Chapter 14 of 22 · Unit 5 · Real assets and currencies · 15 min read

Beginner path: read to Level 2 · Series 65 path: read to Level 3 · CFA path: read to Level 4

After this chapter you can

  • Read a currency quote and say which currency gains when the number rises.
  • Name the main drivers of exchange rates and give a historical example of each.
  • Price a currency forward with covered interest parity and spot an arbitrage when a quote breaks it.
  • Use purchasing power parity and the real exchange rate to judge whether a currency looks dear or cheap over the long run.
  • Explain with numbers why pegs broke in 1992, 1997 and 2015 and why the carry trade loses suddenly.
In this chapter
  1. Level 1 · Plain words
    1. What an exchange rate is
    2. What makes currencies move
    3. Why it matters to an investor
  2. Level 2 · How it works
    1. Reading a quote
    2. Spot and forward
    3. The drivers, one at a time
    4. Interest rate parity
    5. The carry trade
    6. Fixed, floating and in between
  3. Level 3 · The math
    1. Covered interest parity
    2. Hedging currency in a portfolio
    3. Uncovered interest parity and the forward puzzle
    4. Carry, in numbers
    5. Purchasing power parity and the real exchange rate
    6. Overshooting
    7. The balance of payments as an identity
  4. Level 4 · History, analysed
    1. The Plaza Accord, 1985
    2. Sterling leaves the ERM, 1992
    3. Thailand floats the baht, 1997
    4. The carry trade unwinds, 2008
    5. The Swiss franc floor ends, 2015
    6. The dollar in 2022
  5. Sources
  6. Gaps
  7. Terms
In this chapter
  1. Level 1 · Plain words
    1. What an exchange rate is
    2. What makes currencies move
    3. Why it matters to an investor
  2. Level 2 · How it works
    1. Reading a quote
    2. Spot and forward
    3. The drivers, one at a time
    4. Interest rate parity
    5. The carry trade
    6. Fixed, floating and in between
  3. Level 3 · The math
    1. Covered interest parity
    2. Hedging currency in a portfolio
    3. Uncovered interest parity and the forward puzzle
    4. Carry, in numbers
    5. Purchasing power parity and the real exchange rate
    6. Overshooting
    7. The balance of payments as an identity
  4. Level 4 · History, analysed
    1. The Plaza Accord, 1985
    2. Sterling leaves the ERM, 1992
    3. Thailand floats the baht, 1997
    4. The carry trade unwinds, 2008
    5. The Swiss franc floor ends, 2015
    6. The dollar in 2022
  5. Sources
  6. Gaps
  7. Terms

Every investor who owns something abroad owns a currency, whether they meant to or not. The overview article treated currencies as a side effect of foreign holdings. This chapter explains the price itself: how a quote works, what makes the dollar rise or fall against the euro or the yen, and why a few simple parity conditions hold well in some places and badly in others. Level 4 runs five episodes, from the Plaza Accord of 1985 to the dollar of 2022, through that math.

Level 1 Plain words

For every reader: the idea in plain words, no formulas.

What an exchange rate is

An exchange rate is the price of one money in terms of another. If one euro costs 1.10 dollars, a European tourist in New York gets $1.10 of shopping for each euro spent, and an American in Paris pays $1.10 for each euro's worth of dinner.

When the euro costs more dollars than before, the euro has strengthened and the dollar has weakened. That single fact touches a lot of people. An American who owns European shares gains when the euro rises, even if the shares stay flat. A US exporter sells more when the dollar is weak, because its goods look cheap abroad. A family in Mexico that receives dollars from a relative working in Texas gets more pesos when the dollar is strong.

