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HYPERGRAPH

  • Hypergraph
  • Generalization of graph theory

    In mathematics, a hypergraph is a generalization of a graph in which an edge can join any number of vertices. In contrast, in an ordinary graph, an edge

    Hypergraph

    Hypergraph

    Hypergraph

  • Matching in hypergraphs
  • Set of hyperedges where every pair is disjoint

    In graph theory, a matching in a hypergraph is a set of hyperedges, in which every two hyperedges are disjoint. It is an extension of the notion of matching

    Matching in hypergraphs

    Matching in hypergraphs

    Matching_in_hypergraphs

  • Hypergraph regularity method
  • Mathematical method in extremal graph theory

    mathematics, the hypergraph regularity method is a powerful tool in extremal graph theory that refers to the combined application of the hypergraph regularity

    Hypergraph regularity method

    Hypergraph_regularity_method

  • Vertex cover in hypergraphs
  • Set of hypergraph nodes to which every hyperedge is connected

    In graph theory, a vertex cover in a hypergraph is a set of vertices, such that every hyperedge of the hypergraph contains at least one vertex of that

    Vertex cover in hypergraphs

    Vertex cover in hypergraphs

    Vertex_cover_in_hypergraphs

  • Altair Engineering
  • American multinational information technology

    Altair Engineering Inc. is an American multinational information technology company headquartered in Troy, Michigan, that provides software and cloud solutions

    Altair Engineering

    Altair Engineering

    Altair_Engineering

  • Width of a hypergraph
  • theory, there are two related properties of a hypergraph that are called its "width". Given a hypergraph H = (V, E), we say that a set K of edges pins

    Width of a hypergraph

    Width of a hypergraph

    Width_of_a_hypergraph

  • Balanced hypergraph
  • theory, a balanced hypergraph is a hypergraph that has several properties analogous to that of a bipartite graph. Balanced hypergraphs were introduced by

    Balanced hypergraph

    Balanced hypergraph

    Balanced_hypergraph

  • GYO algorithm
  • is an algorithm that applies to hypergraphs. The algorithm takes as input a hypergraph and determines if the hypergraph is α-acyclic. If so, it computes

    GYO algorithm

    GYO_algorithm

  • Discrepancy of hypergraphs
  • Area of discrepancy theory

    Discrepancy of hypergraphs is an area of discrepancy theory that studies the discrepancy of general set systems. In the classical setting, we aim at partitioning

    Discrepancy of hypergraphs

    Discrepancy_of_hypergraphs

  • Ryser's conjecture
  • Conjecture in graph theory

    relating the maximum matching size and the minimum transversal size in hypergraphs. This conjecture first appeared in 1971 in the Ph.D. thesis of J. R.

    Ryser's conjecture

    Ryser's conjecture

    Ryser's_conjecture

  • Erdős–Faber–Lovász conjecture
  • Conjecture about coloring graphs

    hypergraph with n hyperedges, one may n-color the vertices such that each hyperedge has one vertex of each color. A simple hypergraph is a hypergraph

    Erdős–Faber–Lovász conjecture

    Erdős–Faber–Lovász conjecture

    Erdős–Faber–Lovász_conjecture

  • Hall-type theorems for hypergraphs
  • Generalizations in graph theory

    theory, Hall-type theorems for hypergraphs are several generalizations of Hall's marriage theorem from graphs to hypergraphs. Such theorems were proved by

    Hall-type theorems for hypergraphs

    Hall-type_theorems_for_hypergraphs

  • Clique complex
  • Abstract simplicial complex describing a graph's cliques

    independence complexes, flag complexes, Whitney complexes and conformal hypergraphs are closely related mathematical objects in graph theory and geometric

    Clique complex

    Clique complex

    Clique_complex

  • Stephen Wolfram
  • British-American scientist (born 1959)

    to reduce and explain all the laws of physics within a paradigm of a hypergraph that is transformed by minimal rewriting rules that obey the Church–Rosser

