Preprint / scholarly article

Persistence-First Law--Space Exponents and Quantum Advantage over PFHS--TRoT--Blum Law--Time Semigroups

K. Takahashi

Published
DOI
10.5281/zenodo.17748308

Full text PDF (Zenodo)

Abstract

Building on persistence-first holographic systems (PFHS), fibered Bures–HK entropy–transport geometry (FBHK) and holographic observation quotients (HOQ), the paper defines PFHS–compatible law-time cost increments and a Blum-type complexity measure that track transport action, persistence change and HOQ gap along law-time trajectories.

Keywords

  • gradient flow
  • information theory
  • persistence-first holographic systems
  • PFHS
  • law-time semigroups
  • blum complexity
  • implementation-independent complexity
  • law-space exponents
  • quantum advantage
  • grover search

Identifiers and source records