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Measurement Quotes - page 5 - Quotesdtb.com
Measurement Quotes - page 5
Don't you believe in flying saucers, they ask me? Don't you believe in telepathy? - in ancient astronauts? - in the Bermuda triangle? - in life after death?
No, I reply. No, no, no, no, and again no.
One person recently, goaded into desperation by the litany of unrelieved negation, burst out "Don't you believe in anything?"
"Yes", I said. "I believe in evidence. I believe in observation, measurement, and reasoning, confirmed by independent observers. I'll believe anything, no matter how wild and ridiculous, if there is evidence for it. The wilder and more ridiculous something is, however, the firmer and more solid the evidence will have to be."
Isaac Asimov
Other Venetians may, in one or the other way, more irresistibly enlist our sympathies, or may shine out for the moment more brilliantly in some special branch of their art; yet, after all, we find ourselves invariably comparing them to Titian, not Titian to them, taking him as the standard for the measurement of even his greatest contemporaries and successors. ..
.He is the greatest painter of the sixteenth century, just because, being the greatest colorist of the higher order, and in legitimate mastery of the brush second to none, he makes the worthiest use of his unrivaled accomplishment, not merely to call down the applause due to supreme pictorial skill and the victory over self-set difficulties, but, above all, to give the fullest and most legitimate expression to the subjects which he presents, and through them to himself.
Titian
It is to Gauss, to the Magnetic Union, and to magnetic observers in general, that we owe our deliverance from that absurd method of estimating forces by a variable standard which prevailed so long even among men of science. It was Gauss who first based the practical measurement of magnetic force (and therefore of every other force) on those long established principles, which, though they are embodied in every dynamical equation, have been so generally set aside, that these very equations, though correctly given... are usually explained... by assuming, in addition to the variable standard of force, a variable, and therefore illegal, standard of mass.
Carl Friedrich Gauss
In his curious tract on Stereometry, published in 1615, Kepler made some advances in the doctrine of infinitesimals. Prompted to the task by a dispute with the seller of some casks of wine, he studied the measurement of solids formed by the revolution of a curve round any line whatever. In solving some of the simplest of these problems, he conceived a circle to be formed of an infinite number of triangles having all their vertices in the centre, and their infinitely small bases in the circumference of the circle, and by thus rendering familiar the idea of quantities infinitely great and infinitely small, he gave an impulse to this branch of mathematics. The failure of Kepler, too, in solving some of the more difficult of the problems which he himself proposed roused the attention of geometers, and seems particularly to have attracted the notice of Cavaleri.
Johannes Kepler