really nice but the leftmost and the middle jar seem to have smoothing troubles...
the left on its left side (black frame where you can see edges too, so probably too lowpoly or something) and the middle one on its tip, where you have a very sharp more or less 90°-angle...
Or are those reflections?

hey a cute nice model

n^(1/k) (n,k= positive integers) is proofen via contradictions, right? you try to proof, that n^(1/k)=a/b with a,b being positive ints again and somehow you get a contradiction or a limitation (if you assume n=c^k with c again being a positive integer, it'll work as n^(1/k)=c/1 but else, you simply ...

sooo beautiful lol

the last one indeed is great
very nice progress!

nope...
gotta think about the real result though... hum... 3? 5?
Way too high maths to me... gotta go back to generalise spheres to any dimension. Not so much headache^^

(Btw: Ever tried to PROOF that 1+1=2?)

wow, I'm surprised how few new pics are in this section since last time I looked, lol

Very nice pics, though

really nice concept O.o

new PoV's great

a bit more Ram would work wonders.
I now have 1.25 GB of RAM (before I had 512, IIRC)
Made a really big change.

omg I missed out a lot of it O.o

Great stuff Very funny idea in the last one!

why would you do that? If the general case can be solved, you can even solve it for floats and complex numbers.... @"How do you do": simply type: 2nd 4 x ^ 3 , x , a , b ) ENTER gives me, after putting it on one ratio, -(a+b)*(a-b-1)*(a²-+b*(b+1)) ____________________________ 4 then I say: 2nd (-) 2...

+1 though I think, that already was requested before...

there is an absorption option for specular, I guess, and probably also a gain-factor which acts as a mulltiplier.
In case of glass, higher values means less of that colour - aka less of it goes through.

ah, good old times

lol
I don't wanna know what ppl'd've said, if I'd post something like that