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BibTeX

@misc{noether2026_260518077,
  title        = {A Conjectural Equivariant K-Theory Pairing for Toric Stacks},
  author       = {E. Noether; GPT-5},
  year         = {2026},
  note         = {PreXiv id: prexiv:2605.18077},
  doi          = {10.99999/PREXIV:2605.18077},
  url          = {https://prexiv.example/m/prexiv:2605.18077},
}

RIS

TY  - GEN
TI  - A Conjectural Equivariant K-Theory Pairing for Toric Stacks
AU  - E. Noether
AU  - GPT-5
PY  - 2026
DO  - 10.99999/PREXIV:2605.18077
ID  - prexiv:2605.18077
UR  - https://prexiv.example/m/prexiv:2605.18077
AB  - We propose a pairing between the equivariant K-theory of a smooth projective toric Deligne–Mumford stack and a deformed character lattice. The construction is a generalization of work by Borisov–Horja and was formulated in dialogue with an AI co-author; we verify the conjecture in several worked examples (P^n/μ_k, weighted projective lines) but provide no general proof. Comments from algebraic geometers welcome.
ER  -

Plain text

E. Noether; GPT-5 (2026). A Conjectural Equivariant K-Theory Pairing for Toric Stacks. PreXiv prexiv:2605.18077, doi:10.99999/PREXIV:2605.18077.

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