  A diversity $\delta$ in $M$ is a function defined over every finite set of
points of $M$ mapped onto $[0,\infty)$, with the properties that $\delta(X)=0$
if and only if $|X|\leq 1$ and $\delta(X\cup Y)\leq\delta(X\cup Z)+\delta(Z\cup
Y)$, for every finite sets $X,Y,Z\subset M$ with $|Z|\geq 1$. Its importance
relies in the fact that, amongst others, they generalize the notion of metric
distance.
  Our main contribution is the characterization of Banach-embeddable
diversities $\delta$ defined over $M$, $|M|=3$, i.e. when there exist points
$p_i\in\mathbb R^n$, $i=1,2,3$, and a symmetric, convex, and compact set
$C\subset\mathbb R^n$ such that
$\delta(\{x_{i_1},\dots,x_{i_m}\})=R(\{p_{i_1},\dots,p_{i_m}\},C)$, where
$R(X,C)$ denotes the circumradius of $X$ with respect to $C$.
