Explore how zero-cost collar strategies help commodity producers hedge downside price risk while capping upside gains, using practical examples and real-world insights.
So, let’s talk about a popular hedging strategy in commodity markets: the zero-cost collar. Sometimes called a “costless collar,” this strategy is often used by commodity producers who need protection against falling prices but don’t exactly love the idea of paying a premium for an option every single time. In a zero-cost collar, the producer buys a put option (to protect against a drop in prices) and simultaneously sells a call option (which places a cap on potential gains if the price skyrockets). The result is a hedge that, ideally, costs nothing out of pocket at inception—at least in theory. Let’s dig in to see how that works.
To set the stage, I’ll share a small anecdote. I once chatted with a friend who manages a midsize corn farm. Each year, they worry that corn prices could plummet right before harvest, slashing their revenues. But, at the same time, they’d prefer not to pay for a put option because it can get pricey when volatility is high. Their broker introduced them to a zero-cost collar as a way to create a price floor (the put) and finance that put’s premium by selling a call—a collar that basically “locks in” a comfortable price range. My friend said, “You know, it’s not perfect, but it’s better than lying awake at night wondering if corn prices will take a dive.” Couldn’t have said it better myself.
A zero-cost collar involves two options on the same underlying commodity and the same expiration date, but with different strike prices:
• Long Put: Protects against adverse price moves below the put strike.
• Short Call: Caps gains above the call strike.
In a zero-cost scenario, the premium received from selling the call ideally offsets (i.e., pays for) the premium paid for buying the put.
Let’s define:
• S₀ = current spot price of the commodity
• S_T = commodity price at option expiration
• K_put = strike price of the purchased put
• K_call = strike price of the sold call
At expiration, the put payoff is:
(1)
V_put = max(K_put – S_T, 0)
And the short call payoff (from the perspective of the seller) is:
(2)
V_call = –max(S_T – K_call, 0)
So, the combined collar payoff at expiration is:
(3)
V_collar = max(K_put – S_T, 0) – max(S_T – K_call, 0)
Below K_put, the put payoff increases in value. Above K_call, the short call payoff becomes a liability (reducing net proceeds). Ideally, the net cost of putting this position on is zero:
(4)
Premium_{long put} – Premium_{short call} ≈ 0
In reality, it might not be perfectly zero—there might be a small debit or credit if implied volatilities differ or if the desired strikes aren’t perfectly offsetting. But the idea is that the cost is minimal.
Producers love the zero-cost collar for a handful of reasons:
Let’s say a natural gas producer expects to sell 100,000 MMBtu (million British thermal units) of gas in six months. Today, the spot price is $3.00 per MMBtu. They’re trying to guard against a scenario where the price might tumble to $2.00 or lower. They decide to create a zero-cost collar:
• Buy a put at K_put = $2.85, paying a premium of $0.10 per MMBtu.
• Sell a call at K_call = $3.10, receiving a premium of $0.10 per MMBtu.
Net premium outlay = $0.10 – $0.10 = $0.00 (zero cost).
Two key outcomes at expiration:
• If spot price ends up at $2.40, the put finishes in the money. The producer effectively locks in at least $2.85 because the gains on the put help offset the decline in the commodity’s market price.
• If spot price rallies to $3.50, the short call is now in the money. The producer’s net realized price is capped at around $3.10, plus or minus the effect of the net zero cost. They forgo extra gains above $3.10 because they have an obligation to deliver at the call strike if assigned.
Result: The producer is comfortable with any final price in that “collar range” of $2.85 to $3.10.
Producers often choose put strikes slightly below the current forward or spot price to limit the premium cost. The call strike, in turn, is chosen at a level where the call premium approximately equals the cost of the put. If the environment is one of high implied volatility, the premiums might be larger, giving you more leeway to set higher or lower strikes. But the basic aim remains the same—achieve that near-zero cost.
Every so often, the implied volatility on calls differs from that on puts. If the implied vol on your puts is much higher than the implied vol on your calls, you might find it challenging to get a truly zero net premium. You may end up receiving a net credit or paying a net debit. That said, many commodity markets have symmetrical demand for calls and puts, making a near-equal offset more attainable.
As with any derivatives trade, you need a liquid options market to do a “clean” zero-cost collar. Thinly traded markets might impose large bid–ask spreads that hamper your ability to find matching premiums. Always pay attention to the open interest and daily trading volume of the strikes you choose.
