Bourbaki

Exercise 17, § 8

General Topology, I, 137

Show that the topologies T0(X)\mathfrak{T}_0(X), T+(X)\mathfrak{T}_+(X) and T−(X)\mathfrak{T}_-(X) (§2§ 2, Exercise 5) on a linearly ordered set XX are regular.

Solution

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Transcribed from the printed volume. Not translated.