Credit Default Swaps continue…

Posted on February 17th, 2008 in Bear Funds, Blend Funds, Bond Funds, Credit, bond | 4 Comments »

Mechanics of a Credit Default Swap

Let’s illustrate the mechanics of a standard single-name credit default swap. Assume that the reference entity is the ABC Corporation and the reference obligation is the ABC Subordinated Debenture due 2110. The swap premium—the payment made by the protection buyer to the protection seller —is 550 basis points. If a credit event occurs, the protection seller pays the protection buyer the notional amount of the contract. In our illustration, we will assume that the notional amount is $10 million.

The notional amount is not the par value of the reference obligation. For example, suppose that a bond issue is trading at 73.53 (par value being 100). If a portfolio manager owns $13.6 million par value of the bond issue and wants to protect the current market value of $10 million (approximately equal to 73.53% of $13.6 million), then the portfolio manager will want a $10 million notional amount. If a credit event occurs, the portfolio manager will deliver the $13.6 million par value of the bond and receive a cash payment of $10 million. Read the rest of this entry »

Credit Spread Options Part 2

Posted on February 16th, 2008 in Credit, Stock Funds, swap | 3 Comments »

UNDERLYING IS A CREDIT SPREAD ON A REFERENCE OBLIGATION

When the underlying for a credit spread option is the credit spread for a reference obligation over a referenced benchmark, then the payoff of a call and a put option are as follows:

Credit spread call option:

payoff =

(credit spread at exercisestrike credit spread) x notional amount x risk factor

Credit spread put option:

payoff =

(strike credit spreadcredit spread at exercise) x notional amount x risk factor

The strike credit spread (in decimal form) is fixed at the outset of the option. The credit spread at exercise (in decimal form) is the credit spread over a referenced benchmark at the exercise date.

The risk factor is equal to

risk factor = 10,000 x percentage price change for 1-basis-point change in rates for the reference obligation Read the rest of this entry »

Interest-Rate Agreements (CAPS AND FLOORS) continue…

Posted on February 16th, 2008 in Credit, Foreign Funds, Global Funds, Large Cap Funds, Mid Cap Funds, Money Market Funds, bond, interest rate | 2 Comments »

Valuing Caps and Floors

The arbitrage-free binomial model can be used to value a cap and a floor. This is because, as previously explained, a cap and a floor are nothing more than a package or strip of options. More specifically, they are a strip of European options on interest rates. Thus to value a cap the value of each period’s cap, called a caplet, is found and all the caplets are then summed. The same can be done for a floor.

To illustrate how this is done, we will once again use the binomial interest-rate tree to value an interest rate option. Consider first a 5.2%, three-year cap with a notional amount of $10 million. The reference rate is the one-year rates in the binomial tree. The payoff for the cap is annual.

Exhibit 25-12 shows how this cap is valued by valuing the three caplets. The value for the caplet for any year, say year X, is found as follows. First, calculate the payoff in year X at each node as either zero if the one-year rate at the node is less than or equal to 5.2%, or the notional principal amount of $10 million times the difference between the one-year rate at the node and 5.2% if the one-year rate at the node is greater than 5.2%

Then, the backward induction method is used to determine the value of the year X caplet. Read the rest of this entry »

Interest-Rate Swaps

Posted on February 13th, 2008 in Money Market Funds, bond, interest rate, swap | 3 Comments »

In an interest-rate swap, two parties (called counterparties) agree to exchange periodic interest payments. The dollar amount of the interest payments exchanged is based on a predetermined dollar principal, which is called the notional principal amount. The dollar amount that each counterparty pays to the other is the agreed-upon periodic interest rate times the notional principal amount. The only dollars that are exchanged between the parties are the interest payments, not the notional principal amount. In the most common type of swap, one party agrees to pay the other party fixed-interest payments at designated dates for the life of the contract. This party is referred to as the fixed-rate payer. The other party, who agrees to make interest rate payments that float with some reference rate, is referred to as the floating-rate payer. The frequency with which the interest rate that the floating-rate payer must pay is called the reset frequency. Read the rest of this entry »

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