Please use this identifier to cite or link to this item: http://hdl.handle.net/10419/223341
Authors: 
Bieta, Volker
Broll, Udo
Siebe, Wilfried
Year of Publication: 
2020
Series/Report no.: 
CEPIE Working Paper No. 03/20
Abstract: 
In this paper an extension of the well-known binomial approach to option pricing is presented. The classical question is: What is the price of an option on the risky asset? The traditional answer is obtained with the help of a replicating portfolio by ruling out arbitrage. Instead a two-person game from the Nash equilibrium of which the option price can be derived is formulated. Consequently both the underlying asset's price at expiration and the price of the option on this asset are endogenously determined. The option price derived this way turns out, however, to be identical to the classical no-arbitrage option price of the binomial model if the expiration-date prices of the underlying asset and the corresponding risk-neutral probability are properly adjusted according to the Nash equilibrium data of the game.
Subjects: 
option pricing
game theory
Nash equilibrium
JEL: 
G12
G13
C72
Persistent Identifier of the first edition: 
Document Type: 
Working Paper

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