ARM ATM implied volatility is 82%, which is very high in absolute terms. The options market is pricing a 1-sigma move of ±8.6% (±$24) into the nearest expiry. Bear in mind absolute IV isn't comparable between tickers — 40% is cheap on a high-beta name and expensive on a utility.
Implied volatility is the options market's estimate of how much ARM will move, annualised. On its own the number is close to meaningless — that is why "ARM IV is 82%" answers nothing until you know whether 82% is normal for ARM. IV rank fixes that by ranking today's IV inside its own 52-week range. We don't have a rank for ARM this moment, so treat the absolute figure with care.
Practically: premium on ARM is expensive here. Long calls and puts need the move and need it fast, because elevated IV means you are paying up front for volatility that tends to revert. This is the condition where defined-risk spreads beat outright long premium — you finance part of the expensive leg by selling another expensive leg. It is also the condition where a correct directional call still loses money, which is the single most common way traders get hurt buying options into an event.
The chain is pricing a 1-sigma move of ±8.6% (±$24) into the nearest expiry — meaning roughly a two-in-three chance ARM finishes inside that band. That is the number to compare your target against: if your thesis needs less than the expected move, the options are already paying for it, and if it needs substantially more, you are buying a low-probability outcome regardless of how cheap the contract looks.
One thing most IV screens miss: dealer positioning. ARM is currently in positive dealer gamma, which means hedging flow is damping realised movement — it actively suppresses the very volatility you would be buying. Cheap IV in a positive-gamma tape is often cheap for a mechanical reason, not an opportunity. See ARM's full gamma map →
ARM's ATM implied volatility is 82%, which is very high in absolute terms. Without an IV rank the honest answer is that absolute IV can't be judged in isolation.
There is no universal number, and that is the whole problem with the question. 40% IV is cheap on a high-beta name and expensive on a consumer staple. The comparison that works is IV rank: 0 means today's IV is the lowest of the past year, 100 the highest. Above 60 is generally treated as rich, below 30 as cheap.
Implied volatility is the annualised move the option's price implies, backed out of the market price rather than calculated from history. It is a price, not a forecast: high IV means options are expensive, low IV means they are cheap. It says nothing about direction.
It is solved for, not computed directly. You take the option's actual market price and reverse-engineer the volatility input that a pricing model (Black-Scholes for European options, a binomial model for American ones) would need in order to output that price. There's no closed-form solution, so it's found numerically by iteration. ATM IV — the figure above — uses the at-the-money contract in the nearest expiry, which is the most liquid and the least distorted by skew.
No — it means the market is charging as if it will. High IV frequently precedes a large move, but it also frequently reflects an event premium that collapses the moment the event passes, which is why buying options into earnings can lose money on a correct directional call. Compare implied against realised movement rather than trusting either alone.
IV is the raw number (82% for ARM). IV rank puts it in context by asking where that number sits inside the same ticker's own 52-week range. IV alone can't be compared between tickers; IV rank can.
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Also see the structure side: ARM gamma map → · ARM implied vs actual earnings move →
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ATM IV and expected move estimated from the live options chain (Polygon); IV rank from Unusual Whales. Implied volatility moves intraday · educational, not financial advice · options carry substantial risk of loss.
