Quotes about vector

A collection of quotes on the topic of vector, general, generation, generator.

Quotes about vector

Shiing-Shen Chern photo

“In 1917 Levi-Civita discovered his celebrated parallelism which is an infinitesimal transportation of tangent vectors preserving the scalar product and is the first example of a connection. The salient fact about the Levi-Civita parallelism is the result that it is the parallelism, and not the Riemannian metric, which accounts for most of the properties concerning curvature.”

Shiing-Shen Chern (1911–2004) mathematician (1911–2004), born in China and later acquiring U.S. citizenship; made fundamental contributio…

[Differential Manifolds (Classroom Notes) Math 352A, Spring 1952, Department of Mathematics, University of Chicago, http://mathunion.org/ICM/ICM1950.2/Main/icm1950.2.0397.0411.ocr.pdf]

John S. Bell photo
Hermann Grassmann photo
Abdus Salam photo
Neal Shusterman photo

“Happiness is not a state of being. Happiness is a vector, it is movement.”

Neal Shusterman (1962) American novelist

Source: Bruiser

Terry Winograd photo
Igor Ansoff photo
Kurt Lewin photo
Jacob Bekenstein photo
Frida Kahlo photo
John D. Carmack photo
Gene Wolfe photo

“They based their extrapolations on numbers. That worked as long as money, which is easily measured numerically, was the principle motivating force in human affairs. But as time progressed, human actions became responsive instead to a multitude of incommensurable vectors.”

"The Marvelous Brass Chessplaying Automaton", Universe 7 (1977), ed. Terry Carr, Reprinted in Gene Wolfe, Storeys from the Old Hotel (1988), Reprinted in Gene Wolfe, The Best of Gene Wolfe (2009)
Fiction

Johann Heinrich Lambert photo

“If in two ellipses having a common major axis we take two such arcs that their chords are equal, and that also the sums of the radii vectores, drawn respectively from the foci to the extremities of these arcs, are equal to each other, then the sectors formed in each ellipse by the arc and the two radii vectores are to each other as the square roots of the parameters of the ellipses.”

Johann Heinrich Lambert (1728–1777) German mathematician, physicist and astronomer

Sect. 4, Lemma 26, Insigniores orbitae cometarum proprietates (1761) [Notable properties of comets' orbits] translated by Florian Cajori, A History of Mathematics https://books.google.com/books?id=kqQPAAAAYAAJ (1906) p. 259, from the German of Michel Chasles, Geschichte der Geometrie, haupsächlich mit Bezug auf die neuern Methoden https://books.google.com/books?id=NgYHAAAAcAAJ (1839) p. 183.

Elon Musk photo

“Every person in your company is a vector. Your progress is determined by the sum of all vectors.”

Elon Musk (1971) South African-born American entrepreneur

What Elon Musk Taught Me About Growing A Business https://www.linkedin.com/pulse/what-elon-musk-taught-me-growing-business-dharmesh-shah/ (16 October 2017)

Kurt Lewin photo

“Only by the concrete whole which comprises the object and the situation are the vectors which determine the dynamics of the event defined.”

Kurt Lewin (1890–1947) German-American psychologist

Source: 1930s, The conflict between Aristotelian and Galileian modes of thought in contemporary psychology, 1931, p. 165.

William Thomson photo

“Symmetrical equations are good in their place, but 'vector' is a useless survival, or offshoot from quaternions, and has never been of the slightest use to any creature.”

William Thomson (1824–1907) British physicist and engineer

Letter to G. F. FitzGerald (1896) as quoted in A History of Vector Analysis : The Evolution of the Idea of a Vectorial System (1994) by Michael J. Crowe, p. 120

Roger Shepard photo
Hilary Putnam photo

“The physicist who states a law of nature with the aid of a mathematical formula is abstracting a real feature of a real material world, even if he has to speak of numbers, vectors, tensors, state-functions, or whatever to make the abstraction.”

Hilary Putnam (1926–2016) American philosopher

in What is Mathematics, in [Hilary Putnam, Mathematics, matter, and method, Cambridge University Press, 1979, 0521295505, 60]

Hermann Weyl photo

“We can regard the vector ci as representing certain physical, social, and psychological attributes of player i himself in that it summarizes some crucial parameters of player i's own payoff function Ui as well as the main parameters of his beliefs about his social and physical environment… the rules of the game as such allow any given player i to belong to any one of a number of possible types, corresponding to the alternative values of his attribute vector c i could take… Each player is assumed to know his own actual type but to be in general ignorant about the other players' actual types.”

John Harsanyi (1920–2000) hungarian economist

Source: "Games with Incomplete Information Played by “Bayesian” Players," 1967, p. 171; As quoted in: Mertens, Jean-Francois, and Shmuel Zamir. " Formulation of Bayesian analysis for games with incomplete information http://jeremy-chen.org/sites/default/files/files/convexset/2013_01/formulation_of_bayesian_analysis_for_games_with_incomplete_information_mertens_and_zamir_1985.pdf." International Journal of Game Theory 14.1 (1985): p. 1-2

“What did it matter, Babe Ruth or Jersey Joe Stripp? If vector analysis was beyond me, I could still watch a ball game.”

Roger Kahn (1927–2020) American baseball writer

Source: The Boys Of Summer, Chapter 1, The Trolley Car That Ran By Ebbets Field, p. 19

Alexander Calder photo

“Wherever there is a main issue the elimination of other things which are not essential will make for a stronger result. In the earlier static abstract sculptures I was most interested in space, vectoral quantities, and centers of differing densities.”

Alexander Calder (1898–1976) American artist

1930s, Statement from Modern Painting and Sculpture (1933)
Source: en.wikiquote.org - Alexander Calder / Quotes / 1930s / Statement from Modern Painting and Sculpture (1933)

Alexander Calder photo

“How can art be realized? Out of volumes, motion, spaces bounded by the great space, the universe. Out of different masses, tight, heavy, middling - indicated by variations of size or color - directional line - vectors which represent speeds, velocities, accelerations, forces, etc...”

Alexander Calder (1898–1976) American artist

these directions making between them meaningful angles, and senses, together defining one big conclusion or many. Spaces, volumes, suggested by the smallest means in contrast to their mass, or even including them, juxtaposed, pierced by vectors, crossed by speeds. Nothing at all of this is fixed. Each element able to move, to stir, to oscillate, to come and go in its relationships with the other elements in its universe. It must not be just a fleeting moment but a physical bond between the varying events in life. Not extractions, but abstractions. Abstractions that are like nothing in life except in their manner of reacting.
1930s, How Can Art Be Realized? (1932)