We measured the optical reflectivity of [001]-oriented -doped CdAs in a broad frequency range (50 - 22000 cm) for temperatures from 10 to 300 K. The optical conductivity, $\sigma(\omega) = \sigma_{1}(\omega) + {\rm i}\sigma_{2}(\omega)$, is isotropic within the (001) plane; its real part follows a power law, $\sigma_{1}(\omega) \propto \omega^{1.65}^{-1}$. This behavior is caused by interband transitions between two Dirac bands, which are effectively described by a sublinear dispersion relation, $E(k) \propto \lvert k \rvert ^{0.6}$. The momentum-averaged Fermi velocity of the carriers in these bands is energy dependent and ranges from to $3 \times 10^{5}$ m/s, depending on the distance from the Dirac points. We detect a gaplike feature in and associate it with the Fermi level positioned around meV above the Dirac points.

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