Tag: Impossible

Land of Second Chances The Impossible Rise of Rwanda’s Cycling Team


Free Download Tim Lewis, "Land of Second Chances: The Impossible Rise of Rwanda’s Cycling Team"
English | 2013 | ISBN: 1937715205 | EPUB | pages: 276 | 8.7 mb
Hailed as "the sports book of the year,"  Land of Second Chances is the inspiring true story of four men who found a new hope for Rwanda. Meet Adrien Niyonshuti, Tom Ritchey, Jonathan Boyer, and Paul Kagame. In a land clamoring for heroes, they confront impossible odds as they struggle to put an upstart cycling team on the map-and find redemption in the eyes of the world. Land of Second Chances is an inspirational story of hope and victory for Africa.

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The Impossible Has Happened The Life and Work of Gene Roddenberry, Creator of Star Trek


Free Download Lance Parkin, "The Impossible Has Happened: The Life and Work of Gene Roddenberry, Creator of Star Trek"
English | 2016 | pages: 400 | ISBN: 1781314462, 1781314470 | EPUB | 0,6 mb
8 September 2016 will mark the fiftieth anniversary of the debut of the world’s most successful science fiction television series: Star Trek. In this new biography Lance Parkin, author of Aurum’s acclaimed Magic Words: The Extraordinary Life of Alan Moore, will go in search of the show’s creator, Gene Roddenberry.

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The Impossible Quintic Made as Simple as Possible


Free Download The Impossible Quintic Made as Simple as Possible
English | 2023 | ISBN: 9798886979084 | 124 pages | True PDF | 13.02 MB
In 1832, just before his untimely death, twenty year old French mathematical genius, Everiste Galois spent the whole night rewriting the new mathematics he had discovered. He could not know it then, but his new mathematics also enabled our modern world through its application to quantum mechanics and coding theory. His new mathematics wasn’t easy and Galois’ overly brief writing style had rendered a previous draft of his ideas incomprehensible to the top mathematicians of the day. It has since been useful to put Galois theory within a framework of more abstract algebraic concepts, but this has made his work accessible only to those with advanced mathematics. This book follows Galois’ original approach but avoids his overly brief style. Instead, unlike other books, it makes Galois’ amazing mathematical ideas accessible to those with just university entrance level mathematics. Quadratic equations were solved with the help of square roots in ancient times. Equations with an x3 and those with an x4 term were solved 500 years ago with the help of cube roots and fourth roots, though with increasingly difficult formulas. Galois showed that a formula with square roots, cube roots and fourth and fifth roots, cannot be obtained for the quintic – an equation with an x5 term. It is not just that any potential formula would be so long and difficult that it has not yet been discovered, it is absolutely impossible.

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