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Group-06
What is Forest Economics?
โ€ข It is branch of applied economics is mainly focused on sustainable
yield timber management, resource extraction and commodity
production, excluding a wide range of forest values
โ€ข The forest is viewed as a storable renewable resource and forestry as
an investment with long rotation (production) periods and easily
measurable stock growth.
โ€ข The task of forestry economics is to help determine a level and
pattern of forest use which maximizes the present value of forest rent
Forestry vs. Fishery
โ€ข The economics of forest resources are very similar to the dynamic
management of a fishery:
โ€ข Both forests and fisheries are renewable resource systems
โ€ข The economic principles that determine optimal management are
very much the same
โ€ข The major difference between the economics of a forest vs. A fishery
resource are related to biological principles
โ€ข The forest problem is a problem of divestment, which means the
solution calculates the optimal time to consolidate and sell the entire
stock and begin the next rotation
โ€ข The analogy of a forest rotation is that of a conventional crop which
does not get harvested every season;
โ€ข That is, the growth cycle of a forest resource is so long that resource
owners get really impatient and discounting/ dynamic analysis is
important.
Characteristics of Forest
๏‚ง Extensive, visible and "open" resources
๏‚ง Renewable resources
๏‚ง Production capacity
๏‚ง Multiple use
๏‚ง Forests are both ecosystems and production systems
๏‚ง Geographical and biological varieties
๏‚ง Long rotation times
โ€ข Forest cultivation is a long term production cyclic process
โ€ข Time taken to complete one production cycle is determined by
following factors
โ€ข Timber species
โ€ข Land and soil type
โ€ข Geo- diversification
โ€ข Level of Management
โ€ข Plant density
โ€ข When managing a forest , 2 main problems ariseโ€ฆ
1. How to identify the level that maximize economic rent
2. How to identify the optimum age of harvesting
โ€ข Forest can be seen by dual aspects
1.Economic aspects 2.Biological
aspects
Biological Aspects
Growth pattern for a single tree
Maturity stage
Timber
volume
Timber age
growth levels off
as trees reach
maximum size
rapid growth in volume
volume growth is
slow as trees are
very small
Growth Pattern Of Timber Volume
โ€ข Forest volume is an increasing function of time before the point of
biological maturity
โ€ข After that volume declines
โ€ข During the period of over maturity of stand which is characterized
by volume reductions
โ€ข Volume of Wood=f(time)
Properties of Growth Function
1.Current Annual Increment(CAI)
2.Mean Annual Increment(MAI)
Current Annual Increment (CAI)
โ€ข CAI = Current Annual Increment
โ€ข Itโ€™s like a marginal product curve
โ€ข Shows Incremental periodic change in volume year by year
โ€ข CAI = fโ€™(t)
Mean Annual Increment (MAI)
โ€ข MAI = Mean Annual Increment
โ€ข The average annual increase in volume of individual trees or stands
up to the specified point in time
โ€ข Like an average product curve
โ€ข Average growth up to age t
MAI = volume of wood
age of stand
โ€ข MAI=f(t)/t or
โ€ข t = age of stand
โ€ข Volume of Wood=f(time)
MAI and CAI
โ€ข So, In biological point of view what is the optimum harvesting stage of
timber ?
Harvest timber when forestry reach itโ€™s maximum MAI
Economic Aspects
โ€ข According to economic aspects, The purpose of Forestry is maximize
economic rent
โ€ข Economic rent:
Is any payment to a factor of production in excess of the cost
needed to bring that factor into production
Rf= (P-C)Vt
Rf :Economic rent
P : Price of unit timber
C :Cost of unit timber
Vt :Volume of timber at t age
โ€ข Forestry is a long-term investment, therefore It should maximize
present value of economic rent
Max Rf = (P-C)Vt
(1+ i)t
Factors that missed when analyzing the problem in biological point of
view;
1. Following costs are incurred when separating a forest as a
cultivation land.
โ€ข Maintenance cost
โ€ข Opportunity cost
2.Forest cultivation is economically effective when economical rent of
forest cultivation is greater than or equal to economical rent of other
alternatives.
