OpenAI reports finite generation for K(n)-local sphere homotopy
- Mathematics
For every prime p, height n≥1 and integer degree t, the homotopy group π_t of the K(n)-local p-completed sphere is a finitely generated p-adic-integer module.
For every prime p, height n≥1 and integer degree t, the homotopy group π_t of the K(n)-local p-completed sphere is a finitely generated p-adic-integer module.
For every prime p, height n≥1 and integer degree t, the homotopy group π_t of the K(n)-local p-completed sphere is a finitely generated p-adic-integer module.
For every prime p, height n≥1 and integer degree t, the homotopy group π_t of the K(n)-local p-completed sphere is a finitely generated p-adic-integer module.
If correct, resolves the degreewise finite-generation question for the K(n)-local sphere in all heights and primes.
Are K(n)-local sphere homotopy groups finitely generated in every degree?
Publication dates and editorial changes.
OpenAI reports finite generation for K(n)-local sphere homotopy
Allow optional Google Analytics to help improve AIProofWatch? Privacy details.