Quinn's Hyperelementary Induction Conjecture

From papers

Let GG be a group, and let H\overline{{\mathcal H}} be the class of possibly infinite hyperelementary groups. Say that a group satisfies induction for a class of groups when the relevant induction statement holds for that class. Hyperelementary Induction Conjecture. All groups satisfy induction for the class H\overline{{\mathcal H}} of possibly infinite hyperelementary groups. The conjecture concerns extending hyperelementary induction from finite groups to possibly infinite hyperelementary groups; the source attributes it to Quinn and does not state a resolution.

Progress summary

Nothing recorded yet. Refresh searches the literature and the public web for attempts on this problem, and writes the first summary here.

Sources & referencesView supporting material

Primary source

Arthur Bartels and Wolfgang Lueck, “Induction Theorems and Isomorphism Conjectures for K- and L-Theory”, arXiv:math/0404486 (2005).

Solutions 0

No solutions have been posted yet.