LEAPS®: Options for the Long Term
|
Introduction
How LEAPS®
Work
Availability
of LEAPS®
LEAPS®
Pricing |
LEAPS®
Symbols
Time Erosion
vs. Delta Effect
LEAPS®
Strategies
LEAPS®
Contract Specifications |
When considering any options
strategy, you may want to think about Long-Term Equity AnticiPation
Securities® (LEAPS®) if you are prepared to carry the position for a
longer term. While using LEAPS® does not ensure success, having a
longer amount of time for your position to work is an attractive
feature for many investors. In addition, there are several other
factors that make LEAPS® useful in many situations.
Stock Alternative
LEAPS® offer investors an alternative to stock ownership. LEAPS®
calls enable investors to benefit from stock price rises while
placing less capital at risk than is required to purchase stock.
Should a stock price rise to a level above the exercise price of the
LEAPS®, the buyer may exercise the option and purchase shares at a
price below the current market price. The same investor may sell the
LEAPS® calls in the open market for a profit.
Diversification
Investors also use LEAPS® calls to diversify their portfolios.
Historically, the stock market has provided investors significant
and positive returns over the long term. Few investors purchase
shares in each company they follow. A buyer of a LEAPS® call has the
right to purchase shares of stock at a specified date and price up
to three years in the future. Thus, an investor who makes decisions
for the long term can benefit from buying LEAPS® calls.
Hedge
LEAPS® puts provide investors with a means to hedge current stock
holdings. Investors should consider purchasing LEAPS® puts if they
are concerned with potential price drops on stock that they own. A
purchase of a LEAPS® put gives the buyer the right to sell the
underlying stock at the strike price up to the option's expiration.
What's the Downside?
If you are a buyer of LEAPS® calls or LEAPS® puts, the risk is
limited to the price you paid for the position. If you are an
uncovered seller of LEAPS® calls, there is unlimited risk, or a
seller of LEAPS® puts, significant risk. Risk varies depending upon
the strategy followed, and it is important for an investor to
understand fully the risk of each strategy.
Stock Versus LEAPS®
There are many differences between an investment in common stock and
an investment in options. Unlike common stock, an option has a
limited life. Common stock can be held indefinitely, while every
option has an expiration date. If an option is not closed out or
exercised prior to its expiration date, it ceases to exist as a
financial instrument. As a result, even if an option investor
correctly picks the direction the underlying stock will move, unless
the investor also correctly selects the time frame that movement
will take place, the investor will not profit as desired.
Options investors run the
risk of losing their entire investment in a relatively short period
of time and with relatively small movements of the underlying stock.
Unlike a purchase of common stock for cash, the purchase of an
option involves "leverage," whereby the value of the option contract
generally will fluctuate by a greater percentage than the value of
the underlying interest.
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How LEAPS® Work
LEAPS® are simply long-term
options that expire at dates up to 2 years and 8 months in the
future, as opposed to shorter-dated options that expire within one
year.
LEAPS® grant the buyer the
right to buy, in the case of a call, or sell, in the case of a put,
shares of a stock at a predetermined price on or before a given
date. Equity LEAPS® are American-style options, and therefore may be
exercised and settled in stock prior to the expiration date. The
expiration date for Equity LEAPS® is the Saturday following the
third Friday of the expiration
month.

LEAPS® are quoted and traded
just like any other exchange listed option. In fact, many of the
features of LEAPS® are the same for shorter-term options:
Number of shares
covered by the contract (100)
Exercise and
assignment procedures
Trading procedures
Margin and
commission costs
However, LEAPS®
differ from shorter-term options in several ways including
availability, pricing, time erosion vs. delta effect, symbols
and strategies.
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Availability of LEAPS®
Several factors impact the
availability of LEAPS®. When options are listed for trading on a
particular stock, most times LEAPS® are not immediately available.
After a period of time, and if interest warrants it, the exchanges
listing the shorter-term options may decide to list LEAPS® options,
after consulting with the market-makers or specialists assigned to
trade the stock options. The reason for this is that LEAPS® options
are difficult to price because of their long life. The exchanges
ensure that sufficient interest is present in the market, and that
market-makers or specialists are prepared to price and trade
longer-dated options once they are listed. The result is that LEAPS®
are not available on every stock which has options traded on it.
LEAPS® are initially listed with three strike prices, at the current
price and 20 to 25% above and below the price of the underlying
stock. Strikes may be added as the underlying stock moves. LEAPS®
only have one expiration month: January in two different years.
As LEAPS® draw within one
year of their expiration and it becomes necessary to list new LEAPS®
series, the existing LEAPS® options continue to be listed and traded
until their expiration. However, because of the shorter length of
time until expiration, they then trade as ordinary shorter-term
options and they lose their distinctive LEAPS® symbols. New LEAPS®
options with expiration dates in the future are then added.
In order to determine if
LEAPS® are available on a stock that interests you, get a
stock/index quote and choose 'Option chains' to see a list of all
options for that specific security. LEAPS® account for approximately
10% of all options listed. LEAPS® are proving themselves very
attractive to an ever-increasing number of options investors and
traders.
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LEAPS® Pricing
Options pricing models
contain five factors that are used to determine a theoretical value
for an option: stock price, strike price, time to expiration,
interest rates (less dividends) and volatility of the underlying
stock.
