Translational methods and computational complexity

Sneha Ruby, Patrick C. Fischer · 1965

This paper investigates the computational complexity of binary sequences as measured by the rapidity of their generation by multitape Turing machines. A "translational" method which escapes some of the limitations of earlier approaches leads to a refinement of the established hierarchy. The previous complexity classes are shown to possess certain translational properties. An related hierarchy of complexity classes of monotonic functions is examined

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