How many sides does a hypercube have

no your probably double counting some sides

an n-dimensional cubes vertices can be thought of as all the possible combinations of -1 and 1 in an n-dimensional vector eg. a square is all the possible combinations in a 2d vector, [-1,-1], [-1,1], [1, -1], [1, 1]),
this is 2^n combinations/vertices and this can be seen recursively, in 1-d there is only [-1] and [1]. in 2-d you get an extra component, so for each possible combination in 1-d you get two combinations in 2-d (one with a 1 and one with a -1)
a side is a connection between two vertices, in an n-dimensional cube every vertex is connected to n other vertices (eg. in a square, each vertex has two sides, in a cube, each has 3 etc), so the number of edges will be the (vertices * n) / 2 (its divided by two to avoid counting each edge twice)
therefore number of edges in n-dimensions is (2^n * n) / n
#sparkplug

5 shapes per side x 6 sides is 30 my dude

so hypercube = 32 edges

No there 30 I'm shure

meant (2^n *n)/2 junmbllin up my shiiit

taco Kid is correct you retards

proofs?

abou tree fiddy

I already said there are 5 rectangles per the traditional side of the cube. 5 rectangles * 6 sides =30. Jungle might have a good mathematical proof maybe but edges and vertices are not sides. It has been too long since I've done proofs and I never liked them.