2 problems

Kollár's conjecture on diophantine subsets of the rational function field
Let $D$ be a diophantine subset of $\mathbb{C}\left(z\right)$ , and for each $n\in\mathbb{Z}_{\geq 1}$ let $\mathbb{C}\left[z\right]_n$ be the $(n+1)$ -dimensional $\mathbb{C}$ -vecto…
openFrom papersdiophantine-geometry first-order-definability rational-function-fields
0 responses
9
The dimension conjecture for spaces of real places of rational function fields
Dimension conjecture. For every such $K$ and $n$ ,
openFrom papersrational-function-fields real-places topological-dimension
0 responses
6

Kollár's conjecture on diophantine subsets of the rational function field