With shorter-term options,
it is fairly straightforward to use an interest rate which
approximates the "risk-free" interest rate; most people use the U.S.
Treasury-bill rate (90-day). However, to price a LEAPS® option, it
is necessary to predict the volatility (expectation of price
fluctuation) of the underlying stock and interest rates over 2 1/2
years; this is difficult even for most professionals.
In short, pricing
longer-term options is more difficult than pricing shorter-term
options. Of the five factors mentioned above, interest rates play a
more significant role in the pricing of longer-dated options, due to
the length of time involved. For these reasons, professionals are
not ready to instantly quote prices of options with maturity dates
far into the future, since the predictability of the inputs is so
much more unreliable than for shorter-term options.
Despite these difficulties,
investors will find that exchange policies generally require
market-makers and specialists to offer quotations (both bid and
offer) for up to 10 contracts. This allows investors to find a
market for LEAPS® whenever the decision is made to use them.
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LEAPS® Symbols
In order to differentiate
LEAPS® from shorter-dated options, LEAPS® have a different set of
symbols for retrieval on quotation systems. While other options have
fixed symbols, LEAPS® symbols change to reflect the expiration year.
Motorola (MOT)
|
Options |
Symbol |
LEAPS® Options |
Symbol |
|
OCT ('02) 15 call |
MOT JC |
JAN ('04) 15 LEAPS® call |
LMA AC |
|
JAN ('03) 15 call |
MOT AC |
JAN ('05) 15 LEAPS® call |
ZMA AC |
|
APR ('03) 15 call |
MOT DC |
|
|
This feature makes it easy to distinguish a longer-term option from
a shorter-term option in data listings.
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Time Erosion vs. Delta Effect
One of the most challenging
aspects of shorter-term options is the erosion of the "time premium"
portion of the option's price. Time premium refers to the amount of
the option's price that exceeds its intrinsic value. As an option
nears its expiration date and the time period shortens, the
marketplace is less and less willing to pay any premium over
intrinsic value until, at expiration, an option is trading purely
for intrinsic value.
As a seller of shorter-term
options, time premium erosion works in your favor. Conversely, the
option buyer has to overcome the erosion of time premium to make a
profit from a long option position. The graph below is a
representation of theoretical time erosion for longer-dated options:

Note: The prices presented
in this graph are for illustrative and educational purposes only.
They do not represent any actual options prices and are not intended
to. Options prices on actual stocks may differ significantly from
those shown.
As you can see from the
graph, time erosion of options premium is not linear (i.e. it does
not occur in a straight line). The mathematical reasons for this are
complex, but the result is that the erosion of time premium in the
earlier months of an option's life is much less dramatic than the
erosion that occurs in the last few months. Because of the long time
frame of LEAPS® options, this effect is even more pronounced. The
time erosion that occurs in the first several months of a LEAPS®
option is minimal.
However, when LEAPS® options
become shorter-term options (time to expiration is less than one
year), they behave like all other shorter-term options, as the graph
shows. Time erosion becomes more pronounced and has a greater
impact, especially in the last 90 days of the option's life.
What does this mean to
options investors? Buyers of LEAPS® options have less time premium
erosion to fight than buyers of shorter-dated options. The tradeoff,
however, is that LEAPS® options offer less "leverage." The deltas of
LEAPS® options will not increase dramatically as with shorter-dated
options since there is so much time remaining until expiration. Any
increase in option value due to an increase in the price of the
underlying stock will be tempered by this lower "gamma" effect.
The slow time erosion will
frustrate LEAPS® sellers. However, the premiums available to
writers, because of the increased time in LEAPS® options, can
provide a good rate of return in covered writing and other
strategies.
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LEAPS® Strategies
Buy LEAPS® Calls
An investor anticipates that
the price of ZYX stock will rise during the next two years. This
investor would like to profit from the increase without having to
purchase shares of ZYX.
ZYX is currently trading at
50½ and a ZYX LEAPS® call option, with a two-year expiration and a
strike price of 50, is trading for a premium of 8½ or $850 per
contract. The investor buys five contracts for a total cost of
$4,250, which represents the total risk of the call position. The
calls give the investor the right to buy 500 shares of ZYX between
now and expiration at $50 per share regardless of how high the price
of the stock rises. To be profitable, though, at expiration, the
stock must be trading for more than 58½, the total of the option
premium (8½) and the strike price of 50. The buyer's maximum loss
from this strategy is equal to the total cost of the options or
$4,250. The break-even point for this strategy is 58½.
The following are possible
outcomes of this strategy at expiration.
Stock above the break-even point
If ZYX advances to 65 at expiration, the LEAPS® will have a value of
approximately 15 (the stock price of 65 less the strike price of
50). The investor may choose to exercise the calls and take delivery
of the stock at a price of 50, or may sell the LEAPS® calls for a
profit.
Stock below the strike price
If ZYX, at expiration, is trading for less than the strike price, or
below 50 in this example, the unexercised calls will expire
worthless. In this case, the investor will incur the maximum loss of
$4,250.
Stock between the strike price and
the break-even point
If ZYX, at expiration, has risen to 56, the calls will be valued at
approximately 6 (the stock price of 56 less the strike price of 50)
and will represent a partial loss given the break-even point of 58½.
