153846153846...

The start of an infinite repeating list of digits is given above.
A new list is made by discarding the first $3$ digits from the infinite list above.
Let $m$ be the six digit integer formed by the first six digits of the new list.
Let r be the number given by the decimal obtained by putting a decimal point
at the start of the new infinite list. The number r is rational
and can be written as a fraction $p/q$,
where $p$ and $q$ are positive integers and have no common factor
greater than one.
Find $p$ and $q$.
(The integer $m$ is a multiple of 999.)
$p =$ and $q =$