The product is a 27-month (≈2.25-year), CHF-denominated yield-enhancement note on a basket of three European insurers (AXA, Swiss Life, Swiss Re). It pays a fixed 7.20% p.a. coupon (CHF 90 per CHF 5,000 par, paid quarterly) regardless of how the underlyings perform, combined with conditional downside protection.
In the base-case simulation the product is held, on average, 19.81 months (≈1.65 years) before being either called by the issuer or reaching maturity. Over that realized horizon the expected total return is 2.07% (median 7.20%). The average of the per-simulation annualized (CAGR) returns is 2.45% — note this is a mean of pathwise annualized returns and is not the same as annualizing the 2.07% average total return (~1.25%), because holding periods vary and the distribution is skewed. The annualized figure is therefore best read together with the expected holding period and total return.
You invest CHF 5,000 per note. Every quarter you receive a fixed CHF 90 coupon (1.8% of par, i.e. 7.20% per year) — these coupons are paid in any case, even if the shares fall. The issuer (Leonteq) has the right to redeem the note early on five dates from month 12 onward; if it does, you get your CHF 5,000 back plus that quarter's coupon. If the note runs to maturity (month 27):
Payoff dependency: worst-of — redemption depends on the lowest-performing of the three underlyings. Upside is capped: the note never pays more than par plus coupons, and an early call also caps total return at the coupon stream.
Key modelling note: early redemption is an issuer right (no market-condition trigger is specified in the term sheet). This analysis assumes the issuer calls at the first observation date at which the worst-of underlying stands at or above its initial level (100%), consistent with the issuer's incentive to redeem at par once the embedded put is worthless.
| Metric | Structured Product | Underlying Equal-Weight Basket* |
|---|---|---|
| Expected annualized return | 2.45% | 14.35% |
| Expected annualized volatility | 9.00% | 17.67% |
| Probability of loss | 22.91% | 29.81% |
| 99% confidence VaR (1 year) | -26.24% | -22.95% |
| Expected total return (realized horizon) | 2.07% | 9.37% |
| Expected holding period | 19.81 months (1.65 yrs) | — |
*Equal-weight basket of AXA, Swiss Life and Swiss Re, total return (price appreciation + average dividend yield of 4.57%). Product and underlying returns are computed over the same holding period per simulation (the product's termination month).
Scatter of simulated total returns: structured product against the equal-weight underlying basket.
Distribution of pathwise annualized (CAGR) returns for the underlying equal-weight basket and for the structured product.
Share of simulated paths by scenario: called early, held to maturity, barrier breach and share delivery.
Positioning of the structured product versus the underlying basket on the risk (volatility) / return plane.
Box-plot comparison of total-return distributions for the product and the underlying basket.
Distribution of the product's holding period across simulated paths.
Distribution of the number of coupons received across simulated paths.