  This paper introduces an order proximity on a collection of objects induced
by a partial order using the Smirnov closeness measure on a Sz\'{a}z relator
space. A Sz\'{a}z relator is a nonempty family of relations defined on a
nonvoid set $K$. The Smirnov closeness measure provides a straightforward means
of assembling partial ordered of pairwise close sets. In its original form, Ju.
M. Smirnov closeness measure $\delta(A,B) = 0$ for a pair of nonempty sets
$A,B$ with nonvoid intersection and $\delta(A,B) = 1$ for non-close sets. A
main result in this paper is that the graph obtained by the proximity is
equivalent to the Hasse diagram of the order relation that induces it. This
paper also includes an application of order proximity in detecting sequences of
video frames that have order proximity.
