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Forward and Futures
Contracts
For 9.220, Term 1, 2002/03
02_Lecture21.ppt
Student Version
2
Outline
1. Introduction
2. Description of forward and futures
contracts.
3. Margin Requirements and Margin
Calls
4. Hedging with derivatives
5. Speculating with derivatives
6. Summary and Conclusions
3
Introduction
 Like options, forward and futures contracts
are derivative securities.
 Recall, a derivative security is a financial security
that is a claim on another security or underlying
asset.
 We will examine the specifics of forwards and
futures and see how they differ from options.
 Derivatives can be used to speculate on price
changes in attempts to gain profit or they can
be used to hedge against price changes in
attempts to reduce risk. In both cases, we
will compare strategies using options versus
using futures.
4
 Both forward and futures contracts lock in a
price today for the purchase or sale of
something in a future time period
 E.g., for the sale or purchase of commodities
like gold, canola, oil, pork bellies, or for the sale
or purchase of financial instruments such as
currencies, stock indices, bonds.
 Futures contracts are standardized and
traded on formal exchange; forwards are
negotiated between individual parties.
Forward and Futures Contracts
5
Example of using a forward or
futures contract
 COP Ltd., a canola-oil producer, goes long
in a contract with a price specified as $395
per metric tonne for 20 metric tonnes to be
delivered in September.
 The long position means COP has a
contract to buy the canola. The payment of
$395/tonne ● 20 tonnes will be made in
September when the canola is delivered.
6
Futures and Forwards – Details
 Unlike option contracts, futures and
forwards commit both parties to the
contract to take a specified action
 The party who has a short position in the
futures or forward contract has
committed to sell the good at the
specified price in the future.
 Having a long position means you are
committed to buy the good at the
specified price in the future.
7
More details on Forwards and
Futures
 No money changes hands between
the long and short parties at the
initial time the contracts are made
 Only at the maturity of the forward or
futures contract will the long party pay
money to the short party and the short
party will provide the good to the long
party.
8
Institutional Factors of Futures
Contracts
 Since futures contracts are traded on
formal exchanges, margin requirements,
marking to market, and margin calls are
required; forward contracts do not have
these requirements.
 The purpose of these requirements is to
ensure neither party has an incentive to
default on their contract.
 Thus futures contracts can safely be traded on
the exchanges between parties that do not know
each other.
9
The initial margin requirement
 Both the long and the short parties
must deposit money in their
brokerage accounts.
 Typically 10% of the total value of the
contract
 Not a down payment, but instead a
security deposit to ensure the contract
will be honored
10
Initial Margin Requirement –
Example
 Manohar has just taken a long position in a
futures contract for 100 ounces of gold to
be delivered in January. Magda has just
taken a short position in the same contract.
The futures price is $380 per ounce.
 The initial margin requirement is 10%
 What is Manohar’s initial margin requirement?
 What is Magda’s initial margin requirement?
11
Marking to market
 At the end of each trading day, all futures
contracts are rewritten to the new closing
futures price.
 I.e., the price on the contract is changed.
 Included in this process, cash is added or
subtracted from the parties’ brokerage
accounts so as to offset the change in the
futures price.
 The combination of the rewritten contract and
the cash addition or subtraction makes the
investor indifferent to the marking to market
and allows for standardized contracts for
delivery at the same time to trade at the same
price.
12
Marking to market example
 Consider Manohar (who is long) and Magda (who is short) in
the contract for 100 ounces of gold. At the beginning of the
day, the contract specified a price of $380 per ounce At the
end of the day, the futures price has risen to $385 so the
contracts are rewritten accordingly.
 What is the effect of marking to market for Manohar (long)?
 What would be the effect on Magda (short)?
 Who makes the marking to market payments or withdrawals
from Manohar’s and Magda’s brokerage accounts?
 How does marking to market affect the net amount Manohar
will pay and Magda will receive for the gold?
 What would have happened if the futures price had dropped
by $10 instead of rising by $5 as described above?
13
Recap on Marking to Market
 After marking to market, the futures
contract holders essentially have new
futures contracts with new futures prices
 They are compensated or penalized for the
change in contract terms by the marking to
market deposits/withdrawals to their
accounts.

14
Why have marking to market?
 To reduce the incentive to default
 Discussion:
15
The dreaded Margin Call
 In addition to the initial margin requirement,
investors are required to have a maintenance
margin requirement for their brokerage account
 typically half of the initial margin requirement % or 5%
of the value of the futures contacts outstanding.
 Marking to market may result in the brokerage
account balance rising or falling. If it falls below
the maintenance margin requirement, then a
margin call is triggered.
 The investor is required to bring the account balance
back to the initial margin requirement percentage.
16
Margin Call Example
 Consider Manohar’s initial margin
requirement, the futures price increased to
$385 at the end of the first day and now
the futures price decreased to $350.
