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  1. Wiktionary
  2. graph
graph
From Wiktionary, the free dictionary
See also: Graph and -graph

English

[edit]
English Wikipedia has an article on:
graph
Wikipedia
A graph of demographic data

Etymology

[edit]

Clipping of graphic formula. From 1878; verb from 1889.[1]

Pronunciation

[edit]
  • (Received Pronunciation) IPA(key): /ɡɹɑːf/
  • (US, Northern England) IPA(key): /ɡɹæf/
  • Audio (US):(file)
  • Rhymes: -ɑːf, -æf

Noun

[edit]

graph (plural graphs)

  1. (applied mathematics, statistics) A data chart (graphical representation of data) intended to illustrate the relationship between a set (or sets) of numbers (quantities, measurements or indicative numbers) and a reference set, whose elements are indexed to those of the former set(s) and may or may not be numbers.
    Hyponyms: bar graph, line graph, pie graph
    • 2012 March, Brian Hayes, “Pixels or Perish”, in American Scientist‎[1], volume 100, number 2, archived from the original on 19 February 2013, page 106:
      Drawings and pictures are more than mere ornaments in scientific discourse. Blackboard sketches, geological maps, diagrams of molecular structure, astronomical photographs, MRI images, the many varieties of statistical charts and graphs: These pictorial devices are indispensable tools for presenting evidence, for explaining a theory, for telling a story.
  2. (mathematics) A set of points constituting a graphical representation of a real function; (formally) a set of tuples ( x 1 , x 2 , … , x m , y ) ∈ R m + 1 {\displaystyle (x_{1},x_{2},\ldots ,x_{m},y)\in \mathbb {R} ^{m+1}} {\displaystyle (x_{1},x_{2},\ldots ,x_{m},y)\in \mathbb {R} ^{m+1}}, where y = f ( x 1 , x 2 , … , x m ) {\displaystyle y=f(x_{1},x_{2},\ldots ,x_{m})} {\displaystyle y=f(x_{1},x_{2},\ldots ,x_{m})} for a given function f : R m → R {\displaystyle f:\mathbb {R} ^{m}\rightarrow \mathbb {R} } {\displaystyle f:\mathbb {R} ^{m}\rightarrow \mathbb {R} }. See also Graph of a function on Wikipedia.Wikipedia
    • 1969 [MIT Press], Thomas Walsh, Randell Magee (translators), I. M. Gelfand, E. G. Glagoleva, E. E. Shnol, Functions and Graphs, 2002, Dover, page 19,
      Let us take any point of the first graph, for example, x = 1 2 , y = 4 5 {\displaystyle \textstyle x={\frac {1}{2}},y={\frac {4}{5}}} {\displaystyle \textstyle x={\frac {1}{2}},y={\frac {4}{5}}}, that is, the point M 1 ( 1 2 , 4 5 ) {\displaystyle \textstyle M_{1}({\frac {1}{2}},{\frac {4}{5}})} {\displaystyle \textstyle M_{1}({\frac {1}{2}},{\frac {4}{5}})}.
  3. (graph theory) A set of vertices (or nodes) connected together by edges; (formally) an ordered pair of sets ( V , E ) {\displaystyle (V,E)} {\displaystyle (V,E)}, where the elements of V {\displaystyle V} {\displaystyle V} are called vertices or nodes and E {\displaystyle E} {\displaystyle E} is a set of pairs (called edges) of elements of V {\displaystyle V} {\displaystyle V}. See also Graph (discrete mathematics) on Wikipedia.Wikipedia
    Hyponyms: directed graph, undirected graph, tree
    • 1973, Edward Minieka (translator), Claude Berge, Graphs and Hypergraphs, Elsevier (North-Holland), [1970, Claude Berge, Graphes et Hypergraphes], page vii,
      Problems involving graphs first appeared in the mathematical folklore as puzzles (e.g. Königsberg bridge problem). Later, graphs appeared in electrical engineering (Kirchhof's Law), chemistry, psychology and economics before becoming a unified field of study.
