One deep-ITM LEAPS vs 100 shares: cost, leverage, and delta
Answered against 22 years of US equities and 12 years of US options data and published with the query that produced it. This result is stored as of 2026-07-16, from Deep ITM LEAPS: Stock Replacement.
| date | spy_close | shares_cost | leaps_price | leaps_cost | leverage_x | delta |
|---|---|---|---|---|---|---|
| 2025-07-01 | 617.93 | 61793 | 48.5 | 4850 | 12.7 | 0.689 |
| 2025-10-09 | 671.96 | 67196 | 82.03 | 8203 | 8.2 | 0.897 |
| 2025-12-01 | 679.98 | 67998 | 84.49 | 8449 | 8 | 0.938 |
- Rows × columns
- 3 × 7
- Period covered
- to
- Computed
- Completeness
- No missing values
- Source
- US exchange, SIP and OPRA market data
- Licence
- Strasmore terms · free, no signup
What each column holds
| Column | Type | Range | Notes |
|---|---|---|---|
date |
date | 2025-07-01 to 2025-12-01 | |
spy_close |
number | 617.93 to 679.98 | US dollars |
shares_cost |
number | 61,793 to 67,998 | count |
leaps_price |
number | 48.5 to 84.49 | US dollars |
leaps_cost |
number | 4,850 to 8,449 | |
leverage_x |
number | 8 to 12.7 | |
delta |
number | 0.689 to 0.938 |
Computed from Strasmore's warehouse of US exchange, SIP and OPRA market data. Equity prices are delayed; options greeks and implied volatility are end-of-day. This result is stored, not recomputed on load — it is exactly the numbers that were returned on , and the query below is what returned them.
the exact SQL behind every number
SELECT date,
round(avg(underlying_close), 2) AS spy_close,
round(avg(underlying_close) * 100, 0) AS shares_cost,
round(avg(option_close), 2) AS leaps_price,
round(avg(option_close) * 100, 0) AS leaps_cost,
round(avg(underlying_close) / avg(option_close), 1) AS leverage_x,
round(avg(delta), 3) AS delta
FROM global_markets.options_greeks
WHERE ticker = 'O:SPY260116C00600000' AND date IN ('2025-07-01', '2025-10-09', '2025-12-01') AND implied_volatility > 0.02
GROUP BY date ORDER BY date
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