โ€ข According to above factors optimum harvesting age can be calculated
follows:
โ€ข Marginal economic rent =
(increased timber volume X unit price of timber) โ€“ Cost
โ€ข Growth rate of forestry is continuously changing, Thereby
Marginal economic rent also change with the time
โ€ข When consider one year of time, increased timber volume is that
yearโ€™s Current Annual Increment (CAI)
โ€ข When unit price of timber and cost are constant,
Marginal economic rate ฮฑ CAI
Rotation Problem
โ€ข A basic problem in forest economics is how long to let a tree grow
before cutting it down
The answer isโ€ฆโ€ฆ
โ€ข Cut the trees down when they are growing at the rate of interest
โ€ข The exact point at which our timber investment should be changed into
another investment is when it has slowed down to a rate of growth
exactly equal to the rate of interest
Rate of growth = Rate of interest
Benefit in correct t harvesting > benefit for keep to future harvesting
โ€ข This benefit is received according to total timber volume at harvesting
age
โ€ข If it save for future ,growth of timber volume will occur
โ€ข Proportionate increase of growth can be as follows
โ€ข Increment of marginl timber production
Total volume of timber
=
CAI
Total volume of timber
โ€ข So rate of economical tax rental in the non harvesting stock
=
CAI ร—Price Value of CAI
Total volumeร—Price value of total timber stock
โ€ข Correct time of harvesting isโ€ฆ..
value of CAI
value of total timber stock
= Interest rate
Optimal Rotation
โ€ข The Maximum sustained yield (MSY) or the mean annual increment
(MAI) is used by biologists to determine the optimal harvest age for
timber
โ€ข The allowable annual cut is usually based on the MSY concept
Maximize MSY = f(T)/T
0 = f(T)/T
โ€ข Cutting rule can also use to explain optimum
โ€ข Cutting rule is the current annual increment at harvest age meaning
annual increment at harvest age
CAI = MAI
โ€ข Clear cut the forest, when the current annual increment (CAI) is equal
to the mean annual increment (MAI)
โ€ข Nowadays, forestry is guided by this (or some similar rule) that is
often justified to guarantee sustainability instead of economic
efficiency.
Bioeconomic models
โ€ข The analysis of the values of alternative uses of the forest is based on
a bioeconomic model.
โ€ข The biological component of the model describes the growth of the
volume of timber over time on a hectare of forest land.
โ€ข The economic component of the model places dollar values on the
output of forested land under alternative patterns of use.
โ€ข A Bioeconomic model is used to help determine an
efficient management plan for the forest.
S(t) = p(t) x(t) - c(x(t))
Where
โ€ข S(t): stumpage value
โ€ข p(t): market value per unit (the "price") of biomass
โ€ข x(t):is the quantity of biomass
โ€ข c(x(t)): represents the cost of felling a hectare of
timber and transporting it to market.
Single rotation model
๏‚ง It is used to show that the optimal rotation should be
a period of time during the life of a forest stand in
which the growth in value of the forest stock equals
the market interest rate.
๏‚ง we do not have a continuous problem hereโ€ฆ so, the
question becomes:
Q: what is the optimal age at which to harvest?
๏‚ง โ†’ is it the maximum of the MAI?
๏‚ง โ†’ is it the maximum of the CAI?
๏‚ง โ†’ what factors must be considered?
โ€ข Maximize the Present Value of land:
โ€ข The single rotation model is referred to as the โ€œFisher
Modelโ€.
3 Principles
1. Cut the timber now and put the money in bank
2. Keep the stand of timber
3. Maintain the stand of trees as long as stumpage
value is growing faster than rate of interest and
then shifts assets to the bank
Faustmann model
Forest rent Theory
๏‚ง Forest rent has been a widely used criterion because the cutting rule
favored a relatively long rotation
๏‚ง Forest rent was to avoid compounding and rotations
๏‚ง The forest rent approach includes timber prices and regeneration
costs, which correspond to the Faustmann Model with a zero rate of
interest
โ€ข It excludes an alternative investment option and
assumes that a forest owner does not have a loan
Land rent theory
The Faustmann Model (land rent theory) has become
the best known for providing a benchmark model for
determining optimal timber rotation age.
Faustmann Rule
โ€ข Assume an infinite number of rotations.
โ€ข Soil fertility, real prices and costs all remain constant over time.
โ€ขHow does taking future land use into account alters our optimal
harvest age.
