  In this paper we study the small data scattering of Hartree type
semirelativistic equation in space dimension $3$. The Hartree type nonlinearity
is $[V * |u|^2]u$ and the potential $V$ which generalizes the Yukawa has some
growth condition. We show that the solution scatters to linear solution if an
initial data given in $ H^{s,1}$ is sufficiently small and $s>\frac14$. Here,
$H^{s, 1}$ is Sobolev type space taking in angular regularity with norm defined
by $\|\varphi\|_{ H^{s, 1}} = \|\varphi\|_{ H^{s}} + \|\nabla_{\mathbb S}
\varphi\|_{H^{s}}$. To establish the results we employ the recently developed
Strichartz estimate which is $L_\theta^2$-averaged on the unit sphere $\mathbb
S^{2}$ and construct the resolution space based on $U^p$-$V^p$ space.
