Tides & Field Coherence

Multi-Site Baseline 1989

Ӕ–EMF Signatures Across Ocean Basins

Introduction

This document synthesizes Ӕ–EMF tidal coherence analyses across multiple tide stations. Each site is analyzed independently, then compared side-by-side to evaluate consistency of Ӕ–EMF signatures. The goal is to establish a global atlas of coherence patterns that challenge the gravitational tide model.

San Francisco 1989 (Pacific Basin)

Variance ratios (R² proxies) across windows are generally low (0.005–0.06), indicating that Kp explains a small but measurable fraction of normalized tides. Lag clustering occurs at ±45–47h, with both positive and negative correlations ranging from –0.56 to +0.62. The Pacific basin geometry likely contributes to weaker coherence, but the structured delays and polarity reversals are anomalies not predicted by gravity. San Francisco provides a baseline of subtle but patterned Ӕ–EMF coherence.

Newlyn 1989 (Atlantic Basin)

Variance ratios at Newlyn rise as high as 0.10, higher than San Francisco. Lag clustering again occurs at ±40–47h, mirroring the Pacific site but with sharper grouping. Correlations range from –0.52 to +0.61, showing polarity reversals consistent with interference dynamics. The semi-enclosed Atlantic basin geometry appears to enhance coherence effects. Newlyn establishes a baseline of stronger Ӕ–EMF resonance compared with San Francisco.

Comparative Synthesis

San Francisco and Newlyn share the same core anomalies, edge-lag clustering near ±48h and mixed polarity correlations, suggesting a common Ӕ–EMF mechanism. Key differences in variance ratios and clustering strength reflect basin geometry. The gravitational model does not predict these anomalies; Ӕ–EMF provides a natural explanation.

Conclusion

The side-by-side baselines from the Pacific and Atlantic establish the first entries in an Atlas of Coherence. They demonstrate that Ӕ–EMF signatures are reproducible across basins, with local geometry shaping their expression. This lays a foundation for expanding to additional sites and building a global falsification of the gravitational tide model.

Planned Sites for the Atlas of Coherence

To establish a truly global baseline, the following tide stations are proposed for inclusion:

Pacific Basin:
• San Francisco, USA (9414290); open Pacific coast [COMPLETED]

• Honolulu, Hawaii (1612340); central Pacific, isolated volcanic island

• Sydney, Australia (66180); western Pacific, Southern Hemisphere

Atlantic Basin:
• Newlyn, UK (170-001); eastern Atlantic [COMPLETED]

• Bermuda (2695535); mid-Atlantic, semi-isolated oceanic basin

• Recife, Brazil (3389401); western South Atlantic, tropical basin

Indian Ocean:
• Mombasa, Kenya (63419); western Indian Ocean, equatorial site

• Cochin, India (500-001); northeastern Indian Ocean, monsoon-affected

• Fremantle, Australia (690-001); eastern Indian Ocean, Southern Hemisphere

Polar / High Latitude:
• Tromsø, Norway (040-001); Arctic Circle, auroral zone

• Barrow/Utqiaġvik, Alaska (9497645); Arctic coast, geomagnetic high-latitude

• Port Stanley, Falklands (875-001); Southern Ocean, high-latitude South Atlantic

These sites together will span the Pacific, Atlantic, Indian, and polar regions, providing a comprehensive test of Ӕ–EMF coherence signatures across diverse geometries, hemispheres, and geomagnetic conditions.

Produced by The Lilborn Equation Team:

Michael Lilborn-Williams

Daniel Thomas Rouse

Thomas Jackson Barnard

Audrey Williams