A compact Hausdorff topology that is a T1-complement of itself

A Hausdorff Topology for the Closed Subsets of a Locally Compact Non-hausdorff Space

In the structure theory of C*-algebras an important role is played by certain topological spaces X which, though locally compact in a certain sense, do not in general satisfy even the weakest separation axiom. This note is concerned with the construction of a compact Hausdorff topology for the space G(X) of all closed subsets of such a space X. This construction occurs naturally in the theory o...

The Complement of a D-Tree is Pure Shellable

Why Believe That There Is a God?

This article presents an argument for the existence of God, showing that the evident phenomena are best explained by supposing that a God causes them. The argument is based on the inductive force of four very evident general phenomena: that there is a physical Universe; that it is governed by very simple natural laws; that those laws are such as to lead to the existence of human bodies; and tha...

Topology Proceedings 9 (1984) pp. 243-268: BETWEEN MINIMAL HAUSDORFF AND COMPACT HAUSDORFF SPACES

“IS That What You Mean?” Exploratory Study of Syntactic Pattern in Complement Responses

Complimenting behavior, as a common speech act of human beings, has become an intriguing topic in linguistics and its sub-branches. Compliment responses can be seen as solutions for maintaining a balance between (1) a preference to avoid self-praise and (2) a preference to accept or agree with the compliment (Pomerantz 1978). In the present study, the definition of a compliment draws on the wor...