Topic 1: Introduction to Foreign Exchange markets and Risks Flashcards

1
Q

Types of contracts

A

Immediate: Spot
Future: Forwards/FX Swaps
Futures
Options

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2
Q

Quoting foreign exchange rates

A

GBP100 = USD1 (same as..)
¥100 = $1 (…)
¥100/$
JPY100/USD
USDJPY=100
(^Whatever you are converting into, you put as the denominator)

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3
Q

Direct Quotes

A

e.g., in U.S., every good is denoted as the domestic currency ($) price of
the good (e.g., $2 per an apple)

In the US, what is a direct quote for the British pound?
the number of dollars that it takes to purchase one pound

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4
Q

Indirect quotes

A

In principle, we could also use the quote “0.5 apple per $1”
– the number of apples that it takes to purchase one dollar. This is
called as indirect quote

In the US, what is the indirect quote for the British pound?
the number of pounds that it takes to purchase one dollar

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5
Q

Reciprocals in quoting FX rates

Q: In the US, what is the indirect quote for the British pound?

A

A: the number of pounds that it takes to purchase one dollar

We need to compute ‘X’ in ‘USDGBP = X’

Note: GBPUSD =1.3545 → exchange GBP1 for USD1.3545

GBP 1/1.3545 for USD1
Then USDGBP = 1/1.3545 = 0.7382

(USDGBP = 𝟏/GBPUSD)

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6
Q

Market conventions

A

For GBP and EUR, we frequently use the Dollar price of these currencies
(e.g. $1.3/£ and $1.2/€ - GBPUSD=1.3, EURUSD=1.2)

For other currencies, we use the foreign currency price of one dollar
(e.g. ¥107.10/$ - USDJPY = 107.10)

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7
Q

Cross rates

A

Exchange rates between two currencies that do not involve USD (often not posted in FX markets)

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8
Q

Computing cross rates

A

Formula: EURCAD = EURUSD × USDCAD

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9
Q

Triangular transactions

GBPEUR = USDEUR × GBPUSD
How to interpret the above equality?

A

A trader can
i) buy GBP by selling EUR directly (GBPEUR) in the market or

ii) buy USD by selling EUR (USDEUR) and simultaneously selling USD to buy GBP (GBPUSD). In other words, buy GBP by trading three currencies.

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10
Q

Triangular arbitrage

A

GBPEUR ≠ (USDEUR) × (GBPUSD)

Then a trader can conduct a triangular arbitrage. Triangular arbitrage is
a process that keeps cross-rates in line with exchange rates quoted
relative to the US dollar until we recover the equality.

Note: arbitrage profits are earned when someone can buy something at a
low price and sell it at a higher price, without risk.

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11
Q

No arbitrage equilbrium

A

Follows the same process as Arbitrage strategy, however when you buy a certain currency it drives up its value, and when you sell its decreases its value.

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12
Q

Bid Price

A

The Bid price of GBPUSD is the dollar price at which the FX dealer buyers pounds from customer.

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13
Q

Ask price

A

The Ask price of GBPUSD is the same, but for selling to the customer

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14
Q

Bid-Ask spread

A

FX dealers buy at low price and sell at high price (Bid-ask spread)

The Bid price of USDGBP = ( 𝟏/
the Ask price of GBPUSD)

The Ask price of USDGBP = ( 𝟏/
the Bid price of GBPUSD)

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15
Q

Changes in Exchange rates

A

Currencies ‘Appreciate’ and ‘Depreciate’, instead of increase and decrease.

When we compute, we always put the currency we are computing in the denominator.
(e.g. if computing JPY, we use JPYUSD)

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16
Q

Calculating Ap/Dep

A

The percentage rate of change of the exchange rate:

100 ×
(𝑁𝑒𝑤 𝑒𝑥𝑐ℎ𝑎𝑛𝑔𝑒 𝑟𝑎𝑡𝑒 −𝑜𝑙𝑑 𝑒𝑥𝑐ℎ𝑎𝑛𝑔𝑒 𝑟𝑎𝑡𝑒)/
(𝑜𝑙𝑑 𝑒𝑥𝑐ℎ𝑎𝑛𝑔𝑒 𝑟𝑎𝑡𝑒)

17
Q

Foreign Exchange Risk

A

The possibility of taking a loss in the foreign exchange transactions because future spot exchange rates are not known today with certainty.

18
Q

Quantifying FX Risk

A

Can calculate using Historical data:

(New ex. rate - old ex. rate)/ (old ex. rate)

19
Q

Foreign exchange risk/Forecasting

A

What if you believe the future is not going to be similar to the past? (unprecedented event like Brexit)

Then you want to forecast the future distribution of GBPUSD (say, next month) using all information available today (conditional distribution).

For simplicity, we are going to assume the conditional distribution of exchange rate follows normal distribution.

20
Q

Mean + volatility forecasts

A

Suppose the conditional volatility (i.e., STD) of the change in GBPUSD ($/£) over 90 days is 4%. What is the conditional volatility of the
distribution of future spot exchange rate at t+90?

STDt[S(t+90, $/£)] = 1.50 × 0.04 = 0.06

21
Q

Forward contract

A

A (outright) forward contract between a bank and a customer calls for a delivery at a fixed future date (maturity), of a specific amount of one currency with payment of another using the price (known as the forward rate) today.

22
Q

Attributes of a forward contract

A

Highly customisable
Most active maturities are 30,60,90,180 days
No money changes hands till the maturity date

23
Q

Forward bid-ask spreads

A

They are larger than in spot markets, and widen as the maturity increases

->In order to compensate forward market dealers for the counter party default risk

24
Q

FX swap

A

FX swap contract is the simultaneous purchase and sale of a certain amount of foreign currency for two different dates

Typically involves the spot sale of a currency combined with a simultaneous forward repurchase (or vice versa) of that same currency

25
Q

Forward premiums and discounts

A

When the forward rate of USDJPY (¥/$) is less than the spot rate, there is a forward discount on the dollar

-> because its less expensive to purchase dollars in the forward market than the spot

26
Q

The Bid price of GBPEUR

A

The Bid price of GBPUSD × The Bid price of USDEUR

27
Q

The Ask price of GBPEUR

A

The Ask price of GBPUSD × The Ask price of USDEUR

28
Q

Spot FX dealers (e.g., banks) buy £ at…

A

…the bid price of GBPUSD and sell £ at the ask price of GBPUSD

29
Q

Spot FX dealers (e.g., banks) buy $ at …

A

…the bid price of USDGBP and sell $ at the ask price of USDGBP

30
Q

“$/£” in this course indicates…

A

“GBPUSD”

31
Q

Appreciation/depreciation on £

A

CH = S(t+1, $/£)−S(t, $/£)/ S(t, $/£)

→ S(t+1, $/£) =
S(t, $/£) × (1+ CH)

32
Q

Distribution of S(t+1, $/£) - Mean

A

Et[S(t+1, $/£)] = S(t, $/£) × (1+ Et[CH])

33
Q

Distribution of S(t+1, $/£) - STD

A

STDt[S(t+1, $/£)] = S(t, $/£) × STDt[CH]

34
Q

68-95-99 rule on the distribution of
S(t+1, $/£)

A

95% bounds: Et[S(t+1, $/£)] ± 2 × STDt[S(t+1, $/£)]

35
Q

Forward premium/discount on £

A

100 x (360/N) x [F(t, $/£)−S(t, $/£) / S(t, $/£)]

where N is the maturity