“You've never heard of Chaos theory? Non-linear equations? Strange attractors? Ms. Sattler, I refuse to believe you're not familiar with the concept of attraction.”

Source: Jurassic Park

Last update Aug. 10, 2022. History

Help us to complete the source, original and additional information

Do you have more details about the quote "You've never heard of Chaos theory? Non-linear equations? Strange attractors? Ms. Sattler, I refuse to believe you're n…" by Michael Crichton?

Michael Crichton121

American author, screenwriter, film producer 1942–2008

Related quotes

“The most essential example of the theory of self-organisation in chemistry is the theory of non-linear, non-equilibrium thermodynamics of chemical reactions presented by Prigogine and his co-workers.”

Rein Vihalemm (1938–2015) Estonian philosopher of chemistry

Source: Chemistry as an Interesting Subject for the Philosophy of Science, 2001, p. 195

“Baseball players or cricketers do not need to be able to solve explicitly the non-linear differential equations which govern the flight of the ball. They just catch it.”

Paul Ormerod book The Death of Economics

Part I, Chapter 5, Mechanistic Modelling, p. 108
The Death of Economics (1994)

“Chaotic theory is mathematically based on non-linear propositions, "meaning that they expressed relationships that were not strictly proportional. Linear relationships can be captured with a straight line on a graph"”

James Gleick book Chaos: Making a New Science

Source: Chaos: Making a New Science, 1987, p. 23 as cited in John A. Rush (1996), Clinical Anthropology: An Application of Anthropological Concepts, p. 75

“The method of successive approximations is often applied to proving existence of solutions to various classes of functional equations; moreover, the proof of convergence of these approximations leans on the fact that the equation under study may be majorised by another equation of a simple kind. Similar proofs may be encountered in the theory of infinitely many simultaneous linear equations and in the theory of integral and differential equations. Consideration ofjkbni semiordered spaces and operations between them enables us to easily develop a complete theory of such functional equations in abstract form.”

Leonid Kantorovich (1912–1986) Russian mathematician

"On one class of functional equations" (1936), as cited in: O'Connor, John J.; Robertson, Edmund F., " Leonid Kantorovich http://www-history.mcs.st-andrews.ac.uk/Biographies/Kantorovich.html", MacTutor History of Mathematics archive, University of St Andrews

“It's strange indeed how memories can lie dormant in a man's mind for so many years. Yet those memories can be awakened and brought forth fresh and new, just by something you've seen, or something you've heard, or the sight of an old familiar face.”

Wilson Rawls book Where the Red Fern Grows

Source: Where the Red Fern Grows

“I told you, Ms. Lane, never believe anything is dead-"
"- I know, I know, until you've 'burned it, poked around in its ashes, and then waited a day or two to see if anything rises from them.”

Karen Marie Moning (1964) author

Variant: Don't celebrate yet, Ms. Lane. Don't believe anything is dead until you've burned it, poked around in its ashes, and then waited a day or two to see if anything rises from them.
Source: Bloodfever

“Linear relationships can be captured with a straight line on a graph. Linear relationships are easy to think about…. Linear equations are solvable… Linear systems have an important modular virtue: you can take them apart, and put them together again — the pieces add up.”

James Gleick book Chaos: Making a New Science

Hanssen commented: "Following distinctions between linear and nonlinear systems from James Gleick's 1987 book on chaos theory may be helpful."
Source: Chaos: Making a New Science, 1987, p. 23 as cited in: James R. Hansen (2004), Trees of Texas: An Easy Guide to Leaf Identification, p. 246

“Simulators set up the required system of interdependences, usually between electrical potentials or voltages as variables, by means of valve-amplifiers and electrical networks. Since the voltage across a capacitance is proportional to the integral of a current, that across an inductance to the first derivative of a current, and that across a resistor to the current itself, it is possible to arrange a network of electrical elements, with amplifiers and feeds-back where necessary, so that a given linear differential equation is caused to relate an ’output’ voltage to an ’input’ voltage. Thus a given linear system of interdependences can be simulated, either directly or in any convenient transformation. If non-linear relationships are required there is no universally applicable simple device, but there do exist a great variety of non-linear elements with non-linear characteristics that are known and to some extent; adjustable. These include non-linear resistors… and the characteristic curves of thermionic valves, of rectifiers and discharge vessels and of magnetic materials. Limits may be set by the use of neon tubes that become conducting when a certain voltage is exceeded, or by relays, and so on”

Arnold Tustin (1899–1994) British engineer

Source: The Mechanism of Economic Systems (1953), p. 128; As cited in: Prices Revalued as Information: Circuit Elements, online document 2013

“Having never discovered qualities in myself that might attract someone else, I could never believe that anyone felt attracted to me.”

Fernando Pessoa book The Book of Disquiet

Source: The Book of Disquiet

“Oh no! we never mention her,
Her name is never heard;
My lips are now forbid to speak
That once familiar word.”

Thomas Haynes Bayly (1797–1839) English poet, songwriter, dramatist, and writer

Oh no! we never mention her, reported in Bartlett's Familiar Quotations, 10th ed. (1919). Variant: "Oh, no, we never mention him". <br class="br"> Psychæ; or, Songs on butterflies &c http://books.google.com/books?id=M2IIAAAAQAAJ&q=%22Oh+no+we+never+mention+her+Her+name+is+never+heard+My+lips+are+now+forbid+to+speak+That+once+familiar+word%22&pg=PA20#v=onepage (1828).

“You've never heard of Chaos theory? Non-linear equations? Strange attractors? Ms. Sattler, I refuse to believe you're not familiar with the concept of attraction.”

Help us to complete the source, original and additional information

Michael Crichton121

Related quotes

Related topics