Quotes about lining
page 26

Yitzhak Rabin photo
Diogenes Laërtius photo

“Alcæus mentions Aristodemus in these lines:
’T is money makes the man; and he who ’s none
Is counted neither good nor honourable.”

Diogenes Laërtius (180–240) biographer of ancient Greek philosophers

Thales, 8.
The Lives and Opinions of Eminent Philosophers (c. 200 A.D.), Book 1: The Seven Sages

Dave Brat photo

“We want Trump to be hugely successful, so we don’t want to handle a bill that’s going to fail in a few years, Trump ran on price-discovery and competition across state lines, getting the price down — the price is going up by 20 percent and the bill we are getting ready to vote on, once again, goes back and does too much emphasis on the coverage aspect”

Dave Brat (1964) American economist and professor at Randolph–Macon College

Rep. Dave Brat: RyanCare a Perverse Economic System http://www.breitbart.com/big-government/2017/03/11/exclusive-rep-dave-brat-ryancare-a-perverse-economic-system/ (March 17, 2017)

Heinrich Wilhelm Matthäus Olbers photo

“Should there really be suns in the whole infinite space, they can be at approximately the same distance from one another, or distributed over galaxies, hence would be in infinite quantities, and consequently the whole sky should be as bright as the sun. Clearly, each line which can conceivably be drawn from our eye will necessarily end on one of the stars and each point on the sky would send us starlight, that is, sunlight.”

Heinrich Wilhelm Matthäus Olbers (1758–1840) German physician and astronomer

Sind wirklich im ganzen unendlichen Raum Sonnen vorhanden, sie mögen nun in ungefähr gleichen Abständen von einander, oder in Milchstrassen-Systeme vertheilt sein, so wird ihre Menge unendlich, und da müsste der ganze Himmel ebenso hell sein, wie die Sonne. Denn jede Linie, die ich mir von unserm Auge gezogen denken kann, wird nothwendig auf irgend einen Fixstern treffen, und also müßte uns jeder Punkt am Himmel Fixsternlicht, also Sonnenlicht zusenden.
Olbers' paradox, expressed in [Ueber die Durchsichtigkeit des Weltraums, Astronomisches Jahrbuch für das Jahr 1826, J. Bode. Berlin, Späthen 1823, 110-121]

Dick Cheney photo
Waylon Jennings photo

“This time if you want me to come back, it's up to you.
But remember I won't allow the things you used to do.
You're gonna have to toe the mark and walk the line;
This time will be the last time.”

Waylon Jennings (1937–2002) American country music singer, songwriter, and musician

This Time, title track from This Time (1974).
Song lyrics

Piet Mondrian photo
Rupert Sheldrake photo
Stephen King photo
William Wood, 1st Baron Hatherley photo

“It is not fair to criticise every line and letter of a summing-up which has been delivered by a Judge in trying a case, especially when there is a somewhat imperfect record of it.”

William Wood, 1st Baron Hatherley (1801–1881) Lord Chancellor of Great Britain

Prudential Assurance Co. v. Edmonds (1877), L. R. 2 App. Ca. 494.

John Banville photo
Edmund White photo
Hillary Clinton photo

“…freedom is never granted. It is earned by each generation… in the face of tyranny, cruelty, oppression, extremism, sometimes there is only one choice. When the world looks to America, America looks to you, and you never let her down… I have never lost faith in America's essential goodness and greatness… I have 35 years of experience, fighting for real change… the American people and our American military cannot want freedom and stability for the Iraqis more than they want it for themselves… we should have stayed focused on wiping out the Taliban and finding, killing, capturing bin Laden and his chief lieutenants… I also made a full commitment to martial American power, resources and values in the global fight against these terrorists. That begins with ensuring that America does have the world's strongest and smartest military force. We've begun to change tactics in Iraq, and in some areas, particularly in Al Anbar province, it's working… We can't be fighting the last war. We have to be preparing to fight the new war… We've got to be prepared to maintain the best fighting force in the world. I propose increasing the size of our Army by 80,000 soldiers, balancing the legacy systems with newer programs to help us keep our technological edge… I'm fighting for a Cold War medal for everyone who served our country during the Cold War, because you were on the front lines of battling communism. Well, now we're on the front lines of battling terrorism, extremism, and we have to win. Our commitment to freedom, to tolerance, to economic opportunity has inspired people around the world… American values are not just about America, but they speak to the human dignity, the God-given spark that resides in each and every person across the world… We are a good and great nation.”

