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Cliquet

A cliquet is a path-dependent option structure in which the underlying's performance is measured over successive periods and the reference level resets at specified dates. A contract may combine a series of forward-starting options or periodic returns subject to local caps and floors, then pay the accumulated result under its stated terms.

The design can preserve some interim gains, but its caps, floors, premium, issuer risk and final payout vary.

From the Money Master HQ dictionary, founded by Shihan Sheriff (FCMA, VP of Finance at Nomod, CFO at Esanjo Ventures). How these definitions are written.

What it means

An ordinary call option typically compares a terminal asset price with a fixed strike, whereas a cliquet evaluates several measurement periods, with each period's starting reference determined at its reset date. The sequence of prices matters, not just the first and last prices.

A simple upward-looking structure can reset its strike to the current underlying price after each observation, so a rise during one interval may generate a positive payoff that need not be erased by a later decline if the terms lock it in. Some cliquets cap each interval's gain, so a large rise contributes no more than the local cap even if the underlying keeps rising.

Floors may limit an interval's negative contribution but are not a universal feature. Other contracts set a global cap or floor on the sum, a minimum overall return, a participation rate or a different reset convention, so review the payoff schedule and final settlement clause rather than treating all cliquets as one standard product.

The reset dates matter, because two underlying assets with identical starting and ending prices can produce different outcomes if their prices at intermediate dates differ. Timing and path dependence make a cliquet unlike a simple buy-and-hold position.

The University of Waterloo paper studies a design with a guaranteed minimum annual return and a cap on annual gains, and shows that valuation can change materially with volatility-model assumptions, although it describes a design and not a promise that every cliquet contract makes. Volatility and jumps matter because the option pays based on repeated observations and often truncates extremes through caps and floors.

A model calibrated to ordinary options may still value the cliquet differently under alternative assumptions about future price paths. A bank-issued structured note with a cliquet feature adds issuer credit risk and contractual details.

The investor needs to know whether any promised minimum applies to the index-linked calculation, principal, or both, and whether early redemption changes it. Calling the structure a way to lock in gains is conditional, because contractual periodic credits can survive later unfavourable intervals under some designs.

It does not mean the underlying asset is safe or that every market rise passes through in full.

In practice

Real-world examples.

1

Example

A two-period call-style cliquet records a positive first-period payoff, resets at the observation price and records a separate second-period result under the contract's terms. A fall in the second period does not reduce the first period's credit if the terms lock it in. The investor therefore receives a payoff built from two separate measurements.

2

Example

An annual capped-return cliquet credits no more than 8% for a year in which the reference index rises 20%, if the local cap is 8%. The remaining 12 percentage points of that year's rise are not paid to the holder. The cap is the price of the protection built into the structure.

3

Example

Two paths end at the same index level. The path with an interim rise and later decline can generate different periodic credits from one with the reverse sequence. This is why the reset dates, not only the final level, drive the result.

Formula

Calculation

Illustrative local return for period i = (ending reference level / starting reference level) - 1. A contract might credit min(cap, max(floor, local return)) for each period and sum the credits, subject to any global rules. If two returns are +12% and -5%, a +8% cap and 0% floor give credits of 8% and 0%, totalling 8% before premium, participation, fees and contract-specific adjustments. This is one possible payoff, not a universal formula. Three-year example. With annual returns of +12%, -5% and +20%, the same 8% cap and 0% floor give credits of 8%, 0% and 8%, totalling 16%. An uncapped index investor would compound 1.12 x 0.95 x 1.20 = 1.2768, a gain of about 27.7%, so the cap gives up part of the strong years in exchange for the floor on the weak one.

Case study

Seen in the real world.

Fictional example: A fund compares an uncapped index investment with a cliquet whose annual gain is capped at 8% and whose local return floor is zero. The index rises 12% in year one, falls 5% in year two and ends above its starting level. The contract's illustrative local credits are 8% and 0%, but the fund also paid an upfront price. The team models a second path with the same terminal level and different interim prices.

Its payoff changes. Before investing, it checks the final term sheet's premium, global minimum, settlement and counterparty instead of treating the displayed 8% credit as a guaranteed net return. In the invented numbers, the fund's notional is $100,000, so credits of 8% are $8,000. An upfront premium of 2% of notional costs $2,000, leaving $8,000 - $2,000 = $6,000 net before any other fees.

Watch out

Common mistakes.

  • Assuming every cliquet locks in all gains without a cap, premium or credit risk.
  • Pricing it only from the underlying's start and end values and ignoring reset dates.
  • Using a payoff diagram for one capped-and-floored contract as the rule for every cliquet.

Questions

People also ask.

Why does the strike reset?

A reset determines a new reference for the next measurement period, allowing successive period outcomes under the contract.

Is it the same as an Asian option?

No. An Asian option commonly uses an average underlying price, while a cliquet uses reset periods and contract-defined local results.

Can I lose money?

Yes. Premiums, caps, unfavourable payoffs, early-exit prices and counterparty risk can reduce or eliminate returns.

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Last updated · October 8, 2026
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