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Characters In Book VI Of The Aeneid
Character or Characters may refer to: Arts, entertainment, and media Literature * Character (novel), ''Character'' (novel), a 1936 Dutch novel by Ferdinand Bordewijk * Characters (Theophrastus), ''Characters'' (Theophrastus), a classical Greek set of character sketches attributed to Theophrastus Music * Characters (John Abercrombie album), ''Characters'' (John Abercrombie album), 1977 * Character (Dark Tranquillity album), ''Character'' (Dark Tranquillity album), 2005 * Character (Julia Kent album), ''Character'' (Julia Kent album), 2013 * Character (Rachael Sage album), ''Character'' (Rachael Sage album), 2020 * Characters (Stevie Wonder album), ''Characters'' (Stevie Wonder album), 1987 Types of entity * Character (arts), an agent within a work of art, including literature, drama, cinema, opera, etc. * Character sketch or character, a literary description of a character type * Game character (other), various types of characters in a video game or role playing game * ...
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Character (novel)
''Character'' (original Dutch title ) is a novel by Dutch author Ferdinand Bordewijk published in 1936. Subtitled "", "a novel of son and father", it is a ''Bildungsroman'' that traces the relationship between a stern father and his son. ''Character'' is Bordewijk's best-known novel, and the basis for a Character (film), 1997 film of the same name. References

1936 novels Dutch bildungsromans Realist novels Novels set in the 1920s Novels set in the Netherlands Dutch novels adapted into films {{1930s-bildungsroman-stub ...
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Character (mathematics)
In mathematics, a character is (most commonly) a special kind of function from a group to a field (such as the complex numbers). There are at least two distinct, but overlapping meanings. Other uses of the word "character" are almost always qualified. Multiplicative character A multiplicative character (or linear character, or simply character) on a group ''G'' is a group homomorphism from ''G'' to the multiplicative group of a field , usually the field of complex numbers. If ''G'' is any group, then the set Ch(''G'') of these morphisms forms an abelian group under pointwise multiplication. This group is referred to as the character group of ''G''. Sometimes only ''unitary'' characters are considered (thus the image is in the unit circle); other such homomorphisms are then called ''quasi-characters''. Dirichlet characters can be seen as a special case of this definition. Multiplicative characters are linearly independent, i.e. if \chi_1,\chi_2, \ldots , \chi_n are diffe ...
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Sacramental Character
According to some Christian denominations, a sacramental character is an indelible spiritual ''mark'' (the meaning of the word ''character'' in Latin) imprinted by any of three of the seven sacraments: baptism, confirmation, and holy orders. History The doctrine was expressed by Augustine of Hippo in his religious controversies. The doctrine of the sacramental character was dogmatically defined at the 16th century Council of Trent. Teaching by Christian denomination Catholicism This teaching is expressed as follows in the ''Catechism of the Catholic Church'' (1992), §1121: If it is doubtful whether a person has received the sacrament, the sacrament may be administered conditionally (using words such as for conditional baptism: "If thou art not baptized, I baptize thee in the name of the Father and of the Son and of the Holy Spirit"). However, such an administration is only valid and effective to the extent that no valid administration of the same sacrament has already ...
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Character (income Tax)
Character is the type of income to calculate the taxpayer's tax liability. In the United States, the Supreme Court decided ( Commissioner v. Glenshaw Glass Co.) that income is an accession to wealth, however capital gain is of different character from ordinary income. Ordinary income includes earned wage income and interest income from lending. Capital Income U.S. The IRS characterizes income or loss as a capital gain or loss depending on how the taxpayer generates the gain or loss. When the taxpayer invests in real estate or security and then later sells that piece of real estate or security, the IRS characterizes the amount that exceeds the purchase price as capital income while the amount that falls short of the purchase price is capital loss. The IRS refers to the purchase price as the tax basis. When the IRS characterizes income as capital gain, it enjoys a lower tax rate than ordinary income. Ordinary Income U.S. The IRS characterizes ordinary income as income gene ...
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Chinese Characters
Chinese characters () are logograms developed for the writing of Chinese. In addition, they have been adapted to write other East Asian languages, and remain a key component of the Japanese writing system where they are known as '' kanji''. Chinese characters in South Korea, which are known as '' hanja'', retain significant use in Korean academia to study its documents, history, literature and records. Vietnam once used the ''chữ Hán'' and developed chữ Nôm to write Vietnamese before turning to a romanized alphabet. Chinese characters are the oldest continuously used system of writing in the world. By virtue of their widespread current use throughout East Asia and Southeast Asia, as well as their profound historic use throughout the Sinosphere, Chinese characters are among the most widely adopted writing systems in the world by number of users. The total number of Chinese characters ever to appear in a dictionary is in the tens of thousands, though most are g ...
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Character (computing)
In computer and machine-based telecommunications terminology, a character is a unit of information that roughly corresponds to a grapheme, grapheme-like unit, or symbol, such as in an alphabet or syllabary in the written form of a natural language. Examples of characters include letters, numerical digits, common punctuation marks (such as "." or "-"), and whitespace. The concept also includes control characters, which do not correspond to visible symbols but rather to instructions to format or process the text. Examples of control characters include carriage return and tab as well as other instructions to printers or other devices that display or otherwise process text. Characters are typically combined into strings. Historically, the term ''character'' was used to denote a specific number of contiguous bits. While a character is most commonly assumed to refer to 8 bits (one byte) today, other options like the 6-bit character code were once popular, and the 5-bit Bau ...
