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Hypergraph

Guides

  • Hypergraph Functionality

Tech Notes

  • Hypergraph Rewriting

Symbols

  • AdjacencyHypergraph
  • AdjacencyTensor
  • CanonicalHypergraph
  • CanonicalHypergraphRule
  • ConnectedHypergraphQ
  • CyclicEdge
  • EdgeListTagged
  • EdgeMultiplicity
  • EdgeSymmetry
  • EnumerateHypergraphRules
  • EnumerateHypergraphs
  • EnumerateOrderedHypergraphs
  • EnumerateWolframModelRules
  • HighlightRule
  • HyperedgeList
  • Hyperedge
  • Hyperedges
  • HyperedgesQ
  • Hypergraph3D
  • HypergraphArityReduce
  • HypergraphDraw
  • HypergraphEmbedding
  • HypergraphHadamardProduct
  • HypergraphIncidenceMatrix
  • HypergraphIncidence
  • HypergraphInsertionBracketDegree
  • HypergraphInsertionBracket
  • HypergraphInsertion
  • HypergraphLargeQ
  • Hypergraph
  • HypergraphQ
  • HypergraphRuleDraw
  • HypergraphRule
  • HypergraphRuleQ
  • HypergraphToGraph
  • HypergraphTransitionMatrix
  • HypergraphUnion
  • HypermatrixGraph
  • Hypermatrix
  • HypermatrixQ
  • IncidenceHypergraph
  • IsomorphicHypergraphQ
  • KoszulSign
  • LinkedHypergraph
  • OrderedHypergraphToGraph
  • RandomAllHypergraph
  • RandomConnectedHypergraph
  • RandomHypergraph
  • RandomHypergraphRule
  • SetHypergraphSummaryThresholds
  • SimpleHypergraph
  • SimpleHypergraphPlot3D
  • SimpleHypergraphPlot
  • SimpleHypergraphQ
  • ToLabeledEdges
  • ToLabeledPatternEdges
  • ToOrderedHypergraph
  • ToPatternRules
WolframInstitute`Hypergraph`
HypergraphRuleQ
​
HypergraphRuleQ
[expr]
gives
True
if expr is a valid
HypergraphRule
object, and
False
otherwise.
​
Details and Options
▪
HypergraphRuleQ
returns
True
for a
HypergraphRule
whose input and output sides both satisfy
HypergraphQ
, and
False
for anything else.
▪
Applying a rule as
rule[hg]
, and functions such as
HighlightRule
and
CanonicalHypergraphRule
, require their
HypergraphRule
argument to satisfy
HypergraphRuleQ
.
​
Examples  
(3)
Basic Examples  
(2)
A rule built with the
HypergraphRule
constructor is valid:
In[1]:=
HypergraphRuleQ

HypergraphRule
[{{1,2}},{{1,2,3}}]
Out[1]=
True
_________________________________________________________________________________________________________________
An expression that is not a hypergraph rule gives
False
:
In[1]:=
HypergraphRuleQ

Hypergraph
[{{1,2}}]
Out[1]=
False
Properties & Relations  
(1)

SeeAlso
HypergraphRule
 
▪
HypergraphQ
 
▪
HighlightRule
 
▪
EnumerateHypergraphRules
RelatedGuides
▪
HypergraphFunctionality
""

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