Capital Supply and Capital Markets Flashcards
Intertemporal choice
Choice of consumption over time
What could we say capital represents? (in terms of consumption)
Capital represents the diversion of current consumption towards production and future consumption. You can save money today, which will be loaned out to firms for production and then given back to you for your future consumption. The price that firms pay to get your savings is the interest rate, so this is the price of capital for those firms.
Capital market
Driven by individuals’ savings
Firms take out resources that it uses for production
pools of money that frms can draw on to make investments
“Price” in the demand/supply of capital market?
Interest rate - what a firm has to pay to use your money
The price of consuming today vs. consuming tomorrow - The interest rate is the price of consumption today, because by consuming today, you are foregoing the opportunity to save and get the interest rate. The wage rate is the price of leisure. The inflation rate is percent change in the price level year over year. The depreciation rate will be baked into the interest rate.
Supply of capital
household decisions about how much to save, increasing in the interest rate
Demand for capital
comes from firms with potentially productive investments to make; decreasing the interest rate
Intertemporal choice
- Graph over consumption in period one (C1 on x-axis) and in period 2 (C2 on y-axis).
- Slope of the BC is -(1 + r)
- When r changes, e˙ect on savings depends on relative size of IE and SE
Ways to save/loan to firms?
Bank/bonds/equity or stocks
Corporate bonds and equity are a direct way of supplying money to a firm, which they can use to invest in capital. If you put money in the bank, then the bank will loan money to firms, so indirectly, you are still supplying money to firms. If you put your money under the mattress, then firms will not be able to access it.
Budget constraint with intertemporal choice
I = C1 + C2/(1+i)
Consumption tomorrow is effectively cheaper
Key thing to remember when solving for optimal intertemporal consumption?
Solve for C1 and then take savings as a residual of income minus C1
S* = Y - C1*
Explain the substitution and income effects when the interest rate goes up
When the interest rate goes up, any savings you’re doing is now worth more. You are now effectively richer. When you’re richer, you buy more of everything and you’ll have more first-period consumption. So, the income effect actually works in the opposite direction as the substitution effect - raising your consumption today.
The substitution effect (parallel budget constraint to the original indifference curve) lowers your consumption today & increases your consumption tomorrow.
We do not know which of these effects will dominate, so we do not know whether people will save or consume more in the first period.
For a target saver, what will happen when the interest rate increases?
A target saver saves in order to have a specific amount in the next period. If the interest rate increases, then the target saver can save less and still reach this amount. Therefore, the target saver will save less when the interest rate increases and be able to consume more in the first period.
If the substitution effect dominates, the capital supply curve will be ______-sloping.
If the income effect dominates, the capital supply curve will be….sloping
If the substitution effect dominates, then people will consume less in the first period when the interest rate increases because of the higher price, which will lead them to save more and create an upward-sloping supply curve. If the income effect dominates, then people will consume more in the first period when the interest rate increases because they are richer, which will lead them to save less and create a downward-sloping supply curve.
Why is today’s dollar worth less than tomorrow’s?
A dollar today is worth less than a dollar tomorrow because today’s dollar can be invested and an interest rate can be earned
Need to translate all future dollars into today’s terms in order to compare investment and consumption options
Present value
The value of each period’s payment in today’s terms - each payment is weighed according to how far in the future it is.
PV = FV / (1+r)^t PV = Pn / (1+r)^n