POV-Ray : Newsgroups : povray.binaries.images : Small Stellated Dodecahedron : Re: Small Stellated Dodecahedron Server Time
18 May 2024 00:57:50 EDT (-0400)
  Re: Small Stellated Dodecahedron  
From: Janet
Date: 31 May 2006 23:20:01
Message: <web.447e5bb92a55f1ca85f3fe330@news.povray.org>
"PM 2Ring" <nomail@nomail> wrote:
> "Janet" <par### [at] attnet> wrote:
> > "PM 2Ring" <nomail@nomail> wrote:
> > > Play with the code. Make all the triangles different colours so you can see
> > > whats going on. Do scenes with low recursion depth to see how the triangles
> > >
> > > Thanks. That one did require a bid of hard thinking to combine the two, but
> > > I think my solution is elegant.
>
> Um, that should say "a bit of hard thinking". :)
It took me three and a half hours to realize you spelled "bit" wrong.
I'll bet you're not in sales.
> >
> > I did play. Messed with a bunch of the variables. Messed with the angles
> > too, not so hot when you change them. :)
>
> I bet!
giggle
>
> > Thanks for the link. I was looking
> > at a bunch of Penrose stuff and Phi stuff a while back. Played around with
> > equiangular spirals too,
>
> I did an equiangular spiral for my introductory RSOCP post:
>
> //Pickover shell
> #macro Shell(N,A,B,C,K)
>   #local D=(11/3-A)/N; #local I=1;
>   //union{
>   merge{
>     #while(I<N)
>       #local T=I/N; #local R=B*exp(A*K);
>       sphere{
>         R*<1,0,C/B>,R rotate z*A*360
>         pigment{rgb<T, .6, 1-T*T>}
>         finish{reflection{0,1} phong .7}
>       }
>       #local I=I+1; #local A=A+D;
>     #end
>     rotate x*30 translate <1,5,-2.5>
>   }
> #end
It took me 5 minutes to find out what RSOCP was (crap, I've broken another
rule). I even saw your image in my "quest". Its excellent. I like the
colour change a lot. Actually, you're my favourite poster, seriously!!
I feel like a fookin' dope compared to the geniuses that post in the POV
Newsgroups, but that's why its fascinating.
> >see ==> http://www.deviantart.com/view/29573733/
>
> Interesting, but I agree with one of the comments that it's slightly creepy.
> Speaking of which, do you know about Alexander's Horned Sphere"? It's been
> called the ugliest object in mathematics.
Ugly math object? I will look it up right now! Cheers!


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