PubFinCriteria_2006_part1_final1.qxp

(Nancy Kaufman) #1
exposure, or any noteworthy component scores.
The MPE measures how much a counterparty could
expect to lose on a transaction over the life of the
transaction if the other counterparty failed to per-
form its obligations on the swap. MPEs are typical-
ly two standard deviation value-at-risk calculations
using relatively standard techniques for projecting
potential paths of future interest rates. MPEs are
influenced by the swap’s notional amount, average
life, and the terms of the trade—fixed-to-floating
swap, floating-to-fixed, floating-to-floating—and
the optionality embedded in the swap. We will ask
the issuer to calculate a MPE for swaps that are in
danger of terminating early. If necessary, we will
use the MPE and measure it against the issuer’s liq-
uidity reserves to determine the credit impact of
swap termination.
Net variable rate exposure
We will calculate a net variable-rate interest expo-
sure ratio for all issuers of variable rate debt and/or
swaps for use in conjunction with any DDP score.
The net variable exposure measures the potential
risk to an issuer’s revenue stream and reserve levels
resulting from rising variable rates. Net variable
rate exposure ratio incorporates all current interest
rate derivatives, fixed and floating rate debt, and
any natural hedges (i.e., qualified investment assets
designed to offset interest rate risk). The exposure

ratio will also be calculated on a pro forma basis to
gauge prospective levels of variable exposure, given
either proposed derivatives structures or future
bond issuance. For example, some issuers have
entered into swaptions that may become effective in
the future, depending upon the level of interest
rates. If we are concerned that a counterparty may
have an incentive to terminate a fixed-to-floating
rate swaption on an issuer, we will assess the poten-
tial exposure of future variable interest rates for the
issuer through the net variable rate exposure calcu-
lation. Another example is an issuer that partially
hedges a 30-year variable rate issue for 10 years
with a floating-to-fixed rate swap. Through this
simulation, we are able to determine the impact of
rollover risk, or the risk that the issuer will not be
able to re-hedge its variable rate exposure upon
expiration of the swap.

Conclusion
In an effort to hedge risks, many entities are enter-
ing into derivative instruments that have a long,
successful history. Understanding the risks associat-
ed with these types of agreements is critical. With
our DDP, Standard & Poor’s adds an independent
evaluation of the risks associated with certain deriv-
atives and the potential impact on credit quality
and ratings.■

Long-Term Municipal Pools ..............................................................................................


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tandard & Poor’s Ratings Services criteria for rating
pools of municipal obligations reflects the fact that
the likelihood of default of bonds secured by a pool of
assets is a function of both the expected distribution of
defaults within the asset pool, and the level of over-col-
lateralization available to cure those defaults. The like-
lihood that an obligor will cause a bond pool to
default depends on the obligor’s credit quality and the
influence of that obligor on the total performance of
the pool (the pool’s relative concentration or diversity).
To the extent that additional funds (through reserves or
coverage) can provide protection against a certain level
of obligor defaults, then a rating commensurate with
the probability of exceeding that amount of loss may
be assigned to the pool bonds. Higher pool ratings

therefore require higher over-collateralization to protect
against higher cumulative default probabilities.
In the absence of any over-collateralization, step-
up obligations on the part of participants, or other
structural enhancements, pool ratings will typically
fall to a level at or near the rating of the lowest-
rated participant. Pool programs without step-up
provisions are not eligible for ratings above the rat-
ing of the weakest participant if the pool contains
fewer than 10 separate obligors.
While the theory behind the pool criteria would
appear straightforward, the application proves
more difficult. Determining the cumulative default
probability distribution for a pool of obligations
becomes extremely difficult as the size of the port-

Long-Term Municipal Pools

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