SFAS 133 Glossary
Accounting for Derivative Instruments and Hedging Activities
Last Updated on July 24, 1998
Bob Jensen at Trinity University

Table of Contents and Links

 

Beginning of SFAS 133 Glossary
Accounting for Derivative Instruments and Hedging Activities

Accounting Exposure =

a term used in alternate ways. In one context, accounting exposure depicts foreign exchange exposure that cannot be captured by the accounting model. In some textbooks accounting exposure is synonymous with translation exposure. See translation exposure.

Anticipated Transaction = see forecasted transaction.

At-the-Money = see option and intrinsic value.

Backwardation = see contango swap.

Basis =

difference between the forward (strike) price and the spot price of a derivative such as a futures contract or the forward component  in an options contract. Alternately basis can be viewed as the benefits minus the costs of  holding the hedged spot underlying until the forward or futures settlement date.  Also see intrinsic value.

Basis Point =

interest rate amount equal to .0001 or 0.01%.

Basis Swap = see interest rate swap.

Benchmark =

a foreign currency translation rate used as an internal budget rate or as a reference rate for measuring alternative hedging decisions.

Black-Scholes Model = see option.

Blockage Factor =

the impact upon financial instrument valuation of a large enough "block" of voting rights to influence strategy and control of an organization (e.g., a 51% block of voting shares versus 1% non-block). = If voting power is widely dispersed, less than 51% may constitute a blockage factor if the "block" is significant enough to exercise control. The FASB does not allow blockage factors to influence the estimation of fair value. Blockage is discussed in SFAS 133, Pages 153-154, Paragraphs 312-315. See fair value.

Call = see option.

CAP =

a risk bound.  For example, a cap writer, in return for a premium, agrees to limit, or cap, the cap holder's risk associated with an increase in interest rates. If rates go above a specified interest-rate level (the strike price or the cap rate), the cap holder is entitled to receive cash payments equal to the excess of the market rate over the strike price multiplied by the notional principal amount. Issuers of floating-rate liabilities often purchase caps to protect against rising interest rates, while retaining the ability to benefit from a decline in rates. See SFAS 133 Paragraph 182.

Capital Asset Pricing Model (CAPM) =

a model for valuing a corporation in which estimated future cash flows are discounted at a rate equal to the firm's weighted average cost of capital multiplied by the beta, which is a measure of the volatility of a firm's stock price.  The CAPM is a single-index model and, as such, has enormous structural deficiencies.  Alternate approaches and problems in all approaches are discussed in http://www.trinity.edu/~rjensen/149wp/149wp.htm    Also see option pricing theory.

Cash Flow Hedge =

a derivative with a periodic settlement based upon cash flows such as interest rate changes on variable rate debt. Major portions of SFAS 133 dealing with cash flow hedges include Paragraphs 28-35, 127-130, 131-139, 140-143, 144-152, 153-158, 159-161, 162-164, 371-383, 422-425, 458-473, and 492-494.   See hedge and hedge accounting.

CBOE =

Chicago Board Options Exchange.  See http://www.cboe.com/    Also see CBOT and CME.

CBOT =

Chicago Board of TradeSee http://www.cbot.com/   Also see CBOE and CME.

Circus =

a combination that entails both an interest rate swap and a foreign currency swap.  One of my students wrote the following case just prior to the issuance of SFAS 133:

Brian T. Simmons For his case and case solution entitled ACCOUNTING FOR CIRCUS SWAPS: AN INSTRUCTIONAL CASE click on http://www.resnet.trinity.edu/users/bsimmons/circus/framecase.htm
This case examines a basic circus swap which involves not only the exchange of floating interest rate for fixed, but also one currency for another. Separation of the effects from both interest rate and foreign currency fluctuations is no simple matter. In fact, no formal accounting pronouncements specifically address this issue.

The introduction first reviews the history and reasoning of pronouncements leading up to Exposure Draft 162-B. For years, institutions have relied on settlement accounting to record their derivative instruments. With growing concern over the risk of these instruments, however, the SEC and FASB have attempted to increase the detail of disclosure regarding the value and risk of their derivative portfolio. The case provides an example of a hybrid instrument in the form of a circus swap. The case questions review the accounting for these types of instruments under the current settlement accounting guidelines as well as the new fair-value method. Additionally, a simplistic measure of Risk Per Contract (RPC) is developed. By using information that is easy for management to obtain, the likelihood of the benefits of RPC outweighing the costs is greatly enhanced.

Clearly or Closely Related Criteria = see hedge.

CME =

Chicago Mercantile ExchangeSee http://www.cme.com   Also see CBOE and CBOT.

Collar=

a hedge that confines risk to a particular range. For example, one form of collar entails buying a call option and selling a put option in such a manner that extreme price variations are hedged from both sides. In Paragraph 181 on Page 95 of SFAS 133, a timing collar is discussed.  Also see floater.

Collateralized Mortgage Obligation CMO =

a priority claim against collateral used to back mortgage debt. This is considered a derivative financial instrument, because the value is derived from another asset whose value, in turn, varies with global and economic circumstances.

Commitment Exposure =

economic exposure arising from the effects of foreign currency fluctuations on the cost curves of competitors. See firm commitment and hedge.

Competitive Exposure =

economic exposure arising from the effects of foreign currency fluctuations on the cost curves of competitors.

Compound Derivatives =

derivatives that encompass more than one contractual provision such that different risk exposures are hedged in the compound derivative contract. SFAS 133, Pages 167-168, Paragraphs 360-361 discusses how the FASB clung to its position on pro rata decomposition in SFAS 133 vis-à-vis the earlier Exposure Draft 162-B that also did not allow pro rata decomposition. Further discussion is given in Paragraphs 523-524.  See derivative and embedded derivatives.

Closely related are synthetic instruments arising when multiple financial instruments are synthetically combined into a single instrument, possibly to meet hedge criteria under SFAS 133. SFAS 133 does not allow synthetic instrument accounting. See Paragraphs 349-350 on Page 164 of SFAS 133.  Example 11 in Paragraphs 176-177 illustrate clearly-and-closely-related criteria in embedded hybrid derivative instruments.  These criteria are discussed under hedge.

Comprehensive Income or Other Comprehensive Income (OCI) =

the change in equity of a business entity during a period from transactions and other events and circumstances from non-owner sources. It includes all changes in equity during a period except those resulting from investments by owners and distributions to owners (FASB Concepts Statement No. 6, Elements of Financial Statements paragraph 70). The FASB’s ED 162-A proposed a standard on comprehensive income accounting that eventually became a standard in SFAS 130. SFAS 133 sought to book financial instrument derivatives without changing net earnings levels prior to issuance of SFAS 133. Accordingly, booking of derivative hedgings at fair market value, especially cash flow hedges, entails deferral of earnings in Other Comprehensive Income until cash settlements transpire. Comprehensive income is discussed at various points in SFAS 133, notably Paragraphs 46-47, 18c, 127-130, 131-139, 140-143, 144-152, 162-164, 165-172, 173-177, and 338-344.

