PROTECT
INVESTED PRINCIPAL USING A ZERO COUPON BOND HEDGE
Written
for Publication in The GLOBAL
EDGE INTERNATIONAL Blog
A thoroughly uninteresting picture of a mathematical formula for zero-coupon bond computations. |
A remotely relevant picture with more "eye appeal" than the above mathematical formula. |
IMPORTANT
NOTICE:
THE INFORMATION CONTAINED IN THIS DOCUMENT SHOULD NOT BE CONSTRUED BY
THE READER AS BEING LEGAL, FINANCIAL, TAX, ACCOUNTING, ECONOMIC OR
INVESTMENT ADVICE. NO OFFERING OF SECURITIES OR OTHER INVESTMENT
INTERESTS OF ANY TYPE IN ANY ENTITY IS MADE HEREBY, NOR IS A
SOLICITATION FOR THE PURCHASE OF SECURITIES OR OTHER INVESTMENT
INTERESTS OF ANY TYPE IN ANY ENTITY MADE HEREBY. THIS DOCUMENT IS
INTENDED FOR GENERAL INFORMATIONAL PURPOSES ONLY, AND IS NOT INTENDED
FOR DISTRIBUTION OR TRANSMITTAL BY ANY MEANS. ANY REPRODUCTION OR
TRANSMITTAL OF THIS DOCUMENT, EITHER IN WHOLE OR IN PART IS EXPRESSLY
PROHIBITED, UNAUTHORIZED AND MAY CONSTITUTE A VIOLATION OF APPLICABLE
LAWS. THIS DOCUMENT IS COPYRIGHT 2015 BY DOUGLAS CASTLE.
In many
acquisition or investment transactions, the primary concern of the
purchaser or investor is the preservation of invested principal. A
zero coupon bond hedge functions as a form of principal protection
insurance. Is is expensive, but it works very well, provided that the
issuer of the zero coupon bond is creditworthy. Also, please note
that this particular strategy does not guarantee the timely payment
or liquidity of the principal. It merely means that over a designated
time if you hold the the zero-coupon bond up to its maturity that
upon that maturity date, you can collect the full amount of your
principal.
The bonds are
bought in the appropriate amount to facilitate the hedge [see the
examples below] and are deeply discounted from their future value.
These bonds are said to accrete value
as interest payments accumulate toward the future value of the bond.
And the annual accumulated interest (which is not paid to the holder,
but which is instead allowed to accumulate) is taxable in many cases,
even if you haven't received any amount of the accretion. For tax
purposes, the accreted (but unpaid) interest on the bond may be
taxable annually, despite the lack of cash flow to support and cover
the amount of this payment. It is for this last reason, that an ideal
pairing for a zero coupon bond is with a depreciable real estate or
other depreciating asset investment; in these cases the accretion
issue is often well offset by the amount of depreciation against it.
Without getting
involved in a discussion of the tax ramifications associated with
zero coupon bonds, let's examine how they may be used in some
illustrative examples below:
In this
particular example (and one which is demonstrative of the most
extremely conservative case for purposes of illustration only), let
us assume that we have $1,000,000.00 of principal to invest. If we
invest approximately (all numbers are estimates) $500,000.00 in a
potentially high-yielding investment opportunity, but we wish to
guarantee the return of our full $1,000,000.00 principal regardless
of the level of success or lack of success that we will experience in
the investment activity, we may choose to simultaneously purchase a
10-year, 7.1% zero coupon bond for $500,000.00 which will accrete to
the sum of $1,000,000.00 in 10 years, independent of all other
variables. In essence, this means that we will receive our total
principal of $1,000,000.00 back at the end of 10 years regardless of
the performance of the investment opportunity in which we had
invested the $500,000.00.
While the zero
coupon bond as a form of “return of
principal guarantee insurance” does reduce
our yield somewhat on successful investments, it also provides us
with the comforting assurance that invested principal (and in the
above case, even our uninvested
principal!) will be kept intact and returned to us if the zero coupon
bond is simply held to maturity, regardless of the performance of the
portion of funds invested in the riskier but more potentially
high-yielding investment opportunity.
The true “cost”
of this form of guarantee is actually 7.1% per year which we could
have earned on the $500,000.00 if we'd had it to invest in
alternative opportunities. But we must look
at this cost in its appropriate perspective:
If the investment opportunity in which we had placed the funds had
generated a return of 30% per year, the cost of the protection
afforded us by the zero coupon bond hedge would have been extremely
worthwhile and actually quite minimal.
Variations on
the above formula are available using smaller denominations of zero
coupon bonds purchased for the protection of principal of lesser
amounts or to a lesser extent. The above example in the first
paragraph is the most extreme case. Had we wanted to merely purchase
“return of principal guarantee insurance”
for only the $500,000.00 invested amount,
we could have purchased a 10-year, 7.1% zero coupon bond for
$250,000.00, which would have accreted to the sum of $500,000.00 at
the end of ten years. This approach, which is admittedly a bit more
aggressive than the one set forth in the example in the first
paragraph, would have left us an additional $250,000.00 of principal
in our discretionary investment fund to do with as we chose.
In utilizing
the zero coupon bond hedge, the strategic objective is to pair a high
risk-reward investment opportunity with the smallest comfortable
level of zero coupon bond present value in order to maximize the
spread between the investment upside potential and the cost of the
“return of principal guarantee insurance”.
The obsessive use of this hedging strategy can be too conservative
and counterproductive; however the well-reasoned use of this strategy
can provide a more conservative approach to investing in more
aggressive investment opportunities with greater potential returns.
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As always,
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Douglas
Castle for Global
Edge International Consulting Associates, Inc.
and The
Global Edge International Blog
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