Final Part (Sphere Inside Out)

This is how a sphere would start to turn inside out:

Now the interior strips of the sphere will slowly come out, and for a brief moment we will see the purple interior:

Now notice that the oval-shaped exterior rings can separate into two different "layers" (look closely).

The interior expands and the exterior material is absorbed into the sphere (remember that the inner and exteriors of this can fold through itself)

Sphere (Inside Out) part 2

Now we can try to turn the sphere inside out by pushing the material through itself. Seems pretty easy right?

Notice how even though it seems the figure is totally inside out, there is a visible yellow rim along the transformed figure.


As we see this, we could see "If folding and pushing inward does not work as it still leaves a border, and if we fold it the abstract material is automatically destroyed, then how do we do it?"

Turning Something (Sphere) Inside Out

For all the people on the interwebz who are into mathematical and scientific (such as the 11 dimensions and Zeno's Motion Paradoxes).

Just How can someone turn a geometrical 3-D figure inside out without making a hole in it so we could do it physically? This way is possible, but mathematicians have figured out some time ago how to do it, but of course, with abstract material:

Elastic Material that can bend and twist (but cannot rip or it will be non-existant)

And can easily bend through itself: