1 example from real videos — listen, replay, loop.
for us. The surface area of an n-dimensional hypersphere is 2pi^(n/2) divided by (n/2-1) factorial times the radius to the power of n-1. (This factorial symbol is assuming n is even, but for our circumstances n is massive, so this assumption doesn't really matter.)
Temperature and the Sackur–Tetrode Equation
for us. The surface area of an n-dimensional hypersphere is 2pi^(n/2) divided by (n/2-1) factorial times the radius to the power of n-1. (This factorial symbol is assuming n is even, but for our circumstances n is massive, so this assumption doesn't really matter.)
Temperature and the Sackur–Tetrode Equation