Quotes about rectangle

A collection of quotes on the topic of rectangle, painting, likeness, paint.

Quotes about rectangle

Cassandra Clare photo
Hermann Grassmann photo
Michael Ondaatje photo
Alexander Calder photo
Hans Arp photo
Theo van Doesburg photo

“When I cover the square surface with rectangles, it lightens the weight of the square. Destroys its power.”

Agnes Martin (1912–2004) American artist

as quoted by Lucy R. Lippard, in 'Hommage to the Square', Art in America, July-August 1967, p. 55
This quote is one of the most frequently quoted statements of Agnes Martin. A later variation by her: 'The rectangle is pleasant, whereas the square is not'; Agnes Martin is than 89 - quoted in A House Divided: American Art Since 1955, Anne M. G. Wagner Univ. of California Press 2012, p. 263
1960's

Richard Rodríguez photo
Hans Arp photo

“Already in 1915, Sophie Taeuber [his wife] divides the surface of her aquarelle into squares and rectangles which she then juxtaposes horizontally and perpendicularly [as Mondrian, Itten and Paul Klee did in the same period]. She constructs them as if they were masonry work. The colors are luminous, ranging from the raw yellow to deep red or blue.”

Hans Arp (1886–1966) Alsatian, sculptor, painter, poet and abstract artist

Source: 1960s, Jours effeuillés: Poèmes, essaies, souvenirs (1966), p. 288, Arp refers in this quote to the structure in the early watercolor paintings by his wife Sophie Taeuber.

Nicholas Serota photo
Alexander Calder photo
Fernand Léger photo
René Descartes photo
Giorgio de Chirico 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)

Alexander Calder photo
Alexander Calder photo

“The mobiles started when I went to see [[w:Piet Mondrian|Mondrian [in Paris, 1930]. I was impressed by several colored rectangles he had on the wall. Shortly after that I made some mobiles.”

Alexander Calder (1898–1976) American artist

Question: How did the mobiles start?
1950s - 1960s, Excerpt, Interview with Alexander Calder (1962)

Mark Zuckerberg photo

“We’re basically mediating our lives and our communication through these small, glowing rectangles. I think that that’s not really how people are made to interact.”

Mark Zuckerberg (1984) American internet entrepreneur

Source: https://www.theverge.com/22588022/mark-zuckerberg-facebook-ceo-metaverse-interview