1.5

1.5
Catalog of Numbers

The Integers are not an undifferentiated mass: there are prime numbers and composite numbers, biprimes and triprimes, perfect numbers and imperfect numbers, amicable numbers and social numbers, abundant numbers and deficient numbers, square numbers and square-free numbers, Mersenne Numbers, Thabit Numbers, Fermat Numbers, Fibonacci Numbers, Triangular Numbers, Tetrahedral Numbers, Cubic Numbers, Stella Octangula Numbers, and many many many many more!

CHAPTER
SELECT

DISCLAIMER

PREFACE

1.1 Nature of Number

1.2 Sys. of Numeration

1.3 Arithmetic

1.4 Properties

1.5 Catalog of Numbers

2.1 Cosmic Horizons

2.2 SI Prefixes

2.3 Imagining Numbers

2.4 The -illion Series

3.1 Intro to Recursion

3.2 Common Notations

3.3 Large No. Arithmetic

4.1 Jonathan Bowers

4.2 FGH

4.3 Extensible-E

APPENDIX

INDEX

1.5.1 - Introduction to the Number Catalogs

            A brief introduction and explanation of the purpose of this chapter.

1.5.2 - The Small Primes

            This list displays all of the prime numbers under 1224 in numerical order. There are only 200 primes within this range, so an exhaustive list is actually quite managable. This list also provides the sequence number for each prime, shows the gaps between the primes, and displays the ratio of primes to the total number of primes and composites.

1.5.3 - Arithmetic Catalog

            This catalog displays numbers which result from binary arithmetic operations involving small counting inputs. The expressions are listed by numerical size, and include the operations of addition, multiplication, and exponentiation. This is a precursor to material in later sections.

1.5.4 - Number Survey

            This catalog measures the usage levels for various counting numbers small and large.

1.5.5 - Summary I

            This article wraps up section I with a summary of the material. Lastly I critique my findings and make a conclusion for section I.