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Quote by Mike Dooley

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Mike Dooley
Mike Dooley

Mike Dooley is a renowned British author born on February 7, 1961. His works are known for their humor and satire, which have won him a wide readership. more

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“Life, authentic life, is supposed to be all struggle, unflagging action and affirmation, but when I look back I see that the greater part of my energies was always given over to the simple search for shelter, for comfort, for, yes, I admit it, for cosiness. This is a surprising, not to say a shocking, realization. Before, I saw myself as something of a buccaneer, facing all-comers with a cutlass in my teeth, but now I am compelled to acknowledge that this was a delusion. To be concealed, protected, guarded, that is all I have truly wanted, to burrow down into a place of womby warmth and cower there, hidden from the sky’s indifferent gaze and the harsh air’s damagings. That is why the past is just such a retreat for me, I go there eagerly, rubbing my hands and shaking off the cold present and the colder future. And yet, what existence, really, does it have, the past? After all, it is only what the present was, once, the present that is gone, no more than that. And yet.”

“Happiness was different in childhood. It was so much then a matter simply of accumulation, of taking things - new experiences, new emotions - and applying them like so many polished tiles to what would someday be the marvellously finished pavilion of the self. And incredulity, that too was a large part of being happy, I mean that euphoric inability fully to believe one's simple luck.”

“I confess that Fermat's Theorem as an isolated proposition has very little interest for me, for a multitude of such theorems can easily be set up, which one could neither prove nor disprove. But I have been stimulated by it to bring our again several old ideas for a great extension of the theory of numbers. Of course, this theory belongs to the things where one cannot predict to what extent one will succeed in reaching obscurely hovering distant goals. A happy star must also rule, and my situation and so manifold distracting affairs of course do not permit me to pursue such meditations as in the happy years 1796-1798 when I created the principal topics of my Disquisitiones arithmeticae. But I am convinced that if good fortune should do more than I expect, and make me successful in some advances in that theory, even the Fermat theorem will appear in it only as one of the least interesting corollaries. {In reply to Olbers' attempt in 1816 to entice him to work on Fermat's Theorem. The hope Gauss expressed for his success was never realised.}”