On So-called Degrees of Confirmation

Journal of Symbolic Logic 33 (1):146-146 (1968)
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10.2307/2270120

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Review: Hugues LeBlanc, On So-called Degrees of Confirmation; K. R. Popper, Probabilistic Independence and Corroboration by Empirical Tests. [REVIEW]Harry V. Stopes-Roe - 1968 - Journal of Symbolic Logic 33 (1):146-146.
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called degrees. Post was particularly interested in computability from sets which are par-tially generated by a computer, namely, those for which the elements of the set can be enumerated by a computer. These sets are called (recursively) enu-merable, as are their degrees. He showed [20] that the enumerable degrees. [REVIEW]J. Knight, A. Kucera & R. Shore - 1995 - Bulletin of Symbolic Logic 1 (2).
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that B is Turing reducible to A and write B≤ T A. We say that B≡ T A if B≤ T A and A≤ T B.≡ T is an equivalence relation, and≤ T induces a par-tial ordering on the corresponding equivalence classes; the poset obtained in this way is called the degrees of unsolvability, and elements of this poset are called degrees. [REVIEW]J. Knight, A. Kucera & R. Shore - 1995 - Bulletin of Symbolic Logic 1 (2).
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