We consider inverse limits of even dimensional projective spaces with essential bonding mappings. J. Segal and T. Watanabe [14] have shown that such inverse limits on complex projective space will have the fixed point property. We obtain some positive fixed point results for both the real and quaternionic projective spaces and we correct an error related to the real projective case in [9].
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机译：我们考虑具有基本键映射的偶数维投影空间的逆极限。 J. Segal和T. Watanabe [14]表明，对复杂投影空间的这种反极限将具有不动点属性。我们对实射影空间和四元射影空间都获得了一些正定点结果，并在[9]中纠正了与实射影情况有关的误差。
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