  In this paper, we show that a possible version of the swampland weak gravity
conjecture for higher spin (HS) massive topological AdS$_{3}$ gravity can be
expressed in terms of mass $M_{hs}$, charge $Q_{hs}$ and coupling constant
$g_{hs}$ of 3D gravity coupled to higher spin fields as $M_{hs} \leq \sqrt{2}$
$Q_{hs}$ $g_{hs}$ $M_{Pl}$. The higher spin charge is given by the $SO(1,2)$
quadratic Casimir $Q_{hs}^{2}=s\left (s-1\right) $ and the HS coupling constant
by ${\large g}_{hs} ^{2}=2/\left (M_{Pl}^{2} l_{AdS_{3}}^{2}\right )$ while the
mass expressed like $\left( l_{AdS_{3}} \text{M}_{hs}\right) ^{2}$ is defined
as $ \left (1+\mu l_{AdS_{3}} \right ) ^{2} s \left ( s-1 \right ) +[1- \left (
\mu l_{AdS_{3}} \right ) ^{2} \left ( s-1 \right ) ]$.
