Abstract

We investigate the herd behavior of returns for the yen-dollar exchange rate in the Japanese financial market. It is obtained that the probability distribution P(R)P(R) of returns RR satisfies the power-law behavior P(R)≃R−βP(R) \simeq R^{-β} with the exponents β=3.11 β=3.11(the time interval τ=τ= one minute) and 3.36(τ=τ= one day). The informational cascade regime appears in the herding parameter H≥2.33H\ge 2.33 at τ=τ= one minute, while it occurs no herding at τ=τ= one day. Especially, we find that the distribution of normalized returns shows a crossover to a Gaussian distribution at one time step Δt=1Δt=1 day.

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