  Measurement incompatibility and the negativity of quasiprobability
distribution functions are well-known non-classical aspects of quantum systems.
Both of them are widely accepted resources in quantum information processing.
We acquaint an approach to establish a connection between the negativity of the
Wigner function, a well-known phase-space quasiprobability distribution, of
finite-dimensional Hermitian operators and incompatibility among them. We
calculate the negativity of the Wigner distribution function for noisy
eigenprojectors of qubit Pauli operators as a function of the noise and observe
that the amount of negativity increases with the decrease in noise vis-\`a-vis
the increase in the incompatibility. It becomes maximum for the set of
maximally unbiased operators. Our results, although qualitatively, provide a
direct comparison between relative degrees of incompatibility among a set of
operators for different amounts of noise. We generalize our treatment for
higher dimensional qudits for specific finite-dimensional Gell-Mann operators
to observe that with an increase in the dimension of the operators, the
negativity of their Wigner distribution, and hence incompatibility, decreases.