    • 1997, Fan R. K. Chung, Spectral Graph Theory, American Mathematical Society, page 1:
      Spectral graph theory has a long history. In the early days, matrix theory and linear algebra were used to analyze adjacency matrices of graphs. Algebraic methods are especially effective in treating graphs which are regular and symmetric.
  4. (topology) A topological space which represents some graph (ordered pair of sets) and which is constructed by representing the vertices as points and the edges as copies of the real interval [0,1] (where, for any given edge, 0 and 1 are identified with the points representing the two vertices) and equipping the result with a particular topology called the graph topology.
    Synonym: topological graph
    • 2008, Unnamed translators (AMS), A. V. Alexeevski, S. M. Natanzon, Hurwitz Numbers for Regular Coverings of Surfaces by Seamed Surfaces and Cardy-Frobenius Algebras of Finite Groups, V. M. Buchstaber, I. M. Krichever (editors), Geometry, Topology, and Mathematical Physics: S.P. Novikov's Seminar, 2006-2007, American Mathematical Society, page 6,
      First, let us define its 1-dimensional analog, that is, a topological graph. A graph Δ {\displaystyle \Delta } {\displaystyle \Delta } is a 1-dimensional stratified topological space with finitely many 0-strata (vertices) and finitely many 1-strata (edges). […] A graph such that any vertex belongs to at least two half-edges we call an s-graph. Clearly the boundary ∂ Ω {\displaystyle \partial \Omega } {\displaystyle \partial \Omega } of a surface Ω {\displaystyle \Omega } {\displaystyle \Omega } with marked points is an s-graph.
      A morphism of graphs φ : Δ ′ → Δ ″ {\displaystyle \varphi :\Delta '\rightarrow \Delta ''} {\displaystyle \varphi :\Delta '\rightarrow \Delta ''} is a continuous epimorphic map of graphs compatible with the stratification; i.e., the restriction of φ {\displaystyle \varphi } {\displaystyle \varphi } to any open 1-stratum (interior of an edge) of Δ ′ {\displaystyle \Delta '} {\displaystyle \Delta '} is a local (therefore, global) homeomorphism with appropriate open 1-stratum of Δ ″ {\displaystyle \Delta ''} {\displaystyle \Delta ''}.
  5. (category theory, of a morphism f) A morphism Γ f {\displaystyle \Gamma _{f}} {\displaystyle \Gamma _{f}} from the domain of f {\displaystyle f} {\displaystyle f} to the product of the domain and codomain of f {\displaystyle f} {\displaystyle f}, such that the first projection applied to Γ f {\displaystyle \Gamma _{f}} {\displaystyle \Gamma _{f}} equals the identity of the domain, and the second projection applied to Γ f {\displaystyle \Gamma _{f}} {\displaystyle \Gamma _{f}} is equal to f {\displaystyle f} {\displaystyle f}.
  6. (linguistics, typography) A graphical unit on the token-level, the abstracted fundamental shape of a character or letter as distinct from its ductus (realization in a particular typeface or handwriting on the instance-level) and as distinct by a grapheme on the type-level by not fundamentally distinguishing meaning.
    Synonym: glyph
    • 2003, J. Richard Andrews, Introduction to Classical Nahuatl, Revised Edition, University of Oklahoma Press, page 10:
      A graph is a token-level nondistinctive representation of a grapheme. It can differ from the other variants of its grapheme with regard to upper case, lower case, script, print, typeface style, typeface size, etc.

