  We study almost real spectral triples on quantum lens spaces, as orbit spaces
of free actions of cyclic groups on the spectral geometry on the quantum group
$SU_q(2)$. These spectral triples are given by weakening some of the conditions
of a real spectral triple. We classify the irreducible almost real spectral
triples on quantum lens spaces and we study unitary equivalences of such
quantum lens spaces. Applying a useful characterization of principal
$U(1)$-fibrations in noncommutative geometry, we show that all such quantum
lens spaces are principal $U(1)$-fibrations over quantum teardrops.
