Abstract

In two earlier papers, two of the present authors (A.G. and U.S.) extended Lai's [Ann. Probab. 2 (1974) 432--440] law of the single logarithm for delayed sums to a multiindex setting in which the edges of the n\mathbf{n}th window grow like ∣n∣α|\mathbf {n}|^α, or with different αα's, where the αα's belong to (0,1)(0,1). In this paper, the edge of the nnth window typically grows like n/log⁡nn/\log n, thus at a higher rate than any power less than one, but not quite at the LIL-rate.

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