In Chapter 1, we have seen how the algebra of the polynomial rings k [x1,..., xn] and the
geometry of affine algebraic varieties are linked. In this chapter, we will study the method of …

Integrating history of mathematics in the classroom: an analytic survey | SpringerLink Skip to
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Chapter 9 The use of original sources in the mathematics classroom Page 1 Chapter 9 The use
of original sources in the mathematics classroom Hans Niels Jahnke with Abraham Arcavi …

The development of geometry from Euclid to Euler to Lobachevsky, Bolyai, Gauss and
Riemann is a story that is often broken into parts–axiomatic geometry, non-Euclidean …

This paper surveys central justifications and approaches adopted by educators interested in
incorporating history of mathematics into mathematics teaching and learning. This interest …

The infinitely small and the infinitely large are essential in calculus. They have appeared
throughout its history in various guises: infinitesimals, indivisibles, differentials, evanescent …

Gilles Deleuze's engagements with mathematics, replete in his work, rely upon the
construction of alternative lineages in the history of mathematics, which challenge some of …

Math through the Ages' is a treasure, one of the best history of math books at its level ever
written. Somehow, it manages to stay true to a surprisingly sophisticated story, while …

From preeminent math personality and author of The Joy of x, a brilliant and endlessly
appealing explanation of calculus-how it works and why it makes our lives immeasurably …

Charles Chihara's new book develops a structural view of the nature of mathematics, and
uses it to explain a number of striking features of mathematics that have puzzled …