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Mathematical construct
In mathematics, a character sum is a sum ∑ χ ( n ) {\textstyle \sum \chi (n)} of values of a Dirichlet character χ modulo N, taken over a given range of
Character_sum
Addition of several numbers or other values
addends or summands; the result is their sum or total. Beside numbers, other types of values can be summed as well: functions, vectors, matrices, polynomials
Summation
Sum in algebraic number theory
In algebraic number theory, a Gauss sum or Gaussian sum is a particular kind of finite sum of roots of unity, typically G ( χ ) := G ( χ , ψ ) = ∑ χ (
Gauss_sum
Number-theoretic concept
Jacobi sum is a type of character sum formed with Dirichlet characters. Simple examples would be Jacobi sums J(χ, ψ) for Dirichlet characters χ, ψ modulo
Jacobi_sum
Indian actress (born 1992)
Bollywood (1 July 2024). "Sobhita Dhulipala dubs for Deepika Padukone's character SUM-80 aka Sumathi in Telugu for Kalki 2898 AD: Report : Bollywood News
Sobhita_Dhulipala
Complex-valued arithmetic function
characters need more than four generators. Character sum Multiplicative group of integers modulo n Primitive root modulo n Multiplicative character This
Dirichlet_character
provides an upper bound for character sums S χ ( N , H ) := ∑ N + 1 ≤ n ≤ N + H χ ( n ) {\displaystyle S_{\chi }(N,H):=\sum \limits _{N+1\leq n\leq N+H}\chi
Burgess_inequality
Ancient Mesopotamian civilization from 3300 to 1900 BC
Sumer (/ˈsuːmər/ SOO-mər) is the earliest known civilization, located in the historical region of southern Mesopotamia (now south-central Iraq), emerging
Sumer
Chinese cuisine
Dim sum (traditional Chinese: 點心; simplified Chinese: 点心; pinyin: diǎn xīn; Jyutping: dim2 sam1) is a large range of small Chinese dishes that are traditionally
Dim_sum
Finite sum formed using the exponential function
partial sums approximate a Cornu spiral; this implies massive cancellation. Auxiliary types of sums occur in the theory, for example character sums; going
Exponential_sum
Sum type in number theory
with coefficients given by a quadratic character; for a general character, one obtains a more general Gauss sum. These objects are named after Carl Friedrich
Quadratic_Gauss_sum
2002 film by Phil Alden Robinson
The Sum of All Fears is a 2002 American spy thriller film directed by Phil Alden Robinson, based on Tom Clancy's 1991 novel of the same name. The film
The_Sum_of_All_Fears_(film)
Brewet sums are finite numbers introduced by brewer related to Jacobsthal sums
In mathematics, Brewer sums are finite character sum introduced by Brewer (1961, 1966) related to Jacobsthal sums. The Brewer sum is given by Λ n ( a )
Brewer_sum
Phrase of the philosopher René Descartes
The Latin cogito, ergo sum, usually translated into English as "I think, therefore I am", is the "first principle" of the philosophy of the French scientist
Cogito,_ergo_sum
2015 ranking of the 64 series characters, describing him as "a collection of cool concepts that doesn't make for much of a sum" whereas "Moloch does a lot
Characters of the Mortal Kombat series
Characters_of_the_Mortal_Kombat_series
Representation theory
}(H){\sum _{w\in W}\varepsilon (w)e^{w(\rho )(H)}}=\sum _{w\in W}\varepsilon (w)e^{w(\lambda +\rho )(H)}.} The character is itself a large sum of exponentials
Weyl_character_formula
Concept in mathematical group theory
the direct sum of subrepresentations, then the corresponding character is the sum of the characters of those subrepresentations. If a character of the finite
Character_theory
Extension of the Luhn algorithm
generate a check character is: char GenerateCheckCharacter(string input) { int factor = 2; int sum = 0; int n = NumberOfValidInputCharacters(); // Starting
Luhn_mod_N_algorithm
Canadian rock musician (born 1980)
songwriter, producer, co-founder, and only constant member of the rock band Sum 41. Whibley was born in the Toronto suburb of Scarborough and grew up in
Deryck_Whibley
orthogonality relationship for the characters: i.e., ∑ k = 1 n f k ∗ ( g i ) f k ( g j ) = n δ i j {\displaystyle \sum _{k=1}^{n}{f_{k}}^{*}(g_{i})f_{k}(g_{j})=n\delta
Character_group
American series of action films depicting the character created by Tom Clancy
October, but the order was reversed in the film adaptations. Additionally, The Sum of All Fears departs significantly from its source material, with the events
Jack_Ryan_(franchise)
Barcode system used by Royal Mail
