Cardinal Secretary Of Briefs
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Cardinal Secretary Of Briefs
Cardinal or The Cardinal may refer to: Animals * Cardinal (bird) or Cardinalidae, a family of North and South American birds **''Cardinalis'', genus of cardinal in the family Cardinalidae **''Cardinalis cardinalis'', or northern cardinal, the common cardinal of eastern North America * ''Argynnis pandora'', a species of butterfly * Cardinal tetra, a freshwater fish * ''Paroaria'', a South American genus of birds, called red-headed cardinals or cardinal-tanagers Businesses * Cardinal Brewery, a brewery founded in 1788 by François Piller, located in Fribourg, Switzerland * Cardinal Health, a health care services company Christianity * Cardinal (Catholic Church), a senior official of the Catholic Church **Member of the College of Cardinals * Cardinal (Church of England), either of two members of the College of Minor Canons of St. Paul's Cathedral Entertainment Films * Cardinals (film), ''Cardinals'' (film), a 2017 Canadian film * The Cardinal (1936 film), ''The Cardinal'' (19 ...
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Cardinal (bird)
Cardinalidae (often referred to as the "cardinal-grosbeaks" or simply the "cardinals") is a family of New World-endemic passerine birds that consists of cardinals, grosbeaks, and buntings. It also includes several birds such as the tanager-like '' Piranga'' and the warbler-like '' Granatellus''. As such, membership of this group is not easily defined by a single or even a set of physical characteristics, but instead by molecular work. In general they are medium to large songbirds with stout features, some with large heavy bills. Members of this group are beloved for their brilliant red, yellow, or blue plumages seen in many of the breeding males in this family. Most species are monogamous breeders that nest in open-cup nests, with many taking turn incubating the nest and taking care of their young. Most are arboreal species though the dickcissel is a ground-dwelling prairie bird. Conservation-wise most members of this family are considered least concern by the IUCN Red Li ...
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The Cardinals (rock Band)
The Cardinals were an American R&B group of the 1950s. Sharing a legacy with the Orioles, The Cardinals are remembered as one of the best R&B ballad acts to come out of Baltimore. Origins The Cardinals’ career began in 1946 (one year before The Orioles) when Leon Hardy and Meredith Brothers convinced Donald Johnson to join them in harmony on the corner of Gay Street and Forest. Johnson drafted his friend Ernie Warren to round out a quartet and the new group on the block became The Mellotones. They did the usual round of Baltimore bars and nightclubs for experience, singing the songs of black and white pop groups such as The Fortunes, The Ink Spots, and The Ames Brothers. They picked up a fifth member, Jack Aydelotte, when he and they were separately scheduled to perform on The Major Baumgartner Show, a local TV talent show. They never got on the air as the show ran overtime, but thanks to the booking they now had five members including an accompanist (Jack also played guitar ...
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Large Cardinal
In the mathematical field of set theory, a large cardinal property is a certain kind of property of transfinite cardinal numbers. Cardinals with such properties are, as the name suggests, generally very "large" (for example, bigger than the least α such that α=ωα). The proposition that such cardinals exist cannot be proved in the most common axiomatization of set theory, namely ZFC, and such propositions can be viewed as ways of measuring how "much", beyond ZFC, one needs to assume to be able to prove certain desired results. In other words, they can be seen, in Dana Scott's phrase, as quantifying the fact "that if you want more you have to assume more". There is a rough convention that results provable from ZFC alone may be stated without hypotheses, but that if the proof requires other assumptions (such as the existence of large cardinals), these should be stated. Whether this is simply a linguistic convention, or something more, is a controversial point among distinct phil ...
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Cardinal Number
In mathematics, cardinal numbers, or cardinals for short, are a generalization of the natural numbers used to measure the cardinality (size) of sets. The cardinality of a finite set is a natural number: the number of elements in the set. The '' transfinite'' cardinal numbers, often denoted using the Hebrew symbol \aleph ( aleph) followed by a subscript, describe the sizes of infinite sets. Cardinality is defined in terms of bijective functions. Two sets have the same cardinality if, and only if, there is a one-to-one correspondence (bijection) between the elements of the two sets. In the case of finite sets, this agrees with the intuitive notion of size. In the case of infinite sets, the behavior is more complex. A fundamental theorem due to Georg Cantor shows that it is possible for infinite sets to have different cardinalities, and in particular the cardinality of the set of real numbers is greater than the cardinality of the set of natural numbers. It is also possible ...
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Cardinal Vowel
Cardinal vowels are a set of reference vowels used by phoneticians in describing the sounds of languages. They are classified depending on the position of the tongue relative to the roof of the mouth, how far forward or back is the highest point of the tongue, and the position of the lips (rounded or unrounded). A cardinal vowel is a vowel sound produced when the tongue is in an extreme position, either front or back, high or low. The current system was systematised by Daniel Jones in the early 20th century, though the idea goes back to earlier phoneticians, notably Ellis and Bell. Table of cardinal vowels Three of the cardinal vowels—, and —have articulatory definitions. The vowel is produced with the tongue as far forward and as high in the mouth as is possible (without producing friction), with spread lips. The vowel is produced with the tongue as far back and as high in the mouth as is possible, with protruded lips. This sound can be approximated by adopting t ...
