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Stan’s Legacy

(Fd) · also written as a run, Fda xxx Fdn

Flex-Density

Where it is first named

The resultant Flex-Density (Fd) of the hydrogen atom(s) is, now, directly related to applied Voltage Amplitude (64a - 64b - 64c - 64n) of Figure (8-2A) which directly determines the Field Strength (Fs) of Static Electrical Charging Effect (Sece)(585).
Quartz Tube Configuration & Operational Parameters

How it is written

  • (Fd)
  • (xxx Fdn)

Fda xxx Fdn is Meyer's shorthand for a run of the same thing: Fda is the first, Fdn the last, and the x's stand for however many lie between. Every stage of the run is this one numeral.

Drawings 2

Where it is named · 3

Quartz Tube Configuration & Operational Parameters

  1. Flex-Density (Fd)

    The resultant Flex-Density (Fd) of the hydrogen atom(s) is, now, directly related to applied Voltage Amplitude (64a - 64b - 64c - 64n) of Figure (8-2A) which directly determines the Field Strength (Fs) of Static Electrical Charging Effect (Sece)(585).

    Read it there → · on Figure (8-2A)

A Technique Called "Easer"

  1. Flex-Density (Fd)

    ... Flex-Density (Fd) being the measure of energy-intensity (Wavelets of energy) emitted/released from the oscillatory hydrogen atom (undergoing particle oscillation) in proportional relationship to the field strength/intensity of the external electrical stress-force (Est) superimposed onto the electrical field strength (AA' -ZZ') of Figure (5-3) of the hydrogen atom in "Quiescent State-Space" (Qss)

    Read it there →

  2. Flex-Density (xxx Fdn)

    The greater the electrical stress force (xxxEsfn) per (-) Voltage Gate-Pulse (Esf- V gpa xxx Esf- V gpn) applied, the greater amount of Flex-Density (xxx Fdn) of electromagnetic radiant energy (917 a xxx 917) of Figure (10-2) per cm3 occurs.

    Read it there → · on Figure (10-2)