Jérôme Beau

Equivariant Born–Infeld Parity and the Fibre-Identification Problem of the Non-Injective Projection

The identification of conjugate Weil blocks $\{c,\, q-c\}$ as the fibres of the non-injective projection ${\Pi}:{\chi}\to{\mathcal{O}}$ was stated as a structurally motivated hypothesis in O16 and used in O17 to derive the pair-level observable and the exponent doubling ${\delta_...

Canonical Pair Observables in Weil Blocks: Structure of the Residual Amplitude Factor and Pipeline-Independent Formulation

The O12–O18 sequence identifies the pair-level quantity ${\sigma_{\mathrm{pair}}}(n) = \sigma_{c}(n)\,\sigma_{q-c}(n)$ as the structurally motivated candidate observable on ${\mathrm{Heis}_{3}(\mathbb{Z}/q\mathbb{Z})}$, with capacity exponent ${\delta_{\mathrm{pair}}} \approx 7.4...