  Using consistency requirements relating chiral condensates imposed by the so
called Generalized Konishi Anomaly, we show that dimensional transmutation via
gaugino condensation {\emph{in the ultraviolet}} drives gauge symmetry breaking
in a large class of {\emph{asymptotically strong}} Super Yang Mills Higgs
theories. For Adjoint multiplet type chiral superfields $\Phi$ (transforming as
$r \times \bar r$ representations of a non Abelian gauge group G), solution of
the Generalized Konishi Anomaly(GKA) equations allows calculation of quantum
corrected VEVs in terms of the dimensional transmutation scale $\Lambda_{UV}
\simeq M_X \, e^{\frac{8\pi^2}{ g^2(M_X) b_0}} $ which determines the gaugino
condensate. Thus the gauge coupling at the perturbative unification scale $M_X$
generates GUT symmetry breaking VEVs by non-perturbative dimensional
transmutation. This obviates the need for large(or any) input mass scales in
the superpotential. Rank reduction can be achieved by including pairs of chiral
superfields transforming as either $({\bf Q}(r),{ \bf\bar Q}(\bar r))$ or $
(\Sig((r\otimes r)_{symm})), \Sigb(({\bar r \otimes\bar r})_{symm})$, that form
trilinear matrix gauge invariants $\bar Q\cdot \Phi\cdot Q, \Sigb \cdot
\Phi\cdot \Sig $ with $\Phi$. Novel, robust and {\emph{ultraminimal}} Grand
unification algorithms emerge from the analysis. We sketch the structure of a
realistic Spin(10) model, with the $16$-plet of Spin(10) as the base
representation $r$, which mimics the realistic Minimal Supersymmetric GUT but
contains even fewer free parameters. We argue that our results point to a large
extension of the dominant and normative paradigms of Asymptotic Freedom$/$IR
colour confinement and potential driven spontaneous symmetry breaking that have
long ruled gauge theories.
