  We investigate the effect of sequentiallydisrupting the shortest path of
percolation clusters at criticality by comparing it with the shortest
alternative path. We measure the difference in length and the enclosed area
between the two paths. The sequential approach allows to study spatial
correlations. We find the lengths of the segments of successively constant
differences in length to be uncorrelated. Simultaneously, we study the distance
between red bonds. We find the probability distributions for the enclosed areas
A, the differences in length $\Delta l$, and the lengths between the redbonds
$l_r$ to follow power law distributions. Using maximum likelihood estimation
and extrapolation we find the exponents $\beta$ = 1.38 $\pm$ 0.03 for $\Delta
l$, $\alpha$ = 1.186 $\pm$ 0.008 for A and $\delta$ = 1.64 $\pm$ 0.025 for
thedistribution of $l_r$.
