  We show that a Kirkwood-Dirac type quasiprobability distribution is
sufficient to reveal any arbitrary quantum resource. This is achieved by
demonstrating that it is always possible to identify a set of incompatible
measurements that distinguishes between resourceful states and nonresourceful
states. The quasiprobability reveals a resourceful quantum state by having at
least one quasiprobabilty outcome with a strictly negative numerical value. We
also show that there always exists a quasiprobabilty distribution where the
total negativity can be interpreted as the geometric distance between a
resourceful quantum state to the closest nonresourceful state. It can also be
shown that Kirkwood-Dirac type quasiprobability distributions, like the Wigner
distribution, can be made informationally complete, in the sense that it can
provide complete information about the quantum state while simultaneously
revealing nonclassicality whenever a quasiprobability outcome is negative.
Moreover, we demonstrate the existence of sufficiently strong anomalous weak
values whenever the quasiprobability distribution is negative, which suggests a
means to experimentally test such quasiprobability distributions. Since
incompatible measurements are necessary in order for the quasiprobability to be
negative, this result suggests that measurement incompatibility may underlie
any quantum advantage gained from utilizing a nonclassical quantum resource
