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  1. en.wikipedia.org › wiki › Jordan_SchurJordan Schur - Wikipedia

    Jordan Schur (born 1965) [1] is an American entrepreneur, record executive and film producer. He is currently co-chairman and CEO of the film production company Mimran Schur Pictures.

  2. In mathematics, the Jordan–Schur theorem also known as Jordan's theorem on finite linear groups is a theorem in its original form due to Camille Jordan. In that form, it states that there is a function ƒ ( n ) such that given a finite subgroup G of the group GL( n , C ) of invertible n -by- n complex matrices , there is a subgroup H of G ...

  3. www.imdb.com › name › nm2028525Jordan Schur - IMDb

    Jordan Schur. Producer: Warrior. A veteran of the film, music and entertainment industry, Jordan Schur has garnered a reputation for creating and overseeing innovative and highly profitable ventures.

    • January 1, 1
    • Producer, Executive
    • New York City, New York, USA
    • Jordan Schur
  4. Jordan Schur is Co-Chairman and CEO of the film production company Mimran Schur Pictures. He is also the former President of Geffen Records & MCA Records, the founder of Flip Records and...

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  5. In the mathematical discipline of linear algebra, the Schur decomposition or Schur triangulation, named after Issai Schur, is a matrix decomposition. It allows one to write an arbitrary complex square matrix as unitarily similar to an upper triangular matrix whose diagonal elements are the eigenvalues of the original matrix.

  6. The Schur decomposition of A is given as. A = Q R Q H. with Q ∈ C n × n unitary and R ∈ C n × n upper triangular. Before we prove the Schur decomposition let us discuss some of its properties. The diagonal values of R are the eigenvalues of A.

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  8. Jordan Schur is Co-Chairman and CEO of the film production company Mimran Schur Pictures. He is also the former President of Geffen Records & MCA Records, the founder of Flip Records and Suretone Records as well as the Chairman and CEO of the music, television, and film production company Suretone Entertainment. Property. Value.

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