on pollution reduction - A payment for every unit of pollution removed below some predetermined level. • In this case, the government agrees to pay the polluter a subsidy (s) for every unit of pollution removed below some standard (Zst). Total Subsidy = S (Zst – Z0) Z0 is the actual level of pollution • for example, that Zst is set at 200 tons of emissions per month, and the subsidy (s) is set at $100 per ton per month. Then, if a polluter reduces its emissions to 180 tons per month, it would receive a subsidy of $100(200 – 180), or $2,000 • This is better than technology based subsidy • But it reduces a polluter’s unit cost which raises its profit, so more entrepreneur enter to industry.