  We define a notion of a symplectic structure on stratified spaces, and
demonstrate that given a symplectic structure on a stratified space $X$ with
integral cohomology class, $X$ can be symplectically embedded in some complex
projective space equipped with the standard K\"ahler form. This extends a
theorem, due to Gromov and Tischler for manifolds, to stratified spaces.

Symplectic Geometry;Geometric Topology