- #1
MostlyHarmless
- 345
- 15
My linear algebra is a bit rusty.
Let ##A=\{\bar{v}_1, \dots, \bar{v}_1\}## be a set of vectors in ##R^n##. Can dim(span##(A))=n## without spanning ##R^n##?
I guess I'm unclear on how to interpret the dimension of the span of a set of vectors.
Let ##A=\{\bar{v}_1, \dots, \bar{v}_1\}## be a set of vectors in ##R^n##. Can dim(span##(A))=n## without spanning ##R^n##?
I guess I'm unclear on how to interpret the dimension of the span of a set of vectors.