  In this paper we prove the conjecture claiming that, over a flexible field,
isotropic Chow groups coincide with numerical Chow groups (with
${\Bbb{F}}_p$-coefficients). This shows that Isotropic Chow motives coincide
with Numerical Chow motives. In particular, homs between such objects are
finite groups and $\otimes$ has no zero-divisors. It provides a large supply of
new points for the Balmer spectrum of the Voevodsky motivic category. We also
prove the Morava K-theory version of the above result, which permits to
construct plenty of new points for the Balmer spectrum of the Morel-Voevodsky
${\Bbb{A}}^1$-stable homotopic category. This substantially improves our
understanding of the mentioned spectra whose description is a major open
problem.
