| Metric | Value |
|---|---|
| Expected annualized return | +23.41% |
| Expected total return over the realized holding period (mean) | +20.09% |
| Expected holding period | 10.6 months |
| Probability of a negative return | 7.64% |
| 99% confidence VaR (1-year) | -32.31% |
| Probability of outperforming the risk-free rate | 92.36% |
| Probability of earning more than 10% annualized | 92.28% |
The product pays a fixed 27.40% p.a. coupon and only loses money in the tail scenario where a deep barrier is breached. In the simulation most paths (≈92%) return a full or partial coupon stream with no capital loss, while the remaining ≈8% of paths suffer an average loss of roughly -25% (and up to -57% in the worst cases). Because roughly 28% of paths are called early (short holding period), annualized figures for those paths look large — total return and holding period should be read together.
You collect a very high fixed coupon in exchange for agreeing to "take the downside" of the worst-performing of three shares:
| Expected annualized return | Expected annualized volatility | Probability of loss | 99% VaR (1 yr) | |
|---|---|---|---|---|
| Structured product | 23.41% | 14.00% | 7.64% | -32.31% |
| Underlying (equal-weight basket, total return) | 12.05% | 30.52% | 41.20% | -39.72% |
| Risk-free rate (CHF short-term) | ≈ 0.00% | — | — | — |
Note: the underlying's expected annualized return is lifted by the annualization of the shorter (early-called) holding periods; measured over the actual holding period the basket's mean total return is about +5.66%, versus +20.09% for the product.
Product return vs underlying basket return
Underlying annualized return histogram
Product annualized return histogram
Scenario probabilities
Risk return scatter
Box plot
Holding period pie
Coupon count pie
This analysis is a quantitative simulation of the product's contractual payoff and is not investment advice or a suitability assessment.