Reuben Marambii Library Search for '(su:{MATHEMATICS / Set Theory})'

Architecture of mathematics /

By Serovajsky, Simon,.
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1 online resource (xviii, 376 pages). , "A Chapman & Hall Book". 9780429470370 | 0429470371 | 9780429893544 | 042989354X | 9780429893537 | 0429893531 | 9780429893520 | 0429893523

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An Introduction to Mathematical Proofs

By Loehr, Nicholas A..
Milton : CRC Press LLC, 2019 .
1 online resource (413 p.). , Description based upon print version of record. 9781000709629 | 1000709620 | 9781000709803 | 1000709809 | 9781000709711 | 100070971X | 9780429322587 | 0429322585

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An elementary transition to abstract mathematics /

By Effinger, Gove W.,.
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1 online resource (1 volume : 9780429324819 (electronic bk) | 0429324812 (electronic bk) | 9781000702279 | 1000702278 | 9781000701814 | 1000701816

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Neutrices and external numbers : a flexible number system /

By Dinis, Bruno,.
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1 online resource. 9780415016131 | 0415016134 | 9781000005387 | 1000005380 | 9780429291456 | 0429291450 | 9781000018721 | 1000018725 | 9781000012200 | 1000012204

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A transition to proof : an introduction to advanced mathematics /

By Nicholson, Neil R.,.
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1 online resource. 9780429259838 | 0429259832 | 9780429535475 | 0429535473 | 9780429550171 | 0429550170 | 9780429522000 | 0429522002

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The art of proving binomial identities /

By Spivey, Michael Zachary,.
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1 online resource. 9781351215800 | 1351215809 | 9781351215824 | 1351215825 | 9781351215794 | 1351215795 | 9781351215817 | 1351215817

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Proofs 101 : an introduction to formal mathematics /

By Kirtland, Joseph.
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1 online resource : ,

1. Logic. 1.1 Introduction. 1.2. Statements and Logical Connectives. 1.3 Logical Equivalence. 1.4. Predicates and Quantifiers. 1.5. Negation. 2. Proof Techniques. 2.1. Introduction. 2.2. The Axiomatic and Rigorous Nature of Mathematics. 2.3. Foundations. 2.4. Direct Proof. 2.5. Proof by Contrapositive. 2.5. Proof by Cases. 2.6. Proof by Contradiction. 3. Sets. 3.1. The Concept of a Set. 3.2. Subset of Set Equality. 3.3. Operations on Sets. 3.4. Indexed Sets. 3.5. Russel's Paradox. 4. Proof by Mathematical Induction. 4.1. Introduction. 4.2. The Principle of Mathematical Induction. 4.3. Proof by strong Induction. 5. Relations. 5.1. Introduction. 5.2. Properties of Relations. 5.3. Equivalence Relations. 6. Introduction. 6.1. Definition of a Function. 6.2. One-To-One and Onto Functions. 6.3. Composition of Functions. 6.4. Inverse of a Function. 7. Cardinality of Sets. 7.1. Introduction. 7.2. Sets with the same Cardinality. 7.3. Finite and Infinite Sets. 7.4. Countably Infinite Sets. 7.5. Uncountable Sets. 7.6 Comparing Cardinalities.

9781000227383 | 1000227383 | 9781000227345 | 1000227340 | 9781000227369 | 1000227367 | 9781003082927 | 1003082920

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