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SuperGroup
Supergroup or super group may refer to: * Supergroup (music), a music group formed by artists who are already notable or respected in their fields * Supergroup (physics), a generalization of groups, used in the study of supersymmetry * Supergroup (''City of Heroes''), the term for player guilds in the ''City of Heroes'' MMORPG * Superdry, a British clothing company, formerly traded as SuperGroup plc * ''Supergroup'' (TV series), a VH1 reality show * ''Super Group'', an album by Shonen Knife * Supergroup (stratigraphy), a geological unit * Supergroup (biology), one of a number of taxonomic groups proposed for Eukaryotes * Super-group, a team of superheroes who work together * Supergroup, a rarely used term in mathematics for the counterpart of a subgroup * In L-carrier, a multiplexed group of Channel Groups * Super Group the holding company for online sports betting and gaming businesses: Betway Betway is an online gambling company. Founded in 2006, it offers betting and gamblin ...
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Superdry
Superdry plc (stylised as SUPERDRY®︎冒険魂) is a UK branded clothing company, and owner of the Superdry label. Superdry products combine vintage American styling with Japanese-inspired graphics. It is listed on the London Stock Exchange. History Cult Clothing Co was established by Ian Hibbs and Julian Dunkerton in Cheltenham in 1985. During this period, Dunkerton met James Holder, who at the time was running skatewear brand Bench. In 2003, they joined forces to found Superdry, opening its first store in Covent Garden in London in 2004. Under Theo Karpathios, a nationwide then global expansion of Superdry took place. The business floated on the London Stock Exchange in March 2010. The company issued a profits warning and placed its store opening plans under review in February 2012; the share price quickly dropped by 18%. On 22 October 2014, it was announced that Dunkerton had stepped down as CEO of Superdry and been replaced by Euan Sutherland, the ex-CEO of The Co ...
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Supergroup (music)
A supergroup is a musical group whose members are successful as solo artists or as members of other successful groups. The term became popular in the late 1960s when members of already successful rock groups recorded albums together, after which they normally disband. Charity supergroups, in which prominent musicians perform or record together in support of a particular cause, have been common since the 1980s. The term is most common context of rock and pop music, but it has occasionally been applied to other musical genres. For example, opera superstars The Three Tenors ( José Carreras, Plácido Domingo, and Luciano Pavarotti) have been called a supergroup. A supergroup sometimes forms as a side project for a single recording project or other ''ad hoc'' purposes, with no intention that the group will remain together afterwards. In other instances, the group may become the primary focus of the members' career. History '' Rolling Stone'' editor Jann Wenner credited Britis ...
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Supergroup (physics)
The concept of supergroup is a generalization of that of group. In other words, every supergroup carries a natural group structure, but there may be more than one way to structure a given group as a supergroup. A supergroup is like a Lie group in that there is a well defined notion of smooth function defined on them. However the functions may have even and odd parts. Moreover, a supergroup has a super Lie algebra which plays a role similar to that of a Lie algebra for Lie groups in that they determine most of the representation theory and which is the starting point for classification. Details More formally, a Lie supergroup is a supermanifold ''G'' together with a multiplication morphism \mu :G \times G\rightarrow G, an inversion morphism i : G \rightarrow G and a unit morphism e: 1 \rightarrow G which makes ''G'' a group object in the category of supermanifolds. This means that, formulated as commutative diagrams, the usual associativity and inversion axioms of a group conti ...
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Supergroup (City Of Heroes)
''City of Heroes'' (''CoH'') was a massively multiplayer online role-playing game which was developed by Cryptic Studios and published by NCSOFT. The game was launched in North America on April 28, 2004, and in Europe by NCsoft Europe on February 4, 2005, with English, German and French servers. In the game, players created super-powered player characters that could team up with others to complete missions and fight criminals belonging to various gangs and organizations in the fictional Paragon City. Twenty-three free major updates for ''City of Heroes'' were released before its shutdown. The final live update, "Where Shadows Lie", was released on May 31, 2012. On August 31, 2012, NCsoft terminated its Paragon Studios development team, ending all production on ''City of Heroes'' with the last day of services on November 30, 2012. In April 2019, source code capable of running a ''City of Heroes'' server was distributed widely. This made it possible to create ''City of Heroes'' ...
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Supergroup (TV Series)
''Supergroup'' is an American reality television show which aired on VH1 in 2006. The show followed five well-known hard rock and heavy metal musicians over a 12-day period during which they lived together in a Las Vegas mansion owned by Nico Santucci in order to create, plan and perform a live show together. The show, which aired in seven segments, starred band members Sebastian Bach, Jason Bonham, Scott Ian, Ted Nugent and Evan Seinfeld. Doc McGhee, who had previously worked with Bach and his band Skid Row, appeared as the band's manager. Journalist Lonn Friend and photographer Ross Halfin, who were long-time contributors for other VH1 features such as Behind the Music, appeared on the show. Band The members of the band dubbed their band project Damnocracy, suggested by lead singer Sebastian Bach after hearing Scott Ian say "a god damn democracy, but we can't use 'god damn'" in response to their inability to come up with a band name everybody liked. Previously, the name F ...
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Super Group
''Super Group'' is an album by the Japanese rock trio Shonen Knife. It was released in Japan on 7 November 2008, in the USA on 20 May 2009, and in the UK and Europe in 2010. The original Japanese CD issue was released as a mini-LP cartoon package with a gatefold and poster inside. The album contains Shonen Knife typical Ramones-like pop punk and a cover of Paul McCartney's tune "Jet". Track listing All tracks written by Naoko Yamano except " Jet," written by Paul and Linda McCartney, and " Top Of The World" by Richard Carpenter. # "Super Group" # "Slug" # "Muddy Bubbles Hell" # "Deer Biscuits" # "BBQ Party" # "Pyramid Power" # "Time Warp" # "Na Na Na" # "Your Guitar" # " Jet" # "Top of the World" Bonus tracks * "Evil Birds" (US version) * "Lazybone (Live)" (UK version) * "Muddy Bubbles Hell (Live)" (UK version) * "Riding on the Rocket (Live)" (UK version) Personnel *Naoko Yamano is a Japanese musician, best known as a founding member, singer/guitarist, and primary ...
