Forward Commitment and Contingent Claim Features and Instruments: Explains Forward Commitments and Forward Contracts with clear explanations, key formulas, and worked examples, plus practice questions with explanations for CFA Level 1.
Derivatives are financial instruments whose values derive from (or depend on) the value of an underlying asset, index, or even an event. You can think of them as side “bets” or agreements attached to something else (like a stock, a bond, a currency, or perhaps a commodities index). These instruments are extensively used for hedging (reducing risk), speculation (seeking profit from price movements), and arbitrage (taking advantage of price differentials in different markets).
Within the realm of derivatives, we often break things down into two categories:
Let’s dive deeper into each category.
A forward commitment sets up an obligation for both parties at a future date. The risk and reward are symmetrical; that is, one side’s gain is typically the other side’s loss, and neither party can walk away at will once the contract is in place. Big examples in this category are forward contracts, futures contracts, and swaps.
At its most basic, a forward contract is an over-the-counter (OTC) agreement between two parties to buy (or sell) an asset at a specified price on a certain date in the future. Because forward contracts are OTC products (i.e., not exchanged on a formal exchange), they can be customized to the needs of the buyer and seller. You can set any delivery date, quantity, quality specifications, or underlying asset you want, as long as both you and your counterparty agree and sign on the dotted line.
The big trade-off, though, is that you have a higher counterparty risk: the party on the other side might default if the deal starts to look really unfavorable to them. This risk looms especially large if the contract spans a year or more, giving plenty of time for markets—and financial conditions—to change.
I once informally did a micro forward-like contract with a friend. We agreed that by the end of three months, I would sell him a certain type of baseball card at a fixed price. It wasn’t exactly a “huge financial instrument,” but it made me fully appreciate that if the “market price” soared, my friend would benefit—and if it plummeted, I’d benefit. When the date came, neither of us could just back out. That’s the nature of forward commitments, even though ours was obviously tiny compared to real OTC markets.
Futures contracts share the same general idea as forward contracts—two parties commit to buy or sell an asset in the future at a specified price—but these contracts are standardized and traded on exchanges. This standardization includes the size of the contract, the settlement process, the maturities available, and the assets underlying them (such as gold, crude oil, wheat, foreign currencies, etc.).
Anyway, if you’re hedging your exposure to, say, changes in bond yields or commodity prices, futures contracts can provide a safer and more liquid way to do that relative to forwards.
In contrast to forward commitments, contingent claims give only one party—usually the buyer of the derivative—the right, but not the obligation, to transact in the future. The most famous examples of contingent claims are options. If you buy an option, you can decide at (or by) the expiration whether you want to exercise the right to buy or sell the underlying asset. If you don’t like the potential outcome, you can simply walk away, and the option expires worthless.
An option is a contract that bestows the holder with a choice:
For the seller (or writer) of the option, there is an obligation to buy (in the case of a put) or sell (in the case of a call), should the holder choose to exercise the option. Here, the risk profile can be quite asymmetric. The buyer’s maximum risk is the premium paid upfront for the option contract, whereas the option writer faces potentially much larger losses if market prices move unfavorably.
Using a little math in KaTeX:
In other words, if you bought a call and on expiration day the underlying price \( S_T \) is above \( K \), it’s great news: you could exercise the option, buy at price \( K \), and potentially sell it in the market for \( S_T \). If \( S_T \) is below \( K \), you just let your option expire because it’s cheaper to buy the asset in the open market than to exercise at \( K \).
Even though I’ve been in finance for some time, I still get a little jolt of excitement when I see a well-placed option strategy pay off. And, well, that disappointed sigh when a call option goes worthless is basically the “ouch factor” that option buyers live with. But that’s the nature of “optionality”—some days you’re thrilled to have it, other days you realize you just paid a premium for something you ended up not using.
Swaps are often described as “a series of forwards,” and that’s actually a neat way to look at them. A swap is an agreement to exchange (swap) cash flows over time. The most common are plain vanilla interest rate swaps, where one party pays a fixed rate, and the other pays a floating rate, both calculated on a notional principal.
