NET Gamma Exposure (GEX) — Flip, Call Wall, Put Wall & Max Pain | AlgoX Flow
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NET Gamma Exposure (GEX)

The NET dealer-gamma map — zero-gamma flip, call wall, put wall and max pain, off the live options chain.
NET is negative gamma
Spot
$287.50
+2.42%
Gamma regime
Negative
trends / amplifies
Zero-gamma flip
—
regime line
Call wall
310
upside magnet
Put wall
270
downside level
Max pain
300
pins into expiry
Expected move
±$43.56
±15.1%
ATM IV
145%
implied vol

NET net dealer gamma by strike

Positive γ (pin)Negative γ (accelerant)FlipSpot
SPOT 287.5315312.5310 ▲307.5305302.5300297.5295292.5290287.5285282.5280277.5275272.5270 ▼267.5265262.5260

Net gamma exposure by strike ($M per 1% move) · estimated from the NET options chain (Polygon).

Where NET's hedging pressure actually sits

These are the 6 strikes carrying the most dealer gamma in NET right now. The heaviest is 270 at -0.8M per 1% move, 6.1% below spot — that is where hedging flow concentrates, and where price tends to slow down or stall.

StrikeNet gammaFrom spotEffect
335+0.2M16.5%pins price
330+0.2M14.8%pins price
290-0.2M0.9%accelerates moves
280-0.2M-2.6%accelerates moves
270-0.8M-6.1%accelerates moves
240-0.4M-16.5%accelerates moves

Today's NET gamma read

As of the latest session, NET is trading at $287.50 (+2.42% on the day). Net dealer gamma is negative, with the zero-gamma flip near —. The call wall sits at 310 (upside magnet / resistance) and the put wall at 270 (downside level). Max pain is 300, and the options market is pricing a 1-sigma expected move of about ±15.1% (ATM IV 145%).

The gamma is stacked above spot: +$1M sits overhead against +$0M underneath, a 5.0-to-1 skew. That imbalance is a magnet — dealer hedging leans price upward toward 310 — but it is also why there is so little to catch NET if it goes the other way.

One strike dominates the map: 270, carrying −$1M per 1% move — below the current price. Negative gamma that size behaves like an accelerant — dealers chase price through it rather than defending it.

Options are expensive here: ATM implied volatility is 145%, pricing a 1-sigma move of ±15.1% (±$43.56) into the nearest expiry. At that level you need the move and you need it quickly — long premium bleeds fast, and the structure above argues for spreads over outright calls.

That leaves a working band of 270 to 310 — 13.9% of spot, with +7.83% of room to the call wall and −6.09% down to the put wall. In a positive-gamma tape the edge is fading the edges of that band rather than chasing either end.

Want it interactive? Open NET on the live gamma map → · see how NET compares across the whole board on the free market regime tracker · new to this? What is GEX →

NET gamma — FAQ

Is NET in positive or negative gamma right now?

NET is in positive gamma with — of room above the null flip. Dealers are damping moves, so expect a mean-reverting tape that pulls back toward the heavy strikes.

How much room does NET have before its gamma regime changes?

NET's flip isn't resolvable from the current chain — check the live map for today's level.

What is NET's zero-gamma flip level?

NET's flip is not resolvable from the current chain. Pull it live on the free map — the level moves with open interest, so a stale number is worse than none.

What are NET's call wall and put wall?

NET's call wall (310) is a magnet and resistance; the put wall (270) is support in positive gamma but a through-level once price is below the flip.

What is NET max pain?

300, for the 2026-11-06 expiry — 4 days out. Spot is $287.50, so max pain sits 4.3% above the current price. In negative gamma the pull is weak: dealers are amplifying moves, not damping them toward a strike.

What is NET's net gamma exposure right now?

About -2M per 1% move into the 2026-11-06 expiry — though spot is below the zero-gamma flip, so hedging at this price runs with the move and adds to it. GEX describes the character of the tape, not the direction. How dealer gamma works →

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Estimated from the NET options chain (Polygon) · gamma shifts intraday · educational, not financial advice · options carry substantial risk.