GRIEF

Exponential decay toward zero. Half-life curves draining from two directions. The plateau that holds until the edges yield.

Heat diffusion, step-function cascades, spectral erosion, voids, and weight fields. The mathematics of things disappearing — not suddenly, but according to precise laws of decay. The quietest series.

83 renders. 5 survived.

Heat Diffusion — ∂u/∂t = α∇²u

Heat Diffusion

∂u/∂t = α∇²u

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Heaviside Cascade — H(t - t₀) = {0, t < t₀; 1, t ≥ t₀}

Heaviside Cascade

H(t - t₀) = {0, t < t₀; 1, t ≥ t₀}

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Spectral Erosion — S(f,t) = S₀(f) · e^{-γ(f)t}

Spectral Erosion

S(f,t) = S₀(f) · e^{-γ(f)t}

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Void — ∫∫ ρ(x,y) dA → 0

Void

∫∫ ρ(x,y) dA → 0

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Weight — F = mg, m(t) = m₀(1 - e^{-t/τ})

Weight

F = mg, m(t) = m₀(1 - e^{-t/τ})

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Complete GRIEF Series

All 5 pieces as high-resolution PDFs. Print-ready at 300 DPI.

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▶The Story Behind This Series

Grief obeys the mathematics of decay. The half-life equation — f(t) = e^(-λt) — describes how radioactive isotopes lose their energy, but it also describes how the intensity of grief diminishes over time. It never reaches zero. The asymptote is forever.

Mathematical primitive: exponential decay, heat diffusion, step functions, erosion