Using the classical technique of condensation of singularities, we prove that, for every zero-dimensional, complete separable metric space G, there exists a Suslinian, chainable metric continuum whose set of end points is homeomorphic to G. This answers a question posed by R. Adikari and W. Lewis in [Houston J. Math. 45 (2019), no. 2, pp. 609–624].

中文翻译：

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在可链接的连续体中喂食和杀死端点

使用经典的奇点凝聚技术，我们证明，对于每一个零维的、完全可分的度量空间G，都存在一个 Suslinian 的、可链接的度量连续统，其端点集与G同胚。这回答了 R. Adikari 和 W. Lewis 在 [Houston J. Math. 45 (2019), 没有。2，第 609-624 页]。