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of 229
pro vyhledávání: '"Keng Meng Ng"'
Autor:
Cenzer, Douglas
Publikováno v:
The Bulletin of Symbolic Logic, 2012 Sep 01. 18(3), 409-412.
Externí odkaz:
https://www.jstor.org/stable/41575881
Autor:
Douglas Cenzer
Publikováno v:
The Bulletin of Symbolic Logic. 18:409-412
Publikováno v:
Logical Methods in Computer Science, Vol Volume 17, Issue 3 (2021)
We introduce a framework for online structure theory. Our approach generalises notions arising independently in several areas of computability theory and complexity theory. We suggest a unifying approach using operators where we allow the input to be
Externí odkaz:
https://doaj.org/article/9d1d7a616e754b6a94ffbaa010f7e937
Publikováno v:
The Journal of Symbolic Logic. :1-25
Publikováno v:
Computability. 11:269-297
In her 1990 thesis, Ahmad showed that there is a so-called “Ahmad pair”, i.e., there are incomparable Σ 2 0 -enumeration degrees a 0 and a 1 such that every enumeration degree x < a 0 is ⩽ a 1 . At the same time, she also showed that there is
Publikováno v:
Computability. 11:187-221
The complexity of equivalence relations has received much attention in the recent literature. The main tool for such endeavour is the following reducibility: given equivalence relations R and S on natural numbers, R is computably reducible to S if th
Autor:
Michael McInerney, Keng Meng Ng
Publikováno v:
Israel Journal of Mathematics. 250:1-51
Publikováno v:
Lecture Notes Series, Institute for Mathematical Sciences, National University of Singapore ISBN: 9789811278624
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=doi_________::a23a90588cc0ebf353c389d40bf7e13a
https://doi.org/10.1142/13479
https://doi.org/10.1142/13479
Publikováno v:
Journal of Logic and Computation. 31:1660-1689
We define a class of computable functions over real numbers using functional schemes similar to the class of primitive and partial recursive functions defined by Gödel (1931, 1934) and Kleene (1936, Math. Ann., 112, 727–742). We show that this cla
Autor:
Barbara F. Csima, Keng Meng Ng
Publikováno v:
Journal of Mathematical Logic. 22
A strong degree of categoricity is a Turing degree [Formula: see text] such that there is a computable structure [Formula: see text] that is [Formula: see text]-computably categorical (there is a [Formula: see text]-computable isomorphism between any