Hillary Clinton (1947) American politician, senator, Secretary of State, First Lady

Remarks to the Veterans of Foreign Wars, Kansas City, Missouri, August 20, 2007 http://www.huffingtonpost.com/2007/08/21/clinton-iraq-tactics-wo_n_61272.html
Presidential campaign (January 20, 2007 – 2008)

Eugène Delacroix photo
Mao Zedong photo

“Wide, wide flow the nine streams through the land, Dark, dark threads the line from south to north. Blurred in the thick haze of the misty rain Tortoise and Snake hold the great river locked. The yellow crane is gone, who knows whither? Only this tower remains a haunt for visitors. I pledge my wine to the surging torrent, The tide of my heart swells with the waves.”

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

Changsha (1925), Yellow Crane Tower (1927)
Original: (zh-CN) 茫茫九派流中国,沉沉一线穿南北。烟雨莽苍苍,龟蛇锁大江。黄鹤知何去?剩有游人处。把酒酹滔滔,心潮逐浪高!

Charles Abbott, 1st Baron Tenterden photo

“Although our powers are great, they are not unlimited—they are bounded by some lines of demarcation.”

Charles Abbott, 1st Baron Tenterden (1762–1832) British barrister and judge, Lord Chief Justice of the King's Bench

The King v. Justices of Devon (1819), 1 Chit. Rep. 37.

“He was just a lieutenant of the line, a small cog in an immense machine. Besides, all that really mattered to him was doing his job and survivng.”

John Jakes (1932) American historical novelist and fantasy writer

North and South Trilogy (1982-1987), Answer the Drum

Prasanta Chandra Mahalanobis photo
Francis Xavier photo
Joe Satriani photo

“There's a fine line between giving the sense of freedom and being too free.”

Joe Satriani (1956) American guitar player

Discussing how he always works out parts that use pitch axis theory, as quoted in Guitar Magazine (November 1996).

Horace photo

“Tis not sufficient to combine
Well-chosen words in a well-ordered line.”

Non satis est puris versum perscribere verbis.

Book I, satire iv, line 54 (translated by John Conington)
Satires (c. 35 BC and 30 BC)

Ossip Zadkine photo
Stanley Baldwin photo
Georgia O'Keeffe photo
Stanley Baldwin photo

“Did I tell you that I had quite a nice letter from Winston [Churchill]? I thought I ought to send him a line but I wasn't sure whether I should get an acknowledgement! I think he is the right man at the moment and I always did feel that war would be his opportunity. He thrives in that environment.”

Stanley Baldwin (1867–1947) Former Prime Minister of the United Kingdom

Letter to J. C. C. Davidson (22 June 1940), quoted in Robert Rhodes James (ed.), Memoirs of a Conservative: J. C. C. Davidson's Memoirs and Papers, 1910-1937 (London: Weidenfeld and Nicolson, 1969), p. 427.
1940s

C. A. R. Hoare photo
Roger Ebert photo
Kage Baker photo
Theo van Doesburg photo

“Piet Mondrian realizes the importance of line. The line has almost become a work of art in itself; one can not play with it when the representation of objects perceived was all-important. The white canvas is almost solemn. Each superfluous line, each wrongly placed line, any color placed without veneration or care, can spoil everything – that is, the spiritual.”

Theo van Doesburg (1883–1931) Dutch architect, painter, draughtsman and writer

Quote from 'Eenheid' [Dutch art-magazine] no. 283, 6 November 1915; as quoted in Theo van Doesburg, Joost Baljeu, Studio Vista, London 1974, pp. 105–106
1912 – 1919

