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Quote by Ulonda Faye

“UNO CON EL SOL PONIENTE El viento, la tierra, el polvo El cielo, el sol, los cielos Nos dan forma Nos dan percepción – Aquí y ahora Instilando pasión y poesía Mito y astrología En nuestras Almas Con una visión Para que crezcamos, Moldeando sabiduría en las profundidades de nuestra Alma Cuándo llegará el tiempo Para que nosotros compartamos Todo lo que sabemos Infinito Ser Ven a mí Háblame Nosotros somos Uno.”

Quote by Ulonda Faye

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Ulonda Faye

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“Lahore is a delicious city. A mottled mess of vanishing history and new regimes. Lahore becomes ominous when you are in Morgantown. Lahore becomes a quiet mirage, an odd spectacle hung in time that only moves how you want it to move. It only moves when you want it to move. It does not speak to you or wail for you, yet you write only about Lahore. You preserve it in your poetry. You suppress it in a verse. You capture it in the refrain of a poem: its beating heart, its howls and cries, its chuckle. Yes, Lahore chuckles. The colonial drawing room in your mother’s house. The pale light that slithered through the bedroom curtains. The moth your father captured in his palm when you were a child. And then he kissed the brown wings to show you that the moth was a friend. The goodness of the gardener who gave you jasmine flowers every evening. The ceramic bowl with painted tulips where you placed the flowers. The horrid monsoon rains that killed the houseboy. How long can a stanza sustain the scuffling of a city?”

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“Even among schemata, competition leavened with cooperation is sometimes both possible and advantageous. In the realm of theories, for instance, competing notions are not always mutually exclusive; sometimes a synthesis of several ideas comes much closer to the thruth than any of them does individually.”

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“... I left Caen, where I was living, to go on a geological excursion under the auspices of the School of Mines. The incidents of the travel made me forget my mathematical work. Having reached Coutances, we entered an omnibus to go to some place or other. At the moment when I put my foot on the step, the idea came to me, without anything in my former thoughts seeming to have paved the way for it, that the transformations I had used to define the Fuchsian functions were identical with those of non-Euclidean geometry. I did not verify the idea; I should not have had time, as upon taking my seat in the omnibus, I went on with a conversation already commenced, but I felt a perfect certainty. On my return to Caen, for convenience sake, I verified the result at my leisure.”

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