extensions according to their position in the character, summing the weights, and taking modulo 6 of the sum. For example the symbol for 'B' has bottom half
RM4SCC
1991 thriller novel by Tom Clancy
The Sum of All Fears is a political thriller novel, written by Tom Clancy and released on August 14, 1991, as the sequel to Clear and Present Danger (1989)
The_Sum_of_All_Fears
Russian mathematician (1937–2008)
method of estimating sums with prime numbers, enabled him to obtain in 1970 an estimate of the sum of values of a non-principal character modulo a prime q
Anatoly_Karatsuba
Chinese doctor and Grandmaster of Wing Chun Kung Fu
Sum Nung or Cen Neng (岑能) was a Peruvian-Chinese martial artist. He is considered the father of Guangzhou Wing Chun and was the only disciple of Grandmaster
Sum_Nung
American actress and former model (born 1971)
the fiancée of John Cusack's character. Moynahan worked opposite Ben Affleck and Morgan Freeman in the action film The Sum of All Fears, based on Tom Clancy's
Bridget_Moynahan
Russian mathematician (born 1957)
American Mathematical Society. Konyagin, S.; Shaparlinski, I. (1999). Character sums with exponential functions and their applications. Cambridge: Cambridge
Sergei_Konyagin
Algebraic structure
fields and the theory has many applications including exponential and character sum estimates. Finite fields have widespread application in combinatorics
Finite_field
In mathematics, an Eisenstein sum is a finite sum depending on a finite field and related to a Gauss sum. Eisenstein sums were introduced by Eisenstein
Eisenstein_sum
Particular kind of exponential sum
In mathematics, a Kloosterman sum is a particular kind of exponential sum. They are named for the Dutch mathematician Hendrik Kloosterman, who introduced
Kloosterman_sum
Mathematical concept
ch(V)=\sum _{\mu }\dim V_{\mu }e^{\mu },} where the sum is taken over all weight spaces of the module V . {\displaystyle V.} The algebraic character of the
Algebraic_character
Barcode format
the stop symbol) Quiet zone The check symbol is calculated from a weighted sum (modulo 103) of all the symbols. Code 128 includes 108 symbols: 103 data
Code_128
the required form, there are two such characters, together with the trivial character. The cubic exponential sum K(n,p) defined by K ( n , p ) = ∑ x =
Kummer_sum
Test of Standard Chinese proficiency for non-native Chinese speakers
minimum number of points required for each of the sections as long as the sum is over 120 or 180 points respectively. HSK 5 and 6 also have a maximum of
Hanyu_Shuiping_Kaoshi
Multigraphs". arXiv:1901.10316v1 [math.CO]. Abdollahi A., Zallaghi M. (2015). "Character sums for Cayley graphs". Communications in Algebra. 43 (12): 5159–5167. doi:10
List of unsolved problems in mathematics
List_of_unsolved_problems_in_mathematics
Mathematical conjecture about zeros of L-functions
( ( ln p ) 6 ) . {\displaystyle O((\ln p)^{6}).} Estimate of the character sum in the Pólya–Vinogradov inequality can be improved to O ( q log log
Generalized Riemann hypothesis
Generalized_Riemann_hypothesis
Integer that is a perfect square modulo some integer
nonprincipal Dirichlet character χ(n) modulo q and any integers M and N, | ∑ n = M + 1 M + N χ ( n ) | = O ( q log q ) , {\displaystyle \left|\sum _{n=M+1}^{M+N}\chi
Quadratic_residue
Fictional comic book character from The Boys
Marta (March 22, 2022). "The Boys: One Quote From Each Main Character That Perfectly Sums Up Their Personality". Screen Rant. Retrieved March 22, 2022
Mother's_Milk_(character)
Fictional character created by author Tom Clancy
John Patrick "Jack" Ryan is a character created by American author Tom Clancy in 1984. He is the main character of the Ryanverse series of novels, films
Jack_Ryan_(character)
Fictional character from Home and Away
of 2023, TV Week readers named Alf as the Greatest Australian TV Character. Summing up why he was chosen, a writer for the publication stated: "Could
Alf_Stewart
Computational method in group theory
there are no terms in the sum and therefore the character value is zero. Consider the calculation of one of the character values for the symmetric group
Murnaghan–Nakayama_rule
Hong Kong actor
Sammy Sum Chun-hin (born 4 May 1983) is an actor based in Hong Kong. Sammy Sum speaks fluent Hong Kong Cantonese, Mandarin Chinese, Canadian French and
Sammy_Sum
2001 single by Sum 41
"In Too Deep" is a song by Canadian rock band Sum 41. It is the seventh track on their debut studio album All Killer No Filler (2001), and was released
In_Too_Deep_(Sum_41_song)
Character from The O.C.
