Principles of Large Number Domain: Continuum Hypothesis and the Third Mathematical Crisis
Introduction

This book is the original work to describe a series of explorations and discoveries about infinity by the authors.

Human beings have been hopeless and helpless throughout the history of human civilization in the face of a divergent infinity. More than 100 years ago, David Hilbert listed 23 mathematical problems. The first one is Georg Cantor's continuum hypothesis (Goldbach's conjecture and Riemann's conjecture rank eighth), and it is also the most difficult and controversial problem in basic mathematics.

In the last century, Kurt Godel once proved that the continuum problem has no solution under the existing mathematical framework. Under what kind of framework can it be solved? People have no idea at all. For the first time, the continuum hypothesis lets us pay attention to investigating divergent infinity. The essence of the exploration of infinity is the exploration of numbers. The essence of numbers has confused human beings for more than 5,000 years, and the cardinality of fraction sets has puzzled people for more than 100 years.

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Principles of Large Number Domain: Continuum Hypothesis and the Third Mathematical Crisis
Introduction

This book is the original work to describe a series of explorations and discoveries about infinity by the authors.

Human beings have been hopeless and helpless throughout the history of human civilization in the face of a divergent infinity. More than 100 years ago, David Hilbert listed 23 mathematical problems. The first one is Georg Cantor's continuum hypothesis (Goldbach's conjecture and Riemann's conjecture rank eighth), and it is also the most difficult and controversial problem in basic mathematics.

In the last century, Kurt Godel once proved that the continuum problem has no solution under the existing mathematical framework. Under what kind of framework can it be solved? People have no idea at all. For the first time, the continuum hypothesis lets us pay attention to investigating divergent infinity. The essence of the exploration of infinity is the exploration of numbers. The essence of numbers has confused human beings for more than 5,000 years, and the cardinality of fraction sets has puzzled people for more than 100 years.

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Principles of Large Number Domain: Continuum Hypothesis and the Third Mathematical Crisis

Principles of Large Number Domain: Continuum Hypothesis and the Third Mathematical Crisis

Principles of Large Number Domain: Continuum Hypothesis and the Third Mathematical Crisis

Principles of Large Number Domain: Continuum Hypothesis and the Third Mathematical Crisis

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Overview

Introduction

This book is the original work to describe a series of explorations and discoveries about infinity by the authors.

Human beings have been hopeless and helpless throughout the history of human civilization in the face of a divergent infinity. More than 100 years ago, David Hilbert listed 23 mathematical problems. The first one is Georg Cantor's continuum hypothesis (Goldbach's conjecture and Riemann's conjecture rank eighth), and it is also the most difficult and controversial problem in basic mathematics.

In the last century, Kurt Godel once proved that the continuum problem has no solution under the existing mathematical framework. Under what kind of framework can it be solved? People have no idea at all. For the first time, the continuum hypothesis lets us pay attention to investigating divergent infinity. The essence of the exploration of infinity is the exploration of numbers. The essence of numbers has confused human beings for more than 5,000 years, and the cardinality of fraction sets has puzzled people for more than 100 years.


Product Details

ISBN-13: 9798369245507
Publisher: Barnes & Noble Press
Publication date: 05/21/2023
Pages: 486
Product dimensions: 8.27(w) x 11.69(h) x 0.98(d)

About the Author

Mr. Qiang Wang: The explorer and discoverer of the solution to the continuum hypothesis and the basic theory of the large number domain, big constants, and all major formulas and axiom systems; continuing to track, explore, discover, conceptualize, and design the entire theoretical framework of the large number domain, basic logic, and all basic concepts; completing research and conducting direct operation and specific analysis of all concepts and test data; basic manuscript writing and chart drawing, review, editing, and verification; and final confirmation of manuscript content.
Mr. Yong Wang: write, review, edit, proofread, and revise all concepts and manuscripts; complete relevant analysis and verification, and help with testing and calculation.
Mr. Jin Wang: writing, reviewing, editing, and related analysis and verification of all concepts and manuscripts, proposed several very sharp viewpoints and fixed some important issues as well as helping with testing and calculations.
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