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Fungrim entry: e8252c

λ ⁣(i)=limτi[λ ⁣(τ)]=0\lambda\!\left(i \infty\right) = \lim_{\tau \to i \infty} \left[ \lambda\!\left(\tau\right) \right] = 0
\lambda\!\left(i \infty\right) = \lim_{\tau \to i \infty} \left[ \lambda\!\left(\tau\right) \right] = 0
Fungrim symbol Notation Short description
ModularLambdaλ ⁣(τ)\lambda\!\left(\tau\right) Modular lambda function
ConstIii Imaginary unit
Infinity\infty Positive infinity
ComplexLimitlimzaf ⁣(z)\lim_{z \to a} f\!\left(z\right) Limiting value, complex variable
Source code for this entry:
    Formula(Equal(ModularLambda(Mul(ConstI, Infinity)), ComplexLimit(ModularLambda(tau), tau, Mul(ConstI, Infinity)), 0)))

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2019-09-15 13:58:57.282983 UTC