  We calculate the absorption probability of photons radiated from the surface
of the Sun by a left-handed neutrino with definite mass and a typical momentum
for which we choose |p_1|=0.2 MeV, producing a heavier right-handed
antineutrino. Considering two transitions the \nu_1 -> \nu_2 and \nu_2 -> \nu_3
we obtain two oscillation lengths L_{12}=4960.8 m, L_{23}=198.4 m, two
absorption probabilities P_{12}^{abs.}=2.5 10^{-67}, P_{23}^{abs.}=1.2 10^{-58}
and the two absorption ranges R_{12}^{abs.}=4.47 10^4 R_{\odot}=208.0 au,
R_{23}^{abs.}=0.89 10^4 R_{\odot}=41.4 au, using a neutrino mass differences of
\sqrt{|\Delta m^2_{12}|}=10 meV, \sqrt{|\Delta m^2_{23}|}=50 meV and associated
transition dipole moments. We collect all necessary theoretical ingredients,
i.e. neutrino mass and mixing scheme, induced electromagnetic transition dipole
moments, quadratic charged lepton mass asymmetries and their interdependence.