Contango Swap = the following according to one of my students:

A contango swap is a commodity curve swap, which enables the user to lock in a positive spread between the forward price and the spot price. A producer of a commodity, for example, might pay an amount equal to the 6-month futures contract and receive a floating payment equal to the daily price plus a spread. This enables the commodity producer to lock-in the positive spread and hedge against anticipated backwardation.    Her project on such a swap is as follows:

Debra W. Hutcheson For her case and case solution on Accounting for Commodity and Contango Swaps, click on http://www.resnet.trinity.edu/users/dhutches/project.htm
This case examines the interplay of a cotton consumer and a cotton producer, both participating in a commodity swap, one of the many commodity-based financial instruments available to users. Each party wants to protect itself from commodity price risk and the cotton swap allows each participating party to "lock-in" a price for 6 million pounds of cotton. One party might lose in the cotton swap and, therefore, must enter into some other derivative alternatives. Additionally, this case examines the requirements for accounting for these contracts under the FASB’s latest exposure draft on accounting for derivatives and the "forward-looking" disclosure required by the SEC.

The term "contango" is also used in futures trading.  It refers to situations in which the spot price is higher than the futures price and converges toward  zero from above the futures price.  In contrast, backwardation arises when the spot price is lower than the futures price, thereby yielding an upward convergence as maturity draws near.

Covered Call  =

simultaneous writing of a call option and the underlying asset such as the underlying stock. A covered call reduces upside risk. See Paragraph 399 on Page 181 of SFAS 133.  Also see option and written option.

Credit Risk Swap =

a form of insurance against default by means of a swap. See Paragraphs 190 and 411d of SFAS 133. See Risks. One of my students wrote the following case just prior to the issuance of SFAS 133:

John D. Payne For his case and case solution entitiled A Case Study of Accounting for an Interest Rate Swap and a Credit Derivative click on http://www.resnet.trinity.edu/users/jpayne/coverpag.htm
The objective of this case is to provide students with an in-depth examination of a vanilla swap and to introduce students to the accounting for a unique hedging device--a credit derivative. The case is designed to induce students to become familiar with FASB Exposure Draft 162-B and to prepare students to account for a given derivative transaction from the perspective of all parties involved. In 1991, Vandalay Industries borrowed $500,000 from Putty Chemical Bank and simultaneously engaged in an interest rate swap with a counterparty. The goal of the swap was to hedge away the risk that variable rates would increase by agreeing to a fixed-payable, variable-receivable swap, thus hopefully obtaining a lower borrowing cost than if variable rates were used through the life of the loan. In 1992, Putty Chemical Bank entered into a credit derivative with Mr. Pitt Co. in order to eliminate the credit risk that Vandalay would default on repayment of its loan principal to Putty.

A good site on credit risk is at http://www.numa.com/ref/volatili.htm   

Example 24 in Paragraph 190 of SFAS 133 discusses a credit-sensitive bond.

Cross Rate =

the exchange rate between two currencies other than the dollar, calculated using the dollar exchange rates of those currencies.

Crude Oil Knock-in Note

a bond that has upside potential on the principal payback contingent upon prices in the crude oil market.  Such a note is illustrated in Example 21 in Paragraph 187 of SFAS 133.

CTA = a term with alternate meanings.

Commodity Trading Advisor - One who provides advice on investing in currencies as a separate asset class. Some also act in a separate function as overlay managers, advising on hedging the currency risk in international asset portfolios.

Cumulative Translation Adjustment - An entry in a translated balance sheet in which gains and losses from transactions have been accumulated over a period of years.

Currency Swap =

a transaction in which two counterparties exchange specific amounts of two different currencies at the outset and repay over time at a predetermined rate that reflects interest payments and possibly amortization of the principal as well. The payment flows are based on fixed interest rates in each currency.    An example of a currency swap in SFAS 133 appears in Example 5 Paragraphs 131-139 on Pages 72-76.

Current Rate =

The exchange rate in effect at the relevant-financial-statement date.

Dedesignation =

a change in status of a designated hedge such that all or a portion of the hedged amounts must be taken into current earnings rather being deferred.  For example, see Example 9 in SFAF 133, Paragraphs 165-172 on Pages 87-90.  Example 9 illustrates a forward contract cash flow hedge of a forecasted series of transactions in a foreign currency.  When the forecasted transactions become accounts receivable, a portion of the value changes in the futures contract must be taken into current earnings rather than other comprehensive income.  Another illustration of dedesignation is in Example 7 of SFAS 133, pp. 79-80, Paragraphs 144-152.  See hedge.

Delivered Floater = see floater.

Derivative =

A financial instrument whose value is derived from changes in the value of some underlying asset such as a commodity, a share of stock, a debt instrument, or a unit of currency.  A nice review appears in Myron Scholes' Nobel lecture that is reprinted as "Derivatives in a Dynamic Environment," American Economic Review, June 1998, 350-370.  For further elaboration, see derivative financial instrument.    Especially note the terrms hedge and disclosure.

Derivative Financial Instrument =

a financial instrument that by its terms, at inception or upon the occurrence of a specified event, provides the holder (or writer) with the right (or obligation) to participate in some or all of the price changes of an underlying (that is, one or more referenced financial instruments, commodities, or other assets, or other specific items to which a rate, an index of prices, or another market indicator is applied) and does not require that the holder or writer own or deliver the underlying. A contract that requires ownership or delivery of the underlying is a derivative financial instrument if (a) the underlying is another derivative, (b) a mechanism exists in the market (such as an organized exchange) to enter into a closing contract with only a net cash settlement, or (c) the contract is customarily settled with only a net cash payment based on changes in the price of the underlying.  What is most noteworthy about derivative financial instruments is that in the past two decades, the global use of derivatives has exploded exponentially to where the trading in notional amounts is in trillions of dollars.  A nice review appears in Myron Scholes' Nobel lecture that is reprinted as "Derivatives in a Dynamic Environment," American Economic Review, June 1998, 350-370.    Types of derivative financial instruments include futures contracts, forward contracts, interest rate swaps, foreign currency derivatives, warrants, forward rate agreements, , and complex combinations of such contracts.    See hedge and financial instrument.

Disclosure =

the disclosures of key information in footnotes, special schedules, or other parts of financial reports. SFAS 133 deals with disclosure at various points, especially in Paragraphs 502-513 on Pages 216-221. The SEC has more controversial disclosure requirements for derivatives, especially requirements for quantification of risk.

Some SEC rules, which amend Regulation S-X and Regulation S-K, require the following new disclosures:

The Rules allow registrants to select one of the following methods to make their quantitative disclosures for market risk sensitive instruments:

A registrant that holds nonderivative financial instruments that have material amounts of market risk, such as investments, loans, and deposits, is required to make the qualitative and quantitative disclosures of market risk, even though the registrant may hold no derivatives.

The new Rules are effective for filings that include financial statements for fiscal periods ending after June 15, 1997. However, for registrants that are not banks or thrifts and that have a market capitalization of $2.5 billion or less on January 28, 1997, the effective date for the quantitative and qualitative disclosures outside the financial statements about market risk is delayed one year.

Registrants are required to provide summarized quantitative market risk information for the preceding fiscal year. They should explain the reasons for material quantitative changes in market risk exposures between the current and preceding fiscal years in sufficient detail to enable investors to determine trends in market risk information.

