Similarities between A Swingin' Christmas (Featuring The Count Basie Big Band) and Tony Bennett
A Swingin' Christmas (Featuring The Count Basie Big Band) and Tony Bennett have 10 things in common (in Unionpedia): AllMusic, Antonia Bennett, Apollo Theater, Barnes & Noble, Columbia Records, Count Basie Orchestra, Duets II (Tony Bennett album), Duets: An American Classic, Grammy Award for Best Traditional Pop Vocal Album, Vocal jazz.
AllMusic
AllMusic (previously known as All Music Guide or AMG) is an online music guide.
A Swingin' Christmas (Featuring The Count Basie Big Band) and AllMusic · AllMusic and Tony Bennett ·
Antonia Bennett
Antonia Bennett (born April 7, 1974) is an American singer of adult alternative music, standards, and jazz.
A Swingin' Christmas (Featuring The Count Basie Big Band) and Antonia Bennett · Antonia Bennett and Tony Bennett ·
Apollo Theater
The Apollo Theater at 253 West 125th Street between Adam Clayton Powell Jr. Boulevard (formerly Seventh Avenue) and Frederick Douglass Boulevard (formerly Eighth Avenue) in the Harlem neighborhood of Manhattan, New York City, pp.528-29 is a music hall which is a noted venue for African-American performers.
A Swingin' Christmas (Featuring The Count Basie Big Band) and Apollo Theater · Apollo Theater and Tony Bennett ·
Barnes & Noble
Barnes & Noble, Inc., a Fortune 500 company, is the bookseller with the largest number of retail outlets in the United States, and a retailer of content, digital media, and educational products.
A Swingin' Christmas (Featuring The Count Basie Big Band) and Barnes & Noble · Barnes & Noble and Tony Bennett ·
Columbia Records
Columbia Records is an American record label owned by Sony Music Entertainment, a subsidiary of Sony Corporation of America, the North American division of Japanese conglomerate Sony.
A Swingin' Christmas (Featuring The Count Basie Big Band) and Columbia Records · Columbia Records and Tony Bennett ·
Count Basie Orchestra
The Count Basie Orchestra is a 16 to 18 piece big band, one of the most prominent jazz performing groups of the swing era, founded by Count Basie in 1935 and recording regularly from 1936.
A Swingin' Christmas (Featuring The Count Basie Big Band) and Count Basie Orchestra · Count Basie Orchestra and Tony Bennett ·
Duets II (Tony Bennett album)
Duets II is an album by Tony Bennett, released on September 20, 2011.
A Swingin' Christmas (Featuring The Count Basie Big Band) and Duets II (Tony Bennett album) · Duets II (Tony Bennett album) and Tony Bennett ·
Duets: An American Classic
Duets: An American Classic is an album by Tony Bennett, released in 2006.
A Swingin' Christmas (Featuring The Count Basie Big Band) and Duets: An American Classic · Duets: An American Classic and Tony Bennett ·
Grammy Award for Best Traditional Pop Vocal Album
The Grammy Award for Best Traditional Pop Vocal Album is an award presented to recording artists at the Grammy Awards, a ceremony that was established in 1958 and originally called the Gramophone Awards.
A Swingin' Christmas (Featuring The Count Basie Big Band) and Grammy Award for Best Traditional Pop Vocal Album · Grammy Award for Best Traditional Pop Vocal Album and Tony Bennett ·
Vocal jazz
Vocal jazz or jazz singing is an instrumental approach to the voice, where the singer can match the instruments in their stylistic approach to the lyrics, improvised or otherwise, or through scat singing; that is, the use of non-morphemic syllables to imitate the sound of instruments.
A Swingin' Christmas (Featuring The Count Basie Big Band) and Vocal jazz · Tony Bennett and Vocal jazz ·
The list above answers the following questions
- What A Swingin' Christmas (Featuring The Count Basie Big Band) and Tony Bennett have in common
- What are the similarities between A Swingin' Christmas (Featuring The Count Basie Big Band) and Tony Bennett
A Swingin' Christmas (Featuring The Count Basie Big Band) and Tony Bennett Comparison
A Swingin' Christmas (Featuring The Count Basie Big Band) has 39 relations, while Tony Bennett has 422. As they have in common 10, the Jaccard index is 2.17% = 10 / (39 + 422).
References
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