| Metric | Value |
|---|---|
| Expected annualized return | 8.32% |
| Expected annualized volatility | 8.83% |
| Probability of a negative return | 7.74% |
| 99% confidence VaR (1 year) | –28.09% |
| Expected holding period | 14.4 months (≈ 1.20 years) |
| Expected total return over the realized holding period | 9.53% |
| Median annualized return | 10.72% |
| Average coupons received | 13.17 index points (4.8 of 6 coupons) |
The product pays a fixed coupon and returns par in the large majority of outcomes, so annualized returns cluster around the capped ~10–11% maximum. In roughly 28% of simulations the product is redeemed within 9 months, which makes short, linearly-annualized figures look large and/or extreme — total return and holding period should be read together.
| Expected annualized return | Annualized volatility | Probability of loss | 99% VaR (1 yr) | |
|---|---|---|---|---|
| Structured Product | 8.32% | 8.83% | 7.74% | –28.09% |
| Underlying basket (price) | 10.38% | 17.90% | 31.48% | –22.94% |
| Underlying basket (total return, incl. dividends) | 12.76% | 17.90% | 25.76% | –20.56% |
| CHF risk-free rate (1-yr avg) | –0.05% | 0.00% | – | – |
Underlying = equal-weight basket of the four shares, measured over the same holding period as the product in each simulation. Because early redemption happens precisely when the market is strong, these per-simulation underlying figures are flattered by the call; on a pure 18-month buy-and-hold basis the same basket returns ≈5.50% p.a. (price) / ≈7.89% p.a. (total return).
Each dot = one simulation; 1:1 line for reference.