What makes currencies move

Money flows toward places that pay well and feel safe. Five forces explain most of the large moves in exchange rates:

  1. Interest rates. When a central bank raises rates, deposits and bonds in its currency pay more, and investors buy the currency to get that return.
  2. Inflation. A currency that loses buying power at home tends to lose value abroad too. Over long periods, high-inflation countries see their currencies fall.
  3. Trade and investment flows. A country that sells more abroad than it buys earns foreign money that it converts home, which supports its currency. A country that buys more than it sells needs foreign investors to fund the gap.
  4. Fear and confidence. In a crisis investors buy the dollar, the yen and the Swiss franc, which they trust to hold value, and sell currencies of countries that look fragile.
  5. Governments. Central banks buy and sell their own currency, and some tie it to another at a fixed rate. A fixed rate holds until the cost of defending it gets too high.

Why it matters to an investor

A US investor in foreign shares earns two returns: what the shares do in their own currency and what that currency does against the dollar. In a year when the euro falls 10 %, a European stock fund that gains 10 % in euros ends roughly flat in dollars. Chapter 11 shows that split for stock returns. Some funds hedge the currency away; most broad funds do not.

Level 2 How it works

For readers who want the mechanism, with the diagrams.

Beginner path stops here

Reading a quote

Currency pairs are written base/quote. EUR/USD at 1.10 means one euro (the base) costs 1.10 dollars (the quote currency). If EUR/USD rises to 1.15, the euro has gained. USD/JPY at 150 means one dollar buys 150 yen; if it rises to 160, the dollar has gained and the yen has lost.

Traders measure small moves in points, or pips, the fourth decimal place for most pairs (0.0001) and the second for yen pairs. A move from 1.1000 to 1.1050 is 50 points. To flip a quote, divide one by it: EUR/USD at 1.10 is USD/EUR at about 0.909.

Spot and forward

A spot trade settles in two business days. A forward fixes today the rate for an exchange on a later date, such as three months or a year ahead. Companies use forwards to lock in what their foreign sales will be worth at home. Investors who hedge a foreign bond fund sell the foreign currency forward.

Forward rates are set by the gap between the two countries' interest rates, through a condition called covered interest parity, which we derive in Level 3. A forward is a price fixed by arbitrage, set mainly by today's interest rates.

The drivers, one at a time

What moves an exchange rateExchangerateInterest-rate gapmoney moves to thehigher rateInflationerodes value overyearsCurrent accounttrade and income flowsTerms of tradeexport prices againstimportRisk sentimentsafe havens gain in apanicCentral bank actionintervention, pegs, QE
Six drivers of an exchange rate: the interest-rate gap, inflation, the current account, terms of trade, risk sentiment and central bank action.
DriverHow it worksAn episode
Interest-rate gaphigher rates draw capital and lift the currencythe dollar in 2022 as the Fed hiked faster than the ECB and the Bank of Japan
Inflation and PPPpersistent inflation erodes a currency's value abroadthe long decline of many high-inflation currencies
Current accountdeficits need foreign funding; when funding stops, the currency fallsThailand, July 1997
Terms of tradea rise in the price of what a country exports lifts its currencythe Australian and Canadian dollars in commodity booms
Risk sentimentin panics, money moves to the dollar, yen and francthe yen and the dollar in late 2008
Intervention and pegscentral banks buy or sell to hold a level, until they stopthe Swiss franc floor, ended 15 January 2015

Interest-rate gaps. If US deposits pay 5 % and euro deposits pay 3 %, an investor earns 2 points more a year in dollars. Money moves toward the dollar until its price is high enough that the expected fall back offsets the extra yield. Changes in expected rate gaps move currencies more than the gaps themselves, which is why a surprise from a central bank can move a currency several percent in a day.

Inflation and purchasing power. Purchasing power parity says that the same basket of goods should cost the same everywhere once converted. It fails over months and holds loosely over decades. A light-hearted version of the same idea is The Economist's Big Mac index, published since 1986.

The balance of payments. Every international payment has two sides. Trade in goods and services plus income from abroad make up the current account; purchases of foreign assets make up the financial account. These two must offset. A country with a current-account deficit sells assets (bonds, shares, property, companies) to foreigners to pay for its imports. When foreign buyers lose interest, the currency has to fall until imports shrink or assets get cheap enough to attract them again.

