  We investigate discretization of $H(\mathrm{curl})$ and $H(\mathrm{div})$ in
two and three space dimensions by partially discontinuous nodal finite
elements, i.e., vector-valued Lagrange finite elements with discontinuity in
certain directions. These spaces can be implemented as a combination of
continuous and discontinuous Lagrange elements and fit in de~Rham complexes. We
construct well-conditioned nodal bases.
