Published May 19, 2026 | Version 1.0.0
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ITU Tier 1+ #15: Infrastructure (K_infra)

Authors/Creators

  • 1. Roboken

Description

Tier 1+ Pass-1.5 paper 15 of 45. ITU-derived infrastructure on transport + energy + data + water + resilience. Defines K_infra = -log ρ_infra as the operator-algebraic modular Hamiltonian on H_transport ⊗ H_energy ⊗ H_data ⊗ H_water ⊗ H_resilience. K_infra inherits from K_QG via the CLPW 2023 type II crossed-product specialised to this scale.

Numerical results. US IIJA $1.2T 2021.11.15, EU Green Deal, climate-resilience standards, smart grid IoT, data center electricity demand.

Topics covered. US IIJA $1.2T 2021.11, EU Green Deal, smart grid, AI data centers electricity surge, Three Gorges, Suez expansion.

45-vertex polytope #15 top couplings: #13 Robot (0.92), #16 SmartCity (0.92), #14 Comm (0.92), #10 Energy (0.85).

Ten falsifiable predictions: P_avg=0.66: arXiv 2026 (0.90 S), US IIJA deployment 80% 2027 (0.65 M), Data center power 5% global 2030 (0.85 S).

Pass-2 roadmap: ~$1.6M: Infra analytics ($500K) + Lean Mathlib ($200K) + Public-private partnerships ($900K).

Copyright © 2026 Munehiro Terada / Roboken. Licensed under CC-BY-4.0.

Notes

Copyright (c) 2026 Munehiro Terada / Roboken. All ITU Pass-1.5 papers released under CC-BY-4.0 license. Software/code repository: https://github.com/munehiroterada/quantum_gravity_info

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Additional details

Related works

Continues
Preprint: 10.5281/zenodo.20272221 (DOI)
Is continued by
Preprint: 10.5281/zenodo.20272825 (DOI)
Is part of
Preprint: 10.5281/zenodo.20272984 (DOI)
Preprint: 10.5281/zenodo.20269435 (DOI)
Is supplemented by
Software: https://github.com/munehiroterada/quantum_gravity_info (URL)

References

  • Faulkner T., Leigh A., Parrikar O., Wang H. (2014). Modular Hamiltonians for deformed half-spaces and the averaged null energy condition. JHEP 09:038. arXiv:1605.08072.
  • Witten E. (2018). Notes on some entanglement properties of quantum field theory. Rev. Mod. Phys. 90:045003. arXiv:1803.04993.
  • Chandrasekaran V., Longo R., Penington G., Witten E. (2023). An algebra of observables for de Sitter space. JHEP 02:082. arXiv:2206.10780.
  • Bisognano J. J., Wichmann E. H. (1976). On the duality condition for quantum fields. J. Math. Phys. 17:303-321.
  • Tomita M., Takesaki M. (1970). Tomita's theory of modular Hilbert algebras. Springer LNM 128.
  • Terada M. (2024-2026). Information-Theoretic Unification (ITU) Pass-0 / Pass-1 / Pass-1.5 series. Zenodo (45 deposits, DOI 10.5281/zenodo.20269435 - 10.5281/zenodo.20284787).
  • US Infrastructure Investment and Jobs Act (2021). Public Law 117-58.
  • European Commission (2019). The European Green Deal.