The calls purchased by the investor for 8½ will, upon exercise, then
be worth approximately 6, creating a loss of 2½ points or $250 per
contract. If the investor does not exercise or sell these options,
the investor will lose all of the initial investment, or $850 per
contract.
Prior to expiration, the
LEAPS® may trade at a price that is somewhat higher than the
difference between the 50 strike price and the actual stock price
This difference is due to the remaining time value of the contract
and the possibility that the stock price may increase by expiration.
Time value is one of the components of an option premium and
generally decreases as expiration approaches.
Buy LEAPS® Puts
The purchase of LEAPS® puts
to hedge a stock position may provide investors protection against
declines in stock prices. This strategy is often compared to
purchasing insurance on one's home or car, and may give investors
the confidence to remain in the market. The amount of protection
provided by the put and the cost of the protection, sometimes
evaluated as a percentage of the stock's cost, should be considered.
For example, ZYX is trading
at 45 and a ZYX LEAPS® put with a three-year expiration and a strike
price of 42½ is selling for 3½ or $350 per contract. These puts
provide protection against any price decline below the break-even
point, which for this strategy is 39 (strike price less the
premium). The investor's risk or maximum loss is limited to the
total amount paid for the put options or $350 per contract. The
following are possible outcomes of this strategy at expiration.
Stock above the break-even point
If ZYX is trading at 48 at expiration, the unexercised put would
generally expire worthless, representing a loss of the option
premium or $350 per contract.
Stock below the strike price
The put would be profitable if the stock closed below 39 at
expiration. If ZYX is trading at 37½ at expiration, the 42½ put,
upon exercise, would have a value of 5 or $500, representing a
profit of 1½ points or $150 per contract. This profit will partially
offset the decline in the value of the stock.
Stock between the strike price and
the break-even point
If ZYX is trading at 41½ at expiration, the 42½ put would be valued
at approximately 1. This means that, upon exercise, a portion of the
option premium would be retained and the loss would then be 2½
points or $250 per contract. If the contract is not exercised or
sold, the investor will lose all of the initial investment, or $350
per contract.
Sell LEAPS® Covered
Calls
The covered call, which is
selling (writing) a call against stock, is a widely used
conservative options strategy. This strategy is utilized to increase
the return on the underlying stock and to provide a limited amount
of downside protection.
The maximum profit from an
out-of-the-money covered call is realized when the stock price, at
expiration, is at or above the strike price. The profit is equal to
the appreciation in the stock price (the difference between the
stock's original purchase price and the strike price of the call)
plus the premium received from selling the call.
Investors should be aware of
the risks involved in a covered call strategy. Call writers cannot
realize additional appreciation in the stock above the strike price
since they are obligated, upon assignment, to sell the stock at the
call's strike price. The downside protection for the stock provided
by the sale of a call is equal to the premium received in selling
the option. The covered call writer's position will begin to suffer
a loss if the stock price declines by an amount greater than the
call premium received.
The following example
illustrates a covered call strategy utilizing an out-of-the-money
LEAPS® call. ZYX is currently trading at 39½, and a ZYX LEAPS® call
option with a two-year expiration and a strike price of 45 is
trading at 3¼.
An investor owns 500 shares
of ZYX at $39½ per share and sells five of ZYX LEAPS® calls with a
strike price of 45 at 3¼ each or a total of $1,625. The investor's
objective is to obtain profits without selling the stock. The
break-even point for this covered call strategy is 36¼ (the stock
price of 39½ less the premium received of 3¼). This represents
downside protection of 3¼ points. A loss will be incurred if ZYX
declines to below 36¼. Possible outcomes of this strategy at
expiration are as follows.
Stock above the strike price
If ZYX advances to 50 at expiration, the covered call writer, upon
assignment, will obtain a net profit of $875 per contract (the
exercise price of 45 less the price of the stock when the option was
sold plus the option premium received of 3¼ X 100).
Stock below the break-even point
If ZYX is trading at 34 at expiration, the unexercised LEAPS® calls
would generally expire worthless and the unassigned covered call
writer would have a theoretical loss of $1,125 (a present
theoretical loss of $2,750 on the stock position less the $1,625
premium received). This investor will incur additional losses in
his/her stock position if ZYX continues to decline in value.
Stock between the strike price and
the break-even point
If ZYX advances to 40 at expiration, the LEAPS® calls will be
out-of-the-money. Therefore, the call writer will generally not be
assigned and exercised, and will retain the 500 shares of ZYX and
the option premium of 3¼ per share.
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LEAPS® Contract Specifications
Unit of Trade:
Generally 100 shares of stock per unadjusted contract.
Premium (Price) Quotations:
Stated in points and fractions; one point equals $100. The minimum
price change for series trading below 3 is .05 ($5) and for all
other series is .10 ($10) per contract.
Exercise:
Equity LEAPS® are American-style options. The option may be
exercised prior to the expiration date.
Exercise Settlement:
A holder that tenders an exercise notice on any business day will
receive delivery of the underlying stock on the fifth business day
following the date of exercise. The exercise settlement price equals
the strike price multiplied by 100 (multiplier) for unadjusted
series.
Expiration Cycle:
Equity LEAPS® expire in January of each year.
Expiration Date:
Expiration occurs on the Saturday following the third Friday of the
expiration month.
