  Recently proposed correlation-matrix based sufficient conditions for
bipartite steerability from Alice to Bob are applied to local informationally
complete positive operator valued measures (POVMs) of the $(N,M)$-type. These
POVMs allow for a unified description of a large class of local generalized
measurements of current interest. It is shown that this sufficient condition
exhibits a peculiar scaling property. It implies that all types of
informationally complete $(N,M)$-POVMs are equally powerful in detecting
bipartite steerability from Alice to Bob and, in addition, they are as powerful
as local orthonormal hermitian operator bases (LOOs). In order to explore the
typicality of steering numerical calculations of lower bounds on Euclidean
volume ratios between steerable bipartite quantum states from Alice to Bob and
all quantum states are determined with the help of a hit-and-run Monte-Carlo
algorithm. These results demonstrate that with the single exception of two
qubits this correlation-matrix based sufficient condition significantly
underestimates these volume ratios. These results are also compared with a
recently proposed method which reduces the determination of bipartite
steerability from Alice's qubit to Bob's arbitrary dimensional quantum system
to the determination of bipartite entanglement. It is demonstrated that in
general this method is significantly more effective in detecting typical
steerability provided entanglement detection methods are used which transcend
local measurements.
