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Analytic Approximations for Spread Options

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Author Info

  • Carol Alexander

    ()
    (ICMA Centre, University of Reading)

  • Aanand Venkatramanan

    ()
    (ICMA Centre, University of Reading)

Abstract

This paper expresses the price of a spread option as the sum of the prices of two compound options. One compound option is to exchange vanilla call options on the two underlying assets and the other is to exchange the corresponding put options. This way we derive a new analytic approximation for the price of a European spread option, and a corresponding approximation for each of its price, volatilty and correlation hedge ratios. Our approach has many advantages over existing analytic approximations, which have limited validity and an indeterminacy that renders them of little practical use. The compound exchange option approximation for European spread options is then extended to American spread options on assets that pay dividends or incur carry costs. Simulations quantify the accuracy of our approach; we also present an empirical application, to the American crack spread options that are traded on NYMEX. For illustration, we compare our results with those obtained using the approximation attributed to Kirk (1996) which is commonly used by traders.

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Bibliographic Info

Paper provided by Henley Business School, Reading University in its series ICMA Centre Discussion Papers in Finance with number icma-dp2009-06.

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Length: 22 pages
Date of creation: Aug 2007
Date of revision: Jun 2009
Handle: RePEc:rdg:icmadp:icma-dp2009-06

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Related research

Keywords: Spread options; exchange options; American options; analytic formula; Kirks approximation; correlation skew;

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  1. Li, Minqiang, 2008. "Closed-Form Approximations for Spread Option Prices and Greeks," MPRA Paper 6994, University Library of Munich, Germany.
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Cited by:
  1. Emmanuel Hanert & Aanand Venkatramanan, 2008. "Meshfree Approximation for Multi-Asset Options," ICMA Centre Discussion Papers in Finance icma-dp2009-07, Henley Business School, Reading University, revised Jun 2009.

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