Reeb Overload → EM Time Dilation

Screen equations: g'(t)=λ(t,θ)−γg, s(t)=e^{-g(t)}, θ'(t)=ω₀·s(t), dτ/dt=s(t). Overload (s<ε) ⇒ forward skip; underload (s>ε_hi) ⇒ retrograde skip. Relief is proportional to depth.

t (global): 0.00 s
τ (screen): 0.00 s
g (∫λ): 0.000
s=e^{-g}: 1.000
θ (phase): 0.000 rad
ω inst.: 0.000 rad/s
Green: time ⟂ trajectory • Gray: tangent (EM phase)

Plots over recent frames: top = s(t)=e^{-g(t)}, middle = g(t), bottom = τ(t) shifted to min.

Controls

2.00
1.00
0.50
1
0.00
0.20
1.30
30°
0.25
0.50
Load mode λ = R h

Tip. Overload redshift: sin(time), κ≈1.5, ε≈0.15. Phase-locked jams: sin(θ), m=3, κ≈2.0, ε≈0.25. Underload blueshift: constant λ<0, ε_hi≈1.3 for retrograde pops.