The Arithmetical Philosophy Of Nicomachus Of Gersa (1916) - George Johnson - Bog

The Arithmetical Philosophy Of Nicomachus Of Gersa is a book written by George Johnson and published in 1916. The book is a comprehensive study of the mathematical and philosophical works of Nicomachus of Gersa, a Greek philosopher and mathematician who lived in the second century AD. The book discusses Nicomachus' views on the nature of numbers, their properties, and their relationships with each other. It also explores his ideas on the harmony and order of the universe, and how these concepts are reflected in the mathematical principles that govern the world.The book is divided into several chapters, each of which focuses on a different aspect of Nicomachus' philosophy. The first chapter provides an overview of Nicomachus' life and works, while the second chapter delves into his ideas on the nature of numbers and their significance in the universe.The third chapter explores Nicomachus' theories on the relationships between numbers, including his concept of arithmetical proportion. The fourth chapter discusses his ideas on the harmony and order of the universe, and how these principles are reflected in the mathematical laws that govern it.The final chapter of the book provides a critical analysis of Nicomachus' philosophy, and discusses its relevance to modern mathematics and philosophy. Overall, The Arithmetical Philosophy Of Nicomachus Of Gersa is a valuable resource for anyone interested in the history of mathematics and philosophy, and provides a fascinating insight into the ideas of one of the most important thinkers of the ancient world.This scarce antiquarian book is a facsimile reprint of the old original and may contain some imperfections such as library marks and notations. Because we believe this work is culturally important, we have made it available as part of our commitment for protecting, preserving, and promoting the world's literature in affordable, high quality, modern editions, that are true to their original work.