  In this talk we introduce the properties of scattering forms on the
compactified moduli space of Riemann spheres with $n$ marked points. These
differential forms are $\text{PSL}(2,\mathbb{C})$ invariant, their intersection
numbers correspond to scattering amplitudes as recently proposed by Mizera. All
singularities are at the boundary of the moduli space and each singularity is
logarithmic. In addition, each residue factorizes into two differential forms
of lower points.
