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∀i ∈ A, φ(i, t) ≈ lim_{n→∞} (1/n) ∑_{j ∈ N(i)} φ(j, t−1) |||

∀x ∈ M, Ψ(x) = Ψ(M) ∧ ∃! y ∈ M : ∂Ψ/∂y ≠ 0 |||

∀s ∈ S, s ∈ {0,1}^n ∧ ∃ f: S → R ⊢ f(s) ≥ θ |||

Ω = argmax_{Φ ∈ L} [I(Φ) − C(Φ)] |||

𝒞(t) = Σ_{i=1}^k E_i(t), ∂𝒞/∂t = 0 |||

|Ψ⟩ ∈ ℋ, M(|Ψ⟩) = |ψ_i⟩ ⇔ ∃O: ⟨ψ_i|O|Ψ⟩ ≠ 0 |||

Ξ ∉ T × S, ∀ f: T → S, f⁻¹(Ξ) = ∅ |||

/* ∃x∈A:f(x)>f(x0​) */ ∀x ∈ M, Φ(x, t) = ∫₀^t [ P(x, τ) ⋅ E(x, τ) ⋅ B(x, τ) ] dτ

 Until then.

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