Kent Hovind photo
Willem de Sitter photo

“To help us to understand three-dimensional spaces, two-dimensional analogies may be very useful… A two-dimensional space of zero curvature is a plane, say a sheet of paper. The two-dimensional space of positive curvature is a convex surface, such as the shell of an egg. It is bent away from the plane towards the same side in all directions. The curvature of the egg, however, is not constant: it is strongest at the small end. The surface of constant positive curvature is the sphere… The two-dimensional space of negative curvature is a surface that is convex in some directions and concave in others, such as the surface of a saddle or the middle part of an hour glass. Of these two-dimensional surfaces we can form a mental picture because we can view them from outside… But… a being… unable to leave the surface… could only decide of which kind his surface was by studying the properties of geometrical figures drawn on it. …On the sheet of paper the sum of the three angles of a triangle is equal to two right angles, on the egg, or the sphere, it is larger, on the saddle it is smaller. …The spaces of zero and negative curvature are infinite, that of positive curvature is finite. …the inhabitant of the two-dimensional surface could determine its curvature if he were able to study very large triangles or very long straight lines. If the curvature were so minute that the sum of the angles of the largest triangle that he could measure would… differ… by an amount too small to be appreciable… then he would be unable to determine the curvature, unless he had some means of communicating with somebody living in the third dimension…. our case with reference to three-dimensional space is exactly similar. …we must study very large triangles and rays of light coming from very great distances. Thus the decision must necessarily depend on astronomical observations.”

Willem de Sitter (1872–1934) Dutch cosmologist

Kosmos (1932)

August Macke photo
Manuel Castells photo

“If valuation in the financial markets provides the bottom line for the performance of the company, it is labor that remains the source of productivity, innovation, and competitiveness.”

Manuel Castells (1942) Spanish sociologist (b.1942)

Source: The Internet Galaxy - Reflections on the Internet, Business, and Society (2001), Chapter 3, e-Business and the New Economy, p. 90

Emma Lazarus photo

“Lo — a black line of birds in wavering thread
Bore him the greetings of the deathless dead!”

Emma Lazarus (1849–1887) American poet

The Cranes of Ibicus http://www.poemhunter.com/poem/the-cranes-of-ibicus/

E. W. Hobson photo

“A new point is determined in Euclidean Geometry exclusively in one of the three following ways:
Having given four points A, B, C, D, not all incident on the same straight line, then
(1) Whenever a point P exists which is incident both on (A, B) and on (C, D), that point is regarded as determinate.
(2) Whenever a point P exists which is incident both on the straight line (A, B) and on the circle C(D), that point is regarded as determinate.
(3) Whenever a point P exists which is incident on both the circles A(B), C(D), that point is regarded as determinate.
The cardinal points of any figure determined by a Euclidean construction are always found by means of a finite number of successive applications of some or all of these rules (1), (2) and (3). Whenever one of these rules is applied it must be shown that it does not fail to determine the point. Euclid's own treatment is sometimes defective as regards this requisite.
In order to make the practical constructions which correspond to these three Euclidean modes of determination, correponding to (1) the ruler is required, corresponding to (2) both ruler and compass, and corresponding to (3) the compass only.
…it is possible to develop Euclidean Geometry with a more restricted set of postulations. For example it can be shewn that all Euclidean constructions can be carried out by means of (3) alone…”

E. W. Hobson (1856–1933) British mathematician

Source: Squaring the Circle (1913), pp. 7-8

Osama bin Laden photo
Robert A. Heinlein photo
Karl Pilkington photo

“What do dogs do? Sniff each other's arse. They don't knock about going "Let's try a chatup line."”

Karl Pilkington (1972) English television personality, social commentator, actor, author and former radio producer

The Moaning of Life, Karl on Marriage

Zygmunt Bauman photo
Groucho Marx photo

“I got $25 from Reader's Digest last week for something I never said. I get credit all the time for things I never said. You know that line in You Bet Your Life? The guy says he has seventeen kids and I say: "I smoke a cigar, but I take it out of my mouth occasionally?"”

Groucho Marx (1890–1977) American comedian

I never said that.
Interview with Roger Ebert in Esquire magazine (7 March 1972); more on this at Snopes.com: "I Love My Cigar" http://www.snopes.com/radiotv/tv/grouchocigar.asp

Ann E. Dunwoody photo

“Today, particularly in terms of combating terrorism, there are no front lines. Cities and neighborhoods are the battlefields. September 11 was a harsh reminder of this new reality.”

Ann E. Dunwoody (1953) U.S. Army, first four-star general in U.S. military history

Source: A Higher Standard (2015), p. 74

Colum McCann photo
Lionel Richie photo

“Sail on down the line,
About half a mile or so.
And I don't really wanna know ah
Where you're going.
Maybe once or twice you see
Time after time I tried
Hold on to what we got.
But now you're going
And I don't mind.”

