Lent - Lecture 1 - Short-run Analysis: The Keynesian Cross Flashcards

1
Q

Short-run fluctuations are often - but not always - linked to volatility in …?

A

linked to volatility in aggregate demand

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2
Q

Explain briefly, in three steps, the classical model for aggregate supply and aggregate demand

A
  • the economy has a given supply of capital and labour
  • these come together in a production function determining (inelastic) aggregate supply (Ys)
  • aggregate demand adjusts (through r) to ensure Yd = Ys
  • essentially: factors of production –> output –> demand
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3
Q

Explain briefly, in three steps, the Keynesian approach to macroeconomics (to aggregate supply and aggregate demand)

A
  • in the very short-run, firms sell what is demanded
  • production adjusts elastically to absorb demand changes
  • this determines factor employment
  • essentially: demand –> output –> factors of production
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4
Q

The Keynesian cross studies the relationship between which two things?

A

planned expenditure and actual expenditure

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5
Q

What letter is used to denote planned expenditure?

A

E

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6
Q

In this simple start of this model, what is the equation for planned expenditure. Define what each letter means. (not in terms of functions)

A
  • E = C + I + G
  • C: aggregate consumption
  • I: aggregate planned investment
  • G: government final expenditure
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7
Q

What is the consumption function at this stage. Decompose this function. Define each term.

A
  • C = C(Y - T)
  • treat C(Y - T) as linear
  • C(Y - T) = C̅ + c(Y - T)
  • c: the marginal propensity to consume, 0 < c < 1
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8
Q

What do we say planned investment depends on. Give the function for planned investment. What is the gradient of this function?

A
  • planned investment depends on the real interest rate: r
  • I = I(r)
  • I’(r) < 0
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9
Q

How do we treat government expenditure in the equation for planned expenditure?

A

treat government expenditure as exogenous

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10
Q

What is the equation for planned expenditure? (given in terms of functions)

A

E = C̅ + c(Y - T) + I(r) + G

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11
Q

For a given r, what does the planned expenditure function look like?

A

given r, the planned expenditure function looks a lot like the consumption function

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12
Q

What is the equation for actual expenditure, A, in terms of Y? Why is this?

A
  • A = Y
  • as we know from the GDP identity that expenditure = income = output
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13
Q

For an arbitrary Y, there is no reason why A should equal E. How do we end up spending a different amount than we planned? How come planned expenditure doesn’t necessarily equal actual expenditure?

A
  • inventories play a critical role in the argument
  • production counts for GDP when it happens, not when the good is sold
  • for national accounting, unsold products are ‘bought’ by the firm producing them
  • the accumulation of inventories happens when actual expenditure exceeds planned
  • similarly, the depletion of inventories happens when actual expenditure is less than planned
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14
Q

What is Y* in reference to the Keynesian cross?

A

Y* is the (goods market) equilibrium, where actual and planned expenditure coincide

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15
Q

Describe what happens when output is below Y*?

A
  • E > A
  • inventories fall, firms raise production
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16
Q

Describe what happens when output is above Y* in the Keynesian Cross?

A
  • E < A
  • inventories accumulate, firms cut production
17
Q

Derive the Keynesian multiplier

A
  • in equilibrium we have Y = A = E
  • Y = C̅ + c(Y - T) + I(r) + G
  • rearranging:
  • Y = (1/(1-c))(C̅ - cT + I(r) + G)
  • so for every unit increase in G (or C̅, or I(r), …), Y increases by (1/(1-c)) > 1
  • this is the Keynesian multiplier (1/(1-c))
18
Q

Briefly explain why output rise by more than ΔG (when government spending increases)

A
  • increased government spending raises output (Y) … and thus disposable income (Y - T)
  • higher disposable income means more consumption
  • total planned expenditure rises further because of this
  • the cycle continues…
19
Q

Give 2 situations why the multiplier would become less than 1/(1-c)

A
  • if there were leakages from the circular flow, this would lead to a lower multiplier
  • suppose taxes were proportional to income: C = c(1 - t)Y
    - multiplier becomes 1/(1 - c(1-t)) < 1/(1-c)