Terms of trade. A country whose exports rise in price earns more foreign money for the same shipments. Australia's dollar has tended to rise with iron ore and coal prices, the Canadian dollar and the Norwegian krone with oil.

Risk sentiment. The US dollar is the main reserve currency and the currency in which much of the world's debt is written. When markets panic, borrowers everywhere need dollars to repay, and investors want the most liquid safe asset, Treasury bills. So the dollar often rises in a global crisis, even one that starts in the United States.

Central banks. A central bank can buy its own currency with reserves to hold it up, or sell it to hold it down. Selling is easier, since it can print more of its own money; buying stops when the reserves run out.

Interest rate parity

Covered interest parity links spot, forward and the two interest rates with no forecast at all. An investor with dollars can earn the dollar rate for a year, or convert to euros, earn the euro rate and lock in the conversion back with a forward. Both routes are riskless, so they must pay the same. If they do not, banks borrow in one currency and lend in the other until the gap closes.

Uncovered interest parity is the same idea without the forward: it says the currency with the higher rate should be expected to fall by the rate gap. That one is a forecast, and it fails often in the data. High-yield currencies have tended to hold their value or even rise for long periods, which is what makes the carry trade pay.

Covered interest parity: two routes, one answer$1,000,000today$1,050,000in one year€909,091today, at spot1.10€936,364in a year, at 3 %Route A: dollardeposit at 5 %euro deposit at 3 %sell euros forward at 1.1214F = 1.10 × 1.05 ÷ 1.03 = 1.1214
Two riskless routes from dollars today to dollars in a year: invest at the dollar rate, or convert to euros, invest at the euro rate and convert back at the forward.
Show the numbers
StepEurosDollars
Route A: dollar deposit1,050,000
Route B: euros at spot909,090.91
Route B: after a year at 3 %936,363.64
Route B: back at the forward1,050,000

Source: computed: F = S (1 + i$) / (1 + i€) = 1.1214, as of 2026-10-28.

The carry trade

A carry trade borrows in a low-rate currency and invests in a high-rate one. For long stretches in the 2000s investors borrowed yen at near-zero rates and held Australian dollars or New Zealand dollars paying several percent. The trade earns the rate gap slowly and loses suddenly, because the high-rate currencies tend to fall hardest in a panic, just when everyone exits at once. Markus Brunnermeier, Stefan Nagel and Lasse Pedersen described this crash pattern in "Carry Trades and Currency Crashes" (NBER Macroeconomics Annual, 2008).

The carry trade: picking up coins, then a sudden fall80100120140160024487296120MonthsValue of 100 put inCarry onlyCarry onlyWith two fallsWith two fallsAUD −10 %AUD −10 %AUD −12 %AUD −12 %
The carry trade earns a steady rate gap and suffers rare, large losses when the funding currency jumps.
Show the numbers
MonthWith the fallsCarry only
0100100
12104.1104.1
24108.3108.3
37113.1113.1
38102.2113.5
48105.6117.3
60109.9122.1
72114.4127.1
91121.9135.4
92107.7135.8
108113.5143.2
120118.2149.1

Source: computed: monthly carry (4.5 % - 0.5 %) / 12; currency falls of 10 % and 12 % in months 38 and 92 (illustrative), as of 2026-10-28.

Fixed, floating and in between

Most large economies let their currencies float. Others peg to the dollar or the euro, use a crawling band, or have joined a currency union. A peg removes day-to-day risk for traders and borrowers, which encourages them to borrow in the anchor currency without hedging. When the peg breaks, those unhedged debts become the crisis. Level 4 shows this three times.

The Federal Reserve's broad trade-weighted dollar index, FRED series DTWEXBGS, measures the dollar against the currencies of the main US trading partners.

