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Germ of a holomorphic function

A germ at

z \in D

is an equivalence class

[f]_{z}

of holomorphic functions defined near

z

, where two representatives are equivalent when they agree on some neighbourhood of

z

.

Table of contents 131 3
- Space of germs of holomorphic functions Germ of a holomorphic function 100 2
  - Evaluation map on a space of germs Space of germs of holomorphic functions 24
  - Germ surface of the square root of z to the eighth minus one Space of germs of holomorphic functions 35

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Solution