We prove that there is a unique Levi-Civita connection on the one-forms of the Dabrowski-Sitarz spectral triple for the Podleś sphere \(S^{2}_{q}\) . We compute the full curvature tensor, as well as the Ricci and scalar curvature of the Podleś sphere using the framework of Mesland and Rennie (Existence and uniqueness of the Levi-Civita connection on noncommutative differential forms, Adv. Math. 468, 110207 (2025)). The scalar curvature is a constant, and as the parameter \(q\rightarrow 1\) , the scalar curvature converges to the classical value 2. We prove a generalised Weitzenböck formula for the spinor bundle, which differs from the classical Lichnerowicz formula for \(q\ne 1\) , yet recovers it for \(q\rightarrow 1\) .
