dX = μdt + σdW

σ = √Σ(x - μ)²/n

P(X) = e^(-λt)

E[X] = Σ xᵢpᵢ

β = Cov(x,y)/σ²

μ = Σxᵢ/n

VaR = μ + σΦ⁻¹(α)

ρ = σₓᵧ/σₓσᵧ

α = 1 - β

σ² = E[(X-μ)²]

r = ln(S₁/S₀)

λ = 1/μ

σₜ = √(αr²ₜ₋₁ + βσ²ₜ₋₁)

dS/S = rdt

ω = Σwᵢrᵢ

π = e^(rT)

δ = ∂V/∂S

γ = ∂²V/∂S²

θ = -∂V/∂t

ν = ∂V/∂σ

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