Start by defining the key terms and formulas for expected loss (EL = PD × LGD × EAD) and risk-weighted assets (RWA = 12.5 × capital requirement, where capital requirement = EL + UL, with UL based on Basel IRB formula). Then walk through assumptions, aggregation, off-balance-sheet treatment, and sensitivity analysis in a structured manner, emphasizing data quality and regulatory context.
Pro tip: Demonstrate awareness of regulatory nuances: mention that RWA depends on the Basel framework (e.g., IRB vs. standardized) and that off-balance-sheet exposures require credit conversion factors (CCFs). Also, highlight that sensitivity analysis should include stress testing PD, LGD, and correlations.
State assumptions about the data (e.g., PD, LGD, EAD are point-in-time or through-the-cycle, granularity, and whether they are regulatory or economic). Discuss data cleaning, validation, and handling missing values.
For each exposure, calculate EL = PD × LGD × EAD. Aggregate EL at portfolio level by summing individual ELs, ensuring consistent units and time horizon (typically 1 year).
Under Basel IRB, compute capital requirement (K) using the formula: K = LGD × N[(1-R)^-0.5 × G(PD) + (R/(1-R))^0.5 × G(0.999)] - PD × LGD, where R is asset correlation. Then RWA = 12.5 × K × EAD. For standardized approach, use regulatory risk weights. Aggregate RWA across exposures.
Convert off-balance-sheet items to on-balance-sheet equivalents using credit conversion factors (CCFs) based on exposure type (e.g., 100% for direct credit substitutes, 50% for commitments). Then apply PD, LGD, and EAD as above.
Run scenario analyses by varying PD, LGD, EAD, and correlations (e.g., ±10% or stress scenarios). Assess impact on EL and RWA. Consider macroeconomic scenarios and concentration risks.
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