Übersetzung und Analyse von Wörtern durch künstliche Intelligenz ChatGPT
Auf dieser Seite erhalten Sie eine detaillierte Analyse eines Wortes oder einer Phrase mithilfe der besten heute verfügbaren Technologie der künstlichen Intelligenz:
- wie das Wort verwendet wird
- Häufigkeit der Nutzung
- es wird häufiger in mündlicher oder schriftlicher Rede verwendet
- Wortübersetzungsoptionen
- Anwendungsbeispiele (mehrere Phrasen mit Übersetzung)
- Etymologie
Was (wer) ist quiver$66271$ - definition
![A y-shaped harness for a back quiver features on this bronze statue of [[Artemis]], goddess of the hunt, mid-4th century BC.](https://commons.wikimedia.org/wiki/Special:FilePath/7333 - Piraeus Arch. Museum, Athens - Artemis - Photo by Giovanni Dall'Orto, Nov 14 2009.jpg?width=200 "A y-shaped harness for a back quiver features on this bronze statue of [[Artemis]], goddess of the hunt, mid-4th century BC.")
![An [[Ottoman Turk]] with a rear-canted belt quiver designed for [[mounted archery]]](https://commons.wikimedia.org/wiki/Special:FilePath/OttomanHorseArcher.jpg?width=200 "An [[Ottoman Turk]] with a rear-canted belt quiver designed for [[mounted archery]]")
 yumi and yebira.jpg?width=200 "Japanese archery equipment including a variety of quivers")
![Fujiwara no Hidesato shooting the giant centipede ([[Tsukioka Yoshitoshi]], 1890)](https://commons.wikimedia.org/wiki/Special:FilePath/Yoshitoshi Fujiwara no Hidesato.jpg?width=200 "Fujiwara no Hidesato shooting the giant centipede ([[Tsukioka Yoshitoshi]], 1890)")
. Glazed brick. From the East Gate of the Palace at Susa, Iran. Achaemenid period, Reign of Darius I, 521-500 BCE. British Museum.jpg?width=200 "Detail. Royal guard carrying a quiver, member of the so-called Immortals (the 1000 special royal guards). From Susa, Iran. 521-500 BCE. British Museum")
Wikipedia
In graph theory, a quiver is a directed graph where loops and multiple arrows between two vertices are allowed, i.e. a multidigraph. They are commonly used in representation theory: a representation V of a quiver assigns a vector space V(x) to each vertex x of the quiver and a linear map V(a) to each arrow a.
In category theory, a quiver can be understood to be the underlying structure of a category, but without composition or a designation of identity morphisms. That is, there is a forgetful functor from Cat to Quiv. Its left adjoint is a free functor which, from a quiver, makes the corresponding free category.
