- #1
jbear12
- 13
- 0
Apply Gram-Schmidts process to the sebust S of the inner product space V to obtain an orthogonal basis for span(S). Then normalize the vectors in this basis to obtain an orthognormal basis for span(S)
V=span(S) where S={(1,i,0), (1-i,2,4i)} and x=(3+i,4i,-4).
Isn't the length of (1,i,0) zero? I'm confused about finding orthonormal basis for a complex set. Can anyone solve this problem step by step for me?
Thank you very much!
V=span(S) where S={(1,i,0), (1-i,2,4i)} and x=(3+i,4i,-4).
Isn't the length of (1,i,0) zero? I'm confused about finding orthonormal basis for a complex set. Can anyone solve this problem step by step for me?
Thank you very much!