Return to Revisions

2 of 3

edited title

edited Apr 25, 2021 at 9:12

55
3

Characteristic zero field with unique regular Noetherian dense unital subring

Let $F$ be a field. Call a unital subring $R\subset F$ dense if there is no subfield $K\subsetneq F$ such that $R\subset F$.

Is there a characteristic zero field $F$ such that the only regular Noetherian dense unital subring $R\subset F$ is $F$ itself?

ag.algebraic-geometry ac.commutative-algebra

asked Apr 25, 2021 at 8:20

55
3