X is quasi-separated and for every quasi-coherent sheaf \mathcal{F} of finite type on X there exist integers n > 0, k \geq 0 such that \mathcal{F} is a quotient of a direct sum of k copies of \mathcal{L}^{\otimes - n}, and
X is quasi-separated and for every quasi-coherent sheaf \mathcal{F} of finite type on X there exist integers n > 0, k \geq 0 such that \mathcal{F} is a quotient of a direct sum of k copies of \mathcal{L}^{\otimes - n}, and
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