Convergence — aₙ → L as n → ∞, |aₙ - L| < ε

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Convergence

aₙ → L as n → ∞, |aₙ - L| < ε

A sequence converging to its limit — each term closer than the last, the destination certain but never reached.

Each step closer, the destination certain but never reached

Part of: ANTICIPATION

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$Charge — V(t) = V₀(1 - e^{-t/RC})$

Charge

V(t) = V₀(1 - e^{-t/RC})

Countdown — f(t) = N - ⌊t/Δt⌋

Countdown

f(t) = N - ⌊t/Δt⌋

$Kindling — T(t) = T_ign - ΔT·e^{-t/τ}$

Kindling

T(t) = T_ign - ΔT·e^{-t/τ}

Potential — U(x) = mgh, h = h_max

Potential

U(x) = mgh, h = h_max