  By implementing an error function on a Machine Learning algorithm we look for
minimal conditions to construct stable Anti de Sitter and de Sitter vacua from
dimensional type IIB String theory compactifcation on K\"ahler manifolds with
torsion. This allows to have contributions to the scalar potential from the
five-form flux and from D-branes wrapping torsional cycles, interpreted as
non-BPS states. The former implies the possibility to construct stable AdS
vacua while the later constitutes a mechanism to uplift AdS to dS vacua.
Particularly we consider $\hat{D5}$ non-BPS states to uplift the stable AdS
vacua to an (apparently) stable dS minimum. Both results -- the generation of
an AdS vacuum and the corresponding uplifting to a dS one -- are restricted to
certain type of configurations, specifically with the number of O3 orientifolds
bounded from below by the number of D3-branes and fluxes. Under these
conditions we report over 170 dS (classical) stable vacua. In all of them, the
uplifted effective potential becomes very flat indicating the presence of
possible source of instabilities. We comment about their relation with the
Swampland Conjectures.
