Chapter 7
Hedging Interest Rate Risk

This chapter focuses on one of the most common financial risks that an entity may hedge: interest rate risk. This risk arises from entities holding interest-bearing financial assets and/or liabilities, or from forecasted or committed future transactions including an interest-bearing element. An entity's ability to manage interest rate exposure can enhance financial exposure, mitigate losses, and reduce funding costs.

The most common interest rate exposures stem from the following situations:

  1. An already recognised financial liability (or asset) that pays (or receives) a fixed interest rate. In this case, the interest rate risk relates to the fair value change in the financial liability (or asset) due to movements in interest rates.
  2. An already recognised financial liability (or asset) that pays (or receives) a floating interest rate (i.e., future interest payments are linked to a benchmark interest index). In this case, the interest rate risk relates to variations in future cash flows.
  3. Highly probable anticipated future issuance of an interest-bearing financial liability (or asset). In this case, the interest rate risk relates to variations in future cash flows.

The objective of this chapter is not to identify the appropriate hedging strategy to mitigate exposure to changes in interest rates. Instead, its objective is to provide practical insight into the accounting implications of a chosen interest rate hedging strategy. In order to emphasise the practical angle of interest rate hedge accounting, several cases are analysed in detail.

7.1 COMMON INTEREST RATE HEDGING STRATEGIES

The following table summarises the most common hedging strategies applied by corporations:

Hedged item Risk Type of hedge Common hedging strategies
Existing fixed rate debt Exposure to variability in fair value Fair value hedge of a recognised liability (or asset)
  1. Convert the interest paid (or received) into floating by entering into an interest rate swap
  2. If an asset, lock in a minimum value by buying a put option to sell the asset at a specified price (or buying a payer swaption)
  3. If a liability, lock in a maximum value by buying a call option to repurchase the liability at a specified price (or buying a receiver swaption)
Existing floating rate debt Exposure to variability in interest rate payments (or receipts) Cash flow hedge of a recognised liability (or asset)
  1. Convert the interest paid (or received) to fixed by entering into an interest rate swap
  2. Limit the maximum interest paid (or received) by buying a cap (or floor)
Highly expected issuance of, or firm commitment to issue, fixed rate debt Exposure to variability in interest rate payments due to changes in interest rates to date of issuance Cash flow hedge of a highly expected issue or of a firm commitment
  1. Lock in the future interest to be paid by entering into a forward starting pay-fixed receive-floating interest rate swap
  2. Limit the future interest to be paid by buying a cap or by entering into a forward starting collar
  3. Participate in declines in interest rates by buying a payer swaption
  4. Participate in declines in interest rates by buying a put option on a similar bond
Highly expected issuance of, or firm commitment to issue, floating rate debt Exposure to variability in interest rate payments due to changes in interest rates to date of payment Cash flow hedge of a highly expected issue or of a firm commitment
  1. Lock in future interest payments by entering into a forward starting pay-fixed receive-floating interest rate swap
  2. Limit future interest payments by buying a forward starting cap collar
  3. Participate in declines in interest rates by buying a payer swaption
  4. Participate in declines in interest rates by buying a put option on a similar bond

7.2 SEPARATION OF EMBEDDED DERIVATIVES IN STRUCTURED DEBT INSTRUMENTS

In the fixed income market it is not unusual to find bonds that pay interest that differs considerably from the interest that otherwise would be paid by the issuer, or received by the investor, on a standard bond. A yield different from a market yield is usually achieved by adding a derivative in the financial instrument –an “embedded derivative” – to a debt-like “host contract”. The accounting for hybrid instruments was covered discussed in Section 1.6.

When the host contract is a financial asset within the scope of IFRS 9, the hybrid financial instrument is not bifurcated; instead it is assessed in its entirety for classification under the standard.

A financial asset containing an embedded derivative is not considered a hybrid financial instrument if the economic characteristics and risks of the embedded derivative are clearly and closely related to those of the host contract.

When the host contract is a financial liability within the scope of IFRS 9, a hybrid financial instrument is bifurcated. Separation means that the embedded derivative is accounted for as a stand-alone derivative.

A financial liability does not require the separation of the embedded derivative from the rest of the liability (the “host contract”) if:

  1. the combined instrument is already measured at fair value through profit or loss; or
  2. the economic characteristics and risks of the embedded derivative are clearly and closely related to those of the host contract.

An embedded derivative is assumed to be closely related to the host contract if it satisfies the following three requirements:

  1. The embedded derivative could not potentially result in the investor failing to recover substantially all of its initially recorded investment.
  2. The embedded derivative could potentially result in the issuer having to pay a leveraged rate of return. Usually the accounting community interprets this requirement as met when the debt holder could not receive twice, or more than twice, its initial yield on the instrument.
  3. The embedded derivative does not extend the maturity date of fixed rate debt, except when interest rates are reset to market rates. In other words, the exercise price of the embedded option – whether a put, call or other prepayment option – is not approximately equal to the amortised cost of the host debt instrument.

The following are examples of structured bonds and whether or not, in my view, the closely-related condition is met. They assume that the yield of an equivalent fixed rate bond would be 6%:

  • A collared floater that pays a floating rate bond with a maximum and a minimum. The embedded cap and floor are not in-the-money at inception.
  • An inverse floater, a bond that pays a coupon that varies inversely with changes in the interest rate.
  • A constant maturity swap, a bond that pays a coupon that is a percentage of a medium-term or long-term interest rate.
  • A range floater, a bond that pays a coupon that depends on the number of days that an underlying reference interest rate stays within a pre-established range.
  • A ratchet floater, a bond that pays a floating interest rate whose increase or decrease each period is limited relative to the previous coupon.
  • A callable bond, a bond that pays an initial above market interest rate and that can be cancelled by the issuer on a specific date (or dates).
  • An inflation-linked bond (see Section 12.2), a bond that pays a fixed interest on a principal amount that is indexed to the inflation rate.
Coupon Investor may not recover initial investment? Issuer may pay more than twice the market rate? Option to extend fixed rate debt at non-market rates? Need to separate embedded derivative?
Collared floater:
Euribor 12M + 1%, with a maximum of 8% and a minimum of 4%
No No No No
Inverse floater:
10% – Euribor 12M, with a minimum of 0%
No No No No
Inverse floater:
14% – 2 × Euribor 12M, with a minimum of 2%
No Yes No Yes
Inverse floater:
10% – 2 × Euribor 12M, without a minimum
Yes No No Yes
Constant maturity swap:
75% × (10-year swap rate) + 1%
No No No No
Constant maturity swap:
200% × (10-year swap rate)
No Yes No Yes
Range accrual:
6% × (Number days within range)/(Total days in period)
Range is 3–4%
No No No No
Ratchet floater:
Euribor 12M + 60 bps
Coupon cannot increase more than 35 bps relative to previous coupon
No No No No
Callable bond:
6% annually. Bond can be cancelled after year 3
No No Yes Yes
Inflation-linked bond:
4% on principal. Principal is adjusted to inflation. Inflation is related to the economic environment of the currency of issuance
No No No No
Inflation-linked bond:
4% on principal. Principal is adjusted to inflation. Inflation is not related to the economic environment of the currency of issuance
No No No Yes

7.3 INTEREST ACCRUALS

When fair valuing the hedging instrument and its related debt, settlement/interest accruals on each instrument have to be excluded. Otherwise double counting may occur in the profit or loss statement, causing unnecessary accounting headaches. The case study in Section 7.7 illustrates the effects of not excluding settlement/interest accruals from fair valuations.

In the case of an interest rate swap in which the entity pays a floating amount linked to a floating rate (the floating leg) and receives a fixed amount (the fixed leg), the appropriate fair valuation of a swap is as follows:

equation

where

7.4 MOST COMMON INTEREST RATE DERIVATIVE INSTRUMENTS

The following table lists the most common interest rate derivative instruments:

Hedging instrument Comments
Interest rate swap Most friendly interest rate instrument to qualify for hedge accounting.
Substitution of hedged asset/liability with hypothetical derivative recommended in cash flow hedges
Purchased cap (or floor) Relatively friendly application of hedge accounting.
Time value commonly excluded from hedging relationship. Recognised temporarily in equity to the extent that it relates to the hedged item.
Substitution of hedged asset/liability with hypothetical derivative in cash flow hedges
Collar Same as previous above
Swap in arrears Fair value hedge requires robust assessment of economic relationship between debt instrument and swap.
Substantial ineffectiveness may arise during the last few interest periods
KIKO collar Challenging application of hedge accounting unless instrument is split between hedge accounting friendly derivative and undesignated residual derivative

7.5 CASE STUDY: HEDGING A FLOATING RATE LIABILITY WITH AN INTEREST RATE SWAP

This case study covers the hedge with an interest rate swap of the variability in interest payments pertaining to a floating rate debt due to changes in interest rates. When hedging interest rate risk, swaps are the friendliest instruments from an IFRS 9 perspective. A particular point addressed in this case is the application of the “critical terms method” to assess effectiveness.

On 31 December 20X0, ABC issued at par a floating rate bond with the following characteristics:

Bond terms
Issue date 31 December 20X0
Maturity 5 years (31 December 20X5)
Notional EUR 100 million
Coupon Euribor 12M + 1.50% annually, actual/360 basis
Euribor fixing Euribor is fixed at the beginning of the annual interest period

ABC decided to mitigate its exposure to movements in the Euribor 12-month interest rate by, simultaneously with the issuance of the bond, entering into an interest rate swap with the following terms:

Interest rate swap terms
Trade date 31 December 20X0
Counterparties ABC and XYZ Bank
Notional EUR 100 million
Maturity 5 years (31 December 20X5)
ABC pays 3.86% annually, actual/360 basis
ABC receives Euribor 12M annually, actual/360 basis
Euribor fixing Euribor is fixed at the beginning of the annual interest period
Initial fair value Nil

The interest rate swap was designated as the hedging instrument in a cash flow hedge of the coupon payments on the bond. The credit spread associated with the bond (150 basis points) was excluded from the hedging relationship. The combination of the bond and the swap resulted in an overall interest expense of 5.36% (=3.86% plus the 150 bps spread).