 What are the cumulative effects of marking to
market?
 If the maintenance margin requirement is 5% of
$350/ounce x 100 ounces, what will be the
margin call to bring the account back to 10% of
$350/ounce x 100 ounces?
 What does the margin call mean?
17
Offsetting Positions
 Most investors do not hold their futures
contracts until maturity
 Instead over 95% are effectively cancelled by
taking an offsetting position to get out of the
contract.
 E.g., Manohar (who was long for 100
ounces) can now enter into another contract
to go short for 100 ounces
 The two contracts cancel out
 There is no more marking to market or margin calls
 Manohar may withdraw the remaining money in his
brokerage account.
18
The Spot Price
 The price today for delivery today of
a good is called the spot price.
 As a futures contract approaches the
delivery date, the futures price
approaches the spot price, otherwise
an arbitrage opportunity exists.
19
Hedging with Futures
 For some business or personal reason, you
either need to purchase or sell the
underlying asset in the future.
 Go long or short in the futures contract and
you effectively lock in the purchase or sale
price today. The net of the marking to
market and the changes in futures prices
results in you paying or receiving the
original futures price
 I.e., you have eliminated price risk.
20
Hedging Example: Farmer Brown
 Farmer Brown just planted her crop of
canola and is concerned about the price she
will receive when the crop is harvested in
September.
 What is her main concern?

 How can she hedge with futures?

 How can she hedge with options?

21
Compare Hedging Strategies
(assuming contracts on one metric
tonne of canola)
Derivative Used: Short Futures
Contract @ $395
Long Put Option,
E=$395
Initial Cost $0 -$15
Net amount received at harvest (final payoff net of initial
cost) given final spot prices below:
Spot = $320 $395 $380
Spot = $380 $395 $380
Spot = $440 $395 $425
Spot = $500 $395 $485
22
Hedging: Futures versus Options
Net Price Received for Canola using
Different Hedging Strategies
$325
$350
$375
$400
$425
$450
$475
$500
$0 $100 $200 $300 $400 $500
Spot Canola Price at Harvest Time
NetAmount
Received
23
Hedging – Self Study
 Work through COP’s hedging strategy
(from slide 5) using futures or
options. Assume the price of the
relevant option with E = $395 is $20.
24
Speculating with Futures
 Speculating involves going long (or
short) in a futures contract when the
underlying asset is NOT needed to be
purchased (or sold) in the future time
period.
 Enter into the contract, profit or lose due
to futures price changes and marking to
market, do an offsetting position to get
out of the contract and take the money
from the brokerage account.
25
Speculating Example
 Zhou has been doing research on the price of gold and
thinks it is currently undervalued. If Zhou wants to
speculate that the price will rise, what can he do?
 Give a strategy using futures contracts.
 Zhou can take a long position in gold futures; if the
price rises as he expects, he will have money given
to him through the marking to market process, he
can then offset after he has made his expected
profits.
 Give a strategy using options.
 Zhou can go long in gold call options. If gold prices
rise, he can either sell his call option or exercise it.
26
Compare Speculating Strategies
(assuming contracts on one troy ounce
of gold)
Derivative Used: Long Futures
Contract @ $310
Long Put Option,
E=$310
Initial Cost $0 -$12
Net amount received (final payoff net of initial cost) given
final spot prices below:
Spot = $280 -$30 -$12
Spot = $300 -$10 -$12
Spot = $320 $10 -$2
Spot = $340 $30 $18
Spot = $360 $50 $38
27
Speculating: Futures vs. Options
Net Profit Received from Speculating in
Gold
-$125
-$100
-$75
-$50
-$25
$0
$25
$50
$75
$100
$200
$225
$250
$275
$300
$325
$350
$375
$400
Final Spot Price of Gold
Profitfrom
Speculating
28
Should hedging or speculating be
done?
 Speculating: If the market is informationally efficient,
then the NPV from speculating should be 0.
 Hedging: Remember, expected return is related to
risk. If risk is hedged away, then expected return will
drop.
 Investors won’t pay extra for a hedged firm just
because some risk is eliminated (investors can easily
diversify risk on their own).
 However, if the corporate hedging reduces costs that
investors cannot reduce through personal
diversification, then hedging may add value for the
shareholders. E.g., if the expected costs of financial
distress are reduced due to hedging, there should be
more corporate value left for shareholders.
29
Summary and Conclusions
 Forward and Futures contracts can be used to
essentially lock in the final purchase or sale price of
an asset.
 Forward contracts are between individual parties and
thus rely on the integrity of each. Futures contracts
are through organized exchanges and include margin
requirements and marking to market – thus making
the risk of default minimal.
 Forwards and futures are derivatives that can be used
to speculate or to hedge. There is less cost to get into
a forward or futures contract compared to getting into
a long option position; however, because the forward
and futures contracts represent commitments, larger
losses may occur from these contracts than the losses
from a long option contract.

