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The purpose of this note is to show that $2K$ of any smooth compact complextwo ball quotient is very ample, except possibly for four pairs of fakeprojective planes of minimal type, where $K$ is the canonical line bundle. Forthe four pairs of fake projective planes, sections of $2K_M$ give an embeddingof $M$ except possibly for at most two points on $M$.

Very ampleness of the bicanonical line bundle on compact complex two ball quotients