Abstract

A number of upper and lower bounds have been obtained for various problems concerning L systems (see PB-85). In most cases the bounds were rather close; however, for the general membership problem the upper bound was P, and the lower was deterministic log space. In this note we show that membership can be decided deterministically in log^2 n space, which makes it very unlikely that the problem is complete for P. We also show that non-membership is as hard as any problem solvable in nondeterministic log n space. Thus both bounds are improved.

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