Übersetzung und Analyse von Wörtern durch künstliche Intelligenz
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q n - Übersetzung nach
مختصر كُلَّ لَيلَة
![POPVLVSQVE]]", was carved into [[Trajan's column]] c. [[AD]] 113.](https://commons.wikimedia.org/wiki/Special:FilePath/Base columna trajana.jpg?width=200 "POPVLVSQVE]]\", was carved into [[Trajan's column]] c. [[AD]] 113.")
![A long-tailed Q as drawn by French typographer [[Geoffroy Tory]] in his 1529 book ''Champfleury''](https://commons.wikimedia.org/wiki/Special:FilePath/Champfleury letter Q illustration Geoffroy Tory (1529).png?width=200 "A long-tailed Q as drawn by French typographer [[Geoffroy Tory]] in his 1529 book ''Champfleury''")
الحرف السابع عشر من الابجدية الانكليزية شئ معتبر سادس عشر او سابع عشر من حيث الترتيب او الطبقة شئ على صورة حرف Q
Wikipedia
In graph theory, the hypercube graph Qn is the graph formed from the vertices and edges of an n-dimensional hypercube. For instance, the cube graph Q3 is the graph formed by the 8 vertices and 12 edges of a three-dimensional cube. Qn has 2n vertices, 2n – 1n edges, and is a regular graph with n edges touching each vertex.
The hypercube graph Qn may also be constructed by creating a vertex for each subset of an n-element set, with two vertices adjacent when their subsets differ in a single element, or by creating a vertex for each n-digit binary number, with two vertices adjacent when their binary representations differ in a single digit. It is the n-fold Cartesian product of the two-vertex complete graph, and may be decomposed into two copies of Qn – 1 connected to each other by a perfect matching.
Hypercube graphs should not be confused with cubic graphs, which are graphs that have exactly three edges touching each vertex. The only hypercube graph Qn that is a cubic graph is the cubical graph Q3.
