  We introduce the notion of $\mathit{skeleton}$ with a head in a non-zero real
vector space. We prove that skeletons with heads describe order unit spaces
geometrically. Next, we consider the notion of $\mathit{periphery}$
corresponding to an order unit space which is a part of the skeleton. We note
that periphery consists of boundary elements of the positive cone with unit
norms. We discuss some elementary properties of the periphery. We also find a
condition under which $V$ would contain a copy of $\ell_{\infty}^n$ for some $n
\in \mathbb{N}$ as an order unit subspace.
