Abstract
The author used to think that the only representation of prime numbers, etc. was the prime number double helix representation. However, in 2011, the author published a paper which puzzled him and it eventually dawned upon him that there was more than one representation of prime numbers. The second representation will be referred to as the hyperbolic representation. The third representation will be called the parabolic representation and is related to the hyperbolic representation. The fourth representation is the triangular representation and is related to the hyperbolic representation. Both of the primary representations, the double helix and the hyperbolic both reject that 2 and 3 are prime numbers. The hyperbolic representation is shown to be related to Lorentz-like transformations.
Highlights
The prime numbers and prime products seem to be somewhat of a changeling or perhaps more like the elephant described by the proverbial blind men, each giving an incomplete description by examining the tail, the feet, the trunk, and the ear
The author was puzzled that so many concepts of prime numbers and prime products exist around the world
In order to account for these varied ideas, the author thinks that prime numbers and prime products can be found in many different so-called representations
Summary
The prime numbers and prime products seem to be somewhat of a changeling or perhaps more like the elephant described by the proverbial blind men, each giving an incomplete description by examining the tail, the feet, the trunk, and the ear. The author was puzzled that so many concepts of prime numbers and prime products exist around the world. Whether they are random or form a pattern, do they obey a spiral, wave One ends up with a set of double lines of prime numbers extending from column 1 to column 6, except for row 1 in which the number 7 is in column 7 (see Fig. 1). The blanked-out cells along the double lines are either simple prime products or multiple prime products. The lines can extend up into column 7, but only the simple and multiple prime products involving 7 will appear.
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