7.5.1 Hedging Relationship Documentation

ABC documented the hedging relationship as follows:

Hedging relationship documentation
Risk management objective and strategy for undertaking the hedge The objective of the hedge is to mitigate the variability of the cash flows stemming from the floating rate coupon payments related to a debt instrument issued by the entity against unfavourable movements in the Euribor 12-month rate.
This hedging objective is consistent with the entity's overall interest rate risk management strategy of achieving a target mix between fixed and floating rate liabilities with interest rate swaps and collars.
Interest rate risk. The designated risk being hedged is the risk of changes in the EUR value of the hedged cash flows due to movements in the Euribor 12-month interest rate
Type of hedge Cash flow hedge
Hedged item The cash flows stemming from the coupons of the bond with reference number 08754 issued on 31 December 20X0 with a 5-year maturity, a EUR 100 million notional, and a Euribor 12-month plus 1.50% annual coupon. The coupons are highly expected to occur as the bond has already been issued.
The 1.50% credit spread is excluded from the hedging relationship
Hedging instrument The interest rate swap with reference number 014569. The main terms of the swap are a EUR 100 million notional, a 5-year maturity, a 3.86% fixed rate to be paid by the entity and a Euribor 12-month rate to be received by the entity. The counterparty to the swap is XYZ Bank and the credit risk associated with this counterparty is considered to be very low
Hedge effectiveness assessment See below

7.5.2 Hedge Effectiveness Assessment

Hedge effectiveness will be assessed by comparing changes in the fair value of the hedging instrument to changes in the fair value of a hypothetical derivative. The terms of the hypothetical derivative are such that its fair value changes exactly offset the changes in fair value of the hedged item for the risk being hedged. The hypothetical derivative is a theoretical interest rate swap with no counterparty credit risk and with zero initial fair value, whose main terms are as follows:

Hypothetical derivative terms
Start date 31 December 20X0
Counterparties ABC and credit risk-free counterparty
Notional EUR 100 million
Maturity 5 years (31 December 20X5)
ABC pays 3.87% annually, actual/360 basis
ABC receives Euribor 12M annually, actual/360 basis
Euribor fixing Euribor is fixed at the beginning of the annual interest period
Initial fair value Nil

The fixed rate of the hypothetical derivative is higher than that of the hedging instrument due to the absence of CVA in the former.

Changes in the fair value of the hedging instrument will be recognised as follows:

  • The effective part of the gain or loss on the hedging instrument will be recognised in the cash flow hedge reserve of OCI in equity. The accumulated amount in equity will be reclassified to profit or loss in the same period during which the hedged expected future cash flow affects profit or loss, adjusting interest expense.
  • The ineffective part of the gain or loss on the hedging instrument will be recognised immediately in profit or loss.

Hedge effectiveness will be assessed prospectively at hedging relationship inception, on an ongoing basis at least upon each reporting date and upon occurrence of a significant change in the circumstances affecting the hedge effectiveness requirements.

The hedging relationship will qualify for hedge accounting only if all the following criteria are met:

  1. The hedging relationship consists only of eligible hedge items and hedging instruments. The hedge item is eligible as it is a group of highly expected forecast cash flows that exposes the entity to fair value risk, affects profit or loss and is reliably measurable. The hedging instrument is eligible as it is a derivative that does not result in a net written option.
  2. At hedge inception there is a formal designation and documentation of the hedging relationship and the entity's risk management objective and strategy for undertaking the hedge.
  3. The hedging relationship is considered effective.

The hedging relationship will be considered effective if the following three requirements are met:

  1. There is an economic relationship between the hedged item and the hedging instrument.
  2. The effect of credit risk does not dominate the value changes that result from that economic relationship.
  3. The hedge ratio of the hedging relationship is the same as that resulting from the quantity of hedged item that the entity actually hedges and the quantity of the hedging instrument that the entity actually uses to hedge that quantity of hedged item. The hedge ratio should not be intentionally weighted to create ineffectiveness.

Whether there is an economic relationship between the hedged item and the hedging instrument will be assessed on a qualitative basis comparing the critical terms (notional, interest periods, underlying and fixed rates) of the hypothetical derivative and the hedging instrument. The assessment will be complemented by a quantitative assessment using the scenario analysis method for one scenario in which Euribor interest rates will be shifted upwards by 2% and the changes in fair value of the hypothetical derivative and the hedging instrument compared.

7.5.3 Hedge Effectiveness Assessment Performed at the Start of the Hedging Relationship

The hedging relationship was considered effective as the following three requirements were met:

  1. There was an economic relationship between the hedged item and the hedging instrument. Based on the qualitative assessment performed supported by a quantitative analysis, ABC concluded that the change in fair value of the hedged item was expected to be substantially offset by the change in fair value of the hedging instrument, corroborating that both elements had values that would generally move in opposite directions.
  2. The effect of credit risk did not dominate the value changes resulting from that economic relationship as the credit ratings of both the entity and XYZ Bank were considered sufficiently strong.
  3. The hedge ratio of the hedging relationship was the same as that resulting from the quantity of hedged item that the entity actually hedged and the quantity of the hedging instrument that the entity actually used to hedge that quantity of hedged item. The hedge ratio was not intentionally weighted to create ineffectiveness.

Due to the fact that the terms of the hedging instrument and those of the expected cash flow closely matched and the low credit risk exposure to the counterparty of the swap contract, it was concluded that the hedging instrument and the hedged item had values that would generally move in opposite directions. This conclusion was supported by a quantitative assessment, which consisted of one scenario analysis performed as follows. A parallel shift of +2% occurring on the assessment date was simulated. The fair values of the hedging instrument and the hypothetical derivatives were calculated and compared to their initial fair values. As shown in the table below, the high degree of offset implied that the change in fair value of the hedged item was expected to largely be offset by the change in fair value of the hedging instrument, corroborating that both elements had values that would generally move in opposite directions.

Scenario analysis assessment
Hedging instrument Hypothetical derivative
Initial fair value Nil Nil
Final fair value 8,860,000 8,911,000
Cumulative fair value change 8,860,000 8,911,000
Degree of offset 99.4%

The degree of offset would have been slightly larger than 100%, had the hedging instrument had no CVA. In this case, the large positive amount and the 5-year remaining term resulted in a substantial CVA.

The following potential sources of ineffectiveness were identified:

  • a substantial deterioration in credit risk of either the entity or the counterparty to the hedging instrument; and
  • a change in the timing or amounts of the hedged highly expected cash flows.

The hedge ratio was set at 1:1.

ABC also performed assessments on each reporting date, yielding the same conclusions. These assessments have been omitted to avoid unnecessary repetition.

7.5.4 Fair Valuations, Effective/Ineffective Amounts and Cash Flow Calculations

Fair Valuations of Hedging Instrument and Hypothetical Derivative

As an example, the following table details the fair valuation of the hedging instrument on 31 December 20X1:

Date Euribor 12M (1) Discount factor Expected floating leg cash flow (2) Fixed leg cash flow (3) Expected settlement amount (4) Present value (5)
31-Dec-20X2 4.21% 0.9591 4,268,000 <3,914,000> 354,000 340,000
31-Dec-20X3 4.80% 0.9146 4,867,000 <3,914,000> 953,000 872,000
31-Dec-20X4 5.00% 0.8705 5,069,000 <3,914,000> 1,155,000 1,005,000
31-Dec-20X5 5.12% 0.8275 5,191,000 <3,914,000> 1,277,000 1,057,000
CVA/DVA <31,000>
Total 3,243,000

Notes:

(1) The expected Euribor 12-month rate, as of 31 December 20X1, to be fixed two business days prior to the commencement of the interest period

(2) Expected floating leg cash flow = 100 mn × Euribor 12M × 365/360, assuming 365 calendar days in the interest period

(3) Fixed leg cash flow = 100 mn × 3.86% × 365/360, assuming 365 calendar days in the interest period

(4) Expected settlement amount = Expected floating leg cash flow – Absolute value[Fixed leg cash flow]

(5) Present value = Expected settlement amount × Discount factor

Similarly, the following table details the fair valuation of the hypothetical derivative on 31 December 20X1:

Date Euribor 12M Discount factor Expected floating leg cash flow Fixed leg cash flow (*) Expected settlement amount Present value
31-Dec-20X2 4.21% 0.9591 4,268,000 <3,924,000> 344,000 330,000
31-Dec-20X3 4.80% 0.9146 4,867,000 <3,924,000> 943,000 862,000
31-Dec-20X4 5.00% 0.8705 5,069,000 <3,924,000> 1,145,000 997,000
31-Dec-20X5 5.12% 0.8275 5,191,000 <3,924,000> 1,267,000 1,048,000
CVA/DVA Nil
Total 3,237,000

* Fixed leg cash flow = 100 mn × 3.87% × 365/360, assuming 365 calendar days in the interest period

The fair values of the hedging instrument and the hypothetical derivative at each relevant date were as follows:

Date Hedging instrument fair value Period change Cumulative change Hypothetical derivative fair value Cumulative change
31-Dec-20X1 3,243,000 3,243,000 3,243,000 3,237,000 3,237,000
31-Dec-20X2 850,000 <2,393,000> 850,000 832,000 832,000
31-Dec-20X3 276,000 <574,000> 276,000 263,000 263,000
31-Dec-20X4 <87,000> <363,000> <87,000> <78,000> <78,000>
31-Dec-20X5 Nil 87,000 Nil Nil Nil

Effective and Ineffective Amounts

The ineffective part of the change in fair value of the swap was the excess of its cumulative change in fair value over that of the hypothetical derivative. The effective and ineffective parts of the change in fair value of the swap were the following (see Section 5.5.6 for an explanation of the calculations):

