  Considered are ${\cal N}=2\, SU(N_c)$ or $U(N_c)$ SQCD with $N_F<2N_c-1$
equal mass quark flavors. ${\cal N}=2$ supersymmetry is softly broken down to
${\cal N}=1$ by the mass term $\mu_{\rm x}{\rm Tr}\,(X^2)$ of colored adjoint
scalar partners of gluons, $\mu_{\rm x}\ll\Lambda_2$ ($\Lambda_2$ is the scale
factor of the $SU(N_c)$ gauge coupling).
  There is a large number of different types of vacua in these theories with
both unbroken and spontaneously broken global flavor symmetry,
$U(N_F)\rightarrow U({\rm n}_1)\times U({\rm n}_2)$. We consider in this paper
the large subset of these vacua with the unbroken non-trivial $Z_{2N_c-N_F\geq
2}$ discrete symmetry, at different hierarchies between the Lagrangian
parameters $m\gtrless\Lambda_2,\,\, \mu_{\rm x}\gtrless m$. The forms of low
energy Lagrangians, charges of light particles and mass spectra are described
in the main text for all these vacua.
  The calculations of power corrections to the leading terms of the low energy
quark and dyon condensates are presented in two important Appendices. The
results agree with also presented in these Appendices independent calculations
of these condensates using roots of the Seiberg-Witten spectral curve. This
agreement confirms in a non-trivial way a self-consistency of the whole
approach.
  Our results differ essentially from corresponding results in e.g. recent
related papers arXiv:1304.0822, arXiv:1403.6086 and arXiv:1704.06201 of
M.Shifman and A.Yung (and in a number of their previous numerous papers on this
subject), and we explain in the text the reasons for these differences. (See
also the extended critique of a number of results of these authors in section 8
of arXiv:1308.5863).