For a reference on SEC disclosure rules, see T.J. Linsmeir and N.D. Pearson, "Quantitiative Disclosures of Market Risk in the SEC Release," Accounting Horizons, March 1997, 107-135.  One of my student's projects is summarized below: 

Joseph F. Zullo For his relational database project in Microsoft Access that disaggregates and then aggregates various types of risk on interest rate swaps, click on http://www.resnet.trinity.edu/users/jzullo/title.htm
The heart of this project is a relational database. The term project topic was "suggested aids for using emerging technologies in measuring and evaluating investment risk." To that end, I created a relational database that is able to track the use of derivative instruments and assign risk to individual contracts.   The creation of the database is an attempt at dissaggregated reporting. Theoretically, an investor could access the database through the Internet and compute custom reports and evaluate individual measures of risk associated with each derivative. The benefit of dissaggregated reporting lies in the investor’s ability to perform the aggregation of relevant data. In today’s environment, investors have to rely on annual financial statements of a company to acquire relevant information. The financial statements of a company do not always provide a complete picture of the financial condition of the company. Notably, off-balance sheet items such as derivative financial instruments do not appear in the body of the financial statements. The FASB and the SEC have made strides to overcome this reporting deficiency with pronouncements that require more informational disclosures in the financial statements.

Roger Debreceny wrote the following message on July 31, 1998:

Further to previous discussion on derivatives:

KPMG Handbook Offers Guidance on New Accounting Standards for Derivatives NEW YORK, July 27 /PRNewswire/ -- A comprehensive Derivatives and Hedging Handbook was published today by KPMG Peat Marwick LLP, the accounting, tax and consulting firm, in response to the new accounting standard for derivative instruments and hedging activities issued on June 15, 1998 by the Financial Accounting Standards Board (FASB).

The FASB issued the new standard (Statement of Financial Accounting Standards No. 133, Accounting for Derivative Instruments and Hedging Activities) to replace the rules that had been in effect since 1984.

"The estimated worldwide amount of derivative instruments is well above $60 trillion," said Michael A. Conway, partner-in-charge, KPMG Department of Professional Practice." We developed this handbook because the new standard is so complex and the potential impact on commercial companies and financial institutions is enormous.

"Implementing this standard may require changes in hedging strategies and accounting systems, with possible significant effects on financial statements," said Conway. "Therefore, we believe it’s important for organizations to immediately begin evaluating the impact of the standard on their operations and financial reporting. This handbook is designed to make that assessment easier."

The primary author of the handbook, Stephen Swad, KPMG partner, Department of Professional Practice, said that companies must consider several key issues, including:

recognizing all derivative instruments as either assets or liabilities measured at fair value; designating all hedging relationships anew; measuring transition adjustments that will affect earnings; and modifying accounting, risk management objectives and strategies, and information systems to comply with the requirements of the standard. The 425-page publication, the second in KPMG’s handbook series, provides over 100 examples illustrating some of the complex areas of the standard, and answers possible questions that might arise during implementation.

KPMG’s Web site is: http://www.us.kpmg.com.

Dynamic Portfolio Management =

a technique of assessing the risk and managing a portfolio or group of assets and liabilities. Dynamic management is characterized by continuous assessment and periodic adjustment of the portfolio components.  See the discussion of macro hedges under hedge.

Effectiveness =  see ineffectiveness.

Embedded Derivatives =

Portions of contracts that meet the definition of a derivative when the entire contract cannot be considered a financial instruments derivative. Embedded derivatives are discussed in SFAS 133, pp. 7-9, Paragraphs 12-16. Also see Paragraphs 51, 60, 176-178, and 293-311. The overall contract is sometimes referred to as a "hybrid" that contains one or more embedded derivatives. Paragraph 10 notes that interest only strips and principal only strips are not subject to SFAS 133 accounting rules under conditions noted in Paragraph 10. In Paragraph 15, it is noted that embedded foreign currency derivatives "shall not be separated from the host contract and considered a derivative instrument."   See embedded option.

Embedded Option = an option that is an inseparable part of another instrument. Most embedded options are conversion features granted to the buyer or early termination options reserved by the issuer of a security. A call provision of a bond or note that contractually allows for early extinguishment is an example of an embedded option.   See embedded derivatives and option.

Exposed Net Asset Position =

the excess of assets that are measured or denominated in foreign currency and translated at the current rate over liabilities that are measured or denominated in foreign currency and translated at the current rate.

Exposure Draft 162-B =

a part of history in the Financial Accounting Standards Board leading up to SFAS 133. See the Background Information section in SFAS 133, pp. 119-127, Paragraphs 206-231. Especially note Paragraphs 214, 360-384, and 422-194.  See SFAS 133.

Fair Value =

the estimated best disposal (exit, liquidation) value in any sale other than a forced sale. The Financial Accounting Standards Board (FASB) requires estimation of fair value for many types of financial instruments, including derivative financial instruments. The main guidelines are spelled out in SFAS 107.    According to the FASB, fair value is the amount at which an asset (liability) could be bought (incurred) or sold (settled) in a current transaction between willing parties, that is, other than in a forced or liquidation sale. Quoted market prices in active markets are the best evidence of fair value and should be used as the basis for the measurement, if available. If a quoted market price is available, the fair value is the product of the number of trading units times that market price.

If quoted market prices are not available, the estimate of fair value should be based on the best information available in the circumstances. The estimate of fair value should consider prices for similar assets and liabilities and the results of valuation techniques to the extent available in the circumstances. Examples of valuation techniques include the present value of estimated expected future cash flows using a discount rate commensurate with the risks involved, option-pricing models, matrix pricing, option-adjusted spread models, and fundamental analysis. Valuation techniques for measuring assets and liabilities should be consistent with the objective of measuring fair value. Those techniques should incorporate assumptions that market participants would use in their estimates of values, future revenues, and future expenses, including assumptions about interest rates, default, prepayment, and volatility.

The fair value of foreign currency forward contracts should be based on the change in the forward rate and should consider the time value of money. In measuring liabilities at fair value by discounting estimated future cash flows, an objective is to use discount rates at which those liabilities could be settled in an arm's-length transaction. Although the FASB  does not give very explicit guidance on estimation of a derivative’s fair market value, this topic appears at many points in SFAS 133. See Paragraphs 312-319 and 432-457.See blockage factor and yield curve.

Fair Value Hedge =

a hedge that bases its periodic settlements on changes in value of an asset or liability. This type of hedge is most often used for forecasted purchases or sales. See SFAS 133 Paragraphs 20-27,104-110, 111-120, 186, 191-193, 199, 362-370, 422-425, 431-457, and 489-491. See hedge and hedge accounting.

FASB = see SFAS 133.

Financial Accounting Standards Board (FASB) = see SFAS 133.

Financial Instrument =

cash, evidence of an ownership interest in an entity, or a contract that both:

Imposes on one entity a contractual obligation (1) to deliver cash or another financial instrument to a second entity or (2) to exchange other financial instruments on potentially unfavorable terms with the second entity

Conveys to that second entity a contractual right (1) to receive cash or another financial instrument from the first entity or (2) to exchange other financial instruments on potentially favorable terms with the first entity.

The definition of financial instrument includes commodity-based contracts that provide the holder with an option to receive from the issuer either a financial instrument or a nonfinancial commodity.  See derivative financial instrument.

