A primer of real functions, Issue 13Revised edition of a classic Carus monograph with a new chapter on integration and its applications. |
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Contents
CHAPTER PAGE 1 Stars Qur1 | 1 |
Sets of real numbers | 4 |
Countable and uncountable sets | 8 |
Copyright | |
25 other sections not shown
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Common terms and phrases
Amer Baire’s theorem Bolzano-Weierstrass theorem boundary points Cantor set chord of length closed sets closure consider construct contains a neighborhood contains points continuous function converges uniformly convex countable number countable set covered decimal defined definition dense set diam diameter differentiable digits Dini derivates discontinuous disjoint distance elements empty example Exercise exists f is continuous finite number function f given graph Heine-Borel theorem Hence horizontal chord inequality infinite interior point intermediate value property intersection inverse image least upper bound Let f lim sup limit point lower bound Math measure zero metric space monotonic function nondecreasing nonempty set number of points one-to-one correspondence open intervals open sets ordered pairs partial sums pointwise polynomial positive integers positive number proof prove rational numbers rational points real numbers right-hand set of measure set of points Similarly subinterval subset Taylor series uncountable uniform convergence union
Bibliographic information
| Title | A primer of real functions, Issue 13 Carus mathematical monographs A Primer of Real Functions, Ralph Philip Boas, ISBN 0883850001, 9780883850008 |
| Author | Ralph Philip Boas |
| Edition | 3 |
| Publisher | Mathematical Association of America, 1972 |
| Original from | the University of Michigan |
| Digitized | Sep 7, 2011 |
| ISBN | 0883850222, 9780883850220 |
| Length | 196 pages |
| Subjects | › Functions of real variables Mathematics / Calculus Mathematics / Functional Analysis Mathematics / Mathematical Analysis |
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