    Stephen Wolfram

    Stephen Wolfram

    Stephen_Wolfram

  • Hypergraph removal lemma
  • Theorem in graph theory

    In graph theory, the hypergraph removal lemma states that when a hypergraph contains few copies of a given sub-hypergraph, then all of the copies can be

    Hypergraph removal lemma

    Hypergraph_removal_lemma

  • Packing in a hypergraph
  • In mathematics, a packing in a hypergraph is a partition of the set of the hypergraph's edges into a number of disjoint subsets such that no pair of edges

    Packing in a hypergraph

    Packing in a hypergraph

    Packing_in_a_hypergraph

  • Constraint graph
  • artificial intelligence and operations research, constraint graphs and hypergraphs are used to represent relations among constraints in a constraint satisfaction

    Constraint graph

    Constraint_graph

  • Incidence matrix
  • Matrix that shows the relationship between two classes of objects

    contrast, a hypergraph can have multiple vertices assigned to one edge; thus, a general matrix of non-negative integers describes a hypergraph. The incidence

    Incidence matrix

    Incidence_matrix

  • Ramsey's theorem
  • Statement in mathematical combinatorics

    induced Ramsey numbers to d-uniform hypergraphs by simply changing the word graph in the statement to hypergraph. Furthermore, we can define the multicolor

    Ramsey's theorem

    Ramsey's_theorem

  • Symmetric hypergraph theorem
  • Theorem bounding chromatic number of symmetric graphs

    The Symmetric hypergraph theorem is a theorem in combinatorics that puts an upper bound on the chromatic number of a graph (or hypergraph in general).

    Symmetric hypergraph theorem

    Symmetric_hypergraph_theorem

  • D-interval hypergraph
  • Hypergraph representing intervals on real number lines

    In graph theory, a d-interval hypergraph is a kind of a hypergraph constructed using intervals of real lines. The parameter d is a positive integer. The

    D-interval hypergraph

    D-interval_hypergraph

  • Bipartite graph
  • Graph divided into two independent sets

    model a hypergraph in which U is the set of vertices of the hypergraph, V is the set of hyperedges, and E contains an edge from a hypergraph vertex v

    Bipartite graph

    Bipartite graph

    Bipartite_graph

  • Graph rewriting
  • Creating a new graph from an existing graph

    mentioned in the above section on the algebraic approach to graph rewriting. Hypergraph grammars, including as more restrictive subclasses port graph grammars

    Graph rewriting

    Graph_rewriting

  • Transversal (combinatorics)
  • Set that intersects every one of a family of sets

    application domains, with the input family of sets often being described as a hypergraph. In set theory, the axiom of choice is equivalent to the statement that

    Transversal (combinatorics)

    Transversal_(combinatorics)

  • Sperner family
  • Lubell–Yamamoto–Meshalkin inequality. They may also be described in the language of hypergraphs rather than set families, where they are called clutters. The number

    Sperner family

    Sperner family

    Sperner_family

  • Bipartite hypergraph
  • In graph theory, the term bipartite hypergraph describes several related classes of hypergraphs, all of which are natural generalizations of a bipartite

    Bipartite hypergraph

    Bipartite_hypergraph

  • Topological deep learning
  • Research field in deep learning

    hierarchies. This approach leverages structures like simplicial complexes and hypergraphs to capture global dependencies and qualitative spatial properties, offering

    Topological deep learning

    Topological_deep_learning

  • Mathematics
  • Field of knowledge

    includes counting configurations of geometric shapes. Graph theory and hypergraphs Coding theory, including error correcting codes and a part of cryptography

    Mathematics

    Mathematics

    Mathematics

  • Hamiltonian decomposition
  • Decomposition of a graph into hamiltonion cycles

    for hypergraphs are in general much harder than for graphs. Unlike graphs, hypergraphs admit multiple non-equivalent notions of cycles (see Hypergraph cycles)

    Hamiltonian decomposition

    Hamiltonian decomposition

    Hamiltonian_decomposition

  • Line graph
  • Graph representing edges of another graph

    line graphs of line graphs, line graphs of multigraphs, line graphs of hypergraphs, and line graphs of weighted graphs. Given a graph G, its line graph

