Map Of Tiny Perfect Things Quotes

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She drifted down the walk carelessly for a moment, stunned by the night. The moon had come out, and though not dramatically full or a perfect crescent, its three quarters were bright enough to turn the fog and dew and all that had the power to shimmer a bright silver, and everything else- the metal of the streetlamps, the gates, the cracks in the cobbles- a velvety black. After a moment Wendy recovered from the strange beauty and remembered why she was there. She padded into the street before she could rethink anything and pulled up her hood. "Why didn't I do this earlier?" she marveled. Sneaking out when she wasn't supposed to was its own kind of adventure, its own kind of magic. London was beautiful. It felt like she had the whole city to herself except for a stray cat or two. Despite never venturing beyond the neighborhood much by herself, she had plenty of time with maps, studying them for someday adventures. And as all roads lead to Rome, so too do all the major thoroughfares wind up at the Thames. Names like Vauxhall and Victoria (and Horseferry) sprang from her brain as clearly as if there had been signs in the sky pointing the way. Besides Lost Boys and pirates, Wendy had occasionally terrified her brothers with stories about Springheel Jack and the half-animal orphan children with catlike eyes who roamed the streets at night. As the minutes wore on she felt her initial bravery dissipate and terror slowly creep down her neck- along with the fog, which was also somehow finding its way under her coat, chilling her to her core. "If I'm not careful I'm liable to catch a terrible head cold! Perhaps that's really why people don't adventure out in London at night," she told herself sternly, chasing away thoughts of crazed, dagger-wielding murderers with a vision of ugly red runny noses and cod-liver oil. But was it safer to walk down the middle of the street, far from shadowed corners where villains might lurk? Being exposed out in the open meant she would be more easily seen by police or other do-gooders who would try to escort her home. "My mother is sick and requires this one particular tonic that can only be obtained from the chemist across town," she practiced. "A nasty decoction of elderberries and slippery elm, but it does such wonders for your throat. No one else has it. And do you know how hard it is to call for a cab this time of night? In this part of town? That's the crime, really." In less time than she imagined it would take, Wendy arrived at a promenade that overlooked the mighty Thames. She had never seen it from that particular angle before or at that time of night. On either bank, windows of all the more important buildings glowed with candles or gas lamps or even electric lights behind their icy panes, little tiny yellow auras that lifted her heart. "I do wish I had done this before," she breathed. Maybe if she had, then things wouldn't have come to this...
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Liz Braswell (Straight On Till Morning)
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When I asked a Portuguese mathematician of my acquaintance whether he had any insight to offer me on the subject, he replied, “The foundations of mathematics are full of holes and I never felt comfortable dealing with such things.” Full of holes. Earlier generations of mathematicians assumed that the stability of the landscape on which mathematical structures were built was guaranteed by God or nature. They strode in like pioneers or surveyors, their task to map the fundamentals and in so doing secure the territory that future generations would colonize. But then the holes—of which the liar’s paradox is merely one—started popping up, and the mathematicians started falling in. Never mind! Each hole could be plugged. But soon enough another would open, and another, and another . . . Bertrand Russell (1872–1970) spoke for any number of idealistic mathematicians when he wrote in 1907, The discovery that all mathematics follows inevitably from a small collection of fundamental laws, is one which immeasurably enhances the intellectual beauty of the whole: to those who have been oppressed by the fragmentary and incomplete nature of most existing chains of deduction, this discovery comes with all the overwhelming force of a revelation: like a palace emerging from the autumn mist as the traveller ascends an Italian hill-side, the stately storeys of the mathematical edifice appear in their due order and proportion, with a new perfection in every part. I remember that when I read George Eliot’s Middlemarch in college, I was particularly fascinated by the character of Mr. Casaubon, whose lifework was a Key to All Mythologies that he could never finish. If Mr. Casaubon’s Key was doomed to incompletion, my astute professor observed, it was at least in part because “totalizing projects,” by their very nature, ramify endlessly; they cannot hope to harness the multitude of tiny details demanded by words like “all,” just as they cannot hope to articulate every generalization to which their premises (in this case, the idea that all mythologies have a single key) give rise. Perhaps without realizing it, my professor was making a mathematical statement—she was asserting the existence of both the infinite and the infinitesimal—and her objections to Mr. Casaubon’s Key hold as well for any number of attempts on the part of mathematicians to establish a Key to All Mathematics.
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David Leavitt (The Man Who Knew Too Much: Alan Turing and the Invention of the Computer (Great Discoveries))
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It’s called Littlewood’s law.
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Lev Grossman (The Map of Tiny Perfect Things)