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Cardinal Numeral
In linguistics, and more precisely in traditional grammar, a cardinal numeral (or cardinal number word) is a part of speech used to count. Examples in English are the words ''one'', ''two'', ''three'', and the compounds ''three hundred ndforty-two'' and ''nine hundred ndsixty''. Cardinal numerals are classified as definite, and are related to ordinal numbers, such as the English ''first'', ''second'', ''third'', etc. See also * Arity * Cardinal number for the related usage in mathematics * English numerals (in particular the '' Cardinal numbers'' section) * Distributive number * Multiplier * Numeral for examples of number systems * Ordinal number In set theory, an ordinal number, or ordinal, is a generalization of ordinal numerals (first, second, th, etc.) aimed to extend enumeration to infinite sets. A finite set can be enumerated by successively labeling each element with the leas ... * Valency Reference01863970499s Notes Numerals {{grammar-stu ...
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Phasma
''Phasma'' is an Australasian genus of stick insects in the family Phasmatidae, subfamily Phasmatinae and tribe Phasmatini. Species The Catalogue of Life The Catalogue of Life is an online database that provides an index of known species of animals, plants, fungi, and microorganisms. It was created in 2001 as a partnership between the global Species 2000 and the American Integrated Taxonomic I ... lists: * '' Phasma gigas'' (Linnaeus, 1758) - type species (as ''Phasma empusa'' Lichtenstein) * '' Phasma marosense'' Hennemann, 1998 * '' Phasma reinwardtii'' Haan, 1842 Additional images File:Phasma-reinwardtii-female.jpg, Adult female '' Phasma reinwardtii'' specimen References External links * {{Taxonbar, from=Q10626677 Phasmatodea genera Phasmatodea of Asia ...
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Sword Art Online
is a Japanese light novel series written by Reki Kawahara and illustrated by abec. The series takes place in the then-near future and focuses on protagonists Kazuto "Kirito" Kirigaya and Asuna Yuuki as they play through various virtual reality MMORPG worlds. Kawahara originally wrote the series as a web novel on his website from 2002 to 2008. The light novels began publication on ASCII Media Works' Dengeki Bunko imprint from April 10, 2009, with a spin-off series launching in October 2012. The series has spawned twelve manga adaptations published by ASCII Media Works and Kadokawa. The novels and the manga adaptations have been licensed for release in North America by Yen Press. An anime television series produced by A-1 Pictures, known simply as '' Sword Art Online'', aired in Japan between July and December 2012, with a television film ''Sword Art Online: Extra Edition'' airing on December 31, 2013, and a second season, titled ''Sword Art Online II'', airing be ...
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The Cardinal (play)
''The Cardinal'' is a tragedy by James Shirley, written in the Caroline era. It was licensed for performance by Sir Henry Herbert, the Master of the Revels, on 25 November 1641, and first published in 1653. The play belongs to the final phase of Shirley's career as a London playwright, when he was no longer serving as the house dramatist of Queen Henrietta's Men. ''The Cardinal'' was acted instead by the King's Men at the Blackfriars Theatre. The play was published in ''Six New Plays'', an octavo collection of Shirley's works issued by the stationers Humphrey Moseley and Humphrey Robinson in 1653 – one of a series of Shirley collections from this era. Nineteenth-century and twentieth-century critics, including Edmund Gosse Sir Edmund William Gosse (; 21 September 184916 May 1928) was an English poet, author and critic. He was strictly brought up in a small Protestant sect, the Plymouth Brethren, but broke away sharply from that faith. His account of his childhoo . ...
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Cardinal (comics)
Cardinal (also known as Harrier) is a fictional character, a supervillain appearing in American comic books published by Marvel Comics. He is African American. Publication history Cardinal first appeared in ''New Warriors'' #28 and was created by Fabian Nicieza and Darick Robertson. Cardinal has appeared in the pages of ''New Warriors'', '' Night Thrasher'', and ''Thunderbolts''. Fictional character biography Donald Joshua Clendenon is a Vietnam War veteran. While on a mission in Rhodesia, he conceives a child named Valerie Barnhardt with fellow mercenary buddy Sprocket (Amelia Barnhardt). At some point, Clendenon is outfitted with a powered suit of armor and took the name Cardinal. Cardinal first appeared as a bodyguard for arms smuggler Jeremy Swimming-Bear (aka "Sea Urchin"). The plot was foiled by the New Warriors. Broken out of prison by his allies, the Air Force, he and the team went after the New Warriors, but were defeated and sent back to prison. Some time later, Ai ...
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Cardinal (The Americans)
"Cardinal" is the second episode of the second season of the American television drama series ''The Americans'', and the 15th overall episode of the series. It originally aired on FX in the United States on March 5, 2014. Plot Elizabeth stays mainly close to home to keep watch over the neighborhood and the children. She only ventures out to drop them off at the movies, in order to help Lucia (Aimee Carrero), a former Sandinista-turned agent, with her asset's overdose. Meanwhile, Philip investigates Fred (John Carroll Lynch), the Connors' asset, only to be trapped by him in his house. Philip must convince him that they are all on the same side and in danger. Fred reveals information about a military project soon to be moved. Elsewhere, Nina tells Stan about a Rezidentura "walk-in" wanting to help them. Stan and the FBI learn the man is Bruce Dameran, an employee of the World Bank. Production The episode was written by Joel Fields and series creator Joe Weisberg and directed by ...
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Cardinal (TV Series)
''Cardinal'' is a Canadian crime drama television series, which was first broadcast on January 25, 2017, on CTV (in English) and Super Écran (in French)."CTV and Super Écran Partner on New Serialized Drama"
. ''Broadcaster'', February 11, 2016.
The series adapts the novels of crime writer , focusing on police detective John Cardinal () and his partner Lise Delorme ( Karine Vanasse) ...
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