    Line graph

    Line_graph

  • Hedgehog (disambiguation)
  • Topics referred to by the same term

    envelope of lines determined by a support function Hedgehog (hypergraph), a hypergraph formed from a complete graph by adding another vertex to each

    Hedgehog (disambiguation)

    Hedgehog_(disambiguation)

  • Family of sets
  • Any collection of sets, or subsets of a set

    family of subsets of a finite set S {\displaystyle S} is also called a hypergraph. The subject of extremal set theory concerns the largest and smallest

    Family of sets

    Family_of_sets

  • Cyclomatic number
  • Fewest graph edges whose removal breaks all cycles

    for a k-uniform hypergraph. This formula is symmetric between vertices and edges which demonstrates a hypergraph and its dual hypergraph have the same cyclomatic

    Cyclomatic number

    Cyclomatic number

    Cyclomatic_number

  • Property B
  • Property B is equivalent to 2-coloring the hypergraph described by the collection C {\displaystyle C} . A hypergraph with property B is also called 2-colorable

    Property B

    Property B

    Property_B

  • Helly family
  • Family of sets where every disjoint subfamily has k or fewer sets

    into a space with Helly dimension 1. A hypergraph is equivalent to a set-family. In hypergraphs terms, a hypergraph H = (V, E) has the Helly property if

    Helly family

    Helly family

    Helly_family

  • 27 (number)
  • Natural number

    26 and preceding 28. Including the null-motif, there are 27 distinct hypergraph motifs. There are exactly twenty-seven straight lines on a smooth cubic

    27 (number)

    27_(number)

  • Container method
  • Method in combinatorics

    The method of (hypergraph) containers is a powerful tool that can help characterize the typical structure and/or answer extremal questions about families

    Container method

    Container_method

  • Hypertree
  • Generalization of tree graphs to hypergraphs

    In the mathematical field of graph theory, a hypergraph H is called a hypertree if it admits a host graph T such that T is a tree. In other words, H is

    Hypertree

    Hypertree

    Hypertree

  • Line graph of a hypergraph
  • Generalization of line graphs to hypergraphs

    In graph theory, particularly in the theory of hypergraphs, the line graph of a hypergraph H, denoted L(H), is the graph whose vertex set is the set of

    Line graph of a hypergraph

    Line_graph_of_a_hypergraph

  • Perfect matching in high-degree hypergraphs
  • Area of research in mathematics (graph theory)

    in high-degree hypergraphs is a research avenue trying to find sufficient conditions for existence of a perfect matching in a hypergraph, based only on

    Perfect matching in high-degree hypergraphs

    Perfect_matching_in_high-degree_hypergraphs

  • BF-graph
  • Type of directed hypergraph

    directed hypergraph where each hyperedge is directed either to one particular vertex or away from one particular vertex. In a directed hypergraph, each hyperedge

    BF-graph

    BF-graph

    BF-graph

  • Union-closed sets conjecture
  • 1979 conjecture in combinatorics

    A hypergraph representing a family of union-closed sets. Vertices 1 and 2 (highlighted red and blue respectively) are present in over half the edges.

    Union-closed sets conjecture

    Union-closed sets conjecture

    Union-closed_sets_conjecture

  • Gordan's lemma
  • Theorem in convex and algebraic geometry

    A multi-hypergraph over a certain set V {\displaystyle V} is a multiset of subsets of V {\displaystyle V} (it is called "multi-hypergraph" since each

    Gordan's lemma

    Gordan's_lemma

  • Topic map
  • Knowledge organization system

    software modules, individual files, and events, associations, representing hypergraph relationships between topics, and occurrences, representing information

    Topic map

    Topic map

    Topic_map

  • FrontierMath
  • open problem—of the "moderately interesting" rank—to be solved was in hypergraph theory: "A Constant-Factor Lower Bound For H (n)" by GPT-5.4. Longest

    FrontierMath

    FrontierMath

  • Turán's theorem
  • Extremal graph theory bound on clique-free graph edges

    3 {\displaystyle 3} -uniform hypergraph can have without containing the complete 3 {\displaystyle 3} -uniform hypergraph on 4 {\displaystyle 4} vertices

