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Limit of a derivative to the imaginary

In the attempt to calculate the limit of a derivative to imaginary x I found a limit of the radius of a derivative function of 2pir, no matter how big the radius the limit of the function will allwys tend to 0.81i(imaginary ), further investigating it i found to be usefull in making a wormhole from two hyperboloids separated from each other just be equaling the equation to negative Pi, it opens a hole in between the hyperboles and comunicate it one to the other. I further wanted to manipulate the value of the right part of the equation to open up a possibility of seeing that the expansion of the hole leads to a finite /infinite no border limit universe, but it is just a sketch. Hope you see the novelty aproach to resolve a derivative of a complex number in a new manner.

c=300000000
n=RandomInteger[100,{200}]
r=RandomReal[5.29*10^-11,{200}]
f=(((Pi+1)*r)*Sqrt[(-2*Pi*r)/((Pi+1)*r)])/((Sqrt[(2*Pi*r)^2+2*Pi*r]))
g=2*Pi*(r+f)
gg=2*Pi*r
h=((c-c*Power[c, (c)^-1])/f)^2
Plot[f^-1,{f,-Pi,Pi}]
t=Table[Log[f,g],Pi]
Plot[t,{t,-Pi,Pi}]
ParametricPlot[g^-1*gg,{g,-Pi,Pi}]
ContourPlot[f*g,{f,0,4Pi},{g,0,4Pi}]
ContourPlot3D[f*h-gg^2==Pi,{f,-2Pi,2Pi},{h,-2Pi,2Pi},{gg,-2Pi,2Pi}] 
Play[f,{f,0,90}]

c=300000000
n=RandomInteger[100,{200}]
r=RandomReal[5.29*10^-11,{200}]
f=(((Pi+1)*r)*Sqrt[(-2*Pi*r)/((Pi+1)*r)])/((Sqrt[(2*Pi*r)^2+2*Pi*r]))
g=2*Pi*(r+f)
gg=2*Pi*r
h=((c-c*Power[c, (c)^-1])/f)^2
Plot[f^-1,{f,-Pi,Pi}]
t=Table[Log[f,g],Pi]
Plot[t,{t,-Pi,Pi}]
ParametricPlot[g^-1*gg,{g,-Pi,Pi}]
ContourPlot[f*g,{f,0,4Pi},{g,0,4Pi}]
ContourPlot3D[f*h-gg^2==-Pi,{f,-2Pi,2Pi},{h,-2Pi,2Pi},{gg,-2Pi,2Pi}] 
Play[f,{f,0,90}]
![a way to avoid singulaities][1]![making th value of the equation equals negative pi\]\[2\![enter image description here][2]
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8 Replies

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Thank you!

POSTED BY: EDITORIAL BOARD

In honor to truth i must say that by making a little mistake on the computation there was a limit stablished other wise the value of the equation is simply i( imaginary). By creating a differential proportion to 2pi^2+pi,elevating to 2 it is stablished a limit no matter how great the number of r.

I used l'hopital without knowing It was l'hopital.

The jpeg of the docx text is out of order.the order is first page bottom ,second page top, last page the one in the Midler.

It follows a jepg of the text sent before in docx

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Anonymous User
Anonymous User
Posted 7 years ago
POSTED BY: Anonymous User

It follows an attached file in doc x for the explanation of the following computation in the lines of the program that explain the purpose of this article