I. ArithmeticII. AlgebraIII. GeometryIV. TrigonometryV. Analytic GeometryVI. CalculusVII. Astronomy and the CalendarVIII. Mechanics and PhysicsIX. Appendix
Drs. H.G.B. Broekman: Algoritmen heuristieken en contextenProf.Dr. A. Treffers: Algoritmen in didactisch perspectiefDr. A. van Streun: Het onderwijs in de know-how van de wiskundeDr. L. Streefland: Denkstrategieen toetsen in het wiskundeonderwijsH. Boertien: Algoritmen wiskunde en toetsenDrs. A. Lagerwerf: Beeldvorming en schematiseringDr. S.L. Kemne: Effecten van computergebruik in de wiskundelesDrs. L.C. Spijkerboer: Wat hebben leerlingen aan realistisch wiskundeonderwijs?A.I.J.M. Konings: Pro...
Dynamics in the correspondence between LEIBNIZ and BERNOULLIPreprint of the editorial explanatory treatment of the discussions on dynanical questions in the early letters exchanged between Gottfried Wilhelm Leibniz and Johann (I) Bernoulli as intended for an edition of the said correspondence by the Royal Netherlands Academy of Sciences and the Basler Natural Research Society jointly prepared by H.J.M. Bosand issued in august 1970
Part 1. Mathematics in Antiquity1. Number Systems and the Invention of Positional Notation2. Egyptian Arithmetic3. Babylonian Algebra4. Greek Trigonometry: The Introduction of Inequalities and the Measurement of AreaPart 2. The Adolescence of Computation5. Navigation6. Cartography7. The Invention of Logarithms8. The Algebrization of GeometryPart 3. The Rise of Geometrical Analysis9. Infinitesimal Calculus10. The Calculus and Calculation11. Differential Geometry12. Models of the UniverseSupplemen...
Leerboek voor schoolgebruik (Gymnasium B en H.B.S. 5 j.c. B)I. Scherpe hoekenII. Willekeurige hoekenIII. FunctiesIV. Algemeen geldige formulesV. Goniometrische vergelijkingenVI. Goniometrische tafelsVII. Rechthoekige driehoekenVIII. Scheefhoekige driehoekenIX. Betrekkingen tussen goniometrische verhoudingen van twee of meer hoekenX. Scheefhoekige driehoeken (Vervolg)XI. Merkwaardige lijnen in de driehoek. OppervlakkenXII. Goniometrische vergelijkingen (Vervolg)XIII. Meetkundige toepassingenXIV. ...
I. Rational and Irrational NumbersII. Infinite Sequences and SeriesIII. Functions of a Single Variable. Limits and ContinuityIV. The Definite IntegralV. The Theory of Infinite Series Whose Terms are Functions of a Single VariableVI. Definite Integrals Containing an Arbitrary ParameterVII. Fourier's SeriesVIII. The Nature of the Convergence of Fourier's Series and Some Properties of Fourier's ConstantsIX. The Approximation Curves and the Gibbs Phenomenon in Fourier's SeriesX. Fourier's Integrals
1. Triangles2. Regular Polygons3. Isometry in the Euclidean Plane4. Two-Dimensional Crystallography5. Similarity in the Euclidean Plane6. Circles and Spheres7. Isometry and Similarity in Euclidean Space8. Coordinates9. Complex Numbers10. The Five Platonic Solids11. The Golden Section and Phyllotaxis12. Ordered Geometry13. Affine Geometry14. Projective Geometry15. Absolute Geometry16. Hyperbolic Geometry17. Differential Geometry of Curves18. The Tensor Notation19. Differential Geometry of Surface...
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