    Turán's theorem

    Turán's_theorem

  • Graph partition
  • Subdivision of vertices into disjoint sets

    bicriteria-approximation or resource augmentation approaches. A common extension is to hypergraphs, where an edge can connect more than two vertices. A hyperedge is not

    Graph partition

    Graph_partition

  • 3-dimensional matching
  • Problem of grouping into triples

    bipartite matching (also known as 2-dimensional matching) to 3-partite hypergraphs, which consist of hyperedges each of which contains 3 vertices (instead

    3-dimensional matching

    3-dimensional matching

    3-dimensional_matching

  • Rainbow matching
  • Edge-colored graph matching where all edges have distinct colors

    of edges. An r-uniform hypergraph is a set of hyperedges each of which contains exactly r vertices (so a 2-uniform hypergraph is a just a graph without

    Rainbow matching

    Rainbow_matching

  • Monotone dualization
  • problems can also be formulated as constructing the transversal hypergraph of a given hypergraph, of listing all minimal hitting sets of a family of sets, or

    Monotone dualization

    Monotone_dualization

  • Multigraph
  • Graph with multiple edges between two vertices

    two nodes, these are different edges. A multigraph is different from a hypergraph, which is a graph in which an edge can connect any number of nodes, not

    Multigraph

    Multigraph

    Multigraph

  • Vertex cover
  • Subset of a graph's vertices, including at least one endpoint of every edge

    problem. Vertex cover problems have been generalized to hypergraphs, see Vertex cover in hypergraphs. Formally, a vertex cover V ′ {\displaystyle V'} of an

    Vertex cover

    Vertex cover

    Vertex_cover

  • Forbidden graph characterization
  • Describing a family of graphs by excluding certain (sub)graphs

    graph characterization is a method of specifying a family of graph, or hypergraph, structures, by specifying substructures that are forbidden to exist within

    Forbidden graph characterization

    Forbidden graph characterization

    Forbidden_graph_characterization

  • Fiduccia–Mattheyses algorithm
  • A classical approach to solve the Hypergraph bipartitioning problem is an iterative heuristic by Charles Fiduccia and Robert Mattheyses. This heuristic

    Fiduccia–Mattheyses algorithm

    Fiduccia–Mattheyses_algorithm

  • Szemerédi regularity lemma
  • Graph partition into regular subgraphs

    different notions of regularity and apply to other mathematical objects like hypergraphs. To state Szemerédi's regularity lemma formally, we must formalize what

    Szemerédi regularity lemma

    Szemerédi regularity lemma

    Szemerédi_regularity_lemma

  • Ron Aharoni
  • Israeli mathematician

    the first open case (that of 3-uniform hypergraphs) of a famous conjecture by Ryser: in a 3-partite hypergraph the ratio between the covering number and

    Ron Aharoni

    Ron Aharoni

    Ron_Aharoni

  • GraphML
  • File format for graphs

    structure constellations including directed, undirected, mixed graphs, hypergraphs, and application-specific attributes. A GraphML file consists of an XML

    GraphML

    GraphML

  • Truncated projective plane
  • plane (TPP), also known as a dual affine plane, is a special kind of a hypergraph or geometric configuration that is constructed in the following way. Take

    Truncated projective plane

    Truncated_projective_plane

  • Decomposition method (constraint satisfaction)
  • definition of cutset for hypergraphs: a cycle hypercutset of a hypergraph is a set of edges (rather than vertices) that makes the hypergraph acyclic when all

    Decomposition method (constraint satisfaction)

    Decomposition_method_(constraint_satisfaction)

  • Circuit topology (electrical)
  • Form taken by the network of interconnections of a circuit

    hypergraph, the tentacles carry labels which are determined by the hyperedge's label. A conventional directed graph can be thought of as a hypergraph

    Circuit topology (electrical)

    Circuit_topology_(electrical)