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02 lecture21

  • 1. Forward and Futures Contracts For 9.220, Term 1, 2002/03 02_Lecture21.ppt Student Version
  • 2. 2 Outline 1. Introduction 2. Description of forward and futures contracts. 3. Margin Requirements and Margin Calls 4. Hedging with derivatives 5. Speculating with derivatives 6. Summary and Conclusions
  • 3. 3 Introduction  Like options, forward and futures contracts are derivative securities.  Recall, a derivative security is a financial security that is a claim on another security or underlying asset.  We will examine the specifics of forwards and futures and see how they differ from options.  Derivatives can be used to speculate on price changes in attempts to gain profit or they can be used to hedge against price changes in attempts to reduce risk. In both cases, we will compare strategies using options versus using futures.
  • 4. 4  Both forward and futures contracts lock in a price today for the purchase or sale of something in a future time period  E.g., for the sale or purchase of commodities like gold, canola, oil, pork bellies, or for the sale or purchase of financial instruments such as currencies, stock indices, bonds.  Futures contracts are standardized and traded on formal exchange; forwards are negotiated between individual parties. Forward and Futures Contracts
  • 5. 5 Example of using a forward or futures contract  COP Ltd., a canola-oil producer, goes long in a contract with a price specified as $395 per metric tonne for 20 metric tonnes to be delivered in September.  The long position means COP has a contract to buy the canola. The payment of $395/tonne ● 20 tonnes will be made in September when the canola is delivered.
  • 6. 6 Futures and Forwards – Details  Unlike option contracts, futures and forwards commit both parties to the contract to take a specified action  The party who has a short position in the futures or forward contract has committed to sell the good at the specified price in the future.  Having a long position means you are committed to buy the good at the specified price in the future.
  • 7. 7 More details on Forwards and Futures  No money changes hands between the long and short parties at the initial time the contracts are made  Only at the maturity of the forward or futures contract will the long party pay money to the short party and the short party will provide the good to the long party.
  • 8. 8 Institutional Factors of Futures Contracts  Since futures contracts are traded on formal exchanges, margin requirements, marking to market, and margin calls are required; forward contracts do not have these requirements.  The purpose of these requirements is to ensure neither party has an incentive to default on their contract.  Thus futures contracts can safely be traded on the exchanges between parties that do not know each other.
  • 9. 9 The initial margin requirement  Both the long and the short parties must deposit money in their brokerage accounts.  Typically 10% of the total value of the contract  Not a down payment, but instead a security deposit to ensure the contract will be honored
  • 10. 10 Initial Margin Requirement – Example  Manohar has just taken a long position in a futures contract for 100 ounces of gold to be delivered in January. Magda has just taken a short position in the same contract. The futures price is $380 per ounce.  The initial margin requirement is 10%  What is Manohar’s initial margin requirement?  What is Magda’s initial margin requirement?
  • 11. 11 Marking to market  At the end of each trading day, all futures contracts are rewritten to the new closing futures price.  I.e., the price on the contract is changed.  Included in this process, cash is added or subtracted from the parties’ brokerage accounts so as to offset the change in the futures price.  The combination of the rewritten contract and the cash addition or subtraction makes the investor indifferent to the marking to market and allows for standardized contracts for delivery at the same time to trade at the same price.
  • 12. 12 Marking to market example  Consider Manohar (who is long) and Magda (who is short) in the contract for 100 ounces of gold. At the beginning of the day, the contract specified a price of $380 per ounce At the end of the day, the futures price has risen to $385 so the contracts are rewritten accordingly.  What is the effect of marking to market for Manohar (long)?  What would be the effect on Magda (short)?  Who makes the marking to market payments or withdrawals from Manohar’s and Magda’s brokerage accounts?  How does marking to market affect the net amount Manohar will pay and Magda will receive for the gold?  What would have happened if the futures price had dropped by $10 instead of rising by $5 as described above?
  • 13. 13 Recap on Marking to Market  After marking to market, the futures contract holders essentially have new futures contracts with new futures prices  They are compensated or penalized for the change in contract terms by the marking to market deposits/withdrawals to their accounts. 
  • 14. 14 Why have marking to market?  To reduce the incentive to default  Discussion:
  • 15. 15 The dreaded Margin Call  In addition to the initial margin requirement, investors are required to have a maintenance margin requirement for their brokerage account  typically half of the initial margin requirement % or 5% of the value of the futures contacts outstanding.  Marking to market may result in the brokerage account balance rising or falling. If it falls below the maintenance margin requirement, then a margin call is triggered.  The investor is required to bring the account balance back to the initial margin requirement percentage.
