No.22
Ayo, so peep this—binary hypercubes is like CUBES, but on some next-level ish…
You know how a regular cube got corners and edges, right? What if you start stackin' more dimensions on that? So you ain't just stuck in the third dimension—now you got 4, 5, maybe even 10 dimensions, all twisted up.
Each corner of this cube is a "bit." It finna be like a 0 or a 1–just like yo phone. And all them edges connect the bits–just like how wires hook up yo computer. In a 4D hypercube, you got 16 corners, 32 edges—mad complex.
MAKEUP OF A 4D HYPERCUBE (TESSERACT):
Vertices: \(2^{4}=16\).
Edges: \(4\cdot 2^{4-1}=4\cdot 8=32\).
Faces (Squares): \({4 \choose 2}\cdot 2^{4-2}=6\cdot 4=24\).
Cells (Cubes): \({4 \choose 3}\cdot 2^{4-3}=4\cdot 2=8\).
Total Sub-Hypercubes: \(3^{4}=81\)
Imagine you add another layer of dimensions on top of each other. Now your mind can’t even process it. The more dimensions you add, the crazier it gets, fam.
Bottom line? It’s like a cube that keeps gettin' mad complicated, built outta binary numbers. Ain’t no way to really picture it, nigga. Just know it’s like the next step in computer math and how everything’s connected on a higher level.
No.23
>>21that video is really cool
No.24
bump
No.25
This was pretty sweet
