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- W1621720106 abstract "This chapter discusses the initial segments of the degrees of unsolvability. Modern approach to relative recursiveness is described with relevant facts about the degrees of unsolvability; and a proof of the existence of minimal degrees is sketched. The results of Lerman are presented in the chapter. Until Sacks' conjecture is settled one way or the other, however, the Hugill- Lachlan theorem is likely to remain the most interesting result in the countable case. The chapter formulates the notion of relative recursiveness in terms of strings: a string is just a finite sequence of zeros and ones. Some general problems of isomorphism and indiscernibility are also discussed in the chapter." @default.
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- W1621720106 title "Initial Segments of the Degrees of Unsolvability Part I: A Survey" @default.
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- W1621720106 doi "https://doi.org/10.1016/s0049-237x(08)71931-1" @default.
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