fictional character on the FOX television series The O.C., portrayed by Rachel Bilson. Summer was originally intended as a small supporting character, only
Summer_Roberts
interviews with the show's characters, provides the audience access to the ongoing interior monologues for all of the main characters, as well as occasional
List of The Office (American TV series) characters
List_of_The_Office_(American_TV_series)_characters
Two-dimensional group theory table
conjugate}}\\0&{\mbox{ otherwise.}}\end{cases}}} where the sum is over all of the irreducible characters χ i {\displaystyle \chi _{i}} of G and the symbol |
Character_table
Medieval English canon
"Sumer is icumen in" is the incipit of a medieval English round or rota of the mid-13th century; it is also known variously as the Summer Canon and the
Sumer_is_icumen_in
ensemble cast of characters and takes place in the same fictional universe as Toriyama's other work, Dr. Slump. While many of the characters are humans with
List of Dragon Ball characters
List_of_Dragon_Ball_characters
Standard for international postal mail tracking numbers
forEach((n, i) => sum = sum + (n * weights[i])); sum = 11 - (sum % 11); if (sum == 10) sum = 0; else if (sum == 11) sum = 5; return sum; } checkDigit ::
S10_(UPU_standard)
Parser generator program
reader; // (...) Fill TextReader with character SumLexer lexer = new SumLexer(reader); SumParser parser = new SumParser(lexer); parser.statement(); Free
ANTLR
1994 film by Kevin Dowling
The Sum of Us is a 1994 Australian LGBTQ-related comedy drama film directed by Kevin Dowling and Geoff Burton. The film is based on the 1990 play of the
The_Sum_of_Us_(film)
Function in number theory
p-1\right]} for some function f {\displaystyle f} , are a special case of character sums. They are of interest in the distribution of quadratic residues modulo
Legendre_symbol
Representations of finite groups, particularly on vector spaces
_{j}.} Conversely, it is always possible to write any character as a sum of irreducible characters. The inner product defined above can be extended on the
Representation theory of finite groups
Representation_theory_of_finite_groups
Media franchise created by Tom Clancy
The Ryanverse franchise focuses on the character Jack Ryan, a fictional CIA analyst created in 1984 by American author Tom Clancy, who appeared in fourteen
Ryanverse
Divergent series
divergent series. The nth partial sum of the series is the triangular number ∑ k = 1 n k = n ( n + 1 ) 2 , {\displaystyle \sum _{k=1}^{n}k={\frac {n(n+1)}{2}}
1_+_2_+_3_+_4_+_⋯
2026 film by Joe Carnahan
broken down as team members suspect each other of trying to steal a large sum of cash. It was released by Netflix on January 16, 2026, to generally favorable
The_Rip_(film)
symbol (a/p), and the sum is taken over residue classes modulo p. More generally, given a Dirichlet character χ mod n, the Gauss sum mod n associated with
Gaussian_period
Average uncertainty in variable's states
\mathrm {H} ({\mathcal {S}})=-\sum _{i}p_{i}\sum _{j}\ p_{i}(j)\log p_{i}(j),} where i is a state (certain preceding characters) and p i ( j ) {\displaystyle
Entropy_(information_theory)
Supervillain appearing in DC Comics
DC Comics. Created by Bill Finger, Bob Kane, and Jerry Robinson, the character first appeared in the debut issue of the comic book Batman on April 25
Joker_(character)
Topics referred to by the same term
after the German mathematician Carl Gustav Jacob Jacobi: Jacobi sum, a type of character sum Jacobi method, a method for determining the solutions of a diagonally
Jacobi
Mathematical models of strategic interactions
science and computer science. Initially, game theory addressed two-person zero-sum games, in which a participant's gains or losses are exactly balanced by the
Game_theory
Title character and the protagonist of the Kung Fu Panda franchise
Master Ping Po (born Li Lotus) is a fictional character and the title character and protagonist of the Kung Fu Panda franchise, which is produced by DreamWorks
Po_(Kung_Fu_Panda)
Cuneiform sign
The cuneiform sign šum is a common-use sign of the Amarna letters, the Epic of Gilgamesh, and other cuneiform texts (for example Hittite texts). Linguistically
Šum_(cuneiform)
Ancient Sumerian city
Early Dynastic II bronze sword found at Girsu which read "Lugal-namni[r]-sum (is) king of Kis" and a statue fragment found at Nippur which read "Enna-il
Kish_(Sumer)
Natural number
divisible by 9 if and only if the sum of its digits is divisible by 9. 9 is the only square number that is the sum of two consecutive, positive cubes:
9
Esoteric programming language
are recognized as operations, such as "sum", "quotient", and "cube". A sentence that assigns a value to a character starts with "You", "Thou", or "Thee"
Shakespeare Programming Language
Shakespeare_Programming_Language
Logographic writing system
several different standards. This is summed up in practice with a few rules of thumb, including that characters are generally assembled from left to right
Chinese_characters
American mathematician
Technology in 1972. The title of his thesis was "Evaluation of certain character sums". He was a Putnam Fellow at MIT in 1970. He received his Ph.D. in Mathematics
Jeffrey_Lagarias
gang steal the "coin" (a large sum of money) from Mal and crew in the town of Constance. There are Chinese characters tattooed along the right side of
List of Firefly (TV series) characters
List_of_Firefly_(TV_series)_characters
16th episode of the 7th season of The X-Files
episode a relatively negative review. He derided the lack of Anderson's character, summing up his feelings in the simple sentence, "No Dana Scully." Shapiro
Chimera_(The_X-Files)
Zallaghi, Maysam (10 February 2019). "Non-Abelian finite groups whose character sums are invariant but are not Cayley isomorphism". Journal of Algebra and
Babai's_problem
Complex-differentiable part of a Maass wave function
in the cases of (A) and (B). The question is: Is the function taken the sum of two functions one of which is an ordinary θ-function and the other a (trivial)
Mock_modular_form
Topics referred to by the same term
programming languages as single characters Multigraph (orthography), a sequence of letters that behaves as a unit and is not the sum of its parts Multigraph (disambiguation)
Digraphs_and_trigraphs
Natural number
four-square theorem states that every positive integer can be written as the sum of at most four squares. Four is one of four all-Harshad numbers. Each natural
4
Natural number
square. All integers n ≥ 34 {\displaystyle n\geq 34} can be expressed as the sum of five non-zero squares. There are five countably infinite Ramsey classes
5
21st episode of the 4th season of The X-Files
"Zero Sum" is the twenty-first episode of the fourth season of the American science fiction television series The X-Files. It premiered on the Fox network
Zero_Sum_(The_X-Files)
Technique to compress data
log 2 w i . {\displaystyle H(A)=\sum _{w_{i}>0}w_{i}h(a_{i})=\sum _{w_{i}>0}w_{i}\log _{2}{1 \over w_{i}}=-\sum _{w_{i}>0}w_{i}\log _{2}w_{i}.} (Note:
Huffman_coding
Cast of neo-Western crime media franchise
Martinez). After the break-up, she confronts Jesse at his home about a large sum of money he had left for her at her home. He tells her the money is for her
List of characters in the Breaking Bad franchise
List_of_characters_in_the_Breaking_Bad_franchise
Mathematics concept
(3): 332–338. doi:10.1016/0097-3165(72)90098-2. Turyn, R. J. (1965). "Character sums and difference sets". Pacific Journal of Mathematics. 15 (1): 319–346
Hadamard_matrix
\operatorname {Ind} (f)(s)={\frac {1}{|H|}}\sum _{t\in G,\ t^{-1}st\in H}f(t^{-1}st).} If f is a character of the representation W of H, then this formula
Induced_character
Fictional being in a narrative
A character is a person or being in a narrative (such as a novel, play or film). The character may be entirely fictional or based on a real-life person
Character_(arts)
Marvel Comics superhero
published by Marvel Comics. Created by writer and artist Young hoon Ko, the character first appeared in Avengers: Electric Rain #1. Ami Han is a superhero from
White_Fox_(character)
Modular arithmetic concept
Springer. p. 24. ISBN 978-0-387-94457-9. Burgess, D. A. (1962). "On Character Sums and Primitive Roots †". Proceedings of the London Mathematical Society
Primitive_root_modulo_n
Unique numeric book identifier since 1970
