Abstract
In this paper, we prove that if every totally real bisectional curvature of an n(<TEX>$\geq$</TEX>3)-dimensional complete Kahler submanifold of a complex projective space of constant holomorphic sectional curvature c is greater than (equation omitted) (3n<TEX>$^2$</TEX>+2n-2), then it is totally geodesic and compact.
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