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Where Andrews Meets Gann

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The Premise

Two lineages, one geometry. Andrews' median line work and Gann's geometric price-time charts converge in the Hyperfork.

Dr. Alan Andrews' Action-Reaction method — Newton's third law applied to price, which Andrews learned from Roger Babson — uses three pivots to draw a median line with action and reaction parallels framing the trend's channel.

W.D. Gann worked with price-time charts and geometrically scaled charts — the Square of Nine and the Hexagon Chart, etc., which, in my understanding, aim to model the expansion and contraction of price and time.

I had never seen the two come together until I built the Hyperfork.

[CHART 1 — Hyperfork base: action and reaction lines layered over three pivots, no cube highlighted]

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The Discovery

The Hyperfork extends Andrews/Mikula's Superpitchfork — multiple action-reaction lines layered over the same three pivots. When those lines surface, a two-dimensional hexagon emerges within the Hyperfork. Viewed differently, the same hexagon reads as a cube.

That was the moment. The hexagon-as-cube is the connection — the first time I saw Andrews' median geometry and hexagonal geometry coexist on the same chart.

[CHART 2 — same Hyperfork chart with the 2D hexagon/cube highlighted]

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The Research Direction

If the cube is the unit, the next question is what fills it.

Each cube cell can contain 13 reference points: 1 center, 6 on the outer ring at the cell tips, and 6 on the inner ring forming a nested hexagon at half scale. Connect every pair of nodes, and the figure becomes part of my attempt to produce a Metatron's Cube — a network of nodes and chord relations.

Where Andrews anchors a single median per fork, the lattice surfaces every pairwise chord between every node — a more complete relational map of the same three pivots.

[CHART 3 — Metatron's Cube research extension: 13 nodes visible inside each cube cell]

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What I'm Exploring

Whether price interacts meaningfully with the lattice and its nodes. Whether the outer ring marks macro pivot candidates. Whether the inner hexagon contains a higher-density confluence zone. Whether the chord crossings function as time-price reference points.

The main question I want to answer is: Does Andrews' 80% rule apply throughout other parts of the lattice? If price tends to return to the parent median about 80% of the time, does this statistical property hold at every cube cell — including each local median axis, nested hexagon, and chord intersection?


Open questions, not claims. This is a research direction, not a method.

Open questions, not claims. This is a research direction, not a method.

Setup

For reproducibility on the chart shown:

  • Pitchfork type: Modified Schiff
  • Price scale: Logarithmic


Three pivots picked from major swing points. Everything else is default.

Reference & Lineage

Built on the open-source Hyperfork Matrix. The 13-node Metatron lattice is a research-stage extension; this idea timestamps the direction.

Lineage: Babson → Andrews/Schiff → Mikula → here. Patrick Mikula's The Best Trendline Methods of Alan Andrews and Five New Trendline Techniques extended Andrews' framework and is the direct foundation for this research

Feragatname

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