Collects three volumes introducing the basics of geometry, with a variety of activities illustrating the many types of circles, triangles, and squares encountered in everyday life, from the natural world to the one humans have engineered.

Teaches readers basic geometric concepts through the antics of the Wing Wing brothers, including relative position, simple shapes, and partitioning rectangles.

The author shows how the beauty in nature, art, and architecture is based on an underlying geometry and reveals that there is a hidden order behind their creation.

You use a toilet every day, but have you thought about the history of them? Let's dive deep into the hidden world of toilets! Examine the inner workings of your everyday toilet, and peek at toilets around the world. Learn why the lack of clean toilets in developing countries is a critical global issue. Students will develop their skills at calculating volume as they are engaged in reading high-interest content. This math reader integrates math and...

In Part One of this comprehensive and frequently cited treatment, the authors develop Euclidean and Bolyai-Lobachevskian geometry on the basis of an axiom system due, in principle, to the work of David Hilbert. Part Two develops projective geometry in much the same way. An Introduction provides background on topological space, analytic geometry, and other relevant topics, and rigorous proofs appear throughout the text. Topics covered by Part One include...

In this book, exercises are carried out regarding the following mathematical topics: angles, lines and segments circumference and curves triangles, quadrilaterals and polygons Initial theoretical hints are also presented to make the performance of the exercises understood.

Geared toward both beginning and advanced undergraduate and graduate students, this self-contained treatment offers an elementary approach to finite projective planes. Following a review of the basics of projective geometry, the text examines finite planes, field planes, and coordinates in an arbitrary plane. Additional topics include central collineations and the little Desargues' property, the fundamental theorem, and examples of finite non-Desarguesian...

Elegant and original, this exposition explores the foundations and development of both Euclidean and non-Euclidean geometry, particularly the postulational geometry of planes. Emphasis is placed upon the coordination of affine and projective planes as well as the basic unity of algebra and geometry. Geared toward undergraduate and graduate students, the treatment begins with a brief but engaging sketch of the historical background of Euclidean geometry...