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 (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

Shine (project)

Shine was a Bubblegum Dance project formed in Sweden in the early 2000s by Zix Productions under the former label Stockhouse. The project was built around the main vocalist Carola Bernhav. During their time active, Shine released two singles in Japan and some songs on compilational sets. Shine is perhaps best known for her song "Loverboy".

Despite no official disbanding ever announced, the project has since been considered abandoned since 2001.

Brief Background

The project Shine was created in 2000 as a Traditional Bubblegum Dance project by Zix producers Guran Florén and Teddy Gustavsson, who are also members of the Bubblegum project Yummie from Sweden, best known as Maestro X and Zed. The project was built around Carola Bernhav, who was 18 years old at the time. From the very beginning, the project was aimed to be marketed as a project in the same vein as popular Bubblegum artists Aqua, Toy-Box, or even Miss Papaya. A lot of people who have heard Shine's music have agreed that Carola's vocals were very similar to Lene Nystrom-Rasted's from Aqua.

Union

Union is the state of being united or joined.

Union may also refer to:

Labor

Education

History and politics

Union (Toni Childs album)

Union is the debut album of the American singer/songwriter Toni Childs. Released in 1988, the album peaked at #63 in the US (where it has since been certified Gold for sales of over 500,000 copies). It also peaked at #1 in New Zealand where it was certified 5x Platinum (75,000 copies sold).

The album was recorded in London, Paris, and Swaziland. Following its release, Childs was nominated for two Grammy Awards (for 'Best New Artist' and for 'Best Rock Vocal Performance (Female)' for the single "Don't Walk Away").

Track listing

All songs written by Toni Childs and David Ricketts except as indicated.

Personnel

Coherent topology

In topology, a coherent topology is a topology that is uniquely determined by a family of subspaces. Loosely speaking, a topological space is coherent with a family of subspaces if it is a topological union of those subspaces. It is also sometimes called the weak topology generated by the family of subspaces, a notion which is quite different from the notion of a weak topology generated by a set of maps.

Definition

Let X be a topological space and let C = {C_α : α ∈ A} be a family of subspaces of X (typically C will be a cover of X). Then X is said to be coherent with C (or determined by C) if X has the final topology coinduced by the inclusion maps

By definition, this is the finest topology on (the underlying set of) X for which the inclusion maps are continuous.

Equivalently, X is coherent with C if either of the following two equivalent conditions holds: