Then calculate a symmetry
Q(k) = ( RR(k) + RR(-k) ) / 2
and an asymmetry measure
q(k) = ( RR(k) - RR(-k) ) / 2.
The graph of both measures over the time lag k shows whether both systems are coupled/synchronised and which system leads the other. These measures can also be calculated from the other RQA measures.

This plot shows these proposed symmetry and asymmetry measures derived from RR(k) for two coupled Roessler oscillators. The maxima of the (A) symmetry measure at lag 0.3 reveals the lag-coupling, and (B) the negative value of the asymmetry measure athe the same lag reveals that the second system leads the first one.
I got this idea by reading
Quian Quiroga et al, Event synchronization: A simple and fast method to measure synchronicity and time delay patterns, PRE 66, 041904, 2002
Perhaps someone find it useful.

Regards,
Norbert