“The great body of population dynamics, like those of the motion of the celestial bodies, can be solved—and what is most remarkable, there is a surprising analogy between the formulas employed in these calculations. I believe that I have achieved to some extent what I have long said about the possibility of founding a social mechanics on the model established by celestial mechanics—to formulate the motions of the social body in accordance with those of celestial bodies, and to find there again the same properties and laws of conservation.”

— Adolphe Quetelet

Astronomie élémentaire? (1834) as quoted by Theodore M. Porter, "From Quetelet to Maxwell: Social Statistics and the Origin of Statistical Physics" in The Natural Sciences and the Social Sciences: Some Critical and Historical Perspectives (2013) ed., I. Bernard Cohen

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Adolphe Quetelet 52

Belgian astronomer, mathematician, statistician and sociolo… 1796–1874

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“And since the proportions of the human voice and the gesticulations of the human body are regulated by the same modulation as that by which sound and the motion of other bodies are, musical thought is subalternated not only to the harmony of human voice and gesticulation, but also of instruments and of those whose delectation consist in motion or sound and with these the harmony of the celestial and non-celestial. And since the concordance of times and the composition and harmony of the lower world and of all things composed of four elements come from celestial motions, and, moreover, since it is necessary to find the harmony of causes in their effects, the study of music also extends to knowing the proportions of times and the constitution of the elements of the lower world, and even the composition of all the elements.”

Robert Grosseteste (1175–1253) English bishop and philosopher

As quoted by Tanner, Bower, McLeish, and Gaspar in Ch. 1. "Unity and Symmetry in the De Luce of Robert Grosseteste," Robert Grosseteste and the pursuit of Religious and Scientific Learning in the Middle Ages (2016) ed., Jack P. Cunningham, Mark Hocknull, p. 17.
De artibus liberalibus (c. 1222-1237)

“I can calculate the motions of the heavenly bodies, but not the madness of the people.”

Isaac Newton (1643–1727) British physicist and mathematician and founder of modern classical physics

Such a statement is indicated as his response to a question regarding the financial fiasco known as the South Sea Bubble; the earliest mention of this famous anecdote appears to be from manuscripts of the Second Memorandum Book (1756) of Joseph Spence, first published in Anecdotes, Observations, and Characters, of Books and Men (1820) https://archive.org/details/anecdotesobserv00singgoog edited by in Samuel Weller Singer; a Lord Radnor is quoted as saying:
When Sir Isaac Newton was asked about the continuance of the rising of South Sea stock? — He answered, "that he could not calculate the madness of the people."
Variants:
I can calculate the motions of erratic bodies, but not the madness of a multitude.
As quoted in "Mammon and the Money Market", in The Church of England Quarterly Review (1850), p. 142 http://books.google.com/books?id=s_cDAAAAQAAJ&pg=PA142&dq=%22but+not+the+madness%22&hl=en&ei=nUtbTfuoCYG6ugPFi4n4DA&sa=X&oi=book_result&ct=book-preview-link&resnum=1&ved=0CCkQuwUwAA#v=onepage&q=%22but%20not%20the%20madness%22&f=false
I can calculate the motions of the heavenly bodies, but not the madness of people.
I can calculate the motions of heavenly bodies but not the madness of men.
I can calculate the movement of the stars, but not the madness of men.
Disputed

“Unfortunately… the philosophy of Aristotle laid it down as a principle, that the celestial motions were regulated by laws proper to themselves, and bearing no affinity to those which prevail on earth. By thus drawing a broad and impassable line of separation between celestial and terrestrial mechanics, it placed the former altogether out of the pale of experimental research, while it at the same time impeded the progress of the latter by the assumption of principles respecting natural and unnatural motions, hastily adopted from the most superficial and cursory and remark, undeserving even the name of observation. Astronomy therefore continued for ages a science of mere record, in which theory had no part, except in so far as it attempted to conciliate the inequalities of the celestial motions with that assumed law of uniform circular revolution which was alone considered consistent with the perfection of the heavenly mechanism.”

John Herschel (1792–1871) English mathematician, astronomer, chemist and photographer

Source: A Preliminary Discourse on the Study of Natural Philosophy (1831), Ch.3 Of Cosmical Phenomena

“Give me, O best of celestials, a child endued with great strength and largeness of limbs and capable of humbling the pride of every body.”

Kunti character from Indian epic Mahabharata

Kunti to Vayu.
The god of wind thereupon begat upon her the child afterwards known as Bhima of mighty arms and fierce prowess.
The Mahabharata/Book 1: Adi Parva/Section CXXIII

“The resurrection state is the culmination of glorified humanity; is the change of the earthly for the heavenly; is the putting off of flesh and blood, and the putting on of the spiritual body. The body of the resurrection is the body with which the spirit is clothed for its celestial life.”

Randolph Sinks Foster (1820–1903) American bishop

Source: Dictionary of Burning Words of Brilliant Writers (1895), P. 519.

“Light from a concave luminous body is received most powerfully at the centre. The reason for this is that, for every point of a concave body, perpendicular rays, which are stronger than others, converge in the centre. Therefore the virtues of celestial bodies are incident most powerfully in and near the centre of the world.”

John Peckham (1227–1292) Archbishop of Canterbury

Note the assumption that the heavenly sphere is concave with respect to the earth.
Perspectiva communis as quoted in J. D. North, Stars, Mind and Fate: Essays in Ancient and Mediaeval Cosmology (1989) citing D.C. Lindberg, John Pecham and the Science of Optics: Perspectiva communis (1970) p.99

“As regards very small celestial bodies of a light-minded nature, the law of levity is allowed to supersede the law of gravity.”

R. A. Lafferty (1914–2002) American writer

Atlas, in Ch. 4
Space Chantey (1968)

“I do not design a machine which will give the ignorant in astronomy a just view of the solar system, but would rather astonish the skilful and curious observer by a most accurate correspondence between the situations and motions of our little representatives of our heavenly bodies and the situations and motions of those bodies themselves. I would have my orrery really useful by making it capable of informing us truly of the astronomical phenomena for any particular point of time, which I do not find that any orrery yet made can do.”

David Rittenhouse (1732–1796) American astronomer

Letter to Thomas Barton (Jan 28, 1767) as quoted by Florian Cajori, The Teaching and History of Mathematics in the United States (1890) p. 39.

“The gross materialists do not believe in the existence of God or the demigods. Nor do they believe that different planets are dominated by different demigods. They are creating a great commotion about reaching the closest celestial body, Candraloka, or the Moon, but even after much mechanical research they have only very scanty information of this Moon, and in spite of much false advertisement for selling land on the Moon, the puffed-up scientists or gross materialists cannot live there, and what to speak of reaching the other planets, which they are unable even to count.”

A.C. Bhaktivedanta Swami Prabhupada (1896–1977) Indian guru

Srimad Bhagavatam, Bhaktivedanta Book Trust, 1999. Canto 2, Chapter 3, verse 11, purport. Vedabase http://www.vedabase.com/en/sb/2/3/11
Quotes from Books: Loving God, Quotes from Books: Regression of Science

“In the astronomical and physical division of the work, will be found a general rule for determining the correction on account of aberration; a comparison of observations on the; formulae for finding the heat of summer and winter; remarks on the theory of the winds; and a comparative table of all the mechanical properties of a variety of natural bodies.”

Thomas Young (scientist) (1773–1829) English polymath

Preface, p. x
A Course of Lectures on Natural Philosophy and the Mechanical Arts (1807)

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