- #1
jeremusic2
- 10
- 0
I'm just trying to understand from a linear algebra standpoint how they define dot product from the inner product and how this gives rise to a definition of length and angle. somehow there is a way to combine points in space to a scalar value that unambiguously determines length and angle? Is that all it is, or what else does the inner product account for that the dot product doesn't?
More or less: I'm trying to understand how a notion of space from linear algebra gives rise to an inner product.
More or less: I'm trying to understand how a notion of space from linear algebra gives rise to an inner product.