[4] AD-AS Flashcards
Three models of aggregate supply in the short run?
sticky wage model
sticky-price model
imperfect-information model
Phillips curve
derived from?
presents policymakers with a short-run tradeoff between ?
SRAS curve?
unemployment and inflation
How people form expectations of inflation? x2
adaptive expectations: People base their expectations of future inflation on recently observed inflation.
rational expectations: People base their expectations on all available information, including information about current and prospective future policies.
In previous chapters, we assumed that the ___ ___ was βstuckβ in the ___run.
This implies a ___ _ _ _ _ curve.
What is the formula for the model of aggregate output?
price level P, short
Horizontal SRAS
Y = Ybar + a( P - eP )
What does the sticky-price model assume?
What is the formula for nominal wage (W)?
Assumes that firms and workers negotiate contracts and fix the nominal wage before they know what the price level will turn out to be.
W = w * eP
W=nominal wage, w=real wage target, eP=expected price
Based on formula for nominal wage, what is real wage formula? What does this also equal?
W/p = w * eP/p = MPL
note that if eP = P then = , so = , and =
[think of AS equation]
Note that if πP=π· then πΎ/π·=π, so π^π (π/π)=π and π=πΜ
Based on the fact that Labour demand: π³=π³^π (πΎ/π·)
Note that: π³^π (π)=π³Μ , what is the Output prod func?
: π=π(π²Μ ,π³)=π(π²Μ ,π³^π (πβ(π·^π/π·)))
The model implies that we can represent the ___ ____ curve as Y = Y+ Ξ±(P β EP).
This approximates the true aggregate supply curve implied by the model, which says that deviations of output from πΜ
depend on ___/____
aggregate supply
π/π^π
If it turns out that π΄π·π³=πΎ/π·= πβπ·^π/π· then β¦?
P = eP then β¦
P > eP then β¦
P < eP then β¦
unemployment and output are at their natural rates
real wage is less than its target, so firms hire more workers and output rises above its natural rate
real wage exceeds its target, so firms hire fewer workers and output falls below its natural rate
Implies that the real wage should be ____ - ___, it should move in the opposite direction as ____ over the course of business cycles:
In booms, when ___ typically rises, the ___ ___ should fall.
In _____, when P typically falls, the real wage should rise.
This prediction does not come true in the real world
counter-cyclical , output
price, real wage
recession
What does empirical evidence say for Stick-wage model?
What was Silver and Sumnerβs Argument?
Looking at industry-wide data, Barsky and Solon (1989) find that there is little if any evidence of countercyclical real wages.
Studies of micro data, however, provide quite strong evidence of procyclicality in the real wage.
Barsky and Solon (1989) find procyclicality when they look at data from the Panel Study of Income Dynamics
S&S; their argument is that shocks to aggregate demand will cause prices to be procyclical and shocks to aggregate supply will cause prices to be countercyclical.
STICKY PRICE MODEL:
x3 Reasons for sticky prices:
Assumptions? x1
Reasons for sticky prices:
long-term contracts between firms and customers
menu costs
firms not wishing to annoy customers with frequent price changes
Firms set their own prices (as in monopolistic competition).
formula for An individual firmβs desired price is?
Suppose there are two types of firms: What are they? how they set prices?
An individual firmβs desired price is:
π = π·+π(πβπΜ) ,where a > 0
Lower case p is firms desired price
Upper case P is overall P in econ
Y = aggregate output
Y bar = natural level of output
firms with flexible pricesβset prices as above
firms with sticky pricesβmust set their prices before they know how P and Y will turn out:
π=π¬π·+π(π¬πβπ¬πΜ)
How can we write the overall price level expression given we know the number/fraction of firms that have sticky prices in the economy?
π· = π[π¬π·] + (πβπ) x [P + (π(πβπΜ )]
Proportion of sticky firms in econ multiplied by their price strat plus the proportion of flexible price firms [1-s] in econ multi by their price strat:
π·=π[π¬π·]+(πβπ)π·)+[(πβπ)π(πβπΜ )]
Subtract (1 β s)P from both sides:
ππ·=π[π¬π·]+(πβπ)[π(πβπΜ)]
Divide both sides by s:`
π·=π¬π·+((πβπ)π)/π(πβπΜ)
s = fraction of firms with sticky prices