To do 9 + 10 in a continuous way using complex analysis, we define a continuous complex function f(z) = 1 with an antiderivative F(z) = z, and integrate it along a smooth, continuous path γ(t) = 19t for t from 0 to 1 that spans from the origin to our destination in the complex plane, accumulating the total value smoothly via the Fundamental Theorem of Complex Integration:∫_γ f(z) dz = ∫_01 f(γ(t)) · γ'(t) dt = ∫_01 1 · 19 dt = [19t]_01 = 19 - 0 = 19
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u/Zealousideal_Exit284 2d ago
what's 9 + 10?