吴叶唐寅:theorem(三)Arbitrary Even Numbers(2n = pa + Pb )
Wu Ye TangYin
Abstract
Wu Ye TangYin
Abstract
o prove the idea, assuming that any even number can not be equal to the sum of two prime numbers, then according to the analog computing logic. Subject: Use hypothesis to judge unknown. In infinite even numbers, there are only numbers, a, b, c, D. Can only be judged; it's prime, or compound. When: 2N-P=B (B, it is a prime number, or it is a compound number), the hypothesis is used as the basis of judgment. If B equals a prime number, there is no need to calculate it. But B is an unknown number. Judge it to be a prime or a compound number. Assuming a complex number, it can decompose the prime factor. We can get prime numbers. Here, we use hypothesis computing theory to push the unknown to infinity.。Find any even number, there are prime pairs.(Abbreviation:2N=Pa+Pb)
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o prove the idea, assuming that any even number can not be equal to the sum of two prime numbers, then according to the analog computing logic. Subject: Use hypothesis to judge unknown. In infinite even numbers, there are only numbers, a, b, c, D. Can only be judged; it's prime, or compound. When: 2N-P=B (B, it is a prime number, or it is a compound number), the hypothesis is used as the basis of judgment. If B equals a prime number, there is no need to calculate it. But B is an unknown number. Judge it to be a prime or a compound number. Assuming a complex number, it can decompose the prime factor. We can get prime numbers. Here, we use hypothesis computing theory to push the unknown to infinity.。Find any even number, there are prime pairs.(Abbreviation:2N=Pa+Pb)
Key concepts: Prime factor, Prime number, Mathematics, Prime (order theory), Infinity, Number theory, Prime k-tuple, Combinatorics