Let $V, W$ be nonzero finite dimensional vector spaces over $\mathbb{C}$. Let $m$ be the dimension of the space of $\mathbb{C}$-linear transformations $V \rightarrow W$, viewed as a real vector space. Let $n$ be the dimension of the space of $\mathbb{R}$-linear transformations $V \rightarrow W$, viewed as a real vector space. Then
- $n=m$
- $2 n=m$
- $n=2 m$
- $4 n=m$
