Kretschmann scalar of a five-dimensional charged black hole ($R_{abcd}{R}^{abcd}=288M^2/r^8-720M{Q}^2/r^{10}+508Q^4/r^{12}$)

For $V=1-2M/r^2+Q^2/r^4$, an orthonormal-frame curvature calculation gives $(V^{\prime \prime }{)}^2+6(V^{\prime }/r{)}^2+12((1-V)/r^2{)}^2$. Expansion gives the displayed invariant, diverging at zero radius. It is finite at every positive root of V. Thus horizon coordinate singularities are distinct from the central curvature singularity.