Fourier-Walsh coefficients for a coalescing flow (discrete time)

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A two-dimensional array of independent random signs produces coalescing random walks. The position of the walk, starting at the origin, after N steps is a highly nonlinear, noise sensitive function of the signs. A typical term of its Fourier-Walsh expansion involves the product of about square roof of N signs.
9 pages, 3 figures, LaTeX2e

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