无限圆盘面积计算方程和kisaa常数

A. Yassir
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摘要

今天,使用传统方程计算任何圆形的面积或周长有许多困难和高度复杂性,因为它不能只知道圆(盘)的特定部分,曲线长度(弧)或它的直径(一些参数),许多方程可能适用于计算圆形(面积,周长),但这些方程是如此有限,因为这些方程工作在特定的,有限的域。它的变量(参数)必须被检测到,是众所周知的,有时是不存在的。对于任何未知的圆面积(圆盘),只要使用一个已知的(动态常数或一个参数)就能找到新的计算公式,这是一件了不起的事情。我发现的Kisaa常数(已知值),表示任何圆(盘)面积在所有可用空间中占据它的空穴域,在计算圆直径时使用这个方程有两种情况:一种是圆(盘)半径从1厘米开始增大到无限大,第二种是圆(盘)半径从小于1厘米开始减小到无限大。这个新的方程通过它的参数Kissa常数使任何人都可以直接,准确和快速地计算任何未知的圆(盘)面积在不同的科学或研究领域,如数学,物理,医学或天文学。作者提出了这两个新的方程,以辅助工业技术,并通过建立和编程设备来计算面积和其他参数,以提高计算精度。这些方程还可以帮助空间科学等各个领域的科学家计算天体的直径,并对宇宙的真空和膨胀给出更多的累积预测。
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INFINITE DISK AREA CALCULATION EQUATION AND KISAA CONSTANT
There are many difficulties and high complexity today of using traditional equations to calculate the area or circumference of any circular shape, because it cannot be only done by knowing only specific part of circle (disk) curve length (arc) or its diameter (some parameters), Many equations might be apply to compute the circular shapes (area, circumference), but these equations are so limited because these equations work through specific, limited domain, its variables (parameters) must be detected, well known and sometimes cannot be existed. It is a great thing to find new equation to compute any unknown circular area (disk) by using only one knowing (dynamic constant or one parameter). Kisaa constant (the knowing value) that I discovered, represents the hole domain that can any circle (disk) area occupies it in all available space, Using of this equation in the computation of circle diameter is in two cases: First, Circle (disk) that its radius begins from one centimeter and increases to infinite, Second, Circle (disk) that its radius begins from less than one centimeter and decreases to infinite. This new equation by its parameter Kissa constant enables anyone to compute directly, accurately and quickly any unknown circle (disk) area in different scientifically or researching fields like mathematics, physics, medicine or astronomy. Author suggests these two new equations to assist an industrial technologies and to increase the precision in the calculations through building and programming devices to calculate area and other belongings. These equations also help scientists in all fields such as space science to calculate the diameters of celestial bodies and give more accruing predictions of the vacuum and expansion of the universe.
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