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Closed form, graphical solutions to "elementary" complex functions utilizing two (or more) sets of equations: [f,g](x),-[f,g](x),[f,g](-x),-[f,g](-x): and equations derived from real objects, but utilizing the same partial differential "thing" that makes the other graphs work for some reason. Very little makes sense to me, but I think these look really cool and can be fun to solve, even if I don't know why I did certain things (or why those things worked). So the equations that I find that actually work, or at least seem to do what I was aiming for in some way, are now going to go in this book. So are random things I decide to do with complex numbers. Those will (probably) have separate explanations for each, that way some amount of reason can come from my shenanigans.
1. Complex Integration - The Easy Way
2. x^n planes
3. Any Complex logarithm of any first degree complex Number
4. Complex log of ANY complex root (n must be real)
5. Surface and real Equations for arbitrary complex square root
6. Real equations for the Complex Cubic Root
7. The second and third degree graph of a 1 degree comp. number
8. The complex 4th root. Positive reals only (a>0)
9. All eq graphs for complex fourth, a>1, b<270deg
10. Real eq's for a complex inverse. "lungs and circles"
11. Real EQs for Complex Inverse Square Root
12. Complex inverse cube root
13. Real Equations for the complex... squared cube root? Sure.
14. Real equations for z+z^(1/2)
15. Magical Egg
16. Geometric Eggs, crafted from a cone and a "complex" circle
17. Erf from a complex plane (sorta)- no integration required