  • Graph Coarsening Algorithm
  • is modeled as a hypergraph. Partitioning this hypergraph is essential for optimal resource allocation and minimizing wiring. Hypergraph coarsening helps

    Graph Coarsening Algorithm

    Graph Coarsening Algorithm

    Graph_Coarsening_Algorithm

  • Mathias Schacht
  • German mathematician (born 1977)

    PhD in 2004 under the supervision of Vojtěch Rödl. His dissertation, on hypergraph generalizations of the Szemerédi regularity lemma, won the 2006 Richard

    Mathias Schacht

    Mathias_Schacht

  • Locally linear graph
  • Graph where every edge is in one triangle

    linear graph form the hyperedges of a triangle-free 3-uniform linear hypergraph, and they form the blocks of certain partial Steiner triple systems; and

    Locally linear graph

    Locally linear graph

    Locally_linear_graph

  • Reo Coordination Language
  • Programming language

    every Reo program, called a connector or circuit, is a labeled directed hypergraph. Such a graph represents the data-flow among the processes in the system

    Reo Coordination Language

    Reo Coordination Language

    Reo_Coordination_Language

  • Laminar set family
  • structure. The notion of laminarity can be applied to hypergraphs to define "laminar hypergraphs" as those whose set of hyperedges forms a laminar set

    Laminar set family

    Laminar set family

    Laminar_set_family

  • Exact cover
  • Partition into subsets from a given family

    In turn, the incidence matrix can be seen also as describing a hypergraph. The hypergraph includes one node for each element in X and one edge for each

    Exact cover

    Exact_cover

  • Quantum contextuality
  • Context dependence in quantum measurements

    understand contextuality, from the perspective of sheaf theory, graph theory, hypergraphs, algebraic topology, and probabilistic couplings. Nonlocality, in the

    Quantum contextuality

    Quantum_contextuality

  • Erdős–Ko–Rado theorem
  • Upper bound on intersecting set families

    can be formulated as part of the theory of hypergraphs. A family of sets may also be called a hypergraph, and when all the sets (which are called "hyperedges"

    Erdős–Ko–Rado theorem

    Erdős–Ko–Rado theorem

    Erdős–Ko–Rado_theorem

  • Baranyai's theorem
  • Theorem that deals with the decompositions of complete hypergraphs

    complete hypergraphs. The statement of the result is that if 2 ≤ r < k {\displaystyle 2\leq r<k} are integers and r divides k, then the complete hypergraph K

    Baranyai's theorem

    Baranyai's theorem

    Baranyai's_theorem

  • Hedgehog (hypergraph)
  • In the mathematical theory of hypergraphs, a hedgehog is a 3-uniform hypergraph defined from an integer parameter t {\displaystyle t} . It has t + ( t

    Hedgehog (hypergraph)

    Hedgehog (hypergraph)

    Hedgehog_(hypergraph)

  • Dually chordal graph
  • Graph whose maximal clique hypergraph is a hypertree

    chordal if the hypergraph of its maximal cliques is a hypertree. The name comes from the fact that a graph is chordal if and only if the hypergraph of its maximal

    Dually chordal graph

    Dually chordal graph

    Dually_chordal_graph

  • Blocking set
  • Concept in projective geometry

    geometry. One can define a blocking set of a hypergraph as a set that meets all edges of the hypergraph. In a finite projective plane π of order n, a

    Blocking set

    Blocking_set

  • Dominique de Caen
  • Canadian mathematician

    theory. He is renowned for his research on Turán's extremal problem for hypergraphs. He studied mathematics at McGill University, where he earned a Bachelor

    Dominique de Caen

    Dominique_de_Caen

  • Julia Böttcher
  • German discrete mathematician

    of Economics. Her research involves graph theory, including graph and hypergraph packing problems, random graphs and random subgraphs, and the relations

    Julia Böttcher

    Julia Böttcher

    Julia_Böttcher

  • Not-all-equal 3-satisfiability
  • generalization of graph bipartiteness testing to 3-uniform hypergraphs: it asks whether the vertices of a hypergraph can be colored with two colors so that no hyperedge

