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To setup an iron butterfly, the options trader buys a lower strike out-of-the-money put, sells a middle strike at-the-money put, sells a middle strike at-the-money call and buys another higher strike out-of-the-money call. This results in a net credit to put on the trade, hence it is a credit spread. To setup an iron butterfly, the options trader buys a lower strike out-of-the-money put, sells a middle strike at-the-money put, sells a middle strike at-the-money call and buys another higher strike out-of-the-money call. This results in a net credit to put on the trade, hence it is a credit spread.


If there is no arbitrage, the butterfly and iron butterfuly have the following price relationship: If there is no arbitrage, the butterfly and iron butterfly have the following price relationship:


<math>\mbox{ironfly} = \Delta(\mbox{butterfly strike price}) \times (1+rt) - \mbox{butterfly} </math> <math>\mbox{ironfly} = \Delta(\mbox{butterfly strike price}) \times (1+rt) - \mbox{butterfly} </math>

Revision as of 07:34, 8 February 2009

It has been suggested that this article be merged into butterfly (options) and Talk:DESTINATIONPAGE#Merger proposal. (Discuss) Proposed since October 2007.


Iron butterfly is the name of an advanced, neutral-outlook, options trading strategy that involves buying and holding four different options at three different strike prices. It is a limited risk, limited profit trading strategy that is structured for a larger probability of earning smaller limited profit when the underlying stock is perceived to have a low volatility. It is also known as the ironfly.

To setup an iron butterfly, the options trader buys a lower strike out-of-the-money put, sells a middle strike at-the-money put, sells a middle strike at-the-money call and buys another higher strike out-of-the-money call. This results in a net credit to put on the trade, hence it is a credit spread.

If there is no arbitrage, the butterfly and iron butterfly have the following price relationship:

ironfly = Δ ( butterfly strike price ) × ( 1 + r t ) butterfly {\displaystyle {\mbox{ironfly}}=\Delta ({\mbox{butterfly strike price}})\times (1+rt)-{\mbox{butterfly}}}

References

  • McMillan, Lawrence G. (2002). Options as a Strategic Investment (4th ed. ed.). New York : New York Institute of Finance. ISBN 0-7352-0197-8. {{cite book}}: |edition= has extra text (help)
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