Firm Commitment =

an agreement with an unrelated party, usually legally enforceable, under which performance is probable because of a sufficiently large disincentive for nonperformance. All significant terms of the exchange should be specified in the agreement, including the quantity to be exchanged and the fixed price. Firm commitments differ from long-term purchase commitments. Generally long-term purchase agreements such as agreements to purchase timber of trees not yet planted or oil not yet pumped from the ground can usually be broken with a relatively small amount of penalty equal to damages sustained in the breaking of a contract. A firm commitment usually entails damage awards equal to or more than the contractual commitment. Hence they are less likely to be broken than purchase commitments. Firm commitments are discussed at various points in SFAS 133. See Paragraphs 37, 362, 370, 437-442, and 458-462.. Also see forecasted transaction.

Fixed to Floating Note = see floater.

Floater =

a variable coupon (nominal) rate that determines the interim cash flows on bond debt and bond investments.   Example 12 in SFAS 133 Paragraph 178 illustrates an inverse floater where the coupon rate varies with changes in an interest rate index such as the prime rate or LIBOR.  Example 13 in Paragraph 179 illustrates a levered inverse floater that varies indirectly rather than directly with an index.  Example 14 in Paragraph 180 illustrates a delivered floater that has a lagged relation to an index.   Example 15 in Paragraph 15 illustrates a range floater with a cash payment based upon the number of days that the referent index stays with a a pre-established collar (range).  Example 16 illustrates a ratchet floater that has an adjustable cap and floor that move in relation to a referent index such as LIBOR.  Example 17 in Paragraph 183 illustrates a fixed-to-floating floater varies between fixed rate periods versus floating rate periods. 

Forecasted Transaction =

a transaction that is expected to occur but as to which there has been no firm commitment. Because no transaction or event has yet occurred and the transaction or event when it occurs will be at the prevailing market price, a forecasted transaction does not give an entity any present rights to future benefits or obligations for future sacrifices. Forecasted transactions are referred to at various points in SFAS 133. For example, see SFAS 133 Paragraphs 29-35, 93, 358, 463-465, 472-473, and 482-487. Also see firm commitment.

Foreign Currency Financial Statements =

financial statements that employ foreign currency as the unit of measure.

Foreign Currency Futures Options = see foreign currency hedge.

Foreign Currency Hedge =

a hedge that manages risks of variations in exchange rates for foreign currencies. For example, companies that have firm commitments to purchase or sell items priced in foreign currencies can hedge against exchange rate losses between the time of the commitment and the time of the transaction. Major sections of SFAS 133 dealing with such hedges include Paragraphs 36-42, 121-126, 162-175, 194-197, and 474-487. . See currency swap, hedge, and hedge accounting.

An example of a foreign currency hedge is a contract for foreign currency options on the Philadelphia Exhange.  On Page C23 of the Wall Street Journal on July 22, 1998, blocks of 62,500 Swiss franc European-style August call options required a payment of 3.58 or $0.0358 per franc plus a strike price of 63 or $0.6300 bringing the total price up to $0.6658 per franc.  Hence, spot price on July 22 was 66.23 or $0.6623 per franc.  Hence, the price need only rise by more than $0.0035 per franc to be in-the-money.  On the Philadelphia Exchange, options on Swiss francs can only be transacted in blocks of 62,500 francs.

It is also possible to buy options on foreign currency futures options.  A futures call option gives the owner the right (but not an obligation) to buy the underlying futures contract at the option contract's strike price.  The Chicago Board of Trade deals in foreign currency futures options.

Foreign Currency Transactions =

transactions (for example, sales or purchases of goods or services or loans payable or receivable) whose terms are stated in a currency other than the entity's functional currency. Foreign currency risks are discussed extensively in SFAS 133. See for example, Paragraphs 71,

Foreign Currency Translation =

the process of expressing amounts denominated or measured in one currency in terms of another currency by use of the exchange rate between the two currencies.

Foreign Operation =

an operation whose financial statements are (1) combined or consolidated with or accounted for on an equity basis in the financial statements of the reporting enterprise and (2) prepared in a currency other than the reporting currency of the reporting enterprise.

Forward Exchange Contract =

an agreement to exchange at a specified future date currencies of different countries at a specified rate (forward rate). An example of a forward contract in SFAS 133 appears in Example 3 Paragraphs 121-126. See forward transacion.

Forward Exchange Rate Agreement (FXA) =

a forward contract on exchange rates.  A FXA is a forward contract to buy/sell a notional amount of foreign currency forward at a contracted price.   See forward transacrtion and forward rate agreement (FRA).

Forward Rate =

the rate quoted today for delivery of a specific currency amount at a specific exchange rate on a specific future date.

Forward Rate Agreement (FRA) =

a forward contract on interest rates.   Loan principals are not exchanged and are used only as notionals to establish forward contract settlements.  These are customized contracts that allow borrowers to hedge future borrowing rates on anticipated loans in the future.  FRA contracts can also be purchased in foreign currencies, thereby affecting currency exchange and interest rate risk managment strategies.  See forward transaction and forward exchange rate agreement (FXA).

Forward Transaction or Forward Contract =

an agreement to deliver cash, foreign currency, or some other item at a contracted date in the future. The key distinction between futures versus forward contracts is that forward contracts are customized and are not traded in organized markets. Unlike with futures contracts, it is very simple to specify exact terms such as the exact notional amount and rate to be applied. In the case of a futures contract, it may be difficult or impossible to find the needed combinations traded in markets. However, since forward contracts are not traded in markets, their value is often very difficult to estimate.

Since forward contracts are individually contracted, often through third party investment banks or brokers, the transactions costs of a forward contract can be high relative to futures contracts. Matters of settlement assurances must be contracted since they do not carry the settlement guarantees of futures contracts.

See SFAS 133 Paragraphs 59a, 93, and 100. An example of a forward contract in SFAS 133 appears in Example 3 Paragraphs 121-126 and Example 10 Paragraphs 165-172.

By way of illustration, currency trading on July 22, 1998 showed the following exchange selling rates among banks in amounts of $1 million or more:

Wall Street Journal, 07/22/98, Page C23 U.S. $ Equivalent Currency per U.S. $

Britain (Pound) Spot

1.6435 .6085
     1-month  forward 1.6408 .6095
    3-months forward 1.6352 .6115
    6-months forward 1.6271 .6146
Canada (Dollar) Spot .6702 1.4921
     1-month  forward .6706 1.4911
    3-months forward .6712 1.4898
    6-months forward .6720 1.4882

For example, the spot rate is such that in $1 million trades or higher, each British pound exchanges into $1.6435 U.S. dollars.  However, a forward exchange contract reduces that amount to $1.6271 if settled in six months.  In practice, forward contracts are tailor-made for the length or time and amounts to be exchanged.  The above rates serve only as guidelines for negotiation.  See futures contract.

Functional Currency =

the primary currency in which an entity conducts its operation and generates and expends cash. It is usually the currency of the country in which the entity is located and the currency in which the books of record are maintained.

Futures Contract =

an exchange-traded contract between a buyer or seller and the clearinghouse of a futures exchange to buy or sell a standard quantity and quality of a commodity, financial instrument, or index at a specified future date and price. Futures contracts commonly require daily settlement payments (known as the variation margin) for changes in the market price of the contract and often permit or require a final net cash settlement, rather than an actual purchase or sale of the underlying asset. Not all futures contracts are financial instruments derivatives. Futures on commodities, for example, are not necessarily financial instruments related unless qualifying as hedges of anticipated transactions.

