Collar Option Greeks as the Stock Moves
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How Delta Hedging Actually Works
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The Option Greeks Explained: Delta to Rho
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How Option Greeks Change Over Time
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At-the-money SPY gamma by time to expiry (2026-07-13)ranking ·
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Net collar gamma at 90, 30 and 7 days to expiry
Net collar gamma at 90, 30 and 7 days to expiry
| spot_price | gamma_90d | gamma_30d | gamma_7d |
|---|---|---|---|
| $85 | 3.01 | 5.05 | 3.7 |
| $90 | 2.33 | 6.01 | 12.79 |
| $100 | -0.67 | -0.88 | -0.19 |
| $110 | -2.27 | -4.96 | -10.47 |
| $118 | -1.94 | -2.68 | -1.15 |
the exact SQL behind every number
SELECT
spot_price,
round(maxIf(net_gamma, days_out = 90), 2) AS gamma_90d,
round(maxIf(net_gamma, days_out = 30), 2) AS gamma_30d,
round(maxIf(net_gamma, days_out = 7), 2) AS gamma_7d
FROM
(
WITH
100.0 AS contract_multiplier,
90.0 AS put_strike,
110.0 AS call_strike,
0.25 AS vol,
0.04 AS rate
SELECT
spot,
days_out,
concat('$', toString(toUInt16(spot))) AS spot_price,
days_out / 365.0 AS years,
(log(spot / put_strike) + (rate + 0.5 * vol * vol) * years) / (vol * sqrt(years)) AS d1_put,
(log(spot / call_strike) + (rate + 0.5 * vol * vol) * years) / (vol * sqrt(years)) AS d1_call,
exp(-0.5 * d1_put * d1_put) / sqrt(2 * pi()) AS pdf_put,
exp(-0.5 * d1_call * d1_call) / sqrt(2 * pi()) AS pdf_call,
contract_multiplier * (pdf_put - pdf_call) / (spot * vol * sqrt(years)) AS net_gamma
FROM
(
SELECT
spot,
arrayJoin([7, 30, 90]) AS days_out
FROM
(
SELECT arrayJoin([85.0, 90.0, 100.0, 110.0, 118.0]) AS spot
)
)
)
GROUP BY spot, spot_price
ORDER BY spot
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