Money markets Flashcards
Name two characteristics of fiat money
- intrinsically useless
2. unbacked
State the primitives of the money-markets section
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
State the “household’s maximization problem” budget constraints in the first period
P(t) * C(yt) + b(t+1) = W(t)
State the “household’s maximization problem” budget constraints in the second period
P(t+1) * C(ot+1) = (1+R) * b(t+1)
What constitutes the slope in the diagram with C(yt) and C(ot+1)?
-(1+r) i.e. negative real interest rate
Explain why the slope in the diagram with C(yt) and C(ot+1) gets steeper as real interest rate increases
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.
What is the basic formula for the quantity theory of money?
M / P = (1 / V) * Y
i.e. real money supply = real money demand
State the formula defining velocity of money
M * V = P * Y
State the approximate formula for nominal interest rate
R ≈r + π
When does Fischer’s approximate formula not work?
When levels of inflation are very high
Explain the trade-off between transaction costs and interest foregone
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)
Why does demand for real money decrease as interest rates increase?
High interest –> it’s good to have money in the bank (as opposed to having cash i.e. real money)
State the two definitions of real money demand
Φ(Y,R) = (1 / V) * Y
State the formula for opportunity cost of saving / not saving, in both real and nominal terms
Opportunity cost = return on alternative – return on money
Nominal: R(t) – 0 = R(t)
Real: r(t) – (–π(t)) = R(t)
How do you know there is a money-market equilibrium?
M(t) / P(t) = Φ(Y,r + expected π(t))