Suppose we let p 2 = 0 and write p 1 = p 3 = p in
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Suppose we let p_{2} = 0 and write p_{1} = −p_{3} = p in the trinomial scheme. By matching the mean and variance of ζ(t) and ζ^{a}(t) accordingly
show that the parameters v and p obtained by solving the above pair of equations are found to be
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=r  ΔΙ 2 Ε[ζα (t)] = 2pv – v = var(ζα (t)) = v2 – E[ζα (t)]? = σ? Δι, 
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