The broad dollar index since 200680100120140200620102014201820222026Index, Jan 2006 = 100Recession 2007-12 to 2009-06Recession 2020-02 to 2020-042009-03: 103.42009-03: 103.42022-10: 127.52022-10: 127.5Broad dollar, monthly averageRecession
The nominal broad dollar index (FRED DTWEXBGS) since 2006, with the 2008 crisis and the 2022 peak marked.
Show the numbers
MonthIndex
2006-1296.8
2007-1290
2008-1299.66
2009-03103.44
2009-1292.26
2010-1291.18
2011-1292.21
2012-1290.88
2013-1293.53
2014-12101.44
2015-12112.79
2016-12117.91
2017-12110.88
2018-12116.21
2019-12115.91
2020-12111.9
2021-12115.81
2022-10127.48
2022-12122.23
2023-12119.83
2024-12127.58
2025-01128.84
2025-12120.19
2026-10121.41

Source: Federal Reserve Bank of St. Louis, FRED, series DTWEXBGS (Nominal broad US dollar index, Jan 2006 = 100; monthly mean of daily values), as of 2026-10-23.

Level 3 The math

For Series 65 and CFA readers: formulas and worked examples.

Series 65 path stops here

Covered interest parity

Quote the exchange rate SS as dollars per unit of foreign currency. Let idi_d be the one-year dollar rate and ifi_f the one-year foreign rate. One dollar invested at home grows to 1+id1 + i_d. The same dollar converted to 1/S1/S units of foreign currency, invested abroad and converted back at the forward FF grows to (1+if)F/S(1 + i_f) F / S. With no arbitrage the two match:

F=S1+id1+ifF = S \, \frac{1 + i_d}{1 + i_f}

In words, the forward rate equals the spot rate times one plus the home interest rate, divided by one plus the foreign interest rate.

Worked example Pricing a one-year EUR/USD forward

Spot EUR/USD is 1.10, the one-year dollar rate is 5 % and the euro rate is 3 %. The forward comes to 1.1214, which is 214 points above spot, a forward premium on the euro of 1.9 %. The euro costs more for delivery in a year because a dollar holder gives up 2 points of extra interest by switching; the forward pays that back.

Worked example An arbitrage when the forward is quoted at 1.13

Suppose a dealer quotes the one-year forward at 1.13, above the parity value. A bank borrows $1,100,000 at 5 %, so it owes $1,155,000 in a year. It buys €1,000,000 spot, invests them at 3 % to get €1,030,000, and sells that amount forward at 1.13 for $1,163,900. After repaying the loan it keeps $8,900 for every million euros, with no market risk. Banks run this trade until the forward falls back toward 1.1214.

Since 2008, covered parity has shown persistent small gaps, called the cross-currency basis, because banks face balance-sheet costs that keep them from running the arbitrage at unlimited size. Wenxin Du, Alexander Tepper and Adrien Verdelhan documented these gaps in "Deviations from Covered Interest Rate Parity" (Journal of Finance, 2018). The gaps are tens of basis points, small next to the rate differentials themselves.

Hedging currency in a portfolio

Covered parity also says what currency hedging costs or pays. A US investor who owns euro assets and sells euros forward for a year locks in the forward rate instead of the future spot. With the forward above spot, as in the example, the hedge adds about the rate gap to the return: the investor sells euros forward at a premium of 1.9 % over spot. A hedged euro bond therefore earns roughly its own yield plus the gap between dollar and euro rates, which brings it close to a US bond's yield. When foreign rates are above US rates, the arithmetic flips and hedging costs the investor that gap every year.

Whether to hedge depends on the asset. Currency swings can be larger than the price swings of a high-grade foreign bond, so most investors who hold foreign bonds for stability hedge them. For foreign shares, which swing more on their own, currency adds less to the total risk, and many investors leave it unhedged as a form of diversification against a falling dollar.

