Figure 5.
On the left, γk represents a loop winding around the k-th cone point, and, in the case of a mirror reflector with no corner points, $\rho_{i0}$ represents a path reaching the mirror reflector and going back to the basepoint x0. On the right, for the i-th boundary component of $|\mathcal{B}|$ containing hi corner points, δi represents a loop around the boundary component, while ρij represent paths reaching the mirror reflectors enclosed between consecutive corner points.

On the left, γk represents a loop winding around the k-th cone point, and, in the case of a mirror reflector with no corner points, |$\rho_{i0}$| represents a path reaching the mirror reflector and going back to the basepoint x0. On the right, for the i-th boundary component of |$|\mathcal{B}|$| containing hi corner points, δi represents a loop around the boundary component, while ρij represent paths reaching the mirror reflectors enclosed between consecutive corner points.

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