31-Dec-X1 31-Dec-X2 31-Dec-X3 31-Dec-X4 31-Dec-X5
Cumulative change in fair value of hedging instrument 3,243,000 850,000 276,000 <87,000> Nil
Cumulative change in fair value of hypothetical derivative 3,237,000 832,000 263,000 <78,000> Nil
Lower amount 3,237,000 832,000 263,000 <78,000> Nil
Previous cumulative effective amount 3,237,000 844,000 270,000 <78,000>
Available amount 3,237,000 <2,405,000> <581,000> <348,000> 78,000
Period change in fair value of hedging instrument 3,243,000 <2,393,000> <574,000> <363,000> 87,000
Effective part 3,237,000 <2,393,000> <574,000> <348,000> 78,000
Ineffective part 6,000 Nil Nil <15,000> 9,000

Bond Coupon Payments and Swap Settlement Amounts

The bond coupon payments and swap settlement amounts at each relevant date were as follows:

Date Period Euribor 12M Bond interest (1) Swap settlement amount (2)
31-Dec-20X1 3.21% <4,775,000> <659.000>
31-Dec-20X2 4.21% <5,789,000> 354.000
31-Dec-20X3 3.71% <5,282,000> <152.000>
31-Dec-20X4 3.80% <5,374,000> <61.000>
31-Dec-20X5 3.95% <5,526,000> 91.000

Notes:

(1) <100 mn> × (Euribor 12M + 1.50%) × 365/360, assuming 365 calendar days in the interest period

(2) 100 mn × (Euribor 12M) × 365/360 − 100 mn × 3.86% × 365/360, assuming 365 calendar days in the interest period

7.5.5 Accounting Entries

The required journal entries were the following.

  1. Entries on 31 December 20X0

    To record the issuance of the bond:

  2. No journal entries were required to record the swap since its fair value was zero at inception.
  3. Entries on 31 December 20X1

    The bond paid a EUR 4,775,000 coupon.

  4. The change in fair value of the swap since the last valuation was a EUR 3,243,000 gain, of which EUR 3,237,000 was deemed to be effective and recorded in the cash flow hedge reserve of equity, while EUR 6,000 was deemed to be ineffective and recorded in profit or loss.
  5. Under the swap the entity paid a EUR 659,000 settlement amount.
  6. Entries on 31 December 20X2

    The bond paid a EUR 5,789,000 coupon. The change in fair value of the swap since the last valuation was a EUR 2,393,000 loss, fully effective and recorded in the cash flow hedge reserve of equity. Under the swap the entity received a EUR 354,000 settlement amount.

  7. Entries on 31 December 20X3

    The bond paid a EUR 5,282,000 coupon. The change in fair value of the swap since the last valuation was a EUR 574,000 loss, fully effective and recorded in the cash flow hedge reserve of equity. Under the swap the entity paid a EUR 152,000 settlement amount.

  8. Entries on 31 December 20X4

    The bond paid a EUR 5,374,000 coupon. The change in fair value of the swap since the last valuation was a EUR 363,000 loss, of which EUR 348,000 was deemed to be effective and recorded in the cash flow hedge reserve of equity, while EUR 15,000 was deemed to be ineffective and recorded in profit or loss. Under the swap the entity paid a EUR 61,000 settlement amount.

  9. Entries on 31 December 20X5

    The bond paid a EUR 5,526,000 coupon and repaid the EUR 100 million principal. The change in fair value of the swap since the last valuation was a EUR 87,000 gain, of which EUR 78,000 was deemed to be effective and recorded in the cash flow hedge reserve of equity, while EUR 9,000 was deemed to be ineffective and recorded in profit or loss. Under the swap the entity received a EUR 91,000 settlement amount.

7.5.5 Final Remarks

The total interest expense/income recognised during the interest period ending 31 December 20X1 was EUR 5,434,000 (=4,775,000 + 659,000). The objective of entering into the hedge was to fix the overall interest rate at 5.36%, which represented a EUR 5,434,000 (=100 mn × (3.86% + 1.50%) × 365/360) interest expense. Therefore, the objective was fully met during that interest period. This was true for all interest periods in which the swap fair value change was fully effective. In periods during which ineffectiveness was present, the difference between the actual and the target interest expenses was notably small.

The end date of the interest periods coincided with the reporting dates. This resulted in no accrual amounts to be recorded. When there are accrual amounts, the fair valuation of the swap should exclude these amounts, or otherwise a double counting in profit or loss would occur.

7.6 CASE STUDY: HEDGING A FLOATING RATE LIABILITY WITH A ZERO-COST COLLAR

This section covers the hedge with a zero-cost collar of the variability in interest payments pertaining to a floating rate debt due to changes in interest rates. The hedge accounting treatment of caps and collars is relatively clear from an IFRS 9 perspective. The hedged liability is identical to that in the previous case:

Bond terms
Issue date 31 December 20X0
Maturity 5 years (31 December 20X5)
Notional EUR 100 million
Coupon Euribor 12M + 1.50% annually, actual/360 basis
Euribor fixing Euribor is fixed at the beginning of the annual interest period

ABC decided to protect its exposure to adverse movements in the Euribor 12-month ­interest rate by, alongside the issuance of the bond, buying a cap which set a maximum interest to be paid each interest period. Simultaneously, to avoid paying an up-front premium, ABC sold an interest rate floor which set a minimum interest to be paid each interest period. Recall that the combination of a cap and a floor is called a collar. In our case, ABC entered into a collar with the following terms:

Interest rate cap terms
Trade date 31 December 20X0
Buyer ABC
Seller XYZ Bank
Notional EUR 100 million
Maturity 5 years (31 December 20X5)
Cap rate 4.85% annually, actual/360 basis
Underlying Euribor is fixed at the beginning of the annual interest period
Up-front premium EUR 950,000
Interest rate floor terms
Trade date 31 December 20X0
Buyer XYZ Bank
Seller ABC
Notional EUR 100 million
Maturity 5 years (31 December 20X5)
Floor rate 3.18% annually, actual/360 basis
Underlying Euribor is fixed at the beginning of the annual interest period
Up-front premium EUR 950,000

When an option is used in a hedging strategy and hedge accounting is applied, IFRS 9 gives entities two choices:

  • To designate the option in its entirety as the hedging instrument. This is seldom chosen.
  • To separate the option's intrinsic and time values, and to designate only the intrinsic value as the hedging instrument in the hedging relationship. The option's time value is, therefore, excluded from the hedging relationship. This is the alternative commonly used because it enhances hedge effectiveness as the option's time value is not replicated in the hedged item. In other words, from a hedge accounting perspective the hedged item is assumed to lack any time value.

As a result, ABC designated the collar's intrinsic value (i.e., the intrinsic values of both the purchased and sold options) as the hedging instrument, and the highly expected variable coupons of the bond as the hedged item in a cash flow hedge of interest rate risk. The sold floor could be designated as part of the hedging instrument because:

  1. no net premium was received;
  2. the sold floor was designated as an offset to the purchased cap.

The credit spread associated with the bond (150 basis points) was excluded from the hedging relationship. The combination of the bond and the collar resulted in an overall interest rate between 4.68% (=3.18% floor rate plus the 150 basis points spread) and 6.35% (=4.85% cap rate plus the 150 basis points spread).

7.6.1 Hedging Relationship Documentation

ABC documented the hedging relationship as follows:

Hedging relationship documentation
Risk management objective and strategy for undertaking the hedge The objective of the hedge is to protect the variability of the cash flows stemming from the floating rate coupon payments related to a debt instrument issued by the entity against unfavourable movements in the Euribor 12-month rate above 4.85%. To achieve this objective while not paying an up-front premium for the hedge, the entity does not benefit from favourable movements in the Euribor 12M below 3.18%.
This hedging objective is consistent with ABC's overall risk management strategy of managing the exposure to interest rate risk through the proportion of fixed and floating rate net debt in its total debt portfolio, using swaps and interest rate options.
Interest rate risk. The designated risk being hedged is the risk of changes in the EUR value of the hedged cash flows due to movements in the Euribor 12-month interest rate
Type of hedge Cash flow hedge
Hedged item The cash flows stemming from the coupons of the bond with reference number 08754 issued on 31 December 20X0 with a 5-year maturity, a EUR 100 million notional, and a Euribor 12-month plus 1.50% annual coupon. The coupons are highly expected to occur as the bond has already been issued.
The 1.50% credit spread is excluded from the hedging relationship
Hedging instrument The intrinsic value of a zero-cost collar (the combination of a purchased cap and a sold floor) with reference number 014571. The main terms of the collar are a EUR 100 million notional, a 5-year maturity, a 4.85% cap rate, a 3.18% floor rate and a Euribor 12-month interest rate underlying. The counterparty to the collar is XYZ Bank and the credit risk associated with this counterparty is considered to be very low.
For the avoidance of doubt, the collar's time value is excluded from the hedging relationship
Hedge effectiveness assessment See below

7.6.2 Hedge Effectiveness Assessment

Hedge effectiveness will be assessed by comparing changes in the fair value of the ­hedging instrument to changes in the fair value of a hypothetical derivative. Effectiveness will be assessed only during those periods in which there is a change in intrinsic value.

