<--- Back to Details
First PageDocument Content
Topological spaces / Normal space / Regular space / Second-countable space / First-countable space / Open set / Continuous function / Base / Disjoint union / Topology / General topology / Separation axioms
Date: 2010-09-18 12:29:06
Topological spaces
Normal space
Regular space
Second-countable space
First-countable space
Open set
Continuous function
Base
Disjoint union
Topology
General topology
Separation axioms

Countability axioms ●

Add to Reading List

Source URL: www.math.sunysb.edu

Download Document from Source Website

File Size: 49,56 KB

Share Document on Facebook

Similar Documents

I-CONTINUITY IN TOPOLOGICAL SPACES  Martin Sleziak Abstract. In this paper we generalize the notion of I-continuity, which was defined in [1] for real functions, to maps on topological spaces. We study the classes of

I-CONTINUITY IN TOPOLOGICAL SPACES Martin Sleziak Abstract. In this paper we generalize the notion of I-continuity, which was defined in [1] for real functions, to maps on topological spaces. We study the classes of

DocID: 11EsS - View Document

MATEMATIQKI VESNIK  originalni nauqni rad research paper  64, [removed]), 97–107

MATEMATIQKI VESNIK originalni nauqni rad research paper 64, [removed]), 97–107

DocID: R5cC - View Document

MATEMATIQKI VESNIK  UDK[removed]originalni nauqni rad research paper

MATEMATIQKI VESNIK UDK[removed]originalni nauqni rad research paper

DocID: PTDk - View Document

Houston Journal of Mathematics c 2000 University of Houston ­ Volume 26, No. 4, 2000  WEAKLY PERFECT GENERALIZED ORDERED SPACES

Houston Journal of Mathematics c 2000 University of Houston ­ Volume 26, No. 4, 2000 WEAKLY PERFECT GENERALIZED ORDERED SPACES

DocID: E0iC - View Document

AB-COMPACTA ´ JUHASZ ´ ISAAC GORELIC AND ISTVAN Abstract. We define a compactum X to be AB-compact if the cofinality of the character χ(x, Y ) is countable whenever x ∈ Y

AB-COMPACTA ´ JUHASZ ´ ISAAC GORELIC AND ISTVAN Abstract. We define a compactum X to be AB-compact if the cofinality of the character χ(x, Y ) is countable whenever x ∈ Y

DocID: cZSM - View Document