Abstract
A modification of domb's droplet model for low-temperature randomly dilute ising ferromagnets (percolation problem) suggests that asymptotically the ratio of 'surface area' to 'volume' of spin clusters is the same as for cayley trees on a bethe lattice, i.e. (1-pc)/pc where pc is the percolation threshold. The similarity to clusters of overturned spins in usual (non-dilute) ising magnets near tc is discussed quantitatively.

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