Gone! (The Cure song)

"Gone!" is a single released by the British group The Cure in 1996, reaching number sixty on the UK Singles Chart. The song was released on the album Wild Mood Swings.

History

A video was recorded for the song at a live concert in Los Angeles in August 1996. The song did not achieve commercial success as it was played infrequently at concerts, although the band did perform it on Later with Jools Holland.

Track listing

UK CD1

UK CD2

Personnel

External links

Gone (Pearl Jam song)

"Gone" is a song by the American rock band Pearl Jam. Written by vocalist Eddie Vedder, "Gone" was released through digital music stores on October 7, 2006 as the third single from the band's eighth studio album, Pearl Jam (2006). The song reached number 40 on the Billboard Modern Rock Tracks chart.

Origin and recording

"Gone" was written by vocalist Eddie Vedder on September 30, 2005, in the Room 1152 (where the band stayed that night), of the Borgata Hotel, located in Atlantic City, New Jersey. It debuted the next night in a solo performance by Vedder at the band's October 1, 2005 concert in Atlantic City, New Jersey at the Borgata Events Center. The band recorded a demo version of the song that was released as a part of the 2005 Holiday single available to fan club members. Vedder on the song:

Lyrics

"Gone" is about leaving everything behind and moving along. The song brings into perspective perceptions that all is not lost if one chooses to incorporate change. When the song was performed on VH1 Storytellers in 2006, Vedder introduced it as "a car song." In an interview Vedder stated:

Mo Hayder

Mo Hayder (born 1962) is a British author of crime and thriller fiction.

She is the author of eight novels. Her debut, Birdman, was published in January 2000 and was an international bestseller. Her second novel, The Treatment, was a Sunday Times bestseller and won the 2002 WH Smith Thumping Good Read award. Her third novel, Tokyo, was published in May 2004 and was another Sunday Times bestseller. Tokyo was published as The Devil of Nanking in the United States in March 2005. Pig Island was her fourth best seller and was published in April 2006. Pig Island was nominated for both a Barry Award for Best British crime novel, and a CWA dagger. Her fifth book, Ritual was the first in The Walking Man series, and was nominated for CWA Ian Fleming Steel Dagger award. Skin is the second book in The Walking Man series, and was released in early 2009. Gone, the third book in The Walking Man series, was released in February 2011; it won the Edgar Award for Best Novel. Her latest novel is Hanging Hill, published 2011.

Range (computer programming)

In computer science, the term range may refer to one of three things:

Range of a variable

The range of a variable is given as the set of possible values that that variable can hold. In the case of an integer, the variable definition is restricted to whole numbers only, and the range will cover every number within its range (including the maximum and minimum). For example, the range of a signed 16-bit integer variable is all the integers from −32,768 to +32,767.

Range of an array

When an array is numerically indexed, its range is the upper and lower bound of the array. Depending on the environment, a warning, a fatal error, or unpredictable behavior will occur if the program attempts to access an array element that is outside the range. In some programming languages, such as C, arrays have a fixed lower bound (zero) and will contain data at each position up to the upper bound (so an array with 5 elements will have a range of 0 to 4). In others, such as PHP, an array may have holes where no element is defined, and therefore an array with a range of 0 to 4 will have up to 5 elements (and a minimum of 2).

Range of a projectile

In physics, assuming a flat Earth with a uniform gravity field, and no air resistance, a projectile launched with specific initial conditions will have a predictable range.

The following applies for ranges which are small compared to the size of the Earth. For longer ranges see sub-orbital spaceflight. The maximum horizontal distance traveled by the projectile

When neglecting air resistance, the range of a projectile will be

If (y₀) is taken to be zero, meaning the object is being launched on flat ground, the range of the projectile will then simplify to

Ideal projectile motion

Ideal projectile motion states that there is no air resistance and no change in gravitational acceleration. This assumption simplifies the mathematics greatly, and is a close approximation of actual projectile motion in cases where the distances travelled are small. Ideal projectile motion is also a good introduction to the topic before adding the complications of air resistance.

Range (particle radiation)

In passing through matter, charged particles ionize and thus lose energy in many steps, until their energy is (almost) zero. The distance to this point is called the range of the particle. The range depends on the type of particle, on its initial energy and on the material through which it passes.

For example, if the ionising particle passing through the material is a positive ion like an alpha particle or proton, it will collide with atomic electrons in the material via Coulombic interaction. Since the mass of the proton or alpha particle is much greater than that of the electron, there will be no significant deviation from the radiation's incident path and very little kinetic energy will be lost in each collision. As such, it will take many successive collisions for such heavy ionising radiation to come to a halt within the stopping medium or material. Maximum energy loss will take place in a head-on collision with an electron.

Since large angle scattering is rare for positive ions, a range may be well defined for that radiation, depending on its energy and charge, as well as the ionisation energy of the stopping medium. Since the nature of such interactions is statistical, the number of collisions required to bring a radiation particle to rest within the medium will vary slightly with each particle (i.e., some may travel further and undergo less collisions than others). Hence, there will be a small variation in the range, known as straggling.