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Charting and Studies User Guide - CQG.com

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Delta Contours (Delta)<br />

All options before expiry have a curved price profile. At any point in time, the slope of the<br />

curve, the delta, gives the equivalent futures exposure.<br />

Page 247<br />

At any point in time the curvature, gamma, is the measure of how rapidly this futures exposure<br />

is changing. As time passes, options decay in value <strong>and</strong> approach the expiring kinked price<br />

profile. One way of representing the variation of deltas <strong>and</strong> gammas is a delta contour study.<br />

The Delta Contours study shows the underlying price versus time for various delta values; the<br />

default range is from 0.0 – 1.0 <strong>and</strong> increasing in .1 increments. You are able to show 0-11<br />

curves with arbitrary delta values.<br />

This study helps illustrate when to re-hedge a portfolio. For example, if re-hedging occurs<br />

whenever the delta increases or decreases by .1, then re-hedging will occur at the price levels<br />

represented by each contour.<br />

Example: Looking at the Dec 08 E-mini S&P 500 (symbol EPZ8) daily chart, the display<br />

indicates that in the middle of September the deltas move from .5 up to .7 then down to almost<br />

.4.<br />

This study also clearly illustrates the effect of time on a portfolio. For example, the Delta<br />

Contours study shows that several weeks before expiration the deltas for the out-of- the-<br />

money strikes decrease while the deltas for the in the money strikes increase.<br />

<strong>Charting</strong> <strong>and</strong> <strong>Studies</strong> <strong>User</strong> <strong>Guide</strong>

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