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Conventional analytical techniques do not cope adequately with multiscale processes.Mandelbrot's concept of fractal dimension, a novel approach to multiscale phenomena, is applied to the problem of coral reef topography.A fractal dimension D = 1.9-2.0 for a contour on the reef slope is obtained.This contrasts strongly with the well established value of D = 1.2-1.3 for coastlines.We speculate that in common with the human lung, another living surface with a high D value, the coral reef slope is maximizing its contact with the surrounding medium.
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Bradbury et al. (1983) studied this question.
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