- #1
Markjdb
- 31
- 0
I came across this problem today and haven't been able to figure it out...
Give an example of a vector space V which isomorphic to a proper subspace W, i.e. V != W.
It seems to me that V can't have a finite basis, but can't think of any examples regardless...any thoughts?
Give an example of a vector space V which isomorphic to a proper subspace W, i.e. V != W.
It seems to me that V can't have a finite basis, but can't think of any examples regardless...any thoughts?