Myles Wilson Walker Wd Ganns Master Time Factor Link (Ultimate)

| Aspect | WD Gann (Original) | Myles Wilson Walker (Interpretation) | |--------|--------------------|---------------------------------------| | Master Time Factor basis | Earth’s orbital position + hidden planet | Heliocentric Mars-Venus synodic cycle | | Key cycle length | 144 days, 90 days, 49 years | 333.4 days (Mars-Venus) ÷ 360° | | Price relationship | Squaring of price & time | 144° harmonic = 1000 price points | | Ephemeris type | Geocentric (astrology) | Heliocentric (astronomy) | | Hidden planet | Unknown (Vulcan? Lilith?) | Sun’s barycenter (center of mass) | | Practical indicator | Time from swing high/low | 144-day MA + Mars-Venus conjunctions |

This is where Walker’s interpretation becomes mathematically concrete. Gann taught that you find support/resistance by taking the square root of a significant high or low. Walker extends this: He claims the Master Time Factor is the constant 1.414 (the square root of 2).

Walker’s formula: Future Time = (SQRT(Price) + (1.414 * Cycle Number))^2

By using 1.414 instead of Gann’s usual 2 or 4, Walker argues that you align the square of price with the diagonal of a square, unlocking the true time/price harmony. myles wilson walker wd ganns master time factor link


Myles Wilson Walker is not a household name in mainstream finance, but among Gann purists and harmonic traders, he is a revolutionary. Walker is an Australian researcher, trader, and author who spent over 25 years dissecting Gann’s original charts, angles, and handwritten notes.

Walker’s central thesis is radical: Gann did not hide his secrets in complex mathematics. He hid them in astronomical resonance and fractal time symmetry.

Walker’s major contribution is what he calls "The Law of Harmonic Octaves" as applied to time. He argues that Gann’s Master Time Factor is not a single number (like 144 or 90) but a relationship—specifically, the ratio between the Earth’s rotation, the lunar month, and the square of nine geometry. | Aspect | WD Gann (Original) | Myles

In his Gann’s Master Time Factor Revealed (video course), Walker states:

“Gann took the Mars-Venus heliocentric cycle, multiplied it by the Earth’s daily motion (approx 0.9856°), and derived a constant – 1.44 days per degree of price movement in the Dow. That is the Master Time Factor.”

This report investigates the theoretical connection between contemporary financial astrologer and Gann method researcher Myles Wilson Walker and the legendary early 20th-century trader W.D. Gann, specifically regarding Gann’s elusive “Master Time Factor.” While W.D. Gann never fully disclosed his Master Time Factor in published works, Walker claims to have reconstructed a significant portion of it through decades of research into Gann’s writings, charts, and esoteric numerical systems. The link centers on the use of planetary time cycles, geometric angles, and the Law of Vibration—with Walker asserting that the core of the Master Time Factor is a specific harmonic relationship between Earth’s rotation (time) and planetary movements (price). Myles Wilson Walker is not a household name

Walker uses Gann’s "Swing Chart" but reinterprets it using lunar nodes rather than just daily closes. He found that reversals occur every 90, 144, 270, and 360 days (the Gann angles) only if these days align with an astrological 45-degree aspect.

Myles Wilson Walker is a modern trading educator, author, and self-proclaimed codebreaker of Gann’s inner sanctum. Unlike many who rehash Gann’s angles without understanding them, Walker takes a distinctly mathematical and astronomical approach.

Walker’s central thesis is bold: The Master Time Factor is not a single number or indicator. Instead, it is a dynamic relationship between the Earth’s rotation, planetary conjunctions, and a fixed mathematical constant that Gann borrowed from ancient Babylonian astronomy.

Walker’s most notable contributions to the Gann community include:

But the core of his reputation rests on his ability to link Gann’s cryptic statements to an actual, executable formula.