Richmond, Virginia; Brooklyn, New York, United States
Genres
Indie rock Art rock World Baroque pop[1]
Years active
1998–present
Labels
Urban Geek Record, Planetary Records, Barbes Records
Members
Michael Hearst Joshua Camp
Past members
Greg Stare Paul Watson Mark Snyder Taylor Bergren-Chrisman Timothy Quigley Ian Riggs Ben Holmes John Gotschalk Randy Mendicino Josh Roseman Lee Epstein Matt Grason Sean Moran Anthony Mascorro Scot Fitzsimmons Karen Waltuch
Website
oneringzero.com
One Ring Zero is a modern music group led by Joshua Camp and Michael Hearst that melds many genres and sounds to create a unique type of music.
^Jen Carlson (2008-04-03). "One Ring Zero, Band". The Gothamist. Archived from the original on 2008-04-20. Retrieved 2008-04-07.
In ring theory, a branch of mathematics, the zeroring or trivial ring is the unique ring (up to isomorphism) consisting of one element. (Less commonly...
OneRingZero is a modern music group led by Joshua Camp and Michael Hearst that melds many genres and sounds to create a unique type of music. Hearst...
In abstract algebra, an element a of a ring R is called a left zero divisor if there exists a nonzero x in R such that ax = 0, or equivalently if the map...
Hearst is also a founding member of the eclectic musical group OneRingZero. OneRingZero was founded in 1997 by Michael Hearst and Joshua Camp. The groups...
In mathematics, division by zero, division where the divisor (denominator) is zero, is a unique and problematic special case. Using fraction notation,...
a film. Handler wrote the lyrics to the song "Radio", performed by OneRingZero, and "The Gibbons Girl", by Chris Ewen's The Hidden Variable. In 2017...
songs in both French and English, entitled Sophie Auster, with the band OneRingZero, which included a few songs that her father provided the lyrics for...
Flummoxed, collaborated with OneRingZero on the EP Rick Moody and OneRingZero in 2004, and also contributed lyrics to OneRingZero's albums As Smart As We...
is the zeroring (the ring whose only element is zero). For every ring R, there is a unique ring homomorphism Z → R. This says that the ring of integers...
In ring theory, a branch of abstract algebra, a quotient ring, also known as factor ring, difference ring or residue class ring, is a construction quite...
vibrato. The Hohner Claviola is best known for its use by the band OneRingZero and the jazz/folk musician Misha Alperin (Moscow Art Trio). Other musicians...
algebra, a polynomial ring or polynomial algebra is a ring (which is also a commutative algebra) formed from the set of polynomials in one or more indeterminates...
domain (a nontrivial commutative ring in which the product of any two non-zero elements is non-zero) in which every non-zero non-unit element can be written...
local ring is an integral domain. In fact, a regular local ring is a UFD. The following rings are not integral domains. The zeroring (the ring in which...
Brooklyn-based musicians Michael Hearst and Joshua Camp of the musical duo OneRingZero. Using her writer father, Paul Auster's, early translations of French...
Flux Factory. She has contributed song lyrics to the musical group OneRingZero. While in Prague, Goldberg completed her first novel, Kirkus, a story...
field. Except for the zeroring, any ring (with identity) possesses at least one maximal ideal; this follows from Zorn's lemma. A ring is called Noetherian...
radical of the zero ideal. If the nilradical is the zero ideal, the ring is called a reduced ring. The nilradical of a commutative ring is the intersection...
circulates a single one (or zero) bit around the ring. A twisted ring counter, also called switch-tail ring counter, walking ring counter, Johnson counter...
Retrieved February 21, 2007. "As Smart As We Are (The Author Project)". OneRingZero. Retrieved January 5, 2018. "Eggers Together: The First-Ever Joint Interview...
names for the number 0 in English include zero, nought, naught (/nɔːt/), and nil. In contexts where at least one adjacent digit distinguishes it from the...
that may have zero divisors. The construction embeds R in a larger ring, giving every non-zero-divisor of R an inverse in the larger ring. If the homomorphism...