CDS Flashcards

1
Q

Ways of settlement

A

Cash AND Physical (protection buyer gives loan, gets cash in credit event)

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2
Q

Cash settlement -> what gets paid?

A

face value minus RR, calculated based on dealers quotes or market price after event

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3
Q

Elements affecting CDS price

A

1) PD
2) exp. RR
3) maturity of CDS
4) PD of protection seller (counterparty risk)
5) correlation between default of reference entity and protection seller
6) presence of CTD options for protection buyer

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4
Q

How to replicate CDS

A

Use ASP: long fixed rate bond, financed by shorting bond on repo market at LIBOR + S1, enter into IRS (pay C, receive Libor+S2). This replicates payoff of CDS

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5
Q

No arbitrage spread of CDS according to ASP approach

A

should be S2-S1 (S2 spread from asset swap, S1 spread from repo market)

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6
Q

Definition basis

A

CDS_spread - (IRS_S2 - Repo_S1) -> should be zero

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7
Q

Why is CDS basis not zero?

A

1) technical differences in payoff structure
2) liquidity in CDS and bond market
3) market participants in the 2 amrkets
4) frictions in repo market

Technical:

1) CTD
2) counterparty risk differentials
3) transactionc costs of ASP

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8
Q

3 ways of unwinding CDS

A

1) agreeing an unwind payment to original CDS counterparty
2) assignemtn to another counterparty that replaces the investor in the CDS
3) offsetting tarnsaction with another counterparty

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9
Q

MtM of CDS position

A

CF you can get from current market conditions - CF that you are paying

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10
Q

Components of MtM a CDS

A

We need model for 1) survival prob 2) RR

1) intensity-based (reduced-form) models or structural models -> first time a jump occurs in a jump process in intensity model
2) from rating

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11
Q

Intensity-based models, pros and cons

A

Pros: elegant, use default-free term structure modeling, easy to estimate

Cons: no economic clues what drives default, no signal on how far a company is from default

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12
Q

Jarrow Turnbull with various intensities

A

credit event = first event of a Poisson counting process.
i1) ntensity lambda is constant. survival probabilities have sae structure as discount factors

2) Cox process -> lambda varies randomly (like bond pricing formula with short rate = intensity)
3) time-varying determinisitc intensities: lambda(t) is piecewise function of time (e.g. steps each year) -> lambda(t) independent of interest rates and RR

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13
Q

Hazard rate

A

1 - surv. prob.

h(t) = prob. given survival until t

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14
Q

Structural models: key idea

A

value of firms assets follow stochastic process. if below certain threshold (normally function of firms debt) -> default.

-> relationship between firms assets and det provide info on PD and RR

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15
Q

Structual models: pros and cons

A

Pros: intuitive/true, provides link amongst values of different asset classes

Cons: accounting data needed

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16
Q

Merton model: assumptions

A

firm as equity and debt
debt is pure discount bond with payment at T
value of firm is tradable asset and follow lognormal diffusion with constant vola and interest rate

17
Q

definition equity in merton model

A

call on firm asset value with strike=book value of debt

18
Q

PD in merton

A

N(-d_2) from BS

19
Q

Merton: EV, DV, implied credit spread, PD depend on what?

A

Leverage L, T, asset volatility

20
Q

Merton: drawbacks

A

1) company can only default at T -> PD=0 for any t credit spread behaves accordingly
2) all debt mapped into a single ZCB
3) interst rates assumed to be constant, no term structure
4) value of firm tradable - however, parameters not even observable

21
Q

KMV: default point

A

point at which firm defaults. somewhere between total liabilities and short-term liabilities

22
Q

KMV: disance to default (DD)

A

number of standard deviations the asset value is away fom default: (A_t - DP) / A_t*sigma_A

23
Q

KMV expected default frequency

A

Prob. of AV falling below DP

24
Q

KMV: where get the data?

A

take from database -> historical default and bankruptcy frequencies etc. (resulting distribution has wider tails than normal)