Let
I⊋J be two squarefree monomial ideals of a polynomial algebra over a field generated in degree
![$\geq d$](img27.png)
, resp.
![$\geq d+1$](img28.png)
. Suppose that
![$I$](img29.png)
is either generated by four squarefree monomials of degrees
![$d$](img30.png)
and others of degrees
![$\geq d+1$](img28.png)
, or by five special monomials of degrees
![$d$](img30.png)
. If the Stanley depth of
![$I/J$](img31.png)
is
![$\leq d+1$](img32.png)
then the usual depth of
![$I/J$](img31.png)
is
![$\leq d+1$](img32.png)
too.