8th Summer Conference on

General Topology and Applications, Ann.

alpha]-finitisticness is good extension of finitisticness in

general topology.

Matthews: Partial metric topology, in Proceedings of the 8th Summer Conference on

General Topology and Applications, vol.

We know in

general topology that if X is finite, then (X, T) is finite dimensional where T is any

general topology on X.

They write for students who are familiar with

general topology and linear algebra, but not topological vector spaces.

Siwiec, Sequence-covering and countably bi-quotient mappings,

General Topology Appl.

The topics are informal topology, graphs, surfaces, graphs and surfaces, knots and links, the differential geometry of surfaces, Riemann geometries, hyperbolic geometry, the fundamental group,

general topology, and polytopes.

explain the basics of

general topology, nonlinear coordinate systems, the theory of smooth manifolds, the theory of curves and surfaces, transformation groups, tensor analysis and Riemannian geometry, the theory of integration and homologies, fundamental groups, and variational problems of Riemannian geometry.

These students also need a background in

general topology and a nodding acquaintance with general algebraic structures.

In

general topology, the Separation Axioms have had a convoluted history, with many competing meanings for the same term, and many competing terms for the same concept.

Prerequisites include background in the calculus of functions of several variables, the limiting processes and inequalities of analysis, measure theory, and

general topology.

of Barcelona) sets out the basic facts of linear functional analysis and its applications to some fundamental aspects of mathematical analysis, for graduate students of mathematics familiar with

general topology, integral calculus with Lebesgue measure, and elementary aspects of normed or Hilbert spaces.