  We present a lattice QCD calculation of the glue spin $S_G$ in the nucleon
for the first time. It was recently shown that the first moment of the glue
helicity distribution could be obtained through the cross-product of the the
electric field $\vec{E}$ and the physical gauge field $\vec{A}_{phys}$ with the
non-Abelian Coulomb gauge condition, i.e. $\int d^3 x\, \,\vec{E}(x) \times
\vec{A}_{phys}(x)$ in the infinite momentum frame. We use the gauge field
tensor from the overlap Dirac operator to check the frame dependence and
calculate glue spin with several momenta. The calculation is carried out with
valence overlap fermion on 2+1 flavor DWF gauge configurations on the $24^3
\times 64$ lattice with $a^{-1}=1.77$ GeV with the light sea quark mass
corresponding to a pion mass of 330 MeV.
