The Altera Centauri collection has been brought up to date by Darsnan. It comprises every decent scenario he's been able to find anywhere on the web, going back over 20 years.
25 themes/skins/styles are now available to members. Check the select drop-down at the bottom-left of each page.
Call To Power 2 Cradle 3+ mod in progress: https://apolyton.net/forum/other-games/call-to-power-2/ctp2-creation/9437883-making-cradle-3-fully-compatible-with-the-apolyton-edition
In da butt.
"Do not worry if others do not understand you. Instead worry if you do not understand others." - Confucius
THE UNDEFEATED SUPERCITIZEN w:4 t:2 l:1 (DON'T ASK!)
"God is dead" - Nietzsche. "Nietzsche is dead" - God.
Banach Tarski Paradox is cool, it's not very high end or extreme, but I think it's cool just to name something out of the list of cool things.
In da butt.
"Do not worry if others do not understand you. Instead worry if you do not understand others." - Confucius
THE UNDEFEATED SUPERCITIZEN w:4 t:2 l:1 (DON'T ASK!)
"God is dead" - Nietzsche. "Nietzsche is dead" - God.
Originally stated by Stan Laurel
For example, two and two is ..something. And four and four is something. It's different than the first something, but..
Originally stated by Oliver Hardy
Stanley, I know exactly what you mean.
Life is not measured by the number of breaths you take, but by the moments that take your breath away.
"Hating America is something best left to Mobius. He is an expert Yank hater.
He also hates Texans and Australians, he does diversify." ~ Braindead
If a sphere of radius r is enclosed in a polyhedron in which each face touches the sphere, the surface-to-volume ratio (independent of number of faces or shape) of the polyhedron will be the same as that of the sphere.
JM
Jon Miller- I AM.CANADIAN
GENERATION 35: The first time you see this, copy it into your sig on any forum and add 1 to the generation. Social experiment.
Originally posted by Jon Miller
Lifted from elsewhere:
If a sphere of radius r is enclosed in a polyhedron in which each face touches the sphere, the surface-to-volume ratio (independent of number of faces or shape) of the polyhedron will be the same as that of the sphere.
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