Complex numbers Quote by Jacques Hadamard Download Open image “The shortest path between two truths in the real domain passes through the complex domain.” — Jacques Hadamard ★ ★ ★ ★ ★ 4.9 out of 5 (10 ratings) Copy quoteShare Complex numbers Complexes Domain Good math Math Mathematical Mathematics Path Real Statistics Truth Two
“French mathematician Jacques Hadamard (1865–1963): “The shortest path between two truths in the real domain passes through the complex domain.” I” — Paul J. Nahin Copy Share Image
Truth is the shortest and nearest way to our end, carrying us thither in a straight line. — John Tillotson Copy Share Image
Truth is not far away. It is nearer than near. There is no need to attain it, since not one of your steps leads… — Dogen Copy Share Image
The absolute truth cannot be realized within the domain of the ordinary mind, and the path beyond the ordinary mind is the path of… — Sogyal Rinpoche Copy Share Image
When distant and unfamiliar and complex things are communicated to great masses of people, the truth suffers a considerable and often a radical distortion.… — Walter Lippmann Copy Share Image
“All paths are valid, but in the end you will find that the realization of the ultimate truth is a pathless path.” — Enza Vita Copy Share Image
if you pursue the truth far enough you always wind up in the land of paradox. You reach a point where the apparent truth… — Susan Howatch Copy Share Image
Truth has many dimensions, and the way you arrive at truth in complex situations is through many perspectives. — Eric Kandel Copy Share Image
To parents who despair because their children are unable to master the first problems in arithmetic I can dedicate my examples. For, in arithmetic,… — Jacques Hadamard Copy Share Image
The object of mathematical rigor is to sanction and legitimize the conquests of intuition, and there was never any other object for it. — Jacques Hadamard Copy Share Image
Practical application is found by not looking for it, and one can say that the whole progress of civilization rests on that principle. — Jacques Hadamard Copy Share Image
Can the existence of a mathematical entity be proved without defining it ? — Jacques Hadamard Copy Share Image
The only reason that we like complex numbers is that we don't like real numbers. — Bernd Sturmfels Copy Share Image
There can be very little of present-day science and technology that is not dependent on complex numbers in one way or another. — Keith Devlin Copy Share Image
The whole apparatus of the calculus takes on an entirely different form when developed for the complex numbers. — Keith Devlin Copy Share Image
Complete knowledge of the nature of an analytic function must also include insight into its behavior for imaginary values of the arguments. Often the… — Carl Friedrich Gauss Copy Share Image
Indeed, nowadays no electrical engineer could get along without complex numbers, and neither could anyone working in aerodynamics or fluid dynamics. — Keith Devlin Copy Share Image