The terms of the hypothetical derivative are such that its fair value changes exactly offset the changes in fair value of the hedged item for the risk being hedged. As the risk being hedged was the cash flow exposure to adverse movements in the Euribor 12-month rate above 4.85% while paying no up-front premium, the hypothetical derivative is a theoretical interest rate collar with no counterparty credit risk, with zero fair value at the start of the hedging relationship, a cap rate of 4.85% and a floor rate such that the collar results in a zero-cost option combination. The main terms of the hypothetical derivative were as follows:

Hypothetical derivative terms
Cap terms Floor terms
Start date 31 December 20X0 Trade date 31 December 20X0
Buyer ABC Buyer Credit risk-free counterparty
Seller Credit risk-free counterparty Seller ABC
Notional EUR 100 million Notional EUR 100 million
Maturity 5 years (31 December 20X5) Maturity 5 years (31 December 20X5)
Cap rate 4.85%, actual/360 basis Floor rate 3.20%, actual/360 basis (*)
Underlying Euribor 12-month, fixed at the beginning of the annual interest period Underlying Euribor 12-month, fixed at the beginning of the annual interest period

(1) * The floor rate of the hypothetical derivative (3.20%) was different from that of the hedging instrument (3.18%) due to the absence of CVA in the hypothetical derivative (the counterparty to the hypothetical derivative is assumed to be credit risk-free).

Changes in the fair value of the hedging instrument (i.e., the collar's intrinsic value) will be recognised as follows:

  • The effective part of the gain or loss on the hedging instrument will be recognised in the cash flow hedge reserve of OCI in equity. The accumulated amount in equity will be reclassified to profit or loss in the same period during which the hedged expected future cash flow affects profit or loss, adjusting interest expense.
  • The ineffective part of the gain or loss on the hedging instrument will be recognised immediately in profit or loss.

The change in time value of the collar (the “actual time value”) will be excluded from the hedging relationship. Due to the absence of actual time value at the beginning and end of the hedging relationship, the changes in actual time value will be recognised temporarily in the time value reserve of OCI. No reclassification from OCI to profit or loss will be carried out during the term of the hedging relationship as the carrying value of the time value reserve in OCI is expected to be nil at the end of the hedging relationship.

Hedge effectiveness will be assessed prospectively at hedging relationship inception, on an ongoing basis at least upon each reporting date and upon occurrence of a significant change in the circumstances affecting the hedge effectiveness requirements.

The hedging relationship will qualify for hedge accounting only if all the following criteria are met:

  1. The hedging relationship consists only of eligible hedge items and hedging instruments. The hedge item is eligible as it is a group of highly expected forecast cash flows that exposes the entity to fair value risk, affects profit or loss and is reliably measurable. The hedging instrument is eligible as it is a derivative combination that does not result in a net written option and the option sold is designated as an offset to the purchased option.
  2. At hedge inception there is a formal designation and documentation of the hedging relationship and the entity's risk management objective and strategy for undertaking the hedge.
  3. The hedging relationship is considered effective.

The hedging relationship will be considered effective if the following three requirements are met:

  1. There is an economic relationship between the hedged item and the hedging instrument.
  2. The effect of credit risk does not dominate the value changes that result from that economic relationship.
  3. The hedge ratio of the hedging relationship is the same as that resulting from the quantity of hedged item that the entity actually hedges and the quantity of the hedging instrument that the entity actually uses to hedge that quantity of hedged item. The hedge ratio should not be intentionally weighted to create ineffectiveness.

Whether there is an economic relationship between the hedged item and the hedging instrument will be assessed on a quantitative basis using the scenario analysis method for two scenarios in which Euribor interest rates will be shifted upwards and downwards by 2% and the changes in fair value of the hypothetical derivative and the hedging instrument compared.

7.6.3 Hedge Effectiveness Assessment Performed at the Start of the Hedging Relationship

The hedging relationship was considered effective as the following three requirements were met:

  1. There was an economic relationship between the hedged item and the hedging instrument. Based on the quantitative assessment performed, the entity concluded that the change in fair value of the hedged item was expected to be substantially offset by the change in fair value of the hedging instrument, corroborating that both elements had values that would generally move in opposite directions.
  2. The effect of credit risk did not dominate the value changes resulting from that economic relationship as the credit ratings of both the entity and XYZ Bank were considered sufficiently strong.
  3. The hedge ratio of the hedging relationship was the same as that resulting from the quantity of hedged item that the entity actually hedged and the quantity of the hedging instrument that the entity actually used to hedge that quantity of hedged item. The hedge ratio was not intentionally weighted to create ineffectiveness.

A quantitative assessment was performed to support the conclusion that the hedging instrument and the hedged item had values that would generally move in opposite directions. The quantitative assessment consisted of two scenario analyses performed as follows.

A parallel shift of +2% occurring on the assessment date was simulated. The fair values of the hedging instrument and the hypothetical derivatives were calculated and compared to their initial fair values. As shown in the table below, the assessment resulted in a high degree of offset, corroborating that both elements had values that would generally move in opposite directions.

Scenario 1 analysis assessment
Hedging instrument Hypothetical derivative
Initial fair value -0- -0-
Final fair value 4,456,000 4,521,000
Cumulative fair value change 4,456,000 4,521,000
Degree of offset 98.6%

Similarly, a parallel shift of –2% occurring on the assessment date was also simulated. As shown in the table below, the assessment resulted in a high degree of offset, again corroborating that both elements had values that would generally move in opposite directions.

Scenario 2 analysis assessment
Hedging instrument Hypothetical derivative
Initial fair value -0- -0-
Final fair value <6,261,000> <6,358,000>
Cumulative fair value change <6,261,000> <6,358,000>
Degree of offset 98.5%

The following potential sources of ineffectiveness were identified:

  • a substantial deterioration in credit risk of either the entity or the counterparty to the hedging instrument; and
  • a change in the timing or amounts of the hedged highly expected cash flows.

The hedge ratio was set at 1:1.

ABC also performed assessments on each reporting date, yielding the same conclusions. These assessments have been omitted to avoid unnecessary repetition.

7.6.4 Fair Valuations, Effective/Ineffective Amounts and Cash Flow Calculations

Fair Valuations of Hedging Instrument

As an example, the following tables detail the split between the intrinsic value and the time value of the collar on 31 December 20X0 and 31 December 20X1. The fair value of the collar was calculated using the Black–Scholes model and incorporating CVA/DVA.

IFRS 9 does not specify how to calculate the intrinsic value of cap (or a collar). The most accurate way is to calculate for each caplet/floorlet the present value of an undiscounted intrinsic amount by comparing the implied forward interest rate with the cap/floor rate. The sum of the discounted values yields the intrinsic value of the cap/floor. The time value of the collar was calculated as follows:

equation
Collar fair valuation on 31 December 20X0
Date Euribor 12M Discount factor Cap intrinsic value (undiscounted) (1) Floor intrinsic value (undiscounted) (2) Total intrinsic value (present value) (3)
31-Dec-20X1 3.21% 0.9685 -0- -0- -0-
31-Dec-20X2 3.40% 0.9667 -0- -0- -0-
31-Dec-20X3 3.90% 0.9299 -0- -0- -0-
31-Dec-20X4 4.37% 0.8904 -0- -0- -0-
31-Dec-20X5 4.60% 0.8507 -0- -0- -0-
CVA/DVA -0-
Total intrinsic value
Time value (4) -0-
Fair value (5) -0-

Notes:

(1) 100 mn × max(Euribor 12M – 4.85%; 0) × 365/360, assuming 365 calendar days in the interest period

(2) <100 mn> × max(3.18% – Euribor 12M; 0) × 365/360, assuming 365 calendar days in the interest period

(3) (Undiscounted cap intrinsic value + Undiscounted floor intrinsic value) × Discount factor

(4) Fair value – Intrinsic value

(5) Initial fair value was nil, calculated using the Black–Scholes model

Collar fair valuation on 31 December 20X1
Date Euribor 12M Discount factor Cap intrinsic value (undiscounted) Floor intrinsic value (undiscounted) Total intrinsic value (present value)
31-Dec-20X2 4.21% 0.9591 -0-
31-Dec-20X3 4.80% 0.9146 -0-
31-Dec-20X4 5.00% 0.8705 152,000 132,000
31-Dec-20X5 5.12% 0.8275 274,000 227,000
CVA/DVA <4,000>
Total intrinsic value 355,000
Time value 217,000
Fair value 572,000

The following table summarises the split between the collar's intrinsic and time value at each reporting date:

Date Collar intrinsic value Collar time value Collar total fair value Period change in intrinsic value Period change in time value Period change in total fair value
31-Dec-20X0 -0- -0- -0-
31-Dec-20X1 355,000 217,000 572,000 355,000 217,000 572,000
31-Dec-20X2 130,000 300,000 430,000 <225,000> 83,000 <142,000>
31-Dec-20X3 -0- 170,000 170,000 <130,000> <130,000> <260,000>
31-Dec-20X4 -0- 20,000 20,000 -0- <150,000> <150,000>
31-Dec-20X5 -0- -0- -0- -0- <20,000> <20,000>

Effective and Ineffective Amounts

The following table summarises the fair value cumulative changes of the hedging instrument (i.e., the collar's intrinsic value) and the hypothetical derivative (which had intrinsic value only):

Date Hedging instrument fair value Cumulative change Hypothetical derivative fair value Cumulative change
31-Dec-20X0 -0- -0-
31-Dec-20X1 355,000 355,000 345,000 345,000
31-Dec-20X2 130,000 130,000 128,000 128,000
31-Dec-20X3 -0- -0- -0- -0-
31-Dec-20X4 -0- -0- -0- -0-
31-Dec-20X5 -0- -0- -0- -0-

The ineffective part of the change in fair value of the hedging instrument was the excess of its cumulative change in fair value over that of the hypothetical derivative. The effective and ineffective parts of the change in fair value of the swap were the following (see Section 5.5.6 for an explanation of the calculations):

31-Dec-X1 31-Dec-X2 31-Dec-X3 31-Dec-X4 31-Dec-X5
Cumulative change in fair value of hedging instrument 355,000 130,000 -0- -0- -0-
Cumulative change in fair value of hypothetical derivative 345,000 128,000 -0- -0- -0-
Lower amount 345,000 128,000 -0- -0- -0-
Previous cumulative effective amount 345,000 128,000 -0- -0-
Available amount 345,000 <217,000> <128,000> -0- -0-
Period change in fair value of hedging instrument 355,000 <225,000> <130,000> -0- -0-
Effective part 345,000 <217,000> <128,000> -0- -0-
Ineffective part 10,000 <8,000> <2,000> -0- -0-

Time Value Reserve Amounts

Under IFRS 9, when the time value component of an option is excluded from the hedging relationship, its cumulative change in fair value from the date of designation of the hedging instrument is temporarily accumulated in OCI to the extent that it relates to the hedged item.

