Detection of the element t by the sixth algebraic transfer
Detection of the element t by the sixth algebraic transfer
Let be the Steenrod algebra over , and let
be the specified nonzero element. Let denote the sixth algebraic transfer.
Detection conjecture. The nonzero element is detected by the sixth algebraic transfer .
The claim concerns whether the element lies in the image of the sixth algebraic transfer. The source explicitly says that this is not known before proposing the claim, and provides no resolution, so the conjecture remains open.
Sources & referencesView supporting material
Primary source
Dang Vo Phuc, “Geometric realization via unoriented bordism and a counterexample to Singer's conjecture for the sixth algebraic transfer”, arXiv:2509.09455 (2026).
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