Money markets Flashcards

1
Q

Name two characteristics of fiat money

A
  1. intrinsically useless

2. unbacked

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2
Q

State the primitives of the money-markets section

A
Consumption as young: P(t) * C(yt)
Consumption as old: P(t+1) * C(ot+1)
Nominal bonds: b(t)
Nominal interest rate: 1+R
Price period t: P(t)
Nominal wage period t: W(t)
Change in money supply: µ
Change in money supply: π
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3
Q

State the “household’s maximization problem” budget constraints in the first period

A

P(t) * C(yt) + b(t+1) = W(t)

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4
Q

State the “household’s maximization problem” budget constraints in the second period

A

P(t+1) * C(ot+1) = (1+R) * b(t+1)

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5
Q

What constitutes the slope in the diagram with C(yt) and C(ot+1)?

A

-(1+r) i.e. negative real interest rate

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6
Q

Explain why the slope in the diagram with C(yt) and C(ot+1) gets steeper as real interest rate increases

A

Because the higher the interest rate, the more disproportionate the trade-off between consuming now and consuming later. The steeper slope indicates that more utility can be extracted by waiting, letting the money grow, and consuming when you are old.

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7
Q

What is the basic formula for the quantity theory of money?

A

M / P = (1 / V) * Y

i.e. real money supply = real money demand

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8
Q

State the formula defining velocity of money

A

M * V = P * Y

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9
Q

State the approximate formula for nominal interest rate

A

R ≈r + π

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10
Q

When does Fischer’s approximate formula not work?

A

When levels of inflation are very high

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11
Q

Explain the trade-off between transaction costs and interest foregone

A

High interest –> it’s good to have money in the bank –> you make many small withdrawals (instead of one big one –> high transaction costs (but interest revenue intact)

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12
Q

Why does demand for real money decrease as interest rates increase?

A

High interest –> it’s good to have money in the bank (as opposed to having cash i.e. real money)

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13
Q

State the two definitions of real money demand

A

Φ(Y,R) = (1 / V) * Y

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14
Q

State the formula for opportunity cost of saving / not saving, in both real and nominal terms

A

Opportunity cost = return on alternative – return on money

Nominal: R(t) – 0 = R(t)
Real: r(t) – (–π(t)) = R(t)

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15
Q

How do you know there is a money-market equilibrium?

A

M(t) / P(t) = Φ(Y,r + expected π(t))

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16
Q

Name two assumptions of the money-markets section

A
  1. The future is non-stochastic

2. Agents forecast perfectly

17
Q

State the formula for the present value of budget constraints

A

P(t) * c(yt) + (P(t+1) * c(ot+1)) / (1+ R) = W(t)

18
Q

State the formula (using nominal interest rate) for real interest rate

A

(1+R) / (1+π)

19
Q

Define velocity of money

A

Velocity of money is the frequency at which one unit of currency is used to purchase domestically-produced goods and services within a given time period

20
Q

What are the aims of citizens and firms, respectively, in the market economy?

A

Citizens maximize utility, firms maximize profits

21
Q

State Fischer’s theory of interest rates and inflation

A

R = r + π(e)

22
Q

According to the Baumol-Tobin money model, what is an individual’s real money demand in response to increased interest rate?

A
  • economize on money holdings (more frequent but smaller withdrawals)
  • lower average real money holdings
23
Q

State the equilibrium condition of the Baumol-Tobin money model

A

Φ(Y,R) = M / P

24
Q

What is the nominal return on money in the Baumol-Tobin money model?

A

Zero

25
Q

What is the real return on money in the Baumol-Tobin money model?

A

-π(t) / (1 + π(t)) ≈ -π(t)