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We calculate the fundamental ground-state quantities, namely, the energy $e_0$, the sublattice magnetization $M_{\\rm sub}$, the in-plane spin stiffness $\\rho_s$ and the in-plane magnetic susceptibility $\\chi$ for spin quantum numbers $s=1/2, 1, \\ldots, s_{\\rm max}$, where $s_{\\rm max}=9/2$ for $e_0$ and $M_{\\rm sub}$, $s_{\\rm max}=4$ for $\\rho_s$ and $s_{\\rm max}=3$ for $\\chi$. 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