The Nature of Mathematics
by Philip E. B. Jourdain
Publisher: T. C. & E. C. Jack 1919
Number of pages: 136
There is no real reason why, with patience, an ordinary person should not understand, speaking broadly, what mathematicians do, why they do it, and what, so far as we know at present, mathematics is. The purpose of this little volume is not to give like a textbook a collection of mathematical methods and examples, but to do, firstly, what textbooks do not do: to show how and why these methods grew up.
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by W W L Chen, X T Duong - Macquarie University
Basic algebra, matrices, trigonometry, indices and logarithms, polynomial equations, inequalities and absolute values, progressions, counting techniques, complex numbers, functions and lines, introduction to differentiation and integration.
by Frank Castle - Macmillan and co
From the table of contents: Arithmetic; Plane Geometry; Algebra; British and Metric Units; Logarithms; Slide Rule; Ratios; Use of Squared Paper; Mensuration. Area of Parallelogram. Triangle. Circumference of Circle. Area of a Circle; etc.
by Marcel B. Finan - Arkansas Tech University
Topics: Integers; Rational Numbers; Real Numbers; Functions and their Graphs; Misleading Graphs and Statistics; Measures of Central Tendency and Dispersion; Probability; Basic Geometric Shapes and Figures; Symmetry of Plane Figures; etc.
by Mary Everest Boole - C. W. Daniel
Contents: From Arithmetic To Algebra; The Making of Algebras; Simultaneous Problems; Partial Solutions, Elements of Complexity; Mathematical Certainty; The First Hebrew Algebra; How to Choose Our Hypotheses; The Limits of the Teacher's Function; etc.