首页> 外文会议>International Conference on Mathematical Problems in Engineering and Aerospace Sciences >Negative Approach: Implications for the Relation between Number Theory and Geometry, Including Connection to Santilli Mathematics, from Revolving Geometric Generation of Natural Numbers with Recurrent Outshooting Leaving Prime Numbers
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Negative Approach: Implications for the Relation between Number Theory and Geometry, Including Connection to Santilli Mathematics, from Revolving Geometric Generation of Natural Numbers with Recurrent Outshooting Leaving Prime Numbers

机译:负面方法:对数字理论与几何之间的关系,包括与Santilli数学的连接,从旋转几何产生自然数,通过返回素数离开素数

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The paper recapitulates some key elements in previously published results concerning exact and complete determination of prime numbers vs. composite numbers from a “negative” approach. This approach applies a certain “revolving chamber” to generate the set of composite numbers not having 2, 3 or 5 as factor, and by this indirectly to also deduce the complementary set of prime numbers larger than 5 as an exact, complete and non-trivial pattern. Since this approach is anchored in a certain geometric positioning of natural numbers, the paper will consider some possible implications for the more general relation between number theory and geometry, as well as more specifically in relation to hadronic mathematics, initiated by R.M. Santilli.
机译:本文在先前公布的结果中概括了一些关键元素,关于从“负”方法的精确和完全确定的精确和完全确定的素数与复合数字。该方法施加一定的“旋转室”以产生不具有2,3或5的复合数字,作为因子,并且间接地将大于5的互补素数推断为精确,完整和非琐碎的模式。由于这种方法在自然数的某个几何定位中锚定,因此本文将考虑对数量理论和几何形状的更一般关系的一些可能的影响,以及更具体地相对于ROM的Hadronic数学。 Santilli。

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