\begin{definition}[Definition:Mirror Property of Primes]
Let $p_n$ denote the $n$th prime number.
Let $\map {\operatorname {rev} } {p_n}$ denote the reversal of $p_n$.
$p_n$ satisfies the '''mirror property''' {{iff}}:
:$(1): \quad \map {\operatorname {rev} } {p_n}$ is also a prime number
:$(2): \quad$ the product of the digits of the base $10$ representation of $\map {\operatorname {rev} } {p_n}$ equals $\map {\operatorname {rev} } n$.
\end{definition}