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- etimología
Qué (quién) es unirational variety - definición
ALGEBRAIC VARIETY OVER A FIELD K BIRATIONALLY EQUIVALENT TO A PROJECTIVE SPACE OF SOME DIMENSION OVER K
Rationality question; Lüroth's problem; Unirational variety; Unirationality; Noether's problem; Unirational; Noether problem; Lüroth’s theorem; Lüroth problem; Lüroth's Theorem; Luroth's problem; Lueroth's theorem; Lueroth's problem; Rational varieties; Rationally connected variety; Rational parametrization; Rational algebraic variety
Rational variety
In mathematics, a rational variety is an algebraic variety, over a given field K, which is birationally equivalent to a projective space of some dimension over K. This means that its function field is isomorphic to
Variety (radio)
RADIO FORMAT; SCOPE OF GENRES OF VOCAL OR DANCE MUSIC DEDICATED TO ENTERTAINMENT
Variety (radio format); Variety (US Radio); Variety (US radio); Variety (format); Variety format; Variety radio
Variety is a radio format that plays music across numerous genres. Freeform variety is associated with a wide range of programming including talk, sports, and music from a wide spectrum.
Variety show
 8.jpg?width=200 "Singers perform on the Chinese variety TV show ''Happy Camp''.")
![famous acts have performed]] over the century.](https://commons.wikimedia.org/wiki/Special:FilePath/London 2745.JPG?width=200 "famous acts have performed]] over the century.")
TELEVISION GENRE CHARACTERIZED BY A SERIES OF SPECIALTY ACTS SUCH AS MUSIC, DANCE, COMEDY, MAGIC, ACROBATICS AND VENTRILOQUISM
Variety television; Variety shows; Variety programs; Variety theatre; Variety Show; Variety entertainment; History of variety shows; Variety program; Variety arts; Variety act; Variety performance; Variety television show; Variety series; Variety (genre)
·add. ·- A stage entertainment of successive separate performances, usually songs, dances, acrobatic feats, dramatic sketches, exhibitions of trained animals, or any specialties. Often loosely called vaudeville show.
Wikipedia
Rational variety
In mathematics, a rational variety is an algebraic variety, over a given field K, which is birationally equivalent to a projective space of some dimension over K. This means that its function field is isomorphic to
the field of all rational functions for some set of indeterminates, where d is the dimension of the variety.