Lionel Richie (1949) American singer-songwriter, musician, record producer and actor

Sail On (1979).
Song lyrics, With the Commodores

Arthur Jensen photo
Alexander Pope photo

“On all the line a sudden vengeance waits,
And frequent hearses shall besiege your gates.”

Alexander Pope (1688–1744) eighteenth century English poet

Source: The Works of Mr. Alexander Pope (1717), Elegy to the Memory of an Unfortunate Lady, Line 37.

J. R. D. Tata photo
Jef Raskin photo
Marianne von Werefkin photo
Aubrey Beardsley photo
Walter Schellenberg photo

“Many of my personal enemies picture me as a cold type - a person who acts according to a certain line, a calculating type.”

Walter Schellenberg (1910–1952) German general

To Leon Goldensohn (12 March 1946). Quoted in "The Nuremberg Interviews" - by Leon Goldensohn, Robert Gellately - History - 2004

Kent Hovind photo

“Suppose then I want to give myself a little training in the art of reasoning; suppose I want to get out of the region of conjecture and probability, free myself from the difficult task of weighing evidence, and putting instances together to arrive at general propositions, and simply desire to know how to deal with my general propositions when I get them, and how to deduce right inferences from them; it is clear that I shall obtain this sort of discipline best in those departments of thought in which the first principles are unquestionably true. For in all 59 our thinking, if we come to erroneous conclusions, we come to them either by accepting false premises to start with—in which case our reasoning, however good, will not save us from error; or by reasoning badly, in which case the data we start from may be perfectly sound, and yet our conclusions may be false. But in the mathematical or pure sciences,—geometry, arithmetic, algebra, trigonometry, the calculus of variations or of curves,—we know at least that there is not, and cannot be, error in our first principles, and we may therefore fasten our whole attention upon the processes. As mere exercises in logic, therefore, these sciences, based as they all are on primary truths relating to space and number, have always been supposed to furnish the most exact discipline. When Plato wrote over the portal of his school. “Let no one ignorant of geometry enter here,” he did not mean that questions relating to lines and surfaces would be discussed by his disciples. On the contrary, the topics to which he directed their attention were some of the deepest problems,—social, political, moral,—on which the mind could exercise itself. Plato and his followers tried to think out together conclusions respecting the being, the duty, and the destiny of man, and the relation in which he stood to the gods and to the unseen world. What had geometry to do with these things? Simply this: That a man whose mind has not undergone a rigorous training in systematic thinking, and in the art of drawing legitimate inferences from premises, was unfitted to enter on the discussion of these high topics; and that the sort of logical discipline which he needed was most likely to be obtained from geometry—the only mathematical science which in Plato’s time had been formulated and reduced to a system. And we in this country [England] have long acted on the same principle. Our future lawyers, clergy, and statesmen are expected at the University to learn a good deal about curves, and angles, and numbers and proportions; not because these subjects have the smallest relation to the needs of their lives, but because in the very act of learning them they are likely to acquire that habit of steadfast and accurate thinking, which is indispensable to success in all the pursuits of life.”

Joshua Girling Fitch (1824–1903) British educationalist

Source: Lectures on Teaching, (1906), pp. 291-292

Perry Anderson photo

“Further working along the lines of experiments of 1954 [toward rounded forms and columnar figures], I executed the 'Figure with upraised arms' as the crucifix for a Parish church in Salzburg.”

Fritz Wotruba (1907–1975) Austrian sculptor (23 April 1907, Vienna – 28 August 1975, Vienna)

Source: The Human Form: Sculpture, Prints, and Drawings, 1977, p. 29.

Alfred P. Sloan photo
G. I. Gurdjieff photo
Mark Tobey photo

“White lines in movement symbolize a unifying idea which flows through the compartmented units of life bringing the consciousness of a larger relativity.”

Mark Tobey (1890–1976) American abstract expressionist painter

Abstract Expressionist Painting in America, W.C, Seitz, Cambridge Massachusetts, 1983, p. 39: Statement concerning his painting 'Threading Light'
1950's

Jean Dubuffet photo

“From the point of view of technique, I liked there to be internal lines in objects, I mean that instead of circumscribing forms, they animate the insides of things—the inside of formless and non-delimited areas. They function as internal textures and not primarily as contours.”