Position Limits:
LEAPS® positions are aggregated with other options with the same
underlying asset. Limits vary according to the number of outstanding
shares and trading volume. Hedge exemptions may be available.
Contact exchanges for details.
Trading System:
Market Maker/Designated Primary Market Maker/Lead Market
Maker/Specialist/Registered Option Trader (depending on the
exchange).
Trading Hours:
8:30 a.m. to 3:02 p.m. (Central Time)
9:30 a.m. to 4:02 p.m. (Eastern Time)
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Important Note: Option trading entails significant risk and is
not appropriate for all investors. Prior to trading options, you
must receive from Jaypee International Inc a copy of
"Characteristics and Risks of Standardized Options" by clicking on
the hyperlink text, and contact us to be approved for option
trading.
Content Licensed by the Options Industry Council. All Rights
Reserved. The articles in this section are provided by The Options
Industry Council and is intended for educational purposes only and
does not in any way constitute recommendations or advice from Jaypee
International, Inc. Accordingly, Jaypee International, Inc is not
responsible for the accuracy, completeness, or correctness of the
information provided in these articles. Options involve risk and are
not suitable for all investors.
Index Options: An Introduction
|
Benefits of
Listed Index Options
What is an
Index? |
Equity vs.
Index Options
Basic
Strategies |
Benefits of Listed Index
Options
Like
equity options,
index options offer the investor an opportunity to either capitalize
on an expected market move or to protect holdings in the underlying
instruments. The difference is that the underlying instruments are
indexes. These indexes can reflect the characteristics of either the
broad equity market as a whole or specific industry sectors within
the marketplace.
Diversification
Index options enable investors to gain exposure to the market as a
whole or to specific segments of the market with one trading
decision and frequently with one transaction. To obtain the same
level of diversification using individual stock issues or individual
equity option classes, numerous decisions and transactions would be
required. Employing index options can defray both the costs and
complexities of doing so.
Predetermined Risk for Buyer
Unlike other investments where the risks may have no limit, index
options offer a known risk to buyers. An index option buyer
absolutely cannot lose more than the price of the option, the
premium.
Leverage
Index options can provide leverage. This means an index option buyer
can pay a relatively small premium for market exposure in relation
to the contract value. An investor can see large percentage gains
from relatively small, favorable percentage moves in the underlying
index. If the index does not move as anticipated, the buyer's risk
is limited to the premium paid. However, because of this leverage, a
small adverse move in the market can result in a substantial or
complete loss of the buyer's premium. Writers of index options can
bear substantially greater, if not unlimited, risk.
Guaranteed Contract Performance
An option holder is able to look to the system created by OCC's
Rules and Bylaws (which includes the brokers and Clearing Members
involved in a particular option transaction) and to certain funds
held by OCC rather than to any particular option writer for
performance. Prior to the existence of option exchanges and OCC, an
option holder who wanted to exercise an option depended on the
ethical and financial integrity of the writer or his brokerage firm
for performance. Furthermore, there was no convenient means of
closing out one's position prior to the expiration of the contract.
OCC, as the common clearing
entity for all exchange-traded option transactions, resolves these
difficulties. Once OCC is satisfied that there are matching orders
from a buyer and a seller, it severs the link between the parties.
In effect, OCC becomes the buyer to the seller and the seller to the
buyer. As a result, the seller can buy back the same option he has
written, closing out the initial transaction and terminating his
obligation to deliver cash equal to the exercise amount of the
option to OCC. This will in no way affect the right of the original
buyer to sell, hold or exercise his option. All premium and
settlement payments are made to and paid by OCC.
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What is an Index?
A stock index is a compilation of several stock prices into a single
number. Indexes come in various shapes and sizes. Some are
broad-based and measure moves in broad, diverse markets. Others are
narrow-based and measure more specific industry sectors of the
marketplace. Understand that it is not the number of stocks that
comprise the average that determine if an index is broad-based or
narrow-based, but rather the diversity of the underlying securities
and their market coverage. Different stock indexes can be calculated
in different ways. Accordingly, even where indexes are based on
identical securities, they may measure the relevant market
differently because of differences in methods of calculation.
Capitalization-Weighted
An index can be constructed so that weightings are biased toward the
securities of larger companies, a method of calculation known as
capitalization-weighted. In calculating the index value, the market
price of each component security is multiplied by the number of
shares outstanding. This will allow a security's size and
capitalization to have a greater impact on the value of the index.
Equal Dollar-Weighted
Another type of index is known as equal dollar-weighted and assumes
an equal number of shares of each component stock. This index is
calculated by establishing an aggregate market value for every
component security of the index and then determining the number of
shares of each security by dividing this aggregate market value by
the current market price of the security. This method of calculation
does not give more weight to price changes of the more highly
capitalized component securities.
Other Types
An index can also be a simple average: calculated by simply adding
up the prices of the securities in the index and dividing by the
number of securities, disregarding numbers of shares outstanding.
Another type measures daily percentage movements of prices by
averaging the percentage price changes of all securities included in
the index.
