[Guille]

Originally Posted by AntonioLao

I need to look it up. I am not sure about the antiderivative part.

I would search for it around as "integral geometry".

I will carry on posting tomorrow morning, but it's too late and I have a tennis match tomorrow morning.

[hanzoganz]

Originally Posted by <<<GUILLE>>>

I had never heard it before, it's great. But there is in contrast another saying: &quot;too much action leads to destruction&quot;. Because if you jsut do things without thinking, then you will end up having no sense.

But I do agree complex analysis is a bit too complex. But we cannot simplyfy it now, definatelly not. because, as Russell said, when you get an idea you can't simplify it, because if you simplify it, it will not mean the same as it did when i was complex.

That complex analysis deals with complex numbers doesn´t mean that it is complex. Actually, it is used to solve equations that would be very difficult in the real plane and projected to the complex can be solved algebraically. Operations on the complex plane are much easer than in the real one. Give it a chance. I recommend readin about Rieamann Surfaces. cheers