Geometric Inspiring Quotes

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I am intoxicated with a feeling of rightfulness, a psychological snapping together of mating parts, a lucid moment of geometrical perfection. A liberating bliss.
Andrew X Pham
Evidently, Austronesian settlers in the New Guinea region got the idea of “tattooing” their pots, perhaps inspired by geometric designs that they had already been using on their bark cloth and body tattoos. This style is termed Lapita pottery, after an archaeological site named Lapita, where it was described.
Jared Diamond (Guns, Germs, and Steel: The Fates of Human Societies (20th Anniversary Edition))
right.” Inspired by mid-century architectural lettering of New York City, Gotham celebrates the alphabet’s most basic form. These qualities made Gotham the most popular release of recent years. It’s used everywhere, in logos, in magazines, in the very things that inspired it: signs. Gotham’s simplicity is not merely geometric — like Avenir, it feels more natural than mechanical. In fact, its lowercase shares a lot with Avenir’s, despite being much larger. But Gotham’s essence is in the caps: broad, sturdy “block” letters of very consistent
Stephen Coles (The Anatomy of Type: A Graphic Guide to 100 Typefaces)
the Inka style was severe, abstract, stripped down to geometric forms—startlingly contemporary, in fact. (According to the Peruvian critic César Paternosto, such major twentieth-century painters as Josef Albers, Barnett Newman, and Mark Rothko were inspired by Inka art.)
Charles C. Mann (1491: New Revelations of the Americas Before Columbus)
The point is that I loved math with a passion. I loved the order, the clarity of it, the absolute in it. And I think that my students felt that, for me, something more than mere math was involved, an attitude toward life itself. I liked a straight answer to a straight question, in just the way that I felt the beauty of a perfect equation or, even more, a geometric figure.
May Sarton (As We Are Now)
Here was light, and flowers, and colours in profusion. There was a loom in the corner, and baskets of fine, thin thread in bright, bright hues. The woven coverlet on the bed, and the drapings on the open windows were unlike anything I had ever seen, woven in geometric patterns that somehow suggested fields of flowers beneath a blue sky. A wide pottery bowl held floating flowers and a slim silver fingerling swam about the stems and above the bright pebbles that floored it. I tried to imagine the pale cynical Fool in the midst of all this colour and art. I took a step further into the room, and saw something that moved my heart aside in my chest. A baby. That was what I took it for at first, and without thinking, I took the next two steps and knelt beside the basket that cradled it. But it was not a living child, but a doll, crafted with such incredible art that almost I expected to see the small chest move with breath. I reached a hand to the pale, delicate face, but dared not touch it. The curve of the brow, the closed eyelids, the faint rose that suffused the tiny cheeks, even the small hand that rested on top of the coverlets were more perfect that I supposed a made thing could be. Of what delicate clay it had been crafted, I could not guess, nor what hand had inked the tiny eyelashes that curled on the infant’s cheek. The tiny coverlet was embroidered all over with pansies, and the pillow was of satin. I don’t know how long I knelt there, as silent as if it were truly a sleeping babe. But eventually I rose, and backed out of the Fool’s room, and then drew the door silently closed behind me.” - Robin Hobb | Farseer Trilogy Book 1 | Assassin’s Apprentice Chapter Nineteen | Journey
Robin Hobb aka Megan Lindholm
Pythagoras, in particular, was fascinated by the geometric proportions found throughout the natural world. Before Pythagoras, there is little evidence that musicians tuned their instruments using any particular system or scales. It's understood that Pythagoras experimented with a monochord, a single-stringed instrument with a moving bridge, to identify the way that plucking a string of various lengths creates particular musical notes. The proportions that he identified to be most harmonious happened to match the proportions of animal and plant growth (which we'll investigate later in this book). His observations were the foundation of the Western scale of music. This is a great example of isolating natural elements and combining them into a new art from. So magical seeming were his discoveries to conservative authorities that he feared for his life and started a secret society to study nature's mysteries more deeply.
Jay Harman (The Shark's Paintbrush: Biomimicry and How Nature is Inspiring Innovation)
Heraclitus theorized, by observing the natural world, that everything in existence was created from flow in nature-which physicists now agree to be true. Meanwhile, Plato saw particular angles and proportions everywhere and developed the science of geometry. More than two thousand years later, Einstein echoed Plato's understanding that "God ever geometrizes.
Jay Harman (The Shark's Paintbrush: Biomimicry and How Nature is Inspiring Innovation)
Viktor Frankl used the metaphor of geometric dimensions to illustrate challenges in perception and understanding. Just as a three-dimensional cylinder projected onto a two-dimensional plane can appear as different shapes depending on the angle, our perspectives are limited by the "conceptual dimensions" we inhabit. Focusing on one framework or worldview casts blind spots on issues outside its purview. Like the cylinder, reality contains more complexity than any single viewpoint can capture. What appears contradictory from a limited vantage point may be reconciled from a broader perspective. Self has this broad perspective. Frankl suggested cultivating multi-dimensional awareness (Self's awareness) to overcome biases and grasp truth more wholly. Though we cannot transcend our situatedness (parts and ego), we can seek to understand the diverse dimensions that comprise the fullness of reality. Awareness of our frames allows us to interpret experiences with more wisdom and nuance.
