  We consider the Stochastic Heat Equation (SHE) in $(1+1)$ dimensions with
delta Dirac initial data and spacetime white noise. We prove exact large-time
asymptotics for multi-point correlations of the SHE for strictly sublinear
space coordinates. The sublinear condition is optimal, in the sense that
different asymptotics are known to occur when the space coordinates grow
linearly [Lin 2023, Theorem 1.1]. Lastly, a notable feature of our result is
that it confirms the connection between multi-point correlations in the SHE and
the ground state of the Hamiltonian of the delta-Bose gas.
