Multiple deposit creation. Here we demonstrate the principle of multiple deposit creation based on a given excess reserve. Remember that: TR = RR + ER. Thus ER = TR - RR. Initial points: "Banks create money." Banks create money when they credit the checking accounts of loan recipients.
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Here we demonstratethe principle ofmultiple depositcreation based on a given excess reserve
Remember that:TR = RR + ER. Thus
ER = TR - RR
Step #1: The FED purchases $100,000 in U.S. government securities from Mrs. Green, paying with a government check. Mrs. Green deposits the government check in Ozark
Ozark National has an excess reserve of $90,000--and no other bank has lost reserves .Therefore, Ozark is positioned to make $90,000 in new loans.
Step #2: Ozark National makes a $90,000 loan to "Travel are We," who plans to use the loan proceeds to purchase new computers for its travel agents.
"Travel are We" writes a $90,000 check to Gateway computers. Gateway deposits the check to its account at Dakota Bank. We assume that the initial statement of Dakota is identical to the initial statement of Ozark National.
Step 3: Dakota now has an $81,000 excess reserve. It makes an $81,000 loan to Sodbusters, Inc. The loan will be used to purchase agricultural machinery.
Step #4 : Sodbusters makes out a check to Case Equipment Company for $81,000. Case deposits the check in their account at Ozark National.
Thus the latest transaction has created a $72,900 excess reserve for Ozark National. This is the basis for further loan expansion.
We stop the story here. But, if Ozark made the loan, an additional $72,900 in DDs would have been created. When the proceeds of the loan were checked away, another $65, 610 in excess reserves would have been created. And so on.
Thus potential loan expansion and money creation as a result of the initial change in excess reserves (ER) is given by:
DD= M = 90,000 + 81,000 + 72,900 + 65,610 + 59,049 + 53,144 + 47,830 + . . . + =$900,000
The process of multiple deposit creation on the basis of a given change in excess reserves is expressed by:
M = DD = 1/rr ER, where 1/rr is the deposit expansion multiplier.