    Not-all-equal 3-satisfiability

    Not-all-equal_3-satisfiability

  • Lisa Sauermann
  • German mathematician (born 1992)

    new mathematical theorem with a proof in a work entitled "Forests with Hypergraphs". In 2011 she began studying mathematics at the University of Bonn. In

    Lisa Sauermann

    Lisa Sauermann

    Lisa_Sauermann

  • Graph (discrete mathematics)
  • Vertices connected in pairs by edges

    graphs, lexicographic product of graphs, series–parallel graphs. In a hypergraph, an edge can join any positive number of vertices. An undirected graph

    Graph (discrete mathematics)

    Graph (discrete mathematics)

    Graph_(discrete_mathematics)

  • List of NP-complete problems
  • This is a list of some of the more commonly known problems that are NP-complete when expressed as decision problems. As there are thousands of such problems

    List of NP-complete problems

    List_of_NP-complete_problems

  • Penny Haxell
  • Canadian mathematician

    research accomplishments include results on the Szemerédi regularity lemma, hypergraph generalizations of Hall's marriage theorem (see Haxell's matching theorem)

    Penny Haxell

    Penny_Haxell

  • Forbidden subgraph problem
  • {\displaystyle o(n^{2})} error. Consider an h {\displaystyle h} -uniform hypergraph H {\displaystyle H} with v ( H ) {\displaystyle v(H)} vertices. The supersaturation

    Forbidden subgraph problem

    Forbidden_subgraph_problem

  • Incidence structure
  • Abstract mathematical system of two types of objects and a relation between them

    Incidence structures use geometric terminology, but in graph theory they are hypergraphs and in combinatorial design theory they are block designs. They are also

    Incidence structure

    Incidence structure

    Incidence_structure

  • Set splitting problem
  • Johnson's classical NP-complete problems. The problem is sometimes called hypergraph 2-colorability. The optimization version of this problem is called max

    Set splitting problem

    Set splitting problem

    Set_splitting_problem

  • Extremal graph theory
  • Influence of local substructure of a graph on global properties

    regularity have also been studied, as well as extensions of regularity to hypergraphs. Applications of graph regularity often utilize forms of counting lemmas

    Extremal graph theory

    Extremal graph theory

    Extremal_graph_theory

  • Community structure
  • Concept in graph theory

    of these can be used to define a type of k {\displaystyle k} -regular hypergraph or a structure which is a generalisation of the line graph (the case when

    Community structure

    Community structure

    Community_structure

  • Expander mixing lemma
  • generalization of the mixing lemma to hypergraphs. Let H {\displaystyle H} be a k {\displaystyle k} -uniform hypergraph, i.e. a hypergraph in which every "edge" is

    Expander mixing lemma

    Expander_mixing_lemma

  • Regina Tyshkevich
  • Belarusian mathematician (1929–2019)

    the class of split graphs and for her contributions to line graphs of hypergraphs. In 1998, she was awarded the Belarus State Prize [be] for her book Lectures

    Regina Tyshkevich

    Regina_Tyshkevich

  • Lovász local lemma
  • Probability theorem on no events occurring

    Lovász and Paul Erdős in the article Problems and results on 3-chromatic hypergraphs and some related questions. For other versions, see Alon & Spencer (2000)

    Lovász local lemma

    Lovász_local_lemma

  • Graph removal lemma
  • Theorem in graph theory

    theorem on 3-term arithmetic progressions, and a generalization of it, the hypergraph removal lemma, can be used to prove Szemerédi's theorem. It also has applications

    Graph removal lemma

    Graph removal lemma

    Graph_removal_lemma

  • Zsolt Baranyai
  • Hungarian mathematician

    Baranyai is best known for his theorem on the decompositions of complete hypergraphs, which solved a long-standing open problem. In addition to his mathematical

    Zsolt Baranyai

    Zsolt_Baranyai

  • Independence system
  • a collection of subsets of ⁠ V {\displaystyle V} ⁠, is also called a hypergraph. When using this terminology, the elements in the set ⁠ V {\displaystyle