  • 16. 16 Margin Call Example  Consider Manohar’s initial margin requirement, the futures price increased to $385 at the end of the first day and now the futures price decreased to $350.  What are the cumulative effects of marking to market?  If the maintenance margin requirement is 5% of $350/ounce x 100 ounces, what will be the margin call to bring the account back to 10% of $350/ounce x 100 ounces?  What does the margin call mean?
  • 17. 17 Offsetting Positions  Most investors do not hold their futures contracts until maturity  Instead over 95% are effectively cancelled by taking an offsetting position to get out of the contract.  E.g., Manohar (who was long for 100 ounces) can now enter into another contract to go short for 100 ounces  The two contracts cancel out  There is no more marking to market or margin calls  Manohar may withdraw the remaining money in his brokerage account.
  • 18. 18 The Spot Price  The price today for delivery today of a good is called the spot price.  As a futures contract approaches the delivery date, the futures price approaches the spot price, otherwise an arbitrage opportunity exists.
  • 19. 19 Hedging with Futures  For some business or personal reason, you either need to purchase or sell the underlying asset in the future.  Go long or short in the futures contract and you effectively lock in the purchase or sale price today. The net of the marking to market and the changes in futures prices results in you paying or receiving the original futures price  I.e., you have eliminated price risk.
  • 20. 20 Hedging Example: Farmer Brown  Farmer Brown just planted her crop of canola and is concerned about the price she will receive when the crop is harvested in September.  What is her main concern?   How can she hedge with futures?   How can she hedge with options? 
  • 21. 21 Compare Hedging Strategies (assuming contracts on one metric tonne of canola) Derivative Used: Short Futures Contract @ $395 Long Put Option, E=$395 Initial Cost $0 -$15 Net amount received at harvest (final payoff net of initial cost) given final spot prices below: Spot = $320 $395 $380 Spot = $380 $395 $380 Spot = $440 $395 $425 Spot = $500 $395 $485
  • 22. 22 Hedging: Futures versus Options Net Price Received for Canola using Different Hedging Strategies $325 $350 $375 $400 $425 $450 $475 $500 $0 $100 $200 $300 $400 $500 Spot Canola Price at Harvest Time NetAmount Received
  • 23. 23 Hedging – Self Study  Work through COP’s hedging strategy (from slide 5) using futures or options. Assume the price of the relevant option with E = $395 is $20.
  • 24. 24 Speculating with Futures  Speculating involves going long (or short) in a futures contract when the underlying asset is NOT needed to be purchased (or sold) in the future time period.  Enter into the contract, profit or lose due to futures price changes and marking to market, do an offsetting position to get out of the contract and take the money from the brokerage account.
  • 25. 25 Speculating Example  Zhou has been doing research on the price of gold and thinks it is currently undervalued. If Zhou wants to speculate that the price will rise, what can he do?  Give a strategy using futures contracts.  Zhou can take a long position in gold futures; if the price rises as he expects, he will have money given to him through the marking to market process, he can then offset after he has made his expected profits.  Give a strategy using options.  Zhou can go long in gold call options. If gold prices rise, he can either sell his call option or exercise it.
  • 26. 26 Compare Speculating Strategies (assuming contracts on one troy ounce of gold) Derivative Used: Long Futures Contract @ $310 Long Put Option, E=$310 Initial Cost $0 -$12 Net amount received (final payoff net of initial cost) given final spot prices below: Spot = $280 -$30 -$12 Spot = $300 -$10 -$12 Spot = $320 $10 -$2 Spot = $340 $30 $18 Spot = $360 $50 $38
  • 27. 27 Speculating: Futures vs. Options Net Profit Received from Speculating in Gold -$125 -$100 -$75 -$50 -$25 $0 $25 $50 $75 $100 $200 $225 $250 $275 $300 $325 $350 $375 $400 Final Spot Price of Gold Profitfrom Speculating
  • 28. 28 Should hedging or speculating be done?  Speculating: If the market is informationally efficient, then the NPV from speculating should be 0.  Hedging: Remember, expected return is related to risk. If risk is hedged away, then expected return will drop.  Investors won’t pay extra for a hedged firm just because some risk is eliminated (investors can easily diversify risk on their own).  However, if the corporate hedging reduces costs that investors cannot reduce through personal diversification, then hedging may add value for the shareholders. E.g., if the expected costs of financial distress are reduced due to hedging, there should be more corporate value left for shareholders.
  • 29. 29 Summary and Conclusions  Forward and Futures contracts can be used to essentially lock in the final purchase or sale price of an asset.  Forward contracts are between individual parties and thus rely on the integrity of each. Futures contracts are through organized exchanges and include margin requirements and marking to market – thus making the risk of default minimal.  Forwards and futures are derivatives that can be used to speculate or to hedge. There is less cost to get into a forward or futures contract compared to getting into a long option position; however, because the forward and futures contracts represent commitments, larger losses may occur from these contracts than the losses from a long option contract.