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Layman's method to verify Goldbach's conjectures

机译:Layman方法验证哥德巴赫猜想

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Goldbach conjecture of prime numbers is one of the unsolved mathematical problems. Many trial solutions appeared in the literature, but so far none has been accepted by the mathematics societies. This paper describes a graphical method devised by me to explain the mystery of the said conjecture. My method based on the teachings of analytical geometry using a rectangular coordinate frame with even numbers as ordinates and prime numbers as abscissas. Straight lines with 45 degree slop and intercepets of varying prime numbers on the ordinate are drawn to meet all the vertical straight draw grom the abscissas. These diagonal lines are designated as separation lines and identified by its intercept number. The intersection of vertical abscissa line, the separation line and a horizontal line drawn from the ordinates shows the relationship of an even number and its pair of prime numbers. These intersections vividly appear on the horizontal even number line and can be easily seen. This method is a graphical version of binary combination of prime numbers and can locate the prime-pairs of any even nuber by drawing a family of separation lines.
机译:素数的哥德巴赫猜想是尚未解决的数学问题之一。文献中出现了许多试验解决方案,但到目前为止,数学界尚未接受任何解决方案。本文描述了一种由我设计的图形方法来解释所述猜想的奥秘。我的方法基于解析几何学的原理,使用的是直角坐标系,偶数为纵坐标,素数为横坐标。绘制具有45度倾斜度的直线和纵坐标上变化的素数的交点,以使其与横坐标上的所有垂直笔画相交。这些对角线被指定为分隔线,并由其截距编号标识。从纵坐标绘制的垂直横坐标线,分隔线和水平线的交点表示偶数及其偶数对的关系。这些交点生动地出现在水平偶数线上,很容易看到。该方法是质数二进制组合的图形版本,可以通过绘制分隔线族来定位任何偶数核素的质数对。

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