Display random polyhedron

And I'll plot it there and it'll be a point on the surface.

Forced him to regrow its organic covering.

The surface of the object is fairly rough.

Well, we know that the surface area of each cube is going to be 6x squared, where x is the dimensions of that cube.

But I'm going to make it a little bit more complicated.

So for this cube, the surface area is going to be 6 times 2 squared.

So let me does this, it's going to be 8 cm times 8 pi cm. And thats equal to 64 pi. 8 times 8 is 64.

Watch its feet.

Surface

The surface of the peculiar object is fairly rough.

If we sculpt this, this has two reference points.

But if you live in a vacuum, if you live on the surface of one of these objects, say, in the Kuiper Belt, this an object like Pluto, or one of the smaller objects in the neighborhood of Pluto, and you happened if you're living on the surface there, and you get knocked off the surface by a collision, then it doesn't change anything all that much.

Octahemioctahedron

Tetrahemihexahedron

So you have three sides of the cube. So I believe what they're saying.

That makes sense because surface area is a 2 dimensional measurement. We think about how many sq cm can we fit on the surface of the cylinder.

Let's say that I care about the volume, and I'm going to make it a little bit more complicated.

Solid surface

But hopefully, you'll now see the parallel of how we extend this to taking the volume under a surface.

What is the total surface area that she has to paint?

The shape here is shown with in some kind of pseudo color of the depth, the albedo.

Tetrahedron

Octahedron

Octahemioctacron

Tetradyakishexahedron

Tetrahemihexacron

Brilliance

Crand

Surface pattern speed

Transparent surface

Now when we talk about a three dimensional surface it's a three dimensional surface of a four dimensional sphere that means that any of the three dimensions that are over here on the surface, I can only draw two but that means, if this is true, if the Universe is a three dimensional surface of a four dimensional sphere, that means if you go up and if you just keep going up, you'll eventually come back from the bottom.

Well, if we're thinking in three dimensions, a surface is going to be a function of x and y.

Well then, the flux from a star declines as a square of the distance and its surface area on the sky also declines a square of the distance.

Isotope Table

Isotope Table

Dodecahedron

Icosahedron

Cuboctahedron

Great dodecadodecahedron

Great dodecahedron

Great dodecicosahedron

Great icosahedron

Great rhombidodecahedron

Icosidodecadodecahedron