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Modulis 5 · Options
5/12

Put — portfolio insurance

Video · 3 min.
Put insurance

SOL falls 55%, yet Evelyn loses only $900 instead of $9,600 because she bought a Put with a $90 strike. A home-insurance analogy for premium, strike and floor, what the protection costs per cycle (about 22% a year in the lesson example) and why it is cheapest in calm markets and priciest in panic.

Narrated, with light music
The full lesson with numbers and rules is below.
Watch on YouTube

The insurance analogy

Imagine you own a house worth $100,000. You buy insurance with a $500 annual premium. If the house burns down — you get compensated. If everything's fine — you just lose the $500.

A Put option works exactly the same way:

Insurance elementHome insurancePut option
AssetHouse ($100,000)126 SOL ($11,088)
Premium$500 per year$1,300 per 120 days
Protection floorThe full value of the houseBelow the strike price
Who pays?You (the owner)You (the option buyer)
Who compensates?The insurance companyThe option seller
Put = insurance. Period.

You pay a premium and get the right to sell SOL at a fixed price (the strike). If the price falls — you're covered. Premium = the insurance fee. Strike = the protection level. The lower the strike — the cheaper it is, but the less protection you get. Just like insurance: a lower fee means a bigger "deductible."

$0$90entry $88kaina aukštyn →pelnas ▲nuostolis ▼SOL + protective Put (insurance)

Notice: below the strike the loss STOPS (the protection kicks in), while above it the gain grows almost like holding SOL alone, just minus the premium.

Choosing the strike — how much protection do you want?

Choosing the strike is the most important decision. It's like choosing an insurance level:

Practical example: SOL at $88

We want to protect a 200 SOL position for 120 days.

In this example we use SOL = $88. At the time of writing (2026-09) the market was around $102 — the numbers are illustrative, the mechanism does not depend on the price. The $6.50 premium below is likewise a round teaching number; always take real premiums live from Deribit.

Two different bases — don't mix them up
StrikePrice per SOLTotal price (200 SOL)Protects from
$90 (ITM, +2.3% above price)$6.50$1,300Right from the current price
$85 (-3.4%)$4.80$960-3.4% and below
$80 (-9.1%)$3.20$640-9.1% and below
$70 (-20%)$1.50$300-20% and below
Where $6.50 comes from, and what it really costs

$6.50 per SOL is a round teaching number, convenient for tables. It corresponds to a fairly low volatility level (~30% IV), so in a real SOL market this protection usually costs more.

Here is what the market looked like on 2026-09-05 (Deribit, SOL around $102): a comparable Put — strike about 2% above the price, ~111 days to expiry — cost about $12.3 per SOL, i.e. ~12% of the price. The lesson's $6.50 is only ~7.4% of $88.

That does not weaken the conclusion, it strengthens it: the real cost of a Long Put on its own is roughly twice what this example shows. Prices change daily — when you size your own position, take a live premium.

We chose: Strike $90 (Slightly ITM)

Why? Because our LP position already works from -28% up to the current price. We need protection that kicks in as early as possible.

What happens at different prices?

200 SOL (bought at $88), Long Put Strike $90, $1,300 paid. All numbers use the same 200 SOL base:

SOL priceChangeSOL value (200 SOL)Put P&LNet result
$120+36%+$6,400-$1,300+$5,100
$100+14%+$2,400-$1,300+$1,100
$94.50+7.4%+$1,300-$1,300$0 (position breakeven)
$90+2.3%+$400-$1,300-$900
$880%$0-$900-$900
$80-9%-$1,600+$700-$900
$70-20%-$3,600+$2,700-$900
$60-32%-$5,600+$4,700-$900
$40-55%-$9,600+$8,700-$900

How this is calculated: SOL value = (price - $88) x 200. Put P&L = max(0; $90 - price) x 200 - $1,300.

Notice the important part: the loss locks in at $900 not from $80, but already from strike $90 downward — because that's the level from which the Put starts covering the drop. And since SOL is now at $88, i.e. already below the strike, the position is sitting right on that floor. It doesn't matter whether SOL falls to $60 or to $40 — you won't lose more than $900. That's the whole point of insurance.

On the upside, returns grow uncapped, just with a constant $1,300 drag.

Two breakevens — don't mix them up

The word "breakeven" means two different things in this trade:

Both are correct — they simply answer different questions: the first is "when have I lost nothing", the second is "when has the insurance paid for itself".

Once you read this table, you can state your exact maximum loss before you even open the position — you weigh the risk with a number, not a gut feeling.

Is $1,300 over 120 days expensive?

Let's calculate it from the collateral base (126 SOL):

That's very expensive. That's why we don't use a Long Put on its own. In the next lesson you'll learn how a Put Spread cuts the cost almost 3x.

A Long Put alone costs ~35% per year — that would wipe out the entire portfolio's return. That's why the next lesson on Put Spread matters so much — it cuts the net cost down to ~$500 per 120 days, i.e. ~14% per year on that same $11,088 collateral.

When to buy insurance?

An option's price depends heavily on market volatility — IV (Implied Volatility, the expected volatility). The lower the volatility, the cheaper the same protection gets:

Market moodVolatility (IV)Put priceWhat it means
Calm marketLow (40-50%)CheapThe same protection costs the least
Normal marketMedium (50-65%)NormalIn 2026-09 SOL ATM IV was ~50%
After a big drop, panicHigh (80-120%)Very expensiveThe same protection costs the most

Two notes, without which this table misleads you:

The boundaries in the table are the 2026-09 market regime, not a permanent rule.

The insurance paradox

When you need insurance the most (after a big drop) — it's at its most expensive. Just like an umbrella: it costs $5 in the store, but $20 on the street during a downpour. The mechanism is simple: the same protection, bought during a calm period, costs several times less than in a panic, because IV drives the premium up.

Put and collateral interaction

Put protection works together with Kamino/Aave:

A Put doesn't just protect against losses — it also protects the lending position from liquidation.

What to watch while holding a Put

MetricWhat to watchWhen to act
DeltaIs the protection still enough?If the price rose, delta moves toward zero — less protection
ThetaHow much does it cost per day?If fewer than 30 days are left — time to roll
IVIs the insurance getting more/less expensive?High IV = your existing Put is worth more to sell

Our Long Put's delta is -0.42: for every $1 the SOL price drops, the option gains about $0.42 per SOL covered — for the 200 SOL leg that's about $84. Theta is -$3.25 per day: that's how much time value this protection loses every day. When you buy protection, theta is always negative — you pay for time.

Like the $6.50 premium, these two numbers are teaching figures — they were computed at a higher volatility level than today's. Always read your own position's delta and theta live in the Deribit interface: they change every day.

Next step: let's see how a Put Spread cuts the insurance cost almost 3x.

Quick check
A 200 SOL position (bought at $88) is protected with a Long Put Strike $90 for $1,300. SOL drops to $40. What's the net result?
Practice task
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A paper Put insurance plan

The best way to understand insurance cost is to calculate it for your own hypothetical position. All on paper (~20 min): no buying, no registration.

We're learning to calculate the insurance cost, NOT to buy options. DON'T BUY ANYTHING — the whole position stays on paper.

This is learning, not investing — use only small amounts you treat as tuition.

You just turned the insurance cost into a percentage of the portfolio and found the breakeven — most people never do this, and you're already evaluating the option as a tool.

Mark as read

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