Put-Call Parity

Tags: #Financial #Economics

Equation

$$c(S_{t}, K, t, T) - p(S_{t}, K, t, T) = F^{P}_{t,T}(S) - Ke^{-r(T-t)}$$

Latex Code

                                 c(S_{t}, K, t, T) - p(S_{t}, K, t, T) = F^{P}_{t,T}(S) - Ke^{-r(T-t)}
                            

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Introduction

Equation



Latex Code

            c(S_{t}, K, t, T) - p(S_{t}, K, t, T) = F^{P}_{t,T}(S) - Ke^{-r(T-t)}
        

Explanation

Latex code for the Forwards Contracts. I will briefly introduce the notations in this formulation. Call options give the owner the right, but not the obligation, to buy an asset at some time in the future for a predetermined strike price. Put options give the owner the right to sell. The price of calls and puts is compared in the following put-call parity formula for European options.

  • : Price of call option c
  • : Price of put option p
  • : the present value of the strike price (x),
  • :

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