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Faithful (Eternal Elysium Album)
Faithful may refer to: Film and television * ''Faithful'' (1910 film), an American comedy short directed by D. W. Griffith * ''Faithful'' (1936 film), a British musical drama directed by Paul L. Stein * ''Faithful'' (1996 film), an American crime comedy directed by Paul Mazursky * ''The Faithful'', a Chinese film of 2018 * "Faithful" (''The Handmaid's Tale''), a television episode * "The Faithful" (''Law & Order: Criminal Intent''), a television episode * "The Faithful" (''Supergirl''), a television episode Music Albums * ''Faithful'' (Dusty Springfield album), recorded 1971, released 2015 * ''Faithful'' (Hi-Five album) or the title song, 1993 * ''Faithful'' (Jenn Bostic album) or the title song, 2015 * ''Faithful'' (Marcin Wasilewski album), 2011 * ''Faithful'' (Todd Rundgren album), 1976 * ''Faithful'', a Hillsong album, 2003 Songs * "Faithful" (Common song), 2005 * "Faithful" (Go West song), 1992 * "Faithful", by Drake from ''Views'', 2016 * "Faithful", by Julia ...
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Faithful (1910 Film)
''Faithful'' is a 1910 short comedy film directed by D. W. Griffith and starring Mack Sennett, a future studio owner and comedy director. Cast * Arthur V. Johnson - John Dobbs *Mack Sennett - Zeke (Faithful) * Florence Barker - John's Sweetheart *Kate Bruce - Mother of John's Sweetheart ''uncredited'' *Francis Grandon - Neighbor *Dell Henderson - Bystander *W. Chrystie Miller - Neighbor *Anthony O'Sullivan - Bystander/Neighbor *Frank Powell - Butler (unconfirmed) *Billy Quirk - Neighbor *Dorothy West - Neighbor See also * List of American films of 1910 A ''list'' is any set of items in a row. List or lists may also refer to: People * List (surname) Organizations * List College, an undergraduate division of the Jewish Theological Seminary of America * SC Germania List, German rugby union ... References External links *Faithfulavailable for free download aInternet Archive 1910 films American silent short films Films directed by D. W. Griffith Biograph Company f ...
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Ben (Macklemore Album)
''Ben'' is the third solo studio album by American rapper Macklemore. It was released on March 3, 2023, by Bendo and ADA. It features guest appearances by charlieonnafriday, Collett, DJ Premier, Jackson Lee Morgan, Livingston, Morray, NLE Choppa, Sarah Barthel, Tones and I, and Vic Daggs II. It is his first album in 6 years since his 2017 album ''Gemini'' (2017). The album was recorded between 2020 and 2022. The album garnered positive reviews from critics. ''Ben'' debuted and peaked at number 18 on the ''Billboard'' 200 and spawned five singles: "Chant", "Maniac", "Faithful", "Heroes" and " No Bad Days". Background and promotion Macklemore officially revealed the album's release date and cover art on November 7, 2022. He has stated that much of the album's content was influenced by his relapse with alcohol addiction during the COVID-19 lockdowns: "I think that pain is a catalyst for great art," he said. "I don't want to inflict the pain on myself anymore to make art. It's not ...
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Faith (other)
Faith is confidence or trust in a particular religious belief system. * Faith in Buddhism * Faith in Christianity * Jewish principles of faith * Secular Faith Faith may also refer to: * Bad faith, a legal concept in which a malicious motive on the part of a party in a lawsuit undermines their case * Bad faith (existentialism), ''mauvaise foi'', a philosophical concept wherein one denies one's total freedom, instead choosing to behave as an inert object * Fáith, the Irish for "prophet, seer" * Good faith, ''bona fides'', the mental and moral state of honesty * Religion, any specific system of belief ("one's faith") * Religious belief, the belief in the reality of the mythological, supernatural, or spiritual aspects of a religion * The first of the theological virtues in Catholic theology * Trust (social science) in a person or entity * ''Uberrima fides'' (Utmost good faith), the legal doctrine of certain contractual obligations As a proper name Places in the United States * Fa ...
