  Systematic analysis of parameters and properties of the Pauli resonance
states are performed for light nuclei $^{6}$Li, $^{7}$Li, $^{8}$Be, $^{9}$Be
and $^{10}$B, which are treated as two-cluster systems. The Pauli resonance
states are redundant solutions of the resonating group method appearing when
one try use more advanced description of the internal structure of interacting
clusters. Our calculations are performed in a standard and advanced versions of
the resonating group method. The standard version employs wave functions of
many-particle shell model to describe internal motion of nucleons within each
cluster. The advanced version is based on three-cluster resonating group
method. As in the standard version, the internal wave functions of three
clusters are approximated by wave functions of many-particle shell model model.
However, in advanced version one of pair of clusters forms a bound state, and
third cluster is considered to interact with such state. It is found that the
Pauli resonance states in nuclei under consideration have energy between 11 and
46 MeV, and their widths vary from 8 keV to 6.7 MeV. Analysis of wave functions
of Pauli resonance states and matrix elements of norm kernel allowed us to
formulate an effective method for eliminating Pauli resonance states. It is
demonstrated that this method effectively eliminate all determined the Pauli
resonance states.
