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Album: Definitions, proofs and examples

8 tracks

Maths-dpe

Description: These sessions are intended to reinforce material from lectures, while also providing more opportunities for students to hone their skills in a number of areas, including the following: working with formal definitions; making deductions from information given; writing relatively routine proofs; investigating the properties of examples; thinking up examples with specified combinations of properties. Dr Joel Feinstein is an Associate Professor in Pure Mathematics at the University of Nottingham. After reading mathematics at Cambridge, he carried out research for his doctorate at Leeds. He held a postdoctoral position in Leeds for one year, and then spent two years as a lecturer at Maynooth (Ireland) before taking up a permanent position at Nottingham. His main research interest is in functional analysis, especially commutative Banach algebras.

Keywords: set inclusions, set equalities,sums of subsets of the real line, sum, union, difference, Cartesian products, set differences, set inclusions, bounded sets, unbounded sets, open set, continuous functions, divergent sequences, convergent sequences Category: Mathematics Subcategory: Business

Copyright: Copyright (c) University of Nottingham Language: en Explicit: no

Author: Dr Joel Feinstein Owner: The University of Nottingham Owneremail: itunesu@nottingham.ac.uk

Web page: http://explainingmaths.wordpress.com/definitions-proofs-and-examples/

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Tracks

Maths-dpe Why do we do proofs?
Maths-dpe How do we do proofs? (Part I)
Maths-dpe How do we do proofs? (Part II)
Maths-dpe Definitions, Proofs and Examples 1
Maths-dpe Definitions, Proofs and Examples 2
Maths-dpe Definitions, Proofs and Examples 3
Maths-dpe Definitions, Proofs and Examples 4
Maths-dpe Definitions, Proofs and Examples 5