| Term 
 
        | Krep's Marginal Risk Approach Formula (ruin theory approach) |  | Definition 
 
        | V= zS-R 
V=SurplusS=Standard deviation of loss portfolioR = Return in dollarsZ= Standard normal prob of ruin |  | 
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        | Term 
 
        | Krep's Calculate a marginal surplus need S1-S |  | Definition 
 
        | =σ(2SC+σ)/(S1+S) =V1-V=Z(S1-S)-r r=return on additional risk σ = standard deviaton of new risk C=correlation coefficent between risk and existing |  | 
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        | Term 
 
        | CAPM vs Leverage Approach |  | Definition 
 
        | note that (S1-S)/p divided S/P = Cov(x/p,L/P)/Var(L/P) So by defination ß = (S1-S)/p divided by S/P  |  | 
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        | Term 
 | Definition 
 
        | Rm=Rf+(P/zSß)*Rp 
Rm=target return on equityRp=target return on premiumP/zSß = Leverage ratio |  | 
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        | Term 
 
        | (3) Bault criticisms of Feldblum CAPM |  | Definition 
 
        | 1)Industry Leverage Ratio - The CAPM risk load requires the use of industry leverage ratio, which is only theoretically 2)Industry Portfolio vs Company Portfolio - Should we use the company's own risk portfolio or the industry? Bault says a smaller company couldn't charge more.
 3)Challenges associated with calculating betas. Calendar year data may not be appropriately on-leveled or have reserve deficiencies.
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        | Term 
 
        | Industry Leverage Ratio Alturnatives (3) |  | Definition 
 
        | 1)Suplus from Stat Statements 2)Year end equity snapshot
 3)User Selection of Leverage ratio
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        | Term 
 
        | How to calculate Covariance? |  | Definition 
 
        | Very difficult, better to use some sort of proxy. |  | 
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