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Partial Information: The Greeks

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Part of the book series: Undergraduate Texts in Mathematics ((UTM))

Abstract

Applying the Equation 6.1 argument to P E(S, t), along with the boundary condition \(P_E(S, T) = \max (E-S, 0)\), makes it reasonable to expect that

$$\displaystyle P_E(S, t) = Ee^{-r(T-t)}\times [\mathrm{modifying terms}] - S\times [\mathrm{modifying terms}]. $$

This the case. The actual P E(S, t) solution follows immediately from our powerful friend the Put–Call Parity Equation.

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Notes

  1. 1.

    Similarly, canceling the 6’s from \(\frac {16}{64}\) leads to the correct answer of \(\frac 14.\) Pure coincidence.

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Saari, D.G. (2019). Partial Information: The Greeks. In: Mathematics of Finance. Undergraduate Texts in Mathematics. Springer, Cham. https://doi.org/10.1007/978-3-030-25443-8_7

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