Jean Dubuffet (1901–1985) sculptor from France

Quote of Dubuffet in Catalogue, p. 47; as cited by Hubert Damisch, in 'Dubuffet or the Reading of the World', in 'Art de France 2' (1962), p. 337–346 (translated by Kent Minturn and Priya Wadhera)
1960-70's

George Washington Plunkitt photo
Iain Banks photo
Anna Akhmatova photo
Paul Klee photo
Joseph Beuys photo
Theodore L. Cuyler photo

“As long as we work on God's line, He will aid us. When we attempt to work on our own lines, He rebukes us with failure.”

Theodore L. Cuyler (1822–1909) American minister

Source: Dictionary of Burning Words of Brilliant Writers (1895), P. 264.

Eliezer Yudkowsky photo
Umberto Boccioni photo

“The harmony of the lines and folds of modern dress works upon our sensitiveness with the same emotional and symbolical power as did the nude upon the sensitiveness of the old masters.”

Umberto Boccioni (1882–1916) Italian painter and sculptor

as quoted in Futurism, ed. Didier Ottinger; Centre Pompidou / 5 Continents Editions, Milan, 2008, p. 154.
1914 - 1916

Ferdinand Hodler photo
Mark Tobey photo
Gabriele Münter photo

“Everything in our modern substitutes for religion—whether Baconian or Rousseauistic—will be found to converge upon the idea of service. The crucial question is whether one is safe in assuming that the immense machinery of power that has resulted from activity of the utilitarian type can be made, on anything like present lines, to serve disinterested ends; whether it will not rather minister to the egoistic aims either of national groups or of individuals.
One's answer to this question will depend on one's view of the Rousseauistic theory of brotherhood. … To assert that man in a state of nature, or some similar state thus projected, is good, is to discredit the traditional controls in the actual world. Humility, conversion, decorum—all go by the board in favor of free temperamental overflow. Does man thus emancipated exude spontaneously an affection for his fellows that will be an effective counterpoise to the sheer expansion of his egoistic impulses? …
Unfortunately, the facts have persistently refused to conform to humanitarian theory. There has been an ever-growing body of evidence from the eighteenth century to the Great War that in the natural man, as he exists in the real world and not in some romantic dreamland, the will to power is, on the whole, more than a match for the will to service. To be sure, many remain unconvinced by this evidence. Stubborn facts, it has been rightly remarked, are as nothing compared with a stubborn theory. Altruistic theory is likely to prove peculiarly stubborn, because, probably more than any other theory ever conceived, it is flattering: it holds out the hope of the highest spiritual benefits—for example, peace and fraternal union—without any corresponding spiritual effort.”

Irving Babbitt (1865–1933) American academic and literary criticism

Source: "What I Believe" (1930), pp. 7-8

Donald A. Norman photo

“I was raised on the good book Jesus
Till I read between the lines
Now I don't believe I ever wanna see the morning”

Laura Nyro (1947–1997) American musician and songwriter

"Stoney End"
Lyrics

Tanya Reinhart photo
Austin Grossman photo
E. W. Hobson photo

“In the third period, which lasted from the middle of the eighteenth century until late in the nineteenth century, attention was turned to critical investigations of the true nature of the number π itself, considered independently of mere analytical representations. The number was first studied in respect of its rationality or irrationality, and it was shown to be really irrational. When the discovery was made of the fundamental distinction between algebraic and transcendental numbers, i. e. between those numbers which can be, and those numbers which cannot be, roots of an algebraical equation with rational coefficients, the question arose to which of these categories the number π belongs. It was finally established by a method which involved the use of some of the most modern of analytical investigation that the number π was transcendental. When this result was combined with the results of a critical investigation of the possibilities of a Euclidean determination, the inferences could be made that the number π, being transcendental, does not admit of a construction either by a Euclidean determination, or even by a determination in which the use of other algebraic curves besides the straight line and the circle are permitted. The answer to the original question thus obtained is of a conclusive negative character; but it is one in which a clear account is given of the fundamental reasons upon which that negative answer rests.”

E. W. Hobson (1856–1933) British mathematician

Source: Squaring the Circle (1913), p. 12

Geoffrey of Monmouth photo

“Brutus! there lies beyond the Gallic bounds
An island which the western sea surrounds,
By giants once possessed; now few remain
To bar thy entrance, or obstruct thy reign.
To reach that happy shore thy sails employ;
There fate decrees to raise a second Troy,
And found an empire in thy royal line,
Which time shall ne'er destroy, nor bounds confine.”

