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Feb 25, 2019 at 13:14 history closed Andrej Bauer
Pace Nielsen
YCor
Piotr Hajlasz
Joseph Van Name
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Feb 21, 2019 at 11:12 comment added Hauke Reddmann Ha. I knew there was something fishy with the "standard" answer...(And feel free to close, I have my answer.)
Feb 21, 2019 at 11:07 vote accept Hauke Reddmann
Feb 20, 2019 at 19:51 comment added Alex Kruckman As the answer and Emil's link show, the fact that there are infinitely many ground terms has nothing to do with undecidability. Indeed, first-order logic is undecidable in a signature with a single binary relation and no function symbols (so there are no terms other than the variables). While on the other hand, first-order logic is decidable in a signature with a single unary function symbol and a single constant symbol (where there are infinitely many ground terms: $c$, $f(c)$, $f(f(c))$, $\dots$).
Feb 20, 2019 at 16:19 comment added Pace Nielsen I'm voting to close this question as it was previously answered.
Feb 20, 2019 at 15:53 answer added tomkot timeline score: 4
Feb 20, 2019 at 14:45 review Close votes
Feb 25, 2019 at 13:14
Feb 20, 2019 at 11:59 comment added Emil Jeřábek Various restrictions on the signature and/or on the quantifier prefix that guarantee decidability are mentioned in the question mathoverflow.net/questions/83399/… and in my answer there.
Feb 20, 2019 at 10:15 history asked Hauke Reddmann CC BY-SA 4.0