In our case, due to the absence of actual time value at the beginning (31 December 20X0) and end (31 December 20X5) of the hedging relationship, changes in actual time value were recognised temporarily in the time value reserve of OCI, as shown in the table below. No reclassification to profit or loss was carried out during the term of the hedging relationship as the carrying value of the time value reserve in OCI was expected to be nil at the end of the hedging relationship.

Amounts to be recognised in the time value reserve of OCI (in EUR)
31-Dec-X1 31-Dec-X2 31-Dec-X3 31-Dec-X4 31-Dec-X4
New entry in reserve 217,000 83,000 <130,000> <150,000> <20,000>
Reserve carrying value 217,000 300,000 170,000 20,000 -0-

Bond Coupon Payments and Swap Settlement Amounts

The bond coupon payments and swap settlement amounts at each relevant date were as follows:

Date Period Euribor 12M Bond interest (1) Collar settlement amount (2)
31-Dec-20X1 3.21% <4,775,000> -0-
31-Dec-20X2 4.21% <5,789,000> -0-
31-Dec-20X3 3.71% <5,282,000> -0-
31-Dec-20X4 3.80% <5,374,000> -0-
31-Dec-20X5 3.95% <5,526,000> -0-

Notes:

(1) <100 mn> × (Euribor 12M + 1.50%) × 365/360, assuming 365 calendar days in the interest period

(2) 100 mn × max[Euribor 12M – 4.85%, 0] × 365/360 – 100 mn × max[3.18% – Euribor 12M, 0] × 365/360, assuming 365 calendar days in the interest period

7.6.5 Accounting Entries

The required journal entries were as follows.

  1. Entries on 31 December 20X0

    To record the issuance of the bond:

  2. No journal entries were required to record the collar since its fair value was zero at inception.
  3. Entries on 31 December 20X1

    The bond paid a EUR 4,775,000 coupon.

  4. The change in the fair value of the collar since the last valuation was a gain of EUR 572,000. Of this amount, a gain of EUR 355,000 was due to a change in the collar's intrinsic value, split between a 345,000 effective amount recorded in equity, and a EUR 10,000 ineffective amount recorded in profit or loss. The remainder, a gain of EUR 217,000, was due to a change in the collar's time value and taken to the time value reserve in OCI.
  5. No settlement amounts were paid or received under the collar.
  6. Entries on 31 December 20X2

    The bond paid a EUR 5,789,000 coupon. The change in the fair value of the collar since the last valuation was a EUR 142,000 loss. Of this amount, a EUR 225,000 loss was due to a change in the collar's intrinsic value, split between a EUR <217,000> effective amount recorded in equity, and a EUR <8,000> ineffective amount recorded in profit or loss. The remainder, a EUR 83,000 gain, was due to a change in the collar's time value and taken to the time value reserve in OCI. No settlement amounts were paid or received under the collar.

  7. Entries on 31 December 20X3

    The bond paid a EUR 5,282,000 coupon. The change in the fair value of the collar since the last valuation was a EUR 260,000 loss. Of this amount, a EUR 130,000 loss was due to a change in the collar's intrinsic value, split between a EUR <128,000> effective amount recorded in equity, and a EUR <2,000> ineffective amount recorded in profit or loss. The remainder, a EUR 130,000 loss, was due to a change in the collar's time value and taken to the time value reserve in OCI. No settlement amounts were paid or received under the collar.

  8. Entries on 31 December 20X4

    The bond paid a EUR 5,374,000 coupon. The change in fair value of the collar since the last valuation was a EUR 150,000 loss, all of which was due to a change in the collar's time value and recorded in the time value reserve of equity. No settlement amounts were paid or received under the collar.

  9. Entries on 31 December 20X5

    The bond paid a EUR 5,526,000 coupon and repaid the EUR 100 million principal. The change in fair value of the collar since the last valuation was a EUR 20,000 loss, all of which was due to a change in the collar's time value and recorded in the time value reserve of equity. No settlement amounts were paid or received under the collar.

7.6.6 Final Remarks

In the case just covered, the collar had no intrinsic value at the start of the hedging relationship because both the cap rate (4.85%) and the floor rate (3.18%) were well “away” from the 3.86% swap rate. The accounting for the time value component of a collar that has a zero time value both at the start and end of the hedging relationship is relatively simple, as all the changes in time value are recognised in the time value reserve of OCI and no reclassification is needed.

Imagine instead a zero-cost collar in which the cap and floor rates were 4.50% and 3.52%, respectively. Ignoring CVAs/DVAs, this floor would have had a EUR <336,000> intrinsic value at the start of the hedging relationship. Because the collar had an initial zero fair value at the start of the hedging relationship, it would have had a EUR 336,000 time value at that moment, as shown in the following table:

Collar fair valuation on 31 December 20X0
Date Euribor 12M Discount factor Cap intrinsic value (undiscounted) Floor intrinsic value (undiscounted) Total intrinsic value (present value)
31-Dec-20X1 3.21% 0.9685 -0- <314,000> <304,000>
31-Dec-20X2 3.40% 0.9667 -0- <122,000> <118,000>
31-Dec-20X3 3.90% 0.9299 -0- -0- -0-
31-Dec-20X4 4.37% 0.8904 -0- -0- -0-
31-Dec-20X5 4.60% 0.8507 101,000 -0- 86,000
Total intrinsic value (excl. CVA/DVA) <336,000>
Time value 336,000
Fair value -0-

Implications of a Non-zero Initial Intrinsic Value

A non-zero intrinsic value at the start of a hedging relationship has important operational implications.

Firstly, the entity would need to keep track of the intrinsic and time values of each caplet /floorlet combination and to compare them with the intrinsic and time values to the corresponding caplet/floorlet combination of the hypothetical/aligned derivative. As a result, effective /ineffective amounts have to be separately calculated for each caplet/floorlet combination, a notably complex exercise.

Secondly, substantial differences between the cap/floor rates of the hedging instrument and the hypothetical derivative may occur if an excessively strict auditor requires the hypothetical derivative's cap/floor rates to be out-of-the-money, or in other words, to have no intrinsic value at the start of the hedging relationship. In our example, in which the actual collar rates were 3.52–4.50%, the hypothetical derivative rates would have been 3.21–4.60%. Fortunately, the accounting community commonly requires the hypothetical derivative cap and the floor rates to be above and below the swap rate respectively, accepting a non-zero intrinsic value at the commencement of the hedging relationship. In our example, a hypothetical derivative with strikes 3.54–4.50% would have been acceptable as the hypothetical swap rate (3.87%) was between both strikes.

In Section 7.13 an example of a collar with a non-zero initial intrinsic and time values is covered.

Implications of a Non-zero Initial Time Value

Besides the need to keep track of the time value of each caplet/floorlet separately, a non-zero time value at start of a hedging relationship requires a different accounting treatment for the time value component (the “actual” time value), as explained in Section 2.10. The actual time value is compared at the start of the hedging relationship with a theoretical time value (the “aligned” time value).

  • If the actual time value is greater than the aligned time value, then the amount that is subsequently recognised in OCI is determined only on the basis of the aligned time value. Any remainder of the change in the actual time value is recognised in profit or loss.
  • If the actual time value is lower than the aligned time value, then the amount that is subsequently recognised in OCI is the lower of the cumulative change of the actual and aligned time values. Any remainder of the change in the actual time value is recognised in profit or loss.

7.7 IMPLICATIONS OF INTEREST ACCRUALS AND CREDIT SPREADS

In this section I cover the implications, when calculating fair values of financial instruments, of interest or settlement amounts accruals. The main conclusion is that interest accrual amounts should be excluded when computing fair values of derivatives. Inclusion of accruals may cause important errors in the financial statements. This case is based in a fair value hedge of a two-year bond to show how to properly take into account interest accruals.

7.7.1 Background Information

On 31 March 20X0, ABC issued at par a EUR 100 million, 2-year fixed rate bond with a 3.78% annual coupon. ABC's hedging policy was to swap all new issues to floating and at a later stage decide, on a portfolio basis, the proportion of fixed versus floating exposure. Accordingly, on the date on which the bond was issued ABC considered entering into an interest rate swap in which it would receive 3.78% annually and would pay Euribor 12-month annually. However, because the yield curve on 31 March 20X0 was very steep, ABC preferred instead to enter into a swap in which it would receive 3.78% annually and pay Euribor 3-month quarterly. The main terms of the bond and the swap were as follows:

Bond terms
Issue date 31 March 20X0
Maturity 2 years (31 March 20X2)
Notional EUR 100 million
Coupon 4.78% annually, 30/360 basis
Interest rate swap terms
Trade date 31 March 20X0
Counterparties ABC and XYZ Bank
Maturity 2 years (31 March 20X2)
Notional EUR 100 million
Initial fair value Zero
ABC pays Euribor 3M quarterly, actual/360 basis
ABC receives 3.78% annually, 30/360 basis
Euribor fixing Euribor is fixed at the beginning of the annual interest period

Figure 7.1 shows the cash flows of the two legs of the swap. Under the floating leg, ABC had to pay Euribor 3-month each quarter. Under the fixed leg, ABC had to receive 3.78% each year.

image

Figure 7.1 Swap interest cash flows.

