  We thank G.P. Mikitik and Yu.V. Sharlai for contributing this note and the
cordial exchange about it. First and foremost, we note that the aim of our
paper is to report a methodology to diagnose topological (semi)metals using
magnetic quantum oscillations. Thus far, such diagnosis has been based on the
phase offset of quantum oscillations, which is extracted from a "Landau fan
plot". A thorough analysis of the Onsager-Lifshitz-Roth quantization rules has
shown that the famous $\pi$-phase shift can equally well arise from orbital- or
spin magnetic moments in topologically trivial systems with strong spin-orbit
coupling or small effective masses. Therefore, the "Landau fan plot" does not
by itself constitute a proof of a topologically nontrivial Fermi surface. In
the paper at hand, we report an improved analysis method that exploits the
strong energy-dependence of the effective mass in linearly dispersing bands.
This leads to a characteristic temperature dependence of the oscillation
frequency which is a strong indicator of nontrivial topology, even for
multi-band metals with complex Fermi surfaces. Three materials, Cd$_3$As$_2$,
Bi$_2$O$_2$Se and LaRhIn$_5$ served as test cases for this method. Linear band
dispersions were detected for Cd$_3$As$_2$, as well as the $F$ $\approx$ 7 T
pocket in LaRhIn$_5$.
