  A Weyl point in a superconducting nanostructure is a generic minimum model of
a topological singularity at low energies. We connect the nanostructure to
normal leads thereby immersing the topological singularity in the continuous
spectrum of the electron states in the leads. This sets another simple and
generic model useful to comprehend the modification of low-energy singularity
in the presence of continuous spectrum. The tunnel coupling to the leads gives
rise to new low energy scale $\Gamma$ at which all topological features are
smoothed. We investigate superconducting and normal currents in the
nanostructure at this scale. We show how the tunnel currents can be used for
detection of the Weyl point. Importantly, we find that the topological charge
is not concentrated in a point but rather is spread over the parameter space in
the vicinity of the point. We introduce and compute the resulting topological
charge density. We also reveal that the pumping to the normal leads helps to
detect and investigate the topological effects in the vicinity of the point.
