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Countable set
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11	Polish spaces and Baire spaces Jordan Bell Department of Mathematics, University of Toronto June 27, 2014 Add to Reading List Source URL: individual.utoronto.ca Language: English - Date: 2014-06-27 12:42:16 Gδ set Metrization theorem Topological property Polish space Complete metric space Metric space Separable space Second-countable space Baire category theorem Topology General topology Baire space
12	LOGIC AND THE METHODOLOGY OF SCIENCE PRELIMINARY EXAMINATION 1. Prove or disprove: For any uncountable well-ordered set (X, <) there is a countable well-ordered set (Y, <) for which (X, <) ≡ (Y, <). 2. Suppose that L i Add to Reading List Source URL: logic.berkeley.edu Language: English - Date: 2014-08-24 16:43:20 Model theory Functions and mappings Ordinal numbers Logic in computer science Peano axioms Constructible universe First-order logic Function Well-order Mathematical logic Mathematics Logic
13	CS109A Notes for LectureWhy Study Innite Sets? Occasionally useful \| sometimes in CS you reason about innite sequences of events or other innite things. Intellectually challenging. Add to Reading List Source URL: infolab.stanford.edu Language: English - Date: 2008-09-19 00:58:29 Infinity Functions and mappings Cardinality Countable set Real number Counting Natural number Set Integer Mathematics Elementary mathematics Cardinal numbers
14	Recursion Theory Frank Stephan October 8, 2012 Recursion theory deals with the fundamental concepts on what subsets of natural numbers (or other famous countable domains) could be defined effectively and how Add to Reading List Source URL: www.comp.nus.edu.sg Language: English - Date: 2012-10-08 00:46:12 Mathematics Mathematical logic Recursively enumerable set Primitive recursive function Recursion Diophantine set Μ operator Computability Recursive set Computability theory Theoretical computer science Theory of computation
15	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 Add to Reading List Source URL: thales.doa.fmph.uniba.sk Language: English - Date: 2004-01-31 17:04:36 Continuous function Metric space Hausdorff space First-countable space Filter Topological space Disjoint union Open set Topological vector space Topology General topology Sequential space
16	17 March[removed]Cantor’s Infinities Add to Reading List Source URL: www.gresham.ac.uk Language: English - Date: 2015-03-18 05:15:37 Set theory Infinity Elementary mathematics Countable set Cardinality Georg Cantor Real number Aleph number Number Mathematics Mathematical logic Cardinal numbers
17	Mathematical Methods of Engineering Analysis Erhan C¸inlar Robert J. Vanderbei February 2, 2000 Add to Reading List Source URL: www.princeton.edu Language: English - Date: 2000-11-21 09:57:00 Continuous function Equivalence relation Bijection Function Cardinality Countable set Inner product space Sigma-algebra Image Mathematics Mathematical analysis Functions and mappings
18	Mathematical Methods of Engineering Analysis Erhan C¸inlar Robert J. Vanderbei February 2, 2000 Add to Reading List Source URL: www.princeton.edu Language: English - Date: 2000-11-21 09:57:00 Continuous function Equivalence relation Bijection Function Cardinality Countable set Inner product space Sigma-algebra Image Mathematics Mathematical analysis Functions and mappings
19	Religious Studies 38, 147–166 # 2002 Cambridge University Press DOI : [removed]S0034412502005978 Printed in the United Kingdom Craig on the actual infinite wes morriston Department of Philosophy, University of Colorado Add to Reading List Source URL: stripe.colorado.edu Language: English - Date: 2007-02-04 11:07:45 Cardinal numbers Philosophy of mathematics Elementary mathematics Theology Infinite set Actual infinity Counting Countable set Finite set Mathematics Abstraction Infinity
20	ORDER AND ARITHMETIC OF CARDINALITIES PETE L. CLARK Here we pursue Cantor’s theory of cardinalities of inﬁnite sets a bit more deeply. We also begin to take a more sophisticated approach in that we identify which res Add to Reading List Source URL: math.uga.edu Language: English - Date: 2012-08-06 14:14:25 Cardinality Axiom of choice Cardinal number Countable set Bijection Equivalence relation Semiring Entailment Surjective function Mathematics Logic Functions and mappings