A Singular Mathematical Promenade
Etienne Ghys

TL;DR
This paper offers a broad, engaging overview of various mathematical fields through historical and contemporary perspectives, aiming to inspire both students and mathematicians without presenting new theorems.
Contribution
It provides an accessible, panoramic exploration of mathematics, connecting historical figures and modern concepts without focusing on new theoretical results.
Findings
Historical insights into mathematics from Hipparchus to Gauss
Interdisciplinary connections across algebra, topology, geometry, and computer science
Encourages mathematical curiosity and appreciation
Abstract
This is neither an elementary introduction to singularity theory nor a specialized treatise containing many new theorems. The purpose of this little book is to invite the reader on a mathematical promenade. We pay a visit to Hipparchus, Newton and Gauss, but also to many contemporary mathematicians. We play with a bit of algebra, topology, geometry, complex analysis and computer science. Hopefully, some motivated undergraduates and some more advanced mathematicians will enjoy some of these panoramas.
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Taxonomy
TopicsHistory and Theory of Mathematics · Mathematics and Applications · Advanced Mathematical Theories
