Macroeconomics

‭C. How and Why the BOP is Balanced‬ ‭Ideally,‬ ‭a‬ ‭country's‬ ‭BOP‬ ‭should‬ ‭balance,‬ ‭meaning‬ ‭that‬ ‭money‬ ‭inflows‬ ‭and‬ ‭outflows‬ ‭should‬ ‭be‬ ‭equal.‬ ‭Achieving‬‭balance‬‭is‬‭a‬‭desirable‬‭goal‬‭because‬‭it‬‭indicates‬‭that‬‭the‬‭country‬‭is‬‭not‬‭accumulating‬‭excessive‬ ‭debts or surpluses in its international transactions.‬ ‭Any‬ ‭transaction‬ ‭that‬ ‭causes‬ ‭money‬ ‭to‬ ‭flow‬ ‭into‬ ‭a‬ ‭country‬ ‭is‬ ‭a‬ ‭credit‬ ‭on‬ ‭its‬ ‭BOP‬ ‭account,‬ ‭and‬ ‭any‬ ‭transaction‬‭that‬‭causes‬‭money‬‭to‬‭flow‬‭out‬‭is‬‭a‬‭debit.‬‭The‬‭sum‬‭of‬‭all‬‭credit‬‭entries‬‭should‬‭match‬‭the‬‭sum‬ ‭of all debit entries so that the BOP is equal to:‬ ‭CA + CFA = 0‬ ‭.‬ ‭This‬ ‭balance‬‭is‬‭theoretically‬‭achieved‬‭because‬‭transactions‬‭recorded‬‭on‬‭the‬‭CFA‬‭offset‬‭those‬‭recorded‬ ‭on‬‭the‬‭CA.‬‭In‬‭other‬‭words,‬‭if‬‭the‬‭CA‬‭is‬‭in‬‭defcit,‬‭the‬‭CFA‬‭must‬‭be‬‭in‬‭surplus,‬‭and‬‭if‬‭the‬‭CA‬‭is‬‭in‬‭surplus,‬ ‭the CFA must be in defcit. This creates the following mathematical identity:‬ ‭CA = −CFA‬ ‭.‬ ‭For‬‭example,‬‭if‬‭a‬‭country‬‭runs‬‭a‬‭CA‬‭defcit‬‭of‬‭$1‬‭billion,‬‭it‬‭has‬‭to‬‭have‬‭a‬‭CFA‬‭surplus‬‭of‬‭$1‬‭billion‬‭to‬‭achieve‬ ‭balance.‬

‭Now let’s combine the CA (table 1) and the CFA (table 2) to get a complete balance of payments:‬

‭Table 3: Hypothetical Example of a Country’s BOP in a Given Year‬

‭Billions of Dollars ($)‬

‭(1)‬

‭Export of goods‬

‭2,400‬

‭(2)‬

‭Import of goods‬

‭−1,700‬

‭(3)‬

‭Export of services‬

‭1,000‬

‭(4)‬

‭Import of services‬

‭−1,200‬

‭(5)‬

‭Balance of trade/Net exports = (1) − (2) + (3) − (4)‬

‭500‬

‭(6)‬

‭Income receipts from abroad‬

‭700‬

‭(7)‬

‭Income payments abroad‬

‭−600‬

‭(8)‬

‭Net income from abroad = (6) − (7)‬

‭100‬

‭(9)‬

‭Transfer incomes‬

‭400‬

‭(10)‬

‭Transfer payments‬

‭−800‬

‭(11)‬

‭Net unilateral transfers = (9) − (10)‬

‭−400‬

‭(12)‬

‭Balance on the CA = (5) + (8) + (11)‬

‭200‬

‭(13) Value of fnancial assets owned by foreigners in the country‬

‭500‬

‭214‬

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