Hedging a crypto ETF is mostly beta, basis, and timing.
This page uses a vanilla crypto ETF as the example and keeps the point narrow: if I am long the ETF, how much of the underlying coin should I short, where does the residual P&L come from, and how quickly does that hedge drift when the market moves?
The charts are the main artifact. The math underneath is simple on purpose: Hedge notional ≈ β30d × ETF market value, then we watch what remains after beta and basis are stripped out.
Setup
One ETF, one benchmark, one hedge ratio.
What the hedge is doing
The first pass is not complicated. Estimate the ETF's beta to the coin over a rolling window, map the ETF dollar exposure into benchmark units, and measure the leftover after the hedge.
If the ETF beta slips below one, the hedge is too large. If the beta rises, the hedge is too small. Either way, the thing that matters is the residual, not the headline beta.
Charts
Price, beta, basis, and the hedged P&L ladder.
Price and trend
ETF versus the underlying coin, with short and medium moving averages on the ETF.
Rolling beta
How much ETF return you get for one unit of benchmark return.
Basis / spread
ETF normalized price minus benchmark normalized price.
Drawdown
ETF drawdown against the benchmark drawdown over the same window.
Hedge ladder
ETF P&L, benchmark hedge, and residual across simple benchmark shocks.
Scenario table
Standardized moves so the hedge can be read quickly.
| Benchmark move | ETF move | Hedge P&L | Residual | Read |
|---|
Working notes
Live chart data loads when the endpoint is available. If not, the page falls back to a local series so the note still opens cleanly.
Hedge notional ≈ beta(window) × ETF market value
ETF move ≈ beta × benchmark move + residual
Residual P&L = ETF P&L - hedge P&L
The point of the page is to see when the residual is small and when the wrapper itself is the thing driving the book.