Update 1/2026:
My new book is now finished, and is available to read here. It is titled “An Introduction to Quantum Mathematics”, and it is a 40 page synopsis of my previous book, which has been renamed “The Big Book of Quantum Mathematics”, and is still posted below, as it has been for the past 10 years. My new book has abandoned the previous capitalizations and quotation marks which are seen throughout the original version of “The Big Book of Quantum Mathematics”, which itself is currently being re-edited to remove said capitalizations and quotations. The updated chapters will be uploaded to replace the original versions as they are completed, so until the re-edit is complete, the earlier chapters will link to re-edited versions which exclude the capitaliztions and quotation marks, while the later chapters will link to versions which still include them. I will update this post once the re-editing process has been completed.
The Big Book of Quantum Mathematics
by Billy Spears
Table of Contents
Chapter One: “Cousins and Decimals”
Chapter Two: “Infinitely Repeating Decimal Numbers”
Interlude One: “Lesser Infinities”
Quantum Mathematics and the Standard Model of Physics Part One: “The Birth of Siblings”
Interlude Two (Hundred and Seventy-Three): “Quantum Mathematics and the Modern Gregorian Calendar”
Chapter 3: “Dividing by the 3”
Chapter 3.3: “Progressive Patterns”
Chapter 3.6: “Multiple-Digit Progressive Patterns”
Interlude Three: “Neighboring Numbers”
Quantum Mathematics and the Standard Model of Physics Part Two: “Reciprocal Mirroring”
Chapter Five: “Family Group Quirks”
Quantum Mathematics and the Standard Model of Physics Part Five: “Color and Reactive Charges”
Chapter 6: “Dividing by the 6”
Chapter 6.3: “Progressive Patterns of the 6”
Quantum Mathematics and the Standard Model of Physics Part Six: “Seeing Functions as Interactions”
Chapter 7: “Dividing by the 7”
Chapter 7.1: “Decimal Patterns of the 7”
Chapter 7.4: “The Decimal Pattern Set of the 7”
Chapter 7²: “Squaring the Enneagram”
Chapter Eight: “Solving the Invalid Functions”