- #1
Gridvvk
- 56
- 1
The two properties every linear transformation T: V -> W has to satisfy is
T(u + v) = T(u) + T(v), for u,v in V (i)
T(cu) = cT(u) for u in V and scalar c (ii)
I'm trying to find a transformation which satisfies (i) but doesn't satisfy (ii) [I've been able to find the opposite for what it's worth].
T(u + v) = T(u) + T(v), for u,v in V (i)
T(cu) = cT(u) for u in V and scalar c (ii)
I'm trying to find a transformation which satisfies (i) but doesn't satisfy (ii) [I've been able to find the opposite for what it's worth].