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ECON6101: Political Economy
创建日期：2024-08-06 16:18:17
所属分类：经济Economics
标签： ECON6101
Political Economy

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ECOS3020/ECON6101: Political Economy


1. Finish the proof of May’s theorem from lecture 1, i.e., show that when n+(α1, . . . , αN ) <

n?(α1, . . . , αN), then F (α1, . . . , αN) = ?1.

2. Which of the May’s axioms is broken in each of the following cases?

(a) a guilty verdict in a criminal case requires unanimity of the jury;

(b) IMF voting is weighted according to member contributions.

3. Show that instant-runoff voting and round-robin tournament do not satisfy the IIA and MIIA

axioms.

4. Suppose local councils spend money only on roads and clean water. The share of the expen-

ditures for clean water is α ∈ [0, 1]. Voter preferences are Ui = ?|α? pi|, where pi is the bliss

point of voter i. Suppose for men pi ～ U [0; 0.75] (uniform distribution), whereas for women

pi ～ U [0.25; 1]. There are equal shares of men and women in the population.

(a) Are these preferences single-peaked?

(b) What is the policy outcome if only men can vote?

(c) What is the policy outcome if everyone can vote?

(d) Which outcome does better represent what women want?

5. Consider Meltzer and Richards (1981) model with only two types of income: yp (poor) and yr

(rich). Normalize population to 1 with the share of rich being δ < 0.5. Average income is yˉ.

To focus on inequality and distributional conflict, we add inequality into the model directly:

Denote by θ the share of the total income directed onto the rich, i.e., yr = θyˉ

δ

(income per rich

person) and yp = (1?θ)yˉ

1?δ (income per poor person). So an increase in θ represents an increase

in inequality. Also we must have θ > δ (so yp < yˉ < yr). The government is going to use

income tax rate τ and taxation is costly as before with DWL 0.5τ 2 per person.

(a) Suppose the tax collected from the population is distributed as a lump-sum subsidy to

everyone. What is the bliss point for the rich? for the poor?

(b) Who represents the median voter in this model? What will be the tax? How does it

depend on θ?

(c) Define the burden of taxation as the net redistribution away from the rich. How does it

depend on θ?

(d) Now suppose the collected revenue is distributed as lump-sum only to the poor. What

will be the tax? Compare it with the previous case without targeted transfers. How does

the tax depend on θ?

1

(e) Find the burden with the targeted transfer. How does it compare with the case without

the targeted transfer? Which of the situations has greater degree of conflict in the

society?

6. Consider the ethical-voter model, but suppose that the density of μ is f(μ) = 2μ on [0, 1].

Derive the equilibrium cut-off levels for both groups. (You can check the answer in the lecture

slides.)

7. Give an example of manipulability of the Borda count and Coombs system.

8. Consider the key seat of Macnamara in 2022 Federal elections:

Come up with an example of different preferences and strategic voting if the first preferences

have this distribution.

9. Prove the Theorem from Degan (2007) discussed in the lecture that defines the voting strategy

of a voter who cares about candidate’s valence and might be informed or uninformed.

10. Consider the empirical exercise in von Hohenberg & Hager (2022).

(a) Explain in layman’s terms the research question examined in this paper. Use no more

than 3 sentences.

(b) Discuss the intuition underlying the identification strategy used to answer this research

question.

(c) To what extent can these estimates be interpreted causally? Give reasons for your answer.

(d) If you were to design an empirical strategy to examine this research question to derive

causal estimates, what would you do differently?

(e) What do the authors propose as the mechanism underlying the baseline effect? Can you

think of any other potential mechanisms that can be relevant in this context?

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EARN 5 FE 825 IERG 5130 STAT 8178 EE161 ADS2 G54FUZ CS326 113B ECN 226 QBUS6860 ELEC3202 COMP9334 MGT11B MET CS 777 STA238 00099F Python SMM306 CMT206 EC116 SP MAST90084 CS480/680 BCPM0091 CMPT 300 ECON2209 FY20 STAT 432 CVEN9625 MATH1712 CMP9771M CMP3750M CIS 325 AI506 MAT344H1S MGT7180 PSTAT 160B CSYS5010 1D STAT 453/558 ME152B STA304H1F CSCI-128 ME428 CO3002 FINE 7640 COMP3234 ECSE 223 EE497 – 3D MATH5905 ECS648U ENG5009 MATH10242 EC665 A CPI221 ISOM5220 MACE40402 MGT B456F COMP9315 AFM 113 STAT 778 CS 564 MA231 CS 230 CS 124 COMP5511 CSC317 ITEC1010 ELEC207 INFT 3019 7CCMFM06 EE 161 5G ECLT5810 MATH 7349 CS526 O2 COMP90054 ELE00063M ACCT5034 ARC1015 CSCI 40 CSCI E40 FIN 524B CS 462 389COM CMT309 MFIN703 COMP4250 STA304 STA304H1S STA 1003 FIN 448 BUFN 732 CS520 CVEN3701 ECMT6006 PHAS0100 CSIT314 MDIA 5028 CSCI 2134 MAT 451 CMPT 459 STAT 457 INFO20003 COMP4141 IELE8066 F540 ECM9 CSE 6321 FIN 430 MATH3911 BFC5916 COMP1011 EEE 6209 STATS 240 CW3 COMP206 COMP1003 4331W ISE 530 CMPT 295 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MATH20602 COMP532 MAS275 COMP5318 COMP4002 FIT5086 MAST20004 FIT3152 FIT5129 CIS2380 CS521 COMP 1005 EECMS CITS5501 ECE 462 ECON 6002 ENG 4051 CSC 648 CMT654 MECHENG 713 PHYS1002 AMME 2000 FP0060 DDES3200 MECHENG 743 BINF90002 FIT2081 ISYS90081 ELECTENG 722 BUS 360 ECOS3010 BUS2810 ETF2100 ENG2048 STAT5002 COMP2017 CEME 2003 MATS3004 COMP9319 PHYS1001 COMP5349 AMME2261 COMP-381 FIT3173 COSC2757 ENG4025 QBUS2820 COMP9414 MATH2021 EOSC118 MFIN6690 PMATH 321 CSE-141L MATH575A COMPSCI5002 COMP1511 management comp2123 FINS3616 COMP 3331 COMS30034 DTSC 71 AcF 702 AcF702 DTSC71 MAT021 ELE8083 ACFI213 EG-127J 127J FIT5163 FIT2001 ELE00113M CMT310 CS 245 ENGL 1101 MTH6115 EE497 CS 325 Math 124A MTH5130 MBA502 MGT 5380 ARCH 1261 F033800 20LLP109 ELE4009 FINANCIAL COMP3331 Computer ECE4179 20T3 COMP9311 COMP9311 UNSW MFIN6210 ACCT 5930 EE590 ENG2029 ECO100 SIT315 ACCT3610 COMP3600 STK2100 FIT2004 COMP30020 ACTL1101 Stat 101B BANA 200 COSC2473 ENGG1400 AI COMP90043 MMF 1914H PHYS 127 CS584 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