ipsas 29—financial instruments: recognition and measurement - IFAC
ipsas 29—financial instruments: recognition and measurement - IFAC
ipsas 29—financial instruments: recognition and measurement - IFAC
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FINANCIAL INSTRUMENTS: RECOGNITION AND MEASUREMENT<br />
Also, for the purpose of this illustration, assume that the following quarterly-period<br />
term structure of interest rates using quarterly compounding exists at the inception of<br />
the hedge.<br />
Yield curve at inception – (beginning of period 1)<br />
Forward periods 1 2 3 4 5<br />
Spot rates 3.75% 4.50% 5.50% 6.00% 6.25%<br />
Forward rates 3.75% 5.25% 7.51% 7.50% 7.25%<br />
The one-period forward rates are computed on the basis of spot rates for the<br />
applicable maturities. For example, the current forward rate for Period 2 calculated<br />
using the formula above is equal to [1.0450 2 /1.0375] – 1 = 5.25 percent. The current<br />
one-period forward rate for Period 2 is different from the current spot rate for Period<br />
2, since the spot rate is an interest rate from the beginning of Period 1 (spot) to the<br />
end of Period 2, while the forward rate is an interest rate from the beginning of<br />
Period 2 to the end of Period 2.<br />
Hedged Item<br />
In this example, the entity expects to issue a CU100,000 one-year debt instrument in<br />
three months with quarterly interest payments. The entity is exposed to interest rate<br />
increases <strong>and</strong> would like to eliminate the effect on cash flows of interest rate changes<br />
that may happen before the forecast transaction takes place. If that risk is eliminated,<br />
the entity would obtain an interest rate on its debt issue that is equal to the one-year<br />
forward coupon rate currently available in the marketplace in three months. That<br />
forward coupon rate, which is different from the forward (spot) rate, is 6.86 percent,<br />
computed from the term structure of interest rates shown above. It is the market rate<br />
of interest that exists at the inception of the hedge, given the terms of the forecast<br />
debt instrument. It results in the fair value of the debt being equal to par at its issue.<br />
At the inception of the hedging relationship, the expected cash flows of the debt<br />
instrument can be calculated on the basis of the existing term structure of interest rates.<br />
For this purpose, it is assumed that interest rates do not change <strong>and</strong> that the debt would be<br />
issued at 6.86 percent at the beginning of Period 2. In this case, the cash flows <strong>and</strong> fair<br />
value of the debt instrument would be as follows at the beginning of Period 2.<br />
Issue of Fixed Rate Debt<br />
Beginning of period 2 - No rate changes (spot based on forward rates)<br />
Total<br />
Original forward periods 1 2 3 4 5<br />
Remaining periods 1 2 3 4<br />
Spot rates 5.25% 6.38% 6.75%<br />
Forward rates 5.25% 7.51% 7.50%<br />
IPSAS 29 IMPLEMENTATION GUIDANCE 1234<br />
6.88<br />
%<br />
7.25<br />
%