Project Finance hedges are typically vanilla interest rate- or fx swaps. Contractual protections are usually very similar to those of senior debt, in particular:
- Ranking in the cash flow waterfalls; and
- Sharing in security.
This has the consequence that between hedges and debt, Probability of Default (“PD”) is very similar, as is Loss Given Default (“LGD”). However, the Exposure At Default (“EAD”) of a hedge has significantly different characteristics to that of debt. These similarities and differences to debt lead to synergies in determining the credit risk and consequent credit margin of a hedge, while still requiring some alternate means of quantifying such risk.
The remainder of this post will use a vanilla interest rate swap (“IRS”) as an example, as it is the most significant hedging instrument typical of project finance power transactions. However, similar principles may be applied to different derivative instruments.
Who pays who?
Under an interest rate hedge, the Project will pay the hedge provider a floating interest rate based upon a notional principal loan schedule. In return, it will receive a floating interest rate from the hedge provider based upon the same notional principal outstanding.
The notional principal schedule is usually a percentage of the debt principal. For example, it may be 80% of debt in every period, or a declining percentage, such as 100% of debt in construction and 75% for the next 10 years.
Calculating the fixed rate
The mid swap rate is calculated by setting the NPV of future interest rate payments of the fixed leg equal to that of the floating leg, where the floating leg assumes that the floating interest rate will unfold as per the forward interest rate curve (eg LIBOR or USD-SWAP). The discount rates are taken directly from the forward interest rate curve. A credit spread is then added to the mid rate so calculated to arrive at the fixed rate offered to the Project.
Consequently the day-1 PnL of the swap is equal to the NPV of the credit spread * notional, using the forward interest rate curve to discount back each payment. This is referred to as the (initial) mark-to-market and incidentally is also the initial credit exposure under the hedge.
Therefore: MtM =
∑t(Principal(t) * Fixed interest rate * (1 + i(t))^-t) – ∑t(Principal(t) * it* (1 + i(t))^-t)
where:
- t is the number of years in the future at time t
- Principal(t) is the notional principal outstanding at time t
- i(t) is the forward interest rate at time t
Legal Framework and CSA
Most hedges are governed by an ISDA Master Agreement, developed by the International Swaps and Derivatives Association. This sets standards, simplifies the specific documentation required for a trade and, importantly, allows netting between different trades.
Any hedge which a non-recourse project enters into will not have a CSA – that is, neither the Project nor the Project’s counterparty will post cash collateral. This is simply because margining requirements may become sufficiently onerous as to sink the Project. For example, if the Project is paying fixed and receiving floating, and the prevailing (floating) interest rate drops significantly, then the mark to market of the swap will decrease significantly, with the result that it will be owing from the Project to the hedge counterparty. If the Project were required to post collateral, the cash flow requirement in this scenario might be more than the cash the Project has at hand, thereby rendering the Project insolvent.
Cash flow waterfall ranking pre enforcement
Pre enforcement, the interest rate swap payments will typically rank alongside the senior debt’s interest, and therefore prior to senior principal repayments and certainly prior to mezzanine debt or equity.
However, if the swap is broken and at the same time the senior lenders choose not to enforce against the Project, there may be a hedging termination amount owing to the hedge provider. The exact ranking position in the waterfall differs between transactions, but will typically rank alongside or post senior principal, but again usually prior to mezzanine debt and equity. Note that it may therefore rank post reserve account funding.
The cash flow waterfall ranking of the hedge payments inform the PD of the hedge. As the same project underlies both debt and hedge, and the payment ranking of both is very similar, the PD of both debt and hedge are very similar to each other.
Cash flow waterfall ranking post enforcement
If the Project is put into enforcement, there may again be a hedging termination amount owing to the hedge provider. This will usually rank pari passu with senior debt in the order of payments.
In addition, hedging termination amounts post enforcement will usually share pari passu in the senior security.
This speaks to the LGD of the hedge: It is consequently very similar to that of the senior debt.
Exposure
Unlike the credit exposure under the debt, which is determinable at inception with considerable certainty, the exposure under the hedge is volatile and impossible to predict with certainty. However, it does follows a probability distribution function.
This is because the mark-to-market of the swap changes from inception as time passes, for the following three reasons:
- As time passes, payments occur under the swap, and the NPV of the outstanding payments is reduced by the amount already paid (predictable);
- The time which the outstanding payments under the swap are discounted by decreases (predictable); and, most importantly
- The forward interest rate curve moves upwards or downwards and changes shape (unpredictable)
Exposure – Market risk
The mark-to-market of the swap can change from owing to the hedge provider to owing to the Project if the rate curve rises in aggregate. (The NPV of the fixed rate leg received by the hedge provider will reduce, because of the NPV effect of an increase in discount rates, while the NPV of the floating leg being paid by the hedge provider will remain roughly static, as the interest payable increases, but is offset by the NPV effect.)
Note, however, that the hedge provider would typically hedge his own position by entering into an equal-and-opposite position in the market to the extent that it is desirable to do so.
Exposure – Credit risk
As the mark-to-market moves increasingly in the hedge provider’s favour (as the interest rate curve decreases) the credit risk increases equally. This can be seen by considering the situation where the hedge provider has hedged out his position in turn. If the mark-to-market of the Project-hedge provider hedge is in the hedge provider’s favour, then the mark-to-market of the equal-and-opposite hedge is owing by the hedge provider in a very similar, but slightly lesser, amount.
If the Project then defaults, the hedge provider will still owe its own counterparties under the equal-and-opposite hedge and will experience a net loss.
Consequently, all other things being equal, the lower the interest rate drops the greater the credit risk on the hedge.
Potential Future Exposure (“PFE”)
The PFE of an interest rate swap is calculated by means of Monte Carlo simulations. In each of (say) 10 000 simulations, the forward interest rate curve is projected into the future at each revaluation point over the life of the hedge by means of a random process (such as Brownian motion).
In each simulation, the mark-to-market of the hedge is calculated at each revaluation point. For each revaluation point, the values are then ranked from largest to smallest and the value at each percentile is extracted from the list, generating a distribution function of the mark-to-market at each revaluation point in time. For example, the 500th point is extracted to determine the 95th percentile highest credit exposure, as would the 1000th for the 90th percentile, and so on.
As we project into the future, the projected interest distribution flattens and widens, as does the mark-to-market, resulting in greater variance. However, this effect is countered by the effect of the decreasing notional principal outstanding as the senior debt is repaid and / or the percentage of the senior debt hedged decreases.
This results in the credit exposure of the hedge being distributed roughly as follows (without mean-reverting interest rates):
Additional risk mitigants and considerations
Right-way-round risk: Interest rate swaps are said to enjoy right-way-round risk in that, as the credit exposure under the swap increases, the project benefits from a decrease in its floating interest rate bill, with the consequence that its PD decreases.