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The Angle Trisection Solution and Construction of Whole Number Angles
Details
This book provides solution to Two Impossible Problems: The problem of Trisecting an Arbitrary Angle and The Construction of Whole Number Angles in General, as they appear in classical geometry. The content of the work is contained in Classical Geometric Constructions (In The Domain Of Angles Resolutions). It is aimed at providing the general basic knowledge on the wider field of classical geometry, to bring the insight in creating new theorems, based on the set framework. It is believed that, impossibility is not inability, and that, the most difficult task for humans in any science is to proof an impossibility. This book will be an inspiration, particularly to those with ideas, especially in what has already been declared as impossible. It opens the doors for the young scientists wondering how the general public would marry with their ideas. The bottom line is: Just do it! The wisdom to be gained from the books contents is that: "Judge and Respect not the author of a certain content, but, the content itself". The most discouraging information in the much workarounds on angles resolutions is mostly from very sophisticated practitioners.
Autorentext
Kimuya M. Alex is a Kenyan, born in 1992. He holds Bachelor of Science degree in Physics from Meru University of Science and Technology (2016). In between his undergraduate course, Kimuya Alex worked as a freelance computational scientist in areas of mathematics, physics, and machine learning. He is currently working as a lecturer, Meru University.
Weitere Informationen
- Allgemeine Informationen
- GTIN 09783659710100
- Genre Maths
- Sprache Englisch
- Anzahl Seiten 96
- Herausgeber LAP LAMBERT Academic Publishing
- Größe H220mm x B150mm
- Jahr 2017
- EAN 9783659710100
- Format Kartonierter Einband
- ISBN 978-3-659-71010-0
- Veröffentlichung 02.11.2017
- Titel The Angle Trisection Solution and Construction of Whole Number Angles
- Autor Kimuya Alex
- Untertitel The Possibility of Angle Trisection and The Geometric Construction of Whole Number Angles in General