  We derived the thermodynamic curvature of the Ising model on a kagome lattice
under the presence of an external magnetic field. The curvature was found to
have a singularity at the critical point. We focused on the zero field case to
derive thermodynamic curvature and its components near the criticality.
According to standard scaling, scalar curvature $R$ behaves as
$|\beta-\beta_{c}|^{\alpha-2}$ for $\alpha > 0$ where $\beta$ is the inverse
temperature and $\alpha$ is the critical exponent of specific heat. In the
model considered here in which $\alpha$ is zero, we found that $R$ behaves as
$|\beta-\beta_{c}|^{\alpha-1}$.
