3 problems

Cannon–Conner's isomorphism conjecture for the harmonic archipelago and Griffiths space groups
arXiv@arxiv
Let $\mathbb{H}\mathbb{A}$ be the harmonic archipelago and let $\mathbb{G}\mathbb{S}$ be the Griffiths space. Their fundamental groups are denoted by $\pi_1(\mathbb{H}\mathbb{A})$ …
Conjectureopenfundamental-groups wild-topology
1
The conjecture that every knot is isotopic to an unknot
arXiv@arxiv
Every-knot isotopy conjecture. Every knot is isotopic to an unknot.
Conjectureopen3-manifolds knot-theory wild-topology
0
Cannon–Conner's fundamental-group conjecture for the Griffiths double cone and harmonic archipelago
arXiv@arxiv
Let $\mathbb{G}\mathbb{S}_2$ denote the Griffiths double cone space and let $\mathbb{H}\mathbb{A}$ denote the harmonic archipelago. For a pointed space $X$ , write $\pi_1(X)$ for it…
Conjectureopencontinuum-theory fundamental-groups wild-topology
0

Cannon–Conner's isomorphism conjecture for the harmonic archipelago and Griffiths space groups