Adjustments & Accuracy
Securities may be dropped from an index because of events such as
mergers and liquidations or because a particular security is no
longer thought to be representative of the types of stocks
constituting the index. Securities may also be added to an index
from time to time. Adjustments to indexes might be made because of
such substitutions or due to the issuance of new stock by a
component security. Such adjustments and other similar changes are
within the discretion of the publisher of the index and will not
ordinarily cause any adjustment in the terms of outstanding index
options. However, an adjustment panel has authority to make
adjustments if the publisher of the underlying index makes a change
in the index's composition or method of calculation that, in the
panel's determination, may cause significant discontinuity in the
index level.
Finally, an equity index
will be accurate only to the extent that:
the component
securities in the index are being traded
the prices of these
securities are being promptly reported
the market prices of
these securities, as measured by the index, reflect price movements
in the relevant markets.
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Equity vs. Index Options
An equity index option is an option whose underlying instrument is
intangible – an equity index. The market value of an index put and
call tends to rise and fall in relation to the underlying index. The
price of an index call will generally increase as the level of its
underlying index increases, and its purchaser has unlimited profit
potential tied to the strength of these increases. The price of an
index put will generally increase as the level of its underlying
index decreases, and its purchaser has substantial profit potential
tied to the strength of these decreases.
Pricing Factors
Generally, the factors that affect the price of an index option are
the same as those affecting the price of an equity option: value of
the underlying instrument (an index in this case), strike price,
volatility, time until expiration, interest rates and dividends paid
by the component securities.
Underlying Instrument
The underlying instrument of an equity option is a number of shares
of a specific stock, usually 100 shares. Cash-settled index options
do not relate to a particular number of shares. Rather, the
underlying instrument of an index option is usually the value of the
underlying index of stocks times a multiplier, which is generally
U.S. $100.
Volatility
Indexes, by their nature, are less volatile than their individual
component stocks. The up and down movements of component stock
prices tend to cancel one another out, lessening the volatility of
the index as a whole. However, the volatility of an index can be
influenced by factors more general than can affect individual
equities. These can range from investors' expectations of changes in
inflation, unemployment, interest rates or other economic indicators
issued by the government and political for military situations.
Risk
As with an equity option, an index option buyer's risk is limited to
the amount of the premium paid for the option. The premium received
and kept by the index option writer is the maximum profit a writer
can realize from the sale of the option. However, the loss potential
from writing an uncovered index option is generally unlimited. Any
investor considering writing index options should recognize that
there are significant risks involved.
Cash Settlement
The differences between equity and index options occur primarily in
the underlying instrument and the method of settlement. Generally,
when an index option is exercised by its holder, and when an index
option writer is assigned, cash changes hands. Only a representative
amount of cash changes hands from the investor who is assigned on a
written contract to the investor who exercises his purchased
contract. This is known as cash settlement.
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Purchasing Rights
Purchasing an index option does not give the investor the right to
purchase or sell all of the stocks that are contained in the
underlying index. Because an index is simply an intangible,
representative number, you might view the purchase of an index
option as buying a value that changes over time as market sentiment
and prices fluctuate. An investor purchasing an index option obtains
certain rights per the terms of the contract. In general, this
includes the right to demand and receive a specified amount of cash
from the writer of a contract with the same terms.
Option Classes
Available strike prices, expiration months and the last trading day
can vary with each index option class, a term for all option
contracts of the same type (call or put) and style (American,
European or Capped) that cover the same underlying index. To
determine the contract terms for the option class(es) you wish to
employ, please contact either the exchange where the option is
traded or The Options Industry Council.
Strike Price
The strike price, or exercise price, of a cash-settled option is the
basis for determining the amount of cash, if any, that the option
holder is entitled to receive upon exercise.
In-the-money, At-the-money,
Out-of-the-money
An index call option is in-the-money when its strike price is less
than the reported level of the underlying index. It is at-the-money
when its strike price is the same as the level of that index and
out-of-the-money when its strike price is greater than that level.
An index put option is
in-the-money when its strike price is greater than the reported
level of the underlying index. It is at-the-money when its strike
price is the same as the level of that index and out-of-the-money
when its strike price is less than that level.
Premium
Premiums for index options are quoted like those for equity options,
in dollars and decimal amounts. An index option buyer will generally
pay a total of the quoted premium amount multiplied by $100 for the
contract. The writer, on the other hand, will receive and keep this
amount.
The amount by which an index
option is in-the-money is called its intrinsic value. Any amount of
premium in excess of intrinsic value is called an option's time
value. As with equity options, time value is affected by changes in
volatility, time until expiration, interest rates and dividend
amounts paid by the component securities of the underlying index.
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Exercise & Assignment
The exercise settlement value is an index value used to calculate
how much money will change hands, the exercise settlement amount,
when a given index option is exercised, either before or at
expiration. The value of every index underlying an option, including
the exercise settlement value, is the value of the index as
determined by the reporting authority designated by the market where
the option is traded. Unless OCC directs otherwise, the value
determined by the reporting authority is conclusively presumed to be
accurate and deemed to be final for the purpose of calculating the
exercise settlement amount.
In order to ensure that an
index option is exercised on a particular day before expiration, the
holder must notify his brokerage firm before the firm's exercise
cut-off time for accepting exercise instructions on that day. On
expiration days, the cut-off time for exercise may be different from
that for an early exercise (before expiration). Note: Different
firms may have different cut-off times for accepting exercise
instructions from customers, and those cut-off times may be
different for different classes of options. In addition, the cut-off
times for index options may be different from those for equity
options.