Since each leg of a swap involves exchanging cash flows on future dates, the obligations are locked in over time. However, as with forward contracts, you can’t simply walk away from the agreement without some form of offset or settlement. Swaps, like forwards, are typically traded in OTC markets, which means they can be customized but also carry counterparty risk.
Understanding a derivative’s payoff is half the battle; the other half is understanding its value leading up to expiration and the associated profit or loss. Let’s do a handful of short recaps:
Below is a quick mermaid flowchart to show the essential profit logic of key instruments at expiration:
flowchart TB
A["Forward Contract Buyer"] --> B["Profit = S<sub>T</sub> - F<sub>0</sub>"]
C["Call Option Buyer"] --> D["Payoff = max(0, S<sub>T</sub> - K)"]
E["Put Option Buyer"] --> F["Payoff = max(0, K - S<sub>T</sub>)"]
Where:
– \( S_T \) is the spot price at maturity.
– \( F_0 \) is the agreed-upon forward price.
– \( K \) is the strike price for options.
The forward payoff is straightforward: if \( S_T \) exceeds \( F_0 \), the buyer’s profit is \( S_T - F_0 \). Otherwise, the buyer has a negative payoff if \( S_T \) sinks below \( F_0 \).
For call options, you have that nice optionality: if \( S_T < K \), you walk away, so payoff is zero (no negative payoff at expiration—beyond the premium initially paid, which we usually consider a sunk cost). Meanwhile, if \( S_T > K \), you can buy at \( K \) and hold or sell at \( S_T \), so your payoff is \( S_T - K \). Puts are the flipside.
Now that we’ve looked at forward contracts, futures, swaps, and options, it helps to distill the core difference:
Forward commitments tend to have symmetrical payoff structures—if you’re “long” a forward, your maximum upside is basically unbounded but so is your potential downside. Contingent claims, in contrast, offer asymmetrical payoff. If you buy a call option, your upside is theoretically unlimited, while your maximum loss is the option premium.
One best practice is to clearly define the purpose of the derivative. Are you hedging an existing position? Are you speculating for profit? Are you trying to lock in foreign exchange rates on future revenues? Understanding your motivation can help you select the correct instrument and size your position responsibly.
Forward Contract:
A customized, over-the-counter agreement to buy or sell an asset at a future date for a specified price.
Futures Contract:
A standardized forward contract traded on an exchange. Requires an initial margin and daily marking to market, reducing counterparty risk.
Option (Call/Put):
A contingent claim giving the holder the right (but not the obligation) to buy (call) or sell (put) the underlying at a predetermined strike price.
Strike Price (K):
The agreed-upon price at which an option can be exercised.
Maturity or Expiration Date:
The date when a derivative contract ends and is settled or expires.
Swap:
An agreement to exchange (swap) payments over multiple future dates, often seen as a series of forward contracts on interest rates or currencies.
There’s a wealth of additional resources out there as well, including academic papers, online courses, and countless real-world case studies on how swaps or options saved (or lost) companies millions of dollars. Keep exploring if you’re curious—derivatives might seem scary at first, but with repeated exposure and practice, they get less intimidating.
Whether you’re dealing with a forward contract to lock in the price of a commodity or employing a contingent claim to speculate on the upward movement of a stock, derivatives aren’t that mysterious once you understand the core ideas. Forward commitments ensure both parties follow through on a set transaction. Contingent claims, on the other hand, place the power of choice in the hands of one party—the holder of the option.
The real trick is aligning your derivatives strategy with your goals. Perhaps you want to hedge price risk for your business, or maybe you’re simply making a portfolio bet on interest rates. Whatever the motivation, thoughtful use of derivative instruments can help you manage risk or gain targeted exposures in a somewhat cost-effective manner—assuming you keep an eye on the potential pitfalls.
If you’re a beginner, don’t worry if all of this feels like a lot. Hang in there. It’ll click with practice, especially if you examine real-world examples, try out small paper trades, or simply observe how the markets move each day. And if you’re already more seasoned, maybe these reminders come in handy to keep your knowledge fresh.
Good luck and happy learning—derivatives are an exciting frontier in the finance world, no matter what stage you’re at!
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