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"Parabola" is a song by American rock band Tool.The song was released as the second single from their third studio album Lateralus.Initially released in 2002 as a promo only, the single was re-released on December 20, 2005, which includes the song and a DVD containing the music video and an optional "dual" audio commentary on the video by Jello Biafra of Dead Kennedys.
Parabola. Part of a parabola (blue), with various features (other colours). The complete parabola has no endpoints. In this orientation, it extends infinitely to the left, right, and upward. The parabola is a member of the family of conic sections. In mathematics, a parabola is a plane curve which is mirror-symmetrical and is approximately U ...
Lateralus (/ ˌ l æ t ə ˈ r æ l ə s /) [2] is the third studio album by the American rock band Tool.It was released on May 15, 2001, through Volcano Entertainment.The album was recorded at Cello Studios in Hollywood and The Hook, Big Empty Space, and The Lodge, in North Hollywood, between October 2000 and January 2001.
Paraboloid. In geometry, a paraboloid is a quadric surface that has exactly one axis of symmetry and no center of symmetry. The term "paraboloid" is derived from parabola, which refers to a conic section that has a similar property of symmetry. Every plane section of a paraboloid by a plane parallel to the axis of symmetry is a parabola.
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Lateralus (song) Excerpt of "Lateralus". Wikiquote has quotations related to Lateralus (song). " Lateralus " is a song by American rock band Tool. The song is the third single and title track of their third studio album Lateralus .
Schism (song) Cover for the promotional single of "Schism". Wikiquote has quotations related to Schism (song). " Schism " is a song by American rock band Tool. It was the first single and music video from their third full-length album, Lateralus. In 2002, Tool won the Grammy Award for Best Metal Performance for the song. [ 2] ".
The universal parabolic constant is a mathematical constant . It is defined as the ratio, for any parabola, of the arc length of the parabolic segment formed by the latus rectum to the focal parameter. The focal parameter is twice the focal length. The ratio is denoted P. [ 1][ 2][ 3] In the diagram, the latus rectum is pictured in blue, the ...