By way of illustration, futures trading on July 29, 1998 showed the following exchange futures contract prices per stipulated contract amounts:

Wall Street Journal, 07/22/98, Page C20 U.S. $ Settlement Contract Amounts

Britain (Pound) Spot

1.6435
     September 98 futures contract 1.6384 62,500 British Pounds
     December  98 futures contract 1.6308 62,500 British Pounds
     July 99 futures contract 1.6162 62,500 British Pounds
Canada (Dollar) Spot .6702
     September 98 futures contract .6710 100,000 Canadian Dollars
     December  98 futures contract .6719 100,000 Canadian Dollars
     March 99 futures contract .6728 100,000 Canadian Dollars

For example, each 62,500 British pound contract for July 99 will settle at $1.6162 per pound.   Unlike forward contracts, the futures contracts are not customized for maturities or amounts. 

Futures contracts are typically purchased through margin accounts at brokerage firms.   Margin accounts allow for high leveraging due to the fact that only a small percentage (e.g. 10%) of each contract need be held in cash in the account.  Price movements upward are settled daily and contract holders can cash out those gains each day in advance of the contract maturities.  Similarly, price movements downward are charged to the margin account daily such that at some point investors may be required to add more cash to bring the margin account balances up to minimum balances.  Example 7 in SFAS 133 Paragraphs 144-152 simplifies the illustration of 20 futures contracts on corn by not illustrating margin account trading.  In my Excel tutorial of Example 7, however, I added margin account illustrations.  Example 11 in SFAS 133 Paragraphs 173-177 illustrate hedging with pork belly futures contracts.

There are many types of futures contracts ranging from orange juice to cotton and interest rates.  For example, interest rate futures may be purchased to hedge future borrowing rates, interest rate strip contracts, and variable rate loans.  They may also be speculations.  Futures contracts are traded in block amounts such as $100,000 each for interest rate futures on U.S. Treasury notes. Trading markets may be very thin (in terms of numbers of traders and frequency of trades) for certain types of futures contracts.

Parties include the buyer, seller, and the clearinghouse of a futures exchange.   The contract is to  buy or sell a standard quantity and quality of a commodity, financial instrument, or index at a specified future date and price. Futures contracts commonly require daily settlement payments (known as the variation margin) for changes in the market price of the contract and often permit or require a final net cash settlement, rather than an actual purchase or sale of the underlying asset. Futures contracts are discussed at various points in SFAS 133. See for example Paragraphs 73-77.  See forward transaction.and foreign currency hedge.

Paragraph 64 on Page 45 of SFAS 133 describes a futures contract "tailing strategy."  Such a strategy entails adjusting the size or contract amount of the hedge so that cash from reinvestment of daily settlements (recall that futures price changes are settled daily in margin accounts)  do not distort the hedge effectiveness with reinvestment gains and losses.

Group of Thirty =

a private and independent, nonprofit body that examines financial issues, In its July 1993 study Derivatives: Practices and Principles, the Group of Thirty called for disclosure of information about management's attitude toward financial risks, how derivatives are used and how risks are controlled, accounting policies, management's analysis of positions at the balance sheet date and the credit risk inherent in those positions, and, for dealers, additional information about the extent of activities in derivatives. Derivatives also were the subject of major studies prepared by several federal agencies, all of which cited the need for improvements in financial reporting for derivatives.

Hard Currency

a currency actively traded and easily converted to other currencies on world markets.

Hedge =

a transaction entered into to manage (usually reduce) risk exposure to interest rate movements, foreign currency exchange rate variations, or most any other contractual exposure. The classic example is when a company has a contract to pay or receive foreign currency in the future. A foreign currency hedge can lock in the amount such that fluctuations in exchange rates will not give rise to exchange rate gains or losses. An effective hedge is one in which there is no gain or loss. An ineffective hedge may give rise to risk of some gain or loss. Effective and ineffective hedges are discussed at various points in SFAS 133. See, for example, major sections in Paragraphs 17-28, 62-103, 351-383, and 374-383.  See dedesignation and ineffectiveness.

An individual item (specific identification) hedge is a hedge against a particular underlying, e.g, a foreign currency hedge or fair value hedge against a firm commitment to purchase a machine such as in Example 1 in SFAS 133 Paragraphs 104-110, 432-435, 458, Example 3 in Paragraphs 121-126, and Example 4 in Paragraphs 127-129. Also see Paragraph 447 on Page 197. SFAS 133 prohibits most macro hedges. Reasoning is given in Paragraphs 357-361. A macro hedge is one in which a group of items or transactions is hedged by one or multiple derivative contracts. There is a gray zone between an individual item versus a macro hedge. The subject of "closely related" is taken up in SFAS 133, Pages 150-153, Paragraphs 304-311 and again in Paragraphs 443-450.. The closely-related criterion is illustrated in Paragraphs 176-177. Also the FASB reversed its position on compound derivatives.   Example 11 in Paragraphs 176-177 illustrate clearly-and-closely-relateded criteria in embedded hybrid derivative instruments.

See cash flow hedge, compound derivatives, fair value hedge, hedge accounting, open position, and foreign currency hedge.

Hedge Accounting =

accounting treatment that allows gains and losses on hedging instruments such as forward contracts and derivatives to be deferred and recognized when the offsetting gain or loss on the item being hedged is recognized. Criteria for qualifying as a hedge are discussed in SFAS 133 Paragraphs 9-42, 384-431, 432-457,, 458-473, and 488-494. Derivatives qualifying as hedges must continue to meet hedging criteria for the term of the contracts. Impairment in meeting hedge criteria are discussed in Paragraphs 27, 32, 144-152, and 495-498. See cash flow hedge, compound derivatives, fair value hedge, hedge, hedge accounting, ineffectiveness, and foreign currency hedge.  Especially note the term disclosure.

Historical Rate =

the foreign-exchange rate that prevailed when a foreign-currency asset or liability was first acquired or incurred.

Hybrid Contract = see embedded derivatives.

Impairment = see hedge accounting.

Ineffectiveness =

degree to which a hedge fails to meet its goals in protecting against risk (i.e., degree to which the hedge fails to correlate perfectly with the underlying value changes, forecasted transaction prices, or firm commitment.  According to Paragraph 30 on Page 21 of SFAS 133, ineffectiveness is to be defined at the time the hedge is undertaken.  Hedging strategy and ineffectiveness definition with respect to a given hedge defines the extent to which interim adjustments affect interim earnings.   An illustration of intrinsic value versus time value accounting is given in Example 9 of  SFAS 133, Pages 84-86, Paragraphs 162-164.  In Example 9, the definition of ineffectiveness in terms of changes in intrinsic value of a call option results in changes in intrinsic value each period being posted to other comprehesive income rather than earnings.  In Examples 1-8 in Paragraphs 104-161, designations as to fair value verus cash flow hedging affects the journal entries.  See hedge and hedge accounting.

Insurance Contracts =

a complex set of contracts to manage future casualty risks.  Contracts manage financial instrument risks are not insurance contracts under SFAS 133.  In general, insurance contracts are covered by prior FASB standards rather than SFAS 133.  However, the FASB did take steps to discourage the interpretation of derivative contracts as insurance contracts just to avoid SFAS 133. Important sections of SFAS 133 dealing with insurance include Paragraphs 10 and 277-283.

Interest Only Strip =

a contract that calls for cash settlement based upon the interest but not the principal of a note. Except in certain conditions, interest-only and principal only strips are not covered in SFAS 133. See Paragraphs 14 and 310.  See futures contract.

