  The quantum-to-classical correspondence (QCC) in spin models is a puzzling
phenomenon where the static susceptibility of a quantum system agrees with its
classical-system counterpart, at a different corresponding temperature, within
the systematic error at a sub-percent level. We employ the bold diagrammatic
Monte Carlo method to explore the universality of QCC by considering three
different two-dimensional spin-1/2 Heisenberg models. In particular, we reveal
the existence of QCC in two-parametric models.
