Closed Economy: The Goods Market (topic 2) Flashcards

Interaction between demand, production, and income (how does fiscal policy affect output?) Equilibrium can be: o Production = demand o Investment = saving

1
Q

What are the interactions between demand, production, and income?

A

Changes in demand lead to changes in production –> changes in production lead to changes in income –> Changes in income lead to changes in demand for goods.

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2
Q

What is an exogenous variable?

A

A variable that is taken as a given.

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3
Q

What is an endogenous variable?

A

A variable that is explained within the model.

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4
Q

What happens when the IS relation is in equilibrium?

A

Firms investments is equal to public and private savings.

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5
Q

What determines output/production in the short run?

A

Demand determines output in the short run.

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6
Q

What does the function of Y show?

A

The decomposition of GDP. The sum of consumption, investment, government spending and export minus imports.
Y = C + I + G + X - IM

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7
Q

What does the determinant C show?

A

Services and goods purchased by consumers.

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8
Q

What does the determinant C depend on?

A

C depends on income Y and taxes T.

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9
Q

How is disposable income (YD) determined?

A

Y - T = YD

C =c0+ c1 * (Y – T)

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10
Q

How does C depend on disposable income? and how does changes in Y and T affect C?

A

Depends positively on YD, when it goes up, C goes up.

T increases or Y decreases: YD decreases and therefore C decreases.

Y increases or T decreases:
YD increases and therefore C increases.

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11
Q

What does the determinant c1 show?

A

The effect that an additional euro of disposable income has on consumption.
The propensity to consume.

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12
Q

What is the natural restriction of c1?

A

c1 will be smaller than 1 (c1 < 1) because people won’t spend all of their disposable income, they will save some of it.

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13
Q

What does (1 - c1) show?

A

The propensity to save.

How much of the additional euro of income will be saved (under the assumption that c1 < 1)

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14
Q

What does c0 show?

A

Consumer confidence.

What would people consume if their disposable income in the current year = 0.

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15
Q

What is the natural restriction of c0?

A

C will be positive with or without income (people need to eat) - instead of consuming through their disposable income, people will dissave or borrow.

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16
Q

Explain C = c0 + c1 * YD.

A

The consumption function. It is the assumed (linear) relation between C and YD.
c0 intercepts with the vertical axis and c1 is the slope of the line (since c1 < 1, it is flatter than a 45-degree line).

17
Q

What does the determinant I show?

A

Sum of capital investments (i.e., firms buying new plants and machines and people buying houses and apartments).

18
Q

What does the determinant G show?

A

Government spending.
States and local governments purchases of goods and services.
Does NOT include government transfers (i.e., pensions, subsidies, and other transfers to households or firms).

19
Q

What determinants can tell what type of fiscal policy is being used?

A

G and T.

20
Q

Explain the multiplier effect on autonomous spending.

c0 + I + G - c1 * T

A

Through the multiplier, 1 / (1 - c1), any increase in autonomous spending will lead to an increase in output that is larger than the increase in autonomous spending (because demand will increase).
Example:
increase in c0 by €1 billion where c1 = 0.6
1 / (1-0.6) ⟷ 1 / 0.4 = 2.5
Output will then be = 2.5 * €1 billion = €2.5 billion

21
Q

Explain how the equilibrium in the goods market looks graphically.

A

On the vertical axis: Demand Z, Production Y.

On the horizontal axis: income Y.

Production line: a function of income. production and income are identically equal. Thus, the relation between them is the 45-degree line, the line with a slope equal to 1.

Demand line, ZZ: demand as a function of income - Z = (c0 + I + G - c1 * T) + c1 * Y.
The intercept with the vertical axis – the value of demand when income is equal to zero – equals autonomous spending. The slope of the line is the propensity to consume, c1 (< 1).

Point A: equilibrium - production = demand.

22
Q

What happens graphically if there’s an increase in c0 (consumer confidence)?

A

Increase in demand = demand line shifts upwards (to point B, where were are not in equilibrium).

Production/output increases to fulfill higher demand = output increases (moving right on the vertical axis to point C where we have an equilibrium).

Increase in production leads to increase in income and demand (point D, moving upwards out of equilibrium) = further increase in output (moving right on the vertical axis to point E, back in equilibrium and to point A’).

Graph on p. 61-62.

23
Q

What happens graphically when implementing a contractionary fiscal policy?

A

The government decreases G or increases T to slow down the economy.
The demand curve will shift downwards.

24
Q

What happens graphically when an expansionary fiscal policy is implemented?

A

The government increases G or decreases T to boost the economy.
The demand curve will shift upwards.

25
Q

Why do fiscal policies involve changes in T or G?

A

Changes in taxes creates changes in consumption and changes in government spending creates direct changes in demand.

26
Q

How is private savings determined?

A

S = YD - C
disposable income - consumption

or

S = Y - T - C
income - taxes - consumption

27
Q

How is public savings determined?

A

T - G

taxes - government spending

28
Q

In public savings (T - G), what does it mean that the government can run a budget surplus or deficit?

A

T > G = budget surplus (positive saving)

T < G = budget deficit (negative saving/dissaving)

29
Q

What is the function for demand for goods, Z?

A

Z = C + I + G

30
Q

What is the equilibrium condition in the goods market (closed economy)?

A

Y = Z
Production = demand for goods
Rewrite: Y = c0 + c1 * (Y - T) + I + G

31
Q

What are the 3 types of equations that models can include?

A

Identities: e.g., the equation defining disposable income (YD = Y - T)

Behavioural: e.g., the consumption function (C = c0 + c1 * YD)

Equilibrium conditions: e.g., production = demand (Y = Z)

32
Q

How do you solve for equilibrium output?

A

Y= 1 / (1 - c1) * (c0 + I + G - c1 * T)

Equilibrium condition:  
S = Y - T - C = Y - T - c0 - c1 * (Y - T)
When rearranged, 
S = -c0 + (1 - c1 ) * (Y - T)
Equilibrium, investment must be equal to the sum of public and private saving. 
So, 
I = -c0 + (1 - c1 ) * (Y - T) + (T - G)
And when solving for output,
Y=  1 / (1 - c1) * (c0 + I + G - c1 * T)