Книга: Abbott E. «Flatland - a romance of many dimensions»
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If my poor Flatland friend retained the vigour of mind which he enjoyed when he began to compose these Memoirs, I should not now need to represent him in this preface, in which he desires, fully, to return his thanks to his readers and critics in Spaceland, whose appreciation has, with unexpected celerity, required a second edition of this work; secondly, to apologize for certain errors and misprints (for which, however, he is not entirely responsible); and, thirdly, to explain one or two misconceptions. But he is not the Square he once was. Years of imprisonment, and the still heavier burden of general incredulity and mockery, have combined with the thoughts and notions, and much also of the terminology, which he acquired during his short stay in spaceland. He has, therefore, requested me to reply in his behalf to two special objections, one of an intellectual, the other of a moral nature... Формат: Мягкая глянцевая, 106 стр.
ISBN: 9781907523632 |
Другие книги автора:
| Книга | Описание | Год | Цена | Тип книги |
|---|---|---|---|---|
| Flatland - a romance of many dimensions Книга на английском языке | "Флатландия" -шедевр научной фантастики и в то же время увлекательная сатира, продолжающая покорять сердца… — (формат: Твердая глянцевая, 104 стр.) Подробнее... | бумажная книга |
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Flatland — est une allégorie écrite en 1884, où l auteur, Edwin Abbott Abbott, donne vie aux dimensions géométriques, le point, la ligne et les surfaces, avant d en arriver à faire découvrir l univers des volumes par un carré. Cette allégorie n est pas sans … Wikipédia en Français
Flatland — Titelseite Flatland: A Romance of Many Dimensions (dt. Titel „Flächenland“) ist eine 1884 von Edwin Abbott Abbott veröffentlichte Kurzgeschichte. Es handelt sich dabei um eine „mathematische Satire“ [1] auf die Hierarchie der Viktorianischen… … Deutsch Wikipedia
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Dimension — 0d redirects here. For 0D, see 0d (disambiguation). For other uses, see Dimension (disambiguation). From left to right, the square, the cube, and the tesseract. The square is bounded by 1 dimensional lines, the cube by 2 dimensional areas, and… … Wikipedia