and the sum of these nine products found. The value of the check digit is simply the one number between 0 and 10 which, when added to this sum, means the
ISBN
{\displaystyle \sum _{k=1}^{n}f(k)=\sum _{k=1}^{n}\sum _{xy=k}^{}g(x)h(y)=\sum _{x=1}^{a}\sum _{y=1}^{n/x}g(x)h(y)+\sum _{y=1}^{b}\sum _{x=1}^{n/y}g(x)h(y)-\sum _{x=1}^{a}\sum
Divisor_sum_identities
Encoding for shared Han characters
Most characters appear in multiple sources, so the sum of individual character counts (108,493) is far greater than the number of encoded characters (20
CJK_Unified_Ideographs
Technique in mathematical group theory
the character of the corresponding regular representation is given by ∑ ( T , θ ) ∈ κ , mod G F ϵ G ϵ T R T θ ( R T θ , R T θ ) {\displaystyle \sum _{(T
Deligne–Lusztig_theory
Fictional character created by Tom Clancy
Team 1. The character John Clark appears in the following books: The Cardinal of the Kremlin (1988) Clear and Present Danger (1989) The Sum of All Fears
John Clark (Ryanverse character)
John_Clark_(Ryanverse_character)
Mathematics award
that "spans and connects a broad spectrum of problems ranging from character sums in number theory to singular integral operators in Euclidean spaces"
Sadosky_Prize
This is a list of significant characters from the Nickelodeon animated television series Avatar: The Last Airbender and its sequel The Legend of Korra
List of Avatar: The Last Airbender characters
List_of_Avatar:_The_Last_Airbender_characters
Fictional character list
A variety of fictional characters appear in the American comedy-drama television series Shameless, created by Paul Abbott. First broadcast on Showtime
List of Shameless (American TV series) characters
List_of_Shameless_(American_TV_series)_characters
created by Hideo Kojima and featuring character and mecha designs by Yoji Shinkawa, features a large cast of characters, several of whom are soldiers with
Characters of the Metal Gear series
Characters_of_the_Metal_Gear_series
Studies linear representations of finite groups over fields of positive characteristic
bijection is fixed, the Brauer character of a representation assigns to each group element of order coprime to p the sum of complex roots of unity corresponding
Modular_representation_theory
American mathematician and professor (born 1973)
"for contributions to the area of Dirichlet L-functions and related character sums". In 2005, he won the $10,000 SASTRA Ramanujan Prize, shared with Manjul
Kannan_Soundararajan
1997 film by Don Bluth and Gary Goldman
the artistic touch applied doesn't allow the whole to become more than the sum of its various, but invariably familiar, elements". Margaret McGurk, reviewing
Anastasia_(1997_film)
Pakistani actor, director and writer
August 2022. "Video: Rafiq Ali in 'Raqeeb Se' is not a negative character, says Saqib Sumeer". Something Haute. 25 March 2021. "'Raqeeb Se' takes you on a
Saqib_Sumeer
Pulp magazine character
(Spr 53) [was published with the Black Bat character changed to Myro Catin] "The Celebrity Murders" (Sum 1953) [An unpublished story by Norman A. Daniels]
Black Bat (pulp fiction character)
Black_Bat_(pulp_fiction_character)
American television series (2005–present)
completely, and then get up again, confident that you're bigger than the sum of the tragedies you've suffered—because everyone else is, too. The layers
Grey's_Anatomy
Fictional character from Disney's Sleeping Beauty
Aurora, also known as Sleeping Beauty or Briar Rose, is a fictional character who appears in Disney Animation's 1959 film Sleeping Beauty. Voiced by Mary
Aurora_(Sleeping_Beauty)
homes for Titan. David Sum (Hui Lin) is a character appearing in American comic books published by Marvel Comics. The character was created by writer Brian
List of Marvel Comics characters: S
List_of_Marvel_Comics_characters:_S
CHARACTER SUM
CHARACTER SUM
Boy/Male
Tamil
Pitambari | பீதாஂபரீÂ
Good character
Pitambari | பீதாஂபரீÂ
Girl/Female
Tamil
Good character
Boy/Male
Hindu
Good character
Boy/Male
Muslim
Character
Girl/Female
Indian
Character
Boy/Male
Tamil
Good character
Girl/Female
Bengali, Indian, Tamil
Character
Girl/Female
Tamil
Noble character
Boy/Male
Hindu
Good character
Boy/Male
Hindu
Good character
Surname or Lastname
English
English : variant of Carter.French : Breton variant of Chartier.
