Build a rank-one projector

Let $\lvert{+i}\rangle=\tfrac1{\sqrt2}(\lvert0\rangle+i\lvert1\rangle)$. Enter the $2\times2$ complex matrix of the projector $P=\lvert{+i}\rangle\langle{+i}\rvert$ in the computational basis, with rows and columns ordered $\lvert0\rangle,\lvert1\rangle$. Entries are accepted within $10^{-3}$.