Upon receipt of an exercise
notice, OCC will assign it to one or more Clearing Members with
short positions in the same series in accordance with its
established procedures. The Clearing Member will, in turn, assign
one or more of its customers, either randomly or on a first-in
first-out basis, who hold short positions in that series. Upon
assignment of the exercise notice, the writer of the index option
has the obligation to pay this amount of cash. Settlement and the
resulting transfer of cash generally occur on the next business day
after exercise.
Note:
Most firms require their customers to notify the firm of the
customer's intention to exercise at expiration, even if an option is
in-the-money. You should ask your firm to thoroughly explain its
exercise procedures, including any deadline your firm may have for
exercise instructions on the last trading day before expiration.
AM & PM Settlement
The exercise settlement values of equity index options are
determined by their reporting authorities in a variety of ways. The
two most common are: PM settlement – Exercise settlement values are
based on the reported level of the index calculated with the last
reported prices of the index's component stocks at the close of
market hours on the day of exercise.
AM settlement – Exercise
settlement values are based on the reported level of the index
calculated with the opening prices of the index's component stocks
on the day of exercise.
If a particular component
security does not open for trading on the day the exercise
settlement value is determined, the last reported price of that
security is used.
Investors should be aware
that the exercise settlement value of an index option that is
derived from the opening prices of the component securities may not
be reported for several hours following the opening of trading in
those securities. A number of updated index levels may be reported
at and after the opening before the exercise settlement value is
reported. There could be a substantial divergence between those
reported index levels and the reported exercise settlement value.
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American vs. European Exercise
Although equity option contracts generally have only American-style
expirations, index options can have either American- or
European-style.
In the case of an
American-style option, the holder of the option has the right to
exercise it on or at any time before its expiration date. Otherwise,
the option will expire worthless and cease to exist as a financial
instrument. It follows that the writer of an American-style option
can be assigned at any time, either when or before the option
expires, although early assignment is not always predictable.
A European-style option is
one that can only be exercised during a specified period of time
prior to its expiration. This period may vary with different classes
of index options. Likewise, the writer of a European-style option
can be assigned only during this exercise period.
Exercise Settlement
The amount of cash received upon exercise of an index option or when
it expires depends on the closing value of the underlying index in
comparison to the strike price of the index option. The amount of
cash changing hands is called the exercise settlement amount. This
amount is calculated as the dif-ference between the strike price of
the option and the level of the underlying index reported as its
exercise settlement value, in other words, the option's intrinsic
value, and is generally multiplied by $100. This calculation applies
whether the option is exercised before or at its expiration.
In the case of a call, if
the underlying index value is above the strike price, the holder may
exercise the option and receive the exercise settlement amount. For
example, with the settlement value of the index reported as 79.55,
the holder of a long call contract with a 78 strike price would
exercise and receive $155 [(79.55 – 78) x $100 = $155]. The writer
of the option would pay the holder this cash amount.
In the case of a put, if the
underlying index value is below the strike price, the holder may
exercise the option and receive the exercise settlement amount. For
example, with the settlement value of the index reported as 74.88
the holder of a long put contract with a 78 strike price would
exercise and receive $312 [(78 – 74.88) x $100 = $312]. The writer
of the option would pay the holder this cash amount.
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Closing Transactions
As with equity options, an index option writer wishing to close out
his position buys a contract with the same terms in the marketplace.
In order to avoid assignment and its inherent obligations, the
option writer must buy this contract before the close of the market
on any given day to avoid notification of assignment on the next
business day. To close out a long position, the purchaser of an
index option can either sell the contract in the marketplace or
exercise it if profitable to do so.
Basic Strategies
The versatility of index options stems from the variety of
strategies available to the investor. The most basic uses of index
options are explained in the following examples. These examples are
based on hypothetical situations and should only be considered as
examples of potential trading approaches. Other strategies that
might be used with equity options, such as spreads and straddles,
can be employed with index options. For more detailed explanations,
contact your brokerage firm or the exchanges where index options are
traded.
Note:
For purposes of illustration, commission and transaction costs, tax
considerations and the costs involved in margin accounts have been
omitted from the examples in this booklet. These factors will affect
a strategy's potential outcome, so always check with your brokerage
firm and tax advisor before entering into any of these strategies.
For illustrative purposes, the index option positions in all of the
following examples are shown to be held until expiration. The
premiums are intended to be reasonable, but in reality will not
necessarily exist at or prior to expiration for a similar option.
Strategy 1: Buying Index Calls

Market Outlook:
Bullish over the short term
Goal: Positioning to
profit from an increase in the level of the underlying index
You are anticipating an
advance in the broad market or market sector measured by the
underlying index in the near future. You want to take an aggressive
position that can provide a great deal of leverage. This decision is
made with the understanding that there is a possibility you may lose
the entire premium you pay for the option.
An index call option gives
the purchaser the right to participate in underlying index gains
above a predetermined strike price until the option expires. The
purchaser of an index call option has unlimited profit potential
tied to the strength of advances in the underlying index.
