Algodoo

the next perfect approximation is 2^177, and is in part 5.

I don't exactly know, but I'll try to find something to do in Part 3: 3^40 - 3^60

heyo, part 3 of the powers of 3 is done

that I did

yippee the multicolored numbers are fixed
although, I wanted to add bonuses, like 714 (aka 1247 in Primed Factorinary), but here it would be a blend of 4 different colors each with a potentially different shape that i'd need to trace
is there a faster method?

how the heck does one accomplish this, I's struggling to even make 35 (actually written 34)
Yes, this is absolutely being accepted

here are their sizes:
Black Hole: 2M blocks Diameter
Red Nebula: 400M block width
Small Galaxy: 2B block diameter

yo it's me, the classic DCCXIV

what do I do with 35? I've been trying and failing over and over because of the tiny amount of time Algodoo gives you before it decides it wants to turn your intricately drawn shape into a triangle, I can't seem to do it fast enough. Do you know how I could fix this?

also 2^89 is just



superperfect jumpscare

2^88 I meant

same with 2^106

thanks a lot! Also, yeah you got the things right,just might change a few arrangements. Also, ima extend it to 60

I also added 1024 (aka 1111111111) because funny bonus

im gonna check that out.

dude why'd you take my title

also the name is Primed Factorinary just so you know

finally updated it

yay 1 to 90 is out now

neat project

714.5
also, I forget, what are the lower halve's names again? Like 0.5 to 9.5

the system with the stacks of dota and the colors slightly modified, but yeah

cool digits, though the symbol 13 uses is a letter that actually has nothing to do with B, it was a combination of an S and a Z.

added the NaNs

they not be numbers

these numbers are not p^-p, they are p^(1/p).

The Algodoo Triples Part 4 is out by the way

because