Interest Rate Swap =

a transaction in which two parties exchange interest payment streams of differing character based on an underlying principal amount. This is the most common form of hedging risk using financial instruments derivatives. The most typical interest rate swaps entail swapping fixed rates for variable rates and vice versa. A basis swap is the swapping of one variable rate for another variable rate for purposes of changing the net interest rate. Basis swaps are discussed in Paragraphs 391-395 on Pages 178-179 of SFAS 133. Interest rate swaps are illustrated in Example 2 paragraphs 111-120, Example 5 Paragraphs 131-139, Example 8 Paragraphs 153-161, and other examples in Paragraphs 178-186. See yield curve, swaption, currency swap, notional, underlying, swap, legal settlement rate, and [Loan + Swap] rate.

In-the-Money = see option and intrinsic value.

Intrinsic Value =

the difference between the spot price and the strike price of the underlying in an  option contract.   Intrinsic value is one component of the option's total value.   The other component is time value.  For example, the suppose the value of an option having no credit risk is $10 on the exchange market.  If a commodity's price is $93 and the strike price of a call option is $90, the intrinsic value of the option is $3.  The difference between the total option value and intrinsic value is a time value of $7 = $10 -$3.  One way to think about time value is to think about opportunties for an option to increase its intrinsic value.  If an option is about to expire, there is very little time left for the spot price of the underlying (e.g.,   commodity price)  to increase.  Time value of an option declines as the option approaches its expiration date.  In other words, intrinsic value converges toward total value as the option matures.  If there is a great deal of time left before the option expires, there is more opportunity for the underlying to increase in value.  Hence time value is higher for options having longer-term expiration dates.   Also see basis.

An illustration of intrinsic value versus time value accounting is given in Example 9 of  SFAS 133, Pages 84-86, Paragraphs 162-164.  I found the FASB presentation in Paragraph 162 somewhat confusing.  You may want to look at my Example 9 tutorial on this illustration.  You may obtain the link and password by contacting me at rjensen@trinity.edu

Inverse Floater = see floater.

Leaps =

long term derivatives, usually long term options

Legal Settlement Rate =

the internal rate of return that discounts estimated future interest rate swap cash flows back down to a time t value equal to future swap receipts discounted at the swap receivable rate minus the swap payables discounted at the swap payable rate. This is a term invented by Bob Jensen in Working Paper 231 at http://www.trinity.edu/~rjensen/231wp/231wp.htm .

Levered Inverse Floater = see floater.

LIBOR =

the London InterBank Offering Rate interest rate at which banks borrow in London. The rate is commonly used as an index in floating rate contracts, interest rate swaps, and other contracts based upon interest rate fluctuations.

Loan + Swap Rate =

an underlying notional loan rate (e.g., the interest rate on bonds payable) plus the difference between the swap receivable rate minus the swap payable rate.  This is a term invented by Bob Jensen in Working Paper 231 at http://www.trinity.edu/~rjensen/231wp/231wp.htm .

Local Currency =

currency of a particular country being referred to; the reporting currency of a domestic or foreign operation being referred to in context.

Macro Hedge = see hedge and compound derivatives.

Mark To Market =

to revalue securities at prevailing market prices or, in the case of some exotic derivatives, estimated fair value.  See fair value.

Monetary Items =

obligations to pay or rights to receive a fixed number of currency units in the future.

Net Settlement =

a contract provision that allows for netting out payables and receivables. For example in an interest rate swap where Party A owes $25 to Party B and Party B owes $20 to Party A can be fully settled with a net payment of $5 by Party A. Details of net settlements are discussed in SFAS 133, Page 4, Paragraph 9. According to Paragraphs 10 and 275-276, regular-way security trades are contracts with no net settlement provisions and not market mechanism to facilitate net settlements. Actual delivery of the security is required in a regular-way contract. Paragraph 10 also defines normal purchases and normal sales in a somewhat similar manner. Also see Paragraphs 57c, 274, and 259-266. See also transition settlements.

Normal Purchase/Sale = see net settlement.

Notional =

the underlying loan (e.g. bonds payable) whose interest rate is swapped in an interest rate swap contract. The "notional amount" is the book value of the notional loan. The "notional rate" is the current interest rate on the notional loan. SFAS 133 on Page 3, Paragraph 6 defines a notional as "a number of currency units, shares, bushels, pounds, or other units specified in the contract." The settlement of a derivative instrument with a notional amount is determined by the interaction of that notional amount with the underlying. ." Also see Paragraphs 250-258. Go to the term underlying.

OCI = see comprehensive income.

Open Position

a financial risk that is not hedged.  See hedge.

Option =

a contract that gives the purchaser the right to buy or sell an asset (such as a unit of foreign currency) at a specified price within a specified time period. A call option gives the holder the right to buy the underlying asset; a put option gives the holder the right to sell it.  The price of the option is called a premium.

Call options are illustrated in Example 9 of SFAS 133 in Paragraphs 162-164.  An option is "in-the-money" if the holder would benefit from exercising it now. A call option is in-the-money if the strike price (the exercise price) is below the current market price of the underlying asset; a put option is in-the-money if the strike price is above the market price. Intrinsic value is equal to the difference between the strike price and the market price.   An option is "out-of-the-money" if the holder would not benefit from exercising it now. A call option is out-of-the-money if the strike price is above the current market price of the underlying asset; a put option is out-of-the-money if the strike price is below the market price. The key distinction between contracts versus futures/forward contracts is that an option is purchased up front and the buyer has a right but not an obligation to execute the option in the future, In other words, the most the option buyer can lose is the option price. In the case of forwards and futures, there is an obligation to perform in the future. The writer (seller) of an option, however, has an obligation to perform if the option is exercised by the buyer. SFAS 133 rules for purchased options are much different than for written options.  For rules regarding written options see Paragraphs 396-401 on Pages 179-181 of SFAS 133.  Exposure Draft 162-B would not allow hedge accounting for written options.  SFAS 133 relaxed the rules for written options under certain circumstances explained in Paragrphs 396-401.  Also see covered call and written option. Options are referred to extensively in SFAS 133. See for example Paragraphs 60-61, 85-88, 102, 188., and 284.  See intrinsic value, swaptionrange forward, and covered call..