Laura Patryas (Awaken To Love: Reclaiming Wholeness through Embodied Nonduality with Jungian Wisdom, Psychosynthesis & Internal Family Systems)
All the art experts, all the big galleries, if not maybe quite all of the humble folk who look at them, agree Jackson Pollock’s splatter paintings do indeed count as great art. And JP intended it to be art too. But what’s curious about most of the most radical artists of the post-Second World War period is that they came from nowhere to prominence with the support of . . . the CIA! Yes, the American secret services actively promoted (through books, funding schemes, newspapers and of course galleries) radical art as part of a labyrinthine strategy to undermine the Soviet Union. This was all part of a special strategy to win over intellectuals – including philosophers – described as ‘the battle for Picasso’s mind’ by one former CIA agent, Thomas Braden, in a television interview in the 1970s. Tom Braden was responsible for dispensing money under the heading Congress for Cultural Freedom. Naturally, most of the people he gave money to had no idea that the funds, and hence the artistic direction, actually came from the CIA. Intellectuals and great artists, after all, hate being told what to think. And what was the communist empire doing meanwhile? They were promoting, through galleries, public funding and so on, a very different kind of art supposedly reflecting communist political values. ‘Soviet realism’ was a kind of reaction to ‘Western Impressionism’ (all those dotty – pointilliste the art-experts call them – landscapes and swirling, subjective shapes) and ensured that people in the paintings looked like people, decent, hard-working types too, and what’s more were doing worthy things – like making tractors or (at least) looking inspirationally at the viewer. When Soviet art wasn’t figurative (as this sort of stuff is called), it was very logical and mathematical, full of precise geometrical shapes and carefully weighted blocks of colour.
Martin Cohen (Philosophy For Dummies, UK Edition)
The vogue for geometrical architecture and painting came and went. Architects no longer care to build blockish skyscrapers like the Seagram Building in New York, once much hailed and copied. To Mandelbrot and his followers the reason is clear. Simple shapes are inhuman. They fail to resonate with the way nature organizes itself or with the way human perception sees the world. In the words of Gert Eilenberger, a German physicist who took up nonlinear science after specializing in superconductivity: “Why is it that the silhouette of a storm-bent leafless tree against an evening sky in winter is perceived as beautiful, but the corresponding silhouette of any multi-purpose university building is not, in spite of all efforts of the architect? The answer seems to me, even if somewhat speculative, to follow from the new insights into dynamical systems. Our feeling for beauty is inspired by the harmonious arrangement of order and disorder as it occurs in natural objects—in clouds, trees, mountain ranges, or snow crystals. The shapes of all these are dynamical processes jelled into physical forms, and particular combinations of order and disorder are typical for them.
James Gleick (Chaos: Making a New Science)
Poem of the Phalanx (Perception as Visual Personal Art) Memories, shard, intersect and twitch, Create images anew as they inter and switch. Amid blackness eternal, the ground breaks the day And the shape which cuts the ground— Phalanx in time—reapers way. 5 Thoughts as geometric planes galley the night mind, Images thoughted, float raging ever by. Comets to the mind–bolt outta the black they mortise and fly– Disappear they do–into their midnighted cry. (Yea, evil is wrought from the want of the want of Love’s lost ought. 10 Goodness wrights of the abundance of Love in blood ’twas bought. —Live the moment within God’s Mind too, For once missed she will pass by you. But He alone shall remember thy days, For in His Heart He will hold thy ways. 15 (. . . Surmount untold; reproaching its summits hidden self face, Can’t make for a daydrop of lost opportunity and regret’s disgrace. Yes, eternities of regrets can never create The day’s bested instance that was forsaked). Fleets of illusion harbor and snag, 20 Bristled spears impale with emotive jags. Willish anvil beaten and enhammored in bers red embs, Guards the hellgates unhinged in forged remembered contems. (Aye, the anvil of will beaten and wrought Sentinels the gate ripped in forged oughts). 25 Phalanx of dreams penetrate they deep, Guard thy soul they do lest the enemy storms thy keep. They rancor and barb thyself under penalty of arms, And kill the dragons that would do thee most harm. Yea, in the Belly of the Beast thy wounds do feel pierced, 30 For Love Eternal must cut darkness as the Spirit is so fierce. The hour of shadows exalt—! ’Gainst the Christ in His plain splin‴try array– Yet curshed in a moment on that ill-fated day. The way of caution doth forbear to tread beyond the mire In those bleak hours when the ‘Powers that Be’ seek to solace thee in thy soulish desires. 35 Mercy travails deep upon the Fires of His Winds To heal by His cut; His own everlasting His– Is to die to Love Eternal with He, –as He now does and is . . . Hell for others, heaven for some, His work ’tis finished all given and in all thrust done. 40 As Love rejoices His shed blood run red for thee—, —Things Divined and precioius for you and for me forever in He (The spear that killed Him gave Him life –the enemy’s travesty). Phalanx comes, phalanx goes, Wither are thou—dost thousest know? 45 Are ye pierced through and through out within? Seek his face so life may begin Sharp keys to hell the warriors doth say, Yet unlock they the gate to heaven’s pathway. End
Douglas M. Laurent
Khwarizmi’s major contribution was to combine Euclid’s theories with Indian mathematics. The sheer clarity of his writing, and the simple way he managed to explain complex ideas, inspired generations of subsequent mathematicians and initiated rapid developments in algebra, geometry and trigonometry across the Islamic world: Indian innovations such as linear and quadratic equations, geometrical solutions, tables of sines, tangents and co-tangents suddenly became accessible to all.
William Dalrymple (The Golden Road: How Ancient India Transformed the World)