Ubiquity
31Clutchy Hopkins — Genres downtempo, rare groove Occupations musician Years active 1970s(?) present Labels Ubiquity Records, Porter Records …
32Platinum Pied Pipers — Infobox musical artist Name = Platinum Pied Pipers Img capt = Img size = Landscape = Background = group or band Alias = Origin = Detroit, United States Genre = Hip hop, R B Years active = Label = Ubiquity Records Associated acts = URL =… …
33Hollow Earth Expedition — Infobox RPG title= Hollow Earth Expedition subtitle= caption= Hollow Earth Expedition designer= publisher=Exile Studios date=2006 genre=Pulp Fiction system= Ubiquity footnotes=Hollow Earth Expedition is a pulp 1930s role playing game set in the… …
34Kirk Degiorgio — (2010) Kirk Degiorgio (* ca. 1967/1968) ist ein britischer Musiker, Musikproduzent, Plattenlabelbetreiber und DJ. In der Techno Szene wurde er vor allem ab Anfang der 1990er Jahre durch seine Veröffentlichungen unter dem Pseudonym As One bekannt …
35Ohmega Watts — Birth name Milton Campbell Origin Brooklyn, United States Genres Hip hop Years active 2004 to present …
36Nomo — For the baseball player, see Hideo Nomo. Nomo Origin Ann Arbor, United States Genres Afro beat Labels Ubiquity Records Website …
37Aza Raskin — Infobox Person name = Aza Raskin imagesize = 200px caption = Aza Raskin, 2005 birth date = birth year and age|1984 birth place = California, USA education = Math, Physics B.S. (University of Chicago) Physics, Computation and Neural Systems Ph.D… …
38Gareth Knapman — (born 4th March 1981 Birmingham, England) is an English theatre actor and director, and a founding director of [http://www.ubiquitytheatre.co.uk Ubiquity Theatre Company] .CareerDirectly after finishing training at Birmingham (UK) s… …
39Darondo — William Pulliam Born San Francisco, United States Genres Funk, rare groove, California Soul, Afro beat, soul William Pulliam, who performed in the 70s under the name Darondo, was a funk and soul singer who sounded like a combination of Ronald… …
40Ring (mathematics) — This article is about algebraic structures. For geometric rings, see Annulus (mathematics). For the set theory concept, see Ring of sets. Polynomials, represented here by curves, form a ring under addition and multiplication. In mathematics, a… …