Uncovered interest parity and the forward puzzle

If investors cared only about expected returns, the expected future spot rate would equal the forward:

E[S1]S0=1+id1+if\frac{E[S_{1}]}{S_{0}} = \frac{1 + i_d}{1 + i_f}

In words, the currency with the higher interest rate should be expected to fall by about the interest-rate gap over the year.

Eugene Fama tested this in "Forward and Spot Exchange Rates" (Journal of Monetary Economics, 1984) and found the opposite sign on average: currencies with higher rates tended to rise a little, not fall. That forward premium puzzle is the statistical basis of the carry trade. The reward has a cost: rare, sharp losses that a simple average hides.

Carry, in numbers

Worked example A yen-funded Australian dollar carry trade

An investor borrows yen at 0.5 % and holds Australian dollar deposits at 4.5 %. The carry is 4.0 % a year if the exchange rate does not move. If the Australian dollar falls 10 % against the yen in the year, the trade returns −6.0 %. One such fall wipes out 2.5 years of carry. With leverage, the loss on the investor's own capital is a multiple of that.

Purchasing power parity and the real exchange rate

Absolute PPP says S=P/P∗S = P / P^{*}, the home price level over the foreign one. The weaker form, relative PPP, says the exchange rate moves to offset inflation gaps:

SnS0=(1+πd1+πf)n\frac{S_{n}}{S_{0}} = \left( \frac{1 + \pi_d}{1 + \pi_f} \right)^{n}

In words, over nn years the dollar price of a foreign currency should rise by the ratio of home to foreign inflation, compounded.

Worked example US and Japanese inflation over ten years

With US inflation at 3 % and Japanese inflation at 1 %, relative PPP says the dollar price of the yen should rise about 2.0 % a year and +21.7 % over ten years. A yen that stays flat in nominal terms over that decade has become cheaper in real terms.

The real exchange rate measures that directly. Define q=SP∗/Pq = S P^{*} / P, the foreign price level converted to dollars, relative to the US price level:

q=SP∗Pq = \frac{S \, P^{*}}{P}

In words, the real exchange rate is the cost of the foreign basket in dollars, divided by the cost of the home basket.

Worked example A flat euro in a year of higher US inflation

EUR/USD ends the year where it began. US prices rose 5 % and euro-area prices 2 %. The real value of the euro changed by −2.9 %: Europe got cheaper for American buyers even though the quote did not move.

Kenneth Rogoff's survey "The Purchasing Power Parity Puzzle" (Journal of Economic Literature, 1996) put the half-life of deviations from PPP at three to five years in the studies he reviewed. PPP is a slow anchor, useful for asking whether a currency looks dear after a long run and of little use for next month.

Overshooting

Rudiger Dornbusch showed in "Expectations and Exchange Rate Dynamics" (Journal of Political Economy, 1976) why currencies jump further than the news seems to justify. If uncovered parity holds, a currency whose interest rate rises above the foreign rate must be expected to fall by the gap each year. The only way it can be expected to fall from here and still end at its long-run value is to jump up first.

Worked example A one-point gap for three years

The home central bank surprises markets with rates 1 point above the foreign rate, and traders expect the gap to last three years. The currency jumps by about 3.0 % on the day, then drifts back by 1 point a year. A three-point gap expected for two years would call for a jump of about 6.1 %.

The balance of payments as an identity

CA+KA+FA=0CA + KA + FA = 0

In words, the current account, the capital account and the financial account sum to zero once each flow is counted with its sign, with statistical errors folded in.

Nothing in the identity says which side moves first. A country can run a current-account deficit because foreigners want its assets (the United States for much of the past forty years) or because it is spending beyond its means and must borrow to keep going (Thailand before 1997). A deficit of the first kind can last for decades. One of the second kind ends when lenders stop.

Level 4 History, analysed

For readers who want past episodes run through the Level 3 math.

The Plaza Accord, 1985

1985 The Plaza Accord

On 22 September 1985 the finance ministers and central bank governors of the United States, Japan, West Germany, France and the United Kingdom met at the Plaza Hotel in New York and agreed to push the dollar down after a long climb.

