Q.E.D. - Beauty in Mathematical Proof Burkard Polster
Q.E.D. presents some of the most famous mathematical proofs in a charming book that will appeal to nonmathematicians and math experts alike. Grasp in an instant why Pythagoras's theorem must be correct. Follow the ancient Chinese proof of the volume formula for the frustrating frustum, and Archimedes' method for finding the volume of a sphere. Discover the secrets of pi and why, contrary to popular belief, squaring the circle really is possible. Study the subtle art of mathematical domino tumbling, and find out how slicing cones helped save a city and put a man on the moon.
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University Calculus - Early TranscendentalsJoel Hass, Maurice D. Weir, George B. Thomas Jr.1. Functions
2. Limits and Continuity
3. Derivatives
4. Applications of Derivatives
5. Integrals
6. Applications of Definite Integrals
7. Integrals and Transcendental Functions
8. Techniques of Integration
9. Infinite Sequences and Series
10. Parametric Equations and Polar Coordinates
11. Vectors and the Geometry of Space
12. Vector-Valued Functions and Motion in Space
13. Partial Derivatives
14. Multiple ...
Packing and Covering in CombinatoricsA. Schrijver (ed.)1. Some combinatorial concepts
2. A. Schrijver - Some background information from linear algebra
3. W. Haemers - Eigenvalue methods
4. A.E. Brouwer; A. Schrijver - Uniform hypergraphs
5. A.E. Brouwer - Wilson's theory
6. A.E. Brouwer - Packing and covering of (k t)-sets
7. A.E. Brouwer; M. Voorhoeve - Turán theory and the lotto problem
8. H.M. Mulder- Ramsey Theory
9. M.R. Best - Optimal codes
10. J.H. van Lint - Sphere-packings, codes, lat...
Intelligence GamesFranco Agostini, Nicola Alberto de CarloBriefly describes the nature of intelligence, provides the rules for a variety of games from around the world, and shares puzzles, word problems, and tests of logic and memory.
Introduction to the Theory of Finite GroupsWalter LedermannI. The group concept
II. Complexes and subgroups
III. Groups of permutations
IV. Invariant subgroups
V. Sylow groups and prime power groups
VI. Abelian groups
VII. Generators and relations
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