Usage notes

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  • In mathematics, the graphical representation of a function sense is generally of interest only at an elementary level. Nevertheless, the term vertex-edge graph is sometimes used in educational texts to distinguish the graph theory sense.

Hyponyms

[edit]
Derived terms for types of graph
  • acyclic graph
  • biased graph
  • biconnected graph
  • bipartite graph
  • circular graph
  • complete graph
  • connected graph
  • control-flow graph
  • dependency graph
  • diamond graph
  • digraph
  • directed graph
  • Eulerian graph
  • flame graph
  • functional graph
  • Grötzsch graph
  • Hamiltonian graph
  • Heawood graph
  • Keller graph
  • Kneser graph
  • line graph
  • Meyniel graph
  • multigraph
  • Mycielski graph
  • nonoriented graph
  • object graph
  • oriented graph
  • Petersen graph
  • polygon-circle graph
  • pseudograph
  • Ramanujan graph
  • random graph
  • regular graph
  • scene graph
  • signed graph
  • small world graph
  • strongly regular graph
  • subgraph
  • superregular graph
  • theta graph
  • undirected graph
  • unicursal graph
  • voltage graph
  • weighted graph
  • windmill graph
  • Yao graph
  • See also Thesaurus:graph

Derived terms

[edit]
some (unsorted) may be hyponyms
  • algebraic graph theory
  • bigraph
  • block graph
  • braingraph
  • brain graph
  • bullet graph
  • call graph
  • Cayley graph
  • cherry graph
  • cocktail party graph
  • cograph
  • complete bipartite graph
  • conceptual graph
  • Coxeter graph
  • crown graph
  • cubic graph
  • de Bruijn graph
  • Desargues graph
  • directed acyclic graph
  • directed acyclic word graph
  • dual graph
  • elastograph
  • empty graph
  • ergograph
  • factor graph
  • fatgraph
  • flowgraph
  • fluviograph
  • gastrograph
  • graphable
  • graph antihole
  • graph centre
  • graph directrix
  • graph eccentricity
  • graph eigenvalue
  • graph geodesic
  • graph hole
  • graph homomorphism
  • graphic matroid
  • graphiology
  • graphlet
  • graphlike
  • graph minor
  • graphoid
  • graphon
  • graphophone
  • graph paper
  • graph polynomial
  • graph spectrum
  • graph state
  • graph-theoretic
  • graph-theoretical
  • graph-theoretically
  • graph theorist
  • graph thickness
  • graph topology
  • graph toughness
  • graphwork
  • Herschel graph
  • hypergraph
  • hypograph
  • integraph
  • karyograph
  • knowledge graph
  • Laves graph
  • Levi graph
  • logograph
  • medial graph
  • metagraph
  • Moore graph
  • phenograph
  • planar graph
  • plane graph
  • protograph
  • rectagraph
  • regraph
  • scenegraph
  • social graph
  • sonograph
  • spider graph
  • spirograph
  • stream graph
  • streamgraph
  • supergraph
  • Tanner graph
  • telegraph
  • termgraph
  • topological graph
  • Turán graph
  • ultragraph
  • utility graph
  • viewgraph

Related terms

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  • grapheme
  • graphic
  • graphical
  • graphism

