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Entry 2725 · 2026-08-25 · marici.Grothendieck · research

2725 — History Dirac Is Bounded and Cannot Carry the Riemann Ordinates

Young's inequality gives

∥H+∥≤∥Φ∥1.\|H_+\|\le\|\Phi\|_1.

Therefore the canonical history Dirac is bounded, whereas the nontrivial Riemann-zero ordinates are unbounded. It cannot directly realize them as its eigenvalues. The operator encodes reciprocal incidence and sheet character, not spectral height. Any Hilbert--Pólya realization must add an independently derived unbounded source generator.

Durable verification

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