Through the early 1980s the dollar had risen as Volcker's Federal Reserve held real interest rates far above those abroad. That climb is the rate-gap driver at work. Once US rates fell and the five governments said they would sell dollars together, the expectation of a falling dollar fed on itself. Against the yen, the dollar went from about 240 to about 150 within roughly two years, a fall of −37.5 %. In February 1987 the same governments met at the Louvre to stop the fall. Japanese exporters, squeezed by the strong yen, pushed hard into cost cuts and overseas plants, and the Bank of Japan's low rates in response fed the asset boom that Chapter 11 covers.

Sterling leaves the ERM, 1992

1992 Sterling leaves the ERM

On 16 September 1992 the United Kingdom raised its base rate from 10 % to 12 % and announced a rise to 15 %, then suspended its membership of the European Exchange Rate Mechanism that evening. Sterling had joined in October 1990 at a central rate of 2.95 Deutsche marks.

The peg asked Britain to keep rates high enough to match the Bundesbank, which was holding rates up to contain inflation after German reunification, while Britain was in recession. Traders could see that the UK would prefer to devalue rather than suffer much higher rates for long.

The math of a peg defence shows why a rate rise of a few points could not work. A holder of sterling who expects a 10 % devaluation within a month loses that 10 % unless the interest rate pays it back. The yearly rate needed is:

i=(11−d)12/m−1i = \left( \frac{1}{1 - d} \right)^{12/m} - 1

In words, the yearly interest rate that compensates for an expected devaluation dd within mm months is one over one minus dd, raised to twelve over mm, minus one.

For a 10 % fall expected within a month that comes to 254 % a year. For a 5 % fall expected within a week, it comes to 1,073 %. A base rate of 15 % does not come close. The defender's only other tool, selling reserves, runs out, and speculators know how much is left. George Soros's Quantum Fund was widely reported to have made about a billion dollars betting on the devaluation.

Thailand floats the baht, 1997

1997 Thailand floats the baht

On 2 July 1997 Thailand gave up the baht's link to a dollar-dominated basket, at about 25 baht to the dollar, after months of speculative attacks had drained its reserves. The fall spread across Asia within weeks.

Thai banks and companies had borrowed in dollars at lower rates than baht loans charged, trusting the peg. The current account ran a large deficit funded by short-term foreign loans. When the baht fell past 50 to the dollar by January 1998, the baht cost of a dollar loan rose +100 %. A company whose revenue was in baht now owed twice as much in its own money. That is the balance-sheet channel: the currency fall, which might help exporters in normal times, bankrupted borrowers instead. Indonesia, South Korea and Malaysia followed, and Chapter 11 shows what it did to emerging-market shares.

The carry trade unwinds, 2008

From mid-2008 to late October 2008, as the crisis spread, investors closed yen-funded carry trades in a hurry. The Australian dollar lost close to half its value against the yen in a few months. Run the Level 3 carry arithmetic on that: a 4-point carry pays for a 10 % fall in about two and a half years, so a fall of that size wiped out more than a decade of carry. A trader using leverage lost far more than their own capital. The same pattern returned in a smaller form in early August 2024, after the Bank of Japan raised rates.

The Swiss franc floor ends, 2015

2015 The Swiss National Bank drops its floor

On 15 January 2015 the Swiss National Bank ended the minimum rate of 1.20 francs per euro that it had defended since September 2011. EUR/CHF traded below 0.90 within minutes before recovering part of the move.

From 1.20 to 0.90, the euro lost −25.0 % against the franc and the franc gained +33.3 % against the euro. Retail currency brokers let customers trade at leverage of 50 to 1 or more. At 50 to 1, a 2 % move against the trader equals 1.0 times the trader's own money, and a 25 % move equals 12.5 times. Customers who had bet on the floor holding ended with negative balances their brokers could not collect. Several brokers failed or needed rescue. The lesson for anyone holding a pegged currency: the peg reduces day-to-day volatility and concentrates the risk in one day.

