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Politics portal. v. t. e. The following is a list of organizations, both active and defunct, whose ideological beliefs are categorized as neo-Nazism. This includes political parties, terrorist cells/networks, radical paramilitary groups, criminal gangs, social clubs, organized crime syndicates, websites, internet forums, football hooligan firms ...
Union of Democratic Forces. Free Democratic Party. First Party. Freedom Party. Green Party. Independence Party. International. Industrial Workers of the World. Justice Party.
This is a list of active rebel groups around the world. A " rebel group " is defined here as a polity that uses armed conflict in opposition to established government (or governments) for reasons such as to seek political change or to establish, maintain, or to gain independence.
R.A.S. ( R escue A id S ociety), from the movies The Rescuers and The Rescuers Down Under. R.E.D. ( R eliable E xcavation (and) D emolition), a front for one of the warring companies in Team Fortress 2. Red uniforms. S.A.B.R.E., a fictional agency representing the UK, Australia, and India in the video game Evil Genius.
Alt-J –The spoken form of the band ∆, alt + j is the keyboard shortcut used to type ∆ on a Mac computer. ∆ is a mathematical symbol for change. [ 26] AlunaGeorge – From the first names of the members, Aluna Francis and George Reid. Amon Amarth – Named after "Mount Doom", in Tolkien's Elvish speech.
Mon (crest) Yamaguchi-gumi (六代目山口組, Rokudaime Yamaguchi-gumi) The Yamaguchi-gumi is the largest yakuza family, with about 8,200 members. "Yamabishi" (山菱) Sumiyoshi-kai (住吉会) The Sumiyoshi-kai is the second-largest yakuza family, with 4,200 members. Sumiyoshi-kai is a confederation of smaller yakuza groups. Its current head ...
This is a list of fictional sports teams, athletic groups that have been identified by name in works of fiction but do not really exist as such.Teams have been organized by the sport they participate in, followed by the media product they appear in. Specific television episodes are noted when available.
In abstract algebra, a generating set of a group is a subset of the group set such that every element of the group can be expressed as a combination (under the group operation) of finitely many elements of the subset and their inverses . In other words, if is a subset of a group , then , the subgroup generated by , is the smallest subgroup of ...
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