  We show that one can find de Sitter critical points (saddle points) in models
of flux compactification of Type IIB String Theory without any uplifting terms
and in the presence of several moduli. We demonstrate this by giving explicit
examples following some of the ideas recently presented by Conlon in [1], as
well as more generic situations where one can violate the strong form of the de
Sitter Swampland Conjecture. We stabilize the complex structure and the dilaton
with fluxes, and we introduce a racetrack potential that fixes the K\"ahler
moduli. The resultant potentials generically exhibit de Sitter critical points
and satisfy several consistency requirements such as flux quantization, large
internal volume, and weak coupling, as well as a form of the so-called Weak
Gravity Conjecture. Furthermore, we compute the form of the potential around
these de Sitter saddle points and comment on these results in connection to the
refined and more recent version of the de Sitter Swampland Conjecture.