While exchanging premiums might be a zero-sum proposition, the exchange or broker would typically require margin to cover potential obligations from the short call. Make sure to factor in those margin considerations when planning your liquidity needs, especially if prices move quickly against your short position.
Sometimes events will change your outlook mid-hedge. Maybe you want to extend the maturity or shift the strikes as your production cost changes. You can roll the collar (i.e., close out and re-establish at new strikes or new maturities) while continuing to aim for low or zero net premiums. Just remember that you might incur transaction costs and realize gains or losses on the old position.
Here’s a simple depiction of a zero-cost collar payoff at expiration (ignoring any premium for the moment). The diagram below traces how the net payoff changes with the underlying price S_T:
graph LR A["Payoff ($)"] -- ↓ --> B[""] C["Underlying Price (S_T)"] -- → B[""] D["Collar Payoff Curve<br/>(Long Put + Short Call)"] D -- "Floor at K_put" --> B[""] D -- "Ceiling at K_call" --> B[""]
• Below K_put, the payoff slope becomes flat (the put offsets further price drops).
• Between K_put and K_call, the collar payoff is basically 1:1 with price changes, matching the commodity’s movement.
• Above K_call, the short call liability offsets your gains, making your net payoff flat again.
Using risk-neutral valuation can help you find an approximate fair value of the collar. Without diving too deeply, the no-arbitrage cost of the collar is:
Premium_{Collar} = Premium_{Put} – Premium_{Call}
If markets are efficient and the implied volatilities are balanced, you can find a pair (K_put, K_call) such that Premium_{Collar} = 0. This is, in practice, a bit of an art—option market participants watch supply-demand dynamics, implied vol skews, and so on.
For partial coverage, some producers might collar just part of their exposure. For instance, if you produce 50,000 barrels a month, maybe you collar 30,000 barrels and leave the rest unhedged. That way, you’re partially protected while still exposed to beneficial price upside on the unhedged portion.
The zero-cost collar is primarily a risk management tool. It’s not intended to help you beat the market or speculate. It’s about preserving a portion of margin by locking in a realm of acceptable outcomes. If prices collapse under K_put, you breathe a bit easier. If they rocket above K_call, well, you might kick yourself for missing out—but at least you had no upfront cost and have avoided the worst-case scenario.
If you compare this structure to, say, a simple long put approach, you’ll realize that a collar reduces out-of-pocket expense but does so by sacrificing your upside. Meanwhile, if you compare it to a straightforward forward sale (where you fully lock in a sale price and lose all upside), the collar is more flexible because you have some “room to run” in case the market goes up (albeit limited). That’s the real advantage for producers who think the market might rally but still want downside insurance.
• Volatility Shifts: If implied volatility changes after the position is put in place, the value of your collar can shift significantly, even if the commodity’s spot price hasn’t moved much.
• Pin Risk: Getting close to expiration with the spot price near the strike(s) can lead to uncertainty about assignment and liquidation.
• Basis Risk: If you’re hedging a commodity with an option on a closely related (but not identical) asset, you could face basis risk if the underlying prices diverge.
As a Level I candidate, you might be tested on the definition and basic mechanics of zero-cost collars—stuff like how to structure them, the payoff diagrams, and the typical motivations for using them in commodity markets. At higher levels (II and III), you’ll see more quantitative expansions, such as how to manage real-time re-hedging or the cost of carry. But for now, focus on the conceptual constructs:
• Understand the difference between a put’s protective role and a short call’s sacrificed upside.
• Be able to illustrate or sketch a payoff diagram.
• Recognize that “zero-cost” is a relative term that depends on option pricing and can sometimes require a slight net premium or net credit.
In my opinion, zero-cost collars are a fantastic tool for mitigating downside risk if you’re comfortable giving up some of the upside. They’re hugely popular among farmers and energy producers, and they also appear in equity markets (like collaring a large stock position). The real key is choosing put and call strike prices that align with your financial goals and risk tolerance.
If you’re preparing for the CFA exam, be sure to remember how a collar is constructed, how it works at expiration, and how it might compare to alternative hedges. As always, the best hedge is the one that aligns with your outlook, balance sheet, and business objectives.
• Overdahl, James, and Kolb, Robert W. “Understanding Options Markets.”
• CME Group’s Option Strategies Guides: https://www.cmegroup.com/
• Refer to “4.1 Call and Put Options: Definitions and Payoffs” in this book for more background on option basics.
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