The Theory of * Number Classition This is an expository work of mathematical research into the * numbers based on pattern methodology and classition techniques. As a comprehensive research into the classition systems for * numbers, it address the following: ?Why * numbers are regular yet random. ?What are the building blocks of * numbers ?What is the framework for * number generation This is done by developing the following classition systems: ?The * Root Classition. All * numbers are constituted by roots, which are defined as the building blocks of the * number. ?The Positional Classition. A two dimensional * number space is defined that allows certain types of distribution analysis of primes to be made, deriving count functions and establishing the mean property of primes ?The Delta Classition of Primes. This classition creates * families in terms of gaps. * gaps are found to have positive, negative and a steady gap acceleration. ?The Gap Theory Classition. All * gaps and * number behavior are based on Gap 2, Gap 4 and Gap 6. This then develops a classition system. Using the above classition systems, and defining a special function, a theory of * number generation is then suggested, where this leads to the development of an algebraic sieve for finding * numbers. The algebraic sieve contains all the relevant information about * numbers, including how gaps widen, and * number patterns. Consequently, it is then used to address the problem of finding a proof for the twin * conjecture. As an expository work, the book also shares personal experiences and thoughts with regard to the research, and the development of expository mathematics. A program for * number classition is available at

L'autore

Mr. Zwide Mbualwa holds a Bscin physics and mathematics, and an MBL degree in Advanced Financial Management, Portfolio Investment & Analysis, and Information Management. He works as a consultant, and does business and academic research. He is the leader and senior pastor of The Christian Centre Ministry in Gaborone, Botswana

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