Now suppose instead the decision is instead to reduce the money supply, perhaps as a means of avoiding inflation. Then the method is just the reverse.
| First National Bank of Enumclaw | ||
|---|---|---|
| 1 | Deposits | 60000 |
| reserves | 10000 | |
| 2 | check cleared | 1000 |
| total deposits | 59000 | |
| required reserves | 9833.33 | |
| actual reserves | 9000 | |
| shortfall | 833.33333 |
The problem is that the reduction of $1,000 in Jane Roe's deposit reduces the required reserves by only a fraction of $1,000, in this case by one-sixth. Thus, First National is left with $833.33 less reserves than it needs. How are they to get the reserves they require? In the short run, they can borrow reserves; but in the longer run, they will have to turn down some applications for loans.
For example: on the next day, two customers visit First National. Richard Bowe repays his loan of $833.33 (interest included) and Donald Lowe (who has good credit) applies for a loan of $833.33 to buy a new television set. If the bank had plenty of reserves, they would probably "recycle" the $833.33 repayment by making the loan to Donald -- but they have to turn down Donald's loan application and apply the amount to their reserves instead. Donald goes on and buys the TV set anyway, writing a check on his account at Second National. But that means Second National's reserves are reduced, and they, too, have to cut back on loans. And thus the decrease in reserves leads, again, to a multiple reduction in the money supply -- eventually a $6,000 reduction, assuming, again, a 1/6 required reserve ratio.
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