The dollar in 2022

America's central bank raised its target from 0–0.25 % on 16 March 2022 to 4.25–4.50 % by 14 December 2022. In Frankfurt, the European Central Bank began raising rates only in July 2022, and the Bank of Japan kept its policy rate below zero. Level 2's rate-gap driver moved the dollar as it predicts. In July 2022 the euro fell below parity with the dollar for the first time since 2002. The yen weakened past 150 per dollar in October, and Japan's Ministry of Finance intervened to buy yen in September and October, its first such purchases since 1998. The broad dollar index reached its highest level in about two decades late in the year (FRED DTWEXBGS).

Overshooting gives a size for the move. A gap that markets expect to be about three points wider for two years calls for a dollar jump of about 6.1 % on top of the move already priced, and the safe-haven driver added more as stocks and bonds fell together. When US inflation began to cool and markets priced in rate cuts, the dollar gave back part of the rise from late 2022.

Sources

  • Board of Governors of the Federal Reserve System, via FRED: nominal broad US dollar index, DTWEXBGS.
  • Markus K. Brunnermeier, Stefan Nagel and Lasse H. Pedersen, "Carry Trades and Currency Crashes," NBER Macroeconomics Annual 23 (2008).
  • Rudiger Dornbusch, "Expectations and Exchange Rate Dynamics," Journal of Political Economy 84, no. 6 (1976).
  • Wenxin Du, Alexander Tepper and Adrien Verdelhan, "Deviations from Covered Interest Rate Parity," Journal of Finance 73, no. 3 (2018).
  • Eugene F. Fama, "Forward and Spot Exchange Rates," Journal of Monetary Economics 14, no. 3 (1984).
  • Kenneth Rogoff, "The Purchasing Power Parity Puzzle," Journal of Economic Literature 34, no. 2 (1996).
  • The Economist, Big Mac index (published since 1986).
  • Swiss National Bank, press release of 15 January 2015 ending the minimum exchange rate.
  • Bank of England, history of Bank Rate; HM Treasury statements of 16 September 1992.
  • Bank of Thailand, announcement of 2 July 1997 on the managed float.
  • Federal Reserve press releases of 16 March 2022 and 14 December 2022.

Gaps

  • The yen's move after the Plaza Accord (about 240 to about 150 per dollar in roughly two years) is a round figure; we have not quoted a daily series.
  • The baht's level in January 1998 (past 50 per dollar) and the Australian dollar's fall against the yen in 2008 ("close to half") are round figures from memory of the market data.
  • The Quantum Fund's 1992 profit is as widely reported in the press; we have not seen a fund document.
  • The EUR/CHF intraday low on 15 January 2015 varies by data source; we say "below 0.90".
  • Which brokers failed or needed rescue after the franc move, and the size of the rescues, we leave in words.
  • The 2022 peak of the broad dollar index is described in words until the data diagram is drawn from DTWEXBGS.
  • The three-to-five-year half-life of PPP deviations is Rogoff's summary of earlier studies, not a new estimate.

Terms

covered interest parity
the no-arbitrage rule that the forward exchange rate equals spot times one plus the home rate, over one plus the foreign rate.
uncovered interest parity
the hypothesis that a currency with a higher interest rate is expected to fall by the rate gap; it often fails in the data.
purchasing power parity
the idea that exchange rates adjust so that the same goods cost the same everywhere; it holds loosely over decades.
real exchange rate
the nominal rate adjusted for the two price levels; it measures how dear one country's goods are against another's.
current account
a country's trade in goods and services plus income received from and paid abroad.
financial account
a country's net purchases and sales of foreign assets, which fund any current-account gap.
carry trade
borrowing in a low-interest currency to invest in a high-interest one, earning the gap at the risk of a sudden currency fall.

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