Experiments
Six original experiments translating quantitative systems into spatial form. Each entry has its own interactive experience with real controls, shareable URL, and synthetic-data disclaimer.
VOLATILITY FIELD
Uncertainty has topography. A surface deformed by volatility values reveals where pressure concentrates.
σ²(k, τ) = a + b · {ρ·k + √(k² + σ_sl²)}
COVARIANCE BODY
Relationships have geometry. A correlation matrix maps onto a spatial network whose structure is the data itself.
ρ_ij = C_ij / (σ_i · σ_j)
FOURIER ROOM
A room can be assembled from frequencies. Summing sine waves produces space.
f(t) = Σ Aₙ · sin(2π fₙ t + φₙ)
BROWNIAN CHOIR
Many voices singing the same stochastic process produce a chorus of possibility.
dS = μSdt + σSdW
PHASE ARCHITECTURE
Phase relationships build structures that single frequencies cannot.
x = sin(2π f₁ t + φ), y = sin(2π f₂ t)
LIQUIDITY HORIZON
Density in time creates a horizon. Where activity concentrates, the horizon rises.
f̂(t) = (1/nh) Σ K((t − t_i)/h)