Figure 7.2 depicts the strategy's interest flows. Through the swap ABC paid quarterly Euribor 3-month and received 3.78% annually. ABC used the 3.78% cash flows it received under the swap to partially pay the bond interest. As a result, ABC obtained synthetically a EUR floating liability in which it paid Euribor plus 100 basis points.

image

Figure 7.2 Hedging strategy interest flows.

7.7.2 Credit Spread and Hedge Accounting

ABC designated the swap as the hedging instrument in a fair value hedge of the bond. Hedge effectiveness was assessed by comparing changes in the fair value of the hedging instrument to changes in the fair value of the hedged item. One decision ABC had to make was whether to include the credit spread in the hedging relationship. In other words, when defining in the hedge documentation the risk being hedged, to choose between:

  • Hedging all the risks (i.e., credit and interest rate risks in our case). The hedged item would be fair valued in its entirety.
  • Hedging only interest rate risk and, as a result, excluding credit risk from the hedging relationship. The hedged item would be defined as the bond cash flows representing a 3.78% interest rate (i.e., the first EUR 3.87 million). The hedged item would be fair valued for changes in interest rates only.

Because the swap only hedged interest rate risk, the latter was chosen. Therefore, the hedged item was the cash flows corresponding to the first EUR 3.87 million of each coupon payment.

7.7.3 Interest Accruals and Fair Valuations

A key element, when derivatives with several settlement dates are involved, is the interaction between interest accruals and fair valuations. Suppose that ABC reported its financial statements on an annual basis every 31 December. Therefore, the first reporting date after hedge inception was 31 December 20X0. By that date and regarding the floating leg of the hedging instrument, four quarterly Euribor 3-month fixings had already been set and interest for three quarters had already being paid, as shown in the following table:

Hedging instrument floating leg (31 December 20X0)
Cash flow date Euribor 3M fixing date Euribor 3M Paid floating amount
30-Jun-X0 29-Mar-X0 2.00% 506,000
30-Sep-X0 28-Jun-X0 2.50% 632,000
31-Dec-X0 28-Sep-X0 3.00% 758,000
31-Mar-X1 29-Dec-X0 3.50% Not yet paid
30-Jun-X1 29-Mar-X1 Not yet fixed (implied 3.69%) Not yet paid
30-Sep-X1 28-Jun-X1 Not yet fixed
(implied 3.75%)
Not yet paid
31-Dec-X1 28-Sep-X1 Not yet fixed
(implied 3.81%)
Not yet paid
31-Mar-X2 29-Dec-X1 Not yet fixed
(implied 3.85%)
Not yet paid

Regarding the fixed leg of the hedging instrument, the rates were already known but no interest was paid by 31 December 20X0:

Cash flow date Fixed rate Received fixed amount
31-Mar-X1 3.78% Not yet received
31-Mar-X2 3.78% Not yet received

The fair value of the swap on 31 December 20X0 was the following, ignoring CVAs/DVAs:

Date Euribor 3M Discount factor Expected floating leg cash flow Fixed leg cash flow Net amount Present value
31-Mar-X1 3.50% 0.9913 <875,000> 3,780,000 2,905,000 2,880,000
30-Jun-X1 3.69% 0.9908 <933,000> <933,000> <924,000>
30-Sep-X1 3.75% 0.9815 <948,000> <948,000> <930,000>
31-Dec-X1 3.81% 0.9721 <963,000> <963,000> <936,000>
31-Mar-X2 3.85% 0.9627 <973,000> 3,780,000 2,807,000 2,702,000
Fair value 2,792,000

If no further adjustments are applied, the profit or loss statement on 31-December-20X0 was as follows:

Amount
Floating leg income on 30-Jun-X0 <506,000>
Floating leg income on 30-Sep-X0 <632,000>
Floating leg income on 31-Dec-X0 <758,000>
Accrual of fixed leg to be received on 31-Mar-X1 2,848,000 (*)
Change in fair value of swap 2,782,000
Total 3,734,000

(*) 3,780,000 × (275 days from 31-Mar-X0 to 31-Dec-X0)/(365 days from 31-Mar-X0 to 31-Mar-X1)

A profit of EUR 3,734,000 is great news for ABC. The bad news is that this profit or loss statement is wrong as it is double counting the accrual of the amounts to be received on 31-Mar-X1. ABC is recognising the accrual corresponding to the swap's fixed leg (EUR 2,848,000) to be settled on 31 March 20X1. Simultaneously, ABC is including that amount when fair valuing the swap: a EUR 3,780,000 cash flow corresponding to 31 March 20X1 (see “fixed leg cash flow” amount in the first line of the swap fair valuation).

ABC should have fair valued the swap excluding any accruals amounts, as shown in the following table:

Date Euribor 3M Discount factor Expected floating leg cash flow Fixed leg cash flow Net amount Present value
31-Mar-X1 3.50% 0.9913 <875,000> 932,000 (*) 57,000 56,000
30-Jun-X1 3.69% 0.9908 <933,000> <933,000> <924,000>
30-Sep-X1 3.75% 0.9815 <948,000> <948,000> <930,000>
31-Dec-X1 3.81% 0.9721 <963,000> <963,000> <936,000>
31-Mar-X2 3.85% 0.9627 <973,000> 3,780,000 2,807,000 2,702,000
Fair value 32,000

(*) 3,780,000 × 90/365

ABC's profit or loss statement on 31-December-20X0 was as follows:

Amount
Floating leg income on 30-Jun-X0 <506,000>
Floating leg income on 30-Sep-X0 <632,000>
Floating leg income on 31-Dec-X0 <758,000>
Accrual of fixed leg to be received on 31-Mar-X1 2,848,000 (*)
Change in fair value of swap 32,000
Total 984,000

(*) 3,780,000 × (275 days from 31-Mar-X0 to 31-Dec-X0)/(365 days from 31-Mar-X0 to 31-Mar-X1)

ABC reported a EUR 984,000, mostly stemming from the differential between the 2.75% average interest rate paid during the period (2.75% = (2.00% + 2.50% + 3.00% + 3.50%)/4) and the 3.78% interest rate received. An additional EUR 32,000 was due to the change in fair value of the swap, excluding accrual amounts.

Regarding the hedged item, the conclusion is identical: interest accruals have to be excluded from the fair valuation of the hedged item. Otherwise, a double counting in profit or loss would occur.

7.8 CASE STUDY: HEDGING A FIXED RATE LIABILITY WITH AN INTEREST RATE SWAP

This section covers the hedge with an interest rate swap of a fixed rate liability, applying a fair value hedge. Because the issued debt paid a fixed rate coupon, the entity was not exposed to the variability in interest payments due to changes in interest rates, so why was the entity interested in changing its interest rate risk profile? Usually an entity's funding department raises and secure funds to attain the entity's funding needs. The funding department has specific funding targets for new issuance of debt. The funding targets are set, for each maturity, as a spread to the corresponding floating rate (e.g., a 50 bpd spread for 1-year debt, a 160 bps points spread for 5-year debt, etc.). Generally, the funding department is not interested in issuing fixed rate debt, while investors often require a fixed rate instrument. Accordingly, the funding department may issue a fixed rate bond and simultaneously transform the bond coupons into floating rate interest through a pay-floating/receive-fixed interest rate swap, effectively funding itself at Libor plus a spread. At a later stage, the entity may decide to convert back to fixed with a pay-fixed/receive-floating interest rate swap to achieve on a portfolio basis a certain mix of floating versus fixed liabilities.

7.8.1 Background Information

On 31 July 20X0, ABC issued at par a fixed rate bond with the following characteristics:

Bond terms
Issue date 31 July 20X0
Issuer ABC
Issue proceeds EUR 100 million (100% of notional)
Maturity 3 years (31 July 20X3)
Notional EUR 100 million
Coupon 4.94% annually, 30/360 basis

ABC's policy was to immediately swap to floating all new debt issues and later, as part of its overall hedging policy, decide what fixed-floating mix was the most appropriate for the whole corporation. Accordingly, simultaneously with the issuance of the bond, ABC entered into a receive-fixed pay-floating interest rate swap with XYZ Bank with the following terms:

Interest rate swap terms
Trade date 31 July 20X0
Counterparties ABC and XYZ Bank
Maturity 3 years (31 July 20X3)
Notional EUR 100 million
Initial fair value Zero
ABC pays Euribor 12M annually, actual/360 basis
ABC receives 4.34% annually, 30/360 basis
Euribor fixing Euribor is fixed 2 days prior to the commencement of the annual interest period

Under the swap, ABC paid annually Euribor 12-month and received annually 4.34%. ABC then used the 4.34% received and added 0.60% to pay the 4.94% bond interest. The combination of the bond and the swap resulted in ABC paying an interest of Euribor 12-month plus 60 bps, as shown in Figure 7.3. The 60 bps credit spread was the difference between the bond's coupon rate (4.94%) and the swap's fixed rate (4.34%).

image

Figure 7.3 Hedging strategy interest flows.

The swap was designated as the hedging instrument in a fair value hedge of the bond.

