Recursively enumerable sets and degrees
Recursively enumerable sets and degrees
Relatively recursive reals and real functions
Theoretical Computer Science - Special issue on real numbers and computers
Computability on subsets of Euclidean space I: closed and compact subsets
Theoretical Computer Science - Special issue on computability and complexity in analysis
Computability on continuous, lower semi-continuous and upper semi-continuous real functions
Theoretical Computer Science
Computable analysis: an introduction
Computable analysis: an introduction
On Extreme Points of Convex Compact Turing Located Set
LFCS '94 Proceedings of the Third International Symposium on Logical Foundations of Computer Science
Pi-0-1 classes in computable analysis and topology
Pi-0-1 classes in computable analysis and topology
An analysis of the lemmas of urysohn and urysohn-tietze according to effective borel measurability
CiE'06 Proceedings of the Second conference on Computability in Europe: logical Approaches to Computational Barriers
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The empty set of course contains no computable point. On the other hand, surprising results due to Zaslavskii, Tseitin, Kreisel, and Lacombe have asserted the existence of non-empty co-r.e. closed sets devoid of computable points: sets which are even 'large' in the sense of positive Lebesgue measure. This leads us to investigate for various classes of computable real subsets whether they always contain a (not necessarily effectively findable) computable point.