Or to see it full size
Subscribe to:
Post Comments (Atom)
More about rotations in 4 dimensions.
It is easy to take a quaternion and recognize the rotation it actually represents. This is about doing the same thing for 4 dimensional rota...
-
It is easy to take a quaternion and recognize the rotation it actually represents. This is about doing the same thing for 4 dimensional rota...
-
So the geometric algebra specifies a rotation on $\mathbb{R}^n$ in quite a nice form. Given unit vectors $a,b$ then defining $\sigma\colon ...
-
So the wedge product can be defined by simply setting a basis $e_i$ and requiring that $e_i \wedge e_j = - e_j \wedge e_i$ for $i \neq j$ an...


No comments:
Post a Comment