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Constant functions are holomorphic without preserving the properties of C The issue is that the Cauchy Riemann equations don't hold. (You would need 1==-1)
by bobbylarrybobby 2y ago
Constant functions are holomorphic without preserving the properties of C
The issue is that the Cauchy Riemann equations don't hold. (You would need 1==-1)
- rachofsunshine 2y agoPicard's theorem tells us constant functions are the only example of that, though (more or less because 0 == -0 [1] and that's only true for 0). [1] I sincerely apologize to anyone who works with floats for this statement.
- eapriv 2y agoNo need to apologize, 0 == -0 even if we are talking about floats.