A Concise Introduction to Pure Mathematics
By: Liebeck, Martin.
Material type:
BookPublisher: London CRC Press 2016Edition: 4th ed.Description: xv; 301p. 9x6.ISBN: 9781498722926.Subject(s): Logic, Symbolic and mathematical | MathematicsDDC classification: 510/ Summary: A Concise Introduction to Pure Mathematics, Fourth Edition presents some of the most fundamental and beautiful ideas in pure mathematics. It covers not only standard material but also many interesting topics not usually encountered at this level, such as the theory of solving cubic equations; Euler’s formula for the numbers of corners, edges, and faces of a solid object and the five Platonic solids; the use of prime numbers to encode and decode secret information; the theory of how to compare the sizes of two infinite sets; and the rigorous theory of limits and continuous functions.
| Item type | Current location | Collection | Call number | Status | Date due | Barcode | Item holds |
|---|---|---|---|---|---|---|---|
Book
|
Mathematics | Book | 510/ Lie (Browse shelf) | Available | 23479 |
Browsing HBCSE Shelves , Shelving location: Mathematics , Collection code: Book Close shelf browser
|
|
|
|
|
|
|
||
| 510/Har A Course of Pure Mathematics | 510/ Hil Methods of Applied Mathematics | 510/Kat/Sil Ethnomathematics of Negev Bedouins' existence in forms, symbols and geometric patterns | 510/ Lie A Concise Introduction to Pure Mathematics | 510/ Nei/Qua Pure Mathematics 2 and 3 | 510/Olv Nist Handbook of Mathematical Functions | 510/Pit The Best Writing on Mathematics : 2013 |
A Concise Introduction to Pure Mathematics, Fourth Edition presents some of the most fundamental and beautiful ideas in pure mathematics. It covers not only standard material but also many interesting topics not usually encountered at this level, such as the theory of solving cubic equations; Euler’s formula for the numbers of corners, edges, and faces of a solid object and the five Platonic solids; the use of prime numbers to encode and decode secret information; the theory of how to compare the sizes of two infinite sets; and the rigorous theory of limits and continuous functions.
ENG
There are no comments for this item.