In this paper, we consider hyperstructures (H,.) defined on the set H = {e, a, b}. We study the hyperstructure of H when every element is one of a scalar unit, a unit or a weak scalar. On those conditions the $H_{upsilon}$-quasigroups are classified. And we obtain the 15 minimal $H_{upsilon}$-groups and 2 non-quasi $H_{upsilon}$-semigroups For these we use the Mathematica 3.0 computer programs.