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I am trying to implement the Jarrow-Rudd formula for valuing options with adjustment terms for skewness and kurtosis.
The Jarrow-Rudd formula in its simplest variation, gives the value of the option C (F) as
C (F) = C (A) +λ1Q3 +λ2Q4, where Q3 and Q4 involve some term of derivative of St at strike price K.
I am not clear how to work out this derivative in actual conditions. Their paper on approximate valuation of option pricing does not give any indication of this and I do not have access to their other paper on testing of the formula with market prices ( this paper is part of the book on option pricing edited by M Brenner.
Does anyone have an idea as to how to decode this term of derivative?
Thanks for your assistance in advance.
Nilakantan
The Jarrow-Rudd formula in its simplest variation, gives the value of the option C (F) as
C (F) = C (A) +λ1Q3 +λ2Q4, where Q3 and Q4 involve some term of derivative of St at strike price K.
I am not clear how to work out this derivative in actual conditions. Their paper on approximate valuation of option pricing does not give any indication of this and I do not have access to their other paper on testing of the formula with market prices ( this paper is part of the book on option pricing edited by M Brenner.
Does anyone have an idea as to how to decode this term of derivative?
Thanks for your assistance in advance.
Nilakantan