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Faithfulness
Faithfulness is the concept of unfailingly remaining loyal to someone or something, and putting that loyalty into consistent practice regardless of extenuating circumstances. It may be exhibited by a husband or wife who does not engage in sexual relationships outside of the marriage. It can also mean keeping one's promises no matter the prevailing circumstances, such as certain communities of monks who take a vow of silence. Literally, it is the state of being full of faith in the sense of steady devotion to a person, thing or concept. Etymology Its etymology is distantly related to that of fidelity; indeed, in modern electronic devices, a machine with high "fidelity" is considered "faithful" to its source material. Similarly, a spouse who, inside a sexually exclusive relationship, has sexual relations outside of marriage could be considered as being "unfaithful" as having committed "infidelity". Religions Sexual faithfulness within a marriage is a required tenet in Christia ...
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Faithful (book)
''Faithful'' is a book co-written by Stephen King and Stewart O'Nan. It chronicles exchanges between King and O'Nan about the 2004 Boston Red Sox season, beginning with an e-mail in the summer of 2003, and throughout the 2004 season, from spring training to the World Series. The book was dedicated to Victoria Snelgrove, an Emerson College student who was struck in the eye by a projectile fired by the Boston Police Department during crowd-control actions near Fenway Park following Game 7 of the American League Championship Series, resulting in her death approximately 12 hours later. On May 4, 2007, ''The Boston Globe ''The Boston Globe'' is an American daily newspaper founded and based in Boston, Massachusetts. The newspaper has won a total of 27 Pulitzer Prizes, and has a total circulation of close to 300,000 print and digital subscribers. ''The Boston Glob ...'' reported that HBO would be adapting the book into a six-part miniseries for 2008. In September 2008, King wr ...
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Faithful (baptized Catholic)
This is a glossary of terms used within the Catholic Church. Some terms used in everyday English have a different meaning in the context of the Catholic faith, including brother, confession, confirmation, exemption, faithful, father, ordinary, religious, sister, venerable, and vow. A * Abbess — the female head of a community of nuns (abbey) * Abbot — the male head of a community of monks (monastery) * Acolyte * Actual grace * Ad limina visits — visit by diocesan bishop to the Holy See, usually every five years * Alexandrian Rite * Altar * Altar server * Altarage — the revenue reserved for the chaplain (altarist or altar-thane) in contradistinction to the income of the parish priest, it came to signify the fees received by a priest from the laity when discharging any function for them * Ambo * Ambry * Amovibility * Annulment – ''see: Declaration of Nullity (below)'' * Apostolic administrator * Apostolic Chancery — a former office of the Roman Curia * Apostolic l ...
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Faithful Functor
In category theory, a faithful functor is a functor that is injective on hom-sets, and a full functor is surjective on hom-sets. A functor that has both properties is called a full and faithful functor. Formal definitions Explicitly, let ''C'' and ''D'' be (locally small) categories and let ''F'' : ''C'' → ''D'' be a functor from ''C'' to ''D''. The functor ''F'' induces a function :F_\colon\mathrm_(X,Y)\rightarrow\mathrm_(F(X),F(Y)) for every pair of objects ''X'' and ''Y'' in ''C''. The functor ''F'' is said to be *faithful if ''F''''X'',''Y'' is injectiveJacobson (2009), p. 22 *full if ''F''''X'',''Y'' is surjectiveMac Lane (1971), p. 14 *fully faithful (= full and faithful) if ''F''''X'',''Y'' is bijective for each ''X'' and ''Y'' in ''C''. A mnemonic for remembering the term "full" is that the image of the function fills the codomain; a mnemonic for remembering the term "faithful" is that you can trust (have faith) that F(X)=F(Y) implies X=Y. Properties A faithful functor ...