The Hartman Model
โ€ข Multiple Use Model
โ€ข The conventional Faustmann Model does not reflect the
value of services provided directly by the standing forest.
i.e. amenity values
wildlife habitat
erosion control
water cycle maintenance
โ€ข Select the optimal rotation age to provide the combined net
benefits from timber and other services of standing timber
Group members
โ€ข 1.K.K.H.M. Rathnayake
โ€ข 2.Subadharshani .M`
UWU/EAG/12/0032
UWU/EAG/12/0038
forestryeconomicsppt priya dharsan.pptx

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forestryeconomicsppt priya dharsan.pptx

  • 2. What is Forest Economics? โ€ข It is branch of applied economics is mainly focused on sustainable yield timber management, resource extraction and commodity production, excluding a wide range of forest values โ€ข The forest is viewed as a storable renewable resource and forestry as an investment with long rotation (production) periods and easily measurable stock growth. โ€ข The task of forestry economics is to help determine a level and pattern of forest use which maximizes the present value of forest rent
  • 3. Forestry vs. Fishery โ€ข The economics of forest resources are very similar to the dynamic management of a fishery: โ€ข Both forests and fisheries are renewable resource systems โ€ข The economic principles that determine optimal management are very much the same โ€ข The major difference between the economics of a forest vs. A fishery resource are related to biological principles
  • 4. โ€ข The forest problem is a problem of divestment, which means the solution calculates the optimal time to consolidate and sell the entire stock and begin the next rotation โ€ข The analogy of a forest rotation is that of a conventional crop which does not get harvested every season; โ€ข That is, the growth cycle of a forest resource is so long that resource owners get really impatient and discounting/ dynamic analysis is important.
  • 5. Characteristics of Forest ๏‚ง Extensive, visible and "open" resources ๏‚ง Renewable resources ๏‚ง Production capacity ๏‚ง Multiple use ๏‚ง Forests are both ecosystems and production systems ๏‚ง Geographical and biological varieties ๏‚ง Long rotation times
  • 6. โ€ข Forest cultivation is a long term production cyclic process โ€ข Time taken to complete one production cycle is determined by following factors โ€ข Timber species โ€ข Land and soil type โ€ข Geo- diversification โ€ข Level of Management โ€ข Plant density
  • 7. โ€ข When managing a forest , 2 main problems ariseโ€ฆ 1. How to identify the level that maximize economic rent 2. How to identify the optimum age of harvesting โ€ข Forest can be seen by dual aspects 1.Economic aspects 2.Biological aspects
  • 8. Biological Aspects Growth pattern for a single tree Maturity stage
  • 9. Timber volume Timber age growth levels off as trees reach maximum size rapid growth in volume volume growth is slow as trees are very small Growth Pattern Of Timber Volume
  • 10. โ€ข Forest volume is an increasing function of time before the point of biological maturity โ€ข After that volume declines โ€ข During the period of over maturity of stand which is characterized by volume reductions โ€ข Volume of Wood=f(time)
  • 11. Properties of Growth Function 1.Current Annual Increment(CAI) 2.Mean Annual Increment(MAI)
  • 12. Current Annual Increment (CAI) โ€ข CAI = Current Annual Increment โ€ข Itโ€™s like a marginal product curve โ€ข Shows Incremental periodic change in volume year by year โ€ข CAI = fโ€™(t)
  • 13. Mean Annual Increment (MAI) โ€ข MAI = Mean Annual Increment โ€ข The average annual increase in volume of individual trees or stands up to the specified point in time โ€ข Like an average product curve โ€ข Average growth up to age t MAI = volume of wood age of stand โ€ข MAI=f(t)/t or โ€ข t = age of stand โ€ข Volume of Wood=f(time)
  • 15.
  • 16.
  • 17. โ€ข So, In biological point of view what is the optimum harvesting stage of timber ? Harvest timber when forestry reach itโ€™s maximum MAI
  • 18. Economic Aspects โ€ข According to economic aspects, The purpose of Forestry is maximize economic rent โ€ข Economic rent: Is any payment to a factor of production in excess of the cost needed to bring that factor into production Rf= (P-C)Vt Rf :Economic rent P : Price of unit timber C :Cost of unit timber Vt :Volume of timber at t age
  • 19. โ€ข Forestry is a long-term investment, therefore It should maximize present value of economic rent Max Rf = (P-C)Vt (1+ i)t
  • 20. Factors that missed when analyzing the problem in biological point of view; 1. Following costs are incurred when separating a forest as a cultivation land. โ€ข Maintenance cost โ€ข Opportunity cost 2.Forest cultivation is economically effective when economical rent of forest cultivation is greater than or equal to economical rent of other alternatives.
