SOLITUDE

One point in an infinite plane. One signal in silence. The mathematics of being the only thing present.

Isolated points, single signals in vast fields, lighthouse beacons, island topologies, and echo functions. The mathematics of being alone — not lonely, but singular.

36 renders. 5 survived.

Echo — f(t - τ) · α^n, α < 1

Echo

f(t - τ) · α^n, α < 1

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Footprints — δ(x - x_n), n = 1,2,...,N

Footprints

δ(x - x_n), n = 1,2,...,N

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Island — Ω = {x : f(x) > 0} ⊂ R², |∂Ω| < ∞

Island

Ω = {x : f(x) > 0} ⊂ R², |∂Ω| < ∞

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Lighthouse — I(r) = I₀/r² · rect(θ/Δθ)

Lighthouse

I(r) = I₀/r² · rect(θ/Δθ)

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Wanderer — x(t) = x₀ + ∫₀ᵗ v(s)ds, v random

Wanderer

x(t) = x₀ + ∫₀ᵗ v(s)ds, v random

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Complete SOLITUDE Series

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

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▶The Story Behind This Series

Solitude is not loneliness. It is the experience of being the only signal in a vast field. The mathematics of isolation is sparse: a single point, a single frequency, a single source of light. This series uses extreme negative space to render that singularity.

Mathematical primitive: isolated points, sparse signals, single-source propagation