
Euclidean Geometry and its Subgeometries
por
Edward John Specht
,
Harold Trainer Jones
,
Keith G. Calkins
Ainda sem avaliações
History
Philosophy
Formato
Kindle
Páginas
548
Idioma
Inglês
Publicado
Jan 1, 2015
Editora
Birkhäuser
Edição
1st ed. 2015
ISBN-10
3319237756
ISBN-13
9783319237756
Descrição
Exploring the foundations and evolution of Euclidean geometry, this monograph delves into the intricacies of mathematical structures that have shaped our understanding of space and form. The authors, skilled in their respective fields, embark on a journey that reflects both the historical significance and contemporary applications of geometric principles. By uniting classical theories with modern interpretations, they provide readers with a rich tapestry of knowledge that is both informative and engaging.
Throughout the work, the text emphasizes the logical coherence and elegance of Euclidean geometry, examining its fundamental axioms and theorems while also considering various subgeometries that arise from these foundational principles. The discussions are meticulously crafted, bridging the gap between theory and practice, allowing readers to appreciate the beauty of geometric reasoning in contemporary contexts.
Each chapter is designed to illuminate the relationships and interdependencies among different geometric systems, encouraging a deeper understanding of their unique characteristics and contributions. The authors not only elucidate complex concepts but also motivate a sense of inquiry, inviting exploration beyond traditional boundaries.
With a blend of rigor and accessibility, this monograph stands as a valuable resource for both students and seasoned mathematicians alike, fostering a greater appreciation for the timeless relevance of Euclidean geometry in the evolving landscape of mathematics.
Throughout the work, the text emphasizes the logical coherence and elegance of Euclidean geometry, examining its fundamental axioms and theorems while also considering various subgeometries that arise from these foundational principles. The discussions are meticulously crafted, bridging the gap between theory and practice, allowing readers to appreciate the beauty of geometric reasoning in contemporary contexts.
Each chapter is designed to illuminate the relationships and interdependencies among different geometric systems, encouraging a deeper understanding of their unique characteristics and contributions. The authors not only elucidate complex concepts but also motivate a sense of inquiry, inviting exploration beyond traditional boundaries.
With a blend of rigor and accessibility, this monograph stands as a valuable resource for both students and seasoned mathematicians alike, fostering a greater appreciation for the timeless relevance of Euclidean geometry in the evolving landscape of mathematics.
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