SR tradeoff between inflation & unemployment Flashcards
What is the traditionally accepted presumptions about the LRAS and SRAS curves?
LRAS- Output does not change in long run
SRAS- Prices do not change in the short run- they are sticky.
Why might aggregate demand change?
- Increase in the availability of credit cards
- Tax cut
- Change in monetary policy e.g. decrease in interest rates
When might a horizontal SRAS be feasible?
During a deep recession where firms can employ as much workers without affecting real wages (thus price levels stay fixed or sticky),
What are they key features of the post- Keynesian SRAS curve?
- Upward sloping curve
- Can be used to derive the Phillip’s curve which depicts the tradeoff between inflation and unemployment
- Trade off is temporary (i.e. only short run) but still affects policy setters.
What two theories explain the upward- sloping SRAS curve?
- Sticky prices: some firms are more flexible than others and so ca change their prices more frequently, whilst others have fixed prices for a short term period.
- Imperfect Knowledge: Departure from the world of perfect competition; firms do not know the price of their competitors’ goods.
What is the key friction of the Sticky price model and why does it arise?
- Some firms cannot change prices in response to aggregate demand.
- This is due to sticky wages, menu costs (too expensive to change prices e.g. a restaurant having to reprint all its menus), price commitments to its customers.
What is the SRAS curve equation?
Y=ȳ+α(P-EP) Where Y is output ȳ is natural level of output P is general price level EP is expected general price level α is a parameter that determines how much deviations from expected general price level affects output. Output differs from its natural level if p≠EP
How can the SRAS equation be rearranged to make price level the subject?
Y=ȳ+α(P-EP) 1/α.Y= ȳ+(P-EP) 1/α.(Y-ȳ)= P-EP P=1/α.(Y-ȳ)+EP So general price level depends on expected price level and deviation from natural level of output.
How can we find a flexible firm’s desired price?
p= P- a(Y-ȳ)
p- price of firm’s good
P- General price level
How can we find a sticky firm’s desired price?
Ep= EP+a(EY-Eȳ) (EY-Eȳ)- Expected deviation from natural level of output EP- Expected price level. BUT we take EY=Eȳ so Ep=EP
How do you find the general price level?
By finding the weighted average of sticky and flexible firms.
P=sEP+(1-s)(P+a(Y-ȳ))
s-fraction of sticky firms
(1-s)- fraction of flexible firms
What is wrong with the initial weighted general price level? how is this corrected?
Price level is on both sides of the equation. We arrange the formula to get:
P=sEP+(1-s)/s.a.(Y-ȳ)
What is the relationship between EP and general price level?
- EP increases with P
- If firms pre-empt a higher price level this means there will be higher costs
- To make up for the higher costs firms increase their prices
- Firms with flexible prices respond to this by increasing their prices
- This is like a self- fulfilling prophecy; expecting higher price levels increases price levels.
What is the relationship between Y and general price level with respect to the sticky price theory formula?
- Price levels increase with output
- Larger output implies a larger demand
- Firms charge a higher price if demand is high; which increases price levels.
- The larger a is, the greater the effect of Y on general price levels.
- The larger s is, the smaller the effect of Y on price levels.
With the rearranged general price formula in mind what happens when:
a. s=0
b. s=1
a. When S=0 there are no sticky firms and thus the value of a.(1-s)/s.(Y-ȳ)=0 so output is independent of price levels.
b. If S=1 then there are no flexible firms then by definition price level is held constant as firms are unable to change their price.