    Independence system

    Independence_system

  • Navin M. Singhi
  • Indian mathematician (born 1949)

    research in block designs, projective planes, Intersection graphs of hypergraphs, and coding theory. He was a visiting professor at IIT Mumbai, University

    Navin M. Singhi

    Navin_M._Singhi

  • Amnon Shashua
  • Israeli computer scientist (born 1960)

    Processing Systems. 15. Zass, R; Shashua, A (2008). "Probabilistic graph and hypergraph matching". 2008 IEEE Conference on Computer Vision and Pattern Recognition

    Amnon Shashua

    Amnon Shashua

    Amnon_Shashua

  • Graph theory
  • Area of discrete mathematics

    problem, also called hitting set, can be described as a vertex cover in a hypergraph. Decomposition, defined as partitioning the edge set of a graph (with

    Graph theory

    Graph theory

    Graph_theory

  • Partial linear space
  • Type of incidence structure

    structure than a linear space. The notion is equivalent to that of a linear hypergraph. Let S = ( P , L , I ) {\displaystyle S=({\mathcal {P}},{\mathcal {L}}

    Partial linear space

    Partial_linear_space

  • Rainbow-independent set
  • Independent set in a graph

    3-dimensional matching problem (3DM). The input to 3DM is a tripartite hypergraph (X + Y + Z, F), where X, Y, Z are vertex-sets of size m, and F is a set

    Rainbow-independent set

    Rainbow-independent set

    Rainbow-independent_set

  • Reconstruction conjecture
  • Conjecture in graph theory

    digraphs, see new digraph reconstruction conjecture. Hypergraphs, including all k-uniform hypergraphs for k>2 (Kocay). Infinite graphs. If T is the tree

    Reconstruction conjecture

    Reconstruction_conjecture

  • OpenCog
  • Project for an open source artificial intelligence framework

    in as a part of a generic graph query engine, for performing graph and hypergraph pattern matching (isomorphic subgraph discovery). This generalizes the

    OpenCog

    OpenCog

  • Paul Seymour (mathematician)
  • British mathematician

    1972, and D.Phil and MA in 1975. His doctoral dissertation, Matroids, Hypergraphs and the Max-Flow Min-Cut Theorem, was supervised by Aubrey William Ingleton

    Paul Seymour (mathematician)

    Paul Seymour (mathematician)

    Paul_Seymour_(mathematician)

  • Width (disambiguation)
  • Topics referred to by the same term

    number of steps in the ordering between its two endpoints). Width of a hypergraph - the size of a smallest subset of edges that meets all other edges. %$WIDTH%

    Width (disambiguation)

    Width_(disambiguation)

  • Conformal
  • Topics referred to by the same term

    conformal field theory Conformal fuel tanks on military aircraft Conformal hypergraph, in mathematics Conformal geometry, in mathematics Conformal group, in

    Conformal

    Conformal

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Online names & meanings

  • Narasinha
  • Boy/Male

    Hindu, Indian, Sanskrit

    Narasinha

    The Man-lion; Fourth Incarnation of Vishnu

  • Hainain
  • Boy/Male

    Indian

    Hainain

    Beautiful

  • Rusyendra
  • Boy/Male

    Indian, Sanskrit

    Rusyendra

    Name of Muni

  • Svarnanjali
  • Girl/Female

    Hindu, Indian

    Svarnanjali

    Hands Full of Gold; Prosperity

  • Jeanie
  • Girl/Female

    Scottish American French

    Jeanie

    Scottish version of the Old French Jehane, a feminine form of John: God is gracious.

  • Antinous
  • Boy/Male

    Greek

    Antinous

    One of Penelope's suitors.

  • Xalbador
  • Boy/Male

    Spanish

    Xalbador

    Savior.

  • Seaya
  • Girl/Female

    Hindu

    Seaya

    Shadow

  • Indumukhi
  • Girl/Female

    Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Sanskrit, Sindhi, Tamil, Telugu

    Indumukhi

    Moon Like Face

  • Jamesina
  • Girl/Female

    English

    Jamesina

    Supplant. Replace.derived from the latin Jacomus.

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