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Scenario
Assume the underlying index
that interests you is symbolized as XYZ and is currently at a level
of 200. You decide to purchase a 6-month XYZ 205 call for a quoted
price of $4.75 per contract. Your net cost for this call is $475
($4.75 x 100 multiplier). You are risking $475 if the underlying
index level is not above the strike price of 205 when the XYZ call
expires. The break-even point (BEP) at expiration is an XYZ index
level of 209.75 (strike price 205 + premium paid $4.75) because the
call will be worth its intrinsic value of $4.75, which is what you
originally paid for it. The higher the XYZ index settlement value is
above the break-even point at expiration, the greater your profit.
Possible Outcomes at
Expiration
1. XYZ index level
above the break-even point (209.75):
If at expiration XYZ index
has advanced to 215, the XYZ 205 call will be worth its intrinsic
value of $10 (settlement value 215 – strike price 205). Your net
profit in this case would be $525 (settlement amount $1000 received
from exercise – net cost of call $475).
Buy XYZ Index 205 Call at $4.75 with
Index at 200
Net Cost for Call = $475
|
Level of XYZ Index at
expiration |
XYZ Index Declines to 198
(below strike) |
XYZ Index Advances to 207
(between strike and BEP) |
XYZ Index Advances to 215
(above BEP) |
|
Move in level of index |
up 2 pts. |
up 7 pts. |
up 15 pts. |
|
Value of call at expiration
(per contract) |
0
(out-of-the-money) |
$2 |
$10 |
|
Less premium paid for call |
$4.75 |
$4.75 |
$4.75 |
|
Net profit/loss*
(per contract x 100) |
–$475 |
–$275 |
$525 |
*Exclusive of commissions,
transaction costs and taxes.
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2.
XYZ
index level between strike price (205) and break-even point
(209.75):
If at expiration XYZ index
has advanced to 207, the XYZ 205 call will be worth its intrinsic
value of $2.00 (settlement value 207 – strike price 205). You could
exercise the option and receive the settlement amount of $200 ($2.00
intrinsic value x 100 multiplier). This amount would be less than
the net amount paid for the call ($475), but it would offset some of
that cost. The net loss in this case would be $275 (net cost of call
$475 – settlement amount $200 received from exercise). This loss
represents a little more than half of your initial investment.
3.
XYZ index level below strike price (205): If at expiration XYZ index
has declined to 198, the call would have no value because it is
out-of-the-money. You will have lost all of your initial investment,
a net of $475. The net premium paid for an index option represents
the maximum loss for an option purchaser. Note: No matter how far
XYZ declines below the strike price, the loss will not exceed $475.
Strategy 2: Buying Index Puts

Market Outlook:
Bearish over the short term
Goal: Positioning to
profit from a decrease in the level of the underlying index
You are anticipating a
decline in the broad market or market sector measured by the
underlying index in the near future. You want to take an aggressive
position that can provide a great deal of leverage.
This decision is made with
the understanding that there is a possibility you may lose the
entire premium you pay for the option.
An index put option gives
the purchaser the right to participate in underlying index declines
below a predetermined strike price until the option expires. The
purchaser of an index put option has substantial profit potential
tied to the degree of declines in the underlying index.
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Scenario
Assume the underlying index that interests you is symbolized as XYZ
and is currently at a level of 200. You decide to purchase a 6-month
XYZ 195 put for a quoted price of $3.90 per contract. Your net cost
for this call is $390 ($3.90 x 100 multiplier). You are risking $390
if the underlying index level is not below the strike price of 195
when the XYZ put expires. The break-even point (BEP) at expiration
is an XYZ index level of 191.10 (strike price 195–premium paid
$3.90) because the put will be worth its intrinsic value of $3.90,
which is what you originally paid for it. The lower the XYZ index
settlement value is below the break-even point at expiration, the
greater your profit.
Possible Outcomes at
Expiration
1. XYZ index level
below the break-even point (191.10):
If at expiration XYZ index
has declined to 185, the XYZ 195 put will be worth its intrinsic
value of $10 (strike price 195 – settlement value 185). Your net
profit in this case would be $610 (settlement amount $1000 received
from exercise – net cost of put $390).
2. XYZ index level
between strike price (195) and break-even point (191.10):
If at expiration XYZ index
has declined to 193, the XYZ 195 put will be worth its intrinsic
value of $2.00 (strike price 195 – settlement value 193). You could
exercise the option and receive the settlement amount of $200 ($2.00
intrinsic value x 100 multi-plier). This amount would be less than
the net amount paid for the put ($390), but it would offset some of
that cost. The net loss in this case would be $190 (net cost of put
$390 – settlement amount $200 received from exercise). This loss
represents a little less than half of your initial investment.
3.
XYZ index level above
strike price (195): If at expiration XYZ index has advanced to 202,
the put would have no value because it is out-of-the-money. You will
have lost all of your initial investment, a net of $390. The net
premium paid for an index option represents the maximum loss for an
option purchaser. Note: No matter how far XYZ advances above the
strike price, the loss will not
exceed $390.
Buy XYZ Index 195 Put at $3.90 with
Index at 200
Net Cost for Put = $390
|
Level of XYZ Index at
expiration |
XYZ Index Advances to 202
(above strike) |
XYZ Index Declines to 193
(between strike and BEP) |
XYZ Index Declines to 185
(below BEP) |
|
Move in level of index |
up 2 pts. |
up 7 pts. |
up 15 pts. |
|
Value of put at expiration
(per contract) |
0
(out-of-the-money) |
$2 |
$10 |
|
Less premium paid for put |
$3.90 |
$3.90 |
$3.90 |
|
Net profit/loss*
(per contract x 100) |
–$390 |
–$190 |
$610 |
*Exclusive of commissions,
transaction costs and taxes.
