Question: Suppose that the processes for S1 and S2 are given by these two equations: dS 1 = 1 S 1 dt + 1

Suppose that the processes for S1 and S2 are given by these two equations:

dS1= α1S1dt + σ1S1dZ1

dS2 = α2S2dt + σ2S2dZ2

The diffusions dZ1 and dZ2 are different. In this problem we want to find the expected return on Q, αQ, where Q follows the process

dQ = αQQdt + Qη1dZ1+ η2dZ2

Show that, to avoid arbitrage,

I Cr

I Cr

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