Options are valued in a variety of ways.  at http://207.87.27.10/forbes/97/0616/5912218a.htm Forbes Magazine provides an interesting overview on valuing options.   If options are purchased on organized exchanges then there are market values.  However, trading in certain kinds of options may be thin such that market prices are not solid indicators of value.   Many options are custom contracts that are not traded on exchanges.  These can be valued in various models, the best known of which are variations of the binomial option pricing model and the Black-Scholes model.  Variations arise regarding such factors as type of option (e.g., European versus American) and degree to which underlying assumptions (e.g., normal distribution) are deemed reasonable.  More troublesome are such assumptions as transactions costs, no taxes, a constant risk free interest rate, a continous market for the underlying with no jumps in prices, and other assumptions such as the distribution of asset returns being log-normal.   Fortunately these models are quite robust in terms of departures from the assumptions.   Online and downloading calculators for the Black-Scholes model are linked below:

European Options http://www.iwu.edu/~akapur/java/bscapplet.html (also derives a graph)

A free Java version http://www.iwu.edu/~akapur/java/bss.html

Free download calculator http://www.missouri.edu/~fincc/fincalc.html

That wonderful Forbes site at http://207.87.27.10/forbes/97/0616/5912218a.htm

All sorts of freeware and shareware http://www.e-analytics.com/softdi/soft4d.htm

Various free versions http://www.numa.com/links/online-c.htm

Various online calculators for investors at http://www.global-investor.com/dir/g-calcs.htm

Still more calculators at http://www.winfiles.com/apps/98/calc-finance.html

A $49.95 Excel version at http://shoga.wwa.com/~petrov/order.html

Various choices at http://www.rcmfinancial.com/spreadsheet.htm

Various choices at http://www.finplan.com/invest/invtools.htm

A shareware site at http://www.bsoftware.com/v2/a16c39p0.htm

Windows 3.x versions at http://www.simtel.iif.hu/simtel.net/win3/finance.html

By way of illustration of interest rate options, suppose a September Eurodollar call option has a strike price of 9550 basis points (95.50%) that nets out an option interest rate strike price of 100% -  95.50% = 4.50%.   Adding a 0.10 option premium to this nets out to 100% - 95.50% - 0.10% = 4.40%.    Interest rate call options are used to hedge against falling interest rates.   The cost of each basis point is $25 such that with a 0.10 option premium, hte cost of the September call option is (10 basis points)($25) = $250.  Settlements are in cash and no actual transfer of securities take place if the purchaser of the option chooses to exercise the call option.  Suppose that the call option had been used to hedge a Eurodollar futures contract that settled in September for 9500.  The fall in interest rates by 50 basis points is hedged by the rise in the call option by an equivalent amount.   

Option Pricing Theory =

a theory that is too complex to define in this glossary.  Options pricing theory (OPT) is sometimes called an options pricing model (OPM).  The general idea is that an investment at any level of risk, including an investment that is not traded on the open market, can be valued by a portfolio of investments that are traded on exchanges.   A good review is provided by Robert Merton in "Applications of Option-Pricing Theory:  Twenty Five Years Later,"  American Economic Review, June 1998, 323-349.  Closely related is Arbitrage Pricing Theory (APT).  OPT and APT in theory overcome many of the limitations of CAPM.  However, they have problems of their own that I attempted to touch upon in http://www.trinity.edu/~rjensen/149wp/149wp.htm

Out-of-the-Money = see option and intrinsic value.

Overlay Program =

a program designed to reduce the currency risk in an international asset portfolio.

Participating Strategy =

a combination of a purchased option and a written option, with the written option on a smaller foreign currency amount.

Premium =

the price paid/received to enter into certain types of derivative contracts.  For example, the price paid to enter into a futures contract, forward contract, interest rate swap, warrant, or option is called the premium.  In the case of options, there is virtually always a premium.  In the most other types of derivatives, however, it is common to not have any premium paid by one party to the other party.  There may be legal fees and brokerage costs, but these are not part of the premium and are accounted for separately.

Principal Only Strip =

a contract that calls for cash settlement for the principal but not the interest of a note. See embedded derivatives. Except in certain conditions, interest-only and principal only strips are not covered in SFAS 133. See Paragraphs 14 and 310.

Put = see option.

Range Floater = see floater.

Range Forward =

a combination of a purchased option and a written option on equal amounts of currency with a "range" between the strike prices. The premium on the written option offsets the premium on the purchased option.  See option.

Ratchet Floater = see floater.

Regular-Way Security Trade = see net settlement.

Reporting Currency =

the currency in which an enterprise prepares its financial statements.

Risks =

the various types of financial risks, including market price risk, market interest rate risk, foreign exchange risk, and credit risk. These are discussed in SFAS 133, Pages 184-186. SFAS 133 does not take up such things as tax rate swaps and credit swaps. Mention is given to nonfinancial assets and liabilities in Paragraphs 416-421.  Other risks are mentioned in Paragraph 408.

A good site dealing with credit risk is at http://www.numa.com/ref/volatili.htm

For more on the topic of risk measurement and disclosure, see disclosure.

Settlement Date =

the date at which a payable is paid or a receivable is collected.

SFAS 133

a standard issued by the Financial Accounting Standards Board (FASB) in June 1998.

Publication Number 186-B, June 1998, Product Code S133
FASB Statement No. 133, Accounting for Derivative Instruments and Hedging Activities
Telephone (800) 748-0659 or go to web site http://www.rutgers.edu/Accounting/raw/fasb/home2.html
Copies are $11.50 each and are subject to academic discounting

SFAS 133 replaces the Exposure Draft publication Number 162-B, June 1996 .

Soft Currency =

a currency that depreciates rapidly beca-use of the country's high inflation rate. Soft currencies are less actively traded on world markets than hard currencies and are often subject to strict controls by the country's central bank.

Spot Price or Spot Rate =

the current market price of a commodity or the current market rate for interest or foreign exchange conversions.  Importance of spot prices or spot rates appears in nearly every SFAS example.  For instance see  Example 10 Paragraphs 165-172..   Also see intrinsic value, Tom/Next and yield curve.

Stock Appreciation Right =

a form of employee compensation that gives cash or stock to employees based upon a contractual formula pegged to the change in common stock price.

Stop-loss/Take-profit =

a strategy under which a company asks a dealer to buy or sell a currency if and when a particular rate is reached. Assuming the willingness and reliability of the dealer, it can be an inexpensive alternative to an option.

Strike Price =

the exercise price of an option.   This is a key component in measuring an option's intrinsic value.  See option .

Strip =

see interest-only strip, principal-only strip, and embedded derivatives.

Swap =

an agreement in which two parties exchange payments over a period of time. The purpose is normally to transform debt payments from one interest rate base to another, for example, from fixed to floating or from one currency to another. See swaption, currency swap, contango swap, and interest rate swap .

Swaption =

an option on a swap.  They are usually interest rate options used to hedge long-term debt.  When a company has an interest rate swap, a swaption can be used to close out the swap.  A swaption can also be used to enter into an interest rate swap.   The majority are European options in terms of settlements. 

One of my students defines the following types of swaptions: 

call swaption - type of swaption giving the owner the right to enter into a swap where he receives fixed and pays floating

callable swap - type of swaption in which the fixed payer has the right, but not the obligation, to terminate the swap on or
before a scheduled maturity date

expiration date - date by which the option must be exercised

extendible swap - type of swaption in which the counterparties have the right to extend the swap beyond its stated maturity date as per an agreed upon schedule

put swaption - type of swaption giving the owner the right to enter into a swap where he receives floating and pays fixed

putable swap - type of swaption in which the variable payer has the right, but not the obligation, to terminate the swap on or before a scheduled maturity date

Her entire project is linked below:

Suzanne M. Winegar For her case and case solution entitled Understanding swaptions: A case study click on http://www.resnet.trinity.edu/users/swinegar/swaption.htm
The objective of this case is to provide an example of a company that purchases an interest rate swaption in order to hedge the variability of its interest payments. Swaptions are a type of derivative financial instrument for which there are no accounting standards or guidelines. This case explains one method that could be used to account for swaptions and mark them to market. In order to mark the swaptions to market, this case uses the Black-Scholes Model to determine the fair value of the swaption. The case presents a series of questions dealing with valuation and accounting issues, and ends with a discussion of the risk involved in using swaption derivatives.

