Chapter 23: Problem 11
How does a 5 -year \(n\) th-to-default credit default swap work? Consider a basket of 100 reference entities where each reference entity has a probability of defaulting in each year of \(1 \%\). As the default correlation between the reference entities increases what would you expect to happen to the value of the swap when (a) \(n=1\) and (b) \(n=25\). Explain your answer.
Short Answer
Step by step solution
Understand the n-th to default swap
Analyze n=1 scenario
Analyze n=25 scenario
Conclusion
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Key Concepts
These are the key concepts you need to understand to accurately answer the question.
Understanding Default Correlation
- Higher correlation means defaults may cluster.
- Low correlation means defaults often occur independently.
Exploring n-th-to-default Swaps
- "n=1" implies a payout on the first default (first-to-default swap).
- Increasing "n" means more defaults are needed before payout.
The Role of Credit Derivatives
- Includes instruments like credit default swaps (CDS).
- Used to manage credit exposure, potentially without selling underlying assets.
Understanding Reference Entities
- Can be corporations, sovereign nations, or any entity capable of issuing debt.
- The default of a reference entity triggers payments in a credit default swap.