Has anyone heard of this old software called ChaosPro? There is a feature that allows the generation of hypercomplex, octonionic and quaternionic fractals. I wonder if something like that can be possible in Ultra Fractal in the future, as a means to learn more about them. Is it possible to add these in a future update, and adapt perturbation theory, series approximation and bivariate linear approximation to these? Quaternionic, octonionic, sedenionic, hypercomplex and more, that would be cool. Thanks.

Has anyone heard of this old software called ChaosPro? There is a feature that allows the generation of hypercomplex, octonionic and quaternionic fractals. I wonder if something like that can be possible in Ultra Fractal in the future, as a means to learn more about them. Is it possible to add these in a future update, and adapt perturbation theory, series approximation and bivariate linear approximation to these? Quaternionic, octonionic, sedenionic, hypercomplex and more, that would be cool. Thanks.
 
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A reference to the math would help, or a link into the extensive documentation of ChaosPro.

Meanwhile, a search for "quaternion" in the UF public formulas finds matches in these formula files

anv.ufm
as.ufm
as2.ufm
em.ufm
gnd.ufm
gwfa.ufm
jam2.ufm
jam3.ufm
mmf.ufm
om.ufm
reb.ufm
sp.ufm
spr.ufm
reb.ulb

There are other matches for hypercomplex, too.

A reference to the math would help, or a link into the extensive documentation of ChaosPro. Meanwhile, a search for "quaternion" in the UF public formulas finds matches in these formula files anv.ufm as.ufm as2.ufm em.ufm gnd.ufm gwfa.ufm jam2.ufm jam3.ufm mmf.ufm om.ufm reb.ufm sp.ufm spr.ufm reb.ulb There are other matches for hypercomplex, too.
 
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