This question - How much money is there? - sounds like something a 5-year-old might ask. Like the 5-year-old, I imagine you don't really find the graph above to be a very satisfying answer. Even worse, the graph is just one of several answers we could give. The problem is: what money counts?
1. Coach Wade has $2,200 in cash, another $12,500 in his checking account, a brokerage account with $18,900 invested in an S&P 500 Index Fund, and a retail money market account with $32,000 in it. How much is Coach contributing to M1? What about M2?
M1 includes cash, coins, checking accounts, and savings accounts.
M2 includes cash, coins, checking accounts, savings accounts, certificates of deposit (aka 'time deposits') and money market accounts.
So, for M1, we include the $2,200 in cash and the $12,500 in checking. That means M1 is $14,700 for Coach.
For M2, we include that same $14,700, but add the $32,000 in the money market account. That means M2 is $46,700 for Coach.
The money in the S&P500 Index Fund is invested in stocks, which do not count in either measure of the money supply.
2. Coach has decided to move $2,500 from his checking account into his money market account. How have M1 and M2 changed?
After moving the money, Coach now has:
$2,200 in cash
$10,000 in checking
$18,900 in the brokerage account
$34,500 in the money market account
For M1, we include the $2,200 in cash and the $10,000 in checking. That means M1 is $12,200. So, M1 is down $2,500.
For M2, we include that same $12,200, but add the $34,500 in the money market account. That means M2 is $46,700. So, M2 is unchanged.
Watch out for the trap of thinking of M1 and M2 as opposites, where any change in one of them has the opposite change in the other. M1 sits inside of M2 like a room in a house. Take money from one room to another and M1 changes, but M2 - the money in the house - stays the same.
John Maynard Keynes had suggested that market economies were inherently unstable. Driven by animal spirits, people could keep an economy at less than full employment with low aggregate demand. According to early Keynesian economists, the Great Depression was the result of a sharp fall in investment that came in the wake of the stock market crash and subsequent banking panics.
Friedman and Schwartz had uncovered strong evidence that the money supply played a decisive role in the business cycle. Keynes had been right, money was not neutral. But in placing the blame for recessions on contractions in the money supply, they were drawing different conclusions than Keynes about how to properly manage the business cycle. Where Keynes favored Fiscal Policy, the Monetarists would favor Monetary Policy.
Most people don't like inflation because it ends up being a kind of pay cut. You are still getting the same salary, but now prices are higher and you can afford less. In the lingo of economists, your real wage has gone down. But how can businesses get away with this? Why doesn't a competitor come in a try to lure you over with slightly higher pay, which inflation makes easy for them to afford? For that matter, why don't people go looking for these salary increases!? The answer seems to be that people are focused on their nominal wage, and not their real wage.
Those who favored the assumption of Rational Expectations emphasized the importance of "microfoundations" in macroeconomic models. They wanted macroeconomics to be consistent with microeconomics, where people are assumed to be rational. But their campaign of incorporating microeconomic theory into macroeconomics led them to some very different conclusions than those of the Keynesians or Monetarists, and they formed the New Classical school of thought.
Empirical evidence generally comes down on the side of adaptive expectations over rational expectations. But rational expectations still reigns supreme in economic models. Luckily, you don't have to decide. There are robust markets where being right about inflation is profitable, and inflation expectations can be inferred from those prices. This chart assembles several measures together and shows the best wisdom of the time about inflation over the next year!
Deeper Thoughts and Extra Practice
Example Question
Suppose that the level of unemployment in the economy is determined by the follow equation:
U = 7.33 - 1.92*(i - ie)
Where U is the unemployment rate, i is the actual inflation rate, and ie is the expected inflation rate. All variables are entered in percentage form (e.g. if inflation is 30.57%, you plug in 30.57 for i, not 0.3057).
Last year, the inflation rate was 7.28%, and people have adaptive expectations. What does the inflation rate need to be this year in order for the unemployment rate to be 2.3%?
Note: Everything is already in percentage form. You do not need to multiply or divide by 100 at any point. Enter in your answer as it is calculated in the equation.
Round your final answer to two decimal places.