Frederick Brotherton Meyer quote: “Law operates in Nature.”

“The laws that are the most operative are the laws which protect life.”

Henry Ward Beecher (1813–1887) American clergyman and activist

Civil Law and the Sabbath sermon (3 December 1882)
Miscellany
Context: Any law that takes hold of a man’s daily life cannot prevail in a community, unless the vast majority of the community are actively in favor of it. The laws that are the most operative are the laws which protect life.

“Paganism emblemed chiefly the Operations of Nature; the destinies, efforts, combinations, vicissitudes of things and men in this world; Christianism emblemed the Law of Human Duty, the Moral Law of Man. One was for the sensuous nature: a rude helpless utterance of the first Thought of men,—the chief recognized virtue, Courage, Superiority to Fear. The other was not for the sensuous nature, but for the moral.”

Thomas Carlyle (1795–1881) Scottish philosopher, satirical writer, essayist, historian and teacher

1840s, Heroes and Hero-Worship (1840), The Hero as Poet
Context: Paganism we recognized as a veracious expression of the earnest awe-struck feeling of man towards the Universe; veracious, true once, and still not without worth for us. But mark here the difference of Paganism and Christianism; one great difference. Paganism emblemed chiefly the Operations of Nature; the destinies, efforts, combinations, vicissitudes of things and men in this world; Christianism emblemed the Law of Human Duty, the Moral Law of Man. One was for the sensuous nature: a rude helpless utterance of the first Thought of men,—the chief recognized virtue, Courage, Superiority to Fear. The other was not for the sensuous nature, but for the moral. What a progress is here, if in that one respect only—!

“Nature … is inexorable and immutable; she never transgresses the laws imposed upon her, or cares a whit whether her abstruse reasons and methods of operation are understandable to men.”

Galileo Galilei Letter to the Grand Duchess Christina

Letter to the Grand Duchess Christina (1615)
Context: Nature … is inexorable and immutable; she never transgresses the laws imposed upon her, or cares a whit whether her abstruse reasons and methods of operation are understandable to men. For that reason it appears that nothing physical which sense-experience sets before our eyes, or which necessary demonstrations prove to us, ought to be called in question (much less condemned) upon the testimony of biblical passages which may have some different meaning beneath their words. For the Bible is not chained in every expression to conditions as strict as those which govern all physical effects; nor is God any less excellently revealed in Nature's actions than in the sacred statements of the Bible.<!-- ¶18

“The laws of nature, as analyzed mathematically and descriptively by Ptolemy and Galen, bore an interesting, and perhaps not entirely accidental similarity to the law of nations and of nature, as discerned by a long succession of Roman jurists. …The concept of an objective law applicable to human affairs, yet operating in accord with Nature and Reason and apart both from divine revelation and from human whim or passion, was peculiar to Rome and societies descended from Rome.”

William H. McNeill book The Rise of the West: A History of the Human Community

The Rise of the West: A History of the Human Community (1963)

“A word about the title--"Nature's Miracles." Some may claim that it is unscientific to speak of the operations of nature as "miracles." But the point of the title lies in the paradox of finding so many wonderful things--as wonderful as any miracle that was ever recorded--subservient to the rule of law. "But," you say, "a miracle does not come under any rule of law." Ah! are you sure of that? It is true that we may not understand the law that the so-called miracle comes under, but the Author of all natural law does.”

Elisha Gray (1835–1901) American electrical engineer

Familiar Talks on Science, Volume 1, 1899, p. V
(See Charles Babbage's for a similar commentary on miracles)
Nature's Miracles (1900)

“There are a number of theorems in ordinary algebra, which, though apparently proved to be true only for symbols representing numbers, admit of a much more extended application. Such theorems depend only on the laws of combination to which the symbols are subject, and are therefore true for all symbols, whatever their nature may be, which are subject to the same laws of combination. The laws with which we have here concern are few in number, and may be stated in the following manner. Let a, b represent two operations, u, v two subjects on which they operate, then the laws are
(1) ab(u) = ba (u),
(2) a(u + v) = a (u) + a (v),
(3) am. an. u = am + n. u.
The first of these laws is called the commutative law, and symbols which are subject to it are called commutative symbols. The second law is called distributive, and the symbols subject to it distributive symbols. The third law is not so much a law of combination of the operation denoted by a, but rather of the operation performed on a, which is indicated by the index affixed to a. It may be conveniently called the law of repetition, since the most obvious and important case of it is that in which m and n are integers, and am therefore indicates the repetition m times of the operation a.”

Duncan Gregory (1813–1844) British mathematician

That these are the laws employed in the demonstration of the principal theorems in Algebra, a slight examination of the processes will easily shew ; but they are not confined to symbols of numbers ; they apply also to the symbol used to denote differentiation.
p. 237 http://books.google.com/books?id=8lQ7AQAAIAAJ&pg=PA237; Highlighted section cited in: George Boole " Mr Boole on a General Method in Analysis http://books.google.com/books?pg=PA225-IA15&id=aGwOAAAAIAAJ&hl," Philosophical Transactions, Vol. 134 (1844), p. 225; Other section (partly) cited in: James Gasser (2000) A Boole Anthology: Recent and Classical Studies in the Logic of George Boole,, p. 52
Examples of the processes of the differential and integral calculus, (1841)

“Nature didn't need an operation to be beautiful. It just was.”

Scott Westerfeld (1963) American science fiction writer

Source: The Uglies Trilogy

“There is not only a close analogy between the operations of the mind in general reasoning and its operations in the particular science of Algebra, but there is to a considerable extent an exact agreement in the laws by which the two classes of operations are conducted.”

George Boole (1815–1864) English mathematician, philosopher and logician

Source: 1850s, An Investigation of the Laws of Thought (1854), p. 6; As cited in: Leandro N. De Castro, Fernando J. Von Zuben, Recent Developments in Biologically Inspired Computing, Idea Group Inc (IGI), 2005 p. 236

“Marxist philosophy holds that the law of the unity of opposites is the fundamental law of the universe. This law operates universally, whether in the natural world, in human society, or in man's thinking. Between the opposites in a contradiction there is at once unity and struggle, and it is this that impels things to move and change. Contradictions exist everywhere, but they differ in accordance with the different nature of different things. In any given phenomenon or thing, the unity of opposites is conditional, temporary and transitory, and hence relative, whereas the struggle of opposites is absolute.”

Mao Zedong (1893–1976) Chairman of the Central Committee of the Communist Party of China

On the Correct Handling of Contradictions Among the People
Original: (zh-CN) 马克思主义的哲学认为，对立统一规律是宇宙的根本规律。这个规律，不论在自然界、人类社会和人们的思想中，都是普遍存在的。矛盾着的对立面又统一，又斗争，由此推动事物的运动和变化。矛盾是普遍存在的，不过按事物的性质不同，矛盾的性质也就不同。对于任何一个具体的事物说来，对立的统一是有条件的、暂时的、过渡的，因而是相对的，对立的斗争则是绝对的。

“Whether it is committed by a group operating within or without the law, terrorism is still terrorism.”

Ilana Mercer South African writer

“In Defense of Obama’s Apologizing,” http://www.ilanamercer.com/phprunner/public_article_list_view.php?editid1=551 WorldNetDaily.com, May 21, 2010.
2010s, 2010

“Law operates in Nature.”

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Frederick Brotherton Meyer 6

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