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Discovery of the Prime Number Equation(vol.3)

Toshiro Takami

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Abstract

I found a prime number equation. (a = positive integer, t = prime number etc.) For other positive integers(a), t is an irrational number. This generates prime numbers, but also generates a composite number of prime numbers and irrational numbers. However, at this time Nevertheless, it never happens to generate all the prime numbers. About half of the prime numbers are generated. This generates prime numbers, but also generates a composite number of prime numbers and irrational numbers. It has regularity of prime number prime number. However, at this time Nevertheless, it never happens to generate all the prime numbers. About half of the prime numbers are generated. (p) is prime-number 2, 19, 33, 134, 168, 253…….are (a). Display only those whose t is an integer 49, 151, 199, 401, 449……are (t).

About this research paper

What this paper is about

I found a prime number equation. (a = positive integer, t = prime number etc.) For other positive integers(a), t is an irrational number. This generates prime numbers, but also generates a composite number of prime numbers and irrational numbers. However, at this time Nevertheless, it never happens to generate all the prime numbers. About half of the prime numbers are generated. This generates prime numbers, but also generates a composite number of prime numbers and irrational numbers. It has regularity of prime number prime number. However, at this time Nevertheless, it never happens to generate all the prime numbers. About half of the prime numbers are generated. (p) is prime-number 2, 19, 33, 134, 168, 253…….are (a). Display only those whose t is an integer 49, 151, 199, 401, 449……are (t).

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Available abstract

I found a prime number equation. (a = positive integer, t = prime number etc.) For other positive integers(a), t is an irrational number. This generates prime numbers, but also generates a composite number of prime numbers and irrational numbers. However, at this time Nevertheless, it never happens to generate all the prime numbers. About half of the prime numbers are generated. This generates prime numbers, but also generates a composite number of prime numbers and irrational numbers. It has regularity of prime number prime number. However, at this time Nevertheless, it never happens to generate all the prime numbers. About half of the prime numbers are generated. (p) is prime-number 2, 19, 33, 134, 168, 253…….are (a). Display only those whose t is an integer 49, 151, 199, 401, 449……are (t).

Key concepts: Prime k-tuple, Prime number, Almost prime, Mathematics, Prime factor, Irrational number, Prime (order theory), Number theory

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