# 分子合成与组合定律

Law of Molecular Synthesis and Combination

"The molecular pitch must be a derived harmony of the radicals. Scholium: Reconstruction of electric units to represent pitches and amplitudes."

Keely,1894

“分子音高必须是自由基的衍生和声。旁注：重建电单位来表示音高和振幅。”

基利，1894年

Commentary April, 1988

评论1988年4月

This law is another example of what appears to be the fundamental principle conveyed throughout Keely's work. That all frequencies being dealt with must always be a harmonic relationship if the intention is to maintain integrity. When seeking to create molecules from atoms the end frequency must be in harmonic relation to the frequencies of the combining frequencies of the atoms. (If the hypotenuse A is the fundamental: the sum of the squares of the height b and base a demonstrates this.) If the atoms (b and a) have a frequency of 2 or 3 then the resulting molecule A must have a frequency relative to 2 or 3 for the molecule to be stable.

The scholium evidently refers back to what was said in the Law of Chemical Affinity (SVP December, 1987), i.e., recalibrating tables that they will reflect the vibratory state of the elements of calculation used as a basis of mathematical notation in these processes.

Once all these modes of measurement have been brought into a true and meaningful relationship one to another much more will become apparent in physics and the final result will be a true whole view of science and nature. Just as music has all of its components relative to one another so to should science restructure its mathematical components such that we aren't burdened with overly complex formulae and methods while attempting to decipher nature's art.

这条定律是Keely作品中传达的基本原则的又一个例子。如果要保持完整性，所有处理的频率都必须始终是谐波关系。当试图从原子中产生分子时，最终频率必须与原子的组合频率的频率成谐波关系。（如果斜边A是基本的：高度b和底A的平方和证明了这一点。）如果原子（b和A）的频率为2或3，那么得到的分子A必须具有相对于2或3的频率，分子才能稳定。

评注显然指的是《化学亲和力定律》（SVP，1987年12月）中所说的内容，即重新校准表格，这些表格将反映这些过程中用作数学符号基础的计算元素的振动状态。

一旦所有这些测量模式都形成了一种真实而有意义的关系，那么在物理学中，更多的测量模式将变得更加明显，最终的结果将是对科学和自然的真实整体看法。正如音乐的所有组成部分都是相对的一样，科学也应该重组其数学组成部分，这样我们在试图解读大自然的艺术时就不会被过于复杂的公式和方法所累。