  • 21. โ€ข According to above factors optimum harvesting age can be calculated follows: โ€ข Marginal economic rent = (increased timber volume X unit price of timber) โ€“ Cost โ€ข Growth rate of forestry is continuously changing, Thereby Marginal economic rent also change with the time โ€ข When consider one year of time, increased timber volume is that yearโ€™s Current Annual Increment (CAI) โ€ข When unit price of timber and cost are constant, Marginal economic rate ฮฑ CAI
  • 22. Rotation Problem โ€ข A basic problem in forest economics is how long to let a tree grow before cutting it down The answer isโ€ฆโ€ฆ โ€ข Cut the trees down when they are growing at the rate of interest โ€ข The exact point at which our timber investment should be changed into another investment is when it has slowed down to a rate of growth exactly equal to the rate of interest Rate of growth = Rate of interest
  • 23. Benefit in correct t harvesting > benefit for keep to future harvesting โ€ข This benefit is received according to total timber volume at harvesting age โ€ข If it save for future ,growth of timber volume will occur โ€ข Proportionate increase of growth can be as follows โ€ข Increment of marginl timber production Total volume of timber = CAI Total volume of timber
  • 24. โ€ข So rate of economical tax rental in the non harvesting stock = CAI ร—Price Value of CAI Total volumeร—Price value of total timber stock โ€ข Correct time of harvesting isโ€ฆ.. value of CAI value of total timber stock = Interest rate
  • 25. Optimal Rotation โ€ข The Maximum sustained yield (MSY) or the mean annual increment (MAI) is used by biologists to determine the optimal harvest age for timber โ€ข The allowable annual cut is usually based on the MSY concept Maximize MSY = f(T)/T 0 = f(T)/T
  • 26. โ€ข Cutting rule can also use to explain optimum โ€ข Cutting rule is the current annual increment at harvest age meaning annual increment at harvest age CAI = MAI โ€ข Clear cut the forest, when the current annual increment (CAI) is equal to the mean annual increment (MAI) โ€ข Nowadays, forestry is guided by this (or some similar rule) that is often justified to guarantee sustainability instead of economic efficiency.
  • 27. Bioeconomic models โ€ข The analysis of the values of alternative uses of the forest is based on a bioeconomic model. โ€ข The biological component of the model describes the growth of the volume of timber over time on a hectare of forest land. โ€ข The economic component of the model places dollar values on the output of forested land under alternative patterns of use.
  • 28. โ€ข A Bioeconomic model is used to help determine an efficient management plan for the forest. S(t) = p(t) x(t) - c(x(t)) Where โ€ข S(t): stumpage value โ€ข p(t): market value per unit (the "price") of biomass โ€ข x(t):is the quantity of biomass โ€ข c(x(t)): represents the cost of felling a hectare of timber and transporting it to market.
  • 29. Single rotation model ๏‚ง It is used to show that the optimal rotation should be a period of time during the life of a forest stand in which the growth in value of the forest stock equals the market interest rate. ๏‚ง we do not have a continuous problem hereโ€ฆ so, the question becomes: Q: what is the optimal age at which to harvest? ๏‚ง โ†’ is it the maximum of the MAI? ๏‚ง โ†’ is it the maximum of the CAI? ๏‚ง โ†’ what factors must be considered?
  • 30. โ€ข Maximize the Present Value of land: โ€ข The single rotation model is referred to as the โ€œFisher Modelโ€. 3 Principles 1. Cut the timber now and put the money in bank 2. Keep the stand of timber 3. Maintain the stand of trees as long as stumpage value is growing faster than rate of interest and then shifts assets to the bank
  • 31.
  • 32. Faustmann model Forest rent Theory ๏‚ง Forest rent has been a widely used criterion because the cutting rule favored a relatively long rotation ๏‚ง Forest rent was to avoid compounding and rotations ๏‚ง The forest rent approach includes timber prices and regeneration costs, which correspond to the Faustmann Model with a zero rate of interest
  • 33. โ€ข It excludes an alternative investment option and assumes that a forest owner does not have a loan Land rent theory The Faustmann Model (land rent theory) has become the best known for providing a benchmark model for determining optimal timber rotation age.
  • 34. Faustmann Rule โ€ข Assume an infinite number of rotations. โ€ข Soil fertility, real prices and costs all remain constant over time. โ€ขHow does taking future land use into account alters our optimal harvest age.
  • 35. The Hartman Model โ€ข Multiple Use Model โ€ข The conventional Faustmann Model does not reflect the value of services provided directly by the standing forest. i.e. amenity values wildlife habitat erosion control water cycle maintenance โ€ข Select the optimal rotation age to provide the combined net benefits from timber and other services of standing timber
  • 36.
  • 37. Group members โ€ข 1.K.K.H.M. Rathnayake โ€ข 2.Subadharshani .M` UWU/EAG/12/0032 UWU/EAG/12/0038