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Dispersion trading
Dispersion trading
Definition
Dispersion trading sells index volatility and buys
single-name volatility on the index’s members — long the
names moving individually, short them moving together. Its
P&L is a direct position on correlation: if members
disperse (single-name moves cancel at the index level),
the long single-name vol pays while the short index vol
stays quiet; if everything moves together, the short index
leg loses most. It is the trade built to harvest the
documented correlation risk premium
(opt-implied-correlation).
How it works / structure
- The classic structure (engine-parameterizable):
short index straddles/variance vs long a weighted
basket of member straddles (
strategy-straddlebuilding blocks), vega-weighted so the net position is approximately pure correlation (greek-vegabalanced across legs); delta-hedged throughout (mgmt-delta-hedging— the P&L should come from realized vol spreads, not direction). - The premium being harvested (Driessen et al): implied correlation persistently above realized — index options are expensive relative to member options because index protection embeds correlation insurance; the dispersion seller collects that gap on average and pays it back in correlation-spike events.
- Parameter surface: member subset (full replication vs liquid-name proxy — tracking error vs cost), tenor (near-dated earnings-rich windows maximize single-name dispersion), weighting (vega- vs theta-neutral variants), and the entry gate (implied correlation percentile — selling correlation when it’s already low has documented poor asymmetry).
- Simplified retail form: long a few single-name event straddles vs short an index-proxy straddle in matched tenor — the same exposure at rougher granularity and higher relative friction.
When it applies
Earnings seasons (scheduled single-name catalysts with muted index effect — dispersion’s documented seasonal habitat); high implied-correlation entry points (the premium is largest when macro fear has lifted index vol above the members’ aggregate); as a portfolio diversifier for short-vol books (its loss regime differs from plain short vol in calm-grind markets).
Risk profile & failure modes
- Correlation-spike loss (the defining tail): macro
shocks converge correlations toward 1 — the short
index leg loses faster than the long member legs gain;
this is the insurance-premium payback, arriving
exactly in crises (
risk-correlation-exposure). - Leg-management burden: many-legged delta-hedged books have real operational and friction costs — documented as the gap between paper and realized dispersion returns; the trade is capacity- and cost-sensitive.
- Member-selection basis: proxy baskets miss the names that actually disperse; full replication pays spread on illiquid members — the tracking/cost trade-off is structural.
- Crowding cycles: the premium compresses when dispersion capital is abundant (documented institutional cycles) — entry-gate percentiles keep the harvest honest.
Evidence & limits
Driessen et al (2009) and successors document the correlation premium the trade collects; practitioner literature documents the structure. Public performance data for pure dispersion is thin (institutionally traded) — the KB treats magnitude expectations as regime-dependent and friction-sensitive rather than citing a headline return.
Falsifiable-thesis examples
Illustrations only, not signals:
- “Entered above the 80th implied-correlation percentile, vega-balanced dispersion is profitable in most quarters of the replay, with losses concentrated in correlation-spike months (premium-shape check)” — falsified by the replay distribution.
- “Earnings-season dispersion (member straddles over earnings vs index short) outperforms off-season dispersion per unit vega (seasonal-habitat check)” — falsified by the seasonal comparison.
Cross-references
- The priced quantity:
opt-implied-correlation; the premium family:indicator-realized-vs-implied-vol - The building blocks:
strategy-straddle,mgmt-delta-hedging,greek-vega - The tail it holds:
risk-correlation-exposure
Sources
- Driessen, J., Maenhout, P. and Vilkov, G. (2009), The Price of Correlation Risk: Evidence from Equity Options — Journal of Finance 64(3), 1377-1406
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