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Faithful Module
In mathematics, the annihilator of a subset of a module over a ring is the ideal formed by the elements of the ring that give always zero when multiplied by an element of . Over an integral domain, a module that has a nonzero annihilator is a torsion module, and a finitely generated torsion module has a nonzero annihilator. The above definition applies also in the case noncommutative rings, where the left annihilator of a left module is a left ideal, and the right-annihilator, of a right module is a right ideal. Definitions Let ''R'' be a ring, and let ''M'' be a left ''R''-module. Choose a non-empty subset ''S'' of ''M''. The annihilator of ''S'', denoted Ann''R''(''S''), is the set of all elements ''r'' in ''R'' such that, for all ''s'' in ''S'', . In set notation, :\mathrm_R(S)=\ It is the set of all elements of ''R'' that "annihilate" ''S'' (the elements for which ''S'' is a torsion set). Subsets of right modules may be used as well, after the modification of "" in ...
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Faithful Group Action
In mathematics, a group action on a space is a group homomorphism of a given group into the group of transformations of the space. Similarly, a group action on a mathematical structure is a group homomorphism of a group into the automorphism group of the structure. It is said that the group ''acts'' on the space or structure. If a group acts on a structure, it will usually also act on objects built from that structure. For example, the group of Euclidean isometries acts on Euclidean space and also on the figures drawn in it. For example, it acts on the set of all triangles. Similarly, the group of symmetries of a polyhedron acts on the vertices, the edges, and the faces of the polyhedron. A group action on a vector space is called a representation of the group. In the case of a finite-dimensional vector space, it allows one to identify many groups with subgroups of , the group of the invertible matrices of dimension over a field . The symmetric group acts on any set with ...
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Faithful Representation
In mathematics, especially in an area of abstract algebra known as representation theory, a faithful representation ρ of a group on a vector space is a linear representation in which different elements of are represented by distinct linear mappings . In more abstract language, this means that the group homomorphism :\rho: G\to GL(V) is injective (or one-to-one). ''Caveat:'' While representations of over a field are ''de facto'' the same as -modules (with denoting the group algebra of the group ), a faithful representation of is not necessarily a faithful module for the group algebra. In fact each faithful -module is a faithful representation of , but the converse does not hold. Consider for example the natural representation of the symmetric group in dimensions by permutation matrices, which is certainly faithful. Here the order of the group is while the matrices form a vector space of dimension . As soon as is at least 4, dimension counting means that some linear ...
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Kyoto (Tyga Album)
''Kyoto'' is the sixth studio album by American rapper Tyga. It was released on February 16, 2018, by Last Kings Records and Empire Distribution. The album features guest appearances from 24hrs, Gucci Mane, Kyndall and Tory Lanez. Background Tyga announced the album's release date and cover art on January 22, 2018, via his Twitter account. The rapper has teased that the album will be a departure from his rapping style and will be more of a singing focused album and personal than his previous works: Artwork The cover art for the album was illustrated by Japanese artist Hajime Sorayama. It features a fully nude tiger-woman, posing in a provocative manner, over a background made off Japanese flag. The artwork was met with negative receptions from general public and critics alike, who called the image "vulgar" and "disrespectful" to Japanese culture. Singles ''Kyotos lead single "Boss Up" was released on October 4, 2017. The second single "Temperature" was released on December 22 ...
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Yield (album)
''Yield'' is the fifth studio album by American rock band Pearl Jam, released on February 3, 1998. Following a short promotional tour for its previous album, ''No Code'' (1996), Pearl Jam recorded ''Yield'' throughout 1997 at Studio Litho and Studio X in Seattle, Washington. The album was hailed as a return to the band's early, straightforward rock sound, and marked a more collaborative effort from the band as opposed to relying heavily on frontman Eddie Vedder to compose the song lyrics. ''Yield'' received positive reviews and debuted at number two on the ''Billboard'' 200. While like ''No Code'', the album soon began dropping down the charts, ''Yield'' eventually outsold its predecessor. The band did more promotion for the album compared to ''No Code'', including a return to full-scale touring and the release of a music video for the song "Do the Evolution". The record has been certified platinum by the RIAA in the United States. The album is Pearl Jam's last release with drummer ...
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