Summary: We prove that the number of nodal points on an \(\mathcal{S} - good\) real analytic curve \(\mathcal{C}\) of a sequence \(\mathcal{S}\) of Laplace eigenfunctions \(\varphi_j\) of eigenvalue \(-\lambda^2_j\) of a real analytic Riemannian manifold \((M, g)\) is bounded above by \(A_{g, \mathcal{C}} \lambda_j\). Moreover, we prove that the codimension-two Hausdorff measure \(\mathcal{H}^{m-2} (\mathcal{N}_{\varphi \lambda} \cap H)\) of nodal intersections with a connected, irreducible real analytic hypersurface \(H \subset M\) is \(\leq A_{g, H} \lambda_j\). The \(\mathcal{S} \)-goodness condition is that the sequence of normalized logarithms \(\frac{1}{\lambda_j} \operatorname{log} {\vert \varphi_j \vert}^2\) does not tend to \(-\infty\) uniformly on \(\mathcal{C} \), resp. \(H\). We further show that a hypersurface satisfying a geometric control condition is \(\mathcal{S} \)-good for a density one subsequence of eigenfunctions. This gives a partial answer to a question of Bourgain-Rudnick about hypersurfaces on which a sequence of eigenfunctions can vanish. The partial answer characterizes hypersurfaces on which a positive density sequence can vanish or just have \(L^2\) norms tending to zero.