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Q:

Why is the set of parallel planes not a vector space?

I am having difficulty understanding the concept of a vector space.

Let $F$ be a vector space (over $F$) and $U \subset F$ such that $\{0\} \in U$ and $U$ contains the vectors of $F$. And $W \subset F$ and $V \subset F$ are subsets of $F$ that contain the zero vector. Let the set of parallel planes in $F$ be the set $P$ of the form $W + u$ where $u \in U$.

(that I pulled from my textbook, anyway)
Why is it that $P$ is not a vector space? What is the difference between $P$ and the set $Q$ of all subsets of $F$ that do not contain $0$?

A:

Take the case that $F$ is a two-dimensional real vector space.
Then the plane $\textbf{w}+\textbf{v}$, given by any non-zero $\textbf{w}$ and any non-zero $\textbf{v}$ is a parallel space.
Does this meet the requirement of a vector space, or is it, for example, a line?
The set of all lines in $F$ that do not contain the origin is a vector space, but the set of all non-zero parallel lines is not.
In general, if $F$ is $\dim F>1$, then the set of all non-parallel planes would be a vector space.
That is, it would be an infinite-dimensional vector space.

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