Brute sub occasu solis trans Gallica regna<br/>Insula in occeano est habitata gigantibus olim.<br/>Nunc deserta quidem gentibus apta tuis.<br/>Illa tibi fietque tuis locus aptus in aevum;<br/>Hec erit et natis altera Troia tuis,<br/>Hic de prole tua reges nascentur et ipsis<br/>Totius terrae subditus orbis erit.

Brute sub occasu solis trans Gallica regna
Insula in occeano est habitata gigantibus olim.
Nunc deserta quidem gentibus apta tuis.
Illa tibi fietque tuis locus aptus in aevum;
Hec erit et natis altera Troia tuis,
Hic de prole tua reges nascentur et ipsis
Totius terrae subditus orbis erit.
Bk. 1, ch. 11; p. 101.
Historia Regum Britanniae (History of the Kings of Britain)

Neal Stephenson photo

“But in that we started so many things in that moment, we brought to their ends many others that have been the subject matter of this account, and so here is where I draw a line across the leaf and call it the end.”

Final sentence of the novel, possibly addressing criticism of the author’s previous endings, Part 13, "Reconstitution"
Anathem (2008)

Auguste Rodin photo
Thomas Little Heath photo

“The discovery of Hippocrates amounted to the discovery of the fact that from the relation
(1)\frac{a}{x} = \frac{x}{y} = \frac{y}{b}it follows that(\frac{a}{x})^3 = [\frac{a}{x} \cdot \frac{x}{y} \cdot \frac{y}{b} =] \frac{a}{b}and if a = 2b, [then (\frac{a}{x})^3 = 2, and]a^3 = 2x^3.The equations (1) are equivalent [by reducing to common denominators or cross multiplication] to the three equations
(2)x^2 = ay, y^2 = bx, xy = ab[or equivalently…y = \frac{x^2}{a}, x = \frac{y^2}{b}, y = \frac{ab}{x} ]Doubling the Cube
the 2 solutions of Menaechmusand the solutions of Menaechmus described by Eutocius amount to the determination of a point as the intersection of the curves represented in a rectangular system of Cartesian coordinates by any two of the equations (2).
Let AO, BO be straight lines placed so as to form a right angle at O, and of length a, b respectively. Produce BO to x and AO to y.
The first solution now consists in drawing a parabola, with vertex O and axis Ox, such that its parameter is equal to BO or b, and a hyperbola with Ox, Oy as asymptotes such that the rectangle under the distances of any point on the curve from Ox, Oy respectively is equal to the rectangle under AO, BO i. e. to ab. If P be the point of intersection of the parabola and hyperbola, and PN, PM be drawn perpendicular to Ox, Oy, i. e. if PN, PM be denoted by y, x, the coordinates of the point P, we shall have

\begin{cases}y^2 = b. ON = b. PM = bx\\ and\\ xy = PM. PN = ab\end{cases}whence\frac{a}{x} = \frac{x}{y} = \frac{y}{b}.
In the second solution of Menaechmus we are to draw the parabola described in the first solution and also the parabola whose vertex is O, axis Oy and parameter equal to a.”

Thomas Little Heath (1861–1940) British civil servant and academic

The point P where the two parabolas intersect is given by<center><math>\begin{cases}y^2 = bx\\x^2 = ay\end{cases}</math></center>whence, as before,<center><math>\frac{a}{x} = \frac{x}{y} = \frac{y}{b}.</math></center>
Apollonius of Perga (1896)

Bruce Springsteen photo
François-Noël Babeuf photo

“I vow to call a priest, in other words, charlatans, impostors, all those whom I shall see deviate from the line of the rights of men.”

François-Noël Babeuf (1760–1797) French political agitator and journalist of the French Revolutionary period

Je fais vœu de d'appeler prêtre c'est-à-dire charlatans, imposteurs tous ceux que je verrai dévier de la ligne des droits de l'homme.
[in Gracchus Babeuf avec les Egaux, Jean-Marc Shiappa, Les éditions ouvrières, 1991, 71, 27082 2892-7]
On religion

Jordan Peterson photo
George Carlin photo
Fernand Léger photo