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Important Note: Option trading entails significant risk and is
not appropriate for all investors. Prior to trading options, you
must receive from Jaypee International Inc a copy of
"Characteristics and Risks of Standardized Options" by clicking on
the hyperlink text, and contact us to be approved for option
trading.
Content Licensed by the Options Industry Council. All Rights
Reserved. The articles in this section are provided by The Options
Industry Council and is intended for educational purposes only and
does not in any way constitute recommendations or advice from Jaypee
International, Inc. Accordingly, Jaypee International, Inc is not
responsible for the accuracy, completeness, or correctness of the
information provided in these articles. Options involve risk and are
not suitable for all investors.
Volatility and the Greeks
Volatility
Volatility can be a very important
factor in deciding what kind of options to buy or sell. Volatility
shows the investor the range that a stocks price has fluctuated in a
certain period. The official mathematical value of volatility is
denoted as "the annualized standard deviation of a stocks daily
price changes."
There are two types of
Volatility: Statistical Volatility and Implied Volatility.
Statistical Volatility - a
measure of actual asset price changes over a specific period of
time.
Implied Volatility - a
measure of how much the "market place" expects asset price to move,
for an option price. That is, the volatility that the market itself
is implying.
The computation of
volatility is a difficult problem for mathematical application.
In the Black-Scholes model,
volatility is defined as the annual standard deviation of the stock
price. There is a way in which the strategist can let the market
compute the volatility for him. This is called using the implied
volatility - that is, the volatility that the market itself is
implying. This is similar to an efficient market hypothesis. If
there is enough trading interest in an option that is close to the
money, that option will generally be fairly priced.
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The Black-Scholes
Formula
The Black-Scholes formula was the
first widely-used model for option pricing. This formula can be used
to calculate a theoretical value for an option using current stock
prices, expected dividends, the option's strike price, expected
interest rates, time to expiration and expected stock volatility.
While the Black-Scholes model does not perfectly describe real-world
options markets, it is still often used in the valuation and trading
of options.
The variables of the Black
Scholes formula are:
Stock Price
Strike Price
Time remaining until
expiration expressed as a percent of a year
Current risk-free
interest rate
Volatility measured
by annual standard deviation.
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The Greeks
The Greeks are a collection of
statistical values (expressed as percentages) that give the investor
a better overall view of how a stock has been performing. These
statistical values can be helpful in deciding what options
strategies are best to use. The investor should remember that
statistics show trends based on past performance. It is not
guaranteed that the future performance of the stock will behave
according to the historical numbers. These trends can change
drastically based on new stock performance.
Beta:
a measure of how closely the movement of an individual stock tracks
the movement of the entire stock market.
Delta:
The Delta is a measure of the relationship between an option price
and the underlying stock price. For a call option, a Delta of .50
means a half-point rise in premium for every dollar that the stock
goes up. For a put option contract, the premium rises as stock
prices fall. As options near expiration, in the money contracts
approach a Delta of 1.
Gamma:
Sensitivity of Delta to unit change in the underlying. Gamma
indicates an absolute change in delta. For example, a Gamma change
of 0.150 indicates the delta will increase by 0.150 if the
underlying price increases or decreases by 1.0. Results may not be
exact due to rounding.
Lambda:
A measure of
leverage. The expected percent change in the value of an option for
a 1 percent change in the value of the underlying product.
Rho:
Sensitivity of option value to change in interest rate. Rho
indicates the absolute change in option value for a one percent
change in the interest rate. For example, a Rho of .060 indicates
the option's theoretical value will increase by .060 if the interest
rate is decreased by 1.0. Results may not be exact due to rounding.
Theta:
Sensitivity of option value to change in time. Theta indicates an
absolute change in the option value for a 'one unit' reduction in
time to expiration. The Option Calculator assumes 'one unit' of time
is 7 days. For example, a theta of -250 indicates the option's
theoretical value will change by -.250 if the days to expiration is
reduced by 7. Results may not be exact due to rounding. NOTE: 7 day
Theta changes to 1 day Theta if days to expiration is 7 or less.
Vega (kappa, omega, tau):
Sensitivity of option value to change in volatility. Vega indicates
an absolute change in option value for a one percent change in
volatility. For example, a Vega of .090 indicates an absolute change
in the option's theoretical value will increase by .090 if the
volatility percentage is increased by 1.0 or decreased by .090 if
the volatility percentage is decreased by 1.0. Results may not be
exact due to rounding.
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Important Note : Option trading entails significant
risk and is not appropriate for all investors. Prior to trading
options, you must receive from Jaypee International Inc a copy of
"Characteristics and Risks of Standardized Options" by clicking on
the hyperlink text, and contact us to be approved for option
trading.
Content Licensed by the Options Industry Council. All Rights
Reserved. The articles in this section are provided by The Options
Industry Council and is intended for educational purposes only and
does not in any way constitute recommendations or advice from Jaypee
International, Inc. Accordingly, Jaypee International, Inc is not
responsible for the accuracy, completeness, or correctness of the
information provided in these articles. Options involve risk and are
not suitable for all investors.
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