Перевод и анализ слов искусственным интеллектом ChatGPT
На этой странице Вы можете получить подробный анализ слова или словосочетания, произведенный с помощью лучшей на сегодняшний день технологии искусственного интеллекта:
- как употребляется слово
- частота употребления
- используется оно чаще в устной или письменной речи
- варианты перевода слова
- примеры употребления (несколько фраз с переводом)
- этимология
multiply$50864$ - перевод на испанский
![''Noah's Ark'' (1846), by the American folk painter [[Edward Hicks]].](https://commons.wikimedia.org/wiki/Special:FilePath/Edward Hicks, American - Noah's Ark - Google Art Project.jpg?width=200 "''Noah's Ark'' (1846), by the American folk painter [[Edward Hicks]].")
![domestic]] and exotic wild animals such as [[tiger]]s, [[parrot]]s and [[ostrich]]es co-existing in the garden](https://commons.wikimedia.org/wiki/Special:FilePath/Jan Brueghel de Oude en Peter Paul Rubens - Het aards paradijs met de zondeval van Adam en Eva.jpg?width=200 "domestic]] and exotic wild animals such as [[tiger]]s, [[parrot]]s and [[ostrich]]es co-existing in the garden")
![''The Creation of Man'' by [[Ephraim Moses Lilien]], 1903.](https://commons.wikimedia.org/wiki/Special:FilePath/Lieber des Ghetto 18.jpg?width=200 "''The Creation of Man'' by [[Ephraim Moses Lilien]], 1903.")
![''[[The Creation of Adam]]'' by [[Michelangelo]], 1512.](https://commons.wikimedia.org/wiki/Special:FilePath/Michelangelo - Creation of Adam (cropped).jpg?width=200 "''[[The Creation of Adam]]'' by [[Michelangelo]], 1512.")
![József Molnár]], 1850)](https://commons.wikimedia.org/wiki/Special:FilePath/Molnár Ábrahám kiköltözése 1850.jpg?width=200 "József Molnár]], 1850)")
![''The Angel Hinders the Offering of Isaac'' ([[Rembrandt]], 1635)](https://commons.wikimedia.org/wiki/Special:FilePath/Rembrandt Harmensz. van Rijn 035.jpg?width=200 "''The Angel Hinders the Offering of Isaac'' ([[Rembrandt]], 1635)")
Определение
Википедия
Suppose a Lorentzian manifold contains a closed timelike curve (CTC). No CTC can be continuously deformed as a CTC (is timelike homotopic) to a point, as that point would not be causally well behaved. Therefore, any Lorentzian manifold containing a CTC is said to be timelike multiply connected. A Lorentzian manifold that does not contain a CTC is said to be timelike simply connected.
Any Lorentzian manifold which is timelike multiply connected has a diffeomorphic universal covering space which is timelike simply connected. For instance, a three-sphere with a Lorentzian metric is timelike multiply connected, (because any compact Lorentzian manifold contains a CTC), but has a diffeomorphic universal covering space which contains no CTC (and is therefore not compact). By contrast, a three-sphere with the standard metric is simply connected, and is therefore its own universal cover.
