Reference Documents

Public reference map for the EOTU document suite.

How the Document Suite Is Organized

The EOTU document suite is organized by depth. Tier 0 provides the public-facing framework, Tier 1 provides the technical derivations, and Tier 2 provides the calculation sheets and numeric validation material.

  • Tier 0 — Reader-level framework documents. These pages define the formation chronology, the introduction and derived-values ledger, and the compact core theory.
  • Tier 1 — Technical derivation documents. These documents contain the detailed rules for CPPs, Regions, curvature, particles, nuclei, atoms, bonding, photons, neutrinos, and Constellus.
  • Tier 2 — Calculation and validation sheets. These files contain the structured numeric work used for derived values, measured comparisons, and reproducibility.

Measured Anchors and External References

EOTU-native quantities are derived within the framework. External references are used only for measured anchors, observational constraints, and validation comparisons.

These references provide the measured values used for comparison, including fundamental constants, particle masses, atomic ionization energies, nuclear binding energies, cosmological density parameters, background radiation values, and high-redshift structure observations.

  • NIST/CODATA — fundamental constants, particle masses, Bohr radius, elementary charge, and SI conversion anchors.
  • NIST Atomic Spectra Database — ionization energies, atomic spectral values, and one-electron comparison anchors.
  • Planck 2018 Cosmological Parameters — baryonic and cold-dark-matter density parameters used for cosmological comparison.
  • IAEA LiveChart / nuclear data tables — isotope properties, nuclear binding energies, half-lives, and decay classifications.
  • CMB observational references — cosmic background temperature, spectrum, and spectral-distortion constraints.
  • High-redshift quasar and SMBH observations — observed early massive black-hole populations used as cosmological comparison targets.

The Inevitable and External References

  • Central principle
    Coupled oscillatory systems often settle into stable phase alignments around a central frequency. In the EOTU formation sequence, this same tendency explains why the lattice converges toward a 2:1 balance around the center phase family, where the Uniteon resides.
  • Coupled oscillator networks
    Kuramoto and Winfree oscillator models show how interacting oscillators can synchronize into stable phase groups once coupling exceeds a threshold. These systems demonstrate how coherence can emerge from initially independent oscillations.
    Reference: Kuramoto, Y. Chemical Oscillations, Waves, and Turbulence, Springer, 1984, chapters 3–4.
  • Three-wave and four-wave mixing in nonlinear optics
    Nonlinear optical systems show that interacting waves persist only when their phase and frequency relationships satisfy allowed matching conditions. This provides an example of stable wave combinations arising from phase compatibility.
    Reference: Boyd, R. W. Nonlinear Optics, 4th ed., Academic Press, 2020, §2.4 and §3.2.
  • Spin-wave and magnon condensation in ferromagnets
    Magnon systems show how many excitations can collect into a coherent shared state when allowed energy and phase conditions are met. This illustrates how distributed oscillatory systems can concentrate into stable collective modes.
    Reference: Demokritov et al., “Bose–Einstein Condensation of Quasi-Equilibrium Magnons,” Nature 443, 430, 2006.
  • Acoustic standing-wave fields and Chladni patterns
    Vibrating plates and acoustic cavities resolve complex motion into discrete standing-wave modes. The resulting patterns are not arbitrary; they are the stable eigenmodes allowed by geometry and boundary conditions.
    Reference: Rossing & Fletcher, The Physics of Musical Instruments, Springer, 2004, chapter 2.
  • Phase-locked loop arrays and Josephson junction networks
    Coupled Josephson junction arrays demonstrate how many interacting oscillators can settle into synchronized states across a network. These systems provide another example of phase organization emerging from local coupling rules.
    Reference: Wiesenfeld et al., “Synchronous Behavior in Arrays of Josephson Junctions,” Physical Review E 57, 1563, 1998.
  • EOTU interpretation
    These references are not presented as direct analogs for the EOTU lattice. They illustrate the broader physical principle that coupled oscillatory systems tend to reduce disorder by settling into a small number of stable phase relationships. In EOTU, the Uniteon occupies the central phase position of that balance, making the 2:1 tendency a natural outcome of recurrence geometry rather than an imposed rule.