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Intragenerational Redistributive Policies Advanced Political Economics Fall 2011 Riccardo Puglisi.

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Presentation on theme: "Intragenerational Redistributive Policies Advanced Political Economics Fall 2011 Riccardo Puglisi."— Presentation transcript:

1 Intragenerational Redistributive Policies Advanced Political Economics Fall 2011 Riccardo Puglisi

2 Why does Redistribution take place? Why do different countries feature different welfare states? How does Redistribution affect Growth? Main Questions

3 Redistribution as transfer of resources  Government Expenditure: Welfare State (Transfers), Consumption, Investments  Taxation: Direct taxes (Labor and Capital Income, Corporate taxes), Indirect, Contributions  Regulations: Labor market, Goods market, Financial market, Trade policy  Government Production: State owned firms  Other Public Goods: Defense, Legal system

4 Size of the Government: Expenditure Source: Author’s calculation from OECD Economic Outlook Database (No. 71, Vol. 2002 Release 01) June 2002

5 Size of the Welfare State Welfare State Expenditure on GDP

6 Economic Approach Government Intervention because of “market failures”  Public Goods (non-rival in consumption, non-excludible), [e.g. light house, parks, railroad, legal system, defense]  Externalities [e.g. pollution]  Natural Monopoly [e.g. energy providers]  Asymmetric information  Adverse Selection [e.g. health care]  Moral Hazard [e.g. health care, insurance provisions]  Equity considerations  Paternalistic view

7 Political Economics Approach  Our focus: Welfare State and Labor Market  Lines of redistribution:  Income: Rich and Poor  Age: Young and Old  Employment Status: Insiders and Outsiders  Factors of production: Labor and Capital  Other lines: small but protected interests (taxi, small retailers)

8 Citizens Opinions: Welfare State

9 Intragenerational Redistribution General Transfer IDEA:Agents differ in their income. The redistributive system consists of – a Proportional Income Tax (  ) – a Lump-sum Transfer (T) Political System to aggregate Individual Preferences Redistribution from the Rich to the Poor LIT: Romer (1975), Roberts (1977), Meltzer and Richard (1981), Krusell and Rios-Rull (1999)

10  Static economy: one period  Economic Agents work and consume  Agents are Heterogeneous in their working ability (e)  Time constraint: 1 + e = l + n Effective disposable time Leisure Work e  [e l, e u ] e l 0 e ˜ G (e) E (e) = 0 Average Ability A Simple Economic Model

11 e Distribution of Ability elel eueu eMeM E ( e ) = 0 Poor Rich G (e M ) = 1/2 Median Ability e M < 0 Median < Average A Simple Economic Model

12  Selfish PreferencesU e = c + V (l) V is increasing and concave, with V(0) = 0  Budget Constraintc = (1 -  ) n (e) w + T with w = 1  Time Constraint 1+e = l + n T =  E (n(e))  Government Budget Constraint

13 How does this Redistributive Policy work? Assume that everybody works “full time”: n e =1+e, l=0 – Tax Burden:  (1+e) – Transfer: T =  E(1+e) =  since E(e)=0 – Utility: U e = c = (1-  )(1+e)+T = = (1-  )(1+e)+   U e =1+e-  e

14 Winners and Losers Type-e Agent’s utility: U e =1+e-  e Winners: Poor ( e 0 Losers: Rich ( e > 0)  -  e < 0 eMeM elel 0 eueu   (1 + e u )  (1 + e l ) Winners Losers transfer contributions

15 Economic Decisions and Distortions  Economic Agents choose how much to work: n(e)  Distortion: facing a tax they may decide to work less: lower production  Economic decision: Max c + V (l) s.t. c = (1 -  ) (1 + e - l) + T F.O.C.: 1 -  = V’(l) l(e)=V’ -1 (1 -  ) n(e)= 1+e- V’ -1 (1 -  ) Distortion:     l*   n *   E (n * ( e )) l V’(l) 1 -  l* l

16 Welfare State and distortion  Government budget constraint: T =  E(n*(e)) T=  E(1+e-V’ -1 (1 -  ))=  N(  ) where N(  )=1- V’ -1 (1 -  )  An increase in the tax rate, , has two effects: – increase the government revenue – reduce the tax base and thus the revenue  T 0%100% LL LAFFER CURVE

17 Political decision  Voting behavior: every agent indicates the tax rate that maximizes her utility, given her economic decision: Max U e (  ) = (1 -  ) n (e) +  E (n (e)) + V (e)  How agents vote depend on three elements: Direct cost (tax burden): - n (e) Direct benefit (transfer): E (n (e)) Distortion: [   E(n(e)) /       E (n (e))

18 Political decision

19 Political Equilibrium  Individual voting:  Agent’s votes can be ordered according to their type: poorer individuals vote for more redistribution  Preferences are single-peaked  Median voter’s theorem applies  The equilibrium tax rate is the one voted by the agent with Median working ability Poor (e 0 Rich (e > 0)   = 0 [no redistribution]

20 Results  In the political-equilibrium there is redistribution, since e m 0  The amount of redistribution depends on the degree of income inequality – Income inequality is measured by the difference between Median and Average Ability  More inequality leads to more redistribution – If Rich agents become Richer  More redistribution – If Poor agents become Poorer  Less redistribution

21 Discussion  How does this theory compare with the data ?  Can theory explain the cross-country differences and the dynamics of Welfare State expenditure ? Early growth of welfare State may be also due to extension of voting rights to poor voters reduction in the cost of collecting taxes Recent growth and cross-country differences not well explained

22 Extensions Dynamic model: Voting does not occur only once Taxation affect Capital Accumulation and Economic Growth Krusell and Rios-Rull (1999) show that “Dynamic Distortions” lead to lower Welfare State Fairness: what if some voters are altruistic ? Intergenerational transfer: Income is not the only source of difference among agents


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