The 4th Rule of Motion: State Change

Unit 1

The 4th Rule of Motion: State Change

Juan Juan
4 min read
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Introductory Part
  • The Five Physical Layers
    • The Five Physical Layers
    • Active and Passive Detection
    • Chapter Arrangement
  • Sublayers
    • Polarities as 2 Forces
    • Sublayers
    • Medium-Substance-Quantum MSQ Model
  • 4 Rules
    • Introduction
    • Rule 1
    • Rule 2
    • Rule 3
    • Rule 4
  • Substances as Manifestation of Phenomena
  • The Shapes of the Particles
  • Conservation and Gravitational Signature
  • Action
  • Relationality
  • Technologies

The 4th Rule is implemented by quantum mechanics.

Δv=Fm⋅ϵ∣ωF−ωi∣+ϵ\Delta v = \dfrac{F}{m}\cdot\dfrac{\epsilon}{|\omega_F-\omega_i|+\epsilon}

SymbolMeaning
Δv\Delta vthe resulting change in the identity’s state (velocity, opinion, behavior — whatever “state” means in context)
FFthe external force being applied (a push, a message, a policy, an influencer’s signal)
mmmass — here read as resistance to change (inertia, stubbornness, cultural weight)
Fm\dfrac{F}{m}this is just F=maF=ma rearranged — the raw amount of change the force would cause with no resonance condition
ωF\omega_Fthe frequency of the external force/influence (what “wavelength” the push is coming in on)
ωi\omega_ithe identity’s own natural frequency (what “wavelength” it normally resonates at)
$\omega_F - \omega_i
ϵ\epsilon(Greek letter epsilon) the identity’s tolerance for mismatch — how forgiving it is of an imperfect frequency match; small ϵ\epsilon = rigid/hard to influence unless the match is near-perfect, large ϵ\epsilon = open/easily influenced even by a loose match
$\dfrac{\epsilon}{\omega_F-\omega_i

Equation Meaning: the amount an identity actually changes equals the plain force-over-resistance amount, scaled down by how badly the influence’s frequency misses the identity’s own frequency — perfect match, full effect; way off, no effect; in between, partial effect.

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