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37 Cards in this Set

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Average tax rate

average rate at which an individual or corporation is taxed

Marginal tax rate

Proportional tax rate

‍T(y) = τ • y

Allocative perspective of taxation policy


- fostering efficiency

‍- Maximize the "size of the cake"


- State interventions in case of market failures,


notably


- Public goods (e.g., national defense)


- Externalities


- Stimulate activities beneficial to society and


- Discourage activities costly to society

Distributive perspective of taxation policy

‍- Individuals differ in endowments (inc. abilities),


resulting in unequally distributed market outcomes


(income, wealth, abilities to consume)


- Reduce inequalities in market outcomes

‍First theorem of welfare economics

Under local nonsatiation of preferences, a Walras equilibrium is Pareto efficient.


Requirements:


1. Completeness - No transactions costs and because of


this each actor also has perfect information


2. Price-taking behavior - No monopolists and easy entry


and exit from a market.


3. Absence of market failures (information asymmetries,


externalities, public goods)Under these conditions,


there is no allocative but only a distributional


argument for state interventions (Adam Smith's


"invisible hand").

3

Second theorem of welfare economics

Out of all feasible Pareto optimal allocations, one can achieve any particular one by enacting a lump-sum tax and then letting the market take over.



Additional requirements to the first theorem of welfare economics: convexity of preferences and production set.

Linear tax schedule


("negative income tax" when b>0)

T(y) = τ • y - b τ>0

Tax with an allowance

T(y) = max {τ • (y - b), 0} τ, b > 0

Tax with exemption limit*

* disadvantage: Reversal of rank order near the limit

Graphical explanation of the difference between tax exemption limits and allowances

When is a tax progressive?

A tax is progressive, if an individuals average tax rate increases with income



Progressive tax schedules imply higher marginal tax rates than average tax rates.

Degree of progressiveness (formula)


Progressiveness:


When is a tax regressive?

Progressiveness: When is a tax proportional?

Progressiveness



Elasticity of revenue

α >1: tax schedule with elastic revenue

Progressiveness



Residual income elasticity

with net income, x(y) = y −T(y)


1. Measure of local progressivity, showing how a marginal variation of pre-tax income changes post-tax income.


2. Progressive tax schedules imply a residual income


elasticity of ρ< 1.3. The smaller is ρ, the more


progressive the tariff.

Prototypes of tax schedules for married couples



Household taxation:

Prototypes of tax schedules for married couples:




Individual taxation:

Prototypes of tax schedules for married couples:




Splitting

Principles for the taxation of couples

Non-discrimination of marriage:


· The tax burden of two individuals with incomes y1


und y2 should not increase when they get married.



Global income taxation:


· The tax burden of the married couple should depend


exclusively on the sum y1 + y2 and not on the


istribution of the partners' incomes.


· Justification: View of married couples as economical


distribution(e.g., social welfare benefits,


maintenance obligations).

Taxation of married couples



What is the problem with household taxation?

household taxation violates the non- discrimination principle


(Verheiratete Paare zahlen mehr Steuern als unverheiratete)

Taxation of married couples


What is the problem with individual taxation?

If two spouses have different incomes and the tax is individual and progressive, then they pay a higher tax than a couple where the incomes of both spouses are the same.



Hence, we have a violation of the principle of global income taxation.

Setup of the labor supply model



Individual utility function


+ Budget and time restraint

U(Y,F) = U (Y, 1-L)



Hours of Work: 0 <= L <=1 wage rate: w


Time budget: 1 exogenous income: I


Leisure time F: 1 - L



Budget constraint: Y = wL + I


Time constraint: 1 = L + F

Setup of the labor supply model



Was folgt aus Budget und time restraint?

Taxing labor income


Disposable income

Y = I + (1-t)w°L



With:


w° gross wage


I exogenous income

Taxing labor income


Net wage

Taxing labor income


Calculating the tax liability

= gross income - net income

Taxing labor income


Dead weight loss

aka.: excess burden (due to substitution effect)



DWL = - EV - R



EV Equivalent Variation of the individual welfare loss


R Tax Liability

Taxing labor income


Equivalent variation of the individual welfare loss

Taxing labor income


Distortionary tax

Distortionary tax


· Changes the relative price of labor.


· Substitution effect lowers tax revenues in


comparison to the lump-sum tax.


· Tax revenues are not sufficiently high to completely


compensate the households by reimbursement.


· The net loss is the deadweight loss.

Taxing labor income


Lump-sum tax

Lump-sum tax


· Does not change relative prices (parallel shift of


budget line), so that no substitution effect is caused.


· A reimbursement of the tax revenues would


reestablish the original position of the household


without loss of utility.

Elasticity of revenue

Residual income elasticity

net income x = y - T(y)

Optimal income taxation



What determines the distributional effects?

tax liability function T(Y),


or likewise the average tax rates T(Y)/Y

Optimal income taxation



What determines the efficiency effects?

marginal tax rates T'(Y)

Optimal income taxation



What determines the incentives in the respective


income classes?

Marginal tax rates T'(Y)