Velocity Double Quotes

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Now, in a shift of light, the shadows of birds are more pronounced on the gallery’s white wall. The shadow of each bird is speaking to me. Each shadow doubles the velocity, ferocity of forms. The shadow, my shadow now merges with theirs. Descension. Ascension. The velocity of wings creates the whisper to awaken…. I want to feel both the beauty and the pain of the age we are living in. I want to survive my life without becoming numb. I want to speak and comprehend words of wounding without having these words become the landscape where I dwell. I want to possess a light touch that can elevate darkness to the realm of stars.
Terry Tempest Williams (When Women Were Birds: Fifty-four Variations on Voice)
Besides, I was myself the one who spoke to me. I sat and stood at the same time, hushed and spoke and formed two persons from my own alone. It was, wasn’t it, as if with the greatest levity and astonishing velocity thinkable one stood up from where one sat to stand speaking to the person one was a moment before and now no longer was, and yet remained that person still, because one is seeing oneself in imagination, which enriches life, which I employ as often as I want or can or may, which throws me off balance and always restores it, which is the continuous emotion for the sake of which I always and never go too far, which as today for instance, multiplies me or at least doubles me now and then, which is strange and is pleasurable and keeps me active and therefore rejuvenated and foolish, so that one can experience being pleasured alive, so that it won’t be all too self-evident, and not too lonesome, either.
Robert Walser (Speaking to the Rose: Writings, 1912-1932)
The more important fundamental laws and facts of physical science have all been discovered, and these are now so firmly established that the possibility of their ever being supplanted in consequence of new discoveries is exceedingly remote. Nevertheless, it has been found that there are apparent exceptions to most of these laws, and this is particularly true when the observations are pushed to a limit, i.e., whenever the circumstances of experiment are such that extreme cases can be examined. Such examination almost surely leads, not to the overthrow of the law, but to the discovery of other facts and laws whose action produces the apparent exceptions. As instances of such discoveries, which are in most cases due to the increasing order of accuracy made possible by improvements in measuring instruments, may be mentioned: first, the departure of actual gases from the simple laws of the so-called perfect gas, one of the practical results being the liquefaction of air and all known gases; second, the discovery of the velocity of light by astronomical means, depending on the accuracy of telescopes and of astronomical clocks; third, the determination of distances of stars and the orbits of double stars, which depend on measurements of the order of accuracy of one-tenth of a second-an angle which may be represented as that which a pin's head subtends at a distance of a mile. But perhaps the most striking of such instances are the discovery of a new planet or observations of the small irregularities noticed by Leverrier in the motions of the planet Uranus, and the more recent brilliant discovery by Lord Rayleigh of a new element in the atmosphere through the minute but unexplained anomalies found in weighing a given volume of nitrogen. Many other instances might be cited, but these will suffice to justify the statement that 'our future discoveries must be looked for in the sixth place of decimals.
Albert Abraham Michelson
1. Are the metrics you use supporting consistent and predictable achievement of your sales plan? Are they predictors of future performance?   2. What data could you use to develop double graph overlays to present the vitality of the sales force?   3. How useful would double graph overlays be for management review sessions?
John R. Treace (Nuts and Bolts of Sales Management: How to Build a High-Velocity Sales Organization)
Then there is Roman engineering: the Roman roads, aqueducts, the Colosseum. Warfare, alas, has always been beneficial to engineering. Yet there are unmistakeable trends in the engineering of the gamgster states. In a healthy society, engineering design gets smarter and smarter; in gangster states, it gets bigger and bigger. In World War II, the democracies produced radar and split the atom; German basic research was far behind in these fields and devoted its efforts to projects like lenses so bog they could burn Britain, and bells so big that their sound would be lethal. (The lenses never got off the drawing board, and the bells, by the end of the war, would kill mice in a bath tub.) Roman engineering, too, was void of all subtlety. Roman roads ran absolutely straight; when they came to a mountain, they ran over the top of the mountain as pigheadedly as one of Stalin's frontal assaults. Greek soldiers used to adapt their camps to the terrain; but the Roman army, at the end of a days' march, would invariably set up exactly the same camp, no matter whether in the Alps or in Egypt. If the terrain did not correspond to the one and only model decreed by the military bureaucracy, so much the worse for the terrain; it was dug up until it fitted inti the Roman Empire. The Roman aqueducts were bigger than those that had been used centuries earlier in the ancient world; but they were administered with extremely poor knowledge of hydraulics. Long after Heron of Alexandria (1st Century A.D.) had designed water clocks, water turbines and two-cylinder water pumps, and had written works on these subjects, the Romans were still describing the performance of their aqueducts in terms of the quinaria, a measure of the cross-section of the flow, as if the volume of the flow did not also depend on its velocity. The same unit was used in charging users of large pipes tapping the aqueduct; the Roman engineers failed to realize that doubling the cross-section would more than double the flow of water. Heron could never have blundered like this.
Petr Beckmann (A History of π)