We find an algorithm to compute the quadratic Euler characteristic of a smooth
projective complete intersection of hypersurfaces of the same degree, generalizing the
argument of Levine, Lehalleur and Srinivas (2024) for the hypersurface case. As an
example, we compute the quadratic Euler characteristic of a smooth projective
complete intersection of two generalized Fermat hypersurfaces.
Keywords
motivic homotopy theory, refined enumerative geometry,
Hodge theory, other fields