Synthetic Instrument = see compound derivatives.

Tailing Strategy = see futures contract.

Tax Rate Swap =

a swap of tax rates. One of my students wrote the following case just prior to the issuance of SFAS 133:

Jennifer K. Robinson   For her case and case solution entitled TAX RATE SWAPS click on http://www.resnet.trinity.edu/users/jrobinso/Jensen.html
This case examines an unusual type of derivative called a tax rate swap and its accounting treatment.  Tax rate swaps are rare due to the relatively stable nature of tax rates in most nations. In certain circumstances, however, they can provide an effective means for one company to "lock-in" its current tax rate while another company speculates that that rate will change in its favor. Examination of this case should provide an introduction to the workings of a tax rate swap, as well as the suggested accounting treatment for such a transaction. (Note: It is important to know that tax rate swaps, described in this paper, and tax swaps are very different.)

Term Structure =

yield patterms in which returns of future cash flows are not necessarily discounted at the same interest rates.  Yield curves may have increasing or decreasing yield rates over time.  However, it much more common for the rates yields to increase over time.  Theories vary as to why.  One theory known as expectations theory based on the assumption that borrowers form long-term expectations and then choose a rollover strategy if short-term rates are less than long-term expectations and vice versa.  Lenders form their own expectations.   Expectations theory postulates that long-term interest rates are a geometric average of expected short term interest rates.   Liquidity preference theory postulates that investors add a liquidity preference premium on longer-term investments that gives rise to an upward sloping yield curve.  Liquidity preference theory is not consistent with the averaging process assumed in expectations theory.  Market segmentation theory is yet another theory used to explain term structures.  That theory postulates that the supply and demand for money is affected by market segments' demands for short term money that in turn affects the cost of coaxing short term lenders into making longer commitments.  Whatever the reasons, yield vary with the time to maturity, and this relationship of yield to time is known as term structure of interest rates.  See yield curve.

Time Value of an Option = see intrinsic value.

Tom/Next =

tomorrow next, a spot foreign exchange quotation for settlement the next business day rather than in the usual two business days. Rates for "tom/next" quotations are adjusted on a present-value basis.

Transaction =

a particular kind of external event, namely, an external event involving transfer of something of value (future economic benefit) between two (or more) entities. The transaction may be an exchange in which each participant both receives and sacrifices value, such as purchases or sales of goods or services; or the transaction may be a nonreciprocal transfer in which an entity incurs a liability or transfers an asset to another entity (or receives an asset or cancellation of a liability) without directly receiving (or giving) value in exchange (FASB Concepts Statement 6, paragraph 137).

Internal cost allocations or events within a consolidated reporting entity are not transactions. Internal cost allocations include depreciation and cost of sales. Events within a consolidated reporting entity include intercompany dividends and sales.

Transaction Date =

the date at which a transaction (for example, a sale or purchase of merchandise or services) is recorded in a reporting entity's accounting records.

Transaction Exposure =

exposure of a transaction denominated in a foreign currency to changes in the exchange rate between when it is agreed to and when it is settled.

Transition Adjustments = see transition settlements.

Transition Settlements =

settlements between certain transition dates such as the examples given in Paragraphs 51-53 in Pages 30-32 of SFAS 133. See also net settlement.

Translation Adjustments =

adjustments that result from the process of translating financial statements from the entity's functional currency into the reporting currency.

Translation Exposure =

exposure that occurs when the financial statements of subsidiaries with foreign functional currencies are translated into the home currency of the parent for the purpose of consolidation.

Underlying =

that which "underlies a settlement transaction formula."   SFAS 133 on Page 3, Paragraph 6 defines it as a "specified interest rate, security price, commodity price, foreign exchange rate, index of prices or rate, or other variable.  An underlying may be a price or rate of an asset or liability but is not the asset or liability itself." See also Paragraphs 57a and 250-258. Go to the term notional.

Warrants =

options that typically are attached to other financial instruments such as bonds.  Warrants, like options, give the holders' rights into the future but not obligations.  There are a wide variety of warrant types including the following:

Cross-Currency Warrants
Currency Exchange Warrants (CEWs)
Debt with Springing Warrants
Detachable Warrants
Emerging Market Warrants
Equity Index Warrants
Eurowarrants
Ex-Warrants
Foreign Stock Index Options, Warrants, and Futures
Income Warrants
Index Warrants
Long Bond Yield Decrease Warrants (Turbos)
Money Back Options or Warrants
Non-Detachable Warrants
Samurai Warrants
Secondary Warrants
Springing Warrants
Synthetic Warrants
Third Party Warrants
Window Warrants
Yield Curve Flattening Warrants

Written Option =

an option written by an "option writer" who sells options collateralized by a portfolio of securities or other performance bonds. Typically a written option is more than a mere "right" in that it requires contractual performance based upon another party's right to force performance. Written options are referred to at various points in SFAS 133. For example see Paragraph 28c, 91, and 396-401.. For rules regarding written options see Paragraphs 396-401 on Pages 179-181 of SFAS 133.  Exposure Draft 162-B would not allow hedge accounting for written options.  SFAS 133 relaxed the rules for written options under certain circumstances explained in Paragrphs 396-401.  See option and covered call.

Yield Curve =

the graphical relationship between yield and time of maturity of debt or investments in financial instruments.  In the case of interest rate swaps, yield curves are also called swaps curves.  Forward yield (or swaps) curves are used to value many types of derivative financial instruments.   If time is plotted on the abscissa, the yield is usually upward sloping due to term structure of interest rates.  Term structure is an empirically observed phenomenon that yields vary with dates to maturity. 

SFAS 133 refers to yield curves at various points such as in Paragraphs 112 and 319.   They are also referred to by analogy at various points such as in Paragraphs 162 and 428.  Financial service firms obtain yield curves by plotting the yields of default-free coupon bonds in a given currency against maturity or duration. Yields on debt instruments of lower quality are expressed in terms of a spread relative to the default-free yield curve.   Paragraph 112 of SFAS 113 refers to the "zero-coupon method."   This method is based upon the term structure of spot default-free zero coupon rates.  The interest rate for a specific forward period calculated from the incremental period return in adjacent instruments. A very interesting web site on swaps curves is at http://www.clev.frb.org/research/JAN96ET/yiecur.htm#1b  

In practive, investors and auditors often rely upon the Bloomberg swaps curve estimations.   The contact information for Bloomberg Financial Services is as follows: Bloomberg Financial Markets, 499 Park Avenue, New York, NY 10022; Telephone: 212-318-2000; Fax: 212-980-4585; E-Mail: feedback@bloomberg.com; WWW Link: <http://www.bloomberg.com/> and <http://www.wsdinc.com/pgs_www/w5594.shtml>. Various pricing services are available such as Anderson Investors Software at  http://www.wsdinc.com/products/p3430.shtml    Cutter & Co. provides some illustrations yield curves at http://www.stocktrader.com/summary.html    Discussion group messages about yield curves are archived at http://csf.colorado.edu/mail/longwaves/current-discussion/0086.html

Links to various sites can be found at http://www.eight.com/websites.htm    You may also want to view my helpers at http://WWW.Trinity.edu/~rjensen/acct5341/index.htm  

Also see my interest rate accrual comments my "Missing Parts of SFAS 133" document.

Zero Coupon Method =  See yield curvc.