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Character (symbol)
A character is a semiotic sign or symbol, or a glyph typically a letter, a numerical digit, an ideogram, a hieroglyph, a punctuation mark or another typographic mark. History The Ancient Greek word ('charaktīr') is an agent noun of the verb (''charassō'') with a meaning "to sharpen, to whet", and also "to make cake", from a PIE root ' "cut" also continued in Irish ''gearr'' and English ''gash'', which is perhaps an early loan ultimately from the same Greek root. A is thus an "engraver", originally in the sense of a craftsman, but then also used for a tool used for engraving, and for a stamp for minting coins. From the stamp, the meaning was extended to the stamp impression, Plato using the noun in the sense of "engraved mark". In Plutarch, the word could refer to a figure or letter, Lucian uses it of hieroglyphs as opposed to Greek ''grammata'' (''Herm''. 44) Metaphorically, it could refer to a distinctive mark, Herodotus (1.57) using it of a particular dialect, or ...
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Moral Character
Moral character or character (derived from charaktêr) is an analysis of an individual's steady moral qualities. The concept of ''character'' can express a variety of attributes, including the presence or lack of virtues such as empathy, courage, fortitude, honesty, and loyalty, or of good behaviors or habits; these attributes are also a part of one's soft skills. Moral character primarily refers to the collection of qualities that differentiate one individual from anotheralthough on a cultural level, the group of moral behaviors to which a social group adheres can be said to unite and define it culturally as distinct from others. Psychologist Lawrence Pervin defines moral character as "a disposition to express behavior in consistent patterns of functions across a range of situations". Same as, the philosopher Marie I. George refers to moral character as the "sum of one’s moral habits and dispositions". Aristotle has said, "we must take as a sign of states of character the ...
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Character Structure
A character structure is a system of secondary traits manifested in the specific ways that an individual relates and reacts to others, to various kinds of stimuli, and to the environment. A child whose nurture and/or education cause them to have conflict between legitimate feelings, living in an illogical environment and interacting with adults who do not take the long-term interests of the child to heart will be more likely to form these secondary traits. In this manner the child blocks the unwanted emotional reaction that would have normally occurred. Although this may serve the child well while in that dysfunctional environment, it may also cause the child to react in inappropriate ways, by developing alternate ways in which the energy compulsively surfaces, ways damaging to his or her own interests, when interacting with people in a completely independent environment. Major trauma that occurs later in life, even in adulthood, can sometimes have a profound effect on character ...
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Character Education
Character education is an umbrella term loosely used to describe the teaching of children and adults in a manner that will help them develop variously as moral, civic, good, mannered, behaved, non-bullying, healthy, critical, successful, traditional, compliant or socially acceptable beings. Concepts that now and in the past have fallen under this term include social and emotional learning, moral reasoning and cognitive development, life skills education, health education, violence prevention, critical thinking, ethical reasoning, and conflict resolution and mediation. Many of these are now considered failed programs, i.e. " religious education", "moral development", "values clarification". Today, there are dozens of character education programs in, and vying for adoption by, schools and businesses. Some are commercial, some non-profit and many are uniquely devised by states, districts and schools, themselves. A common approach of these programs is to provide a list of ''principles, ...
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Multiplicative Character
In mathematics, a multiplicative character (or linear character, or simply character) on a group ''G'' is a group homomorphism from ''G'' to the multiplicative group of a field , usually the field of complex numbers. If ''G'' is any group, then the set Ch(''G'') of these morphisms forms an abelian group under pointwise multiplication. This group is referred to as the character group of ''G''. Sometimes only ''unitary'' characters are considered (characters whose image is in the unit circle); other such homomorphisms are then called ''quasi-characters''. Dirichlet characters can be seen as a special case of this definition. Multiplicative characters are linearly independent, i.e. if \chi_1, \chi_2, \ldots, \chi_n are different characters on a group ''G'' then from a_1\chi_1 + a_2\chi_2 + \cdots + a_n\chi_n = 0 it follows that a_1 = a_2 = \cdots = a_n = 0. Examples *Consider the (''ax'' + ''b'')-group :: G := \left\. : Functions ''f''''u'' : ''G'' → C such that ...
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Dirichlet Character
In analytic number theory and related branches of mathematics, a complex-valued arithmetic function \chi:\mathbb\rightarrow\mathbb is a Dirichlet character of modulus m (where m is a positive integer) if for all integers a and b: :1)   \chi(ab) = \chi(a)\chi(b);   i.e. \chi is completely multiplicative. :2)   \chi(a) \begin =0 &\text\; \gcd(a,m)>1\\ \ne 0&\text\;\gcd(a,m)=1. \end (gcd is the greatest common divisor) :3)   \chi(a + m) = \chi(a); i.e. \chi is periodic with period m. The simplest possible character, called the principal character, usually denoted \chi_0, (see Notation below) exists for all moduli: : \chi_0(a)= \begin 0 &\text\; \gcd(a,m)>1\\ 1 &\text\;\gcd(a,m)=1. \end The German mathematician Peter Gustav Lejeune Dirichlet—for whom the character is named—introduced these functions in his 1837 paper on primes in arithmetic progressions. Notation \phi(n) is Euler's totient function. \zeta_n is a complex primitive n-th root of uni ...
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