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CAIA assesses your ability to: - Design and evaluate hedging strategies (e.g., delta hedging, tail risk hedging). - Quantify hedging effectiveness (e.g., hedge ratios, basis risk). - Apply derivatives in risk mitigation (e.g., futures, options, swaps). - Balance cost vs. protection in real-world portfolio management.
Hedging portfolios is a core risk management topic in CAIA Level II, bridging derivatives, portfolio construction, and alternative investments. It’s critical for institutional investors, hedge funds, and asset managers who must protect portfolios from market downturns, currency fluctuations, or tail events. The exam tests practical application—not just theory.
Intermediate
Purpose: Minimizes residual risk in a hedge.
Hedging Effectiveness (R²)
Interpretation: Closer to 1 = better hedge.
Tail Risk Hedging (Put Options)
Assuming a hedge is "set and forget." - Why it’s tempting: Learners calculate a hedge ratio and stop there. - Reality: Markets change → delta, volatility, and correlations drift → hedges must be rebalanced dynamically. -Example: A delta-hedged portfolio needs daily adjustments as the underlying moves.
What it tests: Basic hedge ratio calculation. Example: A portfolio has $10M in S&P 500 exposure. The correlation between spot and futures is 0.9, spot volatility is 15%, and futures volatility is 20%. What is the optimal number of futures contracts (each worth $250k) to hedge? Options: A) 27 B) 36 C) 45 D) 54 Correct Answer: B) 36 Key Tip: Apply MVHR = 0.9 × (15% / 20%) = 0.675 → $10M × 0.675 = $6.75M → $6.75M / $250k = 27 contracts (but futures are short, so 36 if hedging long exposure).
What it tests: Hedging effectiveness and basis risk. Example: A fund hedges its $50M emerging market equity exposure using MSCI EM futures. After 3 months, the fund loses 8%, but the futures hedge gains only 5%. Explain why the hedge underperformed and how to improve it. Key Tip: - Basis risk (futures didn’t track spot perfectly). - Correlation breakdown (EM equities vs. futures). - Improvement: Use more liquid contracts or dynamic rebalancing.
What it tests: Tail risk hedging strategy. Example: A hedge fund holds a $100M portfolio of tech stocks. The CIO wants to protect against a 20%+ drawdown but is concerned about premium costs. Design a cost-effective tail risk hedge using options. Key Tip: - Buy OTM puts (e.g., 20% OTM) to limit premium. - Sell OTM calls to offset costs (but caps upside). - Use put spreads (buy 20% OTM put, sell 30% OTM put).
Quick Hedge Ratio Estimate: - If correlation (ρ) ≈ 1, hedge ratio ≈ σ_S / σ_F. - If volatilities are similar, hedge ratio ≈ 1 (1:1 hedge). -Example: Hedging $1M in gold with gold futures → 1 futures contract per $1M (if volatilities match).
Situation: A pension fund holds $50M in US equities and wants to hedge against a market downturn. What to notice: Use S&P 500 futures (high correlation) and calculate MVHR.
Situation: A European investor holds US stocks but fears EUR/USD depreciation. What to notice: Currency overlay (hedge FX risk separately from equity risk).
Situation: A hedge fund delta-hedges its options portfolio but still loses money in a market crash. What to notice: Gamma risk (delta changes rapidly in crashes → need frequent rebalancing).
Question: What is the primary goal of hedging a portfolio? Options: A) Maximize returns B) Eliminate all risk C) Reduce specific risks D) Increase leverage Correct Answer: C) Reduce specific risks Explanation: Hedging targets specific risks (e.g., market, currency) but doesn’t eliminate all risk.
Question: A portfolio has a beta of 1.2 to the S&P 500. To hedge $10M of exposure, how many S&P 500 futures contracts (each worth $250k) should be shorted? Options: A) 30 B) 48 C) 60 D) 72 Correct Answer: B) 48 Explanation: Hedge ratio = beta × exposure = 1.2 × $10M = $12M → $12M / $250k = 48 contracts.
Question: A fund buys 100 OTM put options (strike = 90, spot = 100) to hedge its stock portfolio. If the stock drops to 85, which of the following is true? Options: A) The hedge is ineffective because the puts are OTM. B) The hedge works, but gamma risk increases. C) The hedge is perfect because the puts are now ITM. D) The hedge fails due to basis risk. Correct Answer: B) The hedge works, but gamma risk increases. Explanation: OTM puts become ITM in a crash → delta changes rapidly (gamma risk) → requires rebalancing.
Why: Protects against FX volatility eroding returns.
Hedge Funds
Why: Protects against black swan events (e.g., 2008, 2020 crashes).
Corporate Treasuries
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