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# Question
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Holomorphic functions and their properties.
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# Answer
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A [[Holomorphic|holomorphic]] is a function $f : D \to \mathbb{C}$ with a domain $D$.
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It is **holomorphic** at $z_{0}$ if $f$ is [[Differentiable|differentiable]] in an open disk (entered at $z_{0}$).
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> [!info] Complex differentiable
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> It is differentiable if the following limit exists:
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> $$\lim_{ \Delta z \to \infty } \frac{f(z+\Delta z) - f(z)}{\Delta z}$$
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