WEEK 2 - Partisan Business Cycles Flashcards
(39 cards)
What is Hibbs’ suggestion about political parties and economics?
- That partisan influence on real econ activity shown to have permanent effects
- Left wing parties prefer combos of output and unemployment which differ from right wing choices
What is combo of output and unemployment that left wing parties typically have?
Assumed to be more willing to bear the costs of inflation in order to lower unemployment (also in turn increasing econ growth)
What is one of the initial criticisms to Hibbs’ suggestion?
Developments in econ theory past the 60’s suggest this trade off not easily exploitable (unemployment and inflation)
What do Alesina and Rosenthal develop?
A similar model to Hibbs within rational expectations framework
Known as the rational partisan theory
At odds with Nordhaus’s traditional business cycle models
What does Nordhaus’s model imply?
predicts that economic growth should be lower before
an administration comes to power, irrespective of its political ideology
In the rational partisan theory when does the business cycle occur?
Due to the uncertainty generated by competitive partisan politics
What do we initially assume about the rational partisan theory?
-Structure of economy given by y = γ (πt - wt)+ Y bar
-Nominal growth in wages (wt) equal to expected inflation rate (πe):
wt = πe
Where:
- yt: Growth rate of GDP
- πt: Rate of inflation
- wt: Growth rate of nominal wages
- y bar: Natural rate of econ growth
- γ >0 is a parameter
- t is a time subscript
How can we rewrite the structure of the economy knowing that nominal growth in wages is equal to expected inflation rate?
y = γ (πt - πe )+ Y bar
What are the political party preferences in the model?
Party D (democratic) and Party R (Republican)
Party D more concerned with growth and unemployment less so with inflation
What is the formal representation of Party D’s preferences? (The Objective Function)
uD = - (πt - πD bar)2+ bDyt
Such that πD bar>0 and bD>0
Where:
πD bar = Target inflation rate associated with D
bD = Represents extent to which D cares about output
How do we rewrite D’s preferences with the structure of the economy considered?
uD = - (πt - πD bar)2 + bDγ(πt - πe) + bDy bar
What is implied by D’s preferences with the structure of the economy considered?
Implies that policymaker benefits from unexpected burst of inflation (if πt > πe,uD rises)
What is the formal representation of Party R’s preferences? (The Objective Function)
uR = - (πt - πR bar)2 + bRyt
Such that πR bar >0 and bR>0
Where:
πR bar = Target inflation rate associated with D
bR = Represents extent to which R cares about output
How do we rewrite R’s preferences with the structure of the economy considered?
uR = - (πt - πR bar)2 + bRγ(πt - πe) + bRy bar
What is implied by R’s preferences with the structure of the economy considered?
R benefits from an unexpected burst of inflation (e.g. if πt > πe,uR rises)
What are some conditions assumed about both party preference’s?
πD bar> πR bar> 0
bD > bR > 0
What is implied by the assumption of πD bar> πR bar> 0
Implies that the democratic party has a higher tolerance of inflation than republicans.
They target a higher lvl of inflation.
As blue collar workers less risk averse to inflation compared to the rich (typically rich republicans)
What is implied by the assumption of bD > bR > 0
Implies that the democrats care more for output growth relative to inflation (i.e for any y, the effect transmitted to democratic utility in uD greater than Republican utility uR)
What is the formal representation of the generic voter i’s policy preferences?
ui = - (πt - πi bar)2 + biyt
Such that:
πi bar > 0
bi> 0
How do we rewrite voter i’s preferences with the structure of the economy considered?
ui = - (πt - πi bar)2 + biγ(πt - πe) + biy bar
What is implied by voter i’s preferences with the structure of the economy considered?
Voter i benefits from an unexpected burst of inflation
What does knowing voter i’s preferences help to determine?
Helps to determine the probability he or she will vote for a given political party
What do we assume Party D will set policy wise?
- Wages (w) set to equal expected inflation (πe) at start of period t
- Party D chooses inflation (π) after inflation expectations formed
- Policymaker (Party D) thus takes expectations as given when choosing π as expectations already given
What is the formal representation of what we assume Party D to set policy wise? (Optimal Policy)
πt = πD* = πd bar + bdγ /2
πet = πD* = πD bar + bdγ /2
yt = Y bar
Roughly the same for Party R’s optimal policy