Girl/Female
Tamil
Sashmati | ஸஷà¯à®®à®¤à¯€Â
Soft character
Sashmati | ஸஷà¯à®®à®¤à¯€Â
Boy/Male
Hindu, Indian
Light of Lords Feet
Boy/Male
Muslim
Cream, Character
Girl/Female
Hindu
Good character
Boy/Male
Arabic, Muslim
Character
Boy/Male
Hindu
Girl/Female
Hindu, Indian
Strong Character
Boy/Male
Tamil
Good character
Boy/Male
Indian, Telugu
Character
CHARACTER SUM
CHARACTER SUM
Boy/Male
Hindu
Another name of Lord Ganesh
Girl/Female
Bengali, Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Punjabi, Sikh, Sindhi, Tamil, Telugu
Sudden
Boy/Male
Tamil
Abhypsit | அபà¯à®¯à®ªà¯à®¸à¯€à®¤
Desired
Girl/Female
Tamil
Causing victory, Armour
Boy/Male
Muslim
Goodness of the faith
Boy/Male
Arabic
Glory of the Faith
Girl/Female
Afghan, Arabic, Australian, Muslim
Repose; Rest; Charm; Beauty; Splendour
Boy/Male
Tamil
Winter
Girl/Female
American, Arabic, Assamese, Buddhist, Christian, German, Greek, Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Muslim, Oriya, Sindhi, Tamil, Telugu
A Star; God Gifted; Protected by God; Nobility; Blessing of God
Boy/Male
Hindu
Conqueror
CHARACTER SUM
CHARACTER SUM
CHARACTER SUM
CHARACTER SUM
CHARACTER SUM
n.
The letting or hiring a vessel by special contract, or the contract or instrument whereby a vessel is hired or let; as, a ship is offered for sale or charter. See Charter party, below.
n.
The art or means of characterizing; a system of signs or characters; symbolism; distinctive mark.
v. t.
To hire or let by charter, as a ship. See Charter party, under Charter, n.
n.
Quality, position, rank, or capacity; quality or conduct with respect to a certain office or duty; as, in the miserable character of a slave; in his character as a magistrate; her character as a daughter.
n.
A distinctive mark; a character; a letter or sign. [Obs.] See Character.
n.
A unique or extraordinary individuality; a person characterized by peculiar or notable traits; a person who illustrates certain phases of character; as, Randolph was a character; Caesar is a great historical character.
n.
That which is charactered; the meaning.
v. t.
To establish by charter.
n.
A distinctive mark; a letter, figure, or symbol.
v. t.
To engrave; to inscribe.
imp. & p. p.
of Character
n.
Style of writing or printing; handwriting; the peculiar form of letters used by a particular person or people; as, an inscription in the Runic character.
n.
Moral quality; the principles and motives that control the life; as, a man of character; his character saves him from suspicion.
n.
One of the persons of a drama or novel.
v. t.
To distinguish by particular marks or traits; to describe; to characterize.
n.
A written statement as to behavior, competency, etc., given to a servant.
n.
Strength of mind; resolution; independence; individuality; as, he has a great deal of character.
n.
The estimate, individual or general, put upon a person or thing; reputation; as, a man's character for truth and veracity; to give one a bad character.
n.
A double character, or a type consisting of two or more letters or characters united, as ae, /, /.
n.
The peculiar quality, or the sum of qualities, by which a person or a thing is distinguished from others; the stamp impressed by nature, education, or habit; that which a person or thing really is; nature; disposition.