  Over the complex numbers, there are 92 plane conics meeting 8 general lines
in projective 3-space. Using the Euler class and local degree from motivic
homotopy theory, we give an enriched version of this result over any perfect
field. This provides a weighted count of the number of plane conics meeting 8
general lines, where the weight of each conic is determined the geometry of its
intersections with the 8 given lines. As a corollary, real conics meeting 8
general lines come in two families of equal size.
