- #1
thehangedman
- 69
- 2
Are there any scenarios where the Cauchy-Riemann equations aren't true? And if so, would there really be any difference between C^1 and R^2 in those cases?
The function: f(z, z*) = z* z doesn't solve the Cauchy-Riemann equations yet I would think is quite useful.
Couldn't we add a metric within the C^1 dimension that would give us conditions where the Cauchy-Riemann equations wouldn't work?
The function: f(z, z*) = z* z doesn't solve the Cauchy-Riemann equations yet I would think is quite useful.
Couldn't we add a metric within the C^1 dimension that would give us conditions where the Cauchy-Riemann equations wouldn't work?