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Encyclopaedia of Mathematics - Complete (Vol. 1 - 10)
Encyclopaedia of Mathematics - Complete (Vol. 1 - 10)M. Hazewinkel (Ed.)This ENCYCLOPAEDIA OF MATHEMATICS aims to be a reference work for all parts of mathematics. It is a translation with updates and editorial comments of the Soviet Mathematical Encyclopaedia published by 'Soviet Encyclopaedia Publishing House' in five volumes in 1977 - 1985. The annotated translation consists of ten volumes including a special index volume. There are three kinds of articles in this ENCYCLOPAEDIA. First of all ...
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Vijven en zessen
Vijven en zessenA.D. de Groot1. Cijfer- en examen-malaise
2. Ons cijfersysteem
3. Beslissingen op cijferlijsten
4. Cijfers over cijfers
5. Is een vijf een vijf; blijft een zes een zes?
6. Achter het schoolcijfer
7. Hoe kunnen we er iets aan doen?
8. Studietoetsen en selectievrij onderwijs
Appendix: Kanttekeningen, ideeën, suggesties voor aktie
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History of Algebraic Geometry
History of Algebraic GeometryJean DieudonnéI. Introduction
II. The First Epoch - Prehistory (ca. 400 B.C. - 1630 A.D.)
III. The Second Epoch - Exploration (1630-1795)
IV. The Third Epoch - The golden age of projective geometry (1795-1850)
V. The Fourth Epoch - Riemann and birational geometry (1850-1866)
VI. The Fifth Epoch - Development and chaos (1866-1920)
VII. The Sixth Epoch - New structures in algebraic geometry (1920-1950)
VIII. The Seventh Epoch - Sheaves and schemes (1950- )
IX. Rece...
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Getallen - van natuurlijk naar imaginair
Getallen - van natuurlijk naar imaginairFrans Keune1 De Toren van Hanoi
2 De natuurlijke getallen
3 Tellen
4 Iteratie
5 De gehele getallen
6 Talstelsels
7 De rationale getallen
8 De hoofdstelling van de rekenkunde
9 Combinaties
10 Permutaties
11 Modulorekenen
12 Kwadraatresten
13 Priemtesten en factorisatie
14 Limieten
15 De reële getallen
16 De p-adische getallen
17 De complexe getallen
18 Kwadratische getallen
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Ramanujan
RamanujanG.H. HardyTwelve lectures on subjects suggested by his life and work
I. The Indian mathematician Ramanujan
II. Ramanujan and the theory of prime numbers
III. Round numbers
IV. Some more problems of the analytic theory of numbers
V. A lattice-point problem
VI. Ramanujan's work on partitions
VII. Hypergeometric series
VIII. Asymptotic theory of partitions
IX. The representation of numbers as sums of squares
X. Ramanujan's function τ(n)
XI. Definite integrals
XII. Elliptic and modular fu...
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Proofs and Refutations - The Logic of Mathematical Discovery
Proofs and Refutations - The Logic of Mathematical DiscoveryImre LakatosChapter 1
1. A problem and a conjecture
2. A proof
3. Criticism of the proof by counterexamples which are local but not global
4. Criticism of the conjecture by global counterexamples
5. Criticism of the proof-analysis by counterexamples which are global but not local. The problem of rigour
6. Return to criticism of the proof by counterexamples which are local but nog global. The problem of content
7. The problem of content ...
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A History of Greek Mathematics, Vol. I
A History of Greek Mathematics, Vol. ISir Thomas L. HeathVolume I: From Thales to Euclid
I. Introductory
II. Greek numerical notation and arithmetical operations
III. Pythagorean arithmetic
IV. The earliest Greek geometry. Thales
V. Pythagorean geometry
VI. Progress in the elements down to Plato's time
VII. Special problems
VIII. Zeno of Elea
IX. Plato
X. From Plato to Euclid
XI. Euclid
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The I Hate Mathematics! Book
The I Hate Mathematics! BookMarilyn BurnsThis book is for non-believers of all ages. It was written especially for children who have been convinced by the attitudes of adults that mathematics is (1) impossible (2) only for bright kids (3) no fun at all anyway. This book says that maths is nothing more than a way of looking at the world and that it can be relevant to everyday life (Street maths) and fun (How many sides does a banana have?). Hundreds of mathematical events, jokes, riddles, puzzles...
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Fourier- en Laplace-transformaties
Fourier- en Laplace-transformatiesDr. R.J. Beerends, Dr. H.G. ter Morsche, Drs. J.C. van den Berg, Ir. E.M. van de VrieMet apart boek Terugkoppelingen (antwoordenboek), 271 p)
1. Toepassingen en basisbegrippen
2. Fourier-reeksen
3. Fourier-integralen en distributies
4. Laplace-transformaties
5. Discrete transformaties
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Wiskunde 2 - Integraalrekening en differentiaalvergelijkingen, 3 delen
Wiskunde 2 - Integraalrekening en differentiaalvergelijkingen, 3 delenOpen UniversiteitDeel 1-Blok 1: Integraalrekening
Deel 2-Blok 2: Differentiaalvergelijkingen
Deel 3-Blok 3: Numerieke wiskunde
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