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Supergroup (stratigraphy)
A stratigraphic unit is a volume of rock of identifiable origin and relative age range that is defined by the distinctive and dominant, easily mapped and recognizable petrographic, lithologic or paleontologic features ( facies) that characterize it. Units must be ''mappable'' and ''distinct'' from one another, but the contact need not be particularly distinct. For instance, a unit may be defined by terms such as "when the sandstone component exceeds 75%". Lithostratigraphic units Sequences of sedimentary and volcanic rocks are subdivided the basis of their shared or associated lithology. Formally identified lithostratigraphic units are structured in a hierarchy of lithostratigraphic rank, higher rank units generally comprising two or more units of lower rank. Going from smaller to larger in rank, the main lithostratigraphic ranks are Bed, Member, Formation, Group and Supergroup. Formal names of lithostratigraphic units are assigned by geological surveys. Units of formation or ...
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Geological Unit
A stratigraphic unit is a volume of rock of identifiable origin and relative age range that is defined by the distinctive and dominant, easily mapped and recognizable petrographic, lithologic or paleontologic features (facies) that characterize it. Units must be ''mappable'' and ''distinct'' from one another, but the contact need not be particularly distinct. For instance, a unit may be defined by terms such as "when the sandstone component exceeds 75%". Lithostratigraphic units Sequences of sedimentary and volcanic rocks are subdivided the basis of their shared or associated lithology. Formally identified lithostratigraphic units are structured in a hierarchy of lithostratigraphic rank, higher rank units generally comprising two or more units of lower rank. Going from smaller to larger in rank, the main lithostratigraphic ranks are Bed, Member, Formation, Group and Supergroup. Formal names of lithostratigraphic units are assigned by geological surveys. Units of formation or ...
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Supergroup (biology)
A supergroup, in evolutionary biology, is a large group of organisms that share one common ancestor and have important defining characteristics. It is an informal, mostly arbitrary rank in biological taxonomy that is often greater than phylum or kingdom, although some supergroups are also treated as phyla. Eukaryotic supergroups Since the decade of 2000's, the eukaryotic tree of life (abbreviated as eToL) has been divided into 5–8 major groupings called 'supergroups'. These groupings were established after the idea that only monophyletic groups should be accepted as ranks, as an alternative to the use of paraphyletic kingdom Protista. In the early days of the eToL six traditional supergroups were considered: Amoebozoa, Opisthokonta, "Excavata", Archaeplastida, "Chromalveolata" and Rhizaria. Since then, the eToL has been rearranged profoundly, and most of these groups were found as paraphyletic or lacked defining morphological characteristics that unite their members, whi ...
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Eukaryotes
Eukaryotes () are organisms whose cells have a nucleus. All animals, plants, fungi, and many unicellular organisms, are Eukaryotes. They belong to the group of organisms Eukaryota or Eukarya, which is one of the three domains of life. Bacteria and Archaea (both prokaryotes) make up the other two domains. The eukaryotes are usually now regarded as having emerged in the Archaea or as a sister of the Asgard archaea. This implies that there are only two domains of life, Bacteria and Archaea, with eukaryotes incorporated among archaea. Eukaryotes represent a small minority of the number of organisms, but, due to their generally much larger size, their collective global biomass is estimated to be about equal to that of prokaryotes. Eukaryotes emerged approximately 2.3–1.8 billion years ago, during the Proterozoic eon, likely as flagellated phagotrophs. Their name comes from the Greek εὖ (''eu'', "well" or "good") and κάρυον (''karyon'', "nut" or "kernel"). Euk ...
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Superhero
A superhero or superheroine is a stock character that typically possesses ''superpowers'', abilities beyond those of ordinary people, and fits the role of the hero, typically using his or her powers to help the world become a better place, or dedicating themselves to protecting the public and fighting crime. Superhero fiction is the genre of fiction that is centered on such characters, especially, since the 1930s, in American comic books (and later in Hollywood films, film serials, television and video games), as well as in Japanese media (including kamishibai, tokusatsu, manga, anime and video games). Superheroes come from a wide array of different backgrounds and origins. Some superheroes (for example, Batman and Iron Man) derive their status from advanced technology they create and use, while others (such as Superman and Spider-Man) possess non-human or superhuman biology or study and practice magic to achieve their abilities (such as Zatanna and Doctor Str ...
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Subgroup
In group theory, a branch of mathematics, given a group ''G'' under a binary operation ∗, a subset ''H'' of ''G'' is called a subgroup of ''G'' if ''H'' also forms a group under the operation ∗. More precisely, ''H'' is a subgroup of ''G'' if the restriction of ∗ to is a group operation on ''H''. This is often denoted , read as "''H'' is a subgroup of ''G''". The trivial subgroup of any group is the subgroup consisting of just the identity element. A proper subgroup of a group ''G'' is a subgroup ''H'' which is a proper subset of ''G'' (that is, ). This is often represented notationally by , read as "''H'' is a proper subgroup of ''G''". Some authors also exclude the trivial group from being proper (that is, ). If ''H'' is a subgroup of ''G'', then ''G'' is sometimes called an overgroup of ''H''. The same definitions apply more generally when ''G'' is an arbitrary semigroup, but this article will only deal with subgroups of groups. Subgroup tests Suppose ...
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