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Magic Triangle (Otto Von Schirach Album)
Magic triangle can refer to: *Magic Triangle (Dave Douglas album), ''Magic Triangle'' (Dave Douglas album), an album by trumpeter Dave Douglas *Magic triangle (mathematics), a mathematical concept, also called a perimeter magic triangle *''The Magic Triangle'', an album by American jazz pianist Don Pullen {{disambiguation ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
Magic Triangle (Dave Douglas Album)
''Magic Triangle'' is the eleventh album by the trumpeter Dave Douglas. It was released on the Arabesque label in 1998 and contains performances by Douglas, Chris Potter, James Genus, and Ben Perowsky. accessed May 14, 2018 Reception The review by stated: "Falling between hard bop and avant-garde jazz, the music tugs and pushes at the boundaries of the modern mainstream. Douglas varies the tempos and moods from piece to piece, giving listeners not only expertly played performances but a constantly flowing program. ...[...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
Magic Triangle (mathematics)
A magic triangle is a magic arrangement of the integers from 1 to to triangular figure. Perimeter magic triangle A magic triangle or perimeter magic triangle is an arrangement of the integers from 1 to on the sides of a triangle with the same number of integers on each side, called the ''order'' of the triangle, so that the sum of integers on each side is a constant, the magic sum of the triangle. Unlike magic squares, there are different magic sums for magic triangles of the same order. Any magic triangle has a complementary triangle obtained by replacing each integer in the triangle with . Examples Order-3 magic triangles are the simplest (except for trivial magic triangles of order 1). Other magic triangles Other magic triangles use Triangular number or square number of vertices to form magic figure. Matthew Wright and his students in St. Olaf College developed magic triangles with square numbers. In their magic triangles, the sum of the k-th row and the (n-k+1)-th r ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