7.8.2 Hedging Relationship Documentation

ABC documented the hedging relationship as follows:

Hedging relationship documentation
Risk management objective and strategy for undertaking the hedge The objective of the hedge is to reduce the variability of the fair value of a fixed rate bond issued by the entity.
This hedging objective is consistent with the group's overall interest rate risk management strategy of transforming all new issued debt into floating rate, and thereafter managing the exposure to interest rate risk through the proportion of fixed and floating rate net debt in its total debt portfolio.
Interest rate risk. The designated risk being hedged is the risk of changes in the EUR fair value of the hedged item attributable to changes in the Euribor interest rates.
Fair value changes attributable to credit or other risks are not hedged in this relationship. Accordingly, the 60 bps credit spread is excluded from the hedging relationship
Type of hedge Fair value hedge
Hedged item The coupons and principal of the three-year 4.94% fixed rate bond with reference number 678902. As the bond credit spread (60 bps) is excluded from the hedging relationship, only the cash flows related to the interest rate component of the coupons will be part of the hedging relationship (i.e., those corresponding to a 4.34% rate or EUR 4.34 million). The EUR 100 million principal is included in the hedging relationship in its entirety.
Hedging instrument The interest rate swap with reference number 014569. The main terms of the swap are a EUR 100 million notional, a 3-year maturity, a 4.34% fixed rate to be received by the entity and a Euribor 12-month rate to be paid by the entity. The counterparty to the swap is XYZ Bank and the credit risk associated with this counterparty is considered to be very low
Hedge effectiveness assessment See below

7.8.3 Hedge Effectiveness Assessment

Hedge effectiveness will be assessed by comparing changes in the fair value of the hedging instrument to changes in the fair value of the hedged item. Changes in the fair value of the hedging instrument (i.e., the swap) will be recognised as follows:

  • The effective part of the gain or loss on the hedging instrument will be recognised in profit or loss, adjusting interest income/expenses.
  • The ineffective part of the gain or loss on the hedging instrument will be recognised in profit or loss, as other financial income/expenses.

Hedge effectiveness will be assessed prospectively at hedging relationship inception, on an ongoing basis at least upon each reporting date and upon occurrence of a significant change in the circumstances affecting the hedge effectiveness requirements.

The hedging relationship will qualify for hedge accounting only if all the following criteria are met:

  1. The hedging relationship consists only of eligible hedge items and hedging instruments. The hedge item is eligible as it is an already recognised liability that exposes the entity to fair value risk, affects profit or loss and is reliably measurable. The hedging instrument is eligible as it is a derivative that does not result in a net written option.
  2. At hedge inception there is a formal designation and documentation of the hedging relationship and the entity's risk management objective and strategy for undertaking the hedge.
  3. The hedging relationship is considered effective.

The hedging relationship will be considered effective if the following three requirements are met:

  1. There is an economic relationship between the hedged item and the hedging instrument.
  2. The effect of credit risk does not dominate the value changes that result from that economic relationship.
  3. The hedge ratio of the hedging relationship is the same as that resulting from the quantity of hedged item that the entity actually hedges and the quantity of the hedging instrument that the entity actually uses to hedge that quantity of hedged item. The hedge ratio should not be intentionally weighted to create ineffectiveness.

Whether there is an economic relationship between the hedged item and the hedging instrument will be assessed on a quantitative basis using the scenario analysis method for two scenarios in which Euribor interest rates will be shifted upwards and downwards by 2% and the changes in fair value of the hedged item and the hedging instrument compared.

7.8.4 Hedge Effectiveness Assessment Performed at the Start of the Hedging Relationship

On 31 July 20X0 ABC performed a hedge effectiveness assessment which was documented as described next.

The hedging relationship was considered effective as the following three requirements were met:

  1. There was an economic relationship between the hedged item and the hedging instrument. Based on the quantitative assessment performed, the entity concluded that the change in fair value of the hedged item was expected to be substantially offset by the change in fair value of the hedging instrument, corroborating that both elements had values that would generally move in opposite directions.
  2. The effect of credit risk did not dominate the value changes resulting from that economic relationship as the credit ratings of both the entity and XYZ Bank were considered sufficiently strong.
  3. The hedge ratio of the hedging relationship was the same as that resulting from the quantity of hedged item that the entity actually hedged and the quantity of the hedging instrument that the entity actually used to hedge that quantity of hedged item. The hedge ratio was not intentionally weighted to create ineffectiveness.

A quantitative assessment was performed to support the conclusion that the hedging instrument and the hedged item had values that would generally move in opposite directions. The quantitative assessment consisted of two scenario analyses performed as follows.

A parallel shift of +2% occurring on the assessment date was simulated. The fair values of the hedging instrument and the hedged item were calculated and compared to their initial fair values. As shown in the table below, the assessment resulted in a high degree of offset, corroborating that both elements had values that would generally move in opposite directions.

Scenario 1 analysis assessment: +2% parallel shift
Hedging instrument Hedged item
Initial fair value -0- 100,000,000
Final fair value <5,302,000> 94,629,000
Cumulative fair value change <5,302,000> 5,371,000
Degree of offset 98.7%

Similarly, a parallel shift of –2% occurring on the assessment date was also simulated. As shown in the table below, the assessment resulted in a high degree of offset, corroborating that both elements had values that would generally move in opposite directions.

Scenario 2 analysis assessment: –2% parallel shift
Hedging instrument Hedged item
Initial fair value -0- 100,000,000
Final fair value 5,746,000 105,822,000
Cumulative fair value change 5,746,000 <5,822,000>
Degree of offset 98.7%

The following potential sources of ineffectiveness were identified:

  • a substantial deterioration in credit risk of either the entity or the counterparty to the hedging instrument; and
  • a change in the timing or amounts of the hedged highly expected cash flows.

The hedge ratio was set at 1:1.

ABC also performed assessments at each reporting date, yielding similar conclusions. These assessments have been omitted to avoid unnecessary repetition.

7.8.5 Fair Valuations, Effective/Ineffective Amounts and Cash Flow Calculations

Fair Valuations of the Hedging Instrument

The Euribor 12-month rate fixings at the relevant dates were as follows:

Euribor 12M fixings
29-Jul-X0 3.70%
29-Jul-X1 3.85%
29-Jul-X2 4.05%

The fair value of the swap was computed by summing the present value of each expected future net settlement, and adjusting for CVA/DVA. The fair value of the swap on 31 December 20X0 was calculated using the market yield curve on that date as follows:

Date Implied Euribor Discount factor Expected floating leg cash flow Fixed leg cash flow Net amount Present value
31-Jul-X1 3.80% 0.9781 <2,179,000> (1) 2,521,000 (2) 342,000 (3) 335,000 (4)
31-Jul-X2 4.40% 0.9363 <4,461,000> (5) 4,340,000 (6) <121,000> <113,000>
31-Jul-X3 4.90% 0.8920 <4,968,000> 4,340,000 <628,000> <560,000>
CVA/DVA 4,000
Fair value <334,000>

Notes:

(1) 100 mn × 3.70% × 212/360, where 3.70% was the Euribor 12M rate fixed two business days prior to 31-Jul-X0 (i.e., two business days prior to the commencement of the interest period) and 212 is the number of calendar days from 31-Dec-X0 to 31-Jul-X1)

(2) 100 mn × 4.34% × 212/365, where 4.34% was the swap fixed rate and 212 is the number of calendar days from 31-Dec-X0 to 31-Jul-X1

(3) <2,179,000> + 2,521,000

(4) 342,000 × 0.9781

(5) 100 mn × 4.40% × 365/360, where 4.40% was the implied Euribor 12M rate for 29-Jul-X1 (i.e., two business days prior to 31-Jul-X1) and 365 is the number of calendar days in the interest period (i.e., from 31-Jul-X1 to 31-Jul-X2)

(6) 100 mn × 4.34% × 365/360, where 4.34% was the swap fixed rate and 365 is the number of calendar days in the interest period (i.e., from 31-Jul-X1 to 31-Jul-X2)

The fair value of the swap on 31 December 20X1 was calculated using the market yield curve on that date as follows:

Date Implied Euribor Discount factor Expected floating leg cash flow Fixed leg cash flow Net amount Present value
31-Jul-X2 3.95% 0.9773 <2,267,000> (1) 2,521,000 (2) 254,000 248,000
31-Jul-X3 4.15% 0.9378 <4,208,000> 4,340,000 132,000 124,000
CVA/DVA <4,000>
Fair value 368,000

Notes:

(1) 100 mn × 3.85% × 212/360, where 3.85% was the Euribor 12M rate fixed two business days prior to 31-Jul-X1 (i.e., two business days prior to the commencement of the interest period) and 212 is the number of calendar days from 31-Dec-X1 to 31-Jul-X2)

(2) 100 mn × 4.34% × 212/365, where 4.34% was the swap fixed rate and 212 is the number of calendar days from 31-Dec-X1 to 31-Jul-X2

The fair value of the swap on 31 December 20X2 was calculated using the market yield curve on that date as follows:

Date Implied Euribor Discount factor Expected floating leg cash flow Fixed leg cash flow Net amount Present value
31-Jul-X3 4.20% 0.9759 <2,385,000> 2,521,000 136,000 133,000
CVA/DVA <1,000>
Fair value 132,000

Fair Valuations of the Hedged Item

The fair value of the hedged item was computed by summing up the present value of each future EUR 4.34 million fixed cash flow. Remember that the risk being hedged was interest rate risk only. Therefore, changes in the fair value of the bond due to changes in ABC's credit spread were not part of the hedged item fair valuations. The cash flows being hedged were the first EUR 4,340,000 of each annual coupon, a portion of the EUR 4,940,000 annual coupon.

