Hello,
I’m building a 3D mandelbrot set with nodes that give information.
For example, if this was the equation:

Tree = Sum(n=1 to infinity) n^3 Sum (n=1 to infinity n^3) [ Integral (t=0 to infinity) TreeSpace^4 dTreeSpace/dt [Integral (t=0 to infinity) Carbon^4 dCarbon/dt + Integral (t=0 to infinity) Oxygen^4 dO/dt + Integral (t=0 to infinity) Nitrogen^4 dN/dt + Integral (t=0 to infinity) P^3 dP/dt]]
Then the mandelbrot set would be
for (C1=1 to infinity)
for (C2=1 to infinity)
for (C3=1 to infiinity)
for (C4 = 1 to infinity)
for (C5=1 to infinity)
for (C6=1 to infinity)
for (C7= 1 to infinity)
zn+1(series)=[zn^3+C1, zn^3+C2]
zn+1(treespace) = [zn^4(Carbon)dC/dt + C4, zn^4(O)dO/dt + C5, zn^4(N)dN/dt + C6, zn^4(P)dP/dt + C7]
End All for
And if the resulted 3D set is a tree I would be able to tell when the leaves fall and turn colors by hovering over the leaves. I would be able to tell when the tree root dies by hovering over the root. it would be color coded by elements.
I’m probably going to use this set: https://github.com/thargor6/mb3d
This is just a mockup, as the original is a trade secret and not a tree. Please advise. Need lots of help. Please walk me through one step at a time in Matlab. I don’t know if I got the zn+1’s right or how to use the github set.
Note, the first and second dimension of the fractal is the two infinite series. The third is the treespace, wrapped up in the elements by mandelbrot sets. it all happens over time.
I have matlab installed, standard Matlab. I can get a github subscription if needed, it’s only $4 a month. Let me know.
Look at these examples: https://idatavisualizationlab.github.io/researchProjects.html
Thank you.Hello,
I’m building a 3D mandelbrot set with nodes that give information.
For example, if this was the equation:

Tree = Sum(n=1 to infinity) n^3 Sum (n=1 to infinity n^3) [ Integral (t=0 to infinity) TreeSpace^4 dTreeSpace/dt [Integral (t=0 to infinity) Carbon^4 dCarbon/dt + Integral (t=0 to infinity) Oxygen^4 dO/dt + Integral (t=0 to infinity) Nitrogen^4 dN/dt + Integral (t=0 to infinity) P^3 dP/dt]]
Then the mandelbrot set would be
for (C1=1 to infinity)
for (C2=1 to infinity)
for (C3=1 to infiinity)
for (C4 = 1 to infinity)
for (C5=1 to infinity)
for (C6=1 to infinity)
for (C7= 1 to infinity)
zn+1(series)=[zn^3+C1, zn^3+C2]
zn+1(treespace) = [zn^4(Carbon)dC/dt + C4, zn^4(O)dO/dt + C5, zn^4(N)dN/dt + C6, zn^4(P)dP/dt + C7]
End All for
And if the resulted 3D set is a tree I would be able to tell when the leaves fall and turn colors by hovering over the leaves. I would be able to tell when the tree root dies by hovering over the root. it would be color coded by elements.
I’m probably going to use this set: https://github.com/thargor6/mb3d
This is just a mockup, as the original is a trade secret and not a tree. Please advise. Need lots of help. Please walk me through one step at a time in Matlab. I don’t know if I got the zn+1’s right or how to use the github set.
Note, the first and second dimension of the fractal is the two infinite series. The third is the treespace, wrapped up in the elements by mandelbrot sets. it all happens over time.
I have matlab installed, standard Matlab. I can get a github subscription if needed, it’s only $4 a month. Let me know.
Look at these examples: https://idatavisualizationlab.github.io/researchProjects.html
Thank you. Hello,
I’m building a 3D mandelbrot set with nodes that give information.
For example, if this was the equation:

Tree = Sum(n=1 to infinity) n^3 Sum (n=1 to infinity n^3) [ Integral (t=0 to infinity) TreeSpace^4 dTreeSpace/dt [Integral (t=0 to infinity) Carbon^4 dCarbon/dt + Integral (t=0 to infinity) Oxygen^4 dO/dt + Integral (t=0 to infinity) Nitrogen^4 dN/dt + Integral (t=0 to infinity) P^3 dP/dt]]
Then the mandelbrot set would be
for (C1=1 to infinity)
for (C2=1 to infinity)
for (C3=1 to infiinity)
for (C4 = 1 to infinity)
for (C5=1 to infinity)
for (C6=1 to infinity)
for (C7= 1 to infinity)
zn+1(series)=[zn^3+C1, zn^3+C2]
zn+1(treespace) = [zn^4(Carbon)dC/dt + C4, zn^4(O)dO/dt + C5, zn^4(N)dN/dt + C6, zn^4(P)dP/dt + C7]
End All for
And if the resulted 3D set is a tree I would be able to tell when the leaves fall and turn colors by hovering over the leaves. I would be able to tell when the tree root dies by hovering over the root. it would be color coded by elements.
I’m probably going to use this set: https://github.com/thargor6/mb3d
This is just a mockup, as the original is a trade secret and not a tree. Please advise. Need lots of help. Please walk me through one step at a time in Matlab. I don’t know if I got the zn+1’s right or how to use the github set.
Note, the first and second dimension of the fractal is the two infinite series. The third is the treespace, wrapped up in the elements by mandelbrot sets. it all happens over time.
I have matlab installed, standard Matlab. I can get a github subscription if needed, it’s only $4 a month. Let me know.
Look at these examples: https://idatavisualizationlab.github.io/researchProjects.html
Thank you. 3d, for, matlab, matlab coder, matlab code MATLAB Answers — New Questions

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