  In this paper, we perform a systematic and analytical exploration of de
Sitter conditions in type IIA compactifications with (non-)geometric fluxes
along with the standard NS-NS and RR $p$-form fluxes. Exploiting the fact that
the F-term scalar potential can be written as a bilinear form, we start by
studying the most generic case. We find four conditions that the scalar fields
and fluxes must satisfy to achieve de Sitter vacua. Particularizing to
different configurations, we recover and extend previous results in the
literature. We then impose an Ansatz in which the F-terms are proportional to
the respective K\"ahler derivatives. In this set-up we are able to derive
additional constraints and to classify the possible dS no-go scenarios in terms
of eight axionic fluxes. Individually considering that any of these fluxes can
be vanishing or non-vanishing leads to a total of 256 flux configurations. We
find that 227 of these 256 possibilities result in a dS no-go scenario. The
remaining 29 flux configurations, a priori, do not lead to dS no-go cases and
would deserve further investigation.