The fair value of the bond on 31 December 20X0 was calculated using the market yield curve on that date as follows:

Date Discount factor Expected cash flow Present value
31-Jul-X1 0.9781 <2,521,000> (1) <2,466,000> (2)
31-Jul-X2 0.9363 <4,340,000> (3) <4,064,000>
31-Jul-X3 0.8920 <104,340,000> <93,071,000>
Fair value <99,601,000>

Notes:

(1) 4,340,000 × 212/365, where 4,340,000 was the hedged cash flow of the bond coupon and 212 is the number of calendar days from 31-Dec-X0 to 31-Jul-X1

(2) 2,521,000 × 0.9781

(3) The hedged cash flow expected to occur on 31-Jul-X2

The fair value of the bond on 31 December 20X1 was calculated using the market yield curve on that date as follows:

Date Discount factor Expected cash flow Present value
31-Jul-X2 0.9773 <2,521,000> <2,464,000>
31-Jul-X3 0.9378 <104,340,000> <97,850,000>
Fair value <100,314,000>

The fair value of the bond on 31 December 20X2 was calculated using the market yield curve on that date as follows:

Date Discount factor Expected cash flow Present value
31-Jul-X3 0.9759 <102,521,000> <100,050,000>
Fair value <100,050,000>

Calculations of Effective and Ineffective Amounts

The period changes in fair value of the hedging instrument and the hedged item were as follows:

Date Hedging instrument fair value Period change Hedged item fair value Period change
31-Jul-X0 -0- <100,000,000>
31-Dec-X0 <334,000> <334,000> <99,601,000> 399,000
31-Dec-X1 368,000 702,000 <100,314,000> <713,000>
31-Dec-X2 132,000 <236,000> <100,050,000> 264,000
31-Jul-X3 -0- <132,000> <100,000,000> 50,000

The ineffective part of the change in fair value of the hedging instrument was the excess of its period change in fair value over that of the hedged item. The effective and ineffective parts of the period change in fair value of the swap were as follows:

31-Dec-X0 31-Dec-X1 31-Dec-X2 31-Jul-X3
Period change in fair value of hedging instrument <334,000> 702,000 <236,000> <132,000>
Period change in fair value of hedged item (opposite sign) <399,000> 713,000 <264,000> <50,000>
Lower amount <334,000> 702,000 <236,000> <50,000>
Effective part <334,000> 702,000 <236,000> <50,000>
Ineffective part -0- -0- -0- <82,000>

The effective part of the change in fair value of the hedged item was the effective part of the change in fair value of the hedging instrument (see previous table). Any remainder was considered to be ineffective. The effective and ineffective parts of the period change in fair value of the hedged item were as follows:

31-Dec-X0 31-Dec-X1 31-Dec-X2 31-Jul-X3
Period change in fair value of hedged item 399,000 <713,000> 264,000 50,000
Effective part of change in fair value of hedging instrument (opposite sign) 334,000 <702,000> 236,000 50,000
Ineffective part (excess) 65,000 <11,000> 28,000 -0-

Calculations of Accrual Amounts

Bond coupon accrual Swap settlement amount accrual
31-Dec-X0 <2,071,000> (1) 247,000 (2)
31-Jul-X1 <2,869,000> (3) 342,000 (4)
31-Dec-X1 <2,071,000> 183,000
31-Jul-X2 <2,869,000> 254,000
31-Dec-X2 <2,071,000> 98,000
31-Jul-X3 <2,869,000> 136,000

Notes:

(1) 100 mn × 4.94% × 153/365, where 4.94% was the bond's interest rate corresponding to the cash flows being hedged (i.e., the hedged item) and 153 is the number of calendar days from 31-Jul-X0 to 31-Dec-X0)

(2) 100 mn × 3.70% × 153/360 − 100 mn × 4.34% × 153/365, where 3.70% was the Euribor 12-month rate fixed two business days prior to 31-Jul-X0 (i.e., the commencement of the interest period), 153 is the number of calendar days from 31-Jul-X0 to 31-Dec-X0) and 4.34% was the swap's fixed rate

(3) 100 mn × 4.94% × 212 /365, where 4.94% was the bond's interest rate corresponding to the cash flows being hedged (i.e., the hedged item) and 212 is the number of calendar days from 31-Dec-X0 to 31-Jul-X1)

(4) 100 mn × 3.70% × 212/360 − 100 mn × 4.34% × 212/365, where 3.70% was the Euribor 12-month rate fixed two business days prior to 31-Jul-X0 (i.e., the commencement of the interest period), 212 is the number of calendar days from 31-Dec-X0 to 31-Jul-X1) and 4.34% was the swap's fixed rate

7.8.6 Accounting Entries

The required journal entries were the following.

  1. Entries on 31 July 20X0

    To record the issuance of the bond:

  2. No journal entries were required to record the swap since its fair value was zero at inception.
  3. Entries on 31 December 20X0

    To record the EUR 2,071,000 accrual of the bond coupon:

  4. To record the EUR 247,000 accrual of the settlement amount of the swap:
  5. The change in fair value of the swap since the last valuation was a EUR 334,000 loss, fully effective and recorded as interest expense in profit or loss.
  6. The change in fair value of the bond, for the risk being hedged, since the last valuation was a EUR 399,000 gain, of which a EUR 334,000 gain was considered to be effective and recorded as interest income in profit or loss. The excess EUR 65,000 gain was considered to be ineffective and recorded as other financial income in profit or loss.
  7. Entries on 31 July 20X1

    To record the EUR 2,869,000 accrual of the bond coupon:

  8. To record the EUR 342,000 accrual of the settlement amount of the swap:
  9. ABC paid the EUR 4,940,000 bond coupon.
  10. ABC received the EUR 589,000 settlement amount under the swap.
  11. Entries on 31 December 20X1

    These recognised the EUR 2,071,000 accrual of the bond coupon and the EUR 183,000 accrual of the settlement amount of the swap. The change in fair value of the swap since the last valuation was a EUR 702,000 gain, fully considered to be effective and recorded as interest income in profit or loss. The change in fair value of the bond, for the risk being hedged, since the last valuation was a EUR 713,000 loss, split between a EUR 702,000 loss considered to be effective and recorded as interest expense in profit or loss, and a EUR 11,000 loss considered to be ineffective and recorded as other financial expenses in profit or loss.

  12. Entries on 31 July 20X2

    These recognised the EUR 2,869,000 accrual of the bond coupon, the EUR 254,000 accrual of the settlement amount of the swap, the payment of the EUR 4,940,000 bond coupon, and the payment of the EUR 437,000 settlement amount under the swap.

  13. Entries on 31 December 20X2

    These recognised the EUR 2,071,000 accrual of the bond coupon and the EUR 98,000 accrual of the settlement amount of the swap. The change in fair value of the swap since the last valuation was a EUR 236,000 loss, fully considered to be effective and recorded as interest expense in profit or loss. The change in fair value of the bond, for the risk being hedged, since the last valuation was a EUR 264,000 gain, split between a EUR 236,000 gain considered to be effective and recorded as interest income in profit or loss, and a EUR 28,000 gain considered to be ineffective and recorded as other financial income in profit or loss.

  14. Entries on 31 July 20X3

    These recognised the EUR 2,869,000 accrual of the bond coupon, the EUR 136,000 accrual of the settlement amount of the swap, the payment of the EUR 104,940,000 bond coupon and principal, and the payment of the EUR 234,000 settlement amount under the swap. The change in fair value of the swap since the last valuation was a EUR 132,000 loss, split between a EUR <50,000> effective amount recorded as interest expense in profit or loss and a EUR <82,000> ineffective amount recorded as other financial expenses in profit or loss. The change in fair value of the hedged item since the last valuation was a EUR 50,000 gain, fully deemed to be effective and recorded as interest income in profit or loss

The following table gives a summary of the accounting entries.

Cash Interest receivable Derivative contract Financial debt Interest payable Profit or loss
31-Jul-20X0
Bond issuance 100,000,000 100,000,000
Derivative trade
31 Dec-20X0
Bond coupon accrual 2,071,000 <2,071,000>
Swap settlement amount accrual 247,000 247,000
Swap fair valuation <334,000> <334,000>
Hedged item fair valuation <399,000> 399,000
31-Jul-20X1
Bond coupon accrual 2,869,000 <2,869,000>
Swap settlement amount accrual 342,000 342,000
Bond coupon payment <4,940,000> <4,940,000>
Swap settlement amount receipt 589,000 <589,000>
31-Dec-20X1
Bond coupon accrual 2,071,000 <2,071,000>
Swap settlement amount accrual 183,000 183,000
Swap fair valuation 702,000 702,000
Hedged item fair valuation 713,000 <713,000>
31-Jul-20X2
Bond coupon accrual 2,869,000 <2,869,000>
Swap settlement amount accrual 254,000 254,000
Bond coupon payment <4,940,000> <4,940,000>
Swap settlement amount receipt 437,000 <437,000>
31-Dec-20X2
Bond coupon accrual 2,071,000 <2,071,000>
Swap settlement amount accrual 98,000 98,000
Swap fair valuation <236,000> <236,000>
Hedged item fair valuation <264,000> 264,000
31-Jul-20X3
Bond coupon accrual 2,869,000 <2,869,000>
Swap settlement amount accrual 136,000 136,000
Bond coupon and principal payment <104,940,000> <100,000,000> <4,940,000>
Swap settlement amount receipt 234,000 <234,000>
Swap fair valuation <132,000> <132,000>
Hedged item fair valuation <50,000> 50,000
TOTAL -0- -0- -0- -0- -0- -0-

Note: Total figures may not match the sum of their corresponding components due to rounding.

7.8.7 Concluding Remarks

By excluding the credit risk from the hedging relationship, ABC did not need to calculate the change in fair value of the bond due to all risks, but rather just due to interest rate risk.

In order to assess whether ABC achieved its objective of funding itself at Euribor 12-month plus 60 bps, let us take a look at ABC's profit or loss statement during the first interest period (from 31 July 20X0 to 31 July 20X1):

Profit and loss
Interest income/expense
From 31-Jul-X0 to 31-Jul-X1
Entries on 31-Dec-X0:
Bond coupon accrual <2,071,000>
Swap settlement accrual 247,000
Change in swap fair value <334,000>
Change in hedged item fair value 334,000
Entries on 31-Jul-X1:
Bond coupon accrual <2,869,000>
Swap settlement accrual 342,000
Total <4,351,000>

The total interest expense for the period was EUR 4,351,000. This expense implied an interest rate of 4.29% on an actual/360 basis. ABC's objective was to fund itself at Euribor 12-month (set at 3.70% for the interest period) plus the 0.60% spread, or incurring an overall interest expense of EUR 4,360,000 (=100 mn × (3.70% + 0.60%) × 365/360). Therefore, ABC incurred an interest expense remarkably close to its funding objective. Additionally, ABC's profit or loss during the period recognised other financial income of EUR 65,000 due to hedge ineffectiveness.

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