I could use some help with the following...
On , consider the inner product given by . Apply the Gram-Schmidt procedure to the basis to produce an orthonormal basis of .
Well, the way I understand it is that we are trying to find an orthonormal list of vectors in V. Here is the procedure that I believe is accurate...
where is the projection of onto . This process continues for all .
The length of vector 1 is 1.
And the inner product of 1 and x is just x I believe.