Mr. Big (American band)

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Mr. Big is an American hard rock band, formed in Los Angeles, California, in 1988. The band is a quartet composed of Eric Martin (lead vocals), Paul Gilbert (guitar), Billy Sheehan (bass guitar), and Pat Torpey (drums); The band is noted especially for their musicianship, and scored a number of hits. Their songs were often marked by strong vocals and vocal harmonies. Their hits include "To Be with You" (a number one single in 15 countries in 1992) and "Just Take My Heart".

Mr. Big have remained active and popular for over two decades, despite internal conflicts and changing music trends. They broke up in 2002, but after requests from fans, they reunited in 2009; their first tour was in Japan, in June 2009. To date, Mr. Big has released eight studio albums, the latest being ...The Stories We Could Tell (2014).

The band takes its name from the song by Free, which was eventually covered by the band on their 1993 album, Bump Ahead.

Shine (Mike Oldfield song)

"Shine" is a single by musician Mike Oldfield, released in 1986 (see 1986 in music). "Shine" features Jon Anderson on vocals.

Music video

The music video for "Shine" features use of computer graphics, such as a computer generated game of chess. Oldfield plays a Gibson SG guitar in the video. The video is available on the Elements - The Best of Mike Oldfield DVD.

Track listing

Charts

External links

Shine (Trey Anastasio song)

"Shine" is a song by American musician Trey Anastasio. It was released on October 11, 2005 as a single from the album of the same name. Credited to both Trey Anastasio and Brendan O'Brien, it was recorded in mid-2005 at the Southern Tracks Recording Studio in Atlanta, Georgia. Anastasio admits that "Shine" was written after all of the other tracks on the album, as a way to "tie it all together." It was debuted live on July 24, 2005, at the 10,000 Lakes Festival in Detroit Lakes, Minnesota.

Personnel

External links

Gauge (software)

Gauge is a light weight cross-platform test automation tool. It provides the ability to author test cases in the business language. It has an extremely modular plugin supported architecture, which make it very flexible and scalable. It uses Behavior Driven Development (BDD) and Test-driven development (TDD) for functional testing of the application.

Some of its key features include:

The currently supported languages for test code in gauge are:

Gauge (instrument)

A gauge or gage, in science and engineering, is a device used to make measurements or in order to display certain information, like time. A wide variety of tools exist which serve such functions, ranging from simple pieces of material against which sizes can be measured to complex pieces of machinery. Depending on usage, a gauge can be described as "a device for measuring a physical quantity", for example "to determine thickness, gap in space, diameter of materials, or pressure of flow", or "a device that displays the measurement of a monitored system by the use of a needle or pointer that moves along a calibrated scale".

Basic types

All gauges can be divided into four main types, independent of their actual use.

Norm (mathematics)

In linear algebra, functional analysis, and related areas of mathematics, a norm is a function that assigns a strictly positive length or size to each vector in a vector space—save for the zero vector, which is assigned a length of zero. A seminorm, on the other hand, is allowed to assign zero length to some non-zero vectors (in addition to the zero vector).

A norm must also satisfy certain properties pertaining to scalability and additivity which are given in the formal definition below.

A simple example is the 2-dimensional Euclidean space R² equipped with the Euclidean norm. Elements in this vector space (e.g., (3, 7)) are usually drawn as arrows in a 2-dimensional cartesian coordinate system starting at the origin (0, 0). The Euclidean norm assigns to each vector the length of its arrow. Because of this, the Euclidean norm is often known as the magnitude.

A vector space on which a norm is defined is called a normed vector space. Similarly, a vector space with a seminorm is called a seminormed vector space. It is often possible to supply a norm for a given vector space in more than one way.