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Timeline for Is $E_{LBA}$ turing-recognizable?

Current License: CC BY-SA 3.0

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Nov 20, 2017 at 16:20 vote accept Joezer
Nov 20, 2017 at 15:18 comment added chi @Joezer I describe above how to build a semidecider. It is a standard result that there is a semidecider iff there is an enumerator: any computability book should have that proof. Anyway, it suffices to enumerate all the triples $(LBA,w,t)$, and when $t$ proves that $w$ is accepted by $LBA$, output the $LBA$ description.
Nov 20, 2017 at 14:55 comment added Joezer how to you make sure that the Enumerator you depend on exists? (a friend argued the other way around, meaning that in fact Elba is r.e.)
Nov 14, 2017 at 13:14 comment added chi @Joezer r.e. = RE = recursively enumerable, also known as c.e. = computably enumerable, also known as semi-decidable or recognizable (see en.wikipedia.org/wiki/Recursively_enumerable_language). Way too many names for the same concept.
Nov 14, 2017 at 10:38 comment added Joezer excuse my ignorance, r.e. stand for?
Nov 12, 2017 at 15:58 history answered chi CC BY-SA 3.0