Disclaimer: I've literally hoisted these dinosaurs out of the archives.

I went mad many summers ago and decided I needed to type up all the relevant point-set topology I knew and that I should know. That is the provenance of these files.

These notes come from a variety of sources but principally from Munkres' topology textbook. The files are in the order that they ought to be read in.

	Rudimentary Elements of Topology
	Quotients and Adjunctions
	Notions of Connectedness
	Compact and LCH Spaces
	Regular and Normal Spaces
	Urysohn's Lemma and The Tietze Extension Theorem
	Urysohn's Metrization Theorem and the Emebedding Theorem
	The Stone-C̆ech Compactification
	Locally Finite Collections and the Nagata-Smirnov Metrization Theorem
	Paracompact Spaces and the Smirnov Metrization Theorem
	Topologies on Function Spaces and Ascoli's Theorem