  The point contact tunnel junctions between a one-dimensional topological
superconductor and single-channel quantum Hall (QH) liquids are investigated
theoretically with bosonization technology and renormalization group methods.
For the $\nu=1$ integer QH liquid, the universal low-energy tunneling transport
is governed by the perfect Andreev reflection fixed point with quantized
zero-bias conductance $G(0)=2e^{2}/h$, which can serve as a definitive
fingerprint of the existence of a Majorana fermion. For the $\nu =1/m$ Laughlin
fractional QH liquids, its transport is governed by the perfect normal
reflection fixed point with vanishing zero-bias conductance and bias-dependent
conductance $G(V) \sim V^{m-2}$. Our setup is within reach of present
experimental techniques.
