The Density of Weakly Complete Problems under Adaptive Reductions

Jack H. Lutz, Yong Xiang Zhao · SIAM Journal on Computing · 2000

Given a real number $\alpha < 1$, every language that is weakly $\leq_{n^{\alpha / 2} - {\rm T}}^{{\rm P}} $-hard for E or weakly $\leq_{n^{\alpha} - {\rm T}}^{\rm P}$-hard for E 2 is shown to be exponentially dense. This simultaneously strengthens the results of Lutz and Mayordomo (1994) and Fu (1995).

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