Classifications of Nearly Kaehler manifolds with constant holomorfic curvature

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I read that six dimmensional sphere is only nearly Kaehler, not Kaehler manifolds which has constant holomorfic sectional curvature. Can someone help me to find this paper which has a proof of this - A. Gray: Classification des vartetSs approximativement kahleriennes de courbure sectionelle holomorphe constante, C R. Acad. Sci. Paris 279 (1974), 797—799... Gray cited this in one his work, but i can't find this paper.

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Most of the Comptes Rendus have been digitized and are available on the website of the French national library. Even so it can take a little digging to find specific items. This one is available here; use the navigation bar at the bottom to pick out page 797.