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
complementary information - перевод на русский
![microarray]] used in testing](https://commons.wikimedia.org/wiki/Special:FilePath/Cdnaarray.jpg?width=200 "microarray]] used in testing")
общая лексика
комплементарная ДНК
![[[Gottfried Wilhelm Leibniz]], a German [[polymath]] who wrote primarily in Latin and French. His fields of study were [[Metaphysics]], [[Mathematics]], [[Theodicy]].](https://commons.wikimedia.org/wiki/Special:FilePath/Gottfried Wilhelm Leibniz, Bernhard Christoph Francke.jpg?width=200 "[[Gottfried Wilhelm Leibniz]], a German [[polymath]] who wrote primarily in Latin and French. His fields of study were [[Metaphysics]], [[Mathematics]], [[Theodicy]].")
![[[Joseph Marie Jacquard]]](https://commons.wikimedia.org/wiki/Special:FilePath/Joseph Marie Jacquard.jpg?width=200 "[[Joseph Marie Jacquard]]")
![[[Vannevar Bush]], a famous information scientist, ca. 1940–1944](https://commons.wikimedia.org/wiki/Special:FilePath/Vannevar Bush portrait.jpg?width=200 "[[Vannevar Bush]], a famous information scientist, ca. 1940–1944")
[infə'meiʃ(ə)n'saiəns]
синоним
Википедия
In mathematics, complementary series representations of a reductive real or p-adic Lie groups are certain irreducible unitary representations that are not tempered and do not appear in the decomposition of the regular representation into irreducible representations.
They are rather mysterious: they do not turn up very often, and seem to exist by accident. They were sometimes overlooked, in fact, in some earlier claims to have classified the irreducible unitary representations of certain groups.
Several conjectures in mathematics, such as the Selberg conjecture, are equivalent to saying that certain representations are not complementary. For examples see the representation theory of SL2(R). Elias M. Stein (1972) constructed some families of them for higher rank groups using analytic continuation, sometimes called the Stein complementary series.