Translations

[edit]
chart — see chart
graph of a function
  • Afrikaans: grafiek (af)
  • Albanian: grafik (sq) m
  • Arabic: مُخَطَّط بَيَانِيّ m (muḵaṭṭaṭ bayāniyy)
  • Armenian: գրաֆիկ (hy) (grafik)
  • Asturian: gráficu (ast) m
  • Azerbaijani: qrafik
  • Belarusian: гра́фік m (hráfik), дыягра́ма f (dyjahráma)
  • Bengali: গ্রাফ (graph)
  • Bulgarian: гра́фика (bg) f (gráfika), диагра́ма (bg) f (diagráma)
  • Burmese: ဂရပ် (my) (ga.rap)
  • Catalan: gràfic (ca) m
  • Chinese:
    Mandarin: 圖表 / 图表 (zh) (túbiǎo)
  • Czech: graf (cs) m
  • Danish: graf (da) c
  • Dutch: grafiek (nl) f
  • Esperanto: grafeo
  • Estonian: graafik
  • Finnish: diagrammi (fi), kaaviokuva
  • French: graphique (fr) m
  • Galician: gráfico (gl) m
  • Georgian: გრაფიკი (grapiḳi)
  • German: Graph (de) m, Funktionsgraph m
  • Greek: γράφημα (el) n (gráfima)
  • Hebrew: גְּרָף (he) m (graf)
  • Hindi: लेखाचित्र m (lekhācitra), ग्राफ़ m (grāf)
  • Hungarian: ábra (hu), grafikon (hu)
  • Indonesian: grafik (id)
  • Irish: graf m
  • Italian: grafico (it) m
  • Japanese: グラフ (ja) (gurafu), 図表 (ja) (ずひょう, zuhyō)
  • Kazakh: график (grafik)
  • Khmer: ពិន្ទុរេខីយ (pintureikhəy)
  • Korean: 그래프 (ko) (geuraepeu), 도표(圖表) (dopyo)
  • Kyrgyz: график (ky) (grafik)
  • Lao: ເສັ້ນສະແດງ (sen sa dǣng), ກຣາຟ (krāp)
  • Latvian: grafs m, grafiks m
  • Lithuanian: grafas m, grafikas m
  • Macedonian: графико́н m (grafikón)
  • Malay: graf (ms)
  • Maori: kauwhata
  • Mongolian:
    Cyrillic: график (mn) (grafik)
    Mongolian: ᠭᠷᠠᠹᠢᠻ (ɣrafik)
  • Norwegian:
    Bokmål: graf (no) m
  • Persian: نمودار (fa) (nemudâr), گراف (fa) (gerâf)
  • Polish: wykres (pl) m
  • Portuguese: gráfico (pt) m
  • Romanian: grafic (ro) n
  • Russian: гра́фик (ru) m (gráfik), диагра́мма (ru) f (diagrámma)
  • Scottish Gaelic: graf m
  • Serbo-Croatian:
    Cyrillic: гра̏ф m
    Roman: grȁf (sh) m
  • Slovak: graf (sk) m
  • Slovene: graf m
  • Spanish: gráfico (es) m
  • Swahili: jedwali (sw)
  • Swedish: diagram (sv) n, graf (sv) c
  • Tagalog: talangguhit
  • Tajik: график (tg) (grafik)
  • Thai: กราฟ (th) (gráaf)
  • Turkish: grafik (tr)
  • Turkmen: grafik
  • Ukrainian: гра́фік m (hráfik), діагра́ма f (diahráma)
  • Urdu: گراف m (grāf)
  • Uzbek: grafik (uz)
  • Vietnamese: biểu đồ (vi)
  • Welsh: graff m
set of vertices connected by edges
  • Belarusian: граф m (hraf)
  • Bulgarian: граф m (graf)
  • Catalan: graf (ca) m
  • Chinese:
    Mandarin: 圖 / 图 (zh) (tú), 圖表 / 图表 (zh) (túbiǎo)
  • Czech: graf (cs) m
  • Danish: graf (da) c
  • Dutch: graaf (nl) m
  • Finnish: verkko (fi), graafi (fi)
  • French: graphe (fr) m
  • German: Graph (de) m
  • Greek: γράφημα (el) n (gráfima), γράφος (el) m (gráfos)
  • Hebrew: גְּרָף (he) m (graf)
  • Hindi: लेखाचित्र m (lekhācitra)
  • Hungarian: gráf (hu)
  • Irish: graf m
  • Italian: grafo (it) m
  • Japanese: グラフ (ja) (gurafu), 図表 (ja) (ずひょう, zuhyō)
  • Korean: 그래프 (ko) (geuraepeu), 도표(圖表) (dopyo)
  • Polish: graf (pl)
  • Portuguese: grafo (pt) m
  • Romanian: graf (ro) n
  • Russian: граф (ru) m (graf)
  • Serbo-Croatian:
    Cyrillic: гра̏ф m
    Roman: grȁf (sh) m
  • Slovak: graf (sk) m
  • Spanish: grafo (es) m
  • Swedish: graf (sv) c
  • Thai: กราฟ (th) (gráaf)
  • Ukrainian: граф m (hraf)
  • Vietnamese: biểu đồ (vi)

Verb

[edit]

graph (third-person singular simple present graphs, present participle graphing, simple past and past participle graphed)

  1. (transitive) To draw a graph, to record graphically.
    • 2011, Carlton Mellick III, Crab Town, Portland: Eraserhead Press, →ISBN, page 8:
      When the doctor took the picture that was to be graphed onto Johnny’s balloon head, he suggested that Johnny make a normal face, without expressing any emotion. But Johnny didn’t like that idea. He’d rather look eternally cheerful than express nothing but apathy for the rest of his life.
  2. (transitive, mathematics) To draw a graph of a function.

Synonyms

[edit]
  • (draw a graph of): chart, plot

Translations

[edit]
draw a graph of
  • Bulgarian: скицирам графика (skiciram grafika)
  • Galician: debuxar un gráfico de
  • Irish: graf
  • Italian: graficare
  • Spanish: graficar (es)
  • Swedish: plotta (sv), rita diagram

See also

[edit]
  • Graph on Wolfram MathWorld

References

[edit]
  1. ^ Douglas Harper (2001–2025), “graph”, in Online Etymology Dictionary.

Anagrams

[edit]
  • phrag
Retrieved from "https://en.wiktionary.org/w/index.php?title=graph&oldid=88581403"
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